diff --git a/file/first-checkpoint.ipynb b/.ipynb_checkpoints/first-checkpoint.ipynb
similarity index 100%
rename from file/first-checkpoint.ipynb
rename to .ipynb_checkpoints/first-checkpoint.ipynb
diff --git a/.ipynb_checkpoints/time analysis-checkpoint.ipynb b/.ipynb_checkpoints/time analysis-checkpoint.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..7fec51502cbc3200b3d0ffc6bbba1fe85e197f3d
--- /dev/null
+++ b/.ipynb_checkpoints/time analysis-checkpoint.ipynb	
@@ -0,0 +1,6 @@
+{
+ "cells": [],
+ "metadata": {},
+ "nbformat": 4,
+ "nbformat_minor": 4
+}
diff --git a/.vscode-ctags b/.vscode-ctags
index b85b6b1ff49b163e89395448b56035c3bbe1878a..803dd1986c0f98d4dec7bfdea0e4e94c1219b6db 100644
--- a/.vscode-ctags
+++ b/.vscode-ctags
@@ -6,240 +6,121 @@
 !_TAG_PROGRAM_URL	https://ctags.io/	/official site/
 !_TAG_PROGRAM_VERSION	0.0.0	//
 $(BINDIR)	Makefile	/^$(BINDIR):$/;"	t
-$(BINDIR)	NewLagrangian/Makefile	/^$(BINDIR):$/;"	t
 $(MAINFILE)	Makefile	/^$(MAINFILE):	$(BINDIR) $(OBJDIR) $(SCIPLIBFILE) $(LPILIBFILE) $(NLPILIBFILE) $(MAINOBJFILES)$/;"	t
-$(MAINFILE)	NewLagrangian/Makefile	/^$(MAINFILE):	$(BINDIR) $(OBJDIR) $(SCIPLIBFILE) $(LPILIBFILE) $(NLPILIBFILE) $(MAINOBJFILES)$/;"	t
 $(MAINSHORTLINK)	Makefile	/^$(MAINSHORTLINK):	$(MAINFILE)$/;"	t
-$(MAINSHORTLINK)	NewLagrangian/Makefile	/^$(MAINSHORTLINK):	$(MAINFILE)$/;"	t
 $(OBJDIR)	Makefile	/^$(OBJDIR):$/;"	t
-$(OBJDIR)	NewLagrangian/Makefile	/^$(OBJDIR):$/;"	t
 $(OBJDIR)/%.o	Makefile	/^$(OBJDIR)\/%.o:	$(SRCDIR)\/%.c$/;"	t
 $(OBJDIR)/%.o	Makefile	/^$(OBJDIR)\/%.o:	$(SRCDIR)\/%.cpp$/;"	t
-$(OBJDIR)/%.o	NewLagrangian/Makefile	/^$(OBJDIR)\/%.o:	$(SRCDIR)\/%.c$/;"	t
-$(OBJDIR)/%.o	NewLagrangian/Makefile	/^$(OBJDIR)\/%.o:	$(SRCDIR)\/%.cpp$/;"	t
 CMAINOBJ	Makefile	/^CMAINOBJ	=	cmain.o$/;"	m
-CMAINOBJ	NewLagrangian/Makefile	/^CMAINOBJ	=	cmain.o$/;"	m
 CXXMAINOBJ	Makefile	/^CXXMAINOBJ	= relax_lagr.o\\$/;"	m
-CXXMAINOBJ	NewLagrangian/Makefile	/^CXXMAINOBJ	= relax_lagr.o\\$/;"	m
 MAIN	Makefile	/^MAIN		=	$(MAINNAME).$(BASE).$(LPS)$(EXEEXTENSION)$/;"	m
-MAIN	NewLagrangian/Makefile	/^MAIN		=	$(MAINNAME).$(BASE).$(LPS)$(EXEEXTENSION)$/;"	m
 MAINFILE	Makefile	/^MAINFILE	=	$(BINDIR)\/$(MAIN)$/;"	m
-MAINFILE	NewLagrangian/Makefile	/^MAINFILE	=	$(BINDIR)\/$(MAIN)$/;"	m
 MAINNAME	Makefile	/^MAINNAME	=	LagrangianRelaxation$/;"	m
-MAINNAME	NewLagrangian/Makefile	/^MAINNAME	=	LagrangianRelaxation$/;"	m
 MAINOBJFILES	Makefile	/^MAINOBJFILES	=	$(addprefix $(OBJDIR)\/,$(CMAINOBJ))$/;"	m
-MAINOBJFILES	NewLagrangian/Makefile	/^MAINOBJFILES	=	$(addprefix $(OBJDIR)\/,$(CMAINOBJ))$/;"	m
 MAINSHORTLINK	Makefile	/^MAINSHORTLINK	=	$(BINDIR)\/$(MAINNAME)$/;"	m
-MAINSHORTLINK	NewLagrangian/Makefile	/^MAINSHORTLINK	=	$(BINDIR)\/$(MAINNAME)$/;"	m
 MAINSRC	Makefile	/^MAINSRC		=	$(addprefix $(SRCDIR)\/,$(CMAINOBJ:.o=.c))$/;"	m
-MAINSRC	NewLagrangian/Makefile	/^MAINSRC		=	$(addprefix $(SRCDIR)\/,$(CMAINOBJ:.o=.c))$/;"	m
-RELAX_DESC	NewLagrangian/src/relax.cpp	/^#define RELAX_DESC /;"	d	file:
-RELAX_DESC	NewLagrangian/src/relax_lagr.cpp	/^#define RELAX_DESC /;"	d	file:
 RELAX_DESC	src/relax.cpp	/^#define RELAX_DESC /;"	d	file:
 RELAX_DESC	src/relax_lagr.cpp	/^#define RELAX_DESC /;"	d	file:
-RELAX_FREQ	NewLagrangian/src/relax.cpp	/^#define RELAX_FREQ /;"	d	file:
-RELAX_FREQ	NewLagrangian/src/relax_lagr.cpp	/^#define RELAX_FREQ /;"	d	file:
 RELAX_FREQ	src/relax.cpp	/^#define RELAX_FREQ /;"	d	file:
 RELAX_FREQ	src/relax_lagr.cpp	/^#define RELAX_FREQ /;"	d	file:
-RELAX_NAME	NewLagrangian/src/relax.cpp	/^#define RELAX_NAME /;"	d	file:
-RELAX_NAME	NewLagrangian/src/relax_lagr.cpp	/^#define RELAX_NAME /;"	d	file:
 RELAX_NAME	src/relax.cpp	/^#define RELAX_NAME /;"	d	file:
 RELAX_NAME	src/relax_lagr.cpp	/^#define RELAX_NAME /;"	d	file:
-RELAX_PRIORITY	NewLagrangian/src/relax.cpp	/^#define RELAX_PRIORITY /;"	d	file:
-RELAX_PRIORITY	NewLagrangian/src/relax_lagr.cpp	/^#define RELAX_PRIORITY /;"	d	file:
 RELAX_PRIORITY	src/relax.cpp	/^#define RELAX_PRIORITY /;"	d	file:
 RELAX_PRIORITY	src/relax_lagr.cpp	/^#define RELAX_PRIORITY /;"	d	file:
 SCIPDIR	Makefile	/^SCIPDIR         =       ..\/..$/;"	m
-SCIPDIR	NewLagrangian/Makefile	/^SCIPDIR         =       ..\/..$/;"	m
 SCIPVERSION	Makefile	/^SCIPVERSION			:=$(shell $(SCIPDIR)\/bin\/scip.$(BASE).$(LPS).$(TPI)$(EXEEXTENSION) -v | sed -e '/;"	m
-SCIPVERSION	NewLagrangian/Makefile	/^SCIPVERSION			:=$(shell $(SCIPDIR)\/bin\/scip.$(BASE).$(LPS).$(TPI)$(EXEEXTENSION) -v | sed -e '/;"	m
-SCIP_DECL_RELAXEXEC	NewLagrangian/src/relax.cpp	/^SCIP_DECL_RELAXEXEC(relaxExeclagr)$/;"	f	file:
-SCIP_DECL_RELAXEXEC	NewLagrangian/src/relax_lagr.cpp	/^SCIP_DECL_RELAXEXEC(relaxExeclagr)$/;"	f	file:
 SCIP_DECL_RELAXEXEC	src/relax.cpp	/^SCIP_DECL_RELAXEXEC(relaxExeclagr)$/;"	f	file:
 SCIP_DECL_RELAXEXEC	src/relax_lagr.cpp	/^SCIP_DECL_RELAXEXEC(relaxExeclagr)$/;"	f	file:
-SCIP_DECL_RELAXFREE	NewLagrangian/src/relax.cpp	/^SCIP_DECL_RELAXFREE(relaxFreelagr)$/;"	f
-SCIP_DECL_RELAXFREE	NewLagrangian/src/relax_lagr.cpp	/^SCIP_DECL_RELAXFREE(relaxFreelagr)$/;"	f	file:
 SCIP_DECL_RELAXFREE	src/relax.cpp	/^SCIP_DECL_RELAXFREE(relaxFreelagr)$/;"	f
 SCIP_DECL_RELAXFREE	src/relax_lagr.cpp	/^SCIP_DECL_RELAXFREE(relaxFreelagr)$/;"	f	file:
-SCIP_DECL_RELAXINIT	NewLagrangian/src/relax.cpp	/^SCIP_DECL_RELAXINIT(relaxInitlagr)$/;"	f	file:
-SCIP_DECL_RELAXINIT	NewLagrangian/src/relax_lagr.cpp	/^SCIP_DECL_RELAXINIT(relaxInitlagr)$/;"	f	file:
 SCIP_DECL_RELAXINIT	src/relax.cpp	/^SCIP_DECL_RELAXINIT(relaxInitlagr)$/;"	f	file:
 SCIP_DECL_RELAXINIT	src/relax_lagr.cpp	/^SCIP_DECL_RELAXINIT(relaxInitlagr)$/;"	f	file:
-SCIP_ProbData	NewLagrangian/src/probdata_lagr.cpp	/^struct SCIP_ProbData$/;"	s	file:
-SCIP_ProbData	NewLagrangian/src/relax.cpp	/^struct SCIP_ProbData$/;"	s	file:
 SCIP_ProbData	src/probdata_lagr.cpp	/^struct SCIP_ProbData$/;"	s	file:
 SCIP_ProbData	src/relax.cpp	/^struct SCIP_ProbData$/;"	s	file:
-SCIP_RelaxData	NewLagrangian/src/relax.cpp	/^struct SCIP_RelaxData$/;"	s	file:
-SCIP_RelaxData	NewLagrangian/src/relax_lagr.cpp	/^struct SCIP_RelaxData$/;"	s	file:
 SCIP_RelaxData	src/relax.cpp	/^struct SCIP_RelaxData$/;"	s	file:
 SCIP_RelaxData	src/relax_lagr.cpp	/^struct SCIP_RelaxData$/;"	s	file:
-SCIP_VarData	NewLagrangian/src/relax.cpp	/^struct SCIP_VarData$/;"	s	file:
-SCIP_VarData	NewLagrangian/src/vardata_lagr.cpp	/^struct SCIP_VarData$/;"	s	file:
 SCIP_VarData	src/relax.cpp	/^struct SCIP_VarData$/;"	s	file:
 SCIP_VarData	src/vardata_lagr.cpp	/^struct SCIP_VarData$/;"	s	file:
-SCIPconsGetDualSlotconss	NewLagrangian/src/relax.cpp	/^SCIP_Real* SCIPconsGetDualSlotconss($/;"	f	typeref:typename:SCIP_Real *	file:
 SCIPconsGetDualSlotconss	src/relax.cpp	/^SCIP_Real* SCIPconsGetDualSlotconss($/;"	f	typeref:typename:SCIP_Real *	file:
-SCIPconsGetMultiplier	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_Real SCIPconsGetMultiplier(SCIP* scip,SCIP_CONS** cons,SCIP_Real subgradient,SCIP_Real C, S/;"	f	typeref:typename:SCIP_Real
 SCIPconsGetMultiplier	src/probdata_lagr.cpp	/^SCIP_Real SCIPconsGetMultiplier(SCIP* scip,SCIP_CONS** cons,SCIP_Real subgradient,SCIP_Real C, S/;"	f	typeref:typename:SCIP_Real
-SCIPconsGetSlotConss	NewLagrangian/src/relax.cpp	/^SCIP_CONS ** SCIPconsGetSlotConss($/;"	f	typeref:typename:SCIP_CONS **	file:
 SCIPconsGetSlotConss	src/relax.cpp	/^SCIP_CONS ** SCIPconsGetSlotConss($/;"	f	typeref:typename:SCIP_CONS **	file:
-SCIPconsGetStartConss	NewLagrangian/src/relax.cpp	/^SCIP_CONS ** SCIPconsGetStartConss($/;"	f	typeref:typename:SCIP_CONS **	file:
 SCIPconsGetStartConss	src/relax.cpp	/^SCIP_CONS ** SCIPconsGetStartConss($/;"	f	typeref:typename:SCIP_CONS **	file:
-SCIPconsGetnSlotConss	NewLagrangian/src/relax.cpp	/^int SCIPconsGetnSlotConss($/;"	f	typeref:typename:int	file:
 SCIPconsGetnSlotConss	src/relax.cpp	/^int SCIPconsGetnSlotConss($/;"	f	typeref:typename:int	file:
-SCIPconsGetnStartConss	NewLagrangian/src/relax.cpp	/^int SCIPconsGetnStartConss($/;"	f	typeref:typename:int	file:
 SCIPconsGetnStartConss	src/relax.cpp	/^int SCIPconsGetnStartConss($/;"	f	typeref:typename:int	file:
-SCIPcreateprobdata	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPcreateprobdata$/;"	f	typeref:typename:SCIP_RETCODE
 SCIPcreateprobdata	src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPcreateprobdata$/;"	f	typeref:typename:SCIP_RETCODE
-SCIPgetFeasUpperbound	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPgetFeasUpperbound(SCIP* scip, SCIP_Real** solvals, SCIP_Real** upperbound, SCIP/;"	f	typeref:typename:SCIP_RETCODE
 SCIPgetFeasUpperbound	src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPgetFeasUpperbound(SCIP* scip, SCIP_Real** solvals, SCIP_Real** upperbound, SCIP/;"	f	typeref:typename:SCIP_RETCODE
-SCIPgetNSlotConss	NewLagrangian/src/probdata_lagr.cpp	/^int SCIPgetNSlotConss($/;"	f	typeref:typename:int
 SCIPgetNSlotConss	src/probdata_lagr.cpp	/^int SCIPgetNSlotConss($/;"	f	typeref:typename:int
-SCIPgetSlotConss	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_CONS** SCIPgetSlotConss($/;"	f	typeref:typename:SCIP_CONS **
 SCIPgetSlotConss	src/probdata_lagr.cpp	/^SCIP_CONS** SCIPgetSlotConss($/;"	f	typeref:typename:SCIP_CONS **
-SCIPgetSubgradients	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_Real SCIPgetSubgradients($/;"	f	typeref:typename:SCIP_Real
 SCIPgetSubgradients	src/probdata_lagr.cpp	/^SCIP_Real SCIPgetSubgradients($/;"	f	typeref:typename:SCIP_Real
-SCIPincludeRelaxlagrangian	NewLagrangian/src/relax.cpp	/^SCIP_RETCODE SCIPincludeRelaxlagrangian($/;"	f	typeref:typename:SCIP_RETCODE
-SCIPincludeRelaxlagrangian	NewLagrangian/src/relax_lagr.cpp	/^SCIP_RETCODE SCIPincludeRelaxlagrangian($/;"	f	typeref:typename:SCIP_RETCODE
 SCIPincludeRelaxlagrangian	src/relax.cpp	/^SCIP_RETCODE SCIPincludeRelaxlagrangian($/;"	f	typeref:typename:SCIP_RETCODE
 SCIPincludeRelaxlagrangian	src/relax_lagr.cpp	/^SCIP_RETCODE SCIPincludeRelaxlagrangian($/;"	f	typeref:typename:SCIP_RETCODE
-SCIPslotgetvarids	NewLagrangian/src/probdata_lagr.cpp	/^int* SCIPslotgetvarids($/;"	f	typeref:typename:int *
 SCIPslotgetvarids	src/probdata_lagr.cpp	/^int* SCIPslotgetvarids($/;"	f	typeref:typename:int *
-SCIPsolveiteration	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPsolveiteration(SCIP* scip,int nSlotConss,SCIP_Real** subgradients, SCIP_Real C,/;"	f	typeref:typename:SCIP_RETCODE
 SCIPsolveiteration	src/probdata_lagr.cpp	/^SCIP_RETCODE SCIPsolveiteration(SCIP* scip,int nSlotConss,SCIP_Real** subgradients, SCIP_Real C,/;"	f	typeref:typename:SCIP_RETCODE
-SCIPvarGetQuotient	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_Real SCIPvarGetQuotient(SCIP_VARDATA* vardata)$/;"	f	typeref:typename:SCIP_Real
 SCIPvarGetQuotient	src/vardata_lagr.cpp	/^SCIP_Real SCIPvarGetQuotient(SCIP_VARDATA* vardata)$/;"	f	typeref:typename:SCIP_Real
-SCIPvarchangeDuals	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_RETCODE SCIPvarchangeDuals(SCIP* relaxscip,SCIP_VAR*** vars, SCIP_Real* dualmultipliers, SC/;"	f	typeref:typename:SCIP_RETCODE
 SCIPvarchangeDuals	src/vardata_lagr.cpp	/^SCIP_RETCODE SCIPvarchangeDuals(SCIP* relaxscip,SCIP_VAR*** vars, SCIP_Real* dualmultipliers, SC/;"	f	typeref:typename:SCIP_RETCODE
-SCIPvardataCreateLagrangian	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_RETCODE SCIPvardataCreateLagrangian($/;"	f	typeref:typename:SCIP_RETCODE
 SCIPvardataCreateLagrangian	src/vardata_lagr.cpp	/^SCIP_RETCODE SCIPvardataCreateLagrangian($/;"	f	typeref:typename:SCIP_RETCODE
-SCIPvardataGetConss	NewLagrangian/src/relax.cpp	/^SCIP_CONS** SCIPvardataGetConss($/;"	f	typeref:typename:SCIP_CONS **	file:
 SCIPvardataGetConss	src/relax.cpp	/^SCIP_CONS** SCIPvardataGetConss($/;"	f	typeref:typename:SCIP_CONS **	file:
-SCIPvardataGetSlotConss	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_CONS** SCIPvardataGetSlotConss($/;"	f	typeref:typename:SCIP_CONS **
 SCIPvardataGetSlotConss	src/vardata_lagr.cpp	/^SCIP_CONS** SCIPvardataGetSlotConss($/;"	f	typeref:typename:SCIP_CONS **
-SCIPvardataGetVarID	NewLagrangian/src/vardata_lagr.cpp	/^int SCIPvardataGetVarID($/;"	f	typeref:typename:int
 SCIPvardataGetVarID	src/vardata_lagr.cpp	/^int SCIPvardataGetVarID($/;"	f	typeref:typename:int
-SCIPvardataGetconsids	NewLagrangian/src/vardata_lagr.cpp	/^int* SCIPvardataGetconsids($/;"	f	typeref:typename:int *
 SCIPvardataGetconsids	src/vardata_lagr.cpp	/^int* SCIPvardataGetconsids($/;"	f	typeref:typename:int *
-SCIPvardataGetnVarConss	NewLagrangian/src/relax.cpp	/^int SCIPvardataGetnVarConss($/;"	f	typeref:typename:int	file:
 SCIPvardataGetnVarConss	src/relax.cpp	/^int SCIPvardataGetnVarConss($/;"	f	typeref:typename:int	file:
-SCIPvardataGetnVarSlotConss	NewLagrangian/src/relax.cpp	/^int SCIPvardataGetnVarSlotConss($/;"	f	typeref:typename:int	file:
-SCIPvardataGetnVarSlotConss	NewLagrangian/src/vardata_lagr.cpp	/^int SCIPvardataGetnVarSlotConss($/;"	f	typeref:typename:int
 SCIPvardataGetnVarSlotConss	src/relax.cpp	/^int SCIPvardataGetnVarSlotConss($/;"	f	typeref:typename:int	file:
 SCIPvardataGetnVarSlotConss	src/vardata_lagr.cpp	/^int SCIPvardataGetnVarSlotConss($/;"	f	typeref:typename:int
-SlotConss	NewLagrangian/src/probdata_lagr.cpp	/^   SCIP_CONS**          SlotConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
-SlotConss	NewLagrangian/src/relax.cpp	/^   SCIP_CONS**          SlotConss;                    \/\/array with all slot constraits. i.e. t/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
 SlotConss	src/probdata_lagr.cpp	/^   SCIP_CONS**          SlotConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
 SlotConss	src/relax.cpp	/^   SCIP_CONS**          SlotConss;                    \/\/array with all slot constraits. i.e. t/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
-StartConss	NewLagrangian/src/probdata_lagr.cpp	/^   SCIP_CONS**          StartConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
-StartConss	NewLagrangian/src/relax.cpp	/^   SCIP_CONS**          StartConss;                   \/\/ array with all start constraits. i.e./;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
 StartConss	src/probdata_lagr.cpp	/^   SCIP_CONS**          StartConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
 StartConss	src/relax.cpp	/^   SCIP_CONS**          StartConss;                   \/\/ array with all start constraits. i.e./;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_CONS **	file:
-VarConss	NewLagrangian/src/relax.cpp	/^	SCIP_CONS**          VarConss;                     \/** array with all constraints where the va/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
-VarConss	NewLagrangian/src/vardata_lagr.cpp	/^   SCIP_CONS**                      VarConss;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
 VarConss	src/relax.cpp	/^	SCIP_CONS**          VarConss;                     \/** array with all constraints where the va/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
 VarConss	src/vardata_lagr.cpp	/^   SCIP_CONS**                      VarConss;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
-VarSlotConss	NewLagrangian/src/relax.cpp	/^	SCIP_CONS**          VarSlotConss;                 \/** array only with the slotconstraints whe/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
-VarSlotConss	NewLagrangian/src/vardata_lagr.cpp	/^   SCIP_CONS**                      VarSlotConss;                   \/**<contains all slot const/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
 VarSlotConss	src/relax.cpp	/^	SCIP_CONS**          VarSlotConss;                 \/** array only with the slotconstraints whe/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
 VarSlotConss	src/vardata_lagr.cpp	/^   SCIP_CONS**                      VarSlotConss;                   \/**<contains all slot const/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS **	file:
-VarStartConss	NewLagrangian/src/relax.cpp	/^	SCIP_CONS*           VarStartConss;                \/** VarStartConss where the var is occuring/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS *	file:
 VarStartConss	src/relax.cpp	/^	SCIP_CONS*           VarStartConss;                \/** VarStartConss where the var is occuring/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_CONS *	file:
-__SCIP_PROBDATA_LAGR__	NewLagrangian/src/probdata_lagr.h	/^#define __SCIP_PROBDATA_LAGR__$/;"	d
 __SCIP_PROBDATA_LAGR__	src/probdata_lagr.h	/^#define __SCIP_PROBDATA_LAGR__$/;"	d
-__SCIP_RELAX_lagr_H__	NewLagrangian/src/relax_lagr.h	/^#define __SCIP_RELAX_lagr_H__$/;"	d
 __SCIP_RELAX_lagr_H__	src/relax_lagr.h	/^#define __SCIP_RELAX_lagr_H__$/;"	d
-__SCIP_VARDATA_LAGR__	NewLagrangian/src/vardata_lagr.h	/^#define __SCIP_VARDATA_LAGR__$/;"	d
 __SCIP_VARDATA_LAGR__	src/vardata_lagr.h	/^#define __SCIP_VARDATA_LAGR__$/;"	d
 all	Makefile	/^all:            $(SCIPDIR) $(MAINFILE) $(MAINSHORTLINK)$/;"	t
-all	NewLagrangian/Makefile	/^all:            $(SCIPDIR) $(MAINFILE) $(MAINSHORTLINK)$/;"	t
-bestsolvals	NewLagrangian/src/relax_lagr.cpp	/^   SCIP_Real* bestsolvals;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
 bestsolvals	src/relax_lagr.cpp	/^   SCIP_Real* bestsolvals;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
-btoa	NewLagrangian/src/probdata_lagr.cpp	/^#define btoa(/;"	d	file:
 btoa	src/probdata_lagr.cpp	/^#define btoa(/;"	d	file:
 clean	Makefile	/^clean:		$(OBJDIR)$/;"	t
-clean	NewLagrangian/Makefile	/^clean:		$(OBJDIR)$/;"	t
-consids	NewLagrangian/src/vardata_lagr.cpp	/^   int*                              consids;$/;"	m	struct:SCIP_VarData	typeref:typename:int *	file:
 consids	src/vardata_lagr.cpp	/^   int*                              consids;$/;"	m	struct:SCIP_VarData	typeref:typename:int *	file:
-dualmultipliers	NewLagrangian/src/relax.cpp	/^   SCIP_Real*           dualmultipliers;                          \/\/lambda related with the sl/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_Real *	file:
 dualmultipliers	src/relax.cpp	/^   SCIP_Real*           dualmultipliers;                          \/\/lambda related with the sl/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_Real *	file:
-extract	NewLagrangian/src/probdata_lagr.cpp	/^void extract(char *s,char *t,char *d,int pos,int len)$/;"	f	typeref:typename:void
 extract	src/probdata_lagr.cpp	/^void extract(char *s,char *t,char *d,int pos,int len)$/;"	f	typeref:typename:void
-feasiblesol	NewLagrangian/src/relax_lagr.cpp	/^   SCIP_Real* feasiblesol;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
 feasiblesol	src/relax_lagr.cpp	/^   SCIP_Real* feasiblesol;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
 lint	Makefile	/^lint:		$(MAINSRC)$/;"	t
-lint	NewLagrangian/Makefile	/^lint:		$(MAINSRC)$/;"	t
-main	NewLagrangian/src/cmain.c	/^int main($/;"	f	typeref:typename:int
 main	src/cmain.c	/^int main($/;"	f	typeref:typename:int
-nSlotConss	NewLagrangian/src/probdata_lagr.cpp	/^   int                  nSlotConss;                   \/\/ number of slot constraints.$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
-nSlotConss	NewLagrangian/src/relax.cpp	/^   int                  nSlotConss;                   \/\/ number of slot constraints.$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
 nSlotConss	src/probdata_lagr.cpp	/^   int                  nSlotConss;                   \/\/ number of slot constraints.$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
 nSlotConss	src/relax.cpp	/^   int                  nSlotConss;                   \/\/ number of slot constraints.$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
-nStartConss	NewLagrangian/src/probdata_lagr.cpp	/^   int                  nStartConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
-nStartConss	NewLagrangian/src/relax.cpp	/^   int                  nStartConss;                  \/\/ number of start constraints. $/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
 nStartConss	src/probdata_lagr.cpp	/^   int                  nStartConss;$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
 nStartConss	src/relax.cpp	/^   int                  nStartConss;                  \/\/ number of start constraints. $/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
-nVarConss	NewLagrangian/src/relax.cpp	/^	int                  nVarConss;                    \/** number of constraints in VarConss *\/$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-nVarConss	NewLagrangian/src/vardata_lagr.cpp	/^   int                              nVarConss;$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 nVarConss	src/relax.cpp	/^	int                  nVarConss;                    \/** number of constraints in VarConss *\/$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 nVarConss	src/vardata_lagr.cpp	/^   int                              nVarConss;$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-nVarSlotConss	NewLagrangian/src/relax.cpp	/^	int                  nVarSlotConss;                \/** number of slotconstraints in (slot)VarC/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-nVarSlotConss	NewLagrangian/src/vardata_lagr.cpp	/^   int                              nVarSlotConss;                 \/**<number of slot constrain/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 nVarSlotConss	src/relax.cpp	/^	int                  nVarSlotConss;                \/** number of slotconstraints in (slot)VarC/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 nVarSlotConss	src/vardata_lagr.cpp	/^   int                              nVarSlotConss;                 \/**<number of slot constrain/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-nVarStartConss	NewLagrangian/src/relax.cpp	/^	int                  nVarStartConss;               \/** number of VarStartConsss in VarConss  (/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 nVarStartConss	src/relax.cpp	/^	int                  nVarStartConss;               \/** number of VarStartConsss in VarConss  (/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-nvars	NewLagrangian/src/relax.cpp	/^   int                  nvars;$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
 nvars	src/relax.cpp	/^   int                  nvars;$/;"	m	struct:SCIP_ProbData	typeref:typename:int	file:
-probdataCreate	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_RETCODE probdataCreate($/;"	f	typeref:typename:SCIP_RETCODE
 probdataCreate	src/probdata_lagr.cpp	/^SCIP_RETCODE probdataCreate($/;"	f	typeref:typename:SCIP_RETCODE
-probdataFree	NewLagrangian/src/probdata_lagr.cpp	/^SCIP_RETCODE probdataFree($/;"	f	typeref:typename:SCIP_RETCODE
 probdataFree	src/probdata_lagr.cpp	/^SCIP_RETCODE probdataFree($/;"	f	typeref:typename:SCIP_RETCODE
-relaxCopylagr	NewLagrangian/src/relax.cpp	/^#define relaxCopylagr /;"	d	file:
 relaxCopylagr	src/relax.cpp	/^#define relaxCopylagr /;"	d	file:
-relaxExitlagr	NewLagrangian/src/relax.cpp	/^#define relaxExitlagr /;"	d	file:
-relaxExitlagr	NewLagrangian/src/relax_lagr.cpp	/^#define relaxExitlagr /;"	d	file:
 relaxExitlagr	src/relax.cpp	/^#define relaxExitlagr /;"	d	file:
 relaxExitlagr	src/relax_lagr.cpp	/^#define relaxExitlagr /;"	d	file:
-relaxExitsollagr	NewLagrangian/src/relax.cpp	/^#define relaxExitsollagr /;"	d	file:
-relaxExitsollagr	NewLagrangian/src/relax_lagr.cpp	/^#define relaxExitsollagr /;"	d	file:
 relaxExitsollagr	src/relax.cpp	/^#define relaxExitsollagr /;"	d	file:
 relaxExitsollagr	src/relax_lagr.cpp	/^#define relaxExitsollagr /;"	d	file:
-relaxInitsollagr	NewLagrangian/src/relax.cpp	/^#define relaxInitsollagr /;"	d	file:
-relaxInitsollagr	NewLagrangian/src/relax_lagr.cpp	/^#define relaxInitsollagr /;"	d	file:
 relaxInitsollagr	src/relax.cpp	/^#define relaxInitsollagr /;"	d	file:
 relaxInitsollagr	src/relax_lagr.cpp	/^#define relaxInitsollagr /;"	d	file:
-runShell	NewLagrangian/src/cmain.c	/^SCIP_RETCODE runShell($/;"	f	typeref:typename:SCIP_RETCODE	file:
 runShell	src/cmain.c	/^SCIP_RETCODE runShell($/;"	f	typeref:typename:SCIP_RETCODE	file:
 scip	Makefile	/^scip:$/;"	t
-scip	NewLagrangian/Makefile	/^scip:$/;"	t
-sol	NewLagrangian/src/relax.cpp	/^   SCIP_SOL* sol;         \/**current solution(working solution)*\/$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_SOL *	file:
-sol	NewLagrangian/src/relax_lagr.cpp	/^   SCIP_SOL* sol;         \/**current solution(working solution)*\/$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_SOL *	file:
 sol	src/relax.cpp	/^   SCIP_SOL* sol;         \/**current solution(working solution)*\/$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_SOL *	file:
 sol	src/relax_lagr.cpp	/^   SCIP_SOL* sol;         \/**current solution(working solution)*\/$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_SOL *	file:
-subgradients	NewLagrangian/src/relax.cpp	/^   SCIP_Real*           subgradients;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_Real *	file:
 subgradients	src/relax.cpp	/^   SCIP_Real*           subgradients;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_Real *	file:
 tags	Makefile	/^tags:$/;"	t
-tags	NewLagrangian/Makefile	/^tags:$/;"	t
 test	Makefile	/^test:           $(MAINFILE)$/;"	t
-test	NewLagrangian/Makefile	/^test:           $(MAINFILE)$/;"	t
-upperbound	NewLagrangian/src/probdata_lagr.cpp	/^   SCIP_Real* upperbound;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_Real *	file:
-upperbound	NewLagrangian/src/relax_lagr.cpp	/^   SCIP_Real* upperbound;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
 upperbound	src/probdata_lagr.cpp	/^   SCIP_Real* upperbound;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_Real *	file:
 upperbound	src/relax_lagr.cpp	/^   SCIP_Real* upperbound;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_Real *	file:
-var	NewLagrangian/src/vardata_lagr.cpp	/^   SCIP_VAR*                        var;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_VAR *	file:
 var	src/vardata_lagr.cpp	/^   SCIP_VAR*                        var;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_VAR *	file:
-vardata	NewLagrangian/src/relax_lagr.cpp	/^   SCIP_VARDATA* vardata;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_VARDATA *	file:
 vardata	src/relax_lagr.cpp	/^   SCIP_VARDATA* vardata;$/;"	m	struct:SCIP_RelaxData	typeref:typename:SCIP_VARDATA *	file:
-vardataDelete	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_RETCODE vardataDelete($/;"	f	typeref:typename:SCIP_RETCODE
 vardataDelete	src/vardata_lagr.cpp	/^SCIP_RETCODE vardataDelete($/;"	f	typeref:typename:SCIP_RETCODE
-vardatafree	NewLagrangian/src/vardata_lagr.cpp	/^SCIP_RETCODE vardatafree($/;"	f	typeref:typename:SCIP_RETCODE
 vardatafree	src/vardata_lagr.cpp	/^SCIP_RETCODE vardatafree($/;"	f	typeref:typename:SCIP_RETCODE
-varid	NewLagrangian/src/vardata_lagr.cpp	/^   int                               varid;$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
 varid	src/vardata_lagr.cpp	/^   int                               varid;$/;"	m	struct:SCIP_VarData	typeref:typename:int	file:
-varids	NewLagrangian/src/probdata_lagr.cpp	/^   int*                 varids;                      \/**<Ids for the variables found in the slo/;"	m	struct:SCIP_ProbData	typeref:typename:int *	file:
 varids	src/probdata_lagr.cpp	/^   int*                 varids;                      \/**<Ids for the variables found in the slo/;"	m	struct:SCIP_ProbData	typeref:typename:int *	file:
-varquotient	NewLagrangian/src/vardata_lagr.cpp	/^   SCIP_Real                        varquotient;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_Real	file:
 varquotient	src/vardata_lagr.cpp	/^   SCIP_Real                        varquotient;$/;"	m	struct:SCIP_VarData	typeref:typename:SCIP_Real	file:
-vars	NewLagrangian/src/relax.cpp	/^   SCIP_VAR**           vars;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_VAR **	file:
 vars	src/relax.cpp	/^   SCIP_VAR**           vars;$/;"	m	struct:SCIP_ProbData	typeref:typename:SCIP_VAR **	file:
diff --git a/.vscode/c_cpp_properties.json b/.vscode/c_cpp_properties.json
new file mode 100644
index 0000000000000000000000000000000000000000..a76df4d3cc8f2815718347ffbd9479eeabea8098
--- /dev/null
+++ b/.vscode/c_cpp_properties.json
@@ -0,0 +1,18 @@
+{
+    "configurations": [
+        {
+            "name": "Linux",
+            "includePath": [
+                "${workspaceFolder}/**",
+                "${workspaceFolder}/../../src/**",
+                "${workspaceFolder}/src/**"
+            ],
+            "defines": [],
+            "compilerPath": "/usr/bin/clang",
+            "cStandard": "c11",
+            "cppStandard": "c++14",
+            "intelliSenseMode": "linux-clang-x64"
+        }
+    ],
+    "version": 4
+}
\ No newline at end of file
diff --git a/.vscode/launch.json b/.vscode/launch.json
new file mode 100644
index 0000000000000000000000000000000000000000..17e15f27ec2bb23f50627f046a7e8d1b225be974
--- /dev/null
+++ b/.vscode/launch.json
@@ -0,0 +1,15 @@
+{
+    // Use IntelliSense to learn about possible attributes.
+    // Hover to view descriptions of existing attributes.
+    // For more information, visit: https://go.microsoft.com/fwlink/?linkid=830387
+    "version": "0.2.0",
+    "configurations": [
+        {
+            "name": "Python: Current File",
+            "type": "python",
+            "request": "launch",
+            "program": "${file}",
+            "console": "integratedTerminal"
+        }
+    ]
+}
\ No newline at end of file
diff --git a/.vscode/settings.json b/.vscode/settings.json
new file mode 100644
index 0000000000000000000000000000000000000000..65774216b8df5bb621de3072e5ee2b42f82bedf9
--- /dev/null
+++ b/.vscode/settings.json
@@ -0,0 +1,10 @@
+{
+    "files.associations": {
+        "chrono": "cpp",
+        "random": "cpp",
+        "limits": "cpp",
+        "algorithm": "cpp",
+        "thread": "cpp"
+    },
+    "python.pythonPath": "/home/dawit/miniconda3/bin/python"
+}
\ No newline at end of file
diff --git a/file/time.txt b/.wslconfig
similarity index 100%
rename from file/time.txt
rename to .wslconfig
diff --git a/bin/LagrangianRelaxation b/bin/LagrangianRelaxation
new file mode 120000
index 0000000000000000000000000000000000000000..4a814507046d4451b23744a426205593a9667312
--- /dev/null
+++ b/bin/LagrangianRelaxation
@@ -0,0 +1 @@
+LagrangianRelaxation.linux.x86_64.gnu.opt.spx2
\ No newline at end of file
diff --git a/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2 b/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2
new file mode 100755
index 0000000000000000000000000000000000000000..5de2111efa9b4b4b065bfeda9947ca99f073c13c
Binary files /dev/null and b/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2 differ
diff --git a/data/6f4s.lp b/data/6f4s.lp
index 4e200ae163cdb2edd0cf5cc43a13004e5060ed6d..bbc1f9db1d8623015499e5da8ff218945430bf2e 100644
--- a/data/6f4s.lp
+++ b/data/6f4s.lp
@@ -38,12 +38,12 @@ Subject To
  slot28: x_{5}_{0} +  x_{6}_{0} +  x_{4}_{0} <=  1
  slot29: x_{5}_{15} + x_{6}_{15} + x_{4}_{15} <= 1
  slot30: x_{5}_{30} + x_{6}_{30} + x_{4}_{30} <= 1
- slot32: x_{5}_{45} + x_{6}_{45} + x_{4}_{45} <= 1
- slot33: x_{5}_{60} + x_{6}_{60} + x_{4}_{60} <= 1
- slot34: x_{5}_{75} + x_{6}_{75} + x_{4}_{75} <= 1
- slot35: x_{5}_{90} + x_{6}_{90} + x_{4}_{90} <= 1
- slot36: x_{5}_{105} + x_{6}_{105} + x_{4}_{105}<= 1
- slot37: x_{5}_{120} + x_{6}_{120} + x_{4}_{120} <= 1
+ slot31: x_{5}_{45} + x_{6}_{45} + x_{4}_{45} <= 1
+ slot32: x_{5}_{60} + x_{6}_{60} + x_{4}_{60} <= 1
+ slot33: x_{5}_{75} + x_{6}_{75} + x_{4}_{75} <= 1
+ slot34: x_{5}_{90} + x_{6}_{90} + x_{4}_{90} <= 1
+ slot35: x_{5}_{105} + x_{6}_{105} + x_{4}_{105}<= 1
+ slot36: x_{5}_{120} + x_{6}_{120} + x_{4}_{120} <= 1
 
  F_1: x_{1}_{0} + x_{1}_{15} + x_{1}_{30} + x_{1}_{45} + x_{1}_{60} + x_{1}_{75} + x_{1}_{90} + x_{1}_{105} + x_{1}_{120} = 1
  F_2: x_{2}_{0} + x_{2}_{15} + x_{2}_{30} + x_{2}_{45} + x_{2}_{60} + x_{2}_{75} + x_{2}_{90} + x_{2}_{105} + x_{2}_{120} = 1
diff --git a/data/problem_t_pricer_0_2.lp b/data/problem_t_pricer_0_2.lp
new file mode 100644
index 0000000000000000000000000000000000000000..a34dc753bb8f812c3f2bf365192f64579554e59a
--- /dev/null
+++ b/data/problem_t_pricer_0_2.lp
@@ -0,0 +1,58498 @@
+\ SCIP STATISTICS
+\   Problem name     : t_CRO Problem
+\   Variables        : 24165 (24165 binary, 0 integer, 0 implicit integer, 0 continuous)
+\   Constraints      : 9144
+\   Obj. scale       : 1
+\   Obj. offset      : 0
+Minimize
+ Obj: +17 t_x(262844,0),4.o +342 t_x(262875,342)EBBRA04E,5.o +26.5 t_x(262913,0),7.o +585.182119205298 t_x(262946,560)RQXSI04E,8.o
+      +10 t_x(263003,0),9.o +551.760295670539 t_x(263004,385)RQXSI04E,10.o +55 t_x(263012,0),11.o +102.692118226601 t_x(263107,22)BR204M,12.o
+      +34 t_x(263142,0),13.o +146.126353790614 t_x(263168,65)RFBRT04M,14.o +664.405012126112 t_x(263196,337)RQXSI04E,15.o
+      +20 t_x(263276,0),20.o +161.820454545455 t_x(263279,151)KFZ4404M,21.o +91 t_x(263280,91)MM304,22.o
+      +17.5 t_x(263294,0),24.o +331.174187725632 t_x(263298,245)LELVL04M,26.o +2045.13698630137 t_x(263306,2040)LCES004,27.o
+      +267.692737430168 t_x(263313,252)RFBRT04M,28.o +156.156957928803 t_x(263323,32)LEBAS04M,30.o +25.5 t_x(263329,0),31.o
+      +20.5 t_x(263330,0),32.o +140 t_x(263332,140)MM204,33.o +426.009472259811 t_x(263339,289)LCES004M,34.o
+      +136.009259259259 t_x(263350,110)RFBRT04M,36.o +79 t_x(263351,0),37.o +181 t_x(263367,181)RFBRT04M,38.o
+      +364.266375545852 t_x(263370,352)RFBRT04M,39.o +121.597107438017 t_x(263389,17)MM304,41.o +1555 t_x(263410,1535)LGKFN04,42.o
+      +167 t_x(263412,167)LCES004M,43.o +773 t_x(263418,751)$BKED1204,44.o +329.229357798165 t_x(263421,54)LCES004M,45.o
+      +2505.51939102564 t_x(263439,2429)YB3EH04A,46.o +791 t_x(263463,740)LEBAS04A,47.o +105.634078212291 t_x(263476,76)EBEEC04M,48.o
+      +7.5 t_x(263492,0),49.o +145 t_x(263502,145)LEBAS04M,51.o +436 t_x(263503,436)RNS04M,52.o +376 t_x(263515,0),53.o
+      +267.287804878049 t_x(263516,226)LEBAS04M,54.o +279.260869565217 t_x(263570,60)LELVU04,57.o +2953 t_x(263580,2953)LCES004,59.o
+      +195.558823529412 t_x(263584,180)LEBAS04A,60.o +1283.93890675241 t_x(263587,1255)LCES004M,61.o +4286 t_x(263593,3270)KWUR1C04,62.o
+      +2153 t_x(263594,2105)LCES004M,63.o +188.9 t_x(263601,136)YB3EH04A,64.o +2907 t_x(263602,2907)LCES004,65.o
+      +554.390977443609 t_x(263607,498)LCES004M,66.o +2285 t_x(263612,2281)LCES004,67.o +206 t_x(263613,206)$BKED1204,68.o
+      +189 t_x(263621,189)RMZSI04,69.o +432.022307692308 t_x(263638,373)LEBAS04A,70.o +497.727272727273 t_x(263640,375)LCES004,71.o
+      +175 t_x(263699,175)$RMZSI04,76.o +68 t_x(263700,68)LEBAS04A,77.o +572 t_x(263743,565)LEBAS04A,80.o
+      +123 t_x(263793,0),81.o +17 t_x(263797,17)KFUL1U04,82.o +32 t_x(263800,0),83.o +190.850187265918 t_x(263814,175)LEBAS04A,84.o
+      +473 t_x(263816,473)RMZU04,85.o +14.5 t_x(263820,0),86.o +124 t_x(263859,124)LEBAS04A,88.o +2161 t_x(263860,2155)LCES004,89.o
+      +2642 t_x(263862,2642)LCES004,90.o +2866.87541199736 t_x(263866,2862)LCES004,91.o +3534 t_x(263868,3534)LCES004,92.o
+      +3026.631183469 t_x(263921,3022)LCES004,94.o +121.966960352423 t_x(263931,62)MYY04A,97.o +1815 t_x(263958,1783)LCES004,98.o
+      +2102 t_x(263962,2074)LCES004,99.o +86 t_x(263986,0),100.o +3119.50015211439 t_x(264011,3115)LCES004,101.o
+      +299 t_x(264013,0),102.o +35.5 t_x(264033,0),103.o +29 t_x(267696,0),104.o +120 t_x(267735,120)$KSPE1P04,105.o
+      +140 t_x(267745,140)EBBRA04E,106.o +200.561097256858 t_x(268974,7)KHVL104E,107.o +230.883223684211 t_x(269231,219)YBOLN04M,108.o
+      +141 t_x(269531,0),109.o +4 t_x(269558,0),110.o +270 t_x(269731,270)EBBRA04E,112.o +164.5 t_x(270314,0),114.o
+      +296.619001919386 t_x(270468,194)YBOLN04M,116.o +84.6976047904192 t_x(270609,20)KHVL104E,117.o +211.663434903047 t_x(270762,150)YB5WH04M,118.o
+      +142.729083665339 t_x(271099,93)YB5WH04M,119.o +194.31320754717 t_x(271199,181)RMZU04E,120.o +500.282608695652 t_x(271211,378)RQXSI04E,121.o
+      +518.831478537361 t_x(271214,507)YB3EH04E,122.o +163.624555160142 t_x(271412,114)RMZU04E,123.o +1549.65858798736 t_x(271601,1510)RASI04M,125.o
+      +264.5 t_x(271616,0),126.o +61 t_x(272204,61)YBOLN04M,127.o +98.5 t_x(272234,0),128.o +474.344772967265 t_x(272249,40)EGNOR04M,129.o
+      +3555 t_x(272266,2813)RQXSI04E,130.o +93 t_x(272287,0),131.o +395.591024020228 t_x(272695,12)RQXSI04E,133.o
+      +1213.2932166302 t_x(272849,1203)LGKFN04,134.o +126.001984126984 t_x(272894,1)RMZU04E,135.o +385.129702970297 t_x(273004,366)EGNOR04M,136.o
+      +615.345278725825 t_x(273032,556)RQXSI04E,137.o +998 t_x(273048,936)RQXU04E,138.o +345 t_x(273072,0),139.o
+      +679.143742255266 t_x(273386,667)EGNOR04M,140.o +61.3378378378378 t_x(273540,36)LOW304M,141.o +580 t_x(273545,580)LFPND04,142.o
+      +205 t_x(273554,0),143.o +1293 t_x(273572,1293)LGZAA04M,145.o +310 t_x(273599,0),146.o +402.062189054726 t_x(273793,10)RQXSI04E,147.o
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+      +1738.32142857143 t_x(317920,1716)EDGG704,3775.o +347 t_x(317924,337)MRAE04,3776.o +2136.92988606486 t_x(317978,2132)EDGG704,3777.o
+      +622 t_x(317991,622)EDGG704,3778.o +59 t_x(317994,59)MRAE04,3779.o +207.033898305085 t_x(318112,21)MGY04,3780.o
+      +900 t_x(318119,900)$LCES004,3781.o +208.389423076923 t_x(318187,18)MRAEE04,3782.o +555 t_x(318401,534)EDGG704,3783.o
+      +1940.27027027027 t_x(318435,1920)EDGG704,3784.o +1310 t_x(318473,1310)LLBGA04L,3785.o +234.275488069414 t_x(318516,59)MAB04,3786.o
+      +508.322368421053 t_x(318565,477)LELVL104,3787.o +1005 t_x(318660,994)EDGG704,3788.o +42 t_x(318832,42)MGY04,3789.o
+      +1992.39234449761 t_x(319008,1990)EDGG704,3790.o +772 t_x(319288,772)MRAE04,3791.o +1802.63157894737 t_x(319337,1800)EDGG704,3792.o
+      +116 t_x(320054,116)EDGG704,3794.o +1200 t_x(320214,1179)MRAE04,3795.o +28 t_x(320591,0),3796.o
+      +168 t_x(320734,168)EDGG704,3797.o +1698.21428571429 t_x(321498,1650)EDGG704,3798.o +894.055611729019 t_x(322722,889)EDGG704,3799.o
+      +957 t_x(323044,930)MRAE04,3800.o +807 t_x(262805,807)$MRAE04,3802 +507 t_x(262806,507)$MRAE04,3803
+      +2084 t_x(262808,2084)$MRAE04,3804 +6750 t_x(262844,4523)$LCS12W03,3805 +5704 t_x(262875,4021)$EBBRA04E,3806
+      +1873 t_x(262897,1873)$EBBRA04E,3807 +17176 t_x(262913,11486)$RQXSI04E,3808 +8523 t_x(262946,6155)$RQXSI04E,3809
+      +20786 t_x(263003,13871)$KFZ4404M,3810 +5143 t_x(263004,3985)$RQXSI04E,3811 +17278 t_x(263012,11592)$RQXSI04E,3812
+      +4464 t_x(263107,3107)$BR204M,3813 +4641 t_x(263142,3139)$RFBRT04M,3814 +3015 t_x(263168,2183)$RFBRT04M,3815
+      +2326 t_x(263196,2137)$RQXSI04E,3816 +8504 t_x(263206,8504)$LELVL04M,3817 +3306 t_x(263212,3306)$RFBRT04M,3818
+      +3505 t_x(263249,3505)$RFBRT04M,3819 +1690 t_x(263266,1690)$MM204,3820 +9920 t_x(263276,6640)$LCES004M,3821
+      +18810 t_x(263279,12686)$KFZ4404M,3822 +13499 t_x(263280,9060)$LEBAS04M,3823 +9600 t_x(263290,9600)$LGKFN04,3824
+      +18235 t_x(263294,12180)$LEBAS04M,3825 +480 t_x(263297,480)$YB3EH04M,3826 +5272 t_x(263298,3858)$LELVL04M,3827
+      +24585 t_x(263306,17760)$LCES004,3828 +2124 t_x(263313,1629)$RFBRT04M,3829 +1071 t_x(263316,1071)$LEBAS04M,3830
+      +10335 t_x(263323,7092)$BKED1204,3831 +6679 t_x(263329,4487)$LELVU04,3832 +4784 t_x(263330,3217)$BR204M,3833
+      +2184 t_x(263332,2184)$MM204,3834 +1473 t_x(263339,1339)$LCES004M,3835 +897 t_x(263346,897)$GL4W04M,3836
+      +628 t_x(263350,534)$RFBRT04M,3837 +4055 t_x(263351,2806)$RFBRT04M,3838 +3909 t_x(263367,2723)$RFBRT04M,3839
+      +1429 t_x(263370,1200)$RFBRT04M,3840 +5280 t_x(263376,5280)$LEBAS04M,3841 +9932 t_x(263389,6780)$LEBAS04M,3842
+      +39834 t_x(263410,27392)$LCES004,3843 +16509 t_x(263412,11117)$LCES004M,3844 +817 t_x(263421,804)$LCES004M,3845
+      +20177 t_x(263439,15320)$LCES004,3846 +10877 t_x(263463,7551)$RMZSI04,3847 +2875 t_x(263476,2031)$EBEEC04M,3848
+      +3780 t_x(263492,2530)$MM204,3849 +5050 t_x(263498,5050)$BKED1204,3850 +5337 t_x(263502,3653)$LEBAS04M,3851
+      +4745 t_x(263503,3436)$RNS04M,3852 +38422 t_x(263515,26109)$LCES004,3853 +4386 t_x(263516,3180)$LEBAS04M,3854
+      +2284 t_x(263558,2284)$RNS04M,3855 +7038 t_x(263563,7038)$LEBAS04A,3856 +3288 t_x(263570,2520)$LELVU04,3857
+      +1789 t_x(263574,1789)$RNS04M,3858 +26182 t_x(263580,19273)$LCES004,3859 +9419 t_x(263584,6457)$LEBAS04A,3860
+      +6849 t_x(263587,5455)$LCES004M,3861 +31587 t_x(263593,21512)$LCES004,3862 +5406 t_x(263594,4505)$LCES004M,3863
+      +8276 t_x(263601,5725)$YB3EH04A,3864 +12195 t_x(263602,9780)$LCES004,3865 +798 t_x(263607,798)$LCES004M,3866
+      +24100 t_x(263612,17401)$LCES004,3867 +4087 t_x(263621,2847)$RMZSI04,3868 +8116 t_x(263638,5820)$LEBAS04A,3869
+      +30084 t_x(263640,20595)$LCES004,3870 +2003 t_x(263646,2003)$LEBAS04A,3871 +1320 t_x(263649,1320)$CPRFBR04,3872
+      +743 t_x(263659,743)$CPRFBR04,3873 +645 t_x(263662,645)$CPRFBR04,3874 +594 t_x(263700,438)$LEBAS04A,3875
+      +7809 t_x(263713,7809)$LEBAS04A,3876 +231 t_x(263733,231)$LEBAS04A,3877 +13941 t_x(263743,9601)$KSLN04A,3878
+      +4806 t_x(263793,3362)$KSAL1204,3879 +4034 t_x(263797,2701)$KFUL1U04,3880 +5294 t_x(263800,3572)$LEBAS04A,3881
+      +9278 t_x(263814,6360)$LEBAS04A,3882 +5216 t_x(263816,3773)$RMZU04,3883 +6791 t_x(263820,4547)$LGAVA04,3884
+      +496 t_x(263840,496)$CPRFBR04,3885 +1592 t_x(263859,1140)$LEBAS04A,3886 +7748 t_x(263860,6279)$LCES004,3887
+      +22408 t_x(263862,16560)$LCES004,3888 +19101 t_x(263866,14546)$LCES004,3889 +11688 t_x(263868,9720)$LCES004,3890
+      +3122 t_x(263905,3122)$MAB1204A,3891 +16933 t_x(263921,13160)$LCES004,3892 +3528 t_x(263922,3528)$GL34W04,3893
+      +12598 t_x(263926,12598)$MGY04,3894 +22703 t_x(263931,15286)$MRAE04,3895 +5588 t_x(263958,4533)$LCES004,3896
+      +6558 t_x(263962,5339)$LCES004,3897 +6389 t_x(263986,4372)$MAB3404A,3898 +10261 t_x(264011,8614)$LCES004,3899
+      +3325 t_x(264013,2569)$MAB3404A,3900 +21283 t_x(264033,14236)$MGY04,3901 +9378 t_x(267696,6291)$YBOLN04M,3902
+      +6177 t_x(267745,4210)$EBBRA04E,3903 +983 t_x(268974,861)$KSPE1P04,3904 +9031 t_x(269231,6219)$YBOLN04M,3905
+      +5082 t_x(269531,3569)$EBBRA04E,3906 +12050 t_x(269558,8039)$RVKWU04M,3907 +5872 t_x(269712,5872)$EBBRA04E,3908
+      +5779 t_x(269731,4027)$EBBRA04E,3909 +1872 t_x(269896,1872)$EBBRA04E,3910 +10898 t_x(270314,7480)$EGNOR04M,3911
+      +918 t_x(270327,918)$EBBRA04E,3912 +13089 t_x(270468,9064)$YB3EH04E,3913 +2845 t_x(270609,2004)$KHVL104E,3914
+      +4015 t_x(270762,2903)$YB5WH04M,3915 +16128 t_x(271099,10918)$YB3EH04E,3916 +1297 t_x(271199,1019)$RMZU04E,3917
+      +5392 t_x(271211,4091)$RQXSI04E,3918 +10499 t_x(271214,7401)$RQXU04E,3919 +14832 t_x(271412,10073)$LELVL04M,3920
+      +2331 t_x(271428,2331)$KHVL104E,3921 +2761 t_x(271601,2654)$RASI04M,3922 +9553 t_x(271616,6708)$RQXSI04E,3923
+      +13036 t_x(272204,13036)$YB3EH04E,3924 +11769 t_x(272234,7976)$RQXU04E,3925 +4268 t_x(272249,3389)$EGNOR04M,3926
+      +12460 t_x(272266,8797)$RQXSI04E,3927 +18428 t_x(272287,12409)$YB3EH04E,3928 +1459 t_x(272507,1459)$MT4AT04E,3929
+      +13345 t_x(272695,9402)$RQXSI04E,3930 +9854 t_x(272849,7399)$LGKFN04,3931 +12654 t_x(272894,8602)$RQXU04E,3932
+      +5934 t_x(273004,4273)$EGNOR04M,3933 +8265 t_x(273032,6054)$RQXSI04E,3934 +15443 t_x(273048,10680)$YD5WH04M,3935
+      +12704 t_x(273072,8912)$RQXSI04E,3936 +4680 t_x(273386,3598)$EGNOR04M,3937 +111 t_x(273540,111)$LOW304M,3938
+      +19322 t_x(273545,13260)$LFPND04,3939 +5035 t_x(273554,3615)$EBEEC04M,3940 +2892 t_x(273555,2892)$MT4AT04E,3941
+      +76262 t_x(273572,51693)$LGZAA04M,3942 +79513 t_x(273599,53420)$LGZAA04M,3943 +23004 t_x(273793,15859)$LELVL04M,3944
+      +7377 t_x(273960,4985)$EGNOR04M,3945 +3692 t_x(273980,2983)$PMXX04M,3946 +12894 t_x(274216,8632)$EG11G04M,3947
+      +15949 t_x(274389,11460)$LFPND04,3948 +2794 t_x(274564,2418)$RQXSI04E,3949 +9788 t_x(274577,7211)$YD5WH04M,3950
+      +11931 t_x(274596,8054)$YD5WH04M,3951 +21144 t_x(274616,14213)$LELVL04M,3952 +8851 t_x(274643,5978)$EGNOR04M,3953
+      +3910 t_x(274901,3910)$YD5WH04M,3954 +172 t_x(274934,172)$KSLN2C04,3955 +3176 t_x(274996,3176)$RFBRT04M,3956
+      +1731 t_x(275011,1390)$MT4AT04E,3957 +65513 t_x(275027,44584)$LGZAA04M,3958 +67484 t_x(275135,45028)$LGSRA04,3959
+      +14753 t_x(275270,10169)$YB3EH04E,3960 +1297 t_x(275272,1297)$EGNOR04M,3961 +10206 t_x(275277,7454)$YD5WH04M,3962
+      +3872 t_x(275338,2726)$FUJ04M,3963 +14486 t_x(275522,9966)$GL4W04M,3964 +6160 t_x(275587,6160)$EBBRA04E,3965
+      +2788 t_x(275682,2106)$RFBRT04M,3966 +827 t_x(275809,780)$YD5WH04M,3967 +24918 t_x(275864,16860)$LFPND04,3968
+      +5767 t_x(275987,5767)$MM204,3969 +11675 t_x(276076,11675)$KFZ4404M,3970 +6198 t_x(276122,5196)$EG11G04M,3971
+      +3002 t_x(276210,2155)$KHVL104E,3972 +13782 t_x(276300,9264)$LCES004M,3973 +10848 t_x(276307,7844)$LGKFN04,3974
+      +844 t_x(276531,815)$KHVL104E,3975 +3168 t_x(276534,2211)$KHVL104E,3976 +64168 t_x(276588,44225)$LGZAA04M,3977
+      +7379 t_x(276611,5255)$RQXSI04E,3978 +467 t_x(276662,456)$EBEEC04M,3979 +3745 t_x(276830,2664)$LEBAS04M,3980
+      +11198 t_x(276837,7637)$RJIU04M,3981 +455 t_x(276838,455)$KSLN04M,3982 +4080 t_x(276911,2759)$RNS04M,3983
+      +18598 t_x(276925,12463)$RQXU04E,3984 +3431 t_x(276959,2824)$PMXX04M,3985 +9317 t_x(276966,9317)$EG11G04M,3986
+      +8917 t_x(276972,6061)$LELVL04M,3987 +10317 t_x(276989,10317)$LGKFN04,3988 +4032 t_x(276991,4032)$MM204,3989
+      +18593 t_x(277112,12498)$RQXU04E,3990 +8442 t_x(277127,6407)$LGKFN04,3991 +1785 t_x(277129,1268)$KCHI104M,3992
+      +1398 t_x(277167,1105)$KSPE1P04,3993 +9071 t_x(277190,6951)$EG11G04M,3994 +18264 t_x(277197,12290)$RJIU04M,3995
+      +1690 t_x(277201,1416)$KHVL104E,3996 +5696 t_x(277232,5696)$LEBAS04M,3997 +1368 t_x(277243,1020)$KSPE1P04,3998
+      +3387 t_x(277278,2534)$RASI04M,3999 +5339 t_x(277284,3764)$EBBRA04E,4000 +5628 t_x(277296,3869)$MM204,4001
+      +14484 t_x(277313,9867)$YB3EH04E,4002 +18170 t_x(277361,13260)$LFPND04,4003 +10000 t_x(277366,10000)$LFPNA04,4004
+      +10539 t_x(277387,7055)$YB3EH04E,4005 +12913 t_x(277424,9253)$EGNOR04M,4006 +3191 t_x(277425,3191)$KFZ4404M,4007
+      +4589 t_x(277434,3671)$EG11G04M,4008 +9883 t_x(277445,6620)$LEMDAT04,4009 +10774 t_x(277463,7842)$LGKFN04,4010
+      +10290 t_x(277472,7171)$EG11G04M,4011 +700 t_x(277484,496)$YB3EH04E,4012 +4138 t_x(277533,2760)$KSPE1P04,4013
+      +1035 t_x(277562,961)$YH5MH04M,4014 +14919 t_x(277591,10169)$RQXU04E,4015 +13209 t_x(277598,8860)$KSLN04M,4016
+      +81430 t_x(277602,54847)$LGZAA04M,4017 +2141 t_x(277703,1676)$KHVL104E,4018 +3242 t_x(277744,3242)$GL4W04M,4019
+      +10901 t_x(277826,7552)$RJIU04M,4020 +40561 t_x(277829,27618)$LGSRA04,4021 +513 t_x(277917,458)$BR404M,4022
+      +13921 t_x(277924,9465)$YB3EH04E,4023 +9928 t_x(277936,7407)$LGKFN04,4024 +2414 t_x(278026,1661)$YD5WH04M,4025
+      +15674 t_x(278036,10450)$RJIU04M,4026 +669 t_x(278037,660)$YD5WH04M,4027 +6833 t_x(278067,5547)$EG11G04M,4028
+      +4599 t_x(278123,3560)$EGNOR04M,4029 +4932 t_x(278149,3803)$EGNOR04M,4030 +6185 t_x(278154,4136)$YH5MH04M,4031
+      +280 t_x(278158,280)$YB3EH04M,4032 +18325 t_x(278162,12323)$YB3EH04E,4033 +13320 t_x(278185,13320)$YB3EH04E,4034
+      +3600 t_x(278209,3600)$KHVL104E,4035 +9264 t_x(278261,6450)$KFZ4404M,4036 +10082 t_x(278295,7040)$RNI04M,4037
+      +9300 t_x(278320,6298)$EGNOR04M,4038 +3254 t_x(278322,2211)$YH5MH04M,4039 +10406 t_x(278386,7190)$EGNOR04M,4040
+      +1342 t_x(278487,1129)$YH5MH04M,4041 +10623 t_x(278529,7187)$LELVU04,4042 +1038 t_x(278554,731)$GL4W04M,4043
+      +11190 t_x(278555,7557)$KFZ4404M,4044 +3739 t_x(278562,2668)$YBOLN04M,4045 +9988 t_x(278564,6773)$EGPFA04,4046
+      +4489 t_x(278565,3360)$LELVU04,4047 +12775 t_x(278590,8846)$EGNOR04M,4048 +6162 t_x(278592,6162)$LELVU04,4049
+      +12517 t_x(278598,8921)$EGNOR04M,4050 +11173 t_x(278603,8150)$EGNOR04M,4051 +686 t_x(278607,472)$MM304,4052
+      +6083 t_x(278647,4676)$EHAMA04,4053 +2477 t_x(278651,1852)$YB5KL04E,4054 +10848 t_x(278663,8145)$EGNOR04M,4055
+      +3505 t_x(278669,2831)$EHAMA04,4056 +5439 t_x(278681,4358)$EHAMA04,4057 +4281 t_x(278783,2938)$YB5KL04E,4058
+      +12903 t_x(278814,8718)$YB3EH04E,4059 +17649 t_x(278830,11819)$RQXU04E,4060 +4383 t_x(278839,3002)$EBEEC04M,4061
+      +3350 t_x(278855,2332)$YH5MH04M,4062 +424 t_x(278862,285)$KFZ4404E,4063 +6364 t_x(278871,4560)$YB3EH04E,4064
+      +3208 t_x(278872,2402)$EG11G04M,4065 +15471 t_x(278885,10501)$RQXU04E,4066 +1835 t_x(278889,1477)$KHVL104E,4067
+      +2672 t_x(278911,1818)$KFZ4404E,4068 +18688 t_x(278920,12508)$YB3EH04E,4069 +3060 t_x(278940,3060)$GL4W04M,4070
+      +5088 t_x(278945,4069)$LFMDA04A,4071 +1539 t_x(279006,1335)$BKED1204,4072 +36217 t_x(279011,26356)$LGZAA04M,4073
+      +753 t_x(279048,739)$KHVL104E,4074 +15880 t_x(279142,10783)$RQXU04E,4075 +2137 t_x(279160,2137)$EBEEC04M,4076
+      +4533 t_x(279163,3121)$YH5MH04M,4077 +14258 t_x(279186,9577)$YB3EH04A,4078 +181 t_x(279192,132)$MM204,4079
+      +3634 t_x(279241,2937)$EGNOR04M,4080 +3620 t_x(279243,2640)$KSPE1P04,4081 +1275 t_x(279250,975)$KSPE1P04,4082
+      +1677 t_x(279259,1278)$YH5MH04M,4083 +53634 t_x(279261,36717)$LGSRA04,4084 +16935 t_x(279279,11503)$YB3EH04E,4085
+      +5850 t_x(279300,3968)$LCS12W03,4086 +4418 t_x(279312,3240)$KSPE1P04,4087 +4172 t_x(279318,3300)$LCES004M,4088
+      +7806 t_x(279339,5252)$YBOLN04M,4089 +10060 t_x(279340,6720)$YB3EH04E,4090 +628 t_x(279347,583)$KSPE1P04,4091
+      +4737 t_x(279349,3159)$YH5MH04M,4092 +13745 t_x(279395,9296)$YB3EH04E,4093 +2146 t_x(279398,1667)$YH5MH04M,4094
+      +4488 t_x(279403,3000)$KSPE1P04,4095 +440 t_x(279405,440)$KFZ4404E,4096 +911 t_x(279409,875)$YH5MH04M,4097
+      +3741 t_x(279411,2820)$KSPE1P04,4098 +16038 t_x(279431,10729)$YB3EH04E,4099 +5132 t_x(279450,3439)$MT4AT04E,4100
+      +1969 t_x(279467,1554)$YH5MH04M,4101 +14532 t_x(279482,9975)$YB3EH04E,4102 +1494 t_x(279485,1368)$KHVL104E,4103
+      +11753 t_x(279494,7905)$EGPFA04,4104 +1097 t_x(279524,1097)$KFZ4404E,4105 +3413 t_x(279544,2370)$RFBRT04M,4106
+      +4593 t_x(279552,3336)$EBBRA04E,4107 +2512 t_x(279592,1972)$YH5MH04M,4108 +1417 t_x(279621,1225)$YH5MH04M,4109
+      +9519 t_x(279622,6436)$EGPFA04,4110 +6575 t_x(279627,5078)$EGPFA04,4111 +1571 t_x(279642,1375)$KHVL104E,4112
+      +14420 t_x(279651,9956)$YB3EH04E,4113 +3142 t_x(279652,2337)$KSPE1P04,4114 +12339 t_x(279686,8400)$YB3EH04E,4115
+      +3723 t_x(279687,2926)$LGRPA04M,4116 +5601 t_x(279690,4630)$EGPFA04,4117 +1299 t_x(279693,1122)$YH5MH04M,4118
+      +4610 t_x(279716,3420)$LELVU04,4119 +13314 t_x(279721,9335)$EGNOR04M,4120 +18272 t_x(279734,12307)$YB3EH04E,4121
+      +1252 t_x(279735,1036)$KSPE1P04,4122 +3781 t_x(279756,2939)$KSPE1P04,4123 +6651 t_x(279791,5020)$EHAMA04,4124
+      +4979 t_x(279801,4007)$EHAMA04,4125 +2797 t_x(279804,2024)$YH5MH04M,4126 +8364 t_x(279817,6060)$EGNOR04M,4127
+      +19105 t_x(279827,12860)$KFZ4404M,4128 +6211 t_x(279832,4223)$YB5KL04E,4129 +1275 t_x(279834,1116)$KFZ4404E,4130
+      +3623 t_x(279882,2502)$LCS12W03,4131 +12731 t_x(279885,9166)$EGNOR04M,4132 +50935 t_x(279887,35963)$LGSRA04,4133
+      +4603 t_x(279893,3766)$EHAMA04,4134 +3029 t_x(279896,2370)$RASI04M,4135 +423 t_x(279899,423)$KFZ4404E,4136
+      +3818 t_x(279900,2560)$KFZ4404E,4137 +1634 t_x(279930,1091)$LGKFN04,4138 +7766 t_x(279946,5207)$EHAMA04,4139
+      +9292 t_x(279962,6337)$LGRPA04M,4140 +5097 t_x(279965,3535)$LEBAS04M,4141 +1341 t_x(279969,1168)$RFBRT04M,4142
+      +6073 t_x(280002,4080)$LELVU04,4143 +4131 t_x(280018,2854)$FUJ04M,4144 +8285 t_x(280021,5965)$EGNOR04M,4145
+      +7358 t_x(280033,5189)$EHAMA04,4146 +4785 t_x(280088,3227)$RMZSI04,4147 +5262 t_x(280103,3731)$KSPE104D,4148
+      +9633 t_x(280104,7388)$LFMDA04A,4149 +2556 t_x(280115,2556)$KWUR1C04,4150 +2534 t_x(280122,2534)$KWUR404E,4151
+      +7035 t_x(280142,5068)$EHAMA04,4152 +17276 t_x(280143,11751)$YB3EH04E,4153 +13382 t_x(280153,9060)$LCES004M,4154
+      +6982 t_x(280157,6982)$RMZU04E,4155 +7409 t_x(280174,7409)$KSPE1P04,4156 +1118 t_x(280192,989)$YH5MH04M,4157
+      +8569 t_x(280203,5796)$RMZU04,4158 +34980 t_x(280212,25651)$LGSRA04,4159 +15194 t_x(280221,10308)$YB3EH04E,4160
+      +14611 t_x(280245,10200)$RQXSI04E,4161 +15269 t_x(280252,10560)$RQXSI04E,4162 +2949 t_x(280263,2949)$KWUR404E,4163
+      +15019 t_x(280274,10440)$RQXSI04E,4164 +2027 t_x(280277,1380)$RVKWS04,4165 +12189 t_x(280278,8871)$EGNOR04M,4166
+      +1068 t_x(280283,967)$YH5MH04M,4167 +6180 t_x(280319,6180)$LELVU04,4168 +9480 t_x(280331,9480)$RQXU04E,4169
+      +9616 t_x(280365,9616)$LELVL04M,4170 +12405 t_x(280374,12405)$YB3EH04E,4171 +6661 t_x(280391,6661)$RMZU04E,4172
+      +5171 t_x(280396,3485)$YBOLN04M,4173 +46791 t_x(280411,46791)$LGZAA04M,4174 +17332 t_x(280428,11582)$YB3EH04E,4175
+      +37686 t_x(280430,27033)$LGZAA04M,4176 +4868 t_x(280453,3447)$EBBRA04E,4177 +1535 t_x(280458,1168)$EBEEC04M,4178
+      +8808 t_x(280474,8808)$LGKFN04,4179 +172 t_x(280491,172)$RASI04M,4180 +1084 t_x(280578,1084)$RQXU04E,4181
+      +3049 t_x(280579,2349)$EGNOR04M,4182 +8858 t_x(280607,6060)$YB5WH04M,4183 +16011 t_x(280608,16011)$KFZ4404M,4184
+      +15958 t_x(280645,10771)$YB3EH04E,4185 +3894 t_x(280666,3894)$KSLN04A,4186 +24584 t_x(280667,17418)$LGSRA04,4187
+      +4590 t_x(280671,4008)$LFMDA04A,4188 +12562 t_x(280706,8820)$RQXSI04E,4189 +10172 t_x(280744,6864)$LEBAS04A,4190
+      +5367 t_x(280754,5367)$KSLN04M,4191 +9297 t_x(280768,9297)$KFZ4404M,4192 +4332 t_x(280779,4332)$KSAL1204,4193
+      +8563 t_x(280781,8563)$LGKFN04,4194 +547 t_x(280791,522)$KCHI104M,4195 +17429 t_x(280798,11671)$YB3EH04A,4196
+      +6324 t_x(280804,4274)$RMZU04E,4197 +10068 t_x(280807,10068)$KFZ4404M,4198 +6509 t_x(280810,6509)$RMZU04,4199
+      +9870 t_x(280815,6660)$KSPE104D,4200 +11692 t_x(280825,8100)$LGKFN04,4201 +6621 t_x(280871,5136)$LELVU04,4202
+      +10000 t_x(280895,6877)$RVKWU04M,4203 +10622 t_x(280928,7247)$KFZ4404M,4204 +10595 t_x(281048,7787)$LGKFN04,4205
+      +4205 t_x(281058,4205)$KFZ4404M,4206 +14837 t_x(281059,10054)$YB3EH04E,4207 +5042 t_x(281074,3386)$RMZU04E,4208
+      +252 t_x(281090,252)$EBBRA04E,4209 +7894 t_x(281091,5509)$YB3EH04A,4210 +11302 t_x(281143,7974)$LGKFN04,4211
+      +4710 t_x(281148,3539)$LGRPA04M,4212 +9260 t_x(281160,9260)$KWUR404E,4213 +12950 t_x(281174,8952)$YB3EH04E,4214
+      +10725 t_x(281185,7200)$EGNOR04M,4215 +3954 t_x(281253,2954)$LGSRA04,4216 +7450 t_x(281256,5222)$RMZU04,4217
+      +15540 t_x(281290,10448)$RQXU04E,4218 +2370 t_x(281293,1773)$KFZ4404E,4219 +2271 t_x(281297,1698)$EHAMA04,4220
+      +5958 t_x(281301,4260)$LFPND04,4221 +3673 t_x(281304,3673)$KSPE1P04,4222 +7570 t_x(281334,5702)$RVKWU04M,4223
+      +10002 t_x(281346,7020)$RQXSI04E,4224 +19012 t_x(281348,12811)$KFZ4404M,4225 +14002 t_x(281349,9920)$RQXSI04E,4226
+      +6078 t_x(281359,4700)$PMXX04M,4227 +66223 t_x(281372,44909)$LGSRA04,4228 +13621 t_x(281447,9137)$YB3EH04A,4229
+      +5747 t_x(281466,4261)$EGNOR04M,4230 +6503 t_x(281483,4483)$EGNOR04M,4231 +5181 t_x(281485,3648)$LELVU04,4232
+      +3982 t_x(281487,3982)$RMZU04E,4233 +36322 t_x(281511,26110)$LGSRA04,4234 +2086 t_x(281523,1591)$EHAMA04,4235
+      +5677 t_x(281534,4095)$LGRPA04M,4236 +5630 t_x(281596,3767)$YB5KL04E,4237 +10414 t_x(281599,7390)$RQXU04E,4238
+      +884 t_x(281613,884)$CPRFBR04,4239 +2558 t_x(281643,1901)$YB5KL04E,4240 +4061 t_x(281674,2758)$KSPE1P04,4241
+      +3307 t_x(281690,3307)$KWUR404E,4242 +3040 t_x(281715,2352)$LGRPA04,4243 +8719 t_x(281723,8719)$LELVL04M,4244
+      +15494 t_x(281749,10560)$YB3EH04E,4245 +16759 t_x(281755,11253)$YB3EH04A,4246 +12818 t_x(281774,12818)$RQXSI04E,4247
+      +62651 t_x(281776,42616)$LGSRA04,4248 +3142 t_x(281824,3000)$RVKWU04M,4249 +3802 t_x(281881,2759)$RMZSI04,4250
+      +3583 t_x(281887,2945)$LELVL04M,4251 +3550 t_x(281891,2392)$KWUR404E,4252 +6112 t_x(281894,4087)$KSPE1P04,4253
+      +953 t_x(281905,898)$YH5MH04M,4254 +6483 t_x(281910,4490)$KSLN04M,4255 +2897 t_x(281915,2039)$LCS12W03,4256
+      +3928 t_x(281922,2793)$YB5KL04E,4257 +14380 t_x(281923,9637)$YB3EH04A,4258 +7164 t_x(281925,4781)$EBBRA04E,4259
+      +3605 t_x(281946,2458)$KSPE1P04,4260 +12321 t_x(281951,12321)$RQXSI04E,4261 +6850 t_x(281962,5110)$PMXX04M,4262
+      +16980 t_x(281983,11611)$YB3EH04E,4263 +4336 t_x(281989,3146)$YH5MH04M,4264 +10241 t_x(282046,7053)$YB3EH04E,4265
+      +3457 t_x(282057,2344)$KWUR404E,4266 +2964 t_x(282070,2129)$RQXU04E,4267 +1292 t_x(282085,1292)$CPGSE04,4268
+      +6703 t_x(282090,4860)$LELVL04M,4269 +5867 t_x(282099,4845)$EG11G04M,4270 +5918 t_x(282115,5918)$RMZU04,4271
+      +7409 t_x(282121,4972)$KSPE104D,4272 +16036 t_x(282129,11423)$LGZAA04M,4273 +1371 t_x(282158,1145)$LGRPA04M,4274
+      +1202 t_x(282176,971)$RMZU04E,4275 +8274 t_x(282205,5549)$YB3EH04E,4276 +7691 t_x(282259,5397)$YB5WH04M,4277
+      +4140 t_x(282278,3010)$YH5MH04M,4278 +15557 t_x(282283,10443)$RMZU04,4279 +2490 t_x(282303,1725)$YBOLN04M,4280
+      +15840 t_x(282313,10753)$RQXSI04E,4281 +9729 t_x(282374,6856)$RVKWU04M,4282 +1604 t_x(282416,1256)$RASI04M,4283
+      +15692 t_x(282417,10469)$RQXU04E,4284 +5935 t_x(282430,4174)$EBBRA04E,4285 +2720 t_x(282460,1841)$EBBRA04E,4286
+      +3314 t_x(282467,3314)$KWUR404E,4287 +13442 t_x(282480,9415)$RQXSI04E,4288 +17613 t_x(282492,11931)$LELVL04M,4289
+      +2043 t_x(282505,1626)$RFBRT04M,4290 +2267 t_x(282514,2121)$RQXSI04E,4291 +2528 t_x(282582,1838)$KWUR404E,4292
+      +9824 t_x(282583,6860)$PMXX04M,4293 +9159 t_x(282592,6305)$LEBAS04A,4294 +7317 t_x(282606,5435)$LEBAS04A,4295
+      +6951 t_x(282620,4904)$YB3EH04A,4296 +1817 t_x(282623,1817)$CPGSE04,4297 +14483 t_x(282645,9934)$RQXU04E,4298
+      +3690 t_x(282648,2503)$MT4AT04E,4299 +17693 t_x(282657,12042)$YB3EH04E,4300 +11973 t_x(282660,8682)$GL4W04M,4301
+      +64554 t_x(282665,43984)$LGSRA04,4302 +12016 t_x(282677,8132)$YB3EH04E,4303 +23 t_x(282696,23)$KFZ4404E,4304
+      +1049 t_x(282720,922)$KWUR404E,4305 +11612 t_x(282727,8100)$LGKFN04,4306 +2742 t_x(282752,2032)$KSLN04A,4307
+      +1835 t_x(282755,1528)$KWUR404E,4308 +10729 t_x(282784,7505)$RQXSI04E,4309 +3501 t_x(282785,3501)$YB3EH04E,4310
+      +1441 t_x(282807,1029)$LGKFN04,4311 +12 t_x(282822,12)$PMXX04M,4312 +7228 t_x(282837,5071)$LEBAS04M,4313
+      +12528 t_x(282854,12528)$RQXSI04E,4314 +14520 t_x(282859,10197)$RQXSI04E,4315 +12576 t_x(282860,12576)$YB3EH04E,4316
+      +12378 t_x(282878,12378)$YB3EH04E,4317 +1067 t_x(282882,980)$LOW304M,4318 +6976 t_x(282890,4962)$EGNOR04M,4319
+      +2235 t_x(282894,1562)$YB3EH04E,4320 +944 t_x(282904,944)$EGNOR04M,4321 +9300 t_x(282912,9300)$RQXU04E,4322
+      +10346 t_x(282924,6963)$RASI04M,4323 +11026 t_x(282933,7487)$RASI04M,4324 +12828 t_x(282954,8972)$RQXSI04E,4325
+      +1044 t_x(282961,1044)$KFZ4404E,4326 +61450 t_x(282964,42545)$LGSRA04,4327 +4589 t_x(282986,4589)$YB3EH04E,4328
+      +2176 t_x(283000,2176)$EBEEC04M,4329 +8040 t_x(283005,8040)$RVKWU04M,4330 +12704 t_x(283036,8696)$KFZ4404M,4331
+      +23818 t_x(283037,18529)$LGZAA04M,4332 +33329 t_x(283042,25010)$LGZAA04M,4333 +9625 t_x(283045,6556)$RASI04M,4334
+      +437 t_x(283050,437)$CPRFBR04,4335 +8533 t_x(283072,6002)$RASI04M,4336 +1636 t_x(283087,1113)$CPRFBR04,4337
+      +821 t_x(283092,821)$KFZ4404E,4338 +9240 t_x(283094,6180)$YB3EH04E,4339 +14579 t_x(283102,9889)$YB3EH04E,4340
+      +24038 t_x(283115,16360)$LELVL104,4341 +15546 t_x(283117,10489)$YB3EH04E,4342 +593 t_x(283123,537)$KCHI104M,4343
+      +3295 t_x(283128,3295)$YB3EH04E,4344 +232 t_x(283139,215)$RMZSI04M,4345 +16167 t_x(283140,10910)$YB3EH04E,4346
+      +6683 t_x(283194,4985)$PMXX04M,4347 +8862 t_x(283209,5999)$RMZU04E,4348 +8377 t_x(283211,5698)$RMZU04E,4349
+      +11937 t_x(283232,7997)$RVKWU04M,4350 +10803 t_x(283233,7380)$RVKWU04M,4351 +8725 t_x(283253,6169)$RASI04M,4352
+      +7851 t_x(283254,5237)$EGNOR04M,4353 +7016 t_x(283256,4931)$EGNOR04M,4354 +1903 t_x(283258,1418)$RMZU04E,4355
+      +6948 t_x(283259,4923)$EGNOR04M,4356 +14107 t_x(283272,9947)$RQXSI04E,4357 +2335 t_x(283288,1569)$KSLN04A,4358
+      +1998 t_x(283289,1437)$RMZU04,4359 +5071 t_x(283302,5071)$YB3EH04E,4360 +2913 t_x(283305,2198)$KSLN04A,4361
+      +17215 t_x(283333,11503)$YB3EH04E,4362 +16345 t_x(283343,10983)$YB3EH04E,4363 +7003 t_x(283356,7003)$MM304,4364
+      +3095 t_x(283373,3095)$KWUR404E,4365 +2176 t_x(283389,2066)$RQXSI04E,4366 +9160 t_x(283392,6549)$RQXU04E,4367
+      +9171 t_x(283414,6276)$YB3EH04E,4368 +11167 t_x(283432,7560)$RVKWU04M,4369 +74745 t_x(283444,51025)$LGZAA04M,4370
+      +5313 t_x(283452,3810)$RMZU04,4371 +2337 t_x(283458,2032)$RMZSI04,4372 +7483 t_x(283464,5239)$YB3EH04A,4373
+      +10630 t_x(283468,7488)$RQXSI04E,4374 +7715 t_x(283489,5807)$RVKWU04M,4375 +8460 t_x(283510,5699)$RMZU04E,4376
+      +19751 t_x(283526,13213)$KFZ4404M,4377 +46031 t_x(283544,33739)$LGZAA04M,4378 +28879 t_x(283549,19294)$KFZ4404M,4379
+      +639 t_x(283558,469)$YB3EH04E,4380 +10516 t_x(283559,7772)$LGKFN04,4381 +62947 t_x(283561,44055)$LGZAA04M,4382
+      +5625 t_x(283562,4494)$PMXX04M,4383 +8520 t_x(283584,5760)$YB3EH04E,4384 +13600 t_x(283593,13600)$KFZ4404M,4385
+      +7716 t_x(283605,5238)$RASI04M,4386 +7915 t_x(283607,6011)$EBEEC04M,4387 +2004 t_x(283663,1953)$RQXSI04E,4388
+      +2308 t_x(283667,1610)$YB3EH04E,4389 +11744 t_x(283688,8364)$RQXSI04E,4390 +21886 t_x(283706,14684)$KFZ4404M,4391
+      +15136 t_x(283711,10200)$LELVL104,4392 +301 t_x(283716,225)$LEBAS04A,4393 +14833 t_x(283734,10134)$EG11G04M,4394
+      +9391 t_x(283735,9391)$EG11G04M,4395 +3950 t_x(283746,2698)$RNS04M,4396 +8042 t_x(283750,6420)$EG11G04M,4397
+      +12266 t_x(283751,8618)$RQXSI04E,4398 +3364 t_x(283760,2473)$FUJ04M,4399 +9209 t_x(283795,6542)$RVKWU04M,4400
+      +8626 t_x(283812,6068)$RQXU04E,4401 +1726 t_x(283821,1446)$KWUR404E,4402 +7206 t_x(283823,5160)$YB3EH04E,4403
+      +11902 t_x(283829,8081)$YB3EH04E,4404 +7347 t_x(283853,4979)$RMZU04E,4405 +1049 t_x(283862,1028)$RASI04M,4406
+      +18767 t_x(283872,12540)$LELVL04M,4407 +8639 t_x(283889,6194)$LELVL04M,4408 +12505 t_x(283895,8480)$EG11G04M,4409
+      +5264 t_x(283921,5264)$EGNOR04M,4410 +1736 t_x(283941,1190)$CPRFBR04,4411 +13756 t_x(283943,10212)$LGSRA04,4412
+      +18535 t_x(283954,12582)$RQXU04E,4413 +1483 t_x(283958,1483)$CPGSE04,4414 +21281 t_x(283965,14321)$RJIU04M,4415
+      +13047 t_x(283998,9140)$YD5WH04M,4416 +6433 t_x(284008,4337)$RASI04M,4417 +9808 t_x(284028,6840)$RQXSI04E,4418
+      +20748 t_x(284038,14049)$RJIU04M,4419 +3302 t_x(284063,2249)$RMZU04E,4420 +4753 t_x(284082,3260)$RASI04M,4421
+      +3597 t_x(284085,3308)$RVKWU04M,4422 +4325 t_x(284094,3004)$EBBRA04E,4423 +17483 t_x(284100,11710)$RQXSI04E,4424
+      +7531 t_x(284104,5880)$EG11G04M,4425 +9009 t_x(284106,6383)$RQXSI04E,4426 +5698 t_x(284107,3903)$RASI04M,4427
+      +15982 t_x(284109,10707)$RQXU04E,4428 +5820 t_x(284114,3943)$RASI04M,4429 +3250 t_x(284125,2554)$RMZSI04,4430
+      +6452 t_x(284141,4315)$KSAL1204,4431 +11165 t_x(284154,7795)$RQXSI04E,4432 +3057 t_x(284165,2940)$RVKWU04M,4433
+      +4433 t_x(284170,3037)$RASI04M,4434 +2443 t_x(284183,1908)$LOVN1504,4435 +4488 t_x(284184,3132)$RMZSI04,4436
+      +6275 t_x(284185,4241)$KSLN04M,4437 +10244 t_x(284190,7093)$PMXX04M,4438 +3564 t_x(284195,3564)$RMZSI04,4439
+      +4353 t_x(284206,3212)$RMZU04,4440 +1473 t_x(284224,1432)$RMZSI04,4441 +6287 t_x(284228,4421)$BKED1204,4442
+      +6756 t_x(284242,4540)$LEMDAT04,4443 +15574 t_x(284247,10507)$KFZ4404M,4444 +3218 t_x(284250,2240)$RMZU04E,4445
+      +3893 t_x(284260,2911)$RASI04M,4446 +5838 t_x(284261,3953)$KSLN04M,4447 +8740 t_x(284275,8740)$KFZ4404M,4448
+      +6455 t_x(284283,5125)$RVKWU04M,4449 +1581 t_x(284287,1396)$PMXX04M,4450 +8259 t_x(284291,5629)$EGNOR04M,4451
+      +4982 t_x(284313,3880)$RQXSI04E,4452 +3278 t_x(284316,2289)$YD5WH04M,4453 +8935 t_x(284318,8935)$KFZ4404M,4454
+      +5350 t_x(284341,3755)$KSLN04M,4455 +7468 t_x(284344,5035)$YB3EH04E,4456 +12110 t_x(284346,8266)$LGKFN04,4457
+      +2354 t_x(284349,1620)$RQXU04E,4458 +764 t_x(284350,764)$YBOLN04M,4459 +4593 t_x(284357,3913)$RVKWU04M,4460
+      +2202 t_x(284372,1637)$BR204M,4461 +5122 t_x(284380,5122)$EGNOR04M,4462 +9075 t_x(284393,6204)$YB3EH04E,4463
+      +2399 t_x(284399,1654)$LEBAS04A,4464 +4829 t_x(284417,3733)$EGNOR04M,4465 +3484 t_x(284418,3484)$RMZU04E,4466
+      +17918 t_x(284438,11998)$RQXSI04E,4467 +4722 t_x(284450,3398)$KSLN04M,4468 +1534 t_x(284467,1173)$RMZU04E,4469
+      +10910 t_x(284550,7550)$LELVL04M,4470 +18303 t_x(284562,12363)$KFZ4404M,4471 +712 t_x(284566,673)$YB3EH04A,4472
+      +8086 t_x(284595,5922)$RQXSI04E,4473 +10393 t_x(284601,6938)$LEBAS04A,4474 +5977 t_x(284631,4260)$RQXSI04E,4475
+      +16817 t_x(284641,16817)$MGY04,4476 +9251 t_x(284700,6452)$YB3EH04E,4477 +6232 t_x(284722,4496)$RJIU04M,4478
+      +9133 t_x(284723,6249)$YB3EH04E,4479 +6114 t_x(284738,4411)$BKED1204,4480 +5637 t_x(284781,5637)$GL4W04M,4481
+      +11171 t_x(284786,7567)$YD5WH04M,4482 +4409 t_x(284797,3080)$YB3EH04E,4483 +2865 t_x(284809,2218)$LGAVA04,4484
+      +2299 t_x(284839,1789)$RASI04M,4485 +7217 t_x(284856,7217)$PMXX04M,4486 +2652 t_x(284860,2626)$RVKWU04M,4487
+      +5187 t_x(284868,3715)$KSLN04M,4488 +10033 t_x(284876,7268)$LFPNA04,4489 +2605 t_x(284880,1980)$EG11G04M,4490
+      +9472 t_x(284894,6576)$PMXX04M,4491 +18622 t_x(284911,12584)$KFZ4404M,4492 +4424 t_x(284925,3523)$LGRPA04M,4493
+      +1642 t_x(284929,1150)$KCHI104M,4494 +6606 t_x(284933,4847)$LELVL04M,4495 +10686 t_x(284981,7177)$PMXX04M,4496
+      +1874 t_x(285040,1410)$RASI04M,4497 +7239 t_x(285042,4971)$LELVL04M,4498 +1071 t_x(285070,874)$RMZU04E,4499
+      +1917 t_x(285076,1538)$LGRPA04M,4500 +1228 t_x(285084,840)$KALP2C04,4501 +7739 t_x(285112,5458)$KCHI104M,4502
+      +2956 t_x(285123,2277)$LGKFN04,4503 +11198 t_x(285128,7737)$EG11G04M,4504 +2235 t_x(285148,1657)$KSLN04M,4505
+      +1381 t_x(285157,981)$LELVU04,4506 +8990 t_x(285163,6053)$MM304,4507 +2601 t_x(285171,1812)$KFZ4404E,4508
+      +16796 t_x(285178,11301)$GL4W04M,4509 +19130 t_x(285187,12763)$YB3EH04E,4510 +3805 t_x(285189,3448)$RVKWU04M,4511
+      +9245 t_x(285193,6306)$BR404M,4512 +10444 t_x(285209,7099)$PMXX04M,4513 +11187 t_x(285230,11187)$KFZ4404M,4514
+      +44514 t_x(285241,32958)$LGZAA04M,4515 +2089 t_x(285254,1446)$YD5WH04M,4516 +578 t_x(285291,539)$EBEEC04M,4517
+      +9421 t_x(285292,6545)$RASI04M,4518 +16950 t_x(285296,11399)$LCES004M,4519 +3841 t_x(285300,3841)$YB3EH04E,4520
+      +5644 t_x(285308,3892)$GL4W04M,4521 +9343 t_x(285328,9343)$KFZ4404M,4522 +8506 t_x(285360,6015)$BR404M,4523
+      +6048 t_x(285368,4167)$LGRPA04M,4524 +7800 t_x(285372,5254)$YB3EH04E,4525 +11886 t_x(285379,8040)$RNS04M,4526
+      +18204 t_x(285383,12366)$RJIU04M,4527 +12956 t_x(285393,12956)$LGKFN04,4528 +9205 t_x(285395,9205)$KFZ4404M,4529
+      +14034 t_x(285431,10204)$LGKFN04,4530 +4367 t_x(285432,2934)$FUJ04M,4531 +806 t_x(285451,561)$KFZ4404L,4532
+      +62 t_x(285458,62)$RMZU04E,4533 +15815 t_x(285459,12321)$LCES004,4534 +7465 t_x(285470,7465)$PMXX04M,4535
+      +1986 t_x(285474,1351)$KCHI104M,4536 +6950 t_x(285482,5132)$PMXX04M,4537 +24520 t_x(285483,16413)$KFZ4404M,4538
+      +7381 t_x(285506,5110)$YB5WH04M,4539 +351 t_x(285521,351)$YB3EH04M,4540 +8521 t_x(285525,5934)$KFZ4404M,4541
+      +10260 t_x(285540,10260)$LGKFN04,4542 +631 t_x(285553,422)$CPGSE04,4543 +675 t_x(285563,675)$LCES004M,4544
+      +14298 t_x(285575,9969)$LELVL04M,4545 +2271 t_x(285583,2031)$LGAVA04,4546 +18571 t_x(285585,12705)$MRAE04,4547
+      +7598 t_x(285590,5116)$LGRPA04M,4548 +15129 t_x(285593,10678)$LCES004M,4549 +6309 t_x(285599,4316)$EBBRA04E,4550
+      +4037 t_x(285611,2823)$LCS12W03,4551 +1375 t_x(285624,1158)$YD5WH04M,4552 +8198 t_x(285656,6033)$EBEEC04M,4553
+      +6464 t_x(285658,4617)$YB5WH04M,4554 +6949 t_x(285662,6949)$RNS04M,4555 +27948 t_x(285664,20016)$LCES004,4556
+      +14936 t_x(285671,10286)$RJIU04M,4557 +9300 t_x(285672,9300)$LGKFN04,4558 +13739 t_x(285674,9194)$KFZ4404M,4559
+      +3530 t_x(285688,2899)$RQXSI04E,4560 +2037 t_x(285693,1374)$YB3EH04E,4561 +12680 t_x(285704,8520)$EG11G04M,4562
+      +1014 t_x(285711,714)$KCHI104M,4563 +4821 t_x(285718,3305)$BR404M,4564 +2815 t_x(285723,2304)$EHAMA04,4565
+      +5305 t_x(285724,3561)$BR404M,4566 +19560 t_x(285733,15014)$LCES004,4567 +10685 t_x(285747,7296)$RNI04M,4568
+      +137 t_x(285758,113)$LOW304M,4569 +12102 t_x(285766,8488)$RQXSI04E,4570 +225 t_x(285772,200)$YB3EH04E,4571
+      +12002 t_x(285782,8469)$RQXSI04E,4572 +2907 t_x(285792,2244)$BR404M,4573 +3454 t_x(285794,2895)$RQXSI04E,4574
+      +5692 t_x(285818,3805)$YBOLN04M,4575 +128 t_x(285820,128)$YD5WH04M,4576 +13935 t_x(285826,9513)$YB3EH04E,4577
+      +17378 t_x(285835,11610)$RMZU04,4578 +11638 t_x(285840,7984)$LELVL04M,4579 +12295 t_x(285843,8280)$LELVL04M,4580
+      +9512 t_x(285850,9512)$EG11G04M,4581 +4039 t_x(285862,4039)$RMZU04E,4582 +15594 t_x(285863,10645)$RQXSI04E,4583
+      +3200 t_x(285875,3200)$EBEEC04M,4584 +8700 t_x(285878,8700)$LGKFN04,4585 +15217 t_x(285895,10155)$PMXX04M,4586
+      +843 t_x(285899,622)$BR404M,4587 +1587 t_x(285938,1527)$RMZSI04,4588 +14834 t_x(285949,10271)$RQXSI04E,4589
+      +2429 t_x(285972,1755)$KSLN04M,4590 +8990 t_x(285980,6485)$LCES004M,4591 +11513 t_x(285981,7912)$KFZ4404M,4592
+      +7814 t_x(285984,7814)$RNI04M,4593 +1803 t_x(285990,1317)$EBEEC04M,4594 +7872 t_x(286022,5341)$RASI04M,4595
+      +8400 t_x(286031,8400)$LGKFN04,4596 +316 t_x(286067,316)$BR404M,4597 +25775 t_x(286071,17534)$EDGG704,4598
+      +5724 t_x(286082,3960)$LELVU04,4599 +714 t_x(286095,714)$EBBRA04E,4600 +1588 t_x(286109,1588)$FUJ04M,4601
+      +2120 t_x(286122,1578)$KSLN04M,4602 +1748 t_x(286126,1748)$CPGSE04,4603 +3082 t_x(286141,2141)$KWUR404E,4604
+      +10343 t_x(286143,7100)$KFZ4404M,4605 +11035 t_x(286160,11035)$LGKFN04,4606 +11887 t_x(286185,8160)$LGKFN04,4607
+      +10166 t_x(286199,6812)$RASI04M,4608 +9307 t_x(286221,6227)$LELVL04M,4609 +8390 t_x(286224,5817)$KFZ4404M,4610
+      +4172 t_x(286238,4172)$LEBAS04M,4611 +15745 t_x(286277,11272)$KFZ4404M,4612 +16104 t_x(286313,10829)$KSLN04A,4613
+      +8486 t_x(286317,5935)$KWUR404E,4614 +6841 t_x(286328,4583)$YB3EH04E,4615 +6089 t_x(286329,4186)$EBBRA04E,4616
+      +8556 t_x(286347,5760)$MM204,4617 +4990 t_x(286404,3936)$KCHI104M,4618 +858 t_x(286415,745)$EBEEC04M,4619
+      +1900 t_x(286416,1900)$MM304,4620 +8103 t_x(286439,5406)$EBBRA04E,4621 +1288 t_x(286461,952)$YB3EH04E,4622
+      +12339 t_x(286485,8294)$YB3EH04E,4623 +13648 t_x(286486,9268)$RNI04M,4624 +8643 t_x(286494,5978)$KWUR404E,4625
+      +6574 t_x(286499,6574)$KWUR404E,4626 +4467 t_x(286506,3284)$LELVL04M,4627 +17378 t_x(286516,11725)$EGPFA04,4628
+      +4456 t_x(286568,4456)$EBBRA04E,4629 +15389 t_x(286569,10609)$RQXSI04E,4630 +8127 t_x(286575,5693)$LELVL04M,4631
+      +16431 t_x(286582,11639)$KFZ4404M,4632 +9606 t_x(286590,6467)$YB3EH04E,4633 +9545 t_x(286600,7140)$LGKFN04,4634
+      +4393 t_x(286616,3800)$RVKWU04M,4635 +1154 t_x(286621,784)$KFZ4404M,4636 +4291 t_x(286625,3490)$PMXX04M,4637
+      +10700 t_x(286627,7369)$YB3EH04E,4638 +1017 t_x(286628,873)$RMZU04E,4639 +5415 t_x(286638,3954)$RNS04M,4640
+      +17467 t_x(286639,11811)$BKED1204,4641 +9015 t_x(286658,6201)$EBBRA04E,4642 +6389 t_x(286678,4323)$EBBRA04E,4643
+      +6782 t_x(286682,4742)$EBBRA04E,4644 +4346 t_x(286685,3563)$RQXSI04E,4645 +5562 t_x(286690,4389)$EHAMA04,4646
+      +10416 t_x(286712,7164)$MM304,4647 +9847 t_x(286713,6960)$LFPND04,4648 +28690 t_x(286715,19222)$KFZ4404M,4649
+      +11845 t_x(286726,8050)$YB3EH04E,4650 +1957 t_x(286733,1957)$KWUR1C04,4651 +5760 t_x(286743,4601)$LGKFN04,4652
+      +10658 t_x(286753,7445)$LELVL04M,4653 +3722 t_x(286757,3722)$LEBAS04M,4654 +12916 t_x(286762,9116)$LELVU04,4655
+      +4001 t_x(286763,2943)$RASI04M,4656 +20576 t_x(286771,14007)$MRAE04,4657 +7272 t_x(286774,5143)$RASI04M,4658
+      +6970 t_x(286777,6970)$YB3EH04A,4659 +17371 t_x(286781,11611)$KFZ4404M,4660 +4463 t_x(286791,4463)$EBBRA04E,4661
+      +5536 t_x(286793,5536)$EBBRA04E,4662 +5957 t_x(286841,4148)$KSAL1204,4663 +10729 t_x(286844,7390)$KSAL1204,4664
+      +4958 t_x(286853,3563)$KSLN04M,4665 +7620 t_x(286855,5100)$KSPE104D,4666 +14220 t_x(286857,14220)$KFZ4404M,4667
+      +5883 t_x(286877,4062)$ZM56704,4668 +1440 t_x(286894,1440)$LCS12W03,4669 +6786 t_x(286896,6786)$EBBRA04E,4670
+      +14255 t_x(286897,10048)$RQXSI04E,4671 +6053 t_x(286902,6053)$YBOLN04M,4672 +6249 t_x(286912,4186)$KFZ4404M,4673
+      +18175 t_x(286952,12290)$YB3EH04E,4674 +4691 t_x(286963,3709)$RQXSI04E,4675 +96 t_x(286968,96)$FUJ04M,4676
+      +2820 t_x(286969,2289)$RASI04M,4677 +9128 t_x(286988,6352)$MM204,4678 +12971 t_x(286989,8677)$KSAL1204,4679
+      +2049 t_x(287011,1536)$RMZU04E,4680 +7397 t_x(287014,4947)$KSLN04M,4681 +7676 t_x(287016,5177)$EBBRA04E,4682
+      +6651 t_x(287020,4673)$RNS04M,4683 +15309 t_x(287027,10751)$LCES004M,4684 +19118 t_x(287040,12761)$RJIU04M,4685
+      +7827 t_x(287044,5220)$KSPE104D,4686 +485 t_x(287045,485)$LEBAS04A,4687 +10996 t_x(287050,7575)$LFKFA04,4688
+      +61 t_x(287051,61)$BR204M,4689 +19696 t_x(287076,13193)$KFZ4404M,4690 +27439 t_x(287081,20312)$LGSRA04,4691
+      +3410 t_x(287111,2770)$EGNOR04M,4692 +8330 t_x(287119,6028)$RJIU04M,4693 +2421 t_x(287126,1642)$YB3EH04E,4694
+      +12639 t_x(287128,8521)$EGNOR04M,4695 +19486 t_x(287132,13069)$KFZ4404M,4696 +2513 t_x(287140,2507)$RVKWU04M,4697
+      +5754 t_x(287143,3956)$RQXU04E,4698 +6593 t_x(287155,4420)$EBBRA04E,4699 +66 t_x(287156,66)$KFZ4404M,4700
+      +16647 t_x(287158,11134)$YB3EH04E,4701 +12208 t_x(287179,8295)$LGKFN04,4702 +10775 t_x(287182,7380)$YB5WH04M,4703
+      +5319 t_x(287185,3565)$YH5MH04M,4704 +5871 t_x(287193,4250)$RQXSI04E,4705 +5651 t_x(287194,4205)$RQXSI04E,4706
+      +3350 t_x(287195,2468)$BR204M,4707 +5889 t_x(287200,4019)$GL4W04M,4708 +10977 t_x(287201,7413)$YB3EH04E,4709
+      +11828 t_x(287205,11828)$YB3EH04E,4710 +919 t_x(287217,919)$FUJ04M,4711 +8648 t_x(287222,6218)$RQXSI04E,4712
+      +7721 t_x(287235,5655)$PMXX04M,4713 +7125 t_x(287240,7125)$LGRPA04M,4714 +3681 t_x(287241,2580)$MAB1204A,4715
+      +9289 t_x(287243,6960)$LGKFN04,4716 +5929 t_x(287244,5929)$YB3EH04E,4717 +915 t_x(287253,629)$YB3EH04E,4718
+      +9282 t_x(287279,6472)$RASI04M,4719 +10013 t_x(287286,7275)$EGNOR04M,4720 +797 t_x(287287,666)$RMZU04E,4721
+      +2731 t_x(287288,2162)$KSPE1P04,4722 +2062 t_x(287314,1380)$LCS12W03,4723 +3157 t_x(287319,3157)$EBEEC04M,4724
+      +9334 t_x(287329,6377)$YB5WH04M,4725 +1211 t_x(287335,900)$LCS12W03,4726 +11659 t_x(287337,7935)$KFZ4404M,4727
+      +1437 t_x(287343,1388)$LGIRA04,4728 +22048 t_x(287347,14800)$MRAE04,4729 +11015 t_x(287358,7690)$RQXSI04E,4730
+      +5611 t_x(287367,3985)$EBBRA04E,4731 +1038 t_x(287372,874)$KSPE1P04,4732 +13089 t_x(287402,8926)$LELVL04M,4733
+      +2635 t_x(287409,1987)$EGNOR04M,4734 +205 t_x(287413,205)$FUJ04M,4735 +3144 t_x(287426,2100)$GL4W04M,4736
+      +5395 t_x(287433,3767)$EBBRA04E,4737 +16100 t_x(287438,11331)$RJIU04M,4738 +567 t_x(287468,504)$GL4W04M,4739
+      +7845 t_x(287489,5498)$YB3EH04A,4740 +7792 t_x(287515,5446)$KFZ4404M,4741 +9510 t_x(287518,6412)$YB3EH04E,4742
+      +6701 t_x(287524,4920)$LGKFN04,4743 +2246 t_x(287527,1789)$KSPE1P04,4744 +7556 t_x(287528,5255)$KFZ4404M,4745
+      +7915 t_x(287536,5596)$BR404M,4746 +5973 t_x(287541,5973)$RNS04M,4747 +1594 t_x(287544,1278)$BR404M,4748
+      +2443 t_x(287579,2149)$RQXSI04E,4749 +14393 t_x(287580,14393)$MRAE04,4750 +6071 t_x(287581,6071)$KWUR1C04,4751
+      +7025 t_x(287595,4863)$KWUR1C04,4752 +1219 t_x(287604,1099)$PMXX04M,4753 +4683 t_x(287623,3342)$LELVL04M,4754
+      +6068 t_x(287631,4417)$LELVL04M,4755 +5720 t_x(287660,4723)$EG11G04M,4756 +17803 t_x(287677,11961)$RQXSI04E,4757
+      +447 t_x(287690,447)$LCS12W03,4758 +2795 t_x(287696,2342)$RMZSI04,4759 +61260 t_x(287700,43046)$LGZAA04M,4760
+      +2979 t_x(287702,2979)$GL4W04M,4761 +405 t_x(287703,405)$RNI04M,4762 +12908 t_x(287704,8672)$KSLN04M,4763
+      +420 t_x(287722,420)$BKED1204,4764 +4828 t_x(287736,3915)$PMXX04M,4765 +58446 t_x(287749,41954)$LGZAA04M,4766
+      +6123 t_x(287767,4133)$RASI04M,4767 +14796 t_x(287785,10627)$KFZ4404M,4768 +2638 t_x(287796,2638)$GL4W04M,4769
+      +2563 t_x(287799,1792)$KFZ4404M,4770 +7357 t_x(287817,5390)$LGKFN04,4771 +1169 t_x(287819,1092)$PMXX04M,4772
+      +7185 t_x(287821,4825)$RMZU04E,4773 +7217 t_x(287828,7217)$YB3EH04E,4774 +475 t_x(287829,475)$KFZ4404M,4775
+      +5421 t_x(287849,5421)$EBBRA04E,4776 +1103 t_x(287855,905)$RNS04M,4777 +9488 t_x(287882,6993)$LGIRA04,4778
+      +835 t_x(287887,835)$KFUL1U04,4779 +9723 t_x(287891,6773)$RJIU04M,4780 +7963 t_x(287895,5757)$PMXX04M,4781
+      +9117 t_x(287899,6304)$KFZ4404M,4782 +672 t_x(287902,672)$EG11G04M,4783 +6088 t_x(287904,4800)$LGKFN04,4784
+      +15955 t_x(287908,10846)$YB3EH04A,4785 +6034 t_x(287918,4058)$LEMDAT04,4786 +10749 t_x(287924,7518)$RNI04M,4787
+      +183 t_x(287934,183)$YB3EH04M,4788 +16518 t_x(287937,11527)$RJIU04M,4789 +17219 t_x(287944,12136)$KFZ4404M,4790
+      +14455 t_x(287946,10057)$GL4W04M,4791 +3141 t_x(287954,2125)$KFZ4404M,4792 +9573 t_x(287971,6433)$MM204,4793
+      +16161 t_x(287980,11002)$RQXSI04E,4794 +10598 t_x(287993,7089)$KSPE104D,4795 +7186 t_x(288004,4916)$KWUR1C04,4796
+      +9206 t_x(288008,6415)$RMZU04,4797 +8692 t_x(288023,6140)$RVKWS04,4798 +1402 t_x(288046,954)$MM304,4799
+      +1909 t_x(288059,1909)$KFZ4404M,4800 +4797 t_x(288078,3444)$EBBRA04E,4801 +9260 t_x(288079,9260)$MRAEE04,4802
+      +8223 t_x(288089,8223)$RVKWU04M,4803 +4582 t_x(288101,3360)$KSPE104D,4804 +6367 t_x(288104,4353)$KSPE104D,4805
+      +1132 t_x(288107,975)$KWUR404E,4806 +136 t_x(288113,136)$EG11G04M,4807 +2793 t_x(288115,1972)$GL34W04,4808
+      +6442 t_x(288139,4296)$KFZ4404M,4809 +4366 t_x(288145,2933)$YB3EH04E,4810 +1397 t_x(288154,1244)$PMXX04M,4811
+      +13103 t_x(288160,8919)$LFMDA04A,4812 +242 t_x(288162,180)$YB3EH04M,4813 +5230 t_x(288163,5230)$LEBAS04M,4814
+      +5277 t_x(288187,5277)$EBBRA04E,4815 +874 t_x(288191,781)$KSPE1P04,4816 +17636 t_x(288221,11822)$RQXSI04E,4817
+      +6825 t_x(288224,6825)$RNS04M,4818 +3339 t_x(288227,2406)$LCS12W03,4819 +9729 t_x(288242,6860)$PMXX04M,4820
+      +10459 t_x(288247,7302)$LELVL04M,4821 +129 t_x(288250,129)$YB3EH04E,4822 +12993 t_x(288252,8711)$YB3EH04A,4823
+      +9881 t_x(288253,7003)$RNI04M,4824 +9214 t_x(288256,6180)$LELVU04,4825 +2281 t_x(288261,2281)$KFZ4404M,4826
+      +4881 t_x(288279,3263)$YB3EH04E,4827 +5574 t_x(288284,4031)$KSPE104D,4828 +22594 t_x(288292,15069)$KFZ4404M,4829
+      +15197 t_x(288302,10565)$RJIU04M,4830 +9012 t_x(288339,6232)$KFZ4404M,4831 +5046 t_x(288341,3540)$KWUR1C04,4832
+      +1449 t_x(288353,1449)$LELVL04M,4833 +7857 t_x(288361,5729)$PMXX04M,4834 +1668 t_x(288366,1668)$GL4W04M,4835
+      +6815 t_x(288377,5136)$RVKWU04M,4836 +6967 t_x(288381,5580)$EG11G04M,4837 +6230 t_x(288401,4347)$EGNOR04M,4838
+      +4169 t_x(288402,4169)$LELVU04,4839 +15448 t_x(288404,10656)$YB3EH04E,4840 +4575 t_x(288405,3675)$PMXX04M,4841
+      +8385 t_x(288411,5751)$EBBRA04E,4842 +16867 t_x(288421,11391)$YB3EH04E,4843 +7959 t_x(288428,5827)$RVKWU04M,4844
+      +18904 t_x(288445,12736)$KFZ4404M,4845 +1632 t_x(288468,1632)$EBBRA04E,4846 +8721 t_x(288483,5919)$LGRPA04M,4847
+      +2704 t_x(288498,2704)$KFZ4404M,4848 +9852 t_x(288501,6798)$LELVU04,4849 +2489 t_x(288508,2489)$GL4W04M,4850
+      +11415 t_x(288513,7740)$RQXU04E,4851 +657 t_x(288519,657)$YB5WH04M,4852 +1792 t_x(288522,1792)$YB3EH04E,4853
+      +16660 t_x(288529,11563)$RJIU04M,4854 +9493 t_x(288555,6627)$KFZ4404M,4855 +987 t_x(288568,987)$RQXSI04E,4856
+      +2964 t_x(288588,2964)$YBOLN04M,4857 +2470 t_x(288599,1860)$RMZU04E,4858 +8086 t_x(288601,5974)$LGKFN04,4859
+      +9717 t_x(288623,6677)$KFZ4404M,4860 +16665 t_x(288631,11241)$YB3EH04E,4861 +4373 t_x(288647,3180)$LEMDAT04,4862
+      +12614 t_x(288692,8520)$YB3EH04E,4863 +12861 t_x(288693,8835)$RJIU04M,4864 +643 t_x(288694,545)$KCHI104M,4865
+      +16213 t_x(288696,11383)$RJIU04M,4866 +4889 t_x(288702,3263)$RMZSI04,4867 +1213 t_x(288713,1213)$EBBRA04E,4868
+      +10251 t_x(288720,7311)$EBEEC04M,4869 +9495 t_x(288723,6632)$RMZU04,4870 +4838 t_x(288725,3366)$LEMDAT04,4871
+      +4509 t_x(288728,3051)$EBEEC04M,4872 +13446 t_x(288756,9060)$YB3EH04A,4873 +16916 t_x(288765,11355)$RQXSI04E,4874
+      +7084 t_x(288768,4789)$RMZU04E,4875 +7111 t_x(288792,4982)$YB5WH04M,4876 +11579 t_x(288800,7912)$KFZ4404M,4877
+      +1462 t_x(288838,1082)$BR204M,4878 +210 t_x(288846,210)$YB3EH04M,4879 +5357 t_x(288849,4067)$LGRPA04M,4880
+      +4526 t_x(288859,4526)$KSLN04A,4881 +8312 t_x(288879,5785)$RASI04M,4882 +3276 t_x(288911,2281)$KSPE104D,4883
+      +17130 t_x(288914,11864)$MRAE04,4884 +17220 t_x(288915,11865)$MRAE04,4885 +9405 t_x(288918,6605)$RQXSI04E,4886
+      +15572 t_x(288927,11102)$KFZ4404M,4887 +3351 t_x(288930,2268)$KFZ4404M,4888 +2450 t_x(288940,1843)$EG11G04M,4889
+      +12135 t_x(288941,12135)$RQXSI04E,4890 +5750 t_x(288954,3960)$KSPE1P04,4891 +9421 t_x(288966,6522)$LCES004M,4892
+      +3244 t_x(288970,2245)$YB5WH04M,4893 +4586 t_x(288982,3072)$YB3EH04E,4894 +7892 t_x(288987,5508)$KFZ4404M,4895
+      +57810 t_x(288989,40118)$LGSRA04,4896 +14531 t_x(288992,9894)$RJIU04M,4897 +3759 t_x(288999,2688)$BKED1204,4898
+      +6141 t_x(289007,4249)$RQXU04E,4899 +18340 t_x(289013,12421)$MRAE04,4900 +7809 t_x(289024,5212)$YB3EH04E,4901
+      +18079 t_x(289028,12194)$KFZ4404M,4902 +7415 t_x(289045,5280)$RVKWS04,4903 +4557 t_x(289049,3120)$BR204M,4904
+      +12994 t_x(289076,10284)$LGZAA04M,4905 +3032 t_x(289099,2299)$LGAVA04,4906 +2697 t_x(289110,1916)$KWUR404E,4907
+      +3534 t_x(289131,3534)$KFZ4404M,4908 +6822 t_x(289136,4953)$RJIU04M,4909 +7802 t_x(289158,5824)$RVKWU04M,4910
+      +788 t_x(289160,788)$ZM56704,4911 +12696 t_x(289164,8694)$RJIU04M,4912 +9349 t_x(289170,6471)$LELVL104,4913
+      +3888 t_x(289171,2941)$EG11G04M,4914 +5037 t_x(289172,3586)$LEMDAT04,4915 +3092 t_x(289175,3092)$KFZ4404M,4916
+      +16207 t_x(289192,11494)$MRAE04,4917 +57203 t_x(289194,41643)$LGZAA04M,4918 +2786 t_x(289201,1861)$RNI04M,4919
+      +6877 t_x(289215,4613)$KFZ4404M,4920 +2328 t_x(289224,1645)$LCES004M,4921 +11799 t_x(289232,8125)$RJIU04M,4922
+      +4341 t_x(289238,3419)$EGNOR04M,4923 +5072 t_x(289240,4092)$EG11G04M,4924 +4807 t_x(289241,3383)$LELVL104,4925
+      +19858 t_x(289249,13591)$KFZ4404M,4926 +938 t_x(289276,778)$RNS04M,4927 +16291 t_x(289277,11000)$YB3EH04E,4928
+      +3579 t_x(289280,3262)$LFMDA04A,4929 +2465 t_x(289283,2140)$LEMDAT04,4930 +14761 t_x(289288,10244)$GL4W04M,4931
+      +4323 t_x(289297,3017)$RASI04M,4932 +6082 t_x(289309,4104)$KSLN04M,4933 +14542 t_x(289314,9839)$YB3EH04E,4934
+      +2708 t_x(289315,2708)$GL4W04M,4935 +12444 t_x(289318,8541)$RJIU04M,4936 +2239 t_x(289328,1530)$KCHI104M,4937
+      +4140 t_x(289330,3007)$KSAL1204,4938 +9405 t_x(289347,6785)$MRAE04,4939 +12133 t_x(289354,8428)$RJIU04M,4940
+      +623 t_x(289361,623)$EBBRA04E,4941 +4104 t_x(289367,3348)$RQXSI04E,4942 +2752 t_x(289376,1899)$LGRPA04M,4943
+      +1312 t_x(289392,1312)$CPRFBR04,4944 +4671 t_x(289397,3780)$LGKFN04,4945 +100 t_x(289403,100)$RQXU04E,4946
+      +3524 t_x(289405,2548)$KSLN04M,4947 +531 t_x(289436,374)$KSLN2C04,4948 +13989 t_x(289440,9407)$MRAE04,4949
+      +16570 t_x(289455,11310)$LELVU04,4950 +10995 t_x(289457,7572)$RJIU04M,4951 +1288 t_x(289463,1032)$RASI04M,4952
+      +8853 t_x(289464,6000)$RVKWS04,4953 +59612 t_x(289472,42099)$LGZAA04M,4954 +3844 t_x(289490,2756)$BR204M,4955
+      +9475 t_x(289499,6350)$EGNOR04M,4956 +8607 t_x(289502,6720)$EG11G04M,4957 +16297 t_x(289514,10868)$LELVL104,4958
+      +8945 t_x(289519,6001)$RMZU04E,4959 +2150 t_x(289531,1501)$KSPE104D,4960 +12384 t_x(289533,8396)$EG11G04M,4961
+      +13073 t_x(289563,8925)$RJIU04M,4962 +10425 t_x(289566,7740)$LGKFN04,4963 +3359 t_x(289584,3359)$KFZ4404M,4964
+      +9219 t_x(289587,6468)$PMXX04M,4965 +352 t_x(289595,352)$YBOLN04M,4966 +2116 t_x(289605,1515)$LCES004M,4967
+      +3641 t_x(289613,2654)$KSLN04A,4968 +7256 t_x(289618,4910)$YB3EH04E,4969 +11331 t_x(289649,7670)$YB3EH04E,4970
+      +6625 t_x(289655,4881)$RJIU04M,4971 +9072 t_x(289665,6095)$KSPE104D,4972 +15894 t_x(289673,11084)$MRAE04,4973
+      +3638 t_x(289675,2560)$KSPE1P04,4974 +6718 t_x(289683,4512)$ZM56704,4975 +26267 t_x(289684,17728)$EDGG704,4976
+      +109 t_x(289689,109)$KSLN2C04,4977 +1380 t_x(289705,1380)$YB3EH04E,4978 +5678 t_x(289716,4571)$LGKFN04,4979
+      +11857 t_x(289752,8035)$BKED1204,4980 +8454 t_x(289758,8454)$LELVL04M,4981 +26668 t_x(289759,18122)$EDGG704,4982
+      +3469 t_x(289768,2370)$RJIU04M,4983 +718 t_x(289782,572)$KCHI104M,4984 +5770 t_x(289783,3955)$KSAL1204,4985
+      +17802 t_x(289805,12083)$YB3EH04E,4986 +19581 t_x(289828,13174)$MRAE04,4987 +8382 t_x(289832,5597)$KSPE104D,4988
+      +12461 t_x(289843,8616)$MRAE04,4989 +4011 t_x(289862,2831)$BKED1204,4990 +17098 t_x(289863,11915)$MRAE04,4991
+      +2918 t_x(289866,2012)$RVKWS04,4992 +13157 t_x(289868,10576)$LCES004,4993 +15042 t_x(289872,10785)$KFZ4404M,4994
+      +9093 t_x(289894,7420)$LCES004,4995 +869 t_x(289907,609)$MM304,4996 +10666 t_x(289911,7474)$EBEEC04M,4997
+      +9338 t_x(289913,6420)$EGNOR04M,4998 +621 t_x(289932,621)$BR204M,4999 +10677 t_x(289945,7802)$LGKFN04,5000
+      +398 t_x(289950,266)$YB5WH04M,5001 +5919 t_x(289961,4168)$KSPE104D,5002 +10889 t_x(289972,7816)$YB3EH04E,5003
+      +11594 t_x(289978,7901)$RJIU04M,5004 +6001 t_x(289980,4194)$KSPE104D,5005 +21219 t_x(289989,15092)$EDGG704,5006
+      +3618 t_x(289999,2977)$PMXX04M,5007 +6249 t_x(290009,6249)$RNS04M,5008 +1103 t_x(290012,1103)$RJIU04M,5009
+      +3944 t_x(290015,2937)$BR204M,5010 +5466 t_x(290019,3824)$KWUR1C04,5011 +13762 t_x(290022,9180)$RQXU04E,5012
+      +11023 t_x(290037,7623)$EGPFA04,5013 +8299 t_x(290041,5772)$KFZ4404M,5014 +2936 t_x(290047,2347)$RASI04M,5015
+      +14404 t_x(290055,9798)$YB3EH04E,5016 +23680 t_x(290061,16320)$EDGG704,5017 +11257 t_x(290063,7539)$RASI04M,5018
+      +13244 t_x(290076,9138)$RJIU04M,5019 +10453 t_x(290082,7212)$RNI04M,5020 +23113 t_x(290090,16146)$EDGG704,5021
+      +67006 t_x(290093,45199)$LGZAA04M,5022 +4465 t_x(290110,4465)$KFZ4404M,5023 +1964 t_x(290112,1964)$YB3EH04E,5024
+      +26478 t_x(290116,17945)$EDGG704,5025 +2955 t_x(290137,1983)$YD5WH04M,5026 +8412 t_x(290158,6047)$PMXX04M,5027
+      +7925 t_x(290166,5440)$RNS04M,5028 +780 t_x(290174,780)$LGKFN04,5029 +939 t_x(290208,864)$LGRPA04M,5030
+      +16281 t_x(290215,11384)$RJIU04M,5031 +14031 t_x(290219,9717)$MRAE04,5032 +15293 t_x(290247,10380)$YB3EH04E,5033
+      +1961 t_x(290258,1349)$RQXU04E,5034 +4134 t_x(290261,4134)$MM204,5035 +3519 t_x(290272,2761)$LEMDAT04,5036
+      +1930 t_x(290283,1722)$LGAVA04,5037 +2191 t_x(290302,2191)$YB3EH04E,5038 +60 t_x(290315,60)$MM304,5039
+      +9592 t_x(290335,9592)$LELVU04,5040 +7657 t_x(290342,5559)$RJIU04M,5041 +6744 t_x(290343,4950)$RJIU04M,5042
+      +1689 t_x(290352,1170)$KSPE104D,5043 +18720 t_x(290362,12490)$LGKFN04,5044 +8031 t_x(290367,5985)$MRAE04,5045
+      +1169 t_x(290378,987)$YD5WH04M,5046 +6577 t_x(290395,4952)$PMXX04M,5047 +13771 t_x(290396,9374)$BR404M,5048
+      +15593 t_x(290406,10741)$LELVU04,5049 +10248 t_x(290407,7418)$LFMDA04A,5050 +16569 t_x(290428,11150)$YB3EH04A,5051
+      +3088 t_x(290429,2111)$BKED1204,5052 +2888 t_x(290433,1955)$YD5WH04M,5053 +20266 t_x(290436,13522)$KFZ4404M,5054
+      +4590 t_x(290447,3246)$LEBAS04M,5055 +1998 t_x(290454,1998)$RNS04M,5056 +5713 t_x(290455,4154)$RNS04M,5057
+      +582 t_x(290468,420)$LEBAS04M,5058 +7234 t_x(290480,5364)$RJIU04M,5059 +7394 t_x(290491,5163)$RNS04M,5060
+      +3219 t_x(290499,3219)$YD5WH04M,5061 +119 t_x(290501,119)$LGKFN04,5062 +2885 t_x(290513,2037)$LELVL04M,5063
+      +8433 t_x(290517,8433)$LELVU04,5064 +23858 t_x(290527,15926)$MGY04,5065 +17349 t_x(290528,11805)$YB3EH04E,5066
+      +361 t_x(290535,361)$YBOLN04M,5067 +2396 t_x(290539,1830)$LGRPA04M,5068 +15852 t_x(290550,11254)$MRAE04,5069
+      +3138 t_x(290553,2551)$LEMDAT04,5070 +658 t_x(290555,658)$KFZ4404M,5071 +16916 t_x(290566,11852)$MRAE04,5072
+      +4517 t_x(290567,3034)$YB3EH04E,5073 +8105 t_x(290568,6063)$LELVU04,5074 +7761 t_x(290573,5191)$EBBRA04E,5075
+      +13301 t_x(290574,9132)$RJIU04M,5076 +11043 t_x(290578,7433)$RNI04M,5077 +1512 t_x(290583,1243)$YD5WH04M,5078
+      +4031 t_x(290584,2862)$LELVL104,5079 +10280 t_x(290624,6898)$LEBAS04A,5080 +5159 t_x(290633,3622)$RJIU04M,5081
+      +16813 t_x(290635,11341)$RQXSI04E,5082 +1863 t_x(290646,1270)$KCHI104M,5083 +8849 t_x(290650,6464)$GL4W04M,5084
+      +899 t_x(290661,729)$LCS12W03,5085 +13945 t_x(290666,9694)$MRAE04,5086 +2621 t_x(290667,1908)$GL34W04,5087
+      +918 t_x(290676,807)$RFBRT04M,5088 +30208 t_x(290680,22976)$LGSRA04,5089 +13025 t_x(290681,8779)$YB3EH04E,5090
+      +6146 t_x(290696,4430)$RNS04M,5091 +5600 t_x(290702,5600)$EBBRA04E,5092 +1237 t_x(290712,836)$KCHI104M,5093
+      +7660 t_x(290738,5977)$EG11G04M,5094 +18476 t_x(290752,12979)$LGKFN04,5095 +16996 t_x(290760,11448)$YB3EH04A,5096
+      +1477 t_x(290761,1243)$YD5WH04M,5097 +4404 t_x(290766,4404)$KFZ4404M,5098 +10725 t_x(290776,7383)$RJIU04M,5099
+      +2587 t_x(290803,1899)$KHVL104E,5100 +17431 t_x(290808,11677)$RMZU04,5101 +2341 t_x(290819,1849)$GL34W04,5102
+      +505 t_x(290832,505)$BR204M,5103 +4329 t_x(290849,3087)$BKED1204,5104 +11026 t_x(290858,7628)$RNS04M,5105
+      +2580 t_x(290866,1811)$YBOLN04M,5106 +12109 t_x(290867,12109)$YB3EH04A,5107 +10082 t_x(290871,10082)$KFZ4404M,5108
+      +3589 t_x(290883,2479)$YD5WH04M,5109 +4761 t_x(290892,3269)$YB5WH04M,5110 +9155 t_x(290904,6418)$RASI04M,5111
+      +3614 t_x(290924,2639)$BR204M,5112 +55047 t_x(290928,37158)$LGSRA04,5113 +7353 t_x(290939,7353)$MM204,5114
+      +6911 t_x(290967,4973)$RJIU04M,5115 +2931 t_x(290985,2033)$KSPE104D,5116 +5991 t_x(290996,4335)$GL4W04M,5117
+      +5256 t_x(291002,3512)$FUJ04M,5118 +16109 t_x(291007,10787)$YB3EH04A,5119 +16055 t_x(291009,10980)$RQXSI04E,5120
+      +1919 t_x(291013,1497)$BR404M,5121 +15510 t_x(291014,10860)$LCES004M,5122 +20110 t_x(291018,13534)$MGY04,5123
+      +11358 t_x(291019,7831)$LELVL04M,5124 +16257 t_x(291024,11005)$RQXSI04E,5125 +17400 t_x(291027,11819)$YB3EH04E,5126
+      +6388 t_x(291031,5245)$EG11G04M,5127 +23208 t_x(291038,16149)$EDGG704,5128 +1932 t_x(291040,1349)$YD5WH04M,5129
+      +1551 t_x(291046,1551)$MM204,5130 +3758 t_x(291048,2842)$LEMDAT04,5131 +1833 t_x(291052,1833)$RNS04M,5132
+      +851 t_x(291060,851)$RJIU04M,5133 +2796 t_x(291078,2040)$YB5KL04E,5134 +11332 t_x(291082,7786)$LFMDA04A,5135
+      +1627 t_x(291096,1627)$KCHI104M,5136 +15697 t_x(291100,10660)$RQXSI04E,5137 +18343 t_x(291104,14224)$LCES004,5138
+      +6971 t_x(291114,4798)$MM304,5139 +1087 t_x(291115,1087)$EBBRA04E,5140 +5130 t_x(291117,3620)$KSPE104D,5141
+      +510 t_x(291127,500)$PMXX04M,5142 +11901 t_x(291128,8011)$KFZ4404M,5143 +9804 t_x(291159,9804)$KFZ4404M,5144
+      +1890 t_x(291164,1860)$RQXSI04E,5145 +6808 t_x(291171,6808)$YB3EH04A,5146 +11228 t_x(291178,7505)$EBBRA04E,5147
+      +3369 t_x(291187,2303)$KWUR404E,5148 +4757 t_x(291189,3976)$RVKWU04M,5149 +17505 t_x(291193,11852)$YB3EH04E,5150
+      +5690 t_x(291204,3839)$KSLN04M,5151 +14875 t_x(291206,10065)$RQXU04E,5152 +2605 t_x(291212,1920)$RVKWS04,5153
+      +16406 t_x(291218,11109)$RQXSI04E,5154 +2476 t_x(291223,2140)$EGPFA04,5155 +10745 t_x(291224,7289)$LEMDAT04,5156
+      +2387 t_x(291226,2149)$RQXSI04E,5157 +3120 t_x(291238,2185)$YH5MH04M,5158 +1178 t_x(291241,840)$GL4W04M,5159
+      +22851 t_x(291257,15846)$EDGG704,5160 +6367 t_x(291264,4885)$PMXX04M,5161 +5898 t_x(291267,4311)$RNS04M,5162
+      +9107 t_x(291287,9107)$LELVL04M,5163 +307 t_x(291292,307)$EBEEC04M,5164 +5755 t_x(291296,5755)$KSLN04M,5165
+      +10257 t_x(291299,6848)$KSPE104D,5166 +21445 t_x(291305,15168)$EDGG704,5167 +3105 t_x(291309,2267)$MT4AT04E,5168
+      +31676 t_x(291312,23697)$LGSRA04,5169 +8330 t_x(291314,5709)$LELVL04M,5170 +9170 t_x(291317,6140)$RNS04M,5171
+      +413 t_x(291320,280)$BR204M,5172 +10293 t_x(291323,6886)$YB3EH04E,5173 +6844 t_x(291326,6844)$YB3EH04A,5174
+      +2409 t_x(291337,1727)$EGNOR04M,5175 +17809 t_x(291341,11933)$KFZ4404M,5176 +13637 t_x(291353,9598)$RQXSI04E,5177
+      +518 t_x(291359,518)$KCHI104M,5178 +4964 t_x(291367,4020)$EG11G04M,5179 +7090 t_x(291377,5669)$EG11G04M,5180
+      +724 t_x(291407,724)$KCHI104M,5181 +9103 t_x(291417,6148)$RMZU04E,5182 +5457 t_x(291420,3672)$LELVL104,5183
+      +1462 t_x(291444,1462)$KSAL1204,5184 +5700 t_x(291447,5700)$KSPE104D,5185 +8127 t_x(291455,5426)$YBOLN04M,5186
+      +3654 t_x(291464,3654)$KFZ4404M,5187 +397 t_x(291470,289)$YB3EH04E,5188 +3324 t_x(291480,2441)$KSLN04M,5189
+      +6997 t_x(291484,4788)$RNS04M,5190 +6427 t_x(291491,4388)$ZM56704,5191 +2210 t_x(291494,1690)$YH5MH04M,5192
+      +5679 t_x(291499,4080)$LELVL04M,5193 +4880 t_x(291514,3379)$YB3EH04E,5194 +3154 t_x(291515,2376)$KSLN04M,5195
+      +12279 t_x(291519,8341)$MRAEE04,5196 +6402 t_x(291521,4666)$LELVL04M,5197 +1935 t_x(291523,1680)$PMXX04M,5198
+      +9901 t_x(291528,6835)$YB3EH04E,5199 +2553 t_x(291534,1707)$FUJ04M,5200 +3972 t_x(291538,2730)$KSPE1P04,5201
+      +4610 t_x(291539,3324)$KSLN04M,5202 +5027 t_x(291547,3406)$KSLN04A,5203 +1388 t_x(291554,1136)$YH5MH04M,5204
+      +2552 t_x(291559,2004)$RFBRT04M,5205 +4022 t_x(291566,4022)$KFZ4404M,5206 +15738 t_x(291571,10562)$KFZ4404M,5207
+      +16644 t_x(291572,11207)$YB3EH04A,5208 +7856 t_x(291575,5346)$YB3EH04M,5209 +6099 t_x(291577,4341)$EGNOR04M,5210
+      +14552 t_x(291579,9786)$RJIU04M,5211 +7343 t_x(291594,5782)$EG11G04M,5212 +2013 t_x(291603,1476)$EG11G04M,5213
+      +1412 t_x(291612,1412)$KFZ4404E,5214 +8797 t_x(291615,5874)$YB3EH04E,5215 +278 t_x(291639,278)$YB3EH04A,5216
+      +5481 t_x(291640,3907)$BKED1204,5217 +3562 t_x(291649,2804)$RVKWS04,5218 +3494 t_x(291652,2521)$LEBAS04M,5219
+      +4190 t_x(291656,3076)$YH5MH04M,5220 +9142 t_x(291660,9142)$EG11G04M,5221 +7798 t_x(291679,5382)$RNS04M,5222
+      +13800 t_x(291695,13800)$YB3EH04E,5223 +5734 t_x(291697,3896)$GL4W04M,5224 +179 t_x(291719,179)$EG11G04M,5225
+      +7233 t_x(291724,4923)$KSLN04M,5226 +783 t_x(291727,717)$EBEEC04M,5227 +3177 t_x(291739,2414)$KSLN04A,5228
+      +2068 t_x(291761,1509)$RNS04M,5229 +3186 t_x(291796,2198)$YH5MH04M,5230 +9426 t_x(291798,6329)$RMZU04,5231
+      +12071 t_x(291812,12071)$RQXSI04E,5232 +3542 t_x(291819,2880)$EGNOR04M,5233 +2518 t_x(291826,2518)$GL4W04M,5234
+      +7086 t_x(291836,7086)$RMZU04E,5235 +14815 t_x(291843,10183)$RJIU04M,5236 +760 t_x(291845,760)$CPRFBR04,5237
+      +9865 t_x(291847,6702)$YB5WH04M,5238 +261 t_x(291859,216)$EHAMA04,5239 +9530 t_x(291874,6457)$MM304,5240
+      +3922 t_x(291887,2801)$YD5WH04M,5241 +11033 t_x(291891,7905)$LGKFN04,5242 +5365 t_x(291906,4600)$EGNOR04M,5243
+      +5430 t_x(291917,3811)$RJIU04M,5244 +27237 t_x(291918,20278)$LGZAA04M,5245 +3600 t_x(291951,3600)$RMZU04E,5246
+      +17016 t_x(291957,11361)$RQXSI04E,5247 +2614 t_x(291959,2614)$RJIU04M,5248 +10199 t_x(291968,7140)$EG11G04M,5249
+      +5107 t_x(291971,3420)$KSLN04A,5250 +15785 t_x(291994,10658)$YB3EH04E,5251 +8204 t_x(291995,8204)$RQXU04E,5252
+      +7058 t_x(292003,7058)$GL4W04M,5253 +1380 t_x(292006,1380)$RVKWS04,5254 +11389 t_x(292026,7940)$LELVL04M,5255
+      +662 t_x(292032,480)$EGNOR04M,5256 +15566 t_x(292050,10767)$LELVU04,5257 +2141 t_x(292051,2141)$GL4W04M,5258
+      +6871 t_x(292068,6871)$YB3EH04A,5259 +11283 t_x(292069,7756)$EG11G04M,5260 +4171 t_x(292088,3090)$LEBAS04M,5261
+      +3888 t_x(292091,2753)$LOVN1504,5262 +4081 t_x(292092,3011)$KSLN04M,5263 +10766 t_x(292094,7466)$LELVL04M,5264
+      +6381 t_x(292099,4381)$EGNOR04M,5265 +3232 t_x(292100,2657)$PMXX04M,5266 +6930 t_x(292105,4628)$KSLN04M,5267
+      +16547 t_x(292107,11197)$RQXSI04E,5268 +5198 t_x(292111,4243)$LGKFN04,5269 +1645 t_x(292112,1320)$LOW304M,5270
+      +10199 t_x(292120,7013)$YB3EH04E,5271 +8157 t_x(292130,8157)$YB3EH04A,5272 +2241 t_x(292152,1787)$BR404M,5273
+      +16168 t_x(292153,11129)$YD5WH04M,5274 +7380 t_x(292178,5117)$EGNOR04M,5275 +32753 t_x(292186,23775)$LGSRA04,5276
+      +3208 t_x(292187,2280)$KSPE104D,5277 +20403 t_x(292188,13680)$KFZ4404M,5278 +8420 t_x(292189,5640)$YB3EH04E,5279
+      +2586 t_x(292197,1899)$KSLN04M,5280 +7221 t_x(292211,5056)$LGRPA04M,5281 +15867 t_x(292214,10734)$RQXU04E,5282
+      +4665 t_x(292217,3160)$BR204M,5283 +8122 t_x(292231,6452)$EG11G04M,5284 +2543 t_x(292232,2172)$LGAVA04,5285
+      +2757 t_x(292233,2757)$KFUL1U04,5286 +13992 t_x(292245,9615)$RJIU04M,5287 +7659 t_x(292251,5321)$YB3EH04A,5288
+      +2155 t_x(292255,1536)$KFUL1U04,5289 +15290 t_x(292257,10737)$LELVL04M,5290 +1867 t_x(292258,1867)$KFZ4404M,5291
+      +5630 t_x(292264,5630)$KSLN04M,5292 +19219 t_x(292265,13054)$LELVU04,5293 +6521 t_x(292270,6521)$YBOLN04M,5294
+      +12057 t_x(292278,8209)$LELVL04M,5295 +1066 t_x(292286,780)$RVKWS04,5296 +2399 t_x(292287,1698)$KSPE104D,5297
+      +9833 t_x(292297,6822)$RJIU04M,5298 +11751 t_x(292327,7890)$YB3EH04A,5299 +2555 t_x(292330,1738)$KSPE1P04,5300
+      +7536 t_x(292354,5236)$RMZU04,5301 +1354 t_x(292365,909)$KCHI104M,5302 +2393 t_x(292366,1605)$GL4W04M,5303
+      +20745 t_x(292383,14897)$EDGG704,5304 +10331 t_x(292388,7380)$RQXU04E,5305 +10622 t_x(292405,7477)$RQXU04E,5306
+      +2711 t_x(292408,2032)$BKED1204,5307 +2545 t_x(292413,1920)$LOW304M,5308 +31263 t_x(292417,21175)$LCES004,5309
+      +17701 t_x(292423,13139)$EDGG704,5310 +5502 t_x(292436,4576)$EG11G04M,5311 +2197 t_x(292439,1511)$EBEEC04M,5312
+      +8325 t_x(292442,5820)$RQXU04E,5313 +2940 t_x(292446,2187)$BR204M,5314 +16730 t_x(292451,11356)$YB3EH04E,5315
+      +11749 t_x(292453,7978)$KFZ4404M,5316 +5390 t_x(292457,3881)$MM304,5317 +1470 t_x(292466,1058)$LGZAA04M,5318
+      +8357 t_x(292483,5948)$RVKWU04M,5319 +7502 t_x(292487,5004)$KSLN04M,5320 +11142 t_x(292494,7749)$LELVL04M,5321
+      +5929 t_x(292500,4004)$YB3EH04A,5322 +16565 t_x(292507,11245)$LGSRA04,5323 +11890 t_x(292515,7948)$LELVU04,5324
+      +8480 t_x(292533,6257)$RNI04M,5325 +6377 t_x(292534,4500)$YB3EH04A,5326 +4727 t_x(292544,3780)$EG11G04M,5327
+      +12237 t_x(292550,8467)$RJIU04M,5328 +790 t_x(292565,790)$KFZ4404E,5329 +8612 t_x(292569,6237)$RJIU04M,5330
+      +298 t_x(292574,298)$YB3EH04M,5331 +3299 t_x(292587,2401)$ZM56704,5332 +5083 t_x(292613,3513)$EBEEC04M,5333
+      +776 t_x(292614,776)$KFUL1U04,5334 +8167 t_x(292627,5460)$KSPE104D,5335 +9126 t_x(292629,6490)$LCES004M,5336
+      +1061 t_x(292635,1061)$GL4W04M,5337 +2559 t_x(292653,2559)$EBBRA04E,5338 +593 t_x(292656,593)$KALP2C04,5339
+      +59783 t_x(292666,41605)$LGSRA04,5340 +2491 t_x(292667,1740)$KSPE104D,5341 +11070 t_x(292670,7560)$RQXU04E,5342
+      +10988 t_x(292672,7560)$RQXU04E,5343 +198 t_x(292676,198)$RFBRT04M,5344 +18379 t_x(292683,12360)$YB3EH04E,5345
+      +3277 t_x(292688,2332)$BR404M,5346 +19395 t_x(292693,13025)$KFZ4404M,5347 +1828 t_x(292700,1298)$GL4W04M,5348
+      +516 t_x(292710,511)$KSPE1P04,5349 +7577 t_x(292713,7577)$RASI04M,5350 +14753 t_x(292714,10097)$YD5WH04M,5351
+      +3668 t_x(292716,2555)$KSLN04M,5352 +12650 t_x(292734,8476)$KSAL1204,5353 +1955 t_x(292735,1387)$GL4W04M,5354
+      +2435 t_x(292738,1681)$KFZ4404M,5355 +7768 t_x(292739,5197)$LEBAS04M,5356 +1899 t_x(292748,1899)$GL4W04M,5357
+      +7925 t_x(292753,5460)$YB5WH04M,5358 +2877 t_x(292762,2043)$BKED1204,5359 +3273 t_x(292778,2205)$YB3EH04A,5360
+      +13064 t_x(292783,8760)$YB3EH04A,5361 +6311 t_x(292791,5021)$EGPFA04,5362 +17521 t_x(292796,13619)$LCES004,5363
+      +9055 t_x(292801,6348)$PMXX04M,5364 +15931 t_x(292803,11389)$KSLN04A,5365 +1472 t_x(292805,1472)$RVKWS04,5366
+      +18751 t_x(292808,12859)$LELVU04,5367 +2355 t_x(292823,1600)$KCHI104M,5368 +1535 t_x(292825,1535)$RJIU04M,5369
+      +8059 t_x(292837,5573)$KFZ4404M,5370 +5390 t_x(292859,3835)$EBEEC04M,5371 +3582 t_x(292872,2580)$KSAL1204,5372
+      +12162 t_x(292875,8218)$LELVL04M,5373 +12136 t_x(292876,8353)$EDGG704,5374 +3106 t_x(292901,2096)$EBEEC04M,5375
+      +5614 t_x(292908,4653)$EG11G04M,5376 +7581 t_x(292911,7581)$YB3EH04A,5377 +7141 t_x(292917,4970)$LELVL04M,5378
+      +5712 t_x(292933,5712)$YBOLN04M,5379 +9643 t_x(292934,6460)$MM304,5380 +7320 t_x(292935,4945)$KSLN04M,5381
+      +16207 t_x(292940,11998)$EDGG704,5382 +779 t_x(292941,779)$KSPE104D,5383 +7520 t_x(292946,5040)$YB3EH04E,5384
+      +18477 t_x(292947,12601)$KFZ4404M,5385 +7273 t_x(292967,5113)$RNS04M,5386 +2700 t_x(292968,1938)$RVKWS04,5387
+      +7912 t_x(292969,5519)$MM304,5388 +2715 t_x(292977,1828)$KFZ4404M,5389 +16335 t_x(292989,10975)$YB3EH04E,5390
+      +3177 t_x(292991,2201)$YD5WH04M,5391 +10642 t_x(292992,7530)$EG11G04M,5392 +6563 t_x(292993,4503)$KSLN04M,5393
+      +1533 t_x(293006,1101)$KSPE1P04,5394 +15810 t_x(293009,11057)$YD5WH04M,5395 +1411 t_x(293021,1411)$CPGSE04,5396
+      +6419 t_x(293036,4289)$MM304,5397 +7980 t_x(293045,5632)$RQXU04E,5398 +19543 t_x(293048,13290)$RJIU04M,5399
+      +7090 t_x(293049,4737)$LELVU04,5400 +15099 t_x(293050,10140)$RQXU04E,5401 +6030 t_x(293070,4384)$RNS04M,5402
+      +4106 t_x(293071,2967)$RASI04M,5403 +6360 t_x(293072,6360)$EGNOR04M,5404 +9998 t_x(293074,7080)$RQXU04E,5405
+      +15219 t_x(293090,10207)$YB3EH04A,5406 +3212 t_x(293092,2516)$RASI04M,5407 +8826 t_x(293096,6147)$RQXU04E,5408
+      +8209 t_x(293116,6137)$LELVL04M,5409 +8393 t_x(293126,6127)$EGPFA04,5410 +11131 t_x(293132,7494)$RASI04M,5411
+      +1860 t_x(293139,1440)$RNS04M,5412 +2345 t_x(293142,2345)$MM204,5413 +6691 t_x(293146,4560)$KSPE104D,5414
+      +14331 t_x(293150,9631)$YB3EH04A,5415 +11867 t_x(293156,8039)$LELVL04M,5416 +9158 t_x(293166,6166)$MM304,5417
+      +23392 t_x(293168,15898)$LELVL04M,5418 +9521 t_x(293177,7052)$EG11G04M,5419 +516 t_x(293178,516)$LEBAS04M,5420
+      +9355 t_x(293188,6556)$RJIU04M,5421 +5372 t_x(293191,3668)$RASI04M,5422 +179 t_x(293196,179)$KSPE104D,5423
+      +2256 t_x(293200,1527)$RJIU04M,5424 +5954 t_x(293206,5954)$LEBAS04M,5425 +13778 t_x(293207,13778)$KFZ4404M,5426
+      +8925 t_x(293229,8925)$KFZ4404M,5427 +13904 t_x(293240,13904)$KFZ4404M,5428 +17482 t_x(293241,11685)$YB3EH04A,5429
+      +23840 t_x(293250,16183)$LELVL04M,5430 +9597 t_x(293252,6821)$RNI04M,5431 +18219 t_x(293268,12248)$RMZU04,5432
+      +420 t_x(293271,420)$KALP2C04,5433 +10815 t_x(293300,7357)$KFZ4404M,5434 +13774 t_x(293305,13774)$MRAE04,5435
+      +2241 t_x(293326,2241)$RNI04M,5436 +820 t_x(293340,820)$EG11G04M,5437 +15537 t_x(293354,10367)$YB3EH04E,5438
+      +18580 t_x(293362,12482)$RJIU04M,5439 +14903 t_x(293371,9962)$RJIU04M,5440 +7007 t_x(293377,7007)$RASI04M,5441
+      +3474 t_x(293382,3474)$YB3EH04E,5442 +8663 t_x(293416,5880)$EGNOR04M,5443 +10793 t_x(293430,7500)$RQXU04E,5444
+      +15427 t_x(293444,10439)$YB3EH04E,5445 +17782 t_x(293445,12118)$RJIU04M,5446 +8458 t_x(293451,5667)$MM304,5447
+      +9875 t_x(293452,6646)$RASI04M,5448 +14939 t_x(293468,10034)$RJIU04M,5449 +11748 t_x(293473,11748)$KSLN04A,5450
+      +1910 t_x(293491,1333)$RVKWS04,5451 +2969 t_x(293498,2492)$PMXX04M,5452 +11519 t_x(293502,7771)$EG11G04M,5453
+      +7698 t_x(293511,7698)$RVKWU04M,5454 +1116 t_x(293520,972)$RFBRT04M,5455 +16790 t_x(293521,11717)$RJIU04M,5456
+      +17681 t_x(293522,11832)$PMXX04M,5457 +11777 t_x(293524,7860)$RVKWU04M,5458 +15715 t_x(293530,11049)$RJIU04M,5459
+      +2066 t_x(293531,1445)$GL4W04M,5460 +1693 t_x(293533,1359)$RFBRT04M,5461 +13700 t_x(293534,9512)$RJIU04M,5462
+      +8752 t_x(293537,5996)$KFZ4404M,5463 +4515 t_x(293539,3883)$RVKWU04M,5464 +8226 t_x(293540,5756)$KFZ4404M,5465
+      +1584 t_x(293544,1568)$RQXSI04E,5466 +9487 t_x(293545,9487)$LELVL04M,5467 +9600 t_x(293549,6660)$RQXU04E,5468
+      +10501 t_x(293552,7198)$KSAL1204,5469 +9636 t_x(293560,6840)$RVKWU04M,5470 +9553 t_x(293561,6840)$RVKWU04M,5471
+      +13740 t_x(293565,9302)$RJIU04M,5472 +5974 t_x(293566,4123)$RNI04M,5473 +17065 t_x(293567,11494)$YB3EH04A,5474
+      +3831 t_x(293569,2568)$RJIU04M,5475 +14342 t_x(293570,9764)$YB3EH04E,5476 +5526 t_x(293571,3838)$RQXU04E,5477
+      +15530 t_x(293576,10509)$LELVL04M,5478 +11519 t_x(293580,7779)$RQXU04E,5479 +17993 t_x(293585,12060)$YB3EH04A,5480
+      +7529 t_x(293587,6146)$LCES004,5481 +567 t_x(293601,420)$YB5KL04E,5482 +15147 t_x(293621,10154)$YB3EH04A,5483
+      +10738 t_x(293622,7338)$KFZ4404M,5484 +6923 t_x(293626,4922)$LELVL04M,5485 +3408 t_x(293640,3408)$YB3EH04E,5486
+      +17020 t_x(293647,11641)$LELVU04,5487 +4983 t_x(293650,4093)$EGPFA04,5488 +8257 t_x(293657,6480)$EG11G04M,5489
+      +10618 t_x(293680,7350)$LELVL104,5490 +11615 t_x(293687,7800)$RQXU04E,5491 +10060 t_x(293693,6725)$YB3EH04A,5492
+      +384 t_x(293695,353)$BR404M,5493 +19291 t_x(293710,14099)$EDGG704,5494 +5874 t_x(293718,4721)$EGPFA04,5495
+      +4165 t_x(293737,2790)$LEBAS04A,5496 +9490 t_x(293757,7202)$KFZ4404M,5497 +10710 t_x(293780,7166)$KSPE104D,5498
+      +3789 t_x(293790,2700)$KSPE104D,5499 +7602 t_x(293802,5513)$EGPFA04,5500 +3328 t_x(293804,2516)$KSAL1204,5501
+      +2988 t_x(293814,2061)$EBEEC04M,5502 +2308 t_x(293817,1560)$YD5WH04M,5503 +8632 t_x(293821,5766)$KFUL1U04,5504
+      +10053 t_x(293834,10053)$LELVU04,5505 +23440 t_x(293857,17288)$LGSRA04,5506 +1420 t_x(293858,1361)$LELVL04M,5507
+      +9485 t_x(293869,6545)$GL4W04M,5508 +5551 t_x(293879,3815)$RASI04M,5509 +7376 t_x(293880,4980)$RQXU04E,5510
+      +7555 t_x(293881,5062)$EGNOR04M,5511 +8140 t_x(293884,5738)$EGNOR04M,5512 +14367 t_x(293889,9790)$RJIU04M,5513
+      +6891 t_x(293892,6891)$EGPFA04,5514 +4619 t_x(293894,3196)$RASI04M,5515 +3721 t_x(293898,2524)$RJIU04M,5516
+      +7281 t_x(293901,5460)$RQXU04E,5517 +4643 t_x(293909,3114)$EBEEC04M,5518 +12464 t_x(293924,8409)$LELVL04M,5519
+      +13966 t_x(293927,9466)$YB3EH04E,5520 +9434 t_x(293929,6780)$RVKWU04M,5521 +17572 t_x(293957,12089)$RJIU04M,5522
+      +7104 t_x(293959,4788)$KFZ4404M,5523 +5340 t_x(293962,5340)$EGNOR04M,5524 +2226 t_x(293964,1697)$RMZU04E,5525
+      +2085 t_x(293965,1525)$RNS04M,5526 +15907 t_x(293986,10622)$KFZ4404M,5527 +15386 t_x(294001,10725)$LELVU04,5528
+      +15291 t_x(294004,10379)$YB3EH04E,5529 +14190 t_x(294005,9585)$RJIU04M,5530 +6663 t_x(294010,4511)$LEMDAT04,5531
+      +8875 t_x(294023,6240)$LELVL04M,5532 +8169 t_x(294025,5820)$RQXU04E,5533 +733 t_x(294030,600)$RNS04M,5534
+      +9770 t_x(294045,6636)$LCES004M,5535 +5110 t_x(294047,4393)$LELVL04M,5536 +1809 t_x(294048,1380)$RMZU04E,5537
+      +8253 t_x(294049,5911)$RVKWU04M,5538 +3184 t_x(294056,2355)$LGAVA04,5539 +7371 t_x(294065,5149)$RASI04M,5540
+      +10592 t_x(294068,7150)$RVKWU04M,5541 +2878 t_x(294089,2472)$LEMDAT04,5542 +6133 t_x(294097,4147)$LELVU04,5543
+      +77493 t_x(294101,51786)$LGZAA04M,5544 +6937 t_x(294107,6937)$EGNOR04M,5545 +2647 t_x(294111,2040)$LELVU04,5546
+      +7220 t_x(294112,5769)$EG11G04M,5547 +752 t_x(294119,643)$LCS12W03,5548 +7344 t_x(294120,5580)$RQXU04E,5549
+      +4594 t_x(294121,3332)$RNS04M,5550 +15185 t_x(294125,10140)$RQXU04E,5551 +9180 t_x(294126,9180)$RQXU04E,5552
+      +6139 t_x(294133,4469)$RJIU04M,5553 +7293 t_x(294135,5036)$LELVL04M,5554 +7785 t_x(294148,5428)$LELVL04M,5555
+      +15667 t_x(294156,10708)$KSLN04M,5556 +9198 t_x(294158,6202)$YB3EH04A,5557 +2979 t_x(294164,2264)$BR404M,5558
+      +7144 t_x(294193,5279)$LGKFN04,5559 +2117 t_x(294200,2040)$RQXSI04E,5560 +3391 t_x(294211,2580)$EG11G04M,5561
+      +12822 t_x(294231,12822)$RJIU04M,5562 +6758 t_x(294274,4750)$RASI04M,5563 +15144 t_x(294276,10500)$RQXSI04E,5564
+      +21277 t_x(294284,14292)$MGY04,5565 +702 t_x(294288,480)$LEBAS04A,5566 +6759 t_x(294303,5520)$EG11G04M,5567
+      +12350 t_x(294327,8520)$RJIU04M,5568 +7470 t_x(294362,5032)$EGNOR04M,5569 +23346 t_x(294364,15709)$LGKFN04,5570
+      +886 t_x(294365,721)$RNI04M,5571 +4681 t_x(294370,3418)$KSPE104D,5572 +3274 t_x(294377,2520)$LCES004M,5573
+      +6391 t_x(294406,4440)$RQXSI04E,5574 +3111 t_x(294418,3111)$BR404M,5575 +8860 t_x(294421,6232)$RVKWU04M,5576
+      +5445 t_x(294433,4387)$RVKWU04M,5577 +3424 t_x(294442,2510)$LOVN1504,5578 +14678 t_x(294448,9811)$LELVU04,5579
+      +2732 t_x(294449,2157)$BR404M,5580 +7277 t_x(294460,5370)$PMXX04M,5581 +6984 t_x(294462,4709)$KSPE104D,5582
+      +4342 t_x(294473,3046)$RJIU04M,5583 +9924 t_x(294490,6648)$RNS04M,5584 +1286 t_x(294496,894)$EHAMA04,5585
+      +4224 t_x(294500,3010)$RASI04M,5586 +2379 t_x(294501,1665)$EBEEC04M,5587 +8625 t_x(294503,5847)$RNS04M,5588
+      +9416 t_x(294518,6992)$EG11G04M,5589 +1094 t_x(294523,748)$EBEEC04M,5590 +8472 t_x(294530,6000)$RVKWU04M,5591
+      +15170 t_x(294531,10288)$RJIU04M,5592 +14784 t_x(294541,10164)$RJIU04M,5593 +758 t_x(294546,758)$LOVN1504,5594
+      +16735 t_x(294548,11789)$MRAE04,5595 +7827 t_x(294552,6033)$EGNOR04M,5596 +5752 t_x(294553,3880)$LGAVA04,5597
+      +8891 t_x(294556,6310)$RJIU04M,5598 +4193 t_x(294560,3203)$EG11G04M,5599 +3577 t_x(294571,3577)$YB3EH04A,5600
+      +15829 t_x(294580,10596)$MRAE04,5601 +4693 t_x(294594,3301)$KSAL1204,5602 +5466 t_x(294595,5466)$LOW304M,5603
+      +18669 t_x(294601,12523)$RMZU04,5604 +13501 t_x(294603,9079)$YB3EH04A,5605 +5414 t_x(294610,3780)$RQXU04E,5606
+      +4020 t_x(294611,3254)$EGNOR04M,5607 +4403 t_x(294613,3585)$LELVL04M,5608 +638 t_x(294615,638)$LELVL04M,5609
+      +10093 t_x(294633,6882)$KFZ4404M,5610 +8727 t_x(294637,5890)$LELVL04M,5611 +10012 t_x(294642,6720)$YB3EH04A,5612
+      +10909 t_x(294654,7640)$LELVL04M,5613 +201 t_x(294656,201)$BR404M,5614 +2940 t_x(294670,2940)$RQXU04E,5615
+      +2565 t_x(294672,2220)$RQXSI04E,5616 +1680 t_x(294674,1260)$EBEEC04M,5617 +5615 t_x(294685,3929)$LELVU04,5618
+      +2483 t_x(294686,1666)$YB3EH04E,5619 +7276 t_x(294690,5593)$RVKWU04M,5620 +6886 t_x(294696,4806)$RASI04M,5621
+      +4496 t_x(294701,3225)$KSAL1204,5622 +2359 t_x(294706,2131)$MM304,5623 +7076 t_x(294715,7076)$YB3EH04A,5624
+      +11265 t_x(294725,7570)$LELVU04,5625 +17208 t_x(294727,11507)$YB3EH04A,5626 +14702 t_x(294736,10200)$RQXSI04E,5627
+      +1616 t_x(294740,1200)$YB3EH04E,5628 +5499 t_x(294749,4147)$EGNOR04M,5629 +4539 t_x(294750,4539)$MM304,5630
+      +4235 t_x(294752,2869)$YB3EH04E,5631 +7329 t_x(294756,5399)$RJIU04M,5632 +2675 t_x(294770,2675)$YB3EH04E,5633
+      +3921 t_x(294773,2694)$YBOLN04M,5634 +8478 t_x(294779,5753)$RNS04M,5635 +438 t_x(294782,438)$EBEEC04M,5636
+      +9783 t_x(294788,6540)$YB3EH04A,5637 +7992 t_x(294791,5624)$LELVL04M,5638 +4627 t_x(294792,4627)$KSAL1204,5639
+      +11132 t_x(294795,7560)$LCES004M,5640 +3662 t_x(294802,2520)$RQXU04E,5641 +6604 t_x(294807,5270)$LCES004M,5642
+      +6203 t_x(294815,4531)$RMZU04,5643 +18179 t_x(294816,12300)$YB3EH04E,5644 +5002 t_x(294817,3349)$RASI04M,5645
+      +8128 t_x(294819,5938)$EGPFA04,5646 +1723 t_x(294841,1167)$CPGSE04,5647 +8666 t_x(294845,5961)$KFZ4404M,5648
+      +4851 t_x(294847,3387)$MM304,5649 +3685 t_x(294848,2940)$EGNOR04M,5650 +5860 t_x(294857,4016)$KWUR404E,5651
+      +8906 t_x(294876,6254)$PMXX04M,5652 +2324 t_x(294878,1682)$KSPE104D,5653 +1763 t_x(294888,1763)$LEBAS04A,5654
+      +2748 t_x(294899,2297)$PMXX04M,5655 +9573 t_x(294900,6420)$RMZU04E,5656 +15987 t_x(294908,10969)$YB3EH04E,5657
+      +5263 t_x(294910,3582)$BR204M,5658 +1658 t_x(294912,1263)$RNS04M,5659 +1980 t_x(294913,1440)$RASI04M,5660
+      +3360 t_x(294926,3360)$RQXU04E,5661 +3008 t_x(294938,3008)$BR404M,5662 +7656 t_x(294940,5296)$RNS04M,5663
+      +16626 t_x(294944,11285)$YD5WH04M,5664 +11649 t_x(294947,7871)$EG11G04M,5665 +7519 t_x(294950,5220)$RNS04M,5666
+      +2301 t_x(294985,1555)$KFZ4404M,5667 +11385 t_x(294986,7980)$LGKFN04,5668 +3017 t_x(294990,3017)$YD5WH04M,5669
+      +2755 t_x(294992,2755)$RQXU04E,5670 +6430 t_x(294997,4320)$RMZU04E,5671 +10415 t_x(295003,6982)$RVKWU04M,5672
+      +2924 t_x(295004,1995)$RMZU04E,5673 +6141 t_x(295005,4318)$KSPE104D,5674 +720 t_x(295018,720)$LEBAS04A,5675
+      +4940 t_x(295023,3376)$KSLN04A,5676 +5944 t_x(295025,5944)$KSLN04M,5677 +1495 t_x(295034,1237)$RNS04M,5678
+      +7246 t_x(295047,5356)$EGPFA04,5679 +3340 t_x(295049,3340)$GL4W04M,5680 +8439 t_x(295053,5880)$RQXU04E,5681
+      +8373 t_x(295054,8373)$RVKWU04M,5682 +16723 t_x(295063,11197)$YB3EH04E,5683 +14993 t_x(295064,10020)$KSAL1204,5684
+      +15743 t_x(295070,10606)$YB3EH04A,5685 +9054 t_x(295071,6097)$YB3EH04A,5686 +350 t_x(295077,350)$KFZ4404M,5687
+      +3535 t_x(295082,3535)$KSAL1204,5688 +2649 t_x(295083,1799)$EBEEC04M,5689 +1890 t_x(295104,1806)$MM304,5690
+      +10908 t_x(295116,7560)$RQXU04E,5691 +16912 t_x(295127,11375)$YB3EH04A,5692 +2520 t_x(295129,2520)$YB3EH04E,5693
+      +16224 t_x(295131,10980)$YB3EH04E,5694 +900 t_x(295147,900)$KSPE104D,5695 +7064 t_x(295152,7064)$YB3EH04A,5696
+      +10986 t_x(295153,10986)$YB3EH04E,5697 +1788 t_x(295156,1266)$YB3EH04E,5698 +6655 t_x(295157,4449)$LEBAS04M,5699
+      +1154 t_x(295162,780)$RVKWS04,5700 +3746 t_x(295168,2725)$BR204M,5701 +4054 t_x(295174,3204)$BKED1204,5702
+      +6516 t_x(295180,5169)$RASI04M,5703 +11808 t_x(295183,7910)$YB3EH04A,5704 +3781 t_x(295205,2552)$EBBRA04E,5705
+      +1717 t_x(295216,1222)$YB3EH04E,5706 +15740 t_x(295224,10601)$LELVL04M,5707 +1544 t_x(295231,1356)$LOVN1504,5708
+      +1653 t_x(295234,1653)$GL4W04M,5709 +7752 t_x(295238,5589)$RJIU04M,5710 +3333 t_x(295258,2298)$YD5WH04M,5711
+      +3495 t_x(295273,2640)$EG11G04M,5712 +9277 t_x(295274,6579)$RNI04M,5713 +8020 t_x(295279,5355)$MAB1204A,5714
+      +8121 t_x(295282,8121)$YB3EH04A,5715 +21365 t_x(295283,14586)$MRAE04,5716 +11292 t_x(295287,7860)$RQXSI04E,5717
+      +4356 t_x(295288,3132)$KSLN04M,5718 +7573 t_x(295292,5244)$YB3EH04A,5719 +3059 t_x(295295,3059)$KFUL1U04,5720
+      +3227 t_x(295296,2700)$RQXSI04E,5721 +1620 t_x(295297,1620)$LEBAS04M,5722 +1987 t_x(295298,1533)$BR204M,5723
+      +6216 t_x(295300,4892)$LFKFA04,5724 +3618 t_x(295306,2489)$RJIU04M,5725 +14923 t_x(295308,9984)$YB3EH04A,5726
+      +6188 t_x(295310,4245)$GL4W04M,5727 +15020 t_x(295319,10188)$EGPFA04,5728 +4496 t_x(295328,3660)$RQXSI04E,5729
+      +17889 t_x(295329,12127)$YB3EH04E,5730 +1438 t_x(295333,1009)$RMZU04,5731 +4771 t_x(295341,3209)$RQXU04E,5732
+      +5093 t_x(295343,4320)$RVKWU04M,5733 +8880 t_x(295356,8880)$RQXU04E,5734 +6711 t_x(295367,4557)$GL4W04M,5735
+      +9400 t_x(295369,6348)$EGNOR04M,5736 +5510 t_x(295371,4132)$RQXSI04E,5737 +6667 t_x(295372,4707)$YB3EH04A,5738
+      +4316 t_x(295376,4316)$KFZ4404M,5739 +9613 t_x(295381,6475)$YB3EH04A,5740 +19748 t_x(295384,13178)$KFZ4404M,5741
+      +4620 t_x(295393,4620)$RQXU04E,5742 +6035 t_x(295407,4424)$RJIU04M,5743 +3655 t_x(295408,3655)$RMZSI04,5744
+      +5543 t_x(295409,3744)$LGAVA04,5745 +1530 t_x(295413,1241)$RFBRT04M,5746 +5108 t_x(295416,3900)$EGNOR04M,5747
+      +9763 t_x(295418,6544)$MM304,5748 +11398 t_x(295428,7823)$EGPFA04,5749 +1072 t_x(295433,1072)$CPGSE04,5750
+      +11707 t_x(295437,7814)$LCES004M,5751 +6534 t_x(295446,4361)$RMZU04E,5752 +9261 t_x(295447,6222)$YB3EH04M,5753
+      +2725 t_x(295448,1920)$RMZU04E,5754 +4093 t_x(295458,4093)$KSLN04A,5755 +792 t_x(295463,534)$KALP2C04,5756
+      +3885 t_x(295473,3044)$LELVU04,5757 +2703 t_x(295496,1807)$YD5WH04M,5758 +4221 t_x(295497,3487)$PMXX04M,5759
+      +2940 t_x(295499,2940)$YB3EH04A,5760 +2908 t_x(295501,2094)$LEBAS04M,5761 +2879 t_x(295503,2805)$RVKWU04M,5762
+      +16702 t_x(295508,11460)$MRAE04,5763 +2794 t_x(295511,1878)$YD5WH04M,5764 +8944 t_x(295514,6147)$YB3EH04A,5765
+      +5304 t_x(295516,3733)$RJIU04M,5766 +7250 t_x(295519,5128)$YB3EH04A,5767 +16058 t_x(295521,10776)$YB3EH04A,5768
+      +10140 t_x(295522,7080)$PMXX04M,5769 +13016 t_x(295528,9141)$RQXSI04E,5770 +12849 t_x(295532,8822)$RJIU04M,5771
+      +19290 t_x(295534,12956)$KFZ4404M,5772 +6142 t_x(295545,4101)$LEMDAT04,5773 +4992 t_x(295546,3812)$EGNOR04M,5774
+      +12809 t_x(295547,8879)$YB3EH04E,5775 +2726 t_x(295550,2040)$LELVU04,5776 +5176 t_x(295551,3489)$RASI04M,5777
+      +1140 t_x(295558,1140)$RQXU04E,5778 +13867 t_x(295562,9840)$RQXSI04E,5779 +14484 t_x(295569,9660)$YB3EH04A,5780
+      +4587 t_x(295571,4587)$YB3EH04E,5781 +6846 t_x(295579,6846)$EBEEC04M,5782 +3861 t_x(295585,3059)$LGIRA04,5783
+      +18049 t_x(295587,12218)$YB3EH04E,5784 +8038 t_x(295594,5472)$RNS04M,5785 +14030 t_x(295595,9489)$YB3EH04A,5786
+      +7075 t_x(295599,7075)$LEMDAT04,5787 +3875 t_x(295608,3128)$EGNOR04M,5788 +2547 t_x(295609,2024)$RASI04M,5789
+      +1565 t_x(295628,1086)$CPRFBR04,5790 +15056 t_x(295634,10066)$YB3EH04A,5791 +11610 t_x(295656,8100)$RQXSI04E,5792
+      +6654 t_x(295667,6654)$RASI04M,5793 +2118 t_x(295688,1594)$BKED1204,5794 +4090 t_x(295691,2906)$RMZU04,5795
+      +10920 t_x(295700,7680)$RQXSI04E,5796 +1593 t_x(295708,1165)$BR204M,5797 +2416 t_x(295711,2114)$LGAVA04,5798
+      +301 t_x(295715,301)$CPGSE04,5799 +2613 t_x(295723,2599)$RVKWU04M,5800 +10176 t_x(295726,6838)$KFUL1U04,5801
+      +4119 t_x(295728,2996)$YB5WH04M,5802 +4481 t_x(295730,3244)$LEMDAT04,5803 +3904 t_x(295732,2866)$LEMDAT04,5804
+      +4216 t_x(295733,3038)$LEMDAT04,5805 +2384 t_x(295734,2095)$LEMDAT04,5806 +756 t_x(295738,531)$EGNOR04M,5807
+      +1886 t_x(295745,1496)$RNS04M,5808 +8718 t_x(295747,5971)$YB3EH04A,5809 +3217 t_x(295752,2584)$LEMDAT04,5810
+      +2286 t_x(295754,2029)$LEMDAT04,5811 +7748 t_x(295761,5211)$KSPE104D,5812 +9949 t_x(295780,6672)$KSPE104D,5813
+      +1982 t_x(295794,1903)$LEMDAT04,5814 +2688 t_x(295800,2688)$RJIU04M,5815 +8364 t_x(295809,5721)$RNS04M,5816
+      +11846 t_x(295817,7920)$RQXU04E,5817 +1016 t_x(295822,1004)$LEMDAT04,5818 +11861 t_x(295844,7927)$MM204,5819
+      +3540 t_x(295847,3540)$YB3EH04A,5820 +4553 t_x(295850,3128)$RJIU04M,5821 +2297 t_x(295862,1759)$RFBRT04M,5822
+      +13836 t_x(295870,9376)$YB3EH04A,5823 +5247 t_x(295875,5247)$YB3EH04E,5824 +3278 t_x(295877,2305)$RFBRT04M,5825
+      +8736 t_x(295879,5873)$RNS04M,5826 +3210 t_x(295882,2400)$RVKWS04,5827 +9208 t_x(295885,6420)$RQXSI04E,5828
+      +6266 t_x(295886,5220)$EG11G04M,5829 +4243 t_x(295887,2850)$YB3EH04A,5830 +3044 t_x(295891,2230)$BR204M,5831
+      +2234 t_x(295893,2013)$LEMDAT04,5832 +6294 t_x(295897,4381)$LGAVA04,5833 +4807 t_x(295905,3289)$RJIU04M,5834
+      +606 t_x(295912,480)$EGNOR04M,5835 +3289 t_x(295915,2604)$LEMDAT04,5836 +9300 t_x(295917,6220)$YB3EH04A,5837
+      +9289 t_x(295920,6225)$RMZU04,5838 +18199 t_x(295922,12293)$KFZ4404M,5839 +3131 t_x(295923,2220)$RFBRT04M,5840
+      +10310 t_x(295927,7084)$RJIU04M,5841 +9076 t_x(295929,6629)$RASI04M,5842 +6873 t_x(295932,4735)$RNS04M,5843
+      +30991 t_x(295936,20928)$KFZ4404M,5844 +2877 t_x(295939,1920)$KFUL1U04,5845 +314 t_x(295941,314)$EG11G04M,5846
+      +900 t_x(295942,646)$KCHI104M,5847 +5235 t_x(295946,3672)$LGAVA04,5848 +7151 t_x(295952,5040)$RQXSI04E,5849
+      +1989 t_x(295961,1357)$YD5WH04M,5850 +3401 t_x(295965,2340)$RQXU04E,5851 +14863 t_x(295966,10067)$YB3EH04E,5852
+      +6764 t_x(295980,4708)$RNS04M,5853 +7117 t_x(295984,5040)$RASI04M,5854 +3507 t_x(296001,3507)$YB3EH04E,5855
+      +3087 t_x(296022,2086)$MM204,5856 +6882 t_x(296031,4678)$MM204,5857 +2780 t_x(296035,2695)$LELVL04M,5858
+      +4110 t_x(296039,2978)$LEMDAT04,5859 +8037 t_x(296046,8037)$KFZ4404M,5860 +2012 t_x(296059,1410)$KFUL1U04,5861
+      +5295 t_x(296062,4080)$RQXSI04E,5862 +10899 t_x(296087,7393)$RVKWU04M,5863 +3295 t_x(296092,3295)$RMZSI04,5864
+      +2635 t_x(296095,1804)$KFZ4404M,5865 +3455 t_x(296107,2524)$LELVL04M,5866 +5169 t_x(296109,3473)$RMZU04E,5867
+      +10196 t_x(296112,7064)$YB3EH04E,5868 +2585 t_x(296113,1740)$RQXU04E,5869 +4136 t_x(296126,3092)$LGAVA04,5870
+      +1791 t_x(296131,1407)$RASI04M,5871 +3095 t_x(296135,2220)$RQXU04E,5872 +52310 t_x(296137,36405)$LGSRA04,5873
+      +8496 t_x(296145,6111)$EGPFA04,5874 +4707 t_x(296147,3442)$LELVU04,5875 +7035 t_x(296148,5117)$LGIRA04,5876
+      +1920 t_x(296153,1920)$RNI04M,5877 +12576 t_x(296155,8428)$LELVL04M,5878 +9684 t_x(296157,6780)$RQXSI04E,5879
+      +9242 t_x(296158,6300)$YB5WH04M,5880 +3777 t_x(296164,3120)$RQXSI04E,5881 +8545 t_x(296165,6044)$BR204M,5882
+      +7731 t_x(296180,5440)$RMZU04,5883 +11452 t_x(296181,7660)$GL4W04M,5884 +7059 t_x(296188,4798)$LELVU04,5885
+      +2366 t_x(296190,1630)$YB3EH04E,5886 +873 t_x(296192,873)$KSPE104D,5887 +17375 t_x(296194,12133)$MRAE04,5888
+      +9161 t_x(296209,6127)$KSPE104D,5889 +3709 t_x(296212,2659)$KSLN04A,5890 +4308 t_x(296217,2915)$YB3EH04E,5891
+      +511 t_x(296218,491)$LGAVA04,5892 +391 t_x(296221,391)$KSPE104D,5893 +4771 t_x(296227,3525)$LGAVA04,5894
+      +4858 t_x(296232,3551)$RMZU04,5895 +13680 t_x(296238,9268)$RJIU04M,5896 +277 t_x(296240,191)$BR204M,5897
+      +7922 t_x(296241,7922)$EG11G04M,5898 +1260 t_x(296248,844)$GL4W04M,5899 +517 t_x(296249,517)$CPGSE04,5900
+      +16478 t_x(296253,11332)$MRAE04,5901 +3967 t_x(296260,2845)$KSAL1204,5902 +10972 t_x(296261,7597)$YB3EH04E,5903
+      +6552 t_x(296263,6552)$YB3EH04A,5904 +1498 t_x(296265,1027)$LELVU04,5905 +9944 t_x(296267,6879)$LELVL04M,5906
+      +6064 t_x(296289,4196)$KWUR1C04,5907 +2640 t_x(296295,2640)$YB3EH04E,5908 +21638 t_x(296303,14527)$LGKFN04,5909
+      +6913 t_x(296304,6913)$MM204,5910 +9386 t_x(296307,6614)$RNI04M,5911 +1795 t_x(296317,1795)$YB3EH04A,5912
+      +2160 t_x(296334,2160)$YB3EH04E,5913 +1757 t_x(296337,1424)$BR404M,5914 +10990 t_x(296338,7740)$RASI04M,5915
+      +7306 t_x(296342,4980)$EGNOR04M,5916 +8589 t_x(296343,8589)$RNI04M,5917 +9961 t_x(296345,9961)$LELVU04,5918
+      +12185 t_x(296346,8308)$EG11G04M,5919 +6891 t_x(296350,4768)$RQXSI04E,5920 +247 t_x(296356,247)$KSPE104D,5921
+      +2645 t_x(296365,2191)$LGAVA04,5922 +618 t_x(296368,545)$LGAVA04,5923 +3933 t_x(296392,2813)$KSLN04A,5924
+      +11029 t_x(296393,7370)$YB3EH04A,5925 +8269 t_x(296394,8269)$YB3EH04A,5926 +976 t_x(296401,730)$BR404M,5927
+      +11388 t_x(296406,7832)$RJIU04M,5928 +8895 t_x(296407,6053)$YB3EH04A,5929 +15518 t_x(296439,15518)$KFZ4404M,5930
+      +1283 t_x(296449,1228)$BKED1204,5931 +11798 t_x(296450,7968)$YB3EH04E,5932 +10024 t_x(296463,6753)$LEBAS04A,5933
+      +5110 t_x(296465,3480)$KSAL1204,5934 +3099 t_x(296473,2757)$LCES004,5935 +1743 t_x(296477,1364)$YB3EH04A,5936
+      +14548 t_x(296481,14548)$KFZ4404M,5937 +452 t_x(296521,425)$KFUL1U04,5938 +12110 t_x(296549,8209)$YB3EH04E,5939
+      +8773 t_x(296550,5992)$YB3EH04A,5940 +4719 t_x(296552,4719)$KSLN04A,5941 +4651 t_x(296553,4651)$KSLN04A,5942
+      +1778 t_x(296560,1562)$PMXX04M,5943 +4291 t_x(296565,3076)$RNI04M,5944 +2398 t_x(296585,1788)$LGIRA04,5945
+      +5015 t_x(296614,3381)$KFUL1U04,5946 +16484 t_x(296619,11074)$YB3EH04A,5947 +5361 t_x(296635,3678)$MM204,5948
+      +3471 t_x(296640,2520)$KSAL1204,5949 +843 t_x(296641,632)$KSLN04A,5950 +786 t_x(296644,786)$RJIU04M,5951
+      +29899 t_x(296646,20520)$LCES004,5952 +8520 t_x(296649,8520)$YB3EH04A,5953 +292 t_x(296668,289)$YB3EH04A,5954
+      +9524 t_x(296672,6554)$RASI04M,5955 +3987 t_x(296675,2766)$FUJ04M,5956 +1980 t_x(296685,1980)$YB3EH04E,5957
+      +3419 t_x(296688,2359)$YD5WH04M,5958 +1268 t_x(296700,1268)$LELVU04,5959 +1437 t_x(296707,1437)$CPGSE04,5960
+      +304 t_x(296720,240)$YB5KL04E,5961 +5402 t_x(296721,3604)$LEBAS04A,5962 +10059 t_x(296754,7500)$LGKFN04,5963
+      +13076 t_x(296755,9123)$LGIRA04,5964 +11016 t_x(296772,7380)$MAB1204A,5965 +8915 t_x(296778,6332)$RASI04M,5966
+      +3482 t_x(296781,3482)$KFZ4404M,5967 +14742 t_x(296792,9939)$LGKFN04,5968 +6299 t_x(296798,4275)$RASI04M,5969
+      +8969 t_x(296811,8969)$LGKFN04,5970 +4407 t_x(296814,4407)$KSLN04A,5971 +3169 t_x(296824,2176)$YB3EH04A,5972
+      +2909 t_x(296828,2909)$KSLN04A,5973 +1426 t_x(296836,1426)$MM304,5974 +7529 t_x(296840,5244)$YB3EH04A,5975
+      +6392 t_x(296847,6392)$EBBRA04E,5976 +4708 t_x(296850,3213)$FUJ04M,5977 +17541 t_x(296851,11711)$YB3EH04A,5978
+      +4318 t_x(296857,3000)$BR204M,5979 +89 t_x(296864,89)$RMZSI04M,5980 +5394 t_x(296867,3720)$LGAVA04,5981
+      +3480 t_x(296878,2550)$BR204M,5982 +15368 t_x(296885,15368)$MGY04,5983 +48503 t_x(296895,33678)$LGSRA04,5984
+      +51393 t_x(296896,37334)$LGZAA04M,5985 +19601 t_x(296907,13162)$KFZ4404M,5986 +5948 t_x(296918,4009)$RQXU04E,5987
+      +8775 t_x(296922,6600)$LGKFN04,5988 +1945 t_x(296928,1549)$LGIRA04,5989 +17111 t_x(296934,11496)$YB3EH04A,5990
+      +52752 t_x(296936,37832)$LGZAA04M,5991 +8342 t_x(296939,5765)$YB3EH04A,5992 +3649 t_x(296946,2529)$MM304,5993
+      +2874 t_x(296950,2874)$YB3EH04A,5994 +19962 t_x(296953,15205)$LCES004,5995 +2511 t_x(296955,1800)$KSAL1204,5996
+      +8452 t_x(296960,8452)$MRAE04,5997 +3384 t_x(296963,2308)$CPGSE04,5998 +18529 t_x(296970,12537)$KFZ4404M,5999
+      +18040 t_x(296978,12060)$YB3EH04A,6000 +1535 t_x(296992,1140)$YB3EH04E,6001 +10092 t_x(296997,6959)$LEMDAT04,6002
+      +2585 t_x(297002,2089)$LGRPA04,6003 +6453 t_x(297011,4379)$KSPE104D,6004 +7002 t_x(297035,7002)$LEBAS04A,6005
+      +9540 t_x(297037,6518)$LEBAS04A,6006 +5084 t_x(297050,3511)$LGIRA04,6007 +14940 t_x(297060,9995)$LGKFN04,6008
+      +647 t_x(297061,545)$GL4W04M,6009 +1455 t_x(297062,1080)$YB3EH04E,6010 +4305 t_x(297075,4305)$YB3EH04E,6011
+      +2627 t_x(297076,1860)$KSPE104D,6012 +3219 t_x(297079,2204)$RMZU04,6013 +2753 t_x(297080,2753)$KFZ4404E,6014
+      +7994 t_x(297087,5940)$LGKFN04,6015 +6142 t_x(297097,4343)$LGAVA04,6016 +3113 t_x(297111,2142)$LELVL04M,6017
+      +8020 t_x(297113,5897)$RJIU04M,6018 +27229 t_x(297119,18334)$KFZ4404M,6019 +1391 t_x(297125,1046)$YB3EH04E,6020
+      +8827 t_x(297126,8827)$EG11G04M,6021 +13567 t_x(297129,9120)$YB3EH04A,6022 +4159 t_x(297135,3000)$RNI04M,6023
+      +3753 t_x(297145,2739)$LOVN1504,6024 +9666 t_x(297154,9666)$KFZ4404M,6025 +10196 t_x(297157,7603)$LGKFN04,6026
+      +6858 t_x(297158,4620)$KSAL1204,6027 +7586 t_x(297164,7586)$RNI04M,6028 +4160 t_x(297168,2813)$RFBRT04M,6029
+      +3814 t_x(297185,3814)$KSLN04A,6030 +3512 t_x(297189,2623)$LGRPA04,6031 +3501 t_x(297207,3501)$YB3EH04A,6032
+      +1138 t_x(297216,1078)$LGRPA04,6033 +5284 t_x(297218,5284)$GL4W04M,6034 +4250 t_x(297219,2897)$FUJ04M,6035
+      +8345 t_x(297224,5856)$LGRPA04M,6036 +14599 t_x(297228,9798)$YB3EH04A,6037 +9767 t_x(297232,6959)$RNI04M,6038
+      +1242 t_x(297233,1242)$CPGSE04,6039 +1047 t_x(297234,916)$YD5WH04M,6040 +2761 t_x(297250,2761)$GL4W04M,6041
+      +718 t_x(297275,718)$CPGSE04,6042 +7739 t_x(297277,5195)$KWUR1C04,6043 +13158 t_x(297278,8856)$YB3EH04A,6044
+      +1514 t_x(297288,1234)$YB3EH04A,6045 +450 t_x(297293,417)$GL4W04M,6046 +10232 t_x(297313,10232)$KFZ4404M,6047
+      +9796 t_x(297334,6591)$RNS04M,6048 +13727 t_x(297335,9406)$EGPFA04,6049 +4200 t_x(297343,4200)$RQXU04E,6050
+      +4871 t_x(297344,3338)$FUJ04M,6051 +9955 t_x(297346,7339)$LELVU04,6052 +5126 t_x(297347,3453)$FUJ04M,6053
+      +2759 t_x(297350,2026)$BR204M,6054 +5071 t_x(297356,3611)$LGAVA04,6055 +7004 t_x(297362,4974)$RNI04M,6056
+      +4435 t_x(297368,3366)$LGAVA04,6057 +6450 t_x(297370,4552)$YB3EH04A,6058 +1090 t_x(297374,1090)$RQXSI04E,6059
+      +13909 t_x(297376,9355)$LGIRA04,6060 +46829 t_x(297382,32722)$LGSRA04,6061 +660 t_x(297384,660)$RQXU04E,6062
+      +3598 t_x(297388,2611)$LELVL04M,6063 +3703 t_x(297393,2592)$BR404M,6064 +4034 t_x(297398,2795)$BR204M,6065
+      +25129 t_x(297402,18217)$LCES004,6066 +5427 t_x(297403,3764)$KSLN04M,6067 +1850 t_x(297407,1418)$BKED1204,6068
+      +3561 t_x(297411,3561)$FUJ04M,6069 +2440 t_x(297424,1767)$BR204M,6070 +3446 t_x(297433,2885)$EGPFA04,6071
+      +3699 t_x(297436,2586)$FUJ04M,6072 +6613 t_x(297442,5400)$EG11G04M,6073 +5215 t_x(297452,5215)$KSLN04A,6074
+      +2081 t_x(297456,1486)$KSLN04A,6075 +10199 t_x(297482,6954)$KFZ4404M,6076 +7143 t_x(297500,5286)$LEBAS04A,6077
+      +15465 t_x(297504,10421)$YB3EH04A,6078 +10259 t_x(297507,7155)$RQXSI04E,6079 +3056 t_x(297519,2257)$FUJ04M,6080
+      +6217 t_x(297546,4806)$LGKFN04,6081 +1240 t_x(297554,902)$RNI04M,6082 +2818 t_x(297571,2055)$LELVU04,6083
+      +5198 t_x(297572,4380)$RVKWU04M,6084 +1718 t_x(297590,1718)$KCHI104M,6085 +2670 t_x(297596,2147)$BR404M,6086
+      +10381 t_x(297616,8103)$LGSRA04,6087 +8921 t_x(297622,6909)$EG11G04M,6088 +11653 t_x(297636,7894)$YB3EH04E,6089
+      +13632 t_x(297670,13632)$MRAE04,6090 +6340 t_x(297679,4337)$KWUR1C04,6091 +1981 t_x(297680,1817)$RMZSI04,6092
+      +16230 t_x(297685,10860)$LCES004M,6093 +338 t_x(297697,327)$KSLN2C04,6094 +778 t_x(297702,778)$RMZSI04,6095
+      +4577 t_x(297708,3058)$KFZ4404M,6096 +4235 t_x(297721,2856)$KSLN04A,6097 +9923 t_x(297726,6814)$KFZ4404M,6098
+      +1472 t_x(297744,1351)$LOVN1504,6099 +1128 t_x(297746,1040)$LOVN1504,6100 +3610 t_x(297762,2577)$LEBAS04M,6101
+      +1033 t_x(297781,888)$YB3EH04A,6102 +19235 t_x(297818,12954)$MRAE04,6103 +11635 t_x(297821,11635)$KFZ4404M,6104
+      +4712 t_x(297827,3324)$MM304,6105 +568 t_x(297830,568)$KFZ4404M,6106 +10105 t_x(297842,6937)$YB3EH04E,6107
+      +10117 t_x(297845,6746)$YB3EH04A,6108 +3072 t_x(297851,2230)$LEBAS04M,6109 +9208 t_x(297852,6441)$RJIU04M,6110
+      +14027 t_x(297867,9814)$LELVU04,6111 +2170 t_x(297904,1748)$LOVN1504,6112 +2158 t_x(297922,1502)$KSLN04A,6113
+      +375 t_x(297927,318)$RVKWS04,6114 +561 t_x(297928,561)$EGNOR04M,6115 +5330 t_x(297929,4140)$EGNOR04M,6116
+      +19718 t_x(297934,19718)$EDGG704,6117 +3844 t_x(297966,3844)$KSLN04M,6118 +7361 t_x(297974,5174)$YB3EH04A,6119
+      +6009 t_x(297977,4295)$EGNOR04M,6120 +11199 t_x(297984,9509)$LCES004,6121 +1258 t_x(298005,878)$BR204M,6122
+      +18040 t_x(298006,12239)$LELVU04,6123 +1901 t_x(298009,1508)$BR204M,6124 +26819 t_x(298038,18223)$EDGG704,6125
+      +15650 t_x(298060,10860)$LCES004M,6126 +6635 t_x(298064,4512)$LGAVA04,6127 +12341 t_x(298079,8250)$LEBAS04A,6128
+      +4380 t_x(298080,4380)$RQXU04E,6129 +17461 t_x(298082,11747)$LELVL104,6130 +891 t_x(298089,891)$CPGSE04,6131
+      +15389 t_x(298090,10361)$YB3EH04A,6132 +4043 t_x(298093,2860)$RFBRT04M,6133 +3600 t_x(298114,2631)$LGAVA04,6134
+      +8068 t_x(298115,5479)$EBEEC04M,6135 +9473 t_x(298116,6619)$RJIU04M,6136 +2895 t_x(298128,2895)$KFZ4404M,6137
+      +3563 t_x(298130,2630)$KSLN04A,6138 +4906 t_x(298160,3401)$KSAL1204,6139 +5284 t_x(298171,3669)$LELVU04,6140
+      +1559 t_x(298177,1083)$RMZU04,6141 +11306 t_x(298180,7571)$RNI04M,6142 +8227 t_x(298183,5716)$YB3EH04A,6143
+      +545 t_x(298207,545)$FUJ04M,6144 +1783 t_x(298212,1328)$RMZU04,6145 +6224 t_x(298217,6224)$YB3EH04A,6146
+      +1858 t_x(298218,1331)$RMZU04,6147 +2028 t_x(298222,2028)$KFUL1U04,6148 +2621 t_x(298237,1854)$KFUL1U04,6149
+      +1839 t_x(298246,1454)$RFBRT04M,6150 +6357 t_x(298249,4629)$RNS04M,6151 +21105 t_x(298263,14446)$LGKFN04,6152
+      +39370 t_x(298266,27545)$LGSRA04,6153 +2689 t_x(298297,1926)$LOVN1504,6154 +1521 t_x(298300,1020)$KSAL1204,6155
+      +3995 t_x(298306,2825)$LOVN1504,6156 +2080 t_x(298318,1495)$KSPE104D,6157 +5995 t_x(298321,4348)$LEBAS04A,6158
+      +2184 t_x(298329,1560)$EGNOR04M,6159 +3957 t_x(298333,2871)$KSPE104D,6160 +6444 t_x(298349,4411)$LGAVA04,6161
+      +11505 t_x(298358,11505)$LGKFN04,6162 +1021 t_x(298368,998)$LOVN1504,6163 +8824 t_x(298378,6007)$KFZ4404M,6164
+      +1010 t_x(298384,912)$LGAVA04,6165 +6908 t_x(298397,4903)$YB3EH04A,6166 +8086 t_x(298402,6068)$LCES004M,6167
+      +393 t_x(298415,393)$LELVU04,6168 +2340 t_x(298417,2340)$LEBAS04A,6169 +3479 t_x(298418,2503)$YBOLN04M,6170
+      +14855 t_x(298426,10443)$LCES004M,6171 +24291 t_x(298434,17497)$LCES004,6172 +723 t_x(298447,723)$KSLN04A,6173
+      +43366 t_x(298471,32715)$LGZAA04M,6174 +3096 t_x(298477,2511)$RMZSI04,6175 +7060 t_x(298480,4952)$RMZU04,6176
+      +1715 t_x(298488,1715)$LEBAS04A,6177 +7241 t_x(298501,4920)$KFZ4404M,6178 +8433 t_x(298502,5852)$YB3EH04A,6179
+      +7278 t_x(298503,4859)$KSPE104D,6180 +11189 t_x(298514,7656)$KFZ4404M,6181 +6879 t_x(298517,6879)$KSPE104D,6182
+      +15748 t_x(298519,10788)$YB3EH04A,6183 +4999 t_x(298527,3397)$FUJ04M,6184 +20781 t_x(298528,15600)$LCES004,6185
+      +4267 t_x(298533,4267)$KSLN04A,6186 +23726 t_x(298536,16860)$LFPND04,6187 +8780 t_x(298562,5883)$RMZU04,6188
+      +4491 t_x(298564,3121)$MM304,6189 +48465 t_x(298574,35947)$LGZAA04M,6190 +8281 t_x(298577,5716)$RMZU04,6191
+      +11635 t_x(298578,8060)$MRAE04,6192 +6445 t_x(298588,4849)$LGKFN04,6193 +6370 t_x(298590,6370)$MAB3404A,6194
+      +3477 t_x(298592,2516)$RMZU04,6195 +4500 t_x(298611,3088)$LGIRA04,6196 +2527 t_x(298617,2527)$KWUR404E,6197
+      +5185 t_x(298619,3723)$RNS04M,6198 +191 t_x(298630,191)$KSAL1A04,6199 +5306 t_x(298646,4310)$LGKFN04,6200
+      +9245 t_x(298677,6203)$YB3EH04A,6201 +4128 t_x(298692,4128)$KSLN04A,6202 +8356 t_x(298697,5612)$YB3EH04E,6203
+      +3594 t_x(298698,2623)$YB3EH04M,6204 +10285 t_x(298700,7476)$YB3EH04A,6205 +10867 t_x(298704,7332)$MRAE04,6206
+      +3090 t_x(298706,2260)$KSAL1204,6207 +14402 t_x(298710,14402)$MGY04,6208 +3701 t_x(298713,3701)$YB3EH04E,6209
+      +9819 t_x(298715,6743)$KFZ4404M,6210 +4747 t_x(300045,3420)$KSPE104D,6211 +13380 t_x(300046,13380)$MRAE04,6212
+      +41519 t_x(300050,31411)$LGZAA04M,6213 +6725 t_x(300052,4548)$YB3EH04E,6214 +3321 t_x(300058,2340)$RQXU04E,6215
+      +7406 t_x(300064,5402)$RJIU04M,6216 +5436 t_x(300072,3634)$KSLN04A,6217 +3173 t_x(300096,2220)$RQXU04E,6218
+      +8247 t_x(300097,6017)$RJIU04M,6219 +6342 t_x(300137,6342)$RMZU04,6220 +8012 t_x(300140,5518)$RMZU04,6221
+      +1339 t_x(300142,917)$RNI04M,6222 +5824 t_x(300146,4607)$LGKFN04,6223 +8398 t_x(300155,8398)$LCES004M,6224
+      +7809 t_x(300174,5440)$RMZU04,6225 +1933 t_x(300178,1933)$KFUL1U04,6226 +3616 t_x(300204,2726)$EG11G04M,6227
+      +8348 t_x(300222,5635)$KWUR1C04,6228 +11034 t_x(300231,7387)$KFZ4404M,6229 +2208 t_x(300232,2208)$YB3EH04A,6230
+      +680 t_x(300237,461)$YB3EH04M,6231 +3593 t_x(300256,2677)$LOVN1504,6232 +3211 t_x(300281,2371)$BR204M,6233
+      +1578 t_x(300287,1256)$RNS04M,6234 +5784 t_x(300290,3900)$YB3EH04A,6235 +1402 t_x(300322,1312)$MT4AT04E,6236
+      +4036 t_x(300332,3065)$EG11G04M,6237 +7950 t_x(300345,7950)$YB3EH04A,6238 +12160 t_x(300354,8212)$MRAEE04,6239
+      +9594 t_x(300356,6689)$RJIU04M,6240 +6262 t_x(300366,4247)$LELVL104,6241 +9643 t_x(300369,9643)$KFZ4404M,6242
+      +38246 t_x(300396,27505)$LGSRA04,6243 +13395 t_x(300414,9049)$YB3EH04A,6244 +2280 t_x(300421,1685)$EG11G04M,6245
+      +6064 t_x(300422,4200)$KSAL1204,6246 +6973 t_x(300424,4666)$KFZ4404M,6247 +6098 t_x(300425,4073)$LEBAS04M,6248
+      +9624 t_x(300428,6627)$KFZ4404M,6249 +7832 t_x(300430,5627)$RNI04M,6250 +4381 t_x(300435,3688)$LGKFN04,6251
+      +23638 t_x(300445,17107)$LCES004,6252 +8605 t_x(300455,6286)$LCES004M,6253 +3300 t_x(300464,3300)$MAB3404A,6254
+      +76 t_x(300476,76)$YD5WH04M,6255 +283 t_x(300487,283)$YB3EH04A,6256 +11117 t_x(300504,7920)$LGKFN04,6257
+      +2014 t_x(300521,1625)$GL34W04,6258 +2879 t_x(300532,2196)$EG11G04M,6259 +5734 t_x(300538,4080)$KSPE104D,6260
+      +4946 t_x(300571,3420)$ZM56704,6261 +13401 t_x(300578,8990)$MRAEE04,6262 +2457 t_x(300582,1819)$KWUR404E,6263
+      +3044 t_x(300590,2252)$EG11G04M,6264 +18476 t_x(300619,12352)$LCES004M,6265 +22244 t_x(300621,16529)$LCES004,6266
+      +596 t_x(300629,596)$YB3EH04M,6267 +9283 t_x(300631,6986)$EG11G04M,6268 +8551 t_x(300642,6200)$MRAE04,6269
+      +29051 t_x(300666,20266)$LCES004,6270 +14943 t_x(300671,10396)$LGSRA04,6271 +10201 t_x(300715,6935)$BKED1204,6272
+      +7153 t_x(300727,4943)$EGNOR04M,6273 +2183 t_x(300750,1636)$EG11G04M,6274 +26057 t_x(300762,17700)$EDGG704,6275
+      +2551 t_x(300765,2551)$YB3EH04E,6276 +2308 t_x(300774,2308)$KFZ4404M,6277 +14335 t_x(300786,10020)$LCES004M,6278
+      +1515 t_x(300809,1021)$GL4W04M,6279 +6978 t_x(300815,5482)$LCES004M,6280 +3163 t_x(300836,3163)$YB3EH04A,6281
+      +8587 t_x(300840,5937)$KFZ4404M,6282 +10825 t_x(300848,7406)$LELVU04,6283 +4225 t_x(300850,3205)$LELVU04,6284
+      +3232 t_x(300851,2171)$KFZ4404M,6285 +8469 t_x(300866,5764)$RMZU04,6286 +237 t_x(300883,218)$LEBAS04A,6287
+      +12877 t_x(300884,8992)$YB3EH04A,6288 +3720 t_x(300885,2744)$RMZSI04,6289 +3524 t_x(300896,2520)$GL34W04,6290
+      +3999 t_x(300900,3999)$KFZ4404M,6291 +5020 t_x(300931,3548)$KSPE104D,6292 +3163 t_x(300956,3163)$GL4W04M,6293
+      +4815 t_x(300959,3230)$YB3EH04E,6294 +11192 t_x(300964,7920)$LGKFN04,6295 +11039 t_x(301003,7511)$YB3EH04A,6296
+      +8206 t_x(301010,5605)$RNS04M,6297 +729 t_x(301035,729)$EG11G04M,6298 +5875 t_x(301041,4283)$BKED1204,6299
+      +7275 t_x(301058,5580)$LCES004M,6300 +2531 t_x(301059,1867)$GL34W04,6301 +25257 t_x(301070,17288)$EDGG704,6302
+      +9809 t_x(301072,9809)$EGPFA04,6303 +4960 t_x(301074,4080)$LGKFN04,6304 +2036 t_x(301088,1905)$LEMDAT04,6305
+      +6467 t_x(301101,6467)$MM204,6306 +4400 t_x(301132,3111)$RNI04M,6307 +16626 t_x(301138,16626)$MGY04,6308
+      +14681 t_x(301139,10380)$LCES004M,6309 +19202 t_x(301142,13008)$MRAE04,6310 +1603 t_x(301145,1266)$YB3EH04A,6311
+      +5118 t_x(301149,3571)$BKED1204,6312 +20453 t_x(301161,13728)$MGY04,6313 +102 t_x(301168,102)$RJIU04M,6314
+      +2282 t_x(301195,2282)$LEBAS04A,6315 +10914 t_x(301219,7731)$LGIRA04,6316 +13489 t_x(301224,13489)$MRAE04,6317
+      +13851 t_x(301238,9480)$LELVL104,6318 +3793 t_x(301242,3793)$KFZ4404M,6319 +3279 t_x(301243,2470)$FUJ04M,6320
+      +1922 t_x(301257,1707)$RMZU04,6321 +17471 t_x(301260,11992)$MRAE04,6322 +12814 t_x(301272,9302)$LEBAS04M,6323
+      +299 t_x(301285,240)$KSAL1204,6324 +1401 t_x(301287,1282)$BKED1204,6325 +9699 t_x(301294,6475)$KWUR1C04,6326
+      +17127 t_x(301297,11692)$MRAE04,6327 +1100 t_x(301299,900)$YB3EH04A,6328 +21178 t_x(301303,14190)$MGY04,6329
+      +11770 t_x(301329,7874)$MM204,6330 +5880 t_x(301342,4860)$LCES004M,6331 +6952 t_x(301346,4673)$LEBAS04M,6332
+      +3044 t_x(301350,2611)$RMZU04,6333 +3388 t_x(301353,2357)$KSPE104D,6334 +16772 t_x(301360,11340)$LCES004M,6335
+      +6558 t_x(301365,4492)$MAB3404A,6336 +795 t_x(301367,697)$YB3EH04A,6337 +3530 t_x(301391,2670)$RMZSI04,6338
+      +11760 t_x(301404,11760)$LELVL104,6339 +11499 t_x(301417,8040)$LGKFN04,6340 +11813 t_x(301420,8270)$LELVL104,6341
+      +4463 t_x(301431,3515)$EGNOR04M,6342 +1857 t_x(301455,1857)$KFZ4404M,6343 +1936 t_x(301461,1433)$YB3EH04A,6344
+      +6565 t_x(301477,5022)$MRAE04,6345 +2067 t_x(301496,2067)$KWUR1C04,6346 +6754 t_x(301501,5441)$LCES004,6347
+      +656 t_x(301514,656)$KSAL1204,6348 +17877 t_x(301524,12111)$MGY04,6349 +1152 t_x(301540,770)$KFUL1U04,6350
+      +22550 t_x(301556,15145)$MRAE04,6351 +10984 t_x(301576,7620)$EG11G04M,6352 +5106 t_x(301582,3555)$RNI04M,6353
+      +6932 t_x(301590,5059)$LGKFN04,6354 +5504 t_x(301621,3957)$RNS04M,6355 +2826 t_x(301656,2099)$RNS04M,6356
+      +5067 t_x(301673,4200)$LCES004M,6357 +6779 t_x(301680,4655)$KWUR1C04,6358 +2057 t_x(301687,1500)$LEBAS04A,6359
+      +16681 t_x(301699,11223)$LELVL104,6360 +4867 t_x(301707,3371)$KSLN04A,6361 +6498 t_x(301709,5269)$LCES004M,6362
+      +3526 t_x(301711,2714)$LCES004M,6363 +17209 t_x(301719,11652)$LELVL104,6364 +5040 t_x(301721,4112)$LGKFN04,6365
+      +13622 t_x(301722,9279)$LELVU04,6366 +2986 t_x(301726,2197)$LELVL104,6367 +4110 t_x(301727,3417)$LGKFN04,6368
+      +6847 t_x(301736,4616)$KSLN04M,6369 +5664 t_x(301749,3794)$KSLN04A,6370 +1831 t_x(301757,1294)$KSAL1204,6371
+      +10273 t_x(301759,7615)$LGKFN04,6372 +22087 t_x(301760,14760)$MRAE04,6373 +11715 t_x(301783,11715)$YB3EH04A,6374
+      +6477 t_x(301785,4451)$BKED1204,6375 +15397 t_x(301796,10311)$LELVL104,6376 +2184 t_x(301815,1516)$GL4W04M,6377
+      +14865 t_x(301819,9960)$YB3EH04A,6378 +35163 t_x(301843,26290)$LGZAA04M,6379 +7832 t_x(301867,5612)$YB3EH04A,6380
+      +2318 t_x(301879,1822)$LELVL104,6381 +4636 t_x(301888,3273)$KWUR1C04,6382 +16172 t_x(301907,10827)$LELVL104,6383
+      +12691 t_x(301924,8519)$MRAEE04,6384 +1064 t_x(301949,1020)$LCES004M,6385 +2488 t_x(301957,1762)$RNS04M,6386
+      +8447 t_x(301968,6660)$EG11G04M,6387 +8106 t_x(301972,5690)$YB3EH04A,6388 +4357 t_x(301984,4357)$MAB1204A,6389
+      +8781 t_x(301987,6360)$LCES004M,6390 +19356 t_x(302006,12978)$MRAE04,6391 +4230 t_x(302033,2886)$LOVN1504,6392
+      +17661 t_x(302044,12393)$MRAE04,6393 +852 t_x(302047,815)$MAB1204A,6394 +5628 t_x(302055,5628)$ZM56704,6395
+      +8505 t_x(302060,6660)$EG11G04M,6396 +8217 t_x(302073,8217)$MM204,6397 +5205 t_x(302084,5205)$KWUR1C04,6398
+      +3034 t_x(302096,2182)$LOVN1504,6399 +221 t_x(302107,149)$KSPE104D,6400 +10910 t_x(302135,7620)$EG11G04M,6401
+      +1281 t_x(302136,1068)$BR404M,6402 +18781 t_x(302138,12815)$MRAE04,6403 +13359 t_x(302162,10033)$LGKFN04,6404
+      +6780 t_x(302177,6780)$LELVU04,6405 +4552 t_x(302179,3238)$KWUR1C04,6406 +18093 t_x(302180,12074)$YB3EH04A,6407
+      +21943 t_x(302209,15006)$LELVL104,6408 +1857 t_x(302218,1427)$YB3EH04A,6409 +9787 t_x(302224,6902)$LELVL104,6410
+      +8983 t_x(302247,6016)$KWUR1C04,6411 +6842 t_x(302262,4635)$LEBAS04M,6412 +15262 t_x(302293,10248)$LELVL104,6413
+      +6375 t_x(302300,4251)$LEMDAT04,6414 +4722 t_x(302301,3341)$MAB3404A,6415 +2809 t_x(302310,2160)$LGKFN04,6416
+      +9068 t_x(302317,6834)$LGKFN04,6417 +1285 t_x(302341,888)$CPGSE04,6418 +9787 t_x(302346,6540)$RVKWS04,6419
+      +2771 t_x(302351,2771)$GL34W04,6420 +9185 t_x(302356,9185)$BKED1204,6421 +15674 t_x(302361,10849)$MRAE04,6422
+      +1930 t_x(302365,1800)$RMZSI04,6423 +18651 t_x(302366,12568)$MGY04,6424 +1560 t_x(302387,1253)$YB3EH04A,6425
+      +3896 t_x(302390,2789)$RMZSI04,6426 +21879 t_x(302424,14674)$MRAE04,6427 +11291 t_x(302426,7583)$LCES004M,6428
+      +12562 t_x(302434,8450)$MRAEE04,6429 +5819 t_x(302456,3961)$LELVU04,6430 +5031 t_x(302457,3541)$RJIU04M,6431
+      +5460 t_x(302470,3676)$KSAL1204,6432 +5380 t_x(302474,3887)$LELVL04M,6433 +13000 t_x(302506,8684)$LGKFN04,6434
+      +13979 t_x(302527,9445)$LGRPA04,6435 +8140 t_x(302528,8140)$YB3EH04A,6436 +839 t_x(302530,839)$LEBAS04M,6437
+      +8806 t_x(302531,6300)$RJIU04M,6438 +8097 t_x(302536,5527)$RMZU04,6439 +541 t_x(302552,433)$KFUL1U04,6440
+      +2880 t_x(302571,2880)$LEBAS04A,6441 +779 t_x(302572,671)$RVKWS04,6442 +4669 t_x(302575,3187)$RJIU04M,6443
+      +162 t_x(302576,162)$MM304,6444 +2449 t_x(302591,1865)$BKED1204,6445 +797 t_x(302592,780)$YD5WH04M,6446
+      +4776 t_x(302611,4776)$LEMDAT04,6447 +13431 t_x(302616,9301)$MRAE04,6448 +225 t_x(302632,225)$ZM56704,6449
+      +9590 t_x(302643,7056)$EG11G04M,6450 +899 t_x(302650,899)$KSLN04A,6451 +8752 t_x(302661,6840)$EG11G04M,6452
+      +3811 t_x(302665,2660)$GL34W04,6453 +4644 t_x(302667,3508)$LGAVA04,6454 +4239 t_x(302670,2975)$RMZSI04,6455
+      +1248 t_x(302679,1248)$KWUR1C04,6456 +3930 t_x(302685,2764)$ZM56704,6457 +2835 t_x(302686,2358)$EGPFA04,6458
+      +4531 t_x(302690,4531)$ZM56704,6459 +2235 t_x(302705,2235)$KFUL1U04,6460 +8515 t_x(302709,8515)$KFZ4404M,6461
+      +19055 t_x(302711,12904)$MRAE04,6462 +5452 t_x(302725,3774)$MM204,6463 +3098 t_x(302731,2432)$LCES004M,6464
+      +3036 t_x(302741,2507)$RMZSI04,6465 +2107 t_x(302751,1433)$KWUR1C04,6466 +16734 t_x(302758,11587)$RJIU04M,6467
+      +9671 t_x(302769,9671)$MRAE04,6468 +12995 t_x(302777,8996)$LELVL104,6469 +128 t_x(302792,128)$KSLN04A,6470
+      +1500 t_x(302798,1500)$LGKFN04,6471 +1239 t_x(302801,1239)$KSLN04A,6472 +16460 t_x(302833,16460)$MGY04,6473
+      +7238 t_x(302840,5126)$RMZU04,6474 +11492 t_x(302841,7685)$LCES004M,6475 +10267 t_x(302843,6912)$MM204,6476
+      +19631 t_x(302844,13114)$MRAE04,6477 +4655 t_x(302852,3120)$YB3EH04A,6478 +8830 t_x(302863,6321)$LELVU04,6479
+      +20845 t_x(302874,14130)$MRAE04,6480 +4976 t_x(302875,3601)$LELVU04,6481 +20626 t_x(302879,14118)$MRAE04,6482
+      +13473 t_x(302890,9329)$LELVL104,6483 +8262 t_x(302903,8262)$KFZ4404M,6484 +1250 t_x(302920,1178)$LELVL104,6485
+      +13962 t_x(302924,9501)$LELVL104,6486 +7467 t_x(302940,5214)$KFZ4404M,6487 +2244 t_x(302944,2025)$RMZSI04,6488
+      +19562 t_x(302953,13113)$LELVL104,6489 +8319 t_x(302955,8319)$MRAE04,6490 +14595 t_x(302966,9761)$BKED1204,6491
+      +4139 t_x(302970,2843)$LOVN1504,6492 +6947 t_x(302986,5220)$LEBAS04A,6493 +11720 t_x(303013,11720)$YB3EH04A,6494
+      +3666 t_x(303017,3666)$LEBAS04M,6495 +10680 t_x(303018,10680)$LELVU04,6496 +5952 t_x(303035,4112)$KWUR1C04,6497
+      +7053 t_x(303049,4829)$MAB3404A,6498 +707 t_x(303061,707)$BKED1204,6499 +3194 t_x(303077,2340)$ZM56704,6500
+      +812 t_x(303088,584)$LELVL04M,6501 +6179 t_x(303103,6179)$RNS04M,6502 +1140 t_x(303128,1140)$LGKFN04,6503
+      +352 t_x(303139,252)$GL34W04,6504 +10747 t_x(303148,7312)$MRAE04,6505 +6603 t_x(303152,4930)$LEBAS04A,6506
+      +17360 t_x(303155,11624)$YB3EH04A,6507 +10746 t_x(303156,7585)$EG11G04M,6508 +3105 t_x(303164,2218)$KSPE104D,6509
+      +3691 t_x(303173,2742)$EG11G04M,6510 +5 t_x(303194,5)$GL4W04M,6511 +7042 t_x(303195,5453)$MRAE04,6512
+      +13833 t_x(303200,13833)$MGY04,6513 +17228 t_x(303203,13391)$LCES004,6514 +13155 t_x(303208,13155)$MRAE04,6515
+      +8803 t_x(303209,6132)$LEBAS04A,6516 +1303 t_x(303215,909)$RMZU04,6517 +21752 t_x(303216,14514)$MRAE04,6518
+      +212 t_x(303224,212)$LEBAS04M,6519 +11668 t_x(303227,8185)$LELVL104,6520 +6954 t_x(303235,5286)$EGPFA04,6521
+      +3348 t_x(303247,2300)$RJIU04M,6522 +1617 t_x(303253,1130)$GL34W04,6523 +17292 t_x(303263,12001)$MRAE04,6524
+      +11730 t_x(303270,7879)$EG11G04M,6525 +6577 t_x(303282,4493)$LEMDAT04,6526 +6061 t_x(303285,4173)$GL4W04M,6527
+      +2946 t_x(303297,2250)$KSLN04M,6528 +9157 t_x(303314,6985)$EG11G04M,6529 +7952 t_x(303341,6047)$LCES004M,6530
+      +19542 t_x(303350,13403)$MRAE04,6531 +5438 t_x(303351,3780)$LELVU04,6532 +3593 t_x(303377,2742)$MAB3404A,6533
+      +3595 t_x(303409,2551)$KSLN04M,6534 +16307 t_x(303416,11545)$MRAE04,6535 +27504 t_x(303423,18600)$EDGG704,6536
+      +1826 t_x(303445,1251)$CPRFBR04,6537 +6920 t_x(303451,4793)$KWUR1C04,6538 +2468 t_x(303471,2174)$PMXX04M,6539
+      +13530 t_x(303476,9060)$LCES004M,6540 +12752 t_x(303485,8908)$LELVL104,6541 +7386 t_x(303489,7386)$YB3EH04A,6542
+      +4923 t_x(303491,3362)$LGRPA04,6543 +4780 t_x(303503,3340)$KSLN04A,6544 +7392 t_x(303505,7392)$YB3EH04A,6545
+      +26840 t_x(303506,19500)$LCES004,6546 +2889 t_x(303517,2392)$RMZSI04,6547 +9624 t_x(303525,6448)$RNS04M,6548
+      +24818 t_x(303529,17008)$EDGG704,6549 +25584 t_x(303534,20013)$LGZAA04M,6550 +31148 t_x(303550,23206)$LGZAA04M,6551
+      +10821 t_x(303580,7589)$EG11G04M,6552 +20952 t_x(303592,14191)$MRAE04,6553 +11259 t_x(303604,7802)$LELVL104,6554
+      +21562 t_x(303612,16140)$LCES004,6555 +3790 t_x(303617,2684)$KSLN04A,6556 +1389 t_x(303627,1389)$RJIU04M,6557
+      +3444 t_x(303644,3444)$RMZSI04,6558 +1345 t_x(303652,1345)$ZM56704,6559 +4132 t_x(303662,2944)$KSPE104D,6560
+      +2745 t_x(303664,2196)$LGAVA04,6561 +18038 t_x(303665,13980)$LCES004,6562 +17910 t_x(303666,11987)$YB3EH04A,6563
+      +8056 t_x(303670,5384)$KSPE104D,6564 +3569 t_x(303680,2427)$MM304,6565 +8949 t_x(303684,8949)$MRAE04,6566
+      +11400 t_x(303685,11400)$LCES004M,6567 +9473 t_x(303692,7135)$LGKFN04,6568 +6280 t_x(303716,4322)$KSPE104D,6569
+      +28362 t_x(303717,20435)$LGZAA04M,6570 +8416 t_x(303728,5648)$YB3EH04E,6571 +4698 t_x(303741,4698)$MAB1204A,6572
+      +4990 t_x(303747,3407)$KSAL1204,6573 +1317 t_x(303771,1317)$LELVU04,6574 +9841 t_x(303783,9841)$MRAE04,6575
+      +9755 t_x(303784,6577)$KSPE104D,6576 +2503 t_x(303790,1916)$LOVN1504,6577 +3603 t_x(303810,2494)$KSPE104D,6578
+      +22173 t_x(303814,15473)$EDGG704,6579 +16127 t_x(303818,11225)$MRAE04,6580 +1748 t_x(303829,1451)$LOVN1504,6581
+      +307 t_x(303832,307)$KFZ4404M,6582 +3683 t_x(303842,2963)$LELVU04,6583 +720 t_x(303850,720)$LOVN1504,6584
+      +3900 t_x(303854,3900)$LEBAS04M,6585 +4794 t_x(303868,3840)$RVKWS04,6586 +1024 t_x(303874,716)$KSLN04A,6587
+      +2624 t_x(303900,1935)$BR204M,6588 +1610 t_x(303911,1610)$YB3EH04A,6589 +8560 t_x(303929,6307)$YB3EH04M,6590
+      +7307 t_x(303930,5154)$YB3EH04A,6591 +1250 t_x(303939,1250)$KFZ4404M,6592 +26373 t_x(303959,20115)$LGZAA04M,6593
+      +5651 t_x(303971,3906)$ZM56704,6594 +5231 t_x(303978,5231)$KWUR1C04,6595 +6793 t_x(303979,4618)$KSPE104D,6596
+      +3618 t_x(303992,3000)$LGKFN04,6597 +8928 t_x(304001,6201)$LEBAS04A,6598 +10553 t_x(304007,7500)$EG11G04M,6599
+      +6252 t_x(304041,6252)$KWUR1C04,6600 +20573 t_x(304051,13803)$MGY04,6601 +21971 t_x(304054,14929)$MRAE04,6602
+      +5818 t_x(304074,4111)$KSPE104D,6603 +12093 t_x(304100,12093)$YB3EH04A,6604 +2536 t_x(304109,1696)$MRAE04,6605
+      +18354 t_x(304114,12580)$MRAE04,6606 +10067 t_x(304139,7058)$LELVL104,6607 +7933 t_x(304148,5343)$MAB1204A,6608
+      +540 t_x(304161,540)$LELVL104,6609 +10249 t_x(304182,7209)$LELVL104,6610 +23817 t_x(304230,16397)$EDGG704,6611
+      +1447 t_x(304239,1299)$LELVL104,6612 +2197 t_x(304242,1547)$YD5WH04M,6613 +2623 t_x(304245,2623)$MRAE04,6614
+      +7613 t_x(304253,5897)$LCES004M,6615 +2172 t_x(304254,2172)$KWUR1C04,6616 +14372 t_x(304258,9840)$MRAE04,6617
+      +13256 t_x(304260,13256)$MRAE04,6618 +5793 t_x(304261,4279)$RJIU04M,6619 +13044 t_x(304262,9003)$MRAE04,6620
+      +9656 t_x(304263,6840)$LELVL104,6621 +5564 t_x(304315,4094)$RMZU04,6622 +12498 t_x(304335,8798)$LELVL104,6623
+      +1236 t_x(304336,909)$MAB3404A,6624 +4838 t_x(304351,3905)$LLBGA04L,6625 +21519 t_x(304356,15060)$LFPND04,6626
+      +3524 t_x(304357,2625)$LELVL104,6627 +6539 t_x(304361,4388)$LELVL104,6628 +10758 t_x(304362,9020)$LGZAA04M,6629
+      +3740 t_x(304372,2700)$RMZU04,6630 +16333 t_x(304380,11230)$MRAE04,6631 +4660 t_x(304414,3308)$LEMDAT04,6632
+      +16008 t_x(304422,11128)$MRAE04,6633 +4847 t_x(304433,3530)$LELVU04,6634 +12974 t_x(304435,9019)$RMZU04,6635
+      +288 t_x(304443,288)$KFZ4404L,6636 +2493 t_x(304446,1839)$LELVL104,6637 +919 t_x(304453,919)$RVKWS04,6638
+      +10591 t_x(304456,7291)$RJIU04M,6639 +12917 t_x(304458,8731)$LCES004M,6640 +5110 t_x(304463,3720)$RMZU04,6641
+      +2587 t_x(304483,2436)$LCES004,6642 +4010 t_x(304486,3116)$LELVU04,6643 +10882 t_x(304488,10882)$LELVL104,6644
+      +5159 t_x(304502,5159)$KSLN04A,6645 +1362 t_x(304529,1362)$CPGSE04,6646 +5618 t_x(304552,3835)$LEMDAT04,6647
+      +777 t_x(304555,771)$MM304,6648 +5210 t_x(304557,3636)$LEMDAT04,6649 +6352 t_x(304568,4384)$ZM56704,6650
+      +3717 t_x(304570,2820)$LCES004M,6651 +937 t_x(304579,937)$KWUR1C04,6652 +8138 t_x(304583,6004)$MRAE04,6653
+      +6371 t_x(304586,4259)$LELVL104,6654 +1752 t_x(304592,1752)$LEBAS04M,6655 +350 t_x(304606,350)$KFUL1U04,6656
+      +14125 t_x(304615,9491)$MRAE04,6657 +589 t_x(304629,508)$RVKWS04,6658 +3862 t_x(304631,2580)$EBEEC04M,6659
+      +2990 t_x(304690,2990)$LOVN1504,6660 +15048 t_x(304696,10609)$MRAE04,6661 +3368 t_x(304701,2455)$LGAVA04,6662
+      +1872 t_x(304713,1872)$KWUR1C04,6663 +8285 t_x(304734,5549)$KSPE104D,6664 +3889 t_x(304739,2674)$GL34W04,6665
+      +3294 t_x(304753,2656)$LGKFN04,6666 +2300 t_x(304761,1826)$MAB1204A,6667 +9139 t_x(304765,6268)$LELVL104,6668
+      +4477 t_x(304778,3283)$RNS04M,6669 +5561 t_x(304780,3879)$KWUR1C04,6670 +22977 t_x(304797,15319)$MGY04,6671
+      +757 t_x(304798,757)$LEBAS04M,6672 +13904 t_x(304803,9420)$YB3EH04A,6673 +5944 t_x(304811,4023)$LELVL104,6674
+      +4029 t_x(304825,2957)$LEMDAT04,6675 +3228 t_x(304830,2204)$YB3EH04A,6676 +12060 t_x(304838,12060)$LCES004M,6677
+      +4603 t_x(304857,3277)$KSAL1204,6678 +11819 t_x(304861,11819)$LELVL104,6679 +21519 t_x(304862,14394)$MRAE04,6680
+      +9169 t_x(304871,9169)$MRAE04,6681 +5040 t_x(304873,5040)$KSLN04A,6682 +20717 t_x(304880,15042)$LGZAA04M,6683
+      +1284 t_x(304882,1109)$LLBGA04L,6684 +2908 t_x(304895,2078)$LOVN1504,6685 +2779 t_x(304925,2779)$KFUL1U04,6686
+      +2966 t_x(304944,2325)$MAB1204A,6687 +15894 t_x(304979,10721)$YB3EH04A,6688 +14680 t_x(304980,9867)$YB3EH04A,6689
+      +3627 t_x(305011,2829)$LEMDAT04,6690 +15791 t_x(305013,10860)$LCES004M,6691 +4968 t_x(305019,3654)$RNS04M,6692
+      +33257 t_x(305030,22311)$EDGG704,6693 +8246 t_x(305039,5526)$LELVL104,6694 +2710 t_x(305074,1990)$ZM56704,6695
+      +22103 t_x(305101,14774)$MGY04,6696 +10507 t_x(305104,7055)$KSPE104D,6697 +2460 t_x(305112,2460)$LEBAS04A,6698
+      +8558 t_x(305122,6003)$LEBAS04A,6699 +8862 t_x(305154,6120)$LELVL104,6700 +6444 t_x(305171,6444)$RMZU04,6701
+      +7191 t_x(305214,4830)$KSPE104D,6702 +468 t_x(305224,334)$RNS04M,6703 +199 t_x(305270,199)$KSLN04A,6704
+      +21089 t_x(305276,14176)$MGY04,6705 +1807 t_x(305282,1215)$CPGSE04,6706 +6287 t_x(305283,4812)$LGKFN04,6707
+      +14462 t_x(305292,9682)$LELVL104,6708 +7980 t_x(305314,5379)$KSPE104D,6709 +5652 t_x(305315,3850)$LELVL104,6710
+      +18466 t_x(305354,12483)$MRAE04,6711 +6705 t_x(305363,4642)$KWUR1C04,6712 +3835 t_x(305370,3835)$LEMDAT04,6713
+      +480 t_x(305375,480)$ZM56704,6714 +178 t_x(305384,178)$LELVU04,6715 +2399 t_x(305385,2399)$KFUL1U04,6716
+      +19321 t_x(305425,12971)$MRAE04,6717 +4591 t_x(305432,3174)$RMZSI04,6718 +516 t_x(305446,516)$LELVL104,6719
+      +20688 t_x(305448,13992)$YB3EH04A,6720 +320 t_x(305458,320)$KSAL1A04,6721 +23450 t_x(305462,16246)$EDGG704,6722
+      +3388 t_x(305469,2510)$YB3EH04A,6723 +480 t_x(305491,459)$YB3EH04A,6724 +10610 t_x(305510,10610)$MRAE04,6725
+      +4929 t_x(305522,3505)$KSPE104D,6726 +15818 t_x(305532,10664)$YB3EH04A,6727 +9178 t_x(305535,6170)$RMZU04,6728
+      +2289 t_x(305538,2028)$RMZSI04,6729 +5130 t_x(305548,3623)$LEMDAT04,6730 +10485 t_x(305557,8760)$LCES004,6731
+      +20719 t_x(305560,14242)$MRAE04,6732 +1778 t_x(305573,1364)$YB3EH04A,6733 +13765 t_x(305584,9504)$MRAE04,6734
+      +17580 t_x(305585,12379)$MRAE04,6735 +15316 t_x(305593,10306)$YB3EH04A,6736 +14979 t_x(305599,10004)$YB3EH04A,6737
+      +3071 t_x(305601,2524)$LLBGA04L,6738 +7639 t_x(305604,5288)$KFZ4404M,6739 +282 t_x(305609,269)$KSAL1A04,6740
+      +14240 t_x(305621,9648)$LELVL104,6741 +900 t_x(305622,900)$CPRFBR04,6742 +14220 t_x(305634,14220)$MRAE04,6743
+      +1060 t_x(305661,1020)$LOVN1504,6744 +3179 t_x(305671,2473)$LELVU04,6745 +4759 t_x(305686,3356)$LEMDAT04,6746
+      +3044 t_x(305689,2498)$LEMDAT04,6747 +60 t_x(305696,60)$KSAL1A04,6748 +1803 t_x(305697,1739)$LEMDAT04,6749
+      +16784 t_x(305711,16784)$MGY04,6750 +7579 t_x(305716,5148)$KWUR1C04,6751 +6137 t_x(305728,4260)$ZM56704,6752
+      +1619 t_x(305730,1428)$LGIRA04,6753 +842 t_x(305745,673)$RVKWS04,6754 +6750 t_x(305753,6750)$KSPE104D,6755
+      +5281 t_x(305754,3926)$MRAE04,6756 +1194 t_x(305764,814)$LELVU04,6757 +12649 t_x(305775,8485)$YB3EH04A,6758
+      +4347 t_x(305780,3081)$LELVL104,6759 +3285 t_x(305783,2390)$LELVL104,6760 +2332 t_x(305791,2332)$KWUR1C04,6761
+      +28885 t_x(305798,20220)$LCES004,6762 +14225 t_x(305802,10683)$EDGG704,6763 +4829 t_x(305803,3385)$KWUR1C04,6764
+      +3674 t_x(305806,2724)$LELVL104,6765 +7104 t_x(305811,4888)$KWUR1C04,6766 +1027 t_x(305816,937)$MAB1204A,6767
+      +15216 t_x(305823,10653)$MRAE04,6768 +4090 t_x(305828,3180)$LCES004,6769 +430 t_x(305830,430)$CPGSE04,6770
+      +2519 t_x(305834,1735)$LCES004M,6771 +8471 t_x(305837,5756)$KWUR1C04,6772 +16026 t_x(305845,10740)$LELVL104,6773
+      +2057 t_x(305851,1668)$MAB3404A,6774 +14401 t_x(305867,10763)$EDGG704,6775 +4138 t_x(305873,2884)$LELVL104,6776
+      +11423 t_x(305887,9656)$LCES004,6777 +13097 t_x(305896,9002)$LELVL104,6778 +7606 t_x(305899,5520)$LEBAS04A,6779
+      +2520 t_x(305915,2520)$YB3EH04A,6780 +3921 t_x(305923,2834)$LELVL104,6781 +8473 t_x(305929,6279)$LCES004M,6782
+      +5857 t_x(305950,3953)$YB3EH04A,6783 +2548 t_x(305962,2185)$LEMDAT04,6784 +10774 t_x(305967,7456)$LELVL104,6785
+      +11859 t_x(306007,7920)$YB3EH04A,6786 +17341 t_x(306012,11713)$LELVL104,6787 +13240 t_x(306044,9083)$LELVL104,6788
+      +6572 t_x(306051,4470)$KSPE104D,6789 +4047 t_x(306054,2983)$LGRPA04,6790 +6255 t_x(306066,6255)$YB3EH04A,6791
+      +16123 t_x(306069,11471)$MRAE04,6792 +6600 t_x(306095,6600)$YB3EH04A,6793 +14141 t_x(306120,14141)$MRAE04,6794
+      +412 t_x(306149,412)$KSAL1A04,6795 +757 t_x(306171,757)$LOVN1504,6796 +938 t_x(306187,936)$LOVN1504,6797
+      +9563 t_x(306190,6468)$YB3EH04A,6798 +9019 t_x(306197,6208)$LEBAS04A,6799 +2947 t_x(306201,2149)$KSAL1204,6800
+      +5463 t_x(306204,3779)$MAB3404A,6801 +7261 t_x(306206,4931)$KWUR1C04,6802 +5613 t_x(306207,4645)$LCES004M,6803
+      +2617 t_x(306242,2617)$KWUR1C04,6804 +8460 t_x(306243,8460)$LGKFN04,6805 +5883 t_x(306251,4367)$RMZU04,6806
+      +7680 t_x(306253,7680)$YB3EH04A,6807 +11014 t_x(306269,7402)$MRAE04,6808 +2409 t_x(306270,1838)$LELVL104,6809
+      +3530 t_x(306272,2487)$KSPE104D,6810 +1331 t_x(306283,1331)$KSAL1204,6811 +944 t_x(306287,715)$RVKWS04,6812
+      +2109 t_x(306304,1468)$MAB3404A,6813 +5978 t_x(306307,4404)$RMZU04,6814 +5875 t_x(306308,4089)$KWUR1C04,6815
+      +4753 t_x(306331,3437)$KSLN04A,6816 +25535 t_x(306346,18658)$LCES004,6817 +4403 t_x(306358,3122)$RMZSI04,6818
+      +4128 t_x(306384,3175)$LELVU04,6819 +840 t_x(306386,840)$RVKWS04,6820 +1758 t_x(306388,1268)$MAB3404A,6821
+      +6425 t_x(306397,4371)$KWUR1C04,6822 +22289 t_x(306405,15512)$EDGG704,6823 +9644 t_x(306413,7185)$LGKFN04,6824
+      +15238 t_x(306439,10172)$MRAE04,6825 +7448 t_x(306449,5518)$LEBAS04A,6826 +1657 t_x(306459,1657)$RJIU04M,6827
+      +8182 t_x(306490,6060)$LFPND04,6828 +1583 t_x(306491,1380)$LCES004M,6829 +18263 t_x(306499,12552)$MRAE04,6830
+      +17039 t_x(306530,12018)$MRAE04,6831 +368 t_x(306542,302)$RNS04M,6832 +12125 t_x(306563,8410)$MRAE04,6833
+      +9023 t_x(306570,6134)$KFUL1U04,6834 +830 t_x(306577,804)$LELVL104,6835 +5446 t_x(306590,3659)$MAB1204A,6836
+      +3137 t_x(306597,3137)$YB3EH04A,6837 +4534 t_x(306612,4534)$MAB1204A,6838 +4027 t_x(306630,2878)$KSPE104D,6839
+      +6532 t_x(306667,4444)$ZM56704,6840 +9949 t_x(306669,7020)$MRAE04,6841 +16826 t_x(306677,11820)$MRAE04,6842
+      +6365 t_x(306685,4306)$KSAL1204,6843 +20173 t_x(306698,14680)$EDGG704,6844 +892 t_x(306710,892)$LOVN1504,6845
+      +2839 t_x(306718,2068)$LOVN1504,6846 +3351 t_x(306743,2605)$RMZSI04,6847 +5372 t_x(306751,3773)$KWUR1C04,6848
+      +8988 t_x(306756,6170)$LELVL104,6849 +14355 t_x(306769,14355)$MGY04,6850 +6123 t_x(306801,4519)$RMZU04,6851
+      +2191 t_x(306803,1465)$KWUR1C04,6852 +6823 t_x(306810,4560)$MAB3404A,6853 +19433 t_x(306829,13045)$MRAE04,6854
+      +421 t_x(306830,421)$RMZU04,6855 +5746 t_x(306846,3977)$KWUR1C04,6856 +5586 t_x(306848,3785)$LGIRA04,6857
+      +4408 t_x(306862,3203)$KSAL1204,6858 +3276 t_x(306868,2472)$KSLN04A,6859 +17721 t_x(306902,12120)$MRAE04,6860
+      +2116 t_x(306918,2116)$BKED1204,6861 +1536 t_x(306920,1061)$LGKFN04,6862 +2226 t_x(306922,1755)$LOVN1504,6863
+      +1933 t_x(306943,1933)$RJIU04M,6864 +12212 t_x(306951,8177)$MRAE04,6865 +8635 t_x(306962,5785)$MAB3404A,6866
+      +11885 t_x(306964,7990)$KFUL1U04,6867 +7424 t_x(306995,5209)$YB3EH04A,6868 +2437 t_x(307018,2093)$RMZSI04,6869
+      +6120 t_x(307021,4420)$LEBAS04A,6870 +7970 t_x(307025,5566)$YB3EH04A,6871 +2152 t_x(307028,1440)$YB3EH04A,6872
+      +21686 t_x(307040,21686)$LCES004,6873 +15697 t_x(307044,10496)$LELVL104,6874 +6532 t_x(307055,4620)$YB3EH04A,6875
+      +4260 t_x(307060,4260)$LELVU04,6876 +6209 t_x(307068,4431)$LEBAS04A,6877 +7663 t_x(307087,5180)$KWUR1C04,6878
+      +2112 t_x(307091,1503)$RMZU04,6879 +12141 t_x(307095,8713)$KSLN04A,6880 +5375 t_x(307103,3740)$MAB3404A,6881
+      +14372 t_x(307105,11231)$LGZAA04M,6882 +5265 t_x(307107,3602)$ZM56704,6883 +2460 t_x(307108,2460)$LFPND04,6884
+      +27962 t_x(307135,18724)$EDGG704,6885 +925 t_x(307140,661)$KSLN04A,6886 +4481 t_x(307142,3300)$KSPE104D,6887
+      +3681 t_x(307145,2621)$KSAL1204,6888 +5899 t_x(307148,5899)$LEBAS04M,6889 +27245 t_x(307153,19731)$LCES004,6890
+      +3317 t_x(307154,2681)$LGIRA04,6891 +15386 t_x(307158,10278)$MRAE04,6892 +4624 t_x(307174,4624)$LELVL104,6893
+      +21951 t_x(307182,15409)$EDGG704,6894 +10198 t_x(307186,10198)$MRAE04,6895 +5509 t_x(307190,4500)$LGKFN04,6896
+      +1400 t_x(307217,1376)$RMZSI04,6897 +4379 t_x(307218,3148)$MAB3404A,6898 +10191 t_x(307231,7080)$MRAE04,6899
+      +20167 t_x(307258,20167)$EDGG704,6900 +7533 t_x(307260,7533)$YB3EH04A,6901 +26573 t_x(307264,19280)$LCES004,6902
+      +7527 t_x(307265,5520)$LEBAS04A,6903 +15306 t_x(307285,10682)$MRAE04,6904 +11318 t_x(307304,7560)$MRAE04,6905
+      +265 t_x(307309,265)$KWUR1C04,6906 +1008 t_x(307311,1008)$KWUR1C04,6907 +734 t_x(307317,734)$KWUR1C04,6908
+      +13709 t_x(307323,9217)$YB3EH04A,6909 +5256 t_x(307355,5256)$MAB3404A,6910 +12183 t_x(307359,8581)$LELVL104,6911
+      +1980 t_x(307388,1500)$LCES004M,6912 +6240 t_x(307394,4276)$KWUR1C04,6913 +14472 t_x(307410,10110)$MRAE04,6914
+      +9729 t_x(307418,6525)$YB3EH04A,6915 +8877 t_x(307440,5943)$KWUR1C04,6916 +12422 t_x(307460,8285)$MRAE04,6917
+      +5915 t_x(307461,4354)$RJIU04M,6918 +8939 t_x(307470,6623)$LGIRA04,6919 +6521 t_x(307472,6521)$KWUR1C04,6920
+      +21035 t_x(307481,14203)$MRAE04,6921 +608 t_x(307482,608)$LGKFN04,6922 +19544 t_x(307494,19544)$EDGG704,6923
+      +17903 t_x(307498,13972)$LCES004,6924 +13462 t_x(307532,9189)$LGIRA04,6925 +1382 t_x(307547,1055)$LEBAS04A,6926
+      +9338 t_x(307576,6507)$YB3EH04A,6927 +6031 t_x(307581,6031)$KWUR1C04,6928 +5977 t_x(307617,4080)$LELVU04,6929
+      +7711 t_x(307626,5781)$MRAE04,6930 +23393 t_x(307650,23393)$EDGG704,6931 +7364 t_x(307658,5208)$RMZU04,6932
+      +8683 t_x(307672,5857)$RMZU04,6933 +2305 t_x(307674,1560)$YB3EH04A,6934 +32202 t_x(307679,21653)$LCES004,6935
+      +1697 t_x(307707,1391)$BKED1204,6936 +27097 t_x(307712,18383)$EDGG704,6937 +6712 t_x(307716,6712)$MAB3404A,6938
+      +19153 t_x(307726,12944)$MRAE04,6939 +131 t_x(307727,131)$KWUR1C04,6940 +3516 t_x(307728,2551)$MAB1204A,6941
+      +164 t_x(307730,146)$KSPE104D,6942 +2044 t_x(307733,1736)$LELVL104,6943 +12134 t_x(307740,9264)$LGSRA04,6944
+      +3240 t_x(307745,3240)$GL34W04,6945 +1530 t_x(307752,1418)$LGAVA04,6946 +18217 t_x(307779,12362)$MRAE04,6947
+      +3130 t_x(307791,2340)$ZM56704,6948 +1220 t_x(307805,1108)$LOVN1504,6949 +947 t_x(307831,660)$ZM56704,6950
+      +5144 t_x(307833,3453)$YB3EH04A,6951 +12950 t_x(307845,8966)$MRAE04,6952 +4999 t_x(307846,3660)$RMZU04,6953
+      +7128 t_x(307860,4991)$YB3EH04A,6954 +5047 t_x(307867,3466)$LELVL104,6955 +4160 t_x(307870,2886)$MAB1204A,6956
+      +4320 t_x(307875,2881)$KSLN04A,6957 +5301 t_x(307878,3760)$KWUR1C04,6958 +2107 t_x(307887,1440)$YB3EH04A,6959
+      +7803 t_x(307897,6002)$LCES004M,6960 +4884 t_x(307899,3305)$LEBAS04A,6961 +21689 t_x(307902,21689)$EDGG704,6962
+      +1980 t_x(307914,1438)$KSPE104D,6963 +192 t_x(307919,192)$KWUR1C04,6964 +307 t_x(307926,307)$KWUR1C04,6965
+      +3858 t_x(307935,2760)$ZM56704,6966 +6150 t_x(307961,4232)$KWUR1C04,6967 +722 t_x(307977,722)$ZM56704,6968
+      +19522 t_x(307979,13086)$MRAE04,6969 +3990 t_x(307985,2866)$RMZU04,6970 +1536 t_x(307987,1340)$LELVL104,6971
+      +24515 t_x(307990,16802)$EDGG704,6972 +12057 t_x(307992,9902)$LGZAA04M,6973 +6926 t_x(307997,4620)$ZM56704,6974
+      +350 t_x(307998,350)$CPRFBR04,6975 +6818 t_x(308003,4822)$YB3EH04A,6976 +2645 t_x(308004,1989)$ZM56704,6977
+      +14034 t_x(308021,14034)$MRAE04,6978 +9227 t_x(308058,9227)$LFMDA04A,6979 +7062 t_x(308064,5280)$LEBAS04A,6980
+      +25095 t_x(308077,17165)$EDGG704,6981 +1895 t_x(308093,1895)$YB3EH04A,6982 +9123 t_x(308103,6486)$RMZSI04,6983
+      +8088 t_x(308125,6569)$LCES004,6984 +2853 t_x(308133,2853)$YB3EH04A,6985 +16876 t_x(308136,11402)$LELVL104,6986
+      +15720 t_x(308144,11150)$MRAE04,6987 +2174 t_x(308210,1560)$LEBAS04A,6988 +4009 t_x(308221,2828)$KSLN04A,6989
+      +2701 t_x(308225,2290)$RMZSI04,6990 +5165 t_x(308239,3636)$KWUR1C04,6991 +1699 t_x(308248,1352)$YB3EH04A,6992
+      +12958 t_x(308251,10471)$LCES004,6993 +3014 t_x(308268,2120)$RMZU04,6994 +3139 t_x(308281,2203)$RMZU04,6995
+      +9969 t_x(308294,7254)$LGIRA04,6996 +1243 t_x(308308,1004)$YB3EH04A,6997 +9180 t_x(308325,6900)$LGKFN04,6998
+      +1451 t_x(308334,1159)$EBEEC04M,6999 +18088 t_x(308336,12504)$MRAE04,7000 +33631 t_x(308352,22620)$LCES004,7001
+      +2344 t_x(308362,2344)$KWUR1C04,7002 +2361 t_x(308366,1580)$YB3EH04A,7003 +17814 t_x(308371,12408)$MRAE04,7004
+      +8083 t_x(308386,5407)$LELVL104,7005 +12888 t_x(308402,8978)$LELVL104,7006 +6711 t_x(308410,4751)$RMZU04,7007
+      +66 t_x(308418,66)$KSLN04A,7008 +6517 t_x(308432,4680)$RMZU04,7009 +7354 t_x(308449,5651)$MRAE04,7010
+      +11278 t_x(308460,7769)$LGIRA04,7011 +2234 t_x(308475,1550)$KFUL1U04,7012 +19670 t_x(308479,19670)$EDGG704,7013
+      +6145 t_x(308482,4200)$KSAL1204,7014 +1704 t_x(308505,1704)$YB3EH04A,7015 +30493 t_x(308507,20820)$LCES004,7016
+      +17011 t_x(308511,11891)$MRAE04,7017 +20363 t_x(308515,13712)$MGY04,7018 +27631 t_x(308533,18657)$EDGG704,7019
+      +323 t_x(308550,309)$RVKWS04,7020 +18668 t_x(308582,13854)$EDGG704,7021 +6363 t_x(308593,4551)$RMZU04,7022
+      +15689 t_x(308597,10590)$YB3EH04A,7023 +39 t_x(308611,39)$KSLN04A,7024 +15162 t_x(308619,11312)$LGZAA04M,7025
+      +13808 t_x(308622,10958)$LCES004,7026 +30762 t_x(308624,21053)$LCES004,7027 +12672 t_x(308629,8536)$MRAE04,7028
+      +6457 t_x(308647,4992)$MRAE04,7029 +3424 t_x(308677,2614)$RMZSI04,7030 +4027 t_x(308700,2700)$LEBAS04A,7031
+      +8760 t_x(308733,8760)$MRAE04,7032 +26927 t_x(308743,18245)$EDGG704,7033 +14858 t_x(308751,10405)$MRAE04,7034
+      +2848 t_x(308759,2008)$KSPE104D,7035 +10610 t_x(308769,7260)$MRAE04,7036 +3982 t_x(308780,3982)$KSLN04A,7037
+      +7936 t_x(308836,7936)$YB3EH04A,7038 +769 t_x(308855,694)$YB3EH04A,7039 +18960 t_x(308892,12726)$MGY04,7040
+      +4840 t_x(308908,3361)$ZM56704,7041 +17739 t_x(308914,12403)$MRAE04,7042 +2644 t_x(308941,1777)$YB3EH04A,7043
+      +23306 t_x(308945,16156)$EDGG704,7044 +2514 t_x(308947,1703)$YB3EH04A,7045 +1746 t_x(308966,1746)$KWUR1C04,7046
+      +1789 t_x(309000,1214)$KSLN04A,7047 +3637 t_x(309006,2639)$MAB3404A,7048 +7444 t_x(309011,5653)$MRAE04,7049
+      +11779 t_x(309016,8040)$MRAE04,7050 +3784 t_x(309061,3065)$EGPFA04,7051 +27861 t_x(309070,18720)$EDGG704,7052
+      +29308 t_x(309072,20013)$EDGG704,7053 +1749 t_x(309098,1670)$RMZSI04,7054 +15572 t_x(309099,10827)$MRAE04,7055
+      +17894 t_x(309103,12420)$MRAE04,7056 +5357 t_x(309119,3635)$ZM56704,7057 +16958 t_x(309127,11509)$LGZAA04M,7058
+      +2820 t_x(309142,2820)$LEBAS04A,7059 +21287 t_x(309143,14430)$LELVL104,7060 +2315 t_x(309144,1581)$RMZU04,7061
+      +16039 t_x(309172,11933)$EDGG704,7062 +9720 t_x(309174,9720)$LELVL104,7063 +32601 t_x(309188,22080)$EDGG704,7064
+      +13621 t_x(309190,9377)$MRAE04,7065 +4665 t_x(309200,3813)$LCES004M,7066 +993 t_x(309203,871)$YB3EH04A,7067
+      +2490 t_x(309207,2490)$KFUL1U04,7068 +5527 t_x(309208,5527)$LELVL104,7069 +22726 t_x(309210,15791)$EDGG704,7070
+      +4697 t_x(309267,3218)$RMZSI04,7071 +31558 t_x(309270,21101)$EDGG704,7072 +495 t_x(309271,495)$KSAL1204,7073
+      +6636 t_x(309281,4500)$ZM56704,7074 +8700 t_x(309283,7016)$LGSRA04,7075 +3160 t_x(309284,3076)$LFMDA04A,7076
+      +28442 t_x(309298,19084)$EDGG704,7077 +12756 t_x(309311,8514)$YB3EH04A,7078 +2492 t_x(309313,2492)$LEBAS04A,7079
+      +7444 t_x(309316,5250)$LGIRA04,7080 +11487 t_x(309317,7925)$MRAE04,7081 +12115 t_x(309321,8633)$LGIRA04,7082
+      +2183 t_x(309324,1999)$RMZSI04,7083 +2854 t_x(309331,1978)$RMZU04,7084 +18635 t_x(309347,12951)$LGZAA04M,7085
+      +1876 t_x(309349,1296)$KFUL1U04,7086 +10375 t_x(309374,7384)$LGIRA04,7087 +2023 t_x(309385,2023)$MRAE04,7088
+      +32908 t_x(309386,22024)$LCES004,7089 +5807 t_x(309400,5807)$MAB3404A,7090 +14663 t_x(309414,11610)$LCES004,7091
+      +120 t_x(309437,120)$ZM56704,7092 +13885 t_x(309442,13885)$MGY04,7093 +7602 t_x(309449,7602)$LEBAS04A,7094
+      +2787 t_x(309461,1894)$KFUL1U04,7095 +1795 t_x(309462,1451)$LOVN1504,7096 +8032 t_x(309465,6306)$LGZAA04M,7097
+      +3676 t_x(309473,2713)$LOVN1504,7098 +1025 t_x(309492,1025)$KWUR1C04,7099 +2598 t_x(309498,2227)$RMZSI04,7100
+      +7678 t_x(309507,7678)$LEBAS04A,7101 +2124 t_x(309508,1801)$LGRPA04,7102 +15165 t_x(309520,10171)$MRAE04,7103
+      +5417 t_x(309536,5417)$LELVU04,7104 +8205 t_x(309547,5832)$LEBAS04A,7105 +24952 t_x(309557,17079)$EDGG704,7106
+      +2624 t_x(309560,2624)$YB3EH04A,7107 +12451 t_x(309573,9960)$LCES004,7108 +18018 t_x(309577,12332)$MRAE04,7109
+      +9811 t_x(309583,6960)$MRAE04,7110 +8398 t_x(309588,6111)$MRAE04,7111 +2142 t_x(309594,2142)$KWUR1C04,7112
+      +2520 t_x(309597,1800)$KFUL1U04,7113 +6148 t_x(309599,4247)$YB3EH04A,7114 +2293 t_x(309602,1620)$LEBAS04A,7115
+      +17194 t_x(309625,11957)$MRAE04,7116 +579 t_x(309641,579)$KFUL1U04,7117 +1679 t_x(309684,1679)$MAB3404A,7118
+      +19915 t_x(309693,13376)$MRAE04,7119 +16571 t_x(309695,11336)$MRAE04,7120 +2786 t_x(309709,2460)$LFPND04,7121
+      +16572 t_x(309711,11752)$MRAE04,7122 +828 t_x(309721,706)$YB3EH04A,7123 +285 t_x(309724,285)$RMZU04,7124
+      +17566 t_x(309725,11752)$LELVL104,7125 +1792 t_x(309735,1230)$KSPE104D,7126 +30943 t_x(309780,21120)$LCES004,7127
+      +8536 t_x(309790,5880)$YB3EH04A,7128 +3539 t_x(309806,3539)$LGRPA04,7129 +5539 t_x(309822,3835)$ZM56704,7130
+      +8969 t_x(309872,6038)$KSAL1204,7131 +256 t_x(309887,256)$LGKFN04,7132 +6634 t_x(309890,4631)$KWUR1C04,7133
+      +16839 t_x(309899,11321)$YB3EH04A,7134 +1923 t_x(309911,1923)$RJIU04M,7135 +16998 t_x(309920,11442)$LELVL104,7136
+      +2239 t_x(309940,1814)$LELVL104,7137 +8520 t_x(309941,8520)$MRAEE04,7138 +2071 t_x(309953,1684)$LOVN1504,7139
+      +15171 t_x(309959,10586)$MRAE04,7140 +5181 t_x(309965,3527)$LEBAS04A,7141 +8512 t_x(309978,5948)$YB3EH04A,7142
+      +20529 t_x(309981,14832)$EDGG704,7143 +3232 t_x(309986,2213)$LEBAS04A,7144 +24169 t_x(310005,16516)$EDGG704,7145
+      +761 t_x(310024,761)$RMZU04,7146 +282 t_x(310042,235)$KFZ4404L,7147 +5071 t_x(310043,5071)$ZM56704,7148
+      +276 t_x(310058,276)$KSLN04A,7149 +9661 t_x(310080,6577)$LEBAS04A,7150 +670 t_x(310081,670)$KFUL1U04,7151
+      +27746 t_x(310082,18688)$EDGG704,7152 +168 t_x(310087,168)$EGPFA04,7153 +18756 t_x(310096,12686)$MRAE04,7154
+      +8953 t_x(310117,6076)$YB3EH04A,7155 +8221 t_x(310120,5991)$LGIRA04,7156 +1185 t_x(310127,970)$YB3EH04A,7157
+      +15584 t_x(310158,12180)$LCES004,7158 +6140 t_x(310175,4205)$LELVL104,7159 +12362 t_x(310199,8292)$MRAE04,7160
+      +18179 t_x(310219,13487)$EDGG704,7161 +1086 t_x(310235,939)$MAB3404A,7162 +5345 t_x(310238,3651)$LELVL104,7163
+      +660 t_x(310256,660)$KSAL1204,7164 +30349 t_x(310272,20820)$LCES004,7165 +32401 t_x(310282,21663)$LCES004,7166
+      +1034 t_x(310287,1020)$LCES004,7167 +4608 t_x(310303,3503)$RMZU04,7168 +14064 t_x(310311,9504)$LELVL104,7169
+      +3451 t_x(310381,2395)$KFUL1U04,7170 +7467 t_x(310384,5065)$KWUR1C04,7171 +1678 t_x(310386,1678)$EDGG704,7172
+      +406 t_x(310388,300)$KSAL1204,7173 +32049 t_x(310392,21555)$LCES004,7174 +393 t_x(310398,386)$KFUL1U04,7175
+      +2453 t_x(310417,1799)$KFUL1U04,7176 +21668 t_x(310438,15236)$EDGG704,7177 +27757 t_x(310475,19920)$LCES004,7178
+      +16021 t_x(310502,11418)$MRAE04,7179 +2314 t_x(310512,1803)$LOVN1504,7180 +15561 t_x(310522,10432)$LELVL104,7181
+      +22340 t_x(310533,14932)$MRAE04,7182 +11520 t_x(310535,8092)$LELVL104,7183 +7741 t_x(310539,5389)$YB3EH04A,7184
+      +8668 t_x(310560,7020)$LCES004,7185 +4567 t_x(310570,3079)$KSLN04A,7186 +28717 t_x(310580,19235)$EDGG704,7187
+      +5216 t_x(310593,3596)$LELVL104,7188 +2845 t_x(310594,2114)$LELVL104,7189 +354 t_x(310599,255)$KFZ4404L,7190
+      +17419 t_x(310618,12898)$EDGG704,7191 +7828 t_x(310635,5289)$ZM56704,7192 +21002 t_x(310647,14325)$MRAE04,7193
+      +7035 t_x(310665,7035)$YB3EH04A,7194 +2847 t_x(310668,2847)$GL34W04,7195 +12645 t_x(310671,8888)$LELVL104,7196
+      +15435 t_x(310674,10740)$MRAE04,7197 +17101 t_x(310692,17101)$MGY04,7198 +5774 t_x(310719,3892)$LELVL104,7199
+      +20470 t_x(310724,13853)$MRAE04,7200 +13657 t_x(310732,10920)$LCES004,7201 +4161 t_x(310742,2852)$KSLN04A,7202
+      +4916 t_x(310743,3408)$LELVL104,7203 +5940 t_x(310753,5940)$RMZU04,7204 +5421 t_x(310755,5421)$ZM56704,7205
+      +13269 t_x(310759,13269)$MRAE04,7206 +25903 t_x(310761,17593)$EDGG704,7207 +14354 t_x(310774,9670)$LELVL104,7208
+      +556 t_x(310792,531)$MAB1204A,7209 +13612 t_x(310795,9403)$LELVL104,7210 +13747 t_x(310853,9471)$LELVL104,7211
+      +3908 t_x(310899,3908)$KSLN04A,7212 +1457 t_x(310901,1200)$YB3EH04A,7213 +15483 t_x(310913,15483)$MGY04,7214
+      +7289 t_x(310943,7289)$LEBAS04A,7215 +1364 t_x(310951,921)$KWUR1C04,7216 +3574 t_x(310982,3574)$YB3EH04A,7217
+      +19061 t_x(310983,14072)$EDGG704,7218 +2870 t_x(311042,2139)$KSAL1204,7219 +1895 t_x(311070,1270)$CPRFBR04,7220
+      +28093 t_x(311071,18786)$EDGG704,7221 +23148 t_x(311073,16800)$LCES004,7222 +1211 t_x(311074,899)$GL34W04,7223
+      +28575 t_x(311108,20160)$LCES004,7224 +4000 t_x(311119,2833)$RMZSI04,7225 +2206 t_x(311138,2206)$KWUR1C04,7226
+      +4585 t_x(311142,3239)$MAB3404A,7227 +250 t_x(311143,229)$RNS04M,7228 +19154 t_x(311151,13219)$MRAE04,7229
+      +26999 t_x(311155,19546)$LCES004,7230 +341 t_x(311161,232)$MRAE04,7231 +4446 t_x(311168,4446)$KSAL1204,7232
+      +4446 t_x(311203,4446)$LELVL104,7233 +5101 t_x(311242,5101)$LELVL104,7234 +5681 t_x(311253,4101)$LFMDA04A,7235
+      +18520 t_x(311255,12744)$MRAE04,7236 +430 t_x(311256,420)$YB3EH04A,7237 +2601 t_x(311257,2601)$KFUL1U04,7238
+      +15939 t_x(311260,15939)$MGY04,7239 +14815 t_x(311265,11647)$LCES004,7240 +14992 t_x(311272,10117)$LELVL104,7241
+      +22886 t_x(311284,16620)$LCES004,7242 +7161 t_x(311285,5820)$LCES004,7243 +3107 t_x(311291,2248)$LELVL104,7244
+      +3752 t_x(311293,2677)$LGAVA04,7245 +9899 t_x(311300,6689)$LEBAS04A,7246 +13680 t_x(311312,13680)$MRAE04,7247
+      +782 t_x(311314,776)$LELVL104,7248 +5755 t_x(311315,4087)$LEBAS04A,7249 +17562 t_x(311329,11994)$MRAE04,7250
+      +11941 t_x(311344,8327)$LELVL104,7251 +2562 t_x(311351,1919)$LOVN1504,7252 +410 t_x(311402,300)$KSAL1A04,7253
+      +3437 t_x(311412,2531)$KSLN04A,7254 +4752 t_x(311413,3239)$MAB3404A,7255 +9608 t_x(311440,6955)$MRAE04,7256
+      +25438 t_x(311443,17446)$EDGG704,7257 +6027 t_x(311447,4800)$LGKFN04,7258 +2750 t_x(311462,2096)$LELVL104,7259
+      +2164 t_x(311478,1806)$LELVL104,7260 +54 t_x(311496,54)$CPGSE04,7261 +7613 t_x(311520,5089)$LELVL104,7262
+      +29338 t_x(311542,20276)$LCES004,7263 +11059 t_x(311548,7617)$LELVL104,7264 +1938 t_x(311549,1680)$LELVL104,7265
+      +841 t_x(311550,841)$KSLN04A,7266 +10959 t_x(311636,7613)$LELVL104,7267 +19120 t_x(311650,12900)$MRAE04,7268
+      +10504 t_x(311680,7320)$LELVL104,7269 +20634 t_x(311697,14860)$EDGG704,7270 +18650 t_x(311706,12660)$MRAE04,7271
+      +8159 t_x(311727,8159)$MRAE04,7272 +16840 t_x(311733,16840)$MGY04,7273 +25855 t_x(311757,18960)$LCES004,7274
+      +3792 t_x(311813,2770)$LELVL104,7275 +1852 t_x(311825,1728)$RMZU04,7276 +28723 t_x(311838,20178)$LCES004,7277
+      +28303 t_x(311840,20160)$LCES004,7278 +7948 t_x(311845,7948)$YB3EH04A,7279 +18945 t_x(311850,12691)$MGY04,7280
+      +21634 t_x(311856,14808)$MRAE04,7281 +9124 t_x(311863,6165)$KSLN04A,7282 +15124 t_x(311878,10618)$MRAE04,7283
+      +10345 t_x(311882,7209)$LELVL104,7284 +29581 t_x(311886,20460)$LCES004,7285 +5388 t_x(311949,5388)$MAB1204A,7286
+      +10415 t_x(311954,7097)$MRAE04,7287 +9081 t_x(311988,6061)$MAB3404A,7288 +1652 t_x(311993,1652)$CPRFBR04,7289
+      +16697 t_x(311998,11400)$MRAE04,7290 +4536 t_x(312009,3696)$LLBGA04L,7291 +1951 t_x(312011,1951)$YB3EH04A,7292
+      +24753 t_x(312015,17820)$LCES004,7293 +34170 t_x(312017,22800)$LCES004,7294 +12001 t_x(312020,8300)$MRAE04,7295
+      +4322 t_x(312034,2890)$MAB1204A,7296 +21349 t_x(312036,14337)$MGY04,7297 +1828 t_x(312051,1828)$YB3EH04A,7298
+      +13656 t_x(312066,10002)$EDGG704,7299 +20401 t_x(312085,13746)$MRAE04,7300 +3082 t_x(312091,2360)$KSLN04A,7301
+      +8367 t_x(312097,6780)$LCES004,7302 +12523 t_x(312192,8520)$MRAEE04,7303 +20382 t_x(312199,15420)$LCES004,7304
+      +3045 t_x(312231,2780)$LGSRA04,7305 +33990 t_x(312302,22740)$LCES004,7306 +6317 t_x(312325,4469)$YB3EH04A,7307
+      +5321 t_x(312349,5321)$KWUR1C04,7308 +1972 t_x(312354,1620)$MAB1204A,7309 +18904 t_x(312369,13005)$MRAE04,7310
+      +192 t_x(312417,177)$KFZ4404L,7311 +15812 t_x(312436,15812)$MGY04,7312 +8317 t_x(312442,5880)$LEBAS04A,7313
+      +6241 t_x(312456,4270)$KFUL1U04,7314 +840 t_x(312494,840)$LOVN1504,7315 +9794 t_x(312497,6660)$LEBAS04A,7316
+      +20208 t_x(312503,13661)$MRAE04,7317 +1303 t_x(312532,1191)$LELVL104,7318 +3831 t_x(312565,3000)$LCES004,7319
+      +18948 t_x(312583,14520)$LCES004,7320 +300 t_x(312641,300)$LCES004,7321 +31181 t_x(312648,20861)$EDGG704,7322
+      +10800 t_x(312659,10800)$MRAE04,7323 +23858 t_x(312674,17220)$LCES004,7324 +10086 t_x(312682,7080)$MRAE04,7325
+      +7833 t_x(312707,5824)$MRAE04,7326 +14813 t_x(312715,14813)$MGY04,7327 +3018 t_x(312731,3018)$GL34W04,7328
+      +2499 t_x(312746,1674)$LEBAS04A,7329 +8265 t_x(312762,6054)$MRAE04,7330 +7881 t_x(312792,5703)$LEBAS04A,7331
+      +21122 t_x(312800,15080)$EDGG704,7332 +15007 t_x(312825,11736)$LCES004,7333 +19768 t_x(312879,15120)$LCES004,7334
+      +20012 t_x(312881,13513)$MRAE04,7335 +18815 t_x(312895,14520)$LCES004,7336 +3116 t_x(312912,2448)$MAB1204A,7337
+      +6075 t_x(312938,4860)$LCES004,7338 +8640 t_x(312950,8640)$MRAE04,7339 +20023 t_x(312956,14579)$EDGG704,7340
+      +5181 t_x(312975,3583)$ZM56704,7341 +25664 t_x(312999,17508)$EDGG704,7342 +16635 t_x(313002,16635)$MGY04,7343
+      +6865 t_x(313003,5325)$MRAE04,7344 +2693 t_x(313034,2693)$GL34W04,7345 +20278 t_x(313054,13704)$MGY04,7346
+      +21187 t_x(313068,15786)$LCES004,7347 +2670 t_x(313100,1786)$RMZU04,7348 +3663 t_x(313102,2940)$LCES004,7349
+      +1859 t_x(313119,1468)$LOVN1504,7350 +4375 t_x(313135,3040)$KWUR1C04,7351 +7333 t_x(313202,4938)$KWUR1C04,7352
+      +2398 t_x(313298,1850)$GL34W04,7353 +3244 t_x(313302,2820)$LCES004,7354 +8901 t_x(313344,6280)$MRAE04,7355
+      +7793 t_x(313354,5690)$LEBAS04A,7356 +20868 t_x(313372,14177)$MRAE04,7357 +1863 t_x(313410,1436)$LEBAS04A,7358
+      +7133 t_x(313433,5460)$MRAE04,7359 +15859 t_x(313526,10614)$LELVL104,7360 +5535 t_x(313536,5535)$KWUR1C04,7361
+      +13319 t_x(313540,10632)$LCES004,7362 +1068 t_x(313563,938)$MAB1204A,7363 +20601 t_x(313569,15540)$LCES004,7364
+      +3272 t_x(313590,2549)$KWUR1C04,7365 +24325 t_x(313638,16628)$EDGG704,7366 +6282 t_x(313701,4866)$MRAE04,7367
+      +16229 t_x(313717,11206)$MRAE04,7368 +12029 t_x(313758,9720)$LCES004,7369 +5305 t_x(313874,3540)$MAB1204A,7370
+      +4824 t_x(313875,3840)$LCES004,7371 +3781 t_x(313899,2659)$KSAL1204,7372 +5641 t_x(313994,5641)$EDGG704,7373
+      +11582 t_x(314075,7860)$MRAE04,7374 +603 t_x(314104,434)$KFUL1U04,7375 +16461 t_x(314108,12678)$LCES004,7376
+      +22401 t_x(314131,15012)$MRAE04,7377 +25558 t_x(314172,17490)$EDGG704,7378 +16655 t_x(314186,11773)$MRAE04,7379
+      +12039 t_x(314191,8158)$MRAEE04,7380 +4834 t_x(314198,4834)$MAB1204A,7381 +9645 t_x(314223,7980)$LCES004,7382
+      +22186 t_x(314225,14911)$MRAE04,7383 +5079 t_x(314236,4018)$LCES004,7384 +4234 t_x(314330,2905)$KWUR1C04,7385
+      +18723 t_x(314402,12895)$MRAE04,7386 +1493 t_x(314450,1493)$KWUR1C04,7387 +19492 t_x(314457,19492)$EDGG704,7388
+      +3967 t_x(314530,2683)$GL34W04,7389 +15193 t_x(314538,11400)$EDGG704,7390 +13522 t_x(314563,9331)$MRAE04,7391
+      +21797 t_x(314573,15300)$EDGG704,7392 +16423 t_x(314600,12138)$EDGG704,7393 +16316 t_x(314699,12660)$LCES004,7394
+      +2263 t_x(314705,1567)$KSLN04A,7395 +14948 t_x(314730,10025)$MRAE04,7396 +12305 t_x(314736,8400)$EDGG704,7397
+      +14288 t_x(314808,9627)$MRAE04,7398 +18915 t_x(314816,14041)$EDGG704,7399 +18651 t_x(314823,12714)$MRAE04,7400
+      +21438 t_x(314847,14388)$MRAE04,7401 +22080 t_x(314889,15473)$EDGG704,7402 +2032 t_x(314986,1418)$KWUR1C04,7403
+      +28336 t_x(314999,19070)$EDGG704,7404 +15340 t_x(315019,11436)$EDGG704,7405 +4530 t_x(315040,3232)$LELVL104,7406
+      +2786 t_x(315081,2580)$LCES004,7407 +2017 t_x(315138,1892)$LCES004,7408 +7596 t_x(315209,5160)$MAB1204A,7409
+      +5818 t_x(315232,4680)$LCES004,7410 +12595 t_x(315366,8725)$MRAE04,7411 +1182 t_x(315428,1140)$LELVL104,7412
+      +20841 t_x(315544,14910)$EDGG704,7413 +19889 t_x(315618,14503)$EDGG704,7414 +2285 t_x(315692,1870)$LLBGA04L,7415
+      +23563 t_x(315748,16279)$EDGG704,7416 +15769 t_x(315763,11711)$EDGG704,7417 +4306 t_x(315779,3300)$LCES004,7418
+      +4636 t_x(315788,3253)$LELVL104,7419 +22715 t_x(315895,15300)$MRAE04,7420 +24048 t_x(315991,16470)$EDGG704,7421
+      +20413 t_x(316029,14787)$EDGG704,7422 +3409 t_x(316061,2781)$LLBGA04L,7423 +20955 t_x(316090,15649)$LCES004,7424
+      +8032 t_x(316213,5469)$EDGG704,7425 +4141 t_x(316285,2855)$KWUR1C04,7426 +9951 t_x(316289,7022)$LELVL104,7427
+      +16900 t_x(316298,12675)$EDGG704,7428 +4975 t_x(316314,3528)$KWUR1C04,7429 +17178 t_x(316391,12720)$EDGG704,7430
+      +3547 t_x(316430,2940)$LCES004,7431 +20662 t_x(316446,13819)$MGY04,7432 +19775 t_x(316476,14458)$EDGG704,7433
+      +19613 t_x(316499,14337)$EDGG704,7434 +21326 t_x(316538,15120)$EDGG704,7435 +2927 t_x(316618,2506)$LLBGA04L,7436
+      +6589 t_x(316626,6589)$KWUR1C04,7437 +12214 t_x(316914,8439)$MRAE04,7438 +23941 t_x(316916,16449)$EDGG704,7439
+      +4575 t_x(316925,4575)$EDGG704,7440 +6047 t_x(317001,6047)$EDGG704,7441 +11751 t_x(317008,8136)$MRAE04,7442
+      +15197 t_x(317048,11820)$LCES004,7443 +1937 t_x(317067,1600)$LLBGA04L,7444 +22469 t_x(317111,15667)$EDGG704,7445
+      +9105 t_x(317116,6454)$MRAE04,7446 +17923 t_x(317153,13287)$EDGG704,7447 +28960 t_x(317216,19321)$EDGG704,7448
+      +20282 t_x(317222,14716)$EDGG704,7449 +27336 t_x(317300,18466)$EDGG704,7450 +1919 t_x(317357,1773)$LGRPA04,7451
+      +29141 t_x(317358,19482)$EDGG704,7452 +15531 t_x(317360,10384)$MRAE04,7453 +7541 t_x(317443,5662)$MRAE04,7454
+      +1132 t_x(317538,960)$MAB1204A,7455 +3990 t_x(317603,3346)$LLBGA04L,7456 +6943 t_x(317621,6943)$EDGG704,7457
+      +8400 t_x(317644,8400)$MRAE04,7458 +8292 t_x(317675,5573)$EDGG704,7459 +20949 t_x(317851,14940)$EDGG704,7460
+      +14723 t_x(317908,11063)$EDGG704,7461 +14914 t_x(317920,11166)$EDGG704,7462 +11900 t_x(317924,8100)$MRAE04,7463
+      +18431 t_x(317978,13682)$EDGG704,7464 +24622 t_x(317991,16822)$EDGG704,7465 +2899 t_x(317994,1972)$MRAE04,7466
+      +11838 t_x(318112,8161)$MRAE04,7467 +14712 t_x(318187,10080)$MRAE04,7468 +12575 t_x(318401,8634)$EDGG704,7469
+      +17053 t_x(318435,12720)$EDGG704,7470 +4321 t_x(318473,3595)$LLBGA04L,7471 +12686 t_x(318516,8757)$MRAE04,7472
+      +1738 t_x(318565,1512)$LELVL104,7473 +13060 t_x(318660,9244)$EDGG704,7474 +2156 t_x(318832,2156)$MRAE04,7475
+      +19200 t_x(319008,14090)$EDGG704,7476 +9710 t_x(319288,6960)$MRAE04,7477 +19378 t_x(319337,14100)$EDGG704,7478
+      +1369 t_x(319782,1369)$MRAE04,7479 +28858 t_x(320054,19316)$EDGG704,7480 +5811 t_x(320214,4442)$MRAE04,7481
+      +3841 t_x(320591,2598)$EDGG704,7482 +28584 t_x(320734,19168)$EDGG704,7483 +15638 t_x(321498,11700)$EDGG704,7484
+      +22575 t_x(322722,15689)$EDGG704,7485 +5475 t_x(323044,4080)$MRAE04,7486 +7800 t_x(323790,7800)$EDGG704,7487
+      +172.229532163743 t_x(262875,29)EBBRA04E,7489 +377.5 t_x(262946,0),7490 +34 t_x(263142,0),7491 +110.327272727273 t_x(263279,12)KFZ4404M,7492
+      +277 t_x(263298,0),7494 +1672.19178082192 t_x(263306,1590)LCES004,7495 +108.037037037037 t_x(263350,4)RFBRT04M,7497
+      +90.5 t_x(263367,0),7498 +229 t_x(263370,0),7499 +72.5 t_x(263502,0),7500 +218 t_x(263503,0),7501
+      +205 t_x(263516,0),7502 +2298.24212665086 t_x(263580,2203)LCES004,7503 +149.913602941176 t_x(263584,87)LEBAS04A,7504
+      +1170.11254019293 t_x(263587,1105)LCES004M,7505 +1074.93957703927 t_x(263594,905)LCES004M,7506 +160 t_x(263601,0),7507
+      +1696.65806673547 t_x(263602,1189)LCES004,7508 +1615.46738620366 t_x(263612,1531)LCES004,7509 +103 t_x(263613,0),7510
+      +385.739230769231 t_x(263638,281)LEBAS04A,7511 +146.40074906367 t_x(263814,83)LEBAS04A,7514 +236.5 t_x(263816,0),7515
+      +1039.65153807363 t_x(263860,437)LCES004,7516 +1635.93186979561 t_x(263862,1290)LCES004,7517 +1970.57300593276 t_x(263866,1659)LCES004,7518
+      +2233.58970005659 t_x(263868,1816)LCES004,7519 +2022.15716969317 t_x(263921,1648)LCES004,7520 +720 t_x(263958,0),7521
+      +874.784971098266 t_x(263962,184)LCES004,7522 +1871.76665652571 t_x(264011,1225)LCES004,7523 +60 t_x(267735,0),7524
+      +70 t_x(267745,0),7525 +135 t_x(269731,0),7526 +132.5 t_x(271199,0),7528 +864.712618526623 t_x(272849,701)LGKFN04,7529
+      +439.5 t_x(273032,0),7530 +50.5 t_x(273960,0),7531 +462.5 t_x(273980,0),7532 +27 t_x(274216,0),7533
+      +205.5 t_x(275682,0),7535 +253.5 t_x(275809,0),7536 +123.180327868852 t_x(276210,24)KHVL104E,7537
+      +57 t_x(276300,0),7538 +602.897750511247 t_x(276307,472)LGKFN04,7539 +297 t_x(276531,0),7540 +76.6176470588235 t_x(276534,6)KHVL104E,7541
+      +265 t_x(276611,0),7542 +132 t_x(276830,0),7543 +29.5 t_x(276911,0),7545 +487.088477366255 t_x(276959,46)PMXX04M,7546
+      +88.5 t_x(276972,0),7547 +650.744615384615 t_x(277127,44)LGKFN04,7549 +61 t_x(277129,0),7550 +764.12426035503 t_x(277190,105)EG11G04M,7551
+      +267 t_x(277201,0),7552 +160 t_x(277284,0),7553 +537 t_x(277434,0),7555 +249.216804979253 t_x(277472,89)EG11G04M,7556
+      +295.962199312715 t_x(277562,76)YH5MH04M,7557 +213.5 t_x(277703,0),7558 +168.5 t_x(277803,0),7560
+      +219.5 t_x(277826,0),7561 +798.320463320463 t_x(277936,625)LGKFN04,7562 +39.5 t_x(278026,0),7563
+      +884.5 t_x(278067,0),7564 +212 t_x(278261,0),7567 +247.5 t_x(278295,0),7568 +74 t_x(278320,0),7569
+      +217 t_x(278487,0),7570 +73 t_x(278555,0),7571 +302.685950413223 t_x(278565,15)LELVU04,7572 +545.040076335878 t_x(278647,210)EHAMA04,7573
+      +438.5 t_x(278669,0),7574 +681.546972049689 t_x(278681,311)EHAMA04,7575 +61 t_x(278839,0),7576 +217 t_x(278872,0),7577
+      +224 t_x(278889,0),7578 +296 t_x(279048,0),7580 +54 t_x(279186,0),7581 +104.5 t_x(279250,0),7582
+      +133.5 t_x(279259,0),7583 +176.5 t_x(279347,0),7584 +0.5 t_x(279349,0),7585 +53.5 t_x(279386,0),7586
+      +201.5 t_x(279398,0),7587 +322.004019292605 t_x(279409,117)YH5MH04M,7588 +208.5 t_x(279467,0),7589
+      +390 t_x(279485,0),7590 +73 t_x(279544,0),7591 +220 t_x(279552,0),7592 +621.803056027165 t_x(279627,278)EGPFA04,7593
+      +320 t_x(279642,0),7594 +978.466257668712 t_x(279690,730)EGPFA04,7595 +247.351020408163 t_x(279693,48)YH5MH04M,7596
+      +283.5 t_x(279716,0),7597 +575.002055498458 t_x(279791,415)EHAMA04,7598 +612.111842105263 t_x(279801,100)EHAMA04,7599
+      +93 t_x(279827,0),7600 +113 t_x(279845,0),7601 +2166.54480457579 t_x(279887,1932)LGSRA04,7602 +627 t_x(279893,0),7603
+      +301 t_x(279896,0),7604 +107.227488151659 t_x(279965,27)LEBAS04M,7605 +266.008458646617 t_x(279969,3)RFBRT04M,7606
+      +175.5 t_x(280103,0),7607 +1067.21375921376 t_x(280104,908)LFMDA04A,7608 +387.651993355482 t_x(280142,323)EHAMA04,7610
+      +113.571428571429 t_x(280153,60)LCES004M,7611 +241.5 t_x(280192,0),7612 +43 t_x(280277,43)RVKWS04,7613
+      +262.344465648855 t_x(280283,19)YH5MH04M,7614 +28 t_x(280396,0),7616 +158 t_x(280453,0),7617 +267.5 t_x(280579,0),7619
+      +1094.27460479347 t_x(280587,668)RVKWU04M,7620 +118 t_x(280607,0),7621 +196.519553072626 t_x(280791,112)KCHI104M,7623
+      +43.5 t_x(280804,0),7624 +69.6280991735537 t_x(280815,47)KSPE104D,7625 +126 t_x(280928,0),7626 +733.375106564365 t_x(281048,587)LGKFN04,7627
+      +18.5 t_x(281074,0),7628 +191 t_x(281091,0),7629 +392.750726744186 t_x(281143,259)LGKFN04,7630 +199 t_x(281256,0),7631
+      +103 t_x(281348,0),7632 +550 t_x(281359,0),7633 +151.5 t_x(281485,0),7634 +1292 t_x(281776,1292)LGSRA04,7637
+      +1079.48000963391 t_x(281824,415)RVKWU04M,7638 +295.962199312715 t_x(281905,76)YH5MH04M,7639 +129.5 t_x(281910,0),7640
+      +137.5 t_x(281922,0),7641 +37.5 t_x(281923,0),7642 +41.5 t_x(281946,0),7643 +446 t_x(281962,0),7644
+      +24.5 t_x(282121,0),7645 +150.5 t_x(282176,0),7646 +210 t_x(282259,0),7647 +50.5 t_x(282303,10)YBOLN04M,7648
+      +160 t_x(282416,0),7649 +170.497050147493 t_x(282430,26)EBBRA04E,7650 +122.5 t_x(282582,0),7651
+      +246.229253112033 t_x(282583,71)PMXX04M,7652 +176.106557377049 t_x(282592,120)LEBAS04A,7653 +566.641602634468 t_x(282606,450)LEBAS04A,7654
+      +211.5 t_x(282620,0),7655 +218.5 t_x(282720,0),7656 +293.207360861759 t_x(282727,128)LGKFN04,7657
+      +166.5 t_x(282752,0),7658 +279 t_x(282755,0),7659 +6 t_x(282822,0),7661 +310.5 t_x(282868,0),7662
+      +103.5 t_x(282933,0),7664 +2437 t_x(282964,2437)LGSRA04,7665 +3046.81883417973 t_x(283037,2662)LGZAA04M,7667
+      +326.14693877551 t_x(283072,282)RASI04M,7668 +149.135738831615 t_x(283123,46)KCHI104M,7669 +64.5 t_x(283139,0),7671
+      +435 t_x(283194,0),7672 +69 t_x(283209,0),7673 +86 t_x(283211,0),7674 +329.014466546112 t_x(283253,241)RASI04M,7675
+      +2 t_x(283254,0),7676 +198 t_x(283256,0),7677 +230.164113785558 t_x(283259,39)EGNOR04M,7678 +9 t_x(283288,0),7679
+      +83.5 t_x(283289,0),7680 +216.189411764706 t_x(283305,56)KSLN04A,7681 +696.10424155284 t_x(283389,41)RQXSI04E,7682
+      +212.5 t_x(283452,0),7683 +588.882224645583 t_x(283458,489)RMZSI04,7684 +194.5 t_x(283464,0),7685
+      +44.5 t_x(283510,0),7686 +793.354552780016 t_x(283559,655)LGKFN04,7687 +652.5 t_x(283562,0),7688
+      +49 t_x(283746,0),7690 +193.643431635389 t_x(283760,73)FUJ04M,7691 +61.5 t_x(283853,0),7692 +921.877934272301 t_x(283943,488)LGSRA04,7693
+      +70 t_x(284082,0),7694 +1065.02600104004 t_x(284085,631)RVKWU04M,7695 +93 t_x(284094,0),7696 +296.5 t_x(284106,0),7697
+      +413.060628742515 t_x(284125,325)RMZSI04,7698 +10 t_x(284141,0),7699 +273 t_x(284154,0),7700 +1101.87055476529 t_x(284165,447)RVKWU04M,7701
+      +62.5 t_x(284170,0),7702 +242.109603340292 t_x(284183,50)LOVN1504,7703 +43.5 t_x(284185,0),7704
+      +215.298525798526 t_x(284190,98)PMXX04M,7705 +252 t_x(284206,0),7706 +695.774563820018 t_x(284224,574)RMZSI04,7707
+      +179.5 t_x(284228,0),7708 +94 t_x(284247,0),7709 +352.680154142582 t_x(284260,311)RASI04M,7710 +931.710893854749 t_x(284283,786)RVKWU04M,7711
+      +338 t_x(284287,0),7712 +93.5 t_x(284291,0),7713 +633 t_x(284297,0),7714 +477.5 t_x(284313,0),7715
+      +80.5 t_x(284316,0),7716 +146.5 t_x(284341,0),7717 +42.5 t_x(284344,0),7718 +38.5 t_x(284349,0),7719
+      +853.598130841121 t_x(284357,405)RVKWU04M,7721 +138 t_x(284372,0),7722 +199 t_x(284450,0),7724 +126 t_x(284467,0),7725
+      +213.5 t_x(284550,0),7726 +121.5 t_x(284562,0),7727 +221.764705882353 t_x(284566,26)YB3EH04A,7728
+      +429.5 t_x(284595,0),7729 +7 t_x(284601,0),7730 +217.5 t_x(284631,0),7731 +272 t_x(284722,0),7732
+      +267 t_x(284738,0),7733 +271.060229445507 t_x(284809,100)LGAVA04,7734 +219.004576659039 t_x(284839,21)RASI04M,7735
+      +1165.25620567376 t_x(284860,410)RVKWU04M,7736 +203.5 t_x(284868,0),7737 +203 t_x(284880,0),7738
+      +202 t_x(284894,0),7739 +128 t_x(284911,0),7740 +133 t_x(285040,0),7741 +143.5 t_x(285070,0),7742
+      +259 t_x(285123,0),7743 +136 t_x(285148,0),7744 +47.5 t_x(285157,0),7745 +45 t_x(285163,0),7746
+      +981.811767838126 t_x(285189,401)RVKWU04M,7747 +103.502415458937 t_x(285209,1)PMXX04M,7748 +41 t_x(285254,0),7749
+      +99.5 t_x(285308,0),7751 +1888.85272846811 t_x(285459,1496)LCES004,7755 +20.5 t_x(285474,0),7756
+      +406 t_x(285482,0),7757 +704.858445297505 t_x(285583,619)LGAVA04,7759 +790.122844827586 t_x(285593,778)LCES004M,7760
+      +84 t_x(285599,0),7761 +224 t_x(285624,0),7762 +1574.0737704918 t_x(285664,1446)LCES004,7763 +493 t_x(285688,0),7765
+      +50 t_x(285704,0),7766 +29.5 t_x(285711,0),7767 +387.777633289987 t_x(285723,71)EHAMA04,7768 +36 t_x(285724,36)BR404M,7769
+      +2238.87762762763 t_x(285733,1955)LCES004,7770 +131.5 t_x(285747,0),7771 +327.5 t_x(285766,0),7772
+      +259.5 t_x(285792,0),7773 +550.570319634703 t_x(285794,82)RQXSI04E,7774 +172.5 t_x(285840,0),7775
+      +62.5 t_x(285843,0),7776 +48.5 t_x(285899,0),7779 +704.307832422587 t_x(285938,584)RMZSI04,7780
+      +108 t_x(285972,0),7781 +92.5 t_x(285990,0),7782 +443.36329588015 t_x(286071,434)EDGG704,7783 +111 t_x(286082,0),7784
+      +135 t_x(286122,0),7787 +66.5 t_x(286141,0),7788 +156.5 t_x(286143,0),7789 +16.5 t_x(286221,0),7790
+      +172.5 t_x(286224,0),7791 +97 t_x(286329,0),7792 +3 t_x(286439,0),7793 +248 t_x(286506,0),7794 +214 t_x(286575,0),7796
+      +185 t_x(286628,0),7797 +279.631768953069 t_x(286638,54)RNS04M,7798 +48 t_x(286678,0),7799 +600 t_x(286685,0),7800
+      +591.18320610687 t_x(286690,63)EHAMA04,7801 +667.5 t_x(286743,0),7803 +264 t_x(286753,0),7804 +287.393736017897 t_x(286763,239)RASI04M,7806
+      +157.118613138686 t_x(286841,105)KSAL1204,7807 +204.5 t_x(286853,0),7808 +15 t_x(286855,0),7809
+      +107.5 t_x(286877,0),7810 +504.5 t_x(286963,0),7812 +394.459533607682 t_x(286969,209)RASI04M,7813
+      +141.501785714286 t_x(287011,29)RMZU04E,7814 +226.619302949062 t_x(287020,173)RNS04M,7815 +714.219741480611 t_x(287027,701)LCES004M,7816
+      +1350.0544788975 t_x(287140,937)RVKWU04M,7817 +92 t_x(287143,0),7818 +18.5 t_x(287155,0),7819 +28 t_x(287185,28)YH5MH04M,7820
+      +268.5 t_x(287193,0),7821 +358.5 t_x(287194,0),7822 +410 t_x(287235,0),7823 +123.5 t_x(287287,0),7825
+      +123.5 t_x(287337,0),7827 +715.876719056974 t_x(287343,649)LGIRA04,7828 +126.001984126984 t_x(287468,1)GL4W04M,7829
+      +87.5 t_x(287476,0),7830 +195 t_x(287515,0),7831 +366.5 t_x(287524,0),7832 +512 t_x(287579,0),7833
+      +147.093862815884 t_x(287595,69)KWUR1C04,7835 +292 t_x(287604,0),7836 +174 t_x(287623,0),7837 +298.5 t_x(287631,0),7838
+      +827 t_x(287660,0),7839 +559.610859728507 t_x(287696,456)RMZSI04,7840 +210 t_x(287722,0),7841 +620 t_x(287736,0),7842
+      +392.5 t_x(287817,0),7844 +152.540983606557 t_x(287855,5)RNS04M,7845 +597.66866359447 t_x(287882,346)LGIRA04,7846
+      +358.5 t_x(287895,0),7847 +174 t_x(287899,0),7848 +641.5 t_x(287904,0),7849 +325.777265745008 t_x(287978,19)YH5MH04M,7851
+      +102.578534031414 t_x(288004,52)KWUR1C04,7852 +195.5 t_x(288078,0),7853 +263.324898785425 t_x(288101,127)KSPE104D,7854
+      +82.5 t_x(288104,0),7855 +86 t_x(288115,0),7857 +16.5 t_x(288145,0),7858 +313 t_x(288154,0),7859
+      +15 t_x(288162,0),7860 +199 t_x(288191,0),7862 +318.376923076923 t_x(288242,174)PMXX04M,7864 +36.5 t_x(288252,0),7865
+      +327 t_x(288253,0),7866 +6.5 t_x(288279,0),7868 +270.62003968254 t_x(288284,137)KSPE104D,7869 +172.5 t_x(288339,0),7870
+      +137 t_x(288341,0),7871 +263.5 t_x(288358,0),7872 +395.5 t_x(288361,0),7873 +628.678207739307 t_x(288377,520)RVKWU04M,7874
+      +2 t_x(288392,0),7875 +551.5 t_x(288405,0),7876 +57.859649122807 t_x(288431,14)YB3EH04M,7877 +176.5 t_x(288599,0),7879
+      +475 t_x(288601,0),7880 +213.704705882353 t_x(288647,32)LEMDAT04,7881 +361.504847645429 t_x(288684,27)YH5MH04M,7882
+      +108.5 t_x(288694,0),7883 +109 t_x(288725,0),7884 +72.5 t_x(288756,0),7885 +188 t_x(288792,0),7886
+      +147.491496598639 t_x(288800,17)KFZ4404M,7887 +87 t_x(288838,0),7888 +226.379310344828 t_x(288879,169)RASI04M,7890
+      +75.03 t_x(288911,3)KSPE104D,7891 +261.5 t_x(288918,0),7892 +25.5 t_x(288930,0),7893 +173.5 t_x(288940,0),7894
+      +283.198763250883 t_x(288957,15)LEMDAT04,7895 +63.5 t_x(288970,0),7896 +233.227861771058 t_x(289099,40)LGAVA04,7897
+      +325 t_x(289136,0),7898 +187.926430517711 t_x(289170,57)LELVL104,7900 +182.320334261838 t_x(289172,45)LEMDAT04,7901
+      +2.5 t_x(289201,0),7903 +21 t_x(289215,0),7904 +139 t_x(289276,0),7905 +484.106882168926 t_x(289283,94)LEMDAT04,7906
+      +104.502392344498 t_x(289297,1)RASI04M,7907 +198 t_x(289330,0),7909 +411.745133819951 t_x(289347,35)MRAE04,7910
+      +592 t_x(289397,0),7912 +158.5 t_x(289405,0),7913 +186 t_x(289457,0),7914 +152 t_x(289463,0),7915
+      +153 t_x(289490,0),7916 +25 t_x(289499,0),7917 +28 t_x(289519,0),7918 +839.790409899459 t_x(289566,707)LGKFN04,7919
+      +251 t_x(289587,0),7921 +246.682692307692 t_x(289613,217)KSLN04A,7922 +377 t_x(289655,0),7923 +35 t_x(289665,0),7924
+      +695.39992800576 t_x(289716,50)LGKFN04,7925 +43.5 t_x(289768,0),7927 +82.5 t_x(289783,0),7928 +123 t_x(289862,0),7929
+      +1932.05679322247 t_x(289868,1469)LCES004,7930 +1247.35207221994 t_x(289894,375)LCES004,7931 +363 t_x(289901,0),7932
+      +23 t_x(289907,0),7933 +672.586956521739 t_x(289945,516)LGKFN04,7934 +173.5 t_x(289961,0),7935 +1145.61930294906 t_x(289989,1092)EDGG704,7936
+      +515.603228962818 t_x(289999,97)PMXX04M,7937 +140 t_x(290019,0),7938 +4 t_x(290022,0),7939 +185.714864864865 t_x(290041,23)KFZ4404M,7940
+      +360.950219619327 t_x(290047,163)RASI04M,7941 +25.5 t_x(290063,0),7942 +187 t_x(290082,0),7943 +963.452006980803 t_x(290090,946)EDGG704,7944
+      +9.5 t_x(290137,0),7947 +349 t_x(290158,0),7948 +123.333333333333 t_x(290166,40)RNS04M,7949 +31.5 t_x(290258,0),7950
+      +357.525174825175 t_x(290272,6)LEMDAT04,7951 +553.362128146453 t_x(290283,451)LGAVA04,7952 +367.5 t_x(290343,0),7954
+      +517.5 t_x(290367,0),7955 +210.290697674419 t_x(290378,114)YD5WH04M,7956 +470 t_x(290395,0),7957
+      +494.332622601279 t_x(290407,218)LFMDA04A,7958 +40 t_x(290429,0),7959 +22.5 t_x(290433,0),7960 +8.5 t_x(290436,0),7961
+      +146 t_x(290447,0),7962 +25 t_x(290468,0),7963 +447.598870056497 t_x(290480,95)RJIU04M,7964 +89 t_x(290513,0),7967
+      +410.125152625153 t_x(290553,32)LEMDAT04,7969 +17 t_x(290567,0),7970 +12.5 t_x(290573,0),7971 +53.5 t_x(290578,0),7972
+      +212 t_x(290583,0),7973 +33.5 t_x(290624,0),7974 +142.5 t_x(290633,0),7975 +21 t_x(290646,0),7976
+      +129 t_x(290667,0),7977 +191.5 t_x(290676,0),7978 +2372.5 t_x(290680,0),7979 +280.943396226415 t_x(290696,130)RNS04M,7980
+      +239.5 t_x(290761,0),7981 +179 t_x(290776,0),7983 +141 t_x(290803,0),7984 +249.5 t_x(290819,0),7985
+      +393.712121212121 t_x(290863,290)RVKWU04M,7986 +70.5 t_x(290866,0),7987 +66.5 t_x(290883,0),7990
+      +72.5 t_x(290892,0),7991 +291 t_x(290967,0),7992 +211.5 t_x(291009,0),7993 +186 t_x(291013,0),7994
+      +673.888888888889 t_x(291014,660)LCES004M,7995 +868.06577693041 t_x(291038,849)EDGG704,7996 +47 t_x(291040,0),7997
+      +280.072321428571 t_x(291048,9)LEMDAT04,7998 +141.5 t_x(291078,0),7999 +2204.591056193 t_x(291104,1853)LCES004,8000
+      +156.5 t_x(291117,0),8001 +58 t_x(291128,0),8002 +789.165542818611 t_x(291189,376)RVKWU04M,8004
+      +34.5 t_x(291204,0),8005 +470.851063829787 t_x(291223,40)EGPFA04,8006 +568.053257042254 t_x(291226,11)RQXSI04E,8007
+      +81.5 t_x(291238,0),8008 +43 t_x(291241,0),8009 +767.141649048626 t_x(291257,746)EDGG704,8010 +539.5 t_x(291264,0),8011
+      +384.649754500818 t_x(291267,311)RNS04M,8012 +153.5 t_x(291292,0),8013 +15 t_x(291299,15)KSPE104D,8014
+      +1026.47953216374 t_x(291305,968)EDGG704,8015 +158.5 t_x(291309,0),8016 +119 t_x(291314,0),8017
+      +20 t_x(291317,0),8018 +45 t_x(291341,0),8020 +293.84555984556 t_x(291359,190)KCHI104M,8021 +827.5 t_x(291377,0),8022
+      +60 t_x(291417,0),8023 +6 t_x(291455,0),8025 +182 t_x(291480,0),8026 +78.5286624203822 t_x(291491,3)ZM56704,8027
+      +181.5 t_x(291494,0),8028 +233.5 t_x(291499,0),8029 +226 t_x(291515,0),8030 +320 t_x(291521,0),8031
+      +3.5 t_x(291534,0),8032 +200 t_x(291539,0),8033 +41 t_x(291547,0),8034 +189 t_x(291554,0),8035 +217 t_x(291577,0),8036
+      +63.5 t_x(291579,0),8037 +766 t_x(291594,0),8038 +108 t_x(291603,0),8039 +139 t_x(291639,0),8041
+      +199.5 t_x(291640,0),8042 +801.333333333333 t_x(291645,320)LGSRA04,8043 +152.5 t_x(291652,0),8044
+      +152.921985815603 t_x(291679,82)RNS04M,8045 +55.5 t_x(291697,0),8046 +262.562753036437 t_x(291739,124)KSLN04A,8048
+      +33.5 t_x(291798,0),8049 +38 t_x(291859,0),8051 +84.6656050955414 t_x(291874,44)MM304,8052 +550.569380733945 t_x(291891,447)LGKFN04,8053
+      +149 t_x(291917,0),8054 +1906.06210465785 t_x(291918,1078)LGZAA04M,8055 +126.5 t_x(292091,0),8058
+      +236 t_x(292092,0),8059 +97 t_x(292099,0),8060 +454 t_x(292100,0),8061 +698 t_x(292111,0),8062 +123.668918918919 t_x(292187,75)KSPE104D,8064
+      +141.5 t_x(292197,0),8065 +576.764705882353 t_x(292232,477)LGAVA04,8066 +166 t_x(292251,0),8067
+      +111 t_x(292286,111)RVKWS04,8068 +150 t_x(292319,0),8069 +50.1488095238095 t_x(292327,37)YB3EH04A,8070
+      +26 t_x(292330,0),8071 +164 t_x(292354,0),8072 +1423.51738361815 t_x(292383,1397)EDGG704,8073 +395.664102564103 t_x(292388,94)RQXU04E,8074
+      +185.001351351351 t_x(292408,1)BKED1204,8075 +1671.22932846048 t_x(292423,1589)EDGG704,8076 +210 t_x(292442,0),8077
+      +110.5 t_x(292453,0),8078 +38.5 t_x(292500,0),8079 +491 t_x(292533,0),8080 +194.5 t_x(292534,0),8081
+      +162 t_x(292587,0),8084 +11.5 t_x(292627,0),8086 +180.401388888889 t_x(292672,17)RQXU04E,8088 +69.556 t_x(292700,42)GL4W04M,8090
+      +217 t_x(292710,0),8091 +85 t_x(292716,0),8093 +73.9312977099237 t_x(292735,47)GL4W04M,8094 +13.5 t_x(292739,0),8095
+      +98 t_x(292762,0),8097 +17 t_x(292778,0),8098 +38 t_x(292783,0),8099 +806.010555946517 t_x(292791,521)EGPFA04,8100
+      +2124.15382290722 t_x(292796,1763)LCES004,8101 +242.5 t_x(292801,0),8102 +154.5 t_x(292837,0),8104
+      +153 t_x(292872,0),8105 +162 t_x(292917,0),8106 +23.5 t_x(292934,0),8107 +1255.90554414784 t_x(292940,1048)EDGG704,8108
+      +20 t_x(292946,0),8109 +64 t_x(292991,0),8110 +7 t_x(293036,0),8111 +58.3153153153153 t_x(293050,25)RQXU04E,8112
+      +361.054794520548 t_x(293070,284)RNS04M,8113 +217.942779291553 t_x(293071,159)RASI04M,8114 +325.5 t_x(293074,0),8116
+      +45.5 t_x(293090,0),8117 +322.310559006211 t_x(293092,20)RASI04M,8118 +55 t_x(293132,0),8119 +75.5 t_x(293146,0),8120
+      +58 t_x(293150,0),8121 +45.5 t_x(293166,0),8122 +66 t_x(293191,0),8123 +22.5 t_x(293241,0),8124
+      +333.5 t_x(293252,0),8125 +111.5 t_x(293300,0),8126 +20 t_x(293371,0),8128 +79.5 t_x(293416,0),8129
+      +78.5 t_x(293429,0),8130 +252.892781316348 t_x(293430,128)RQXU04E,8131 +21 t_x(293451,0),8132 +92 t_x(293491,92)RVKWS04,8133
+      +474.5 t_x(293498,0),8134 +221 t_x(293520,0),8135 +54.6 t_x(293531,21)GL4W04M,8136 +203 t_x(293533,0),8137
+      +126.738866396761 t_x(293537,40)KFZ4404M,8138 +927.225554889022 t_x(293539,559)RVKWU04M,8139 +201 t_x(293549,0),8140
+      +108.925925925926 t_x(293566,20)RNI04M,8141 +10.5 t_x(293569,0),8142 +119 t_x(293571,0),8143 +61.3865979381443 t_x(293585,50)YB3EH04A,8144
+      +1067.02769535114 t_x(293587,476)LCES004,8145 +34 t_x(293601,0),8146 +42 t_x(293621,0),8147 +137 t_x(293622,0),8148
+      +783.739411342426 t_x(293650,493)EGPFA04,8150 +222.952153110048 t_x(293680,108)LELVL104,8151 +1639.020010005 t_x(293710,1599)EDGG704,8152
+      +806.010555946517 t_x(293718,521)EGPFA04,8153 +10 t_x(293737,0),8154 +137.5 t_x(293790,0),8155 +356.5 t_x(293802,0),8156
+      +247 t_x(293804,0),8157 +16 t_x(293817,0),8158 +87.5 t_x(293879,0),8159 +47 t_x(293880,0),8160 +90 t_x(293894,0),8161
+      +32.5 t_x(293898,0),8162 +14 t_x(293909,0),8163 +178.5 t_x(293964,0),8164 +13 t_x(293986,0),8165
+      +94.5 t_x(294005,0),8166 +52 t_x(294010,0),8167 +295.5 t_x(294025,0),8168 +100 t_x(294030,0),8169
+      +145.5 t_x(294048,0),8170 +189 t_x(294056,0),8171 +544.609004739337 t_x(294089,190)LEMDAT04,8172
+      +233 t_x(294111,0),8173 +838.5 t_x(294112,0),8174 +12.5 t_x(294125,0),8175 +302.5 t_x(294133,0),8177
+      +232 t_x(294164,0),8178 +420.5 t_x(294193,0),8179 +743.960054163846 t_x(294200,127)RQXSI04E,8180
+      +267 t_x(294211,0),8181 +39 t_x(294362,0),8182 +116 t_x(294365,0),8183 +252.361169102296 t_x(294370,111)KSPE104D,8184
+      +138.5 t_x(294406,0),8185 +677.313432835821 t_x(294433,140)RVKWU04M,8187 +214.976839237057 t_x(294442,152)LOVN1504,8188
+      +291 t_x(294449,0),8189 +422 t_x(294460,0),8190 +118 t_x(294473,0),8191 +24 t_x(294490,0),8192 +168.692810457516 t_x(294500,98)RASI04M,8193
+      +61 t_x(294501,0),8194 +379 t_x(294546,0),8195 +301 t_x(294556,0),8196 +342 t_x(294560,0),8197 +59 t_x(294603,0),8198
+      +132.620754716981 t_x(294610,8)RQXU04E,8199 +116.5 t_x(294633,0),8201 +54.5 t_x(294637,0),8202 +100.5 t_x(294656,0),8203
+      +491 t_x(294672,0),8204 +115.5 t_x(294674,0),8205 +144.5 t_x(294685,0),8206 +34.5 t_x(294752,0),8208
+      +416.5 t_x(294756,0),8209 +85.6797385620915 t_x(294779,53)RNS04M,8210 +231 t_x(294791,0),8211 +1136.61184210526 t_x(294807,1070)LCES004M,8212
+      +319 t_x(294815,0),8213 +13.5 t_x(294841,0),8214 +150.709219858156 t_x(294845,74)KFZ4404M,8215 +118.5 t_x(294847,0),8216
+      +247 t_x(294876,0),8217 +428.5 t_x(294899,0),8218 +28.5 t_x(294900,0),8219 +139.045627376426 t_x(294912,63)RNS04M,8220
+      +96 t_x(294913,0),8221 +1240.91860996799 t_x(294925,803)RVKWU04M,8222 +160.625 t_x(294950,20)RNS04M,8225
+      +330.644736842105 t_x(294986,180)LGKFN04,8226 +25 t_x(294997,0),8228 +175 t_x(295005,0),8229 +63 t_x(295023,0),8231
+      +282.766590389016 t_x(295034,237)RNS04M,8232 +428 t_x(295047,0),8233 +234.189887640449 t_x(295116,102)RQXU04E,8235
+      +9 t_x(295157,0),8237 +16 t_x(295162,16)RVKWS04,8238 +182.512328767123 t_x(295168,3)BR204M,8239
+      +23.5 t_x(295205,0),8240 +320.5 t_x(295231,0),8241 +257.5 t_x(295273,0),8242 +310 t_x(295274,0),8243
+      +181 t_x(295288,0),8245 +150.5 t_x(295292,0),8246 +176.5 t_x(295298,0),8248 +26.5 t_x(295308,0),8249
+      +39 t_x(295333,0),8250 +1175.63539192399 t_x(295339,720)RVKWU04M,8251 +980.793659942363 t_x(295343,627)RVKWU04M,8252
+      +61.5 t_x(295369,0),8253 +378.5 t_x(295371,0),8254 +205.5 t_x(295372,0),8255 +324 t_x(295407,0),8257
+      +196.5 t_x(295413,0),8258 +80.5 t_x(295448,0),8259 +1002.13611111111 t_x(295456,789)RVKWU04M,8260
+      +4.5 t_x(295463,0),8262 +3.5 t_x(295496,0),8263 +612 t_x(295497,0),8264 +123.5 t_x(295501,0),8265
+      +1136.23100092678 t_x(295503,497)RVKWU04M,8266 +11.5 t_x(295511,0),8267 +154 t_x(295516,0),8268
+      +231.001082251082 t_x(295519,1)YB3EH04A,8269 +53 t_x(295521,0),8270 +284.057344064386 t_x(295522,188)PMXX04M,8271
+      +183.5 t_x(295550,0),8272 +3 t_x(295569,0),8273 +86 t_x(295594,0),8275 +102.5 t_x(295595,0),8276
+      +304.338028169014 t_x(295609,152)RASI04M,8277 +1123.58940397351 t_x(295620,888)RVKWU04M,8278 +21.5 t_x(295634,0),8279
+      +150.5 t_x(295688,0),8280 +142.491134751773 t_x(295691,29)RMZU04,8281 +83 t_x(295708,0),8282 +651.919207317073 t_x(295711,561)LGAVA04,8283
+      +1209.58419465978 t_x(295723,475)RVKWU04M,8284 +200.5 t_x(295728,0),8285 +205.851581508516 t_x(295730,17)LEMDAT04,8286
+      +213 t_x(295732,0),8287 +181 t_x(295733,0),8288 +504.621349446123 t_x(295734,127)LEMDAT04,8289 +128.421810699588 t_x(295747,58)YB3EH04A,8290
+      +387 t_x(295752,0),8291 +512.741550695825 t_x(295754,140)LEMDAT04,8292 +34 t_x(295761,0),8293 +336 t_x(295790,0),8294
+      +699.113905325444 t_x(295794,250)LEMDAT04,8295 +88 t_x(295795,0),8296 +17 t_x(295817,0),8298 +428.938489646772 t_x(295819,174)RVKWU04M,8299
+      +423 t_x(295822,0),8300 +71 t_x(295850,0),8301 +191 t_x(295862,0),8302 +115 t_x(295870,0),8303 +93.5 t_x(295877,0),8305
+      +218 t_x(295885,0),8306 +957.5 t_x(295886,0),8307 +16 t_x(295887,0),8308 +553.292602996255 t_x(295893,203)LEMDAT04,8309
+      +64 t_x(295905,0),8310 +65.5 t_x(295912,0),8311 +357.5 t_x(295915,0),8312 +24 t_x(295920,0),8313
+      +104 t_x(295923,0),8314 +161.5 t_x(295927,0),8315 +120.106382978723 t_x(295932,35)RNS04M,8316 +1.5 t_x(295939,0),8317
+      +36.5 t_x(295942,0),8319 +213.5 t_x(295952,0),8320 +23.5 t_x(295961,0),8321 +172.935064935065 t_x(295980,108)RNS04M,8322
+      +21 t_x(296022,0),8323 +70.4306569343066 t_x(296031,23)MM204,8324 +190.5 t_x(296039,0),8325 +275.61773255814 t_x(296104,267)KFUL1U04,8327
+      +183.5 t_x(296131,0),8328 +355.5 t_x(296145,0),8329 +33 t_x(296155,0),8331 +105.5 t_x(296158,0),8332
+      +547.5 t_x(296164,0),8333 +223.5 t_x(296180,0),8334 +14.5 t_x(296209,0),8335 +184.625423728814 t_x(296212,148)KSLN04A,8336
+      +112 t_x(296238,0),8337 +3 t_x(296248,0),8338 +118 t_x(296289,0),8339 +279 t_x(296307,0),8341 +224.5 t_x(296337,0),8344
+      +134 t_x(296350,0),8345 +470.388960205392 t_x(296365,355)LGAVA04,8346 +190.264900662252 t_x(296392,154)KSLN04A,8347
+      +65 t_x(296401,0),8349 +184 t_x(296406,0),8350 +99.6604278074866 t_x(296407,48)YB3EH04A,8351 +53 t_x(296463,0),8352
+      +55.5 t_x(296465,0),8353 +691.017727930535 t_x(296473,7)LCES004,8354 +174.329971181556 t_x(296477,24)YB3EH04A,8355
+      +138.60147601476 t_x(296521,41)KFUL1U04,8356 +111.497706422018 t_x(296550,33)YB3EH04A,8357 +211 t_x(296563,0),8358
+      +170.5 t_x(296565,0),8359 +155.5 t_x(296585,0),8360 +79.5 t_x(296635,0),8361 +165 t_x(296640,0),8362
+      +57.5 t_x(296641,0),8363 +121 t_x(296668,0),8365 +2 t_x(296721,0),8367 +806.124233128834 t_x(296754,634)LGKFN04,8368
+      +315 t_x(296755,0),8369 +83.5 t_x(296792,0),8370 +48.5 t_x(296824,0),8371 +174 t_x(296840,0),8372
+      +56.5 t_x(296850,0),8373 +12.5 t_x(296851,0),8374 +93.5668449197861 t_x(296857,5)BR204M,8375 +44.5 t_x(296864,0),8376
+      +186 t_x(296878,0),8377 +33 t_x(296918,0),8378 +629.931506849315 t_x(296922,153)LGKFN04,8379 +226.377551020408 t_x(296928,72)LGIRA04,8380
+      +157 t_x(296939,0),8381 +100 t_x(296955,0),8382 +25.16 t_x(296978,4)YB3EH04A,8383 +58.5 t_x(297011,0),8384
+      +127.00622406639 t_x(297037,56)LEBAS04A,8386 +241.086956521739 t_x(297057,168)KCHI104M,8387 +85 t_x(297076,0),8389
+      +44 t_x(297079,0),8390 +500 t_x(297087,0),8392 +446 t_x(297113,0),8393 +56.5 t_x(297129,0),8394
+      +191.255905511811 t_x(297145,24)LOVN1504,8395 +823.146258503401 t_x(297157,654)LGKFN04,8396 +36 t_x(297158,0),8397
+      +49 t_x(297228,0),8400 +353.907355021216 t_x(297232,24)RNI04M,8401 +237.369402985075 t_x(297288,171)YB3EH04A,8403
+      +124.5 t_x(297293,0),8404 +151 t_x(297350,0),8406 +240 t_x(297362,0),8407 +197.5 t_x(297370,0),8408
+      +96 t_x(297393,0),8410 +81.5 t_x(297398,0),8411 +112.5 t_x(297403,0),8412 +155 t_x(297407,0),8413
+      +112 t_x(297424,0),8414 +375.176176890157 t_x(297427,186)RMZSI04,8415 +542.5 t_x(297433,0),8416
+      +112.881720430108 t_x(297436,86)FUJ04M,8417 +118 t_x(297482,0),8418 +517.821052631579 t_x(297500,393)LEBAS04A,8419
+      +683.5 t_x(297505,0),8420 +178.5 t_x(297519,0),8421 +561 t_x(297546,0),8422 +142 t_x(297571,0),8423
+      +866.495889606577 t_x(297572,226)RVKWU04M,8424 +596 t_x(297613,0),8425 +1174.92003948667 t_x(297616,810)LGSRA04,8426
+      +84 t_x(297679,0),8427 +704.647846889952 t_x(297680,617)RMZSI04,8428 +28 t_x(297682,0),8429 +394.439588688946 t_x(297702,92)RMZSI04,8430
+      +10 t_x(297708,10)KFZ4404M,8431 +24.5 t_x(297721,0),8432 +152 t_x(297726,0),8433 +389.5 t_x(297744,0),8434
+      +134.5 t_x(297762,0),8435 +40.5 t_x(297773,0),8436 +189.631926121372 t_x(297781,10)YB3EH04A,8437
+      +143 t_x(297827,0),8438 +145.5 t_x(297851,0),8439 +276.842401500938 t_x(297904,105)LOVN1504,8440
+      +49 t_x(297922,0),8441 +500 t_x(297929,0),8442 +7.5 t_x(297958,0),8443 +208 t_x(297974,0),8444 +209.5 t_x(298009,0),8445
+      +76.5 t_x(298090,0),8448 +186 t_x(298114,0),8449 +236 t_x(298116,0),8450 +113 t_x(298171,0),8452
+      +33.5 t_x(298177,0),8453 +187.938547486034 t_x(298183,80)YB3EH04A,8454 +114 t_x(298212,0),8455 +73 t_x(298218,0),8456
+      +83.5 t_x(298237,0),8457 +197.5 t_x(298246,0),8458 +356.186009538951 t_x(298249,229)RNS04M,8459
+      +105.5 t_x(298297,0),8460 +4.5 t_x(298300,0),8461 +126.5 t_x(298306,0),8462 +281.571936056838 t_x(298321,9)LEBAS04A,8463
+      +186.533512064343 t_x(298333,5)KSPE104D,8464 +391.5 t_x(298368,0),8465 +94.5 t_x(298378,0),8466
+      +244 t_x(298384,0),8467 +234 t_x(298397,0),8468 +758.563506261181 t_x(298402,668)LCES004M,8469 +706.345195729537 t_x(298426,693)LCES004M,8470
+      +1563.663456909 t_x(298434,1477)LCES004,8471 +483.065326633166 t_x(298477,368)RMZSI04,8473 +191 t_x(298480,0),8474
+      +70.5 t_x(298501,0),8476 +178.942253521127 t_x(298502,32)YB3EH04A,8477 +5 t_x(298503,0),8478 +1678.52928942808 t_x(298528,1167)LCES004,8479
+      +98 t_x(298564,0),8480 +457 t_x(298588,0),8481 +158 t_x(298592,0),8482 +211.5 t_x(298619,0),8483
+      +689.5 t_x(298646,0),8484 +88.9774011299435 t_x(298660,13)KCHI104M,8485 +161.5 t_x(298706,0),8486
+      +151 t_x(298715,0),8488 +205.465601965602 t_x(300045,40)KSPE104D,8489 +374 t_x(300064,0),8490 +15 t_x(300072,15)KSLN04A,8491
+      +330 t_x(300133,0),8492 +629 t_x(300146,0),8494 +24 t_x(300185,0),8495 +261 t_x(300204,0),8496 +23 t_x(300231,0),8497
+      +5.5 t_x(300237,0),8499 +264.905844155844 t_x(300256,177)LOVN1504,8500 +212.179775280899 t_x(300287,156)RNS04M,8501
+      +33 t_x(300290,0),8502 +312.5 t_x(300332,0),8503 +90 t_x(300414,0),8504 +134 t_x(300421,0),8505
+      +121 t_x(300422,0),8506 +13 t_x(300424,0),8507 +162 t_x(300428,0),8508 +322.5 t_x(300430,0),8509
+      +1626.35148285449 t_x(300445,1537)LCES004,8510 +141.5 t_x(300487,0),8511 +489.998754669988 t_x(300504,377)LGKFN04,8512
+      +250 t_x(300521,0),8513 +218.448275862069 t_x(300538,112)KSPE104D,8514 +94.5 t_x(300571,0),8515
+      +147.5 t_x(300582,0),8516 +181.5 t_x(300590,0),8517 +1748.18002155947 t_x(300621,1409)LCES004,8518
+      +847.468481375358 t_x(300666,646)LCES004,8519 +134 t_x(300727,0),8520 +155.44966442953 t_x(300750,62)EG11G04M,8521
+      +585.625 t_x(300786,570)LCES004M,8524 +1052.70530726257 t_x(300815,982)LCES004M,8525 +323.5 t_x(300850,0),8526
+      +12 t_x(300851,0),8527 +248.980186480186 t_x(300885,172)RMZSI04,8528 +135 t_x(300896,0),8529 +158.2 t_x(300931,21)KSPE104D,8530
+      +418.80625 t_x(300964,291)LGKFN04,8532 +102.560975609756 t_x(301010,5)RNS04M,8533 +296.098305084746 t_x(301041,36)BKED1204,8535
+      +966.585365853659 t_x(301058,930)LCES004M,8536 +146 t_x(301059,0),8537 +595.267441860465 t_x(301070,588)EDGG704,8538
+      +701.328928571429 t_x(301074,61)LGKFN04,8539 +610.512123745819 t_x(301088,173)LEMDAT04,8540 +792.096774193548 t_x(301139,780)LCES004M,8542
+      +207.036549707602 t_x(301145,157)YB3EH04A,8543 +357.5 t_x(301219,0),8544 +35.5 t_x(301285,0),8545
+      +364 t_x(301287,0),8546 +149.5 t_x(301299,0),8547 +20.5 t_x(301329,0),8548 +1124.47368421053 t_x(301342,960)LCES004M,8549
+      +28.5 t_x(301346,0),8550 +76.0822368421053 t_x(301353,5)KSPE104D,8551 +163.5 t_x(301367,0),8552
+      +295.621442125237 t_x(301391,184)RMZSI04,8553 +311.374570446735 t_x(301417,154)LGKFN04,8554 +382.257328990228 t_x(301420,304)LELVL104,8555
+      +120.760775862069 t_x(301461,47)YB3EH04A,8556 +557.616236162362 t_x(301477,184)MRAE04,8557 +834.412101143889 t_x(301501,114)LCES004,8559
+      +1.5 t_x(301540,0),8560 +352.5 t_x(301590,0),8561 +257 t_x(301601,0),8562 +135.444444444444 t_x(301687,115)LEBAS04A,8563
+      +97.5 t_x(301707,0),8564 +1279.66506890354 t_x(301709,1219)LCES004M,8565 +674.5 t_x(301721,0),8566
+      +620 t_x(301727,0),8567 +27 t_x(301749,27)KSLN04A,8568 +57.5 t_x(301757,0),8569 +102 t_x(301785,0),8571
+      +46.4402173913044 t_x(301815,9)GL4W04M,8572 +37.5 t_x(301819,0),8573 +142.5 t_x(301888,0),8574 +891.201852891634 t_x(301968,50)EG11G04M,8575
+      +851 t_x(302060,0),8576 +126.5 t_x(302096,0),8578 +196.5 t_x(302136,0),8579 +160 t_x(302179,0),8580
+      +9 t_x(302180,0),8581 +362.302876480541 t_x(302224,281)LELVL104,8582 +20.5 t_x(302247,0),8583 +55.5 t_x(302262,0),8584
+      +0.5 t_x(302300,0),8585 +242.5 t_x(302310,0),8586 +24 t_x(302341,0),8587 +767.60368043088 t_x(302365,685)RMZSI04,8589
+      +179.818481848185 t_x(302390,131)RMZSI04,8590 +146 t_x(302457,0),8591 +27 t_x(302470,0),8592 +240 t_x(302474,0),8593
+      +340 t_x(302531,0),8596 +98 t_x(302536,0),8597 +63 t_x(302552,0),8598 +56.5 t_x(302575,0),8599 +194.417525773196 t_x(302591,18)BKED1204,8600
+      +538.757674418605 t_x(302643,52)EG11G04M,8602 +864.002608695652 t_x(302661,72)EG11G04M,8604 +95.8108108108108 t_x(302665,35)GL34W04,8605
+      +161.939655172414 t_x(302670,146)RMZSI04,8606 +429 t_x(302686,0),8608 +553.806947608201 t_x(302741,449)RMZSI04,8610
+      +382.326666666667 t_x(302774,246)RMZSI04,8611 +212.432203389831 t_x(302830,70)RMZSI04,8614 +238.54343220339 t_x(302840,49)RMZU04,8615
+      +183 t_x(302940,0),8616 +738.046672828096 t_x(302944,653)RMZSI04,8617 +64 t_x(302970,0),8618 +621.20914696814 t_x(302986,512)LEBAS04A,8619
+      +110.5 t_x(303035,0),8622 +353.5 t_x(303061,0),8623 +170 t_x(303077,0),8624 +13.5 t_x(303139,0),8625
+      +490.794930875576 t_x(303152,314)LEBAS04A,8626 +383.60303030303 t_x(303156,266)EG11G04M,8627 +133.173076923077 t_x(303164,87)KSPE104D,8628
+      +230 t_x(303173,0),8629 +703.953488372093 t_x(303195,390)MRAE04,8631 +2074.37104211497 t_x(303203,1707)LCES004,8632
+      +265.490196078431 t_x(303209,224)LEBAS04A,8633 +31 t_x(303215,0),8634 +106 t_x(303224,0),8635 +398.398894154818 t_x(303227,322)LELVL104,8636
+      +558.92817679558 t_x(303235,186)EGPFA04,8637 +52 t_x(303247,0),8638 +40 t_x(303253,0),8639 +44 t_x(303270,0),8640
+      +82.6484848484848 t_x(303282,7)LEMDAT04,8641 +240 t_x(303297,0),8642 +739.219512195122 t_x(303314,60)EG11G04M,8643
+      +878.194867682438 t_x(303341,797)LCES004M,8644 +121.5 t_x(303409,0),8645 +521 t_x(303471,0),8646
+      +30 t_x(303476,0),8647 +458.899525316456 t_x(303485,425)LELVL104,8648 +119.53781512605 t_x(303503,16)KSLN04A,8649
+      +1939.01162790698 t_x(303506,1830)LCES004,8650 +528.386925795053 t_x(303517,420)RMZSI04,8651 +615.062146892655 t_x(303529,608)EDGG704,8652
+      +3555.77968103957 t_x(303534,3213)LGZAA04M,8653 +251.821663019694 t_x(303604,146)LELVL104,8654 +143.34008097166 t_x(303617,99)KSLN04A,8655
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+      +68 t_x(303979,0),8676 +537 t_x(303992,0),8677 +244.968831168831 t_x(304001,201)LEBAS04A,8678 +444.497950819672 t_x(304007,339)EG11G04M,8679
+      +182 t_x(304074,0),8681 +318.981481481481 t_x(304139,230)LELVL104,8683 +359.24574829932 t_x(304182,277)LELVL104,8684
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+      +136.5 t_x(306756,0),8798 +356.3129395218 t_x(306801,34)RMZU04,8799 +112.5 t_x(306846,0),8800 +212.010613207547 t_x(306862,3)KSAL1204,8801
+      +251.200836820084 t_x(306868,108)KSLN04A,8802 +236.205756929638 t_x(306922,40)LOVN1504,8803 +202.5 t_x(306995,0),8805
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+      +86.5 t_x(307441,0),8827 +333 t_x(307461,0),8828 +597.219557195572 t_x(307470,346)LGIRA04,8829 +2286.76840446863 t_x(307498,1944)LCES004,8831
+      +112 t_x(307547,0),8832 +72.5 t_x(307617,0),8833 +528 t_x(307626,0),8834 +236.755863539446 t_x(307658,46)RMZU04,8835
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+      +209.230769230769 t_x(307791,32)ZM56704,8839 +304 t_x(307805,0),8840 +22 t_x(307831,0),8841 +17.5 t_x(307833,0),8842
+      +264.5 t_x(307846,0),8843 +186 t_x(307860,0),8844 +177.59014084507 t_x(307878,8)KWUR1C04,8845 +1085.28402366864 t_x(307897,1052)LCES004M,8846
+      +149 t_x(307935,0),8847 +101 t_x(307961,0),8848 +171.648318042813 t_x(307985,73)RMZU04,8850 +609.122507122507 t_x(307990,602)EDGG704,8851
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+      +150.5 t_x(308239,0),8862 +220.844240837696 t_x(308248,151)YB3EH04A,8863 +1989.52243392747 t_x(308251,1536)LCES004,8864
+      +86.5 t_x(308268,0),8865 +86 t_x(308281,0),8866 +517.488741044012 t_x(308294,238)LGIRA04,8867 +157.358520900322 t_x(308308,34)YB3EH04A,8868
+      +697.775581395349 t_x(308325,369)LGKFN04,8869 +226.326666666667 t_x(308351,214)RMZSI04,8870 +4.5 t_x(308366,0),8871
+      +13.5 t_x(308386,0),8872 +266.5 t_x(308432,0),8874 +683.665083135392 t_x(308449,363)MRAE04,8875
+      +78.5 t_x(308482,0),8876 +427.785714285714 t_x(308485,330)LGIRA04,8877 +1819.64670138889 t_x(308582,1754)EDGG704,8879
+      +244.5 t_x(308593,0),8880 +91.5 t_x(308602,0),8881 +1265.04271991911 t_x(308619,1045)LGZAA04M,8882
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+      +27 t_x(309735,0),8929 +145.83676975945 t_x(309790,14)YB3EH04A,8930 +109.5 t_x(309822,0),8932 +161.5 t_x(309890,0),8933
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+      +74.5 t_x(311074,0),8966 +1348.18965517241 t_x(311108,1290)LCES004,8967 +146.01724137931 t_x(311119,90)RMZSI04,8968
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+      +1166 x(295508,1029)MRAEE04,24119.p +4136 x(296194,3252)MAB04,24120.p +246.024844720497 x(298006,234)RJIU04M,24121.p
+      +234.086956521739 x(296406,192)RJIU04M,24122.p +957 x(304258,840)$MEK04,24123.p +1744 x(304450,1560)$MEK04,24124.p
+      +1953 x(279690,1930)EGPFA04,24125.p +1397 x(302879,1220)MAB1204A,24126.p +619 x(289354,613)RJIU04M,24127.p
+      +194.31320754717 x(307726,181)GL34W04,24128.p +246 x(295850,230)RJIU04M,24129.p +215 x(293565,215)RNI04M,24130.p
+      +1391 x(308511,1312)MAB04,24131.p +1623 x(309959,1447)MRAEE04,24132.p +928 x(289863,921)ZM56704,24133.p
+      +451.478369384359 x(292050,426)RJIU04M,24134.p +2052 x(310674,1740)$MEK04,24135.p +1044 x(311151,998)MGY04,24136.p
+      +836.546758767269 x(306677,830)GL34W04,24137.p +657.998108448928 x(292569,644)RNI04M,24138.p +1374 x(263593,1250)LOVN1504,24139.p
+      +4584.68878312803 x(285241,4519)LGKFN04,24140.p +805 x(302361,787)MRAEE04,24141.p +4241 x(296194,3324)MAB04,24142.p
+      +516 x(286771,512)MYY04A,24143.p +798 x(302879,770)MGY04,24144.p +1038 x(295508,936)MRAEE04,24145.p
+      +190.128712871287 x(302301,153)GL34W04,24146.p +766.465600775194 x(306530,719)MGY04,24147.p +2193 x(304450,1883)MRAEE04,24148.p
+      +1472 x(310674,1324)MRAEE04,24149.p +298.03813559322 x(294541,242)RJIU04M,24150.p +490.734419263456 x(304422,441)MYY04A,24151.p
+      +1451 x(306499,1265)GL34W04,24152.p +865 x(304114,815)GL34W04,24153.p +1110 x(305585,1108)MYY04A,24154.p
+      +1123 x(309625,1078)MGY04,24155.p +699.072345390898 x(293126,681)RJIU04M,24156.p +1744 x(302879,1466)MAB1204A,24157.p
+      +2084 x(295508,1672)MGY04,24158.p +2259 x(302361,1849)$MEK04,24159.p +1017 x(289863,998)ZM56704,24160.p
+      +448.19593495935 x(290666,416)MAB04,24161.p +2059 x(302361,1710)MRAEE04,24162.p +1282 x(302879,1137)MAB1204A,24163.p
+      +586.778768233387 x(302361,586)MGY04,24164.p +1453 x(302879,1260)MYY04A,24165.p
+Subject to
+ slot(BKED1204,40800): +1 t_x(263329,0),31.o +1 t_x(301785,0),8571 <= +1
+ slot(BKED1204,40984): +1 t_x(301785,0),2656.o +1 t_x(284228,0),7708 <= +1
+ slot(BKED1204,41169): +1 t_x(284228,0),661.o +1 t_x(284738,0),7733 +1 x(263329,51)BKED1204,16800.p <= +1
+ slot(BKED1204,41353): +1 t_x(284738,164)BKED1204,701.o +1 t_x(301041,36)BKED1204,8535 <= +1
+ slot(BKED1204,41538): +1 t_x(301041,221)BKED1204,2577.o +1 t_x(291640,0),8042 <= +1
+ slot(BKED1204,41723): +1 t_x(291640,30)BKED1204,1459.o <= +1
+ slot(BKED1204,41907): <= +1
+ slot(BKED1204,42092): +1 t_x(301149,63)BKED1204,2590.o <= +1
+ slot(BKED1204,42276): +1 t_x(290849,0),1345.o <= +1
+ slot(BKED1204,42646): +1 t_x(295174,673)LELVU04,1951.o +1 t_x(289862,0),7929 +1 x(295174,250)BKED1204,9562.p
+  <= +1
+ slot(BKED1204,42830): +1 t_x(289862,61)BKED1204,1229.o +1 x(295174,378)LELVU04,11541.p +1 x(295174,434)BKED1204,13302.p
+  <= +1
+ slot(BKED1204,43015): +1 t_x(288999,156)$LEMDAT04,1136.o +1 x(288999,77)LEMDAT04,10637.p +1 x(295174,574)LELVU04,15187.p
+  <= +1
+ slot(BKED1204,43200): +1 t_x(306918,85)BKED1204,3157.o +1 t_x(290429,0),7959 <= +1
+ slot(BKED1204,43384): +1 t_x(290429,0),1293.o +1 t_x(292762,0),8097 <= +1
+ slot(BKED1204,43569): +1 t_x(292762,12)BKED1204,1604.o +1 t_x(292408,1)BKED1204,8075 <= +1
+ slot(BKED1204,43753): +1 t_x(292408,185)BKED1204,1552.o +1 t_x(302591,18)BKED1204,8600 <= +1
+ slot(BKED1204,43938): +1 t_x(302591,203)BKED1204,2728.o +1 t_x(295688,0),8280 <= +1
+ slot(BKED1204,44123): +1 t_x(295688,117)BKED1204,2047.o +1 t_x(297407,0),8413 <= +1
+ slot(BKED1204,44307): +1 t_x(307707,98)BKED1204,3234.o +1 t_x(301287,0),8546 +1 x(297407,125)BKED1204,10159.p
+  +1 x(295688,301)BKED1204,10562.p <= +1
+ slot(BKED1204,44492): +1 t_x(279006,227)BKED1204,279.o +1 t_x(303061,0),8623 +1 x(307707,283)BKED1204,11465.p
+  +1 x(297407,310)BKED1204,11507.p +1 x(301287,174)BKED1204,11607.p +1 x(295688,486)BKED1204,11644.p +1 x(296449,109)LELVU04,11809.p
+  +1 x(302591,757)BKED1204,11943.p <= +1
+ slot(BKED1204,44676): +1 t_x(297407,494)BKED1204,2331.o +1 x(296449,304)BKED1204,9745.p +1 x(301287,358)BKED1204,10259.p
+  +1 x(279006,411)BKED1204,10365.p +1 x(307707,467)BKED1204,13689.p <= +1
+ slot(BKED1204,44861): +1 t_x(301287,543)BKED1204,2603.o +1 x(263418,12)BKED1204,9618.p +1 x(279006,596)BKED1204,13567.p
+  +1 x(296449,404)LELVU04,15374.p <= +1
+ slot(BKED1204,45046): +1 t_x(296449,674)BKED1204,2190.o +1 t_x(287722,0),7841 +1 x(303061,153)BKED1204,10735.p
+  +1 x(263418,197)BKED1204,11828.p +1 x(301287,728)BKED1204,17112.p <= +1
+ slot(BKED1204,45230): +1 t_x(303061,337)BKED1204,2786.o +1 t_x(263613,0),7510 +1 x(287722,50)BKED1204,10534.p
+  +1 x(263418,381)BKED1204,13564.p +1 x(296449,797)LELVU04,13580.p <= +1
+ slot(BKED1204,45415): +1 t_x(287722,235)BKED1204,994.o +1 t_x(307441,0),8827 +1 x(263613,21)BKED1204,10726.p
+  +1 x(303061,522)BKED1204,15325.p +1 x(263418,566)BKED1204,15389.p <= +1
+ slot(BR204M,31800): +1 t_x(263330,0),32.o +1 x(292094,33)LELVL04M,10701.p <= +1
+ slot(BR204M,31890): +1 t_x(291019,0),1366.o +1 x(292094,79)BR204M,18437.p <= +1
+ slot(BR204M,31981): +1 t_x(292094,136)LELVL04M,1507.o +1 x(294910,5)RFBRT04M,13904.p <= +1
+ slot(BR204M,32072): +1 t_x(292217,0),1527.o +1 x(292094,240)LELVL04M,19702.p <= +1
+ slot(BR204M,32162): +1 t_x(294910,0),1905.o +1 x(292094,343)LELVL04M,16044.p <= +1
+ slot(BR204M,32253): +1 x(263206,1352)BR204M,16645.p <= +1
+ slot(BR204M,32344): +1 t_x(289049,0),1142.o +1 x(291019,64)BR204M,14513.p <= +1
+ slot(BR204M,32435): +1 t_x(263107,22)BR204M,12.o +1 x(289049,35)BR204M,16967.p +1 x(291019,155)BR204M,18327.p
+  <= +1
+ slot(BR204M,32525): +1 t_x(284797,0),704.o +1 t_x(296857,5)BR204M,8375 <= +1
+ slot(BR204M,32616): +1 t_x(290015,13)YD5WH04M,1250.o +1 t_x(297398,0),8411 +1 x(296857,96)BR204M,10674.p
+  +1 x(290015,68)YD5WH04M,16944.p <= +1
+ slot(BR204M,32707): +1 t_x(296857,187)BR204M,2240.o +1 t_x(289490,0),7916 +1 x(290015,124)BR204M,10650.p
+  <= +1
+ slot(BR204M,32798): +1 t_x(297398,73)BR204M,2328.o +1 t_x(295168,3)BR204M,8239 +1 x(284797,30)YB3EH04E,11687.p
+  +1 x(289490,34)BR204M,11968.p +1 x(290015,177)YD5WH04M,12006.p +1 x(290015,215)BR204M,15477.p +1 x(290015,231)YD5WH04M,23295.p
+  <= +1
+ slot(BR204M,32888): +1 t_x(290924,0),1354.o +1 t_x(296878,0),8377 +1 x(284797,127)BR204M,13585.p +1 x(289490,124)BR204M,13652.p
+  +1 x(295168,93)BR204M,13678.p +1 x(297398,163)BR204M,13750.p +1 x(290015,286)YD5WH04M,13932.p <= +1
+ slot(BR204M,32979): +1 t_x(289490,215)BR204M,1194.o +1 x(284797,180)YB3EH04E,9707.p +1 x(296878,9)BR204M,10066.p
+  +1 x(290924,98)BR204M,10096.p +1 x(295168,184)BR204M,10482.p +1 x(291019,699)BR204M,16157.p <= +1
+ slot(BR204M,33070): +1 t_x(295168,275)BR204M,1950.o +1 t_x(297350,0),8406 +1 x(287195,18)BR204M,9600.p
+  +1 x(296878,100)BR204M,11928.p +1 x(290924,189)BR204M,12013.p +1 x(284797,309)BR204M,15055.p +1 x(284797,280)YB3EH04E,16658.p
+  +1 x(290015,449)YD5WH04M,21717.p <= +1
+ slot(BR204M,33160): +1 t_x(296878,190)BR204M,2243.o +1 t_x(303900,0),8671 +1 x(300281,11)BR204M,13759.p
+  +1 x(287195,108)BR204M,13873.p <= +1
+ slot(BR204M,33251): +1 t_x(295891,0),2088.o +1 x(300281,102)BR204M,11847.p +1 x(287195,199)BR204M,11949.p
+  <= +1
+ slot(BR204M,33342): +1 t_x(300281,11)BR204M,2510.o +1 x(292446,9)BR204M,10255.p +1 x(287195,253)RFBRT04M,15328.p
+  <= +1
+ slot(BR204M,33433): +1 t_x(297350,0),2317.o +1 x(292446,100)BR204M,11844.p +1 x(287195,359)RFBRT04M,16904.p
+  +1 x(284797,630)YB3EH04E,18364.p +1 x(295891,143)BR204M,18439.p +1 x(284797,672)BR204M,19419.p <= +1
+ slot(BR204M,33523): +1 t_x(287195,464)RFBRT04M,934.o +1 x(297350,29)BR204M,13547.p +1 x(292446,190)BR204M,13587.p
+  +1 x(295891,233)BR204M,13677.p +1 x(284797,730)YB3EH04E,20550.p +1 x(284797,762)BR204M,21406.p +1 x(284797,830)YB3EH04E,22314.p
+  <= +1
+ slot(BR204M,33614): +1 t_x(303900,29)BR204M,2875.o +1 t_x(297424,0),8414 +1 x(297350,120)BR204M,15457.p
+  <= +1
+ slot(BR204M,33705): +1 t_x(286712,0),873.o +1 t_x(284372,0),7722 +1 x(303900,120)BR204M,10351.p <= +1
+ slot(BR204M,33796): +1 t_x(292446,281)BR204M,1559.o +1 t_x(295298,0),8248 +1 x(297424,43)BR204M,10266.p
+  +1 x(298093,1)RFBRT04M,10356.p <= +1
+ slot(BR204M,33886): +1 t_x(297424,133)BR204M,2333.o +1 t_x(298009,0),8445 +1 x(298093,76)BR204M,11374.p
+  +1 x(284372,3)BR204M,16984.p <= +1
+ slot(BR204M,33977): +1 t_x(284372,94)BR204M,681.o +1 x(286712,54)RFBRT04M,10304.p +1 x(297424,224)BR204M,12377.p
+  <= +1
+ slot(BR204M,34068): +1 t_x(295298,81)BR204M,1973.o +1 x(298009,56)BR204M,10369.p +1 x(286712,156)BR204M,12156.p
+  <= +1
+ slot(BR204M,34159): +1 t_x(298093,0),2403.o +1 x(298009,147)BR204M,12205.p +1 x(295298,172)BR204M,12232.p
+  <= +1
+ slot(BR204M,34249): +1 t_x(298009,237)BR204M,2394.o +1 t_x(295708,0),8282 <= +1
+ slot(BR204M,34340): +1 t_x(295708,0),2050.o +1 t_x(288838,0),7888 <= +1
+ slot(BR204M,34431): +1 t_x(298005,0),2392.o +1 x(295708,76)BR204M,10787.p <= +1
+ slot(BR204M,34521): +1 t_x(288838,83)BR204M,1115.o <= +1
+ slot(BR204M,34612): <= +1
+ slot(BR204M,34703): <= +1
+ slot(BR204M,34794): <= +1
+ slot(BR204M,34884): +1 t_x(289932,0),1239.o <= +1
+ slot(BR204M,34975): +1 t_x(290832,0),1344.o <= +1
+ slot(BR204M,35066): +1 t_x(291320,0),1414.o <= +1
+ slot(BR204M,35247): +1 t_x(294231,0),1808.o <= +1
+ slot(BR204M,35338): +1 t_x(296240,0),2156.o <= +1
+ slot(BR204M,35429): +1 t_x(287051,0),916.o <= +1
+ slot(BR404M,36675): +1 t_x(285718,0),787.o +1 t_x(285724,36)BR404M,7769 +1 x(293521,910)RNI04M,18982.p
+  <= +1
+ slot(BR404M,36750): +1 t_x(285724,111)BR404M,789.o +1 t_x(294418,0),8186 <= +1
+ slot(BR404M,36825): +1 t_x(294418,0),1821.o +1 t_x(294938,0),8224 +1 x(293521,1081)BR404M,17429.p <= +1
+ slot(BR404M,36900): +1 t_x(294531,0),1839.o +1 x(285718,5)BR404M,10314.p <= +1
+ slot(BR404M,36975): +1 t_x(294938,0),1910.o <= +1
+ slot(BR404M,37050): +1 x(285718,139)LELVL04M,12307.p +1 x(285718,155)BR404M,14006.p <= +1
+ slot(BR404M,37125): +1 x(293521,1356)RJIU04M,21356.p <= +1
+ slot(BR404M,37200): +1 t_x(277445,0),215.o +1 t_x(297393,0),8410 +1 x(294531,6)BR404M,16133.p <= +1
+ slot(BR404M,37275): +1 t_x(288992,0),1135.o +1 x(294531,69)RNI04M,13790.p <= +1
+ slot(BR404M,37350): +1 t_x(293468,0),1695.o +1 x(294531,156)BR404M,14060.p +1 x(295809,77)BR404M,16187.p
+  <= +1
+ slot(BR404M,37425): +1 t_x(293889,0),1759.o +1 x(293468,24)RJIU04M,10831.p <= +1
+ slot(BR404M,37575): +1 t_x(297393,0),2327.o +1 x(302356,113)BR404M,9420.p <= +1
+ slot(BR404M,37650): +1 t_x(295809,321)RNS04M,2071.o +1 x(297393,42)BR404M,11179.p +1 x(277445,47)BR404M,11188.p
+  +1 x(302356,188)BR404M,11201.p +1 x(293468,187)BR404M,12594.p +1 x(288992,59)RJIU04M,15896.p +1 x(288992,14)BR404M,21661.p
+  <= +1
+ slot(BR404M,37800): +1 t_x(292688,0),1591.o +1 x(294940,188)BR404M,9205.p +1 x(293889,43)RJIU04M,9670.p
+  +1 x(297393,192)BR404M,12957.p +1 x(302356,338)BR404M,12990.p +1 x(277445,197)BR404M,12992.p +1 x(293889,98)BR404M,23419.p
+  <= +1
+ slot(BR404M,37875): +1 t_x(290076,0),1259.o +1 t_x(294164,0),8178 +1 x(294940,263)BR404M,11104.p +1 x(297393,267)BR404M,16475.p
+  +1 x(277445,263)YD5WH04M,16546.p +1 x(292688,7)BR404M,19603.p +1 x(293889,173)BR404M,21639.p <= +1
+ slot(BR404M,37950): +1 t_x(290574,0),1317.o +1 t_x(285792,0),7773 +1 x(292688,82)BR404M,14739.p +1 x(297393,342)BR404M,14796.p
+  +1 x(302356,488)BR404M,14840.p +1 x(277445,317)YD5WH04M,14861.p +1 x(294164,14)BR404M,19761.p <= +1
+ slot(BR404M,38025): +1 t_x(291887,19)YD5WH04M,1484.o +1 t_x(294449,0),8189 +1 x(294940,396)RNS04M,12848.p
+  +1 x(294164,89)BR404M,15104.p +1 x(285792,69)BR404M,15561.p +1 x(291887,128)YD5WH04M,23615.p <= +1
+ slot(BR404M,38100): +1 t_x(292245,0),1531.o +1 x(297596,19)LELVL04M,9496.p +1 x(285792,144)BR404M,9934.p
+  +1 x(294449,57)BR404M,9975.p +1 x(291887,220)BR404M,10178.p +1 x(294164,164)BR404M,10635.p +1 x(295809,821)RNS04M,13276.p
+  <= +1
+ slot(BR404M,38175): +1 t_x(294164,239)BR404M,1804.o +1 x(293889,473)BR404M,10834.p +1 x(297596,122)LELVL04M,11436.p
+  +1 x(292245,266)LELVL04M,11498.p +1 x(285792,219)BR404M,11848.p +1 x(294449,132)BR404M,11857.p +1 x(295809,902)BR404M,14234.p
+  <= +1
+ slot(BR404M,38325): +1 t_x(293534,0),1708.o +1 x(297596,225)LELVL04M,13223.p +1 x(294449,282)BR404M,13643.p
+  +1 x(285792,369)BR404M,13683.p +1 x(294164,389)BR404M,13725.p +1 x(292245,370)LELVL04M,23683.p <= +1
+ slot(BR404M,38400): +1 t_x(302356,938)BR404M,2703.o +1 t_x(291013,0),7994 +1 x(290076,6)RJIU04M,9601.p
+  +1 x(290574,30)BR404M,9897.p +1 x(285792,444)BR404M,17973.p +1 x(294449,357)BR404M,17984.p +1 x(297596,329)LELVL04M,17987.p
+  +1 x(294164,464)BR404M,17992.p +1 x(294940,788)BR404M,18112.p +1 x(295809,1121)RNS04M,18187.p +1 x(292688,532)BR404M,18206.p
+  <= +1
+ slot(BR404M,38475): +1 t_x(285792,519)BR404M,796.o +1 t_x(296337,0),8344 +1 x(290574,88)RJIU04M,10830.p
+  +1 x(290076,94)RJIU04M,10835.p +1 x(297596,422)BR404M,15012.p +1 x(294940,863)BR404M,15088.p +1 x(294449,432)BR404M,15469.p
+  +1 x(294164,539)BR404M,21732.p <= +1
+ slot(BR404M,38550): +1 t_x(294449,507)BR404M,1826.o +1 x(292245,658)RJIU04M,16039.p +1 x(292152,137)BR404M,16079.p
+  +1 x(293534,555)RJIU04M,16107.p +1 x(292688,682)BR404M,16376.p +1 x(302356,1088)BR404M,16460.p +1 x(297596,497)BR404M,16564.p
+  +1 x(285792,594)BR404M,16578.p +1 x(294164,614)BR404M,16612.p +1 x(294940,938)BR404M,16703.p +1 x(290076,175)BR404M,23757.p
+  +1 x(290574,175)RJIU04M,23758.p <= +1
+ slot(BR404M,38625): +1 t_x(292152,0),1516.o +1 x(297335,15)BR404M,9443.p +1 x(297596,535)LELVL04M,19631.p
+  +1 x(294449,582)BR404M,19711.p +1 x(294940,996)RNS04M,23285.p +1 x(290076,250)BR404M,24064.p +1 x(290574,255)BR404M,24068.p
+  <= +1
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+  +1 x(290574,330)BR404M,23476.p <= +1
+ slot(BR404M,38775): +1 t_x(296337,0),2173.o +1 x(288693,25)BR404M,9124.p +1 x(291013,72)BR404M,19401.p
+  +1 x(292152,362)BR404M,19451.p +1 x(294940,1163)BR404M,22812.p +1 x(297596,722)BR404M,23850.p +1 x(294449,732)BR404M,23902.p
+  +1 x(290574,405)BR404M,23953.p <= +1
+ slot(BR404M,38850): +1 t_x(294940,1238)BR404M,1911.o +1 x(296337,74)BR404M,16545.p +1 x(291013,147)BR404M,22931.p
+  +1 x(297335,232)RJIU04M,23883.p +1 x(290076,445)RJIU04M,23949.p <= +1
+ slot(BR404M,38925): +1 t_x(287544,3)BR404M,978.o +1 x(297335,315)BR404M,11455.p +1 x(293534,961)BR404M,12544.p
+  +1 x(292152,490)LELVL04M,20630.p +1 x(291013,222)BR404M,21513.p +1 x(296337,149)BR404M,21560.p <= +1
+ slot(BR404M,39000): +1 t_x(292808,22)RJIU04M,1612.o +1 t_x(302136,0),8579 +1 x(288693,230)RJIU04M,10842.p
+  +1 x(290574,614)RJIU04M,12539.p +1 x(290076,620)RJIU04M,12546.p +1 x(293889,1272)RJIU04M,12586.p +1 x(292245,1092)LELVL04M,12948.p
+  +1 x(297335,390)BR404M,13259.p +1 x(296337,224)BR404M,20452.p +1 x(291013,297)BR404M,20548.p +1 x(287544,78)BR404M,20714.p
+  <= +1
+ slot(BR404M,39075): +1 t_x(302136,0),2684.o +1 t_x(296401,0),8349 +1 x(288693,317)RJIU04M,12562.p +1 x(287544,153)BR404M,15299.p
+  +1 x(296337,299)BR404M,22153.p +1 x(291013,372)BR404M,22175.p +1 x(294940,1463)BR404M,22240.p +1 x(297335,465)BR404M,23523.p
+  <= +1
+ slot(BR404M,39150): +1 t_x(292550,67)RJIU04M,1573.o +1 t_x(285899,0),7779 +1 x(292550,25)BR404M,10785.p
+  +1 x(302136,18)BR404M,16387.p +1 x(287544,228)BR404M,16405.p +1 x(290076,775)BR404M,21130.p +1 x(290574,780)BR404M,21138.p
+  +1 x(297335,540)BR404M,21156.p +1 x(293534,1170)RJIU04M,21364.p +1 x(288693,400)BR404M,23980.p <= +1
+ slot(BR404M,39225): +1 t_x(296401,0),2186.o +1 x(292808,110)RJIU04M,11285.p +1 x(302136,93)BR404M,17959.p
+  +1 x(287544,303)BR404M,18022.p +1 x(288693,475)BR404M,21118.p <= +1
+ slot(BR404M,39300): +1 t_x(285899,0),811.o +1 x(292808,198)RJIU04M,12715.p +1 x(302136,168)BR404M,19346.p
+  +1 x(287544,378)BR404M,19393.p +1 x(296337,524)BR404M,19759.p +1 x(297335,671)RJIU04M,21887.p +1 x(288693,550)BR404M,23820.p
+  <= +1
+ slot(BR404M,39375): +1 t_x(297596,947)BR404M,2351.o +1 x(292808,285)RJIU04M,14169.p +1 x(293534,1411)BR404M,14230.p
+  +1 x(293889,1673)BR404M,14293.p +1 x(293468,1912)BR404M,14396.p +1 x(302136,243)BR404M,20520.p +1 x(294940,1763)BR404M,21361.p
+  +1 x(297335,759)RJIU04M,22707.p +1 x(288693,625)BR404M,23510.p +1 x(292550,213)RJIU04M,23556.p <= +1
+ slot(BR404M,39450): +1 t_x(297335,840)BR404M,2312.o +1 x(292245,1536)RJIU04M,14081.p +1 x(290076,1059)RJIU04M,14225.p
+  +1 x(290574,1053)RJIU04M,14227.p +1 x(288992,1814)BR404M,14325.p +1 x(292550,301)RJIU04M,21530.p +1 x(292808,362)BR404M,24005.p
+  <= +1
+ slot(BR404M,39525): +1 x(292550,388)RJIU04M,14176.p +1 x(288693,756)RJIU04M,14263.p +1 x(296401,55)BR404M,16392.p
+  +1 x(292808,437)BR404M,21476.p <= +1
+ slot(BR404M,39600): +1 t_x(277917,0),229.o +1 x(289978,21)BR404M,9338.p +1 x(294940,1988)BR404M,19022.p
+  +1 x(285899,22)BR404M,22849.p <= +1
+ slot(BR404M,39675): +1 t_x(286067,0),821.o +1 x(289978,86)RJIU04M,14832.p +1 x(295809,2402)BR404M,19102.p
+  +1 x(285899,97)BR404M,20585.p +1 x(292808,587)BR404M,24055.p <= +1
+ slot(BR404M,39750): +1 t_x(276837,0),186.o +1 t_x(294656,0),8203 +1 x(276837,75)BR404M,9740.p +1 x(298006,113)BR404M,14148.p
+  +1 x(277917,8)BR404M,22419.p +1 x(289978,171)BR404M,24056.p <= +1
+ slot(BR404M,39825): +1 t_x(294656,0),1861.o +1 x(277917,83)BR404M,16636.p +1 x(290574,1455)BR404M,18980.p
+  +1 x(293534,1861)BR404M,19007.p +1 x(292245,1940)BR404M,19060.p +1 x(293889,2123)BR404M,19117.p +1 x(276837,150)BR404M,23751.p
+  +1 x(289978,246)BR404M,23929.p <= +1
+ slot(BR404M,39900): +1 t_x(298006,38)BR404M,2393.o +1 x(293695,53)BR404M,10628.p +1 x(277917,158)BR404M,18508.p
+  +1 x(290076,1498)RJIU04M,18951.p +1 x(297335,1285)RJIU04M,18990.p +1 x(288992,2254)RJIU04M,19018.p +1 x(289978,321)BR404M,21250.p
+  +1 x(286067,16)BR404M,22832.p +1 x(276837,225)BR404M,23938.p +1 x(298006,234)RJIU04M,24121.p <= +1
+ slot(BR404M,39975): +1 t_x(293695,128)BR404M,1739.o +1 x(286067,91)BR404M,16852.p +1 x(295428,80)RJIU04M,16918.p
+  +1 x(292550,827)RJIU04M,18966.p +1 x(288693,1195)RJIU04M,18987.p +1 x(298006,322)RJIU04M,21190.p +1 x(289978,396)BR404M,23739.p
+  +1 x(292808,887)BR404M,23798.p <= +1
+ slot(BR404M,40050): +1 t_x(295428,0),2000.o +1 x(278037,5)YD5WH04M,10311.p +1 x(300715,54)BR404M,10389.p
+  +1 x(294656,51)BR404M,18350.p +1 x(298006,410)RJIU04M,23748.p +1 x(276837,349)RJIU04M,24077.p <= +1
+ slot(BR404M,40125): +1 t_x(300715,0),2549.o +1 x(278037,47)BR404M,12087.p +1 x(300715,129)BR404M,12248.p
+  +1 x(276837,437)RJIU04M,15584.p +1 x(294656,126)BR404M,19682.p +1 x(294940,2496)RNS04M,20236.p <= +1
+ slot(CPGSE04,53460): +1 t_x(282623,0),513.o <= +1
+ slot(CPGSE04,53520): +1 t_x(286126,0),827.o <= +1
+ slot(CPGSE04,53580): +1 t_x(283958,0),633.o <= +1
+ slot(CPGSE04,53640): +1 t_x(296707,0),2220.o <= +1
+ slot(CPGSE04,53700): +1 t_x(293021,0),1641.o <= +1
+ slot(CPGSE04,53760): +1 t_x(298349,0),2433.o +1 t_x(304529,0),8703 <= +1
+ slot(CPGSE04,53820): +1 t_x(304529,0),2934.o <= +1
+ slot(CPGSE04,53880): <= +1
+ slot(CPGSE04,53940): +1 t_x(282085,0),483.o <= +1
+ slot(CPGSE04,54000): +1 t_x(297233,0),2302.o <= +1
+ slot(CPGSE04,54060): +1 t_x(305282,0),2995.o <= +1
+ slot(CPGSE04,54120): +1 t_x(295433,0),2001.o +1 t_x(294841,0),8214 <= +1
+ slot(CPGSE04,54180): +1 t_x(294841,27)CPGSE04,1894.o +1 t_x(298089,0),8447 <= +1
+ slot(CPGSE04,54240): +1 t_x(298089,0),2401.o +1 t_x(302341,0),8587 <= +1
+ slot(CPGSE04,54300): +1 t_x(302341,0),2700.o <= +1
+ slot(CPGSE04,54360): +1 t_x(304925,0),2975.o +1 x(307899,28)CPGSE04,10107.p <= +1
+ slot(CPGSE04,54420): +1 x(304925,19)KFUL1U04,11984.p +1 x(307899,74)LEBAS04A,12011.p +1 x(307899,88)CPGSE04,13910.p
+  <= +1
+ slot(CPGSE04,54480): +1 t_x(307899,0),3259.o +1 x(304925,90)CPGSE04,14037.p <= +1
+ slot(CPGSE04,54540): +1 t_x(297275,0),2305.o <= +1
+ slot(CPGSE04,54600): +1 t_x(296249,0),2159.o <= +1
+ slot(CPGSE04,54660): +1 t_x(305830,0),3061.o <= +1
+ slot(CPGSE04,54720): +1 t_x(285553,0),765.o <= +1
+ slot(CPGSE04,54780): +1 t_x(295715,0),2052.o <= +1
+ slot(CPGSE04,54840): <= +1
+ slot(CPGSE04,54900): <= +1
+ slot(CPGSE04,54960): <= +1
+ slot(CPGSE04,55020): <= +1
+ slot(CPGSE04,55080): <= +1
+ slot(CPGSE04,55140): <= +1
+ slot(CPGSE04,55200): +1 t_x(311496,0),3568.o <= +1
+ slot(CPGSE04,55260): <= +1
+ slot(CPRFBR04,54480): +1 t_x(311993,0),3598.o <= +1
+ slot(CPRFBR04,54540): +1 x(263621,503)CPRFBR04,13321.p <= +1
+ slot(CPRFBR04,54600): +1 t_x(263649,0),73.o <= +1
+ slot(CPRFBR04,54660): +1 t_x(289392,0),1183.o <= +1
+ slot(CPRFBR04,54720): +1 t_x(311070,0),3527.o <= +1
+ slot(CPRFBR04,54780): +1 t_x(303445,0),2824.o <= +1
+ slot(CPRFBR04,54840): +1 t_x(283941,0),630.o <= +1
+ slot(CPRFBR04,54900): +1 t_x(283087,0),554.o <= +1
+ slot(CPRFBR04,54960): +1 t_x(295628,0),2043.o <= +1
+ slot(CPRFBR04,55020): <= +1
+ slot(CPRFBR04,55080): <= +1
+ slot(CPRFBR04,55140): <= +1
+ slot(CPRFBR04,55200): +1 t_x(305622,0),3033.o <= +1
+ slot(CPRFBR04,55260): +1 t_x(281613,0),452.o <= +1
+ slot(CPRFBR04,55320): +1 t_x(291845,0),1480.o <= +1
+ slot(CPRFBR04,55380): +1 t_x(263659,0),74.o <= +1
+ slot(CPRFBR04,55440): +1 t_x(263662,0),75.o <= +1
+ slot(CPRFBR04,55500): +1 t_x(263840,0),87.o <= +1
+ slot(CPRFBR04,55560): +1 t_x(283050,0),552.o <= +1
+ slot(CPRFBR04,55620): <= +1
+ slot(CPRFBR04,55680): <= +1
+ slot(CPRFBR04,55740): +1 t_x(307998,0),3273.o <= +1
+ slot(CPRFBR04,55800): +1 t_x(295408,0),1995.o <= +1
+ slot(CPRFBR04,55860): +1 x(301003,23)CPRFBR04,13650.p <= +1
+ slot(CPRFBR04,55920): +1 x(301003,74)YB3EH04A,23288.p <= +1
+ slot(CPRFBR04,55980): +1 x(301003,120)YB3EH04A,16862.p <= +1
+ slot(CPRFBR04,56040): +1 x(301003,203)CPRFBR04,10172.p <= +1
+ slot(CPRFBR04,56100): <= +1
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+ slot(EBBRA04E,20478): +1 t_x(281774,0),460.o <= +1
+ slot(EBBRA04E,20556): +1 t_x(286896,0),896.o +1 x(291178,461)EBBRA04E,15203.p <= +1
+ slot(EBBRA04E,20713): <= +1
+ slot(EBBRA04E,20791): <= +1
+ slot(EBBRA04E,20869): <= +1
+ slot(EBBRA04E,20947): <= +1
+ slot(EBBRA04E,21026): +1 t_x(296847,0),2237.o <= +1
+ slot(EBBRA04E,21104): +1 t_x(286658,95)YBOLN04M,867.o +1 t_x(275587,0),7534 <= +1
+ slot(EBBRA04E,21182): +1 t_x(275587,0),168.o <= +1
+ slot(EBBRA04E,21260): <= +1
+ slot(EBBRA04E,21339): <= +1
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+ slot(EBBRA04E,21495): +1 x(286658,67)YBOLN04M,12397.p +1 x(286658,96)EBBRA04E,22415.p <= +1
+ slot(EBBRA04E,21573): +1 x(286658,158)YBOLN04M,14173.p <= +1
+ slot(EBBRA04E,21652): +1 t_x(269712,0),111.o <= +1
+ slot(EBBRA04E,21808): +1 t_x(290702,0),1333.o +1 x(286658,409)EBBRA04E,20288.p +1 x(286658,338)YBOLN04M,21624.p
+  <= +1
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+  +1 x(288411,66)YBOLN04M,23347.p <= +1
+ slot(EBBRA04E,21965): +1 t_x(287849,0),1006.o +1 x(288411,116)EBBRA04E,21431.p <= +1
+ slot(EBBRA04E,22043): +1 t_x(288411,0),1076.o +1 t_x(286439,0),7793 +1 x(288411,194)EBBRA04E,15739.p
+  <= +1
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+  <= +1
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+ slot(EBBRA04E,22278): +1 t_x(287016,0),908.o +1 t_x(290573,0),7971 <= +1
+ slot(EBBRA04E,22434): +1 t_x(287128,0),922.o +1 x(287016,11)EBBRA04E,10236.p +1 x(290573,25)EBBRA04E,10279.p
+  <= +1
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+  +1 x(287016,121)YBOLN04M,20834.p <= +1
+ slot(EBBRA04E,22591): +1 t_x(291024,205)RQXI04E,1367.o +1 x(287128,65)EBBRA04E,12097.p +1 x(287016,166)YBOLN04M,17482.p
+  <= +1
+ slot(EBBRA04E,22669): +1 x(286569,20)RQXI04E,10058.p +1 x(291024,156)RQXSI04E,11023.p +1 x(287128,143)EBBRA04E,13914.p
+  +1 x(287016,211)YBOLN04M,19182.p <= +1
+ slot(EBBRA04E,22747): +1 t_x(281925,0),474.o +1 x(286569,125)EBBRA04E,11258.p +1 x(291024,253)RQXSI04E,17417.p
+  +1 x(291024,310)RQXI04E,21161.p <= +1
+ slot(EBBRA04E,22826): +1 t_x(286791,2)EBBRA04E,887.o +1 t_x(286568,0),7795 +1 x(286569,204)EBBRA04E,18862.p
+  +1 x(281925,7)EBBRA04E,19550.p <= +1
+ slot(EBBRA04E,22904): +1 t_x(285949,0),813.o +1 t_x(287155,0),7819 +1 x(281925,85)EBBRA04E,17258.p +1 x(286682,28)YH5MH04M,21965.p
+  <= +1
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+  +1 x(286682,124)EBBRA04E,20729.p <= +1
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+ slot(EBBRA04E,23139): +1 t_x(287155,0),926.o +1 t_x(267745,0),7525 +1 x(286791,2)EBBRA04E,18059.p +1 x(291024,628)RQXI04E,18832.p
+  +1 x(286682,280)YH5MH04M,22973.p <= +1
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+  +1 x(286682,343)YH5MH04M,19660.p <= +1
+ slot(EBBRA04E,23295): +1 t_x(285599,11)EBBRA04E,772.o +1 x(285949,298)RQXSI04E,10903.p +1 x(286678,18)EBBRA04E,11304.p
+  +1 x(287155,115)EBBRA04E,11336.p +1 x(286897,75)RQXSI04E,11468.p +1 x(286568,151)EBBRA04E,11603.p +1 x(286791,158)EBBRA04E,11605.p
+  +1 x(286682,470)YH5MH04M,11758.p <= +1
+ slot(EBBRA04E,23373): +1 t_x(286682,515)EBBRA04E,869.o +1 t_x(286329,0),7792 +1 x(285599,89)EBBRA04E,18051.p
+  +1 x(286678,96)EBBRA04E,18147.p +1 x(286568,229)EBBRA04E,18217.p +1 x(285949,394)EBBRA04E,20462.p <= +1
+ slot(EBBRA04E,23452): +1 t_x(286897,464)RQXSI04E,897.o +1 t_x(282430,26)EBBRA04E,7650 +1 x(286682,594)EBBRA04E,13254.p
+  +1 x(267745,62)EBBRA04E,13266.p +1 x(286329,38)EBBRA04E,13288.p +1 x(285599,168)EBBRA04E,13328.p +1 x(286678,175)EBBRA04E,13368.p
+  +1 x(286568,308)EBBRA04E,13520.p +1 x(286791,315)EBBRA04E,13523.p +1 x(287155,272)EBBRA04E,13549.p +1 x(285949,473)EBBRA04E,23229.p
+  <= +1
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+  +1 x(286329,116)EBBRA04E,10324.p +1 x(285949,551)EBBRA04E,21232.p <= +1
+ slot(EBBRA04E,23608): +1 t_x(286329,194)EBBRA04E,841.o +1 t_x(262875,29)EBBRA04E,7489 +1 x(269731,35)EBBRA04E,11394.p
+  +1 x(267745,218)EBBRA04E,11430.p +1 x(282430,182)EBBRA04E,11755.p +1 x(286897,479)RMZSI04M,21280.p <= +1
+ slot(EBBRA04E,23765): +1 t_x(282430,339)EBBRA04E,500.o +1 t_x(277284,0),7553 +1 x(269731,192)EBBRA04E,13278.p
+  +1 x(287367,133)YBOLN04M,13296.p +1 x(262875,186)EBBRA04E,19667.p +1 x(285949,741)RQXI04E,22875.p +1 x(286897,561)RQXSI04E,23627.p
+  <= +1
+ slot(EBBRA04E,23843): +1 t_x(269731,270)EBBRA04E,112.o +1 x(287433,10)EBBRA04E,9431.p +1 x(277284,7)EBBRA04E,9779.p
+  +1 x(287367,223)YBOLN04M,9862.p +1 x(282480,25)RQXSI04E,10234.p +1 x(262875,264)EBBRA04E,10422.p +1 x(285949,847)RQXI04E,22044.p
+  +1 x(286897,650)RMZSI04M,22165.p <= +1
+ slot(EBBRA04E,23921): +1 t_x(262875,342)EBBRA04E,5.o +1 x(287433,84)YBOLN04M,11382.p +1 x(282480,75)RMZSI04M,11678.p
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+  +1 x(286682,1063)EBBRA04E,18273.p <= +1
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+  +1 x(303580,270)EG11G04M,11882.p +1 x(292069,437)EG11G04M,21635.p +1 x(302135,301)EG11G04M,22348.p +1 x(292992,250)YD5WH04M,23670.p
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+  +1 x(303580,428)EG11G04M,22456.p +1 x(302135,459)EG11G04M,22886.p <= +1
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+  +1 x(301576,520)YD5WH04M,12626.p +1 x(292992,448)EG11G04M,12652.p +1 x(304007,418)EG11G04M,12847.p +1 x(303156,503)EG11G04M,12854.p
+  +1 x(292069,665)YD5WH04M,13119.p <= +1
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+  +1 x(277472,167)EG11G04M,12030.p +1 x(302135,616)EG11G04M,21571.p +1 x(303580,585)EG11G04M,21589.p +1 x(303156,581)EG11G04M,22449.p
+  +1 x(292992,523)YD5WH04M,23367.p <= +1
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+  +1 x(294518,57)$KSLN04M,9578.p +1 x(277472,246)EG11G04M,9611.p +1 x(302643,131)EG11G04M,9708.p +1 x(302135,695)EG11G04M,20458.p
+  +1 x(303580,664)EG11G04M,20484.p +1 x(303156,660)EG11G04M,20529.p +1 x(304007,575)EG11G04M,20602.p +1 x(301576,683)YD5WH04M,20625.p
+  +1 x(291968,184)YD5WH04M,20877.p +1 x(292992,578)YD5WH04M,22333.p <= +1
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+  +1 x(304007,654)EG11G04M,22436.p <= +1
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+  +1 x(292992,741)YD5WH04M,21305.p +1 x(291968,348)YD5WH04M,21411.p +1 x(277472,403)EG11G04M,21454.p +1 x(304007,732)EG11G04M,21570.p
+  +1 x(303156,817)EG11G04M,21583.p +1 x(291968,372)EG11G04M,23889.p <= +1
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+  +1 x(302661,151)EG11G04M,9717.p +1 x(277472,482)EG11G04M,22990.p +1 x(291968,451)EG11G04M,23338.p +1 x(302643,367)EG11G04M,23586.p
+  +1 x(294518,303)EG11G04M,23593.p <= +1
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+  +1 x(289502,107)YD5WH04M,12912.p +1 x(302661,230)EG11G04M,13341.p +1 x(302135,1010)EG11G04M,17882.p
+  +1 x(291968,530)EG11G04M,17890.p +1 x(277472,561)EG11G04M,17912.p +1 x(304007,890)EG11G04M,17923.p +1 x(303156,975)EG11G04M,17976.p
+  +1 x(303580,979)EG11G04M,18027.p +1 x(285128,1127)EG11G04M,18054.p +1 x(292069,1146)EG11G04M,18095.p
+  +1 x(301576,1010)EG11G04M,18129.p +1 x(302643,446)EG11G04M,23204.p +1 x(294518,382)EG11G04M,23313.p
+  +1 x(303314,375)EG11G04M,23903.p <= +1
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+  +1 x(285128,1756)EG11G04M,14334.p +1 x(292069,1756)YD5WH04M,14342.p +1 x(292992,1549)EG11G04M,14410.p
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+  +1 x(277472,1190)EG11G04M,14616.p +1 x(304007,1519)EG11G04M,14627.p +1 x(303156,1604)EG11G04M,14659.p
+  +1 x(303580,1608)EG11G04M,14679.p +1 x(300631,994)LGKFN04,14686.p +1 x(291968,1159)EG11G04M,14694.p
+  +1 x(301576,1639)EG11G04M,14760.p +1 x(303314,1004)EG11G04M,23605.p +1 x(277190,970)EG11G04M,23612.p
+  +1 x(289502,739)EG11G04M,23649.p <= +1
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+  +1 x(277472,1269)EG11G04M,20874.p +1 x(303314,1083)EG11G04M,22581.p +1 x(277190,1049)EG11G04M,22584.p
+  +1 x(289502,816)YD5WH04M,22602.p +1 x(302661,938)EG11G04M,22605.p +1 x(294518,1090)EG11G04M,22608.p
+  +1 x(302643,1154)EG11G04M,22611.p +1 x(293177,1140)YD5WH04M,22614.p <= +1
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+  +1 x(289502,870)YD5WH04M,23156.p +1 x(293657,654)YD5WH04M,23170.p +1 x(303314,1162)EG11G04M,23187.p
+  +1 x(277190,1128)EG11G04M,23190.p +1 x(302661,1017)EG11G04M,23260.p <= +1
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+  +1 x(303314,1319)EG11G04M,16134.p +1 x(277190,1285)EG11G04M,16136.p +1 x(302661,1174)EG11G04M,16149.p
+  +1 x(302060,994)EG11G04M,16162.p +1 x(294518,1326)EG11G04M,16172.p +1 x(293177,1386)EG11G04M,16176.p
+  +1 x(302643,1390)EG11G04M,16178.p +1 x(292992,1832)YD5WH04M,16181.p +1 x(302135,1954)EG11G04M,16200.p
+  +1 x(277472,1505)EG11G04M,16234.p +1 x(291968,1474)EG11G04M,16249.p +1 x(304007,1834)EG11G04M,16250.p
+  +1 x(292069,2029)YD5WH04M,16251.p +1 x(283750,754)EG11G04M,16293.p +1 x(303156,1919)EG11G04M,16296.p
+  +1 x(285128,2071)EG11G04M,16301.p +1 x(303580,1923)EG11G04M,16322.p +1 x(301576,1938)YD5WH04M,16371.p
+  +1 x(289502,1034)YD5WH04M,16607.p +1 x(297622,1216)YD5WH04M,16932.p <= +1
+ slot(EG11G04M,35291): +1 t_x(290738,0),1335.o +1 x(297622,1400)EG11G04M,9166.p +1 x(300631,1477)EG11G04M,9168.p
+  +1 x(292231,867)YD5WH04M,9187.p +1 x(294303,11)EG11G04M,9224.p +1 x(289502,1143)YD5WH04M,9419.p +1 x(291594,273)EG11G04M,9537.p
+  +1 x(301968,1151)EG11G04M,9590.p +1 x(288381,26)YD5WH04M,9680.p +1 x(278067,38)EG11G04M,9681.p +1 x(291377,160)EG11G04M,9686.p
+  +1 x(294112,260)EG11G04M,9754.p +1 x(293757,207)KFZ4404M,9845.p +1 x(293657,927)YD5WH04M,9912.p +1 x(283750,868)YD5WH04M,9966.p
+  +1 x(284104,304)YD5WH04M,10017.p +1 x(302060,1151)EG11G04M,10490.p +1 x(302661,1331)EG11G04M,23574.p
+  <= +1
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+  +1 x(294303,74)YD5WH04M,11066.p +1 x(290738,508)YD5WH04M,11084.p +1 x(284104,413)YD5WH04M,11218.p +1 x(294112,339)EG11G04M,11252.p
+  +1 x(289502,1252)YD5WH04M,11280.p +1 x(283750,977)YD5WH04M,11302.p +1 x(291594,352)EG11G04M,11496.p
+  +1 x(301968,1230)EG11G04M,11577.p +1 x(278067,117)EG11G04M,11614.p +1 x(288381,135)YD5WH04M,11618.p
+  +1 x(291377,239)EG11G04M,11624.p +1 x(293757,350)$YD5WH04M,11753.p +1 x(302661,1410)EG11G04M,11773.p
+  +1 x(277190,1521)EG11G04M,11914.p +1 x(303314,1555)EG11G04M,12045.p +1 x(297622,1479)EG11G04M,23908.p
+  <= +1
+ slot(EG11G04M,35527): +1 t_x(289502,1447)EG11G04M,1196.o +1 t_x(295886,0),8307 +1 x(301968,1387)EG11G04M,16163.p
+  +1 x(290738,617)YD5WH04M,16185.p +1 x(292231,1140)$YD5WH04M,16235.p +1 x(302060,1387)EG11G04M,23672.p
+  <= +1
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+  +1 x(276122,81)EG11G04M,9444.p +1 x(295886,105)EG11G04M,9555.p +1 x(292992,2415)EG11G04M,17920.p +1 x(302661,1725)EG11G04M,21812.p
+  +1 x(293657,1309)YD5WH04M,21816.p +1 x(302060,1545)EG11G04M,21820.p +1 x(301968,1545)EG11G04M,21822.p
+  +1 x(297622,1761)YD5WH04M,21823.p +1 x(283750,1250)YD5WH04M,21824.p +1 x(292231,1337)EG11G04M,21831.p
+  +1 x(289502,1579)YD5WH04M,21832.p +1 x(277190,1836)EG11G04M,21833.p +1 x(284104,686)YD5WH04M,21835.p
+  +1 x(303314,1870)EG11G04M,21837.p +1 x(290738,862)EG11G04M,21842.p +1 x(291594,667)EG11G04M,21854.p
+  +1 x(294112,654)EG11G04M,21864.p +1 x(291377,554)EG11G04M,21879.p +1 x(294518,1877)EG11G04M,21907.p
+  +1 x(293177,1937)EG11G04M,21921.p +1 x(302643,1941)EG11G04M,21930.p <= +1
+ slot(EG11G04M,35763): +1 t_x(284104,522)YD5WH04M,644.o +1 x(291031,208)EG11G04M,11036.p +1 x(300631,1915)LGKFN04,11043.p
+  +1 x(297622,1870)YD5WH04M,11052.p +1 x(295886,183)EG11G04M,11328.p +1 x(276122,152)YD5WH04M,11396.p
+  +1 x(302060,1623)EG11G04M,23325.p +1 x(283750,1413)YD5WH04M,23638.p +1 x(301968,1623)EG11G04M,24030.p
+  <= +1
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+  +1 x(291031,287)EG11G04M,12794.p +1 x(294112,811)EG11G04M,12795.p +1 x(290738,1019)EG11G04M,12802.p
+  +1 x(292231,1494)EG11G04M,12822.p +1 x(294303,562)EG11G04M,12835.p +1 x(302060,1702)EG11G04M,12836.p
+  +1 x(283750,1462)EG11G04M,12853.p +1 x(276122,207)YD5WH04M,13029.p +1 x(291594,824)EG11G04M,13076.p
+  +1 x(278067,589)EG11G04M,13077.p +1 x(295886,262)EG11G04M,13085.p +1 x(288381,622)EG11G04M,13089.p +1 x(291377,711)EG11G04M,13315.p
+  +1 x(293757,830)EG11G04M,13746.p +1 x(301968,1702)EG11G04M,13827.p +1 x(297622,1925)YD5WH04M,24003.p
+  <= +1
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+  +1 x(290738,1098)EG11G04M,14459.p +1 x(291031,366)EG11G04M,14469.p +1 x(284104,1001)EG11G04M,14482.p
+  +1 x(302060,1781)EG11G04M,14491.p +1 x(289502,1841)EG11G04M,14501.p +1 x(292231,1573)EG11G04M,14507.p
+  +1 x(277190,2072)EG11G04M,14517.p +1 x(303314,2106)EG11G04M,14523.p +1 x(297622,2030)EG11G04M,14529.p
+  +1 x(283750,1523)YD5WH04M,14550.p +1 x(294303,620)YD5WH04M,14570.p +1 x(278067,668)EG11G04M,14635.p
+  +1 x(291377,790)EG11G04M,14652.p +1 x(288381,681)YD5WH04M,14703.p +1 x(297442,521)EG11G04M,14730.p +1 x(276122,316)YD5WH04M,14762.p
+  +1 x(295886,341)EG11G04M,14827.p +1 x(291594,903)EG11G04M,14833.p +1 x(293757,899)KFZ4404M,14844.p +1 x(302661,1961)EG11G04M,15222.p
+  <= +1
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+  +1 x(284104,1068)YD5WH04M,17678.p +1 x(290738,1177)EG11G04M,17680.p +1 x(301968,1860)EG11G04M,17691.p
+  +1 x(293657,1680)EG11G04M,17693.p +1 x(302060,1860)EG11G04M,17694.p +1 x(294112,969)EG11G04M,17699.p
+  +1 x(302661,2040)EG11G04M,17708.p +1 x(292231,1652)EG11G04M,17719.p +1 x(289502,1907)YD5WH04M,17722.p
+  +1 x(277190,2151)EG11G04M,17734.p +1 x(303314,2185)EG11G04M,17737.p +1 x(293177,2252)EG11G04M,17842.p
+  +1 x(294518,2192)EG11G04M,17843.p +1 x(302643,2256)EG11G04M,17867.p +1 x(283750,1620)EG11G04M,17869.p
+  +1 x(291377,869)EG11G04M,18404.p <= +1
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+  +1 x(292908,27)YD5WH04M,10256.p +1 x(284104,1177)YD5WH04M,18838.p +1 x(291594,1139)EG11G04M,18839.p
+  +1 x(290738,1334)EG11G04M,18841.p +1 x(289502,2016)YD5WH04M,18842.p +1 x(293657,1800)YD5WH04M,18845.p
+  +1 x(292231,1809)EG11G04M,18846.p +1 x(297622,2252)YD5WH04M,18850.p +1 x(301968,2017)EG11G04M,18851.p
+  +1 x(302060,2017)EG11G04M,18852.p +1 x(302661,2197)EG11G04M,18859.p +1 x(288381,899)YD5WH04M,18861.p
+  +1 x(277190,2308)EG11G04M,18871.p +1 x(303314,2342)EG11G04M,18876.p +1 x(283750,1741)YD5WH04M,18897.p
+  +1 x(293177,2409)EG11G04M,18932.p +1 x(294518,2349)EG11G04M,18933.p +1 x(302643,2413)EG11G04M,18948.p
+  +1 x(277472,2528)EG11G04M,19243.p +1 x(304007,2857)EG11G04M,19268.p +1 x(302135,2977)EG11G04M,19270.p
+  +1 x(291968,2497)EG11G04M,19292.p +1 x(292992,2887)EG11G04M,19298.p +1 x(303156,2942)EG11G04M,19410.p
+  +1 x(303580,2946)EG11G04M,19521.p +1 x(291377,1026)EG11G04M,19697.p +1 x(297622,2198)YD5WH04M,23609.p
+  <= +1
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+  +1 x(291594,1218)EG11G04M,20992.p +1 x(291377,1105)EG11G04M,20995.p +1 x(290738,1413)EG11G04M,20997.p
+  +1 x(284104,1286)YD5WH04M,21001.p +1 x(283750,1850)YD5WH04M,21009.p +1 x(301968,2096)EG11G04M,21021.p
+  +1 x(293657,1909)YD5WH04M,21023.p +1 x(302060,2096)EG11G04M,21024.p +1 x(297622,2307)YD5WH04M,21027.p
+  +1 x(302661,2276)EG11G04M,21030.p +1 x(289502,2125)YD5WH04M,21035.p +1 x(288381,1008)YD5WH04M,21037.p
+  +1 x(278067,983)EG11G04M,21046.p +1 x(292231,1888)EG11G04M,21049.p +1 x(277190,2387)EG11G04M,21062.p
+  +1 x(303314,2421)EG11G04M,21082.p +1 x(294303,947)YD5WH04M,21093.p +1 x(293177,2488)EG11G04M,21163.p
+  +1 x(294518,2428)EG11G04M,21189.p +1 x(302643,2492)EG11G04M,21230.p <= +1
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+  +1 x(291594,1296)EG11G04M,23856.p <= +1
+ slot(EG11G04M,36393): +1 t_x(293757,988)EG11G04M,1743.o +1 x(287660,316)EG11G04M,13126.p +1 x(294112,1362)EG11G04M,22568.p
+  +1 x(291377,1262)EG11G04M,22569.p +1 x(291594,1375)EG11G04M,22571.p +1 x(278067,1140)EG11G04M,22575.p
+  +1 x(290738,1570)EG11G04M,22582.p +1 x(284104,1449)YD5WH04M,22583.p +1 x(292231,2045)EG11G04M,22596.p
+  +1 x(283750,2013)YD5WH04M,22604.p +1 x(301968,2253)EG11G04M,22606.p +1 x(302060,2253)EG11G04M,22613.p
+  +1 x(297622,2470)YD5WH04M,22621.p +1 x(293657,2072)YD5WH04M,22625.p <= +1
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+  +1 x(291594,1454)EG11G04M,23546.p +1 x(294112,1441)EG11G04M,23557.p +1 x(291377,1341)EG11G04M,23566.p
+  +1 x(290738,1649)EG11G04M,23619.p <= +1
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+  +1 x(294112,1519)EG11G04M,19993.p +1 x(284104,1630)EG11G04M,20000.p +1 x(291594,1532)EG11G04M,20001.p
+  +1 x(278067,1297)EG11G04M,20011.p +1 x(290738,1727)EG11G04M,20014.p +1 x(293657,2230)EG11G04M,20028.p
+  +1 x(292231,2202)EG11G04M,20029.p +1 x(289502,2470)EG11G04M,20033.p +1 x(301968,2410)EG11G04M,20038.p
+  +1 x(302060,2410)EG11G04M,20039.p +1 x(297622,2659)EG11G04M,20042.p +1 x(302661,2590)EG11G04M,20052.p
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+  +1 x(294518,2742)EG11G04M,20162.p +1 x(293177,2802)EG11G04M,20173.p +1 x(302643,2806)EG11G04M,20194.p
+  +1 x(293757,1523)KFZ4404M,20221.p +1 x(288381,1330)EG11G04M,24078.p <= +1
+ slot(EG11G04M,36708): +1 t_x(295886,1128)EG11G04M,2086.o +1 t_x(277434,0),7555 +1 x(282099,681)YD5WH04M,14740.p
+  +1 x(292436,389)YD5WH04M,14942.p +1 x(287660,631)EG11G04M,15361.p +1 x(293757,1592)KFZ4404M,23126.p
+  +1 x(291377,1577)EG11G04M,23894.p +1 x(278067,1455)EG11G04M,24000.p +1 x(297442,1244)YD5WH04M,24072.p
+  +1 x(291031,1153)EG11G04M,24086.p <= +1
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+  +1 x(292436,553)YD5WH04M,13140.p +1 x(291377,1655)EG11G04M,23108.p +1 x(294112,1755)EG11G04M,23111.p
+  +1 x(291594,1768)EG11G04M,23122.p +1 x(290738,1963)EG11G04M,23162.p +1 x(292231,2438)EG11G04M,23202.p
+  +1 x(297622,2895)EG11G04M,23231.p +1 x(301968,2646)EG11G04M,23315.p +1 x(278067,1533)EG11G04M,23824.p
+  +1 x(291031,1231)EG11G04M,23844.p +1 x(295886,1206)EG11G04M,23857.p <= +1
+ slot(EG11G04M,36865): +1 t_x(291367,297)YD5WH04M,1421.o +1 x(291367,133)YD5WH04M,10655.p +1 x(292908,791)YD5WH04M,12814.p
+  +1 x(278067,1612)EG11G04M,23105.p +1 x(284104,1940)YD5WH04M,23121.p +1 x(283750,2450)YD5WH04M,23125.p
+  +1 x(291031,1310)EG11G04M,23463.p +1 x(295886,1285)EG11G04M,23466.p +1 x(282099,899)YD5WH04M,23485.p
+  +1 x(297442,1462)YD5WH04M,23567.p <= +1
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+  +1 x(291367,187)YD5WH04M,12345.p +1 x(291031,1467)EG11G04M,21088.p +1 x(300631,3171)LGKFN04,21155.p
+  +1 x(297442,1622)EG11G04M,21220.p +1 x(295886,1442)EG11G04M,21243.p +1 x(276122,1418)EG11G04M,21299.p
+  +1 x(288381,1771)YD5WH04M,23762.p +1 x(294303,1710)YD5WH04M,23770.p +1 x(287660,945)EG11G04M,23880.p
+  <= +1
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+  +1 x(292908,954)EG11G04M,14735.p +1 x(289240,393)EG11G04M,14961.p +1 x(288381,1881)YD5WH04M,23958.p
+  +1 x(294303,1820)YD5WH04M,23960.p +1 x(295886,1521)EG11G04M,23967.p +1 x(291031,1546)EG11G04M,23978.p
+  +1 x(297442,1680)YD5WH04M,23981.p +1 x(282099,1146)EG11G04M,24009.p +1 x(282099,1117)YD5WH04M,24095.p
+  <= +1
+ slot(EG11G04M,37180): +1 t_x(297442,1790)$YD5WH04M,2337.o +1 x(277434,51)EG11G04M,9939.p +1 x(292544,142)YD5WH04M,15598.p
+  +1 x(294303,1874)YD5WH04M,23469.p +1 x(288381,1935)YD5WH04M,23478.p +1 x(287660,1103)EG11G04M,23480.p
+  +1 x(292436,935)$YD5WH04M,23491.p +1 x(292908,1009)YD5WH04M,23504.p <= +1
+ slot(EG11G04M,37337): +1 t_x(292231,2989)EG11G04M,1528.o +1 t_x(294560,0),8197 +1 x(292544,252)$YD5WH04M,13631.p
+  +1 x(288381,1990)YD5WH04M,22561.p +1 x(294303,1929)YD5WH04M,22563.p +1 x(300631,3422)LGKFN04,22720.p
+  +1 x(282099,1281)$YD5WH04M,23808.p <= +1
+ slot(EG11G04M,37495): +1 t_x(297622,3309)EG11G04M,2354.o +1 t_x(300332,0),8503 +1 x(277434,366)EG11G04M,13647.p
+  +1 x(294112,2464)EG11G04M,16166.p +1 x(292436,1271)EG11G04M,16281.p +1 x(289240,787)EG11G04M,16297.p
+  +1 x(287660,1418)EG11G04M,16327.p +1 x(300631,3673)LGKFN04,16329.p +1 x(292908,1282)YD5WH04M,16348.p
+  +1 x(295886,1915)EG11G04M,16365.p +1 x(297442,2095)EG11G04M,16373.p +1 x(291031,1940)EG11G04M,16390.p
+  +1 x(278067,2242)EG11G04M,16457.p +1 x(282099,1540)EG11G04M,16459.p +1 x(288381,2208)YD5WH04M,16501.p
+  +1 x(293757,2423)KFZ4404M,16566.p +1 x(294303,2147)YD5WH04M,16681.p +1 x(291377,2364)EG11G04M,16722.p
+  +1 x(284104,2575)EG11G04M,16762.p +1 x(291594,2477)EG11G04M,16982.p <= +1
+ slot(EG11G04M,37573): +1 t_x(292544,197)YD5WH04M,1572.o +1 x(277434,444)EG11G04M,11563.p +1 x(289240,865)EG11G04M,23535.p
+  +1 x(292436,1349)EG11G04M,23836.p <= +1
+ slot(EG11G04M,37652): +1 t_x(300631,3386)EG11G04M,2545.o +1 x(294560,55)EG11G04M,10189.p +1 x(277434,523)EG11G04M,15557.p
+  +1 x(288381,2426)YD5WH04M,17653.p +1 x(278067,2399)EG11G04M,17738.p +1 x(292544,632)EG11G04M,17786.p
+  +1 x(292436,1428)EG11G04M,17793.p +1 x(291367,897)$YD5WH04M,17806.p +1 x(289240,944)EG11G04M,17811.p
+  +1 x(287660,1575)EG11G04M,17858.p +1 x(291031,2097)EG11G04M,17868.p +1 x(292908,1500)YD5WH04M,17887.p
+  +1 x(295886,2072)EG11G04M,17902.p +1 x(282099,1697)EG11G04M,17918.p +1 x(276122,2048)EG11G04M,17921.p
+  +1 x(297442,2252)EG11G04M,17956.p +1 x(294303,2365)YD5WH04M,18299.p +1 x(293757,2631)KFZ4404M,18378.p
+  <= +1
+ slot(EG11G04M,37731): +1 t_x(276122,1733)EG11G04M,174.o +1 x(294560,134)EG11G04M,12021.p +1 x(291367,951)EG11G04M,16282.p
+  +1 x(292544,711)EG11G04M,16287.p +1 x(277434,602)EG11G04M,17052.p +1 x(292908,1555)$YD5WH04M,23811.p
+  +1 x(289240,1023)EG11G04M,23888.p <= +1
+ slot(EG11G04M,37809): +1 t_x(277434,680)EG11G04M,214.o +1 t_x(303173,0),8629 +1 x(300332,74)EG11G04M,9926.p
+  +1 x(294560,212)EG11G04M,15558.p +1 x(300631,3995)EG11G04M,18864.p +1 x(278067,2556)EG11G04M,18881.p
+  +1 x(292436,1585)EG11G04M,19048.p +1 x(292544,789)EG11G04M,19053.p +1 x(289240,1101)EG11G04M,19064.p
+  +1 x(291367,1029)EG11G04M,19081.p +1 x(287660,1732)EG11G04M,19120.p +1 x(291031,2254)EG11G04M,19133.p
+  +1 x(295886,2229)EG11G04M,19150.p +1 x(292908,1662)EG11G04M,19167.p +1 x(282099,1854)EG11G04M,19171.p
+  +1 x(276122,2205)EG11G04M,19225.p +1 x(297442,2409)EG11G04M,19295.p +1 x(294303,2529)EG11G04M,19635.p
+  <= +1
+ slot(EG11G04M,37888): +1 t_x(294303,2608)EG11G04M,1813.o +1 t_x(300204,0),8496 +1 x(289171,29)EG11G04M,10292.p
+  +1 x(294560,291)EG11G04M,13939.p +1 x(288381,2668)EG11G04M,19978.p +1 x(277434,759)EG11G04M,20008.p
+  +1 x(292436,1664)EG11G04M,20013.p +1 x(292544,868)EG11G04M,20015.p +1 x(289240,1180)EG11G04M,20019.p
+  +1 x(300631,4074)EG11G04M,20021.p +1 x(287660,1811)EG11G04M,20048.p +1 x(295886,2308)EG11G04M,20068.p
+  +1 x(291367,1108)EG11G04M,20087.p +1 x(276122,2284)EG11G04M,20088.p +1 x(297442,2488)EG11G04M,20102.p
+  +1 x(292908,1741)EG11G04M,20146.p +1 x(291031,2333)EG11G04M,20208.p +1 x(282099,1933)EG11G04M,20242.p
+  <= +1
+ slot(EG11G04M,37967): +1 t_x(294560,370)EG11G04M,1846.o +1 t_x(295273,0),8242 +1 x(300332,232)EG11G04M,11756.p
+  +1 x(289171,108)EG11G04M,12090.p +1 x(277434,838)EG11G04M,21119.p +1 x(292436,1743)EG11G04M,21131.p
+  +1 x(291367,1187)EG11G04M,21137.p +1 x(292544,947)EG11G04M,21154.p +1 x(289240,1259)EG11G04M,21166.p
+  +1 x(282099,2012)EG11G04M,21197.p +1 x(292908,1820)EG11G04M,21224.p +1 x(287660,1890)EG11G04M,21251.p
+  <= +1
+ slot(EG11G04M,38045): +1 t_x(300332,310)EG11G04M,2514.o +1 t_x(294211,0),8181 +1 x(289171,186)EG11G04M,15600.p
+  +1 x(294560,448)EG11G04M,21825.p +1 x(277434,916)EG11G04M,21838.p +1 x(291367,1265)EG11G04M,21843.p
+  +1 x(289240,1337)EG11G04M,21844.p +1 x(294303,2765)EG11G04M,21856.p +1 x(292544,1025)EG11G04M,21859.p
+  +1 x(288381,2825)EG11G04M,21871.p +1 x(292436,1821)EG11G04M,21877.p +1 x(278067,2792)EG11G04M,21880.p
+  +1 x(292908,1898)EG11G04M,21890.p +1 x(287660,1968)EG11G04M,21896.p +1 x(295886,2465)EG11G04M,21956.p
+  +1 x(300631,4231)EG11G04M,21971.p +1 x(276122,2441)EG11G04M,21977.p +1 x(291031,2490)EG11G04M,21979.p
+  +1 x(282099,2090)EG11G04M,22002.p +1 x(297442,2645)EG11G04M,22024.p <= +1
+ slot(EG11G04M,38124): +1 t_x(289171,29)EG11G04M,1153.o +1 t_x(278872,0),7577 +1 x(303173,66)EG11G04M,13690.p
+  +1 x(300204,50)EG11G04M,13704.p +1 x(300332,389)EG11G04M,13925.p +1 x(277434,995)EG11G04M,23832.p +1 x(292544,1104)EG11G04M,23843.p
+  +1 x(294560,527)EG11G04M,23855.p +1 x(291367,1344)EG11G04M,23871.p <= +1
+ slot(EG11G04M,38203): +1 t_x(303173,145)EG11G04M,2797.o +1 x(295273,43)EG11G04M,10597.p +1 x(300204,129)EG11G04M,10670.p
+  +1 x(300332,468)EG11G04M,22545.p +1 x(294560,606)EG11G04M,22546.p +1 x(289171,344)EG11G04M,22548.p +1 x(291367,1423)EG11G04M,22550.p
+  +1 x(289240,1495)EG11G04M,22552.p +1 x(277434,1074)EG11G04M,22553.p +1 x(292544,1183)EG11G04M,22577.p
+  +1 x(292436,1979)EG11G04M,22590.p +1 x(292908,2056)EG11G04M,22595.p +1 x(287660,2126)EG11G04M,22597.p
+  +1 x(295886,2623)EG11G04M,22650.p +1 x(276122,2599)EG11G04M,22673.p +1 x(291031,2648)EG11G04M,22680.p
+  +1 x(282099,2248)EG11G04M,22704.p +1 x(297442,2803)EG11G04M,22863.p <= +1
+ slot(EG11G04M,38281): +1 t_x(300204,207)EG11G04M,2504.o +1 x(294211,61)EG11G04M,10027.p +1 x(295273,121)EG11G04M,18568.p
+  +1 x(303173,223)EG11G04M,23048.p +1 x(300332,546)EG11G04M,23050.p +1 x(294560,684)EG11G04M,23054.p +1 x(289171,422)EG11G04M,23055.p
+  +1 x(277434,1152)EG11G04M,23057.p +1 x(291367,1501)EG11G04M,23059.p +1 x(289240,1573)EG11G04M,23061.p
+  +1 x(292544,1261)EG11G04M,23065.p +1 x(292908,2134)EG11G04M,23067.p +1 x(292436,2057)EG11G04M,23068.p
+  +1 x(294303,3001)EG11G04M,23074.p +1 x(288381,3061)EG11G04M,23080.p +1 x(287660,2204)EG11G04M,23086.p
+  +1 x(295886,2701)EG11G04M,23127.p +1 x(276122,2677)EG11G04M,23160.p +1 x(291031,2726)EG11G04M,23173.p
+  +1 x(297442,2881)EG11G04M,23211.p +1 x(282099,2326)EG11G04M,23217.p <= +1
+ slot(EG11G04M,38360): +1 t_x(295273,200)EG11G04M,1962.o +1 x(294211,140)EG11G04M,11768.p +1 x(300204,286)EG11G04M,11793.p
+  +1 x(303173,302)EG11G04M,11815.p +1 x(300332,625)EG11G04M,23849.p <= +1
+ slot(EG11G04M,38439): +1 t_x(291031,2884)EG11G04M,1369.o +1 t_x(300590,0),8517 +1 x(294211,219)EG11G04M,13688.p
+  +1 x(295273,279)EG11G04M,13714.p +1 x(278872,41)EG11G04M,13805.p +1 x(300204,365)EG11G04M,23490.p +1 x(303173,381)EG11G04M,23493.p
+  +1 x(300332,704)EG11G04M,23517.p +1 x(289171,580)EG11G04M,23526.p +1 x(294560,842)EG11G04M,23527.p +1 x(277434,1310)EG11G04M,23538.p
+  +1 x(291367,1659)EG11G04M,23594.p <= +1
+ slot(EG11G04M,38518): +1 t_x(282099,2484)EG11G04M,485.o +1 t_x(284880,0),7738 +1 x(278872,120)EG11G04M,10239.p
+  +1 x(294211,298)EG11G04M,15403.p +1 x(295273,358)EG11G04M,15439.p +1 x(300204,444)EG11G04M,15562.p <= +1
+ slot(EG11G04M,38596): +1 t_x(300532,0),2536.o +1 t_x(288940,0),7894 +1 x(278872,198)EG11G04M,12327.p
+  +1 x(300590,48)EG11G04M,15547.p +1 x(294211,376)EG11G04M,17014.p +1 x(295273,436)EG11G04M,17100.p <= +1
+ slot(EG11G04M,38675): +1 t_x(294211,455)EG11G04M,1807.o +1 x(300590,127)EG11G04M,10348.p +1 x(300532,71)EG11G04M,10421.p
+  +1 x(278872,277)EG11G04M,18538.p <= +1
+ slot(EG11G04M,38754): +1 t_x(278872,356)EG11G04M,272.o +1 x(300590,206)EG11G04M,12195.p +1 x(300532,150)EG11G04M,12231.p
+  <= +1
+ slot(EG11G04M,38832): +1 t_x(300590,284)EG11G04M,2541.o +1 x(284880,12)EG11G04M,10758.p +1 x(300532,228)EG11G04M,13927.p
+  <= +1
+ slot(EG11G04M,38911): +1 t_x(284880,91)EG11G04M,712.o <= +1
+ slot(EG11G04M,39068): +1 t_x(288940,111)EG11G04M,1126.o +1 t_x(300421,0),8505 <= +1
+ slot(EG11G04M,39226): +1 t_x(300421,111)EG11G04M,2522.o +1 t_x(300750,62)EG11G04M,8521 <= +1
+ slot(EG11G04M,39304): +1 t_x(300750,140)EG11G04M,2551.o +1 t_x(291603,0),8039 <= +1
+ slot(EG11G04M,39383): +1 t_x(291603,59)EG11G04M,1455.o <= +1
+ slot(EG11G04M,39462): <= +1
+ slot(EG11G04M,39540): +1 t_x(277197,29)EG11G04M,201.o <= +1
+ slot(EG11G04M,39619): +1 t_x(287902,0),1013.o +1 t_x(293340,0),8127 +1 x(277197,108)EG11G04M,18554.p
+  <= +1
+ slot(EG11G04M,39698): +1 t_x(293340,0),1682.o +1 t_x(301035,0),8534 <= +1
+ slot(EG11G04M,39777): +1 t_x(301035,0),2576.o +1 x(277197,266)EG11G04M,15035.p <= +1
+ slot(EG11G04M,39934): +1 x(277197,423)EG11G04M,11966.p +1 x(277197,368)RNI04M,20633.p <= +1
+ slot(EG11G04M,40013): <= +1
+ slot(EG11G04M,40091): <= +1
+ slot(EG11G04M,40170): <= +1
+ slot(EG11G04M,40249): +1 t_x(287954,0),1022.o +1 t_x(295941,0),8318 <= +1
+ slot(EG11G04M,40327): +1 t_x(295941,0),2103.o +1 t_x(291719,0),8047 <= +1
+ slot(EG11G04M,40485): +1 t_x(291719,0),1468.o +1 t_x(288113,0),7856 <= +1
+ slot(EG11G04M,40563): +1 t_x(288113,0),1039.o <= +1
+ slot(EG11G04M,40642): <= +1
+ slot(EG11G04M,40721): +1 x(277197,1210)EG11G04M,12555.p <= +1
+ slot(EGNOR04M,21675): +1 t_x(278386,0),247.o +1 x(287286,150)EGNOR04M,10457.p +1 x(281185,60)KFZ4404E,12811.p
+  +1 x(270314,329)EBBRA04E,16146.p +1 x(278386,65)EGNOR04M,16306.p +1 x(278603,991)EHAMA04,16584.p +1 x(278663,951)EHAMA04,19433.p
+  +1 x(281185,19)YH5MH04M,20811.p <= +1
+ slot(EGNOR04M,21750): +1 t_x(281185,0),427.o +1 x(281185,130)KFZ4404E,12286.p +1 x(278386,136)YH5MH04M,18317.p
+  +1 x(278603,1100)EGNOR04M,18399.p +1 x(278663,1095)EGNOR04M,20572.p <= +1
+ slot(EGNOR04M,21825): +1 t_x(287286,377)EHAMA04,947.o +1 x(278386,199)YH5MH04M,13102.p <= +1
+ slot(EGNOR04M,21900): +1 t_x(294107,0),1791.o +1 x(289472,3194)KWUR404E,14075.p +1 x(278386,262)YH5MH04M,14676.p
+  +1 x(281185,271)KFZ4404E,15316.p +1 x(281185,335)YH5MH04M,16423.p +1 x(278386,325)YH5MH04M,19817.p +1 x(294107,37)EGNOR04M,23422.p
+  <= +1
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+  +1 x(289472,3264)KWUR404E,20718.p +1 x(278386,365)EGNOR04M,20792.p <= +1
+ slot(EGNOR04M,22050): +1 x(278663,1395)EGNOR04M,21486.p <= +1
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+ slot(EGNOR04M,22275): +1 t_x(293072,0),1649.o +1 t_x(289499,0),7917 <= +1
+ slot(EGNOR04M,22350): +1 t_x(289499,0),1195.o +1 t_x(295369,0),8253 <= +1
+ slot(EGNOR04M,22425): +1 t_x(295369,0),1987.o +1 t_x(278320,0),7569 <= +1
+ slot(EGNOR04M,22500): +1 t_x(278320,0),245.o +1 x(289913,109)YH5MH04M,10855.p <= +1
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+  +1 x(289499,125)EGNOR04M,13719.p +1 x(293072,135)EGNOR04M,13757.p +1 x(289913,172)YH5MH04M,15223.p <= +1
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+  +1 x(294364,289)EGNOR04M,16189.p +1 x(279817,60)EGNOR04M,16966.p <= +1
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+  +1 x(274643,117)EGNOR04M,19811.p <= +1
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+  +1 x(293416,89)EGNOR04M,18139.p +1 x(294364,496)KWUR404E,18216.p +1 x(274643,187)EGNOR04M,18242.p +1 x(289913,614)YH5MH04M,18406.p
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+  +1 x(279817,333)YH5MH04M,12111.p +1 x(280021,261)YH5MH04M,16629.p <= +1
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+  +1 x(293884,141)KWUR404E,13954.p +1 x(280021,438)KSPE1P04,21601.p <= +1
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+  +1 x(280021,523)EGNOR04M,19640.p +1 x(279817,586)YH5MH04M,20869.p <= +1
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+ slot(EGNOR04M,23637): +1 t_x(284380,0),682.o +1 t_x(294362,0),8182 <= +1
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+  +1 x(283921,170)EGNOR04M,10575.p <= +1
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+  +1 x(296342,96)EGNOR04M,10918.p +1 x(273960,101)EGNOR04M,10921.p +1 x(282890,75)KWUR404E,11247.p +1 x(283256,47)EGNOR04M,11254.p
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+  +1 x(300727,129)EGNOR04M,10002.p +1 x(283256,117)EGNOR04M,10619.p <= +1
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+  +1 x(296342,235)EGNOR04M,14526.p +1 x(273960,240)EGNOR04M,14534.p +1 x(294362,287)EGNOR04M,14551.p +1 x(284380,377)EGNOR04M,14561.p
+  +1 x(293881,311)LOW304M,14571.p +1 x(283921,519)EGNOR04M,14577.p +1 x(283254,492)EGNOR04M,14628.p +1 x(283259,178)EGNOR04M,15287.p
+  <= +1
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+  +1 x(283256,256)EGNOR04M,19306.p +1 x(300727,268)EGNOR04M,19359.p +1 x(296342,305)EGNOR04M,19489.p +1 x(273960,310)EGNOR04M,19600.p
+  <= +1
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+  +1 x(282890,421)KWUR404E,14781.p +1 x(297119,135)EGNOR04M,22287.p +1 x(283259,388)EGNOR04M,23330.p <= +1
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+  +1 x(292178,651)EGNOR04M,22859.p <= +1
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+  +1 x(296342,584)EGNOR04M,12716.p +1 x(273960,589)EGNOR04M,12719.p +1 x(284380,726)EGNOR04M,12721.p +1 x(283921,868)EGNOR04M,12735.p
+  +1 x(294362,636)EGNOR04M,12736.p +1 x(293881,666)EGNOR04M,12753.p +1 x(283254,841)EGNOR04M,12788.p +1 x(281483,56)EHAMA04,12979.p
+  +1 x(283259,527)EGNOR04M,12999.p +1 x(297119,240)LOW304M,13000.p +1 x(282890,560)KWUR404E,13033.p +1 x(283256,535)EGNOR04M,13046.p
+  +1 x(281483,87)EGNOR04M,23294.p <= +1
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+  +1 x(288401,21)EGNOR04M,14541.p +1 x(297119,315)LOW304M,22910.p <= +1
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+  +1 x(292099,125)EGNOR04M,21252.p +1 x(282890,698)KWUR404E,21286.p +1 x(297119,390)LOW304M,21322.p +1 x(292178,840)KSPE1P04,21338.p
+  +1 x(281483,196)$EHAMA04,21351.p +1 x(283259,667)EGNOR04M,21641.p +1 x(288401,91)EGNOR04M,22942.p +1 x(291577,85)EGNOR04M,23399.p
+  <= +1
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+  +1 x(273004,86)EGNOR04M,13025.p +1 x(297977,108)EGNOR04M,13050.p +1 x(291577,154)EGNOR04M,13311.p +1 x(292099,194)EGNOR04M,13354.p
+  +1 x(282890,768)$KWUR404E,22981.p +1 x(288401,160)EGNOR04M,23427.p <= +1
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+  +1 x(288401,300)EGNOR04M,22076.p +1 x(282890,915)EGNOR04M,22151.p +1 x(292099,334)EGNOR04M,22180.p +1 x(292178,1070)EGNOR04M,22282.p
+  +1 x(281483,436)EGNOR04M,22306.p +1 x(291577,294)EGNOR04M,22842.p <= +1
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+  +1 x(297977,388)EGNOR04M,11130.p +1 x(291577,434)EGNOR04M,11271.p +1 x(292099,474)EGNOR04M,11334.p +1 x(297929,233)EGNOR04M,11376.p
+  +1 x(291906,655)RVKWU04M,11518.p <= +1
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+  +1 x(281466,423)EGNOR04M,16026.p +1 x(292178,1279)EGNOR04M,16029.p +1 x(291577,503)EGNOR04M,16038.p
+  +1 x(273004,435)EGNOR04M,16042.p +1 x(292099,543)EGNOR04M,16043.p +1 x(282890,1124)EGNOR04M,16048.p
+  +1 x(281483,645)EGNOR04M,16069.p +1 x(297119,832)EGNOR04M,16098.p +1 x(283259,1085)EGNOR04M,16105.p
+  +1 x(283256,1093)EGNOR04M,16125.p +1 x(284380,1284)EGNOR04M,16165.p +1 x(300727,1105)EGNOR04M,16167.p
+  +1 x(296342,1142)EGNOR04M,16199.p +1 x(273960,1147)EGNOR04M,16230.p +1 x(283921,1425)KSLN2C04,16241.p
+  +1 x(294362,1194)EGNOR04M,16264.p +1 x(293881,1224)EGNOR04M,16305.p +1 x(294749,309)EGNOR04M,16318.p
+  +1 x(297977,457)EGNOR04M,16366.p +1 x(283254,1399)EGNOR04M,16396.p +1 x(297929,302)EGNOR04M,16439.p
+  <= +1
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+  +1 x(297977,527)EGNOR04M,14981.p +1 x(281466,493)EGNOR04M,23243.p +1 x(294749,379)EGNOR04M,23341.p <= +1
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+  +1 x(281466,702)EGNOR04M,21980.p +1 x(294749,588)EGNOR04M,22018.p +1 x(273004,714)EGNOR04M,22036.p +1 x(291577,782)EGNOR04M,22053.p
+  +1 x(297929,581)EGNOR04M,22064.p +1 x(297977,736)EGNOR04M,22478.p <= +1
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+  +1 x(273386,249)EGNOR04M,16258.p +1 x(284417,384)EGNOR04M,16268.p +1 x(295416,551)EGNOR04M,16780.p +1 x(278123,211)EGNOR04M,16876.p
+  +1 x(294749,798)EGNOR04M,22756.p +1 x(281466,912)EGNOR04M,22798.p +1 x(297929,791)EGNOR04M,22806.p <= +1
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+  +1 x(278123,420)EGNOR04M,11347.p +1 x(295416,760)EGNOR04M,11350.p +1 x(284417,593)EGNOR04M,11381.p +1 x(278149,663)EGNOR04M,11423.p
+  +1 x(273386,458)EGNOR04M,12035.p +1 x(301431,375)EGNOR04M,12264.p <= +1
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+  +1 x(273386,528)EGNOR04M,17563.p +1 x(295546,742)EGNOR04M,17565.p +1 x(278149,733)EGNOR04M,17573.p +1 x(284417,663)EGNOR04M,17575.p
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+  +1 x(282890,1892)EGNOR04M,17728.p +1 x(297977,1225)EGNOR04M,17740.p +1 x(292099,1311)EGNOR04M,17754.p
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+  +1 x(297119,1600)EGNOR04M,17874.p +1 x(283921,2194)EGNOR04M,17883.p +1 x(283259,1853)EGNOR04M,17885.p
+  +1 x(283256,1861)EGNOR04M,17933.p +1 x(300727,1873)EGNOR04M,18050.p +1 x(294749,1077)EGNOR04M,18098.p
+  +1 x(296342,1910)EGNOR04M,18211.p +1 x(273960,1915)EGNOR04M,18315.p +1 x(278123,490)EGNOR04M,18391.p
+  +1 x(295416,830)EGNOR04M,18478.p +1 x(294362,1962)EGNOR04M,18541.p <= +1
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+  +1 x(295546,812)EGNOR04M,13121.p +1 x(278123,560)EGNOR04M,13124.p +1 x(295608,128)EGNOR04M,13129.p +1 x(289238,419)EGNOR04M,13141.p
+  +1 x(295416,900)EGNOR04M,13146.p +1 x(294611,254)EGNOR04M,13156.p +1 x(284417,733)EGNOR04M,13177.p +1 x(278149,803)EGNOR04M,13243.p
+  +1 x(297929,1140)EGNOR04M,13598.p +1 x(273386,598)EGNOR04M,13890.p +1 x(301431,515)EGNOR04M,14020.p
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+  +1 x(294552,3102)EGNOR04M,14815.p +1 x(281466,1330)EGNOR04M,14865.p +1 x(272249,458)EGNOR04M,14883.p
+  +1 x(295608,197)EGNOR04M,14896.p +1 x(278123,629)EGNOR04M,14898.p +1 x(289238,488)EGNOR04M,14907.p +1 x(294848,9)EGNOR04M,14910.p
+  +1 x(294611,323)EGNOR04M,14911.p +1 x(295416,969)EGNOR04M,14927.p +1 x(295546,881)EGNOR04M,14929.p +1 x(284417,802)EGNOR04M,14939.p
+  +1 x(278149,872)EGNOR04M,15013.p +1 x(301431,584)EGNOR04M,15177.p +1 x(297929,1209)EGNOR04M,15402.p
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+  +1 x(273386,737)EGNOR04M,22821.p +1 x(284417,872)EGNOR04M,22837.p +1 x(278149,942)EGNOR04M,22881.p +1 x(295546,951)EGNOR04M,22938.p
+  +1 x(272249,528)EGNOR04M,23601.p <= +1
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+  +1 x(272249,598)EGNOR04M,22025.p +1 x(273386,807)EGNOR04M,22041.p +1 x(278123,769)EGNOR04M,22054.p +1 x(278149,1012)EGNOR04M,22056.p
+  +1 x(295546,1021)EGNOR04M,22068.p +1 x(284417,942)EGNOR04M,22098.p +1 x(295416,1109)EGNOR04M,22118.p
+  +1 x(289238,628)EGNOR04M,22199.p <= +1
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+  +1 x(295546,1091)EGNOR04M,18901.p +1 x(278149,1082)EGNOR04M,18903.p +1 x(284417,1012)EGNOR04M,18905.p
+  +1 x(297929,1419)EGNOR04M,18935.p +1 x(281466,1540)EGNOR04M,19036.p +1 x(273004,1552)EGNOR04M,19114.p
+  +1 x(291577,1620)EGNOR04M,19135.p +1 x(288401,1626)EGNOR04M,19146.p +1 x(297977,1574)EGNOR04M,19178.p
+  +1 x(282890,2241)EGNOR04M,19237.p +1 x(292099,1660)EGNOR04M,19247.p +1 x(281483,1762)EGNOR04M,19320.p
+  +1 x(292178,2396)EGNOR04M,19352.p +1 x(297119,1949)EGNOR04M,19546.p +1 x(272249,668)EGNOR04M,23209.p
+  <= +1
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+  +1 x(278149,1221)EGNOR04M,20010.p +1 x(295416,1318)EGNOR04M,20024.p +1 x(297929,1558)EGNOR04M,20054.p
+  +1 x(281466,1679)EGNOR04M,20107.p +1 x(273004,1691)EGNOR04M,20178.p +1 x(291577,1759)EGNOR04M,20195.p
+  +1 x(288401,1765)EGNOR04M,20213.p +1 x(297977,1713)EGNOR04M,20286.p +1 x(282890,2380)EGNOR04M,20304.p
+  +1 x(292099,1799)EGNOR04M,20316.p +1 x(281483,1901)EGNOR04M,20443.p +1 x(297119,2088)EGNOR04M,20471.p
+  +1 x(292178,2535)EGNOR04M,20530.p +1 x(283259,2341)EGNOR04M,20844.p +1 x(272249,807)EGNOR04M,22737.p
+  +1 x(295608,546)EGNOR04M,22847.p +1 x(278123,978)EGNOR04M,22900.p +1 x(294848,358)EGNOR04M,22999.p <= +1
+ slot(EGNOR04M,26288): +1 t_x(294848,9)EGNOR04M,1897.o +1 x(287111,258)EGNOR04M,13169.p +1 x(272249,877)EGNOR04M,20974.p
+  +1 x(278123,1048)EGNOR04M,20984.p +1 x(273386,1086)EGNOR04M,20986.p +1 x(278149,1291)EGNOR04M,20999.p
+  +1 x(295546,1300)EGNOR04M,21010.p +1 x(284417,1221)EGNOR04M,21011.p +1 x(289238,907)EGNOR04M,21016.p
+  +1 x(297929,1628)EGNOR04M,21019.p +1 x(295416,1388)EGNOR04M,21029.p +1 x(294749,1635)EGNOR04M,21045.p
+  +1 x(301431,1003)EGNOR04M,21094.p +1 x(281466,1749)EGNOR04M,21109.p +1 x(273004,1761)EGNOR04M,21194.p
+  +1 x(291577,1829)EGNOR04M,21222.p +1 x(288401,1835)EGNOR04M,21242.p +1 x(297977,1783)EGNOR04M,21262.p
+  <= +1
+ slot(EGNOR04M,26358): +1 t_x(291819,19)EGNOR04M,1476.o +1 t_x(280579,0),7619 +1 x(287111,328)EGNOR04M,14919.p
+  +1 x(272249,947)EGNOR04M,23852.p <= +1
+ slot(EGNOR04M,26567): +1 t_x(280579,116)EGNOR04M,392.o +1 x(279241,704)EGNOR04M,16159.p +1 x(294552,3800)EGNOR04M,16229.p
+  +1 x(272249,1156)EGNOR04M,16244.p +1 x(287111,537)EGNOR04M,16519.p +1 x(291819,647)EGNOR04M,16576.p
+  +1 x(294848,707)EGNOR04M,16608.p +1 x(295608,895)EGNOR04M,16653.p +1 x(294611,1021)EGNOR04M,16749.p
+  +1 x(291906,2316)RVKWU04M,16869.p +1 x(289238,1186)EGNOR04M,16927.p <= +1
+ slot(EGNOR04M,26637): +1 t_x(291906,2409)RVKWU04M,1486.o +1 x(280579,186)EGNOR04M,17519.p +1 x(279241,774)EGNOR04M,17521.p
+  +1 x(291819,717)EGNOR04M,17541.p +1 x(272249,1226)EGNOR04M,17559.p +1 x(294552,3870)EGNOR04M,17905.p
+  +1 x(287111,607)EGNOR04M,17953.p +1 x(294848,777)EGNOR04M,18088.p +1 x(295608,965)EGNOR04M,18138.p +1 x(294611,1091)EGNOR04M,18235.p
+  <= +1
+ slot(EGNOR04M,26706): +1 t_x(295416,1500)EGNOR04M,1998.o +1 x(291906,2506)EGNOR04M,18820.p +1 x(280579,255)EGNOR04M,18823.p
+  +1 x(279241,843)EGNOR04M,18829.p +1 x(295608,1034)EGNOR04M,18837.p +1 x(291819,786)EGNOR04M,18844.p
+  +1 x(272249,1295)EGNOR04M,18860.p +1 x(301431,1421)EGNOR04M,18929.p +1 x(284380,3028)EGNOR04M,19142.p
+  +1 x(287111,676)EGNOR04M,19194.p +1 x(283921,3170)EGNOR04M,19200.p +1 x(294848,846)EGNOR04M,19341.p
+  +1 x(294611,1160)EGNOR04M,19553.p <= +1
+ slot(EGNOR04M,26776): +1 t_x(294749,1914)EGNOR04M,1876.o +1 x(280579,325)EGNOR04M,19939.p +1 x(279241,913)EGNOR04M,19946.p
+  +1 x(295608,1104)EGNOR04M,19948.p +1 x(291819,856)EGNOR04M,19961.p +1 x(272249,1365)EGNOR04M,19966.p
+  +1 x(273386,1574)EGNOR04M,19982.p +1 x(289238,1395)EGNOR04M,19987.p +1 x(284417,1709)EGNOR04M,20002.p
+  +1 x(301431,1491)EGNOR04M,20037.p +1 x(284380,3098)EGNOR04M,20219.p +1 x(287111,746)EGNOR04M,20271.p
+  +1 x(283921,3240)EGNOR04M,20279.p +1 x(294848,916)EGNOR04M,20437.p +1 x(294611,1230)EGNOR04M,20777.p
+  <= +1
+ slot(EGNOR04M,26846): +1 t_x(278123,1327)EGNOR04M,236.o +1 x(291906,2646)EGNOR04M,19932.p +1 x(287111,816)EGNOR04M,23219.p
+  +1 x(291819,926)EGNOR04M,23228.p +1 x(279241,983)EGNOR04M,23238.p +1 x(280579,395)EGNOR04M,23240.p +1 x(294848,986)EGNOR04M,23249.p
+  +1 x(295608,1174)EGNOR04M,23276.p <= +1
+ slot(EGNOR04M,26916): +1 t_x(296342,2580)EGNOR04M,2175.o +1 x(291906,2716)EGNOR04M,20949.p +1 x(280579,465)EGNOR04M,20952.p
+  +1 x(291819,996)EGNOR04M,20963.p +1 x(279241,1053)EGNOR04M,20966.p +1 x(295608,1244)EGNOR04M,20972.p
+  +1 x(294611,1370)EGNOR04M,21018.p +1 x(284380,3238)EGNOR04M,21214.p +1 x(287111,886)EGNOR04M,21253.p
+  +1 x(283921,3380)EGNOR04M,21274.p +1 x(294848,1056)EGNOR04M,21563.p <= +1
+ slot(EGNOR04M,26986): +1 t_x(287409,33)EGNOR04M,963.o +1 x(291906,2786)EGNOR04M,22046.p +1 x(280579,535)EGNOR04M,22050.p
+  +1 x(287111,956)EGNOR04M,22069.p +1 x(291819,1066)EGNOR04M,22082.p +1 x(279241,1123)EGNOR04M,22095.p
+  +1 x(294848,1126)EGNOR04M,22104.p +1 x(295608,1314)EGNOR04M,22123.p <= +1
+ slot(EGNOR04M,27195): +1 t_x(287111,1165)EGNOR04M,919.o +1 x(291906,2963)RVKWU04M,22664.p +1 x(287409,382)EGNOR04M,22792.p
+  +1 x(280579,744)EGNOR04M,22893.p +1 x(291906,2870)RVKWU04M,23623.p <= +1
+ slot(EGNOR04M,27265): +1 t_x(291337,0),1417.o <= +1
+ slot(EGNOR04M,27404): <= +1
+ slot(EGNOR04M,27474): +1 t_x(298329,25)EGNOR04M,2431.o <= +1
+ slot(EGNOR04M,27544): +1 t_x(275272,41)EGNOR04M,164.o <= +1
+ slot(EGNOR04M,27613): +1 t_x(282904,0),538.o <= +1
+ slot(EGNOR04M,27683): <= +1
+ slot(EGNOR04M,27753): <= +1
+ slot(EGNOR04M,27823): <= +1
+ slot(EGNOR04M,27893): <= +1
+ slot(EGNOR04M,27962): <= +1
+ slot(EGNOR04M,28102): <= +1
+ slot(EGNOR04M,28172): <= +1
+ slot(EGNOR04M,28311): +1 t_x(292032,0),1499.o +1 t_x(295912,0),8311 <= +1
+ slot(EGNOR04M,28381): +1 t_x(295738,0),2060.o +1 x(295912,61)EGNOR04M,10512.p +1 x(292032,61)EGNOR04M,10612.p
+  <= +1
+ slot(EGNOR04M,28451): +1 t_x(295912,131)EGNOR04M,2092.o <= +1
+ slot(EGNOR04M,28520): +1 t_x(297928,0),2383.o <= +1
+ slot(EGNOR04M,28590): <= +1
+ slot(EGNOR04M,28660): <= +1
+ slot(EGNOR04M,28730): <= +1
+ slot(EGPFA04,45600): +1 t_x(279494,0),313.o <= +1
+ slot(EGPFA04,45900): +1 t_x(295428,0),2000.o +1 x(297335,1285)RJIU04M,18990.p +1 x(295319,2088)EGPFA04,19406.p
+  <= +1
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+ slot(EGPFA04,46500): +1 x(290037,181)RJIU04M,11265.p +1 x(290037,269)RJIU04M,12908.p +1 x(295428,432)RJIU04M,15311.p
+  +1 x(290037,5)RJIU04M,19169.p +1 x(295428,332)$BR404M,21650.p <= +1
+ slot(EGPFA04,46800): +1 t_x(293892,0),1760.o +1 x(295428,695)RJIU04M,11307.p +1 x(290037,423)EGPFA04,15520.p
+  +1 x(295428,519)RJIU04M,19361.p +1 x(290037,357)RJIU04M,23120.p +1 x(290037,532)RJIU04M,23534.p <= +1
+ slot(EGPFA04,47100): +1 t_x(278564,0),253.o +1 x(295428,783)RJIU04M,12961.p +1 x(290037,708)RJIU04M,21265.p
+  <= +1
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+  +1 x(278564,173)EGPFA04,21951.p +1 x(290037,1147)RJIU04M,21964.p +1 x(295428,1222)RJIU04M,22102.p <= +1
+ slot(EGPFA04,47700): +1 t_x(293126,0),1655.o +1 t_x(296145,0),8329 +1 x(294001,104)EGPFA04,10898.p <= +1
+ slot(EGPFA04,48000): +1 t_x(296145,111)EGPFA04,2133.o +1 t_x(293802,0),8156 +1 x(293126,242)RJIU04M,11565.p
+  +1 x(294001,550)RJIU04M,24054.p +1 x(294001,462)RJIU04M,24117.p <= +1
+ slot(EGPFA04,48300): +1 t_x(294819,512)RNS04M,1893.o +1 x(294001,638)RJIU04M,9129.p +1 x(293126,330)RJIU04M,9265.p
+  +1 x(296145,411)EGPFA04,9359.p +1 x(294819,312)RNS04M,10675.p +1 x(294819,212)RNS04M,20683.p <= +1
+ slot(EGPFA04,48600): +1 t_x(293802,113)EGPFA04,1746.o +1 t_x(295047,0),8233 +1 x(294819,412)RNS04M,12712.p
+  +1 x(294001,1077)RJIU04M,12745.p +1 x(293126,727)EGPFA04,12785.p +1 x(296145,711)EGPFA04,13007.p +1 x(294819,538)EGPFA04,18561.p
+  +1 x(293126,681)RJIU04M,24156.p <= +1
+ slot(EGPFA04,48900): +1 t_x(295047,256)EGPFA04,1927.o +1 t_x(303235,186)EGPFA04,8637 +1 x(293126,945)RJIU04M,14440.p
+  +1 x(294001,1253)RJIU04M,14467.p +1 x(294819,712)RNS04M,14472.p +1 x(293802,413)EGPFA04,14511.p +1 x(296145,1011)EGPFA04,14606.p
+  <= +1
+ slot(EGPFA04,49200): +1 t_x(303235,486)EGPFA04,2808.o +1 t_x(279627,278)EGPFA04,7593 +1 x(295047,556)EGPFA04,16083.p
+  +1 x(294819,1012)RNS04M,16124.p +1 x(293802,713)EGPFA04,16127.p +1 x(296145,1311)EGPFA04,16319.p +1 x(297335,4606)EGPFA04,17587.p
+  +1 x(290037,2815)RJIU04M,17598.p <= +1
+ slot(EGPFA04,49500): +1 t_x(279627,578)EGPFA04,320.o +1 t_x(292791,521)EGPFA04,8100 +1 x(293126,1559)RJIU04M,16008.p
+  +1 x(294001,1779)RJIU04M,16067.p +1 x(293126,1627)EGPFA04,17337.p +1 x(294001,1955)RJIU04M,17578.p +1 x(295428,3323)EGPFA04,17785.p
+  +1 x(295319,5546)RJIU04M,18072.p +1 x(303235,786)EGPFA04,20670.p <= +1
+ slot(EGPFA04,49800): +1 t_x(292791,821)EGPFA04,1607.o +1 t_x(293718,521)EGPFA04,8153 +1 x(303235,1086)EGPFA04,18764.p
+  +1 x(279627,878)EGPFA04,18767.p +1 x(295047,1156)EGPFA04,18773.p +1 x(294819,1738)EGPFA04,18810.p +1 x(293802,1313)EGPFA04,18821.p
+  +1 x(296145,1911)EGPFA04,18940.p +1 x(290037,3342)RJIU04M,19935.p +1 x(297335,5149)RJIU04M,19979.p +1 x(295319,5985)RJIU04M,20179.p
+  <= +1
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+  +1 x(294001,2394)RJIU04M,18869.p +1 x(293126,2174)RJIU04M,19818.p +1 x(295428,3856)RJIU04M,19957.p +1 x(294001,2482)RJIU04M,19985.p
+  <= +1
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+  +1 x(293718,1121)EGPFA04,20879.p +1 x(292791,1421)EGPFA04,20880.p +1 x(279627,1478)EGPFA04,20882.p +1 x(303235,1686)EGPFA04,20884.p
+  +1 x(295047,1756)EGPFA04,20892.p +1 x(293802,1913)EGPFA04,20924.p +1 x(294001,2658)RJIU04M,20937.p +1 x(294819,2338)EGPFA04,20940.p
+  +1 x(296145,2511)EGPFA04,21089.p <= +1
+ slot(EGPFA04,50700): +1 t_x(293650,793)EGPFA04,1734.o +1 t_x(309061,0),8897 +1 x(297346,170)RJIU04M,12089.p
+  +1 x(293126,2701)RJIU04M,21754.p +1 x(279690,1330)EGPFA04,21755.p +1 x(293718,1421)EGPFA04,21756.p +1 x(292791,1721)EGPFA04,21757.p
+  +1 x(279627,1778)EGPFA04,21758.p +1 x(303235,1986)EGPFA04,21759.p +1 x(295047,2056)EGPFA04,21760.p +1 x(293802,2213)EGPFA04,21761.p
+  +1 x(294819,2638)EGPFA04,21762.p +1 x(296145,2811)EGPFA04,21785.p +1 x(294001,3009)RJIU04M,21792.p <= +1
+ slot(EGPFA04,51000): +1 t_x(309061,65)EGPFA04,3355.o +1 t_x(297433,0),8416 +1 x(297346,433)RJIU04M,13951.p
+  +1 x(293126,3052)RJIU04M,22479.p +1 x(293650,1093)EGPFA04,22480.p +1 x(279690,1630)EGPFA04,22481.p +1 x(293718,1721)EGPFA04,22482.p
+  +1 x(292791,2021)EGPFA04,22483.p +1 x(279627,2078)EGPFA04,22484.p +1 x(303235,2286)EGPFA04,22489.p +1 x(295047,2356)EGPFA04,22497.p
+  +1 x(293802,2513)EGPFA04,22517.p +1 x(294819,2938)EGPFA04,22525.p +1 x(294001,3272)RJIU04M,22535.p +1 x(296145,3111)EGPFA04,22547.p
+  +1 x(290037,4483)RJIU04M,22738.p +1 x(295428,4734)RJIU04M,22838.p +1 x(293126,3127)EGPFA04,24088.p <= +1
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+  +1 x(297346,697)RJIU04M,24052.p +1 x(293650,1393)EGPFA04,24114.p +1 x(293126,3315)RJIU04M,24115.p +1 x(279690,1930)EGPFA04,24125.p
+  <= +1
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+  +1 x(297346,1048)RJIU04M,23023.p +1 x(293650,1693)EGPFA04,23024.p +1 x(279690,2230)EGPFA04,23025.p +1 x(293718,2321)EGPFA04,23026.p
+  +1 x(293126,3579)RJIU04M,23027.p +1 x(292791,2621)EGPFA04,23028.p +1 x(279627,2678)EGPFA04,23029.p +1 x(303235,2886)EGPFA04,23032.p
+  +1 x(295047,2956)EGPFA04,23049.p +1 x(293802,3113)EGPFA04,23089.p +1 x(294819,3538)EGPFA04,23140.p +1 x(294001,3887)RJIU04M,23172.p
+  <= +1
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+  +1 x(297433,785)EGPFA04,23429.p +1 x(309061,965)EGPFA04,23430.p +1 x(297346,1311)RJIU04M,23431.p +1 x(293650,1993)EGPFA04,23432.p
+  +1 x(279690,2530)EGPFA04,23433.p +1 x(293718,2621)EGPFA04,23434.p +1 x(293126,3930)RJIU04M,23435.p +1 x(292791,2921)EGPFA04,23436.p
+  +1 x(279627,2978)EGPFA04,23437.p +1 x(303235,3186)EGPFA04,23445.p +1 x(295047,3256)EGPFA04,23498.p <= +1
+ slot(EGPFA04,52200): +1 t_x(302686,558)EGPFA04,2741.o +1 x(291223,340)EGPFA04,10126.p +1 x(297433,1085)EGPFA04,23710.p
+  +1 x(309061,1265)EGPFA04,23711.p +1 x(293126,4193)RJIU04M,23712.p +1 x(297346,1634)LELVU04,23713.p +1 x(294001,4501)RJIU04M,23714.p
+  +1 x(293650,2293)EGPFA04,23715.p +1 x(279690,2830)EGPFA04,23716.p +1 x(293718,2921)EGPFA04,23717.p +1 x(292791,3221)EGPFA04,23718.p
+  +1 x(279627,3278)EGPFA04,23727.p +1 x(303235,3486)EGPFA04,23741.p <= +1
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+  +1 x(309061,1565)EGPFA04,23916.p +1 x(297346,1926)RJIU04M,23917.p +1 x(294001,4765)RJIU04M,23918.p +1 x(293126,4545)RJIU04M,23919.p
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+  +1 x(279627,3578)EGPFA04,23941.p <= +1
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+ slot(EGPFA04,53700): +1 t_x(310087,0),3457.o +1 x(294097,15)LELVU04,9742.p <= +1
+ slot(EHAMA04,19758): <= +1
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+ slot(EHAMA04,20037): +1 t_x(280033,26)EHAMA04,356.o <= +1
+ slot(EHAMA04,20455): +1 t_x(278590,368)EHAMA04,255.o +1 t_x(280142,323)EHAMA04,7610 <= +1
+ slot(EHAMA04,20595): +1 t_x(279721,296)EHAMA04,329.o +1 t_x(279791,415)EHAMA04,7598 +1 x(280142,463)EHAMA04,13531.p
+  +1 x(278590,508)EHAMA04,13559.p <= +1
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+ slot(KCHI104M,36818): +1 t_x(290712,0),1334.o <= +1
+ slot(KCHI104M,36900): +1 t_x(291407,0),1423.o +1 t_x(285711,0),7767 <= +1
+ slot(KCHI104M,36981): +1 t_x(285711,0),786.o +1 t_x(295942,0),8319 +1 x(286600,677)KCHI104M,12924.p +1 x(302317,1368)KSLN04M,23606.p
+  <= +1
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+  <= +1
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+  +1 x(303692,1772)KCHI104M,21939.p +1 x(301759,2256)LGKFN04,21989.p +1 x(302317,1522)KSLN04M,23131.p
+  <= +1
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+  +1 x(302317,1637)KCHI104M,22692.p <= +1
+ slot(KCHI104M,37309): +1 t_x(288694,54)KCHI104M,1101.o +1 t_x(283123,46)KCHI104M,7669 +1 x(297622,63)EG11G04M,12831.p
+  +1 x(303692,1936)KCHI104M,22905.p <= +1
+ slot(KCHI104M,37390): +1 t_x(283123,127)KCHI104M,560.o +1 t_x(280791,112)KCHI104M,7623 <= +1
+ slot(KCHI104M,37472): +1 t_x(280791,194)KCHI104M,406.o +1 t_x(291359,190)KCHI104M,8021 <= +1
+ slot(KCHI104M,37554): +1 t_x(291359,272)KCHI104M,1420.o +1 t_x(297057,168)KCHI104M,8387 <= +1
+ slot(KCHI104M,37636): +1 t_x(289782,0),1223.o +1 t_x(298660,13)KCHI104M,8485 +1 x(297057,250)KCHI104M,10558.p
+  +1 x(291359,354)KCHI104M,10608.p <= +1
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+ slot(KFUL1U04,57983): +1 t_x(310381,0),3474.o <= +1
+ slot(KFUL1U04,58060): +1 t_x(302705,0),2743.o <= +1
+ slot(KFUL1U04,58136): <= +1
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+ slot(KFUL1U04,58290): +1 t_x(298222,0),2418.o +1 t_x(295939,0),8317 <= +1
+ slot(KFUL1U04,58366): +1 t_x(295939,0),2102.o +1 t_x(309461,0),8916 <= +1
+ slot(KFUL1U04,58443): +1 t_x(309461,0),3399.o +1 t_x(298237,0),8457 <= +1
+ slot(KFUL1U04,58520): +1 t_x(298237,14)KFUL1U04,2419.o +1 t_x(309597,0),8925 <= +1
+ slot(KFUL1U04,58673): +1 t_x(309597,113)KFUL1U04,3417.o <= +1
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+ slot(KFUL1U04,58980): +1 t_x(296059,30)KFUL1U04,2118.o <= +1
+ slot(KFUL1U04,59056): +1 t_x(309349,0),3390.o <= +1
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+ slot(KFUL1U04,59516): +1 t_x(292614,0),1579.o +1 t_x(301540,0),8560 <= +1
+ slot(KFUL1U04,59593): +1 t_x(301540,3)KFUL1U04,2629.o +1 t_x(310081,0),8941 <= +1
+ slot(KFUL1U04,59670): +1 t_x(310081,0),3455.o +1 t_x(309641,0),8928 <= +1
+ slot(KFUL1U04,59746): +1 t_x(309641,0),3421.o +1 t_x(314104,0),9040 <= +1
+ slot(KFUL1U04,59823): +1 t_x(314104,0),3687.o +1 t_x(302552,0),8598 <= +1
+ slot(KFUL1U04,59976): +1 t_x(302552,49)KFUL1U04,2723.o +1 t_x(296521,41)KFUL1U04,8356 <= +1
+ slot(KFUL1U04,60053): +1 t_x(296521,118)KFUL1U04,2197.o +1 t_x(310398,79)KFUL1U04,8949 <= +1
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+ slot(KFUL1U04,60283): +1 t_x(304606,273)KFUL1U04,2944.o +1 t_x(296104,267)KFUL1U04,8327 <= +1
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+ slot(KFZ4404E,18070): +1 t_x(297080,3)KFZ4404E,2277.o <= +1
+ slot(KFZ4404E,18141): <= +1
+ slot(KFZ4404E,18282): <= +1
+ slot(KFZ4404E,18352): <= +1
+ slot(KFZ4404E,18423): <= +1
+ slot(KFZ4404E,18493): <= +1
+ slot(KFZ4404E,18564): <= +1
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+ slot(KFZ4404E,18705): +1 t_x(270609,20)KHVL104E,117.o <= +1
+ slot(KFZ4404E,18775): +1 t_x(281293,0),432.o <= +1
+ slot(KFZ4404E,18846): +1 t_x(285171,0),730.o <= +1
+ slot(KFZ4404E,18916): +1 x(294816,17)KFZ4404E,9312.p <= +1
+ slot(KFZ4404E,19057): +1 x(294816,182)YBOLN04M,11275.p <= +1
+ slot(KFZ4404E,19128): +1 x(270609,149)KFZ4404E,17046.p <= +1
+ slot(KFZ4404E,19198): +1 x(270609,219)KFZ4404E,14985.p +1 x(281293,128)YH5MH04M,18195.p <= +1
+ slot(KFZ4404E,19269): +1 t_x(279524,0),314.o +1 t_x(291612,0),8040 +1 x(281185,60)KFZ4404E,12811.p +1 x(281185,19)YH5MH04M,20811.p
+  +1 x(294816,318)YBOLN04M,22033.p <= +1
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+  <= +1
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+  <= +1
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+  +1 x(281185,271)KFZ4404E,15316.p +1 x(294816,613)YB5WH04M,20168.p +1 x(294816,560)YB5WH04M,21258.p <= +1
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+  <= +1
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+ slot(KFZ4404E,19692): <= +1
+ slot(KFZ4404E,19762): +1 x(279524,39)KFZ4404E,10294.p <= +1
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+ slot(KFZ4404E,19903): +1 t_x(294816,1035)YB5KL04E,1891.o +1 x(295131,14)YB5KL04E,9162.p +1 x(282961,127)KFZ4404E,18131.p
+  <= +1
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+  <= +1
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+  +1 x(282961,268)KFZ4404E,16463.p +1 x(283092,45)KFZ4404E,16464.p +1 x(279834,331)YH5MH04M,16971.p <= +1
+ slot(KFZ4404E,20115): +1 t_x(292565,85)KFZ4404E,1574.o +1 x(286902,26)KFZ4404E,12247.p +1 x(295131,216)YBOLN04M,12501.p
+  +1 x(286902,53)YBOLN04M,13991.p +1 x(279834,394)YH5MH04M,15132.p +1 x(295131,241)KFZ4404E,20262.p <= +1
+ slot(KFZ4404E,20185): +1 x(294816,1265)YBOLN04M,15835.p +1 x(286902,96)KFZ4404E,18432.p +1 x(283092,186)KFZ4404E,18515.p
+  +1 x(292565,155)KFZ4404E,18516.p +1 x(279834,457)YH5MH04M,18531.p +1 x(295131,306)YBOLN04M,19202.p <= +1
+ slot(KFZ4404E,20256): +1 x(279834,552)KFZ4404E,11638.p +1 x(279834,520)YH5MH04M,13438.p +1 x(295131,351)YBOLN04M,14479.p
+  +1 x(295131,396)YBOLN04M,21363.p +1 x(295131,382)KFZ4404E,22308.p <= +1
+ slot(KFZ4404E,20326): +1 x(279834,622)KFZ4404E,19690.p <= +1
+ slot(KFZ4404E,20397): +1 t_x(279899,0),346.o +1 x(279405,17)KFZ4404E,10432.p <= +1
+ slot(KFZ4404E,20467): +1 t_x(278862,0),270.o +1 x(290247,15)YB5WH04M,12379.p +1 x(279405,87)KFZ4404E,18352.p
+  +1 x(279899,70)KFZ4404E,18353.p +1 x(294816,1503)YB5KL04E,19054.p <= +1
+ slot(KFZ4404E,20538): +1 t_x(282696,0),520.o +1 x(278862,3)KFZ4404E,16610.p +1 x(279405,158)KFZ4404E,16730.p
+  +1 x(279899,141)KFZ4404E,16731.p <= +1
+ slot(KFZ4404E,20608): +1 x(290247,157)YBOLN04M,17596.p +1 x(290247,110)YB5KL04E,22251.p <= +1
+ slot(KFZ4404E,20679): +1 t_x(290247,0),1274.o +1 x(271099,18)YBOLN04M,10545.p +1 x(271099,63)YBOLN04M,19472.p
+  +1 x(290247,227)YB5KL04E,20644.p <= +1
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+  +1 x(290247,270)KFZ4404E,19348.p +1 x(290247,247)YBOLN04M,21715.p +1 x(290247,292)YBOLN04M,22794.p <= +1
+ slot(KFZ4404L,68400): +1 t_x(285451,0),754.o +1 t_x(304443,0),8697 <= +1
+ slot(KFZ4404L,68475): +1 t_x(300222,7)KWUR1C04,2505.o +1 t_x(310599,0),8956 +1 x(301680,69)KWUR1C04,9792.p
+  +1 x(307581,37)KFZ4404L,12310.p +1 x(285451,36)KFZ4404L,15619.p <= +1
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+  +1 x(300222,77)KWUR1C04,13902.p <= +1
+ slot(KFZ4404L,68625): +1 t_x(303451,0),2825.o +1 t_x(287476,0),7830 <= +1
+ slot(KFZ4404L,68700): +1 t_x(310599,0),3494.o <= +1
+ slot(KFZ4404L,68775): +1 t_x(312417,0),3621.o +1 x(303451,65)KFZ4404L,12362.p +1 x(310042,10)KFZ4404L,13764.p
+  <= +1
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+  <= +1
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+  +1 x(287476,100)KFZ4404L,12209.p <= +1
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+ slot(KFZ4404M,31269): +1 t_x(283593,0),603.o +1 t_x(290436,0),7961 <= +1
+ slot(KFZ4404M,31338): +1 t_x(290436,0),1295.o <= +1
+ slot(KFZ4404M,31407): +1 t_x(292188,0),1522.o <= +1
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+ slot(KFZ4404M,31546): +1 t_x(293240,0),1673.o <= +1
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+ slot(KFZ4404M,31684): +1 x(289249,127)PMXX04M,21475.p <= +1
+ slot(KFZ4404M,31754): +1 x(289249,225)KFZ4404M,14863.p <= +1
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+ slot(KFZ4404M,31892): +1 t_x(295384,19)KFZ4404M,1992.o +1 t_x(279827,0),7600 +1 x(283526,18)YB3EH04E,9360.p
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+  +1 x(296907,3)KFZ4404M,20629.p +1 x(295384,19)KFZ4404M,21658.p <= +1
+ slot(KFZ4404M,32100): +1 t_x(296907,133)YD5WH04M,2247.o +1 x(287076,173)KFZ4404M,10331.p +1 x(296907,78)YD5WH04M,10570.p
+  +1 x(295384,158)KFZ4404M,12272.p +1 x(292693,5)KFZ4404M,13568.p +1 x(283526,193)KFZ4404M,23408.p <= +1
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+  +1 x(295384,227)KFZ4404M,15467.p +1 x(292693,74)KFZ4404M,17002.p <= +1
+ slot(KFZ4404M,32238): +1 t_x(289249,419)PMXX04M,1165.o +1 x(287076,311)KFZ4404M,11165.p +1 x(283526,331)KFZ4404M,11477.p
+  +1 x(295534,74)KFZ4404M,11835.p +1 x(292693,143)KFZ4404M,20776.p <= +1
+ slot(KFZ4404M,32308): +1 t_x(292693,0),1592.o +1 x(279827,48)KFZ4404M,11820.p +1 x(283526,401)KFZ4404M,14691.p
+  <= +1
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+  +1 x(281348,137)KFZ4404M,13674.p +1 x(279827,186)KFZ4404M,14008.p <= +1
+ slot(KFZ4404M,32515): +1 t_x(281348,206)KFZ4404M,438.o +1 t_x(284911,0),7740 +1 x(288445,131)KFZ4404M,9183.p
+  +1 x(289249,986)KFZ4404M,9644.p +1 x(263279,81)KFZ4404M,15541.p <= +1
+ slot(KFZ4404M,32585): +1 t_x(263279,151)KFZ4404M,21.o +1 t_x(284562,0),7727 +1 x(289249,1053)PMXX04M,11395.p
+  +1 x(296970,2)KFZ4404M,13562.p +1 x(284911,49)KFZ4404M,13700.p +1 x(283526,668)YB3EH04E,16352.p +1 x(288445,201)KFZ4404M,21514.p
+  +1 x(281348,276)KFZ4404M,21657.p <= +1
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+  +1 x(284911,118)KFZ4404M,10309.p +1 x(283526,747)KFZ4404M,17817.p <= +1
+ slot(KFZ4404M,32723): +1 t_x(288445,339)KFZ4404M,1080.o +1 x(281348,414)KFZ4404M,11175.p +1 x(296970,140)KFZ4404M,11589.p
+  +1 x(284911,187)KFZ4404M,11691.p +1 x(263279,289)KFZ4404M,11956.p +1 x(283526,816)KFZ4404M,19084.p <= +1
+ slot(KFZ4404M,32792): +1 t_x(284911,256)KFZ4404M,714.o +1 x(284562,35)KFZ4404M,9852.p +1 x(292947,273)KFZ4404M,9987.p
+  +1 x(296970,209)KFZ4404M,15545.p +1 x(287076,865)KFZ4404M,20263.p +1 x(283526,885)KFZ4404M,20265.p <= +1
+ slot(KFZ4404M,32862): +1 t_x(295534,236)KFZ4404M,2024.o +1 x(295922,35)KFZ4404M,10477.p +1 x(284562,105)KFZ4404M,11860.p
+  +1 x(292947,343)KFZ4404M,12074.p +1 x(283526,955)KFZ4404M,21238.p +1 x(287076,935)KFZ4404M,21276.p +1 x(287076,993)YB3EH04E,22110.p
+  +1 x(283526,1018)YB3EH04E,22126.p <= +1
+ slot(KFZ4404M,33000): +1 t_x(276076,0),173.o +1 t_x(291341,0),8020 +1 x(284562,243)KFZ4404M,15549.p +1 x(288445,547)LGKFN04,18255.p
+  +1 x(287076,1043)YB3EH04E,22651.p +1 x(283526,1068)YB3EH04E,22656.p <= +1
+ slot(KFZ4404M,33069): +1 t_x(289028,143)KFZ4404M,1140.o +1 x(287944,85)KFZ4404M,9287.p +1 x(284562,312)KFZ4404M,13795.p
+  +1 x(292947,550)KFZ4404M,13830.p +1 x(289249,1540)KFZ4404M,19230.p +1 x(288445,685)KFZ4404M,20501.p
+  <= +1
+ slot(KFZ4404M,33139): +1 t_x(284562,382)KFZ4404M,692.o +1 x(289028,213)KFZ4404M,15554.p <= +1
+ slot(KFZ4404M,33208): +1 t_x(286781,36)MM204,886.o +1 x(291341,21)KFZ4404M,9963.p +1 x(289249,1670)PMXX04M,16830.p
+  <= +1
+ slot(KFZ4404M,33277): +1 t_x(292947,508)KSLN04M,1630.o +1 x(291341,90)KFZ4404M,11891.p <= +1
+ slot(KFZ4404M,33346): +1 t_x(295922,173)KFZ4404M,2096.o +1 x(291341,159)KFZ4404M,13763.p +1 x(288445,962)KFZ4404M,14372.p
+  +1 x(287944,362)KFZ4404M,19378.p <= +1
+ slot(KFZ4404M,33416): +1 t_x(291341,229)KFZ4404M,1418.o <= +1
+ slot(KFZ4404M,33485): +1 t_x(296970,417)KFZ4404M,2261.o +1 x(276076,40)KFZ4404M,10035.p +1 x(297821,0),13957.p
+  <= +1
+ slot(KFZ4404M,33554): +1 t_x(297821,0),2372.o +1 x(287944,570)KFZ4404M,11135.p +1 x(286781,45)KFZ4404M,11843.p
+  +1 x(276076,109)KFZ4404M,12043.p <= +1
+ slot(KFZ4404M,33623): +1 t_x(285230,0),736.o +1 x(286582,142)KFZ4404M,9669.p +1 x(286781,114)KFZ4404M,10746.p
+  <= +1
+ slot(KFZ4404M,33693): +1 t_x(286277,12)PMXX04M,837.o +1 x(286582,212)KFZ4404M,10923.p +1 x(286781,149)MM204,13649.p
+  +1 x(287944,709)KFZ4404M,21745.p <= +1
+ slot(KFZ4404M,33831): +1 x(288445,1398)LGKFN04,12627.p +1 x(287944,822)PMXX04M,14620.p <= +1
+ slot(KFZ4404M,33900): +1 x(286582,419)KFZ4404M,14690.p +1 x(286277,52)KFZ4404M,15564.p +1 x(287944,916)KFZ4404M,16427.p
+  <= +1
+ slot(KFZ4404M,33970): +1 x(288927,8)PMXX04M,10555.p +1 x(285230,37)KFZ4404M,13624.p +1 x(287944,986)KFZ4404M,20482.p
+  <= +1
+ slot(KFZ4404M,34108): +1 x(286277,260)KFZ4404M,9252.p +1 x(288927,90)KFZ4404M,12270.p +1 x(286582,563)PMXX04M,16448.p
+  +1 x(286582,627)KFZ4404M,19492.p <= +1
+ slot(KFZ4404M,34177): +1 x(287944,1193)KFZ4404M,13026.p <= +1
+ slot(KFZ4404M,34247): +1 t_x(286582,975)PMXX04M,857.o +1 t_x(293986,0),8165 +1 x(286277,399)KFZ4404M,11158.p
+  +1 x(288927,214)PMXX04M,13972.p +1 x(286582,766)KFZ4404M,22455.p <= +1
+ slot(KFZ4404M,34316): +1 t_x(288927,317)PMXX04M,1124.o +1 t_x(284247,0),7709 +1 x(286582,835)KFZ4404M,12717.p
+  +1 x(286277,468)KFZ4404M,12931.p <= +1
+ slot(KFZ4404M,34385): +1 t_x(293986,0),1773.o <= +1
+ slot(KFZ4404M,34454): +1 t_x(284247,0),663.o +1 x(286582,973)KFZ4404M,21521.p <= +1
+ slot(KFZ4404M,34524): +1 t_x(291571,0),1449.o +1 x(287785,31)KFZ4404M,9220.p +1 x(289872,173)PMXX04M,9489.p
+  <= +1
+ slot(KFZ4404M,34662): +1 x(287785,169)KFZ4404M,10967.p +1 x(287785,287)PMXX04M,12737.p +1 x(291571,104)KFZ4404M,15335.p
+  +1 x(288445,2378)YD5WH04M,16233.p <= +1
+ slot(KFZ4404M,34801): +1 t_x(280807,0),409.o +1 t_x(297313,0),8405 +1 x(289872,466)KFZ4404M,11161.p +1 x(286277,953)KFZ4404M,19365.p
+  <= +1
+ slot(KFZ4404M,34870): +1 t_x(297313,0),2310.o +1 t_x(290871,0),7989 +1 x(289872,535)KFZ4404M,12933.p
+  <= +1
+ slot(KFZ4404M,34939): +1 t_x(290871,0),1350.o +1 t_x(291159,0),8003 +1 x(288927,921)KFZ4404M,17768.p
+  +1 x(287944,1954)PMXX04M,17975.p <= +1
+ slot(KFZ4404M,35008): +1 t_x(291159,0),1386.o +1 x(288927,990)KFZ4404M,14734.p +1 x(289872,673)KFZ4404M,18333.p
+  <= +1
+ slot(KFZ4404M,35078): +1 x(287785,585)KFZ4404M,16389.p +1 x(280807,26)KFZ4404M,17044.p +1 x(290871,40)KFZ4404M,17085.p
+  +1 x(286277,1229)PMXX04M,17741.p +1 x(286582,1592)PMXX04M,17851.p +1 x(289872,743)KFZ4404M,24041.p <= +1
+ slot(KFZ4404M,35216): +1 x(288927,1139)PMXX04M,16398.p +1 x(289872,881)KFZ4404M,16763.p +1 x(286277,1332)PMXX04M,22434.p
+  +1 x(288927,1198)KFZ4404M,22469.p +1 x(287785,698)PMXX04M,23617.p <= +1
+ slot(KFZ4404M,35285): +1 x(286277,1434)PMXX04M,16386.p +1 x(287785,792)KFZ4404M,22867.p +1 x(289872,950)KFZ4404M,22884.p
+  +1 x(287785,801)PMXX04M,23280.p <= +1
+ slot(KFZ4404M,35355): +1 t_x(297154,0),2288.o +1 x(291159,39)KFZ4404M,17082.p +1 x(288927,1337)KFZ4404M,21418.p
+  +1 x(287785,862)KFZ4404M,21458.p <= +1
+ slot(KFZ4404M,35424): +1 t_x(289872,1297)KFZ4404M,1233.o +1 t_x(285328,0),7752 +1 x(289872,1089)KFZ4404M,21668.p
+  <= +1
+ slot(KFZ4404M,35493): +1 t_x(285328,0),744.o +1 t_x(285395,0),7753 +1 x(286277,1640)PMXX04M,21576.p <= +1
+ slot(KFZ4404M,35562): +1 t_x(285395,0),751.o +1 x(287785,1069)KFZ4404M,17829.p <= +1
+ slot(KFZ4404M,35632): +1 t_x(285674,0),781.o +1 x(287785,1110)PMXX04M,22364.p <= +1
+ slot(KFZ4404M,35701): +1 x(287785,1208)KFZ4404M,19179.p <= +1
+ slot(KFZ4404M,35770): +1 t_x(300369,0),2519.o +1 x(288927,1752)KFZ4404M,19431.p +1 x(287785,1277)KFZ4404M,20293.p
+  <= +1
+ slot(KFZ4404M,35840): +1 x(280768,17)KFZ4404M,10271.p +1 x(285328,63)KFZ4404M,19429.p +1 x(289872,1505)KFZ4404M,19689.p
+  +1 x(288927,1822)KFZ4404M,20646.p <= +1
+ slot(KFZ4404M,35978): +1 t_x(280768,128)MM204,403.o +1 x(287785,1485)KFZ4404M,14569.p +1 x(285395,63)KFZ4404M,19430.p
+  +1 x(289872,1613)PMXX04M,20533.p +1 x(286277,2130)KFZ4404M,20760.p <= +1
+ slot(KFZ4404M,36047): +1 t_x(284318,0),674.o <= +1
+ slot(KFZ4404M,36117): +1 t_x(293229,0),1672.o +1 x(289872,1782)KFZ4404M,15101.p <= +1
+ slot(KFZ4404M,36186): +1 t_x(283036,70)LEBAS04M,548.o <= +1
+ slot(KFZ4404M,36255): +1 t_x(284275,14)KFZ4404M,667.o <= +1
+ slot(KFZ4404M,36324): <= +1
+ slot(KFZ4404M,36394): <= +1
+ slot(KFZ4404M,36532): +1 x(283036,162)LEBAS04M,18567.p <= +1
+ slot(KFZ4404M,36601): +1 t_x(287785,2178)KFZ4404M,998.o +1 t_x(296046,0),8326 <= +1
+ slot(KFZ4404M,36671): +1 t_x(296046,0),2117.o +1 t_x(291128,0),8002 <= +1
+ slot(KFZ4404M,36740): +1 t_x(291128,0),1385.o +1 t_x(292453,0),8078 <= +1
+ slot(KFZ4404M,36809): +1 t_x(292453,0),1561.o +1 t_x(287337,0),7827 <= +1
+ slot(KFZ4404M,36878): +1 t_x(302709,0),2744.o <= +1
+ slot(KFZ4404M,37017): +1 t_x(302903,0),2769.o +1 x(283036,531)LEBAS04M,19493.p <= +1
+ slot(KFZ4404M,37225): +1 t_x(287337,40)KFZ4404M,956.o +1 t_x(288800,17)KFZ4404M,7887 <= +1
+ slot(KFZ4404M,37363): +1 t_x(285981,155)KFZ4404M,816.o +1 x(288800,155)KFZ4404M,10552.p +1 x(287337,178)KFZ4404M,10679.p
+  <= +1
+ slot(KFZ4404M,37432): +1 t_x(288800,224)KFZ4404M,1114.o +1 t_x(278555,0),7571 +1 x(285981,224)KFZ4404M,14022.p
+  <= +1
+ slot(KFZ4404M,37502): +1 t_x(278555,0),251.o +1 t_x(300231,0),8497 <= +1
+ slot(KFZ4404M,37571): +1 t_x(300231,0),2506.o +1 t_x(293300,0),8126 +1 x(298514,94)EBEEC04M,10023.p <= +1
+ slot(KFZ4404M,37640): +1 t_x(298514,300)$EBEEC04M,2454.o +1 t_x(293622,0),8148 +1 x(298514,176)KFZ4404M,13850.p
+  +1 x(278555,77)KFZ4404M,14035.p <= +1
+ slot(KFZ4404M,37709): +1 t_x(293300,0),1679.o +1 x(278555,146)KFZ4404M,11515.p +1 x(298514,245)KFZ4404M,11529.p
+  +1 x(285981,501)KFZ4404M,11653.p +1 x(288800,501)KFZ4404M,11704.p +1 x(287337,524)KFZ4404M,11791.p +1 x(292453,567)KFZ4404M,11921.p
+  +1 x(296046,626)KFZ4404M,12079.p <= +1
+ slot(KFZ4404M,37779): +1 t_x(293622,0),1730.o +1 t_x(280928,0),7626 +1 x(300231,46)KFZ4404M,12056.p +1 x(293300,16)KFZ4404M,13978.p
+  <= +1
+ slot(KFZ4404M,37986): +1 t_x(280928,113)KFZ4404M,416.o +1 t_x(286143,0),7789 <= +1
+ slot(KFZ4404M,38056): +1 t_x(286143,36)KFZ4404M,829.o +1 t_x(297482,0),8418 <= +1
+ slot(KFZ4404M,38125): +1 t_x(297482,0),2340.o +1 t_x(294633,0),8201 +1 x(293757,207)KFZ4404M,9845.p <= +1
+ slot(KFZ4404M,38194): +1 t_x(294633,0),1857.o +1 t_x(297726,0),8433 <= +1
+ slot(KFZ4404M,38333): +1 t_x(297726,27)KFZ4404M,2365.o +1 t_x(298715,0),8488 +1 x(293757,350)$YD5WH04M,11753.p
+  <= +1
+ slot(KFZ4404M,38402): +1 t_x(298715,25)KFZ4404M,2485.o +1 t_x(300428,0),8508 <= +1
+ slot(KFZ4404M,38471): +1 t_x(300428,0),2526.o +1 t_x(278261,0),7567 <= +1
+ slot(KFZ4404M,38610): +1 t_x(278261,0),243.o +1 t_x(287899,0),7848 +1 x(288555,117)KFZ4404M,9766.p <= +1
+ slot(KFZ4404M,38679): +1 t_x(288555,0),1090.o +1 t_x(288339,0),7870 +1 x(278261,9)KFZ4404M,12344.p <= +1
+ slot(KFZ4404M,38748): +1 t_x(288623,284)$KCHI104M,1095.o +1 x(278261,78)KFZ4404M,10694.p +1 x(293757,830)EG11G04M,13746.p
+  <= +1
+ slot(KFZ4404M,38817): +1 t_x(293757,988)EG11G04M,1743.o +1 x(287899,1)KFZ4404M,10653.p +1 x(293757,899)KFZ4404M,14844.p
+  <= +1
+ slot(KFZ4404M,38956): +1 t_x(287899,140)KFZ4404M,1012.o +1 x(288339,68)KFZ4404M,9723.p <= +1
+ slot(KFZ4404M,39094): +1 t_x(288339,206)KFZ4404M,1063.o +1 t_x(298378,0),8466 <= +1
+ slot(KFZ4404M,39164): +1 t_x(298378,51)KFZ4404M,2436.o +1 t_x(293537,40)KFZ4404M,8138 <= +1
+ slot(KFZ4404M,39233): +1 t_x(285525,47)KFZ4404M,763.o +1 t_x(294845,74)KFZ4404M,8215 +1 x(293537,109)KFZ4404M,12024.p
+  +1 x(298378,120)KFZ4404M,12050.p +1 x(288339,345)KFZ4404M,12261.p <= +1
+ slot(KFZ4404M,39302): +1 t_x(300840,119)KFZ4404M,2559.o +1 t_x(286224,0),7791 +1 x(293537,178)KFZ4404M,10006.p
+  +1 x(298378,189)KFZ4404M,10071.p +1 x(285525,116)KFZ4404M,10106.p +1 x(294845,143)KFZ4404M,10151.p <= +1
+ slot(KFZ4404M,39371): +1 t_x(293537,247)KFZ4404M,1709.o +1 t_x(290041,23)KFZ4404M,7940 +1 x(285525,185)KFZ4404M,13760.p
+  +1 x(300840,188)KFZ4404M,13775.p +1 x(294845,212)KFZ4404M,13812.p +1 x(286224,68)KFZ4404M,13817.p <= +1
+ slot(KFZ4404M,39441): +1 t_x(294845,282)KFZ4404M,1895.o +1 t_x(292837,0),8104 +1 x(286224,138)KFZ4404M,11940.p
+  +1 x(290041,93)KFZ4404M,11967.p +1 x(300840,258)KFZ4404M,11998.p +1 x(293540,77)KFZ4404M,12166.p +1 x(285525,255)KFZ4404M,12230.p
+  +1 x(293757,1523)KFZ4404M,20221.p <= +1
+ slot(KFZ4404M,39510): +1 t_x(286224,207)KFZ4404M,835.o +1 x(290041,162)KFZ4404M,10082.p +1 x(293540,146)KFZ4404M,10419.p
+  +1 x(293757,1592)KFZ4404M,23126.p <= +1
+ slot(KFZ4404M,39579): +1 t_x(290041,231)KFZ4404M,1254.o +1 t_x(287515,0),7831 +1 x(293540,215)KFZ4404M,13857.p
+  +1 x(292837,32)KFZ4404M,13918.p <= +1
+ slot(KFZ4404M,39648): +1 t_x(292837,101)KFZ4404M,1615.o +1 t_x(305604,0),8744 +1 x(288987,36)KFZ4404M,15576.p
+  <= +1
+ slot(KFZ4404M,39718): +1 t_x(287528,0),975.o +1 t_x(302940,0),8616 +1 x(287515,44)KFZ4404M,12038.p +1 x(288987,106)KFZ4404M,12112.p
+  <= +1
+ slot(KFZ4404M,39787): +1 t_x(288987,0),1133.o +1 x(287515,113)KFZ4404M,10253.p +1 x(292837,240)KFZ4404M,10748.p
+  <= +1
+ slot(KFZ4404M,39856): +1 t_x(293540,284)KFZ4404M,1711.o +1 x(305604,24)KFZ4404M,10350.p <= +1
+ slot(KFZ4404M,39995): +1 t_x(287515,321)KFZ4404M,971.o +1 x(302940,89)KFZ4404M,10472.p +1 x(287528,130)KFZ4404M,10542.p
+  +1 x(305604,163)KFZ4404M,13715.p <= +1
+ slot(KFZ4404M,40064): +1 t_x(305604,232)KFZ4404M,3030.o +1 x(302940,158)KFZ4404M,12288.p +1 x(287528,199)KFZ4404M,12385.p
+  <= +1
+ slot(KFZ4404M,40133): +1 t_x(302940,227)KFZ4404M,2772.o +1 t_x(298501,0),8476 +1 x(287528,268)KFZ4404M,13813.p
+  <= +1
+ slot(KFZ4404M,40202): +1 t_x(298501,2)KFZ4404M,2451.o +1 t_x(300424,0),8507 <= +1
+ slot(KFZ4404M,40272): +1 t_x(300424,0),2524.o +1 t_x(289215,0),7904 <= +1
+ slot(KFZ4404M,40341): +1 t_x(289215,0),1159.o +1 t_x(290110,0),7945 +1 x(293757,2423)KFZ4404M,16566.p
+  <= +1
+ slot(KFZ4404M,40410): +1 t_x(293959,0),1769.o +1 t_x(290766,0),7982 <= +1
+ slot(KFZ4404M,40480): +1 t_x(290110,0),1264.o <= +1
+ slot(KFZ4404M,40549): +1 t_x(290766,0),1339.o +1 x(293757,2631)KFZ4404M,18378.p <= +1
+ slot(KFZ4404M,40618): <= +1
+ slot(KFZ4404M,40687): <= +1
+ slot(KFZ4404M,40757): +1 t_x(295376,0),1990.o <= +1
+ slot(KFZ4404M,40826): +1 t_x(288139,2)KFZ4404M,1041.o <= +1
+ slot(KFZ4404M,40895): +1 t_x(281058,0),418.o <= +1
+ slot(KFZ4404M,40964): +1 t_x(286912,30)KFZ4404M,899.o <= +1
+ slot(KFZ4404M,41034): +1 t_x(291566,0),1448.o <= +1
+ slot(KFZ4404M,41103): +1 t_x(301242,0),2597.o <= +1
+ slot(KFZ4404M,41172): +1 t_x(300900,0),2568.o <= +1
+ slot(KFZ4404M,41241): <= +1
+ slot(KFZ4404M,41380): +1 t_x(291464,0),1429.o <= +1
+ slot(KFZ4404M,41449): +1 t_x(296781,0),2228.o <= +1
+ slot(KFZ4404M,41518): +1 t_x(289131,0),1147.o +1 t_x(289584,0),7920 <= +1
+ slot(KFZ4404M,41588): +1 t_x(289584,0),1203.o +1 t_x(277425,0),7554 <= +1
+ slot(KFZ4404M,41657): +1 t_x(277425,0),213.o <= +1
+ slot(KFZ4404M,41726): <= +1
+ slot(KFZ4404M,41795): <= +1
+ slot(KFZ4404M,41865): <= +1
+ slot(KFZ4404M,42003): +1 t_x(288498,0),1083.o +1 t_x(289175,0),7902 <= +1
+ slot(KFZ4404M,42072): +1 t_x(289175,44)KFZ4404M,1155.o +1 t_x(297708,10)KFZ4404M,8431 <= +1
+ slot(KFZ4404M,42142): +1 t_x(297708,80)KFZ4404M,2363.o +1 t_x(298128,0),8451 +1 x(289175,114)KFZ4404M,10645.p
+  <= +1
+ slot(KFZ4404M,42211): +1 t_x(298128,0),2407.o <= +1
+ slot(KFZ4404M,42280): <= +1
+ slot(KFZ4404M,42349): <= +1
+ slot(KFZ4404M,42419): +1 x(288498,3)KFZ4404M,10174.p <= +1
+ slot(KFZ4404M,42488): +1 x(288498,72)KFZ4404M,12262.p <= +1
+ slot(KFZ4404M,42557): <= +1
+ slot(KFZ4404M,42626): +1 t_x(287954,0),1022.o +1 t_x(300774,0),8523 <= +1
+ slot(KFZ4404M,42696): +1 t_x(300774,0),2554.o +1 t_x(288261,0),7867 <= +1
+ slot(KFZ4404M,42765): +1 t_x(288261,0),1058.o +1 t_x(288930,0),7893 <= +1
+ slot(KFZ4404M,42834): +1 t_x(288930,0),1125.o +1 t_x(300851,0),8527 <= +1
+ slot(KFZ4404M,42903): +1 t_x(300851,0),2562.o <= +1
+ slot(KFZ4404M,42973): <= +1
+ slot(KFZ4404M,43042): <= +1
+ slot(KFZ4404M,43111): +1 t_x(288059,0),1031.o <= +1
+ slot(KFZ4404M,43180): +1 t_x(292258,0),1535.o <= +1
+ slot(KFZ4404M,43250): +1 t_x(292977,0),1634.o <= +1
+ slot(KFZ4404M,43319): +1 t_x(296095,3)KFZ4404M,2122.o <= +1
+ slot(KFZ4404M,43388): +1 t_x(287799,60)KFZ4404M,1000.o <= +1
+ slot(KFZ4404M,43457): +1 t_x(292738,18)KFZ4404M,1600.o <= +1
+ slot(KFZ4404M,43527): <= +1
+ slot(KFZ4404M,43596): +1 t_x(294985,0),1915.o <= +1
+ slot(KFZ4404M,43665): <= +1
+ slot(KFZ4404M,43734): +1 t_x(301455,0),2622.o <= +1
+ slot(KFZ4404M,43804): +1 t_x(303939,0),2879.o <= +1
+ slot(KFZ4404M,43873): +1 t_x(286621,0),861.o <= +1
+ slot(KFZ4404M,44011): <= +1
+ slot(KFZ4404M,44081): <= +1
+ slot(KFZ4404M,44150): <= +1
+ slot(KFZ4404M,44219): <= +1
+ slot(KFZ4404M,44358): <= +1
+ slot(KFZ4404M,44427): +1 t_x(287829,0),1005.o <= +1
+ slot(KFZ4404M,44496): +1 t_x(290555,0),1312.o +1 t_x(303832,0),8668 <= +1
+ slot(KFZ4404M,44565): +1 t_x(295077,0),1935.o <= +1
+ slot(KFZ4404M,44635): +1 t_x(297830,0),2374.o <= +1
+ slot(KFZ4404M,44704): +1 t_x(303832,0),2869.o <= +1
+ slot(KFZ4404M,44773): <= +1
+ slot(KFZ4404M,44912): <= +1
+ slot(KFZ4404M,44981): +1 t_x(287156,0),927.o <= +1
+ slot(KFZ4404M,45050): <= +1
+ slot(KHVL104E,15600): +1 t_x(278154,0),238.o +1 t_x(278209,0),7566 <= +1
+ slot(KHVL104E,15673): +1 t_x(278209,73)KHVL104E,242.o +1 x(278154,19)KHVL104E,10452.p <= +1
+ slot(KHVL104E,15746): +1 t_x(281304,0),435.o <= +1
+ slot(KHVL104E,15820): +1 t_x(281894,0),468.o <= +1
+ slot(KHVL104E,15893): +1 t_x(284109,0),647.o <= +1
+ slot(KHVL104E,15967): +1 x(285863,56)RQXI04E,9157.p <= +1
+ slot(KHVL104E,16040): +1 x(285863,162)RQXI04E,10986.p +1 x(284109,54)KHVL104E,12054.p +1 x(285863,131)KHVL104E,21523.p
+  <= +1
+ slot(KHVL104E,16114): +1 x(284109,128)KHVL104E,13940.p <= +1
+ slot(KHVL104E,16187): +1 x(285863,268)RQXI04E,18818.p <= +1
+ slot(KHVL104E,16261): +1 x(285863,352)KHVL104E,22200.p <= +1
+ slot(KHVL104E,16334): <= +1
+ slot(KHVL104E,16408): +1 x(285863,480)RQXI04E,20281.p <= +1
+ slot(KHVL104E,16481): <= +1
+ slot(KHVL104E,16555): <= +1
+ slot(KHVL104E,16628): <= +1
+ slot(KHVL104E,16702): <= +1
+ slot(KHVL104E,16775): +1 t_x(271428,0),124.o <= +1
+ slot(KHVL104E,16995): +1 t_x(291178,29)KHVL104E,1389.o +1 t_x(276534,6)KHVL104E,7541 +1 x(279163,21)KHVL104E,18502.p
+  <= +1
+ slot(KHVL104E,17069): +1 t_x(288954,47)KHVL104E,1128.o +1 t_x(276210,24)KHVL104E,7537 +1 x(276534,80)KHVL104E,9704.p
+  +1 x(291178,103)KHVL104E,9799.p <= +1
+ slot(KHVL104E,17142): +1 t_x(276534,153)KHVL104E,180.o +1 t_x(290803,0),7984 +1 x(288954,120)KHVL104E,17065.p
+  +1 x(276210,97)KHVL104E,17118.p <= +1
+ slot(KHVL104E,17216): +1 t_x(276210,171)KHVL104E,175.o +1 x(279163,215)YH5MH04M,11549.p +1 x(288954,194)KHVL104E,11657.p
+  +1 x(276534,227)KHVL104E,11713.p +1 x(291178,250)KHVL104E,11916.p <= +1
+ slot(KHVL104E,17289): +1 t_x(270609,20)KHVL104E,117.o +1 x(278855,6)KHVL104E,9245.p +1 x(285863,1353)RQXSI04E,12534.p
+  +1 x(276210,244)KHVL104E,13291.p +1 x(288954,267)KHVL104E,13304.p +1 x(276534,300)KHVL104E,13350.p +1 x(279163,315)KHVL104E,13360.p
+  +1 x(291178,305)EBBRA04E,13455.p <= +1
+ slot(KHVL104E,17363): +1 t_x(279163,0),284.o +1 x(289675,32)KSPE1P04,9547.p +1 x(290803,62)KHVL104E,9709.p
+  +1 x(278855,58)YH5MH04M,11269.p +1 x(270609,149)KFZ4404E,17046.p <= +1
+ slot(KHVL104E,17436): +1 t_x(289675,108)KSPE1P04,1213.o +1 t_x(277703,0),7558 +1 x(279193,12)YH5MH04M,11056.p
+  +1 x(278855,153)KHVL104E,13041.p +1 x(285863,1519)YH5MH04M,14155.p +1 x(290803,135)KHVL104E,14886.p
+  +1 x(270609,219)KFZ4404E,14985.p +1 x(276210,391)KHVL104E,15009.p +1 x(288954,414)KHVL104E,15033.p +1 x(276534,447)KHVL104E,15081.p
+  +1 x(279163,462)KHVL104E,15087.p +1 x(291178,461)EBBRA04E,15203.p +1 x(289675,136)KHVL104E,17106.p +1 x(278855,121)YH5MH04M,20795.p
+  <= +1
+ slot(KHVL104E,17510): +1 t_x(279312,22)KSPE1P04,295.o +1 t_x(278889,0),7578 +1 x(279193,50)KHVL104E,9160.p
+  +1 x(281989,42)KHVL104E,9673.p +1 x(279804,50)KHVL104E,9676.p +1 x(285863,1601)KHVL104E,15717.p +1 x(278855,227)KHVL104E,18084.p
+  +1 x(289675,185)KSPE1P04,18293.p +1 x(290803,209)KHVL104E,18444.p <= +1
+ slot(KHVL104E,17583): +1 t_x(290803,282)KHVL104E,1341.o +1 t_x(277201,0),7552 +1 x(281989,115)KHVL104E,11858.p
+  +1 x(289675,262)KSPE1P04,11953.p +1 x(279804,123)KHVL104E,16491.p +1 x(278855,300)KHVL104E,19610.p +1 x(279193,123)KHVL104E,20740.p
+  <= +1
+ slot(KHVL104E,17657): +1 t_x(279652,30)KHVL104E,323.o +1 t_x(279642,0),7594 +1 x(277703,133)KHVL104E,13614.p
+  +1 x(281989,177)YH5MH04M,13815.p +1 x(290803,356)KHVL104E,13977.p +1 x(289675,338)KSPE1P04,19743.p <= +1
+ slot(KHVL104E,17730): +1 t_x(277703,206)KHVL104E,224.o +1 t_x(279485,0),7590 +1 x(289675,415)KSPE1P04,15021.p
+  +1 x(281989,240)YH5MH04M,19672.p +1 x(291656,163)KHVL104E,19735.p +1 x(279804,255)YH5MH04M,20723.p +1 x(279193,265)YH5MH04M,21532.p
+  <= +1
+ slot(KHVL104E,17877): +1 t_x(291656,297)YH5MH04M,1463.o +1 x(287288,17)KSPE1P04,9580.p +1 x(279485,45)KHVL104E,9607.p
+  +1 x(277703,353)KHVL104E,9701.p +1 x(277201,93)KHVL104E,9894.p +1 x(279642,52)KHVL104E,9920.p +1 x(279652,115)KSPE1P04,9941.p
+  +1 x(279312,99)KSPE1P04,10524.p +1 x(278889,154)KHVL104E,10639.p +1 x(279756,14)YH5MH04M,10693.p +1 x(281989,367)YH5MH04M,18385.p
+  +1 x(279804,381)YH5MH04M,19446.p +1 x(279193,391)YH5MH04M,22953.p <= +1
+ slot(KHVL104E,17951): +1 t_x(278889,228)KHVL104E,274.o +1 x(287288,153)KHVL104E,11209.p +1 x(291656,360)YH5MH04M,11214.p
+  +1 x(279642,126)KHVL104E,11313.p +1 x(279652,251)KHVL104E,11339.p +1 x(279485,119)KHVL104E,11559.p +1 x(279312,183)KHVL104E,11582.p
+  +1 x(277703,427)KHVL104E,11694.p +1 x(277201,167)KHVL104E,11812.p +1 x(279193,454)YH5MH04M,19421.p <= +1
+ slot(KHVL104E,18024): +1 t_x(281989,556)KHVL104E,479.o +1 t_x(276531,0),7540 +1 x(279756,181)KSPE1P04,11475.p
+  +1 x(279193,564)KHVL104E,12975.p +1 x(287288,226)KHVL104E,13087.p +1 x(278889,301)KHVL104E,13098.p +1 x(291656,457)KHVL104E,13118.p
+  +1 x(279652,324)KHVL104E,13705.p +1 x(279312,252)KSPE1P04,18496.p <= +1
+ slot(KHVL104E,18097): +1 t_x(285863,2115)KHVL104E,806.o +1 t_x(279048,0),7580 +1 x(278855,814)KHVL104E,14811.p
+  +1 x(279312,329)KHVL104E,14813.p +1 x(279193,637)KHVL104E,14842.p +1 x(287288,299)KHVL104E,14845.p +1 x(278889,374)KHVL104E,14847.p
+  +1 x(279652,397)KHVL104E,14853.p +1 x(291656,530)KHVL104E,14862.p +1 x(281989,619)YH5MH04M,14925.p +1 x(277703,573)KHVL104E,15474.p
+  <= +1
+ slot(KHVL104E,18171): +1 t_x(278855,741)KHVL104E,269.o +1 x(279312,403)KHVL104E,13073.p +1 x(279485,339)KHVL104E,13353.p
+  +1 x(279642,346)KHVL104E,13472.p +1 x(277201,387)KHVL104E,13686.p +1 x(279193,707)YH5MH04M,16222.p +1 x(279652,471)KHVL104E,16476.p
+  +1 x(291656,604)KHVL104E,16492.p +1 x(281989,703)KHVL104E,16498.p +1 x(277703,647)KHVL104E,16717.p +1 x(290803,870)KHVL104E,16868.p
+  +1 x(278889,448)KHVL104E,18522.p +1 x(287288,373)KHVL104E,20789.p <= +1
+ slot(KHVL104E,18244): +1 t_x(279592,0),317.o +1 x(279756,393)YH5MH04M,14720.p +1 x(279804,760)YH5MH04M,14941.p
+  +1 x(279485,412)KHVL104E,15098.p +1 x(279642,419)KHVL104E,15106.p +1 x(277201,460)KHVL104E,15115.p +1 x(279592,71)KHVL104E,16314.p
+  +1 x(278855,942)YH5MH04M,16345.p +1 x(279312,476)KHVL104E,16461.p +1 x(287288,446)KHVL104E,21730.p <= +1
+ slot(KHVL104E,18318): +1 t_x(277201,534)KHVL104E,202.o +1 x(287527,69)KHVL104E,10252.p +1 x(279592,140)YH5MH04M,11049.p
+  +1 x(279756,457)YH5MH04M,12882.p +1 x(279804,824)YH5MH04M,12981.p +1 x(279621,24)KHVL104E,13195.p +1 x(287288,520)KHVL104E,18431.p
+  +1 x(279642,493)KHVL104E,18550.p +1 x(279485,486)KHVL104E,22444.p <= +1
+ slot(KHVL104E,18391): +1 t_x(279642,566)KHVL104E,321.o +1 x(279411,25)KHVL104E,9476.p +1 x(279621,88)YH5MH04M,10103.p
+  +1 x(276531,6)KHVL104E,10246.p +1 x(279592,203)YH5MH04M,12984.p +1 x(279485,559)KHVL104E,20753.p +1 x(279312,623)KHVL104E,20786.p
+  <= +1
+ slot(KHVL104E,18465): +1 t_x(279756,175)KHVL104E,332.o +1 x(279048,4)KHVL104E,10250.p +1 x(279592,266)YH5MH04M,14849.p
+  +1 x(276531,80)KHVL104E,15320.p +1 x(279756,640)KHVL104E,16484.p +1 x(287288,630)KSPE1P04,19723.p +1 x(279485,633)KHVL104E,19733.p
+  <= +1
+ slot(KHVL104E,18538): +1 t_x(279804,540)KHVL104E,335.o +1 x(279411,139)KSPE1P04,11422.p +1 x(279621,277)YH5MH04M,11795.p
+  +1 x(287527,333)KSPE1P04,11939.p +1 x(279048,77)KHVL104E,12058.p +1 x(276531,153)KHVL104E,12088.p +1 x(279193,1078)KHVL104E,18102.p
+  +1 x(279804,1076)YH5MH04M,18173.p +1 x(279485,706)KHVL104E,18447.p +1 x(287527,257)KSPE1P04,18464.p
+  +1 x(279592,329)YH5MH04M,22300.p <= +1
+ slot(KHVL104E,18612): +1 t_x(279485,780)KHVL104E,312.o +1 t_x(279845,0),7601 +1 x(278889,889)KHVL104E,16453.p
+  +1 x(287527,363)KHVL104E,16640.p +1 x(279411,246)KHVL104E,16650.p +1 x(276531,227)KHVL104E,16669.p +1 x(279048,151)KHVL104E,16696.p
+  +1 x(287288,814)KHVL104E,16708.p +1 x(279642,787)KHVL104E,16815.p +1 x(277201,828)KHVL104E,16916.p +1 x(279592,439)KHVL104E,21574.p
+  <= +1
+ slot(KHVL104E,18685): +1 t_x(277167,0),199.o +1 x(279411,292)KSPE1P04,13224.p +1 x(287527,410)KSPE1P04,13402.p
+  +1 x(279048,224)KHVL104E,13841.p +1 x(276531,300)KHVL104E,13920.p +1 x(279592,512)KHVL104E,20732.p +1 x(279756,836)YH5MH04M,22462.p
+  <= +1
+ slot(KHVL104E,18759): +1 t_x(276531,374)KHVL104E,179.o +1 x(279735,0),9664.p +1 x(287527,486)KSPE1P04,15120.p
+  +1 x(279048,298)KHVL104E,15517.p +1 x(279411,368)KSPE1P04,18547.p +1 x(279756,899)YH5MH04M,20601.p <= +1
+ slot(KHVL104E,18832): +1 t_x(279048,371)KHVL104E,281.o +1 x(279621,530)YH5MH04M,15018.p +1 x(279411,445)KSPE1P04,15142.p
+  +1 x(276531,447)KHVL104E,21735.p +1 x(279756,1007)KHVL104E,22818.p <= +1
+ slot(KHVL104E,18906): +1 t_x(287288,802)KHVL104E,949.o +1 x(277167,6)KHVL104E,10565.p +1 x(279735,116)KSPE1P04,17101.p
+  +1 x(279756,1081)KHVL104E,17996.p +1 x(279621,593)YH5MH04M,18361.p +1 x(279048,445)KHVL104E,18469.p
+  +1 x(276531,521)KHVL104E,18529.p <= +1
+ slot(KHVL104E,18979): +1 t_x(279621,719)YH5MH04M,318.o +1 x(279845,5)KHVL104E,10265.p +1 x(279756,1151)YH5MH04M,19510.p
+  +1 x(279592,806)KHVL104E,19537.p +1 x(279735,193)KSPE1P04,19693.p +1 x(277167,79)KHVL104E,19753.p +1 x(279621,656)YH5MH04M,21671.p
+  <= +1
+ slot(KHVL104E,19053): +1 t_x(287527,351)KHVL104E,974.o +1 x(279845,79)KHVL104E,12083.p +1 x(277167,153)KHVL104E,13964.p
+  <= +1
+ slot(KHVL104E,19126): +1 t_x(268974,7)KHVL104E,107.o +1 x(287372,31)KSPE1P04,9710.p +1 x(268974,18)KSPE1P04,9898.p
+  +1 x(279735,367)KHVL104E,12110.p +1 x(277167,226)KHVL104E,12199.p +1 x(279845,152)KHVL104E,13877.p +1 x(279621,832)KHVL104E,16819.p
+  <= +1
+ slot(KSAL1204,52884): +1 t_x(280779,0),404.o +1 t_x(297158,0),8397 +1 x(295726,81)KSAL1204,9932.p <= +1
+ slot(KSAL1204,52968): +1 t_x(297158,0),2290.o +1 t_x(311168,0),8971 +1 x(295726,165)KSAL1204,12325.p
+  <= +1
+ slot(KSAL1204,53052): +1 t_x(294792,0),1886.o +1 t_x(284141,0),7699 <= +1
+ slot(KSAL1204,53136): +1 t_x(295726,0),2054.o +1 t_x(306685,0),8792 <= +1
+ slot(KSAL1204,53221): +1 t_x(311168,67)KSAL1204,3539.o +1 x(294792,248)KSAL1204,10516.p <= +1
+ slot(KSAL1204,53305): +1 t_x(284141,20)KSAL1204,650.o +1 t_x(308482,0),8876 +1 x(306685,11)KSAL1204,10468.p
+  <= +1
+ slot(KSAL1204,53389): +1 t_x(306685,95)KSAL1204,3139.o +1 t_x(300422,0),8506 <= +1
+ slot(KSAL1204,53557): +1 t_x(308482,157)KSAL1204,3313.o +1 t_x(286841,105)KSAL1204,7807 +1 x(300422,157)KSAL1204,13970.p
+  <= +1
+ slot(KSAL1204,53642): +1 t_x(300422,242)KSAL1204,2523.o +1 t_x(289783,0),7928 +1 x(286841,190)KSAL1204,12253.p
+  <= +1
+ slot(KSAL1204,53726): +1 t_x(293821,0),1750.o +1 t_x(302470,0),8592 +1 x(289783,81)KSAL1204,10200.p +1 x(286841,274)KSAL1204,10440.p
+  +1 x(300422,326)KSAL1204,10476.p <= +1
+ slot(KSAL1204,53810): +1 t_x(286841,358)KSAL1204,889.o +1 x(289783,165)KSAL1204,12283.p <= +1
+ slot(KSAL1204,53894): +1 t_x(289783,249)KSAL1204,1224.o +1 x(293821,17)KSAL1204,10708.p <= +1
+ slot(KSAL1204,53978): +1 t_x(302470,54)KSAL1204,2714.o <= +1
+ slot(KSAL1204,54063): +1 t_x(263793,0),81.o +1 t_x(296465,0),8353 <= +1
+ slot(KSAL1204,54231): +1 t_x(296465,111)KSAL1204,2193.o +1 t_x(303747,38)KSAL1204,8661 +1 x(298160,32)KSAL1204,15617.p
+  <= +1
+ slot(KSAL1204,54315): +1 t_x(294594,0),1849.o +1 t_x(304857,0),8719 +1 x(303747,122)KSAL1204,10264.p
+  +1 x(298160,116)KSAL1204,10338.p +1 x(296465,195)KSAL1204,10438.p +1 x(263793,77)KSAL1204,15443.p <= +1
+ slot(KSAL1204,54400): +1 t_x(294701,0),1869.o +1 t_x(306862,3)KSAL1204,8801 +1 x(263793,162)KSAL1204,13148.p
+  +1 x(294594,101)KSAL1204,13201.p +1 x(304857,77)KSAL1204,13204.p +1 x(303747,207)KSAL1204,13247.p +1 x(296465,280)KSAL1204,13287.p
+  +1 x(298160,201)KSAL1204,13295.p +1 x(295082,335)KSAL1204,13417.p <= +1
+ slot(KSAL1204,54484): +1 t_x(295082,0),1936.o +1 t_x(289330,0),7909 +1 x(263793,246)KSAL1204,11393.p
+  +1 x(298160,285)KSAL1204,11480.p +1 x(303747,291)KSAL1204,11523.p +1 x(296465,364)KSAL1204,11562.p +1 x(294594,185)KSAL1204,17000.p
+  +1 x(304857,161)KSAL1204,17080.p <= +1
+ slot(KSAL1204,54568): +1 t_x(303747,375)KSAL1204,2860.o +1 x(306862,171)KSAL1204,9592.p +1 x(294701,193)KSAL1204,9612.p
+  +1 x(263793,330)KSAL1204,9950.p +1 x(304857,245)KSAL1204,10201.p +1 x(294594,269)KSAL1204,10344.p <= +1
+ slot(KSAL1204,54652): +1 t_x(304857,329)KSAL1204,2967.o +1 t_x(307145,0),8816 +1 x(289330,59)KSAL1204,9962.p
+  +1 x(306331,176)KSAL1204,10010.p +1 x(294701,277)KSAL1204,16989.p +1 x(306862,255)KSAL1204,17028.p <= +1
+ slot(KSAL1204,54736): +1 t_x(306331,260)KSAL1204,3110.o +1 t_x(292872,0),8105 +1 x(294594,437)KSAL1204,11411.p
+  +1 x(306862,339)KSAL1204,11682.p +1 x(294701,361)KSAL1204,11737.p +1 x(289330,143)KSAL1204,11782.p +1 x(304857,413)KSAL1204,11884.p
+  <= +1
+ slot(KSAL1204,54821): +1 t_x(296260,0),2161.o +1 t_x(296640,0),8362 +1 x(306331,335)KSLN04A,13137.p +1 x(289330,228)KSAL1204,13172.p
+  +1 x(306862,424)KSAL1204,13887.p <= +1
+ slot(KSAL1204,54905): +1 t_x(306862,508)KSAL1204,3154.o +1 t_x(293804,0),8157 +1 x(306331,409)KSLN04A,15126.p
+  +1 x(294701,530)KSAL1204,15247.p +1 x(304857,582)KSAL1204,15366.p +1 x(294594,606)KSAL1204,15429.p +1 x(289330,312)KSAL1204,16962.p
+  <= +1
+ slot(KSAL1204,54989): +1 t_x(298160,401)KSAL1204,2409.o +1 x(313899,48)KSAL1204,9370.p +1 x(296260,234)KSAL1204,10388.p
+  +1 x(307145,10)KSAL1204,10467.p <= +1
+ slot(KSAL1204,55073): +1 t_x(289330,480)KSAL1204,1177.o +1 x(292872,53)KSAL1204,9938.p +1 x(313899,132)KSAL1204,11416.p
+  +1 x(296260,318)KSAL1204,18325.p +1 x(307145,94)KSAL1204,18401.p <= +1
+ slot(KSAL1204,55157): +1 t_x(307145,178)KSAL1204,3184.o +1 x(293804,73)KSAL1204,9931.p +1 x(296640,77)KSAL1204,10127.p
+  +1 x(296260,402)KSAL1204,16831.p +1 x(313899,216)KSAL1204,16969.p <= +1
+ slot(KSAL1204,55242): +1 t_x(292872,222)KSAL1204,1617.o +1 t_x(298706,0),8486 +1 x(313899,301)KSAL1204,13314.p
+  +1 x(296640,162)KSAL1204,13709.p +1 x(293804,158)KSAL1204,13765.p +1 x(307145,263)KSAL1204,13829.p <= +1
+ slot(KSAL1204,55326): +1 t_x(306201,0),3093.o +1 x(293804,242)KSAL1204,11663.p +1 x(307145,347)KSAL1204,11787.p
+  +1 x(296640,246)KSAL1204,11829.p +1 x(292872,306)KSAL1204,12120.p <= +1
+ slot(KSAL1204,55410): +1 t_x(296640,330)KSAL1204,2209.o +1 x(298706,70)KSAL1204,10137.p +1 x(293804,326)KSAL1204,15027.p
+  +1 x(296260,655)KSAL1204,15064.p +1 x(292872,390)KSAL1204,15078.p +1 x(313899,469)KSAL1204,15119.p +1 x(307145,431)KSAL1204,15136.p
+  +1 x(289330,817)KSAL1204,15155.p <= +1
+ slot(KSAL1204,55578): +1 t_x(293804,494)KSAL1204,1747.o +1 x(311042,117)KSAL1204,10059.p +1 x(306201,127)KSAL1204,13617.p
+  +1 x(298706,238)KSAL1204,13930.p +1 x(296640,498)KSAL1204,19637.p +1 x(292872,558)KSAL1204,19675.p +1 x(307145,599)KSAL1204,19747.p
+  <= +1
+ slot(KSAL1204,55663): +1 t_x(298706,323)KSAL1204,2482.o +1 x(311042,202)KSAL1204,11988.p +1 x(306201,212)KSAL1204,14969.p
+  <= +1
+ slot(KSAL1204,55747): +1 t_x(311042,0),3525.o +1 t_x(296955,0),8382 +1 x(306201,296)KSAL1204,16706.p
+  +1 x(298706,407)KSAL1204,16725.p +1 x(293804,663)KSAL1204,16757.p +1 x(296640,667)KSAL1204,16860.p +1 x(292872,727)KSAL1204,16954.p
+  <= +1
+ slot(KSAL1204,55831): +1 t_x(291444,0),1426.o +1 t_x(306283,0),8779 +1 x(296955,31)KSAL1204,10022.p +1 x(306201,380)KSAL1204,18155.p
+  +1 x(298706,491)KSAL1204,18182.p +1 x(293804,747)KSAL1204,18208.p +1 x(311042,370)KSAL1204,18230.p +1 x(296640,751)KSAL1204,18318.p
+  +1 x(292872,811)KSAL1204,18390.p <= +1
+ slot(KSAL1204,56000): +1 t_x(296614,0),2206.o +1 t_x(301757,0),8569 +1 x(296955,200)KSAL1204,12094.p
+  <= +1
+ slot(KSAL1204,56084): +1 t_x(296955,284)KSAL1204,2258.o <= +1
+ slot(KSAL1204,56168): +1 t_x(306283,0),3105.o +1 x(291444,30)KSAL1204,11927.p <= +1
+ slot(KSAL1204,56252): +1 t_x(301757,0),2652.o +1 x(291444,114)KSAL1204,13821.p <= +1
+ slot(KSAL1204,56336): +1 t_x(313899,859)KSAL1204,3684.o +1 x(306283,67)KSAL1204,13767.p +1 x(296614,56)KSAL1204,13856.p
+  <= +1
+ slot(KSAL1204,56421): +1 t_x(295295,0),1970.o +1 t_x(298300,0),8461 +1 x(301757,115)KSAL1204,15573.p
+  +1 x(306283,152)KSAL1204,15599.p <= +1
+ slot(KSAL1204,56505): +1 t_x(298300,0),2426.o +1 t_x(310256,0),8946 <= +1
+ slot(KSAL1204,56589): +1 t_x(301514,0),2627.o +1 x(295295,9)KSAL1204,17093.p <= +1
+ slot(KSAL1204,56673): +1 t_x(310256,0),3468.o <= +1
+ slot(KSAL1204,56757): <= +1
+ slot(KSAL1204,56842): <= +1
+ slot(KSAL1204,56926): <= +1
+ slot(KSAL1204,57010): +1 t_x(309271,0),3377.o <= +1
+ slot(KSAL1204,57094): +1 t_x(310388,0),3477.o <= +1
+ slot(KSAL1204,57178): +1 t_x(310381,0),3474.o +1 t_x(301285,0),8545 <= +1
+ slot(KSAL1204,57347): +1 t_x(301285,0),2602.o <= +1
+ slot(KSAL1204,57431): <= +1
+ slot(KSAL1204,57515): <= +1
+ slot(KSAL1A04,64800): +1 t_x(298630,0),2473.o +1 t_x(306149,0),8769 <= +1
+ slot(KSAL1A04,64885): +1 t_x(305458,0),3010.o +1 t_x(311402,0),8980 <= +1
+ slot(KSAL1A04,64971): +1 t_x(305609,0),3031.o +1 t_x(305696,0),8748 <= +1
+ slot(KSAL1A04,65057): +1 t_x(306149,69)KSAL1A04,3087.o <= +1
+ slot(KSAL1A04,65142): +1 t_x(311402,42)KSAL1A04,3560.o +1 x(309386,4)LCES004,12177.p <= +1
+ slot(KSAL1A04,65228): +1 t_x(309386,0),3393.o +1 x(298630,19)KSAL1A04,10431.p <= +1
+ slot(KSAL1A04,65314): +1 t_x(305696,0),3039.o +1 x(298630,105)KSAL1A04,12273.p <= +1
+ slot(KSLN04A,55200): +1 t_x(296552,0),2200.o +1 x(307025,208)YB3EH04A,13685.p <= +1
+ slot(KSLN04A,55273): +1 t_x(296553,0),2201.o <= +1
+ slot(KSLN04A,55347): +1 t_x(288859,0),1118.o <= +1
+ slot(KSLN04A,55421): +1 t_x(296814,0),2232.o +1 x(297984,1723)KSLN04A,11503.p <= +1
+ slot(KSLN04A,55495): +1 t_x(298533,0),2459.o <= +1
+ slot(KSLN04A,55569): +1 t_x(307025,526)YB3EH04A,3167.o +1 x(297984,1871)KSLN04A,17639.p <= +1
+ slot(KSLN04A,55643): <= +1
+ slot(KSLN04A,55716): +1 x(310539,1072)KSLN04A,16401.p <= +1
+ slot(KSLN04A,55790): +1 t_x(298692,0),2477.o +1 x(297984,2092)KSLN04A,14521.p <= +1
+ slot(KSLN04A,55864): +1 t_x(297984,2240)KSLN04A,2391.o +1 t_x(295458,0),8261 +1 x(310539,1185)YB3EH04A,17915.p
+  <= +1
+ slot(KSLN04A,55938): +1 t_x(295458,31)KSLN04A,2007.o +1 t_x(308780,0),8887 <= +1
+ slot(KSLN04A,56012): +1 t_x(308780,0),3340.o +1 t_x(310899,0),8963 <= +1
+ slot(KSLN04A,56086): +1 t_x(310899,0),3517.o +1 t_x(280666,0),7622 +1 x(297984,2388)KSLN04A,19890.p <= +1
+ slot(KSLN04A,56160): +1 t_x(280666,54)KSLN04A,397.o +1 t_x(297185,0),8398 <= +1
+ slot(KSLN04A,56233): +1 t_x(297185,47)KSLN04A,2293.o +1 t_x(301749,27)KSLN04A,8568 <= +1
+ slot(KSLN04A,56381): +1 t_x(301749,175)KSLN04A,2651.o +1 t_x(300072,15)KSLN04A,8491 +1 x(307025,1316)YB3EH04A,16751.p
+  <= +1
+ slot(KSLN04A,56455): +1 t_x(300072,89)KSLN04A,2492.o +1 t_x(291547,0),8034 +1 x(297984,2757)KSLN04A,9259.p
+  +1 x(297185,269)KSLN04A,10334.p +1 x(280666,349)KSLN04A,10441.p +1 x(310899,363)KSLN04A,10509.p +1 x(307025,1409)YB3EH04A,18165.p
+  <= +1
+ slot(KSLN04A,56529): +1 t_x(291971,0),1493.o +1 t_x(295023,0),8231 +1 x(297185,343)KSLN04A,13578.p +1 x(280666,423)KSLN04A,13630.p
+  +1 x(310899,437)KSLN04A,13651.p +1 x(300072,163)KSLN04A,13693.p +1 x(301749,323)KSLN04A,13710.p +1 x(308780,511)KSLN04A,13845.p
+  +1 x(297984,2808)LCES004,16051.p <= +1
+ slot(KSLN04A,56603): +1 t_x(291547,9)KSLN04A,1445.o +1 t_x(301707,0),8564 +1 x(291971,23)KSLN04A,10493.p
+  <= +1
+ slot(KSLN04A,56676): +1 t_x(295023,52)KSLN04A,1924.o +1 t_x(303503,16)KSLN04A,8649 +1 x(291547,82)KSLN04A,13557.p
+  +1 x(291971,81)YB3EH04A,13610.p +1 x(301707,47)KSLN04A,14002.p +1 x(291971,128)YB3EH04A,15368.p <= +1
+ slot(KSLN04A,56750): +1 t_x(301707,121)KSLN04A,2642.o +1 t_x(310570,0),8955 +1 x(306331,176)KSAL1204,10010.p
+  +1 x(303503,90)KSLN04A,10395.p +1 x(295023,126)KSLN04A,10572.p <= +1
+ slot(KSLN04A,56824): +1 t_x(306331,260)KSAL1204,3110.o +1 x(303503,164)KSLN04A,12197.p +1 x(301707,195)KSLN04A,12260.p
+  +1 x(297984,3126)KSLN04A,22793.p <= +1
+ slot(KSLN04A,56898): +1 t_x(303503,238)KSLN04A,2831.o +1 x(306331,335)KSLN04A,13137.p +1 x(291971,312)YB3EH04A,17095.p
+  +1 x(297984,3200)KSLN04A,18945.p <= +1
+ slot(KSLN04A,56972): +1 t_x(310570,51)KSLN04A,3490.o +1 x(306331,409)KSLN04A,15126.p <= +1
+ slot(KSLN04A,57046): +1 t_x(296828,0),2234.o +1 x(310570,125)KSLN04A,17079.p <= +1
+ slot(KSLN04A,57120): +1 t_x(307875,1)KSLN04A,3255.o +1 t_x(297721,0),8432 <= +1
+ slot(KSLN04A,57193): +1 t_x(297721,49)KSLN04A,2364.o +1 t_x(310742,45)KSLN04A,8960 +1 x(295585,11)YB3EH04A,17700.p
+  +1 x(295585,39)KSLN04A,19033.p <= +1
+ slot(KSLN04A,57267): +1 t_x(310742,119)KSLN04A,3507.o +1 t_x(308221,95)KSLN04A,8860 +1 x(297721,123)KSLN04A,19373.p
+  +1 x(307875,148)KSLN04A,19483.p <= +1
+ slot(KSLN04A,57341): +1 t_x(308221,169)KSLN04A,3287.o +1 t_x(296392,154)KSLN04A,8347 +1 x(310742,193)KSLN04A,20498.p
+  +1 x(297721,197)KSLN04A,20532.p +1 x(307875,222)KSLN04A,20707.p <= +1
+ slot(KSLN04A,57415): +1 t_x(296392,228)KSLN04A,2183.o +1 t_x(303617,99)KSLN04A,8655 +1 x(308221,243)KSLN04A,21508.p
+  +1 x(310742,267)KSLN04A,21591.p +1 x(297721,271)KSLN04A,21669.p <= +1
+ slot(KSLN04A,57489): +1 t_x(303617,173)KSLN04A,2843.o +1 t_x(296212,148)KSLN04A,8336 +1 x(296392,302)KSLN04A,22344.p
+  +1 x(308221,317)KSLN04A,22404.p <= +1
+ slot(KSLN04A,57563): +1 t_x(298130,0),2408.o +1 t_x(289613,217)KSLN04A,7922 +1 x(296212,222)KSLN04A,12916.p
+  +1 x(303617,247)KSLN04A,12922.p +1 x(296392,376)KSLN04A,12932.p +1 x(308221,391)KSLN04A,12943.p +1 x(310742,415)KSLN04A,12974.p
+  +1 x(297721,419)KSLN04A,12991.p +1 x(307875,444)KSLN04A,13013.p <= +1
+ slot(KSLN04A,57636): +1 t_x(311412,167)KSLN04A,3561.o +1 t_x(306868,108)KSLN04A,8802 +1 x(295585,473)YB3EH04A,9241.p
+  +1 x(289613,290)KSLN04A,10128.p +1 x(298130,266)KSLN04A,10235.p +1 x(296212,295)KSLN04A,10363.p +1 x(303617,320)KSLN04A,10507.p
+  <= +1
+ slot(KSLN04A,57710): +1 t_x(296212,369)KSLN04A,2149.o +1 t_x(291739,124)KSLN04A,8048 +1 x(295585,519)YB3EH04A,11138.p
+  +1 x(311412,241)KSLN04A,11140.p +1 x(306868,182)KSLN04A,11951.p +1 x(289613,364)KSLN04A,12132.p +1 x(298130,340)KSLN04A,12196.p
+  <= +1
+ slot(KSLN04A,57784): +1 t_x(289613,438)KSLN04A,1207.o +1 t_x(312091,144)KSLN04A,8999 +1 x(311412,315)KSLN04A,12911.p
+  +1 x(295585,611)YB3EH04A,12920.p +1 x(306868,256)KSLN04A,13611.p +1 x(291739,198)KSLN04A,13667.p +1 x(298130,414)KSLN04A,19768.p
+  <= +1
+ slot(KSLN04A,57858): +1 t_x(305469,78)KSLN04A,3012.o +1 t_x(283305,56)KSLN04A,7681 +1 x(297984,4160)KSLN04A,13860.p
+  +1 x(311412,389)KSLN04A,14631.p +1 x(298130,488)KSLN04A,14636.p +1 x(289613,512)KSLN04A,14640.p +1 x(296212,517)KSLN04A,14650.p
+  +1 x(303617,542)KSLN04A,14660.p +1 x(296392,671)KSLN04A,14673.p +1 x(308221,686)KSLN04A,14695.p +1 x(310742,710)KSLN04A,14741.p
+  +1 x(297721,714)KSLN04A,14772.p +1 x(307875,739)KSLN04A,14807.p +1 x(306868,330)KSLN04A,15285.p +1 x(291739,272)KSLN04A,15319.p
+  <= +1
+ slot(KSLN04A,57932): +1 t_x(295585,750)YB3EH04A,2035.o +1 t_x(282752,0),7658 +1 x(312091,292)KSLN04A,15360.p
+  +1 x(283305,130)KSLN04A,15578.p +1 x(311412,463)KSLN04A,16190.p +1 x(298130,562)KSLN04A,16195.p +1 x(289613,586)KSLN04A,16203.p
+  +1 x(296212,591)KSLN04A,16214.p +1 x(305469,385)YB3EH04A,16220.p +1 x(303617,616)KSLN04A,16236.p +1 x(296392,745)KSLN04A,16257.p
+  +1 x(308221,760)KSLN04A,16274.p +1 x(310742,784)KSLN04A,16323.p +1 x(297721,788)KSLN04A,16350.p +1 x(307875,813)KSLN04A,16385.p
+  +1 x(306868,404)KSLN04A,17040.p +1 x(291739,346)KSLN04A,17073.p <= +1
+ slot(KSLN04A,58006): +1 t_x(306868,478)KSLN04A,3155.o +1 x(282752,38)KSLN04A,10049.p +1 x(283305,204)KSLN04A,10094.p
+  +1 x(312091,366)KSLN04A,10221.p +1 x(291739,420)KSLN04A,10426.p <= +1
+ slot(KSLN04A,58080): +1 t_x(291739,494)KSLN04A,1471.o +1 x(282752,112)KSLN04A,11926.p +1 x(283305,278)KSLN04A,12034.p
+  +1 x(312091,440)KSLN04A,12178.p <= +1
+ slot(KSLN04A,58153): +1 t_x(312091,513)KSLN04A,3610.o +1 x(282752,185)KSLN04A,13675.p +1 x(283305,351)KSLN04A,13823.p
+  <= +1
+ slot(KSLN04A,58227): +1 t_x(283305,425)KSLN04A,578.o +1 t_x(283288,0),7679 +1 x(282752,259)KSLN04A,15442.p
+  <= +1
+ slot(KSLN04A,58301): +1 t_x(282752,333)KSLN04A,523.o +1 t_x(297922,0),8441 +1 x(295585,1147)KSLN04A,15574.p
+  +1 x(295585,1119)YB3EH04A,20734.p +1 x(297984,4603)KSLN04A,21927.p +1 x(283305,499)KSLN04A,22014.p +1 x(312091,661)KSLN04A,22019.p
+  +1 x(291739,715)KSLN04A,22031.p +1 x(306868,773)KSLN04A,22045.p +1 x(311412,832)KSLN04A,22085.p +1 x(298130,931)KSLN04A,22108.p
+  +1 x(289613,955)KSLN04A,22149.p +1 x(296212,960)KSLN04A,22213.p +1 x(303617,985)KSLN04A,22378.p <= +1
+ slot(KSLN04A,58375): +1 t_x(283288,0),575.o +1 t_x(302801,0),8613 +1 x(304830,17)KSLN04A,12389.p +1 x(282752,407)KSLN04A,22903.p
+  +1 x(283305,573)KSLN04A,22982.p <= +1
+ slot(KSLN04A,58449): +1 t_x(297922,0),2381.o +1 t_x(309000,0),8894 +1 x(295585,1295)KSLN04A,21700.p +1 x(283288,18)KSLN04A,21985.p
+  +1 x(304830,79)YB3EH04A,21997.p <= +1
+ slot(KSLN04A,58523): +1 t_x(304830,0),2965.o +1 x(297922,25)KSLN04A,10747.p +1 x(295585,1350)YB3EH04A,16977.p
+  +1 x(297984,4825)KSLN04A,20881.p <= +1
+ slot(KSLN04A,58596): +1 t_x(314705,16)KSLN04A,3707.o +1 x(297922,98)KSLN04A,23375.p <= +1
+ slot(KSLN04A,58670): +1 t_x(302801,0),2756.o +1 x(297984,4972)KSLN04A,23269.p <= +1
+ slot(KSLN04A,58744): +1 t_x(297456,9)KSLN04A,2339.o <= +1
+ slot(KSLN04A,58818): +1 t_x(309000,32)KSLN04A,3350.o +1 t_x(302650,0),8603 <= +1
+ slot(KSLN04A,58892): +1 t_x(302650,0),2734.o +1 t_x(311550,0),8985 <= +1
+ slot(KSLN04A,58966): +1 t_x(311550,0),3573.o +1 t_x(298447,0),8472 <= +1
+ slot(KSLN04A,59040): +1 t_x(305573,24)YB3EH04A,3023.o +1 t_x(303874,0),8670 <= +1
+ slot(KSLN04A,59113): +1 t_x(298447,0),2446.o +1 t_x(307140,0),8814 <= +1
+ slot(KSLN04A,59187): +1 t_x(303874,0),2874.o +1 t_x(296641,0),8363 <= +1
+ slot(KSLN04A,59261): +1 t_x(307140,0),3182.o <= +1
+ slot(KSLN04A,59335): +1 t_x(296641,0),2210.o +1 x(305573,115)KSLN04A,13399.p <= +1
+ slot(KSLN04A,59409): +1 t_x(310058,0),3453.o <= +1
+ slot(KSLN04A,59483): +1 t_x(305270,0),2993.o <= +1
+ slot(KSLN04A,59556): +1 t_x(302792,0),2754.o <= +1
+ slot(KSLN04A,59630): +1 t_x(308611,0),3325.o +1 t_x(308418,0),8873 <= +1
+ slot(KSLN04A,59704): +1 t_x(308418,0),3307.o <= +1
+ slot(KSLN04A,59778): <= +1
+ slot(KSLN04A,59852): <= +1
+ slot(KSLN04A,59926): <= +1
+ slot(KSLN04M,31200): +1 t_x(295025,0),1925.o <= +1
+ slot(KSLN04M,31276): +1 t_x(291296,0),1407.o <= +1
+ slot(KSLN04M,31353): +1 t_x(292264,0),1536.o <= +1
+ slot(KSLN04M,31430): +1 t_x(295579,0),2034.o <= +1
+ slot(KSLN04M,31507): +1 t_x(297382,2122)LGSRA04,2324.o <= +1
+ slot(KSLN04M,31584): <= +1
+ slot(KSLN04M,31661): <= +1
+ slot(KSLN04M,31738): +1 t_x(280754,0),402.o <= +1
+ slot(KSLN04M,31815): +1 t_x(287014,0),907.o <= +1
+ slot(KSLN04M,31892): +1 t_x(286857,0),893.o <= +1
+ slot(KSLN04M,31969): +1 t_x(295844,29)KSLN04M,2076.o <= +1
+ slot(KSLN04M,32046): +1 t_x(292935,19)YB3EH04E,1626.o <= +1
+ slot(KSLN04M,32123): +1 t_x(291724,19)YB3EH04E,1469.o <= +1
+ slot(KSLN04M,32200): +1 t_x(292487,0),1565.o +1 x(292487,4)KSLN04M,11082.p +1 x(292487,29)YB3EH04E,12964.p
+  <= +1
+ slot(KSLN04M,32276): +1 x(292935,21)KSLN04M,14663.p +1 x(292487,79)YB3EH04E,14682.p <= +1
+ slot(KSLN04M,32353): +1 t_x(291575,11)KSLN04M,1451.o +1 x(291724,69)YB3EH04E,16223.p +1 x(292935,69)YB3EH04E,16226.p
+  +1 x(292487,129)YB3EH04E,16267.p +1 x(291724,119)YB3EH04E,17681.p +1 x(292935,98)KSLN04M,17682.p +1 x(292487,157)KSLN04M,17718.p
+  <= +1
+ slot(KSLN04M,32430): +1 t_x(292105,0),1510.o +1 x(291724,153)KSLN04M,18928.p +1 x(292935,169)YB3EH04E,18937.p
+  +1 x(292487,229)YB3EH04E,18989.p <= +1
+ slot(KSLN04M,32507): +1 t_x(301736,0),2650.o +1 x(291724,219)YB3EH04E,20044.p +1 x(292935,219)YB3EH04E,20057.p
+  +1 x(292487,279)YB3EH04E,20084.p +1 x(292935,252)KSLN04M,20994.p +1 x(292487,311)KSLN04M,21052.p <= +1
+ slot(KSLN04M,32584): +1 t_x(292993,0),1638.o +1 x(291724,269)YB3EH04E,20988.p <= +1
+ slot(KSLN04M,32661): +1 t_x(292188,0),1522.o +1 t_x(281910,0),7640 <= +1
+ slot(KSLN04M,32738): +1 t_x(281910,28)KSLN04M,470.o +1 t_x(284185,0),7704 <= +1
+ slot(KSLN04M,32892): +1 t_x(284185,0),656.o <= +1
+ slot(KSLN04M,32969): <= +1
+ slot(KSLN04M,33046): +1 t_x(297966,0),2388.o <= +1
+ slot(KSLN04M,33123): +1 t_x(284261,29)KSLN04M,666.o +1 t_x(291204,0),8005 +1 x(303929,7)YB3EH04E,9190.p
+  +1 x(289309,24)YB3EH04E,9711.p +1 x(303929,54)LGKFN04,11124.p <= +1
+ slot(KSLN04M,33200): +1 t_x(291204,0),1393.o +1 t_x(297403,0),8412 +1 x(289309,104)KSLN04M,14014.p +1 x(289309,74)YB3EH04E,22901.p
+  <= +1
+ slot(KSLN04M,33276): +1 t_x(297403,0),2330.o +1 t_x(284341,0),7717 +1 x(284261,42)YB3EH04E,22600.p <= +1
+ slot(KSLN04M,33353): +1 t_x(289309,0),1172.o +1 t_x(284868,0),7737 +1 x(303929,222)LGKFN04,12887.p +1 x(284261,92)YB3EH04E,13778.p
+  +1 x(284261,142)$YB3EH04E,15441.p <= +1
+ slot(KSLN04M,33430): +1 t_x(284341,0),675.o +1 x(291224,36)KSLN04M,9916.p +1 x(296997,30)GL4W04M,10212.p
+  <= +1
+ slot(KSLN04M,33584): +1 t_x(291224,0),1398.o +1 t_x(286853,0),7808 +1 x(296997,122)GL4W04M,11831.p +1 x(284868,99)KSLN04M,11845.p
+  +1 x(284341,139)KSLN04M,11851.p +1 x(297403,148)KSLN04M,11869.p +1 x(282837,8)KSLN04M,12131.p +1 x(291204,223)KSLN04M,12414.p
+  <= +1
+ slot(KSLN04M,33661): +1 t_x(296997,201)KSLN04M,2264.o +1 t_x(284450,0),7724 +1 x(284868,176)KSLN04M,9840.p
+  +1 x(286853,24)KSLN04M,10055.p +1 x(282837,85)KSLN04M,10380.p <= +1
+ slot(KSLN04M,33738): +1 t_x(282837,162)KSLN04M,529.o +1 t_x(291539,0),8033 +1 x(296997,278)KSLN04M,16779.p
+  +1 x(284868,253)KSLN04M,16795.p +1 x(284341,293)KSLN04M,16814.p +1 x(286853,101)KSLN04M,16833.p +1 x(297403,302)KSLN04M,16894.p
+  +1 x(291224,344)KSLN04M,17110.p <= +1
+ slot(KSLN04M,33815): +1 t_x(284868,330)KSLN04M,710.o +1 t_x(295288,0),8245 +1 x(303929,718)KSLN04M,14890.p
+  +1 x(286853,178)KSLN04M,15301.p +1 x(284450,13)KSLN04M,15348.p +1 x(296997,355)KSLN04M,15412.p +1 x(282837,239)KSLN04M,15454.p
+  +1 x(284341,370)KSLN04M,15539.p <= +1
+ slot(KSLN04M,33892): +1 t_x(286853,255)KSLN04M,891.o +1 t_x(292092,0),8059 +1 x(284450,90)KSLN04M,13481.p
+  +1 x(291539,16)KSLN04M,13551.p +1 x(282837,316)KSLN04M,13712.p +1 x(296997,399)GL4W04M,13734.p +1 x(284868,407)KSLN04M,13934.p
+  +1 x(284341,447)KSLN04M,14029.p <= +1
+ slot(KSLN04M,33969): +1 t_x(283734,67)KSLN04M,612.o +1 x(292947,273)KFZ4404M,9987.p +1 x(291539,93)KSLN04M,10237.p
+  +1 x(284450,167)KSLN04M,10579.p +1 x(303929,872)KSLN04M,22811.p <= +1
+ slot(KSLN04M,34046): +1 t_x(284450,244)KSLN04M,688.o +1 x(283734,67)KSLN04M,11749.p +1 x(291539,170)KSLN04M,11772.p
+  +1 x(292947,343)KFZ4404M,12074.p +1 x(286853,409)KSLN04M,12236.p <= +1
+ slot(KSLN04M,34123): +1 t_x(285112,6)KSLN04M,724.o +1 x(295288,55)KSLN04M,9879.p +1 x(286988,29)KSLN04M,10642.p
+  +1 x(283734,144)KSLN04M,15485.p +1 x(291539,247)KSLN04M,15533.p <= +1
+ slot(KSLN04M,34200): +1 t_x(291539,324)KSLN04M,1444.o +1 t_x(292716,0),8093 +1 x(292092,11)KSLN04M,10070.p
+  +1 x(295288,132)KSLN04M,11959.p +1 x(286988,69)GL4W04M,12128.p +1 x(283734,221)KSLN04M,17032.p +1 x(285112,83)KSLN04M,18560.p
+  <= +1
+ slot(KSLN04M,34276): +1 t_x(286988,161)GL4W04M,904.o +1 t_x(303409,0),8645 +1 x(283734,297)KSLN04M,13768.p
+  +1 x(292947,550)KFZ4404M,13830.p +1 x(295288,208)KSLN04M,13893.p +1 x(285112,159)KSLN04M,19757.p <= +1
+ slot(KSLN04M,34353): +1 t_x(295288,285)KSLN04M,1968.o +1 t_x(289405,0),7913 +1 x(298574,7125)KSLN04M,14417.p
+  +1 x(285112,236)KSLN04M,16907.p +1 x(292092,164)KSLN04M,16921.p +1 x(286988,222)MM204,16980.p +1 x(303929,1227)LGKFN04,20297.p
+  <= +1
+ slot(KSLN04M,34430): +1 t_x(292092,241)KSLN04M,1506.o +1 t_x(291480,0),8026 +1 x(285112,313)KSLN04M,15395.p
+  +1 x(286988,335)MM204,15456.p +1 x(295288,362)KSLN04M,15555.p <= +1
+ slot(KSLN04M,34507): +1 t_x(292947,508)KSLN04M,1630.o +1 x(285112,390)KSLN04M,11892.p +1 x(292092,318)KSLN04M,12179.p
+  +1 x(303929,1394)LGKFN04,15960.p <= +1
+ slot(KSLN04M,34584): +1 t_x(292716,0),1597.o +1 x(285112,467)KSLN04M,13736.p +1 x(292092,395)KSLN04M,13833.p
+  <= +1
+ slot(KSLN04M,34661): +1 t_x(303409,12)KSLN04M,2821.o +1 x(289405,9)KSLN04M,10118.p +1 x(303929,1561)LGKFN04,18944.p
+  +1 x(292716,16)KSLN04M,19571.p +1 x(292092,472)KSLN04M,19719.p <= +1
+ slot(KSLN04M,34738): +1 t_x(292859,73)KSLN04M,1616.o +1 t_x(291515,0),8030 +1 x(289405,86)KSLN04M,12026.p
+  +1 x(303409,89)KSLN04M,12036.p <= +1
+ slot(KSLN04M,34815): +1 t_x(273554,0),143.o +1 t_x(303297,0),8642 +1 x(291480,56)KSLN04M,12304.p +1 x(298574,7587)KSLN04M,12587.p
+  +1 x(292859,150)KSLN04M,13967.p +1 x(289405,163)KSLN04M,13994.p +1 x(303409,166)KSLN04M,14038.p <= +1
+ slot(KSLN04M,34892): +1 t_x(292969,71)KSLN04M,1633.o +1 t_x(292197,0),8065 +1 x(291515,68)KSLN04M,10329.p
+  +1 x(291480,133)KSLN04M,10349.p +1 x(292859,227)KSLN04M,10590.p +1 x(292969,54)GL4W04M,10786.p <= +1
+ slot(KSLN04M,34969): +1 t_x(289405,317)KSLN04M,1186.o +1 x(302317,522)KSLN04M,9156.p +1 x(303297,19)KSLN04M,10444.p
+  +1 x(273554,15)EBEEC04M,10514.p +1 x(292969,119)MM304,13839.p +1 x(291480,210)KSLN04M,13916.p +1 x(302317,491)KCHI104M,14607.p
+  <= +1
+ slot(KSLN04M,35046): +1 t_x(291480,287)KSLN04M,1431.o +1 x(302317,599)KSLN04M,10980.p +1 x(303297,96)KSLN04M,12181.p
+  +1 x(273554,103)KSLN04M,12235.p +1 x(291515,222)KSLN04M,12250.p +1 x(292969,221)GL4W04M,12291.p <= +1
+ slot(KSLN04M,35123): +1 t_x(291515,299)KSLN04M,1437.o +1 x(273554,180)KSLN04M,13695.p +1 x(303297,173)KSLN04M,13912.p
+  +1 x(303929,2026)KSLN04M,17797.p +1 x(292969,302)KSLN04M,18188.p +1 x(291480,364)KSLN04M,18513.p <= +1
+ slot(KSLN04M,35200): +1 t_x(303297,250)KSLN04M,2815.o +1 x(298698,59)KSLN04M,10751.p +1 x(302317,722)LGKFN04,12701.p
+  +1 x(273554,220)EBEEC04M,17090.p +1 x(291515,376)KSLN04M,18510.p <= +1
+ slot(KSLN04M,35276): +1 t_x(292197,0),1524.o +1 x(273554,323)EBEEC04M,15365.p +1 x(298698,135)KSLN04M,21663.p
+  <= +1
+ slot(KSLN04M,35353): +1 t_x(298698,59)KSLN04M,2479.o +1 t_x(285972,0),7781 <= +1
+ slot(KSLN04M,35430): +1 t_x(291114,0),1381.o +1 t_x(285148,0),7744 +1 x(302317,973)LGKFN04,23910.p <= +1
+ slot(KSLN04M,35507): +1 t_x(285972,62)KSLN04M,814.o +1 t_x(286122,0),7787 +1 x(302317,1057)LGKFN04,17634.p
+  <= +1
+ slot(KSLN04M,35584): +1 t_x(285148,41)KSLN04M,727.o +1 x(285972,139)KSLN04M,21682.p +1 x(302317,1137)KSLN04M,22058.p
+  <= +1
+ slot(KSLN04M,35661): +1 t_x(286122,39)KSLN04M,826.o +1 x(285148,118)KSLN04M,22809.p +1 x(291114,154)KSLN04M,22866.p
+  +1 x(285972,216)KSLN04M,22921.p <= +1
+ slot(KSLN04M,35738): +1 t_x(303929,2303)LGKFN04,2877.o +1 x(286122,116)KSLN04M,23262.p +1 x(285148,195)KSLN04M,23312.p
+  <= +1
+ slot(KSLN04M,35815): +1 x(302317,1368)KSLN04M,23606.p <= +1
+ slot(KSLN04M,35892): +1 x(302317,1445)KSLN04M,21064.p <= +1
+ slot(KSLN04M,35969): +1 x(302317,1522)KSLN04M,23131.p <= +1
+ slot(KSLN04M,36046): +1 t_x(298574,8972)KSLN04M,2463.o +1 x(302317,1637)KCHI104M,22692.p <= +1
+ slot(KSLN04M,36123): +1 t_x(278529,2)KSLN04M,249.o <= +1
+ slot(KSLN04M,36200): <= +1
+ slot(KSLN04M,36276): +1 x(278529,47)MM304,12161.p <= +1
+ slot(KSLN04M,36353): <= +1
+ slot(KSLN04M,36430): <= +1
+ slot(KSLN04M,36507): <= +1
+ slot(KSLN04M,36584): <= +1
+ slot(KSLN04M,36661): +1 t_x(302317,2647)LGKFN04,2699.o +1 t_x(276838,0),7544 <= +1
+ slot(KSLN04M,36738): +1 t_x(276838,0),187.o +1 x(302317,2291)KSLN04M,20030.p <= +1
+ slot(KSLN04M,36815): +1 t_x(292439,7)KSLN04M,1557.o <= +1
+ slot(KSLN04M,36892): +1 x(302317,2445)KSLN04M,15898.p <= +1
+ slot(KSLN04M,36969): <= +1
+ slot(KSLN04M,37123): +1 x(302317,2676)KSLN04M,18952.p <= +1
+ slot(KSLN2C04,27600): +1 t_x(274934,0),158.o <= +1
+ slot(KSLN2C04,27685): +1 t_x(277598,0),222.o <= +1
+ slot(KSLN2C04,27771): +1 t_x(298697,12)YB3EH04E,2478.o +1 x(298697,14)YB5WH04M,16776.p +1 x(298697,45)LOW304M,18118.p
+  <= +1
+ slot(KSLN2C04,27857): +1 x(282205,4)YB5WH04M,9340.p +1 x(282205,38)KSLN2C04,11041.p +1 x(298697,112)YB3EH04E,11044.p
+  +1 x(277598,8)YB5WH04M,11293.p +1 x(289436,3)$LOW304M,11548.p <= +1
+ slot(KSLN2C04,27942): +1 t_x(289436,0),1187.o +1 x(295416,62)EGNOR04M,9301.p +1 x(297697,69)KSLN2C04,12041.p
+  +1 x(282205,99)YB3EH04E,12673.p +1 x(277598,61)YB5WH04M,14015.p +1 x(298697,202)KSLN2C04,14701.p +1 x(282205,149)YB3EH04E,20555.p
+  +1 x(289436,116)KSLN2C04,20730.p <= +1
+ slot(KSLN2C04,28028): +1 t_x(289689,0),1216.o +1 x(298697,262)YB3EH04E,13022.p +1 x(291514,22)KSLN2C04,13583.p
+  +1 x(277598,166)YB3EH04E,14860.p +1 x(282205,199)YB3EH04E,14868.p +1 x(289436,202)KSLN2C04,16783.p +1 x(297697,155)KSLN2C04,16893.p
+  +1 x(282205,249)YB3EH04E,18506.p <= +1
+ slot(KSLN2C04,28114): +1 t_x(297697,69)KSLN2C04,2361.o +1 x(285372,4)YB3EH04E,9557.p +1 x(291514,79)YB3EH04E,10242.p
+  +1 x(285372,32)YB5WH04M,12689.p +1 x(283921,1425)KSLN2C04,16241.p +1 x(282205,299)YB3EH04E,16789.p <= +1
+ slot(KSPE104D,45673): +1 t_x(293780,39)KSPE104D,1744.o <= +1
+ slot(KSPE104D,45746): +1 t_x(287993,35)KSPE104D,1026.o +1 x(305104,1)KSPE104D,10596.p <= +1
+ slot(KSPE104D,45820): +1 t_x(305104,75)KSPE104D,2986.o <= +1
+ slot(KSPE104D,45893): +1 t_x(298517,0),2455.o <= +1
+ slot(KSPE104D,45967): +1 t_x(295780,0),2066.o +1 t_x(291299,15)KSPE104D,8014 <= +1
+ slot(KSPE104D,46040): +1 t_x(291299,88)KSPE104D,1408.o +1 t_x(305753,0),8753 <= +1
+ slot(KSPE104D,46187): +1 t_x(305753,137)KSPE104D,3046.o +1 t_x(280815,47)KSPE104D,7625 +1 x(295780,59)KSPE104D,9988.p
+  <= +1
+ slot(KSPE104D,46261): +1 t_x(280815,121)KSPE104D,411.o +1 t_x(303784,38)KSPE104D,8663 +1 x(295780,133)KSPE104D,11913.p
+  <= +1
+ slot(KSPE104D,46334): +1 t_x(303784,111)KSPE104D,2863.o +1 t_x(296209,0),8335 <= +1
+ slot(KSPE104D,46555): +1 t_x(296209,0),2148.o +1 t_x(289665,0),7924 <= +1
+ slot(KSPE104D,46628): +1 t_x(302527,0),2718.o <= +1
+ slot(KSPE104D,46702): +1 t_x(289665,0),1211.o <= +1
+ slot(KSPE104D,46775): <= +1
+ slot(KSPE104D,46848): +1 t_x(289832,0),1227.o +1 t_x(291447,0),8024 <= +1
+ slot(KSPE104D,46922): +1 t_x(291447,0),1427.o +1 t_x(304734,0),8712 <= +1
+ slot(KSPE104D,46995): +1 t_x(304734,0),2953.o +1 t_x(292627,0),8086 <= +1
+ slot(KSPE104D,47069): +1 t_x(292627,0),1580.o <= +1
+ slot(KSPE104D,47142): <= +1
+ slot(KSPE104D,47216): <= +1
+ slot(KSPE104D,47289): <= +1
+ slot(KSPE104D,47363): +1 t_x(303670,0),2851.o <= +1
+ slot(KSPE104D,47436): +1 t_x(305314,15)KSPE104D,2998.o <= +1
+ slot(KSPE104D,47510): +1 t_x(287044,0),913.o <= +1
+ slot(KSPE104D,47583): +1 t_x(286989,0),905.o +1 t_x(295761,0),8293 <= +1
+ slot(KSPE104D,47657): +1 t_x(295761,68)KSPE104D,2065.o +1 t_x(286855,0),7809 <= +1
+ slot(KSPE104D,47730): +1 t_x(286855,30)KSPE104D,892.o +1 t_x(282121,0),7645 +1 x(297402,1074)KSPE104D,23645.p
+  <= +1
+ slot(KSPE104D,47804): +1 t_x(282121,0),487.o +1 t_x(298503,0),8478 +1 x(286989,44)KSPE104D,10659.p <= +1
+ slot(KSPE104D,47877): +1 t_x(298503,0),2453.o +1 x(282121,49)KSPE104D,12415.p <= +1
+ slot(KSPE104D,47951): +1 t_x(305214,0),2991.o +1 x(297402,1295)KSPE104D,10985.p <= +1
+ slot(KSPE104D,48024): +1 t_x(294462,0),1828.o +1 x(305214,54)KSPE104D,23630.p <= +1
+ slot(KSPE104D,48097): +1 t_x(292734,0),1598.o +1 t_x(303979,0),8676 +1 x(295064,37)KSPE104D,11777.p <= +1
+ slot(KSPE104D,48171): +1 t_x(303979,0),2883.o +1 t_x(293146,0),8120 <= +1
+ slot(KSPE104D,48244): +1 t_x(293146,4)KSPE104D,1659.o +1 t_x(297011,0),8384 <= +1
+ slot(KSPE104D,48318): +1 t_x(297011,0),2266.o +1 t_x(288104,0),7855 <= +1
+ slot(KSPE104D,48391): +1 t_x(295064,0),1932.o +1 t_x(295005,0),8229 +1 x(306051,61)KSPE104D,13684.p +1 x(293146,151)KSPE104D,13891.p
+  <= +1
+ slot(KSPE104D,48465): +1 t_x(306051,61)KSPE104D,3080.o +1 x(297402,1809)KSPE104D,9390.p +1 x(288104,18)KSPE104D,9594.p
+  +1 x(297011,44)KSPE104D,9603.p +1 x(293146,225)KSPE104D,9760.p +1 x(303979,283)KSPE104D,9889.p +1 x(292734,285)KSPE104D,10063.p
+  <= +1
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+  +1 x(297011,117)KSPE104D,13837.p <= +1
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+  +1 x(289980,79)KSPE104D,14018.p <= +1
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+  +1 x(305522,125)KSPE104D,13862.p +1 x(291117,240)KSPE104D,13874.p +1 x(280103,351)KSPE104D,13966.p <= +1
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+  +1 x(305522,345)KSPE104D,15396.p +1 x(300931,388)KSPE104D,15440.p +1 x(294370,258)KSPE104D,15553.p +1 x(288101,200)KSPE104D,15579.p
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+  +1 x(279756,393)YH5MH04M,14720.p +1 x(291538,202)KSPE1P04,15424.p <= +1
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+  +1 x(279243,175)YH5MH04M,16333.p +1 x(289675,136)KHVL104E,17106.p +1 x(281946,6)KSPE1P04,18486.p +1 x(279411,368)KSPE1P04,18547.p
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+  +1 x(287288,520)KHVL104E,18431.p +1 x(287288,446)KHVL104E,21730.p <= +1
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+  +1 x(293006,125)$YH5MH04M,12308.p +1 x(277243,24)KSPE1P04,17076.p +1 x(277167,79)KHVL104E,19753.p <= +1
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+  +1 x(277167,226)KHVL104E,12199.p +1 x(277167,300)$KHVL104E,17056.p +1 x(279735,193)KSPE1P04,19693.p
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+  +1 x(282278,401)KSPE1P04,16864.p +1 x(268974,707)KSPE1P04,16950.p +1 x(288191,627)KSPE1P04,16976.p +1 x(287372,720)KSPE1P04,17124.p
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+  +1 x(282278,478)KSPE1P04,18460.p +1 x(279347,506)KSPE1P04,18492.p +1 x(292178,840)KSPE1P04,21338.p <= +1
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+ slot(KWUR1C04,67269): +1 t_x(301294,0),2604.o +1 t_x(307472,0),8830 <= +1
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+  +1 x(300582,295)KWUR404E,19661.p +1 x(297636,302)YB5KL04E,20425.p <= +1
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+ slot(LEBAS04A,55200): +1 t_x(306197,208)LEBAS04A,3092.o +1 t_x(304001,201)LEBAS04A,8678 <= +1
+ slot(LEBAS04A,55292): +1 t_x(304001,293)LEBAS04A,2885.o +1 t_x(303209,224)LEBAS04A,8633 <= +1
+ slot(LEBAS04A,55384): +1 t_x(303209,316)LEBAS04A,2803.o +1 t_x(305122,187)LEBAS04A,8727 +1 x(263463,278)LEBAS04A,9795.p
+  <= +1
+ slot(LEBAS04A,55476): +1 t_x(305122,279)LEBAS04A,2988.o +1 t_x(312442,156)LEBAS04A,9004 +1 x(263743,195)LEBAS04A,10197.p
+  +1 x(263463,370)LEBAS04A,15500.p +1 x(303209,408)LEBAS04A,15550.p <= +1
+ slot(LEBAS04A,55569): +1 t_x(312442,249)LEBAS04A,3623.o +1 t_x(309547,201)LEBAS04A,8921 +1 x(263743,288)LEBAS04A,12065.p
+  +1 x(305122,372)LEBAS04A,12109.p +1 x(263463,463)LEBAS04A,12220.p +1 x(303209,501)LEBAS04A,12349.p <= +1
+ slot(LEBAS04A,55661): +1 t_x(309547,293)LEBAS04A,3409.o +1 t_x(263638,281)LEBAS04A,7511 +1 x(312442,341)LEBAS04A,13658.p
+  +1 x(263463,555)LEBAS04A,13779.p +1 x(263743,380)LEBAS04A,13811.p +1 x(305122,464)LEBAS04A,13820.p +1 x(303209,593)LEBAS04A,13913.p
+  <= +1
+ slot(LEBAS04A,55753): +1 t_x(263638,373)LEBAS04A,70.o +1 t_x(312792,256)LEBAS04A,9014 +1 x(309547,385)LEBAS04A,15347.p
+  +1 x(312442,433)LEBAS04A,15362.p +1 x(263743,472)LEBAS04A,15468.p +1 x(305122,556)LEBAS04A,15560.p <= +1
+ slot(LEBAS04A,55846): +1 t_x(263743,565)LEBAS04A,80.o +1 t_x(313354,336)LEBAS04A,9032 +1 x(312792,349)LEBAS04A,14007.p
+  +1 x(263638,466)LEBAS04A,16985.p +1 x(309547,478)LEBAS04A,17011.p +1 x(312442,526)LEBAS04A,17043.p <= +1
+ slot(LEBAS04A,55938): +1 t_x(263463,740)LEBAS04A,47.o +1 t_x(305899,258)LEBAS04A,8762 +1 x(312792,441)LEBAS04A,12092.p
+  +1 x(313354,428)LEBAS04A,12115.p +1 x(263638,558)LEBAS04A,12223.p +1 x(309547,570)LEBAS04A,12336.p <= +1
+ slot(LEBAS04A,56030): +1 t_x(312792,533)LEBAS04A,3642.o +1 t_x(307265,350)LEBAS04A,8823 +1 x(313354,520)LEBAS04A,10740.p
+  <= +1
+ slot(LEBAS04A,56123): +1 t_x(313354,613)LEBAS04A,3668.o +1 t_x(306449,441)LEBAS04A,8788 +1 x(305899,443)LEBAS04A,10198.p
+  +1 x(307265,443)LEBAS04A,10772.p <= +1
+ slot(LEBAS04A,56215): +1 t_x(305899,535)LEBAS04A,3070.o +1 t_x(282606,450)LEBAS04A,7654 +1 x(307265,535)LEBAS04A,12184.p
+  +1 x(306449,533)LEBAS04A,12207.p <= +1
+ slot(LEBAS04A,56307): +1 t_x(307265,627)LEBAS04A,3199.o +1 t_x(297500,393)LEBAS04A,8419 +1 x(306449,625)LEBAS04A,10776.p
+  <= +1
+ slot(LEBAS04A,56400): +1 t_x(306449,718)LEBAS04A,3120.o +1 t_x(308064,480)LEBAS04A,8855 +1 x(282606,635)LEBAS04A,10179.p
+  +1 x(297500,486)LEBAS04A,10723.p <= +1
+ slot(LEBAS04A,56492): +1 t_x(282606,727)LEBAS04A,511.o +1 t_x(302986,512)LEBAS04A,8619 +1 x(297500,578)LEBAS04A,12298.p
+  <= +1
+ slot(LEBAS04A,56584): +1 t_x(297500,670)LEBAS04A,2341.o +1 t_x(303152,314)LEBAS04A,8626 +1 x(308064,664)LEBAS04A,13937.p
+  +1 x(302986,604)LEBAS04A,13960.p <= +1
+ slot(LEBAS04A,56676): +1 t_x(308064,756)LEBAS04A,3278.o +1 t_x(307068,0),8810 +1 x(307095,613)LEBAS04A,10105.p
+  +1 x(302986,696)LEBAS04A,10184.p +1 x(303152,406)LEBAS04A,10616.p <= +1
+ slot(LEBAS04A,56769): +1 t_x(308103,914)LEBAS04A,3281.o +1 t_x(307021,0),8807 +1 x(303152,499)LEBAS04A,12091.p
+  +1 x(308064,849)LEBAS04A,12182.p +1 x(307095,706)LEBAS04A,12187.p +1 x(302986,789)LEBAS04A,12302.p <= +1
+ slot(LEBAS04A,56861): +1 t_x(302986,881)LEBAS04A,2778.o +1 t_x(298321,9)LEBAS04A,8463 +1 x(307068,92)LEBAS04A,12412.p
+  +1 x(303152,591)LEBAS04A,13923.p <= +1
+ slot(LEBAS04A,56953): +1 t_x(303152,683)LEBAS04A,2793.o +1 x(298321,101)LEBAS04A,10244.p +1 x(307068,184)LEBAS04A,10302.p
+  +1 x(307021,173)LEBAS04A,10343.p <= +1
+ slot(LEBAS04A,57046): +1 t_x(307068,277)LEBAS04A,3173.o +1 t_x(311315,0),8977 +1 x(307021,266)LEBAS04A,12229.p
+  +1 x(298321,194)LEBAS04A,12285.p <= +1
+ slot(LEBAS04A,57138): +1 t_x(307021,358)LEBAS04A,3166.o +1 t_x(296721,0),8367 +1 x(311315,25)LEBAS04A,10491.p
+  +1 x(298321,286)LEBAS04A,13928.p +1 x(307068,369)LEBAS04A,14011.p <= +1
+ slot(LEBAS04A,57230): +1 t_x(298321,378)LEBAS04A,2430.o +1 x(311315,117)LEBAS04A,12280.p <= +1
+ slot(LEBAS04A,57323): +1 t_x(311315,210)LEBAS04A,3556.o <= +1
+ slot(LEBAS04A,57415): +1 t_x(307095,983)LEBAS04A,3176.o <= +1
+ slot(LEBAS04A,57507): +1 t_x(296721,0),2222.o <= +1
+ slot(LEBAS04A,57600): +1 t_x(263800,0),83.o <= +1
+ slot(LEBAS04A,57692): +1 t_x(307899,0),3259.o +1 t_x(309965,19)LEBAS04A,8935 <= +1
+ slot(LEBAS04A,57784): +1 t_x(309872,0),3435.o +1 x(309965,111)LEBAS04A,10269.p <= +1
+ slot(LEBAS04A,57876): +1 t_x(309965,203)LEBAS04A,3445.o +1 x(309872,88)LEBAS04A,12176.p <= +1
+ slot(LEBAS04A,57969): +1 x(307899,28)CPGSE04,10107.p +1 x(307899,74)LEBAS04A,12011.p +1 x(307899,88)CPGSE04,13910.p
+  <= +1
+ slot(LEBAS04A,58061): <= +1
+ slot(LEBAS04A,58153): <= +1
+ slot(LEBAS04A,58246): +1 t_x(309142,0),3363.o <= +1
+ slot(LEBAS04A,58338): +1 t_x(302571,0),2724.o +1 t_x(293737,0),8154 <= +1
+ slot(LEBAS04A,58430): +1 t_x(293737,20)LEBAS04A,1742.o +1 t_x(308700,0),8886 <= +1
+ slot(LEBAS04A,58523): +1 t_x(308700,23)LEBAS04A,3332.o +1 t_x(309313,0),8908 <= +1
+ slot(LEBAS04A,58615): +1 t_x(309313,0),3383.o +1 t_x(305112,0),8726 <= +1
+ slot(LEBAS04A,58707): +1 t_x(305112,0),2987.o <= +1
+ slot(LEBAS04A,58800): +1 t_x(301195,0),2593.o <= +1
+ slot(LEBAS04A,58892): +1 t_x(298417,0),2442.o +1 t_x(309986,0),8936 <= +1
+ slot(LEBAS04A,58984): +1 t_x(309986,0),3448.o +1 t_x(263646,0),7512 <= +1
+ slot(LEBAS04A,59076): +1 t_x(263646,0),72.o +1 x(308410,97)RMZU04,9353.p +1 x(308410,181)RMZU04,11865.p
+  <= +1
+ slot(LEBAS04A,59169): +1 x(308410,228)LEBAS04A,15066.p <= +1
+ slot(LEBAS04A,59353): +1 t_x(294888,0),1901.o +1 x(308410,351)RMZU04,16712.p +1 x(308410,412)LEBAS04A,18472.p
+  <= +1
+ slot(LEBAS04A,59446): +1 t_x(284399,0),684.o +1 t_x(298488,0),8475 <= +1
+ slot(LEBAS04A,59538): +1 t_x(298488,53)LEBAS04A,2450.o +1 t_x(312746,12)LEBAS04A,9012 <= +1
+ slot(LEBAS04A,59630): +1 t_x(312746,104)LEBAS04A,3639.o +1 t_x(309602,50)LEBAS04A,8927 +1 x(284399,84)LEBAS04A,10167.p
+  +1 x(298488,145)LEBAS04A,10578.p <= +1
+ slot(LEBAS04A,59723): +1 t_x(309602,143)LEBAS04A,3419.o +1 t_x(308210,83)LEBAS04A,8859 +1 x(284399,177)LEBAS04A,12239.p
+  <= +1
+ slot(LEBAS04A,59815): +1 t_x(308210,175)LEBAS04A,3286.o +1 t_x(301687,115)LEBAS04A,8563 <= +1
+ slot(LEBAS04A,59907): +1 t_x(301687,207)LEBAS04A,2640.o +1 t_x(313410,143)LEBAS04A,9033 <= +1
+ slot(LEBAS04A,60092): +1 t_x(313410,328)LEBAS04A,3670.o +1 t_x(307547,0),8832 +1 x(263859,32)LEBAS04A,10707.p
+  <= +1
+ slot(LEBAS04A,60184): +1 t_x(263859,124)LEBAS04A,88.o +1 t_x(295018,0),8230 +1 x(307547,39)LEBAS04A,12294.p
+  <= +1
+ slot(LEBAS04A,60276): +1 t_x(296232,0),2154.o +1 x(307547,131)LEBAS04A,10404.p +1 x(296232,141)LEBAS04A,13065.p
+  <= +1
+ slot(LEBAS04A,60369): +1 t_x(307547,224)LEBAS04A,3223.o +1 x(296232,234)LEBAS04A,12350.p <= +1
+ slot(LEBAS04A,60461): +1 t_x(308410,1151)RMZU04,3306.o +1 x(296232,326)LEBAS04A,15237.p <= +1
+ slot(LEBAS04A,60553): +1 t_x(295018,73)LEBAS04A,1923.o +1 x(296232,418)LEBAS04A,18520.p <= +1
+ slot(LEBAS04A,60646): +1 t_x(287045,0),914.o <= +1
+ slot(LEBAS04A,60738): +1 t_x(294288,18)LEBAS04A,1812.o <= +1
+ slot(LEBAS04A,60830): +1 t_x(263700,68)LEBAS04A,77.o <= +1
+ slot(LEBAS04A,60923): +1 t_x(263733,0),79.o <= +1
+ slot(LEBAS04A,61015): +1 t_x(283716,40)LEBAS04A,611.o +1 x(300883,33)LEBAS04A,10769.p <= +1
+ slot(LEBAS04A,61107): +1 t_x(300883,33)LEBAS04A,2564.o +1 t_x(297958,0),8443 <= +1
+ slot(LEBAS04M,38400): +1 t_x(293206,0),1670.o <= +1
+ slot(LEBAS04M,38492): +1 t_x(307148,0),3185.o <= +1
+ slot(LEBAS04M,38584): +1 t_x(277232,0),203.o <= +1
+ slot(LEBAS04M,38676): <= +1
+ slot(LEBAS04M,38769): <= +1
+ slot(LEBAS04M,38861): <= +1
+ slot(LEBAS04M,38953): <= +1
+ slot(LEBAS04M,39046): +1 t_x(263376,0),40.o +1 t_x(288163,0),7861 <= +1
+ slot(LEBAS04M,39138): +1 t_x(288163,0),1046.o +1 t_x(292739,0),8095 +1 x(263376,18)LEBAS04M,10232.p <= +1
+ slot(LEBAS04M,39230): +1 t_x(292739,27)LEBAS04M,1601.o <= +1
+ slot(LEBAS04M,39323): +1 x(263376,175)MM204,12004.p +1 x(282837,8)KSLN04M,12131.p <= +1
+ slot(LEBAS04M,39415): +1 t_x(302966,0),2776.o +1 x(282837,85)KSLN04M,10380.p <= +1
+ slot(LEBAS04M,39507): +1 t_x(282837,162)KSLN04M,529.o <= +1
+ slot(LEBAS04M,39600): +1 t_x(292515,0),1569.o +1 t_x(301346,0),8550 +1 x(282837,316)KSLN04M,13712.p +1 x(282837,239)KSLN04M,15454.p
+  <= +1
+ slot(LEBAS04M,39692): +1 t_x(301346,0),2611.o +1 t_x(302262,0),8584 <= +1
+ slot(LEBAS04M,39784): +1 t_x(302262,19)LEBAS04M,2694.o +1 t_x(295157,0),8237 <= +1
+ slot(LEBAS04M,39876): +1 t_x(295157,0),1948.o <= +1
+ slot(LEBAS04M,39969): +1 t_x(303018,0),2782.o <= +1
+ slot(LEBAS04M,40061): <= +1
+ slot(LEBAS04M,40153): +1 t_x(286238,0),836.o <= +1
+ slot(LEBAS04M,40246): +1 t_x(300425,0),2525.o <= +1
+ slot(LEBAS04M,40338): +1 t_x(296345,52)LEBAS04M,2177.o +1 t_x(286757,0),7805 <= +1
+ slot(LEBAS04M,40430): +1 t_x(286757,0),880.o +1 t_x(303017,0),8621 <= +1
+ slot(LEBAS04M,40523): +1 t_x(300848,23)LEBAS04M,2560.o +1 t_x(263502,0),7500 <= +1
+ slot(LEBAS04M,40615): +1 t_x(303854,23)LEBAS04M,2872.o +1 x(300848,115)LEBAS04M,10148.p +1 x(303854,100)MM304,20591.p
+  <= +1
+ slot(LEBAS04M,40707): +1 t_x(303017,0),2781.o +1 x(300848,289)LEMDAT04,11167.p +1 x(303854,207)LEBAS04M,12354.p
+  +1 x(300848,207)LEBAS04M,16956.p <= +1
+ slot(LEBAS04M,40892): +1 t_x(263502,145)LEBAS04M,51.o +1 t_x(279965,27)LEBAS04M,7605 <= +1
+ slot(LEBAS04M,40984): +1 t_x(279965,119)LEBAS04M,351.o +1 t_x(290447,0),7962 +1 x(288501,118)LEMDAT04,9655.p
+  <= +1
+ slot(LEBAS04M,41076): +1 t_x(301722,24)LEBAS04M,2647.o +1 t_x(263516,0),7502 +1 x(288501,197)LEMDAT04,11238.p
+  +1 x(289752,104)LEBAS04M,12356.p <= +1
+ slot(LEBAS04M,41169): +1 t_x(289752,0),1219.o +1 x(290447,15)LEBAS04M,10433.p +1 x(301722,117)LEBAS04M,10504.p
+  +1 x(288501,275)LEMDAT04,19781.p <= +1
+ slot(LEBAS04M,41353): +1 t_x(290447,199)LEBAS04M,1296.o +1 x(263516,133)LEBAS04M,10502.p +1 x(292457,88)LEBAS04M,10556.p
+  +1 x(292088,43)LEBAS04M,10719.p +1 x(288501,497)LEBAS04M,13048.p +1 x(302863,193)LEBAS04M,13233.p +1 x(288501,433)LEMDAT04,16510.p
+  <= +1
+ slot(LEBAS04M,41446): +1 t_x(263516,226)LEBAS04M,54.o +1 t_x(276830,0),7543 +1 x(302863,286)LEBAS04M,11367.p
+  +1 x(292457,181)LEBAS04M,12098.p +1 x(290447,292)LEBAS04M,17075.p <= +1
+ slot(LEBAS04M,41538): +1 t_x(288501,867)LEBAS04M,1084.o +1 t_x(297762,0),8435 +1 x(300848,1038)LEBAS04M,12971.p
+  +1 x(263516,318)LEBAS04M,18298.p +1 x(292088,228)LEBAS04M,18326.p +1 x(290447,384)LEBAS04M,18359.p +1 x(288501,669)LEMDAT04,18488.p
+  <= +1
+ slot(LEBAS04M,41630): +1 t_x(290568,0),1315.o +1 t_x(291652,0),8044 +1 x(288501,747)LEMDAT04,14738.p
+  +1 x(302863,470)LEBAS04M,21600.p <= +1
+ slot(LEBAS04M,41723): +1 t_x(292088,136)LEBAS04M,1504.o +1 x(290568,259)LELVU04,9385.p +1 x(302863,517)LELVU04,9458.p
+  <= +1
+ slot(LEBAS04M,41815): +1 t_x(276830,79)LEBAS04M,185.o +1 x(300848,1311)LEMDAT04,14705.p +1 x(302863,655)LEBAS04M,14974.p
+  +1 x(302863,610)LEMDAT04,16978.p <= +1
+ slot(LEBAS04M,41907): +1 t_x(292457,135)LEBAS04M,1562.o +1 x(291652,28)LEBAS04M,10233.p +1 x(297762,84)LEBAS04M,10540.p
+  +1 x(290568,447)LEBAS04M,14804.p +1 x(276830,171)LEBAS04M,18271.p <= +1
+ slot(LEBAS04M,42000): +1 t_x(297762,177)LEBAS04M,2368.o +1 t_x(297851,0),8439 +1 x(291652,121)LEBAS04M,12085.p
+  +1 x(276830,264)LEBAS04M,19810.p +1 x(302863,812)LELVU04,20600.p <= +1
+ slot(LEBAS04M,42092): +1 t_x(291652,213)LEBAS04M,1462.o +1 t_x(295501,0),8265 +1 x(290568,614)LEMDAT04,13395.p
+  +1 x(283036,162)LEBAS04M,18567.p +1 x(263323,32)LEBAS04M,20757.p +1 x(290568,632)LEBAS04M,20812.p +1 x(302863,911)LELVU04,22402.p
+  <= +1
+ slot(LEBAS04M,42184): +1 t_x(297851,14)LEBAS04M,2377.o +1 x(263323,124)LEBAS04M,12361.p +1 x(290568,751)LELVU04,21740.p
+  <= +1
+ slot(LEBAS04M,42276): +1 t_x(283036,70)LEBAS04M,548.o +1 x(290568,771)LEMDAT04,16355.p +1 x(297851,106)LEBAS04M,21709.p
+  <= +1
+ slot(LEBAS04M,42369): +1 t_x(263323,32)LEBAS04M,30.o +1 x(295501,63)LEBAS04M,10573.p +1 x(290568,909)LEBAS04M,17944.p
+  +1 x(302863,1206)LELVU04,18115.p <= +1
+ slot(LEBAS04M,42461): +1 t_x(295501,155)LEBAS04M,2013.o +1 x(290568,1001)LEBAS04M,19088.p +1 x(297851,291)LEBAS04M,19305.p
+  +1 x(263323,401)LEBAS04M,19392.p +1 x(302863,1301)LEBAS04M,19424.p +1 x(283036,531)LEBAS04M,19493.p
+  +1 x(291652,582)LEBAS04M,19591.p +1 x(297762,638)LEBAS04M,19728.p <= +1
+ slot(LEBAS04M,42553): +1 x(295501,247)LEBAS04M,19267.p +1 x(290568,1086)LEMDAT04,22464.p <= +1
+ slot(LEBAS04M,42646): +1 t_x(280871,0),413.o +1 t_x(295297,0),8247 <= +1
+ slot(LEBAS04M,42738): +1 t_x(290752,0),1336.o +1 x(290752,2)LELVU04,9391.p <= +1
+ slot(LEBAS04M,42830): +1 t_x(295297,50)LEBAS04M,1972.o +1 x(290568,1370)LEBAS04M,11546.p <= +1
+ slot(LEBAS04M,42923): +1 t_x(302863,1456)LEBAS04M,2764.o <= +1
+ slot(LEBAS04M,43015): +1 t_x(304592,0),2943.o +1 x(290752,235)LEBAS04M,11340.p <= +1
+ slot(LEBAS04M,43107): +1 x(290752,297)LELVU04,16544.p +1 x(280871,119)LELVU04,19354.p <= +1
+ slot(LEBAS04M,43200): +1 t_x(263316,0),29.o +1 x(280871,207)LEMDAT04,9374.p +1 x(290752,395)LELVU04,17934.p
+  +1 x(280871,285)LEMDAT04,21655.p <= +1
+ slot(LEBAS04M,43292): +1 t_x(302177,0),2687.o +1 t_x(302530,0),8595 +1 x(290752,483)LEMDAT04,13056.p
+  +1 x(280871,316)LELVU04,20690.p <= +1
+ slot(LEBAS04M,43384): +1 t_x(302530,0),2720.o +1 t_x(304798,0),8717 +1 x(290752,561)LEMDAT04,14895.p
+  <= +1
+ slot(LEBAS04M,43476): +1 t_x(304798,0),2961.o +1 x(280871,513)LELVU04,11256.p +1 x(302177,8)LEBAS04M,15616.p
+  <= +1
+ slot(LEBAS04M,43569): +1 x(280871,600)LEMDAT04,16542.p +1 x(302530,8)LEBAS04M,17007.p <= +1
+ slot(LEBAS04M,43661): +1 x(280871,758)LEMDAT04,13057.p +1 x(280871,808)LELVU04,14893.p +1 x(304798,18)LEBAS04M,17031.p
+  +1 x(280871,679)LEMDAT04,17978.p <= +1
+ slot(LEBAS04M,43846): +1 t_x(293178,0),1665.o <= +1
+ slot(LEBAS04M,43938): +1 t_x(288256,0),1057.o +1 t_x(290468,0),7963 +1 x(302875,18)LEBAS04M,13213.p <= +1
+ slot(LEBAS04M,44030): +1 t_x(290468,50)LEBAS04M,1299.o +1 t_x(303224,0),8635 +1 x(302875,110)LEBAS04M,10510.p
+  <= +1
+ slot(LEBAS04M,44123): +1 t_x(288046,29)LEBAS04M,1030.o +1 t_x(293429,0),8130 <= +1
+ slot(LEBAS04M,44215): +1 t_x(303224,27)LEBAS04M,2806.o +1 t_x(288392,0),7875 +1 x(288046,54)MM304,10532.p
+  +1 x(302875,256)LELVU04,15100.p <= +1
+ slot(LELVL04M,26400): +1 t_x(291287,0),1405.o +1 x(280365,60)RQXU04E,12149.p +1 x(292257,1137)LELVL04M,15659.p
+  +1 x(271412,493)YB5WH04M,16070.p +1 x(272287,103)RMZU04E,17506.p +1 x(285575,386)RQXSI04E,22311.p +1 x(272287,108)YH5MH04M,23666.p
+  <= +1
+ slot(LELVL04M,26503): +1 t_x(293545,0),1713.o +1 x(285575,472)LELVL04M,12507.p +1 x(280365,119)LELVL04M,13979.p
+  +1 x(285575,430)RQXI04E,19184.p +1 x(272287,186)RMZU04E,19394.p +1 x(272287,156)YBOLN04M,21643.p <= +1
+ slot(LELVL04M,26606): +1 t_x(280365,16)LELVL04M,380.o +1 x(293545,85)RQXU04E,18248.p +1 x(285575,536)RQXI04E,20589.p
+  <= +1
+ slot(LELVL04M,26709): +1 x(280365,317)RQXU04E,15354.p <= +1
+ slot(LELVL04M,26812): +1 x(293545,257)RQXU04E,15435.p +1 x(292257,1529)RQXSI04E,17488.p <= +1
+ slot(LELVL04M,26916): +1 x(272287,652)YBOLN04M,14049.p +1 x(291287,23)LELVL04M,15165.p +1 x(291287,68)RQXU04E,19463.p
+  <= +1
+ slot(LELVL04M,27019): +1 t_x(263206,0),16.o +1 t_x(281723,0),7636 <= +1
+ slot(LELVL04M,27122): +1 t_x(281723,0),457.o +1 t_x(289758,0),7926 +1 x(287402,48)LELVL04M,13003.p <= +1
+ slot(LELVL04M,27225): +1 t_x(287402,494)PMXX04M,962.o +1 t_x(296155,0),8331 <= +1
+ slot(LELVL04M,27329): +1 t_x(289758,0),1220.o +1 x(287402,255)LELVL04M,14596.p +1 x(281723,48)LELVL04M,15277.p
+  <= +1
+ slot(LELVL04M,27432): +1 t_x(292257,1740)RQXI04E,1534.o +1 x(272287,1148)YBOLN04M,15718.p +1 x(281723,151)LELVL04M,16173.p
+  +1 x(287402,358)LELVL04M,18338.p <= +1
+ slot(LELVL04M,27535): +1 t_x(293924,0),1765.o +1 x(287402,511)PMXX04M,10935.p +1 x(285575,1554)RQXSI04E,17191.p
+  +1 x(263206,39)LELVL04M,18329.p <= +1
+ slot(LELVL04M,27638): +1 t_x(296155,66)LELVL04M,2137.o +1 t_x(285843,0),7776 +1 x(293924,34)RQXU04E,20819.p
+  <= +1
+ slot(LELVL04M,27741): +1 t_x(285843,21)LELVL04M,803.o +1 t_x(285840,0),7775 +1 x(292875,0),12459.p +1 x(282492,3672)LELVL04M,17208.p
+  +1 x(296155,169)LELVL04M,18413.p <= +1
+ slot(LELVL04M,27845): +1 t_x(290396,0),1289.o +1 x(292875,63)LELVL04M,9388.p +1 x(285843,125)LELVL04M,10577.p
+  +1 x(292278,43)RMZU04E,13886.p +1 x(292278,105)YB5WH04M,18194.p <= +1
+ slot(LELVL04M,27948): +1 t_x(291019,0),1366.o +1 x(292875,166)LELVL04M,11356.p +1 x(292278,157)LELVL04M,12173.p
+  +1 x(292278,127)RMZU04E,21618.p <= +1
+ slot(LELVL04M,28051): +1 t_x(292278,0),1539.o +1 x(285840,35)LELVL04M,10318.p +1 x(287402,977)LELVL04M,10435.p
+  +1 x(292278,294)RMZU04E,14351.p +1 x(290396,87)LELVL04M,14722.p +1 x(285843,331)LELVL04M,14806.p +1 x(296155,479)LELVL04M,14928.p
+  +1 x(292278,210)RMZU04E,19425.p <= +1
+ slot(LELVL04M,28154): +1 t_x(293156,77)RQXU04E,1661.o +1 x(292026,94)LELVL04M,9152.p +1 x(285840,138)LELVL04M,12039.p
+  +1 x(290396,190)LELVL04M,12332.p +1 x(292278,363)LELVL04M,22385.p <= +1
+ slot(LELVL04M,28258): +1 t_x(285840,242)LELVL04M,802.o +1 t_x(284550,0),7726 +1 x(293156,248)RQXU04E,10133.p
+  +1 x(292026,198)LELVL04M,11101.p +1 x(292494,11)RQXSI04E,12471.p +1 x(291019,64)BR204M,14513.p +1 x(287402,1184)LELVL04M,19448.p
+  +1 x(290396,294)LELVL04M,19645.p +1 x(292278,422)YB5WH04M,20313.p <= +1
+ slot(LELVL04M,28361): +1 t_x(292875,579)LELVL04M,1618.o +1 t_x(286753,0),7804 +1 x(294654,1)LELVL04M,11669.p
+  +1 x(292494,60)$RQXI04E,12384.p +1 x(291019,155)BR204M,18327.p +1 x(285840,345)LELVL04M,18451.p +1 x(293156,400)LELVL04M,20719.p
+  +1 x(292026,301)LELVL04M,22438.p <= +1
+ slot(LELVL04M,28464): +1 t_x(292494,7)LELVL04M,1566.o +1 x(294654,85)RQXSI04E,9982.p +1 x(284550,14)LELVL04M,10724.p
+  +1 x(293156,503)LELVL04M,14391.p +1 x(292494,205)RQXSI04E,14567.p +1 x(292875,682)LELVL04M,15488.p +1 x(292278,673)LELVL04M,15874.p
+  +1 x(292026,404)LELVL04M,20634.p <= +1
+ slot(LELVL04M,28567): +1 t_x(284550,117)LELVL04M,691.o +1 x(286753,12)LELVL04M,10544.p +1 x(292094,33)LELVL04M,10701.p
+  +1 x(294654,183)RQXSI04E,12707.p +1 x(292094,79)BR204M,18437.p +1 x(292494,303)RQXSI04E,21371.p +1 x(292026,507)LELVL04M,21609.p
+  <= +1
+ slot(LELVL04M,28670): +1 t_x(292094,136)LELVL04M,1507.o +1 x(286753,115)LELVL04M,12301.p +1 x(284550,220)LELVL04M,12409.p
+  +1 x(292026,610)LELVL04M,17916.p +1 x(292494,400)RQXSI04E,20763.p +1 x(294654,280)RQXSI04E,23378.p <= +1
+ slot(LELVL04M,28774): +1 t_x(286753,219)LELVL04M,879.o +1 x(288247,35)YB5WH04M,10736.p +1 x(288247,76)LELVL04M,12391.p
+  +1 x(288247,88)YB5WH04M,14025.p +1 x(294654,377)RQXSI04E,15508.p +1 x(292026,714)LELVL04M,19235.p +1 x(293156,762)RQXU04E,19544.p
+  +1 x(292875,942)RQXU04E,19582.p +1 x(292094,240)LELVL04M,19702.p <= +1
+ slot(LELVL04M,28877): +1 x(288247,209)RMZU04E,15862.p +1 x(287402,1745)PMXX04M,16033.p +1 x(292094,343)LELVL04M,16044.p
+  +1 x(284550,427)LELVL04M,16053.p +1 x(286753,322)LELVL04M,16057.p +1 x(285840,861)LELVL04M,16153.p +1 x(291019,699)BR204M,16157.p
+  +1 x(290396,913)LELVL04M,16170.p +1 x(292026,817)LELVL04M,16284.p +1 x(285843,1157)LELVL04M,16315.p
+  +1 x(296155,1305)LELVL04M,16408.p +1 x(263206,1352)BR204M,16645.p +1 x(289758,1331)LELVL04M,16671.p
+  +1 x(288247,179)LELVL04M,18543.p +1 x(293156,916)LELVL04M,21631.p +1 x(288247,141)YB5WH04M,22925.p +1 x(292026,745)PMXX04M,23016.p
+  +1 x(294654,475)RQXSI04E,23603.p <= +1
+ slot(LELVL04M,28980): +1 t_x(294654,440)LELVL04M,1860.o +1 x(292026,920)LELVL04M,14729.p +1 x(293156,1019)LELVL04M,15893.p
+  +1 x(292875,1198)LELVL04M,15903.p +1 x(294654,572)RQXSI04E,17542.p +1 x(292494,692)RQXSI04E,17574.p
+  +1 x(294654,669)RQXSI04E,19006.p +1 x(288247,282)LELVL04M,22322.p <= +1
+ slot(LELVL04M,29083): +1 t_x(296267,42)RQXU04E,2165.o +1 x(288247,377)RMZU04E,14439.p +1 x(293156,1105)RQXU04E,17938.p
+  +1 x(292875,1285)RQXU04E,17981.p +1 x(292494,789)RQXSI04E,19051.p +1 x(294654,723)LELVL04M,21391.p +1 x(288247,385)LELVL04M,21437.p
+  <= +1
+ slot(LELVL04M,29187): +1 x(296267,66)LELVL04M,18043.p +1 x(288247,458)YB5WH04M,19318.p <= +1
+ slot(LELVL04M,29290): +1 t_x(288247,126)RMZU04E,1053.o +1 x(292026,1230)LELVL04M,13106.p +1 x(296267,128)RQXU04E,16309.p
+  +1 x(296267,214)RQXU04E,19616.p +1 x(288247,592)LELVL04M,20616.p <= +1
+ slot(LELVL04M,29393): +1 x(294654,1033)LELVL04M,20512.p <= +1
+ slot(LELVL04M,29496): +1 t_x(292026,1436)LELVL04M,1498.o +1 t_x(286221,0),7790 +1 x(292494,1276)RQXSI04E,15873.p
+  +1 x(294654,1156)RQXSI04E,15876.p +1 x(296267,375)LELVL04M,20695.p <= +1
+ slot(LELVL04M,29600): +1 t_x(286221,0),834.o +1 t_x(276972,0),7547 <= +1
+ slot(LELVL04M,29703): +1 t_x(283889,0),627.o <= +1
+ slot(LELVL04M,29806): +1 t_x(276972,0),192.o +1 x(283889,45)RQXSI04E,12718.p +1 x(294023,46)LELVL04M,18532.p
+  <= +1
+ slot(LELVL04M,29909): +1 t_x(294023,0),1778.o +1 x(293116,46)LELVL04M,9143.p +1 x(286221,136)LELVL04M,15054.p
+  +1 x(283889,103)LELVL04M,20568.p +1 x(294023,149)LELVL04M,20797.p <= +1
+ slot(LELVL04M,30012): +1 t_x(283965,0),634.o +1 t_x(294637,0),8202 +1 x(283889,206)LELVL04M,19238.p <= +1
+ slot(LELVL04M,30116): +1 t_x(294637,6)LELVL04M,1858.o +1 t_x(291314,0),8017 <= +1
+ slot(LELVL04M,30219): +1 t_x(286486,0),849.o +1 t_x(286575,0),7796 +1 x(283965,98)LELVL04M,10466.p +1 x(294637,109)LELVL04M,10649.p
+  <= +1
+ slot(LELVL04M,30322): +1 t_x(291314,31)LELVL04M,1412.o +1 t_x(294791,0),8211 +1 x(284038,19)LELVL04M,17084.p
+  +1 x(286575,15)LELVL04M,18552.p <= +1
+ slot(LELVL04M,30425): +1 t_x(284038,19)LELVL04M,638.o +1 x(294791,49)LELVL04M,10188.p +1 x(291314,134)LELVL04M,10298.p
+  +1 x(286575,118)LELVL04M,10567.p +1 x(293116,540)RVKWU04M,10925.p <= +1
+ slot(LELVL04M,30529): +1 t_x(286575,222)LELVL04M,856.o +1 x(294791,153)LELVL04M,11571.p +1 x(284038,226)LELVL04M,11611.p
+  +1 x(291314,238)LELVL04M,11650.p +1 x(286486,361)LELVL04M,11822.p +1 x(283965,408)LELVL04M,11987.p +1 x(294637,419)LELVL04M,12341.p
+  <= +1
+ slot(LELVL04M,30632): +1 t_x(294148,60)RQXU04E,1801.o +1 t_x(292917,0),8106 +1 x(294791,256)LELVL04M,16919.p
+  +1 x(286575,325)LELVL04M,16960.p <= +1
+ slot(LELVL04M,30735): +1 t_x(294791,359)LELVL04M,1885.o +1 x(294148,145)RQXU04E,9858.p +1 x(293116,872)LELVL04M,19340.p
+  <= +1
+ slot(LELVL04M,30838): +1 t_x(285042,0),720.o +1 x(294148,231)RQXU04E,11720.p +1 x(294791,462)LELVL04M,13463.p
+  +1 x(294148,317)RQXU04E,13485.p +1 x(286575,531)LELVL04M,13545.p +1 x(284038,535)LELVL04M,13708.p +1 x(285193,10)LELVL04M,16437.p
+  <= +1
+ slot(LELVL04M,30941): +1 t_x(285193,0),734.o +1 x(294135,3)YB5WH04M,10296.p +1 x(293116,1078)LELVL04M,12968.p
+  +1 x(294148,369)LELVL04M,14905.p +1 x(294791,565)LELVL04M,14921.p +1 x(286575,634)LELVL04M,14962.p +1 x(284038,638)LELVL04M,15037.p
+  +1 x(291314,650)LELVL04M,15118.p +1 x(286486,773)LELVL04M,15217.p +1 x(283965,798)RNI04M,15386.p <= +1
+ slot(LELVL04M,31045): +1 t_x(285360,0),745.o +1 x(292917,15)LELVL04M,9832.p +1 x(294148,473)LELVL04M,16540.p
+  <= +1
+ slot(LELVL04M,31148): +1 t_x(282090,8)LELVL04M,484.o +1 x(293048,87)LELVL04M,10730.p +1 x(293626,70)LELVL04M,10757.p
+  +1 x(285042,105)RQXSI04E,11089.p +1 x(285360,24)LELVL04M,17119.p +1 x(294135,184)LELVL04M,19380.p +1 x(292917,118)LELVL04M,20750.p
+  +1 x(294135,141)RMZU04E,20815.p <= +1
+ slot(LELVL04M,31251): +1 t_x(284933,75)RQXSI04E,717.o +1 t_x(291521,0),8031 +1 x(284933,98)LELVL04M,11155.p
+  +1 x(282090,111)LELVL04M,11399.p +1 x(293626,173)LELVL04M,11407.p +1 x(285360,127)LELVL04M,11677.p +1 x(292917,221)LELVL04M,11748.p
+  +1 x(294135,268)YB5WH04M,16844.p <= +1
+ slot(LELVL04M,31354): +1 t_x(292917,324)LELVL04M,1623.o +1 t_x(287631,0),7838 +1 x(285042,325)LELVL04M,14480.p
+  +1 x(283889,1548)LELVL04M,14644.p +1 x(294135,374)YB5WH04M,18200.p +1 x(282090,214)LELVL04M,18310.p
+  +1 x(285360,230)LELVL04M,18328.p +1 x(293048,293)LELVL04M,18411.p +1 x(291521,20)LELVL04M,19726.p +1 x(293116,1491)LELVL04M,20496.p
+  <= +1
+ slot(LELVL04M,31458): +1 t_x(291521,124)LELVL04M,1439.o +1 x(285042,429)LELVL04M,12729.p +1 x(284933,305)LELVL04M,13012.p
+  +1 x(282090,318)LELVL04M,13186.p +1 x(293626,380)LELVL04M,13229.p +1 x(294135,476)RMZU04E,13340.p +1 x(285360,334)LELVL04M,13451.p
+  +1 x(292917,428)LELVL04M,13711.p <= +1
+ slot(LELVL04M,31561): +1 t_x(293048,139)LELVL04M,1644.o +1 x(291521,227)LELVL04M,14872.p +1 x(282090,421)LELVL04M,14894.p
+  +1 x(285360,437)LELVL04M,14903.p +1 x(293116,1647)RVKWU04M,14982.p +1 x(293626,483)LELVL04M,15014.p
+  +1 x(292917,531)LELVL04M,15031.p +1 x(294135,639)YB5WH04M,15083.p <= +1
+ slot(LELVL04M,31664): +1 t_x(293626,122)LELVL04M,1731.o +1 x(284933,511)LELVL04M,9201.p +1 x(287536,88)LELVL04M,9446.p
+  +1 x(287631,81)LELVL04M,10194.p <= +1
+ slot(LELVL04M,31767): +1 t_x(294135,236)LELVL04M,1800.o +1 x(287536,191)LELVL04M,11408.p +1 x(287631,184)LELVL04M,11874.p
+  +1 x(291521,433)LELVL04M,21519.p +1 x(285042,738)LELVL04M,22926.p <= +1
+ slot(LELVL04M,31870): +1 t_x(287631,287)LELVL04M,985.o +1 t_x(291499,0),8029 +1 x(287536,294)LELVL04M,13292.p
+  <= +1
+ slot(LELVL04M,31974): +1 t_x(287924,0),1017.o +1 t_x(302474,0),8593 +1 x(294047,367)LELVL04M,10190.p
+  +1 x(291499,54)LELVL04M,10586.p +1 x(287631,391)LELVL04M,15061.p +1 x(287536,398)LELVL04M,15069.p <= +1
+ slot(LELVL04M,32077): +1 t_x(293116,2214)LELVL04M,1654.o +1 t_x(263298,0),7494 +1 x(291499,157)LELVL04M,12164.p
+  +1 x(287631,494)LELVL04M,16628.p +1 x(287536,501)LELVL04M,16657.p +1 x(291521,743)LELVL04M,16881.p +1 x(284933,924)LELVL04M,22675.p
+  <= +1
+ slot(LELVL04M,32180): +1 t_x(291499,260)LELVL04M,1435.o +1 x(263298,38)LELVL04M,10499.p +1 x(302474,67)LELVL04M,10668.p
+  +1 x(287631,597)LELVL04M,18120.p +1 x(287536,604)LELVL04M,18158.p +1 x(291521,846)LELVL04M,18214.p <= +1
+ slot(LELVL04M,32283): +1 t_x(302474,170)LELVL04M,2715.o +1 x(288023,24)LELVL04M,10520.p +1 x(263298,141)LELVL04M,13980.p
+  +1 x(285042,1230)RQXSI04E,16032.p +1 x(287924,340)LELVL04M,17244.p +1 x(293116,2420)LELVL04M,21566.p
+  <= +1
+ slot(LELVL04M,32387): +1 t_x(263298,245)LELVL04M,26.o +1 x(288023,128)LELVL04M,12275.p +1 x(302474,274)LELVL04M,12404.p
+  +1 x(284933,1200)RQXSI04E,16010.p <= +1
+ slot(LELVL04M,32490): +1 t_x(287536,914)LELVL04M,976.o +1 t_x(287623,0),7837 +1 x(294613,37)RQXSI04E,9167.p
+  +1 x(284933,1313)RQXSI04E,15183.p +1 x(283889,2602)RQXSI04E,16113.p +1 x(263298,348)LELVL04M,19765.p
+  +1 x(288023,231)LELVL04M,22442.p +1 x(287924,547)LELVL04M,23230.p +1 x(287924,485)RNI04M,23591.p <= +1
+ slot(LELVL04M,32593): +1 t_x(287623,0),984.o +1 t_x(286506,0),7794 +1 x(294613,150)RQXSI04E,10971.p +1 x(285042,1564)LELVL04M,17615.p
+  +1 x(287924,650)LELVL04M,22736.p +1 x(284933,1425)RQXSI04E,23349.p <= +1
+ slot(LELVL04M,32696): +1 t_x(288023,231)LELVL04M,1029.o +1 x(287623,38)LELVL04M,10779.p +1 x(293521,31)RNI04M,15928.p
+  +1 x(294613,262)RQXSI04E,16064.p +1 x(284933,1538)RQXSI04E,17617.p +1 x(283889,2890)LELVL04M,18077.p
+  +1 x(285042,1667)LELVL04M,20156.p +1 x(287924,753)LELVL04M,22112.p <= +1
+ slot(LELVL04M,32800): +1 t_x(286506,84)LELVL04M,852.o +1 x(293521,91)LELVL04M,9967.p +1 x(294047,1144)RVKWU04M,12407.p
+  +1 x(294613,375)RQXSI04E,14538.p +1 x(296165,29)LELVL04M,15542.p +1 x(285042,1771)LELVL04M,19110.p +1 x(284933,1647)LELVL04M,20066.p
+  <= +1
+ slot(LELVL04M,32903): +1 t_x(296165,0),2141.o +1 x(293521,194)LELVL04M,11534.p +1 x(294613,487)RQXSI04E,12949.p
+  +1 x(293116,3124)RVKWU04M,16425.p +1 x(284933,1750)LELVL04M,18956.p +1 x(285042,1874)LELVL04M,21178.p
+  <= +1
+ slot(LELVL04M,33006): +1 t_x(293521,607)LELVL04M,1702.o +1 x(293521,297)LELVL04M,12508.p +1 x(294613,591)LELVL04M,17584.p
+  +1 x(284933,1853)LELVL04M,21096.p +1 x(285042,1977)LELVL04M,22074.p <= +1
+ slot(LELVL04M,33109): +1 t_x(290215,0),1272.o +1 x(287924,1166)LELVL04M,11593.p +1 x(293116,3216)RVKWU04M,17865.p
+  +1 x(281887,105)RQXSI04E,19628.p +1 x(284933,1956)LELVL04M,21949.p <= +1
+ slot(LELVL04M,33212): +1 t_x(294047,1560)RVKWU04M,1782.o +1 x(294613,797)LELVL04M,19034.p +1 x(294047,1605)LELVL04M,19491.p
+  <= +1
+ slot(LELVL04M,33316): +1 t_x(281887,54)LELVL04M,466.o +1 x(294613,901)LELVL04M,21410.p <= +1
+ slot(LELVL04M,33419): +1 t_x(297388,30)LELVL04M,2326.o +1 x(290215,336)RNI04M,12490.p +1 x(287924,1462)RNI04M,13782.p
+  +1 x(293521,710)LELVL04M,14189.p +1 x(294613,1004)LELVL04M,22362.p <= +1
+ slot(LELVL04M,33522): +1 t_x(296107,46)LELVL04M,2124.o +1 x(281887,442)RQXSI04E,11177.p +1 x(290215,433)RNI04M,15803.p
+  +1 x(287924,1559)RNI04M,15836.p +1 x(296107,68)RQXU04E,16879.p +1 x(294613,1107)LELVL04M,20050.p <= +1
+ slot(LELVL04M,33625): +1 t_x(285718,0),787.o +1 t_x(290513,0),7967 +1 x(281887,555)RQXSI04E,13094.p +1 x(296107,149)LELVL04M,15538.p
+  +1 x(293521,910)RNI04M,18982.p +1 x(290215,584)RJIU04M,20330.p <= +1
+ slot(LELVL04M,33729): +1 t_x(290513,0),1304.o +1 x(281887,667)RQXSI04E,18191.p +1 x(290215,629)RNI04M,22303.p
+  +1 x(294613,1275)RQXSI04E,23245.p <= +1
+ slot(LELVL04M,33832): +1 t_x(294531,0),1839.o +1 x(297111,17)RQXU04E,12086.p +1 x(281887,777)LELVL04M,14784.p
+  +1 x(293521,1081)BR404M,17429.p +1 x(290215,726)RNI04M,18613.p +1 x(287924,1852)RNI04M,18648.p <= +1
+ slot(LELVL04M,33935): +1 t_x(297111,0),2280.o +1 x(285718,5)BR404M,10314.p <= +1
+ slot(LELVL04M,34038): +1 x(285718,139)LELVL04M,12307.p +1 x(285718,155)BR404M,14006.p +1 x(294531,6)BR404M,16133.p
+  +1 x(293521,1356)RJIU04M,21356.p +1 x(290513,75)LELVL04M,21542.p +1 x(281887,983)LELVL04M,22217.p <= +1
+ slot(LELVL04M,34141): +1 t_x(296035,836)LELVL04M,2115.o +1 x(294531,69)RNI04M,13790.p +1 x(287924,2198)LELVL04M,14306.p
+  +1 x(281887,1086)LELVL04M,16693.p <= +1
+ slot(LELVL04M,34245): +1 t_x(288353,0),1065.o +1 x(291843,31)LELVL04M,10710.p +1 x(294531,156)BR404M,14060.p
+  +1 x(290215,1174)LELVL04M,17307.p +1 x(281887,1190)LELVL04M,21342.p <= +1
+ slot(LELVL04M,34348): +1 t_x(291843,134)LELVL04M,1479.o +1 x(287924,2405)LELVL04M,19873.p +1 x(291843,173)RJIU04M,23373.p
+  +1 x(281887,1293)LELVL04M,23414.p <= +1
+ slot(LELVL04M,34451): +1 t_x(293858,0),1753.o +1 x(291843,261)RJIU04M,11760.p <= +1
+ slot(LELVL04M,34554): +1 x(291843,340)LELVL04M,12529.p <= +1
+ slot(LELVL04M,34658): +1 x(293858,9)RQXU04E,10492.p +1 x(291843,436)RJIU04M,15901.p <= +1
+ slot(LELVL04M,34761): +1 x(296035,1456)LELVL04M,12168.p +1 x(293858,122)LELVL04M,18428.p +1 x(291843,524)RJIU04M,21066.p
+  <= +1
+ slot(LELVL04M,34864): +1 t_x(292245,0),1531.o +1 t_x(294615,0),8200 +1 x(297596,19)LELVL04M,9496.p +1 x(291843,650)LELVL04M,19260.p
+  +1 x(296035,1559)LELVL04M,23595.p <= +1
+ slot(LELVL04M,34967): +1 t_x(293534,0),1708.o +1 x(297596,122)LELVL04M,11436.p +1 x(287924,3024)LELVL04M,21171.p
+  +1 x(291843,753)LELVL04M,22331.p <= +1
+ slot(LELVL04M,35070): +1 t_x(294613,2700)RQXSI04E,1855.o +1 x(296035,1739)RVKWU04M,10270.p +1 x(292245,266)LELVL04M,11498.p
+  +1 x(297596,225)LELVL04M,13223.p +1 x(291843,875)RJIU04M,22909.p <= +1
+ slot(LELVL04M,35174): +1 t_x(294615,0),1856.o +1 x(293858,508)RQXSI04E,11762.p +1 x(297596,329)LELVL04M,17987.p
+  +1 x(296035,1831)RVKWU04M,22450.p +1 x(292245,370)LELVL04M,23683.p <= +1
+ slot(LELVL04M,35277): +1 x(293858,609)$RQXU04E,13512.p +1 x(297596,422)BR404M,15012.p +1 x(296035,2016)$RVKWU04M,21636.p
+  <= +1
+ slot(LELVL04M,35380): +1 x(293858,733)RQXSI04E,15253.p +1 x(297596,497)BR404M,16564.p +1 x(297596,535)LELVL04M,19631.p
+  +1 x(294615,18)LELVL04M,20561.p <= +1
+ slot(LELVL04M,35483): +1 t_x(292152,0),1516.o +1 x(292245,658)RJIU04M,16039.p +1 x(293534,555)RJIU04M,16107.p
+  +1 x(293858,844)LELVL04M,16903.p +1 x(303088,67)LELVL04M,23814.p <= +1
+ slot(LELVL04M,35587): +1 t_x(292265,0),1537.o +1 x(292152,137)BR404M,16079.p +1 x(293858,958)$RQXSI04E,22389.p
+  +1 x(297596,722)BR404M,23850.p <= +1
+ slot(LELVL04M,35690): +1 t_x(297596,947)BR404M,2351.o +1 x(292152,284)LELVL04M,17690.p <= +1
+ slot(LELVL04M,35793): +1 t_x(303088,0),2788.o +1 x(292152,362)BR404M,19451.p <= +1
+ slot(LELVL04M,35896): +1 x(293534,961)BR404M,12544.p +1 x(292245,1092)LELVL04M,12948.p +1 x(292152,490)LELVL04M,20630.p
+  +1 x(292265,191)RJIU04M,23602.p +1 x(292265,103)RJIU04M,24074.p <= +1
+ slot(LELVL104,63600): +1 t_x(304861,0),2968.o <= +1
+ slot(LELVL104,63703): +1 t_x(301404,0),2618.o <= +1
+ slot(LELVL104,63806): +1 t_x(309725,0),3429.o <= +1
+ slot(LELVL104,63910): +1 t_x(298082,57)LELVL104,2400.o +1 x(306012,23)LELVL104,10631.p <= +1
+ slot(LELVL104,64013): +1 t_x(306012,126)LELVL104,3078.o +1 x(301719,65)LELVL104,10550.p <= +1
+ slot(LELVL104,64117): +1 t_x(301719,169)LELVL104,2645.o <= +1
+ slot(LELVL104,64220): +1 t_x(309920,62)LELVL104,3440.o +1 x(308136,22)LELVL104,10627.p <= +1
+ slot(LELVL104,64324): +1 t_x(308136,126)LELVL104,3284.o <= +1
+ slot(LELVL104,64427): +1 t_x(301699,50)LELVL104,2641.o <= +1
+ slot(LELVL104,64531): +1 t_x(304488,0),2932.o <= +1
+ slot(LELVL104,64634): +1 t_x(289514,0),1197.o <= +1
+ slot(LELVL104,64737): +1 t_x(301907,0),2664.o <= +1
+ slot(LELVL104,64841): +1 t_x(305845,0),3064.o <= +1
+ slot(LELVL104,64944): +1 t_x(313526,0),3672.o <= +1
+ slot(LELVL104,65048): +1 t_x(307044,0),3170.o <= +1
+ slot(LELVL104,65151): +1 t_x(310522,0),3485.o <= +1
+ slot(LELVL104,65255): +1 t_x(301796,0),2657.o <= +1
+ slot(LELVL104,65358): +1 t_x(302293,6)LELVL104,2695.o <= +1
+ slot(LELVL104,65462): +1 t_x(283711,62)LELVL104,610.o <= +1
+ slot(LELVL104,65565): +1 t_x(311272,82)LELVL104,3548.o <= +1
+ slot(LELVL104,65668): +1 t_x(309174,0),3367.o <= +1
+ slot(LELVL104,65772): +1 t_x(305292,0),2997.o <= +1
+ slot(LELVL104,65875): +1 t_x(310774,0),3513.o <= +1
+ slot(LELVL104,65979): +1 t_x(305621,27)LELVL104,3032.o <= +1
+ slot(LELVL104,66082): +1 t_x(310311,0),3473.o <= +1
+ slot(LELVL104,66186): +1 t_x(302924,87)LELVL104,2771.o +1 x(310853,57)LELVL104,10416.p +1 x(301238,66)LELVL104,10636.p
+  <= +1
+ slot(LELVL104,66289): +1 t_x(301238,169)LELVL104,2596.o +1 x(302890,18)LELVL104,10308.p +1 x(310795,92)LELVL104,10383.p
+  +1 x(310853,160)LELVL104,15585.p <= +1
+ slot(LELVL104,66393): +1 t_x(310853,264)LELVL104,3516.o +1 x(302890,122)LELVL104,11184.p +1 x(301238,273)LELVL104,11200.p
+  +1 x(302924,294)LELVL104,11210.p +1 x(310795,196)LELVL104,12233.p <= +1
+ slot(LELVL104,66496): +1 t_x(310795,299)LELVL104,3515.o +1 x(302890,225)LELVL104,12941.p +1 x(310853,367)LELVL104,12946.p
+  +1 x(301238,376)LELVL104,12967.p +1 x(302924,397)LELVL104,12976.p <= +1
+ slot(LELVL104,66600): +1 t_x(302890,329)LELVL104,2768.o +1 x(305896,2)LELVL104,10506.p +1 x(306044,83)LELVL104,10611.p
+  <= +1
+ slot(LELVL104,66703): +1 t_x(306044,186)LELVL104,3079.o +1 x(303485,11)LELVL104,9283.p +1 x(308402,81)LELVL104,10229.p
+  +1 x(302777,99)LELVL104,10375.p +1 x(305896,105)LELVL104,17109.p <= +1
+ slot(LELVL104,66806): +1 t_x(305896,208)LELVL104,3069.o +1 x(310671,94)LELVL104,9290.p +1 x(304335,4)LELVL104,9300.p
+  +1 x(302777,202)LELVL104,15437.p +1 x(308402,184)LELVL104,15459.p +1 x(306044,289)LELVL104,15512.p +1 x(303485,114)LELVL104,15531.p
+  <= +1
+ slot(LELVL104,66910): +1 t_x(302777,306)LELVL104,2753.o +1 x(309072,0),9308.p +1 x(308402,288)LELVL104,13702.p
+  +1 x(303485,218)LELVL104,13747.p +1 x(310671,198)LELVL104,13835.p +1 x(305896,312)LELVL104,13947.p +1 x(306044,393)LELVL104,13948.p
+  +1 x(304335,108)LELVL104,13985.p <= +1
+ slot(LELVL104,67013): +1 t_x(308402,391)LELVL104,3305.o +1 x(303485,321)LELVL104,11225.p +1 x(310671,301)LELVL104,11232.p
+  +1 x(304335,211)LELVL104,11241.p +1 x(309072,103)LELVL104,11242.p +1 x(305896,415)LELVL104,11262.p +1 x(302777,409)LELVL104,11266.p
+  +1 x(306044,496)LELVL104,11283.p <= +1
+ slot(LELVL104,67117): +1 t_x(309072,0),3357.o +1 t_x(303485,425)LELVL104,8648 <= +1
+ slot(LELVL104,67220): +1 t_x(303485,528)LELVL104,2828.o +1 t_x(310671,508)LELVL104,8957 +1 x(309072,310)LELVL104,18563.p
+  <= +1
+ slot(LELVL104,67324): +1 t_x(310671,612)LELVL104,3500.o +1 t_x(304335,522)LELVL104,8693 +1 x(309072,413)EDGG704,17017.p
+  <= +1
+ slot(LELVL104,67427): +1 t_x(304335,625)LELVL104,2910.o +1 t_x(307359,408)LELVL104,8824 +1 x(309072,513)EDGG704,13881.p
+  <= +1
+ slot(LELVL104,67531): +1 t_x(307359,512)LELVL104,3207.o +1 t_x(311344,258)LELVL104,8978 +1 x(309072,613)EDGG704,15501.p
+  <= +1
+ slot(LELVL104,67634): +1 t_x(311344,361)LELVL104,3558.o +1 t_x(301420,304)LELVL104,8555 <= +1
+ slot(LELVL104,67737): +1 t_x(301420,407)LELVL104,2620.o +1 t_x(303227,322)LELVL104,8636 <= +1
+ slot(LELVL104,67841): +1 t_x(303227,426)LELVL104,2807.o +1 t_x(310535,333)LELVL104,8953 <= +1
+ slot(LELVL104,67944): +1 t_x(310535,436)LELVL104,3487.o +1 t_x(303604,146)LELVL104,8654 <= +1
+ slot(LELVL104,68048): +1 t_x(303604,250)LELVL104,2841.o +1 t_x(311548,65)LELVL104,8984 <= +1
+ slot(LELVL104,68151): +1 t_x(311548,168)LELVL104,3571.o +1 t_x(311636,164)LELVL104,8986 <= +1
+ slot(LELVL104,68255): +1 t_x(311636,268)LELVL104,3575.o +1 t_x(305967,111)LELVL104,8766 <= +1
+ slot(LELVL104,68358): +1 t_x(305967,214)LELVL104,3076.o +1 t_x(293680,108)LELVL104,8151 <= +1
+ slot(LELVL104,68462): +1 t_x(293680,212)LELVL104,1736.o +1 t_x(311680,182)LELVL104,8987 <= +1
+ slot(LELVL104,68565): +1 t_x(311680,285)LELVL104,3577.o +1 t_x(311882,174)LELVL104,8993 <= +1
+ slot(LELVL104,68668): +1 t_x(311882,277)LELVL104,3593.o +1 t_x(304182,277)LELVL104,8684 <= +1
+ slot(LELVL104,68772): +1 t_x(304182,381)LELVL104,2897.o +1 t_x(304139,230)LELVL104,8683 <= +1
+ slot(LELVL104,68875): +1 t_x(304139,333)LELVL104,2894.o +1 t_x(316289,297)LELVL104,9065 <= +1
+ slot(LELVL104,68979): +1 t_x(316289,401)LELVL104,3739.o +1 t_x(302224,281)LELVL104,8582 <= +1
+ slot(LELVL104,69082): +1 t_x(302224,384)LELVL104,2692.o +1 t_x(304263,322)LELVL104,8691 <= +1
+ slot(LELVL104,69186): +1 t_x(304263,426)LELVL104,2908.o +1 t_x(289170,57)LELVL104,7900 <= +1
+ slot(LELVL104,69289): +1 t_x(289170,160)LELVL104,1152.o +1 t_x(304765,0),8715 <= +1
+ slot(LELVL104,69393): +1 t_x(304765,61)LELVL104,2957.o +1 t_x(306756,0),8798 <= +1
+ slot(LELVL104,69496): +1 t_x(306756,66)LELVL104,3145.o +1 t_x(305154,16)LELVL104,8728 <= +1
+ slot(LELVL104,69600): +1 t_x(305154,120)LELVL104,2989.o +1 t_x(309208,0),8903 <= +1
+ slot(LELVL104,69703): +1 t_x(309208,0),3373.o +1 t_x(305039,0),8724 <= +1
+ slot(LELVL104,69806): +1 t_x(305039,0),2983.o +1 t_x(308386,0),8872 <= +1
+ slot(LELVL104,69910): +1 t_x(308386,0),3304.o <= +1
+ slot(LELVL104,70013): <= +1
+ slot(LELVL104,70117): <= +1
+ slot(LELVL104,70220): +1 t_x(311242,0),3541.o <= +1
+ slot(LELVL104,70324): +1 t_x(311520,0),3569.o <= +1
+ slot(LELVL104,70427): <= +1
+ slot(LELVL104,70531): <= +1
+ slot(LELVL104,70634): <= +1
+ slot(LELVL104,70737): <= +1
+ slot(LELVL104,70841): +1 t_x(307174,0),3189.o <= +1
+ slot(LELVL104,70944): +1 t_x(311203,0),3540.o <= +1
+ slot(LELVL104,71048): +1 t_x(304361,0),2915.o <= +1
+ slot(LELVL104,71151): +1 t_x(304586,0),2942.o <= +1
+ slot(LELVL104,71255): +1 t_x(300366,0),2518.o <= +1
+ slot(LELVL104,71358): +1 t_x(310175,0),3463.o <= +1
+ slot(LELVL104,71462): +1 t_x(304811,0),2963.o <= +1
+ slot(LELVL104,71565): +1 t_x(310719,0),3503.o <= +1
+ slot(LELVL104,71668): +1 t_x(305315,0),2999.o <= +1
+ slot(LELVL104,71772): +1 t_x(291420,0),1425.o <= +1
+ slot(LELVL104,71875): +1 t_x(310238,0),3467.o <= +1
+ slot(LELVL104,71979): +1 t_x(310593,0),3492.o <= +1
+ slot(LELVL104,72082): +1 t_x(307867,0),3253.o <= +1
+ slot(LELVL104,72186): +1 t_x(310743,0),3508.o <= +1
+ slot(LELVL104,72289): +1 t_x(289241,72)LELVL104,1164.o <= +1
+ slot(LELVL104,72393): +1 t_x(315788,46)LELVL104,3731.o +1 x(315040,25)LELVL104,10682.p <= +1
+ slot(LELVL104,72496): +1 t_x(315040,128)LELVL104,3718.o <= +1
+ slot(LELVL104,72600): +1 t_x(305780,81)LELVL104,3050.o <= +1
+ slot(LELVL104,72703): +1 t_x(305873,0),3067.o <= +1
+ slot(LELVL104,72806): +1 t_x(290584,68)LELVL104,1320.o +1 x(305923,40)LELVL104,10657.p <= +1
+ slot(LELVL104,72910): +1 t_x(305923,144)LELVL104,3072.o +1 x(305806,34)LELVL104,10451.p +1 x(311813,80)LELVL104,10615.p
+  <= +1
+ slot(LELVL104,73013): +1 t_x(311813,183)LELVL104,3583.o +1 x(304357,38)LELVL104,10443.p +1 x(305806,137)LELVL104,13976.p
+  <= +1
+ slot(LELVL104,73117): +1 t_x(305806,241)LELVL104,3056.o +1 x(304357,142)LELVL104,12190.p +1 x(311813,287)LELVL104,12340.p
+  <= +1
+ slot(LELVL104,73220): +1 t_x(304357,245)LELVL104,2914.o +1 x(305783,10)LELVL104,10698.p <= +1
+ slot(LELVL104,73324): +1 t_x(305783,114)LELVL104,3051.o <= +1
+ slot(LELVL104,73427): +1 t_x(311291,75)LELVL104,3551.o +1 x(301726,24)LELVL104,10680.p <= +1
+ slot(LELVL104,73531): +1 t_x(301726,128)LELVL104,2648.o +1 x(311462,27)LELVL104,10461.p +1 x(310594,45)LELVL104,10654.p
+  <= +1
+ slot(LELVL104,73634): +1 t_x(310594,148)LELVL104,3493.o +1 x(311462,130)LELVL104,12257.p +1 x(301726,231)LELVL104,12406.p
+  <= +1
+ slot(LELVL104,73737): +1 t_x(311462,233)LELVL104,3566.o <= +1
+ slot(LELVL104,73841): +1 t_x(304446,80)LELVL104,2924.o +1 x(311478,47)LELVL104,10121.p +1 x(309940,55)LELVL104,10261.p
+  +1 x(301879,63)LELVL104,10408.p +1 x(306270,79)LELVL104,10617.p <= +1
+ slot(LELVL104,73944): +1 t_x(306270,182)LELVL104,3103.o +1 x(311549,24)LELVL104,10015.p +1 x(307733,80)LELVL104,10080.p
+  +1 x(304446,183)LELVL104,15613.p +1 x(301879,166)LELVL104,17070.p <= +1
+ slot(LELVL104,74048): +1 t_x(301879,270)LELVL104,2662.o +1 x(311549,128)LELVL104,11474.p +1 x(306270,286)LELVL104,11512.p
+  +1 x(304446,287)LELVL104,11533.p +1 x(307733,184)LELVL104,11724.p +1 x(309940,262)LELVL104,11839.p +1 x(311478,254)LELVL104,12060.p
+  <= +1
+ slot(LELVL104,74151): +1 t_x(309940,365)LELVL104,3441.o +1 x(318565,63)LELVL104,10095.p +1 x(301879,373)LELVL104,15552.p
+  +1 x(311478,357)LELVL104,19738.p +1 x(307733,287)LELVL104,19789.p <= +1
+ slot(LELVL104,74255): +1 t_x(311478,461)LELVL104,3567.o +1 x(318565,167)LELVL104,11969.p +1 x(307733,391)LELVL104,18436.p
+  +1 x(311549,335)LELVL104,18470.p <= +1
+ slot(LELVL104,74358): +1 t_x(307733,494)LELVL104,3241.o +1 x(304239,57)LELVL104,10104.p +1 x(307987,98)LELVL104,10216.p
+  +1 x(318565,270)LELVL104,13365.p +1 x(311549,438)LELVL104,13385.p +1 x(311478,564)LELVL104,13401.p +1 x(309940,572)LELVL104,13456.p
+  +1 x(301879,580)LELVL104,13465.p +1 x(306270,596)LELVL104,13735.p +1 x(304446,597)LELVL104,13756.p <= +1
+ slot(LELVL104,74462): +1 t_x(311549,542)LELVL104,3572.o +1 x(315428,2)LELVL104,9946.p +1 x(302920,40)LELVL104,10003.p
+  +1 x(312532,53)LELVL104,10115.p +1 x(318565,374)LELVL104,16883.p +1 x(307987,202)LELVL104,16908.p +1 x(307733,598)LELVL104,16924.p
+  +1 x(304239,161)LELVL104,16941.p +1 x(311478,668)LELVL104,17051.p <= +1
+ slot(LELVL104,74565): +1 t_x(318565,477)LELVL104,3787.o +1 x(312532,156)LELVL104,11609.p +1 x(315428,105)LELVL104,11703.p
+  +1 x(302920,143)LELVL104,11881.p +1 x(304239,264)LELVL104,12057.p +1 x(307987,305)LELVL104,12206.p <= +1
+ slot(LELVL104,74668): +1 t_x(307987,408)LELVL104,3269.o +1 x(302920,246)LELVL104,13349.p +1 x(312532,259)LELVL104,13375.p
+  +1 x(315428,208)LELVL104,13436.p +1 x(304239,367)LELVL104,13869.p <= +1
+ slot(LELVL104,74772): +1 t_x(304239,471)LELVL104,2899.o +1 x(315428,312)LELVL104,15091.p +1 x(302920,350)LELVL104,15102.p
+  +1 x(307987,512)LELVL104,15117.p +1 x(312532,363)LELVL104,15128.p +1 x(318565,684)LELVL104,15144.p +1 x(307733,908)LELVL104,15244.p
+  +1 x(311549,852)LELVL104,15274.p +1 x(311478,978)LELVL104,15369.p <= +1
+ slot(LELVL104,74875): +1 t_x(312532,466)LELVL104,3628.o +1 x(311314,51)LELVL104,10116.p +1 x(306577,79)LELVL104,10231.p
+  +1 x(315428,415)LELVL104,16970.p +1 x(302920,453)LELVL104,17005.p <= +1
+ slot(LELVL104,74979): +1 t_x(302920,557)LELVL104,2770.o +1 x(306577,183)LELVL104,11788.p +1 x(311314,155)LELVL104,11977.p
+  +1 x(315428,519)LELVL104,18497.p +1 x(312532,570)LELVL104,18571.p <= +1
+ slot(LELVL104,75082): +1 t_x(315428,622)LELVL104,3724.o +1 x(304161,22)LELVL104,10303.p +1 x(311314,258)LELVL104,13672.p
+  +1 x(306577,286)LELVL104,13729.p <= +1
+ slot(LELVL104,75186): +1 t_x(306577,390)LELVL104,3129.o +1 x(305446,102)LELVL104,10134.p +1 x(311314,362)LELVL104,15534.p
+  +1 x(304161,126)LELVL104,15612.p <= +1
+ slot(LELVL104,75289): +1 t_x(311314,465)LELVL104,3555.o +1 x(305446,205)LELVL104,12029.p +1 x(304161,229)LELVL104,12226.p
+  <= +1
+ slot(LELVL104,75393): +1 t_x(304161,333)LELVL104,2896.o +1 x(305446,309)LELVL104,13847.p <= +1
+ slot(LELVL104,75496): +1 t_x(305446,412)LELVL104,3008.o <= +1
+ slot(LELVU04,43200): +1 t_x(288501,867)LEBAS04M,1084.o +1 t_x(309536,0),8920 +1 x(294001,4765)RJIU04M,23918.p
+  <= +1
+ slot(LELVU04,43298): +1 t_x(309536,0),3408.o <= +1
+ slot(LELVU04,43396): +1 x(290568,259)LELVU04,9385.p +1 x(302863,517)LELVU04,9458.p +1 x(302863,470)LEBAS04M,21600.p
+  <= +1
+ slot(LELVU04,43495): +1 x(302863,655)LEBAS04M,14974.p +1 x(302863,610)LEMDAT04,16978.p +1 x(297346,1634)LELVU04,23713.p
+  <= +1
+ slot(LELVU04,43593): +1 x(290568,447)LEBAS04M,14804.p <= +1
+ slot(LELVU04,43691): +1 x(302863,812)LELVU04,20600.p <= +1
+ slot(LELVU04,43790): +1 x(290568,614)LEMDAT04,13395.p +1 x(290568,632)LEBAS04M,20812.p +1 x(302863,911)LELVU04,22402.p
+  +1 x(297346,1926)RJIU04M,23917.p <= +1
+ slot(LELVU04,43888): +1 t_x(280871,0),413.o +1 x(290568,771)LEMDAT04,16355.p +1 x(290568,751)LELVU04,21740.p
+  <= +1
+ slot(LELVU04,43986): +1 t_x(290752,0),1336.o <= +1
+ slot(LELVU04,44085): +1 t_x(302863,1456)LEBAS04M,2764.o +1 x(290568,909)LEBAS04M,17944.p +1 x(302863,1206)LELVU04,18115.p
+  <= +1
+ slot(LELVU04,44183): +1 x(290568,1001)LEBAS04M,19088.p +1 x(280871,119)LELVU04,19354.p +1 x(302863,1301)LEBAS04M,19424.p
+  +1 x(290568,1086)LEMDAT04,22464.p <= +1
+ slot(LELVU04,44281): +1 x(280871,207)LEMDAT04,9374.p <= +1
+ slot(LELVU04,44380): +1 x(290752,2)LELVU04,9391.p +1 x(280871,316)LELVU04,20690.p +1 x(280871,285)LEMDAT04,21655.p
+  <= +1
+ slot(LELVU04,44478): +1 t_x(263329,0),31.o +1 t_x(307060,0),8809 +1 x(290568,1370)LEBAS04M,11546.p <= +1
+ slot(LELVU04,44577): +1 t_x(293049,15)LELVU04,1645.o +1 x(280871,513)LELVU04,11256.p +1 x(290752,235)LEBAS04M,11340.p
+  +1 x(296188,140)MM204,18244.p +1 x(293049,114)LELVU04,20575.p <= +1
+ slot(LELVU04,44675): +1 t_x(296188,0),2144.o +1 x(280871,600)LEMDAT04,16542.p +1 x(290752,297)LELVU04,16544.p
+  <= +1
+ slot(LELVU04,44773): +1 t_x(307060,0),3172.o +1 x(280871,758)LEMDAT04,13057.p +1 x(263329,51)BKED1204,16800.p
+  +1 x(290752,395)LELVU04,17934.p +1 x(280871,679)LEMDAT04,17978.p <= +1
+ slot(LELVU04,44872): +1 x(290752,483)LEMDAT04,13056.p +1 x(280871,808)LELVU04,14893.p <= +1
+ slot(LELVU04,44970): +1 t_x(288402,0),1073.o +1 x(290752,561)LEMDAT04,14895.p +1 x(307060,30)LELVU04,17061.p
+  <= +1
+ slot(LELVU04,45068): +1 t_x(280002,0),353.o +1 t_x(307617,0),8833 +1 x(294097,15)LELVU04,9742.p <= +1
+ slot(LELVU04,45167): +1 t_x(307617,47)LELVU04,3226.o +1 t_x(286082,0),7784 <= +1
+ slot(LELVU04,45265): +1 t_x(286082,25)LELVU04,823.o +1 t_x(294685,0),8206 +1 x(302456,26)LELVU04,9375.p
+  <= +1
+ slot(LELVU04,45363): +1 t_x(294685,92)LELVU04,1865.o +1 t_x(298171,0),8452 +1 x(302456,124)LELVU04,16632.p
+  +1 x(286082,123)LELVU04,16682.p +1 x(307617,243)LELVU04,16802.p +1 x(280002,243)LELVU04,16826.p <= +1
+ slot(LELVU04,45462): +1 t_x(294097,0),1789.o +1 t_x(281485,0),7634 +1 x(286082,222)LELVU04,11572.p +1 x(302456,175)MM204,11578.p
+  +1 x(303351,42)LELVU04,11708.p +1 x(307617,342)LELVU04,11776.p +1 x(294685,191)LELVU04,11807.p +1 x(280002,323)MM204,11908.p
+  <= +1
+ slot(LELVU04,45560): +1 t_x(298171,29)LELVU04,2410.o +1 x(303351,140)LELVU04,9487.p +1 x(281485,8)LELVU04,9720.p
+  +1 x(302456,289)MM204,18371.p +1 x(294685,289)LELVU04,18490.p <= +1
+ slot(LELVU04,45659): +1 t_x(302456,403)$MM204,2712.o +1 t_x(304433,0),8696 +1 x(281485,107)LELVU04,13055.p
+  +1 x(298171,128)LELVU04,13058.p +1 x(291082,60)LELVU04,13060.p +1 x(303351,239)LELVU04,13111.p +1 x(294685,388)LELVU04,13132.p
+  +1 x(286082,419)LELVU04,13197.p +1 x(302875,18)LEBAS04M,13213.p +1 x(307617,539)LELVU04,13355.p +1 x(280002,539)LELVU04,13447.p
+  +1 x(294097,606)LELVU04,13533.p <= +1
+ slot(LELVU04,45757): +1 t_x(281485,205)LELVU04,445.o +1 t_x(279716,0),7597 +1 x(302875,110)LEBAS04M,10510.p
+  +1 x(291082,158)LELVU04,11253.p +1 x(298171,226)LELVU04,11796.p +1 x(303351,337)LELVU04,18553.p <= +1
+ slot(LELVU04,45855): +1 t_x(304433,185)LELVU04,2921.o +1 t_x(278565,15)LELVU04,7572 +1 x(291082,256)LELVU04,14923.p
+  +1 x(281485,303)LELVU04,14933.p +1 x(298171,324)LELVU04,14946.p +1 x(286082,615)LELVU04,15005.p +1 x(303351,435)LELVU04,15011.p
+  +1 x(302456,616)LELVU04,15028.p +1 x(279716,75)LELVU04,15086.p +1 x(302875,256)LELVU04,15100.p +1 x(294685,584)LELVU04,15124.p
+  +1 x(296147,97)LELVU04,15125.p +1 x(307617,735)LELVU04,15188.p +1 x(280002,735)LELVU04,15229.p +1 x(294097,802)LELVU04,15472.p
+  <= +1
+ slot(LELVU04,45954): +1 t_x(303351,534)LELVU04,2819.o +1 t_x(300850,0),8526 +1 x(296147,196)LELVU04,11388.p
+  +1 x(278565,114)LELVU04,11775.p +1 x(304433,284)LELVU04,11825.p +1 x(279716,174)LELVU04,12189.p +1 x(281485,402)LELVU04,19633.p
+  +1 x(298171,423)LELVU04,19739.p +1 x(291082,355)LELVU04,22365.p <= +1
+ slot(LELVU04,46052): +1 t_x(296147,0),2134.o +1 t_x(306384,27)LELVU04,8784 +1 x(304435,80)LELVU04,9645.p
+  +1 x(278565,212)LELVU04,9763.p +1 x(304433,382)LELVU04,9872.p +1 x(279716,272)LELVU04,10193.p +1 x(300850,57)LELVU04,10286.p
+  <= +1
+ slot(LELVU04,46150): +1 t_x(279716,370)LELVU04,328.o +1 t_x(304486,66)LELVU04,8702 +1 x(304435,178)LELVU04,11680.p
+  +1 x(300850,155)LELVU04,12388.p +1 x(304433,480)LELVU04,18400.p <= +1
+ slot(LELVU04,46249): +1 t_x(278565,409)LELVU04,254.o +1 t_x(303842,12)LELVU04,8669 +1 x(304433,579)LELVU04,16557.p
+  +1 x(296147,491)LELVU04,16585.p +1 x(300850,254)LELVU04,16617.p +1 x(306384,224)LELVU04,16625.p +1 x(304486,165)LELVU04,16637.p
+  +1 x(291082,650)LELVU04,16649.p +1 x(279716,469)LELVU04,16656.p +1 x(281485,697)LELVU04,16675.p +1 x(298171,718)LELVU04,16741.p
+  +1 x(303351,829)LELVU04,16747.p +1 x(304435,277)LELVU04,16786.p +1 x(302875,650)LELVU04,16788.p <= +1
+ slot(LELVU04,46347): +1 t_x(300850,352)LELVU04,2561.o +1 t_x(305671,0),8745 +1 x(306384,322)LELVU04,13108.p
+  +1 x(304435,375)LELVU04,13225.p +1 x(279716,567)LELVU04,13262.p +1 x(296147,589)LELVU04,13264.p +1 x(278565,507)LELVU04,13621.p
+  +1 x(304486,263)LELVU04,13975.p <= +1
+ slot(LELVU04,46445): +1 t_x(306384,420)LELVU04,3113.o +1 x(295473,289)LELVU04,9384.p +1 x(295174,250)BKED1204,9562.p
+  +1 x(303842,208)LELVU04,9767.p +1 x(304486,361)LELVU04,10238.p +1 x(278565,605)LELVU04,19657.p +1 x(279716,665)LELVU04,19732.p
+  +1 x(300850,450)LELVU04,20704.p <= +1
+ slot(LELVU04,46544): +1 t_x(302875,601)LELVU04,2766.o +1 x(295473,388)LELVU04,11338.p +1 x(306384,519)LELVU04,11352.p
+  +1 x(295174,378)LELVU04,11541.p +1 x(303842,307)LELVU04,11714.p +1 x(304486,460)LELVU04,12183.p <= +1
+ slot(LELVU04,46642): +1 t_x(304486,558)LELVU04,2931.o +1 x(295473,486)LELVU04,13122.p +1 x(295174,434)BKED1204,13302.p
+  +1 x(303842,405)LELVU04,13461.p +1 x(306384,617)LELVU04,20870.p <= +1
+ slot(LELVU04,46740): +1 t_x(263570,60)LELVU04,57.o +1 x(305671,13)LELVU04,10187.p +1 x(295473,584)LELVU04,14953.p
+  +1 x(304486,656)LELVU04,14958.p +1 x(306384,715)LELVU04,14984.p +1 x(300850,745)LELVU04,15015.p +1 x(303842,503)LELVU04,15123.p
+  +1 x(295174,574)LELVU04,15187.p +1 x(304435,768)LELVU04,15200.p <= +1
+ slot(LELVU04,46839): +1 t_x(291082,1786)LFMDA04A,1377.o +1 t_x(297571,0),8423 +1 x(263570,159)LELVU04,18002.p
+  +1 x(303842,602)LELVU04,18025.p +1 x(305671,112)LELVU04,18036.p +1 x(295473,683)LELVU04,18049.p +1 x(304486,755)LELVU04,18069.p
+  +1 x(306384,814)LELVU04,18096.p +1 x(300850,844)LELVU04,18150.p +1 x(291082,1240)LELVU04,18192.p +1 x(278565,999)LELVU04,18278.p
+  +1 x(279716,1059)LELVU04,18453.p <= +1
+ slot(LELVU04,46937): +1 t_x(303842,700)LELVU04,2870.o +1 t_x(295550,0),8272 +1 x(305671,210)LELVU04,12418.p
+  +1 x(263570,257)LELVU04,21656.p <= +1
+ slot(LELVU04,47036): +1 t_x(295174,673)LELVU04,1951.o +1 t_x(294111,0),8173 +1 x(263570,356)LELVU04,19246.p
+  +1 x(305671,309)LELVU04,19256.p +1 x(303842,799)LELVU04,19307.p +1 x(295473,880)LELVU04,19389.p +1 x(304486,952)LELVU04,19442.p
+  +1 x(300850,1041)LELVU04,19487.p +1 x(306384,1011)LELVU04,19511.p <= +1
+ slot(LELVU04,47134): +1 t_x(305671,407)LELVU04,3036.o +1 x(263570,454)LELVU04,16531.p +1 x(295473,978)LELVU04,16651.p
+  +1 x(303842,897)LELVU04,16804.p <= +1
+ slot(LELVU04,47232): +1 t_x(297571,87)LELVU04,2348.o +1 x(294111,72)LELVU04,9785.p +1 x(295550,72)LELVU04,10337.p
+  +1 x(305671,505)LELVU04,20454.p +1 x(263570,552)LELVU04,20476.p +1 x(303842,995)LELVU04,20611.p +1 x(295473,1076)LELVU04,20859.p
+  <= +1
+ slot(LELVU04,47331): +1 t_x(304435,828)LELVU04,2922.o +1 x(294111,171)LELVU04,11732.p +1 x(297571,186)LELVU04,11759.p
+  +1 x(295550,171)LELVU04,12210.p <= +1
+ slot(LELVU04,47429): +1 t_x(295550,269)LELVU04,2028.o +1 t_x(303771,0),8662 +1 x(294111,269)LELVU04,13491.p
+  +1 x(297571,284)LELVU04,13556.p +1 x(291082,1830)LELVU04,20246.p <= +1
+ slot(LELVU04,47527): +1 t_x(296963,0),2260.o +1 x(294111,367)LELVU04,15264.p +1 x(295550,367)LELVU04,15283.p
+  +1 x(297571,382)LELVU04,15375.p <= +1
+ slot(LELVU04,47626): +1 t_x(295473,1273)LELVU04,2009.o +1 x(294111,466)LELVU04,16900.p +1 x(295550,466)LELVU04,16965.p
+  +1 x(291082,2026)LFMDA04A,21241.p +1 x(297571,481)LELVU04,21316.p +1 x(305671,899)LELVU04,21689.p <= +1
+ slot(LELVU04,47724): +1 t_x(294111,564)LELVU04,1792.o +1 x(295550,564)LELVU04,21270.p <= +1
+ slot(LELVU04,47822): +1 t_x(303771,0),2861.o <= +1
+ slot(LELVU04,47921): <= +1
+ slot(LELVU04,48019): +1 t_x(296700,87)LELVU04,2219.o +1 t_x(285157,0),7745 +1 x(296963,79)LELVU04,16836.p
+  +1 x(291082,2420)LELVU04,19155.p <= +1
+ slot(LELVU04,48118): +1 t_x(296265,0),2164.o +1 t_x(305764,0),8754 +1 x(296700,186)LELVU04,18425.p +1 x(296963,178)LELVU04,18504.p
+  <= +1
+ slot(LELVU04,48216): +1 t_x(285157,0),728.o +1 x(296449,109)LELVU04,11809.p +1 x(296265,43)LELVU04,19704.p
+  <= +1
+ slot(LELVU04,48314): +1 t_x(305764,0),3048.o +1 x(285157,95)LELVU04,20222.p +1 x(296265,141)LELVU04,20272.p
+  +1 x(296700,382)LELVU04,20290.p <= +1
+ slot(LELVU04,48413): +1 x(296449,304)BKED1204,9745.p +1 x(305764,27)LELVU04,21167.p +1 x(285157,194)LELVU04,21210.p
+  +1 x(296700,481)LELVU04,21264.p +1 x(296265,240)LELVU04,21268.p <= +1
+ slot(LELVU04,48511): +1 x(296449,404)LELVU04,15374.p <= +1
+ slot(LELVU04,48609): +1 t_x(298415,0),2441.o <= +1
+ slot(LELVU04,48708): +1 t_x(305384,0),3004.o <= +1
+ slot(LELVU04,48806): +1 t_x(296449,674)BKED1204,2190.o <= +1
+ slot(LELVU04,48904): +1 x(296449,797)LELVU04,13580.p <= +1
+ slot(LELVU04,49003): <= +1
+ slot(LELVU04,49101): <= +1
+ slot(LEMDAT04,42000): +1 t_x(302611,0),2730.o <= +1
+ slot(LEMDAT04,42078): +1 t_x(284242,0),662.o <= +1
+ slot(LEMDAT04,42236): +1 t_x(300715,0),2549.o +1 t_x(294010,0),8167 <= +1
+ slot(LEMDAT04,42314): +1 t_x(294010,25)LEMDAT04,1777.o +1 t_x(303282,7)LEMDAT04,8641 <= +1
+ slot(LEMDAT04,42393): +1 t_x(302346,0),2701.o +1 t_x(302300,0),8585 +1 x(303282,86)LEMDAT04,10473.p +1 x(294010,104)LEMDAT04,10634.p
+  <= +1
+ slot(LEMDAT04,42472): +1 t_x(303282,165)LEMDAT04,2813.o <= +1
+ slot(LEMDAT04,42550): +1 t_x(302300,1)LEMDAT04,2696.o <= +1
+ slot(LEMDAT04,42629): +1 t_x(295545,0),2025.o +1 x(300715,54)BR404M,10389.p <= +1
+ slot(LEMDAT04,42708): +1 t_x(305370,0),3002.o +1 x(295545,9)LEMDAT04,12160.p +1 x(300715,129)BR404M,12248.p
+  <= +1
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+  <= +1
+ slot(LEMDAT04,42865): +1 t_x(304552,0),2935.o +1 t_x(304557,0),8705 <= +1
+ slot(LEMDAT04,43101): +1 t_x(300848,23)LEBAS04M,2560.o +1 t_x(305548,0),8739 +1 x(304552,136)LEMDAT04,9679.p
+  +1 x(302725,28)MM204,9732.p +1 x(287918,304)GL4W04M,9847.p +1 x(300848,115)LEBAS04M,10148.p +1 x(300848,207)LEBAS04M,16956.p
+  <= +1
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+  +1 x(305548,82)LEMDAT04,11195.p <= +1
+ slot(LEMDAT04,43337): +1 t_x(305548,160)LEMDAT04,3020.o +1 t_x(288725,0),7884 +1 x(289172,123)LEMDAT04,9615.p
+  +1 x(304557,173)LEMDAT04,9630.p <= +1
+ slot(LEMDAT04,43416): +1 t_x(289172,202)LEMDAT04,1154.o +1 t_x(305686,0),8746 <= +1
+ slot(LEMDAT04,43495): +1 t_x(288725,61)LEMDAT04,1107.o +1 t_x(304414,3)LEMDAT04,8695 +1 x(305686,51)LEMDAT04,9635.p
+  <= +1
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+  +1 x(288725,139)LEMDAT04,11194.p <= +1
+ slot(LEMDAT04,43652): +1 t_x(304414,160)LEMDAT04,2919.o +1 t_x(288647,32)LEMDAT04,7881 +1 x(295730,96)LEMDAT04,9632.p
+  +1 x(288501,118)LEMDAT04,9655.p <= +1
+ slot(LEMDAT04,43731): +1 t_x(302725,174)LEMDAT04,2746.o +1 t_x(295733,0),8288 +1 x(288501,197)LEMDAT04,11238.p
+  <= +1
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+  +1 x(295733,47)LEMDAT04,12259.p +1 x(288501,275)LEMDAT04,19781.p <= +1
+ slot(LEMDAT04,43888): +1 t_x(288647,268)LEMDAT04,1097.o +1 t_x(295732,0),8287 +1 x(304825,45)LEMDAT04,9278.p
+  +1 x(296039,66)LEMDAT04,9624.p +1 x(295733,126)LEMDAT04,9642.p <= +1
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+  +1 x(288501,433)LEMDAT04,16510.p +1 x(295733,205)LEMDAT04,16530.p +1 x(288647,347)LEMDAT04,16539.p +1 x(296039,145)LEMDAT04,16543.p
+  +1 x(295730,411)LEMDAT04,16550.p +1 x(304414,475)LEMDAT04,16570.p +1 x(305686,523)LEMDAT04,16619.p +1 x(295732,33)LEMDAT04,16627.p
+  +1 x(288725,533)LEMDAT04,16688.p +1 x(289172,753)LEMDAT04,16765.p +1 x(305548,790)LEMDAT04,16851.p +1 x(304557,803)LEMDAT04,16958.p
+  <= +1
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+  +1 x(304825,196)EBEEC04M,12840.p +1 x(288647,425)LEMDAT04,12852.p +1 x(295730,489)LEMDAT04,12860.p +1 x(304414,553)LEMDAT04,12875.p
+  +1 x(305686,601)LEMDAT04,12885.p +1 x(288725,611)LEMDAT04,12907.p +1 x(289172,831)LEMDAT04,12927.p +1 x(305548,868)LEMDAT04,12945.p
+  +1 x(295732,111)LEMDAT04,12951.p +1 x(305011,74)LEMDAT04,12954.p +1 x(304557,881)LEMDAT04,12966.p +1 x(300848,1038)LEBAS04M,12971.p
+  +1 x(288501,497)LEBAS04M,13048.p +1 x(304552,1080)LEMDAT04,13071.p +1 x(287918,1303)LEMDAT04,13084.p
+  +1 x(291048,87)LEMDAT04,13691.p <= +1
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+  +1 x(295732,190)LEMDAT04,11172.p +1 x(304825,281)LEMDAT04,11316.p +1 x(291048,166)LEMDAT04,11879.p +1 x(290272,85)LEMDAT04,12237.p
+  <= +1
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+  +1 x(291048,245)LEMDAT04,9548.p +1 x(290272,164)LEMDAT04,9666.p +1 x(288501,669)LEMDAT04,18488.p <= +1
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+  +1 x(296039,459)LEMDAT04,14557.p +1 x(295733,519)LEMDAT04,14563.p +1 x(288647,661)LEMDAT04,14574.p +1 x(295730,725)LEMDAT04,14583.p
+  +1 x(304414,789)LEMDAT04,14617.p +1 x(305011,282)GL4W04M,14630.p +1 x(305686,837)LEMDAT04,14634.p +1 x(295732,347)LEMDAT04,14641.p
+  +1 x(288725,847)LEMDAT04,14657.p +1 x(289172,1067)LEMDAT04,14680.p +1 x(300848,1311)LEMDAT04,14705.p
+  +1 x(305548,1104)LEMDAT04,14706.p +1 x(304557,1117)LEMDAT04,14733.p +1 x(288501,747)LEMDAT04,14738.p
+  +1 x(290272,242)LEMDAT04,14761.p +1 x(295915,85)LEMDAT04,14767.p +1 x(302725,1159)LEMDAT04,14837.p +1 x(304552,1316)LEMDAT04,14916.p
+  +1 x(287918,1539)LEMDAT04,14932.p +1 x(295752,65)LEMDAT04,15002.p <= +1
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+  +1 x(295752,144)LEMDAT04,13217.p +1 x(302863,193)LEBAS04M,13233.p +1 x(290553,111)LEMDAT04,13755.p +1 x(291048,402)LEMDAT04,18569.p
+  +1 x(305011,366)GL4W04M,19696.p <= +1
+ slot(LEMDAT04,44518): +1 t_x(295915,322)LEMDAT04,2093.o +1 t_x(294089,190)LEMDAT04,8172 +1 x(302863,286)LEBAS04M,11367.p
+  +1 x(295752,302)LEMDAT04,11573.p +1 x(290553,269)LEMDAT04,11955.p +1 x(305689,216)LEMDAT04,12316.p +1 x(304825,675)LEMDAT04,17802.p
+  +1 x(305011,449)GL4W04M,18221.p <= +1
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+  +1 x(302863,517)LELVU04,9458.p +1 x(290553,426)LEMDAT04,9526.p +1 x(294089,347)LEMDAT04,9575.p +1 x(305689,373)LEMDAT04,9605.p
+  +1 x(295915,479)LEMDAT04,9620.p +1 x(295752,459)LEMDAT04,10446.p +1 x(304825,813)EBEEC04M,19132.p +1 x(302863,470)LEBAS04M,21600.p
+  +1 x(290272,636)LEMDAT04,21751.p <= +1
+ slot(LEMDAT04,44754): +1 t_x(295752,538)LEMDAT04,2063.o +1 t_x(289283,94)LEMDAT04,7906 +1 x(304825,911)LEMDAT04,16356.p
+  +1 x(305011,783)LEMDAT04,16413.p +1 x(290272,715)LEMDAT04,16502.p +1 x(291048,796)LEMDAT04,16849.p +1 x(302863,610)LEMDAT04,16978.p
+  +1 x(295915,558)LEMDAT04,21703.p <= +1
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+  +1 x(294089,504)LEMDAT04,14773.p +1 x(305962,217)LEMDAT04,14803.p +1 x(290568,447)LEBAS04M,14804.p +1 x(302863,655)LEBAS04M,14974.p
+  +1 x(289283,172)LEMDAT04,14999.p +1 x(295915,636)LEMDAT04,20794.p +1 x(295752,616)LEMDAT04,22458.p <= +1
+ slot(LEMDAT04,44911): +1 t_x(305689,609)LEMDAT04,3038.o +1 t_x(295754,140)LEMDAT04,8292 +1 x(294089,583)LEMDAT04,12353.p
+  +1 x(295915,715)LEMDAT04,19541.p +1 x(295752,695)LEMDAT04,19560.p +1 x(290553,662)LEMDAT04,19587.p +1 x(290272,872)LEMDAT04,19812.p
+  <= +1
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+  +1 x(289283,330)LEMDAT04,13190.p +1 x(290568,614)LEMDAT04,13395.p +1 x(302863,812)LELVU04,20600.p +1 x(295752,774)LEMDAT04,20720.p
+  +1 x(305689,688)LEMDAT04,20748.p +1 x(304825,1147)LEMDAT04,20770.p +1 x(290553,741)LEMDAT04,20790.p
+  <= +1
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+  +1 x(290553,819)LEMDAT04,16393.p +1 x(295915,872)LEMDAT04,16443.p +1 x(295752,852)LEMDAT04,16988.p +1 x(290568,632)LEBAS04M,20812.p
+  +1 x(294089,740)LEMDAT04,20848.p +1 x(302863,911)LELVU04,22402.p <= +1
+ slot(LEMDAT04,45147): +1 t_x(290752,0),1336.o +1 t_x(295794,250)LEMDAT04,8295 +1 x(290568,771)LEMDAT04,16355.p
+  +1 x(294089,819)LEMDAT04,16372.p +1 x(305962,532)LEMDAT04,16516.p +1 x(289283,487)LEMDAT04,16732.p +1 x(290568,751)LELVU04,21740.p
+  <= +1
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+  +1 x(302863,1206)LELVU04,18115.p +1 x(294089,1055)LEMDAT04,18117.p +1 x(305689,1081)LEMDAT04,18207.p
+  +1 x(290553,1134)LEMDAT04,18237.p +1 x(295752,1167)LEMDAT04,18288.p +1 x(295915,1187)LEMDAT04,18382.p
+  +1 x(290568,1001)LEBAS04M,19088.p +1 x(289283,723)LEMDAT04,19336.p +1 x(280871,119)LELVU04,19354.p +1 x(305962,768)LEMDAT04,19367.p
+  <= +1
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+  +1 x(295104,310)LEMDAT04,9392.p +1 x(295794,565)LEMDAT04,9424.p +1 x(301088,567)LEMDAT04,9425.p +1 x(295734,757)LEMDAT04,9516.p
+  +1 x(295893,675)LEMDAT04,9550.p +1 x(295754,691)LEMDAT04,9588.p +1 x(294706,668)MM304,9619.p +1 x(303868,582)LEMDAT04,10385.p
+  +1 x(289283,802)LEMDAT04,10427.p +1 x(302863,1301)LEBAS04M,19424.p +1 x(290568,1086)LEMDAT04,22464.p
+  <= +1
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+  +1 x(280871,285)LEMDAT04,21655.p <= +1
+ slot(LEMDAT04,45619): +1 t_x(295734,914)LEMDAT04,2059.o +1 t_x(295822,0),8300 +1 x(295754,848)LEMDAT04,14839.p
+  +1 x(294706,830)LEMDAT04,14848.p +1 x(301088,724)LEMDAT04,15067.p +1 x(295893,832)LEMDAT04,15351.p +1 x(289283,959)LEMDAT04,21710.p
+  <= +1
+ slot(LEMDAT04,45698): +1 t_x(294706,893)MM304,1870.o +1 t_x(295790,0),8294 +1 x(295734,993)LEMDAT04,13638.p
+  +1 x(295893,911)LEMDAT04,13744.p +1 x(295754,927)LEMDAT04,13906.p <= +1
+ slot(LEMDAT04,45777): +1 t_x(304825,1776)LEMDAT04,2964.o +1 x(280871,513)LELVU04,11256.p +1 x(305962,1162)LEMDAT04,11327.p
+  +1 x(301088,882)LEMDAT04,11333.p +1 x(290752,235)LEBAS04M,11340.p +1 x(295104,625)LEMDAT04,11346.p +1 x(305697,716)LEMDAT04,11349.p
+  +1 x(289283,1117)LEMDAT04,11435.p +1 x(295794,880)LEMDAT04,11452.p +1 x(290568,1370)LEBAS04M,11546.p
+  +1 x(295734,1072)LEMDAT04,11652.p +1 x(295893,990)LEMDAT04,11701.p +1 x(295754,1006)LEMDAT04,11734.p
+  +1 x(294706,988)LEMDAT04,11783.p <= +1
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+  +1 x(294706,1066)LEMDAT04,16513.p +1 x(295754,1084)LEMDAT04,16525.p +1 x(295734,1150)LEMDAT04,16535.p
+  +1 x(280871,600)LEMDAT04,16542.p +1 x(290752,297)LELVU04,16544.p +1 x(295104,681)MM304,16687.p +1 x(305697,794)LEMDAT04,16707.p
+  +1 x(301088,960)LEMDAT04,16736.p +1 x(295794,958)LEMDAT04,16742.p <= +1
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+  +1 x(290752,395)LELVU04,17934.p +1 x(295754,1163)LEMDAT04,17945.p +1 x(295734,1229)LEMDAT04,17957.p
+  +1 x(295893,1147)LEMDAT04,17967.p +1 x(280871,679)LEMDAT04,17978.p +1 x(289283,1274)LEMDAT04,17980.p
+  +1 x(305962,1319)LEMDAT04,18000.p +1 x(295104,782)LEMDAT04,18076.p +1 x(305697,873)LEMDAT04,18083.p
+  +1 x(295794,1037)LEMDAT04,18101.p +1 x(301088,1039)LEMDAT04,18121.p <= +1
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+  +1 x(280871,758)LEMDAT04,13057.p +1 x(295104,861)LEMDAT04,13191.p +1 x(295794,1116)LEMDAT04,13206.p
+  +1 x(305697,952)LEMDAT04,13207.p +1 x(301088,1118)LEMDAT04,13210.p +1 x(295822,217)LEMDAT04,13307.p
+  +1 x(303868,1133)LEMDAT04,13605.p +1 x(295893,1226)LEMDAT04,22391.p <= +1
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+  +1 x(290752,561)LEMDAT04,14895.p +1 x(295104,906)MM304,15050.p +1 x(305697,1030)LEMDAT04,15084.p +1 x(295794,1194)LEMDAT04,15089.p
+  +1 x(295822,295)LEMDAT04,15178.p +1 x(294706,1302)LEMDAT04,21590.p <= +1
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+  +1 x(295790,121)LEMDAT04,17015.p +1 x(295104,1097)LEMDAT04,19232.p +1 x(294706,1456)MM304,19262.p +1 x(295893,1462)LEMDAT04,19283.p
+  +1 x(295734,1544)LEMDAT04,19339.p +1 x(295754,1478)LEMDAT04,19353.p +1 x(305697,1188)LEMDAT04,19434.p
+  +1 x(303868,1369)LEMDAT04,19477.p +1 x(295794,1352)LEMDAT04,19490.p +1 x(301088,1354)LEMDAT04,19557.p
+  <= +1
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+  +1 x(304555,199)LEMDAT04,13601.p +1 x(295822,531)LEMDAT04,18358.p +1 x(305697,1266)LEMDAT04,20499.p
+  +1 x(294706,1538)LEMDAT04,20511.p +1 x(295794,1430)LEMDAT04,20579.p +1 x(295893,1540)LEMDAT04,20599.p
+  +1 x(295754,1556)LEMDAT04,20660.p +1 x(301088,1432)LEMDAT04,20687.p +1 x(295734,1622)LEMDAT04,20700.p
+  +1 x(303868,1447)LEMDAT04,20788.p +1 x(289283,1667)LEMDAT04,20823.p +1 x(295104,1175)LEMDAT04,23674.p
+  <= +1
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+  +1 x(304555,278)LEMDAT04,9949.p +1 x(295104,1243)MM304,20305.p +1 x(305697,1345)LEMDAT04,22948.p +1 x(295794,1509)LEMDAT04,22960.p
+  <= +1
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+  +1 x(304555,321)MM304,11849.p +1 x(305697,1424)LEMDAT04,21502.p +1 x(295822,689)LEMDAT04,21543.p +1 x(301088,1590)LEMDAT04,21545.p
+  +1 x(295893,1698)LEMDAT04,21632.p +1 x(295104,1333)LEMDAT04,23905.p <= +1
+ slot(LEMDAT04,46563): +1 t_x(291649,270)LEMDAT04,1461.o +1 x(288957,329)LEMDAT04,13577.p +1 x(304555,433)MM304,19786.p
+  +1 x(295790,435)LEMDAT04,19795.p +1 x(295822,767)LEMDAT04,22312.p +1 x(305697,1502)LEMDAT04,22353.p
+  +1 x(295794,1666)LEMDAT04,22386.p +1 x(295104,1411)LEMDAT04,22396.p <= +1
+ slot(LEMDAT04,46642): +1 t_x(305697,1581)LEMDAT04,3040.o +1 x(295795,18)LEMDAT04,10358.p +1 x(295790,514)LEMDAT04,15489.p
+  +1 x(288957,408)LEMDAT04,15496.p +1 x(304555,514)LEMDAT04,15609.p +1 x(295104,1468)MM304,21298.p +1 x(295822,846)LEMDAT04,22904.p
+  <= +1
+ slot(LEMDAT04,46721): +1 t_x(295822,925)LEMDAT04,2074.o +1 x(288999,77)LEMDAT04,10637.p +1 x(295795,97)LEMDAT04,12314.p
+  +1 x(288957,487)LEMDAT04,17096.p +1 x(304555,593)LEMDAT04,18319.p +1 x(295790,593)LEMDAT04,18559.p +1 x(295104,1569)LEMDAT04,23317.p
+  <= +1
+ slot(LFKFA04,17100): <= +1
+ slot(LFKFA04,18600): <= +1
+ slot(LFKFA04,20100): <= +1
+ slot(LFKFA04,21600): +1 t_x(287050,375)LFKFA04,915.o <= +1
+ slot(LFKFA04,23400): +1 t_x(295300,0),1974.o <= +1
+ slot(LFKFA04,25200): <= +1
+ slot(LFKFA04,26100): <= +1
+ slot(LFKFA04,27000): <= +1
+ slot(LFKFA04,27900): <= +1
+ slot(LFMDA04A,46800): <= +1
+ slot(LFMDA04A,47520): <= +1
+ slot(LFMDA04A,48240): +1 t_x(308058,0),3277.o <= +1
+ slot(LFMDA04A,48960): +1 t_x(288160,279)LFMDA04A,1044.o <= +1
+ slot(LFMDA04A,49680): <= +1
+ slot(LFMDA04A,50400): +1 t_x(305448,303)LFMDA04A,3009.o +1 t_x(290407,218)LFMDA04A,7958 +1 x(291082,158)LELVU04,11253.p
+  +1 x(291082,60)LELVU04,13060.p +1 x(291082,256)LELVU04,14923.p +1 x(291082,650)LELVU04,16649.p +1 x(291082,355)LELVU04,22365.p
+  <= +1
+ slot(LFMDA04A,51120): +1 t_x(290407,938)LFMDA04A,1291.o +1 t_x(280104,908)LFMDA04A,7608 +1 x(291082,1240)LELVU04,18192.p
+  <= +1
+ slot(LFMDA04A,51840): +1 t_x(291082,1786)LFMDA04A,1377.o +1 x(280104,1628)LFMDA04A,9416.p +1 x(290407,1658)LFMDA04A,9591.p
+  +1 x(291082,1830)LELVU04,20246.p +1 x(291082,2026)LFMDA04A,21241.p <= +1
+ slot(LFMDA04A,52560): +1 t_x(280104,2348)LFMDA04A,359.o +1 x(291082,2420)LELVU04,19155.p <= +1
+ slot(LFMDA04A,53280): <= +1
+ slot(LFMDA04A,54000): +1 t_x(311253,501)LFMDA04A,3542.o +1 x(280671,408)LFMDA04A,9400.p +1 x(278945,469)LFMDA04A,9606.p
+  <= +1
+ slot(LFMDA04A,54720): +1 t_x(278945,1189)LFMDA04A,278.o +1 x(287302,7)LFMDA04A,9267.p +1 x(309284,196)LFMDA04A,9313.p
+  +1 x(289280,382)LFMDA04A,9405.p +1 x(280671,1128)LFMDA04A,15179.p <= +1
+ slot(LFMDA04A,55440): +1 t_x(280671,1848)LFMDA04A,399.o +1 x(309284,916)LFMDA04A,11170.p +1 x(287302,727)LFMDA04A,11215.p
+  +1 x(278945,1909)LFMDA04A,11362.p +1 x(289280,1102)LFMDA04A,11506.p +1 x(311253,1941)LFMDA04A,11852.p
+  <= +1
+ slot(LFMDA04A,56160): +1 t_x(289280,1822)LFMDA04A,1168.o +1 x(309284,1636)LFMDA04A,13021.p +1 x(287302,1447)LFMDA04A,13035.p
+  +1 x(280671,2568)LFMDA04A,13184.p <= +1
+ slot(LFMDA04A,56880): +1 t_x(309284,2356)LFMDA04A,3380.o +1 x(311552,525)LFMDA04A,9596.p +1 x(306188,129)LFMDA04A,9689.p
+  +1 x(287302,2167)LFMDA04A,15364.p <= +1
+ slot(LFPNA04,21600): <= +1
+ slot(LFPNA04,22868): <= +1
+ slot(LFPNA04,24136): <= +1
+ slot(LFPNA04,25404): <= +1
+ slot(LFPNA04,26672): <= +1
+ slot(LFPNA04,27940): <= +1
+ slot(LFPNA04,29208): <= +1
+ slot(LFPNA04,30476): +1 t_x(277366,0),210.o <= +1
+ slot(LFPNA04,31744): <= +1
+ slot(LFPNA04,33012): +1 t_x(284876,0),711.o <= +1
+ slot(LFPNA04,34280): <= +1
+ slot(LFPNA04,35548): <= +1
+ slot(LFPNA04,36816): <= +1
+ slot(LFPNA04,38084): <= +1
+ slot(LFPNA04,39352): <= +1
+ slot(LFPND04,21600): <= +1
+ slot(LFPND04,22868): <= +1
+ slot(LFPND04,24136): +1 t_x(275864,376)LFPND04,171.o +1 x(298536,376)LFPND04,9439.p <= +1
+ slot(LFPND04,25404): +1 t_x(298536,1644)LFPND04,2460.o <= +1
+ slot(LFPND04,26672): +1 t_x(304356,1112)LFPND04,2913.o <= +1
+ slot(LFPND04,27940): +1 t_x(273545,580)LFPND04,142.o +1 x(277361,580)LFPND04,9414.p <= +1
+ slot(LFPND04,29208): +1 t_x(277361,1848)LFPND04,209.o +1 x(274389,48)LFPND04,9507.p <= +1
+ slot(LFPND04,30476): +1 t_x(274389,1316)LFPND04,151.o <= +1
+ slot(LFPND04,31744): <= +1
+ slot(LFPND04,33012): +1 t_x(286639,240)LFPND04,866.o <= +1
+ slot(LFPND04,34280): +1 t_x(286713,620)LFPND04,874.o <= +1
+ slot(LFPND04,35548): +1 t_x(306490,988)LFPND04,3122.o <= +1
+ slot(LFPND04,36816): +1 t_x(281301,456)LFPND04,434.o <= +1
+ slot(LFPND04,38084): +1 t_x(307108,0),3180.o <= +1
+ slot(LFPND04,39352): +1 t_x(309709,1192)LFPND04,3425.o <= +1
+ slot(LGAVA04,61200): +1 t_x(263820,0),86.o <= +1
+ slot(LGAVA04,61341): +1 t_x(298064,0),2397.o <= +1
+ slot(LGAVA04,61482): +1 t_x(295897,0),2090.o <= +1
+ slot(LGAVA04,61623): +1 t_x(297097,0),2279.o <= +1
+ slot(LGAVA04,61764): +1 t_x(298349,0),2433.o <= +1
+ slot(LGAVA04,61905): +1 t_x(294553,0),1844.o <= +1
+ slot(LGAVA04,62047): +1 t_x(295409,0),1996.o <= +1
+ slot(LGAVA04,62188): +1 t_x(296867,0),2242.o <= +1
+ slot(LGAVA04,62329): +1 t_x(295946,1)LGAVA04,2105.o <= +1
+ slot(LGAVA04,62470): +1 t_x(297356,81)LGAVA04,2318.o +1 x(301972,22)LGAVA04,11226.p +1 x(301972,54)YB3EH04A,19641.p
+  <= +1
+ slot(LGAVA04,62611): +1 t_x(296227,136)LGAVA04,2153.o +1 x(301972,163)LGAVA04,9382.p +1 x(302667,119)LGAVA04,10588.p
+  <= +1
+ slot(LGAVA04,62752): +1 t_x(302667,260)LGAVA04,2737.o +1 x(297368,118)LGAVA04,10584.p +1 x(301972,332)YB3EH04A,12998.p
+  +1 x(301972,239)YB3EH04A,14869.p <= +1
+ slot(LGAVA04,62894): +1 t_x(297368,260)LGAVA04,2320.o +1 x(302667,402)LGAVA04,16444.p +1 x(296227,419)LGAVA04,16462.p
+  +1 x(297356,505)LGAVA04,16670.p +1 x(301972,378)YB3EH04A,20875.p <= +1
+ slot(LGAVA04,63035): +1 t_x(296126,127)LGAVA04,2128.o +1 x(297368,401)LGAVA04,17910.p +1 x(302667,543)LGAVA04,17926.p
+  +1 x(296227,560)LGAVA04,17951.p +1 x(297356,646)LGAVA04,18280.p <= +1
+ slot(LGAVA04,63176): +1 t_x(301972,552)LGAVA04,2669.o +1 t_x(311293,0),8975 <= +1
+ slot(LGAVA04,63317): +1 t_x(311293,0),3552.o +1 t_x(298114,0),8449 <= +1
+ slot(LGAVA04,63458): +1 t_x(298114,89)LGAVA04,2404.o +1 t_x(304701,0),8710 <= +1
+ slot(LGAVA04,63600): +1 t_x(304701,55)LGAVA04,2950.o +1 t_x(294056,0),8171 <= +1
+ slot(LGAVA04,63741): +1 t_x(294056,96)LGAVA04,1785.o +1 t_x(289099,40)LGAVA04,7897 <= +1
+ slot(LGAVA04,63882): +1 t_x(289099,181)LGAVA04,1144.o +1 t_x(284809,100)LGAVA04,7734 +1 x(301972,1434)LGAVA04,16422.p
+  +1 x(301972,1486)YB3EH04A,17854.p <= +1
+ slot(LGAVA04,64023): +1 t_x(284809,241)LGAVA04,705.o +1 t_x(303664,219)LGAVA04,8658 <= +1
+ slot(LGAVA04,64164): +1 t_x(303664,360)LGAVA04,2848.o +1 t_x(296365,355)LGAVA04,8346 <= +1
+ slot(LGAVA04,64305): +1 t_x(296365,496)LGAVA04,2181.o +1 t_x(292232,477)LGAVA04,8066 <= +1
+ slot(LGAVA04,64447): +1 t_x(292232,619)LGAVA04,1529.o +1 t_x(295711,561)LGAVA04,8283 <= +1
+ slot(LGAVA04,64588): +1 t_x(295711,702)LGAVA04,2051.o +1 t_x(285583,619)LGAVA04,7759 <= +1
+ slot(LGAVA04,64729): +1 t_x(285583,760)LGAVA04,768.o +1 t_x(290283,451)LGAVA04,7952 <= +1
+ slot(LGAVA04,64870): +1 t_x(290283,592)LGAVA04,1278.o +1 t_x(307752,288)LGAVA04,8838 <= +1
+ slot(LGAVA04,65011): +1 t_x(307752,429)LGAVA04,3244.o +1 t_x(298384,0),8467 <= +1
+ slot(LGAVA04,65152): +1 t_x(298384,64)LGAVA04,2437.o <= +1
+ slot(LGAVA04,65294): <= +1
+ slot(LGAVA04,65435): +1 t_x(296368,0),2182.o <= +1
+ slot(LGAVA04,65576): +1 t_x(296218,67)LGAVA04,2151.o <= +1
+ slot(LGAVA04,65717): <= +1
+ slot(LGAVA04,65858): <= +1
+ slot(LGIRA04,60000): +1 t_x(307532,0),3222.o <= +1
+ slot(LGIRA04,60369): +1 t_x(297376,0),2323.o +1 t_x(296755,0),8369 <= +1
+ slot(LGIRA04,60738): +1 t_x(300884,0),2565.o +1 t_x(309321,0),8909 +1 x(296755,261)LGIRA04,10263.p <= +1
+ slot(LGIRA04,61107): +1 t_x(296755,630)LGIRA04,2225.o +1 x(309321,140)LGIRA04,10191.p +1 x(300884,123)YB3EH04A,10195.p
+  <= +1
+ slot(LGIRA04,61476): +1 t_x(309321,509)LGIRA04,3386.o +1 x(300884,400)YB3EH04A,11770.p +1 x(300884,447)YB3EH04A,13519.p
+  <= +1
+ slot(LGIRA04,61846): +1 t_x(308460,8)YB3EH04A,3310.o +1 t_x(301219,0),8544 <= +1
+ slot(LGIRA04,62215): +1 t_x(301219,346)LGIRA04,2594.o +1 t_x(309374,0),8912 +1 x(308460,239)YB3EH04A,10760.p
+  <= +1
+ slot(LGIRA04,62584): +1 t_x(309374,368)LGIRA04,3391.o +1 t_x(308294,238)LGIRA04,8867 <= +1
+ slot(LGIRA04,62953): +1 t_x(308294,607)LGIRA04,3294.o +1 t_x(287882,346)LGIRA04,7846 <= +1
+ slot(LGIRA04,63323): +1 t_x(287882,716)LGIRA04,1008.o +1 t_x(307470,346)LGIRA04,8829 <= +1
+ slot(LGIRA04,63692): +1 t_x(307470,715)LGIRA04,3216.o +1 t_x(310120,83)LGIRA04,8943 <= +1
+ slot(LGIRA04,64061): +1 t_x(310120,452)LGIRA04,3460.o <= +1
+ slot(LGIRA04,64430): +1 t_x(309316,80)LGIRA04,3384.o <= +1
+ slot(LGIRA04,64800): +1 t_x(296148,317)LGIRA04,2135.o <= +1
+ slot(LGIRA04,65169): <= +1
+ slot(LGIRA04,65538): +1 t_x(306848,0),3153.o <= +1
+ slot(LGIRA04,65907): <= +1
+ slot(LGIRA04,66276): +1 t_x(297050,187)LGIRA04,2269.o +1 x(295585,11)YB3EH04A,17700.p +1 x(295585,39)KSLN04A,19033.p
+  <= +1
+ slot(LGIRA04,66646): +1 t_x(298611,134)LGIRA04,2470.o +1 x(295585,473)YB3EH04A,9241.p +1 x(295585,519)YB3EH04A,11138.p
+  +1 x(295585,611)YB3EH04A,12920.p <= +1
+ slot(LGIRA04,67384): +1 t_x(295585,750)YB3EH04A,2035.o +1 t_x(307154,465)LGIRA04,8818 <= +1
+ slot(LGIRA04,67753): +1 t_x(307154,834)LGIRA04,3187.o +1 t_x(296585,0),8360 +1 x(295585,1147)KSLN04A,15574.p
+  +1 x(295585,1119)YB3EH04A,20734.p <= +1
+ slot(LGIRA04,68123): +1 t_x(296585,311)LGIRA04,2205.o +1 t_x(296928,72)LGIRA04,8380 +1 x(295585,1350)YB3EH04A,16977.p
+  +1 x(295585,1295)KSLN04A,21700.p <= +1
+ slot(LGIRA04,68492): +1 t_x(296928,441)LGIRA04,2251.o +1 t_x(305730,320)LGIRA04,8752 <= +1
+ slot(LGIRA04,68861): +1 t_x(305730,689)LGIRA04,3044.o +1 t_x(287343,649)LGIRA04,7828 <= +1
+ slot(LGIRA04,69230): +1 t_x(287343,1018)LGIRA04,957.o +1 t_x(308485,330)LGIRA04,8877 <= +1
+ slot(LGKFN04,37200): +1 t_x(276989,0),193.o +1 x(298471,258)LGKFN04,9131.p +1 x(285241,417)LGKFN04,9194.p
+  +1 x(298574,3753)YB3EH04E,19157.p <= +1
+ slot(LGKFN04,37285): +1 t_x(285540,0),764.o +1 x(298574,3803)YB3EH04E,20317.p +1 x(285241,502)LGKFN04,23639.p
+  <= +1
+ slot(LGKFN04,37371): +1 x(298574,3853)YB3EH04E,21277.p +1 x(298574,3891)LGKFN04,22070.p <= +1
+ slot(LGKFN04,37457): +1 x(286160,529)YB3EH04E,15529.p +1 x(298574,3953)YB3EH04E,22708.p <= +1
+ slot(LGKFN04,37542): <= +1
+ slot(LGKFN04,37628): <= +1
+ slot(LGKFN04,37714): +1 x(276989,31)LGKFN04,14576.p <= +1
+ slot(LGKFN04,37885): +1 t_x(297060,0),2271.o <= +1
+ slot(LGKFN04,37971): +1 t_x(285431,12)LCES004M,752.o +1 t_x(296792,0),8370 <= +1
+ slot(LGKFN04,38057): +1 t_x(296792,0),2229.o <= +1
+ slot(LGKFN04,38142): <= +1
+ slot(LGKFN04,38228): <= +1
+ slot(LGKFN04,38314): +1 t_x(263290,0),23.o +1 x(285431,518)LGKFN04,18205.p <= +1
+ slot(LGKFN04,38485): +1 t_x(300050,874)LGKFN04,2488.o +1 t_x(285672,0),7764 +1 x(285431,689)LGKFN04,16734.p
+  <= +1
+ slot(LGKFN04,38571): +1 t_x(285672,0),780.o <= +1
+ slot(LGKFN04,38657): +1 x(285431,861)LGKFN04,15164.p <= +1
+ slot(LGKFN04,38742): +1 t_x(302162,963)LCES004M,2686.o <= +1
+ slot(LGKFN04,38828): +1 x(285431,1032)LGKFN04,13434.p <= +1
+ slot(LGKFN04,38914): +1 x(283544,3215)LGKFN04,10807.p <= +1
+ slot(LGKFN04,39000): +1 t_x(296811,0),2231.o <= +1
+ slot(LGKFN04,39085): +1 t_x(280474,0),389.o +1 x(298471,2143)LGKFN04,10803.p +1 x(285431,1289)LGKFN04,11719.p
+  <= +1
+ slot(LGKFN04,39171): +1 t_x(285878,0),809.o +1 x(285241,2388)LGKFN04,10867.p <= +1
+ slot(LGKFN04,39257): +1 t_x(280781,0),405.o +1 x(285431,1461)LGKFN04,9472.p +1 x(280474,65)LGKFN04,13505.p
+  +1 x(285241,2474)LGKFN04,23242.p <= +1
+ slot(LGKFN04,39342): +1 t_x(302506,0),2716.o +1 t_x(306243,0),8775 +1 x(302162,1375)LGKFN04,11552.p +1 x(285878,42)LGKFN04,16679.p
+  <= +1
+ slot(LGKFN04,39428): +1 t_x(306243,0),3099.o +1 x(302506,112)LGKFN04,13987.p +1 x(285878,128)LGKFN04,19727.p
+  +1 x(285241,2645)LGKFN04,23896.p <= +1
+ slot(LGKFN04,39514): +1 t_x(286031,0),820.o +1 x(302162,1547)LGKFN04,13588.p +1 x(285878,214)LGKFN04,18256.p
+  +1 x(302506,198)LGKFN04,18380.p +1 x(280781,77)LGKFN04,18458.p <= +1
+ slot(LGKFN04,39600): +1 t_x(287179,0),929.o +1 x(286031,0),15346.p +1 x(302162,1633)LGKFN04,15470.p +1 x(306243,60)LGKFN04,18282.p
+  <= +1
+ slot(LGKFN04,39685): +1 t_x(286185,0),832.o +1 x(288445,131)KFZ4404M,9183.p +1 x(302162,1718)LGKFN04,10563.p
+  +1 x(288445,32)LGKFN04,11189.p <= +1
+ slot(LGKFN04,39942): +1 t_x(280825,42)LGKFN04,412.o +1 x(298519,26)YB3EH04A,9154.p +1 x(282727,42)LGKFN04,9193.p
+  +1 x(287908,37)YB3EH04A,9214.p +1 x(284346,208)LGKFN04,9263.p +1 x(288445,201)KFZ4404M,21514.p <= +1
+ slot(LGKFN04,40028): +1 t_x(288445,339)KFZ4404M,1080.o +1 t_x(282727,128)LGKFN04,7657 +1 x(286185,188)LGKFN04,19594.p
+  +1 x(298519,164)YB3EH04A,22278.p +1 x(287908,222)YB3EH04A,22393.p <= +1
+ slot(LGKFN04,40114): +1 t_x(282727,214)LGKFN04,522.o +1 t_x(301417,154)LGKFN04,8554 +1 x(287908,314)YB3EH04A,19358.p
+  +1 x(298519,256)YB3EH04A,21496.p +1 x(286185,274)LGKFN04,21578.p +1 x(280825,214)LGKFN04,23400.p <= +1
+ slot(LGKFN04,40200): +1 t_x(285241,3588)LGKFN04,737.o +1 t_x(294986,180)LGKFN04,8226 +1 x(301417,240)LGKFN04,9324.p
+  +1 x(287908,407)YB3EH04A,18089.p +1 x(298519,349)YB3EH04A,18126.p +1 x(280825,300)LGKFN04,18171.p +1 x(286185,360)LGKFN04,18210.p
+  +1 x(288445,547)LGKFN04,18255.p +1 x(282727,300)LGKFN04,22975.p <= +1
+ slot(LGKFN04,40285): +1 t_x(301417,325)LGKFN04,2619.o +1 t_x(281143,259)LGKFN04,7630 +1 x(280825,385)LGKFN04,21614.p
+  +1 x(282727,385)LGKFN04,22375.p <= +1
+ slot(LGKFN04,40371): +1 t_x(294986,351)LGKFN04,1916.o +1 t_x(300964,291)LGKFN04,8532 +1 x(281143,345)LGKFN04,9326.p
+  +1 x(280825,471)LGKFN04,20407.p +1 x(298519,529)LGKFN04,20433.p +1 x(282727,471)LGKFN04,20444.p +1 x(286185,531)LGKFN04,20481.p
+  +1 x(288445,685)KFZ4404M,20501.p +1 x(301417,411)LGKFN04,20513.p +1 x(287908,575)LGKFN04,20681.p <= +1
+ slot(LGKFN04,40457): +1 t_x(281143,431)LGKFN04,423.o +1 t_x(300504,377)LGKFN04,8512 +1 x(294986,437)LGKFN04,20594.p
+  +1 x(282727,557)LGKFN04,21599.p +1 x(301417,497)LGKFN04,21617.p <= +1
+ slot(LGKFN04,40542): +1 t_x(284346,466)LGKFN04,677.o +1 t_x(291891,447)LGKFN04,8053 +1 x(298519,672)YB3EH04A,19257.p
+  +1 x(280825,642)LGKFN04,19332.p +1 x(294986,522)LGKFN04,19405.p +1 x(301417,582)LGKFN04,19468.p +1 x(300964,462)LGKFN04,19497.p
+  +1 x(281143,516)LGKFN04,19515.p +1 x(282727,642)LGKFN04,19539.p +1 x(300504,462)LGKFN04,19617.p <= +1
+ slot(LGKFN04,40628): +1 t_x(298519,765)YB3EH04A,2456.o +1 t_x(276307,472)LGKFN04,7539 +1 x(283544,4929)LGKFN04,14358.p
+  +1 x(285241,3845)LGKFN04,14359.p +1 x(280825,728)LGKFN04,14361.p +1 x(282727,728)LGKFN04,14363.p +1 x(281143,602)LGKFN04,14367.p
+  +1 x(300964,548)LGKFN04,14368.p +1 x(294986,608)LGKFN04,14369.p +1 x(300504,548)LGKFN04,14371.p +1 x(288445,962)KFZ4404M,14372.p
+  +1 x(286185,788)LGKFN04,14378.p +1 x(301417,668)LGKFN04,14382.p +1 x(287908,823)YB3EH04A,14388.p +1 x(298574,7125)KSLN04M,14417.p
+  +1 x(291891,533)LGKFN04,14426.p +1 x(284346,894)LGKFN04,14484.p +1 x(296896,8528)LGKFN04,14834.p <= +1
+ slot(LGKFN04,40714): +1 t_x(300964,634)LGKFN04,2572.o +1 t_x(289945,516)LGKFN04,7934 +1 x(276307,558)LGKFN04,9255.p
+  +1 x(300504,634)LGKFN04,9322.p +1 x(291891,619)LGKFN04,9698.p +1 x(277463,556)LGKFN04,10442.p +1 x(294986,694)LGKFN04,22423.p
+  +1 x(281143,688)LGKFN04,22923.p <= +1
+ slot(LGKFN04,40800): +1 t_x(277463,642)LGKFN04,216.o +1 t_x(281048,587)LGKFN04,7627 +1 x(289945,602)LGKFN04,10905.p
+  +1 x(300964,720)LGKFN04,10908.p +1 x(294986,780)LGKFN04,10913.p +1 x(298266,660)LGKFN04,11015.p +1 x(276307,644)LGKFN04,11185.p
+  +1 x(280825,900)LGKFN04,11197.p +1 x(298519,949)YB3EH04A,11217.p +1 x(300504,720)LGKFN04,11289.p +1 x(281143,774)LGKFN04,11303.p
+  +1 x(301417,840)LGKFN04,11345.p +1 x(282727,900)LGKFN04,11378.p +1 x(291891,705)LGKFN04,11707.p +1 x(287908,961)YB3EH04A,11957.p
+  <= +1
+ slot(LGKFN04,40883): +1 t_x(300504,803)LGKFN04,2534.o +1 t_x(283559,655)LGKFN04,7687 +1 x(281143,857)LGKFN04,21584.p
+  +1 x(300964,803)LGKFN04,21602.p +1 x(294986,863)LGKFN04,21726.p +1 x(276307,727)LGKFN04,23281.p +1 x(291891,788)LGKFN04,23364.p
+  <= +1
+ slot(LGKFN04,40967): +1 t_x(291891,872)LGKFN04,1485.o +1 t_x(289566,707)LGKFN04,7919 +1 x(300964,887)LGKFN04,20654.p
+  +1 x(281143,941)LGKFN04,20802.p +1 x(300504,887)LGKFN04,20810.p +1 x(277463,809)LGKFN04,23265.p +1 x(289945,769)LGKFN04,23278.p
+  +1 x(281048,754)LGKFN04,23314.p +1 x(283559,739)LGKFN04,23369.p +1 x(276307,811)LGKFN04,23669.p +1 x(285241,4158)LGZAA04M,23999.p
+  <= +1
+ slot(LGKFN04,41051): +1 t_x(287908,1004)LGKFN04,1015.o +1 t_x(297157,654)LGKFN04,8396 +1 x(283544,5352)LGKFN04,12549.p
+  +1 x(298574,7587)KSLN04M,12587.p +1 x(289945,853)LGKFN04,12606.p +1 x(277463,893)LGKFN04,12609.p +1 x(298266,911)LGKFN04,12610.p
+  +1 x(300504,971)LGKFN04,12611.p +1 x(300964,971)LGKFN04,12613.p +1 x(281143,1025)LGKFN04,12618.p +1 x(294986,1031)LGKFN04,12620.p
+  +1 x(301417,1091)LGKFN04,12622.p +1 x(286185,1211)LGKFN04,12624.p +1 x(282727,1151)LGKFN04,12625.p +1 x(288445,1398)LGKFN04,12627.p
+  +1 x(280825,1151)LGKFN04,12629.p +1 x(281048,838)LGKFN04,12668.p +1 x(283559,823)LGKFN04,12676.p +1 x(296896,8951)LGKFN04,12682.p
+  +1 x(291891,956)LGKFN04,12691.p +1 x(284346,1317)LGKFN04,12744.p +1 x(296936,9431)LGKFN04,12763.p +1 x(276307,895)LGKFN04,12983.p
+  +1 x(298519,1209)LGKFN04,13061.p <= +1
+ slot(LGKFN04,41134): +1 t_x(276307,978)LGKFN04,177.o +1 t_x(296754,634)LGKFN04,8368 +1 x(300050,3094)LGKFN04,14218.p
+  +1 x(298471,4192)LGKFN04,14223.p +1 x(289945,936)LGKFN04,14375.p +1 x(281048,921)LGKFN04,14376.p +1 x(277463,976)LGKFN04,14377.p
+  +1 x(298266,994)LGKFN04,14381.p +1 x(301759,749)LGKFN04,14384.p +1 x(297157,737)LGKFN04,14387.p +1 x(283559,906)LGKFN04,14421.p
+  +1 x(289566,874)LGKFN04,14427.p <= +1
+ slot(LGKFN04,41218): +1 t_x(289945,1020)LGKFN04,1240.o +1 t_x(277936,625)LGKFN04,7562 +1 x(301759,833)LGKFN04,9140.p
+  +1 x(298266,1078)LGKFN04,9185.p +1 x(296754,718)LGKFN04,9258.p +1 x(283559,990)LGKFN04,9328.p +1 x(289566,958)LGKFN04,9726.p
+  +1 x(297157,821)LGKFN04,9743.p +1 x(281048,1005)LGKFN04,10366.p +1 x(300964,1138)LGKFN04,22291.p +1 x(281143,1192)LGKFN04,22320.p
+  +1 x(300504,1138)LGKFN04,23013.p <= +1
+ slot(LGKFN04,41302): +1 t_x(281048,1089)LGKFN04,417.o +1 t_x(272849,701)LGKFN04,7529 +1 x(301759,917)LGKFN04,10906.p
+  +1 x(277936,709)LGKFN04,10947.p +1 x(286600,432)KCHI104M,11099.p +1 x(296754,802)LGKFN04,11190.p +1 x(283559,1074)LGKFN04,11291.p
+  +1 x(289566,1042)LGKFN04,11731.p +1 x(297157,905)LGKFN04,11739.p +1 x(285241,4519)LGKFN04,24140.p <= +1
+ slot(LGKFN04,41386): +1 t_x(283559,1158)LGKFN04,599.o +1 t_x(306413,571)LGKFN04,8787 +1 x(289566,1126)LGKFN04,23377.p
+  +1 x(301759,1001)LGKFN04,24026.p +1 x(285241,4603)LGKFN04,24102.p <= +1
+ slot(LGKFN04,41469): +1 t_x(289566,1209)LGKFN04,1202.o +1 t_x(308325,369)LGKFN04,8869 +1 x(285241,4686)LGKFN04,22663.p
+  +1 x(301759,1084)LGKFN04,23865.p <= +1
+ slot(LGKFN04,41553): +1 t_x(297157,1156)LGKFN04,2289.o +1 t_x(296922,153)LGKFN04,8379 +1 x(286600,677)KCHI104M,12924.p
+  +1 x(301759,1152)KCHI104M,23579.p +1 x(283559,1325)LGKFN04,23676.p +1 x(289566,1293)LGKFN04,23887.p
+  <= +1
+ slot(LGKFN04,41637): +1 t_x(296754,1137)LGKFN04,2224.o +1 t_x(277127,44)LGKFN04,7549 +1 x(303692,772)LGKFN04,14224.p
+  +1 x(277936,1044)LGKFN04,14383.p +1 x(272849,1036)LGKFN04,14385.p +1 x(306413,822)LGKFN04,14422.p +1 x(308325,537)LGKFN04,14424.p
+  +1 x(287243,597)LGKFN04,14425.p +1 x(301272,297)LGKFN04,14432.p +1 x(296922,237)LGKFN04,14433.p +1 x(302317,491)KCHI104M,14607.p
+  +1 x(286600,759)KCHI104M,14920.p +1 x(301759,1233)KCHI104M,22781.p +1 x(289566,1377)LGKFN04,23644.p
+  +1 x(297157,1240)LGKFN04,23679.p <= +1
+ slot(LGKFN04,41720): +1 t_x(277936,1127)LGKFN04,231.o +1 x(302317,522)KSLN04M,9156.p +1 x(301272,380)LGKFN04,9196.p
+  +1 x(263410,272)LCES004M,9212.p +1 x(277127,127)LGKFN04,9253.p +1 x(287243,646)GL4W04M,9276.p +1 x(306413,905)LGKFN04,9329.p
+  +1 x(286600,841)KCHI104M,9581.p +1 x(296922,320)LGKFN04,9677.p +1 x(308325,620)LGKFN04,9688.p +1 x(292803,128)LGKFN04,10218.p
+  +1 x(272849,1119)LGKFN04,10412.p +1 x(296754,1220)LGKFN04,23901.p <= +1
+ slot(LGKFN04,41804): +1 t_x(272849,1203)LGKFN04,134.o +1 x(301272,464)LGKFN04,10943.p +1 x(302317,599)KSLN04M,10980.p
+  +1 x(287243,729)GL4W04M,11059.p +1 x(277127,211)LGKFN04,11157.p +1 x(306413,989)LGKFN04,11290.p +1 x(296922,404)LGKFN04,11633.p
+  +1 x(308325,704)LGKFN04,11660.p +1 x(292803,175)YB3EH04A,11946.p +1 x(277463,1646)LGKFN04,22721.p +1 x(289945,1606)LGKFN04,22727.p
+  +1 x(281048,1591)LGKFN04,22735.p +1 x(283559,1576)LGKFN04,22744.p +1 x(289566,1544)LGKFN04,22748.p +1 x(276307,1648)LGKFN04,22752.p
+  +1 x(291891,1709)LGKFN04,22827.p +1 x(297157,1407)LGKFN04,23273.p +1 x(296754,1304)LGKFN04,23301.p +1 x(277936,1211)LGKFN04,23684.p
+  <= +1
+ slot(LGKFN04,41888): +1 t_x(303692,604)LGKFN04,2855.o +1 x(300050,3811)LGZAA04M,12495.p +1 x(298471,4946)LGKFN04,12500.p
+  +1 x(285241,5105)LGKFN04,12602.p +1 x(301272,548)LGKFN04,12660.p +1 x(287243,813)GL4W04M,12661.p +1 x(301759,1479)KCHI104M,12663.p
+  +1 x(306413,1073)LGKFN04,12664.p +1 x(272849,1287)LGKFN04,12665.p +1 x(277936,1295)LGKFN04,12666.p +1 x(308325,788)LGKFN04,12679.p
+  +1 x(289566,1628)LGKFN04,12688.p +1 x(302317,722)LGKFN04,12701.p +1 x(292803,296)LGKFN04,12899.p +1 x(277127,295)LGKFN04,12906.p
+  +1 x(296754,1388)LGKFN04,12950.p +1 x(296922,488)LGKFN04,13393.p +1 x(297157,1491)LGKFN04,13696.p <= +1
+ slot(LGKFN04,41972): +1 t_x(306413,1157)LGKFN04,3118.o +1 t_x(288601,0),7880 +1 x(301759,1561)KCHI104M,23324.p
+  +1 x(277936,1379)LGKFN04,23354.p +1 x(272849,1371)LGKFN04,23382.p <= +1
+ slot(LGKFN04,42055): +1 t_x(298574,8972)KSLN04M,2463.o +1 t_x(297087,0),8392 +1 x(288445,2378)YD5WH04M,16233.p
+  +1 x(283544,6356)LGKFN04,16340.p +1 x(300504,1975)LGKFN04,17991.p +1 x(300964,1975)LGKFN04,18009.p +1 x(291891,1960)LGKFN04,18024.p
+  +1 x(281143,2029)LGKFN04,18106.p +1 x(294986,2035)LGKFN04,18141.p +1 x(282727,2155)LGKFN04,18156.p +1 x(301417,2095)LGKFN04,18263.p
+  +1 x(303692,1190)LGKFN04,21075.p +1 x(298471,5113)LGKFN04,21083.p +1 x(301272,715)LGKFN04,21084.p +1 x(300050,3988)GL4W04M,21085.p
+  +1 x(308325,955)LGKFN04,21092.p +1 x(272849,1454)LGKFN04,21114.p +1 x(306413,1240)LGKFN04,21116.p +1 x(285241,5272)LGKFN04,21117.p
+  +1 x(277936,1462)LGKFN04,21122.p +1 x(287243,980)GL4W04M,21124.p +1 x(296754,1555)LGKFN04,21134.p +1 x(297157,1658)LGKFN04,21146.p
+  +1 x(301759,1642)KCHI104M,21148.p +1 x(289566,1795)LGKFN04,21192.p +1 x(281048,1842)LGKFN04,21204.p
+  +1 x(283559,1827)LGKFN04,21213.p +1 x(289945,1857)LGKFN04,21229.p +1 x(277463,1897)LGKFN04,21249.p +1 x(276307,1899)LGKFN04,21295.p
+  +1 x(298266,1915)LGKFN04,21426.p <= +1
+ slot(LGKFN04,42139): +1 t_x(280430,0),386.o +1 x(280212,19)LGKFN04,9125.p +1 x(297087,79)LGKFN04,9381.p
+  +1 x(288601,113)LGKFN04,9394.p +1 x(285241,5356)LGKFN04,18979.p +1 x(300050,4072)GL4W04M,18991.p +1 x(287243,1064)GL4W04M,19038.p
+  +1 x(272849,1538)LGKFN04,19073.p +1 x(277936,1546)LGKFN04,19082.p +1 x(306413,1324)LGKFN04,19087.p +1 x(296754,1639)LGKFN04,19098.p
+  +1 x(297157,1742)LGKFN04,19115.p +1 x(301759,1724)KCHI104M,19118.p +1 x(281048,1926)LGKFN04,19189.p
+  +1 x(283559,1911)LGKFN04,19208.p +1 x(289945,1941)LGKFN04,19218.p +1 x(289566,1879)LGKFN04,19223.p +1 x(277463,1981)LGKFN04,19250.p
+  +1 x(276307,1983)LGKFN04,19302.p +1 x(298266,1999)LGKFN04,19360.p +1 x(291891,2044)LGKFN04,19630.p +1 x(303692,1274)LGKFN04,23353.p
+  +1 x(308325,1039)LGKFN04,23863.p +1 x(302317,973)LGKFN04,23910.p <= +1
+ slot(LGKFN04,42223): +1 t_x(286600,1168)KCHI104M,859.o +1 x(303929,7)YB3EH04E,9190.p +1 x(300050,4156)GL4W04M,17556.p
+  +1 x(298471,5281)LGKFN04,17621.p +1 x(302317,1057)LGKFN04,17634.p +1 x(285241,5440)LGKFN04,17660.p +1 x(303692,1358)LGKFN04,17666.p
+  +1 x(287243,1148)GL4W04M,17672.p +1 x(296922,823)LGKFN04,17673.p +1 x(301272,883)LGKFN04,17679.p +1 x(308325,1123)LGKFN04,17697.p
+  +1 x(306413,1408)LGKFN04,17724.p +1 x(277936,1630)LGKFN04,17730.p +1 x(272849,1622)LGKFN04,17733.p +1 x(296754,1723)LGKFN04,17736.p
+  +1 x(297157,1826)LGKFN04,17753.p +1 x(301759,1806)KCHI104M,17756.p +1 x(281048,2010)LGKFN04,17808.p
+  +1 x(283559,1995)LGKFN04,17825.p +1 x(289945,2025)LGKFN04,17827.p +1 x(289566,1963)LGKFN04,17830.p +1 x(277463,2065)LGKFN04,17844.p
+  +1 x(276307,2067)LGKFN04,17862.p +1 x(298266,2083)LGKFN04,17907.p +1 x(277127,630)LGKFN04,18023.p +1 x(288601,197)LGKFN04,18079.p
+  +1 x(292803,590)YB3EH04A,18172.p +1 x(297087,163)LGKFN04,18434.p +1 x(283544,6524)LGKFN04,18485.p <= +1
+ slot(LGKFN04,42306): +1 t_x(308325,1206)LGKFN04,3296.o +1 x(303929,54)LGKFN04,11124.p +1 x(297087,246)LGKFN04,11173.p
+  +1 x(288601,280)LGKFN04,11351.p +1 x(302317,1137)KSLN04M,22058.p +1 x(301272,966)LGKFN04,24024.p <= +1
+ slot(LGKFN04,42390): +1 t_x(292803,452)YB3EH04A,1610.o +1 x(263410,949)LGKFN04,11154.p +1 x(286600,1496)$KCHI104M,21149.p
+  <= +1
+ slot(LGKFN04,42474): +1 t_x(296922,1074)LGKFN04,2249.o +1 x(280430,52)LGKFN04,11159.p +1 x(288601,448)LGKFN04,12695.p
+  +1 x(303929,222)LGKFN04,12887.p +1 x(297087,414)LGKFN04,12919.p +1 x(263410,1022)LCES004M,12978.p +1 x(286600,1614)LGKFN04,23885.p
+  +1 x(301272,1134)LGKFN04,24104.p <= +1
+ slot(LGKFN04,42558): +1 t_x(277127,965)LGKFN04,197.o +1 t_x(287817,0),7844 +1 x(288601,532)LGKFN04,14445.p
+  +1 x(297087,498)LGKFN04,14728.p +1 x(263410,1117)LGKFN04,15421.p +1 x(287243,1483)GL4W04M,23426.p +1 x(286600,1698)LGKFN04,23588.p
+  +1 x(302317,1368)KSLN04M,23606.p +1 x(308325,1458)LGKFN04,23608.p +1 x(298471,5616)LGKFN04,23830.p +1 x(301272,1218)LGKFN04,23846.p
+  +1 x(296922,1158)LGKFN04,23875.p <= +1
+ slot(LGKFN04,42641): +1 t_x(263515,0),53.o +1 t_x(294193,0),8179 +1 x(287817,31)LGKFN04,13390.p +1 x(302317,1445)KSLN04M,21064.p
+  +1 x(296922,1241)LGKFN04,21892.p +1 x(301272,1301)LGKFN04,21903.p +1 x(292803,1049)LGKFN04,21906.p +1 x(286600,1781)LGKFN04,21916.p
+  +1 x(308325,1541)LGKFN04,21922.p +1 x(288601,615)LGKFN04,21929.p +1 x(277127,1048)LGKFN04,21932.p +1 x(287243,1566)GL4W04M,21936.p
+  +1 x(285241,5858)LGKFN04,21938.p +1 x(303692,1772)KCHI104M,21939.p +1 x(297087,581)LGKFN04,21945.p +1 x(272849,2040)LGKFN04,21960.p
+  +1 x(277936,2048)LGKFN04,21963.p +1 x(296754,2141)LGKFN04,21969.p +1 x(297157,2244)LGKFN04,21972.p +1 x(263410,1172)LCES004M,21974.p
+  +1 x(306413,1826)LGKFN04,21975.p +1 x(301759,2256)LGKFN04,21989.p +1 x(289945,2443)LGKFN04,21994.p +1 x(277463,2483)LGKFN04,21999.p
+  +1 x(289566,2381)LGKFN04,22006.p +1 x(276307,2485)LGKFN04,22021.p +1 x(283559,2413)LGKFN04,22027.p +1 x(281048,2428)LGKFN04,22052.p
+  +1 x(291891,2546)LGKFN04,22105.p +1 x(300504,2561)LGKFN04,22173.p +1 x(298471,5699)LGKFN04,24097.p <= +1
+ slot(LGKFN04,42725): +1 t_x(287243,1650)GL4W04M,943.o +1 t_x(301590,0),8561 +1 x(287817,115)LGKFN04,9445.p
+  +1 x(294193,4)LGKFN04,9608.p +1 x(302317,1522)KSLN04M,23131.p +1 x(292803,1133)LGKFN04,23146.p +1 x(296922,1325)LGKFN04,23154.p
+  +1 x(301272,1385)LGKFN04,23155.p +1 x(286600,1865)LGKFN04,23186.p +1 x(308325,1625)LGKFN04,23197.p +1 x(292803,1098)YB3EH04A,23994.p
+  +1 x(298471,5783)LGKFN04,24018.p +1 x(277127,1132)LGKFN04,24019.p <= +1
+ slot(LGKFN04,42809): +1 t_x(288601,783)LGKFN04,1094.o +1 t_x(287524,0),7832 +1 x(287817,199)LGKFN04,11491.p
+  +1 x(294193,88)LGKFN04,11679.p +1 x(292803,1191)YB3EH04A,22603.p +1 x(296922,1409)LGKFN04,22615.p +1 x(301272,1469)LGKFN04,22620.p
+  +1 x(277127,1216)LGKFN04,22629.p +1 x(286600,1949)LGKFN04,22631.p +1 x(297087,749)LGKFN04,22632.p +1 x(308325,1709)LGKFN04,22635.p
+  +1 x(287243,1734)GL4W04M,22641.p +1 x(298471,5867)LGKFN04,22646.p +1 x(272849,2208)LGKFN04,22687.p +1 x(302317,1637)KCHI104M,22692.p
+  +1 x(277936,2216)LGKFN04,22700.p +1 x(296754,2309)LGKFN04,22711.p +1 x(306413,1994)LGKFN04,22712.p +1 x(297157,2412)LGKFN04,22731.p
+  +1 x(303692,1936)KCHI104M,22905.p <= +1
+ slot(LGKFN04,42893): +1 t_x(297087,833)LGKFN04,2278.o +1 t_x(298588,0),8481 +1 x(263410,1472)$LCES004M,18068.p
+  +1 x(296922,1493)LGKFN04,23545.p +1 x(301272,1553)LGKFN04,23549.p +1 x(277127,1300)LGKFN04,23816.p +1 x(292803,1283)YB3EH04A,23825.p
+  +1 x(288601,867)LGKFN04,24035.p <= +1
+ slot(LGKFN04,42976): +1 t_x(263410,1535)LGKFN04,42.o +1 t_x(305283,0),8730 +1 x(294193,255)LGKFN04,14489.p
+  +1 x(303929,718)KSLN04M,14890.p +1 x(287817,366)LGKFN04,15588.p <= +1
+ slot(LGKFN04,43060): +1 t_x(287817,450)LGKFN04,1001.o +1 t_x(297546,0),8422 +1 x(300631,376)EG11G04M,12872.p
+  +1 x(263515,82)LGKFN04,14453.p +1 x(301590,119)LGKFN04,14477.p +1 x(280430,633)LGZAA04M,14505.p +1 x(288601,1034)LGKFN04,22636.p
+  +1 x(263410,1619)LGKFN04,22647.p +1 x(300050,4993)GL4W04M,24012.p +1 x(297087,1000)LGKFN04,24016.p <= +1
+ slot(LGKFN04,43144): +1 t_x(298266,3004)LGKFN04,2424.o +1 t_x(287904,0),7849 +1 x(287524,64)LGKFN04,14461.p
+  +1 x(294193,423)LGKFN04,22713.p +1 x(303929,872)KSLN04M,22811.p +1 x(301590,203)LGKFN04,22813.p +1 x(263515,189)$LCES004M,22852.p
+  +1 x(287817,534)LGKFN04,22899.p +1 x(288601,1118)LGKFN04,23827.p +1 x(297087,1084)LGKFN04,23859.p <= +1
+ slot(LGKFN04,43227): +1 t_x(294193,506)LGKFN04,1805.o +1 t_x(311447,27)LGKFN04,8982 +1 x(301590,286)LGKFN04,12770.p
+  +1 x(288601,1201)LGKFN04,23124.p +1 x(277127,1634)LGKFN04,23147.p +1 x(287817,617)LGKFN04,23150.p +1 x(298471,6285)LGKFN04,23152.p
+  +1 x(298266,3087)LGKFN04,23181.p +1 x(297087,1167)LGKFN04,23183.p +1 x(263410,1786)LGKFN04,23220.p +1 x(300050,5160)GL4W04M,24094.p
+  <= +1
+ slot(LGKFN04,43311): +1 t_x(301590,370)LGKFN04,2634.o +1 t_x(300146,0),8494 +1 x(297546,117)LGKFN04,9462.p
+  +1 x(305283,123)LGKFN04,9497.p +1 x(263515,333)LGKFN04,9587.p +1 x(287904,111)LGKFN04,9715.p +1 x(298700,132)YB3EH04A,9804.p
+  +1 x(298588,160)LGKFN04,9928.p +1 x(287524,231)LGKFN04,9997.p +1 x(294193,590)LGKFN04,23224.p +1 x(287817,701)LGKFN04,23511.p
+  +1 x(292803,1699)YB3EH04A,23512.p +1 x(298471,6369)LGKFN04,23522.p +1 x(300050,5244)GL4W04M,23525.p
+  +1 x(277127,1718)LGKFN04,23528.p +1 x(288601,1285)LGKFN04,23530.p +1 x(297087,1251)LGKFN04,23570.p +1 x(298266,3171)LGKFN04,23582.p
+  +1 x(263410,1870)LGKFN04,23657.p <= +1
+ slot(LGKFN04,43395): +1 t_x(287524,315)LGKFN04,973.o +1 t_x(286743,0),7803 +1 x(280212,1275)LGKFN04,10858.p
+  +1 x(298588,244)LGKFN04,11444.p +1 x(263515,417)LGKFN04,11456.p +1 x(301590,454)LGKFN04,11467.p +1 x(287904,195)LGKFN04,11502.p
+  +1 x(297546,201)LGKFN04,11527.p +1 x(305283,207)LGKFN04,11566.p +1 x(300146,2)LGKFN04,11601.p +1 x(311447,195)LGKFN04,11779.p
+  +1 x(298700,224)YB3EH04A,12008.p +1 x(300050,5328)GL4W04M,23831.p +1 x(294193,674)LGKFN04,23834.p +1 x(287817,785)LGKFN04,23873.p
+  <= +1
+ slot(LGKFN04,43479): +1 t_x(298588,328)LGKFN04,2466.o +1 t_x(289716,50)LGKFN04,7925 +1 x(288601,1453)LGKFN04,19983.p
+  +1 x(300050,5412)GL4W04M,19984.p +1 x(277127,1886)LGKFN04,19988.p +1 x(280430,1057)LGKFN04,20009.p +1 x(280212,1343)LGSRA04,20016.p
+  +1 x(296922,2079)LGKFN04,20017.p +1 x(287524,399)LGKFN04,20020.p +1 x(263515,501)LGKFN04,20022.p +1 x(301590,538)LGKFN04,20025.p
+  +1 x(301272,2139)LGKFN04,20027.p +1 x(302317,2291)KSLN04M,20030.p +1 x(294193,758)LGKFN04,20032.p +1 x(298471,6537)LGKFN04,20036.p
+  +1 x(287817,869)LGKFN04,20051.p +1 x(308325,2379)LGKFN04,20053.p +1 x(303692,2614)LGKFN04,20056.p +1 x(297087,1419)LGKFN04,20063.p
+  +1 x(263410,2038)LGKFN04,20074.p +1 x(287243,2404)GL4W04M,20075.p +1 x(286600,2619)LGKFN04,20076.p +1 x(298266,3339)LGKFN04,20079.p
+  +1 x(285241,6696)LGKFN04,20089.p +1 x(306413,2664)LGKFN04,20097.p +1 x(272849,2878)LGKFN04,20099.p +1 x(277936,2886)LGKFN04,20106.p
+  +1 x(296754,2979)LGKFN04,20114.p +1 x(297157,3082)LGKFN04,20131.p +1 x(301759,3094)LGKFN04,20150.p +1 x(292803,1884)YB3EH04A,20165.p
+  +1 x(281048,3266)LGKFN04,20214.p +1 x(289566,3219)LGKFN04,20218.p +1 x(283559,3251)LGKFN04,20228.p +1 x(289945,3281)LGKFN04,20249.p
+  +1 x(277463,3321)LGKFN04,20283.p +1 x(303929,1227)LGKFN04,20297.p +1 x(276307,3323)LGKFN04,20329.p +1 x(301843,339)LGKFN04,20375.p
+  +1 x(291891,3384)LGKFN04,20736.p <= +1
+ slot(LGKFN04,43562): +1 t_x(298700,409)LGKFN04,2480.o +1 t_x(307190,62)LGKFN04,8819 +1 x(287524,482)LGKFN04,12765.p
+  +1 x(286743,163)LGKFN04,13069.p +1 x(287904,362)LGKFN04,13200.p +1 x(289716,133)LGKFN04,13211.p +1 x(298588,411)LGKFN04,13227.p
+  +1 x(305283,374)LGKFN04,13263.p +1 x(263515,584)LGKFN04,13265.p +1 x(297546,368)LGKFN04,13275.p +1 x(300146,169)LGKFN04,13330.p
+  +1 x(311447,362)LGKFN04,13640.p +1 x(301590,621)LGKFN04,23890.p <= +1
+ slot(LGKFN04,43646): +1 t_x(305283,458)LGKFN04,2996.o +1 t_x(298646,0),8484 +1 x(300631,994)LGKFN04,14686.p
+  +1 x(303692,2781)LGKFN04,15875.p +1 x(300050,5579)GL4W04M,15877.p +1 x(302317,2445)KSLN04M,15898.p +1 x(298471,6704)LGKFN04,15917.p
+  +1 x(285241,6863)LGKFN04,15920.p +1 x(272849,3045)LGKFN04,15926.p +1 x(277936,3053)LGKFN04,15933.p +1 x(296754,3146)LGKFN04,15939.p
+  +1 x(280430,1224)LGKFN04,15942.p +1 x(280212,1526)LGKFN04,15946.p +1 x(297157,3249)LGKFN04,15948.p +1 x(298700,455)YB3EH04A,15952.p
+  +1 x(297546,452)LGKFN04,15953.p +1 x(281048,3433)LGKFN04,15956.p +1 x(287524,566)LGKFN04,15958.p +1 x(279011,201)LGKFN04,15959.p
+  +1 x(303929,1394)LGKFN04,15960.p +1 x(301759,3261)LGKFN04,15961.p +1 x(263515,668)LGKFN04,15964.p +1 x(289945,3448)LGKFN04,15967.p
+  +1 x(301590,705)LGKFN04,15968.p +1 x(277463,3488)LGKFN04,15975.p +1 x(294193,925)LGKFN04,15979.p +1 x(296922,2246)LGKFN04,15983.p
+  +1 x(276307,3490)LGKFN04,15993.p +1 x(301272,2306)LGKFN04,15998.p +1 x(286743,247)LGKFN04,16003.p +1 x(287817,1036)LGKFN04,16007.p
+  +1 x(289716,217)LGKFN04,16011.p +1 x(298588,495)LGKFN04,16022.p +1 x(308325,2546)LGKFN04,16028.p +1 x(287243,2571)GL4W04M,16040.p
+  +1 x(300504,3566)LGKFN04,16046.p +1 x(298266,3506)LGKFN04,16047.p +1 x(263410,2205)LGKFN04,16059.p +1 x(300964,3566)LGKFN04,16066.p
+  +1 x(287904,446)LGKFN04,16072.p +1 x(288601,1620)LGKFN04,16081.p +1 x(281143,3620)LGKFN04,16093.p +1 x(306413,2831)LGKFN04,16094.p
+  +1 x(277127,2053)LGKFN04,16095.p +1 x(282727,3746)LGKFN04,16097.p +1 x(298519,3767)YB3EH04A,16102.p
+  +1 x(280825,3746)LGKFN04,16110.p +1 x(294986,3626)LGKFN04,16114.p +1 x(301417,3686)LGKFN04,16143.p +1 x(292803,2022)YB3EH04A,16147.p
+  +1 x(287908,3825)YB3EH04A,16155.p +1 x(286185,3806)LGKFN04,16161.p +1 x(289566,3386)LGKFN04,16184.p
+  +1 x(283559,3418)LGKFN04,16186.p +1 x(297087,1586)LGKFN04,16188.p +1 x(300146,253)LGKFN04,16219.p +1 x(286600,2786)LGKFN04,16308.p
+  +1 x(291891,3551)LGKFN04,16332.p +1 x(311447,446)LGKFN04,16865.p <= +1
+ slot(LGKFN04,43730): +1 t_x(297546,536)LGKFN04,2346.o +1 t_x(292111,0),8062 +1 x(279011,285)LGKFN04,14286.p
+  +1 x(298700,547)YB3EH04A,14458.p +1 x(286743,331)LGKFN04,14732.p +1 x(289716,301)LGKFN04,14742.p +1 x(307190,230)LGKFN04,14765.p
+  +1 x(298588,579)LGKFN04,14777.p +1 x(300146,337)LGKFN04,14870.p +1 x(311447,530)LGKFN04,15306.p +1 x(287904,530)LGKFN04,15333.p
+  +1 x(298646,40)LGKFN04,15480.p +1 x(305283,542)LGKFN04,15586.p +1 x(280212,1610)LGKFN04,22961.p +1 x(300050,5663)GL4W04M,23139.p
+  +1 x(287524,650)LGKFN04,23892.p <= +1
+ slot(LGKFN04,43813): +1 t_x(287904,613)LGKFN04,1014.o +1 t_x(301721,0),8566 +1 x(297546,619)LGKFN04,18894.p
+  +1 x(305283,625)LGKFN04,18896.p +1 x(298700,732)YB3EH04A,18908.p +1 x(287524,733)LGKFN04,18915.p +1 x(280430,1391)LGKFN04,18916.p
+  +1 x(300146,420)LGKFN04,18918.p +1 x(286743,414)LGKFN04,18921.p +1 x(263515,835)LGKFN04,18934.p +1 x(296922,2413)LGKFN04,18939.p
+  +1 x(303929,1561)LGKFN04,18944.p +1 x(302317,2676)KSLN04M,18952.p +1 x(289716,384)LGKFN04,18955.p +1 x(301272,2473)LGKFN04,18960.p
+  +1 x(311447,613)LGKFN04,18974.p +1 x(307190,313)LGKFN04,18976.p +1 x(301590,872)LGKFN04,18981.p +1 x(298588,662)LGKFN04,19003.p
+  +1 x(294193,1092)LGKFN04,19011.p +1 x(303692,2948)LGKFN04,19021.p +1 x(308325,2713)LGKFN04,19035.p +1 x(287817,1203)LGKFN04,19052.p
+  +1 x(286600,2953)LGKFN04,19067.p +1 x(297087,1753)LGKFN04,19109.p +1 x(263410,2372)LGKFN04,19131.p +1 x(288601,1787)LGKFN04,19140.p
+  +1 x(277127,2220)LGKFN04,19149.p +1 x(298471,6871)LGKFN04,19277.p +1 x(292803,2221)LGKFN04,19399.p +1 x(298700,660)LGKFN04,23629.p
+  <= +1
+ slot(LGKFN04,43981): +1 t_x(302317,2647)LGKFN04,2699.o +1 t_x(301074,61)LGKFN04,8539 +1 x(287904,781)LGKFN04,19991.p
+  +1 x(298700,778)YB3EH04A,19994.p +1 x(297546,787)LGKFN04,19996.p +1 x(305283,793)LGKFN04,19997.p +1 x(300146,588)LGKFN04,20005.p
+  +1 x(286743,582)LGKFN04,20006.p +1 x(311447,781)LGKFN04,20045.p +1 x(279011,536)LGKFN04,20157.p +1 x(289716,552)LGKFN04,20367.p
+  +1 x(298588,830)LGKFN04,20655.p <= +1
+ slot(LGKFN04,44065): +1 t_x(311447,865)LGKFN04,3565.o +1 t_x(289397,0),7912 +1 x(263515,1087)LGKFN04,17774.p
+  +1 x(301590,1124)LGKFN04,17848.p +1 x(294193,1344)LGKFN04,17866.p +1 x(287817,1455)LGKFN04,17949.p +1 x(298700,871)YB3EH04A,22084.p
+  +1 x(297546,871)LGKFN04,22857.p +1 x(305283,877)LGKFN04,22870.p +1 x(287904,865)LGKFN04,22916.p +1 x(298588,914)LGKFN04,23008.p
+  <= +1
+ slot(LGKFN04,44148): +1 t_x(301272,2460)LGKFN04,2601.o +1 x(301843,1008)LGKFN04,9118.p +1 x(300631,1477)EG11G04M,9168.p
+  +1 x(292111,391)LGKFN04,9396.p +1 x(298646,458)LGKFN04,9411.p +1 x(279011,703)LGKFN04,9438.p +1 x(301074,228)LGKFN04,9539.p
+  +1 x(301721,260)LGKFN04,9553.p +1 x(311447,948)LGKFN04,9643.p +1 x(307190,648)LGKFN04,9657.p +1 x(289716,719)LGKFN04,9761.p
+  +1 x(286743,749)LGKFN04,9835.p +1 x(300146,755)LGKFN04,10268.p +1 x(287904,948)LGKFN04,23327.p +1 x(297546,954)LGKFN04,23343.p
+  +1 x(305283,960)LGKFN04,23393.p <= +1
+ slot(LGKFN04,44232): +1 t_x(298471,7290)LGKFN04,2447.o +1 x(289397,12)LGKFN04,9597.p +1 x(298646,542)LGKFN04,19010.p
+  +1 x(287904,1032)LGKFN04,20962.p +1 x(300146,839)LGKFN04,20964.p +1 x(286743,833)LGKFN04,20965.p +1 x(297546,1038)LGKFN04,20967.p
+  +1 x(305283,1044)LGKFN04,20970.p +1 x(298700,1055)YB3EH04A,20973.p +1 x(298588,1081)LGKFN04,20978.p
+  +1 x(311447,1032)LGKFN04,20987.p +1 x(287524,1152)LGKFN04,20993.p +1 x(263515,1254)LGKFN04,21014.p +1 x(301590,1291)LGKFN04,21041.p
+  +1 x(294193,1511)LGKFN04,21063.p +1 x(288601,2206)LGKFN04,21065.p +1 x(296922,2832)LGKFN04,21070.p +1 x(277127,2639)LGKFN04,21087.p
+  +1 x(280430,1810)LGKFN04,21105.p +1 x(287817,1622)LGKFN04,21127.p +1 x(297087,2172)LGKFN04,21159.p +1 x(263410,2791)LGKFN04,21185.p
+  +1 x(289716,803)LGKFN04,21344.p +1 x(292803,2623)YB3EH04A,21481.p <= +1
+ slot(LGKFN04,44316): +1 t_x(300146,923)LGKFN04,2499.o +1 x(300435,4)LGKFN04,9855.p +1 x(301843,1176)LGKFN04,17646.p
+  +1 x(297546,1122)LGKFN04,17655.p +1 x(286743,917)LGKFN04,17664.p +1 x(289716,887)LGKFN04,17668.p +1 x(305283,1128)LGKFN04,17670.p
+  +1 x(307190,816)LGKFN04,17676.p +1 x(298700,1148)YB3EH04A,17683.p +1 x(287524,1236)LGKFN04,17755.p +1 x(298588,1165)LGKFN04,17782.p
+  +1 x(301721,428)LGKFN04,17783.p +1 x(301074,396)LGKFN04,17792.p +1 x(303929,2026)KSLN04M,17797.p +1 x(279011,871)LGKFN04,17831.p
+  +1 x(287904,1116)LGKFN04,17878.p +1 x(280430,1894)LGKFN04,17958.p +1 x(292111,559)LGKFN04,18086.p +1 x(289397,96)LGKFN04,18122.p
+  +1 x(298646,626)LGKFN04,18181.p +1 x(311447,1116)LGKFN04,18286.p <= +1
+ slot(LGKFN04,44483): +1 t_x(300435,171)LGKFN04,2528.o +1 t_x(301727,0),8567 +1 x(280212,2363)LGKFN04,17807.p
+  +1 x(307190,983)LGKFN04,20377.p +1 x(292111,726)LGKFN04,20420.p +1 x(298646,793)LGKFN04,20473.p +1 x(301074,563)LGKFN04,20500.p
+  +1 x(286743,1084)LGKFN04,21852.p +1 x(300146,1090)LGKFN04,21853.p +1 x(287904,1283)LGKFN04,21858.p +1 x(298471,7515)LGZAA04M,21870.p
+  +1 x(297546,1289)LGKFN04,21872.p +1 x(305283,1295)LGKFN04,21884.p +1 x(298588,1332)LGKFN04,21910.p +1 x(311447,1283)LGKFN04,21919.p
+  +1 x(287524,1403)LGKFN04,21966.p +1 x(263515,1505)LGKFN04,21986.p +1 x(301590,1542)LGKFN04,22016.p +1 x(294193,1762)LGKFN04,22038.p
+  +1 x(287817,1873)LGKFN04,22243.p +1 x(289716,1054)LGKFN04,22453.p <= +1
+ slot(LGKFN04,44567): +1 t_x(286743,1168)LGKFN04,878.o +1 x(300631,1915)LGKFN04,11043.p +1 x(301721,679)LGKFN04,11379.p
+  +1 x(292111,810)LGKFN04,11417.p +1 x(289716,1138)LGKFN04,11434.p +1 x(298646,877)LGKFN04,11458.p +1 x(300435,255)LGKFN04,11504.p
+  +1 x(301074,647)LGKFN04,11575.p +1 x(289397,347)LGKFN04,11583.p +1 x(307190,1067)LGKFN04,11863.p +1 x(300050,6500)GL4W04M,21846.p
+  <= +1
+ slot(LGKFN04,44651): +1 t_x(289716,1222)LGKFN04,1218.o +1 x(301727,68)LGKFN04,9874.p +1 x(307190,1151)LGKFN04,22950.p
+  +1 x(298646,961)LGKFN04,23004.p <= +1
+ slot(LGKFN04,44734): +1 t_x(301759,4015)LGKFN04,2653.o +1 x(301727,151)LGKFN04,11501.p +1 x(291312,437)LGKFN04,11742.p
+  +1 x(301843,1594)LGKFN04,18917.p +1 x(301074,814)LGKFN04,19056.p +1 x(289397,514)LGKFN04,19480.p +1 x(301721,846)LGKFN04,19526.p
+  +1 x(292111,977)LGKFN04,19601.p +1 x(280430,2312)LGKFN04,21875.p +1 x(307190,1234)LGKFN04,22440.p +1 x(298646,1044)LGKFN04,22468.p
+  <= +1
+ slot(LGKFN04,44818): +1 t_x(307190,1318)LGKFN04,3192.o +1 x(283042,78)LGKFN04,9834.p +1 x(280212,2698)LGKFN04,12636.p
+  +1 x(301074,898)LGKFN04,13092.p +1 x(301721,930)LGKFN04,13107.p +1 x(301727,235)LGKFN04,13188.p +1 x(292111,1061)LGKFN04,13215.p
+  +1 x(298646,1128)LGKFN04,13216.p +1 x(300435,506)LGKFN04,13226.p +1 x(289397,598)LGKFN04,13403.p +1 x(291312,521)LGKFN04,13457.p
+  +1 x(280430,2396)LGKFN04,23402.p <= +1
+ slot(LGKFN04,44902): +1 t_x(298646,1212)LGKFN04,2474.o +1 t_x(303992,0),8677 +1 x(283042,162)LGKFN04,17772.p
+  +1 x(301727,319)LGKFN04,18365.p +1 x(300435,590)LGKFN04,18542.p +1 x(301721,1014)LGKFN04,22441.p +1 x(292111,1145)LGKFN04,22467.p
+  +1 x(300050,6835)GL4W04M,22671.p <= +1
+ slot(LGKFN04,44986): +1 t_x(303929,2303)LGKFN04,2877.o +1 x(301843,1846)LGKFN04,10837.p +1 x(301727,403)LGKFN04,14774.p
+  +1 x(300435,674)LGKFN04,14801.p +1 x(289397,766)LGKFN04,15141.p +1 x(301074,1066)LGKFN04,15145.p +1 x(301721,1098)LGKFN04,15208.p
+  +1 x(292111,1229)LGKFN04,15492.p <= +1
+ slot(LGKFN04,45069): +1 t_x(292111,1312)LGKFN04,1512.o +1 t_x(304753,0),8714 +1 x(303992,69)LGKFN04,15338.p
+  +1 x(300435,757)LGKFN04,19017.p +1 x(279011,1624)LGKFN04,19205.p +1 x(301727,486)LGKFN04,19562.p <= +1
+ slot(LGKFN04,45153): +1 t_x(301721,1265)LGKFN04,2646.o +1 x(303992,153)LGKFN04,9738.p +1 x(279011,1708)LGKFN04,21284.p
+  +1 x(301074,1233)LGKFN04,21301.p +1 x(300435,803)YB3EH04M,21313.p +1 x(292111,1396)LGKFN04,21317.p +1 x(307190,1653)LGKFN04,21353.p
+  +1 x(298646,1463)LGKFN04,21500.p <= +1
+ slot(LGKFN04,45237): +1 t_x(301074,1317)LGKFN04,2582.o +1 x(283042,497)LGKFN04,11626.p +1 x(279011,1792)LGKFN04,11632.p
+  +1 x(303992,237)LGKFN04,11675.p +1 x(289397,1017)LGKFN04,20381.p +1 x(301721,1349)LGKFN04,20417.p +1 x(301727,654)LGKFN04,20722.p
+  +1 x(280430,2815)LGKFN04,22622.p <= +1
+ slot(LGKFN04,45320): +1 t_x(289397,1100)LGKFN04,1184.o +1 x(303992,320)LGKFN04,13280.p +1 x(301727,737)LGKFN04,21666.p
+  <= +1
+ slot(LGKFN04,45404): +1 t_x(301727,821)LGKFN04,2649.o +1 x(304753,60)LGKFN04,9800.p +1 x(303992,404)LGKFN04,18398.p
+  <= +1
+ slot(LGKFN04,45655): +1 t_x(303992,655)LGKFN04,2884.o +1 t_x(285123,0),7743 +1 x(304753,311)LGKFN04,12130.p
+  +1 x(280212,3535)LGKFN04,22326.p <= +1
+ slot(LGKFN04,45739): +1 t_x(279011,2210)LGKFN04,280.o +1 t_x(302310,0),8586 +1 x(304753,395)LGKFN04,13595.p
+  +1 x(285123,16)LGKFN04,13996.p +1 x(280212,3619)LGKFN04,21176.p +1 x(303992,739)LGKFN04,21637.p +1 x(300435,1403)$YB3EH04M,22477.p
+  <= +1
+ slot(LGKFN04,45823): +1 t_x(291312,1526)LGKFN04,1411.o +1 x(285123,100)LGKFN04,10073.p +1 x(304753,479)LGKFN04,15431.p
+  +1 x(300435,1511)LGKFN04,20515.p +1 x(303992,823)LGKFN04,20637.p +1 x(300631,3171)LGKFN04,21155.p +1 x(301843,2683)LGKFN04,22106.p
+  +1 x(279011,2356)LGZAA04M,23694.p <= +1
+ slot(LGKFN04,45990): +1 t_x(300631,3386)EG11G04M,2545.o +1 x(302310,150)LGKFN04,10168.p +1 x(285123,267)LGKFN04,15540.p
+  +1 x(304753,646)LGKFN04,18578.p +1 x(301843,2850)LGKFN04,22785.p +1 x(303992,990)LGKFN04,22850.p +1 x(300435,1678)LGKFN04,23007.p
+  <= +1
+ slot(LGKFN04,46074): +1 t_x(304753,730)LGKFN04,2955.o +1 x(302310,234)LGKFN04,12063.p +1 x(285123,351)LGKFN04,12191.p
+  +1 x(300631,3422)LGKFN04,22720.p +1 x(303992,1074)LGKFN04,23283.p <= +1
+ slot(LGKFN04,46158): +1 t_x(285123,435)LGKFN04,725.o +1 x(301843,3018)LGKFN04,12572.p +1 x(280430,3736)LGKFN04,13015.p
+  +1 x(302310,318)LGKFN04,13878.p +1 x(279011,2713)LGKFN04,23909.p <= +1
+ slot(LGKFN04,46241): +1 t_x(302310,401)LGKFN04,2698.o +1 t_x(302798,0),8612 +1 x(301721,2353)LGKFN04,15969.p
+  +1 x(301074,2321)LGKFN04,15973.p +1 x(301727,1658)LGKFN04,15982.p +1 x(307190,2741)LGKFN04,15992.p +1 x(300435,1929)LGKFN04,16017.p
+  +1 x(285123,518)LGKFN04,16245.p +1 x(304753,897)LGKFN04,16252.p +1 x(303992,1241)LGKFN04,16275.p +1 x(289397,2021)LGKFN04,16424.p
+  +1 x(292111,2484)LGKFN04,16563.p +1 x(298646,2551)LGKFN04,16702.p +1 x(279011,2796)LGKFN04,23258.p +1 x(301843,3101)LGKFN04,23332.p
+  <= +1
+ slot(LGKFN04,46325): +1 t_x(302798,0),2755.o +1 x(300631,3673)LGKFN04,16329.p +1 x(283042,1585)LGKFN04,19062.p
+  +1 x(302310,485)LGKFN04,20825.p +1 x(285123,602)LGKFN04,21672.p +1 x(279011,2880)LGKFN04,22768.p <= +1
+ slot(LGKFN04,46409): +1 t_x(283042,1669)LGKFN04,550.o +1 x(279011,2964)LGKFN04,12563.p +1 x(302310,569)LGKFN04,19209.p
+  +1 x(285123,686)LGKFN04,19241.p +1 x(304753,1065)LGKFN04,19280.p +1 x(303992,1409)LGKFN04,19350.p +1 x(301843,3269)LGKFN04,21490.p
+  <= +1
+ slot(LGKFN04,46493): +1 x(303550,14)LGKFN04,10214.p <= +1
+ slot(LGKFN04,46576): +1 x(302798,76)LGKFN04,19709.p <= +1
+ slot(LGKFN04,46660): +1 x(300631,3995)EG11G04M,18864.p <= +1
+ slot(LGKFN04,46744): +1 x(300631,4074)EG11G04M,20021.p <= +1
+ slot(LGKFN04,46827): +1 t_x(303128,0),2790.o +1 x(280212,4707)LGKFN04,14398.p <= +1
+ slot(LGKFN04,46911): +1 t_x(279930,2)LGKFN04,348.o +1 x(303128,51)LGKFN04,18986.p +1 x(280212,4791)LGKFN04,19005.p
+  +1 x(300631,4231)EG11G04M,21971.p <= +1
+ slot(LGKFN04,46995): +1 t_x(306920,56)LGKFN04,3158.o +1 x(282807,24)LGKFN04,10511.p +1 x(291312,2698)LGKFN04,14409.p
+  <= +1
+ slot(LGKFN04,47079): +1 t_x(282807,108)LGKFN04,527.o +1 x(306920,140)LGKFN04,16221.p +1 x(291312,2782)LGKFN04,22299.p
+  <= +1
+ slot(LGKFN04,47162): +1 t_x(290174,0),1270.o +1 x(291312,2865)LGKFN04,19245.p +1 x(282807,191)LGKFN04,19331.p
+  +1 x(306920,223)LGKFN04,19344.p <= +1
+ slot(LGKFN04,47246): +1 t_x(307482,0),3219.o +1 x(301843,4106)LGKFN04,14297.p +1 x(290174,26)LGKFN04,20314.p
+  +1 x(291312,2949)LGKFN04,20333.p +1 x(282807,275)LGKFN04,20514.p +1 x(306920,307)LGKFN04,20559.p <= +1
+ slot(LGKFN04,47330): +1 x(290174,110)LGKFN04,21260.p +1 x(291312,3033)LGKFN04,21267.p +1 x(282807,359)LGKFN04,21536.p
+  +1 x(306920,391)LGKFN04,21613.p <= +1
+ slot(LGKFN04,47413): +1 t_x(309887,0),3436.o +1 x(307482,21)LGKFN04,16524.p <= +1
+ slot(LGKFN04,47497): +1 t_x(303550,1018)LGKFN04,2838.o +1 t_x(290501,0),7966 +1 x(307482,105)LGKFN04,18249.p
+  <= +1
+ slot(LGKFN04,47581): +1 t_x(290501,0),1303.o +1 x(283042,2841)LGKFN04,14283.p <= +1
+ slot(LGKFN04,47665): <= +1
+ slot(LGKFN04,47748): +1 x(309887,4)LGKFN04,18179.p <= +1
+ slot(LGKFN04,47832): <= +1
+ slot(LGKFN04,47916): <= +1
+ slot(LGRPA04,61200): +1 t_x(303491,0),2830.o +1 t_x(309806,0),8931 <= +1
+ slot(LGRPA04,61560): +1 t_x(309806,299)LGRPA04,3433.o +1 x(303491,122)LGRPA04,9937.p <= +1
+ slot(LGRPA04,62280): +1 t_x(306054,463)LGRPA04,3081.o +1 x(297189,103)LGRPA04,9969.p <= +1
+ slot(LGRPA04,62640): +1 t_x(297189,463)LGRPA04,2294.o +1 x(281715,192)LGRPA04,9929.p <= +1
+ slot(LGRPA04,63000): +1 t_x(281715,552)LGRPA04,456.o +1 x(309508,1)LGRPA04,9749.p +1 x(297002,289)LGRPA04,9892.p
+  <= +1
+ slot(LGRPA04,63360): +1 t_x(297002,649)LGRPA04,2265.o +1 x(317357,333)LGRPA04,9626.p +1 x(309508,361)LGRPA04,13772.p
+  <= +1
+ slot(LGRPA04,63720): +1 t_x(309508,721)LGRPA04,3406.o +1 x(317357,693)LGRPA04,11364.p +1 x(297002,1009)LGRPA04,11511.p
+  +1 x(281715,1272)LGRPA04,11697.p +1 x(297189,1543)LGRPA04,12249.p <= +1
+ slot(LGRPA04,64080): +1 t_x(317357,1053)LGRPA04,3764.o +1 x(297216,358)LGRPA04,9877.p <= +1
+ slot(LGRPA04,64440): +1 t_x(297216,718)LGRPA04,2296.o +1 x(283495,258)LGRPA04,9906.p +1 x(306583,76)LGRPA04,9986.p
+  <= +1
+ slot(LGRPA04M,21600): +1 t_x(280174,0),366.o +1 t_x(287240,0),7824 <= +1
+ slot(LGRPA04M,21960): +1 t_x(287240,285)LGRPA04M,941.o <= +1
+ slot(LGRPA04M,22320): +1 t_x(279962,0),350.o <= +1
+ slot(LGRPA04M,22680): <= +1
+ slot(LGRPA04M,23040): +1 t_x(288483,159)LGRPA04M,1082.o +1 x(297224,96)LGRPA04M,9976.p <= +1
+ slot(LGRPA04M,23400): +1 t_x(297224,456)LGRPA04M,2299.o <= +1
+ slot(LGRPA04M,23760): +1 t_x(285590,76)LGRPA04M,770.o +1 x(292211,16)LGRPA04M,10031.p <= +1
+ slot(LGRPA04M,24120): +1 t_x(292211,376)LGRPA04M,1525.o <= +1
+ slot(LGRPA04M,24480): <= +1
+ slot(LGRPA04M,24840): +1 t_x(285368,207)LGRPA04M,746.o +1 x(288849,107)LGRPA04M,9703.p +1 x(281534,135)LGRPA04M,9955.p
+  <= +1
+ slot(LGRPA04M,25200): +1 t_x(281534,495)LGRPA04M,449.o +1 x(288849,467)LGRPA04M,11320.p +1 x(285368,567)LGRPA04M,11510.p
+  <= +1
+ slot(LGRPA04M,25560): +1 t_x(288849,827)LGRPA04M,1117.o +1 x(284925,283)LGRPA04M,9636.p +1 x(281148,299)LGRPA04M,9887.p
+  <= +1
+ slot(LGRPA04M,25920): +1 t_x(281148,659)LGRPA04M,424.o +1 x(279687,46)LGRPA04M,9727.p +1 x(284925,643)LGRPA04M,13574.p
+  <= +1
+ slot(LGRPA04M,26280): +1 t_x(284925,1003)LGRPA04M,715.o +1 x(279687,406)LGRPA04M,11766.p <= +1
+ slot(LGRPA04M,26640): +1 t_x(279687,766)LGRPA04M,325.o <= +1
+ slot(LGRPA04M,27000): +1 t_x(289376,99)LGRPA04M,1182.o +1 x(290539,30)LGRPA04M,10020.p <= +1
+ slot(LGRPA04M,27360): +1 t_x(290539,390)LGRPA04M,1309.o +1 x(285076,98)LGRPA04M,9974.p <= +1
+ slot(LGRPA04M,27720): +1 t_x(285076,458)LGRPA04M,722.o +1 x(282158,65)LGRPA04M,9992.p <= +1
+ slot(LGRPA04M,28080): +1 t_x(282158,425)LGRPA04M,489.o +1 x(290208,144)LGRPA04M,9951.p <= +1
+ slot(LGRPA04M,28440): +1 t_x(290208,504)LGRPA04M,1271.o +1 x(292154,51)LGRPA04M,10001.p <= +1
+ slot(LGSRA04,23400): <= +1
+ slot(LGSRA04,24615): <= +1
+ slot(LGSRA04,25830): +1 t_x(275135,58)LGSRA04,162.o <= +1
+ slot(LGSRA04,27046): +1 t_x(281372,1155)LGSRA04,441.o +1 x(282665,230)LGSRA04,9479.p <= +1
+ slot(LGSRA04,28261): +1 t_x(282665,1445)LGSRA04,518.o +1 x(281776,77)LGSRA04,9145.p +1 x(282964,6)LGSRA04,9161.p
+  <= +1
+ slot(LGSRA04,29476): +1 t_x(292666,281)LGSRA04,1585.o +1 t_x(281776,1292)LGSRA04,7637 <= +1
+ slot(LGSRA04,30692): +1 t_x(281776,2508)LGSRA04,461.o +1 t_x(282964,2437)LGSRA04,7665 +1 x(292666,1689)YBOLN04M,16336.p
+  +1 x(292666,1719)YB5KL04E,17781.p +1 x(292666,1497)LGSRA04,19045.p +1 x(292666,1778)YB5KL04E,20143.p
+  +1 x(292666,1870)YBOLN04M,22290.p +1 x(292666,1419)YBOLN04M,23189.p +1 x(292666,1825)YBOLN04M,23654.p
+  <= +1
+ slot(LGSRA04,31907): +1 t_x(282964,3652)LGSRA04,544.o +1 x(292666,2656)YB5KL04E,9244.p +1 x(288989,1130)RMZU04E,9380.p
+  +1 x(292666,2712)LGSRA04,11149.p +1 x(288989,1213)RMZU04E,11343.p +1 x(292666,2773)YB5KL04E,12929.p
+  +1 x(288989,1548)RMZU04E,13158.p +1 x(292666,2998)YBOLN04M,14687.p +1 x(288989,1632)RMZU04E,14924.p
+  +1 x(281776,3723)LGSRA04,23853.p <= +1
+ slot(LGSRA04,33123): +1 t_x(288989,2441)LGSRA04,1134.o +1 x(288989,2427)$RMZSI04M,17950.p +1 x(288989,2341)RMZSI04M,19668.p
+  +1 x(292666,3810)YBOLN04M,21223.p +1 x(292666,3855)YBOLN04M,22684.p <= +1
+ slot(LGSRA04,34338): +1 t_x(290928,696)LGSRA04,1355.o +1 x(279261,255)LGSRA04,9475.p <= +1
+ slot(LGSRA04,35553): +1 t_x(279261,1470)LGSRA04,292.o +1 x(296137,1158)LGSRA04,9216.p +1 x(279887,716)LGSRA04,9261.p
+  <= +1
+ slot(LGSRA04,36769): +1 t_x(296137,2374)LGSRA04,2132.o +1 t_x(279887,1932)LGSRA04,7602 <= +1
+ slot(LGSRA04,37984): +1 t_x(279887,3147)LGSRA04,343.o +1 x(297382,47)YB3EH04E,9376.p +1 x(296895,703)YB3EH04E,9430.p
+  +1 x(297382,97)YB3EH04E,11308.p +1 x(296895,753)YB3EH04E,11317.p <= +1
+ slot(LGSRA04,39200): +1 t_x(296895,1953)YB3EH04E,2245.o +1 x(297382,1297)YB3EH04E,13234.p +1 x(297382,1347)YB3EH04E,14983.p
+  +1 x(297382,1197)YB3EH04E,16547.p +1 x(297382,947)YB3EH04E,18189.p +1 x(296895,1903)YB3EH04E,18484.p
+  +1 x(279887,4363)LGSRA04,19512.p +1 x(297382,997)YB3EH04E,19793.p +1 x(297382,1122)LGSRA04,20667.p +1 x(297382,1047)YB3EH04E,21638.p
+  +1 x(297382,1247)YB3EH04E,22470.p <= +1
+ slot(LGSRA04,40415): +1 t_x(297382,2122)LGSRA04,2324.o <= +1
+ slot(LGSRA04,41630): <= +1
+ slot(LGSRA04,42846): +1 t_x(277829,0),228.o <= +1
+ slot(LGSRA04,44061): +1 t_x(300396,766)LGSRA04,2520.o +1 x(298266,1078)LGKFN04,9185.p +1 x(298266,660)LGKFN04,11015.p
+  +1 x(298266,911)LGKFN04,12610.p +1 x(298266,994)LGKFN04,14381.p <= +1
+ slot(LGSRA04,45276): +1 t_x(281511,586)LGSRA04,447.o +1 x(280212,19)LGKFN04,9125.p +1 x(298266,2083)LGKFN04,17907.p
+  +1 x(298266,1999)LGKFN04,19360.p +1 x(298266,1915)LGKFN04,21426.p <= +1
+ slot(LGSRA04,46492): +1 t_x(298266,3004)LGKFN04,2424.o +1 x(280212,1275)LGKFN04,10858.p +1 x(281511,1802)LGSRA04,10881.p
+  +1 x(280212,1526)LGKFN04,15946.p +1 x(298266,3506)LGKFN04,16047.p +1 x(280212,1343)LGSRA04,20016.p +1 x(298266,3339)LGKFN04,20079.p
+  +1 x(280212,1610)LGKFN04,22961.p +1 x(298266,3087)LGKFN04,23181.p +1 x(298266,3171)LGKFN04,23582.p <= +1
+ slot(LGSRA04,47707): +1 t_x(292186,551)YB3EH04M,1520.o +1 t_x(290680,0),7979 +1 x(291312,437)LGKFN04,11742.p
+  +1 x(280212,2698)LGKFN04,12636.p +1 x(281511,3017)LGSRA04,13103.p +1 x(291312,521)LGKFN04,13457.p +1 x(292186,751)YB3EH04M,14036.p
+  +1 x(280212,2363)LGKFN04,17807.p <= +1
+ slot(LGSRA04,48923): +1 t_x(291312,1526)LGKFN04,1411.o +1 x(290680,1099)LGSRA04,9665.p +1 x(292186,1898)LGSRA04,9909.p
+  +1 x(280212,3619)LGKFN04,21176.p +1 x(280212,3535)LGKFN04,22326.p <= +1
+ slot(LGSRA04,50138): +1 t_x(290680,2314)LGSRA04,1330.o +1 x(280212,4707)LGKFN04,14398.p +1 x(291312,2698)LGKFN04,14409.p
+  +1 x(292186,3113)LGSRA04,14448.p +1 x(280212,4791)LGKFN04,19005.p +1 x(291312,2865)LGKFN04,19245.p +1 x(291312,2949)LGKFN04,20333.p
+  +1 x(291312,3033)LGKFN04,21267.p +1 x(291312,2782)LGKFN04,22299.p <= +1
+ slot(LGSRA04,51353): +1 t_x(287081,865)LGSRA04,918.o +1 x(291312,4250)LGSRA04,15880.p +1 x(290680,3529)LGSRA04,15925.p
+  +1 x(292186,4328)LGSRA04,16206.p <= +1
+ slot(LGSRA04,52569): +1 t_x(280212,7420)LGSRA04,369.o +1 x(287081,2081)LGSRA04,17522.p +1 x(290680,4745)LGSRA04,17597.p
+  +1 x(291312,5466)LGSRA04,17764.p <= +1
+ slot(LGSRA04,53784): +1 t_x(280667,402)LGSRA04,398.o +1 x(293857,272)LGSRA04,9716.p <= +1
+ slot(LGSRA04,55000): +1 t_x(293857,1488)LGSRA04,1752.o <= +1
+ slot(LGSRA04,56215): <= +1
+ slot(LGSRA04,57430): <= +1
+ slot(LGSRA04,58646): <= +1
+ slot(LGSRA04,59861): +1 t_x(292507,306)LGSRA04,1568.o <= +1
+ slot(LGSRA04,61076): +1 t_x(300671,276)YB3EH04A,2548.o +1 t_x(283943,488)LGSRA04,7693 +1 x(300671,230)YB3EH04A,10716.p
+  <= +1
+ slot(LGSRA04,62292): +1 t_x(283943,1704)LGSRA04,631.o +1 t_x(307740,756)LGSRA04,8837 <= +1
+ slot(LGSRA04,63507): +1 t_x(307740,1971)LGSRA04,3242.o +1 t_x(297616,810)LGSRA04,8426 <= +1
+ slot(LGSRA04,64723): +1 t_x(297616,2026)LGSRA04,2353.o +1 t_x(309283,939)LGSRA04,8906 <= +1
+ slot(LGSRA04,65938): +1 t_x(309283,2154)LGSRA04,3379.o <= +1
+ slot(LGSRA04,67153): <= +1
+ slot(LGSRA04,68369): +1 t_x(281253,523)LGSRA04,429.o +1 x(312231,207)YB3EH04A,9260.p +1 x(312231,253)YB3EH04A,11599.p
+  +1 x(312231,346)YB3EH04A,13676.p <= +1
+ slot(LGSRA04,69584): +1 t_x(312231,1564)LGSRA04,3614.o +1 t_x(291645,320)LGSRA04,8043 <= +1
+ slot(LGZAA04M,15600): +1 t_x(277602,0),223.o <= +1
+ slot(LGZAA04M,16800): +1 t_x(273599,0),146.o <= +1
+ slot(LGZAA04M,18000): <= +1
+ slot(LGZAA04M,19200): +1 t_x(294101,186)LGZAA04M,1790.o +1 x(273572,93)LGZAA04M,9514.p <= +1
+ slot(LGZAA04M,20400): +1 t_x(273572,1293)LGZAA04M,145.o +1 x(283444,625)LGZAA04M,9426.p <= +1
+ slot(LGZAA04M,21600): +1 t_x(283444,1825)LGZAA04M,587.o <= +1
+ slot(LGZAA04M,22800): <= +1
+ slot(LGZAA04M,24000): +1 t_x(280411,0),384.o <= +1
+ slot(LGZAA04M,25200): +1 t_x(290093,0),1263.o <= +1
+ slot(LGZAA04M,26400): +1 t_x(275027,184)LGZAA04M,161.o <= +1
+ slot(LGZAA04M,27600): +1 t_x(276588,1025)LGZAA04M,181.o +1 x(283561,855)LGZAA04M,9576.p <= +1
+ slot(LGZAA04M,28800): +1 t_x(283561,2055)LGZAA04M,600.o +1 x(289472,99)LGZAA04M,9170.p +1 x(289194,0),9532.p
+  +1 x(287700,1046)LGZAA04M,9552.p <= +1
+ slot(LGZAA04M,30000): +1 t_x(287700,2246)LGZAA04M,990.o +1 x(287749,1154)LGZAA04M,9659.p +1 x(289472,1299)LGZAA04M,10789.p
+  +1 x(283561,3255)LGZAA04M,10790.p +1 x(276588,3425)LGZAA04M,10791.p <= +1
+ slot(LGZAA04M,31200): +1 t_x(287749,2354)LGZAA04M,996.o +1 x(289194,1507)RMZU04E,11613.p +1 x(289472,2364)KWUR404E,12432.p
+  +1 x(287700,3446)LGZAA04M,12434.p +1 x(283561,4455)LGZAA04M,12440.p +1 x(276588,4625)LGZAA04M,12446.p
+  +1 x(289194,1590)RMZU04E,13570.p +1 x(289472,2433)KWUR404E,19522.p +1 x(289472,2499)LGZAA04M,21622.p
+  <= +1
+ slot(LGZAA04M,32400): +1 t_x(289194,2643)LGZAA04M,1157.o +1 x(289472,3194)KWUR404E,14075.p +1 x(287749,3554)LGZAA04M,14079.p
+  +1 x(287700,4646)LGZAA04M,14116.p +1 x(283561,5655)LGZAA04M,14134.p +1 x(276588,5825)LGZAA04M,14154.p
+  +1 x(289472,3333)KWUR404E,18018.p +1 x(289194,2846)RMZU04E,19644.p +1 x(289194,2762)RMZU04E,20647.p
+  +1 x(289472,3264)KWUR404E,20718.p <= +1
+ slot(LGZAA04M,33600): +1 t_x(289472,4299)LGZAA04M,1193.o +1 x(296896,134)LGZAA04M,9272.p +1 x(296936,632)LGZAA04M,9764.p
+  +1 x(287700,5846)LGZAA04M,16639.p +1 x(287749,4754)LGZAA04M,17954.p <= +1
+ slot(LGZAA04M,34800): +1 t_x(296936,1832)LGZAA04M,2253.o +1 x(298574,3)YB3EH04E,9115.p +1 x(296896,1334)LGZAA04M,10796.p
+  +1 x(298574,103)YB3EH04E,10823.p <= +1
+ slot(LGZAA04M,37200): +1 t_x(296896,3734)LGZAA04M,2246.o +1 x(283544,139)LGZAA04M,10051.p +1 x(298574,1753)YB3EH04E,16129.p
+  <= +1
+ slot(LGZAA04M,38400): +1 t_x(283544,1339)LGZAA04M,596.o +1 x(298471,258)LGKFN04,9131.p +1 x(285241,417)LGKFN04,9194.p
+  +1 x(298574,3703)YB3EH04E,17581.p +1 x(296896,4934)LGZAA04M,17913.p +1 x(298574,3753)YB3EH04E,19157.p
+  +1 x(298574,3803)YB3EH04E,20317.p +1 x(298574,3853)YB3EH04E,21277.p +1 x(298574,3891)LGKFN04,22070.p
+  +1 x(298574,3953)YB3EH04E,22708.p +1 x(298574,3053)YB3EH04E,23286.p +1 x(285241,502)LGKFN04,23639.p
+  <= +1
+ slot(LGZAA04M,40800): +1 t_x(300050,874)LGKFN04,2488.o +1 x(298471,2143)LGKFN04,10803.p +1 x(283544,3215)LGKFN04,10807.p
+  +1 x(285241,2388)LGKFN04,10867.p +1 x(285241,2474)LGKFN04,23242.p +1 x(285241,2645)LGKFN04,23896.p <= +1
+ slot(LGZAA04M,42000): +1 t_x(285241,3588)LGKFN04,737.o +1 x(283544,5352)LGKFN04,12549.p +1 x(298574,7587)KSLN04M,12587.p
+  +1 x(296896,8951)LGKFN04,12682.p +1 x(296936,9431)LGKFN04,12763.p +1 x(300050,3094)LGKFN04,14218.p +1 x(298471,4192)LGKFN04,14223.p
+  +1 x(283544,4929)LGKFN04,14358.p +1 x(285241,3845)LGKFN04,14359.p +1 x(298574,7125)KSLN04M,14417.p +1 x(296896,8528)LGKFN04,14834.p
+  +1 x(289194,12843)LGZAA04M,15889.p +1 x(287749,13154)LGZAA04M,15947.p +1 x(289472,13299)LGZAA04M,16240.p
+  +1 x(285241,4686)LGKFN04,22663.p +1 x(285241,4158)LGZAA04M,23999.p +1 x(285241,4603)LGKFN04,24102.p
+  +1 x(285241,4519)LGKFN04,24140.p <= +1
+ slot(LGZAA04M,43200): +1 t_x(280430,0),386.o +1 x(300050,3811)LGZAA04M,12495.p +1 x(298471,4946)LGKFN04,12500.p
+  +1 x(285241,5105)LGKFN04,12602.p +1 x(283544,6356)LGKFN04,16340.p +1 x(300050,4156)GL4W04M,17556.p +1 x(298471,5281)LGKFN04,17621.p
+  +1 x(285241,5440)LGKFN04,17660.p +1 x(283544,6524)LGKFN04,18485.p +1 x(285241,5356)LGKFN04,18979.p +1 x(300050,4072)GL4W04M,18991.p
+  +1 x(298471,5113)LGKFN04,21083.p +1 x(300050,3988)GL4W04M,21085.p +1 x(285241,5272)LGKFN04,21117.p +1 x(285241,5858)LGKFN04,21938.p
+  +1 x(298471,5616)LGKFN04,23830.p +1 x(298471,5699)LGKFN04,24097.p <= +1
+ slot(LGZAA04M,44400): +1 t_x(298574,8972)KSLN04M,2463.o +1 x(280430,52)LGKFN04,11159.p +1 x(279011,285)LGKFN04,14286.p
+  +1 x(280430,633)LGZAA04M,14505.p +1 x(300050,5579)GL4W04M,15877.p +1 x(298471,6704)LGKFN04,15917.p +1 x(285241,6863)LGKFN04,15920.p
+  +1 x(280430,1224)LGKFN04,15942.p +1 x(279011,201)LGKFN04,15959.p +1 x(298471,6871)LGKFN04,19277.p +1 x(300050,5412)GL4W04M,19984.p
+  +1 x(280430,1057)LGKFN04,20009.p +1 x(298471,6537)LGKFN04,20036.p +1 x(285241,6696)LGKFN04,20089.p +1 x(279011,536)LGKFN04,20157.p
+  +1 x(301843,339)LGKFN04,20375.p +1 x(298471,5867)LGKFN04,22646.p +1 x(298471,6285)LGKFN04,23152.p +1 x(298471,6369)LGKFN04,23522.p
+  +1 x(300050,5244)GL4W04M,23525.p +1 x(300050,5328)GL4W04M,23831.p +1 x(300050,4993)GL4W04M,24012.p +1 x(298471,5783)LGKFN04,24018.p
+  +1 x(300050,5160)GL4W04M,24094.p <= +1
+ slot(LGZAA04M,45600): +1 t_x(298471,7290)LGKFN04,2447.o +1 x(301843,1008)LGKFN04,9118.p +1 x(279011,703)LGKFN04,9438.p
+  +1 x(283042,78)LGKFN04,9834.p +1 x(301843,1176)LGKFN04,17646.p +1 x(283042,162)LGKFN04,17772.p +1 x(279011,871)LGKFN04,17831.p
+  +1 x(280430,1894)LGKFN04,17958.p +1 x(280430,1391)LGKFN04,18916.p +1 x(301843,1594)LGKFN04,18917.p +1 x(279011,1624)LGKFN04,19205.p
+  +1 x(280430,1810)LGKFN04,21105.p +1 x(279011,1708)LGKFN04,21284.p +1 x(300050,6500)GL4W04M,21846.p +1 x(298471,7515)LGZAA04M,21870.p
+  +1 x(280430,2312)LGKFN04,21875.p +1 x(300050,5663)GL4W04M,23139.p +1 x(280430,2396)LGKFN04,23402.p <= +1
+ slot(LGZAA04M,46800): +1 t_x(279011,2210)LGKFN04,280.o +1 x(301843,1846)LGKFN04,10837.p +1 x(283042,497)LGKFN04,11626.p
+  +1 x(279011,1792)LGKFN04,11632.p +1 x(283042,1585)LGKFN04,19062.p +1 x(301843,2683)LGKFN04,22106.p +1 x(280430,2815)LGKFN04,22622.p
+  +1 x(300050,6835)GL4W04M,22671.p +1 x(279011,2880)LGKFN04,22768.p +1 x(301843,2850)LGKFN04,22785.p +1 x(279011,2796)LGKFN04,23258.p
+  +1 x(279011,2356)LGZAA04M,23694.p +1 x(279011,2713)LGKFN04,23909.p <= +1
+ slot(LGZAA04M,48000): +1 t_x(283042,1669)LGKFN04,550.o +1 x(303550,14)LGKFN04,10214.p +1 x(279011,2964)LGKFN04,12563.p
+  +1 x(301843,3018)LGKFN04,12572.p +1 x(280430,3736)LGKFN04,13015.p +1 x(301843,3269)LGKFN04,21490.p +1 x(301843,3101)LGKFN04,23332.p
+  <= +1
+ slot(LGZAA04M,49200): +1 t_x(303550,1018)LGKFN04,2838.o +1 x(283042,2841)LGKFN04,14283.p +1 x(301843,4106)LGKFN04,14297.p
+  <= +1
+ slot(LGZAA04M,50400): +1 t_x(303717,35)LGZAA04M,2857.o +1 x(303550,2806)LGZAA04M,15870.p +1 x(301843,5890)LGZAA04M,15882.p
+  +1 x(283042,4610)LGZAA04M,15909.p <= +1
+ slot(LGZAA04M,51600): +1 t_x(301843,6490)LGZAA04M,2660.o +1 t_x(291918,1078)LGZAA04M,8055 +1 x(303717,1235)LGZAA04M,17611.p
+  +1 x(303550,4006)LGZAA04M,17805.p <= +1
+ slot(LGZAA04M,52800): +1 t_x(291918,2278)LGZAA04M,1488.o +1 t_x(303959,2115)LGZAA04M,8674 +1 x(303717,2435)LGZAA04M,19275.p
+  <= +1
+ slot(LGZAA04M,54000): +1 t_x(303959,3315)LGZAA04M,2880.o +1 t_x(303534,3213)LGZAA04M,8653 <= +1
+ slot(LGZAA04M,54933): +1 t_x(303534,4146)LGZAA04M,2837.o +1 t_x(283037,2662)LGZAA04M,7667 <= +1
+ slot(LGZAA04M,55866): +1 t_x(283037,3595)LGZAA04M,549.o +1 x(304880,108)LGZAA04M,9869.p <= +1
+ slot(LGZAA04M,56800): +1 t_x(304880,1042)LGZAA04M,2972.o <= +1
+ slot(LGZAA04M,57733): +1 t_x(309347,0),3389.o <= +1
+ slot(LGZAA04M,58666): <= +1
+ slot(LGZAA04M,59600): +1 t_x(309127,309)LGZAA04M,3362.o +1 x(282129,223)LGZAA04M,9135.p +1 x(308619,112)LGZAA04M,9141.p
+  +1 x(307105,31)LGZAA04M,9149.p <= +1
+ slot(LGZAA04M,60533): +1 t_x(282129,1156)LGZAA04M,488.o +1 t_x(308619,1045)LGZAA04M,8882 +1 x(289076,17)LGZAA04M,21294.p
+  <= +1
+ slot(LGZAA04M,61466): +1 t_x(308619,1978)LGZAA04M,3326.o +1 t_x(307105,1897)LGZAA04M,8812 +1 x(289076,950)LGZAA04M,17675.p
+  <= +1
+ slot(LGZAA04M,62400): +1 t_x(307105,2831)LGZAA04M,3178.o +1 t_x(307992,1502)LGZAA04M,8852 +1 x(289076,1826)RMZU04,12873.p
+  +1 x(289076,1884)LGZAA04M,14712.p +1 x(289076,2079)RMZU04,16213.p +1 x(308619,2912)LGZAA04M,18984.p
+  <= +1
+ slot(LGZAA04M,63333): +1 t_x(307992,2435)LGZAA04M,3271.o +1 t_x(304362,1553)LGZAA04M,8694 +1 x(289076,2502)RMZU04,9378.p
+  +1 x(307105,3764)LGZAA04M,15109.p +1 x(308619,3845)LGZAA04M,20132.p <= +1
+ slot(LGZAA04M,64266): +1 t_x(304362,2486)LGZAA04M,2916.o +1 t_x(309465,0),8917 +1 x(307992,3368)LGZAA04M,11211.p
+  +1 x(307105,4697)LGZAA04M,11564.p <= +1
+ slot(LGZAA04M,65200): +1 t_x(289076,4364)RMZU04,1143.o +1 x(309465,706)LGZAA04M,9500.p +1 x(304362,3420)LGZAA04M,10745.p
+  <= +1
+ slot(LGZAA04M,66133): +1 t_x(309465,1639)LGZAA04M,3401.o <= +1
+ slot(LGZAA04M,67066): <= +1
+ slot(LGZAA04M,68000): <= +1
+ slot(LGZAA04M,68933): <= +1
+ slot(LGZAA04M,69866): +1 t_x(292466,124)LGZAA04M,1563.o <= +1
+ slot(LLBGA04L,82500): +1 t_x(304351,1205)LLBGA04L,2912.o +1 x(317603,646)LLBGA04L,9631.p +1 x(316061,81)LLBGA04L,9646.p
+  +1 x(318473,895)LLBGA04L,9765.p +1 x(312009,996)LLBGA04L,10030.p <= +1
+ slot(LLBGA04L,82707): +1 t_x(312009,1203)LLBGA04L,3600.o +1 x(316618,13)LLBGA04L,9584.p +1 x(305601,31)LLBGA04L,9671.p
+  +1 x(318473,1102)LLBGA04L,15180.p +1 x(317603,853)LLBGA04L,15206.p +1 x(304351,1412)LLBGA04L,15235.p
+  +1 x(316061,288)LLBGA04L,15590.p <= +1
+ slot(LLBGA04L,82915): +1 t_x(318473,1310)LLBGA04L,3785.o +1 x(316618,221)LLBGA04L,11360.p +1 x(312009,1411)LLBGA04L,11454.p
+  +1 x(316061,496)LLBGA04L,11464.p +1 x(304351,1620)LLBGA04L,11505.p +1 x(305601,239)LLBGA04L,11634.p
+  +1 x(317603,1061)LLBGA04L,11876.p <= +1
+ slot(LLBGA04L,83123): +1 t_x(317603,1269)LLBGA04L,3769.o +1 x(305601,447)LLBGA04L,13105.p +1 x(316618,429)LLBGA04L,13130.p
+  +1 x(316061,704)LLBGA04L,13149.p +1 x(318473,1518)LLBGA04L,13179.p +1 x(304351,1828)LLBGA04L,13267.p
+  +1 x(312009,1619)LLBGA04L,13312.p <= +1
+ slot(LLBGA04L,83330): +1 t_x(316061,911)LLBGA04L,3735.o +1 x(315692,0),9819.p +1 x(316618,636)LLBGA04L,15262.p
+  +1 x(305601,654)LLBGA04L,15324.p <= +1
+ slot(LLBGA04L,83538): +1 t_x(305601,862)LLBGA04L,3029.o +1 x(315692,208)LLBGA04L,11765.p +1 x(316618,844)LLBGA04L,16931.p
+  +1 x(316061,1119)LLBGA04L,17123.p <= +1
+ slot(LLBGA04L,83746): +1 t_x(316618,1052)LLBGA04L,3749.o +1 x(317067,146)LLBGA04L,9888.p +1 x(313590,6)LLBGA04L,9891.p
+  +1 x(315692,416)LLBGA04L,13799.p <= +1
+ slot(LLBGA04L,83953): +1 t_x(315692,623)LLBGA04L,3727.o +1 x(313590,117)KWUR1C04,11794.p +1 x(317067,353)LLBGA04L,11803.p
+  <= +1
+ slot(LLBGA04L,84161): +1 t_x(317067,561)LLBGA04L,3757.o +1 x(304882,70)LLBGA04L,10401.p +1 x(315692,831)LLBGA04L,23740.p
+  +1 x(316618,1467)LLBGA04L,23749.p +1 x(305601,1485)LLBGA04L,23767.p +1 x(316061,1742)LLBGA04L,23809.p
+  <= +1
+ slot(LLBGA04L,84369): +1 t_x(304882,278)LLBGA04L,2973.o +1 x(313590,534)KWUR1C04,13974.p +1 x(313590,603)KWUR1C04,23841.p
+  +1 x(317067,769)LLBGA04L,23952.p +1 x(315692,1039)LLBGA04L,23961.p +1 x(316618,1675)LLBGA04L,24033.p
+  <= +1
+ slot(LLBGA04L,84576): +1 t_x(313590,325)KWUR1C04,3677.o +1 x(304882,485)LLBGA04L,21869.p +1 x(313590,742)KWUR1C04,21885.p
+  +1 x(317067,976)LLBGA04L,21950.p +1 x(315692,1246)LLBGA04L,21981.p +1 x(316618,1882)LLBGA04L,22004.p
+  +1 x(305601,1900)LLBGA04L,22063.p +1 x(316061,2157)LLBGA04L,22154.p +1 x(317603,2722)LLBGA04L,22219.p
+  <= +1
+ slot(LLBGA04L,84784): <= +1
+ slot(LLBGA04L,84992): <= +1
+ slot(LOVN1504,62400): +1 t_x(304690,61)LOVN1504,2948.o +1 t_x(302970,0),8618 <= +1
+ slot(LOVN1504,62471): +1 t_x(302970,0),2777.o +1 t_x(298306,0),8462 +1 x(296772,54)LOVN1504,11013.p +1 x(304690,61)LOVN1504,19400.p
+  <= +1
+ slot(LOVN1504,62614): +1 t_x(298306,39)LOVN1504,2427.o +1 t_x(292091,0),8058 +1 x(302033,100)LOVN1504,11698.p
+  +1 x(302970,57)LOVN1504,18311.p <= +1
+ slot(LOVN1504,62685): +1 t_x(296772,0),2226.o +1 t_x(297145,24)LOVN1504,8395 +1 x(292091,38)LOVN1504,9674.p
+  +1 x(298306,110)LOVN1504,9696.p +1 x(302970,128)LOVN1504,9739.p +1 x(302033,171)LOVN1504,9878.p +1 x(304690,275)LOVN1504,9970.p
+  <= +1
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+  +1 x(298306,253)LOVN1504,19755.p <= +1
+ slot(LOVN1504,62900): +1 t_x(297145,239)LOVN1504,2287.o +1 t_x(300256,177)LOVN1504,8500 +1 x(309473,213)LOVN1504,9695.p
+  +1 x(298306,325)LOVN1504,18381.p +1 x(292091,253)LOVN1504,18423.p <= +1
+ slot(LOVN1504,63042): +1 t_x(309473,355)LOVN1504,3402.o +1 t_x(294442,152)LOVN1504,8188 +1 x(300256,319)LOVN1504,11005.p
+  +1 x(297145,381)LOVN1504,20838.p <= +1
+ slot(LOVN1504,63114): +1 t_x(300256,391)LOVN1504,2509.o +1 t_x(302096,0),8578 +1 x(263593,179)LOVN1504,9099.p
+  +1 x(294442,224)LOVN1504,9694.p +1 x(297145,453)LOVN1504,18482.p +1 x(309473,427)LOVN1504,19780.p <= +1
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+  +1 x(292091,538)LOVN1504,14913.p +1 x(298306,610)LOVN1504,14964.p +1 x(302970,628)LOVN1504,15075.p +1 x(302033,671)LOVN1504,15129.p
+  +1 x(296772,768)LOVN1504,15380.p +1 x(309473,498)LOVN1504,18537.p +1 x(300256,462)LOVN1504,18566.p +1 x(304690,775)LOVN1504,18574.p
+  <= +1
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+  +1 x(297145,596)LOVN1504,16644.p +1 x(309473,570)LOVN1504,16660.p +1 x(300256,534)LOVN1504,16673.p +1 x(294442,367)LOVN1504,16683.p
+  +1 x(292091,610)LOVN1504,16715.p +1 x(298306,682)LOVN1504,16716.p +1 x(304690,847)LOVN1504,16738.p +1 x(302970,700)LOVN1504,16797.p
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+  +1 x(309473,641)LOVN1504,13010.p +1 x(297145,667)LOVN1504,13023.p +1 x(292091,681)LOVN1504,13054.p +1 x(298306,753)LOVN1504,13088.p
+  +1 x(302970,771)LOVN1504,13176.p +1 x(302096,110)LOVN1504,13326.p +1 x(296772,911)LOVN1504,13380.p +1 x(294442,438)LOVN1504,13408.p
+  +1 x(304895,6)LOVN1504,18572.p +1 x(263593,393)LOVN1504,23998.p <= +1
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+  +1 x(302096,182)LOVN1504,11219.p <= +1
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+  <= +1
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+  +1 x(309473,855)LOVN1504,14846.p +1 x(297145,881)LOVN1504,14851.p +1 x(304690,1132)LOVN1504,14952.p
+  +1 x(311351,61)LOVN1504,15048.p +1 x(303790,58)LOVN1504,15057.p +1 x(306718,210)LOVN1504,15079.p +1 x(304895,220)LOVN1504,15097.p
+  +1 x(302096,324)LOVN1504,15168.p +1 x(294442,652)LOVN1504,15404.p <= +1
+ slot(LOVN1504,63614): +1 t_x(311351,133)LOVN1504,3559.o +1 t_x(310512,17)LOVN1504,8952 +1 x(307679,136)LOVN1504,10788.p
+  +1 x(298297,140)LOVN1504,12186.p <= +1
+ slot(LOVN1504,63685): +1 t_x(303790,201)LOVN1504,2864.o +1 t_x(306922,40)LOVN1504,8803 +1 x(307679,207)LOVN1504,9100.p
+  +1 x(311351,204)LOVN1504,9734.p +1 x(284183,193)LOVN1504,19730.p <= +1
+ slot(LOVN1504,63757): +1 t_x(284183,265)LOVN1504,654.o +1 t_x(297904,105)LOVN1504,8440 +1 x(310512,160)LOVN1504,16641.p
+  +1 x(306922,112)LOVN1504,16666.p +1 x(303790,273)LOVN1504,16684.p +1 x(311351,276)LOVN1504,16695.p +1 x(298297,283)LOVN1504,16743.p
+  +1 x(306718,425)LOVN1504,16848.p +1 x(304895,435)LOVN1504,16933.p <= +1
+ slot(LOVN1504,63828): +1 t_x(309953,41)LOVN1504,3443.o +1 t_x(303829,0),8667 +1 x(310512,231)LOVN1504,9640.p
+  +1 x(297904,176)LOVN1504,10245.p +1 x(284183,336)LOVN1504,10335.p +1 x(306922,183)LOVN1504,10387.p +1 x(303790,344)LOVN1504,10704.p
+  +1 x(307679,350)LOVN1504,23241.p <= +1
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+  +1 x(303790,416)LOVN1504,11205.p +1 x(311351,419)LOVN1504,12371.p +1 x(284183,408)LOVN1504,18443.p +1 x(297904,248)LOVN1504,19590.p
+  +1 x(306922,255)LOVN1504,19602.p +1 x(310512,303)LOVN1504,19618.p +1 x(309953,184)LOVN1504,19634.p <= +1
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+  +1 x(309953,255)LOVN1504,13045.p +1 x(306922,326)LOVN1504,13053.p +1 x(313119,39)LOVN1504,13064.p +1 x(303829,22)LOVN1504,13066.p
+  +1 x(304690,1561)LOVN1504,13090.p +1 x(303790,487)LOVN1504,13097.p +1 x(311351,490)LOVN1504,13113.p
+  +1 x(306718,639)LOVN1504,13242.p +1 x(297904,319)LOVN1504,13274.p +1 x(304895,649)LOVN1504,13290.p +1 x(309462,22)LOVN1504,13320.p
+  +1 x(284183,479)LOVN1504,13332.p +1 x(298297,497)LOVN1504,13527.p +1 x(263593,1036)LOVN1504,20125.p
+  <= +1
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+  +1 x(313119,110)LOVN1504,9811.p +1 x(309462,93)LOVN1504,9965.p +1 x(303829,93)LOVN1504,10546.p +1 x(309953,326)LOVN1504,20814.p
+  +1 x(297904,390)LOVN1504,20827.p <= +1
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+  +1 x(309953,398)LOVN1504,18227.p +1 x(306922,469)LOVN1504,18290.p +1 x(310512,517)LOVN1504,18346.p +1 x(309462,165)LOVN1504,20839.p
+  +1 x(313119,182)LOVN1504,20860.p <= +1
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+  +1 x(302132,225)LOVN1504,11213.p +1 x(311032,189)LOVN1504,11223.p +1 x(306922,540)LOVN1504,11230.p +1 x(309462,236)LOVN1504,11309.p
+  +1 x(297744,136)LOVN1504,11627.p +1 x(297904,533)LOVN1504,11684.p +1 x(295231,141)LOVN1504,11718.p +1 x(313119,253)LOVN1504,11792.p
+  +1 x(310512,588)LOVN1504,11875.p +1 x(284183,693)LOVN1504,11877.p +1 x(263593,1250)LOVN1504,24139.p
+  <= +1
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+  +1 x(302132,297)LOVN1504,18239.p +1 x(313119,325)LOVN1504,18240.p +1 x(311032,261)LOVN1504,18251.p +1 x(297744,208)LOVN1504,18394.p
+  +1 x(295231,213)LOVN1504,18512.p <= +1
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+  +1 x(302132,368)LOVN1504,19509.p +1 x(303829,379)LOVN1504,19516.p +1 x(311032,332)LOVN1504,19518.p +1 x(309462,379)LOVN1504,19528.p
+  +1 x(313119,396)LOVN1504,19578.p +1 x(297744,279)LOVN1504,19679.p +1 x(263593,1393)LOVN1504,24100.p
+  <= +1
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+  +1 x(302132,440)LOVN1504,14857.p +1 x(313119,468)LOVN1504,14866.p +1 x(309953,684)LOVN1504,14888.p +1 x(311032,404)LOVN1504,14889.p
+  +1 x(306922,755)LOVN1504,14931.p +1 x(310512,803)LOVN1504,14955.p +1 x(300988,1471)LOVN1504,15019.p
+  +1 x(307805,108)LOVN1504,15036.p +1 x(295231,356)LOVN1504,15051.p +1 x(309462,451)LOVN1504,15107.p +1 x(297744,351)LOVN1504,15134.p
+  +1 x(297904,748)LOVN1504,15205.p +1 x(284183,908)LOVN1504,15478.p <= +1
+ slot(LOVN1504,64471): +1 t_x(305661,20)LOVN1504,3035.o +1 t_x(306710,0),8794 +1 x(302132,511)LOVN1504,13091.p
+  +1 x(311032,475)LOVN1504,13112.p +1 x(307805,179)LOVN1504,13245.p +1 x(300988,1542)LOVN1504,13261.p
+  +1 x(295231,427)LOVN1504,13273.p +1 x(298368,69)LOVN1504,13582.p +1 x(297744,422)LOVN1504,13681.p +1 x(306187,7)LOVN1504,13724.p
+  +1 x(297746,111)LOVN1504,13751.p +1 x(263593,1536)LOVN1504,21133.p <= +1
+ slot(LOVN1504,64542): +1 t_x(297744,493)LOVN1504,2366.o +1 t_x(312494,0),9005 +1 x(310272,132)LOVN1504,11520.p
+  +1 x(297746,182)LOVN1504,12028.p +1 x(305661,162)LOVN1504,12351.p +1 x(295231,498)LOVN1504,20742.p +1 x(311032,546)LOVN1504,20785.p
+  +1 x(307805,250)LOVN1504,20817.p +1 x(302132,582)LOVN1504,20831.p <= +1
+ slot(LOVN1504,64614): +1 t_x(306171,0),3088.o +1 t_x(294546,0),8195 +1 x(311032,618)LOVN1504,16499.p
+  +1 x(302132,654)LOVN1504,16507.p +1 x(303829,665)LOVN1504,16522.p +1 x(313119,682)LOVN1504,16565.p +1 x(307805,322)LOVN1504,16582.p
+  +1 x(309953,898)LOVN1504,16587.p +1 x(297746,254)LOVN1504,16592.p +1 x(297744,565)LOVN1504,16603.p +1 x(295231,570)LOVN1504,16664.p
+  +1 x(300988,1685)LOVN1504,16710.p +1 x(305661,234)LOVN1504,16726.p +1 x(309462,665)LOVN1504,16807.p
+  +1 x(298368,212)LOVN1504,16885.p +1 x(306710,106)LOVN1504,16964.p +1 x(297904,962)LOVN1504,17020.p +1 x(306187,150)LOVN1504,17053.p
+  +1 x(307679,1136)LOVN1504,20308.p <= +1
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+  +1 x(294546,43)LOVN1504,9824.p +1 x(306710,177)LOVN1504,9857.p +1 x(303850,5)LOVN1504,9867.p +1 x(312494,125)LOVN1504,9915.p
+  +1 x(305661,305)LOVN1504,9944.p +1 x(298368,283)LOVN1504,9977.p +1 x(306187,221)LOVN1504,9984.p +1 x(297746,325)LOVN1504,10130.p
+  +1 x(297744,636)LOVN1504,22928.p <= +1
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+  +1 x(298368,426)LOVN1504,15349.p +1 x(306710,320)LOVN1504,15371.p +1 x(306171,185)LOVN1504,15406.p +1 x(294546,186)LOVN1504,15407.p
+  +1 x(306187,364)LOVN1504,15433.p +1 x(312494,268)LOVN1504,15511.p +1 x(297746,468)LOVN1504,20833.p +1 x(263593,1892)LCES004,21962.p
+  +1 x(307805,536)LOVN1504,22941.p +1 x(300988,1892)LCES004,23316.p <= +1
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+  +1 x(306139,50)LOVN1504,11929.p +1 x(306171,257)LOVN1504,11941.p +1 x(294546,258)LOVN1504,11942.p +1 x(301601,14)LOVN1504,11965.p
+  +1 x(303850,220)LOVN1504,12012.p +1 x(306710,392)LOVN1504,12077.p +1 x(312494,340)LOVN1504,12146.p +1 x(305661,520)LOVN1504,18275.p
+  +1 x(297746,540)LOVN1504,18321.p +1 x(307805,608)LOVN1504,18370.p <= +1
+ slot(LOVN1504,64971): +1 t_x(306187,507)LOVN1504,3089.o +1 t_x(312414,0),9002 +1 x(306139,121)LOVN1504,10078.p
+  +1 x(301601,85)LOVN1504,10120.p +1 x(303850,291)LOVN1504,16994.p +1 x(312494,411)LOVN1504,17013.p +1 x(306171,328)LOVN1504,17025.p
+  +1 x(294546,329)LOVN1504,17027.p +1 x(298368,569)LOVN1504,19564.p +1 x(305661,591)LOVN1504,19577.p +1 x(297746,611)LOVN1504,19665.p
+  +1 x(307805,679)LOVN1504,19772.p <= +1
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+  +1 x(294546,472)LOVN1504,13680.p +1 x(306139,264)LOVN1504,13701.p +1 x(301601,228)LOVN1504,13717.p +1 x(312494,554)LOVN1504,13854.p
+  +1 x(303850,434)LOVN1504,13898.p +1 x(300988,2185)LOVN1504,18297.p +1 x(306187,650)LOVN1504,20800.p
+  +1 x(263593,2179)LOVN1504,23551.p <= +1
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+  +1 x(306139,335)LOVN1504,15462.p +1 x(301601,299)LOVN1504,15471.p +1 x(303850,505)LOVN1504,18530.p +1 x(306171,542)LOVN1504,18535.p
+  +1 x(306710,677)LOVN1504,18551.p +1 x(294546,543)LOVN1504,18584.p +1 x(310272,750)LCES004,20557.p +1 x(307679,1707)LOVN1504,21509.p
+  +1 x(306187,721)LOVN1504,21698.p <= +1
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+  +1 x(308602,40)LOVN1504,10357.p +1 x(306139,407)LOVN1504,17050.p +1 x(301601,371)LOVN1504,17055.p +1 x(303850,577)LOVN1504,19778.p
+  +1 x(306171,614)LOVN1504,19783.p +1 x(312494,697)LOVN1504,19794.p +1 x(306710,749)LOVN1504,19799.p +1 x(294546,615)LOVN1504,19809.p
+  +1 x(263593,2322)LOVN1504,23128.p <= +1
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+  +1 x(305597,148)LOVN1504,14039.p +1 x(306139,478)LOVN1504,18573.p +1 x(301601,442)LOVN1504,18575.p +1 x(303850,648)LOVN1504,20867.p
+  +1 x(306171,685)LOVN1504,20872.p +1 x(312494,768)LOVN1504,20876.p +1 x(310272,900)LCES004,22977.p +1 x(306710,820)LOVN1504,23655.p
+  +1 x(306187,864)LOVN1504,23695.p +1 x(263593,2393)LOVN1504,23837.p <= +1
+ slot(LOW304M,28800): +1 t_x(285758,0),792.o +1 x(296303,60)LOW304M,21644.p +1 x(298263,480)LOW304M,21750.p
+  <= +1
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+  +1 x(298263,575)$KWUR404E,19552.p +1 x(282882,427)KWUR404E,22936.p <= +1
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+  +1 x(296303,210)LOW304M,16317.p +1 x(282882,565)KWUR404E,18229.p <= +1
+ slot(LOW304M,29025): +1 t_x(273540,36)LOW304M,141.o +1 x(296303,265)YB3EH04E,18038.p +1 x(298263,681)YB3EH04E,18140.p
+  +1 x(282882,635)$KWUR404E,19619.p +1 x(297119,135)EGNOR04M,22287.p <= +1
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+  <= +1
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+ slot(LOW304M,29250): +1 x(297119,390)LOW304M,21322.p <= +1
+ slot(LOW304M,29325): +1 t_x(298697,12)YB3EH04E,2478.o +1 x(298060,20)LOW304M,9333.p +1 x(298697,112)YB3EH04E,11044.p
+  +1 x(293881,666)EGNOR04M,12753.p +1 x(298697,14)YB5WH04M,16776.p +1 x(298697,45)LOW304M,18118.p +1 x(273540,36)LOW304M,20721.p
+  <= +1
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+  +1 x(309711,458)MAB04,13052.p +1 x(312659,0),17558.p +1 x(303818,425)MAB04,20508.p <= +1
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+  +1 x(306530,1032)MGY04,22573.p +1 x(289863,691)ZM56704,23087.p +1 x(308914,1196)ZM56704,23099.p <= +1
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+  +1 x(306677,677)MAB04,23503.p +1 x(306530,1111)MGY04,23772.p +1 x(289863,767)MAB04,24007.p <= +1
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+  +1 x(306530,1310)MRAEE04,24039.p +1 x(290566,938)ZM56704,24107.p +1 x(304422,441)MYY04A,24151.p +1 x(289863,998)ZM56704,24160.p
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+  +1 x(310502,657)MAB04,21068.p +1 x(303818,897)MRAEE04,23196.p <= +1
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+  +1 x(306677,1098)MGY04,21077.p +1 x(290566,1092)ZM56704,21120.p +1 x(309711,1030)MGY04,21247.p +1 x(289863,1193)MGY04,21269.p
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+  +1 x(310502,1053)MYY04A,23193.p +1 x(309711,1387)MYY04A,24090.p +1 x(306677,1455)MYY04A,24113.p <= +1
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+  +1 x(310647,4125)$MYY04A,17509.p +1 x(287347,4600)$MYY04A,17530.p <= +1
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+  +1 x(304054,4772)ZM56704,17549.p +1 x(305560,4042)$MYY04A,17594.p <= +1
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+  +1 x(310502,1449)MAB04,23541.p +1 x(289192,1476)MGY04,23787.p +1 x(290550,1236)MGY04,23989.p <= +1
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+  +1 x(295508,783)MAB04,23943.p +1 x(296194,1452)MAB04,23947.p <= +1
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+  +1 x(295508,1029)MRAEE04,24119.p +1 x(302361,586)MGY04,24164.p <= +1
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+  +1 x(304450,313)MRAEE04,17222.p +1 x(310674,493)MRAEE04,17319.p <= +1
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+  +1 x(310674,1590)MGY04,24066.p +1 x(309959,1017)MEK04,24084.p +1 x(302361,1710)MRAEE04,24162.p <= +1
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+  +1 x(307870,174)GL34W04,12675.p +1 x(302424,109)MYY04A,12934.p +1 x(307870,249)GL34W04,21261.p +1 x(287347,310)MAB1204A,22037.p
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+  +1 x(310647,3)MGY04,9660.p +1 x(302874,32)MGY04,10731.p +1 x(287347,381)GL34W04,14164.p +1 x(308892,1143)MGY04,15829.p
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+  +1 x(310647,129)GL34W04,10945.p +1 x(307728,249)MAB1204A,11156.p +1 x(312912,146)MAB1204A,11277.p +1 x(302879,144)MGY04,11278.p
+  +1 x(305560,1)MAB1204A,11901.p +1 x(302874,151)MYY04A,12073.p +1 x(302301,426)MAB3404A,23420.p <= +1
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+  +1 x(304722,360)MAB1204A,12703.p +1 x(307728,331)MAB1204A,12942.p +1 x(312912,228)MAB1204A,13034.p +1 x(302879,223)MGY04,13036.p
+  +1 x(302874,233)MYY04A,13816.p +1 x(302301,512)MAB3404A,22766.p <= +1
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+  +1 x(302879,301)MGY04,15762.p +1 x(307728,414)MAB1204A,15921.p +1 x(304722,443)MAB1204A,15922.p +1 x(302301,603)GL34W04,22221.p
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+  +1 x(307728,578)MAB1204A,14724.p +1 x(302874,480)MYY04A,23848.p <= +1
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+  +1 x(302301,828)GL34W04,15931.p +1 x(304944,434)MAB1204A,17538.p +1 x(287241,689)MAB1204A,17592.p +1 x(307728,660)MAB1204A,17601.p
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+  +1 x(302879,809)MAB1204A,23933.p +1 x(302879,770)MGY04,24144.p <= +1
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+  +1 x(264013,426)MAB3404A,12801.p +1 x(312773,471)MAB1204A,12823.p +1 x(312354,304)MAB1204A,13518.p +1 x(304761,510)MAB1204A,22465.p
+  +1 x(311856,632)MAB3404A,23474.p +1 x(302879,1137)MAB1204A,24163.p <= +1
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+  +1 x(311856,735)MGY04,14040.p +1 x(264013,511)MAB3404A,14441.p +1 x(312354,387)MAB1204A,14632.p +1 x(305560,1070)MAB1204A,22640.p
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+  +1 x(312773,621)GL34W04,14536.p +1 x(302424,1591)MYY04A,18705.p +1 x(312354,469)MAB1204A,20726.p +1 x(264013,597)MAB3404A,20769.p
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+  +1 x(311856,803)MAB3404A,23768.p +1 x(311856,813)MEK04,23964.p +1 x(302879,1260)MYY04A,24165.p <= +1
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+  +1 x(312354,551)MAB1204A,16997.p +1 x(311856,936)MYY04A,20933.p +1 x(312369,501)MEK04,21248.p +1 x(302874,1386)MYY04A,22610.p
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+  +1 x(295508,927)MAB04,20516.p +1 x(305584,660)MGY04,20558.p +1 x(296194,1522)MEK04,21208.p +1 x(295508,855)MAB04,21336.p
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+  +1 x(289192,3276)MGY04,18673.p +1 x(308914,4168)MAB04,18683.p +1 x(314402,4279)MAB04,18691.p +1 x(304422,2506)MGY04,18708.p
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+  +1 x(316914,221)MGY04,18825.p +1 x(305584,1286)MGY04,18826.p +1 x(304262,785)MGY04,18828.p +1 x(309188,1621)MGY04,18867.p
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+  +1 x(317008,75)MGY04,21628.p +1 x(310674,1018)MAB04,23742.p +1 x(295508,1647)MAB04,23788.p +1 x(296194,2316)MAB04,23793.p
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+  +1 x(303200,7885)MGY04,18621.p +1 x(309442,7937)MGY04,18622.p +1 x(301760,5325)MAB04,18629.p +1 x(301524,6124)MRAEE04,18748.p
+  +1 x(302366,6581)MEK04,18761.p +1 x(304051,7842)MEK04,18789.p +1 x(308515,7747)MAB04,18794.p +1 x(316446,7871)MGY04,18798.p
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+  +1 x(302361,1564)MEK04,22591.p +1 x(302361,1595)MAB04,24061.p <= +1
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+  +1 x(307696,498)MAB04,24046.p <= +1
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+  +1 x(309959,1334)MGY04,18593.p +1 x(307696,543)MGY04,22017.p <= +1
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+  +1 x(304258,1065)MAB04,23950.p +1 x(296194,3252)MAB04,24120.p +1 x(309959,1447)MRAEE04,24132.p <= +1
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+  +1 x(310674,2026)MAB04,21244.p +1 x(304258,1178)MGY04,24057.p +1 x(296194,3324)MAB04,24142.p +1 x(304450,1883)MRAEE04,24148.p
+  <= +1
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+  <= +1
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+  <= +1
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+  <= +1
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+  <= +1
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+ slot(MGY04,78339): <= +1
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+  +1 x(295104,782)LEMDAT04,18076.p +1 x(293049,114)LELVU04,20575.p <= +1
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+  +1 x(295104,1175)LEMDAT04,23674.p <= +1
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+  +1 x(289907,46)MM304,20406.p +1 x(294706,1538)LEMDAT04,20511.p +1 x(303854,100)MM304,20591.p <= +1
+ slot(MM304,42750): +1 t_x(302576,0),2727.o +1 x(304555,278)LEMDAT04,9949.p +1 x(304555,321)MM304,11849.p
+  +1 x(303854,207)LEBAS04M,12354.p +1 x(278607,22)MM304,18351.p +1 x(295104,1411)LEMDAT04,22396.p +1 x(295104,1333)LEMDAT04,23905.p
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+  +1 x(306269,165)MGY04,22841.p +1 x(306269,89)MRAE04,23995.p <= +1
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+  +1 x(264033,236)MYY04A,15139.p +1 x(312036,329)MAB3404A,15169.p <= +1
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+  +1 x(301303,272)MYY04A,15725.p +1 x(312036,414)MAB3404A,15726.p +1 x(264033,318)MYY04A,15727.p <= +1
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+  +1 x(289863,614)ZM56704,12604.p +1 x(309625,686)MYY04A,12960.p +1 x(309711,458)MAB04,13052.p +1 x(314402,1231)$MAB1204A,24108.p
+  +1 x(305585,1108)MYY04A,24154.p <= +1
+ slot(MYY04A,73411): +1 x(290550,101)MAB04,10341.p +1 x(289192,302)MGY04,11020.p +1 x(289192,343)MAB04,12428.p
+  +1 x(311151,1597)$MAB1204A,23056.p +1 x(314402,1339)MGY04,23060.p +1 x(305585,1187)MGY04,23062.p +1 x(302044,1201)MGY04,23066.p
+  +1 x(308371,1216)MGY04,23070.p +1 x(308336,1312)MGY04,23076.p +1 x(303263,809)MGY04,23077.p +1 x(309625,765)MGY04,23078.p
+  +1 x(308511,702)MYY04A,23079.p +1 x(290566,692)MAB04,23082.p +1 x(289863,691)ZM56704,23087.p +1 x(302879,2492)MGY04,23090.p
+  +1 x(306530,371)$MAB1204A,23092.p +1 x(308914,1196)ZM56704,23099.p +1 x(302874,2536)MGY04,23191.p +1 x(289863,767)MAB04,24007.p
+  <= +1
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+  +1 x(303263,887)MGY04,14100.p +1 x(308511,777)MGY04,14123.p +1 x(309625,843)MGY04,14743.p +1 x(309711,638)MGY04,14878.p
+  +1 x(289863,768)ZM56704,23496.p +1 x(306677,677)MAB04,23503.p +1 x(289863,845)ZM56704,23817.p +1 x(289863,809)MYY04A,24079.p
+  <= +1
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+  +1 x(306677,755)GL34W04,22554.p +1 x(289863,880)MGY04,22557.p +1 x(308511,856)MGY04,22558.p +1 x(303263,966)MGY04,22574.p
+  +1 x(309625,922)MGY04,22576.p +1 x(290566,817)MGY04,22580.p +1 x(309711,717)MGY04,22589.p +1 x(304114,1537)MAB04,22617.p
+  +1 x(289192,459)MGY04,22666.p +1 x(289863,921)ZM56704,24133.p +1 x(306677,830)GL34W04,24137.p <= +1
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+  +1 x(310502,513)MAB04,14084.p +1 x(308144,243)MAB04,14125.p +1 x(310502,458)$GL34W04,22715.p +1 x(309711,795)MGY04,23104.p
+  +1 x(306677,863)MGY04,23114.p +1 x(308511,934)MGY04,23972.p +1 x(309625,1000)MGY04,24017.p +1 x(290566,938)ZM56704,24107.p
+  +1 x(289863,998)ZM56704,24160.p <= +1
+ slot(MYY04A,73741): +1 x(289863,1055)MAB04,14063.p +1 x(290566,993)MYY04A,14094.p +1 x(290550,389)MAB04,14108.p
+  +1 x(308144,315)MAB04,20183.p +1 x(310502,585)MAB04,20189.p +1 x(290566,1015)ZM56704,23497.p +1 x(306530,719)MGY04,24147.p
+  +1 x(309625,1078)MGY04,24155.p <= +1
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+  +1 x(306530,798)MGY04,20104.p +1 x(290566,1075)MYY04A,20144.p +1 x(289863,1115)MGY04,20176.p +1 x(309711,952)MGY04,20177.p
+  +1 x(308914,1648)MAB04,20977.p +1 x(310502,657)MAB04,21068.p +1 x(290566,1092)ZM56704,21120.p <= +1
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+  +1 x(308511,1168)MAB04,21071.p +1 x(306677,1098)MGY04,21077.p +1 x(309711,1030)MGY04,21247.p +1 x(289863,1193)MGY04,21269.p
+  <= +1
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+  +1 x(289192,919)MAB04,20235.p +1 x(306530,954)MGY04,21849.p +1 x(309711,1178)MAB04,23562.p +1 x(290566,1268)MAB04,23957.p
+  +1 x(308511,1312)MAB04,24131.p <= +1
+ slot(MYY04A,74070): +1 t_x(305823,0),3059.o +1 x(304422,158)MGY04,11040.p +1 x(311878,52)MGY04,11206.p
+  +1 x(304422,232)MAB04,12799.p +1 x(306530,1032)MGY04,22573.p +1 x(309711,1250)MAB04,23796.p +1 x(306677,1325)MAB04,23801.p
+  +1 x(308511,1384)MAB04,23805.p +1 x(306677,1253)MAB04,24004.p <= +1
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+  +1 x(289192,1046)MYY04A,21139.p +1 x(304422,276)MYY04A,21334.p +1 x(304422,237)MGY04,22957.p +1 x(306530,1150)MYY04A,23492.p
+  +1 x(306530,1111)MGY04,23772.p +1 x(309625,1470)MGY04,23773.p +1 x(303263,1514)MGY04,23784.p +1 x(305585,1892)MGY04,23791.p
+  <= +1
+ slot(MYY04A,74235): +1 t_x(307726,2144)MGY04,3237.o +1 x(296194,6)MEK04,10765.p +1 x(296194,37)MYY04A,11037.p
+  +1 x(304696,244)MYY04A,14057.p +1 x(311878,253)MYY04A,14059.p +1 x(304422,328)MRAEE04,14365.p +1 x(289192,1129)MYY04A,23137.p
+  +1 x(290550,889)MYY04A,23148.p +1 x(310502,1053)MYY04A,23193.p +1 x(304422,359)MYY04A,23533.p +1 x(304422,376)MAB04,24070.p
+  +1 x(306530,1267)MGY04,24087.p +1 x(309711,1387)MYY04A,24090.p +1 x(309625,1592)MYY04A,24106.p +1 x(306677,1455)MYY04A,24113.p
+  <= +1
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+  +1 x(285585,2422)MYY04A,15628.p +1 x(302711,2621)MYY04A,15629.p +1 x(305585,2096)MYY04A,15630.p +1 x(308371,2125)MYY04A,15631.p
+  +1 x(304696,326)MYY04A,15632.p +1 x(297818,2671)MYY04A,15633.p +1 x(302006,2695)MYY04A,15634.p +1 x(289192,1249)ZM56704,15656.p
+  +1 x(308511,1638)MGY04,15660.p +1 x(306829,2762)MYY04A,15665.p +1 x(305823,400)MGY04,15668.p +1 x(310502,1135)MYY04A,15669.p
+  +1 x(309711,1466)MAB04,15670.p +1 x(311878,335)MYY04A,15672.p +1 x(290550,1001)MGY04,15673.p +1 x(306677,1537)MYY04A,15676.p
+  +1 x(290566,1599)MGY04,15677.p +1 x(289863,1631)MAB04,15681.p +1 x(302138,2532)MYY04A,15684.p +1 x(303263,1718)MYY04A,15685.p
+  +1 x(289828,2921)MGY04,15733.p +1 x(312881,3230)MYY04A,16092.p +1 x(309693,3089)MAB04,16100.p +1 x(309625,1674)MYY04A,16839.p
+  +1 x(302044,2110)MYY04A,16840.p +1 x(304422,420)MRAEE04,23164.p +1 x(304422,471)MGY04,23963.p +1 x(306530,1310)MRAEE04,24039.p
+  +1 x(304422,441)MYY04A,24151.p <= +1
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+  <= +1
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+  +1 x(285178,156)PMXX04M,19519.p <= +1
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+  +1 x(289249,127)PMXX04M,21475.p <= +1
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+  +1 x(285209,310)PMXX04M,14669.p +1 x(295522,291)PMXX04M,14721.p +1 x(284190,304)PMXX04M,14726.p +1 x(289249,225)KFZ4404M,14863.p
+  <= +1
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+  +1 x(282583,174)PMXX04M,13468.p +1 x(287402,358)LELVL04M,18338.p +1 x(284190,407)PMXX04M,21679.p <= +1
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+  +1 x(282583,277)PMXX04M,11081.p +1 x(288242,277)PMXX04M,11109.p +1 x(295522,497)PMXX04M,11119.p +1 x(284190,510)PMXX04M,11123.p
+  +1 x(285209,516)PMXX04M,11164.p +1 x(285178,568)PMXX04M,11191.p <= +1
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+  +1 x(284894,96)PMXX04M,16394.p +1 x(285209,619)PMXX04M,16410.p +1 x(295522,600)PMXX04M,16417.p +1 x(284190,613)PMXX04M,16458.p
+  +1 x(285178,671)PMXX04M,16528.p <= +1
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+  +1 x(282583,482)PMXX04M,17994.p +1 x(295522,702)PMXX04M,18080.p +1 x(284190,715)PMXX04M,18143.p +1 x(285209,721)PMXX04M,18363.p
+  <= +1
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+  +1 x(275522,268)PMXX04M,20676.p +1 x(289587,193)PMXX04M,20780.p <= +1
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+  +1 x(289587,296)PMXX04M,17891.p +1 x(284894,404)PMXX04M,17939.p +1 x(294876,82)PMXX04M,17979.p +1 x(292801,176)PMXX04M,18277.p
+  <= +1
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+  +1 x(282583,791)PMXX04M,9207.p +1 x(289911,52)PMXX04M,9284.p +1 x(275522,474)PMXX04M,9297.p +1 x(294876,185)PMXX04M,9302.p
+  +1 x(284894,507)PMXX04M,9311.p +1 x(285178,1082)PMXX04M,9314.p +1 x(288242,791)PMXX04M,9356.p +1 x(295522,1011)PMXX04M,9437.p
+  +1 x(280252,1125)PMXX04M,9448.p +1 x(284190,1024)PMXX04M,9482.p +1 x(292801,279)PMXX04M,9583.p +1 x(285209,1030)PMXX04M,9639.p
+  +1 x(289249,986)KFZ4404M,9644.p +1 x(287402,977)LELVL04M,10435.p <= +1
+ slot(PMXX04M,26434): +1 t_x(284894,610)PMXX04M,713.o +1 t_x(287895,0),7847 +1 x(289288,110)PMXX04M,10884.p
+  +1 x(292801,382)PMXX04M,10928.p +1 x(289587,502)PMXX04M,11067.p +1 x(294876,288)PMXX04M,11094.p +1 x(292026,198)LELVL04M,11101.p
+  +1 x(290158,81)PMXX04M,11114.p +1 x(289249,1053)PMXX04M,11395.p +1 x(289911,155)PMXX04M,11767.p +1 x(275522,577)PMXX04M,12103.p
+  <= +1
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+  +1 x(289587,605)PMXX04M,19152.p +1 x(294876,391)PMXX04M,19168.p +1 x(275522,680)PMXX04M,19170.p +1 x(284894,713)PMXX04M,19192.p
+  +1 x(288242,997)PMXX04M,19212.p +1 x(289911,258)PMXX04M,19220.p +1 x(282583,997)PMXX04M,19258.p +1 x(295522,1217)PMXX04M,19364.p
+  +1 x(287402,1184)LELVL04M,19448.p +1 x(284190,1230)PMXX04M,19482.p +1 x(292026,301)LELVL04M,22438.p
+  <= +1
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+  +1 x(294876,494)PMXX04M,16446.p +1 x(292026,404)LELVL04M,20634.p +1 x(289911,361)PMXX04M,20639.p +1 x(289288,316)PMXX04M,20709.p
+  +1 x(290158,287)PMXX04M,20767.p +1 x(292801,588)PMXX04M,20774.p <= +1
+ slot(PMXX04M,26742): +1 t_x(287946,0),1021.o +1 x(290158,389)PMXX04M,9325.p +1 x(287895,99)PMXX04M,9350.p
+  +1 x(288361,71)PMXX04M,9609.p +1 x(288720,239)PMXX04M,9633.p +1 x(280252,1536)PMXX04M,15729.p +1 x(292026,507)LELVL04M,21609.p
+  +1 x(289911,463)PMXX04M,21619.p +1 x(289288,418)PMXX04M,21652.p <= +1
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+  +1 x(289911,566)PMXX04M,17888.p +1 x(289288,521)PMXX04M,17903.p +1 x(292026,610)LELVL04M,17916.p +1 x(287895,202)PMXX04M,18087.p
+  +1 x(288361,174)PMXX04M,18128.p +1 x(287946,342)PMXX04M,18146.p +1 x(290158,492)PMXX04M,18176.p +1 x(288720,342)PMXX04M,18177.p
+  <= +1
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+  +1 x(289249,1540)KFZ4404M,19230.p +1 x(292026,714)LELVL04M,19235.p +1 x(287946,445)PMXX04M,19272.p +1 x(290158,595)PMXX04M,19627.p
+  +1 x(292026,745)PMXX04M,23016.p <= +1
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+  +1 x(287402,1745)PMXX04M,16033.p +1 x(292026,817)LELVL04M,16284.p +1 x(289288,727)PMXX04M,16300.p +1 x(289911,772)PMXX04M,16311.p
+  +1 x(287895,408)PMXX04M,16354.p +1 x(288361,380)PMXX04M,16363.p +1 x(287946,548)PMXX04M,16395.p +1 x(288720,548)PMXX04M,16406.p
+  +1 x(275522,1194)PMXX04M,16428.p +1 x(290158,698)PMXX04M,16440.p +1 x(294460,21)PMXX04M,16483.p +1 x(285656,304)PMXX04M,16497.p
+  +1 x(287235,306)PMXX04M,16500.p +1 x(292801,999)PMXX04M,16621.p +1 x(289249,1670)PMXX04M,16830.p +1 x(289587,1119)PMXX04M,16861.p
+  <= +1
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+  +1 x(289288,830)PMXX04M,14610.p +1 x(287895,511)PMXX04M,14639.p +1 x(288361,483)PMXX04M,14645.p +1 x(294876,1008)PMXX04M,14651.p
+  +1 x(287946,651)PMXX04M,14672.p +1 x(288720,651)PMXX04M,14675.p +1 x(275522,1297)PMXX04M,14692.p +1 x(284894,1330)PMXX04M,14709.p
+  +1 x(290158,801)PMXX04M,14716.p +1 x(288242,1614)PMXX04M,14717.p +1 x(292026,920)LELVL04M,14729.p +1 x(294460,124)PMXX04M,14756.p
+  +1 x(285656,407)PMXX04M,14786.p +1 x(287235,409)PMXX04M,14787.p +1 x(292801,1102)PMXX04M,14934.p +1 x(289587,1222)PMXX04M,15108.p
+  <= +1
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+  +1 x(288361,586)PMXX04M,19282.p +1 x(287235,512)PMXX04M,19299.p +1 x(294460,227)PMXX04M,19420.p +1 x(288720,754)PMXX04M,19435.p
+  +1 x(285656,510)PMXX04M,19548.p <= +1
+ slot(PMXX04M,27360): +1 t_x(287895,717)PMXX04M,1011.o +1 t_x(290395,0),7957 +1 x(288361,689)PMXX04M,10932.p
+  +1 x(288720,857)PMXX04M,10942.p +1 x(285656,613)PMXX04M,10950.p +1 x(287946,857)PMXX04M,10954.p +1 x(287235,615)PMXX04M,11080.p
+  +1 x(283688,227)RQXI04E,14313.p <= +1
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+  +1 x(288361,791)PMXX04M,12792.p +1 x(287895,819)PMXX04M,12796.p +1 x(289911,1183)PMXX04M,12797.p +1 x(294460,432)PMXX04M,12820.p
+  +1 x(288720,959)PMXX04M,12826.p +1 x(287946,959)PMXX04M,12832.p +1 x(285656,715)PMXX04M,12849.p +1 x(290158,1109)PMXX04M,12861.p
+  +1 x(287235,717)PMXX04M,12955.p +1 x(292801,1410)PMXX04M,12963.p +1 x(292026,1230)LELVL04M,13106.p +1 x(289587,1530)PMXX04M,13255.p
+  +1 x(294876,1316)PMXX04M,13337.p +1 x(283688,329)PMXX04M,15851.p <= +1
+ slot(PMXX04M,27565): +1 t_x(288361,894)PMXX04M,1067.o +1 x(291264,50)PMXX04M,9286.p +1 x(287944,85)KFZ4404M,9287.p
+  +1 x(281962,275)PMXX04M,9296.p +1 x(283688,432)PMXX04M,9304.p +1 x(290395,117)PMXX04M,9488.p +1 x(283194,150)PMXX04M,9511.p
+  +1 x(285482,297)PMXX04M,9641.p +1 x(294460,535)PMXX04M,9750.p +1 x(285656,818)PMXX04M,20749.p +1 x(287235,820)PMXX04M,20782.p
+  <= +1
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+  +1 x(294460,638)PMXX04M,18162.p +1 x(285656,921)PMXX04M,18421.p <= +1
+ slot(PMXX04M,27874): +1 t_x(292026,1436)LELVL04M,1498.o +1 t_x(283562,0),7688 +1 x(283688,726)RQXSI04E,17226.p
+  +1 x(281962,584)PMXX04M,19345.p +1 x(285482,606)PMXX04M,19355.p +1 x(287944,362)KFZ4404M,19378.p +1 x(283194,459)PMXX04M,19385.p
+  +1 x(290395,426)PMXX04M,19390.p +1 x(291264,359)PMXX04M,19456.p +1 x(294460,844)PMXX04M,21665.p <= +1
+ slot(PMXX04M,27977): +1 t_x(294460,947)PMXX04M,1827.o +1 x(284810,342)RQXSI04E,9112.p +1 x(283562,71)PMXX04M,9248.p
+  +1 x(281359,277)PMXX04M,9280.p +1 x(286582,142)KFZ4404M,9669.p +1 x(282660,94)PMXX04M,10429.p +1 x(281962,687)PMXX04M,20613.p
+  +1 x(285482,709)PMXX04M,20632.p +1 x(283194,562)PMXX04M,20731.p <= +1
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+  +1 x(294460,1050)PMXX04M,10931.p +1 x(281359,380)PMXX04M,11026.p +1 x(283194,665)PMXX04M,11083.p +1 x(285482,812)PMXX04M,11098.p
+  +1 x(287944,570)KFZ4404M,11135.p +1 x(283562,174)PMXX04M,11150.p +1 x(283688,920)RQXSI04E,11234.p +1 x(291264,565)PMXX04M,11246.p
+  +1 x(281962,790)PMXX04M,11306.p +1 x(290395,632)PMXX04M,11568.p +1 x(282660,197)PMXX04M,12221.p +1 x(280252,2874)PMXX04M,17220.p
+  +1 x(280252,2824)RQXSI04E,23263.p <= +1
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+  +1 x(281962,892)PMXX04M,17030.p +1 x(290395,734)PMXX04M,21721.p +1 x(287944,709)KFZ4404M,21745.p <= +1
+ slot(PMXX04M,28285): +1 t_x(286277,12)PMXX04M,837.o +1 t_x(287736,0),7842 +1 x(287944,822)PMXX04M,14620.p
+  +1 x(291264,770)PMXX04M,14629.p +1 x(290395,837)PMXX04M,14642.p +1 x(283194,870)PMXX04M,14661.p +1 x(286582,419)KFZ4404M,14690.p
+  +1 x(282660,402)PMXX04M,14713.p +1 x(281359,585)PMXX04M,14881.p +1 x(283562,379)PMXX04M,15040.p +1 x(283607,197)PMXX04M,15216.p
+  +1 x(281962,995)PMXX04M,15278.p +1 x(285482,1017)PMXX04M,15344.p +1 x(286277,52)KFZ4404M,15564.p +1 x(283688,1115)RQXSI04E,23506.p
+  <= +1
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+  +1 x(291264,873)PMXX04M,16433.p +1 x(282660,505)PMXX04M,16447.p +1 x(286582,563)PMXX04M,16448.p +1 x(290395,940)PMXX04M,16465.p
+  +1 x(281359,688)PMXX04M,16486.p +1 x(280252,3182)PMXX04M,23624.p <= +1
+ slot(PMXX04M,28491): +1 t_x(283194,1076)PMXX04M,564.o +1 x(287736,6)PMXX04M,9247.p +1 x(286277,260)KFZ4404M,9252.p
+  +1 x(286404,26)PMXX04M,10500.p +1 x(288927,8)PMXX04M,10555.p +1 x(286582,627)KFZ4404M,19492.p +1 x(287944,986)KFZ4404M,20482.p
+  +1 x(281359,791)PMXX04M,20492.p +1 x(282660,608)PMXX04M,20522.p +1 x(291264,976)PMXX04M,20525.p +1 x(283562,585)PMXX04M,20541.p
+  +1 x(290395,1043)PMXX04M,20578.p +1 x(280252,3285)PMXX04M,22907.p <= +1
+ slot(PMXX04M,28594): +1 t_x(290395,1146)PMXX04M,1288.o +1 x(283607,506)PMXX04M,11121.p +1 x(287736,109)PMXX04M,11145.p
+  +1 x(286277,399)KFZ4404M,11158.p +1 x(286404,129)PMXX04M,12246.p +1 x(288927,90)KFZ4404M,12270.p +1 x(283562,688)PMXX04M,19347.p
+  +1 x(282660,711)PMXX04M,19362.p +1 x(281359,894)PMXX04M,19402.p +1 x(291264,1079)PMXX04M,22339.p +1 x(286582,766)KFZ4404M,22455.p
+  <= +1
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+  +1 x(286404,232)PMXX04M,12725.p +1 x(290395,1249)PMXX04M,12746.p +1 x(283194,1282)PMXX04M,12761.p +1 x(281359,997)PMXX04M,12834.p
+  +1 x(283607,609)PMXX04M,12894.p +1 x(283562,791)PMXX04M,12909.p +1 x(287736,212)PMXX04M,12914.p +1 x(286277,468)KFZ4404M,12931.p
+  +1 x(281962,1407)PMXX04M,12993.p +1 x(285482,1429)PMXX04M,13009.p +1 x(287944,1193)KFZ4404M,13026.p
+  +1 x(291264,1182)PMXX04M,13199.p +1 x(288927,214)PMXX04M,13972.p <= +1
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+  +1 x(283607,712)PMXX04M,20659.p +1 x(283562,894)PMXX04M,21423.p +1 x(282660,917)PMXX04M,21466.p +1 x(286582,973)KFZ4404M,21521.p
+  +1 x(281359,1100)PMXX04M,21537.p <= +1
+ slot(PMXX04M,28902): +1 t_x(283607,712)PMXX04M,605.o +1 x(289872,173)PMXX04M,9489.p +1 x(288405,177)PMXX04M,9517.p
+  <= +1
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+  +1 x(295497,92)PMXX04M,9565.p <= +1
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+  +1 x(289872,466)KFZ4404M,11161.p +1 x(288405,486)PMXX04M,11526.p +1 x(295497,298)PMXX04M,11543.p +1 x(286277,953)KFZ4404M,19365.p
+  +1 x(283607,1123)PMXX04M,19766.p <= +1
+ slot(PMXX04M,29314): +1 t_x(288927,317)PMXX04M,1124.o +1 x(287785,287)PMXX04M,12737.p +1 x(286625,404)PMXX04M,12780.p
+  +1 x(289872,535)KFZ4404M,12933.p +1 x(288405,589)PMXX04M,12940.p +1 x(295497,401)PMXX04M,13305.p <= +1
+ slot(PMXX04M,29417): +1 t_x(281359,1717)PMXX04M,440.o +1 t_x(273980,0),7532 +1 x(286277,1229)PMXX04M,17741.p
+  +1 x(283562,1511)PMXX04M,17745.p +1 x(286404,952)PMXX04M,17757.p +1 x(287736,932)PMXX04M,17762.p +1 x(288927,921)KFZ4404M,17768.p
+  +1 x(286625,507)PMXX04M,17779.p +1 x(288405,692)PMXX04M,17791.p +1 x(283607,1329)PMXX04M,17818.p +1 x(282660,1534)PMXX04M,17823.p
+  +1 x(286582,1592)PMXX04M,17851.p +1 x(291264,1902)PMXX04M,17940.p +1 x(287944,1954)PMXX04M,17975.p +1 x(290395,1969)PMXX04M,18008.p
+  +1 x(283194,2002)PMXX04M,18029.p +1 x(281962,2127)PMXX04M,18057.p +1 x(295497,504)PMXX04M,18279.p +1 x(289872,673)KFZ4404M,18333.p
+  <= +1
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+  +1 x(286404,1055)PMXX04M,14750.p +1 x(287736,1035)PMXX04M,15587.p +1 x(286277,1332)PMXX04M,22434.p +1 x(283607,1432)PMXX04M,22472.p
+  +1 x(288405,795)PMXX04M,23398.p +1 x(289872,743)KFZ4404M,24041.p <= +1
+ slot(PMXX04M,29622): +1 t_x(287736,1137)PMXX04M,995.o +1 t_x(276959,46)PMXX04M,7546 +1 x(286625,712)PMXX04M,16276.p
+  +1 x(286277,1434)PMXX04M,16386.p +1 x(287785,585)KFZ4404M,16389.p +1 x(288927,1139)PMXX04M,16398.p +1 x(286404,1157)PMXX04M,16412.p
+  +1 x(283562,1716)PMXX04M,16419.p +1 x(295497,709)PMXX04M,16438.p +1 x(288405,897)PMXX04M,16445.p +1 x(273980,205)PMXX04M,16478.p
+  +1 x(283607,1534)PMXX04M,16677.p +1 x(289872,881)KFZ4404M,16763.p +1 x(289999,199)PMXX04M,17062.p <= +1
+ slot(PMXX04M,29725): +1 t_x(288405,1000)PMXX04M,1075.o +1 t_x(292100,0),8061 +1 x(273980,308)PMXX04M,11325.p
+  +1 x(276959,149)PMXX04M,11342.p +1 x(289999,302)PMXX04M,11662.p +1 x(288927,1198)KFZ4404M,22469.p +1 x(289872,950)KFZ4404M,22884.p
+  +1 x(286625,815)PMXX04M,22946.p +1 x(295497,812)PMXX04M,23005.p +1 x(287785,698)PMXX04M,23617.p <= +1
+ slot(PMXX04M,29828): +1 t_x(295497,915)PMXX04M,2011.o +1 t_x(293498,0),8134 +1 x(273980,411)PMXX04M,13070.p
+  +1 x(292100,85)PMXX04M,13086.p +1 x(276959,252)PMXX04M,13110.p +1 x(289999,405)PMXX04M,13248.p +1 x(286625,918)PMXX04M,21320.p
+  +1 x(288405,1103)PMXX04M,21354.p +1 x(287736,1343)PMXX04M,21375.p +1 x(288927,1337)KFZ4404M,21418.p
+  +1 x(286404,1363)PMXX04M,21445.p +1 x(286277,1640)PMXX04M,21576.p +1 x(289872,1089)KFZ4404M,21668.p
+  +1 x(283607,1740)PMXX04M,21687.p +1 x(287785,792)KFZ4404M,22867.p +1 x(287785,801)PMXX04M,23280.p <= +1
+ slot(PMXX04M,29931): +1 t_x(273980,514)PMXX04M,149.o +1 x(276959,355)PMXX04M,9357.p +1 x(289999,508)PMXX04M,9622.p
+  +1 x(293498,23)PMXX04M,9980.p +1 x(292100,188)PMXX04M,10056.p +1 x(289972,62)PMXX04M,10139.p +1 x(287785,862)KFZ4404M,21458.p
+  +1 x(295497,1018)PMXX04M,22162.p +1 x(286625,1021)PMXX04M,22171.p +1 x(288405,1206)PMXX04M,22271.p +1 x(287736,1446)PMXX04M,22330.p
+  <= +1
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+  +1 x(273980,617)PMXX04M,22390.p +1 x(295497,1121)PMXX04M,23851.p <= +1
+ slot(PMXX04M,30137): +1 t_x(276959,561)PMXX04M,190.o +1 t_x(303471,0),8646 +1 x(287785,1069)KFZ4404M,17829.p
+  +1 x(273980,720)PMXX04M,18225.p +1 x(289999,714)PMXX04M,18548.p +1 x(287785,1110)PMXX04M,22364.p <= +1
+ slot(PMXX04M,30240): +1 t_x(289872,1297)KFZ4404M,1233.o +1 x(303471,14)PMXX04M,9386.p +1 x(294899,137)PMXX04M,9683.p
+  +1 x(293901,60)RQXU04E,9752.p +1 x(290650,89)PMXX04M,10204.p +1 x(294120,8)RQXU04E,10465.p +1 x(287785,1208)KFZ4404M,19179.p
+  +1 x(286625,1330)PMXX04M,19236.p +1 x(276959,664)PMXX04M,19327.p +1 x(287736,1755)PMXX04M,19343.p +1 x(289999,817)PMXX04M,19349.p
+  +1 x(273980,823)PMXX04M,19372.p +1 x(288405,1515)PMXX04M,19381.p +1 x(288927,1752)KFZ4404M,19431.p +1 x(286404,1775)PMXX04M,19440.p
+  +1 x(295497,1327)PMXX04M,19486.p +1 x(292100,497)PMXX04M,19508.p +1 x(289972,371)PMXX04M,19649.p +1 x(289872,1505)KFZ4404M,19689.p
+  <= +1
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+  +1 x(294899,239)PMXX04M,11637.p +1 x(294120,94)RQXU04E,11665.p +1 x(290650,191)PMXX04M,11711.p +1 x(293498,434)PMXX04M,12044.p
+  +1 x(289972,435)YBOLN04M,12238.p +1 x(287785,1277)KFZ4404M,20293.p +1 x(276959,766)PMXX04M,20295.p +1 x(289999,919)PMXX04M,20320.p
+  +1 x(273980,925)PMXX04M,20341.p +1 x(286625,1432)PMXX04M,20412.p +1 x(295497,1429)PMXX04M,20464.p +1 x(289872,1613)PMXX04M,20533.p
+  +1 x(288405,1617)PMXX04M,20565.p +1 x(287736,1857)PMXX04M,20615.p +1 x(288927,1822)KFZ4404M,20646.p
+  +1 x(286277,2130)KFZ4404M,20760.p +1 x(286404,1877)PMXX04M,20851.p <= +1
+ slot(PMXX04M,30445): +1 t_x(289972,525)YBOLN04M,1243.o +1 x(303471,219)PMXX04M,13082.p +1 x(294899,342)PMXX04M,13222.p
+  +1 x(293901,231)RQXU04E,13369.p +1 x(290650,294)PMXX04M,13404.p +1 x(294120,180)RQXU04E,13407.p +1 x(293498,537)PMXX04M,13870.p
+  +1 x(292100,702)PMXX04M,20682.p +1 x(276959,869)PMXX04M,22432.p +1 x(283688,3301)RQXSI04E,23806.p <= +1
+ slot(PMXX04M,30548): +1 t_x(293498,640)PMXX04M,1698.o +1 x(287785,1485)KFZ4404M,14569.p +1 x(286625,1638)PMXX04M,14664.p
+  +1 x(303471,322)PMXX04M,14831.p +1 x(294899,445)PMXX04M,14838.p +1 x(292100,805)PMXX04M,14879.p +1 x(289972,716)YB3EH04E,14887.p
+  +1 x(293901,383)PMXX04M,14951.p +1 x(290650,397)PMXX04M,14957.p +1 x(276959,972)PMXX04M,14965.p +1 x(294120,319)PMXX04M,14971.p
+  +1 x(273980,1131)PMXX04M,14979.p +1 x(289999,1125)PMXX04M,15003.p +1 x(295497,1635)PMXX04M,15065.p +1 x(289872,1782)KFZ4404M,15101.p
+  +1 x(288405,1823)PMXX04M,15201.p +1 x(284810,2917)RQXSI04E,22757.p +1 x(289972,666)YB3EH04E,23425.p
+  <= +1
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+  +1 x(303471,425)PMXX04M,18149.p +1 x(294899,548)PMXX04M,18151.p +1 x(292100,908)PMXX04M,18160.p +1 x(293498,743)PMXX04M,18178.p
+  +1 x(290650,500)PMXX04M,18419.p <= +1
+ slot(PMXX04M,30754): +1 t_x(291523,34)PMXX04M,1440.o +1 t_x(288154,0),7859 +1 x(289972,866)YB3EH04E,16415.p
+  +1 x(293498,846)PMXX04M,16431.p +1 x(292100,1011)PMXX04M,16482.p +1 x(294899,651)PMXX04M,22409.p +1 x(283688,3621)PMXX04M,23985.p
+  <= +1
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+  +1 x(293901,660)RQXU04E,20502.p +1 x(294899,754)PMXX04M,20577.p +1 x(293498,949)PMXX04M,20679.p +1 x(284810,3245)PMXX04M,23201.p
+  <= +1
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+  +1 x(280252,5722)RQXSI04E,22132.p +1 x(293901,745)RQXU04E,22138.p +1 x(303471,734)PMXX04M,22198.p +1 x(294120,694)RQXU04E,22208.p
+  +1 x(293498,1052)PMXX04M,22361.p +1 x(283688,3827)PMXX04M,23151.p <= +1
+ slot(PMXX04M,31062): +1 t_x(294120,371)PMXX04M,1795.o +1 x(284287,58)PMXX04M,9933.p +1 x(280252,5835)RQXSI04E,18835.p
+  +1 x(293901,897)PMXX04M,19338.p +1 x(294899,959)PMXX04M,19416.p +1 x(293498,1154)PMXX04M,19505.p +1 x(303471,836)PMXX04M,19685.p
+  +1 x(290650,911)PMXX04M,19694.p <= +1
+ slot(PMXX04M,31165): +1 t_x(296560,19)PMXX04M,2202.o +1 x(288154,9)PMXX04M,9972.p +1 x(284287,161)PMXX04M,14016.p
+  +1 x(280252,5947)RQXSI04E,21172.p +1 x(293901,1000)PMXX04M,21195.p +1 x(294899,1062)PMXX04M,21257.p
+  +1 x(293498,1257)PMXX04M,21275.p +1 x(303471,939)PMXX04M,21292.p +1 x(290650,1014)PMXX04M,21318.p +1 x(291523,445)PMXX04M,21339.p
+  +1 x(289972,1296)PMXX04M,21359.p +1 x(292100,1422)PMXX04M,21362.p +1 x(294120,936)PMXX04M,21390.p +1 x(276959,1589)PMXX04M,21403.p
+  +1 x(296560,327)PMXX04M,21436.p +1 x(289999,1742)PMXX04M,21551.p <= +1
+ slot(PMXX04M,31268): +1 t_x(303471,1042)PMXX04M,2826.o +1 t_x(287604,0),7836 +1 x(296560,430)PMXX04M,15537.p
+  +1 x(291523,548)PMXX04M,19328.p +1 x(284287,264)PMXX04M,19585.p +1 x(288154,112)PMXX04M,19718.p +1 x(293901,1088)RQXU04E,22998.p
+  +1 x(284810,3592)RQXSI04E,23668.p <= +1
+ slot(PMXX04M,31371): +1 t_x(287785,2178)KFZ4404M,998.o +1 x(287604,70)PMXX04M,9713.p +1 x(296560,533)PMXX04M,16518.p
+  +1 x(303471,1145)PMXX04M,16541.p +1 x(291523,651)PMXX04M,16622.p +1 x(294120,1122)RQXU04E,16701.p +1 x(294899,1268)PMXX04M,16713.p
+  +1 x(293901,1174)RQXU04E,16756.p +1 x(290650,1220)PMXX04M,16884.p <= +1
+ slot(PMXX04M,31474): +1 t_x(286625,2358)PMXX04M,862.o +1 x(287604,173)PMXX04M,11654.p +1 x(284287,470)PMXX04M,11964.p
+  +1 x(288154,318)PMXX04M,11992.p +1 x(296560,636)PMXX04M,22259.p +1 x(291523,754)PMXX04M,22265.p +1 x(294120,1208)RQXU04E,23000.p
+  <= +1
+ slot(PMXX04M,31577): +1 t_x(284287,573)PMXX04M,669.o +1 x(290996,31)PMXX04M,10430.p +1 x(287604,276)PMXX04M,13478.p
+  +1 x(288154,421)PMXX04M,13849.p +1 x(284810,3930)RQXSI04E,14401.p <= +1
+ slot(PMXX04M,31680): +1 t_x(288154,524)PMXX04M,1043.o +1 x(290996,88)GL4W04M,12202.p +1 x(287604,379)PMXX04M,15238.p
+  +1 x(284287,676)PMXX04M,15279.p <= +1
+ slot(PMXX04M,31782): +1 t_x(287819,63)PMXX04M,1002.o +1 x(290996,236)PMXX04M,13993.p +1 x(288154,626)PMXX04M,16434.p
+  +1 x(284287,778)PMXX04M,16441.p +1 x(287604,481)PMXX04M,16803.p <= +1
+ slot(PMXX04M,31885): +1 t_x(290996,273)GL4W04M,1359.o +1 t_x(282822,0),7661 +1 x(288154,729)PMXX04M,17952.p
+  +1 x(284287,881)PMXX04M,17985.p +1 x(287819,577)PMXX04M,18052.p +1 x(296560,1047)PMXX04M,18111.p +1 x(291523,1165)PMXX04M,18154.p
+  +1 x(287604,584)PMXX04M,18330.p <= +1
+ slot(PMXX04M,31988): +1 t_x(287604,687)PMXX04M,983.o +1 x(290996,442)PMXX04M,18558.p +1 x(287819,680)PMXX04M,19762.p
+  +1 x(283688,4855)PMXX04M,22626.p <= +1
+ slot(PMXX04M,32091): +1 t_x(282822,0),528.o +1 x(290996,545)PMXX04M,20323.p +1 x(287819,783)PMXX04M,20336.p
+  +1 x(287604,790)PMXX04M,20348.p +1 x(296560,1253)PMXX04M,20378.p +1 x(291523,1371)PMXX04M,20386.p +1 x(288154,935)PMXX04M,20399.p
+  +1 x(284287,1087)PMXX04M,20448.p +1 x(294120,1862)PMXX04M,20456.p +1 x(303471,1865)PMXX04M,20459.p +1 x(283688,4958)PMXX04M,21912.p
+  +1 x(284810,4479)PMXX04M,21957.p <= +1
+ slot(PMXX04M,32297): +1 t_x(291127,88)PMXX04M,1384.o <= +1
+ slot(RASI04M,21600): +1 t_x(296338,44)RASI04M,2174.o +1 t_x(292713,0),8092 <= +1
+ slot(RASI04M,21704): +1 t_x(292713,0),1595.o +1 t_x(290063,0),7942 +1 x(296338,62)RQXSI04E,12339.p <= +1
+ slot(RASI04M,21808): +1 t_x(290063,0),1258.o +1 t_x(293132,0),8119 +1 x(296338,148)RASI04M,10039.p <= +1
+ slot(RASI04M,21912): +1 t_x(293132,6)RASI04M,1656.o +1 t_x(282933,0),7664 +1 x(296338,252)RASI04M,12743.p
+  <= +1
+ slot(RASI04M,22016): +1 t_x(282933,103)RASI04M,541.o +1 x(296338,354)RQXSI04E,16328.p <= +1
+ slot(RASI04M,22120): +1 x(296338,451)RQXSI04E,20306.p <= +1
+ slot(RASI04M,22224): +1 t_x(293377,0),1686.o <= +1
+ slot(RASI04M,22328): +1 t_x(282924,0),540.o <= +1
+ slot(RASI04M,22536): +1 t_x(286199,0),833.o <= +1
+ slot(RASI04M,22640): +1 t_x(295667,0),2046.o +1 x(296338,938)RQXSI04E,19136.p <= +1
+ slot(RASI04M,22744): +1 t_x(293452,0),1694.o +1 x(296338,1050)RQXSI04E,18266.p <= +1
+ slot(RASI04M,22848): +1 t_x(283045,4)RASI04M,551.o +1 x(295929,77)RASI04M,9147.p +1 x(296672,2)RASI04M,10712.p
+  <= +1
+ slot(RASI04M,22952): +1 t_x(296672,106)RASI04M,2215.o +1 x(287279,24)RASI04M,10463.p +1 x(285292,97)RASI04M,10592.p
+  <= +1
+ slot(RASI04M,23056): +1 t_x(285292,201)RASI04M,740.o +1 x(290904,74)RASI04M,10397.p +1 x(287279,128)RASI04M,13992.p
+  <= +1
+ slot(RASI04M,23160): +1 t_x(287279,232)RASI04M,946.o +1 x(296778,92)RASI04M,10437.p +1 x(290904,178)RASI04M,11747.p
+  +1 x(285292,305)RASI04M,11784.p +1 x(296672,314)RASI04M,11838.p +1 x(283045,316)RASI04M,11954.p <= +1
+ slot(RASI04M,23264): +1 t_x(290904,282)RASI04M,1353.o +1 x(283253,33)RASI04M,9818.p +1 x(295929,472)RVKWU04M,10949.p
+  +1 x(296778,196)RASI04M,13961.p <= +1
+ slot(RASI04M,23368): +1 t_x(296778,300)RASI04M,2227.o +1 x(283253,137)RASI04M,11743.p <= +1
+ slot(RASI04M,23472): +1 t_x(295929,1026)RVKWU04M,2099.o +1 t_x(283253,241)RASI04M,7675 <= +1
+ slot(RASI04M,23680): +1 t_x(283253,449)RASI04M,569.o +1 t_x(283072,282)RASI04M,7668 +1 x(295929,909)RASI04M,12747.p
+  <= +1
+ slot(RASI04M,23784): +1 t_x(283072,386)RASI04M,553.o +1 t_x(288879,169)RASI04M,7890 <= +1
+ slot(RASI04M,23888): +1 t_x(288879,273)RASI04M,1119.o +1 x(295929,1117)RASI04M,16630.p <= +1
+ slot(RASI04M,23992): +1 t_x(286022,0),819.o +1 x(296338,2288)RQXSI04E,14918.p +1 x(295929,1210)RVKWU04M,18441.p
+  <= +1
+ slot(RASI04M,24200): +1 t_x(283605,38)RASI04M,604.o +1 x(295929,1429)RASI04M,19447.p <= +1
+ slot(RASI04M,24304): +1 t_x(294065,53)RASI04M,1786.o +1 x(295180,52)RVKWU04M,9169.p +1 x(286774,47)RASI04M,10688.p
+  <= +1
+ slot(RASI04M,24408): +1 t_x(286774,151)RASI04M,884.o +1 x(295984,48)RASI04M,10474.p +1 x(295180,145)RVKWU04M,10990.p
+  <= +1
+ slot(RASI04M,24616): +1 t_x(294696,22)RASI04M,1868.o +1 x(295984,256)RASI04M,22689.p +1 x(286774,359)RASI04M,22722.p
+  +1 x(294065,365)RASI04M,22761.p <= +1
+ slot(RASI04M,24720): +1 t_x(294274,70)RASI04M,1809.o +1 x(295929,1949)RASI04M,14559.p +1 x(295180,489)RASI04M,22702.p
+  <= +1
+ slot(RASI04M,24824): +1 t_x(284008,0),636.o +1 x(294274,174)RASI04M,23178.p +1 x(294696,230)RASI04M,23194.p
+  +1 x(295984,464)RASI04M,23323.p <= +1
+ slot(RASI04M,24928): +1 t_x(296798,0),2230.o +1 x(295180,697)RASI04M,13293.p <= +1
+ slot(RASI04M,25032): +1 t_x(295984,240)RASI04M,2111.o +1 x(295180,791)RVKWU04M,22097.p <= +1
+ slot(RASI04M,25136): +1 x(296798,11)RASI04M,21348.p +1 x(295180,905)RASI04M,23180.p <= +1
+ slot(RASI04M,25240): +1 t_x(287767,0),997.o <= +1
+ slot(RASI04M,25344): +1 t_x(284114,0),648.o +1 x(294472,7)RVKWU04M,9128.p +1 x(295180,1113)RASI04M,15314.p
+  <= +1
+ slot(RASI04M,25448): +1 t_x(284107,0),646.o +1 x(295180,1217)RASI04M,21227.p +1 x(294472,88)RASI04M,21368.p
+  <= +1
+ slot(RASI04M,25552): +1 t_x(295180,1321)RASI04M,1952.o +1 t_x(293879,0),8159 +1 x(284114,95)RASI04M,16939.p
+  <= +1
+ slot(RASI04M,25656): +1 t_x(293879,71)RASI04M,1755.o +1 t_x(293191,0),8123 +1 x(295180,1425)RASI04M,16455.p
+  +1 x(294472,296)RASI04M,20551.p <= +1
+ slot(RASI04M,25760): +1 t_x(293191,28)RASI04M,1667.o +1 x(295180,1529)RASI04M,18039.p +1 x(293879,175)RASI04M,18247.p
+  <= +1
+ slot(RASI04M,25864): +1 t_x(295551,0),2029.o +1 x(294472,468)RVKWU04M,12734.p +1 x(293191,132)RASI04M,22263.p
+  <= +1
+ slot(RASI04M,25968): +1 t_x(294817,0),1892.o +1 x(294472,561)RVKWU04M,10982.p <= +1
+ slot(RASI04M,26072): +1 t_x(275270,14)RASI04M,163.o +1 t_x(284082,0),7694 <= +1
+ slot(RASI04M,26176): +1 t_x(284082,36)RASI04M,640.o +1 t_x(293894,0),8161 <= +1
+ slot(RASI04M,26280): +1 t_x(293894,76)RASI04M,1761.o +1 t_x(284170,0),7702 +1 x(275270,221)RQXSI04E,10047.p
+  <= +1
+ slot(RASI04M,26384): +1 t_x(284170,21)RASI04M,653.o +1 t_x(289297,1)RASI04M,7907 <= +1
+ slot(RASI04M,26488): +1 t_x(289297,105)RASI04M,1171.o +1 t_x(294500,98)RASI04M,8193 <= +1
+ slot(RASI04M,26592): +1 t_x(277278,0),205.o +1 t_x(293071,159)RASI04M,8114 +1 x(294500,202)RASI04M,11802.p
+  +1 x(289297,209)RASI04M,11842.p +1 x(284170,229)RASI04M,12003.p +1 x(275270,513)RQXSI04E,20538.p <= +1
+ slot(RASI04M,26696): +1 t_x(294500,306)RASI04M,1833.o +1 t_x(286763,239)RASI04M,7806 +1 x(293071,263)RASI04M,10306.p
+  <= +1
+ slot(RASI04M,26800): +1 t_x(293071,367)RASI04M,1648.o +1 t_x(284260,311)RASI04M,7710 +1 x(286763,343)RASI04M,11814.p
+  +1 x(275270,708)RQXSI04E,11833.p <= +1
+ slot(RASI04M,26904): +1 t_x(286763,447)RASI04M,882.o +1 t_x(293092,20)RASI04M,8118 +1 x(277278,38)RASI04M,9806.p
+  +1 x(284260,415)RASI04M,10316.p +1 x(275270,902)RQXSI04E,16294.p +1 x(275270,805)RQXSI04E,22305.p <= +1
+ slot(RASI04M,27008): +1 t_x(284260,519)RASI04M,665.o +1 t_x(279896,0),7604 +1 x(277278,142)RASI04M,11751.p
+  +1 x(293092,124)RASI04M,12169.p +1 x(275270,1000)RQXSI04E,19103.p <= +1
+ slot(RASI04M,27216): +1 t_x(293092,332)RASI04M,1652.o +1 t_x(290047,163)RASI04M,7941 +1 x(279896,186)RASI04M,10456.p
+  +1 x(277278,350)RASI04M,13942.p +1 x(294472,1856)RASI04M,14615.p +1 x(275270,1112)RQXSI04E,22918.p <= +1
+ slot(RASI04M,27320): +1 t_x(279896,290)RASI04M,345.o +1 t_x(286969,209)RASI04M,7813 +1 x(290047,267)RASI04M,12299.p
+  +1 x(293092,436)RASI04M,16772.p +1 x(277278,454)RASI04M,16855.p <= +1
+ slot(RASI04M,27528): +1 t_x(290047,475)RASI04M,1255.o +1 t_x(295609,152)RASI04M,8277 +1 x(286969,417)RASI04M,10391.p
+  +1 x(279896,498)RASI04M,19717.p <= +1
+ slot(RASI04M,27632): +1 t_x(286969,521)RASI04M,903.o +1 t_x(284839,21)RASI04M,7735 +1 x(295609,256)RASI04M,12277.p
+  +1 x(290047,579)RASI04M,20528.p +1 x(279896,602)RASI04M,20552.p +1 x(293092,748)RASI04M,20628.p +1 x(275270,1562)RQXSI04E,23257.p
+  <= +1
+ slot(RASI04M,27736): +1 t_x(295609,360)RASI04M,2041.o +1 t_x(294913,0),8221 +1 x(284839,125)RASI04M,10361.p
+  +1 x(286969,625)RASI04M,21487.p +1 x(290047,683)RASI04M,21518.p +1 x(279896,706)RASI04M,21586.p <= +1
+ slot(RASI04M,27840): +1 t_x(284839,229)RASI04M,707.o +1 t_x(285040,0),7741 +1 x(294472,2480)RASI04M,16218.p
+  +1 x(275270,1782)RASI04M,21577.p +1 x(295609,464)RASI04M,22359.p +1 x(286969,729)RASI04M,22460.p <= +1
+ slot(RASI04M,27944): +1 t_x(294913,0),1907.o +1 t_x(296131,0),8328 +1 x(294472,2584)RASI04M,17665.p +1 x(284839,333)RASI04M,17966.p
+  +1 x(295609,568)RASI04M,18015.p +1 x(286969,833)RASI04M,18056.p +1 x(290047,891)RASI04M,18090.p +1 x(279896,914)RASI04M,18108.p
+  +1 x(293092,1060)RASI04M,18175.p +1 x(277278,1078)RASI04M,18422.p <= +1
+ slot(RASI04M,28048): +1 t_x(285040,58)RASI04M,719.o +1 t_x(282416,0),7649 +1 x(296131,55)RASI04M,12309.p
+  +1 x(294913,88)RASI04M,12378.p +1 x(271601,1302)RASI04M,15394.p <= +1
+ slot(RASI04M,28152): +1 t_x(296131,159)RASI04M,2129.o +1 x(282416,8)RASI04M,10407.p +1 x(285040,162)RASI04M,10646.p
+  <= +1
+ slot(RASI04M,28256): +1 t_x(271601,1510)RASI04M,125.o +1 t_x(289463,0),7915 +1 x(282416,112)RASI04M,12282.p
+  +1 x(296131,263)RASI04M,17023.p +1 x(285040,266)RASI04M,17088.p <= +1
+ slot(RASI04M,28360): +1 t_x(282416,216)RASI04M,498.o +1 x(271601,1614)RASI04M,10016.p +1 x(275270,2302)RASI04M,14655.p
+  +1 x(294472,3000)RASI04M,19165.p <= +1
+ slot(RASI04M,28464): +1 t_x(289463,96)RASI04M,1191.o +1 x(271601,1713)RVKWU04M,12064.p +1 x(271601,1805)RVKWU04M,13745.p
+  <= +1
+ slot(RASI04M,28672): +1 x(283862,300)RASI04M,15595.p +1 x(271601,1898)$RVKWU04M,17049.p <= +1
+ slot(RASI04M,28776): <= +1
+ slot(RASI04M,28880): +1 t_x(280491,0),390.o +1 x(283862,508)RASI04M,10131.p <= +1
+ slot(RASI04M,28984): +1 x(283862,612)RASI04M,12135.p <= +1
+ slot(RASI04M,29088): +1 t_x(283862,716)RASI04M,625.o <= +1
+ slot(RASI04M,29192): <= +1
+ slot(RASI04M,29296): <= +1
+ slot(RFBRT04M,32400): +1 t_x(263212,0),17.o <= +1
+ slot(RFBRT04M,32505): +1 t_x(274996,0),159.o <= +1
+ slot(RFBRT04M,32611): +1 t_x(263249,0),18.o +1 t_x(263142,0),7491 <= +1
+ slot(RFBRT04M,32717): +1 t_x(263142,0),13.o <= +1
+ slot(RFBRT04M,32823): <= +1
+ slot(RFBRT04M,32929): <= +1
+ slot(RFBRT04M,33035): +1 t_x(297168,0),2292.o <= +1
+ slot(RFBRT04M,33141): +1 t_x(263351,0),37.o +1 x(298093,1)RFBRT04M,10356.p <= +1
+ slot(RFBRT04M,33247): +1 t_x(286712,0),873.o +1 t_x(263367,0),7498 +1 x(298093,76)BR204M,11374.p +1 x(263351,53)RFBRT04M,11392.p
+  <= +1
+ slot(RFBRT04M,33352): +1 t_x(294910,0),1905.o +1 x(286712,54)RFBRT04M,10304.p +1 x(263367,75)RFBRT04M,10399.p
+  <= +1
+ slot(RFBRT04M,33458): +1 t_x(263367,181)RFBRT04M,38.o +1 x(286712,156)BR204M,12156.p <= +1
+ slot(RFBRT04M,33564): +1 t_x(298093,0),2403.o +1 t_x(279544,0),7591 +1 x(294910,5)RFBRT04M,13904.p <= +1
+ slot(RFBRT04M,33670): +1 t_x(279544,40)RFBRT04M,315.o +1 t_x(295877,0),8305 <= +1
+ slot(RFBRT04M,33776): +1 t_x(295877,81)RFBRT04M,2082.o +1 t_x(295923,0),8314 <= +1
+ slot(RFBRT04M,33882): +1 t_x(295923,102)RFBRT04M,2097.o +1 t_x(275682,0),7535 +1 x(287195,18)BR204M,9600.p
+  +1 x(263168,65)RFBRT04M,17074.p <= +1
+ slot(RFBRT04M,33988): +1 t_x(263168,65)RFBRT04M,14.o +1 x(275682,94)RFBRT04M,10591.p +1 x(287195,199)BR204M,11949.p
+  +1 x(295923,208)RFBRT04M,12017.p +1 x(295877,293)RFBRT04M,12311.p +1 x(287195,108)BR204M,13873.p <= +1
+ slot(RFBRT04M,34094): +1 t_x(275682,200)RFBRT04M,169.o +1 x(291559,98)RFBRT04M,9625.p +1 x(287195,253)RFBRT04M,15328.p
+  +1 x(263168,277)RFBRT04M,15420.p <= +1
+ slot(RFBRT04M,34200): +1 t_x(291559,204)RFBRT04M,1447.o +1 t_x(295862,0),8302 +1 x(275682,306)RFBRT04M,16897.p
+  +1 x(287195,359)RFBRT04M,16904.p <= +1
+ slot(RFBRT04M,34305): +1 t_x(287195,464)RFBRT04M,934.o +1 t_x(298246,0),8458 +1 x(295862,64)RFBRT04M,10101.p
+  +1 x(291559,309)RFBRT04M,18417.p <= +1
+ slot(RFBRT04M,34517): +1 t_x(282505,143)RFBRT04M,505.o +1 t_x(293533,0),8137 +1 x(263313,146)RFBRT04M,10495.p
+  +1 x(295862,276)RFBRT04M,11778.p +1 x(291559,521)RFBRT04M,11983.p <= +1
+ slot(RFBRT04M,34623): +1 t_x(263313,252)RFBRT04M,28.o +1 t_x(295413,0),8258 +1 x(298246,77)RFBRT04M,11938.p
+  +1 x(282505,249)RFBRT04M,12335.p +1 x(295862,382)RFBRT04M,17054.p <= +1
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+  +1 x(291917,737)RJIU04M,23726.p +1 x(307461,1280)RJIU04M,23729.p +1 x(295407,1350)RJIU04M,23730.p +1 x(294133,1395)RJIU04M,23732.p
+  +1 x(286762,1758)RJIU04M,23733.p +1 x(284722,1422)RJIU04M,23734.p +1 x(289655,1807)RJIU04M,23735.p +1 x(290343,1876)RJIU04M,23737.p
+  +1 x(289136,1879)RJIU04M,23743.p +1 x(290480,2290)RJIU04M,23747.p +1 x(294756,2325)RJIU04M,23752.p +1 x(290967,1899)RJIU04M,23754.p
+  +1 x(300064,2328)RJIU04M,23769.p +1 x(297867,2388)RJIU04M,23800.p <= +1
+ slot(RJIU04M,46214): +1 t_x(294473,60)RJIU04M,1830.o +1 t_x(295800,0),8297 +1 x(294001,3272)RJIU04M,22535.p
+  +1 x(295850,142)RJIU04M,24050.p +1 x(302575,201)RJIU04M,24058.p +1 x(295905,303)RJIU04M,24076.p <= +1
+ slot(RJIU04M,46302): +1 t_x(295800,0),2070.o +1 t_x(291959,0),8056 +1 x(297346,170)RJIU04M,12089.p +1 x(293126,3052)RJIU04M,22479.p
+  +1 x(295428,4734)RJIU04M,22838.p +1 x(294473,148)RJIU04M,24116.p +1 x(295850,230)RJIU04M,24129.p <= +1
+ slot(RJIU04M,46390): +1 t_x(291959,0),1491.o +1 t_x(293569,0),8142 +1 x(294473,236)RJIU04M,23723.p +1 x(293126,3127)EGPFA04,24088.p
+  <= +1
+ slot(RJIU04M,46478): +1 t_x(293569,0),1721.o +1 t_x(293898,0),8162 <= +1
+ slot(RJIU04M,46565): +1 t_x(293898,0),1762.o +1 x(297346,433)RJIU04M,13951.p +1 x(290037,4483)RJIU04M,22738.p
+  +1 x(295800,53)RJIU04M,23728.p +1 x(293126,3315)RJIU04M,24115.p <= +1
+ slot(RJIU04M,46653): +1 t_x(297346,542)EGPFA04,2315.o +1 x(293569,21)RJIU04M,23923.p +1 x(291959,67)RJIU04M,23924.p
+  +1 x(295800,141)RJIU04M,23925.p +1 x(294473,499)RJIU04M,23932.p +1 x(295850,581)RJIU04M,23945.p +1 x(302575,640)RJIU04M,23970.p
+  <= +1
+ slot(RJIU04M,46741): +1 t_x(295306,30)RJIU04M,1975.o +1 t_x(289768,0),7927 +1 x(293898,65)RJIU04M,23926.p
+  <= +1
+ slot(RJIU04M,46829): +1 t_x(294001,4004)EGPFA04,1774.o +1 t_x(303247,0),8638 +1 x(293126,3579)RJIU04M,23027.p
+  +1 x(294001,3887)RJIU04M,23172.p +1 x(295306,118)RJIU04M,24044.p +1 x(293898,153)RJIU04M,24045.p +1 x(291959,243)RJIU04M,24048.p
+  +1 x(295800,317)RJIU04M,24049.p +1 x(297346,697)RJIU04M,24052.p +1 x(293569,197)RJIU04M,24053.p <= +1
+ slot(RJIU04M,46917): +1 t_x(289768,87)RJIU04M,1222.o +1 t_x(306943,0),8804 +1 x(303247,17)RJIU04M,10515.p
+  <= +1
+ slot(RJIU04M,47004): +1 t_x(303247,104)RJIU04M,2809.o +1 t_x(309911,0),8934 <= +1
+ slot(RJIU04M,47092): +1 t_x(306943,0),3160.o <= +1
+ slot(RJIU04M,47180): +1 t_x(309911,0),3439.o +1 x(297346,1048)RJIU04M,23023.p +1 x(293126,3930)RJIU04M,23435.p
+  <= +1
+ slot(RJIU04M,47268): <= +1
+ slot(RJIU04M,47356): +1 x(309911,79)RJIU04M,24093.p <= +1
+ slot(RJIU04M,47443): +1 t_x(306459,0),3121.o +1 x(297346,1311)RJIU04M,23431.p +1 x(293126,4193)RJIU04M,23712.p
+  +1 x(294001,4501)RJIU04M,23714.p <= +1
+ slot(RJIU04M,47619): +1 t_x(292825,0),1614.o <= +1
+ slot(RJIU04M,47707): +1 t_x(293200,34)RJIU04M,1669.o +1 x(294001,4765)RJIU04M,23918.p <= +1
+ slot(RJIU04M,47795): +1 t_x(303627,0),2844.o +1 x(297346,1634)LELVU04,23713.p +1 x(293126,4545)RJIU04M,23919.p
+  <= +1
+ slot(RJIU04M,47970): <= +1
+ slot(RJIU04M,48058): +1 t_x(290012,0),1249.o +1 x(297346,1926)RJIU04M,23917.p <= +1
+ slot(RJIU04M,48146): +1 t_x(291060,0),1375.o <= +1
+ slot(RJIU04M,48234): +1 t_x(296644,0),2211.o <= +1
+ slot(RJIU04M,48321): <= +1
+ slot(RJIU04M,48409): <= +1
+ slot(RJIU04M,48497): <= +1
+ slot(RJIU04M,48585): <= +1
+ slot(RJIU04M,48673): +1 t_x(301168,0),2592.o <= +1
+ slot(RJIU04M,48760): <= +1
+ slot(RJIU04M,48848): <= +1
+ slot(RJIU04M,48936): <= +1
+ slot(RJIU04M,49024): <= +1
+ slot(RJIU04M,49112): <= +1
+ slot(RMZSI04,54600): +1 t_x(284195,0),658.o <= +1
+ slot(RMZSI04,54685): +1 t_x(303644,0),2845.o <= +1
+ slot(RMZSI04,54771): +1 t_x(296092,0),2121.o <= +1
+ slot(RMZSI04,54857): +1 t_x(288702,0),1103.o <= +1
+ slot(RMZSI04,54942): +1 t_x(280088,0),357.o <= +1
+ slot(RMZSI04,55028): +1 t_x(309267,46)RMZSI04,3375.o +1 x(305432,2)RMZSI04,10687.p <= +1
+ slot(RMZSI04,55114): +1 t_x(305432,88)RMZSI04,3007.o +1 x(306358,36)RMZSI04,9204.p +1 x(284184,46)RMZSI04,10610.p
+  <= +1
+ slot(RMZSI04,55200): +1 t_x(284184,132)RMZSI04,655.o +1 x(306358,122)RMZSI04,11086.p +1 x(305432,174)RMZSI04,11091.p
+  +1 x(309267,218)RMZSI04,11102.p <= +1
+ slot(RMZSI04,55285): +1 t_x(281881,0),465.o +1 t_x(306358,207)RMZSI04,8783 <= +1
+ slot(RMZSI04,55371): +1 t_x(306358,293)RMZSI04,3112.o +1 t_x(302670,146)RMZSI04,8606 <= +1
+ slot(RMZSI04,55457): +1 t_x(302670,232)RMZSI04,2738.o +1 t_x(311119,90)RMZSI04,8968 +1 x(263621,104)RMZSI04,11804.p
+  +1 x(281881,16)RMZSI04,16856.p +1 x(281881,21)YB3EH04A,18285.p <= +1
+ slot(RMZSI04,55542): +1 t_x(263621,189)RMZSI04,69.o +1 t_x(302390,131)RMZSI04,8590 +1 x(311119,175)RMZSI04,10147.p
+  +1 x(302670,317)RMZSI04,10322.p <= +1
+ slot(RMZSI04,55628): +1 t_x(311119,261)RMZSI04,3532.o +1 t_x(300885,172)RMZSI04,8528 +1 x(302390,217)RMZSI04,11805.p
+  +1 x(281881,160)YB3EH04A,11834.p <= +1
+ slot(RMZSI04,55714): +1 t_x(302390,303)RMZSI04,2708.o +1 t_x(301391,184)RMZSI04,8553 +1 x(281881,252)YB3EH04A,9736.p
+  +1 x(304463,234)RMZSI04,9923.p +1 x(300885,258)RMZSI04,10117.p <= +1
+ slot(RMZSI04,55800): +1 t_x(300885,344)RMZSI04,2566.o +1 t_x(308677,214)RMZSI04,8885 +1 x(304463,320)RMZSI04,11918.p
+  +1 x(301391,270)RMZSI04,12125.p +1 x(281881,391)YB3EH04A,15254.p <= +1
+ slot(RMZSI04,55885): +1 t_x(301391,355)RMZSI04,2617.o +1 t_x(306743,290)RMZSI04,8796 +1 x(308677,299)RMZSI04,10155.p
+  +1 x(281881,437)YB3EH04A,13109.p +1 x(300885,429)RMZSI04,13232.p +1 x(302390,474)RMZSI04,13268.p +1 x(311119,518)RMZSI04,13299.p
+  +1 x(263621,503)CPRFBR04,13321.p +1 x(302670,660)RMZSI04,13378.p +1 x(306358,807)RMZSI04,13409.p +1 x(284184,817)RMZSI04,13492.p
+  +1 x(305432,859)RMZSI04,13626.p +1 x(309267,903)RMZSI04,13903.p <= +1
+ slot(RMZSI04,55971): +1 t_x(308677,385)RMZSI04,3331.o +1 t_x(284125,325)RMZSI04,7698 +1 x(306743,376)RMZSI04,12139.p
+  +1 x(310303,287)RMZU04,13208.p +1 x(304463,491)RMZSI04,13237.p <= +1
+ slot(RMZSI04,56057): +1 t_x(306743,462)RMZSI04,3143.o +1 t_x(298477,368)RMZSI04,8473 +1 x(310303,372)RMZU04,9530.p
+  +1 x(284125,411)RMZSI04,10152.p <= +1
+ slot(RMZSI04,56142): +1 t_x(284125,496)RMZSI04,649.o +1 t_x(302741,449)RMZSI04,8610 +1 x(310303,456)RMZU04,11516.p
+  +1 x(298477,453)RMZSI04,12121.p <= +1
+ slot(RMZSI04,56228): +1 t_x(298477,539)RMZSI04,2448.o +1 t_x(303517,420)RMZSI04,8651 +1 x(302741,535)RMZSI04,10177.p
+  <= +1
+ slot(RMZSI04,56314): +1 t_x(302741,621)RMZSI04,2748.o +1 t_x(287696,456)RMZSI04,7840 +1 x(303517,506)RMZSI04,12105.p
+  <= +1
+ slot(RMZSI04,56400): +1 t_x(303517,592)RMZSI04,2834.o +1 t_x(308225,490)RMZSI04,8861 +1 x(287696,542)RMZSI04,10186.p
+  <= +1
+ slot(RMZSI04,56485): +1 t_x(287696,627)RMZSI04,989.o +1 t_x(309498,512)RMZSI04,8919 +1 x(308225,575)RMZSI04,12106.p
+  <= +1
+ slot(RMZSI04,56571): +1 t_x(308225,661)RMZSI04,3288.o +1 t_x(307018,464)RMZSI04,8806 +1 x(309498,598)RMZSI04,10183.p
+  <= +1
+ slot(RMZSI04,56657): +1 t_x(309498,684)RMZSI04,3404.o +1 t_x(283458,489)RMZSI04,7684 +1 x(307018,550)RMZSI04,12099.p
+  <= +1
+ slot(RMZSI04,56742): +1 t_x(304463,920)RMZSI04,2929.o +1 t_x(305538,570)RMZSI04,8738 +1 x(309498,769)RMZSI04,13950.p
+  +1 x(308225,832)RMZSI04,13998.p +1 x(307018,635)RMZSI04,17107.p <= +1
+ slot(RMZSI04,56828): +1 t_x(307018,721)RMZSI04,3165.o +1 t_x(302944,653)RMZSI04,8617 +1 x(305538,656)RMZSI04,10138.p
+  +1 x(283458,660)RMZSI04,10169.p <= +1
+ slot(RMZSI04,56914): +1 t_x(283458,746)RMZSI04,589.o +1 t_x(309324,713)RMZSI04,8910 +1 x(302944,739)RMZSI04,12113.p
+  +1 x(305538,742)RMZSI04,12145.p +1 x(310303,1218)RMZU04,18395.p <= +1
+ slot(RMZSI04,57000): +1 t_x(310303,1303)RMZU04,3472.o +1 t_x(297680,617)RMZSI04,8428 +1 x(302944,825)RMZSI04,13809.p
+  +1 x(309324,799)RMZSI04,13844.p +1 x(283458,832)RMZSI04,13846.p +1 x(305538,828)RMZSI04,13883.p +1 x(307018,893)RMZSI04,13884.p
+  <= +1
+ slot(RMZSI04,57085): +1 t_x(305538,913)RMZSI04,3018.o +1 t_x(302365,685)RMZSI04,8589 +1 x(302944,910)RMZSI04,15225.p
+  +1 x(310303,1387)RMZU04,15226.p +1 x(309324,884)RMZSI04,15232.p +1 x(297680,702)RMZSI04,15248.p +1 x(283458,917)RMZSI04,15251.p
+  +1 x(307018,978)RMZSI04,15276.p +1 x(309498,1112)RMZSI04,15334.p +1 x(308225,1175)RMZSI04,15398.p +1 x(287696,1227)RMZSI04,15481.p
+  +1 x(303517,1277)RMZSI04,15618.p <= +1
+ slot(RMZSI04,57171): +1 t_x(302944,996)RMZSI04,2773.o +1 t_x(309098,641)RMZSI04,8898 +1 x(297680,788)RMZSI04,10045.p
+  +1 x(302365,771)RMZSI04,10123.p +1 x(309324,970)RMZSI04,10153.p +1 x(301350,664)RMZU04,10161.p <= +1
+ slot(RMZSI04,57257): +1 t_x(309324,1056)RMZSI04,3387.o +1 t_x(285938,584)RMZSI04,7780 +1 x(301350,749)RMZU04,11950.p
+  +1 x(302365,857)RMZSI04,12123.p +1 x(297680,874)RMZSI04,12268.p <= +1
+ slot(RMZSI04,57342): +1 t_x(297680,959)RMZSI04,2358.o +1 t_x(284224,574)RMZSI04,7707 +1 x(301350,834)RMZU04,13526.p
+  +1 x(309098,812)RMZSI04,13879.p +1 x(302365,942)RMZSI04,13892.p +1 x(285938,669)RMZSI04,13949.p +1 x(310303,1641)RMZU04,19656.p
+  <= +1
+ slot(RMZSI04,57428): +1 t_x(302365,1028)RMZSI04,2705.o +1 t_x(307217,604)RMZSI04,8820 +1 x(301350,918)RMZU04,15259.p
+  +1 x(309098,898)RMZSI04,15524.p <= +1
+ slot(RMZSI04,57514): +1 t_x(309098,984)RMZSI04,3358.o +1 t_x(297702,92)RMZSI04,8430 +1 x(284224,746)RMZSI04,10068.p
+  +1 x(285938,841)RMZSI04,10156.p +1 x(307217,690)RMZSI04,10173.p +1 x(301257,164)RMZSI04,10630.p +1 x(301350,1003)RMZU04,16841.p
+  <= +1
+ slot(RMZSI04,57600): +1 t_x(301350,1087)RMZU04,2612.o +1 t_x(310734,156)RMZSI04,8959 +1 x(307217,776)RMZSI04,12059.p
+  +1 x(309098,1070)RMZSI04,12108.p +1 x(284224,832)RMZSI04,12158.p +1 x(285938,927)RMZSI04,12278.p +1 x(310303,1895)RMZU04,16945.p
+  <= +1
+ slot(RMZSI04,57685): +1 t_x(285938,1012)RMZSI04,812.o +1 t_x(297427,186)RMZSI04,8415 +1 x(301257,335)RMZSI04,12228.p
+  +1 x(284224,917)RMZSI04,15505.p +1 x(307217,861)RMZSI04,15521.p <= +1
+ slot(RMZSI04,57771): +1 t_x(284224,1003)RMZSI04,660.o +1 t_x(302774,246)RMZSI04,8611 +1 x(307217,947)RMZSI04,13899.p
+  +1 x(297702,349)RMZSI04,13995.p +1 x(310734,327)RMZSI04,14005.p +1 x(297427,272)RMZSI04,14030.p +1 x(301350,1257)RMZU04,18296.p
+  <= +1
+ slot(RMZSI04,57857): +1 t_x(307217,1033)RMZSI04,3193.o +1 t_x(302830,70)RMZSI04,8614 +1 x(310734,413)RMZSI04,10445.p
+  +1 x(297427,358)RMZSI04,10479.p +1 x(302774,332)RMZSI04,10489.p +1 x(297702,435)RMZSI04,10773.p <= +1
+ slot(RMZSI04,57942): +1 t_x(297702,520)RMZSI04,2362.o +1 t_x(309049,66)RMZSI04,8896 +1 x(282589,254)RMZSI04,10593.p
+  +1 x(302830,155)RMZSI04,10689.p +1 x(310734,498)RMZSI04,12346.p +1 x(297427,443)RMZSI04,12360.p +1 x(302774,417)RMZSI04,12372.p
+  <= +1
+ slot(RMZSI04,58114): +1 t_x(301257,691)RMZU04,2599.o +1 t_x(308351,214)RMZSI04,8870 +1 x(282589,426)RMZSI04,12408.p
+  +1 x(302830,327)RMZSI04,12411.p +1 x(310734,670)RMZSI04,15620.p <= +1
+ slot(RMZSI04M,21600): +1 t_x(272695,12)RQXSI04E,133.o +1 t_x(283139,0),7671 +1 x(285949,551)EBBRA04E,21232.p
+  <= +1
+ slot(RMZSI04M,21685): +1 t_x(286897,464)RQXSI04E,897.o +1 t_x(296864,0),8376 <= +1
+ slot(RMZSI04M,21771): +1 t_x(285863,2115)KHVL104E,806.o +1 x(287821,41)RMZSI04M,9534.p +1 x(291353,14)RQXSI04E,9961.p
+  +1 x(291353,68)RQXI04E,10880.p +1 x(291100,1076)RQXSI04E,17427.p +1 x(281349,433)RQXSI04E,20596.p +1 x(282954,555)RQXSI04E,20651.p
+  +1 x(286897,479)RMZSI04M,21280.p +1 x(287821,52)RMZU04E,21568.p +1 x(288768,5)RMZSI04M,21743.p +1 x(281349,496)RQXI04E,22127.p
+  +1 x(281349,473)RMZSI04M,23356.p <= +1
+ slot(RMZSI04M,21857): +1 t_x(283139,0),562.o +1 x(287821,127)RMZSI04M,11556.p +1 x(272695,51)RMZSI04M,11581.p
+  +1 x(272695,84)RQXI04E,13235.p +1 x(282954,607)RQXI04E,15737.p +1 x(288768,91)RMZSI04M,20360.p +1 x(281349,559)RMZSI04M,21705.p
+  +1 x(285949,741)RQXI04E,22875.p +1 x(286897,561)RQXSI04E,23627.p <= +1
+ slot(RMZSI04M,21942): +1 t_x(281349,336)RQXSI04E,439.o +1 x(282480,25)RQXSI04E,10234.p +1 x(281349,602)RQXI04E,12506.p
+  +1 x(287821,212)RMZSI04M,13383.p +1 x(288768,176)RMZSI04M,19351.p +1 x(285949,847)RQXI04E,22044.p +1 x(286897,650)RMZSI04M,22165.p
+  +1 x(291353,174)RQXI04E,22275.p <= +1
+ slot(RMZSI04M,22028): +1 t_x(288768,0),1112.o +1 x(282480,75)RMZSI04M,11678.p +1 x(286897,736)RMZSI04M,12498.p
+  +1 x(291353,280)RQXI04E,12499.p +1 x(286569,1286)RMZSI04M,12509.p +1 x(290635,2023)RQXI04E,12540.p +1 x(291100,1342)RQXI04E,13143.p
+  +1 x(282954,817)RMZSI04M,14192.p +1 x(287821,298)RMZSI04M,15199.p +1 x(283139,43)RMZSI04M,15303.p +1 x(281349,708)RQXI04E,23884.p
+  <= +1
+ slot(RMZSI04M,22114): +1 t_x(296864,3)RMZSI04M,2241.o +1 x(279734,37)RMZSI04M,10601.p +1 x(285949,1021)EBBRA04E,12473.p
+  +1 x(291218,1791)RQXI04E,12527.p +1 x(282480,123)RQXSI04E,13572.p +1 x(291024,1713)RQXSI04E,13573.p
+  +1 x(281349,814)RQXI04E,14195.p +1 x(272695,296)RQXI04E,14379.p +1 x(288768,348)RMZSI04M,16194.p +1 x(287821,384)RMZSI04M,16691.p
+  +1 x(283139,129)RMZSI04M,18416.p +1 x(285949,1059)RQXI04E,19141.p +1 x(291353,377)RMZSI04M,19253.p +1 x(288989,2341)RMZSI04M,19668.p
+  <= +1
+ slot(RMZU04,52800): +1 t_x(280810,0),410.o +1 x(289076,1826)RMZU04,12873.p +1 x(288723,32)RMZU04,13632.p
+  <= +1
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+  +1 x(305171,13)RMZU04,19703.p <= +1
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+  +1 x(289076,2079)RMZU04,16213.p <= +1
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+  +1 x(280810,501)RMZU04,17716.p +1 x(291798,321)RMZU04,17721.p <= +1
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+  +1 x(300866,179)RMZU04,16913.p +1 x(280203,211)RMZU04,17058.p <= +1
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+  +1 x(296180,109)RMZU04,15024.p +1 x(300174,109)RMZU04,15044.p +1 x(301003,351)YB3EH04A,15116.p +1 x(298577,385)RMZU04,15186.p
+  +1 x(300866,433)RMZU04,15249.p +1 x(280203,465)RMZU04,15390.p <= +1
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+  +1 x(292354,74)RMZU04,18268.p +1 x(281256,60)RMZU04,18295.p +1 x(300174,278)RMZU04,18527.p <= +1
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+  +1 x(302840,133)RMZU04,15041.p +1 x(307658,215)RMZU04,15042.p <= +1
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+  +1 x(281256,483)RMZU04,16646.p +1 x(298480,213)RMZU04,16655.p +1 x(292354,497)RMZU04,16686.p +1 x(307658,469)RMZU04,16727.p
+  +1 x(296180,701)RMZU04,16935.p +1 x(300174,701)RMZU04,16990.p +1 x(295514,650)YB3EH04A,19654.p <= +1
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+  +1 x(308432,110)RMZU04,13391.p +1 x(298480,382)RMZU04,13424.p +1 x(283115,170)RMZU04,13495.p <= +1
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+  +1 x(308432,280)RMZU04,16817.p +1 x(298480,552)RMZU04,19758.p +1 x(302840,726)RMZU04,19808.p <= +1
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+  +1 x(283452,86)RMZU04,9996.p +1 x(306801,795)RMZU04,19725.p +1 x(306251,643)RMZU04,19785.p <= +1
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+  +1 x(294815,892)RMZU04,18455.p +1 x(283452,171)RMZU04,18518.p <= +1
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+  +1 x(295514,1851)YB3EH04A,21707.p <= +1
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+  +1 x(263816,303)RMZU04,11990.p +1 x(283452,340)RMZU04,12154.p +1 x(295514,1943)YB3EH04A,17645.p <= +1
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+  +1 x(301867,854)YB3EH04A,19612.p <= +1
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+  +1 x(309978,1694)RMZU04,16280.p +1 x(296232,418)LEBAS04A,18520.p <= +1
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+  +1 x(309978,1744)YB3EH04A,17652.p <= +1
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+ slot(RMZU04E,20469): +1 t_x(278885,0),273.o +1 t_x(294900,0),8219 <= +1
+ slot(RMZU04E,20553): +1 t_x(279142,0),282.o +1 t_x(291417,0),8023 +1 x(279142,6)YB5KL04E,13718.p <= +1
+ slot(RMZU04E,20637): +1 t_x(281290,0),431.o +1 t_x(289519,0),7918 +1 x(294900,57)RMZU04E,10725.p +1 x(279142,64)YB5KL04E,20715.p
+  +1 x(292214,2)YB5KL04E,21501.p <= +1
+ slot(RMZU04E,20720): +1 t_x(294900,140)RMZU04E,1903.o +1 x(278885,43)RMZU04E,10206.p +1 x(281290,48)RMZU04E,10370.p
+  +1 x(292214,105)RQXU04E,15746.p +1 x(279142,123)YB5KL04E,16261.p +1 x(279142,154)RQXU04E,19481.p +1 x(292214,60)YB5KL04E,20450.p
+  +1 x(292214,73)RMZU04E,23012.p <= +1
+ slot(RMZU04E,20804): +1 t_x(291417,0),1424.o +1 x(281290,158)YBOLN04M,10872.p +1 x(278885,108)YB5KL04E,12049.p
+  +1 x(278885,167)YB5KL04E,13801.p +1 x(281290,132)RMZU04E,14175.p +1 x(294900,224)RMZU04E,14450.p +1 x(292214,157)RMZU04E,19638.p
+  +1 x(281290,113)YBOLN04M,19754.p <= +1
+ slot(RMZU04E,20888): +1 t_x(292214,0),1526.o +1 x(278885,211)RMZU04E,14438.p +1 x(291417,36)RMZU04E,21634.p
+  <= +1
+ slot(RMZU04E,20972): +1 t_x(289519,0),1198.o +1 t_x(283209,0),7673 +1 x(291417,120)RMZU04E,18137.p <= +1
+ slot(RMZU04E,21055): +1 t_x(272894,1)RMZU04E,135.o +1 t_x(283510,0),7686 +1 x(283209,54)RMZU04E,10378.p
+  +1 x(289519,56)RMZU04E,10453.p +1 x(278885,342)YB5KL04E,19498.p +1 x(277591,32)RMZU04E,19777.p <= +1
+ slot(RMZU04E,21139): +1 t_x(283209,138)RMZU04E,565.o +1 t_x(283211,0),7674 +1 x(277591,106)YB5KL04E,10146.p
+  +1 x(292214,528)YB5KL04E,17778.p <= +1
+ slot(RMZU04E,21223): +1 t_x(277591,0),221.o +1 x(288989,1130)RMZU04E,9380.p +1 x(277591,200)RMZU04E,14437.p
+  +1 x(278885,518)YB5KL04E,16099.p +1 x(283209,222)RMZU04E,16224.p +1 x(289519,224)RMZU04E,16254.p +1 x(291417,371)RMZU04E,17010.p
+  +1 x(281290,551)RMZU04E,17853.p +1 x(279142,649)YB5KL04E,17873.p +1 x(277591,165)YB5KL04E,20796.p <= +1
+ slot(RMZU04E,21306): +1 t_x(283510,5)RMZU04E,594.o +1 x(291206,36)RQXU04E,9930.p +1 x(283211,4)RMZU04E,10686.p
+  +1 x(277591,282)YB5KL04E,11294.p +1 x(288989,1213)RMZU04E,11343.p +1 x(283209,305)RMZU04E,11389.p +1 x(289519,307)RMZU04E,11431.p
+  <= +1
+ slot(RMZU04E,21390): +1 t_x(283211,88)RMZU04E,566.o +1 x(271412,30)RMZU04E,10690.p +1 x(277591,340)YB5KL04E,17731.p
+  +1 x(291206,89)YBOLN04M,18070.p +1 x(283510,89)RMZU04E,18476.p +1 x(293576,68)RMZU04E,18495.p +1 x(291206,122)RQXU04E,19566.p
+  <= +1
+ slot(RMZU04E,21474): +1 t_x(271412,114)RMZU04E,123.o +1 x(282645,3)YB5WH04M,10641.p +1 x(291206,179)YBOLN04M,11730.p
+  +1 x(282645,56)YB5WH04M,12323.p +1 x(278885,797)RMZU04E,17747.p +1 x(291206,207)RQXU04E,20773.p <= +1
+ slot(RMZU04E,21558): +1 t_x(293576,68)RMZU04E,1724.o +1 x(272894,30)RQXU04E,11281.p <= +1
+ slot(RMZU04E,21641): +1 t_x(272287,0),131.o +1 t_x(283853,0),7692 +1 x(281290,933)RQXU04E,12686.p +1 x(272894,84)RMZU04E,13079.p
+  +1 x(291206,360)YBOLN04M,13120.p +1 x(282645,196)RMZU04E,13131.p +1 x(288989,1548)RMZU04E,13158.p +1 x(293576,319)RMZU04E,13171.p
+  +1 x(271412,281)RMZU04E,13181.p +1 x(283211,339)RMZU04E,13260.p +1 x(283510,340)RMZU04E,13277.p +1 x(283209,640)RMZU04E,13618.p
+  +1 x(289519,642)RMZU04E,13865.p +1 x(282645,215)YB5WH04M,20746.p <= +1
+ slot(RMZU04E,21725): +1 t_x(283853,0),624.o +1 x(277591,702)RMZU04E,13351.p +1 x(292214,1048)RQXU04E,14062.p
+  +1 x(287182,133)RMZU04E,14157.p +1 x(272894,168)RMZU04E,14228.p +1 x(293576,403)RMZU04E,14240.p +1 x(271412,365)RMZU04E,14276.p
+  +1 x(283211,423)RMZU04E,14285.p +1 x(283510,424)RMZU04E,14294.p +1 x(283209,724)RMZU04E,14308.p +1 x(289519,726)RMZU04E,14310.p
+  +1 x(288989,1632)RMZU04E,14924.p +1 x(282645,248)RQXU04E,17759.p <= +1
+ slot(RMZU04E,21809): +1 t_x(287182,8)RMZU04E,930.o +1 x(272287,19)RMZU04E,12452.p +1 x(282645,334)RQXU04E,21572.p
+  <= +1
+ slot(RMZU04E,21893): +1 t_x(282645,162)YB5WH04M,514.o +1 x(289194,1507)RMZU04E,11613.p +1 x(282645,419)RQXU04E,14303.p
+  +1 x(272894,304)YB5WH04M,15773.p +1 x(293576,571)RMZU04E,15791.p +1 x(287182,285)YB5WH04M,15930.p +1 x(271412,493)YB5WH04M,16070.p
+  +1 x(283211,591)RMZU04E,16132.p +1 x(283510,592)RMZU04E,16158.p +1 x(277591,870)RMZU04E,16920.p +1 x(272287,103)RMZU04E,17506.p
+  +1 x(272894,336)RMZU04E,18204.p +1 x(272287,108)YH5MH04M,23666.p <= +1
+ slot(RMZU04E,21976): +1 x(289194,1590)RMZU04E,13570.p +1 x(292451,82)YBOLN04M,14194.p +1 x(291206,714)RMZU04E,14323.p
+  +1 x(281290,1276)RQXU04E,15905.p +1 x(292451,37)YBOLN04M,17732.p +1 x(272287,186)RMZU04E,19394.p +1 x(282645,531)RMZU04E,19445.p
+  +1 x(272287,156)YBOLN04M,21643.p +1 x(282645,505)RQXU04E,22374.p <= +1
+ slot(RMZU04E,22060): +1 t_x(291206,338)RMZU04E,1394.o +1 x(283853,39)RMZU04E,15767.p +1 x(291206,766)YBOLN04M,16130.p
+  +1 x(292451,172)YBOLN04M,20487.p <= +1
+ slot(RMZU04E,22144): +1 t_x(292451,0),1560.o +1 x(292451,224)RMZU04E,15904.p +1 x(282645,676)RQXU04E,16128.p
+  +1 x(283853,123)RMZU04E,18408.p <= +1
+ slot(RMZU04E,22227): +1 t_x(295446,0),2003.o +1 x(287821,41)RMZSI04M,9534.p +1 x(287821,52)RMZU04E,21568.p
+  +1 x(288768,5)RMZSI04M,21743.p <= +1
+ slot(RMZU04E,22311): +1 t_x(282657,0),516.o +1 t_x(294997,0),8228 +1 x(287821,127)RMZSI04M,11556.p +1 x(288768,91)RMZSI04M,20360.p
+  +1 x(282657,90)RMZU04E,22890.p <= +1
+ slot(RMZU04E,22395): +1 t_x(287821,471)RMZU04E,1003.o +1 t_x(280804,0),7624 +1 x(282657,174)RMZU04E,12511.p
+  +1 x(287821,212)RMZSI04M,13383.p +1 x(288768,176)RMZSI04M,19351.p +1 x(288989,2341)RMZSI04M,19668.p
+  <= +1
+ slot(RMZU04E,22479): +1 t_x(288768,0),1112.o +1 x(272287,652)YBOLN04M,14049.p +1 x(282657,285)YBOLN04M,14177.p
+  +1 x(287821,298)RMZSI04M,15199.p +1 x(288989,2427)$RMZSI04M,17950.p +1 x(282657,240)YBOLN04M,23374.p
+  <= +1
+ slot(RMZU04E,22562): +1 t_x(288989,2441)LGSRA04,1134.o +1 x(288768,348)RMZSI04M,16194.p +1 x(287821,384)RMZSI04M,16691.p
+  +1 x(282657,375)YBOLN04M,20200.p +1 x(282657,330)YBOLN04M,21489.p <= +1
+ slot(RMZU04E,22646): +1 t_x(294997,0),1919.o +1 x(287329,24)YB5WH04M,9317.p +1 x(287329,77)YB5WH04M,11261.p
+  +1 x(295446,7)RMZU04E,11482.p <= +1
+ slot(RMZU04E,22730): +1 t_x(280804,4)RMZU04E,408.o +1 x(294997,50)RMZU04E,13165.p +1 x(295446,91)RMZU04E,13309.p
+  +1 x(287329,182)YB5WH04M,20509.p +1 x(287329,129)RMZU04E,23428.p <= +1
+ slot(RMZU04E,22813): +1 t_x(272234,0),128.o +1 t_x(285862,0),7777 +1 x(287329,212)RMZU04E,14405.p +1 x(282657,592)RMZU04E,19286.p
+  +1 x(280804,87)RMZU04E,19561.p +1 x(294997,133)RMZU04E,19692.p +1 x(295446,174)RMZU04E,19737.p <= +1
+ slot(RMZU04E,22897): +1 t_x(285862,0),805.o +1 t_x(281487,0),7635 +1 x(272287,1148)YBOLN04M,15718.p +1 x(280804,171)RMZU04E,16915.p
+  +1 x(294997,217)RMZU04E,17102.p +1 x(287329,288)YB5WH04M,23002.p <= +1
+ slot(RMZU04E,22981): +1 t_x(281487,0),446.o +1 x(287329,380)RMZU04E,12483.p +1 x(282657,760)RMZU04E,16089.p
+  +1 x(285862,20)RMZU04E,19807.p <= +1
+ slot(RMZU04E,23065): +1 t_x(289194,2643)LGZAA04M,1157.o +1 x(282657,826)YBOLN04M,17795.p +1 x(281487,47)RMZU04E,17896.p
+  +1 x(285862,104)RMZU04E,17928.p +1 x(280804,339)RMZU04E,18014.p +1 x(294997,385)RMZU04E,18019.p +1 x(295446,426)RMZU04E,18040.p
+  +1 x(287329,447)YB5WH04M,22445.p <= +1
+ slot(RMZU04E,23148): +1 t_x(291995,0),1495.o +1 x(287329,547)RMZU04E,17663.p +1 x(289194,2762)RMZU04E,20647.p
+  +1 x(281487,130)RMZU04E,20703.p <= +1
+ slot(RMZU04E,23232): +1 t_x(292278,0),1539.o +1 x(287329,606)YB5WH04M,19454.p +1 x(291995,120)RMZU04E,19604.p
+  +1 x(289194,2846)RMZU04E,19644.p <= +1
+ slot(RMZU04E,23316): +1 t_x(291951,0),1489.o +1 x(292278,43)RMZU04E,13886.p <= +1
+ slot(RMZU04E,23400): +1 t_x(284418,0),686.o +1 x(272234,4)RQXU04E,9460.p +1 x(292278,157)LELVL04M,12173.p
+  +1 x(272234,28)RMZU04E,13283.p +1 x(292278,105)YB5WH04M,18194.p +1 x(292278,127)RMZU04E,21618.p +1 x(291951,0),23651.p
+  <= +1
+ slot(RMZU04E,23483): +1 t_x(296109,0),2125.o +1 x(291951,83)RMZU04E,16012.p +1 x(272234,90)RQXU04E,16521.p
+  +1 x(272234,111)RMZU04E,18091.p +1 x(292278,210)RMZU04E,19425.p <= +1
+ slot(RMZU04E,23567): +1 t_x(287329,977)YB5WH04M,954.o +1 t_x(281074,0),7628 +1 x(272234,176)RQXU04E,11490.p
+  +1 x(292278,294)RMZU04E,14351.p +1 x(284418,51)RMZU04E,15891.p +1 x(296109,40)RMZU04E,21497.p <= +1
+ slot(RMZU04E,23651): +1 t_x(281074,37)RMZU04E,420.o +1 x(296109,124)RMZU04E,20206.p +1 x(284418,135)RMZU04E,20364.p
+  +1 x(291951,251)RMZU04E,20466.p +1 x(292278,363)LELVL04M,22385.p <= +1
+ slot(RMZU04E,23734): +1 x(281599,6)RMZU04E,19254.p +1 x(292278,422)YB5WH04M,20313.p +1 x(281074,120)RMZU04E,21549.p
+  +1 x(284418,218)RMZU04E,21642.p <= +1
+ slot(RMZU04E,23818): +1 t_x(281599,190)RQXU04E,451.o +1 x(272234,409)YB5WH04M,14775.p +1 x(281599,90)RMZU04E,16481.p
+  +1 x(294944,37)RQXU04E,16559.p <= +1
+ slot(RMZU04E,23902): +1 t_x(292405,0),1551.o +1 x(294944,93)YB5WH04M,12678.p +1 x(292153,23)RQXU04E,14332.p
+  +1 x(294944,122)RQXU04E,14380.p +1 x(292405,19)RQXU04E,14393.p <= +1
+ slot(RMZU04E,23986): +1 x(281599,258)RMZU04E,14237.p +1 x(292278,673)LELVL04M,15874.p +1 x(287329,1385)RMZU04E,15937.p
+  +1 x(271214,103)RMZU04E,17546.p +1 x(292153,100)YB5WH04M,17554.p +1 x(294944,199)YB5WH04M,17561.p +1 x(292405,84)RMZU04E,17623.p
+  <= +1
+ slot(RMZU04E,24069): +1 t_x(292153,153)YB5WH04M,1517.o +1 x(271214,186)RMZU04E,14226.p +1 x(294944,252)YB5WH04M,22945.p
+  <= +1
+ slot(RMZU04E,24153): +1 t_x(293009,119)RQXU04E,1640.o +1 x(288247,35)YB5WH04M,10736.p +1 x(294944,358)YB5WH04M,11143.p
+  +1 x(292153,259)YB5WH04M,11561.p +1 x(288247,76)LELVL04M,12391.p +1 x(294944,411)YB5WH04M,19683.p +1 x(292153,312)YB5WH04M,23415.p
+  <= +1
+ slot(RMZU04E,24237): +1 t_x(290055,26)YBOLN04M,1256.o +1 x(271214,354)RMZU04E,10293.p +1 x(288247,88)YB5WH04M,14025.p
+  +1 x(292153,360)RMZU04E,22289.p +1 x(288247,141)YB5WH04M,22925.p <= +1
+ slot(RMZU04E,24320): +1 t_x(294944,380)RQXU04E,1912.o +1 x(292153,418)YB5WH04M,9925.p +1 x(292405,418)RMZU04E,10081.p
+  +1 x(283812,42)YBOLN04M,10176.p +1 x(283812,68)RQXU04E,11995.p +1 x(293009,342)YB5WH04M,14153.p +1 x(288247,209)RMZU04E,15862.p
+  +1 x(288247,179)LELVL04M,18543.p <= +1
+ slot(RMZU04E,24404): +1 t_x(271214,507)YB3EH04E,122.o +1 x(294773,30)RMZU04E,9155.p +1 x(273048,23)YB5WH04M,9399.p
+  +1 x(290055,30)RMZU04E,11375.p +1 x(290055,71)YBOLN04M,20755.p +1 x(292153,524)YB5WH04M,21309.p +1 x(293009,376)RQXU04E,21399.p
+  +1 x(292405,502)RMZU04E,21588.p +1 x(288247,282)LELVL04M,22322.p <= +1
+ slot(RMZU04E,24488): +1 t_x(283812,218)RMZU04E,620.o +1 x(271214,605)RMZU04E,10824.p +1 x(294773,77)YBOLN04M,10900.p
+  +1 x(292405,586)RMZU04E,11125.p +1 x(273048,76)YB5WH04M,11133.p +1 x(290055,114)RMZU04E,14429.p +1 x(288247,377)RMZU04E,14439.p
+  +1 x(283812,177)YBOLN04M,20447.p +1 x(292153,611)RMZU04E,20486.p +1 x(288247,385)LELVL04M,21437.p +1 x(294773,114)RMZU04E,22360.p
+  +1 x(293009,448)YB5WH04M,22726.p +1 x(292153,577)YB5WH04M,22843.p <= +1
+ slot(RMZU04E,24572): +1 t_x(288247,126)RMZU04E,1053.o +1 x(292153,683)YB5WH04M,12480.p +1 x(273048,129)YB5WH04M,12564.p
+  +1 x(283812,302)RMZU04E,12647.p +1 x(292405,670)RMZU04E,12669.p +1 x(271214,657)YB3EH04E,12671.p +1 x(294773,198)RMZU04E,12683.p
+  +1 x(288247,458)YB5WH04M,19318.p +1 x(290055,198)RMZU04E,19377.p +1 x(283812,267)YBOLN04M,19708.p +1 x(294773,167)YBOLN04M,19787.p
+  +1 x(271214,689)RMZU04E,21694.p <= +1
+ slot(RMZU04E,24739): +1 t_x(284063,0),639.o +1 x(293250,12)RQXU04E,9269.p +1 x(290055,342)YBOLN04M,12805.p
+  +1 x(294773,393)YBOLN04M,17929.p +1 x(290055,297)YBOLN04M,17998.p +1 x(293009,765)YB5WH04M,20404.p +1 x(271214,856)RMZU04E,20546.p
+  +1 x(293250,27)RMZU04E,20610.p +1 x(288247,592)LELVL04M,20616.p +1 x(273048,235)YB5WH04M,20650.p +1 x(273048,334)RMZU04E,22430.p
+  +1 x(293009,607)YB5WH04M,23358.p <= +1
+ slot(RMZU04E,24823): +1 t_x(284250,63)RMZU04E,664.o +1 x(293250,97)RQXU04E,11202.p +1 x(293250,151)YB5WH04M,12956.p
+  <= +1
+ slot(RMZU04E,24906): +1 t_x(295004,0),1921.o +1 x(293168,24)YB5WH04M,9456.p +1 x(284063,155)RMZU04E,16456.p
+  +1 x(284250,146)RMZU04E,16480.p +1 x(290055,522)YBOLN04M,16485.p +1 x(292405,1004)RMZU04E,16551.p +1 x(273048,499)YB5WH04M,23388.p
+  +1 x(293250,183)RQXU04E,23587.p <= +1
+ slot(RMZU04E,24990): +1 t_x(293168,5)RMZU04E,1663.o +1 t_x(295448,0),8259 +1 x(293168,118)RQXU04E,11754.p
+  +1 x(283812,718)YBOLN04M,16086.p +1 x(294773,616)RMZU04E,16295.p +1 x(273048,552)YB5WH04M,19313.p +1 x(292153,1106)YB5WH04M,19388.p
+  +1 x(271214,1107)RMZU04E,19500.p +1 x(284250,230)RMZU04E,19639.p +1 x(293250,257)YB5WH04M,22218.p +1 x(293250,310)YB5WH04M,23835.p
+  <= +1
+ slot(RMZU04E,25074): +1 t_x(295448,0),2005.o +1 t_x(288599,0),7879 +1 x(292714,24)YB5WH04M,11535.p +1 x(283812,763)YBOLN04M,17986.p
+  +1 x(284250,314)RMZU04E,18269.p +1 x(295004,69)RMZU04E,19228.p +1 x(293250,354)RQXU04E,21381.p +1 x(273048,658)YB5WH04M,21660.p
+  <= +1
+ slot(RMZU04E,25158): +1 t_x(293096,1)YB3EH04E,1653.o +1 x(292714,77)YB5WH04M,9407.p +1 x(288599,18)RMZU04E,9455.p
+  +1 x(295448,78)RMZU04E,9468.p +1 x(271214,1257)YB3EH04E,16156.p +1 x(273048,753)RMZU04E,16343.p +1 x(293250,416)YB5WH04M,16407.p
+  +1 x(292153,1281)RMZU04E,16595.p +1 x(293168,257)RMZU04E,16699.p +1 x(292714,109)RMZU04E,16719.p <= +1
+ slot(RMZU04E,25241): +1 t_x(273048,936)RQXU04E,138.o +1 t_x(293964,0),8164 +1 x(293096,51)YB3EH04E,11042.p
+  +1 x(293009,1233)RQXU04E,19264.p +1 x(293250,522)YB5WH04M,19316.p +1 x(293168,340)RMZU04E,19386.p +1 x(292714,183)YB5WH04M,19549.p
+  +1 x(288599,101)RMZU04E,19551.p +1 x(295448,161)RMZU04E,19643.p +1 x(292714,192)RMZU04E,20505.p +1 x(293168,375)RQXU04E,22974.p
+  <= +1
+ slot(RMZU04E,25493): +1 t_x(293250,734)YB5WH04M,1675.o +1 t_x(287011,29)RMZU04E,7814 +1 x(293096,301)YB3EH04E,12649.p
+  +1 x(292714,342)YB5WH04M,13331.p +1 x(288599,353)RMZU04E,13445.p +1 x(295448,413)RMZU04E,13452.p +1 x(293964,190)RMZU04E,13482.p
+  +1 x(293168,546)RQXU04E,13606.p +1 x(295004,488)RMZU04E,13861.p +1 x(293168,501)YB5WH04M,21401.p +1 x(293096,232)RQXU04E,21558.p
+  <= +1
+ slot(RMZU04E,25576): +1 t_x(288599,436)RMZU04E,1093.o +1 t_x(294048,0),8170 +1 x(293964,273)RMZU04E,11903.p
+  +1 x(287011,112)RMZU04E,11963.p +1 x(284250,816)RMZU04E,14699.p +1 x(295448,496)RMZU04E,14759.p +1 x(295004,571)RMZU04E,14852.p
+  +1 x(284063,825)RMZU04E,14873.p +1 x(292714,501)YB5WH04M,21505.p <= +1
+ slot(RMZU04E,25660): +1 t_x(293964,357)RMZU04E,1771.o +1 x(287011,196)RMZU04E,9551.p +1 x(283258,78)RMZU04E,9614.p
+  +1 x(294048,40)RMZU04E,9627.p +1 x(283812,1350)YBOLN04M,14745.p +1 x(294773,1250)YBOLN04M,14947.p +1 x(293096,451)YB3EH04E,20517.p
+  +1 x(292714,571)RQXU04E,23214.p +1 x(293096,492)RMZU04E,23310.p <= +1
+ slot(RMZU04E,25744): +1 t_x(287011,280)RMZU04E,906.o +1 t_x(284467,0),7725 +1 x(283258,162)RMZU04E,13522.p
+  +1 x(294048,124)RMZU04E,13548.p +1 x(292714,712)YB5WH04M,23673.p <= +1
+ slot(RMZU04E,25827): +1 t_x(283258,245)RMZU04E,572.o +1 t_x(271199,0),7528 +1 x(294048,207)RMZU04E,12370.p
+  +1 x(292714,778)RMZU04E,23886.p <= +1
+ slot(RMZU04E,25911): +1 t_x(292714,862)RMZU04E,1596.o +1 t_x(282176,0),7646 +1 x(284467,84)RMZU04E,9692.p
+  +1 x(293045,232)RQXU04E,9712.p +1 x(273048,1505)YB5WH04M,14509.p +1 x(293250,1199)RMZU04E,14573.p +1 x(292714,828)RQXU04E,14693.p
+  +1 x(294048,291)RMZU04E,15522.p +1 x(283258,329)RMZU04E,15583.p +1 x(293096,743)RMZU04E,16537.p +1 x(293168,975)RQXU04E,20612.p
+  +1 x(292714,871)YB5WH04M,22688.p <= +1
+ slot(RMZU04E,25995): +1 t_x(294048,375)RMZU04E,1783.o +1 t_x(285070,0),7742 +1 x(284467,168)RMZU04E,11850.p
+  +1 x(293045,317)RQXU04E,11870.p +1 x(293096,801)YB3EH04E,14498.p <= +1
+ slot(RMZU04E,26079): +1 t_x(284467,252)RMZU04E,689.o +1 t_x(286628,0),7797 +1 x(293168,1136)YB5WH04M,14653.p
+  +1 x(271199,98)RMZU04E,15263.p +1 x(282176,50)RMZU04E,15284.p +1 x(293045,403)RMZU04E,20716.p +1 x(292714,1000)RQXU04E,22001.p
+  +1 x(294048,459)RMZU04E,23661.p <= +1
+ slot(RMZU04E,26162): +1 t_x(271199,181)RMZU04E,120.o +1 t_x(287287,0),7825 +1 x(289007,278)YB5WH04M,13336.p
+  +1 x(282176,133)RMZU04E,13555.p +1 x(285070,36)RMZU04E,13586.p +1 x(273048,1717)YB5WH04M,17889.p +1 x(293168,1232)RQXU04E,17898.p
+  +1 x(294048,542)RMZU04E,17899.p +1 x(284467,335)RMZU04E,17914.p +1 x(283258,580)RMZU04E,17931.p +1 x(287011,698)RMZU04E,17942.p
+  +1 x(293964,859)RMZU04E,17970.p +1 x(288599,1022)RMZU04E,18028.p +1 x(295004,1157)RMZU04E,18104.p +1 x(295448,1082)RMZU04E,18220.p
+  +1 x(293096,994)RMZU04E,22093.p +1 x(293045,486)RMZU04E,22143.p <= +1
+ slot(RMZU04E,26246): +1 t_x(282176,217)RMZU04E,490.o +1 x(286628,119)RMZU04E,9751.p +1 x(271199,265)RMZU04E,9911.p
+  +1 x(285070,120)RMZU04E,9985.p +1 x(293096,1051)YB3EH04E,17875.p +1 x(292714,1171)RQXU04E,18030.p <= +1
+ slot(RMZU04E,26330): +1 t_x(289007,0),1137.o +1 x(286628,203)RMZU04E,11712.p +1 x(282176,301)RMZU04E,11757.p
+  +1 x(285070,204)RMZU04E,11923.p +1 x(271199,349)RMZU04E,11936.p +1 x(289007,407)RMZU04E,14309.p +1 x(293096,1151)YB3EH04E,22790.p
+  +1 x(293045,654)RMZU04E,23019.p <= +1
+ slot(RMZU04E,26413): +1 t_x(294773,2039)RMZU04E,1881.o +1 t_x(285458,0),7754 +1 x(287287,79)RMZU04E,9821.p
+  +1 x(294135,3)YB5WH04M,10296.p +1 x(286628,286)RMZU04E,16974.p +1 x(285070,287)RMZU04E,16991.p +1 x(282176,384)RMZU04E,17115.p
+  +1 x(293250,1740)$YB5WH04M,18016.p <= +1
+ slot(RMZU04E,26497): +1 t_x(285070,371)RMZU04E,721.o +1 x(287287,163)RMZU04E,11771.p +1 x(289007,542)YB5WH04M,15823.p
+  +1 x(293009,2460)$YB5WH04M,17766.p +1 x(286628,370)RMZU04E,18499.p +1 x(293168,1560)$YB5WH04M,22317.p
+  <= +1
+ slot(RMZU04E,26581): +1 t_x(294135,236)LELVL04M,1800.o +1 x(287287,247)RMZU04E,13561.p +1 x(286628,454)RMZU04E,13754.p
+  +1 x(289007,648)YB5WH04M,20631.p +1 x(294135,141)RMZU04E,20815.p <= +1
+ slot(RMZU04E,26665): +1 t_x(286628,538)RMZU04E,864.o +1 x(287287,331)RMZU04E,15385.p +1 x(285070,539)RMZU04E,15487.p
+  +1 x(289007,734)RQXU04E,17572.p +1 x(294135,184)LELVL04M,19380.p +1 x(289007,701)YB5WH04M,22421.p <= +1
+ slot(RMZU04E,26748): +1 t_x(287287,414)RMZU04E,948.o +1 x(294135,268)YB5WH04M,16844.p +1 x(289007,807)YB5WH04M,19301.p
+  <= +1
+ slot(RMZU04E,26832): +1 t_x(293045,737)RMZU04E,1643.o +1 x(294135,374)YB5WH04M,18200.p <= +1
+ slot(RMZU04E,26916): +1 t_x(285458,0),755.o +1 x(295341,1)YB5WH04M,10621.p +1 x(295341,37)RQXU04E,12358.p
+  +1 x(294135,476)RMZU04E,13340.p <= +1
+ slot(RNI04M,34800): +1 t_x(285984,0),817.o +1 x(283965,798)RNI04M,15386.p +1 x(296343,189)RNI04M,22668.p
+  <= +1
+ slot(RNI04M,34897): +1 t_x(294231,0),1808.o <= +1
+ slot(RNI04M,34995): <= +1
+ slot(RNI04M,35093): <= +1
+ slot(RNI04M,35190): <= +1
+ slot(RNI04M,35288): <= +1
+ slot(RNI04M,35386): <= +1
+ slot(RNI04M,35483): +1 t_x(287040,23)RNI04M,912.o +1 t_x(290578,0),7972 <= +1
+ slot(RNI04M,35581): +1 t_x(285383,0),749.o +1 t_x(285747,0),7771 +1 x(287040,121)RNI04M,17285.p <= +1
+ slot(RNI04M,35679): +1 t_x(290578,0),1318.o +1 t_x(290082,0),7943 +1 x(298180,50)RNI04M,10956.p +1 x(297164,65)RNI04M,10979.p
+  <= +1
+ slot(RNI04M,35776): +1 t_x(297164,65)RNI04M,2291.o +1 x(298180,147)RNI04M,9137.p +1 x(290578,9)RNI04M,9330.p
+  +1 x(287040,316)RNI04M,9491.p <= +1
+ slot(RNI04M,35874): +1 t_x(287924,0),1017.o +1 x(293362,45)RNI04M,9274.p +1 x(290578,107)RNI04M,12580.p
+  +1 x(287040,414)RNI04M,12607.p +1 x(298180,245)RNI04M,12786.p <= +1
+ slot(RNI04M,35972): +1 t_x(277197,29)EG11G04M,201.o +1 x(285383,56)RNI04M,9364.p +1 x(285747,68)RNI04M,9367.p
+  +1 x(290578,205)RNI04M,17289.p +1 x(297164,358)RNI04M,17299.p +1 x(298180,343)RNI04M,17308.p +1 x(293362,143)RNI04M,17947.p
+  <= +1
+ slot(RNI04M,36069): +1 t_x(285747,165)RNI04M,791.o +1 t_x(278295,0),7568 +1 x(287924,340)LELVL04M,17244.p
+  +1 x(290082,81)RNI04M,17267.p +1 x(293445,10)RNI04M,17389.p +1 x(285383,153)RNI04M,18539.p +1 x(277197,108)EG11G04M,18554.p
+  <= +1
+ slot(RNI04M,36167): +1 t_x(290082,179)RNI04M,1261.o +1 t_x(288253,0),7866 +1 x(293445,108)RNI04M,14528.p
+  +1 x(277197,266)EG11G04M,15035.p +1 x(287924,485)RNI04M,23591.p +1 x(285383,251)RNI04M,23686.p <= +1
+ slot(RNI04M,36265): +1 t_x(278295,105)RNI04M,244.o +1 t_x(297232,24)RNI04M,8401 +1 x(293957,87)RNI04M,17260.p
+  +1 x(288253,68)RNI04M,17269.p +1 x(290858,135)RNI04M,17412.p +1 x(277197,368)RNI04M,20633.p +1 x(293445,206)RNI04M,21329.p
+  +1 x(285383,349)RNI04M,21387.p +1 x(287924,547)LELVL04M,23230.p +1 x(290082,277)RNI04M,23267.p <= +1
+ slot(RNI04M,36362): +1 t_x(290858,0),1346.o +1 t_x(293252,0),8125 +1 x(277197,423)EG11G04M,11966.p +1 x(285747,458)RNI04M,22327.p
+  +1 x(290082,374)RNI04M,22733.p +1 x(287924,650)LELVL04M,22736.p +1 x(293445,303)RNI04M,22749.p +1 x(278295,202)RNI04M,22777.p
+  +1 x(285383,446)RNI04M,22787.p <= +1
+ slot(RNI04M,36460): +1 t_x(288253,263)RNI04M,1056.o +1 t_x(296307,0),8341 +1 x(290858,330)RNI04M,21727.p
+  +1 x(290082,472)RNI04M,22086.p +1 x(293445,401)RNI04M,22087.p +1 x(287924,753)LELVL04M,22112.p +1 x(285383,544)RNI04M,22159.p
+  +1 x(278295,300)RNI04M,22168.p <= +1
+ slot(RNI04M,36558): +1 t_x(293362,171)RNI04M,1684.o +1 t_x(295274,0),8243 +1 x(293445,499)RNI04M,20337.p
+  +1 x(285383,642)RNI04M,20357.p +1 x(293957,380)RNI04M,20431.p +1 x(290858,428)RNI04M,23409.p +1 x(278295,398)RNI04M,23707.p
+  <= +1
+ slot(RNI04M,36655): +1 t_x(297232,414)RNI04M,2301.o +1 t_x(292533,0),8080 +1 x(296307,69)RNI04M,17266.p
+  +1 x(293252,276)RNI04M,17403.p +1 x(295274,34)RNI04M,17876.p +1 x(293957,477)RNI04M,21587.p +1 x(288253,458)RNI04M,22880.p
+  +1 x(278295,495)RNI04M,23272.p <= +1
+ slot(RNI04M,36753): +1 t_x(287937,0),1019.o +1 x(295274,132)RNI04M,9291.p +1 x(296307,167)RNI04M,9368.p
+  +1 x(288253,556)RNI04M,9415.p +1 x(297232,512)RNI04M,9451.p +1 x(293252,374)RNI04M,9485.p +1 x(293445,694)RNI04M,9528.p
+  +1 x(278295,593)RNI04M,9541.p +1 x(293957,575)RNI04M,9571.p +1 x(290082,765)RNI04M,9667.p +1 x(290858,623)RNI04M,9756.p
+  <= +1
+ slot(RNI04M,36851): +1 t_x(302758,79)RNI04M,2750.o +1 x(288696,17)RNI04M,10497.p +1 x(295274,230)RNI04M,11240.p
+  +1 x(288529,120)RNI04M,11276.p +1 x(293445,792)RNI04M,11300.p +1 x(297232,610)RNI04M,11305.p +1 x(293957,673)RNI04M,11321.p
+  +1 x(296307,265)RNI04M,11332.p +1 x(278295,691)RNI04M,11384.p +1 x(288253,654)RNI04M,11425.p +1 x(293252,472)RNI04M,11508.p
+  +1 x(287924,1166)LELVL04M,11593.p +1 x(285383,935)RNI04M,11671.p +1 x(290082,863)RNI04M,11806.p +1 x(285747,947)RNI04M,11813.p
+  +1 x(290858,721)RNI04M,11897.p +1 x(293362,1022)RNI04M,12313.p <= +1
+ slot(RNI04M,36948): +1 t_x(288529,22)RNI04M,1089.o +1 x(292533,5)RNI04M,9423.p +1 x(287438,56)RNI04M,9554.p
+  +1 x(297232,707)RNI04M,22207.p +1 x(288253,751)RNI04M,22276.p +1 x(293957,770)RNI04M,22383.p +1 x(296307,362)RNI04M,22848.p
+  +1 x(293252,569)RNI04M,22914.p <= +1
+ slot(RNI04M,37046): +1 t_x(290215,0),1272.o +1 x(287937,312)RNI04M,11236.p +1 x(292533,103)RNI04M,11248.p
+  +1 x(287438,154)RNI04M,11330.p +1 x(288696,212)RNI04M,12318.p +1 x(302758,372)RNI04M,22336.p +1 x(296307,460)RNI04M,23311.p
+  +1 x(293252,667)RNI04M,23392.p <= +1
+ slot(RNI04M,37144): +1 t_x(288696,310)RNI04M,1102.o +1 x(287937,410)RNI04M,12488.p +1 x(290215,336)RNI04M,12490.p
+  +1 x(302758,470)RNI04M,12493.p +1 x(293252,765)RNI04M,12494.p +1 x(293445,1085)RNI04M,12503.p +1 x(290858,1014)RNI04M,12514.p
+  +1 x(292533,201)RNI04M,12516.p +1 x(288529,413)RNI04M,12521.p +1 x(297232,903)RNI04M,12530.p +1 x(278295,984)RNI04M,12537.p
+  +1 x(296307,558)RNI04M,12541.p +1 x(288253,947)RNI04M,12547.p +1 x(285383,1228)RNI04M,12548.p +1 x(285747,1240)RNI04M,12553.p
+  +1 x(277197,1210)EG11G04M,12555.p +1 x(293957,966)RNI04M,12561.p +1 x(290082,1156)RNI04M,12570.p +1 x(297164,1530)RNI04M,12583.p
+  +1 x(295274,523)RNI04M,13031.p +1 x(287438,252)RNI04M,13093.p +1 x(287924,1462)RNI04M,13782.p <= +1
+ slot(RNI04M,37241): +1 t_x(288302,0),1062.o +1 t_x(300430,0),8509 +1 x(287438,349)RNI04M,15797.p +1 x(288696,407)RNI04M,15798.p
+  +1 x(290215,433)RNI04M,15803.p +1 x(288529,510)RNI04M,15805.p +1 x(302758,567)RNI04M,15806.p +1 x(287937,507)RNI04M,15811.p
+  +1 x(296307,655)RNI04M,15819.p +1 x(288253,1044)RNI04M,15827.p +1 x(287924,1559)RNI04M,15836.p +1 x(290082,1253)RNI04M,15852.p
+  +1 x(297164,1627)RNI04M,15863.p +1 x(290578,1474)RNI04M,15878.p +1 x(292533,298)RNI04M,15881.p +1 x(298180,1612)RNI04M,15884.p
+  +1 x(287040,1781)RNI04M,15900.p +1 x(297232,1000)RNI04M,15902.p +1 x(293252,862)RNI04M,15915.p +1 x(278295,1081)RNI04M,15918.p
+  +1 x(293521,31)RNI04M,15928.p +1 x(293530,15)RNI04M,15934.p +1 x(293445,1182)RNI04M,15935.p +1 x(285383,1325)RNI04M,15977.p
+  +1 x(290858,1111)RNI04M,15980.p +1 x(285747,1337)RNI04M,16005.p +1 x(277197,1344)RNI04M,16030.p +1 x(295274,620)RNI04M,16388.p
+  <= +1
+ slot(RNI04M,37339): +1 t_x(293445,1141)RNI04M,1692.o +1 x(293521,91)LELVL04M,9967.p +1 x(287438,447)RNI04M,17515.p
+  +1 x(288696,505)RNI04M,17516.p +1 x(287937,605)RNI04M,21527.p +1 x(302758,665)RNI04M,21580.p +1 x(288529,608)RNI04M,21607.p
+  <= +1
+ slot(RNI04M,37437): +1 t_x(293252,1058)RNI04M,1676.o +1 x(293521,194)LELVL04M,11534.p +1 x(290215,584)RJIU04M,20330.p
+  +1 x(288696,583)RJIU04M,20346.p +1 x(302758,763)RNI04M,20468.p +1 x(288529,706)RNI04M,20475.p +1 x(287438,531)RJIU04M,21749.p
+  +1 x(290215,629)RNI04M,22303.p +1 x(287937,703)RNI04M,22319.p <= +1
+ slot(RNI04M,37534): +1 t_x(293530,0),1705.o +1 x(293521,297)LELVL04M,12508.p +1 x(287438,618)RJIU04M,18608.p
+  +1 x(288696,670)RJIU04M,18609.p +1 x(287937,800)RNI04M,18610.p +1 x(288529,763)RJIU04M,18611.p +1 x(290215,726)RNI04M,18613.p
+  +1 x(302758,860)RNI04M,18615.p +1 x(295274,913)RNI04M,18617.p +1 x(296307,948)RNI04M,18623.p +1 x(293252,1155)RNI04M,18628.p
+  +1 x(297232,1293)RNI04M,18631.p +1 x(288253,1337)RNI04M,18635.p +1 x(293957,1356)RNI04M,18638.p +1 x(278295,1374)RNI04M,18641.p
+  +1 x(297164,1920)RNI04M,18644.p +1 x(293445,1475)RNI04M,18645.p +1 x(290082,1546)RNI04M,18647.p +1 x(287924,1852)RNI04M,18648.p
+  +1 x(285383,1618)RNI04M,18650.p +1 x(290858,1404)RNI04M,18651.p +1 x(285747,1630)RNI04M,18655.p +1 x(277197,1637)RNI04M,18659.p
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+  +1 x(302758,1226)RJIU04M,14128.p +1 x(287937,1166)RJIU04M,14184.p +1 x(293521,710)LELVL04M,14189.p +1 x(293530,688)RJIU04M,14190.p
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+  +1 x(298180,2296)RNI04M,14347.p +1 x(285671,17)RNI04M,21702.p +1 x(288302,280)RNI04M,22447.p <= +1
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+  +1 x(302758,1313)RJIU04M,17333.p +1 x(293530,775)RJIU04M,17443.p +1 x(296307,1437)RNI04M,23677.p <= +1
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+  +1 x(293521,910)RNI04M,18982.p +1 x(295274,1499)RNI04M,19843.p +1 x(296307,1534)RNI04M,19845.p +1 x(293252,1741)RNI04M,19853.p
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+  +1 x(292533,1177)RNI04M,20536.p <= +1
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+  +1 x(295274,1597)RNI04M,22144.p +1 x(293252,1839)RNI04M,22152.p +1 x(294541,154)RJIU04M,23971.p <= +1
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+  +1 x(293521,1081)BR404M,17429.p +1 x(300430,743)RNI04M,18265.p +1 x(292533,1373)RNI04M,18356.p +1 x(291843,173)RJIU04M,23373.p
+  +1 x(294541,242)RJIU04M,24150.p <= +1
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+  +1 x(294541,374)RNI04M,15989.p +1 x(292533,1470)RNI04M,22429.p <= +1
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+  +1 x(297362,285)RNI04M,13490.p <= +1
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+  +1 x(294531,6)BR404M,16133.p +1 x(293521,1356)RJIU04M,21356.p +1 x(297164,2995)RNI04M,22137.p +1 x(300430,1036)RNI04M,22864.p
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+  +1 x(296307,2120)RNI04M,21000.p +1 x(293252,2327)RNI04M,21020.p +1 x(294541,667)RNI04M,21034.p +1 x(297232,2465)RNI04M,21044.p
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+  +1 x(290082,2718)RNI04M,21164.p +1 x(287924,3024)LELVL04M,21171.p +1 x(285747,2802)RNI04M,21282.p <= +1
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+  +1 x(291843,650)LELVL04M,19260.p +1 x(294541,765)RNI04M,22898.p <= +1
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+  +1 x(300430,1329)RNI04M,16574.p +1 x(297362,676)RNI04M,16635.p +1 x(295319,363)RNI04M,22223.p +1 x(294541,856)RJIU04M,22235.p
+  +1 x(291843,753)LELVL04M,22331.p <= +1
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+  +1 x(291843,875)RJIU04M,22909.p +1 x(293565,170)RJIU04M,23935.p +1 x(295319,558)RNI04M,24008.p +1 x(293565,215)RNI04M,24130.p
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+  +1 x(297164,3535)EBEEC04M,24025.p <= +1
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+  +1 x(289464,246)RNI04M,10859.p <= +1
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+  +1 x(289464,343)RNI04M,12605.p +1 x(297164,3741)EBEEC04M,19849.p <= +1
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+  +1 x(290858,3328)RNS04M,20166.p +1 x(289563,91)RNI04M,23297.p <= +1
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+  +1 x(289563,189)RNI04M,12680.p +1 x(289164,58)RNI04M,24083.p <= +1
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+  +1 x(290491,129)RNI04M,11068.p +1 x(295532,193)RNI04M,11078.p +1 x(301582,38)RNI04M,11986.p <= +1
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+  +1 x(301582,136)RNI04M,16553.p +1 x(289164,253)RNI04M,23479.p +1 x(292265,103)RJIU04M,24074.p <= +1
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+  +1 x(290491,325)RNI04M,12768.p +1 x(301582,234)RNI04M,13722.p +1 x(292265,228)$LELVL04M,21086.p +1 x(289164,351)RNI04M,21101.p
+  +1 x(289354,39)RNI04M,21144.p +1 x(294327,178)RJIU04M,21598.p +1 x(292265,191)RJIU04M,23602.p +1 x(295532,389)RNI04M,23663.p
+  <= +1
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+  +1 x(289318,199)RJIU04M,21067.p +1 x(289563,579)RNI04M,21177.p +1 x(295532,480)RJIU04M,21228.p +1 x(290491,422)RNI04M,21647.p
+  +1 x(292265,336)RNI04M,23107.p +1 x(289164,440)RJIU04M,23138.p <= +1
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+  +1 x(295532,568)RJIU04M,23208.p +1 x(289318,287)RJIU04M,24029.p <= +1
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+  +1 x(292265,532)RNI04M,14088.p +1 x(294327,441)RJIU04M,14095.p +1 x(289354,332)RNI04M,14103.p +1 x(287438,3252)RJIU04M,14211.p
+  +1 x(288696,3304)RJIU04M,14214.p +1 x(289164,615)RJIU04M,14254.p +1 x(294541,2085)RJIU04M,14304.p +1 x(288302,2486)RJIU04M,14407.p
+  +1 x(287040,4682)RJIU04M,15241.p <= +1
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+  +1 x(289318,462)RJIU04M,14089.p +1 x(291843,2104)RJIU04M,14097.p +1 x(295319,1682)RJIU04M,14135.p +1 x(289563,846)RJIU04M,14136.p
+  +1 x(295532,743)RJIU04M,14506.p +1 x(297135,69)RNI04M,19513.p <= +1
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+  +1 x(290491,813)RNI04M,20403.p +1 x(289318,596)RNI04M,23620.p +1 x(289354,525)RJIU04M,23810.p +1 x(289232,304)RNI04M,24065.p
+  <= +1
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+  +1 x(289232,398)RJIU04M,14360.p +1 x(285671,2557)RNI04M,14768.p +1 x(290491,863)RNS04M,15246.p +1 x(296565,341)RNI04M,15363.p
+  +1 x(301132,376)RNI04M,15405.p +1 x(289354,613)RJIU04M,24127.p <= +1
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+  +1 x(294327,872)RNI04M,19176.p +1 x(293565,1662)RJIU04M,19289.p +1 x(289232,485)RJIU04M,23928.p +1 x(289354,701)RJIU04M,24047.p
+  +1 x(289318,791)RNI04M,24060.p <= +1
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+  +1 x(295532,1170)RNI04M,19077.p +1 x(289563,1263)RNI04M,19089.p +1 x(295319,2088)EGPFA04,19406.p +1 x(289232,573)RJIU04M,21215.p
+  <= +1
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+ slot(RNI04M,40953): +1 t_x(289455,0),1189.o +1 t_x(296153,0),8330 <= +1
+ slot(RNI04M,41051): +1 t_x(296153,0),2136.o +1 t_x(289201,0),7903 +1 x(289232,988)RNI04M,18965.p <= +1
+ slot(RNI04M,41148): +1 t_x(289201,0),1158.o <= +1
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+  +1 x(289164,1816)RNI04M,12630.p <= +1
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+  +1 x(292265,1772)RJIU04M,12437.p +1 x(289354,1579)RJIU04M,12638.p +1 x(289318,1670)RNI04M,12640.p +1 x(289455,205)RNI04M,13100.p
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+  +1 x(290491,1985)RNI04M,19137.p +1 x(289455,303)RNI04M,23744.p <= +1
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+  +1 x(292297,236)RJIU04M,13464.p +1 x(289455,401)RNI04M,15490.p <= +1
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+  +1 x(287891,330)RNI04M,23442.p +1 x(289232,1671)RNI04M,23465.p <= +1
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+  +1 x(292297,411)RNI04M,23444.p <= +1
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+  +1 x(293188,321)RJIU04M,15971.p +1 x(289232,1867)RNI04M,16019.p +1 x(289164,2459)RJIU04M,16041.p +1 x(294327,2285)RJIU04M,16177.p
+  +1 x(293565,3048)RNI04M,16647.p +1 x(300356,344)RNI04M,23756.p +1 x(289455,666)RJIU04M,23959.p <= +1
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+  +1 x(300356,441)RNI04M,15929.p +1 x(292297,587)RJIU04M,15950.p +1 x(289354,2187)RNI04M,15984.p +1 x(292265,2386)RJIU04M,16031.p
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+  +1 x(289563,2690)RJIU04M,16080.p +1 x(295532,2587)RJIU04M,16266.p <= +1
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+  +1 x(300097,305)RNI04M,11203.p +1 x(297554,315)RNI04M,15157.p +1 x(294365,134)RNI04M,16922.p +1 x(287891,1209)RNI04M,23034.p
+  +1 x(289232,2550)RNI04M,23053.p +1 x(293188,1010)RNI04M,23064.p +1 x(292569,644)RNI04M,24138.p <= +1
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+  +1 x(287119,408)RJIU04M,12889.p +1 x(300097,397)RJIU04M,13008.p +1 x(294365,232)RNI04M,13209.p +1 x(297554,413)RNI04M,13388.p
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+  +1 x(289354,2871)RNI04M,23072.p +1 x(294327,2988)RJIU04M,23210.p <= +1
+ slot(RNI04M,42809): +1 t_x(295745,296)RNS04M,2061.o +1 x(290342,27)RJIU04M,9598.p +1 x(295745,24)RNI04M,10054.p
+  +1 x(297852,294)RJIU04M,11420.p +1 x(301656,156)RNI04M,14755.p +1 x(295238,213)RNI04M,14835.p +1 x(292569,840)RNI04M,14998.p
+  +1 x(294365,330)RNI04M,15006.p +1 x(287703,14)RNI04M,15256.p +1 x(295882,135)RNI04M,15296.p <= +1
+ slot(RNI04M,42906): +1 t_x(295882,0),2084.o +1 x(290342,115)RJIU04M,11595.p +1 x(287703,111)RNI04M,11885.p
+  +1 x(287119,631)RNI04M,14677.p +1 x(301656,253)RNI04M,17060.p +1 x(295882,232)RNI04M,22371.p +1 x(289455,1632)RJIU04M,23037.p
+  +1 x(290406,970)RJIU04M,23051.p +1 x(287119,584)RJIU04M,23071.p +1 x(289318,3097)RJIU04M,23098.p +1 x(300097,573)RJIU04M,23103.p
+  <= +1
+ slot(RNI04M,43004): +1 t_x(297852,441)RJIU04M,2378.o +1 x(295745,196)RNS04M,11727.p +1 x(295238,408)RNI04M,13441.p
+  +1 x(287703,209)RNI04M,13646.p +1 x(297852,520)RNI04M,13721.p +1 x(301656,351)RNI04M,23600.p +1 x(295882,300)RVKWS04,23626.p
+  +1 x(287119,729)RNI04M,23812.p +1 x(292569,1035)RNI04M,23823.p +1 x(300097,696)RNI04M,23842.p <= +1
+ slot(RNI04M,43102): +1 x(290342,359)RNI04M,13494.p +1 x(300097,748)RJIU04M,14808.p +1 x(297852,618)RNI04M,15029.p
+  +1 x(295745,317)RNI04M,16753.p +1 x(287703,307)RNI04M,16926.p +1 x(295745,396)RNS04M,18544.p +1 x(287119,827)RNI04M,23968.p
+  +1 x(300097,794)RNI04M,23979.p <= +1
+ slot(RNS04M,37200): +1 t_x(285662,0),777.o +1 t_x(288224,0),7863 +1 x(290858,428)RNI04M,23409.p <= +1
+ slot(RNS04M,37300): +1 t_x(288224,0),1050.o +1 t_x(294490,0),8192 <= +1
+ slot(RNS04M,37400): +1 t_x(294490,0),1831.o +1 x(290858,623)RNI04M,9756.p <= +1
+ slot(RNS04M,37500): +1 x(290858,721)RNI04M,11897.p <= +1
+ slot(RNS04M,37600): <= +1
+ slot(RNS04M,37800): +1 t_x(297334,0),2311.o +1 x(290858,1014)RNI04M,12514.p <= +1
+ slot(RNS04M,37900): +1 t_x(303525,0),2835.o +1 x(290858,1111)RNI04M,15980.p <= +1
+ slot(RNS04M,38000): +1 t_x(290009,0),1248.o <= +1
+ slot(RNS04M,38100): +1 t_x(303103,0),2789.o +1 t_x(291317,0),8018 <= +1
+ slot(RNS04M,38200): +1 t_x(291317,0),1413.o +1 x(290858,1404)RNI04M,18651.p <= +1
+ slot(RNS04M,38300): <= +1
+ slot(RNS04M,38400): +1 t_x(287541,0),977.o <= +1
+ slot(RNS04M,38600): +1 t_x(295879,73)RNS04M,2083.o +1 x(294503,47)RNS04M,9833.p <= +1
+ slot(RNS04M,38700): +1 t_x(294503,0),1835.o +1 t_x(294779,53)RNS04M,8210 <= +1
+ slot(RNS04M,38800): +1 t_x(294779,153)RNS04M,1882.o +1 t_x(301010,5)RNS04M,8533 +1 x(295809,77)BR404M,16187.p
+  <= +1
+ slot(RNS04M,38900): +1 t_x(301010,105)RNS04M,2575.o +1 t_x(295594,0),8275 +1 x(294779,253)RNS04M,19687.p
+  <= +1
+ slot(RNS04M,39000): +1 t_x(290491,0),1301.o +1 t_x(290166,40)RNS04M,7949 +1 x(295594,72)RNS04M,10764.p
+  +1 x(301010,205)RNS04M,21302.p +1 x(294779,353)RNS04M,21499.p <= +1
+ slot(RNS04M,39100): +1 t_x(295594,172)RNS04M,2037.o +1 t_x(291679,82)RNS04M,8045 +1 x(290166,140)RNS04M,10671.p
+  <= +1
+ slot(RNS04M,39200): +1 t_x(290166,240)RNS04M,1269.o +1 t_x(294950,20)RNS04M,8225 +1 x(291679,182)RNS04M,10770.p
+  <= +1
+ slot(RNS04M,39300): +1 t_x(291679,282)RNS04M,1465.o +1 x(294940,188)BR404M,9205.p +1 x(292967,13)RNS04M,9373.p
+  +1 x(290491,32)RNI04M,10028.p +1 x(294950,120)RNS04M,10498.p <= +1
+ slot(RNS04M,39400): +1 t_x(294950,220)RNS04M,1914.o +1 x(290491,129)RNI04M,11068.p +1 x(291679,382)RNS04M,11103.p
+  +1 x(294940,263)BR404M,11104.p +1 x(290166,440)RNS04M,11107.p +1 x(295594,472)RNS04M,11118.p +1 x(301010,605)RNS04M,11136.p
+  +1 x(292967,113)RNS04M,11196.p +1 x(294779,753)RNS04M,11198.p +1 x(294503,847)RNS04M,11224.p +1 x(295879,873)RNS04M,11250.p
+  <= +1
+ slot(RNS04M,39500): +1 t_x(295809,321)RNS04M,2071.o +1 x(294950,320)RNS04M,12813.p +1 x(291679,482)RNS04M,12817.p
+  +1 x(290166,540)RNS04M,12827.p +1 x(295594,572)RNS04M,12842.p +1 x(294940,396)RNS04M,12848.p +1 x(301010,705)RNS04M,12863.p
+  +1 x(294779,853)RNS04M,12895.p +1 x(294503,947)RNS04M,12930.p +1 x(292967,213)RNS04M,12947.p +1 x(295879,973)RNS04M,12953.p
+  +1 x(295809,821)RNS04M,13276.p +1 x(290491,227)RNI04M,16505.p <= +1
+ slot(RNS04M,39600): +1 t_x(291484,0),1432.o +1 x(290491,325)RNI04M,12768.p +1 x(295809,902)BR404M,14234.p
+  +1 x(290858,2828)RNS04M,14298.p +1 x(294950,420)RNS04M,14637.p +1 x(291679,582)RNS04M,14668.p +1 x(292967,313)RNS04M,14671.p
+  +1 x(290166,640)RNS04M,14684.p +1 x(295594,672)RNS04M,14714.p +1 x(301010,805)RNS04M,14748.p +1 x(294779,953)RNS04M,14829.p
+  +1 x(294503,1047)RNS04M,14909.p +1 x(295879,1073)RNS04M,14960.p <= +1
+ slot(RNS04M,39700): +1 t_x(292967,413)RNS04M,1631.o +1 t_x(295932,35)RNS04M,8316 +1 x(291484,88)RNS04M,16754.p
+  +1 x(290491,422)RNI04M,21647.p <= +1
+ slot(RNS04M,39800): +1 t_x(295932,135)RNS04M,2100.o +1 t_x(295980,108)RNS04M,8322 +1 x(290491,520)RNI04M,17895.p
+  +1 x(291484,188)RNS04M,18053.p +1 x(292967,513)RNS04M,18127.p +1 x(295809,1121)RNS04M,18187.p +1 x(294950,620)RNS04M,18267.p
+  +1 x(291679,782)RNS04M,18576.p <= +1
+ slot(RNS04M,39900): +1 t_x(295980,208)RNS04M,2110.o +1 t_x(287020,173)RNS04M,7815 +1 x(294940,788)BR404M,18112.p
+  +1 x(291484,288)RNS04M,20324.p +1 x(294950,720)RNS04M,20807.p +1 x(295932,235)RNS04M,21596.p <= +1
+ slot(RNS04M,40000): +1 t_x(287020,273)RNS04M,910.o +1 t_x(298249,229)RNS04M,8459 +1 x(294940,863)BR404M,15088.p
+  +1 x(294940,938)BR404M,16703.p +1 x(295980,308)RNS04M,22369.p <= +1
+ slot(RNS04M,40100): +1 t_x(298249,329)RNS04M,2421.o +1 t_x(290696,130)RNS04M,7980 +1 x(290491,863)RNS04M,15246.p
+  +1 x(290858,3328)RNS04M,20166.p +1 x(295932,435)RNS04M,20270.p +1 x(290491,813)RNI04M,20403.p +1 x(292967,813)RNS04M,20421.p
+  +1 x(295980,408)RNS04M,20665.p +1 x(287020,373)RNS04M,21595.p +1 x(294940,996)RNS04M,23285.p <= +1
+ slot(RNS04M,40300): +1 t_x(294940,1238)BR404M,1911.o +1 t_x(293070,284)RNS04M,8113 +1 x(290696,330)RNS04M,11676.p
+  +1 x(298249,529)RNS04M,11733.p +1 x(289045,531)RNS04M,11873.p +1 x(287020,573)RNS04M,11915.p +1 x(295980,608)RNS04M,12118.p
+  +1 x(294940,1163)BR404M,22812.p <= +1
+ slot(RNS04M,40400): +1 t_x(290455,0),1298.o +1 t_x(291267,311)RNS04M,8012 +1 x(293070,384)RNS04M,15504.p
+  +1 x(290696,430)RNS04M,15544.p +1 x(298249,629)RNS04M,21498.p <= +1
+ slot(RNS04M,40500): +1 t_x(289045,531)RNS04M,1141.o +1 t_x(286638,54)RNS04M,7798 +1 x(293070,484)RNS04M,10005.p
+  +1 x(291267,411)RNS04M,10249.p +1 x(290696,530)RNS04M,10554.p <= +1
+ slot(RNS04M,40600): +1 t_x(290696,630)RNS04M,1332.o +1 t_x(298619,0),8483 +1 x(290455,354)RNS04M,10223.p
+  +1 x(293070,584)RNS04M,17003.p +1 x(291267,511)RNS04M,17041.p +1 x(294940,1463)BR404M,22240.p <= +1
+ slot(RNS04M,40700): +1 t_x(293070,684)RNS04M,1647.o +1 t_x(305019,0),8723 +1 x(290455,454)RNS04M,11690.p
+  +1 x(291267,611)RNS04M,11738.p +1 x(286638,254)RNS04M,11856.p +1 x(301621,257)RNS04M,12216.p <= +1
+ slot(RNS04M,40800): +1 t_x(301621,357)RNS04M,2636.o +1 t_x(263503,0),7501 +1 x(290455,554)RNS04M,13443.p
+  +1 x(293070,784)RNS04M,13466.p +1 x(291267,711)RNS04M,13508.p +1 x(290696,830)RNS04M,13540.p +1 x(298619,123)RNS04M,13600.p
+  +1 x(286638,354)RNS04M,13620.p +1 x(298249,1029)RNS04M,13703.p +1 x(305019,54)RNS04M,14027.p <= +1
+ slot(RNS04M,40900): +1 t_x(291267,811)RNS04M,1404.o +1 x(305019,154)RNS04M,9905.p +1 x(301621,457)RNS04M,10057.p
+  +1 x(298619,223)RNS04M,10141.p +1 x(286638,454)RNS04M,10340.p +1 x(294940,1763)BR404M,21361.p +1 x(290455,654)RNS04M,21673.p
+  <= +1
+ slot(RNS04M,41000): +1 t_x(286638,554)RNS04M,865.o +1 x(263503,36)RNS04M,9882.p +1 x(298619,323)RNS04M,15358.p
+  +1 x(290455,706)RVKWS04,15381.p +1 x(305019,254)RNS04M,15408.p +1 x(301621,557)RNS04M,15425.p +1 x(291267,911)RNS04M,15543.p
+  <= +1
+ slot(RNS04M,41100): +1 t_x(298619,423)RNS04M,2472.o +1 x(304778,30)RVKWS04,9691.p +1 x(294121,29)RVKWS04,10219.p
+  +1 x(263503,136)RNS04M,11799.p +1 x(305019,354)RNS04M,11925.p +1 x(294121,124)RVKWS04,12062.p +1 x(286638,654)RNS04M,18972.p
+  +1 x(290455,854)RNS04M,19004.p +1 x(291267,1011)RNS04M,19009.p +1 x(293070,1084)RNS04M,19020.p +1 x(294940,1988)BR404M,19022.p
+  +1 x(295932,1435)RNS04M,19023.p +1 x(290696,1130)RNS04M,19029.p +1 x(291484,1488)RNS04M,19043.p +1 x(298249,1329)RNS04M,19044.p
+  +1 x(292967,1813)RNS04M,19070.p +1 x(287020,1373)RNS04M,19096.p +1 x(295809,2402)BR404M,19102.p +1 x(289045,1331)RNS04M,19119.p
+  +1 x(295980,1408)RNS04M,19127.p +1 x(294950,1920)RNS04M,19153.p +1 x(291679,2082)RNS04M,19251.p +1 x(290166,2140)RNS04M,19315.p
+  +1 x(295594,2172)RNS04M,19418.p +1 x(301010,2305)RNS04M,19574.p <= +1
+ slot(RNS04M,41300): +1 t_x(305019,554)RNS04M,2981.o +1 x(304778,125)RVKWS04,11619.p +1 x(304778,183)RNS04M,13415.p
+  +1 x(263503,336)RNS04M,13661.p +1 x(294121,220)RVKWS04,13848.p +1 x(301621,770)RVKWS04,18985.p +1 x(298619,623)RNS04M,18996.p
+  +1 x(290491,1985)RNI04M,19137.p <= +1
+ slot(RNS04M,41400): +1 t_x(263503,436)RNS04M,52.o +1 t_x(276911,0),7545 +1 x(304778,316)RVKWS04,15231.p
+  +1 x(294121,315)RVKWS04,15293.p +1 x(305019,654)RNS04M,21720.p <= +1
+ slot(RNS04M,41500): +1 t_x(276911,0),188.o +1 t_x(283746,0),7690 +1 x(304778,383)RNS04M,16809.p +1 x(294121,411)RVKWS04,16925.p
+  +1 x(263503,536)RNS04M,18323.p +1 x(305019,754)RNS04M,18366.p +1 x(304778,412)RVKWS04,21728.p <= +1
+ slot(RNS04M,41600): +1 t_x(294121,332)RNS04M,1796.o +1 x(263503,636)RNS04M,20152.p +1 x(305019,854)RNS04M,20159.p
+  +1 x(298619,923)RNS04M,20196.p +1 x(286638,1154)RNS04M,20209.p +1 x(304778,483)RNS04M,20233.p +1 x(294940,2496)RNS04M,20236.p
+  +1 x(291267,1511)RNS04M,20250.p +1 x(294121,506)RVKWS04,20256.p +1 x(293070,1584)RNS04M,20278.p +1 x(290696,1630)RNS04M,20310.p
+  +1 x(298249,1829)RNS04M,20355.p +1 x(290455,1354)RNS04M,20388.p +1 x(301621,1152)RVKWS04,20423.p +1 x(287020,1873)RNS04M,20531.p
+  +1 x(295809,2927)$BR404M,20603.p +1 x(289045,1831)RNS04M,20668.p <= +1
+ slot(RNS04M,41700): +1 t_x(304778,283)RNS04M,2958.o +1 x(276911,59)RNS04M,10702.p <= +1
+ slot(RNS04M,41800): +1 t_x(283746,98)RNS04M,614.o +1 x(276911,159)RNS04M,20164.p <= +1
+ slot(RNS04M,41900): +1 x(283746,198)RNS04M,20172.p <= +1
+ slot(RNS04M,42000): +1 t_x(263558,0),55.o <= +1
+ slot(RNS04M,42100): +1 t_x(290454,0),1297.o <= +1
+ slot(RNS04M,42200): +1 t_x(291052,0),1374.o <= +1
+ slot(RNS04M,42300): <= +1
+ slot(RNS04M,42400): +1 t_x(301656,99)RNS04M,2637.o +1 x(301656,58)RNI04M,10761.p <= +1
+ slot(RNS04M,42500): +1 x(301656,156)RNI04M,14755.p <= +1
+ slot(RNS04M,42600): +1 t_x(263574,0),58.o +1 x(301656,253)RNI04M,17060.p +1 x(301656,351)RNI04M,23600.p
+  <= +1
+ slot(RNS04M,42800): +1 t_x(301957,162)RNS04M,2667.o <= +1
+ slot(RNS04M,43000): +1 t_x(291761,109)RNS04M,1472.o +1 x(293965,27)RVKWS04,9572.p +1 x(295745,24)RNI04M,10054.p
+  +1 x(293139,40)RNS04M,10664.p +1 x(293965,122)RVKWS04,17094.p <= +1
+ slot(RNS04M,43100): +1 t_x(293139,140)RNS04M,1657.o +1 x(293965,218)$RVKWS04,11600.p +1 x(291761,209)RNS04M,11670.p
+  +1 x(295745,196)RNS04M,11727.p +1 x(293965,225)RNS04M,20710.p <= +1
+ slot(RNS04M,43200): +1 t_x(293965,325)RNS04M,1772.o +1 t_x(294912,63)RNS04M,8220 +1 x(293139,240)RNS04M,13855.p
+  +1 x(295745,317)RNI04M,16753.p <= +1
+ slot(RNS04M,43300): +1 t_x(294912,163)RNS04M,1906.o +1 t_x(300287,156)RNS04M,8501 +1 x(293139,340)RNS04M,15563.p
+  +1 x(295745,396)RNS04M,18544.p +1 x(295745,415)$RNI04M,20865.p <= +1
+ slot(RNS04M,43400): +1 t_x(300287,256)RNS04M,2511.o +1 t_x(295034,237)RNS04M,8232 +1 x(294912,263)RNS04M,22073.p
+  +1 x(295745,496)RNS04M,22078.p +1 x(293139,440)RNS04M,22099.p +1 x(291761,509)RNS04M,22264.p +1 x(293965,525)RNS04M,22270.p
+  <= +1
+ slot(RNS04M,43500): +1 t_x(295034,337)RNS04M,1926.o +1 t_x(287855,5)RNS04M,7845 +1 x(294819,212)RNS04M,20683.p
+  +1 x(300287,356)RNS04M,22879.p +1 x(294912,363)RNS04M,22978.p <= +1
+ slot(RNS04M,43600): +1 t_x(295745,296)RNS04M,2061.o +1 t_x(289276,0),7905 +1 x(287855,105)RNS04M,10501.p
+  +1 x(294819,312)RNS04M,10675.p +1 x(295034,437)RNS04M,22288.p +1 x(300287,456)RNS04M,22405.p <= +1
+ slot(RNS04M,43700): +1 t_x(287855,205)RNS04M,1007.o +1 t_x(294030,0),8169 +1 x(289276,78)RNS04M,12244.p
+  +1 x(294819,412)RNS04M,12712.p +1 x(295034,537)RNS04M,20640.p +1 x(300287,556)RNS04M,20783.p <= +1
+ slot(RNS04M,43800): +1 t_x(289276,178)RNS04M,1166.o +1 t_x(305224,0),8729 +1 x(294030,0),10478.p +1 x(287855,305)RNS04M,15343.p
+  +1 x(294819,538)EGPFA04,18561.p <= +1
+ slot(RNS04M,43900): +1 t_x(294030,100)RNS04M,1780.o +1 t_x(306542,0),8789 +1 x(289276,278)RNS04M,19177.p
+  +1 x(287855,405)RNS04M,19198.p +1 x(295034,737)RNS04M,19221.p +1 x(300287,756)RNS04M,19278.p +1 x(295745,996)RNS04M,19297.p
+  +1 x(294912,763)RNS04M,19357.p +1 x(293139,940)RNS04M,19407.p +1 x(293965,1025)RNS04M,19555.p +1 x(291761,1009)RNS04M,19666.p
+  <= +1
+ slot(RNS04M,44000): +1 t_x(294819,512)RNS04M,1893.o +1 x(294819,712)RNS04M,14472.p <= +1
+ slot(RNS04M,44100): +1 t_x(305224,34)RNS04M,2992.o +1 x(306542,2)RNS04M,10513.p <= +1
+ slot(RNS04M,44200): +1 t_x(306542,102)RNS04M,3126.o +1 x(311143,29)RNS04M,10459.p <= +1
+ slot(RNS04M,44300): +1 t_x(311143,129)RNS04M,3535.o +1 x(311143,83)$RVKWS04,12284.p +1 x(294819,1012)RNS04M,16124.p
+  <= +1
+ slot(RQXI04E,19800): +1 t_x(280252,3)RQXSI04E,372.o +1 x(291024,253)RQXSI04E,17417.p +1 x(291218,309)RQXI04E,17419.p
+  +1 x(292107,397)RQXI04E,17423.p +1 x(290635,541)RQXI04E,17491.p +1 x(288765,555)RQXI04E,17500.p <= +1
+ slot(RQXI04E,19905): +1 t_x(287980,56)RQXSI04E,1025.o +1 x(291024,310)RQXI04E,21161.p +1 x(291218,414)RQXI04E,22060.p
+  +1 x(290635,646)RQXI04E,22075.p +1 x(288765,660)RQXI04E,22147.p +1 x(292107,502)RQXI04E,22169.p +1 x(282492,384)RQXSI04E,23698.p
+  <= +1
+ slot(RQXI04E,20011): +1 t_x(291100,5)RQXSI04E,1379.o +1 x(285863,56)RQXI04E,9157.p +1 x(286569,20)RQXI04E,10058.p
+  +1 x(291218,520)RQXI04E,21128.p +1 x(290635,752)RQXI04E,21140.p +1 x(288765,766)RQXI04E,21143.p +1 x(292107,608)RQXI04E,21169.p
+  +1 x(291100,71)RQXI04E,21184.p +1 x(282492,481)RQXSI04E,23232.p <= +1
+ slot(RQXI04E,20117): +1 t_x(285949,0),813.o +1 x(294276,40)RQXSI04E,10978.p +1 x(285863,162)RQXI04E,10986.p
+  +1 x(286569,125)EBBRA04E,11258.p +1 x(285863,131)KHVL104E,21523.p +1 x(291100,177)RQXI04E,22141.p +1 x(287980,314)RQXI04E,22741.p
+  <= +1
+ slot(RQXI04E,20223): +1 t_x(291024,205)RQXI04E,1367.o +1 x(294276,123)RQXI04E,10587.p +1 x(291100,283)RQXI04E,18782.p
+  +1 x(291218,732)RQXI04E,18800.p +1 x(292107,820)RQXI04E,18811.p +1 x(285863,268)RQXI04E,18818.p +1 x(291024,628)RQXI04E,18832.p
+  +1 x(286569,204)EBBRA04E,18862.p +1 x(290635,964)RQXI04E,18943.p +1 x(288765,978)RQXI04E,18992.p +1 x(287980,420)RQXI04E,21058.p
+  +1 x(282492,728)RQXI04E,21069.p <= +1
+ slot(RQXI04E,20329): +1 t_x(294276,17)RQXI04E,1810.o +1 x(285949,3)EBBRA04E,9994.p +1 x(287980,526)RQXI04E,22000.p
+  +1 x(282492,834)RQXI04E,22007.p +1 x(285863,352)KHVL104E,22200.p <= +1
+ slot(RQXI04E,20435): +1 t_x(290635,1176)RQXI04E,1323.o +1 x(287980,632)RQXI04E,18676.p +1 x(280274,77)RQXSI04E,18725.p
+  +1 x(282492,940)RQXI04E,18765.p +1 x(291100,495)RQXI04E,20109.p +1 x(285863,480)RQXI04E,20281.p +1 x(291218,944)RQXI04E,20321.p
+  +1 x(294276,330)RQXU04E,20455.p +1 x(292107,1032)RQXI04E,20457.p <= +1
+ slot(RQXI04E,20541): +1 t_x(286569,438)EBBRA04E,855.o +1 x(292257,69)RQXSI04E,9254.p +1 x(280245,129)RQXSI04E,10241.p
+  <= +1
+ slot(RQXI04E,20647): +1 t_x(280274,45)RQXI04E,374.o +1 x(285949,298)RQXSI04E,10903.p +1 x(292257,167)RQXSI04E,11166.p
+  +1 x(280274,257)RQXI04E,20180.p +1 x(287980,844)RQXI04E,20215.p +1 x(294276,502)RQXU04E,22822.p <= +1
+ slot(RQXI04E,20752): +1 t_x(280245,35)RQXI04E,371.o +1 x(281349,44)RQXSI04E,10464.p +1 x(285949,394)EBBRA04E,20462.p
+  +1 x(280245,324)RQXSI04E,20543.p +1 x(294736,324)RQXSI04E,20544.p +1 x(294276,673)RQXU04E,21995.p +1 x(285949,473)EBBRA04E,23229.p
+  <= +1
+ slot(RQXI04E,20858): +1 t_x(294736,61)RQXI04E,1874.o +1 x(280245,419)RQXU04E,11168.p +1 x(285949,551)EBBRA04E,21232.p
+  +1 x(280245,504)RQXU04E,21271.p +1 x(294736,378)RQXI04E,22051.p +1 x(280274,467)RQXSI04E,23213.p <= +1
+ slot(RQXI04E,20964): +1 x(283272,71)RQXSI04E,10400.p +1 x(280252,611)PMXX04M,10876.p +1 x(281349,238)RQXSI04E,12213.p
+  +1 x(294736,484)RQXI04E,19071.p +1 x(292257,458)RQXSI04E,21266.p +1 x(294276,818)RQXSI04E,21333.p +1 x(280274,564)RQXSI04E,22357.p
+  +1 x(280245,518)RQXSI04E,22997.p <= +1
+ slot(RQXI04E,21070): +1 t_x(281349,336)RQXSI04E,439.o +1 x(291353,14)RQXSI04E,9961.p +1 x(295562,16)RQXI04E,10614.p
+  +1 x(291353,68)RQXI04E,10880.p +1 x(291100,1076)RQXSI04E,17427.p +1 x(292257,610)RQXI04E,20587.p +1 x(281349,433)RQXSI04E,20596.p
+  +1 x(285949,741)RQXI04E,22875.p <= +1
+ slot(RQXI04E,21176): +1 t_x(272695,12)RQXSI04E,133.o +1 x(283272,265)RQXSI04E,12289.p +1 x(295562,122)RQXI04E,12324.p
+  +1 x(280245,761)RQXU04E,17494.p +1 x(285949,847)RQXI04E,22044.p +1 x(292257,716)RQXI04E,22048.p +1 x(281349,496)RQXI04E,22127.p
+  +1 x(291353,174)RQXI04E,22275.p +1 x(280245,810)RQXSI04E,22285.p +1 x(294736,696)RQXI04E,22835.p +1 x(281349,473)RMZSI04M,23356.p
+  +1 x(294736,713)RQXSI04E,23899.p <= +1
+ slot(RQXI04E,21282): +1 t_x(295562,256)RQXSI04E,2031.o +1 x(272695,51)RMZSI04M,11581.p +1 x(292257,822)RQXI04E,12475.p
+  +1 x(280245,882)RQXI04E,12476.p +1 x(294276,1182)RQXI04E,12485.p +1 x(291353,280)RQXI04E,12499.p +1 x(281349,602)RQXI04E,12506.p
+  +1 x(286569,1286)RMZSI04M,12509.p +1 x(291218,1791)RQXI04E,12527.p +1 x(292107,1879)RQXI04E,12531.p
+  +1 x(285863,1353)RQXSI04E,12534.p +1 x(290635,2023)RQXI04E,12540.p +1 x(288765,2022)YBOLN04M,12543.p
+  +1 x(291100,1342)RQXI04E,13143.p +1 x(272695,84)RQXI04E,13235.p +1 x(291024,1713)RQXSI04E,13573.p +1 x(280274,856)RQXSI04E,21095.p
+  +1 x(283272,401)RQXI04E,21219.p +1 x(281349,559)RMZSI04M,21705.p <= +1
+ slot(RQXI04E,21388): +1 t_x(283272,363)RQXSI04E,574.o +1 x(285949,1021)EBBRA04E,12473.p +1 x(294736,908)RQXI04E,12478.p
+  +1 x(292257,928)RQXI04E,19059.p +1 x(280245,988)RQXI04E,19078.p +1 x(285949,1059)RQXI04E,19141.p +1 x(291353,377)RMZSI04M,19253.p
+  +1 x(283272,460)RQXSI04E,20564.p +1 x(280274,953)RQXSI04E,22876.p +1 x(295562,334)RQXI04E,23015.p +1 x(281349,708)RQXI04E,23884.p
+  <= +1
+ slot(RQXI04E,21494): +1 x(280252,1125)PMXX04M,9448.p +1 x(280274,1104)RQXI04E,12484.p +1 x(287980,1691)RQXI04E,12520.p
+  +1 x(282492,1999)RQXI04E,12536.p +1 x(283272,613)RQXI04E,12702.p +1 x(285949,1165)RQXI04E,14071.p +1 x(294276,1359)RQXU04E,14104.p
+  +1 x(280245,1094)RQXI04E,14106.p +1 x(291218,2003)RQXI04E,14110.p +1 x(292107,2091)RQXI04E,14114.p +1 x(291024,1899)RQXI04E,14118.p
+  +1 x(288765,2247)YBOLN04M,14130.p +1 x(286569,1503)RQXI04E,14144.p +1 x(292257,1034)RQXI04E,14145.p
+  +1 x(285863,1519)YH5MH04M,14155.p +1 x(291100,1545)$RMZSI04M,14171.p +1 x(281349,814)RQXI04E,14195.p
+  +1 x(291353,463)$RMZSI04M,14196.p +1 x(290635,2235)RQXI04E,14213.p +1 x(272695,296)RQXI04E,14379.p +1 x(295562,440)RQXI04E,22155.p
+  <= +1
+ slot(RQXI04E,21600): +1 t_x(291353,598)RQXI04E,1419.o +1 x(294736,1102)RQXSI04E,14121.p +1 x(272695,394)$RMZSI04M,15645.p
+  +1 x(291100,1660)RQXI04E,15646.p +1 x(291218,2109)RQXI04E,15650.p +1 x(292107,2197)RQXI04E,15658.p +1 x(292257,1137)LELVL04M,15659.p
+  +1 x(280245,1190)RQXU04E,15662.p +1 x(291024,1982)EBBRA04E,15663.p +1 x(288765,2338)YBOLN04M,15687.p
+  +1 x(281349,902)$RMZSI04M,15689.p +1 x(294276,1500)RQXI04E,15690.p +1 x(290635,2341)RQXI04E,15693.p
+  +1 x(285863,1601)KHVL104E,15717.p <= +1
+ slot(RQXI04E,21705): +1 t_x(273072,0),139.o +1 x(285575,6)RQXI04E,10658.p +1 x(282954,77)RQXI04E,10846.p
+  +1 x(273072,9)RQXSI04E,12383.p +1 x(287980,1902)RQXI04E,14113.p +1 x(280274,1315)RQXI04E,14115.p +1 x(282492,2210)RQXI04E,14126.p
+  +1 x(283272,824)RQXI04E,14166.p +1 x(294736,1200)RQXSI04E,15657.p +1 x(272695,499)RQXSI04E,21531.p +1 x(295562,645)RQXSI04E,21686.p
+  +1 x(291353,695)RQXSI04E,21724.p <= +1
+ slot(RQXI04E,21811): +1 t_x(282954,69)RQXSI04E,542.o +1 x(272266,8)RQXI04E,9142.p +1 x(295528,43)RQXSI04E,9634.p
+  +1 x(295562,742)RQXSI04E,14105.p +1 x(280252,1434)PMXX04M,14140.p +1 x(285575,94)RQXSI04E,14202.p +1 x(283272,930)RQXI04E,15651.p
+  +1 x(280274,1421)RQXI04E,15653.p +1 x(287980,2002)RQXSI04E,15655.p +1 x(282492,2316)RQXI04E,15682.p
+  +1 x(295528,95)RQXI04E,15704.p +1 x(273072,81)YB5WH04M,22224.p <= +1
+ slot(RQXI04E,21917): +1 t_x(285863,2115)KHVL104E,806.o +1 x(272266,74)YB5WH04M,10909.p +1 x(295528,201)RQXI04E,11597.p
+  +1 x(273072,187)YB5WH04M,12486.p +1 x(272266,114)RQXI04E,12577.p +1 x(282954,263)RQXSI04E,12581.p +1 x(295562,840)RQXSI04E,15647.p
+  +1 x(285575,218)RQXI04E,15691.p +1 x(280252,1536)PMXX04M,15729.p +1 x(272695,693)RQXSI04E,22816.p <= +1
+ slot(RQXI04E,22023): +1 t_x(285575,192)RQXSI04E,767.o +1 x(292257,1529)RQXSI04E,17488.p +1 x(295528,307)RQXI04E,21449.p
+  <= +1
+ slot(RQXI04E,22129): +1 x(280706,14)RQXSI04E,10143.p +1 x(280252,1845)PMXX04M,12481.p +1 x(285575,472)LELVL04M,12507.p
+  +1 x(295528,413)RQXI04E,13308.p +1 x(295562,1034)RQXSI04E,19050.p +1 x(285575,430)RQXI04E,19184.p +1 x(272695,888)RQXSI04E,20362.p
+  +1 x(282954,555)RQXSI04E,20651.p +1 x(291353,1084)RQXSI04E,20661.p +1 x(285575,386)RQXSI04E,22311.p
+  +1 x(273072,451)YB5WH04M,22778.p +1 x(272266,338)YB5WH04M,22883.p <= +1
+ slot(RQXI04E,22235): +1 t_x(295528,822)RQXSI04E,2022.o +1 x(283751,7)RQXSI04E,10571.p +1 x(280706,111)RQXSI04E,11978.p
+  +1 x(285949,1881)EBBRA04E,15641.p +1 x(286569,2238)EBBRA04E,15642.p +1 x(282954,607)RQXI04E,15737.p
+  +1 x(291353,1233)RQXI04E,15741.p +1 x(295528,519)RQXI04E,20311.p +1 x(285575,536)RQXI04E,20589.p +1 x(295562,1181)RQXI04E,20854.p
+  +1 x(273072,547)RQXI04E,21300.p <= +1
+ slot(RQXI04E,22341): +1 x(283751,104)RQXSI04E,10886.p +1 x(273072,653)RQXI04E,23370.p +1 x(273072,610)YB5WH04M,23568.p
+  <= +1
+ slot(RQXI04E,22447): +1 t_x(280706,459)RQXI04E,400.o +1 x(285782,25)RQXI04E,9130.p +1 x(282954,817)RMZSI04M,14192.p
+  +1 x(272266,644)RQXI04E,14390.p +1 x(280706,403)RQXSI04E,22929.p <= +1
+ slot(RQXI04E,22552): +1 t_x(283751,237)RQXI04E,617.o +1 x(295656,52)RQXI04E,9133.p +1 x(285782,130)RQXI04E,10847.p
+  +1 x(273072,822)YB5WH04M,14314.p +1 x(280706,501)RQXSI04E,21648.p +1 x(283751,299)RQXSI04E,21713.p <= +1
+ slot(RQXI04E,22658): +1 t_x(283688,15)RQXI04E,608.o +1 x(295656,158)RQXI04E,10889.p +1 x(283751,396)RQXSI04E,12505.p
+  +1 x(285782,236)RQXI04E,12578.p +1 x(283751,448)RQXI04E,14193.p +1 x(273072,928)YB5WH04M,15711.p +1 x(272266,815)YB5WH04M,15720.p
+  +1 x(272695,1460)RQXI04E,18977.p +1 x(282954,1030)RQXI04E,19271.p +1 x(272266,855)RQXI04E,22214.p +1 x(280706,565)RQXI04E,22351.p
+  <= +1
+ slot(RQXI04E,22764): +1 t_x(292257,1740)RQXI04E,1534.o +1 x(295287,24)RQXI04E,9685.p +1 x(295656,264)RQXI04E,12522.p
+  +1 x(285782,342)RQXI04E,14204.p +1 x(280706,671)RQXI04E,14206.p +1 x(283688,227)RQXI04E,14313.p +1 x(283751,554)RQXI04E,15789.p
+  +1 x(272266,921)YB5WH04M,21306.p <= +1
+ slot(RQXI04E,22870): +1 t_x(292494,7)LELVL04M,1566.o +1 x(295287,124)RQXSI04E,11628.p +1 x(295656,364)RQXSI04E,14531.p
+  +1 x(285782,441)RQXSI04E,15788.p +1 x(280706,777)RQXI04E,15799.p +1 x(283688,329)PMXX04M,15851.p +1 x(285949,2586)EBBRA04E,17197.p
+  +1 x(294276,2816)RQXU04E,17225.p +1 x(283751,660)RQXI04E,20327.p +1 x(272266,1027)YB5WH04M,23691.p <= +1
+ slot(RQXI04E,22976): +1 t_x(283468,0),591.o +1 x(284810,342)RQXSI04E,9112.p +1 x(295700,42)RQXSI04E,9165.p
+  +1 x(283688,432)PMXX04M,9304.p +1 x(283751,766)RQXI04E,18995.p +1 x(295528,1260)RQXI04E,19015.p +1 x(283272,2095)RQXI04E,19055.p
+  +1 x(285782,539)RQXSI04E,20280.p +1 x(280706,883)RQXI04E,20393.p +1 x(295656,462)RQXSI04E,20636.p +1 x(295287,222)RQXSI04E,20805.p
+  +1 x(287358,52)RQXSI04E,21620.p +1 x(272266,1159)RQXSI04E,23270.p <= +1
+ slot(RQXI04E,23082): +1 t_x(287358,0),959.o +1 x(284810,439)RQXSI04E,10806.p +1 x(295700,139)RQXSI04E,10869.p
+  +1 x(294736,2562)RQXSI04E,17207.p +1 x(295287,319)RQXSI04E,19312.p +1 x(295656,559)RQXSI04E,19395.p
+  +1 x(273072,1394)RQXI04E,20211.p +1 x(285782,636)RQXSI04E,22410.p +1 x(287358,149)RQXSI04E,22915.p <= +1
+ slot(RQXI04E,23188): +1 x(283468,44)RQXSI04E,10836.p +1 x(280274,2798)RQXI04E,17178.p +1 x(287980,3364)RQXSI04E,17179.p
+  +1 x(283272,2307)RQXI04E,17180.p +1 x(295528,1472)RQXI04E,17190.p +1 x(283751,978)RQXI04E,17205.p +1 x(282492,3672)LELVL04M,17208.p
+  +1 x(280252,2874)PMXX04M,17220.p +1 x(285782,733)RQXSI04E,19076.p +1 x(280706,1084)RQXSI04E,19248.p
+  +1 x(272266,1344)YB5WH04M,20154.p +1 x(295700,236)RQXSI04E,23018.p +1 x(280252,2824)RQXSI04E,23263.p
+  <= +1
+ slot(RQXI04E,23294): +1 t_x(282784,61)RQXSI04E,525.o +1 x(292494,11)RQXSI04E,12471.p +1 x(283468,142)RQXSI04E,12535.p
+  +1 x(287358,344)RQXSI04E,12538.p +1 x(295700,334)RQXSI04E,12632.p +1 x(295287,514)RQXSI04E,13623.p +1 x(295562,2202)RQXSI04E,17175.p
+  +1 x(285575,1554)RQXSI04E,17191.p +1 x(285782,831)RQXSI04E,17201.p +1 x(280706,1182)RQXSI04E,17206.p
+  +1 x(283688,726)RQXSI04E,17226.p +1 x(295700,431)RQXSI04E,22355.p +1 x(282784,256)RQXSI04E,22399.p +1 x(287358,441)RQXSI04E,22403.p
+  +1 x(283468,239)RQXSI04E,22426.p <= +1
+ slot(RQXSI04E,18000): +1 t_x(281951,0),476.o <= +1
+ slot(RQXSI04E,18097): +1 t_x(282854,0),530.o <= +1
+ slot(RQXSI04E,18194): +1 t_x(283872,0),626.o <= +1
+ slot(RQXSI04E,18291): +1 t_x(288941,0),1127.o <= +1
+ slot(RQXSI04E,18389): +1 t_x(291812,0),1475.o <= +1
+ slot(RQXSI04E,18486): <= +1
+ slot(RQXSI04E,18583): <= +1
+ slot(RQXSI04E,18681): +1 t_x(262913,0),7.o <= +1
+ slot(RQXSI04E,18778): +1 t_x(263012,0),11.o <= +1
+ slot(RQXSI04E,18875): +1 t_x(284100,0),643.o <= +1
+ slot(RQXSI04E,18972): +1 t_x(284438,0),687.o <= +1
+ slot(RQXSI04E,19070): +1 t_x(287677,0),987.o <= +1
+ slot(RQXSI04E,19167): +1 t_x(288221,0),1049.o <= +1
+ slot(RQXSI04E,19264): +1 t_x(291957,25)RQXSI04E,1490.o +1 t_x(291009,0),7993 +1 x(290635,5)RQXSI04E,20846.p
+  <= +1
+ slot(RQXSI04E,19362): +1 t_x(288765,19)RQXSI04E,1111.o +1 x(290635,103)RQXSI04E,9264.p +1 x(291957,123)RQXSI04E,9279.p
+  <= +1
+ slot(RQXSI04E,19459): +1 t_x(282492,92)RQXSI04E,504.o +1 x(291957,220)RQXSI04E,10860.p +1 x(288765,214)RQXSI04E,10861.p
+  +1 x(290635,200)RQXSI04E,11186.p <= +1
+ slot(RQXSI04E,19556): +1 t_x(292107,56)RQXSI04E,1511.o +1 x(291218,65)RQXSI04E,10849.p +1 x(282492,286)RQXSI04E,22682.p
+  +1 x(290635,297)RQXSI04E,22701.p +1 x(291957,317)RQXSI04E,22734.p +1 x(288765,311)RQXSI04E,22750.p <= +1
+ slot(RQXSI04E,19654): +1 t_x(291218,65)RQXSI04E,1396.o +1 x(291009,34)RQXSI04E,9256.p +1 x(291024,26)EBBRA04E,10374.p
+  +1 x(290635,395)RQXSI04E,23239.p +1 x(291957,415)RQXSI04E,23326.p +1 x(288765,409)RQXSI04E,23403.p +1 x(282492,384)RQXSI04E,23698.p
+  <= +1
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+  +1 x(291218,260)RQXSI04E,22807.p +1 x(292107,348)RQXSI04E,23225.p +1 x(282492,481)RQXSI04E,23232.p <= +1
+ slot(RQXSI04E,19848): +1 t_x(291024,205)RQXI04E,1367.o +1 x(282313,1)RQXSI04E,9189.p +1 x(291024,253)RQXSI04E,17417.p
+  +1 x(291218,309)RQXI04E,17419.p +1 x(292107,397)RQXI04E,17423.p +1 x(290635,541)RQXI04E,17491.p +1 x(288765,555)RQXI04E,17500.p
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+  +1 x(291218,414)RQXI04E,22060.p +1 x(290635,646)RQXI04E,22075.p +1 x(288765,660)RQXI04E,22147.p +1 x(292107,502)RQXI04E,22169.p
+  +1 x(287980,314)RQXI04E,22741.p +1 x(291009,325)RQXSI04E,22803.p <= +1
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+  +1 x(287980,420)RQXI04E,21058.p +1 x(282492,728)RQXI04E,21069.p +1 x(291957,804)RQXSI04E,21100.p +1 x(291218,520)RQXI04E,21128.p
+  +1 x(290635,752)RQXI04E,21140.p +1 x(288765,766)RQXI04E,21143.p +1 x(292107,608)RQXI04E,21169.p +1 x(291100,71)RQXI04E,21184.p
+  +1 x(291009,423)RQXSI04E,21196.p +1 x(282313,196)RQXSI04E,21202.p +1 x(285863,131)KHVL104E,21523.p <= +1
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+  +1 x(286569,125)EBBRA04E,11258.p +1 x(287980,526)RQXI04E,22000.p +1 x(282492,834)RQXI04E,22007.p +1 x(291009,520)RQXSI04E,22022.p
+  +1 x(282313,293)RQXSI04E,22030.p +1 x(291957,901)RQXSI04E,22115.p +1 x(291100,177)RQXI04E,22141.p <= +1
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+  +1 x(291009,617)RQXSI04E,18721.p +1 x(280274,77)RQXSI04E,18725.p +1 x(282492,940)RQXI04E,18765.p +1 x(282313,390)RQXSI04E,18774.p
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+  +1 x(285863,268)RQXI04E,18818.p +1 x(291024,628)RQXI04E,18832.p +1 x(286569,204)EBBRA04E,18862.p +1 x(290635,964)RQXI04E,18943.p
+  +1 x(288765,978)RQXI04E,18992.p <= +1
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+  +1 x(291009,715)RQXSI04E,20205.p +1 x(285863,352)KHVL104E,22200.p <= +1
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+  +1 x(291100,495)RQXI04E,20109.p +1 x(280274,257)RQXI04E,20180.p +1 x(287980,844)RQXI04E,20215.p +1 x(285863,480)RQXI04E,20281.p
+  +1 x(291218,944)RQXI04E,20321.p +1 x(294276,330)RQXU04E,20455.p +1 x(292107,1032)RQXI04E,20457.p <= +1
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+  +1 x(285949,298)RQXSI04E,10903.p +1 x(292257,167)RQXSI04E,11166.p +1 x(286897,75)RQXSI04E,11468.p +1 x(282859,224)RQXSI04E,12380.p
+  +1 x(294276,502)RQXU04E,22822.p +1 x(280274,467)RQXSI04E,23213.p <= +1
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+  +1 x(285949,394)EBBRA04E,20462.p +1 x(280245,324)RQXSI04E,20543.p +1 x(294736,324)RQXSI04E,20544.p +1 x(280274,564)RQXSI04E,22357.p
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+  +1 x(294276,673)RQXU04E,21995.p +1 x(294736,378)RQXI04E,22051.p +1 x(285949,473)EBBRA04E,23229.p <= +1
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+  +1 x(295562,122)RQXI04E,12324.p +1 x(294736,484)RQXI04E,19071.p +1 x(285949,551)EBBRA04E,21232.p +1 x(292257,458)RQXSI04E,21266.p
+  +1 x(280245,504)RQXU04E,21271.p +1 x(294276,818)RQXSI04E,21333.p +1 x(280245,518)RQXSI04E,22997.p <= +1
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+  +1 x(280274,856)RQXSI04E,21095.p +1 x(283272,401)RQXI04E,21219.p +1 x(282859,613)RQXSI04E,21256.p +1 x(286897,479)RMZSI04M,21280.p
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+  +1 x(283272,460)RQXSI04E,20564.p +1 x(292257,610)RQXI04E,20587.p +1 x(281349,433)RQXSI04E,20596.p +1 x(282859,710)RQXSI04E,20604.p
+  +1 x(294736,696)RQXI04E,22835.p +1 x(285949,741)RQXI04E,22875.p +1 x(280274,953)RQXSI04E,22876.p +1 x(295562,334)RQXI04E,23015.p
+  +1 x(281349,473)RMZSI04M,23356.p +1 x(286897,561)RQXSI04E,23627.p +1 x(294736,713)RQXSI04E,23899.p <= +1
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+  +1 x(272695,51)RMZSI04M,11581.p +1 x(281349,559)RMZSI04M,21705.p +1 x(285949,847)RQXI04E,22044.p +1 x(292257,716)RQXI04E,22048.p
+  +1 x(281349,496)RQXI04E,22127.p +1 x(295562,440)RQXI04E,22155.p +1 x(286897,650)RMZSI04M,22165.p +1 x(291353,174)RQXI04E,22275.p
+  +1 x(280245,810)RQXSI04E,22285.p <= +1
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+  +1 x(292257,822)RQXI04E,12475.p +1 x(280245,882)RQXI04E,12476.p +1 x(282859,905)RQXSI04E,12477.p +1 x(294736,908)RQXI04E,12478.p
+  +1 x(280274,1104)RQXI04E,12484.p +1 x(294276,1182)RQXI04E,12485.p +1 x(286897,736)RMZSI04M,12498.p +1 x(291353,280)RQXI04E,12499.p
+  +1 x(281349,602)RQXI04E,12506.p +1 x(286569,1286)RMZSI04M,12509.p +1 x(291009,1688)RQXSI04E,12512.p
+  +1 x(287980,1691)RQXI04E,12520.p +1 x(291218,1791)RQXI04E,12527.p +1 x(292107,1879)RQXI04E,12531.p +1 x(285863,1353)RQXSI04E,12534.p
+  +1 x(282492,1999)RQXI04E,12536.p +1 x(290635,2023)RQXI04E,12540.p +1 x(288765,2022)YBOLN04M,12543.p
+  +1 x(291957,2050)YBOLN04M,12545.p +1 x(283272,613)RQXI04E,12702.p +1 x(291100,1342)RQXI04E,13143.p +1 x(272695,84)RQXI04E,13235.p
+  +1 x(282313,1461)RQXSI04E,13251.p +1 x(282480,123)RQXSI04E,13572.p +1 x(291024,1713)RQXSI04E,13573.p
+  <= +1
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+  +1 x(280245,988)RQXI04E,19078.p +1 x(285949,1059)RQXI04E,19141.p +1 x(291353,377)RMZSI04M,19253.p +1 x(295562,645)RQXSI04E,21686.p
+  +1 x(281349,708)RQXI04E,23884.p <= +1
+ slot(RQXSI04E,21502): +1 t_x(272695,12)RQXSI04E,133.o +1 x(295528,43)RQXSI04E,9634.p +1 x(285949,1165)RQXI04E,14071.p
+  +1 x(282480,310)EBBRA04E,14096.p +1 x(294276,1359)RQXU04E,14104.p +1 x(295562,742)RQXSI04E,14105.p +1 x(280245,1094)RQXI04E,14106.p
+  +1 x(291009,1882)RQXSI04E,14107.p +1 x(291218,2003)RQXI04E,14110.p +1 x(287980,1902)RQXI04E,14113.p
+  +1 x(292107,2091)RQXI04E,14114.p +1 x(280274,1315)RQXI04E,14115.p +1 x(282859,1099)RQXSI04E,14117.p
+  +1 x(291024,1899)RQXI04E,14118.p +1 x(294736,1102)RQXSI04E,14121.p +1 x(282492,2210)RQXI04E,14126.p
+  +1 x(291957,2230)YBOLN04M,14129.p +1 x(288765,2247)YBOLN04M,14130.p +1 x(280252,1434)PMXX04M,14140.p
+  +1 x(286897,908)$RMZSI04M,14142.p +1 x(286569,1503)RQXI04E,14144.p +1 x(292257,1034)RQXI04E,14145.p
+  +1 x(285863,1519)YH5MH04M,14155.p +1 x(283272,824)RQXI04E,14166.p +1 x(291100,1545)$RMZSI04M,14171.p
+  +1 x(282313,1655)RQXSI04E,14179.p +1 x(281349,814)RQXI04E,14195.p +1 x(291353,463)$RMZSI04M,14196.p
+  +1 x(285575,94)RQXSI04E,14202.p +1 x(290635,2235)RQXI04E,14213.p +1 x(272695,296)RQXI04E,14379.p <= +1
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+  +1 x(291100,1660)RQXI04E,15646.p +1 x(295562,840)RQXSI04E,15647.p +1 x(282859,1197)RQXSI04E,15649.p
+  +1 x(291218,2109)RQXI04E,15650.p +1 x(283272,930)RQXI04E,15651.p +1 x(291009,1980)RQXSI04E,15652.p +1 x(280274,1421)RQXI04E,15653.p
+  +1 x(287980,2002)RQXSI04E,15655.p +1 x(294736,1200)RQXSI04E,15657.p +1 x(292107,2197)RQXI04E,15658.p
+  +1 x(292257,1137)LELVL04M,15659.p +1 x(280245,1190)RQXU04E,15662.p +1 x(291024,1982)EBBRA04E,15663.p
+  +1 x(282492,2316)RQXI04E,15682.p +1 x(291957,2320)YBOLN04M,15686.p +1 x(288765,2338)YBOLN04M,15687.p
+  +1 x(281349,902)$RMZSI04M,15689.p +1 x(294276,1500)RQXI04E,15690.p +1 x(285575,218)RQXI04E,15691.p +1 x(290635,2341)RQXI04E,15693.p
+  +1 x(295528,95)RQXI04E,15704.p +1 x(285863,1601)KHVL104E,15717.p +1 x(280252,1536)PMXX04M,15729.p +1 x(282313,1753)RQXSI04E,15730.p
+  +1 x(286897,1048)RQXSI04E,20383.p <= +1
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+  +1 x(273072,9)RQXSI04E,12383.p +1 x(272695,499)RQXSI04E,21531.p +1 x(291353,695)RQXSI04E,21724.p <= +1
+ slot(RQXSI04E,21794): +1 t_x(282313,1753)RQXSI04E,496.o +1 x(272266,8)RQXI04E,9142.p +1 x(280706,14)RQXSI04E,10143.p
+  +1 x(295562,1034)RQXSI04E,19050.p +1 x(282859,1391)RQXSI04E,19113.p +1 x(285575,430)RQXI04E,19184.p
+  +1 x(282480,609)RQXSI04E,21404.p +1 x(295528,307)RQXI04E,21449.p +1 x(273072,81)YB5WH04M,22224.p +1 x(285575,386)RQXSI04E,22311.p
+  +1 x(286897,1207)EBBRA04E,23253.p <= +1
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+  +1 x(280252,1845)PMXX04M,12481.p +1 x(273072,187)YB5WH04M,12486.p +1 x(285575,472)LELVL04M,12507.p +1 x(272266,114)RQXI04E,12577.p
+  +1 x(282954,263)RQXSI04E,12581.p +1 x(295528,413)RQXI04E,13308.p +1 x(272695,693)RQXSI04E,22816.p <= +1
+ slot(RQXSI04E,21989): +1 t_x(291353,598)RQXI04E,1419.o +1 x(283751,7)RQXSI04E,10571.p +1 x(292257,1529)RQXSI04E,17488.p
+  +1 x(295528,519)RQXI04E,20311.p +1 x(282480,780)EBBRA04E,20335.p +1 x(285575,536)RQXI04E,20589.p +1 x(295562,1181)RQXI04E,20854.p
+  <= +1
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+  +1 x(291353,1084)RQXSI04E,20661.p +1 x(282480,901)RQXSI04E,22210.p +1 x(282480,858)EBBRA04E,23350.p
+  <= +1
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+  +1 x(282954,555)RQXSI04E,20651.p +1 x(286897,1598)EBBRA04E,22746.p +1 x(273072,451)YB5WH04M,22778.p
+  +1 x(282480,998)RQXSI04E,22877.p +1 x(272266,338)YB5WH04M,22883.p +1 x(280706,403)RQXSI04E,22929.p <= +1
+ slot(RQXSI04E,22281): +1 t_x(285766,169)RQXSI04E,793.o +1 x(285782,130)RQXI04E,10847.p +1 x(285949,1881)EBBRA04E,15641.p
+  +1 x(286569,2238)EBBRA04E,15642.p +1 x(286897,1676)EBBRA04E,15644.p +1 x(282480,1093)EBBRA04E,15648.p
+  +1 x(282954,607)RQXI04E,15737.p +1 x(291353,1233)RQXI04E,15741.p +1 x(273072,547)RQXI04E,21300.p +1 x(280706,501)RQXSI04E,21648.p
+  +1 x(283751,299)RQXSI04E,21713.p +1 x(273072,610)YB5WH04M,23568.p <= +1
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+  +1 x(285766,266)RQXSI04E,12582.p +1 x(280706,565)RQXI04E,22351.p +1 x(273072,653)RQXI04E,23370.p <= +1
+ slot(RQXSI04E,22475): +1 t_x(295528,822)RQXSI04E,2022.o +1 x(285766,363)RQXSI04E,14187.p +1 x(282954,817)RMZSI04M,14192.p
+  +1 x(283751,448)RQXI04E,14193.p +1 x(285782,342)RQXI04E,14204.p +1 x(280706,671)RQXI04E,14206.p +1 x(283688,227)RQXI04E,14313.p
+  +1 x(273072,822)YB5WH04M,14314.p +1 x(272266,644)RQXI04E,14390.p <= +1
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+  +1 x(272266,815)YB5WH04M,15720.p +1 x(285782,441)RQXSI04E,15788.p +1 x(283751,554)RQXI04E,15789.p +1 x(280706,777)RQXI04E,15799.p
+  +1 x(283688,329)PMXX04M,15851.p <= +1
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+  +1 x(272695,1460)RQXI04E,18977.p +1 x(282954,1030)RQXI04E,19271.p +1 x(285782,539)RQXSI04E,20280.p +1 x(283751,660)RQXI04E,20327.p
+  +1 x(285766,558)RQXSI04E,20347.p +1 x(280706,883)RQXI04E,20393.p +1 x(272266,855)RQXI04E,22214.p <= +1
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+  +1 x(295656,264)RQXI04E,12522.p +1 x(283751,766)RQXI04E,18995.p +1 x(295528,1260)RQXI04E,19015.p +1 x(285766,655)RQXSI04E,19019.p
+  +1 x(283272,2095)RQXI04E,19055.p +1 x(286897,2215)RQXSI04E,19065.p +1 x(282480,1562)EBBRA04E,19112.p
+  +1 x(272266,921)YB5WH04M,21306.p +1 x(285782,636)RQXSI04E,22410.p <= +1
+ slot(RQXSI04E,22864): +1 t_x(284154,59)RQXSI04E,651.o +1 x(295287,124)RQXSI04E,11628.p +1 x(295656,364)RQXSI04E,14531.p
+  +1 x(285782,733)RQXSI04E,19076.p +1 x(280706,1084)RQXSI04E,19248.p +1 x(280252,2824)RQXSI04E,23263.p
+  +1 x(272266,1027)YB5WH04M,23691.p <= +1
+ slot(RQXSI04E,22962): +1 t_x(283468,0),591.o +1 x(284810,342)RQXSI04E,9112.p +1 x(295700,42)RQXSI04E,9165.p
+  +1 x(295562,2202)RQXSI04E,17175.p +1 x(280274,2798)RQXI04E,17178.p +1 x(287980,3364)RQXSI04E,17179.p
+  +1 x(283272,2307)RQXI04E,17180.p +1 x(295528,1472)RQXI04E,17190.p +1 x(285575,1554)RQXSI04E,17191.p
+  +1 x(286897,2381)EBBRA04E,17193.p +1 x(285949,2586)EBBRA04E,17197.p +1 x(282859,2559)RQXSI04E,17198.p
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+  +1 x(282480,1777)RQXSI04E,17203.p +1 x(283751,978)RQXI04E,17205.p +1 x(280706,1182)RQXSI04E,17206.p
+  +1 x(294736,2562)RQXSI04E,17207.p +1 x(282492,3672)LELVL04M,17208.p +1 x(291957,3719)YBOLN04M,17210.p
+  +1 x(280252,2874)PMXX04M,17220.p +1 x(294276,2816)RQXU04E,17225.p +1 x(283688,726)RQXSI04E,17226.p +1 x(282313,3115)RQXSI04E,17231.p
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+  +1 x(272266,1159)RQXSI04E,23270.p <= +1
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+  +1 x(284154,254)RQXSI04E,16473.p +1 x(295287,319)RQXSI04E,19312.p +1 x(295656,559)RQXSI04E,19395.p +1 x(273072,1394)RQXI04E,20211.p
+  +1 x(287358,149)RQXSI04E,22915.p <= +1
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+  +1 x(272266,1344)YB5WH04M,20154.p +1 x(295700,236)RQXSI04E,23018.p <= +1
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+  +1 x(295700,334)RQXSI04E,12632.p +1 x(284154,449)RQXSI04E,13538.p +1 x(295287,514)RQXSI04E,13623.p +1 x(280252,3182)PMXX04M,23624.p
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+  +1 x(295700,431)RQXSI04E,22355.p +1 x(282784,256)RQXSI04E,22399.p +1 x(287358,441)RQXSI04E,22403.p +1 x(283468,239)RQXSI04E,22426.p
+  +1 x(280252,3285)PMXX04M,22907.p +1 x(283688,1115)RQXSI04E,23506.p <= +1
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+  +1 x(282784,305)$RQXI04E,20622.p +1 x(295700,480)$RQXI04E,20656.p +1 x(283468,288)$RQXI04E,20663.p +1 x(287358,490)$RQXI04E,20688.p
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+  +1 x(283468,433)RQXSI04E,14566.p +1 x(292494,205)RQXSI04E,14567.p +1 x(282784,450)RQXSI04E,14575.p +1 x(287358,635)RQXSI04E,14589.p
+  +1 x(295700,625)RQXSI04E,14597.p <= +1
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+  +1 x(292494,303)RQXSI04E,21371.p +1 x(283468,531)RQXSI04E,21424.p +1 x(282784,548)RQXSI04E,21478.p +1 x(297507,198)RQXSI04E,21495.p
+  +1 x(295700,723)RQXSI04E,21651.p <= +1
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+  +1 x(282784,645)RQXSI04E,15999.p +1 x(287358,830)RQXSI04E,16023.p +1 x(295287,1000)RQXSI04E,16063.p
+  +1 x(283468,628)RQXSI04E,16379.p +1 x(295700,820)RQXSI04E,16490.p +1 x(295656,1240)RQXSI04E,16503.p
+  +1 x(292494,400)RQXSI04E,20763.p +1 x(281346,160)RQXSI04E,22337.p +1 x(294654,280)RQXSI04E,23378.p <= +1
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+  +1 x(281346,257)RQXSI04E,14553.p +1 x(284028,77)RQXSI04E,15400.p +1 x(294654,377)RQXSI04E,15508.p <= +1
+ slot(RQXSI04E,23935): +1 t_x(295287,660)RQXSI04E,1967.o +1 x(284028,175)RQXSI04E,11735.p +1 x(283688,1667)PMXX04M,13164.p
+  +1 x(294654,475)RQXSI04E,23603.p +1 x(281346,355)RQXSI04E,23685.p <= +1
+ slot(RQXSI04E,24032): +1 t_x(296338,44)RASI04M,2174.o +1 t_x(295885,0),8306 +1 x(288918,37)RQXSI04E,12295.p
+  +1 x(272695,2834)RQXSI04E,17405.p +1 x(286569,4038)EBBRA04E,17414.p +1 x(285863,4108)YH5MH04M,17437.p
+  +1 x(273072,2344)RQXSI04E,17457.p +1 x(282954,2404)RQXSI04E,17495.p +1 x(272266,2229)RQXSI04E,17497.p
+  +1 x(281349,3352)RQXSI04E,17513.p +1 x(296157,212)RQXSI04E,17532.p +1 x(284028,272)RQXSI04E,17537.p
+  +1 x(294654,572)RQXSI04E,17542.p +1 x(281346,452)RQXSI04E,17543.p +1 x(271616,140)RQXSI04E,17548.p +1 x(292494,692)RQXSI04E,17574.p
+  +1 x(297507,587)RQXSI04E,17591.p +1 x(282784,937)RQXSI04E,17610.p +1 x(287358,1122)RQXSI04E,17642.p
+  +1 x(295287,1292)RQXSI04E,17702.p +1 x(283468,920)RQXSI04E,17775.p +1 x(291353,3030)RQXSI04E,17837.p
+  +1 x(295656,1532)RQXSI04E,17859.p +1 x(295700,1112)RQXSI04E,17861.p <= +1
+ slot(RQXSI04E,24129): +1 t_x(288918,134)RQXSI04E,1123.o +1 t_x(284106,0),7697 +1 x(284028,369)RQXSI04E,18971.p
+  +1 x(272266,2297)YB5WH04M,18988.p +1 x(294654,669)RQXSI04E,19006.p +1 x(281346,549)RQXSI04E,19008.p
+  +1 x(292494,789)RQXSI04E,19051.p +1 x(273072,2441)RQXSI04E,19074.p +1 x(297507,684)RQXSI04E,19095.p
+  +1 x(283468,1017)RQXSI04E,19122.p +1 x(282784,1034)RQXSI04E,19130.p +1 x(287358,1219)RQXSI04E,19210.p
+  +1 x(295700,1209)RQXSI04E,19436.p +1 x(296157,309)RQXSI04E,22954.p +1 x(271616,237)RQXSI04E,23348.p
+  <= +1
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+  +1 x(284106,10)RQXSI04E,12730.p +1 x(288918,232)RQXSI04E,12739.p +1 x(296157,407)RQXSI04E,21278.p +1 x(271616,335)RQXSI04E,21312.p
+  +1 x(284028,467)RQXSI04E,21330.p +1 x(294654,723)LELVL04M,21391.p +1 x(281346,647)RQXSI04E,21444.p <= +1
+ slot(RQXSI04E,24324): +1 t_x(295885,144)RQXSI04E,2085.o +1 t_x(273032,0),7530 +1 x(284106,107)RQXSI04E,12297.p
+  +1 x(296338,62)RQXSI04E,12339.p +1 x(288918,329)RQXSI04E,21420.p +1 x(271616,432)RQXSI04E,22236.p +1 x(296157,504)RQXSI04E,22268.p
+  +1 x(284028,564)RQXSI04E,22411.p <= +1
+ slot(RQXSI04E,24421): +1 t_x(284106,204)RQXSI04E,645.o +1 x(296338,148)RASI04M,10039.p +1 x(275270,221)RQXSI04E,10047.p
+  +1 x(295885,241)RQXSI04E,10203.p +1 x(283392,117)RQXSI04E,10471.p +1 x(287222,39)RQXSI04E,10638.p +1 x(288918,426)RQXSI04E,22853.p
+  +1 x(271616,529)RQXSI04E,22911.p <= +1
+ slot(RQXSI04E,24518): +1 t_x(273793,10)RQXSI04E,147.o +1 x(262946,73)RQXSI04E,9995.p +1 x(283392,206)RQXU04E,12740.p
+  +1 x(296338,252)RASI04M,12743.p +1 x(271616,626)RQXSI04E,20302.p +1 x(296157,698)RQXSI04E,20319.p +1 x(284028,758)RQXSI04E,20382.p
+  +1 x(295885,338)RQXSI04E,20389.p +1 x(288918,523)RQXSI04E,20474.p +1 x(294654,1033)LELVL04M,20512.p
+  +1 x(281346,938)RQXSI04E,20521.p +1 x(284106,301)RQXSI04E,22379.p <= +1
+ slot(RQXSI04E,24616): +1 t_x(272266,2813)RQXSI04E,130.o +1 t_x(284595,0),7729 +1 x(292494,1276)RQXSI04E,15873.p
+  +1 x(294654,1156)RQXSI04E,15876.p +1 x(284028,856)RQXSI04E,15924.p +1 x(296157,796)RQXSI04E,15940.p
+  +1 x(281346,1036)RQXSI04E,15986.p +1 x(296338,354)RQXSI04E,16328.p +1 x(284106,399)RQXSI04E,16347.p
+  +1 x(295885,436)RQXSI04E,16369.p +1 x(288918,621)RQXSI04E,16435.p +1 x(271616,724)RQXSI04E,16562.p <= +1
+ slot(RQXSI04E,24713): +1 t_x(283392,312)RQXSI04E,584.o +1 x(284595,35)RQXSI04E,9672.p +1 x(273032,167)RQXSI04E,10112.p
+  +1 x(283392,377)RQXU04E,16680.p +1 x(296338,451)RQXSI04E,20306.p +1 x(284106,496)RQXSI04E,20326.p +1 x(287222,299)EBBRA04E,20497.p
+  +1 x(275270,513)RQXSI04E,20538.p +1 x(273793,205)RQXSI04E,20553.p +1 x(262946,268)RQXSI04E,20597.p <= +1
+ slot(RQXSI04E,24810): +1 t_x(283889,0),627.o +1 x(273793,302)RQXSI04E,11492.p +1 x(284595,132)RQXSI04E,11610.p
+  +1 x(283392,463)RQXU04E,11688.p +1 x(273032,264)RQXSI04E,11999.p +1 x(262946,365)RQXSI04E,12037.p <= +1
+ slot(RQXSI04E,24908): +1 t_x(287222,218)RQXSI04E,939.o +1 x(275270,708)RQXSI04E,11833.p +1 x(273793,384)YB5WH04M,12684.p
+  +1 x(284595,230)RQXSI04E,12722.p +1 x(273032,362)RQXSI04E,12724.p +1 x(262946,463)RQXSI04E,13866.p <= +1
+ slot(RQXSI04E,25005): +1 t_x(262946,560)RQXSI04E,8.o +1 x(283889,45)RQXSI04E,12718.p +1 x(273793,490)YB5WH04M,22209.p
+  +1 x(275270,805)RQXSI04E,22305.p +1 x(273793,543)YB5WH04M,24109.p <= +1
+ slot(RQXSI04E,25102): +1 t_x(273032,556)RQXSI04E,137.o +1 x(283998,17)YB5WH04M,9772.p +1 x(283998,70)YB5WH04M,11239.p
+  +1 x(287222,720)RQXSI04E,16204.p +1 x(262946,657)RQXSI04E,16272.p +1 x(275270,902)RQXSI04E,16294.p +1 x(283889,103)LELVL04M,20568.p
+  +1 x(273793,594)RQXSI04E,21394.p <= +1
+ slot(RQXSI04E,25200): +1 t_x(285782,3069)RQXSI04E,795.o +1 t_x(276611,0),7542 +1 x(283998,123)YB5WH04M,12720.p
+  +1 x(271616,1308)RQXSI04E,18957.p +1 x(296157,1380)RQXSI04E,18964.p +1 x(273793,649)YB5WH04M,19063.p
+  +1 x(262946,755)RQXSI04E,19097.p +1 x(287222,818)RQXSI04E,19101.p +1 x(275270,1000)RQXSI04E,19103.p
+  +1 x(273032,654)RQXSI04E,19104.p +1 x(283392,896)RQXSI04E,19121.p +1 x(296338,938)RQXSI04E,19136.p +1 x(284106,983)RQXSI04E,19188.p
+  +1 x(283889,206)LELVL04M,19238.p +1 x(295885,1020)RQXSI04E,19321.p +1 x(284595,522)RQXSI04E,19408.p
+  +1 x(288918,1205)RQXSI04E,19450.p <= +1
+ slot(RQXSI04E,25312): +1 t_x(295656,2700)RQXSI04E,2045.o +1 t_x(295952,0),8320 +1 x(284595,634)RQXSI04E,17968.p
+  +1 x(273032,766)RQXSI04E,18033.p +1 x(283998,229)YB5WH04M,18047.p +1 x(262946,867)RQXSI04E,18071.p +1 x(287222,930)RQXSI04E,18093.p
+  +1 x(273793,804)RQXSI04E,18130.p +1 x(283392,977)RQXU04E,18199.p +1 x(296338,1050)RQXSI04E,18266.p +1 x(284106,1095)RQXSI04E,18509.p
+  +1 x(275270,1112)RQXSI04E,22918.p <= +1
+ slot(RQXSI04E,25425): +1 t_x(295700,2280)RQXSI04E,2049.o +1 x(276611,80)RQXSI04E,9293.p +1 x(283392,1121)RQXSI04E,20451.p
+  +1 x(284595,747)RQXSI04E,20666.p +1 x(273032,879)RQXSI04E,20697.p <= +1
+ slot(RQXSI04E,25537): +1 t_x(284595,859)RQXSI04E,694.o +1 x(276611,192)RQXSI04E,11019.p +1 x(284810,2917)RQXSI04E,22757.p
+  +1 x(283688,3301)RQXSI04E,23806.p <= +1
+ slot(RQXSI04E,25650): +1 t_x(283998,688)RQXSI04E,635.o +1 x(295952,90)RQXSI04E,9403.p +1 x(283998,547)YB5WH04M,19556.p
+  +1 x(276611,305)RQXSI04E,19695.p +1 x(283998,600)$YB5WH04M,20653.p +1 x(283392,1320)RQXU04E,22799.p
+  <= +1
+ slot(RQXSI04E,25762): +1 t_x(276611,417)RQXSI04E,182.o +1 t_x(296350,0),8345 +1 x(295952,202)RQXSI04E,12749.p
+  +1 x(283392,1406)RQXU04E,22062.p +1 x(280252,5722)RQXSI04E,22132.p +1 x(283998,688)RQXSI04E,23188.p
+  +1 x(275270,1562)RQXSI04E,23257.p <= +1
+ slot(RQXSI04E,25875): +1 t_x(295952,315)RQXSI04E,2106.o +1 t_x(294406,0),8185 +1 x(296350,43)RQXSI04E,11162.p
+  +1 x(280252,5835)RQXSI04E,18835.p +1 x(284810,3245)PMXX04M,23201.p +1 x(276611,530)RQXSI04E,23207.p
+  +1 x(283688,3621)PMXX04M,23985.p <= +1
+ slot(RQXSI04E,25987): +1 t_x(274596,39)RQXSI04E,154.o +1 t_x(284631,0),7731 +1 x(296350,155)RQXSI04E,19595.p
+  +1 x(295952,427)RQXSI04E,19707.p +1 x(280252,5947)RQXSI04E,21172.p +1 x(275270,1782)RASI04M,21577.p
+  <= +1
+ slot(RQXSI04E,26100): +1 t_x(296350,268)RQXSI04E,2179.o +1 t_x(287193,0),7821 +1 x(274596,39)RQXSI04E,12757.p
+  +1 x(283688,3827)PMXX04M,23151.p <= +1
+ slot(RQXSI04E,26212): +1 t_x(274616,63)RQXSI04E,155.o +1 t_x(287194,0),7822 +1 x(294406,52)RQXSI04E,19439.p
+  +1 x(274596,151)RQXSI04E,19779.p +1 x(284810,3592)RQXSI04E,23668.p <= +1
+ slot(RQXSI04E,26325): +1 t_x(285042,0),720.o +1 x(296350,493)RQXSI04E,9465.p +1 x(294406,165)RQXSI04E,9471.p
+  +1 x(274596,264)RQXSI04E,9498.p +1 x(274616,176)RQXSI04E,9579.p <= +1
+ slot(RQXSI04E,26437): +1 t_x(294406,277)RQXSI04E,1820.o +1 t_x(295371,0),8254 +1 x(287194,42)RQXSI04E,10974.p
+  +1 x(274616,288)RQXSI04E,10998.p +1 x(285042,105)RQXSI04E,11089.p +1 x(284933,98)LELVL04M,11155.p +1 x(287193,87)RQXSI04E,11160.p
+  +1 x(284631,97)RQXSI04E,11816.p <= +1
+ slot(RQXSI04E,26550): +1 t_x(284933,75)RQXSI04E,717.o +1 t_x(284313,0),7715 +1 x(284810,3930)RQXSI04E,14401.p
+  +1 x(284631,210)RQXSI04E,14478.p +1 x(285042,325)LELVL04M,14480.p +1 x(287193,200)RQXSI04E,14483.p +1 x(294406,390)RQXSI04E,14495.p
+  +1 x(295371,82)RQXSI04E,14500.p +1 x(271211,41)RQXSI04E,14502.p +1 x(287194,155)RQXSI04E,14510.p +1 x(296062,30)RQXSI04E,14514.p
+  +1 x(274596,489)RQXSI04E,14562.p +1 x(274616,401)RQXSI04E,14565.p +1 x(296350,718)RQXSI04E,14572.p +1 x(295952,990)RQXSI04E,14588.p
+  +1 x(273793,2042)RQXSI04E,14592.p +1 x(283998,1476)RQXSI04E,14602.p +1 x(276611,1205)RQXSI04E,14604.p
+  +1 x(271616,2658)RQXSI04E,14613.p +1 x(283889,1548)LELVL04M,14644.p +1 x(284595,1872)RQXSI04E,14649.p
+  +1 x(275270,2302)RASI04M,14655.p +1 x(273032,2004)RQXSI04E,14683.p +1 x(283392,2246)RQXSI04E,14710.p
+  +1 x(262946,2105)RQXSI04E,14753.p +1 x(287222,2168)RQXSI04E,14830.p +1 x(296338,2288)RQXSI04E,14918.p
+  +1 x(284106,2333)RQXSI04E,15010.p +1 x(295885,2370)RQXSI04E,15172.p +1 x(288918,2555)RQXSI04E,15341.p
+  <= +1
+ slot(RQXSI04E,26775): +1 t_x(274577,0),153.o +1 t_x(286963,0),7812 +1 x(284631,435)RQXSI04E,12723.p +1 x(285042,429)LELVL04M,12729.p
+  +1 x(271211,266)RQXSI04E,12731.p +1 x(295371,307)RQXSI04E,12742.p +1 x(294406,615)RQXSI04E,12752.p +1 x(296062,255)RQXSI04E,12760.p
+  +1 x(287194,380)RQXSI04E,12904.p +1 x(275277,36)RQXSI04E,12917.p +1 x(263004,160)RQXSI04E,12977.p +1 x(284933,305)LELVL04M,13012.p
+  +1 x(274616,626)RQXSI04E,13042.p +1 x(284313,55)RQXSI04E,13329.p +1 x(287193,425)RQXSI04E,13444.p <= +1
+ slot(RQXSI04E,26887): +1 t_x(271211,378)RQXSI04E,121.o +1 x(296062,367)RQXSI04E,9136.p +1 x(284313,167)RQXSI04E,9191.p
+  +1 x(284933,511)LELVL04M,9201.p +1 x(275277,148)RQXSI04E,9395.p +1 x(287193,537)RQXSI04E,9459.p +1 x(284631,547)RQXSI04E,9577.p
+  +1 x(295371,419)RQXSI04E,9595.p +1 x(287194,492)RQXSI04E,9662.p +1 x(263004,272)RQXSI04E,10585.p <= +1
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+  +1 x(287194,605)RQXSI04E,23360.p <= +1
+ slot(RQXSI04E,27112): +1 t_x(287193,762)RQXSI04E,932.o +1 t_x(296164,0),8333 +1 x(286963,221)RQXSI04E,13956.p
+  +1 x(284810,4479)PMXX04M,21957.p +1 x(283688,4855)PMXX04M,22626.p +1 x(271211,603)RQXSI04E,22703.p +1 x(295371,644)RQXSI04E,22771.p
+  +1 x(287194,717)RQXSI04E,22804.p +1 x(285042,738)LELVL04M,22926.p <= +1
+ slot(RQXSI04E,27225): +1 t_x(263004,385)RQXSI04E,10.o +1 x(295328,285)RQXSI04E,9153.p +1 x(274577,327)RQXSI04E,9236.p
+  +1 x(286963,334)RQXSI04E,9239.p +1 x(286685,188)RQXSI04E,9728.p +1 x(283688,4958)PMXX04M,21912.p <= +1
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+  +1 x(296062,817)RQXSI04E,22730.p +1 x(263004,722)RQXSI04E,22742.p +1 x(284313,617)RQXSI04E,22764.p +1 x(271211,828)RQXSI04E,23368.p
+  +1 x(295371,869)RQXSI04E,24098.p <= +1
+ slot(RQXSI04E,27450): +1 t_x(295371,982)RQXSI04E,1988.o +1 x(296062,930)RQXSI04E,10911.p +1 x(271211,941)RQXSI04E,10915.p
+  +1 x(275277,711)RQXSI04E,10941.p +1 x(295328,510)RQXSI04E,10957.p +1 x(294613,150)RQXSI04E,10971.p +1 x(263004,835)RQXSI04E,10992.p
+  +1 x(284313,730)RQXSI04E,11096.p +1 x(289367,198)RQXSI04E,11139.p +1 x(274577,552)RQXSI04E,11144.p +1 x(286963,559)RQXSI04E,11148.p
+  +1 x(286685,413)RQXSI04E,11710.p <= +1
+ slot(RQXSI04E,27562): +1 t_x(289367,0),1181.o +1 x(296164,82)RQXSI04E,9629.p +1 x(284810,4942)RQXSI04E,15927.p
+  +1 x(284933,1200)RQXSI04E,16010.p +1 x(274577,664)RQXSI04E,16018.p +1 x(286963,671)RQXSI04E,16020.p
+  +1 x(284313,842)RQXSI04E,16025.p +1 x(285042,1230)RQXSI04E,16032.p +1 x(271211,1053)RQXSI04E,16035.p
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+  +1 x(263004,947)RQXSI04E,16077.p +1 x(283889,2602)RQXSI04E,16113.p +1 x(273793,3054)RQXSI04E,16117.p
+  +1 x(287193,1212)RQXSI04E,16119.p +1 x(287194,1167)RQXSI04E,16131.p +1 x(284631,1222)RQXSI04E,16144.p
+  +1 x(294406,1402)RQXSI04E,16210.p +1 x(295328,622)RQXSI04E,16239.p +1 x(274596,1501)RQXSI04E,16351.p
+  +1 x(296350,1730)RQXSI04E,16367.p +1 x(295952,2002)RQXSI04E,16399.p +1 x(274616,1413)RQXSI04E,16403.p
+  +1 x(283998,2488)RQXSI04E,16426.p +1 x(276611,2217)RQXSI04E,16436.p +1 x(284595,2884)RQXSI04E,16534.p
+  +1 x(275277,823)RQXSI04E,16577.p +1 x(273032,3016)RQXSI04E,16613.p +1 x(286685,525)RQXSI04E,16638.p
+  <= +1
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+  +1 x(294613,375)RQXSI04E,14538.p +1 x(286963,784)RQXSI04E,14540.p +1 x(263004,1060)RQXSI04E,14578.p
+  +1 x(295328,735)RQXSI04E,14747.p +1 x(275277,936)RQXSI04E,14855.p +1 x(286685,638)RQXSI04E,14963.p +1 x(284933,1313)RQXSI04E,15183.p
+  +1 x(289367,423)RQXSI04E,15202.p <= +1
+ slot(RQXSI04E,27787): +1 t_x(286963,896)RQXSI04E,901.o +1 t_x(285794,82)RQXSI04E,7774 +1 x(294613,487)RQXSI04E,12949.p
+  +1 x(295328,847)RQXSI04E,12958.p +1 x(286685,750)RQXSI04E,13303.p +1 x(289367,535)RQXSI04E,13552.p +1 x(274577,889)RQXSI04E,13917.p
+  +1 x(284313,1067)RQXSI04E,23256.p +1 x(275277,1048)RQXSI04E,23274.p +1 x(263004,1172)RQXSI04E,23304.p
+  +1 x(284933,1425)RQXSI04E,23349.p +1 x(296062,1267)RQXSI04E,23390.p <= +1
+ slot(RQXSI04E,27900): +1 t_x(281887,54)LELVL04M,466.o +1 x(295296,0),9219.p +1 x(285688,199)RQXSI04E,9233.p
+  +1 x(285794,195)RQXSI04E,9285.p +1 x(294613,591)LELVL04M,17584.p +1 x(289367,648)RQXSI04E,17585.p +1 x(274577,1002)RQXSI04E,17595.p
+  +1 x(286963,1009)RQXSI04E,17602.p +1 x(284313,1180)RQXSI04E,17606.p +1 x(285042,1564)LELVL04M,17615.p
+  +1 x(284933,1538)RQXSI04E,17617.p +1 x(296062,1380)RQXSI04E,17620.p +1 x(284810,5280)RQXSI04E,17635.p
+  +1 x(271211,1391)RQXSI04E,17640.p +1 x(295371,1432)RQXSI04E,17661.p +1 x(263004,1285)RQXSI04E,17669.p
+  +1 x(287194,1505)RQXSI04E,17696.p +1 x(287193,1550)RQXSI04E,17743.p +1 x(295328,960)RQXSI04E,17760.p
+  +1 x(284631,1560)RQXSI04E,17784.p +1 x(275270,3669)YB3EH04E,17911.p +1 x(294406,1740)RQXSI04E,17919.p
+  +1 x(283889,2890)LELVL04M,18077.p +1 x(274616,1751)RQXSI04E,18159.p +1 x(274596,1839)RQXSI04E,18236.p
+  +1 x(275277,1161)RQXSI04E,18260.p +1 x(296350,2068)RQXSI04E,18303.p +1 x(286685,863)RQXSI04E,18414.p
+  +1 x(295952,2340)RQXSI04E,18433.p +1 x(296164,420)RQXSI04E,18533.p <= +1
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+  +1 x(296164,532)RQXSI04E,11171.p +1 x(285794,307)RQXSI04E,11220.p +1 x(283688,5776)RQXSI04E,20035.p
+  +1 x(274577,1114)RQXSI04E,20041.p +1 x(275277,1273)RQXSI04E,20046.p +1 x(286963,1121)RQXSI04E,20047.p
+  +1 x(289367,760)RQXSI04E,20049.p +1 x(284313,1292)RQXSI04E,20059.p +1 x(284933,1647)LELVL04M,20066.p
+  +1 x(296062,1492)RQXSI04E,20072.p +1 x(284810,5392)RQXSI04E,20085.p +1 x(271211,1503)RQXSI04E,20086.p
+  +1 x(295371,1544)RQXSI04E,20108.p +1 x(263004,1397)RQXSI04E,20113.p +1 x(280252,7972)RQXSI04E,20122.p
+  +1 x(287194,1617)RQXSI04E,20135.p +1 x(285042,1667)LELVL04M,20156.p +1 x(295328,1072)RQXSI04E,20161.p
+  +1 x(287193,1662)RQXSI04E,20197.p +1 x(284631,1672)RQXSI04E,20238.p +1 x(294406,1852)RQXSI04E,20689.p
+  <= +1
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+  +1 x(289367,873)RQXSI04E,18902.p +1 x(274577,1227)RQXSI04E,18913.p +1 x(286963,1234)RQXSI04E,18920.p
+  +1 x(284313,1405)RQXSI04E,18938.p +1 x(284933,1750)LELVL04M,18956.p +1 x(296062,1605)RQXSI04E,18961.p
+  +1 x(271211,1616)RQXSI04E,19002.p +1 x(284810,5505)RQXSI04E,19012.p +1 x(263004,1510)RQXSI04E,19028.p
+  +1 x(295371,1657)RQXSI04E,19032.p +1 x(294613,797)LELVL04M,19034.p +1 x(295328,1185)RQXSI04E,19049.p
+  +1 x(287194,1730)RQXSI04E,19066.p +1 x(285042,1771)LELVL04M,19110.p +1 x(287193,1775)RQXSI04E,19128.p
+  +1 x(284631,1785)RQXSI04E,19187.p +1 x(296164,645)RQXSI04E,19383.p +1 x(285688,424)RQXSI04E,19404.p
+  +1 x(285794,420)RQXSI04E,19417.p +1 x(286685,1088)RQXSI04E,19423.p +1 x(295296,225)RQXSI04E,19514.p
+  +1 x(281887,105)RQXSI04E,19628.p <= +1
+ slot(RQXSI04E,28237): +1 t_x(296164,757)RQXSI04E,2140.o +1 t_x(294672,0),8204 +1 x(274564,55)RQXSI04E,10648.p
+  +1 x(295296,337)RQXSI04E,18340.p +1 x(285794,532)RQXSI04E,18446.p +1 x(285688,536)RQXSI04E,18480.p +1 x(289367,985)RQXSI04E,21022.p
+  +1 x(286685,1200)RQXSI04E,21026.p +1 x(274577,1339)RQXSI04E,21043.p +1 x(286963,1346)RQXSI04E,21053.p
+  +1 x(275277,1498)RQXSI04E,21056.p +1 x(283688,6001)RQXSI04E,21074.p +1 x(284313,1517)RQXSI04E,21080.p
+  +1 x(284933,1853)LELVL04M,21096.p +1 x(296062,1717)RQXSI04E,21108.p +1 x(271211,1728)RQXSI04E,21145.p
+  +1 x(284810,5617)RQXSI04E,21152.p +1 x(285042,1874)LELVL04M,21178.p +1 x(295371,1769)RQXSI04E,21181.p
+  +1 x(263004,1622)RQXSI04E,21182.p +1 x(287194,1842)RQXSI04E,21231.p +1 x(295328,1297)RQXSI04E,21233.p
+  +1 x(287193,1887)RQXSI04E,21393.p +1 x(294613,901)LELVL04M,21410.p +1 x(284631,1897)RQXSI04E,21557.p
+  <= +1
+ slot(RQXSI04E,28350): +1 t_x(274564,168)RQXSI04E,152.o +1 t_x(287579,0),7833 +1 x(296164,870)RQXSI04E,13431.p
+  +1 x(285794,645)RQXSI04E,16720.p +1 x(285688,649)RQXSI04E,16910.p +1 x(289367,1098)RQXSI04E,21866.p
+  +1 x(286685,1313)RQXSI04E,21873.p +1 x(274577,1452)RQXSI04E,21889.p +1 x(286963,1459)RQXSI04E,21904.p
+  +1 x(275277,1611)RQXSI04E,21909.p +1 x(284313,1630)RQXSI04E,21925.p +1 x(284933,1956)LELVL04M,21949.p
+  +1 x(296062,1830)RQXSI04E,21952.p +1 x(271211,1841)RQXSI04E,21990.p +1 x(295371,1882)RQXSI04E,22040.p
+  +1 x(263004,1735)RQXSI04E,22042.p +1 x(285042,1977)LELVL04M,22074.p +1 x(295328,1410)RQXSI04E,22077.p
+  +1 x(287194,1955)RQXSI04E,22111.p +1 x(294613,1004)LELVL04M,22362.p <= +1
+ slot(RQXSI04E,28462): +1 t_x(291164,14)RQXU04E,1387.o +1 t_x(291226,11)RQXSI04E,8007 +1 x(287018,362)RQXSI04E,11077.p
+  +1 x(281887,442)RQXSI04E,11177.p +1 x(294672,82)RQXSI04E,11279.p +1 x(287579,11)RQXSI04E,11397.p +1 x(274564,280)RQXSI04E,11409.p
+  +1 x(294613,1107)LELVL04M,20050.p +1 x(285794,757)RQXSI04E,20606.p +1 x(285688,761)RQXSI04E,20620.p
+  +1 x(295296,555)RQXU04E,20671.p +1 x(296164,982)RQXSI04E,20680.p +1 x(289367,1210)RQXSI04E,22683.p +1 x(286685,1425)RQXSI04E,22686.p
+  +1 x(295328,1522)RQXSI04E,22698.p +1 x(274577,1564)RQXSI04E,22728.p +1 x(275277,1723)RQXSI04E,22767.p
+  +1 x(286963,1571)RQXSI04E,22772.p <= +1
+ slot(RQXSI04E,28575): +1 t_x(283663,0),606.o +1 t_x(283389,41)RQXSI04E,7682 +1 x(287018,475)RQXSI04E,12944.p
+  +1 x(281887,555)RQXSI04E,13094.p +1 x(295296,641)RQXU04E,13117.p +1 x(285688,874)RQXSI04E,13301.p +1 x(285794,870)RQXSI04E,13629.p
+  +1 x(296164,1095)RQXSI04E,22350.p +1 x(289367,1323)RQXSI04E,23227.p +1 x(286685,1538)RQXSI04E,23244.p
+  +1 x(294613,1275)RQXSI04E,23245.p +1 x(295328,1635)RQXSI04E,23289.p <= +1
+ slot(RQXSI04E,28687): +1 t_x(285688,986)RQXSI04E,783.o +1 t_x(294200,127)RQXSI04E,8180 +1 x(295296,787)RQXSI04E,16674.p
+  +1 x(281887,667)RQXSI04E,18191.p +1 x(287018,587)RQXSI04E,18223.p +1 x(274564,505)RQXSI04E,18231.p +1 x(294672,307)RQXSI04E,18250.p
+  +1 x(285794,982)RQXSI04E,21729.p +1 x(296164,1207)RQXSI04E,23647.p +1 x(289367,1435)RQXSI04E,23697.p
+  <= +1
+ slot(RQXSI04E,28800): +1 t_x(285794,1095)RQXSI04E,797.o +1 t_x(297505,0),8420 +1 x(287018,700)RQXSI04E,14771.p
+  +1 x(281887,777)LELVL04M,14784.p +1 x(295296,898)RQXU04E,14792.p +1 x(294672,420)RQXSI04E,14810.p +1 x(291226,349)RQXSI04E,14826.p
+  +1 x(274564,618)RQXSI04E,14900.p +1 x(296164,1320)RQXSI04E,15046.p +1 x(285688,1099)RQXSI04E,15153.p
+  +1 x(287579,349)RQXSI04E,15289.p <= +1
+ slot(RQXSI04E,28912): +1 t_x(263196,337)RQXSI04E,15.o +1 t_x(284297,0),7714 +1 x(294672,532)RQXSI04E,13214.p
+  +1 x(291226,461)RQXSI04E,13220.p +1 x(287579,461)RQXSI04E,13448.p +1 x(274564,730)RQXSI04E,13628.p +1 x(282514,433)RQXSI04E,13946.p
+  +1 x(287018,812)RQXSI04E,20828.p +1 x(295296,984)RQXU04E,22805.p +1 x(285794,1207)RQXSI04E,22897.p +1 x(285688,1211)RQXSI04E,22972.p
+  <= +1
+ slot(RQXSI04E,29025): +1 t_x(294672,645)RQXSI04E,1863.o +1 x(294200,465)RQXSI04E,9315.p +1 x(283663,378)RQXSI04E,9436.p
+  +1 x(283389,491)RQXSI04E,9447.p +1 x(282514,546)RQXSI04E,9529.p +1 x(263196,562)RQXSI04E,9567.p +1 x(291164,285)RQXSI04E,9908.p
+  +1 x(291226,574)RQXSI04E,10192.p +1 x(287579,574)RQXSI04E,10424.p +1 x(295296,1069)RQXU04E,21511.p +1 x(281887,983)LELVL04M,22217.p
+  +1 x(287018,925)RQXSI04E,22260.p +1 x(285794,1320)RQXSI04E,22474.p +1 x(274564,843)RQXSI04E,22912.p
+  <= +1
+ slot(RQXSI04E,29137): +1 t_x(287579,686)RQXSI04E,979.o +1 x(297505,17)RQXSI04E,9429.p +1 x(293544,105)RQXSI04E,10099.p
+  +1 x(287018,1037)RQXSI04E,16685.p +1 x(281887,1086)LELVL04M,16693.p +1 x(274564,955)RQXSI04E,16781.p
+  +1 x(294672,757)RQXSI04E,20781.p <= +1
+ slot(RQXSI04E,29250): +1 t_x(291226,799)RQXSI04E,1399.o +1 x(294200,690)RQXSI04E,11284.p +1 x(297505,130)RQXSI04E,11377.p
+  +1 x(293544,218)RQXSI04E,11406.p +1 x(283663,603)RQXSI04E,11413.p +1 x(283389,716)RQXSI04E,11438.p +1 x(282514,771)RQXSI04E,11553.p
+  +1 x(263196,787)RQXSI04E,11606.p +1 x(291164,510)RQXSI04E,11989.p +1 x(281887,1190)LELVL04M,21342.p
+  +1 x(274564,1068)RQXSI04E,21383.p +1 x(287018,1150)RQXSI04E,21448.p +1 x(287579,799)RQXSI04E,21493.p
+  +1 x(294672,870)RQXSI04E,21541.p <= +1
+ slot(RQXSI04E,29362): +1 t_x(283389,828)RQXSI04E,583.o +1 t_x(297613,0),8425 +1 x(263196,899)RQXSI04E,16569.p
+  +1 x(291226,911)RQXSI04E,16572.p +1 x(282514,883)RQXSI04E,16579.p +1 x(294200,802)RQXSI04E,16604.p +1 x(283663,715)RQXSI04E,16609.p
+  +1 x(294672,982)RQXSI04E,16614.p +1 x(291164,614)RQXU04E,16618.p +1 x(293544,330)RQXSI04E,16899.p +1 x(287579,911)RQXSI04E,17047.p
+  +1 x(295296,1412)RQXU04E,23340.p +1 x(274564,1180)RQXSI04E,23389.p +1 x(281887,1293)LELVL04M,23414.p
+  <= +1
+ slot(RQXSI04E,29475): +1 t_x(282514,996)RQXSI04E,506.o +1 t_x(289901,0),7932 +1 x(291164,700)RQXU04E,13168.p
+  +1 x(294200,915)RQXSI04E,13244.p +1 x(297505,355)RQXSI04E,13379.p +1 x(293544,443)RQXSI04E,13433.p +1 x(283663,828)RQXSI04E,13503.p
+  +1 x(283389,941)RQXSI04E,13625.p +1 x(274564,1293)RQXSI04E,22226.p +1 x(291226,1024)RQXSI04E,22258.p
+  +1 x(287579,1024)RQXSI04E,22274.p +1 x(294672,1095)RQXSI04E,22297.p +1 x(263196,1012)RQXSI04E,22454.p
+  <= +1
+ slot(RQXSI04E,29587): +1 t_x(297374,77)RQXSI04E,2322.o +1 t_x(300133,0),8492 +1 x(263196,1124)RQXSI04E,14836.p
+  +1 x(283663,940)RQXSI04E,14850.p +1 x(291164,847)RQXSI04E,14859.p +1 x(282514,1108)RQXSI04E,14864.p
+  +1 x(294200,1027)RQXSI04E,15001.p +1 x(297505,467)RQXSI04E,15103.p +1 x(293544,555)RQXSI04E,15167.p
+  +1 x(284297,253)RQXSI04E,15194.p +1 x(297613,179)RQXSI04E,15204.p +1 x(283389,1053)RQXSI04E,15376.p
+  +1 x(291226,1136)RQXSI04E,22943.p +1 x(287579,1136)RQXSI04E,22994.p <= +1
+ slot(RQXSI04E,29700): +1 t_x(293544,668)RQXSI04E,1712.o +1 x(284297,366)RQXSI04E,9546.p +1 x(297613,292)RQXSI04E,9564.p
+  +1 x(297374,190)RQXSI04E,9814.p +1 x(293858,9)RQXU04E,10492.p +1 x(283389,1166)RQXSI04E,19317.p +1 x(294200,1140)RQXSI04E,19329.p
+  +1 x(282514,1221)RQXSI04E,19330.p +1 x(283663,1053)RQXSI04E,19335.p +1 x(263196,1237)RQXSI04E,19337.p
+  +1 x(291226,1249)RQXSI04E,19371.p +1 x(291164,957)RQXU04E,19391.p +1 x(287579,1249)RQXSI04E,19473.p
+  +1 x(294672,1320)RQXSI04E,19506.p +1 x(297505,580)RQXSI04E,19575.p +1 x(274564,1518)RQXSI04E,19624.p
+  +1 x(287018,1600)RQXSI04E,19729.p <= +1
+ slot(RQXSI04E,29812): +1 t_x(288568,87)RQXSI04E,1091.o +1 x(284504,88)RQXSI04E,9668.p +1 x(288740,26)RQXSI04E,9702.p
+  +1 x(283663,1165)RQXSI04E,18064.p +1 x(294200,1252)RQXSI04E,18078.p +1 x(283389,1278)RQXSI04E,18082.p
+  +1 x(291164,1043)RQXU04E,18105.p +1 x(282514,1333)RQXSI04E,18107.p +1 x(263196,1349)RQXSI04E,18144.p
+  +1 x(291226,1361)RQXSI04E,18184.p +1 x(297505,692)RQXSI04E,18228.p +1 x(287579,1361)RQXSI04E,18304.p
+  +1 x(293544,780)RQXSI04E,18367.p +1 x(293858,122)LELVL04M,18428.p <= +1
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+  +1 x(284297,591)RQXSI04E,16866.p +1 x(297613,517)RQXSI04E,16875.p +1 x(293544,893)RQXSI04E,20422.p +1 x(283663,1278)RQXSI04E,20445.p
+  +1 x(294200,1365)RQXSI04E,20453.p +1 x(283389,1391)RQXSI04E,20477.p +1 x(291164,1185)RQXSI04E,20510.p
+  +1 x(282514,1446)RQXSI04E,20526.p +1 x(263196,1462)RQXSI04E,20566.p +1 x(291226,1474)RQXSI04E,20645.p
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+  +1 x(297613,629)RQXSI04E,18331.p +1 x(297374,527)RQXSI04E,18349.p +1 x(284504,313)RQXSI04E,18415.p +1 x(288740,251)RQXSI04E,18452.p
+  +1 x(288568,424)RQXSI04E,18519.p +1 x(289901,163)RQXSI04E,18525.p +1 x(297505,917)RQXSI04E,20711.p +1 x(293544,1005)RQXSI04E,21355.p
+  +1 x(283663,1390)RQXSI04E,21370.p +1 x(294200,1477)RQXSI04E,21389.p +1 x(291164,1297)RQXSI04E,21413.p
+  +1 x(283389,1503)RQXSI04E,21422.p +1 x(282514,1558)RQXSI04E,21482.p +1 x(263196,1574)RQXSI04E,21553.p
+  +1 x(291226,1586)RQXSI04E,21723.p <= +1
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+  +1 x(284504,426)RQXSI04E,11699.p +1 x(288740,364)RQXSI04E,11709.p +1 x(289901,276)RQXSI04E,11725.p +1 x(300133,210)RQXSI04E,11744.p
+  +1 x(288568,537)RQXSI04E,11752.p +1 x(293858,508)RQXSI04E,11762.p +1 x(297374,640)RQXSI04E,11971.p +1 x(291164,1385)RQXU04E,22160.p
+  +1 x(297505,1030)RQXSI04E,22161.p +1 x(293544,1118)RQXSI04E,22172.p +1 x(283663,1503)RQXSI04E,22195.p
+  +1 x(294200,1590)RQXSI04E,22233.p +1 x(283389,1616)RQXSI04E,22281.p +1 x(282514,1671)RQXSI04E,22387.p
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+  +1 x(284504,538)RQXSI04E,13474.p +1 x(288740,476)RQXSI04E,13479.p +1 x(289901,388)RQXSI04E,13493.p +1 x(300133,322)RQXSI04E,13500.p
+  +1 x(293858,609)$RQXU04E,13512.p +1 x(288568,649)RQXSI04E,13536.p +1 x(297374,752)RQXSI04E,13843.p +1 x(291164,1471)RQXU04E,22754.p
+  +1 x(297505,1142)RQXSI04E,22762.p +1 x(293544,1230)RQXSI04E,22765.p +1 x(283663,1615)RQXSI04E,22795.p
+  +1 x(294200,1702)RQXSI04E,22823.p +1 x(283389,1728)RQXSI04E,22878.p +1 x(282514,1783)RQXSI04E,22993.p
+  <= +1
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+  +1 x(288740,589)RQXSI04E,15265.p +1 x(289901,501)RQXSI04E,15268.p +1 x(300133,435)RQXSI04E,15270.p +1 x(288568,762)RQXSI04E,15331.p
+  +1 x(297613,967)RQXSI04E,21746.p +1 x(297374,865)RQXSI04E,21753.p +1 x(284297,1041)RQXSI04E,23014.p
+  +1 x(297505,1255)RQXSI04E,23195.p +1 x(293544,1343)RQXSI04E,23216.p +1 x(283663,1728)RQXSI04E,23251.p
+  +1 x(291164,1635)RQXSI04E,23266.p +1 x(294200,1815)RQXSI04E,23290.p +1 x(283389,1841)RQXSI04E,23361.p
+  <= +1
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+  +1 x(288740,701)RQXSI04E,16902.p +1 x(293858,844)LELVL04M,16903.p +1 x(289901,613)RQXSI04E,16905.p +1 x(300133,547)RQXSI04E,16906.p
+  +1 x(288568,874)RQXSI04E,16995.p +1 x(297505,1367)RQXSI04E,23682.p <= +1
+ slot(RQXU04E,19800): +1 t_x(278885,0),273.o +1 x(279142,6)YB5KL04E,13718.p <= +1
+ slot(RQXU04E,19885): +1 t_x(279142,0),282.o +1 x(292214,60)YB5KL04E,20450.p +1 x(279142,64)YB5KL04E,20715.p
+  +1 x(292214,2)YB5KL04E,21501.p <= +1
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+  +1 x(279142,123)YB5KL04E,16261.p +1 x(279142,154)RQXU04E,19481.p +1 x(292214,73)RMZU04E,23012.p <= +1
+ slot(RQXU04E,20057): +1 t_x(282417,0),499.o +1 x(284109,128)KHVL104E,13940.p +1 x(292214,157)RMZU04E,19638.p
+  <= +1
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+  <= +1
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+  +1 x(278885,167)YB5KL04E,13801.p +1 x(281290,113)YBOLN04M,19754.p <= +1
+ slot(RQXU04E,20314): +1 x(281290,158)YBOLN04M,10872.p +1 x(281290,132)RMZU04E,14175.p +1 x(278885,211)RMZU04E,14438.p
+  <= +1
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+  <= +1
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+  +1 x(277591,32)RMZU04E,19777.p <= +1
+ slot(RQXU04E,20571): +1 t_x(291206,338)RMZU04E,1394.o +1 x(291206,36)RQXU04E,9930.p +1 x(277591,106)YB5KL04E,10146.p
+  +1 x(293050,111)RQXU04E,10295.p +1 x(294125,111)RQXU04E,10594.p +1 x(277591,165)YB5KL04E,20796.p <= +1
+ slot(RQXU04E,20657): +1 t_x(293050,197)RQXU04E,1646.o +1 x(282645,3)YB5WH04M,10641.p +1 x(277591,200)RMZU04E,14437.p
+  +1 x(278885,518)YB5KL04E,16099.p +1 x(295224,77)RQXU04E,17906.p +1 x(291206,89)YBOLN04M,18070.p +1 x(291206,122)RQXU04E,19566.p
+  <= +1
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+  +1 x(282645,56)YB5WH04M,12323.p +1 x(277591,340)YB5KL04E,17731.p +1 x(281290,551)RMZU04E,17853.p +1 x(291206,207)RQXU04E,20773.p
+  <= +1
+ slot(RQXU04E,20828): +1 t_x(295224,0),1956.o +1 x(282645,196)RMZU04E,13131.p <= +1
+ slot(RQXU04E,20914): +1 x(291206,360)YBOLN04M,13120.p +1 x(292214,1048)RQXU04E,14062.p +1 x(278885,797)RMZU04E,17747.p
+  +1 x(282645,248)RQXU04E,17759.p +1 x(282645,215)YB5WH04M,20746.p <= +1
+ slot(RQXU04E,21000): +1 t_x(294276,17)RQXI04E,1810.o +1 t_x(280331,0),7615 +1 x(282645,334)RQXU04E,21572.p
+  <= +1
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+  +1 x(281290,933)RQXU04E,12686.p +1 x(282645,419)RQXU04E,14303.p <= +1
+ slot(RQXU04E,21171): +1 t_x(280331,51)RQXU04E,379.o +1 t_x(294126,0),8176 +1 x(294276,123)RQXI04E,10587.p
+  +1 x(277591,702)RMZU04E,13351.p +1 x(282645,531)RMZU04E,19445.p +1 x(282645,505)RQXU04E,22374.p <= +1
+ slot(RQXU04E,21257): +1 t_x(282912,0),539.o +1 t_x(290022,0),7939 +1 x(291206,714)RMZU04E,14323.p +1 x(280331,137)RQXU04E,14814.p
+  <= +1
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+  +1 x(282645,676)RQXU04E,16128.p +1 x(291206,766)YBOLN04M,16130.p +1 x(277591,870)RMZU04E,16920.p +1 x(294276,330)RQXU04E,20455.p
+  <= +1
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+  <= +1
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+  +1 x(294276,502)RQXU04E,22822.p <= +1
+ slot(RQXU04E,21600): +1 t_x(295356,0),1985.o +1 x(280245,419)RQXU04E,11168.p +1 x(280365,60)RQXU04E,12149.p
+  <= +1
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+  +1 x(280245,504)RQXU04E,21271.p +1 x(294276,673)RQXU04E,21995.p +1 x(280245,518)RQXSI04E,22997.p <= +1
+ slot(RQXU04E,21771): +1 t_x(293545,0),1713.o +1 x(295356,51)RQXU04E,13955.p <= +1
+ slot(RQXU04E,21857): +1 x(295356,137)RQXU04E,15215.p +1 x(280365,317)RQXU04E,15354.p +1 x(293545,257)RQXU04E,15435.p
+  +1 x(294276,818)RQXSI04E,21333.p <= +1
+ slot(RQXU04E,21942): +1 t_x(272894,1)RMZU04E,135.o +1 x(291287,23)LELVL04M,15165.p +1 x(280245,761)RQXU04E,17494.p
+  <= +1
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+  +1 x(280245,810)RQXSI04E,22285.p <= +1
+ slot(RQXU04E,22114): +1 x(272894,84)RMZU04E,13079.p <= +1
+ slot(RQXU04E,22200): +1 t_x(272234,0),128.o +1 t_x(295817,0),8298 +1 x(294276,1182)RQXI04E,12485.p +1 x(272894,168)RMZU04E,14228.p
+  +1 x(280245,988)RQXI04E,19078.p <= +1
+ slot(RQXU04E,22285): +1 t_x(291995,0),1495.o +1 x(280245,1094)RQXI04E,14106.p +1 x(272894,304)YB5WH04M,15773.p
+  <= +1
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+  +1 x(272894,336)RMZU04E,18204.p <= +1
+ slot(RQXU04E,22457): +1 t_x(295817,0),2072.o <= +1
+ slot(RQXU04E,22542): +1 x(294276,1500)RQXI04E,15690.p +1 x(291995,120)RMZU04E,19604.p <= +1
+ slot(RQXU04E,22628): +1 x(272234,4)RQXU04E,9460.p +1 x(272234,28)RMZU04E,13283.p <= +1
+ slot(RQXU04E,22714): +1 t_x(293687,0),1737.o +1 x(272234,90)RQXU04E,16521.p +1 x(272234,111)RMZU04E,18091.p
+  +1 x(293924,34)RQXU04E,20819.p <= +1
+ slot(RQXU04E,22800): +1 t_x(293580,0),1725.o +1 x(272234,176)RQXU04E,11490.p +1 x(292875,0),12459.p <= +1
+ slot(RQXU04E,22885): +1 t_x(288513,25)RQXU04E,1086.o +1 x(292875,63)LELVL04M,9388.p +1 x(293580,64)RQXU04E,19325.p
+  <= +1
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+  +1 x(293580,150)RQXU04E,20762.p <= +1
+ slot(RQXU04E,23057): +1 t_x(293156,77)RQXU04E,1661.o +1 t_x(292672,17)RQXU04E,8088 +1 x(292670,17)RQXU04E,12465.p
+  +1 x(288513,197)RQXU04E,12466.p +1 x(272234,409)YB5WH04M,14775.p +1 x(294944,37)RQXU04E,16559.p <= +1
+ slot(RQXU04E,23142): +1 t_x(292672,102)RQXU04E,1588.o +1 t_x(295116,102)RQXU04E,8235 +1 x(294944,93)YB5WH04M,12678.p
+  +1 x(292153,23)RQXU04E,14332.p +1 x(294944,122)RQXU04E,14380.p +1 x(292405,19)RQXU04E,14393.p +1 x(292670,102)RQXU04E,20691.p
+  <= +1
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+  +1 x(293156,248)RQXU04E,10133.p +1 x(292153,100)YB5WH04M,17554.p +1 x(294944,199)YB5WH04M,17561.p +1 x(292405,84)RMZU04E,17623.p
+  +1 x(281599,6)RMZU04E,19254.p +1 x(292670,188)RQXU04E,23690.p <= +1
+ slot(RQXU04E,23314): +1 t_x(292153,153)YB5WH04M,1517.o +1 t_x(292388,94)RQXU04E,8074 +1 x(292672,274)RQXU04E,16248.p
+  +1 x(295116,274)RQXU04E,16253.p +1 x(292670,274)RQXU04E,16259.p +1 x(288513,454)RQXU04E,16339.p +1 x(293580,493)RQXU04E,16391.p
+  +1 x(281599,90)RMZU04E,16481.p +1 x(271214,103)RMZU04E,17546.p +1 x(294944,252)YB5WH04M,22945.p <= +1
+ slot(RQXU04E,23400): +1 t_x(292875,579)LELVL04M,1618.o +1 t_x(293074,0),8116 +1 x(293430,300)RQXU04E,11134.p
+  +1 x(294944,358)YB5WH04M,11143.p +1 x(292153,259)YB5WH04M,11561.p +1 x(295116,360)RQXU04E,11823.p +1 x(292672,360)RQXU04E,11867.p
+  +1 x(271214,186)RMZU04E,14226.p +1 x(294944,411)YB5WH04M,19683.p +1 x(293156,400)LELVL04M,20719.p +1 x(292670,360)RQXU04E,22425.p
+  +1 x(292153,312)YB5WH04M,23415.p <= +1
+ slot(RQXU04E,23485): +1 t_x(295116,445)RQXU04E,1940.o +1 t_x(293549,0),8140 +1 x(281599,258)RMZU04E,14237.p
+  +1 x(293156,503)LELVL04M,14391.p +1 x(292670,445)RQXU04E,14454.p +1 x(292672,445)RQXU04E,15356.p +1 x(292875,682)LELVL04M,15488.p
+  +1 x(292153,360)RMZU04E,22289.p <= +1
+ slot(RQXU04E,23571): +1 t_x(294944,380)RQXU04E,1912.o +1 x(292388,351)RQXU04E,9820.p +1 x(295116,531)RQXU04E,9828.p
+  +1 x(292153,418)YB5WH04M,9925.p +1 x(293074,51)RQXU04E,9927.p +1 x(292405,418)RMZU04E,10081.p +1 x(271214,354)RMZU04E,10293.p
+  +1 x(293430,471)RQXU04E,10333.p +1 x(292672,531)RQXU04E,22991.p <= +1
+ slot(RQXU04E,23657): +1 t_x(293430,557)RQXU04E,1690.o +1 x(273048,23)YB5WH04M,9399.p +1 x(293009,342)YB5WH04M,14153.p
+  +1 x(292153,524)YB5WH04M,21309.p +1 x(293009,376)RQXU04E,21399.p +1 x(292672,617)RQXU04E,21555.p +1 x(295116,617)RQXU04E,21567.p
+  +1 x(292405,502)RMZU04E,21588.p +1 x(292670,617)RQXU04E,21594.p +1 x(292153,577)YB5WH04M,22843.p <= +1
+ slot(RQXU04E,23742): +1 t_x(271214,507)YB3EH04E,122.o +1 x(292405,586)RMZU04E,11125.p +1 x(273048,76)YB5WH04M,11133.p
+  +1 x(292388,522)RQXU04E,11484.p +1 x(293074,222)RQXU04E,11855.p +1 x(295116,702)RQXU04E,19527.p +1 x(293156,762)RQXU04E,19544.p
+  +1 x(292672,702)RQXU04E,19565.p +1 x(292875,942)RQXU04E,19582.p +1 x(292670,702)RQXU04E,19684.p +1 x(292153,611)RMZU04E,20486.p
+  +1 x(293430,642)RQXU04E,20806.p +1 x(293009,448)YB5WH04M,22726.p <= +1
+ slot(RQXU04E,23828): +1 t_x(281599,190)RQXU04E,451.o +1 x(271214,605)RMZU04E,10824.p +1 x(292153,683)YB5WH04M,12480.p
+  +1 x(273048,129)YB5WH04M,12564.p +1 x(292405,670)RMZU04E,12669.p +1 x(271214,657)YB3EH04E,12671.p +1 x(293430,728)RQXU04E,12677.p
+  +1 x(293074,308)RQXU04E,12913.p +1 x(292388,608)RQXU04E,12925.p +1 x(294276,2816)RQXU04E,17225.p <= +1
+ slot(RQXU04E,23914): +1 t_x(293009,119)RQXU04E,1640.o +1 x(293074,394)RQXU04E,14970.p +1 x(292388,694)RQXU04E,14988.p
+  +1 x(293430,814)RQXU04E,15307.p +1 x(273048,235)YB5WH04M,20650.p +1 x(293156,916)LELVL04M,21631.p +1 x(271214,689)RMZU04E,21694.p
+  +1 x(293009,607)YB5WH04M,23358.p <= +1
+ slot(RQXU04E,24000): +1 t_x(292388,780)RQXU04E,1550.o +1 x(293250,12)RQXU04E,9269.p +1 x(293549,60)RQXU04E,9719.p
+  +1 x(293156,1019)LELVL04M,15893.p +1 x(292875,1198)LELVL04M,15903.p +1 x(293430,900)RQXU04E,16360.p
+  +1 x(293250,27)RMZU04E,20610.p +1 x(273048,334)RMZU04E,22430.p +1 x(293074,480)RQXU04E,23366.p <= +1
+ slot(RQXU04E,24085): +1 t_x(293074,565)RQXU04E,1650.o +1 x(293250,97)RQXU04E,11202.p +1 x(293549,145)RQXU04E,11659.p
+  +1 x(292405,1004)RMZU04E,16551.p +1 x(292388,865)RQXU04E,17917.p +1 x(295116,1045)RQXU04E,17930.p +1 x(293156,1105)RQXU04E,17938.p
+  +1 x(292672,1045)RQXU04E,17955.p +1 x(293430,985)RQXU04E,17971.p +1 x(292875,1285)RQXU04E,17981.p +1 x(292670,1045)RQXU04E,18005.p
+  +1 x(288513,1225)RQXU04E,18218.p +1 x(293580,1264)RQXU04E,18336.p +1 x(293009,765)YB5WH04M,20404.p +1 x(271214,856)RMZU04E,20546.p
+  <= +1
+ slot(RQXU04E,24171): +1 t_x(293168,5)RMZU04E,1663.o +1 x(293168,24)YB5WH04M,9456.p +1 x(283392,117)RQXSI04E,10471.p
+  +1 x(293250,151)YB5WH04M,12956.p +1 x(293549,231)RQXU04E,13423.p +1 x(293074,651)RQXU04E,19449.p +1 x(292388,951)RQXU04E,19464.p
+  +1 x(293430,1071)RQXU04E,19529.p +1 x(273048,499)YB5WH04M,23388.p +1 x(293250,183)RQXU04E,23587.p <= +1
+ slot(RQXU04E,24257): +1 t_x(283392,312)RQXSI04E,584.o +1 x(293168,118)RQXU04E,11754.p +1 x(283392,206)RQXU04E,12740.p
+  +1 x(273048,552)YB5WH04M,19313.p +1 x(292153,1106)YB5WH04M,19388.p +1 x(293549,317)RQXU04E,19805.p +1 x(293250,257)YB5WH04M,22218.p
+  +1 x(293250,310)YB5WH04M,23835.p <= +1
+ slot(RQXU04E,24342): +1 t_x(293096,1)YB3EH04E,1653.o +1 x(293549,402)RQXU04E,15175.p +1 x(296267,66)LELVL04M,18043.p
+  +1 x(271214,1107)RMZU04E,19500.p +1 x(293250,354)RQXU04E,21381.p +1 x(273048,658)YB5WH04M,21660.p <= +1
+ slot(RQXU04E,24428): +1 t_x(296267,42)RQXU04E,2165.o +1 x(271214,1257)YB3EH04E,16156.p +1 x(296267,128)RQXU04E,16309.p
+  +1 x(273048,753)RMZU04E,16343.p +1 x(293250,416)YB5WH04M,16407.p +1 x(292153,1281)RMZU04E,16595.p +1 x(283392,377)RQXU04E,16680.p
+  +1 x(292388,1208)RQXU04E,16697.p +1 x(293168,257)RMZU04E,16699.p +1 x(293549,488)RQXU04E,16835.p +1 x(293074,908)RQXU04E,16996.p
+  <= +1
+ slot(RQXU04E,24514): +1 t_x(293549,574)RQXU04E,1714.o +1 x(292714,77)YB5WH04M,9407.p +1 x(293096,51)YB3EH04E,11042.p
+  +1 x(292714,24)YB5WH04M,11535.p +1 x(283392,463)RQXU04E,11688.p +1 x(293009,1233)RQXU04E,19264.p +1 x(293250,522)YB5WH04M,19316.p
+  +1 x(293168,340)RMZU04E,19386.p +1 x(296267,214)RQXU04E,19616.p +1 x(293168,375)RQXU04E,22974.p <= +1
+ slot(RQXU04E,24600): +1 t_x(295053,0),1929.o +1 x(283812,42)YBOLN04M,10176.p +1 x(283812,68)RQXU04E,11995.p
+  +1 x(292714,109)RMZU04E,16719.p +1 x(292714,183)YB5WH04M,19549.p +1 x(293168,501)YB5WH04M,21401.p <= +1
+ slot(RQXU04E,24685): +1 t_x(293250,734)YB5WH04M,1675.o +1 t_x(292442,0),8077 +1 x(293168,546)RQXU04E,13606.p
+  +1 x(283812,177)YBOLN04M,20447.p +1 x(292714,192)RMZU04E,20505.p +1 x(296267,375)LELVL04M,20695.p +1 x(293096,232)RQXU04E,21558.p
+  <= +1
+ slot(RQXU04E,24771): +1 t_x(283812,218)RMZU04E,620.o +1 t_x(294025,0),8168 +1 x(293096,301)YB3EH04E,12649.p
+  +1 x(292714,342)YB5WH04M,13331.p +1 x(295053,51)RQXU04E,14191.p +1 x(283812,267)YBOLN04M,19708.p <= +1
+ slot(RQXU04E,24857): +1 t_x(273048,936)RQXU04E,138.o +1 x(292442,77)RQXU04E,10000.p +1 x(294025,77)RQXU04E,10347.p
+  +1 x(283812,302)RMZU04E,12647.p +1 x(294023,46)LELVL04M,18532.p +1 x(293096,451)YB3EH04E,20517.p +1 x(295053,137)RQXU04E,20527.p
+  +1 x(294023,149)LELVL04M,20797.p <= +1
+ slot(RQXU04E,25028): +1 t_x(294023,0),1778.o +1 x(294120,8)RQXU04E,10465.p +1 x(292442,248)RQXU04E,11997.p
+  +1 x(294025,248)RQXU04E,12258.p +1 x(283392,977)RQXU04E,18199.p +1 x(283392,896)RQXSI04E,19121.p +1 x(292714,501)YB5WH04M,21505.p
+  +1 x(295053,308)RQXU04E,23011.p +1 x(292714,571)RQXU04E,23214.p +1 x(293096,492)RMZU04E,23310.p <= +1
+ slot(RQXU04E,25114): +1 t_x(294025,334)RQXU04E,1779.o +1 x(294120,94)RQXU04E,11665.p +1 x(292442,334)RQXU04E,13828.p
+  +1 x(293168,975)RQXU04E,20612.p <= +1
+ slot(RQXU04E,25200): +1 t_x(292442,420)RQXU04E,1558.o +1 t_x(293880,0),8160 +1 x(293045,232)RQXU04E,9712.p
+  +1 x(293901,60)RQXU04E,9752.p +1 x(294120,180)RQXU04E,13407.p +1 x(273048,1505)YB5WH04M,14509.p +1 x(293250,1199)RMZU04E,14573.p
+  +1 x(294025,420)RQXU04E,15572.p +1 x(293096,743)RMZU04E,16537.p +1 x(283392,1121)RQXSI04E,20451.p +1 x(292714,712)YB5WH04M,23673.p
+  +1 x(292714,778)RMZU04E,23886.p <= +1
+ slot(RQXU04E,25285): +1 t_x(292714,862)RMZU04E,1596.o +1 x(293901,145)RQXU04E,11612.p +1 x(293045,317)RQXU04E,11870.p
+  +1 x(293096,801)YB3EH04E,14498.p +1 x(293168,1136)YB5WH04M,14653.p +1 x(292714,828)RQXU04E,14693.p +1 x(283812,718)YBOLN04M,16086.p
+  +1 x(294025,505)RQXU04E,17116.p +1 x(283812,763)YBOLN04M,17986.p <= +1
+ slot(RQXU04E,25371): +1 t_x(294120,371)PMXX04M,1795.o +1 x(293901,231)RQXU04E,13369.p +1 x(294120,319)PMXX04M,14971.p
+  +1 x(273048,1717)YB5WH04M,17889.p +1 x(293168,1232)RQXU04E,17898.p +1 x(293045,403)RMZU04E,20716.p +1 x(292714,871)YB5WH04M,22688.p
+  +1 x(283392,1320)RQXU04E,22799.p +1 x(294025,591)RQXU04E,22888.p <= +1
+ slot(RQXU04E,25457): +1 t_x(293880,0),1756.o +1 x(292714,1000)RQXU04E,22001.p +1 x(283392,1406)RQXU04E,22062.p
+  +1 x(293096,994)RMZU04E,22093.p +1 x(294025,677)RQXU04E,22140.p +1 x(293045,486)RMZU04E,22143.p +1 x(292442,677)RQXU04E,22267.p
+  <= +1
+ slot(RQXU04E,25542): +1 t_x(293045,737)RMZU04E,1643.o +1 x(293901,383)PMXX04M,14951.p +1 x(293096,1051)YB3EH04E,17875.p
+  <= +1
+ slot(RQXU04E,25628): +1 t_x(293901,486)PMXX04M,1763.o +1 x(292714,1171)RQXU04E,18030.p +1 x(293880,8)RQXU04E,22654.p
+  +1 x(293096,1151)YB3EH04E,22790.p +1 x(293045,654)RMZU04E,23019.p <= +1
+ slot(RQXU04E,25714): +1 x(293009,2460)$YB5WH04M,17766.p +1 x(293250,1740)$YB5WH04M,18016.p +1 x(294120,694)RQXU04E,22208.p
+  +1 x(293168,1560)$YB5WH04M,22317.p <= +1
+ slot(RQXU04E,25800): +1 t_x(289007,0),1137.o +1 t_x(295393,0),8256 +1 x(293901,660)RQXU04E,20502.p <= +1
+ slot(RQXU04E,25885): +1 t_x(294148,60)RQXU04E,1801.o +1 t_x(298080,0),8446 +1 x(294148,145)RQXU04E,9858.p
+  +1 x(283812,1350)YBOLN04M,14745.p +1 x(293901,745)RQXU04E,22138.p <= +1
+ slot(RQXU04E,25971): +1 t_x(295393,0),1993.o +1 x(294148,231)RQXU04E,11720.p +1 x(294120,936)PMXX04M,21390.p
+  <= +1
+ slot(RQXU04E,26057): +1 t_x(298080,0),2399.o +1 x(294148,317)RQXU04E,13485.p +1 x(295393,77)RQXU04E,13502.p
+  +1 x(293901,897)PMXX04M,19338.p <= +1
+ slot(RQXU04E,26142): +1 x(294148,369)LELVL04M,14905.p +1 x(295393,162)RQXU04E,16469.p +1 x(294120,1122)RQXU04E,16701.p
+  +1 x(293901,1000)PMXX04M,21195.p <= +1
+ slot(RQXU04E,26228): +1 x(298080,8)RQXU04E,16418.p +1 x(294148,473)LELVL04M,16540.p +1 x(293901,1088)RQXU04E,22998.p
+  +1 x(294120,1208)RQXU04E,23000.p <= +1
+ slot(RQXU04E,26314): +1 t_x(297343,0),2313.o +1 x(283392,2246)RQXSI04E,14710.p +1 x(293901,1174)RQXU04E,16756.p
+  <= +1
+ slot(RQXU04E,26400): +1 t_x(284786,0),703.o +1 t_x(296918,0),8378 +1 x(297343,0),21539.p <= +1
+ slot(RQXU04E,26485): +1 t_x(296918,0),2248.o +1 t_x(287143,0),7818 <= +1
+ slot(RQXU04E,26657): +1 t_x(287143,13)RQXU04E,925.o +1 t_x(293571,0),8143 +1 x(289007,278)YB5WH04M,13336.p
+  <= +1
+ slot(RQXU04E,26828): +1 t_x(293571,66)RQXU04E,1723.o +1 t_x(294610,8)RQXU04E,8199 +1 x(289007,407)RMZU04E,14309.p
+  +1 x(284786,95)RQXU04E,14643.p +1 x(287143,184)RQXU04E,14658.p +1 x(296918,237)RQXU04E,14707.p <= +1
+ slot(RQXU04E,26914): +1 t_x(294610,94)RQXU04E,1853.o +1 x(289007,542)YB5WH04M,15823.p +1 x(293571,152)RQXU04E,15846.p
+  +1 x(284786,181)RQXU04E,15848.p +1 x(287143,270)RQXU04E,15853.p +1 x(296918,323)RQXU04E,15864.p +1 x(294120,1862)PMXX04M,20456.p
+  <= +1
+ slot(RQXU04E,27000): +1 t_x(295341,54)YB5WH04M,1983.o +1 t_x(294926,0),8223 +1 x(294610,180)RQXU04E,17614.p
+  +1 x(293571,238)RQXU04E,17624.p +1 x(284786,267)RQXU04E,17636.p +1 x(287143,356)RQXU04E,17659.p +1 x(296918,409)RQXU04E,17723.p
+  +1 x(289007,648)YB5WH04M,20631.p <= +1
+ slot(RQXU04E,27085): +1 t_x(294926,0),1909.o +1 x(289007,734)RQXU04E,17572.p +1 x(289007,701)YB5WH04M,22421.p
+  <= +1
+ slot(RQXU04E,27171): +1 x(289007,807)YB5WH04M,19301.p <= +1
+ slot(RQXU04E,27342): +1 x(294926,102)RQXU04E,19664.p <= +1
+ slot(RQXU04E,27428): +1 x(295341,1)YB5WH04M,10621.p +1 x(295341,37)RQXU04E,12358.p +1 x(295341,42)$RMZU04E,20705.p
+  <= +1
+ slot(RQXU04E,27514): +1 x(295341,107)YB5WH04M,19606.p <= +1
+ slot(RQXU04E,27600): +1 t_x(294670,0),1862.o <= +1
+ slot(RQXU04E,27685): +1 t_x(294992,0),1918.o <= +1
+ slot(RQXU04E,27771): +1 t_x(294802,0),1888.o <= +1
+ slot(RQXU04E,27857): <= +1
+ slot(RQXU04E,28114): +1 x(295296,0),9219.p <= +1
+ slot(RQXU04E,28200): +1 t_x(295965,0),2108.o +1 x(295296,112)RQXSI04E,11105.p <= +1
+ slot(RQXU04E,28371): +1 t_x(300058,111)RQXU04E,2490.o +1 x(295965,111)RQXU04E,13668.p +1 x(295296,337)RQXSI04E,18340.p
+  +1 x(295296,225)RQXSI04E,19514.p <= +1
+ slot(RQXU04E,28457): +1 t_x(300096,77)RQXU04E,2493.o +1 x(296135,77)RQXU04E,10569.p <= +1
+ slot(RQXU04E,28542): +1 t_x(296135,162)RQXU04E,2131.o +1 x(282070,71)RQXU04E,10576.p <= +1
+ slot(RQXU04E,28628): +1 t_x(282070,157)RQXU04E,482.o +1 x(296107,68)RQXU04E,16879.p +1 x(295296,555)RQXU04E,20671.p
+  <= +1
+ slot(RQXU04E,28714): +1 t_x(296107,46)LELVL04M,2124.o +1 x(295296,641)RQXU04E,13117.p +1 x(296107,149)LELVL04M,15538.p
+  <= +1
+ slot(RQXU04E,28800): +1 t_x(296113,0),2127.o <= +1
+ slot(RQXU04E,28885): +1 t_x(291164,14)RQXU04E,1387.o +1 t_x(284349,0),7719 +1 x(295296,787)RQXSI04E,16674.p
+  <= +1
+ slot(RQXU04E,28971): +1 t_x(284349,0),678.o +1 t_x(290258,0),7950 +1 x(295296,898)RQXU04E,14792.p <= +1
+ slot(RQXU04E,29057): +1 t_x(290258,0),1275.o +1 x(297111,17)RQXU04E,12086.p +1 x(284349,77)RQXU04E,18360.p
+  +1 x(295296,984)RQXU04E,22805.p <= +1
+ slot(RQXU04E,29142): +1 t_x(297111,0),2280.o +1 x(295296,1069)RQXU04E,21511.p <= +1
+ slot(RQXU04E,29314): +1 x(291164,285)RQXSI04E,9908.p +1 x(290258,63)RQXU04E,17012.p <= +1
+ slot(RQXU04E,29400): +1 t_x(295558,0),2030.o <= +1
+ slot(RQXU04E,29485): +1 t_x(293858,0),1753.o +1 t_x(280578,0),7618 +1 x(291164,510)RQXSI04E,11989.p +1 x(295296,1412)RQXU04E,23340.p
+  <= +1
+ slot(RQXU04E,29571): +1 t_x(280578,55)RQXU04E,391.o +1 t_x(297384,0),8409 +1 x(291164,614)RQXU04E,16618.p
+  <= +1
+ slot(RQXU04E,29657): +1 t_x(297384,0),2325.o +1 x(291164,700)RQXU04E,13168.p <= +1
+ slot(RQXU04E,29742): <= +1
+ slot(RQXU04E,29828): +1 x(291164,847)RQXSI04E,14859.p <= +1
+ slot(RQXU04E,29914): +1 x(291164,957)RQXU04E,19391.p <= +1
+ slot(RQXU04E,30000): +1 t_x(289403,0),1185.o +1 x(293858,9)RQXU04E,10492.p +1 x(291164,1043)RQXU04E,18105.p
+  <= +1
+ slot(RQXU04E,30171): +1 t_x(295296,2100)RQXSI04E,1971.o +1 x(293858,122)LELVL04M,18428.p +1 x(291164,1185)RQXSI04E,20510.p
+  <= +1
+ slot(RQXU04E,30257): +1 x(291164,1297)RQXSI04E,21413.p <= +1
+ slot(RQXU04E,30342): +1 x(291164,1385)RQXU04E,22160.p <= +1
+ slot(RQXU04E,30428): +1 x(291164,1471)RQXU04E,22754.p <= +1
+ slot(RQXU04E,30514): +1 x(293858,508)RQXSI04E,11762.p +1 x(291164,1635)RQXSI04E,23266.p <= +1
+ slot(RVKWS04,42000): +1 t_x(289866,0),1231.o +1 x(290455,706)RVKWS04,15381.p +1 x(295882,300)RVKWS04,23626.p
+  <= +1
+ slot(RVKWS04,42095): +1 t_x(292968,0),1632.o +1 x(304778,30)RVKWS04,9691.p +1 x(294121,29)RVKWS04,10219.p
+  +1 x(289866,7)RVKWS04,18562.p <= +1
+ slot(RVKWS04,42190): +1 t_x(291212,10)RVKWS04,1395.o +1 x(292968,28)RVKWS04,11608.p +1 x(304778,125)RVKWS04,11619.p
+  +1 x(294121,124)RVKWS04,12062.p +1 x(301621,770)RVKWS04,18985.p +1 x(290455,854)RNS04M,19004.p +1 x(292967,1813)RNS04M,19070.p
+  +1 x(297135,69)RNI04M,19513.p <= +1
+ slot(RVKWS04,42286): +1 t_x(294121,332)RNS04M,1796.o +1 x(304778,183)RNS04M,13415.p +1 x(291212,106)RVKWS04,13416.p
+  +1 x(292968,124)RVKWS04,13774.p +1 x(294121,220)RVKWS04,13848.p +1 x(297135,167)RNI04M,18335.p <= +1
+ slot(RVKWS04,42381): +1 t_x(297135,0),2286.o +1 x(304778,316)RVKWS04,15231.p +1 x(294121,315)RVKWS04,15293.p
+  +1 x(291212,201)RVKWS04,15312.p <= +1
+ slot(RVKWS04,42477): +1 x(297135,362)RNI04M,16416.p +1 x(304778,383)RNS04M,16809.p +1 x(294121,411)RVKWS04,16925.p
+  +1 x(291212,297)RVKWS04,16948.p +1 x(304778,412)RVKWS04,21728.p <= +1
+ slot(RVKWS04,42572): +1 t_x(304778,283)RNS04M,2958.o +1 t_x(292805,0),8103 +1 x(304778,483)RNS04M,20233.p
+  +1 x(294121,506)RVKWS04,20256.p +1 x(301621,1152)RVKWS04,20423.p <= +1
+ slot(RVKWS04,42668): +1 t_x(292805,40)RVKWS04,1611.o +1 t_x(292006,0),8057 +1 x(290455,1354)RNS04M,20388.p
+  <= +1
+ slot(RVKWS04,42763): +1 t_x(292006,43)RVKWS04,1497.o +1 t_x(280277,43)RVKWS04,7613 <= +1
+ slot(RVKWS04,42859): +1 t_x(280277,139)RVKWS04,375.o +1 t_x(293491,92)RVKWS04,8133 +1 x(292006,139)RVKWS04,12321.p
+  <= +1
+ slot(RVKWS04,42954): +1 t_x(293491,187)RVKWS04,1697.o +1 t_x(304453,0),8698 +1 x(292006,234)RVKWS04,10485.p
+  +1 x(292805,326)RVKWS04,10780.p <= +1
+ slot(RVKWS04,43050): +1 t_x(304453,0),2926.o <= +1
+ slot(RVKWS04,43145): <= +1
+ slot(RVKWS04,43240): +1 t_x(306386,0),3114.o <= +1
+ slot(RVKWS04,43336): +1 t_x(292286,16)RVKWS04,1540.o +1 t_x(295162,16)RVKWS04,8238 <= +1
+ slot(RVKWS04,43431): +1 t_x(295162,111)RVKWS04,1949.o +1 t_x(292286,111)RVKWS04,8068 +1 x(302572,2)RVKWS04,10160.p
+  +1 x(305745,4)RVKWS04,10323.p +1 x(306287,46)RVKWS04,10450.p <= +1
+ slot(RVKWS04,43527): +1 t_x(306287,142)RVKWS04,3106.o +1 x(305745,100)RVKWS04,11686.p +1 x(292286,207)RVKWS04,11785.p
+  +1 x(295162,207)RVKWS04,11961.p +1 x(302572,98)RVKWS04,12015.p <= +1
+ slot(RVKWS04,43622): +1 t_x(305745,195)RVKWS04,3045.o +1 x(304629,30)RVKWS04,10281.p +1 x(302572,193)RVKWS04,13908.p
+  <= +1
+ slot(RVKWS04,43718): +1 t_x(302572,289)RVKWS04,2725.o +1 x(304629,126)RVKWS04,11810.p <= +1
+ slot(RVKWS04,43813): +1 t_x(304629,221)RVKWS04,2946.o +1 x(308550,22)RVKWS04,10291.p +1 x(297927,31)RVKWS04,10469.p
+  <= +1
+ slot(RVKWS04,43909): +1 t_x(297927,127)RVKWS04,2382.o +1 x(293965,27)RVKWS04,9572.p +1 x(308550,118)RVKWS04,12320.p
+  <= +1
+ slot(RVKWS04,44004): +1 t_x(308550,213)RVKWS04,3320.o +1 x(311143,29)RNS04M,10459.p +1 x(293965,122)RVKWS04,17094.p
+  <= +1
+ slot(RVKWU04M,21600): +1 t_x(295054,0),1930.o <= +1
+ slot(RVKWU04M,21692): +1 t_x(288089,0),1034.o <= +1
+ slot(RVKWU04M,21784): +1 t_x(283005,0),547.o <= +1
+ slot(RVKWU04M,21876): +1 t_x(269558,0),110.o <= +1
+ slot(RVKWU04M,21969): +1 t_x(283232,0),567.o <= +1
+ slot(RVKWU04M,22061): +1 t_x(293524,0),1704.o <= +1
+ slot(RVKWU04M,22153): <= +1
+ slot(RVKWU04M,22246): +1 t_x(293511,0),1700.o <= +1
+ slot(RVKWU04M,22338): +1 t_x(283432,0),586.o <= +1
+ slot(RVKWU04M,22615): +1 t_x(296087,8)RVKWU04M,2120.o <= +1
+ slot(RVKWU04M,22800): +1 t_x(283233,180)RVKWU04M,568.o <= +1
+ slot(RVKWU04M,22892): +1 t_x(294068,42)RVKWU04M,1787.o <= +1
+ slot(RVKWU04M,22984): +1 t_x(295003,0),1920.o <= +1
+ slot(RVKWU04M,23076): +1 t_x(280895,0),415.o <= +1
+ slot(RVKWU04M,23446): +1 t_x(282374,302)RVKWU04M,497.o +1 x(293929,226)RVKWU04M,9876.p +1 x(293561,286)RVKWU04M,9948.p
+  +1 x(293560,286)RVKWU04M,10052.p <= +1
+ slot(RVKWU04M,23723): +1 t_x(293560,563)RVKWU04M,1716.o +1 x(283795,265)RVKWU04M,10064.p +1 x(293929,503)RVKWU04M,16882.p
+  +1 x(293561,563)RVKWU04M,16953.p +1 x(282374,579)RVKWU04M,17022.p <= +1
+ slot(RVKWU04M,23815): +1 t_x(293561,655)RVKWU04M,1717.o +1 x(294421,47)RVKWU04M,10307.p +1 x(293929,595)RVKWU04M,18347.p
+  +1 x(283795,357)RVKWU04M,18379.p +1 x(293560,655)RVKWU04M,18384.p +1 x(282374,671)RVKWU04M,18489.p <= +1
+ slot(RVKWU04M,23907): +1 t_x(293929,687)RVKWU04M,1767.o +1 x(294421,139)RVKWU04M,10854.p +1 x(293561,747)RVKWU04M,10857.p
+  +1 x(282374,763)RVKWU04M,10862.p +1 x(283795,449)RVKWU04M,10885.p +1 x(293560,747)RVKWU04M,10887.p <= +1
+ slot(RVKWU04M,24000): +1 t_x(283795,542)RVKWU04M,619.o +1 x(294530,0),10425.p +1 x(294421,232)RVKWU04M,16874.p
+  <= +1
+ slot(RVKWU04M,24092): +1 t_x(294421,324)RVKWU04M,1822.o +1 x(294049,3)RVKWU04M,9936.p +1 x(292483,40)RVKWU04M,9990.p
+  +1 x(294530,92)RVKWU04M,19746.p <= +1
+ slot(RVKWU04M,24276): +1 t_x(294530,276)RVKWU04M,1838.o +1 x(295929,77)RASI04M,9147.p +1 x(283489,83)RVKWU04M,9731.p
+  +1 x(289158,100)RVKWU04M,9777.p +1 x(288428,103)RVKWU04M,10044.p +1 x(292483,224)RVKWU04M,18526.p <= +1
+ slot(RVKWU04M,24553): +1 t_x(292483,501)RVKWU04M,1564.o +1 x(281334,255)RVKWU04M,9770.p +1 x(294690,146)RVKWU04M,9831.p
+  +1 x(294049,464)RVKWU04M,18354.p <= +1
+ slot(RVKWU04M,24646): +1 t_x(294049,557)RVKWU04M,1784.o +1 x(294690,239)RVKWU04M,10863.p +1 x(292483,594)RVKWU04M,10865.p
+  +1 x(288428,473)RVKWU04M,10896.p +1 x(294530,646)RVKWU04M,10901.p +1 x(283489,453)RVKWU04M,10946.p +1 x(295929,472)RVKWU04M,10949.p
+  +1 x(289158,470)RVKWU04M,10955.p +1 x(281334,348)RVKWU04M,11715.p <= +1
+ slot(RVKWU04M,24738): +1 t_x(288428,565)RVKWU04M,1078.o +1 x(293116,46)LELVL04M,9143.p +1 x(294049,649)RVKWU04M,14633.p
+  +1 x(292483,686)RVKWU04M,14685.p +1 x(294530,738)RVKWU04M,14696.p +1 x(294421,970)RVKWU04M,14744.p +1 x(293929,1518)RVKWU04M,14812.p
+  +1 x(283795,1280)RVKWU04M,14841.p +1 x(293561,1578)RVKWU04M,14874.p +1 x(293560,1578)RVKWU04M,14938.p
+  +1 x(282374,1594)RVKWU04M,14943.p <= +1
+ slot(RVKWU04M,25015): +1 t_x(289158,839)RVKWU04M,1149.o +1 x(288377,151)RVKWU04M,9159.p +1 x(284283,140)RVKWU04M,9163.p
+  +1 x(294552,33)EGNOR04M,9177.p +1 x(283489,822)RVKWU04M,19438.p +1 x(281334,717)RVKWU04M,19444.p +1 x(288428,842)RVKWU04M,19460.p
+  +1 x(294049,926)RVKWU04M,19636.p +1 x(292483,963)RVKWU04M,19745.p <= +1
+ slot(RVKWU04M,25107): +1 t_x(283489,914)RVKWU04M,592.o +1 x(295180,52)RVKWU04M,9169.p +1 x(295929,909)RASI04M,12747.p
+  +1 x(281334,809)RVKWU04M,12758.p +1 x(289158,931)RVKWU04M,12767.p +1 x(294049,1018)RVKWU04M,12790.p
+  +1 x(292483,1055)RVKWU04M,12808.p +1 x(294530,1107)RVKWU04M,12844.p +1 x(294421,1339)RVKWU04M,12866.p
+  +1 x(293929,1887)RVKWU04M,12901.p +1 x(283795,1649)RVKWU04M,12918.p +1 x(293561,1947)RVKWU04M,12928.p
+  +1 x(282374,1963)RVKWU04M,12972.p +1 x(293560,1947)RVKWU04M,12973.p +1 x(288428,934)RVKWU04M,13059.p
+  <= +1
+ slot(RVKWU04M,25200): +1 t_x(281334,902)RVKWU04M,436.o +1 x(293116,540)RVKWU04M,10925.p +1 x(295180,145)RVKWU04M,10990.p
+  +1 x(288377,336)RVKWU04M,10997.p +1 x(284283,325)RVKWU04M,11003.p +1 x(294552,172)EGNOR04M,11030.p +1 x(283489,1007)RVKWU04M,20824.p
+  +1 x(289158,1024)RVKWU04M,20850.p <= +1
+ slot(RVKWU04M,25292): +1 t_x(294690,885)RVKWU04M,1867.o +1 x(294472,7)RVKWU04M,9128.p +1 x(288428,1119)RVKWU04M,16529.p
+  +1 x(294049,1203)RVKWU04M,16597.p +1 x(295929,1117)RASI04M,16630.p +1 x(292483,1240)RVKWU04M,16718.p
+  +1 x(294530,1292)RVKWU04M,16843.p <= +1
+ slot(RVKWU04M,25384): +1 t_x(295929,1026)RVKWU04M,2099.o +1 t_x(288377,520)RVKWU04M,7874 +1 x(281334,1086)RVKWU04M,18032.p
+  +1 x(283489,1191)RVKWU04M,18045.p +1 x(294690,977)RVKWU04M,18123.p +1 x(288428,1211)RVKWU04M,18164.p
+  +1 x(289158,1208)RVKWU04M,18174.p +1 x(295929,1210)RVKWU04M,18441.p +1 x(294472,88)RASI04M,21368.p <= +1
+ slot(RVKWU04M,25661): +1 t_x(288377,797)RVKWU04M,1069.o +1 t_x(284283,786)RVKWU04M,7711 +1 x(294552,591)EGNOR04M,19173.p
+  +1 x(293116,872)LELVL04M,19340.p +1 x(294690,1254)RVKWU04M,19382.p +1 x(295929,1429)RASI04M,19447.p
+  +1 x(294472,296)RASI04M,20551.p +1 x(295180,489)RASI04M,22702.p <= +1
+ slot(RVKWU04M,25753): +1 t_x(294552,180)RVKWU04M,1843.o +1 t_x(294433,140)RVKWU04M,8187 +1 x(284283,878)RVKWU04M,12727.p
+  +1 x(288377,889)RVKWU04M,12733.p +1 x(294472,468)RVKWU04M,12734.p +1 x(294690,1346)RVKWU04M,12774.p
+  +1 x(293116,1078)LELVL04M,12968.p +1 x(295180,697)RASI04M,13293.p <= +1
+ slot(RVKWU04M,25846): +1 t_x(284283,971)RVKWU04M,668.o +1 t_x(297572,226)RVKWU04M,8424 +1 x(294472,561)RVKWU04M,10982.p
+  +1 x(294433,233)RVKWU04M,12290.p +1 x(288377,982)RVKWU04M,20554.p +1 x(294690,1439)RVKWU04M,20584.p
+  +1 x(281334,1548)RVKWU04M,20772.p +1 x(295180,791)RVKWU04M,22097.p +1 x(295180,905)RASI04M,23180.p <= +1
+ slot(RVKWU04M,26307): +1 t_x(294433,694)RVKWU04M,1823.o +1 t_x(295343,627)RVKWU04M,8252 +1 x(297572,687)RVKWU04M,14024.p
+  +1 x(284283,1432)RVKWU04M,14522.p +1 x(288377,1443)RVKWU04M,14555.p +1 x(295929,1949)RASI04M,14559.p
+  +1 x(283489,2114)RVKWU04M,14603.p +1 x(281334,2009)RVKWU04M,14614.p +1 x(294690,1900)RVKWU04M,14622.p
+  +1 x(289158,2131)RVKWU04M,14662.p +1 x(293116,1647)RVKWU04M,14982.p +1 x(295180,1113)RASI04M,15314.p
+  +1 x(293116,1491)LELVL04M,20496.p +1 x(295180,1217)RASI04M,21227.p <= +1
+ slot(RVKWU04M,26400): +1 t_x(295180,1321)RASI04M,1952.o +1 t_x(291189,376)RVKWU04M,8004 +1 x(295343,720)RVKWU04M,9952.p
+  +1 x(297572,780)RVKWU04M,9960.p +1 x(294433,787)RVKWU04M,9978.p +1 x(284283,1525)RVKWU04M,20765.p <= +1
+ slot(RVKWU04M,26492): +1 t_x(297572,872)RVKWU04M,2349.o +1 t_x(284357,405)RVKWU04M,7721 +1 x(295343,812)RVKWU04M,12394.p
+  +1 x(295180,1425)RASI04M,16455.p +1 x(294433,879)RVKWU04M,21517.p +1 x(284283,1617)RVKWU04M,21688.p
+  <= +1
+ slot(RVKWU04M,26676): +1 t_x(295343,996)RVKWU04M,1984.o +1 t_x(293539,559)RVKWU04M,8139 +1 x(291189,652)RVKWU04M,13442.p
+  +1 x(284357,589)RVKWU04M,13952.p +1 x(295180,1529)RASI04M,18039.p +1 x(297572,1056)RVKWU04M,22428.p
+  +1 x(294433,1063)RVKWU04M,23665.p <= +1
+ slot(RVKWU04M,26953): +1 t_x(293116,2214)LELVL04M,1654.o +1 t_x(285189,401)RVKWU04M,7747 +1 x(284357,866)RVKWU04M,9822.p
+  +1 x(293539,836)RVKWU04M,9844.p +1 x(291189,929)RVKWU04M,10434.p +1 x(294433,1340)RVKWU04M,19542.p +1 x(297572,1333)RVKWU04M,20621.p
+  +1 x(295343,1273)RVKWU04M,21675.p <= +1
+ slot(RVKWU04M,27323): +1 t_x(291189,1299)RVKWU04M,1391.o +1 t_x(284085,631)RVKWU04M,7695 +1 x(291906,274)EGNOR04M,9478.p
+  +1 x(294047,367)LELVL04M,10190.p +1 x(286616,1123)RVKWU04M,10262.p +1 x(285189,771)RVKWU04M,10326.p
+  +1 x(294472,1856)RASI04M,14615.p +1 x(284357,1236)RVKWU04M,15592.p +1 x(293539,1206)RVKWU04M,15615.p
+  +1 x(295343,1643)RVKWU04M,20662.p +1 x(293116,2420)LELVL04M,21566.p <= +1
+ slot(RVKWU04M,27415): +1 t_x(286616,1215)RVKWU04M,860.o +1 t_x(281824,415)RVKWU04M,7638 +1 x(291906,655)RVKWU04M,11518.p
+  +1 x(284357,1328)RVKWU04M,11945.p +1 x(293539,1298)RVKWU04M,11948.p +1 x(291189,1391)RVKWU04M,11973.p
+  +1 x(285189,863)RVKWU04M,12405.p <= +1
+ slot(RVKWU04M,27507): +1 t_x(284357,1420)RVKWU04M,680.o +1 t_x(284165,447)RVKWU04M,7701 +1 x(293539,1390)RVKWU04M,14033.p
+  +1 x(286616,1307)RVKWU04M,15614.p <= +1
+ slot(RVKWU04M,27692): +1 t_x(293539,1575)RVKWU04M,1710.o +1 t_x(295503,497)RVKWU04M,8266 +1 x(285189,1140)RVKWU04M,13430.p
+  +1 x(284085,1000)RVKWU04M,13435.p +1 x(281824,692)RVKWU04M,13471.p +1 x(286616,1492)RVKWU04M,13515.p
+  +1 x(284165,632)RVKWU04M,13723.p <= +1
+ slot(RVKWU04M,27784): +1 t_x(285189,1232)RVKWU04M,733.o +1 t_x(284860,410)RVKWU04M,7736 +1 x(284085,1092)RVKWU04M,11836.p
+  +1 x(284165,724)RVKWU04M,11864.p +1 x(281824,784)RVKWU04M,12100.p +1 x(295503,589)RVKWU04M,12102.p +1 x(294047,1144)RVKWU04M,12407.p
+  +1 x(294433,2171)RVKWU04M,16183.p +1 x(294472,2480)RASI04M,16218.p +1 x(286616,1584)RVKWU04M,16269.p
+  +1 x(293539,1667)RVKWU04M,16270.p +1 x(284357,1697)RVKWU04M,16273.p +1 x(291189,1760)RVKWU04M,16288.p
+  +1 x(284283,2909)RVKWU04M,16289.p +1 x(295343,2104)RVKWU04M,16316.p +1 x(297572,2164)RVKWU04M,16330.p
+  +1 x(281334,3486)RVKWU04M,16361.p +1 x(283489,3591)RVKWU04M,16382.p +1 x(293116,3124)RVKWU04M,16425.p
+  +1 x(288377,2920)RVKWU04M,16430.p +1 x(289158,3608)RVKWU04M,16496.p +1 x(294690,3377)RVKWU04M,16665.p
+  <= +1
+ slot(RVKWU04M,27876): +1 t_x(284085,1184)RVKWU04M,641.o +1 t_x(295723,475)RVKWU04M,8284 +1 x(284165,816)RVKWU04M,9861.p
+  +1 x(295503,681)RVKWU04M,10062.p +1 x(281824,876)RVKWU04M,10085.p +1 x(284860,502)RVKWU04M,10336.p +1 x(294552,3102)EGNOR04M,14815.p
+  +1 x(294472,2584)RASI04M,17665.p +1 x(285189,1324)RVKWU04M,17824.p +1 x(286616,1676)RVKWU04M,17834.p
+  +1 x(293539,1759)RVKWU04M,17841.p +1 x(297572,2256)RVKWU04M,17846.p +1 x(284357,1789)RVKWU04M,17849.p
+  +1 x(291189,1852)RVKWU04M,17857.p +1 x(293116,3216)RVKWU04M,17865.p +1 x(294433,2263)RVKWU04M,17892.p
+  +1 x(295343,2196)RVKWU04M,17894.p +1 x(284283,3001)RVKWU04M,18145.p <= +1
+ slot(RVKWU04M,28430): +1 t_x(281824,1430)RVKWU04M,463.o +1 t_x(287140,937)RVKWU04M,7817 +1 x(295723,1029)RVKWU04M,11821.p
+  +1 x(284860,1056)RVKWU04M,12267.p +1 x(284165,1370)RVKWU04M,18475.p +1 x(295503,1235)RVKWU04M,18501.p
+  +1 x(294472,3000)RASI04M,19165.p +1 x(294047,1605)LELVL04M,19491.p +1 x(284085,1738)RVKWU04M,21552.p
+  +1 x(285189,1878)RVKWU04M,21696.p <= +1
+ slot(RVKWU04M,28523): +1 t_x(284165,1463)RVKWU04M,652.o +1 t_x(294925,803)RVKWU04M,8222 +1 x(291906,1739)EGNOR04M,15197.p
+  +1 x(295503,1328)RVKWU04M,16813.p +1 x(281824,1523)RVKWU04M,16880.p +1 x(284085,1831)RVKWU04M,22316.p
+  <= +1
+ slot(RVKWU04M,28615): +1 t_x(294047,1560)RVKWU04M,1782.o +1 t_x(295339,720)RVKWU04M,8251 +1 x(291906,1809)EGNOR04M,13427.p
+  +1 x(295503,1420)RVKWU04M,15236.p +1 x(295723,1214)RVKWU04M,15250.p +1 x(284860,1241)RVKWU04M,15252.p
+  +1 x(281824,1615)RVKWU04M,15300.p +1 x(287140,1122)RVKWU04M,15318.p +1 x(284165,1555)RVKWU04M,15509.p
+  +1 x(284085,1923)RVKWU04M,15601.p <= +1
+ slot(RVKWU04M,28707): +1 t_x(295503,1512)RVKWU04M,2014.o +1 t_x(280587,668)RVKWU04M,7620 +1 x(295723,1306)RVKWU04M,13528.p
+  +1 x(284860,1333)RVKWU04M,13546.p +1 x(287140,1214)RVKWU04M,13609.p +1 x(294925,987)RVKWU04M,13762.p
+  +1 x(285189,2155)RVKWU04M,19158.p +1 x(284085,2015)RVKWU04M,19183.p +1 x(286616,2507)RVKWU04M,19300.p
+  +1 x(293539,2590)RVKWU04M,19333.p +1 x(284357,2620)RVKWU04M,19374.p +1 x(295343,3027)RVKWU04M,19409.p
+  +1 x(297572,3087)RVKWU04M,19426.p +1 x(284165,1647)RVKWU04M,19427.p +1 x(281824,1707)RVKWU04M,19443.p
+  +1 x(291189,2683)RVKWU04M,19475.p <= +1
+ slot(RVKWU04M,29076): +1 t_x(296035,836)LELVL04M,2115.o +1 t_x(295620,888)RVKWU04M,8278 +1 x(294552,3800)EGNOR04M,16229.p
+  +1 x(295723,1675)RVKWU04M,16827.p +1 x(284860,1702)RVKWU04M,16853.p +1 x(291906,2316)RVKWU04M,16869.p
+  +1 x(287140,1583)RVKWU04M,16873.p +1 x(294925,1356)RVKWU04M,16937.p +1 x(295339,1181)RVKWU04M,17034.p
+  +1 x(285870,1091)RVKWU04M,17068.p +1 x(280587,1037)RVKWU04M,17078.p +1 x(294552,3870)EGNOR04M,17905.p
+  +1 x(284165,2016)RVKWU04M,20427.p +1 x(281824,2076)RVKWU04M,20449.p +1 x(295503,1881)RVKWU04M,20507.p
+  +1 x(284085,2384)RVKWU04M,20560.p +1 x(285189,2524)RVKWU04M,20739.p <= +1
+ slot(RVKWU04M,29169): +1 t_x(291906,2409)RVKWU04M,1486.o +1 t_x(295456,789)RVKWU04M,8260 +1 x(294925,1449)RVKWU04M,15411.p
+  +1 x(295339,1274)RVKWU04M,15495.p +1 x(285870,1184)RVKWU04M,15516.p +1 x(280587,1130)RVKWU04M,15528.p
+  +1 x(295620,981)RVKWU04M,15571.p +1 x(295723,1768)RVKWU04M,18440.p +1 x(284860,1795)RVKWU04M,18461.p
+  +1 x(287140,1676)RVKWU04M,18507.p +1 x(295503,1974)RVKWU04M,21456.p +1 x(284165,2109)RVKWU04M,21526.p
+  +1 x(281824,2169)RVKWU04M,21585.p <= +1
+ slot(RVKWU04M,29353): +1 t_x(284860,1979)RVKWU04M,709.o +1 t_x(295819,174)RVKWU04M,8299 +1 x(294925,1633)RVKWU04M,11886.p
+  +1 x(287140,1860)RVKWU04M,12333.p +1 x(291906,2506)EGNOR04M,18820.p +1 x(295723,1952)RVKWU04M,19801.p
+  <= +1
+ slot(RVKWU04M,29630): +1 t_x(271601,1510)RASI04M,125.o +1 t_x(290863,290)RVKWU04M,7986 +1 x(296035,1456)LELVL04M,12168.p
+  +1 x(271601,1302)RASI04M,15394.p +1 x(283862,300)RASI04M,15595.p +1 x(291906,2646)EGNOR04M,19932.p +1 x(287140,2137)RVKWU04M,20866.p
+  +1 x(291906,2716)EGNOR04M,20949.p +1 x(291906,2786)EGNOR04M,22046.p +1 x(296035,1559)LELVL04M,23595.p
+  +1 x(291906,2870)RVKWU04M,23623.p +1 x(295723,2229)RVKWU04M,23704.p <= +1
+ slot(RVKWU04M,29723): +1 t_x(295723,2322)RVKWU04M,2053.o +1 x(294925,2003)RVKWU04M,9873.p +1 x(295339,1828)RVKWU04M,9896.p
+  +1 x(285870,1738)RVKWU04M,9899.p +1 x(280587,1684)RVKWU04M,9901.p +1 x(295620,1535)RVKWU04M,9904.p +1 x(295456,1343)RVKWU04M,9910.p
+  +1 x(296133,1104)RVKWU04M,9918.p +1 x(295819,544)RVKWU04M,9954.p +1 x(290863,383)RVKWU04M,9973.p +1 x(271601,1614)RASI04M,10016.p
+  +1 x(283862,508)RASI04M,10131.p +1 x(296035,1739)RVKWU04M,10270.p +1 x(287140,2230)RVKWU04M,10345.p
+  +1 x(291906,2963)RVKWU04M,22664.p <= +1
+ slot(RVKWU04M,29815): +1 t_x(287140,2322)RVKWU04M,924.o +1 x(295339,1920)RVKWU04M,11898.p +1 x(285870,1830)RVKWU04M,11899.p
+  +1 x(280587,1776)RVKWU04M,11900.p +1 x(295620,1627)RVKWU04M,11902.p +1 x(295456,1435)RVKWU04M,11907.p
+  +1 x(296133,1196)RVKWU04M,11909.p +1 x(295819,636)RVKWU04M,11922.p +1 x(290863,475)RVKWU04M,11934.p
+  +1 x(271601,1713)RVKWU04M,12064.p +1 x(283862,612)RASI04M,12135.p +1 x(294925,2095)RVKWU04M,18580.p
+  +1 x(296035,1831)RVKWU04M,22450.p <= +1
+ slot(RVKWU04M,29907): +1 t_x(283862,716)RASI04M,625.o +1 x(271601,1805)RVKWU04M,13745.p +1 x(295339,2012)RVKWU04M,13783.p
+  +1 x(285870,1922)RVKWU04M,13784.p +1 x(280587,1868)RVKWU04M,13785.p +1 x(295620,1719)RVKWU04M,13786.p
+  +1 x(295456,1527)RVKWU04M,13788.p +1 x(296133,1288)RVKWU04M,13789.p +1 x(295819,728)RVKWU04M,13796.p
+  +1 x(290863,567)RVKWU04M,13800.p +1 x(295723,2506)RVKWU04M,21718.p +1 x(294925,2187)RVKWU04M,21719.p
+  +1 x(287140,2414)RVKWU04M,21734.p <= +1
+ slot(YB3EH04A,46800): +1 t_x(280798,0),407.o +1 t_x(290867,0),7988 <= +1
+ slot(YB3EH04A,46846): +1 t_x(290867,0),1349.o +1 t_x(304100,0),8682 <= +1
+ slot(YB3EH04A,46892): +1 t_x(304100,0),2891.o +1 t_x(302180,0),8581 <= +1
+ slot(YB3EH04A,46984): +1 t_x(302180,18)YB3EH04A,2689.o +1 t_x(296978,4)YB3EH04A,8383 <= +1
+ slot(YB3EH04A,47030): +1 t_x(296978,50)YB3EH04A,2262.o +1 t_x(293585,50)YB3EH04A,8144 <= +1
+ slot(YB3EH04A,47077): +1 t_x(293585,97)YB3EH04A,1726.o +1 t_x(303666,24)YB3EH04A,8660 <= +1
+ slot(YB3EH04A,47123): +1 t_x(303666,70)YB3EH04A,2850.o +1 t_x(303013,0),8620 <= +1
+ slot(YB3EH04A,47169): +1 t_x(303013,0),2780.o +1 t_x(301783,0),8570 <= +1
+ slot(YB3EH04A,47215): +1 t_x(301783,0),2655.o +1 t_x(296851,0),8374 <= +1
+ slot(YB3EH04A,47261): +1 t_x(296851,0),2239.o +1 t_x(293241,0),8124 <= +1
+ slot(YB3EH04A,47308): +1 t_x(293241,0),1674.o <= +1
+ slot(YB3EH04A,47354): +1 t_x(303155,0),2794.o <= +1
+ slot(YB3EH04A,47400): +1 t_x(294727,0),1873.o +1 x(280798,31)YB3EH04A,10327.p <= +1
+ slot(YB3EH04A,47446): +1 t_x(293567,0),1720.o +1 x(280798,77)YB3EH04A,12201.p <= +1
+ slot(YB3EH04A,47492): +1 t_x(290760,0),1337.o +1 x(280798,123)YB3EH04A,14026.p <= +1
+ slot(YB3EH04A,47585): +1 t_x(295127,0),1941.o +1 x(294727,52)YB3EH04A,12175.p <= +1
+ slot(YB3EH04A,47677): +1 t_x(309899,0),3438.o +1 x(295127,12)YB3EH04A,13859.p +1 x(293567,131)YB3EH04A,14009.p
+  <= +1
+ slot(YB3EH04A,47723): +1 t_x(281755,0),459.o +1 x(309899,4)YB3EH04A,15453.p +1 x(295127,58)YB3EH04A,15479.p
+  <= +1
+ slot(YB3EH04A,47769): +1 t_x(291572,0),1450.o +1 x(309899,50)YB3EH04A,16981.p +1 x(295127,104)YB3EH04A,17038.p
+  <= +1
+ slot(YB3EH04A,47816): +1 t_x(290428,0),1292.o +1 x(281755,29)YB3EH04A,16973.p <= +1
+ slot(YB3EH04A,47862): +1 t_x(296619,0),2207.o +1 x(291572,29)YB3EH04A,18424.p +1 x(281755,75)YB3EH04A,18456.p
+  <= +1
+ slot(YB3EH04A,47908): +1 t_x(296934,0),2252.o +1 x(290428,18)YB3EH04A,18410.p <= +1
+ slot(YB3EH04A,48000): +1 t_x(291007,0),1361.o +1 t_x(295521,0),8270 +1 x(296619,34)YB3EH04A,20798.p <= +1
+ slot(YB3EH04A,48047): +1 t_x(293268,0),1677.o +1 t_x(304979,0),8721 +1 x(296619,81)YB3EH04A,21695.p <= +1
+ slot(YB3EH04A,48093): +1 t_x(294601,0),1851.o +1 t_x(305532,0),8736 <= +1
+ slot(YB3EH04A,48185): +1 t_x(295070,0),1933.o <= +1
+ slot(YB3EH04A,48231): +1 t_x(295521,0),2020.o +1 x(287908,37)YB3EH04A,9214.p <= +1
+ slot(YB3EH04A,48278): +1 t_x(304979,0),2977.o +1 x(298519,26)YB3EH04A,9154.p +1 x(295521,14)YB3EH04A,15330.p
+  +1 x(291007,25)YB3EH04A,15336.p <= +1
+ slot(YB3EH04A,48324): +1 t_x(305532,0),3016.o +1 x(304979,5)YB3EH04A,16832.p +1 x(295521,60)YB3EH04A,16858.p
+  +1 x(291007,71)YB3EH04A,16878.p <= +1
+ slot(YB3EH04A,48370): +1 x(304979,51)YB3EH04A,18186.p +1 x(294601,70)YB3EH04A,18203.p +1 x(295521,106)YB3EH04A,18222.p
+  +1 x(291007,117)YB3EH04A,18257.p <= +1
+ slot(YB3EH04A,48416): +1 t_x(308597,0),3323.o +1 x(305532,40)YB3EH04A,18183.p +1 x(298519,164)YB3EH04A,22278.p
+  +1 x(287908,222)YB3EH04A,22393.p <= +1
+ slot(YB3EH04A,48508): +1 x(287908,314)YB3EH04A,19358.p +1 x(308597,58)YB3EH04A,19517.p +1 x(305532,132)YB3EH04A,19570.p
+  +1 x(304979,189)YB3EH04A,19659.p +1 x(298519,256)YB3EH04A,21496.p <= +1
+ slot(YB3EH04A,48555): +1 t_x(297504,0),2342.o +1 x(293268,15)YB3EH04A,16834.p <= +1
+ slot(YB3EH04A,48601): +1 t_x(285835,0),801.o +1 t_x(298090,0),8448 +1 x(287908,407)YB3EH04A,18089.p +1 x(298519,349)YB3EH04A,18126.p
+  +1 x(293268,61)YB3EH04A,18196.p <= +1
+ slot(YB3EH04A,48647): +1 t_x(287908,1004)LGKFN04,1015.o +1 t_x(305593,0),8741 +1 x(297504,28)YB3EH04A,19525.p
+  +1 x(293268,107)YB3EH04A,19576.p <= +1
+ slot(YB3EH04A,48693): +1 t_x(298090,14)YB3EH04A,2402.o +1 t_x(293090,0),8117 +1 x(297504,74)YB3EH04A,18201.p
+  <= +1
+ slot(YB3EH04A,48786): +1 t_x(305593,52)YB3EH04A,3026.o +1 t_x(293621,0),8147 +1 x(298090,107)YB3EH04A,19593.p
+  +1 x(298519,529)LGKFN04,20433.p +1 x(287908,575)LGKFN04,20681.p <= +1
+ slot(YB3EH04A,48832): +1 t_x(293090,0),1651.o +1 t_x(295634,0),8279 <= +1
+ slot(YB3EH04A,48878): +1 t_x(293621,0),1729.o +1 t_x(305599,0),8743 <= +1
+ slot(YB3EH04A,48924): +1 t_x(295634,0),2044.o +1 t_x(295308,0),8249 +1 x(298519,672)YB3EH04A,19257.p
+  <= +1
+ slot(YB3EH04A,48970): +1 t_x(305599,0),3028.o +1 t_x(301819,0),8573 <= +1
+ slot(YB3EH04A,49017): +1 t_x(298519,765)YB3EH04A,2456.o +1 t_x(304980,0),8722 +1 x(287908,823)YB3EH04A,14388.p
+  <= +1
+ slot(YB3EH04A,49063): +1 t_x(295308,7)YB3EH04A,1976.o <= +1
+ slot(YB3EH04A,49109): +1 t_x(301819,29)YB3EH04A,2659.o <= +1
+ slot(YB3EH04A,49155): +1 t_x(304980,0),2978.o +1 t_x(297228,0),8400 +1 x(287908,961)YB3EH04A,11957.p
+  <= +1
+ slot(YB3EH04A,49201): +1 t_x(290808,37)YB3EH04A,1342.o +1 t_x(295569,0),8273 +1 x(298519,949)YB3EH04A,11217.p
+  +1 x(285835,37)YB3EH04A,19398.p <= +1
+ slot(YB3EH04A,49248): +1 t_x(297228,6)YB3EH04A,2300.o +1 t_x(281923,0),7642 +1 x(290808,84)YB3EH04A,22433.p
+  <= +1
+ slot(YB3EH04A,49294): +1 t_x(295569,0),2032.o +1 t_x(293150,0),8121 <= +1
+ slot(YB3EH04A,49340): +1 t_x(281923,0),473.o +1 t_x(279186,0),7581 <= +1
+ slot(YB3EH04A,49386): +1 t_x(293150,0),1660.o +1 t_x(295595,0),8276 <= +1
+ slot(YB3EH04A,49478): +1 t_x(279186,15)YB3EH04A,285.o +1 t_x(304803,0),8718 +1 x(298519,1209)LGKFN04,13061.p
+  +1 x(263439,1505)YB3EH04A,15801.p <= +1
+ slot(YB3EH04A,49525): +1 t_x(295595,0),2038.o +1 t_x(295870,0),8303 <= +1
+ slot(YB3EH04A,49571): +1 t_x(304803,0),2962.o +1 x(295595,20)YB3EH04A,10715.p <= +1
+ slot(YB3EH04A,49756): +1 t_x(295870,92)YB3EH04A,2080.o +1 x(292803,128)LGKFN04,10218.p +1 x(292803,175)YB3EH04A,11946.p
+  <= +1
+ slot(YB3EH04A,49802): +1 t_x(281447,0),442.o +1 t_x(297129,0),8394 <= +1
+ slot(YB3EH04A,49848): +1 t_x(282283,0),494.o +1 t_x(294603,0),8198 <= +1
+ slot(YB3EH04A,49894): +1 t_x(286313,0),838.o +1 t_x(288756,0),7885 +1 x(307323,71)YB3EH04A,12251.p +1 x(292803,296)LGKFN04,12899.p
+  <= +1
+ slot(YB3EH04A,49940): +1 t_x(292803,452)YB3EH04A,1610.o +1 t_x(300414,0),8504 +1 x(297129,20)YB3EH04A,12303.p
+  +1 x(281447,37)YB3EH04A,12326.p <= +1
+ slot(YB3EH04A,49987): +1 t_x(297129,67)YB3EH04A,2285.o +1 t_x(292783,0),8099 +1 x(288756,7)YB3EH04A,10626.p
+  +1 x(294603,26)YB3EH04A,10706.p <= +1
+ slot(YB3EH04A,50033): +1 t_x(294603,72)YB3EH04A,1852.o +1 t_x(288252,0),7865 +1 x(300414,42)YB3EH04A,10548.p
+  +1 x(297129,113)YB3EH04A,13599.p +1 x(281447,130)YB3EH04A,13670.p <= +1
+ slot(YB3EH04A,50079): +1 t_x(288756,99)YB3EH04A,1110.o +1 x(263439,2090)LCES004,11108.p +1 x(300414,88)YB3EH04A,12200.p
+  +1 x(294603,118)YB3EH04A,12263.p <= +1
+ slot(YB3EH04A,50125): +1 t_x(300414,134)YB3EH04A,2521.o +1 x(286313,1)YB3EH04A,10623.p <= +1
+ slot(YB3EH04A,50171): +1 t_x(297278,0),2307.o +1 x(300884,123)YB3EH04A,10195.p +1 x(263439,2198)YB3EH04A,17284.p
+  +1 x(292803,590)YB3EH04A,18172.p <= +1
+ slot(YB3EH04A,50217): +1 t_x(292783,0),1606.o +1 x(297278,33)YB3EH04A,11801.p +1 x(286313,93)YB3EH04A,12413.p
+  <= +1
+ slot(YB3EH04A,50264): +1 t_x(300884,0),2565.o +1 x(297278,80)YB3EH04A,13537.p <= +1
+ slot(YB3EH04A,50310): +1 t_x(288252,0),1055.o +1 x(292783,30)YB3EH04A,13521.p <= +1
+ slot(YB3EH04A,50356): +1 t_x(307323,0),3205.o +1 x(282283,16)YB3EH04A,10696.p <= +1
+ slot(YB3EH04A,50402): +1 t_x(263439,2429)YB3EH04A,46.o +1 t_x(296649,0),8364 +1 x(282283,62)YB3EH04A,12140.p
+  <= +1
+ slot(YB3EH04A,50448): +1 t_x(296649,0),2213.o +1 t_x(309311,0),8907 +1 x(300884,400)YB3EH04A,11770.p
+  <= +1
+ slot(YB3EH04A,50495): +1 t_x(309311,0),3382.o +1 t_x(296394,0),8348 +1 x(300884,447)YB3EH04A,13519.p
+  <= +1
+ slot(YB3EH04A,50541): +1 t_x(296394,0),2185.o +1 t_x(292130,0),8063 +1 x(296649,21)YB3EH04A,13506.p +1 x(263439,2605)LCES004,14267.p
+  +1 x(309311,15)YB3EH04A,17114.p <= +1
+ slot(YB3EH04A,50633): +1 t_x(292130,0),1515.o +1 t_x(302528,0),8594 +1 x(292803,1049)LGKFN04,21906.p
+  <= +1
+ slot(YB3EH04A,50679): +1 t_x(302528,0),2719.o +1 t_x(295282,0),8244 +1 x(263439,2706)YB3EH04A,9229.p
+  +1 x(292803,1098)YB3EH04A,23994.p <= +1
+ slot(YB3EH04A,50726): +1 t_x(305775,0),3049.o +1 x(292803,1133)LGKFN04,23146.p <= +1
+ slot(YB3EH04A,50772): +1 t_x(295282,0),1965.o +1 x(296394,1)YB3EH04A,15589.p +1 x(292803,1191)YB3EH04A,22603.p
+  <= +1
+ slot(YB3EH04A,50818): +1 x(300671,230)YB3EH04A,10716.p <= +1
+ slot(YB3EH04A,50864): +1 t_x(300671,276)YB3EH04A,2548.o +1 x(263439,2891)YB3EH04A,13480.p +1 x(292803,1283)YB3EH04A,23825.p
+  <= +1
+ slot(YB3EH04A,50910): +1 x(302528,10)YB3EH04A,23284.p +1 x(292130,27)YB3EH04A,23339.p <= +1
+ slot(YB3EH04A,50956): +1 x(295282,37)YB3EH04A,23379.p <= +1
+ slot(YB3EH04A,51003): +1 t_x(300345,0),2515.o <= +1
+ slot(YB3EH04A,51049): +1 t_x(292911,0),1622.o +1 t_x(311845,0),8992 <= +1
+ slot(YB3EH04A,51095): +1 t_x(295183,0),1953.o +1 t_x(308836,0),8888 +1 x(311845,3)YB3EH04A,12342.p <= +1
+ slot(YB3EH04A,51141): +1 t_x(311845,49)YB3EH04A,3587.o +1 t_x(306007,21)YB3EH04A,8767 <= +1
+ slot(YB3EH04A,51187): +1 t_x(308836,83)YB3EH04A,3341.o +1 t_x(292327,37)YB3EH04A,8070 +1 x(295183,57)YB3EH04A,12222.p
+  +1 x(306007,67)YB3EH04A,12296.p <= +1
+ slot(YB3EH04A,51234): +1 t_x(306007,114)YB3EH04A,3077.o +1 t_x(306253,0),8777 +1 x(295183,104)YB3EH04A,10405.p
+  +1 x(292327,84)YB3EH04A,10564.p +1 x(311845,142)YB3EH04A,10599.p +1 x(308836,130)YB3EH04A,10651.p <= +1
+ slot(YB3EH04A,51280): +1 t_x(292327,130)YB3EH04A,1544.o +1 t_x(307260,0),8821 +1 x(292803,1699)YB3EH04A,23512.p
+  <= +1
+ slot(YB3EH04A,51326): +1 t_x(306964,0),3163.o <= +1
+ slot(YB3EH04A,51372): +1 t_x(306253,12)YB3EH04A,3101.o +1 x(263439,3399)YB3EH04A,23205.p <= +1
+ slot(YB3EH04A,51418): +1 t_x(307260,0),3197.o <= +1
+ slot(YB3EH04A,51465): +1 x(292911,6)YB3EH04A,10036.p +1 x(292803,1884)YB3EH04A,20165.p <= +1
+ slot(YB3EH04A,51511): +1 t_x(308460,8)YB3EH04A,3310.o +1 x(292911,52)YB3EH04A,11974.p <= +1
+ slot(YB3EH04A,51557): +1 t_x(303505,0),2832.o +1 x(301003,23)CPRFBR04,13650.p +1 x(263439,3584)YB3EH04A,21863.p
+  <= +1
+ slot(YB3EH04A,51603): +1 t_x(303489,0),2829.o +1 x(292803,2022)YB3EH04A,16147.p +1 x(301003,74)YB3EH04A,23288.p
+  <= +1
+ slot(YB3EH04A,51649): +1 t_x(296393,0),2184.o +1 x(301003,120)YB3EH04A,16862.p +1 x(303505,1)YB3EH04A,22719.p
+  <= +1
+ slot(YB3EH04A,51696): +1 t_x(294715,0),1871.o +1 x(298700,132)YB3EH04A,9804.p +1 x(296393,26)YB3EH04A,23296.p
+  <= +1
+ slot(YB3EH04A,51742): +1 t_x(295152,0),1945.o +1 x(301003,203)CPRFBR04,10172.p +1 x(308460,239)YB3EH04A,10760.p
+  <= +1
+ slot(YB3EH04A,51788): +1 t_x(310665,0),3498.o +1 x(298700,224)YB3EH04A,12008.p +1 x(292803,2221)LGKFN04,19399.p
+  <= +1
+ slot(YB3EH04A,51834): +1 t_x(286777,0),885.o <= +1
+ slot(YB3EH04A,51880): +1 t_x(292068,0),1502.o +1 x(301003,351)YB3EH04A,15116.p +1 x(263439,3907)YB3EH04A,23650.p
+  <= +1
+ slot(YB3EH04A,51926): +1 t_x(301003,331)RMZU04,2574.o +1 t_x(291326,0),8019 <= +1
+ slot(YB3EH04A,51973): +1 t_x(298700,409)LGKFN04,2480.o +1 x(301003,444)YB3EH04A,11243.p +1 x(294715,9)YB3EH04A,23636.p
+  <= +1
+ slot(YB3EH04A,52019): +1 t_x(291326,0),1416.o +1 x(298700,455)YB3EH04A,15952.p +1 x(298519,3767)YB3EH04A,16102.p
+  +1 x(287908,3825)YB3EH04A,16155.p <= +1
+ slot(YB3EH04A,52065): +1 x(263439,4092)YB3EH04A,22627.p <= +1
+ slot(YB3EH04A,52111): +1 x(298700,547)YB3EH04A,14458.p <= +1
+ slot(YB3EH04A,52157): +1 t_x(291171,0),1388.o <= +1
+ slot(YB3EH04A,52204): +1 t_x(297845,0),2376.o +1 x(291326,8)YB3EH04A,18579.p +1 x(292803,2623)YB3EH04A,21481.p
+  +1 x(298700,660)LGKFN04,23629.p <= +1
+ slot(YB3EH04A,52296): +1 t_x(293693,0),1738.o +1 x(298700,732)YB3EH04A,18908.p +1 x(297845,2)YB3EH04A,19629.p
+  <= +1
+ slot(YB3EH04A,52342): +1 t_x(294642,22)YB3EH04A,1859.o +1 x(298700,778)YB3EH04A,19994.p <= +1
+ slot(YB3EH04A,52388): +1 t_x(306095,0),3084.o +1 x(263439,4415)YB3EH04A,18632.p <= +1
+ slot(YB3EH04A,52435): +1 t_x(296263,0),2163.o +1 x(298700,871)YB3EH04A,22084.p <= +1
+ slot(YB3EH04A,52481): +1 t_x(294788,0),1884.o +1 x(306095,41)YB3EH04A,20699.p <= +1
+ slot(YB3EH04A,52527): +1 t_x(307418,12)YB3EH04A,3211.o +1 x(307576,14)RMZU04,9602.p +1 x(294788,27)YB3EH04A,21604.p
+  +1 x(306095,87)YB3EH04A,21708.p <= +1
+ slot(YB3EH04A,52573): +1 t_x(295381,8)YB3EH04A,1991.o +1 x(306190,1)YB3EH04A,10767.p +1 x(307418,58)YB3EH04A,22446.p
+  <= +1
+ slot(YB3EH04A,52619): +1 t_x(306190,47)YB3EH04A,3091.o +1 x(307576,86)YB3EH04A,11216.p +1 x(298700,1055)YB3EH04A,20973.p
+  <= +1
+ slot(YB3EH04A,52665): +1 t_x(307576,132)YB3EH04A,3224.o +1 t_x(306066,0),8768 <= +1
+ slot(YB3EH04A,52712): +1 t_x(306066,0),3082.o +1 x(298700,1148)YB3EH04A,17683.p <= +1
+ slot(YB3EH04A,52758): +1 t_x(298217,0),2416.o <= +1
+ slot(YB3EH04A,52804): +1 t_x(295917,0),2094.o +1 x(307576,268)RMZU04,18276.p <= +1
+ slot(YB3EH04A,52850): +1 t_x(298677,13)YB3EH04A,2476.o +1 x(294158,12)YB3EH04A,10727.p <= +1
+ slot(YB3EH04A,52896): +1 t_x(294158,58)YB3EH04A,1803.o +1 x(295514,3)YB3EH04A,9512.p <= +1
+ slot(YB3EH04A,52943): +1 t_x(295071,0),1934.o +1 x(295514,28)RMZU04,12891.p +1 x(294158,105)YB3EH04A,12902.p
+  +1 x(298677,106)YB3EH04A,12910.p <= +1
+ slot(YB3EH04A,52989): +1 t_x(310117,25)YB3EH04A,3459.o +1 x(296407,2)YB3EH04A,9651.p +1 x(311863,32)YB3EH04A,9656.p
+  <= +1
+ slot(YB3EH04A,53035): +1 t_x(295514,50)YB3EH04A,2017.o +1 t_x(296407,48)YB3EH04A,8351 <= +1
+ slot(YB3EH04A,53081): +1 t_x(311863,32)YB3EH04A,3590.o +1 t_x(296550,33)YB3EH04A,8357 +1 x(309978,1)RMZU04,9486.p
+  +1 x(296407,94)YB3EH04A,17081.p <= +1
+ slot(YB3EH04A,53127): +1 t_x(296407,140)YB3EH04A,2188.o +1 t_x(295747,58)YB3EH04A,8290 +1 x(306570,87)YB3EH04A,10119.p
+  +1 x(296550,79)YB3EH04A,10606.p <= +1
+ slot(YB3EH04A,53174): +1 t_x(296550,126)YB3EH04A,2199.o +1 t_x(309790,14)YB3EH04A,8930 +1 x(310117,210)YB3EH04A,11344.p
+  +1 x(311863,217)YB3EH04A,11361.p +1 x(306570,134)YB3EH04A,12047.p +1 x(296407,187)YB3EH04A,12071.p +1 x(295747,105)YB3EH04A,12357.p
+  <= +1
+ slot(YB3EH04A,53220): +1 t_x(295747,151)YB3EH04A,2062.o +1 t_x(298502,32)YB3EH04A,8477 +1 x(309790,60)YB3EH04A,10525.p
+  +1 x(296550,172)YB3EH04A,20747.p +1 x(306570,180)YB3EH04A,20793.p +1 x(296407,233)YB3EH04A,20873.p <= +1
+ slot(YB3EH04A,53266): +1 t_x(309790,106)YB3EH04A,3432.o +1 t_x(296939,0),8381 +1 x(295747,197)YB3EH04A,19769.p
+  <= +1
+ slot(YB3EH04A,53312): +1 t_x(298502,124)YB3EH04A,2452.o +1 t_x(263601,0),7507 +1 x(301972,22)LGAVA04,11226.p
+  +1 x(296939,37)YB3EH04A,12279.p +1 x(309790,152)YB3EH04A,12347.p <= +1
+ slot(YB3EH04A,53404): +1 t_x(296939,129)YB3EH04A,2254.o +1 t_x(298183,80)YB3EH04A,8454 +1 x(301972,54)YB3EH04A,19641.p
+  +1 x(298502,216)YB3EH04A,20847.p <= +1
+ slot(YB3EH04A,53451): +1 t_x(263601,136)YB3EH04A,64.o +1 t_x(281091,0),7629 +1 x(298183,127)YB3EH04A,12312.p
+  +1 x(298502,263)YB3EH04A,19700.p +1 x(296939,176)YB3EH04A,19744.p +1 x(309790,291)YB3EH04A,19804.p <= +1
+ slot(YB3EH04A,53543): +1 t_x(287489,0),970.o +1 t_x(292251,0),8067 +1 x(301972,163)LGAVA04,9382.p +1 x(307025,69)YB3EH04A,10019.p
+  +1 x(281091,12)YB3EH04A,10108.p +1 x(298183,219)YB3EH04A,10114.p +1 x(296939,268)YB3EH04A,10213.p +1 x(263601,228)YB3EH04A,10282.p
+  +1 x(298502,355)YB3EH04A,10624.p +1 x(295514,650)YB3EH04A,19654.p <= +1
+ slot(YB3EH04A,53589): +1 t_x(306570,364)YB3EH04A,3128.o +1 t_x(295292,0),8246 +1 x(301867,161)YB3EH04A,11245.p
+  +1 x(301972,239)YB3EH04A,14869.p +1 x(298183,265)YB3EH04A,14876.p +1 x(263601,274)YB3EH04A,14885.p +1 x(281091,58)YB3EH04A,14892.p
+  +1 x(287489,47)YB3EH04A,14897.p +1 x(296939,314)YB3EH04A,14901.p +1 x(298502,401)YB3EH04A,14912.p +1 x(309790,429)YB3EH04A,14949.p
+  +1 x(295747,520)YB3EH04A,15030.p +1 x(296550,541)YB3EH04A,15058.p +1 x(296407,602)YB3EH04A,15114.p +1 x(310117,625)YB3EH04A,15158.p
+  +1 x(311863,632)YB3EH04A,15243.p +1 x(295071,646)YB3EH04A,15498.p +1 x(309978,497)YB3EH04A,19676.p <= +1
+ slot(YB3EH04A,53635): +1 t_x(298183,311)YB3EH04A,2413.o +1 t_x(296840,0),8372 +1 x(287489,93)YB3EH04A,11229.p
+  +1 x(307025,161)YB3EH04A,11862.p +1 x(281091,104)YB3EH04A,12172.p <= +1
+ slot(YB3EH04A,53682): +1 t_x(281091,151)YB3EH04A,422.o +1 t_x(283464,0),7685 +1 x(287489,140)YB3EH04A,12982.p
+  +1 x(301972,332)YB3EH04A,12998.p +1 x(298183,358)YB3EH04A,13002.p +1 x(263601,367)YB3EH04A,13005.p +1 x(296939,407)YB3EH04A,13014.p
+  +1 x(298502,494)YB3EH04A,13028.p +1 x(309790,522)YB3EH04A,13051.p +1 x(295747,613)YB3EH04A,13095.p +1 x(296550,634)YB3EH04A,13115.p
+  +1 x(296407,695)YB3EH04A,13151.p +1 x(310117,718)YB3EH04A,13189.p +1 x(311863,725)YB3EH04A,13253.p +1 x(310539,31)YB3EH04A,13607.p
+  +1 x(307025,208)YB3EH04A,13685.p <= +1
+ slot(YB3EH04A,53728): +1 t_x(292251,9)YB3EH04A,1532.o +1 t_x(306995,0),8805 +1 x(310539,77)YB3EH04A,10181.p
+  +1 x(309978,636)YB3EH04A,15043.p +1 x(301972,378)YB3EH04A,20875.p <= +1
+ slot(YB3EH04A,53774): +1 t_x(295292,0),1969.o +1 t_x(297974,0),8444 +1 x(292251,55)YB3EH04A,12020.p +1 x(310539,123)YB3EH04A,12368.p
+  <= +1
+ slot(YB3EH04A,53866): +1 t_x(296840,70)YB3EH04A,2236.o +1 t_x(303930,0),8673 +1 x(309978,763)RMZU04,11685.p
+  +1 x(306995,35)YB3EH04A,11952.p +1 x(283464,65)YB3EH04A,12224.p +1 x(297974,0),12330.p +1 x(295292,70)YB3EH04A,12369.p
+  +1 x(292251,147)YB3EH04A,19774.p <= +1
+ slot(YB3EH04A,53913): +1 t_x(283464,112)YB3EH04A,590.o +1 t_x(295519,1)YB3EH04A,8269 +1 x(296840,117)YB3EH04A,13608.p
+  +1 x(306995,82)YB3EH04A,13637.p +1 x(295292,117)YB3EH04A,13645.p +1 x(292251,194)YB3EH04A,13698.p <= +1
+ slot(YB3EH04A,53959): +1 t_x(301972,552)LGAVA04,2669.o +1 t_x(307860,0),8844 +1 x(301867,531)YB3EH04A,9421.p
+  +1 x(292251,240)YB3EH04A,15610.p +1 x(296840,163)YB3EH04A,19773.p +1 x(283464,158)YB3EH04A,19791.p +1 x(295292,163)YB3EH04A,19800.p
+  <= +1
+ slot(YB3EH04A,54005): +1 t_x(309978,913)YB3EH04A,3446.o +1 t_x(282620,0),7655 +1 x(295519,93)YB3EH04A,10038.p
+  +1 x(297974,139)YB3EH04A,10091.p +1 x(283464,204)YB3EH04A,10125.p +1 x(303930,119)YB3EH04A,10154.p +1 x(295292,209)YB3EH04A,10254.p
+  +1 x(296840,209)YB3EH04A,10283.p +1 x(306995,174)YB3EH04A,10566.p <= +1
+ slot(YB3EH04A,54051): +1 t_x(306995,220)YB3EH04A,3164.o +1 t_x(298397,0),8468 +1 x(307860,2)YB3EH04A,10709.p
+  +1 x(301867,620)RMZU04,15195.p +1 x(283464,250)YB3EH04A,20862.p <= +1
+ slot(YB3EH04A,54097): +1 t_x(288723,0),1106.o +1 t_x(308003,0),8853 +1 x(297974,231)YB3EH04A,15321.p
+  +1 x(303930,211)YB3EH04A,15329.p +1 x(295519,185)YB3EH04A,15339.p +1 x(307860,48)YB3EH04A,15379.p +1 x(283464,296)YB3EH04A,15391.p
+  +1 x(296840,301)YB3EH04A,15410.p +1 x(306995,266)YB3EH04A,15414.p +1 x(295292,301)YB3EH04A,15461.p <= +1
+ slot(YB3EH04A,54144): +1 t_x(297974,278)YB3EH04A,2389.o +1 t_x(295372,0),8255 +1 x(303930,258)YB3EH04A,13553.p
+  +1 x(307860,95)YB3EH04A,13565.p +1 x(295519,232)YB3EH04A,13909.p +1 x(295514,1251)YB3EH04A,14819.p <= +1
+ slot(YB3EH04A,54190): +1 t_x(303930,304)YB3EH04A,2878.o +1 t_x(307055,0),8808 +1 x(307860,141)YB3EH04A,11910.p
+  +1 x(295519,278)YB3EH04A,12188.p <= +1
+ slot(YB3EH04A,54236): +1 t_x(310539,354)YB3EH04A,3488.o +1 t_x(297370,0),8408 +1 x(288723,7)YB3EH04A,12046.p
+  +1 x(308003,18)YB3EH04A,12048.p +1 x(282620,100)YB3EH04A,12081.p +1 x(298397,99)YB3EH04A,12126.p +1 x(301867,789)RMZU04,13011.p
+  <= +1
+ slot(YB3EH04A,54282): +1 t_x(295519,370)YB3EH04A,2019.o +1 t_x(292534,0),8081 +1 x(288723,32)RMZU04,13632.p
+  +1 x(308003,64)YB3EH04A,13642.p +1 x(282620,146)YB3EH04A,13810.p +1 x(298397,145)YB3EH04A,13872.p +1 x(301867,854)YB3EH04A,19612.p
+  +1 x(307860,233)YB3EH04A,19751.p <= +1
+ slot(YB3EH04A,54328): +1 t_x(307860,279)YB3EH04A,3252.o +1 x(288723,99)YB3EH04A,9993.p +1 x(308003,110)YB3EH04A,9999.p
+  +1 x(298397,191)YB3EH04A,10528.p +1 x(282620,192)YB3EH04A,10683.p <= +1
+ slot(YB3EH04A,54374): +1 t_x(282620,238)YB3EH04A,512.o +1 x(295372,41)YB3EH04A,10111.p +1 x(298397,237)YB3EH04A,15581.p
+  +1 x(288723,145)YB3EH04A,15606.p +1 x(295514,1481)YB3EH04A,20768.p <= +1
+ slot(YB3EH04A,54421): +1 t_x(298397,284)YB3EH04A,2439.o +1 x(307055,1)YB3EH04A,10220.p +1 x(295372,88)YB3EH04A,13938.p
+  +1 x(308003,203)YB3EH04A,19741.p <= +1
+ slot(YB3EH04A,54559): +1 t_x(307025,526)YB3EH04A,3167.o +1 x(292534,19)YB3EH04A,10267.p +1 x(297370,71)YB3EH04A,10278.p
+  +1 x(288008,199)YB3EH04A,10376.p +1 x(309978,1440)RMZU04,13228.p +1 x(295372,226)YB3EH04A,15448.p +1 x(308003,341)YB3EH04A,15567.p
+  +1 x(263439,6557)LCES004,19863.p <= +1
+ slot(YB3EH04A,54605): +1 t_x(301867,1177)YB3EH04A,2661.o +1 t_x(309599,0),8926 +1 x(292534,65)YB3EH04A,12072.p
+  +1 x(297370,117)YB3EH04A,12151.p +1 x(307055,185)YB3EH04A,12180.p +1 x(295372,272)YB3EH04A,12225.p +1 x(308003,387)YB3EH04A,20840.p
+  <= +1
+ slot(YB3EH04A,54652): +1 t_x(308003,434)YB3EH04A,3274.o +1 t_x(292500,0),8079 +1 x(288008,292)YB3EH04A,12227.p
+  +1 x(295372,319)YB3EH04A,19706.p +1 x(307055,232)YB3EH04A,19734.p +1 x(297370,164)YB3EH04A,19775.p <= +1
+ slot(YB3EH04A,54698): +1 t_x(295372,365)YB3EH04A,1989.o +1 t_x(305950,0),8764 +1 x(292534,158)YB3EH04A,13802.p
+  +1 x(297370,210)YB3EH04A,13895.p +1 x(288008,322)RMZU04,13931.p +1 x(307055,278)YB3EH04A,13963.p <= +1
+ slot(YB3EH04A,54744): +1 t_x(307055,324)YB3EH04A,3171.o +1 t_x(300290,0),8502 +1 x(292534,204)YB3EH04A,15445.p
+  +1 x(297370,256)YB3EH04A,15556.p +1 x(310539,1072)KSLN04A,16401.p +1 x(295514,1851)YB3EH04A,21707.p
+  <= +1
+ slot(YB3EH04A,54790): +1 t_x(297370,302)YB3EH04A,2321.o +1 x(288723,539)RMZU04,16179.p +1 x(288008,407)RMZU04,16193.p
+  +1 x(295372,457)YB3EH04A,16198.p +1 x(308003,572)YB3EH04A,16209.p +1 x(301867,1362)YB3EH04A,16225.p
+  +1 x(295514,1890)RMZU04,16228.p +1 x(298397,653)YB3EH04A,16237.p +1 x(282620,654)YB3EH04A,16247.p +1 x(307860,741)YB3EH04A,16271.p
+  +1 x(309978,1694)RMZU04,16280.p +1 x(295519,878)YB3EH04A,16285.p +1 x(303930,904)YB3EH04A,16299.p +1 x(297974,924)YB3EH04A,16310.p
+  +1 x(283464,989)YB3EH04A,16326.p +1 x(306995,959)YB3EH04A,16337.p +1 x(296840,994)YB3EH04A,16344.p +1 x(295292,994)YB3EH04A,16359.p
+  +1 x(292251,1071)YB3EH04A,16383.p +1 x(301972,1434)LGAVA04,16422.p +1 x(287489,1248)YB3EH04A,16449.p
+  +1 x(281091,1259)YB3EH04A,16477.p +1 x(298183,1466)YB3EH04A,16589.p +1 x(263601,1475)YB3EH04A,16626.p
+  +1 x(296939,1515)YB3EH04A,16648.p +1 x(298502,1602)YB3EH04A,16661.p +1 x(309790,1630)YB3EH04A,16750.p
+  +1 x(307025,1316)YB3EH04A,16751.p +1 x(295747,1721)YB3EH04A,16871.p +1 x(296550,1742)YB3EH04A,16946.p
+  +1 x(292534,250)YB3EH04A,17004.p +1 x(307055,370)YB3EH04A,17033.p +1 x(306570,1750)YB3EH04A,17083.p
+  <= +1
+ slot(YB3EH04A,54836): +1 t_x(292534,296)YB3EH04A,1571.o +1 x(309599,43)YB3EH04A,10741.p +1 x(288723,607)YB3EH04A,17630.p
+  +1 x(295514,1943)YB3EH04A,17645.p +1 x(297370,348)YB3EH04A,17648.p +1 x(307055,416)YB3EH04A,17650.p
+  +1 x(309978,1744)YB3EH04A,17652.p +1 x(301867,1408)YB3EH04A,17654.p +1 x(295372,503)YB3EH04A,17656.p
+  +1 x(308003,618)YB3EH04A,17677.p +1 x(298397,699)YB3EH04A,17695.p +1 x(282620,700)YB3EH04A,17704.p +1 x(307860,787)YB3EH04A,17729.p
+  +1 x(295519,924)YB3EH04A,17739.p +1 x(303930,950)YB3EH04A,17749.p +1 x(297974,970)YB3EH04A,17752.p +1 x(283464,1035)YB3EH04A,17773.p
+  +1 x(306995,1005)YB3EH04A,17787.p +1 x(296840,1040)YB3EH04A,17789.p +1 x(295292,1040)YB3EH04A,17809.p
+  +1 x(292251,1117)YB3EH04A,17822.p +1 x(301972,1486)YB3EH04A,17854.p +1 x(287489,1294)YB3EH04A,17863.p
+  +1 x(281091,1305)YB3EH04A,17880.p +1 x(310539,1185)YB3EH04A,17915.p +1 x(298183,1512)YB3EH04A,18003.p
+  +1 x(263601,1521)YB3EH04A,18046.p +1 x(296939,1561)YB3EH04A,18067.p +1 x(298502,1648)YB3EH04A,18075.p
+  +1 x(309790,1676)YB3EH04A,18157.p +1 x(295747,1767)YB3EH04A,18259.p +1 x(296550,1788)YB3EH04A,18332.p
+  +1 x(306570,1796)YB3EH04A,18442.p +1 x(296407,1849)YB3EH04A,18557.p <= +1
+ slot(YB3EH04A,54883): +1 t_x(309599,90)YB3EH04A,3418.o +1 x(307025,1409)YB3EH04A,18165.p <= +1
+ slot(YB3EH04A,54929): +1 t_x(292500,0),1567.o +1 x(312456,29)YB3EH04A,10737.p <= +1
+ slot(YB3EH04A,54975): +1 t_x(312456,75)YB3EH04A,3624.o <= +1
+ slot(YB3EH04A,55021): +1 t_x(288008,245)YB3EH04A,1028.o <= +1
+ slot(YB3EH04A,55067): +1 t_x(305950,0),3074.o +1 x(292500,31)YB3EH04A,12395.p <= +1
+ slot(YB3EH04A,55113): +1 t_x(300290,0),2512.o +1 x(305950,26)YB3EH04A,14034.p <= +1
+ slot(YB3EH04A,55160): +1 t_x(312325,29)YB3EH04A,3616.o <= +1
+ slot(YB3EH04A,55206): +1 t_x(294571,0),1847.o <= +1
+ slot(YB3EH04A,55252): +1 t_x(310982,0),3522.o <= +1
+ slot(YB3EH04A,55298): +1 t_x(295847,0),2077.o <= +1
+ slot(YB3EH04A,55344): +1 t_x(304502,0),2933.o +1 t_x(297207,0),8399 <= +1
+ slot(YB3EH04A,55391): +1 t_x(304873,0),2971.o +1 t_x(307833,0),8842 <= +1
+ slot(YB3EH04A,55437): +1 t_x(297207,0),2295.o <= +1
+ slot(YB3EH04A,55483): +1 t_x(307833,0),3249.o <= +1
+ slot(YB3EH04A,55529): <= +1
+ slot(YB3EH04A,55575): <= +1
+ slot(YB3EH04A,55622): <= +1
+ slot(YB3EH04A,55668): <= +1
+ slot(YB3EH04A,55714): <= +1
+ slot(YB3EH04A,55760): <= +1
+ slot(YB3EH04A,55852): +1 t_x(300836,0),2558.o +1 x(297452,21)YB3EH04A,19039.p <= +1
+ slot(YB3EH04A,55899): +1 t_x(306597,0),3132.o <= +1
+ slot(YB3EH04A,55945): +1 t_x(295499,0),2012.o <= +1
+ slot(YB3EH04A,55991): +1 t_x(296950,0),2256.o <= +1
+ slot(YB3EH04A,56037): +1 t_x(297452,0),2338.o +1 t_x(308133,0),8858 <= +1
+ slot(YB3EH04A,56083): +1 t_x(308133,0),3283.o +1 t_x(295887,0),8308 <= +1
+ slot(YB3EH04A,56130): +1 t_x(302852,0),2763.o <= +1
+ slot(YB3EH04A,56176): +1 t_x(295887,0),2087.o +1 x(295585,11)YB3EH04A,17700.p <= +1
+ slot(YB3EH04A,56222): +1 x(295585,39)KSLN04A,19033.p +1 x(295887,32)YB3EH04A,19037.p +1 x(308133,35)YB3EH04A,19042.p
+  <= +1
+ slot(YB3EH04A,56268): <= +1
+ slot(YB3EH04A,56314): <= +1
+ slot(YB3EH04A,56361): <= +1
+ slot(YB3EH04A,56407): +1 t_x(281881,0),465.o +1 t_x(305915,0),8763 <= +1
+ slot(YB3EH04A,56453): +1 t_x(305915,0),3071.o +1 t_x(300232,0),8498 <= +1
+ slot(YB3EH04A,56499): +1 t_x(300232,0),2507.o +1 t_x(292778,0),8098 <= +1
+ slot(YB3EH04A,56545): +1 t_x(292778,0),1605.o +1 t_x(296824,0),8371 <= +1
+ slot(YB3EH04A,56592): +1 t_x(304830,0),2965.o <= +1
+ slot(YB3EH04A,56638): +1 t_x(305469,78)KSLN04A,3012.o +1 x(295585,473)YB3EH04A,9241.p <= +1
+ slot(YB3EH04A,56684): +1 t_x(296824,0),2233.o +1 x(295585,519)YB3EH04A,11138.p <= +1
+ slot(YB3EH04A,56730): +1 t_x(309560,0),3411.o <= +1
+ slot(YB3EH04A,56776): +1 x(295585,611)YB3EH04A,12920.p <= +1
+ slot(YB3EH04A,56869): +1 x(304830,17)KSLN04A,12389.p <= +1
+ slot(YB3EH04A,56915): +1 t_x(295585,750)YB3EH04A,2035.o +1 x(305469,385)YB3EH04A,16220.p +1 x(304830,79)YB3EH04A,21997.p
+  <= +1
+ slot(YB3EH04A,56961): +1 x(281881,16)RMZSI04,16856.p +1 x(281881,21)YB3EH04A,18285.p <= +1
+ slot(YB3EH04A,57007): +1 t_x(291971,0),1493.o +1 t_x(312011,0),8996 <= +1
+ slot(YB3EH04A,57053): +1 t_x(312011,0),3601.o +1 t_x(312051,0),8998 <= +1
+ slot(YB3EH04A,57100): +1 t_x(312051,0),3607.o +1 t_x(296317,0),8342 +1 x(281881,160)YB3EH04A,11834.p
+  <= +1
+ slot(YB3EH04A,57146): +1 t_x(296317,0),2171.o +1 t_x(308941,0),8891 +1 x(308093,1)YB3EH04A,13483.p +1 x(312011,57)YB3EH04A,13575.p
+  <= +1
+ slot(YB3EH04A,57192): +1 t_x(308093,0),3280.o +1 t_x(308505,0),8878 +1 x(281881,252)YB3EH04A,9736.p <= +1
+ slot(YB3EH04A,57238): +1 t_x(308941,0),3346.o +1 t_x(308947,0),8893 +1 x(291971,23)KSLN04A,10493.p +1 x(312051,26)YB3EH04A,13542.p
+  <= +1
+ slot(YB3EH04A,57284): +1 t_x(308505,0),3315.o +1 t_x(303911,0),8672 +1 x(291971,81)YB3EH04A,13610.p +1 x(308941,21)YB3EH04A,17001.p
+  +1 x(296317,39)YB3EH04A,17064.p +1 x(295585,1119)YB3EH04A,20734.p <= +1
+ slot(YB3EH04A,57331): +1 t_x(308947,0),3348.o +1 t_x(308366,0),8871 +1 x(281881,391)YB3EH04A,15254.p
+  +1 x(308941,68)YB3EH04A,15272.p +1 x(296317,86)YB3EH04A,15280.p +1 x(312051,119)YB3EH04A,15327.p +1 x(291971,128)YB3EH04A,15368.p
+  +1 x(308093,186)YB3EH04A,15426.p +1 x(312011,242)YB3EH04A,15568.p +1 x(295585,1147)KSLN04A,15574.p <= +1
+ slot(YB3EH04A,57377): +1 t_x(303911,0),2876.o +1 t_x(307674,0),8836 +1 x(281881,437)YB3EH04A,13109.p
+  +1 x(308505,41)YB3EH04A,18521.p +1 x(308947,40)YB3EH04A,19647.p <= +1
+ slot(YB3EH04A,57423): +1 t_x(308366,0),3302.o +1 x(308505,87)YB3EH04A,15373.p +1 x(308947,86)YB3EH04A,17105.p
+  <= +1
+ slot(YB3EH04A,57469): +1 t_x(307674,0),3231.o +1 x(303911,39)YB3EH04A,15298.p +1 x(308366,9)YB3EH04A,18565.p
+  +1 x(295585,1295)KSLN04A,21700.p <= +1
+ slot(YB3EH04A,57515): +1 t_x(307028,0),3168.o +1 x(307674,35)YB3EH04A,16850.p +1 x(303911,85)YB3EH04A,16888.p
+  +1 x(295585,1350)YB3EH04A,16977.p +1 x(308366,55)YB3EH04A,17008.p +1 x(308505,179)YB3EH04A,17069.p +1 x(291971,312)YB3EH04A,17095.p
+  <= +1
+ slot(YB3EH04A,57608): +1 t_x(307887,8)YB3EH04A,3257.o +1 x(301461,1)YB3EH04A,9586.p +1 x(292255,8)YB3EH04A,9610.p
+  <= +1
+ slot(YB3EH04A,57654): +1 t_x(310127,0),3461.o +1 t_x(301461,47)YB3EH04A,8556 <= +1
+ slot(YB3EH04A,57700): +1 t_x(301461,93)YB3EH04A,2623.o +1 t_x(296477,24)YB3EH04A,8355 +1 x(302218,87)YB3EH04A,11840.p
+  +1 x(292255,79)KFUL1U04,12398.p <= +1
+ slot(YB3EH04A,57839): +1 t_x(292255,2)KFUL1U04,1533.o +1 t_x(308248,151)YB3EH04A,8863 +1 x(296477,163)YB3EH04A,13324.p
+  +1 x(301461,232)YB3EH04A,13361.p +1 x(305573,115)KSLN04A,13399.p +1 x(307887,239)YB3EH04A,13510.p +1 x(302218,226)YB3EH04A,13589.p
+  <= +1
+ slot(YB3EH04A,57931): +1 t_x(296477,255)YB3EH04A,2195.o +1 t_x(301145,157)YB3EH04A,8543 +1 x(308248,243)YB3EH04A,12162.p
+  <= +1
+ slot(YB3EH04A,57977): +1 t_x(305573,24)YB3EH04A,3023.o +1 t_x(297288,171)YB3EH04A,8403 +1 x(308248,289)YB3EH04A,17086.p
+  +1 x(301145,203)YB3EH04A,17111.p <= +1
+ slot(YB3EH04A,58023): +1 t_x(308248,335)YB3EH04A,3290.o +1 t_x(310901,183)YB3EH04A,8964 +1 x(301145,249)YB3EH04A,13316.p
+  +1 x(297288,217)YB3EH04A,13322.p +1 x(302387,236)YB3EH04A,13414.p <= +1
+ slot(YB3EH04A,58070): +1 t_x(302218,0),2691.o +1 t_x(308308,34)YB3EH04A,8868 +1 x(310901,230)YB3EH04A,15446.p
+  +1 x(297288,264)YB3EH04A,15464.p +1 x(301145,296)YB3EH04A,15482.p +1 x(308248,382)YB3EH04A,15499.p +1 x(296477,394)YB3EH04A,15582.p
+  <= +1
+ slot(YB3EH04A,58116): +1 t_x(302387,0),2707.o +1 t_x(301299,0),8547 +1 x(297288,310)YB3EH04A,10297.p
+  +1 x(310901,276)YB3EH04A,10354.p +1 x(308248,428)YB3EH04A,10529.p +1 x(308308,80)YB3EH04A,10560.p +1 x(301145,342)YB3EH04A,10618.p
+  <= +1
+ slot(YB3EH04A,58162): +1 t_x(301145,388)YB3EH04A,2589.o +1 t_x(297781,10)YB3EH04A,8437 +1 x(310127,92)YB3EH04A,9863.p
+  +1 x(308308,126)YB3EH04A,11567.p +1 x(302387,375)YB3EH04A,11722.p +1 x(310901,322)YB3EH04A,12075.p +1 x(297288,356)YB3EH04A,12152.p
+  +1 x(301299,22)YB3EH04A,12382.p <= +1
+ slot(YB3EH04A,58208): +1 t_x(297288,402)YB3EH04A,2308.o +1 t_x(309203,39)YB3EH04A,8902 +1 x(310127,138)YB3EH04A,11832.p
+  +1 x(310901,368)YB3EH04A,17089.p +1 x(308308,172)YB3EH04A,19803.p <= +1
+ slot(YB3EH04A,58254): +1 t_x(310901,414)YB3EH04A,3518.o +1 t_x(301367,0),8552 +1 x(310127,184)YB3EH04A,13318.p
+  +1 x(308308,218)YB3EH04A,13325.p +1 x(301299,114)YB3EH04A,13345.p +1 x(297781,102)YB3EH04A,13359.p +1 x(309203,85)YB3EH04A,13539.p
+  <= +1
+ slot(YB3EH04A,58347): +1 t_x(308308,311)YB3EH04A,3295.o +1 t_x(308855,1)YB3EH04A,8889 +1 x(309203,178)YB3EH04A,10352.p
+  +1 x(297781,195)YB3EH04A,10589.p +1 x(301299,207)YB3EH04A,10643.p +1 x(310127,277)YB3EH04A,19767.p <= +1
+ slot(YB3EH04A,58393): +1 t_x(301299,253)YB3EH04A,2607.o +1 t_x(284566,26)YB3EH04A,7728 +1 x(309203,224)YB3EH04A,12167.p
+  +1 x(297781,241)YB3EH04A,12363.p +1 x(310127,323)YB3EH04A,20858.p <= +1
+ slot(YB3EH04A,58439): +1 t_x(297781,287)YB3EH04A,2370.o +1 t_x(305491,0),8734 +1 x(308855,93)YB3EH04A,11588.p
+  +1 x(309721,105)YB3EH04A,11636.p +1 x(301367,96)YB3EH04A,12053.p +1 x(301299,299)YB3EH04A,18498.p +1 x(310127,369)YB3EH04A,18500.p
+  +1 x(308308,403)YB3EH04A,18577.p +1 x(309203,270)YB3EH04A,19763.p <= +1
+ slot(YB3EH04A,58531): +1 t_x(309721,13)YB3EH04A,3427.o +1 t_x(296668,0),8365 +1 x(301367,188)YB3EH04A,10251.p
+  +1 x(284566,164)YB3EH04A,10460.p +1 x(308855,185)YB3EH04A,10519.p +1 x(309203,362)YB3EH04A,20826.p +1 x(297781,379)YB3EH04A,20864.p
+  <= +1
+ slot(YB3EH04A,58578): +1 t_x(309203,409)YB3EH04A,3371.o +1 t_x(300487,0),8511 +1 x(284566,211)YB3EH04A,12334.p
+  +1 x(301367,235)YB3EH04A,15228.p +1 x(308855,232)YB3EH04A,15234.p +1 x(297781,426)YB3EH04A,15294.p +1 x(309721,244)YB3EH04A,15309.p
+  +1 x(301299,438)YB3EH04A,15355.p +1 x(310127,508)YB3EH04A,15367.p +1 x(308308,542)YB3EH04A,15417.p +1 x(263439,10605)YB3EH04A,21115.p
+  <= +1
+ slot(YB3EH04A,58624): +1 t_x(301367,281)YB3EH04A,2616.o +1 t_x(291639,0),8041 +1 x(308855,278)YB3EH04A,13410.p
+  +1 x(309721,290)YB3EH04A,13486.p +1 x(284566,257)YB3EH04A,13694.p <= +1
+ slot(YB3EH04A,58670): +1 t_x(308855,324)YB3EH04A,3342.o +1 x(312231,207)YB3EH04A,9260.p +1 x(305491,89)YB3EH04A,10276.p
+  +1 x(311256,50)YB3EH04A,10381.p <= +1
+ slot(YB3EH04A,58716): +1 t_x(284566,349)YB3EH04A,693.o +1 x(312231,253)YB3EH04A,11599.p +1 x(311256,96)YB3EH04A,11889.p
+  +1 x(305491,135)YB3EH04A,12101.p +1 x(308855,370)YB3EH04A,16792.p +1 x(301367,373)YB3EH04A,16801.p +1 x(309203,547)YB3EH04A,16829.p
+  +1 x(309721,382)YB3EH04A,16911.p +1 x(297781,564)YB3EH04A,16923.p +1 x(301299,576)YB3EH04A,16955.p +1 x(310127,646)YB3EH04A,16979.p
+  +1 x(308308,680)YB3EH04A,17067.p <= +1
+ slot(YB3EH04A,58809): +1 t_x(305491,228)YB3EH04A,3013.o +1 t_x(297773,0),8436 +1 x(312231,346)YB3EH04A,13676.p
+  +1 x(311256,189)YB3EH04A,13738.p +1 x(296668,58)YB3EH04A,13776.p +1 x(291639,47)YB3EH04A,13807.p +1 x(300487,52)YB3EH04A,13989.p
+  +1 x(284566,442)YB3EH04A,18316.p +1 x(308855,463)YB3EH04A,18342.p +1 x(301367,466)YB3EH04A,18374.p +1 x(309203,640)YB3EH04A,18445.p
+  <= +1
+ slot(YB3EH04A,58855): +1 t_x(311256,235)YB3EH04A,3544.o +1 x(291639,93)YB3EH04A,10382.p +1 x(300487,98)YB3EH04A,10531.p
+  +1 x(296668,104)YB3EH04A,10676.p +1 x(305491,274)YB3EH04A,19691.p +1 x(284566,488)YB3EH04A,19722.p <= +1
+ slot(YB3EH04A,58901): +1 t_x(296668,150)YB3EH04A,2214.o +1 x(291639,139)YB3EH04A,12096.p +1 x(300487,144)YB3EH04A,12322.p
+  +1 x(311256,281)YB3EH04A,20820.p +1 x(305491,320)YB3EH04A,20845.p <= +1
+ slot(YB3EH04A,58947): +1 t_x(300487,190)YB3EH04A,2533.o +1 x(291639,185)YB3EH04A,15452.p +1 x(296668,196)YB3EH04A,15466.p
+  +1 x(311256,327)YB3EH04A,15523.p +1 x(305491,366)YB3EH04A,15575.p <= +1
+ slot(YB3EH04A,58993): +1 t_x(291639,231)YB3EH04A,1458.o +1 x(297773,34)YB3EH04A,10629.p +1 x(300487,236)YB3EH04A,19782.p
+  <= +1
+ slot(YB3EH04E,25200): +1 t_x(282046,0),480.o +1 x(287828,17)$YBOLN04M,15082.p +1 x(282677,932)$YBOLN04M,16298.p
+  +1 x(286627,169)$YBOLN04M,21581.p +1 x(287201,213)$YBOLN04M,21747.p <= +1
+ slot(YB3EH04E,25250): +1 t_x(298263,21)KWUR404E,2423.o +1 x(286627,204)YB5WH04M,12467.p +1 x(296261,447)YB3EH04E,20692.p
+  +1 x(289972,666)YB3EH04E,23425.p <= +1
+ slot(YB3EH04E,25300): +1 t_x(296261,436)KWUR404E,2162.o +1 x(286715,648)YB3EH04E,14328.p +1 x(297636,794)YB3EH04E,14353.p
+  +1 x(286726,950)YB3EH04E,14366.p +1 x(289972,716)YB3EH04E,14887.p +1 x(286627,257)YB5WH04M,20712.p <= +1
+ slot(YB3EH04E,25350): +1 t_x(297636,1290)YB5WH04M,2355.o +1 x(286627,310)YB5WH04M,14292.p +1 x(296112,14)YB3EH04E,16380.p
+  +1 x(289649,599)YB5WH04M,18099.p +1 x(289972,766)YB3EH04E,18133.p <= +1
+ slot(YB3EH04E,25400): +1 t_x(279340,6)YB5WH04M,298.o +1 x(297636,919)YB5WH04M,12468.p +1 x(277387,43)YB5WH04M,15535.p
+  +1 x(292120,11)YB5WH04M,15954.p +1 x(286627,362)YB5WH04M,16085.p <= +1
+ slot(YB3EH04E,25450): +1 t_x(277387,5)YB3EH04E,211.o +1 x(282046,109)YB5WH04M,12597.p +1 x(287201,461)YB5WH04M,15297.p
+  +1 x(289972,866)YB3EH04E,16415.p +1 x(296261,643)KWUR404E,18161.p +1 x(277387,96)YB5WH04M,19740.p +1 x(296112,95)YB5WH04M,21670.p
+  +1 x(292120,63)YB3EH04E,22338.p <= +1
+ slot(YB3EH04E,25500): +1 t_x(292120,0),1514.o +1 x(297842,37)YB3EH04E,9366.p +1 x(296112,148)YB5WH04M,20684.p
+  +1 x(292120,113)YB3EH04E,21538.p <= +1
+ slot(YB3EH04E,25550): +1 t_x(291323,44)YBOLN04M,1415.o +1 x(294156,39)YB3EH04E,10483.p +1 x(291323,36)YB3EH04E,10766.p
+  +1 x(286627,519)YB3EH04E,17685.p +1 x(286715,884)YB5WH04M,17925.p +1 x(297636,1021)KWUR404E,17941.p
+  +1 x(286726,1186)YB5WH04M,18289.p +1 x(292120,163)YB3EH04E,19403.p +1 x(296112,253)YB5WH04M,19626.p
+  +1 x(297842,87)YB3EH04E,19748.p <= +1
+ slot(YB3EH04E,25650): +1 t_x(294156,218)KWUR404E,1802.o +1 x(291528,42)YB5WH04M,10403.p +1 x(297842,187)YB3EH04E,11287.p
+  +1 x(282046,321)YB5WH04M,11547.p +1 x(294156,125)KWUR404E,12274.p +1 x(291323,89)YBOLN04M,14731.p +1 x(297842,148)YB5WH04M,21737.p
+  <= +1
+ slot(YB3EH04E,25700): +1 t_x(295966,2907)YB3EH04E,2109.o +1 x(279340,20)YB3EH04E,12670.p +1 x(297842,237)YB3EH04E,13038.p
+  +1 x(291323,180)$YBOLN04M,18062.p +1 x(291528,135)YB3EH04E,19457.p +1 x(294156,189)YB3EH04E,19784.p
+  +1 x(292120,313)YB3EH04E,20672.p <= +1
+ slot(YB3EH04E,25750): +1 t_x(296112,0),2126.o +1 x(291528,185)YB3EH04E,12315.p +1 x(279340,59)YB5WH04M,18564.p
+  <= +1
+ slot(YB3EH04E,25800): +1 t_x(291528,235)YB3EH04E,1441.o +1 x(293522,17)YB3EH04E,12376.p +1 x(292120,413)YB3EH04E,17692.p
+  +1 x(294156,264)KWUR404E,18306.p <= +1
+ slot(YB3EH04E,25850): +1 t_x(282677,1532)YB3EH04E,519.o +1 x(293522,67)YB3EH04E,13787.p +1 x(291528,285)YB3EH04E,13804.p
+  +1 x(282046,480)YB5WH04M,14287.p +1 x(271214,103)RMZU04E,17546.p +1 x(297842,387)YB3EH04E,22443.p +1 x(292120,463)YB3EH04E,23412.p
+  <= +1
+ slot(YB3EH04E,25900): +1 t_x(284393,0),683.o +1 x(291528,335)YB3EH04E,14356.p +1 x(297842,412)YB5WH04M,14497.p
+  +1 x(293522,117)YB3EH04E,15551.p +1 x(275270,3669)YB3EH04E,17911.p +1 x(294156,389)YB3EH04E,20652.p
+  +1 x(298263,131)YB3EH04E,20818.p +1 x(289972,1296)PMXX04M,21359.p +1 x(282046,532)YB5WH04M,21429.p <= +1
+ slot(YB3EH04E,25950): +1 x(286590,17)YB3EH04E,9558.p +1 x(284700,2)YB3EH04E,9953.p +1 x(271214,186)RMZU04E,14226.p
+  +1 x(291323,436)YB3EH04E,16304.p +1 x(293522,167)YB3EH04E,16489.p +1 x(297842,465)YB5WH04M,16509.p +1 x(282046,623)KWUR404E,22324.p
+  <= +1
+ slot(YB3EH04E,26000): +1 t_x(284723,0),700.o +1 x(287518,2)YB5WH04M,10738.p +1 x(286590,42)YB5WH04M,11522.p
+  +1 x(284700,52)YB3EH04E,11826.p +1 x(298263,228)KWUR404E,14490.p +1 x(291528,412)YB5WH04M,16279.p <= +1
+ slot(YB3EH04E,26050): +1 t_x(287518,55)YB5WH04M,972.o +1 x(284700,95)KWUR404E,13541.p +1 x(286590,95)YB5WH04M,13581.p
+  +1 x(298263,281)YB3EH04E,16142.p +1 x(294156,539)YB3EH04E,16231.p +1 x(297636,1544)YB3EH04E,16824.p
+  +1 x(287518,62)YB3EH04E,21680.p +1 x(291528,465)YB5WH04M,21690.p <= +1
+ slot(YB3EH04E,26100): +1 t_x(296303,14)KWUR404E,2168.o +1 x(271214,354)RMZU04E,10293.p +1 x(291528,518)YB5WH04M,17819.p
+  +1 x(287518,108)YB5WH04M,17974.p +1 x(297842,624)YB5WH04M,18113.p +1 x(286590,148)YB5WH04M,18471.p +1 x(282046,744)YB5WH04M,22815.p
+  +1 x(284700,152)YB3EH04E,22874.p +1 x(298263,331)YB3EH04E,22922.p <= +1
+ slot(YB3EH04E,26150): +1 t_x(283414,257)YB5WH04M,585.o +1 x(283414,26)YB3EH04E,10207.p +1 x(287518,161)YB5WH04M,15085.p
+  +1 x(286590,201)YB5WH04M,15105.p +1 x(284700,202)YB3EH04E,15273.p +1 x(282046,797)YB5WH04M,16036.p +1 x(296261,1336)KWUR404E,16724.p
+  <= +1
+ slot(YB3EH04E,26200): +1 t_x(293522,17)YB3EH04E,1703.o +1 x(283094,5)$KWUR404E,10732.p +1 x(296303,15)YB3EH04E,10844.p
+  +1 x(283414,76)YB3EH04E,12066.p +1 x(284393,4)YB3EH04E,12366.p +1 x(286590,254)YB5WH04M,19816.p +1 x(298263,431)YB3EH04E,22413.p
+  <= +1
+ slot(YB3EH04E,26250): +1 t_x(271214,507)YB3EH04E,122.o +1 x(298574,3)YB3EH04E,9115.p +1 x(284393,76)YB5WH04M,12524.p
+  +1 x(284723,99)YB3EH04E,13554.p +1 x(283414,108)KWUR404E,13732.p +1 x(283094,30)YB3EH04E,13743.p +1 x(282046,900)KWUR404E,20394.p
+  +1 x(284700,302)YB3EH04E,20816.p +1 x(296303,60)LOW304M,21644.p +1 x(298263,480)LOW304M,21750.p +1 x(284393,54)YB3EH04E,22995.p
+  <= +1
+ slot(YB3EH04E,26350): +1 t_x(283094,30)YB3EH04E,556.o +1 x(298574,103)YB3EH04E,10823.p +1 x(271214,605)RMZU04E,10824.p
+  +1 x(284393,129)YB5WH04M,14329.p +1 x(296303,135)LOW304M,15463.p +1 x(283414,204)YB5WH04M,15546.p +1 x(282046,956)YB5WH04M,19190.p
+  +1 x(283414,247)$KWUR404E,19520.p +1 x(296303,153)$KWUR404E,19523.p +1 x(298263,575)$KWUR404E,19552.p
+  +1 x(284723,175)KWUR404E,21704.p <= +1
+ slot(YB3EH04E,26400): +1 t_x(277598,0),222.o +1 x(271214,657)YB3EH04E,12671.p +1 x(284723,245)$KWUR404E,16137.p
+  +1 x(296303,210)LOW304M,16317.p +1 x(284393,182)YB5WH04M,16381.p +1 x(283094,180)YB3EH04E,16523.p +1 x(283414,276)YB3EH04E,17035.p
+  +1 x(284700,442)$KWUR404E,17104.p <= +1
+ slot(YB3EH04E,26450): +1 t_x(284700,452)YB3EH04E,698.o +1 x(282046,1103)YB3EH04E,17687.p +1 x(283414,310)YB5WH04M,17993.p
+  +1 x(284723,299)YB3EH04E,18006.p +1 x(284393,235)YB5WH04M,18012.p +1 x(296303,265)YB3EH04E,18038.p +1 x(298263,681)YB3EH04E,18140.p
+  +1 x(283094,230)YB3EH04E,18167.p +1 x(271214,689)RMZU04E,21694.p <= +1
+ slot(YB3EH04E,26500): +1 t_x(286590,467)YB3EH04E,858.o +1 x(287244,29)YB3EH04E,11545.p +1 x(284723,349)YB3EH04E,19455.p
+  +1 x(284700,552)YB3EH04E,19499.p +1 x(284393,288)YB5WH04M,20835.p <= +1
+ slot(YB3EH04E,26550): +1 t_x(287244,18)YB5WH04M,944.o +1 x(291615,24)YB3EH04E,13150.p +1 x(284393,341)YB5WH04M,19538.p
+  <= +1
+ slot(YB3EH04E,26600): +1 t_x(283549,1)YB5WH04M,597.o +1 x(291615,66)YB5WH04M,17120.p +1 x(271214,856)RMZU04E,20546.p
+  <= +1
+ slot(YB3EH04E,26650): +1 t_x(303728,3)YB5WH04M,2858.o +1 x(283549,12)YB3EH04E,16168.p +1 x(283584,10)YB3EH04E,16180.p
+  <= +1
+ slot(YB3EH04E,26700): +1 t_x(291615,14)YB5WH04M,1457.o +1 x(283584,37)YB5WH04M,9524.p +1 x(293096,51)YB3EH04E,11042.p
+  <= +1
+ slot(YB3EH04E,26800): +1 t_x(298697,12)YB3EH04E,2478.o +1 x(283584,160)YB3EH04E,11249.p +1 x(303728,48)YB3EH04E,15738.p
+  +1 x(292189,47)YB5WH04M,16536.p +1 x(298697,14)YB5WH04M,16776.p <= +1
+ slot(YB3EH04E,26850): +1 t_x(293096,1)YB3EH04E,1653.o +1 x(282205,4)YB5WH04M,9340.p +1 x(303728,98)YB3EH04E,17212.p
+  +1 x(298697,45)LOW304M,18118.p +1 x(292189,90)YB3EH04E,18125.p +1 x(271214,1107)RMZU04E,19500.p <= +1
+ slot(YB3EH04E,26900): +1 t_x(297842,937)YB3EH04E,2375.o +1 x(282205,38)KSLN2C04,11041.p +1 x(298697,112)YB3EH04E,11044.p
+  +1 x(277598,8)YB5WH04M,11293.p +1 x(283584,249)YB5WH04M,13101.p +1 x(283549,262)YB3EH04E,14017.p +1 x(303728,148)YB3EH04E,19677.p
+  +1 x(293096,232)RQXU04E,21558.p <= +1
+ slot(YB3EH04E,26950): +1 t_x(292189,40)YB3EH04E,1523.o +1 x(283549,312)YB3EH04E,11335.p +1 x(293096,301)YB3EH04E,12649.p
+  +1 x(282205,99)YB3EH04E,12673.p +1 x(277598,61)YB5WH04M,14015.p +1 x(283584,302)YB5WH04M,19705.p <= +1
+ slot(YB3EH04E,27000): +1 t_x(282205,745)YB5WH04M,491.o +1 t_x(295875,0),8304 +1 x(283584,355)YB5WH04M,14590.p
+  +1 x(283549,362)YB3EH04E,14611.p +1 x(298697,202)KSLN2C04,14701.p +1 x(271214,1257)YB3EH04E,16156.p
+  +1 x(282205,149)YB3EH04E,20555.p <= +1
+ slot(YB3EH04E,27050): +1 t_x(283823,0),622.o +1 t_x(292946,0),8109 +1 x(298697,262)YB3EH04E,13022.p +1 x(277598,166)YB3EH04E,14860.p
+  +1 x(282205,199)YB3EH04E,14868.p +1 x(292189,312)$YB5WH04M,14904.p +1 x(283584,408)$YB5WH04M,18426.p
+  <= +1
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+  +1 x(293096,451)YB3EH04E,20517.p +1 x(283584,460)YB3EH04E,20754.p <= +1
+ slot(YB3EH04E,27150): +1 t_x(292946,0),1629.o +1 x(285372,4)YB3EH04E,9557.p +1 x(282205,299)YB3EH04E,16789.p
+  +1 x(293096,492)RMZU04E,23310.p <= +1
+ slot(YB3EH04E,27200): +1 t_x(283584,536)KWUR404E,602.o +1 x(289024,9)YB5WH04M,9270.p +1 x(285372,32)YB5WH04M,12689.p
+  +1 x(295875,47)YB3EH04E,21659.p <= +1
+ slot(YB3EH04E,27250): +1 t_x(285895,0),810.o +1 x(289024,62)YB5WH04M,11039.p +1 x(294595,46)YB3EH04E,11985.p
+  +1 x(285372,81)$KSLN2C04,19688.p <= +1
+ slot(YB3EH04E,27300): +1 t_x(287704,0),993.o +1 x(285372,138)YB5WH04M,11584.p +1 x(294595,96)YB3EH04E,13780.p
+  +1 x(289024,112)YB3EH04E,18234.p <= +1
+ slot(YB3EH04E,27350): +1 t_x(283302,21)YB3EH04E,577.o +1 x(285895,15)YB3EH04E,13669.p +1 x(285372,190)YB5WH04M,18245.p
+  <= +1
+ slot(YB3EH04E,27400): +1 t_x(285483,40)YB5WH04M,760.o +1 x(284344,35)YB3EH04E,10609.p +1 x(283302,71)YB3EH04E,12698.p
+  +1 x(285895,65)YB3EH04E,16450.p +1 x(289024,212)YB3EH04E,16515.p +1 x(293096,743)RMZU04E,16537.p +1 x(294595,196)YB3EH04E,16745.p
+  +1 x(285372,254)YB3EH04E,16790.p +1 x(292946,40)YB3EH04E,16818.p <= +1
+ slot(YB3EH04E,27450): +1 t_x(284344,85)YB3EH04E,676.o +1 x(289024,262)YB3EH04E,13043.p +1 x(293096,801)YB3EH04E,14498.p
+  +1 x(285895,115)YB3EH04E,15022.p +1 x(294595,246)YB3EH04E,15047.p +1 x(285372,296)YB5WH04M,15224.p +1 x(283302,121)YB3EH04E,18387.p
+  <= +1
+ slot(YB3EH04E,27500): +1 t_x(294595,0),1850.o +1 x(289618,10)YB3EH04E,9449.p +1 x(283302,171)YB3EH04E,16495.p
+  +1 x(285483,49)YB3EH04E,18483.p <= +1
+ slot(YB3EH04E,27550): +1 x(285483,99)YB3EH04E,14698.p +1 x(289024,362)YB3EH04E,14818.p +1 x(289618,60)YB3EH04E,14867.p
+  +1 x(287704,0),14954.p +1 x(289618,77)YB5WH04M,19716.p <= +1
+ slot(YB3EH04E,27600): +1 t_x(285393,28)YB5WH04M,750.o +1 t_x(282986,0),7666 +1 x(289618,110)YB3EH04E,11404.p
+  +1 x(287704,50)YB3EH04E,20855.p <= +1
+ slot(YB3EH04E,27650): +1 t_x(282986,0),545.o +1 t_x(295571,0),8274 +1 x(285483,199)YB5WH04M,13019.p +1 x(289618,160)YB3EH04E,13196.p
+  +1 x(293096,994)RMZU04E,22093.p <= +1
+ slot(YB3EH04E,27700): +1 t_x(285372,454)YB3EH04E,747.o +1 t_x(297075,0),8388 +1 x(283302,352)YB5WH04M,14780.p
+  +1 x(289618,210)YB3EH04E,16538.p +1 x(287704,150)YB3EH04E,16812.p +1 x(293096,1051)YB3EH04E,17875.p
+  +1 x(283823,460)YB3EH04E,20485.p <= +1
+ slot(YB3EH04E,27750): +1 t_x(286328,0),840.o +1 x(285393,49)YB3EH04E,10722.p <= +1
+ slot(YB3EH04E,27800): +1 t_x(290362,15)YB5WH04M,1285.o +1 x(285393,81)YB5WH04M,14621.p +1 x(283823,560)YB3EH04E,15258.p
+  +1 x(293096,1151)YB3EH04E,22790.p <= +1
+ slot(YB3EH04E,27850): +1 t_x(295571,37)YB3EH04E,2033.o +1 x(278871,10)YB3EH04E,10032.p +1 x(286328,33)YB3EH04E,14618.p
+  +1 x(282986,39)YB3EH04E,15053.p +1 x(283823,610)YB3EH04E,17960.p <= +1
+ slot(YB3EH04E,27900): +1 t_x(297075,0),2274.o +1 x(300052,29)YB5WH04M,10129.p +1 x(295571,87)YB3EH04E,16676.p
+  +1 x(282986,89)YB3EH04E,16678.p +1 x(286328,83)YB3EH04E,16690.p +1 x(285393,187)YB5WH04M,16740.p +1 x(285483,449)YB3EH04E,16760.p
+  <= +1
+ slot(YB3EH04E,27950): +1 x(300052,82)YB5WH04M,12022.p +1 x(283823,703)KWUR404E,13462.p +1 x(278871,88)KWUR404E,20686.p
+  <= +1
+ slot(YB3EH04E,28000): +1 t_x(300052,188)$YB5WH04M,2489.o +1 x(278871,160)YB3EH04E,15275.p +1 x(298574,1753)YB3EH04E,16129.p
+  <= +1
+ slot(YB3EH04E,28050): +1 x(290362,38)YB3EH04E,13766.p +1 x(300052,198)YB3EH04E,18375.p +1 x(283823,810)YB3EH04E,19412.p
+  <= +1
+ slot(YB3EH04E,28100): +1 t_x(289618,607)YB5WH04M,1208.o +1 x(290362,68)YB5WH04M,14935.p +1 x(297075,5)YB3EH04E,16947.p
+  <= +1
+ slot(YB3EH04E,28150): +1 t_x(289024,962)$YB5WH04M,1139.o +1 x(296895,703)YB3EH04E,9430.p +1 x(278871,295)KWUR404E,18060.p
+  <= +1
+ slot(YB3EH04E,28200): +1 t_x(280608,0),395.o +1 t_x(285300,0),7750 +1 x(296895,753)YB3EH04E,11317.p +1 x(278871,360)YB3EH04E,13367.p
+  <= +1
+ slot(YB3EH04E,28300): +1 t_x(278871,434)KWUR404E,271.o +1 t_x(298713,0),8487 +1 x(283823,1049)KWUR404E,16560.p
+  +1 x(278871,460)YB3EH04E,21752.p <= +1
+ slot(YB3EH04E,28350): +1 t_x(298358,0),2434.o +1 x(278871,503)KWUR404E,19462.p <= +1
+ slot(YB3EH04E,28400): +1 t_x(285300,0),742.o +1 x(278871,560)YB3EH04E,11178.p <= +1
+ slot(YB3EH04E,28450): +1 t_x(298713,0),2484.o +1 x(297382,47)YB3EH04E,9376.p +1 x(278871,610)YB3EH04E,22414.p
+  <= +1
+ slot(YB3EH04E,28500): +1 x(297382,97)YB3EH04E,11308.p <= +1
+ slot(YB3EH04E,28550): +1 x(278871,710)YB3EH04E,16820.p <= +1
+ slot(YB3EH04E,28600): <= +1
+ slot(YB3EH04E,28650): <= +1
+ slot(YB3EH04E,28750): +1 x(298713,51)YB3EH04E,11326.p <= +1
+ slot(YB3EH04E,28800): +1 t_x(296001,0),2112.o <= +1
+ slot(YB3EH04E,28850): +1 t_x(296439,45)YB3EH04E,2189.o +1 t_x(282785,0),7660 <= +1
+ slot(YB3EH04E,28900): +1 t_x(284797,0),704.o +1 t_x(293640,0),8149 +1 x(282785,1)YB3EH04E,12134.p +1 x(296439,95)YB3EH04E,12293.p
+  <= +1
+ slot(YB3EH04E,28950): +1 t_x(282785,51)YB3EH04E,526.o +1 t_x(283128,0),7670 +1 x(293382,24)YB3EH04E,12387.p
+  <= +1
+ slot(YB3EH04E,29000): +1 t_x(293640,8)YB3EH04E,1732.o +1 t_x(288279,0),7868 <= +1
+ slot(YB3EH04E,29050): +1 t_x(288292,0),1061.o +1 t_x(290567,0),7970 +1 x(291514,22)KSLN2C04,13583.p +1 x(286160,29)YB3EH04E,13636.p
+  +1 x(293640,58)YB3EH04E,13728.p +1 x(282785,151)YB3EH04E,13986.p <= +1
+ slot(YB3EH04E,29100): +1 t_x(291514,229)YB3EH04E,1436.o +1 x(293640,108)YB3EH04E,10008.p +1 x(291514,79)YB3EH04E,10242.p
+  +1 x(282785,201)YB3EH04E,10547.p +1 x(286160,79)YB3EH04E,12241.p <= +1
+ slot(YB3EH04E,29150): +1 t_x(286160,29)YB3EH04E,830.o +1 x(288279,13)YB3EH04E,9838.p +1 x(283128,45)YB3EH04E,10149.p
+  <= +1
+ slot(YB3EH04E,29200): +1 t_x(300959,30)YB3EH04E,2571.o +1 x(283128,95)YB3EH04E,12080.p +1 x(291514,194)$KSLN2C04,12117.p
+  +1 x(288279,63)YB3EH04E,12150.p <= +1
+ slot(YB3EH04E,29250): +1 t_x(293382,0),1687.o +1 x(288292,9)YB3EH04E,10050.p +1 x(300959,80)YB3EH04E,13962.p
+  +1 x(288279,113)YB3EH04E,14001.p <= +1
+ slot(YB3EH04E,29300): +1 t_x(283128,195)YB3EH04E,561.o +1 x(288292,59)YB3EH04E,11933.p +1 x(291514,279)YB3EH04E,17098.p
+  +1 x(298574,3053)YB3EH04E,23286.p <= +1
+ slot(YB3EH04E,29350): +1 t_x(288279,213)YB3EH04E,1059.o +1 x(288982,22)YB3EH04E,10367.p +1 x(284797,30)YB3EH04E,11687.p
+  +1 x(297382,947)YB3EH04E,18189.p +1 x(296895,1903)YB3EH04E,18484.p <= +1
+ slot(YB3EH04E,29400): +1 t_x(288982,72)YB3EH04E,1132.o +1 t_x(288145,0),7858 +1 x(290567,34)YB3EH04E,10144.p
+  +1 x(297382,997)YB3EH04E,19793.p <= +1
+ slot(YB3EH04E,29450): +1 t_x(290567,84)YB3EH04E,1314.o +1 t_x(294752,0),8208 +1 x(284797,127)BR204M,13585.p
+  +1 x(296181,38)YB3EH04E,18376.p +1 x(297382,1047)YB3EH04E,21638.p <= +1
+ slot(YB3EH04E,29500): +1 t_x(288145,33)YB3EH04E,1042.o +1 t_x(296295,0),8340 +1 x(284797,180)YB3EH04E,9707.p
+  +1 x(296181,88)YB3EH04E,10598.p <= +1
+ slot(YB3EH04E,29550): +1 t_x(294752,19)YB3EH04E,1878.o +1 t_x(300765,0),8522 +1 x(288145,83)YB3EH04E,15068.p
+  +1 x(290567,184)YB3EH04E,15161.p +1 x(288982,222)YB3EH04E,15171.p +1 x(283128,445)YB3EH04E,15342.p +1 x(288292,309)YB3EH04E,15415.p
+  +1 x(291514,529)YB3EH04E,15483.p +1 x(286160,529)YB3EH04E,15529.p +1 x(293640,558)YB3EH04E,15530.p +1 x(297382,1122)LGSRA04,20667.p
+  <= +1
+ slot(YB3EH04E,29600): +1 t_x(296181,0),2143.o +1 t_x(295129,0),8236 +1 x(297382,1197)YB3EH04E,16547.p
+  +1 x(294752,69)YB3EH04E,16633.p +1 x(284797,280)YB3EH04E,16658.p +1 x(288145,133)YB3EH04E,16672.p +1 x(296217,115)YB3EH04E,16755.p
+  +1 x(290567,234)YB3EH04E,16771.p +1 x(288982,272)YB3EH04E,16782.p +1 x(283128,495)YB3EH04E,16968.p <= +1
+ slot(YB3EH04E,29650): +1 t_x(296217,0),2150.o +1 x(294752,119)YB3EH04E,10762.p +1 x(284797,309)BR204M,15055.p
+  +1 x(297382,1247)YB3EH04E,22470.p <= +1
+ slot(YB3EH04E,29700): +1 t_x(296295,0),2167.o +1 x(297382,1297)YB3EH04E,13234.p <= +1
+ slot(YB3EH04E,29750): +1 t_x(294770,25)YB3EH04E,1880.o +1 x(297382,1347)YB3EH04E,14983.p <= +1
+ slot(YB3EH04E,29800): +1 t_x(296481,0),2196.o +1 x(296295,40)YB3EH04E,14994.p <= +1
+ slot(YB3EH04E,29850): +1 t_x(296895,1953)YB3EH04E,2245.o +1 x(300765,1)YB3EH04E,10313.p +1 x(296295,90)YB3EH04E,16659.p
+  +1 x(294770,125)YB3EH04E,16692.p +1 x(296481,90)YB3EH04E,16694.p <= +1
+ slot(YB3EH04E,29950): +1 t_x(300765,101)YB3EH04E,2553.o +1 x(295129,70)YB3EH04E,10518.p +1 x(298574,3703)YB3EH04E,17581.p
+  +1 x(296295,190)YB3EH04E,18085.p +1 x(294770,225)YB3EH04E,18116.p +1 x(296481,190)YB3EH04E,18119.p +1 x(284797,630)YB3EH04E,18364.p
+  <= +1
+ slot(YB3EH04E,30000): +1 t_x(295129,120)YB3EH04E,1942.o +1 t_x(290302,0),7953 +1 x(300765,151)YB3EH04E,19154.p
+  +1 x(298574,3753)YB3EH04E,19157.p +1 x(296295,240)YB3EH04E,19285.p +1 x(294770,275)YB3EH04E,19308.p
+  +1 x(296481,240)YB3EH04E,19311.p +1 x(284797,672)BR204M,19419.p +1 x(294752,469)YB3EH04E,19536.p <= +1
+ slot(YB3EH04E,30050): +1 t_x(285470,0),757.o +1 t_x(296334,0),8343 +1 x(298574,3803)YB3EH04E,20317.p
+  +1 x(295129,170)YB3EH04E,20350.p +1 x(296295,290)YB3EH04E,20351.p +1 x(300765,201)YB3EH04E,20352.p +1 x(294770,325)YB3EH04E,20384.p
+  +1 x(296481,290)YB3EH04E,20387.p +1 x(284797,730)YB3EH04E,20550.p <= +1
+ slot(YB3EH04E,30100): +1 t_x(290302,0),1279.o +1 t_x(296685,0),8366 +1 x(298574,3853)YB3EH04E,21277.p
+  +1 x(295129,220)YB3EH04E,21287.p +1 x(296295,340)YB3EH04E,21288.p +1 x(300765,251)YB3EH04E,21289.p +1 x(294770,375)YB3EH04E,21321.p
+  +1 x(296481,340)YB3EH04E,21323.p +1 x(285470,98)YB3EH04E,21331.p +1 x(284797,762)BR204M,21406.p <= +1
+ slot(YB3EH04E,30150): +1 t_x(296334,0),2172.o +1 t_x(290112,0),7946 +1 x(298574,3891)LGKFN04,22070.p
+  +1 x(295129,270)YB3EH04E,22090.p +1 x(296295,390)YB3EH04E,22091.p +1 x(300765,301)YB3EH04E,22092.p +1 x(294770,425)YB3EH04E,22120.p
+  +1 x(296481,390)YB3EH04E,22124.p +1 x(285470,148)YB3EH04E,22130.p +1 x(284797,830)YB3EH04E,22314.p <= +1
+ slot(YB3EH04E,30200): +1 t_x(293207,0),1671.o +1 x(298574,3953)YB3EH04E,22708.p +1 x(295129,320)YB3EH04E,22716.p
+  +1 x(296295,440)YB3EH04E,22717.p +1 x(300765,351)YB3EH04E,22718.p +1 x(294770,475)YB3EH04E,22755.p +1 x(296481,440)YB3EH04E,22758.p
+  +1 x(285470,198)YB3EH04E,22763.p <= +1
+ slot(YB3EH04E,30250): +1 t_x(296685,0),2217.o +1 x(290302,41)YB3EH04E,22083.p +1 x(296334,10)YB3EH04E,23406.p
+  <= +1
+ slot(YB3EH04E,30300): +1 t_x(290112,0),1265.o +1 x(290302,91)YB3EH04E,22709.p +1 x(296334,60)YB3EH04E,22732.p
+  <= +1
+ slot(YB3EH04E,30350): +1 t_x(297382,2122)LGSRA04,2324.o <= +1
+ slot(YB3EH04E,30400): +1 t_x(284856,12)YB3EH04E,708.o <= +1
+ slot(YB3EH04E,30450): +1 x(296685,30)YB3EH04E,22695.p <= +1
+ slot(YB3EH04E,30500): <= +1
+ slot(YB3EH04E,30550): <= +1
+ slot(YB3EH04E,30600): +1 t_x(282894,0),537.o <= +1
+ slot(YB3EH04E,30650): +1 t_x(288522,42)YB3EH04E,1088.o +1 x(292487,4)KSLN04M,11082.p <= +1
+ slot(YB3EH04E,30700): +1 t_x(292935,19)YB3EH04E,1626.o +1 x(292487,29)YB3EH04E,12964.p +1 x(288522,92)YB3EH04E,12969.p
+  <= +1
+ slot(YB3EH04E,30750): +1 t_x(291724,19)YB3EH04E,1469.o +1 x(292935,21)KSLN04M,14663.p +1 x(288522,142)YB3EH04E,14678.p
+  +1 x(292487,79)YB3EH04E,14682.p <= +1
+ slot(YB3EH04E,30800): +1 t_x(294686,16)YB3EH04E,1866.o +1 x(291724,69)YB3EH04E,16223.p +1 x(292935,69)YB3EH04E,16226.p
+  +1 x(288522,192)YB3EH04E,16256.p +1 x(292487,129)YB3EH04E,16267.p <= +1
+ slot(YB3EH04E,30850): +1 t_x(287126,0),921.o +1 x(291724,119)YB3EH04E,17681.p +1 x(292935,98)KSLN04M,17682.p
+  +1 x(294686,116)YB3EH04E,17713.p +1 x(288522,242)YB3EH04E,17715.p +1 x(292487,157)KSLN04M,17718.p <= +1
+ slot(YB3EH04E,30900): +1 t_x(287076,34)KFZ4404M,917.o +1 x(291724,153)KSLN04M,18928.p +1 x(292935,169)YB3EH04E,18937.p
+  +1 x(287126,142)YB3EH04E,18953.p +1 x(288522,292)YB3EH04E,18958.p +1 x(294686,166)YB3EH04E,18963.p +1 x(292487,229)YB3EH04E,18989.p
+  <= +1
+ slot(YB3EH04E,30950): +1 t_x(296190,30)YB3EH04E,2145.o +1 x(291724,219)YB3EH04E,20044.p +1 x(292935,219)YB3EH04E,20057.p
+  +1 x(288522,342)YB3EH04E,20065.p +1 x(287126,192)YB3EH04E,20069.p +1 x(294686,216)YB3EH04E,20073.p +1 x(292487,279)YB3EH04E,20084.p
+  <= +1
+ slot(YB3EH04E,31000): +1 t_x(283667,10)YB3EH04E,607.o +1 x(291724,269)YB3EH04E,20988.p +1 x(292935,252)KSLN04M,20994.p
+  +1 x(288522,392)YB3EH04E,21015.p +1 x(287126,242)YB3EH04E,21028.p +1 x(294686,266)YB3EH04E,21040.p +1 x(296190,230)YB3EH04E,21042.p
+  +1 x(292487,311)KSLN04M,21052.p <= +1
+ slot(YB3EH04E,31050): +1 t_x(292487,0),1565.o +1 x(283526,18)YB3EH04E,9360.p +1 x(285693,24)YB3EH04E,9846.p
+  <= +1
+ slot(YB3EH04E,31100): +1 t_x(289705,30)YB3EH04E,1217.o +1 x(285693,74)YB3EH04E,11093.p <= +1
+ slot(YB3EH04E,31150): +1 t_x(295156,16)YB3EH04E,1947.o +1 x(285693,124)YB3EH04E,12988.p +1 x(289705,130)YB3EH04E,12997.p
+  +1 x(283526,118)YB3EH04E,13366.p <= +1
+ slot(YB3EH04E,31250): +1 t_x(285693,224)YB3EH04E,784.o +1 x(287076,173)KFZ4404M,10331.p +1 x(295216,72)YB3EH04E,10580.p
+  +1 x(295156,116)YB3EH04E,21326.p +1 x(283526,193)KFZ4404M,23408.p <= +1
+ slot(YB3EH04E,31300): +1 t_x(295216,122)YB3EH04E,1955.o +1 x(296992,40)YB3EH04E,11264.p +1 x(285693,274)YB3EH04E,21681.p
+  +1 x(295156,166)YB3EH04E,22188.p <= +1
+ slot(YB3EH04E,31400): +1 t_x(283526,518)YB3EH04E,595.o +1 x(287076,311)KFZ4404M,11165.p +1 x(283526,331)KFZ4404M,11477.p
+  +1 x(297062,80)YB3EH04E,13020.p +1 x(296992,140)YB3EH04E,13030.p +1 x(295216,222)YB3EH04E,13049.p <= +1
+ slot(YB3EH04E,31450): +1 t_x(294740,0),1875.o +1 x(283526,401)KFZ4404M,14691.p +1 x(297062,130)YB3EH04E,14764.p
+  +1 x(297125,96)YB3EH04E,14770.p +1 x(296992,190)YB3EH04E,14785.p +1 x(295156,316)YB3EH04E,14795.p +1 x(289705,430)YB3EH04E,14798.p
+  +1 x(295216,272)YB3EH04E,14822.p +1 x(285693,424)YB3EH04E,14854.p <= +1
+ slot(YB3EH04E,31500): +1 t_x(296992,40)YB3EH04E,2263.o +1 x(296923,0),9323.p +1 x(289705,480)YB3EH04E,23328.p
+  <= +1
+ slot(YB3EH04E,31550): +1 t_x(297062,80)YB3EH04E,2273.o +1 x(296923,50)YB3EH04E,11267.p <= +1
+ slot(YB3EH04E,31600): +1 t_x(297125,46)YB3EH04E,2283.o +1 x(296923,100)YB3EH04E,13027.p <= +1
+ slot(YB3EH04E,31650): +1 t_x(286461,2)YB3EH04E,847.o +1 x(296923,150)YB3EH04E,14779.p <= +1
+ slot(YB3EH04E,31700): +1 t_x(283706,40)YB3EH04E,609.o +1 x(296923,200)YB3EH04E,16349.p +1 x(283526,668)YB3EH04E,16352.p
+  +1 x(286461,252)YB3EH04E,16400.p +1 x(297125,346)YB3EH04E,16420.p +1 x(297062,380)YB3EH04E,16432.p +1 x(289705,680)YB3EH04E,16466.p
+  +1 x(296992,440)YB3EH04E,16479.p +1 x(294740,500)YB3EH04E,16511.p +1 x(295156,566)YB3EH04E,16520.p +1 x(295216,522)YB3EH04E,16549.p
+  +1 x(285693,674)YB3EH04E,16590.p <= +1
+ slot(YB3EH04E,31800): +1 t_x(287253,29)YB3EH04E,945.o +1 x(283526,747)KFZ4404M,17817.p +1 x(296923,300)YB3EH04E,17839.p
+  +1 x(283706,240)YB3EH04E,17855.p +1 x(286461,352)YB3EH04E,17886.p +1 x(297125,446)YB3EH04E,17909.p +1 x(297062,480)YB3EH04E,17924.p
+  +1 x(289705,780)YB3EH04E,17935.p +1 x(296992,540)YB3EH04E,17961.p +1 x(294740,600)YB3EH04E,17983.p +1 x(295156,666)YB3EH04E,18037.p
+  +1 x(295216,622)YB3EH04E,18073.p +1 x(285693,774)YB3EH04E,18136.p <= +1
+ slot(YB3EH04E,31850): +1 t_x(283558,0),598.o +1 x(287253,79)YB3EH04E,19079.p +1 x(283526,816)KFZ4404M,19084.p
+  +1 x(296923,350)YB3EH04E,19093.p +1 x(283706,290)YB3EH04E,19106.p +1 x(286461,402)YB3EH04E,19139.p +1 x(297125,496)YB3EH04E,19156.p
+  +1 x(289705,830)YB3EH04E,19166.p +1 x(297062,530)YB3EH04E,19172.p +1 x(296992,590)YB3EH04E,19215.p +1 x(294740,650)YB3EH04E,19229.p
+  +1 x(295156,716)YB3EH04E,19281.p +1 x(295216,672)YB3EH04E,19324.p +1 x(285693,824)YB3EH04E,19411.p <= +1
+ slot(YB3EH04E,31950): +1 t_x(277484,46)YB3EH04E,218.o +1 x(296343,54)YB3EH04E,15434.p +1 x(283558,19)YB3EH04E,20141.p
+  +1 x(287253,179)YB3EH04E,20184.p +1 x(296923,450)YB3EH04E,20186.p +1 x(283706,390)YB3EH04E,20207.p +1 x(286461,502)YB3EH04E,20254.p
+  +1 x(287076,865)KFZ4404M,20263.p +1 x(289705,930)YB3EH04E,20264.p +1 x(283526,885)KFZ4404M,20265.p +1 x(297125,596)YB3EH04E,20277.p
+  +1 x(297062,630)YB3EH04E,20291.p +1 x(296992,690)YB3EH04E,20345.p +1 x(295156,816)YB3EH04E,20441.p +1 x(294740,750)YB3EH04E,20465.p
+  +1 x(295216,772)YB3EH04E,20524.p +1 x(285693,924)YB3EH04E,20664.p <= +1
+ slot(YB3EH04E,32000): +1 t_x(285084,0),723.o +1 x(283558,69)YB3EH04E,21150.p +1 x(277484,96)YB3EH04E,21158.p
+  +1 x(289705,980)YB3EH04E,21212.p +1 x(296923,500)YB3EH04E,21218.p +1 x(287253,229)YB3EH04E,21221.p +1 x(283526,955)KFZ4404M,21238.p
+  +1 x(283706,440)YB3EH04E,21245.p +1 x(287076,935)KFZ4404M,21276.p +1 x(286461,552)YB3EH04E,21311.p +1 x(297125,646)YB3EH04E,21341.p
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+  +1 x(295153,38)YB5WH04M,15818.p +1 x(288421,130)YBOLN04M,15997.p +1 x(286952,1029)YBOLN04M,16197.p <= +1
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+  +1 x(283333,136)YB5WH04M,19326.p +1 x(283333,98)YB5KL04E,20226.p +1 x(295153,144)YB5WH04M,21606.p +1 x(278162,15)YB5WH04M,21610.p
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+  +1 x(283333,189)YB5WH04M,21678.p +1 x(278162,68)YB5WH04M,22284.p +1 x(295153,197)YB5WH04M,22388.p <= +1
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+  +1 x(295329,193)YB5WH04M,21474.p <= +1
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+  +1 x(294816,182)YBOLN04M,11275.p +1 x(292683,242)YBOLN04M,11935.p +1 x(278162,205)YBOLN04M,19211.p +1 x(295153,356)YB5WH04M,19274.p
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+  +1 x(295329,350)YBOLN04M,14181.p +1 x(291847,21)YB5KL04E,14959.p +1 x(292989,128)YB5WH04M,14991.p +1 x(283343,183)YB5WH04M,20276.p
+  +1 x(278162,280)YB5WH04M,22956.p <= +1
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+  +1 x(295329,405)YB5WH04M,12482.p +1 x(291847,80)YB5KL04E,12598.p +1 x(292989,181)YB5WH04M,12674.p <= +1
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+  +1 x(283343,260)YB5KL04E,18973.p +1 x(289277,89)YB5KL04E,20758.p +1 x(294816,318)YBOLN04M,22033.p +1 x(292683,397)YB5KL04E,22114.p
+  +1 x(289277,30)YB5KL04E,22185.p +1 x(283140,84)YB5KL04E,22280.p +1 x(291847,139)YB5KL04E,22313.p +1 x(292989,203)YB5KL04E,22459.p
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+  +1 x(294816,440)KFZ4404E,22729.p +1 x(292683,558)YBOLN04M,23424.p <= +1
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+  +1 x(278162,545)YB5WH04M,14158.p +1 x(278920,746)YB5WH04M,14170.p +1 x(292683,586)YB5WH04M,14182.p +1 x(291847,314)YB5KL04E,15833.p
+  +1 x(292989,379)YB5KL04E,15856.p +1 x(280645,139)YB5KL04E,15916.p +1 x(283140,260)YB5KL04E,16104.p +1 x(292683,603)YBOLN04M,21559.p
+  +1 x(283140,236)YBOLN04M,22987.p +1 x(289805,312)YB5WH04M,23625.p <= +1
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+  +1 x(292989,437)YB5KL04E,17485.p +1 x(283140,281)YBOLN04M,17550.p +1 x(280645,187)YBOLN04M,17637.p +1 x(294816,560)YB5WH04M,21258.p
+  +1 x(283117,16)YB5KL04E,21427.p +1 x(291847,349)YB5WH04M,21434.p +1 x(291994,150)YB5WH04M,21443.p +1 x(283140,305)YB5WH04M,21603.p
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+  +1 x(283333,772)YB5WH04M,17486.p +1 x(291994,203)YB5WH04M,18936.p +1 x(296158,0),19396.p +1 x(294816,613)YB5WH04M,20168.p
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+  +1 x(280645,256)YB5KL04E,21744.p +1 x(287329,129)RMZU04E,23428.p <= +1
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+  +1 x(280221,6)YB5WH04M,20230.p +1 x(283117,189)YB5WH04M,20252.p +1 x(295329,801)YBOLN04M,20268.p +1 x(291994,300)YBOLN04M,20380.p
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+  +1 x(294816,684)YB5KL04E,23261.p +1 x(294816,718)YB5WH04M,23641.p <= +1
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+  +1 x(280221,40)YBOLN04M,23307.p +1 x(293444,71)YB5KL04E,23701.p <= +1
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+  +1 x(280221,112)YB5WH04M,21417.p +1 x(296158,211)YB5WH04M,22963.p +1 x(287329,288)YB5WH04M,23002.p <= +1
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+  +1 x(296158,317)YB5WH04M,12496.p +1 x(293444,234)YB5WH04M,12510.p +1 x(294004,175)YB5WH04M,12697.p +1 x(294816,918)YB5KL04E,13803.p
+  <= +1
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+  +1 x(294004,228)YB5WH04M,14595.p +1 x(289805,777)YBOLN04M,21285.p +1 x(287329,447)YB5WH04M,22445.p +1 x(280221,245)YB5KL04E,22851.p
+  <= +1
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+  +1 x(289805,854)YB5KL04E,22759.p +1 x(280607,183)YB5WH04M,22933.p +1 x(289805,822)YBOLN04M,23357.p <= +1
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+  +1 x(283117,537)YBOLN04M,14216.p +1 x(292683,1144)YBOLN04M,17322.p +1 x(294816,1075)KFZ4404E,17347.p
+  +1 x(295329,1199)YB5WH04M,17430.p +1 x(278162,1107)YBOLN04M,17432.p +1 x(295153,1256)YB5WH04M,17440.p
+  +1 x(287329,547)RMZU04E,17663.p +1 x(280607,236)YB5WH04M,17877.p +1 x(296158,476)YB5WH04M,17884.p +1 x(291847,878)YB5WH04M,19363.p
+  +1 x(294004,334)YB5WH04M,21528.p +1 x(293444,393)YB5WH04M,21646.p +1 x(289805,894)YB5WH04M,22249.p <= +1
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+  +1 x(281059,88)YB5WH04M,14112.p +1 x(295966,115)YBOLN04M,14354.p +1 x(291994,706)YBOLN04M,14428.p +1 x(287329,606)YB5WH04M,19454.p
+  +1 x(280607,289)YB5WH04M,19568.p +1 x(283102,45)YB5WH04M,22262.p +1 x(294004,362)YB5KL04E,22985.p +1 x(283102,58)YB5KL04E,23418.p
+  <= +1
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+  +1 x(283102,98)YB5WH04M,12631.p +1 x(280221,480)YB5KL04E,19175.p +1 x(293444,540)YB5KL04E,19191.p +1 x(294004,480)YB5KL04E,19197.p
+  +1 x(281059,180)YB5KL04E,22321.p <= +1
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+  +1 x(283102,162)YBOLN04M,14418.p +1 x(278162,1288)YBOLN04M,15757.p +1 x(294816,1265)YBOLN04M,15835.p
+  +1 x(292683,1333)YB5KL04E,15843.p +1 x(283102,204)YB5WH04M,15867.p +1 x(281983,292)YB5WH04M,15888.p
+  +1 x(280607,448)YB5WH04M,15894.p +1 x(294004,538)YB5KL04E,15895.p +1 x(293444,598)YB5KL04E,15897.p +1 x(296158,688)YB5WH04M,15910.p
+  +1 x(289805,1088)YB5KL04E,15913.p +1 x(278920,1518)YBOLN04M,15991.p +1 x(295966,250)YBOLN04M,21369.p
+  +1 x(281059,237)YBOLN04M,21392.p +1 x(295966,295)YBOLN04M,22247.p <= +1
+ slot(YB5WH04M,22041): +1 t_x(294908,213)YBOLN04M,1904.o +1 x(293570,37)YBOLN04M,9432.p +1 x(294908,55)YB5WH04M,11126.p
+  +1 x(281059,282)YBOLN04M,12642.p +1 x(292278,43)RMZU04E,13886.p +1 x(281983,327)YB5KL04E,21279.p <= +1
+ slot(YB5WH04M,22094): +1 t_x(295936,7)YBOLN04M,2101.o +1 x(271099,18)YBOLN04M,10545.p +1 x(295131,125)YBOLN04M,10848.p
+  +1 x(293570,82)YBOLN04M,11398.p +1 x(295131,170)KFZ4404E,15963.p +1 x(292278,105)YB5WH04M,18194.p +1 x(271099,63)YBOLN04M,19472.p
+  +1 x(283102,292)YB5KL04E,21283.p +1 x(292278,127)RMZU04E,21618.p +1 x(281059,327)YBOLN04M,22869.p +1 x(281983,386)YB5KL04E,22937.p
+  +1 x(281059,353)YB5WH04M,23396.p <= +1
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+  +1 x(295131,216)YBOLN04M,12501.p +1 x(295966,454)YB5WH04M,12692.p +1 x(293570,150)YB5WH04M,12778.p +1 x(292683,1539)YB5WH04M,19091.p
+  +1 x(289314,7)YB5WH04M,21450.p <= +1
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+  +1 x(271099,146)YB5WH04M,12417.p +1 x(294816,1503)YB5KL04E,19054.p +1 x(292278,210)RMZU04E,19425.p +1 x(294908,205)YBOLN04M,19474.p
+  +1 x(281983,503)YB5KL04E,20239.p +1 x(283102,416)YB5WH04M,20243.p +1 x(295131,241)KFZ4404E,20262.p +1 x(281059,459)YB5WH04M,20275.p
+  +1 x(295966,507)YB5WH04M,20284.p +1 x(292753,60)YB5WH04M,20298.p +1 x(293570,203)YB5WH04M,20369.p +1 x(289314,60)YB5WH04M,20518.p
+  +1 x(294004,758)YB5WH04M,20583.p +1 x(293444,817)YB5WH04M,20744.p <= +1
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+  +1 x(271099,178)$KFZ4404E,13945.p +1 x(283102,467)YB5KL04E,19083.p +1 x(295131,306)YBOLN04M,19202.p
+  +1 x(281983,556)YB5WH04M,19213.p +1 x(292753,112)YB5WH04M,19242.p +1 x(295936,86)YB5WH04M,23660.p +1 x(295966,566)YBOLN04M,23706.p
+  <= +1
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+  +1 x(292753,165)YB5WH04M,14200.p +1 x(292278,294)RMZU04E,14351.p +1 x(295131,351)YBOLN04M,14479.p +1 x(271099,244)YBOLN04M,14542.p
+  +1 x(295131,382)KFZ4404E,22308.p +1 x(289314,165)YB5WH04M,22919.p +1 x(293570,291)YB5KL04E,22932.p +1 x(283102,521)YB5WH04M,23010.p
+  +1 x(281059,564)YB5WH04M,23584.p +1 x(281983,609)YB5WH04M,23709.p <= +1
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+  +1 x(289314,218)YB5WH04M,14584.p +1 x(289805,1497)YB5KL04E,19069.p +1 x(281059,643)YBOLN04M,19126.p
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+  +1 x(292753,218)YB5WH04M,21564.p +1 x(292278,363)LELVL04M,22385.p +1 x(294908,359)YB5KL04E,23881.p <= +1
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+  +1 x(295936,225)YB5KL04E,14074.p +1 x(281749,111)YBOLN04M,19470.p +1 x(292278,422)YB5WH04M,20313.p +1 x(294908,417)YB5KL04E,20491.p
+  +1 x(281749,21)YBOLN04M,20725.p +1 x(271099,334)YBOLN04M,21667.p +1 x(294908,475)YBOLN04M,23693.p <= +1
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+  +1 x(285826,234)YB5WH04M,14222.p +1 x(293570,525)YB5KL04E,14348.p +1 x(281749,156)YBOLN04M,14389.p +1 x(281983,796)YB5KL04E,14737.p
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+  +1 x(282259,367)YB5WH04M,22452.p +1 x(295936,368)YBOLN04M,23203.p +1 x(294908,565)YBOLN04M,23335.p <= +1
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+  +1 x(281059,869)YBOLN04M,15759.p +1 x(293570,624)YBOLN04M,15794.p +1 x(285506,133)YB5WH04M,15866.p +1 x(292753,483)YB5WH04M,15879.p
+  +1 x(295966,927)YBOLN04M,15892.p +1 x(288792,5)YB5WH04M,15899.p +1 x(287329,1385)RMZU04E,15937.p +1 x(291994,1518)YBOLN04M,15972.p
+  +1 x(282259,420)YB5WH04M,16034.p +1 x(295936,457)YB5WH04M,22845.p <= +1
+ slot(YB5WH04M,22676): +1 x(282645,56)YB5WH04M,12323.p +1 x(280888,79)YB5WH04M,14064.p +1 x(285826,321)YB5KL04E,15865.p
+  +1 x(292278,673)LELVL04M,15874.p +1 x(289314,536)YB5WH04M,15885.p +1 x(271099,622)YB5WH04M,15886.p +1 x(281749,292)YBOLN04M,15911.p
+  +1 x(294908,690)YB5WH04M,16191.p +1 x(295936,510)YB5WH04M,21452.p +1 x(285506,186)YB5WH04M,21492.p +1 x(282259,473)YB5WH04M,21548.p
+  +1 x(293570,679)YB5WH04M,21625.p <= +1
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+  +1 x(285826,418)YBOLN04M,20635.p +1 x(282259,526)YB5WH04M,20638.p +1 x(290247,110)YB5KL04E,22251.p +1 x(285826,373)YBOLN04M,22347.p
+  +1 x(285506,218)YB5KL04E,23365.p <= +1
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+  +1 x(290247,247)YBOLN04M,21715.p <= +1
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+  +1 x(288792,429)YB5WH04M,22475.p +1 x(290247,461)YB5KL04E,23423.p <= +1
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+  +1 x(283102,1462)YB5KL04E,17580.p +1 x(285506,744)YB5KL04E,17599.p +1 x(281174,544)YB5WH04M,17688.p
+  +1 x(295547,472)YB5WH04M,17701.p +1 x(285658,275)YB5WH04M,17977.p +1 x(270468,392)YB5KL04E,22227.p <= +1
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+  +1 x(295547,503)YB5KL04E,16096.p +1 x(282645,676)RQXU04E,16128.p +1 x(280888,714)YB5WH04M,16362.p +1 x(270468,450)YB5KL04E,19334.p
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+  +1 x(281174,681)YB5KL04E,23001.p +1 x(285658,365)YB5KL04E,23703.p <= +1
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+  +1 x(295547,620)YB5KL04E,19559.p +1 x(285658,423)YB5KL04E,23866.p <= +1
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+  +1 x(279651,455)YBOLN04M,21459.p +1 x(285658,482)YB5KL04E,21554.p <= +1
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+  +1 x(295936,1337)YB5KL04E,15868.p +1 x(296549,61)YBOLN04M,16135.p +1 x(283829,159)YBOLN04M,16721.p +1 x(279651,528)YB5WH04M,19530.p
+  +1 x(279482,546)YB5WH04M,19558.p +1 x(285658,540)YB5KL04E,20325.p <= +1
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+  +1 x(279651,581)YB5WH04M,22100.p +1 x(279482,599)YB5WH04M,22116.p +1 x(281174,857)YB5KL04E,22163.p +1 x(285658,593)YB5WH04M,22164.p
+  +1 x(283829,204)YBOLN04M,22179.p +1 x(295547,790)YB5WH04M,22228.p +1 x(296549,100)YB5WH04M,22457.p <= +1
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+  +1 x(286485,14)YB5WH04M,18291.p +1 x(296549,194)YB5KL04E,18473.p +1 x(283829,328)YB5WH04M,18581.p +1 x(279651,635)YBOLN04M,22966.p
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+  +1 x(279395,65)YBOLN04M,12460.p <= +1
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+  +1 x(279395,111)YBOLN04M,16141.p +1 x(282677,74)YB5KL04E,18063.p +1 x(286485,101)YBOLN04M,19534.p +1 x(296549,287)YBOLN04M,23003.p
+  <= +1
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+  +1 x(279395,156)YBOLN04M,14245.p +1 x(296450,49)YB5WH04M,18481.p +1 x(282677,115)KWUR404E,21535.p +1 x(273072,81)YB5WH04M,22224.p
+  +1 x(286485,173)YB5WH04M,22373.p +1 x(282677,139)YB5WH04M,22780.p +1 x(296450,71)YB5KL04E,23006.p <= +1
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+  +1 x(286485,219)YB5KL04E,15966.p +1 x(279395,201)YBOLN04M,19567.p <= +1
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+  +1 x(283829,593)YB5WH04M,13040.p +1 x(282677,245)YB5WH04M,14499.p +1 x(296450,181)YBOLN04M,16548.p +1 x(296549,467)YBOLN04M,19540.p
+  +1 x(296450,130)YB5KL04E,21742.p <= +1
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+  +1 x(282677,390)YBOLN04M,19428.p +1 x(296450,226)YBOLN04M,19504.p +1 x(289649,18)YBOLN04M,22380.p +1 x(286726,173)YB5KL04E,22980.p
+  +1 x(282677,345)YBOLN04M,23247.p <= +1
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+  +1 x(296450,361)YBOLN04M,12462.p +1 x(289649,109)YBOLN04M,12595.p +1 x(282677,461)KWUR404E,12994.p +1 x(282677,435)YBOLN04M,20539.p
+  +1 x(272266,338)YB5WH04M,22883.p <= +1
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+  +1 x(273072,451)YB5WH04M,22778.p +1 x(297636,107)YBOLN04M,23235.p <= +1
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+  +1 x(286715,37)YB5WH04M,19162.p +1 x(290681,90)YBOLN04M,19259.p +1 x(286726,339)YB5WH04M,19310.p +1 x(297636,152)YBOLN04M,23653.p
+  <= +1
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+  +1 x(273072,547)RQXI04E,21300.p +1 x(289649,281)YB5WH04M,21366.p +1 x(286715,90)YB5WH04M,21395.p <= +1
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+  +1 x(286715,141)YBOLN04M,20408.p +1 x(297636,302)YB5KL04E,20425.p +1 x(278814,122)YB5WH04M,20693.p +1 x(286726,443)YBOLN04M,20713.p
+  +1 x(297636,259)KWUR404E,22840.p +1 x(273072,610)YB5WH04M,23568.p <= +1
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+  +1 x(290681,250)YB5WH04M,20751.p +1 x(273072,653)RQXI04E,23370.p <= +1
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+  +1 x(278814,209)YBOLN04M,15949.p +1 x(287201,32)YBOLN04M,15990.p +1 x(289649,424)YBOLN04M,16313.p +1 x(286715,224)$YB5KL04E,16397.p
+  +1 x(288692,8)YB5WH04M,16404.p +1 x(290892,145)YB5WH04M,16487.p +1 x(290681,303)YB5WH04M,16514.p +1 x(286726,525)$YB5KL04E,16744.p
+  <= +1
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+  +1 x(287201,77)YBOLN04M,13319.p +1 x(290892,198)YB5WH04M,13373.p +1 x(297636,468)YBOLN04M,22157.p <= +1
+ slot(YB5WH04M,24582): +1 t_x(286726,657)YB5WH04M,876.o +1 x(297842,37)YB3EH04E,9366.p +1 x(291528,42)YB5WH04M,10403.p
+  +1 x(279686,53)YB5WH04M,10784.p +1 x(273072,822)YB5WH04M,14314.p +1 x(272234,90)RQXU04E,16521.p +1 x(288692,114)YB5WH04M,19413.p
+  <= +1
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+  +1 x(272266,815)YB5WH04M,15720.p +1 x(282677,932)$YBOLN04M,16298.p +1 x(287201,167)YBOLN04M,17633.p
+  +1 x(290892,304)YB5WH04M,17943.p +1 x(272234,111)RMZU04E,18091.p +1 x(289649,599)YB5WH04M,18099.p +1 x(297842,87)YB3EH04E,19748.p
+  +1 x(297636,549)YB5WH04M,21428.p +1 x(287201,213)$YBOLN04M,21747.p +1 x(288692,167)YB5WH04M,23878.p
+  <= +1
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+  +1 x(272266,855)RQXI04E,22214.p +1 x(286627,78)YBOLN04M,22328.p <= +1
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+  +1 x(295728,137)YB5WH04M,11896.p +1 x(291528,185)YB3EH04E,12315.p +1 x(270762,44)YB5WH04M,12319.p +1 x(279686,207)YBOLN04M,19432.p
+  +1 x(272266,921)YB5WH04M,21306.p +1 x(286627,169)$YBOLN04M,21581.p +1 x(286627,151)YB5WH04M,22965.p
+  <= +1
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+  +1 x(289007,278)YB5WH04M,13336.p +1 x(295728,190)YB5WH04M,13635.p +1 x(279686,252)YBOLN04M,13791.p +1 x(270762,97)YB5WH04M,13990.p
+  +1 x(296112,95)YB5WH04M,21670.p <= +1
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+  +1 x(279686,342)YBOLN04M,16643.p +1 x(296112,148)YB5WH04M,20684.p +1 x(286627,257)YB5WH04M,20712.p +1 x(279686,297)YBOLN04M,20861.p
+  +1 x(295728,243)YB5WH04M,21741.p +1 x(272266,1027)YB5WH04M,23691.p <= +1
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+  +1 x(289007,407)RMZU04E,14309.p +1 x(278814,652)YB5WH04M,14318.p +1 x(286715,648)YB3EH04E,14328.p +1 x(288692,417)YBOLN04M,14336.p
+  +1 x(297636,794)YB3EH04E,14353.p +1 x(291528,335)YB3EH04E,14356.p +1 x(270762,203)YB5WH04M,14362.p +1 x(295728,296)YB5WH04M,14364.p
+  +1 x(286726,950)YB3EH04E,14366.p +1 x(279686,371)YB5WH04M,14374.p +1 x(272234,409)YB5WH04M,14775.p +1 x(287201,461)YB5WH04M,15297.p
+  +1 x(290892,569)YB5WH04M,15432.p +1 x(292120,63)YB3EH04E,22338.p <= +1
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+  +1 x(291528,412)YB5WH04M,16279.p +1 x(294944,37)RQXU04E,16559.p +1 x(270762,255)YB5WH04M,16890.p +1 x(295728,348)YB5WH04M,16914.p
+  +1 x(296112,253)YB5WH04M,19626.p +1 x(282046,532)YB5WH04M,21429.p +1 x(292120,113)YB3EH04E,21538.p +1 x(297842,387)YB3EH04E,22443.p
+  <= +1
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+  +1 x(297842,465)YB5WH04M,16509.p +1 x(292120,163)YB3EH04E,19403.p +1 x(270762,308)YB5WH04M,19674.p +1 x(291528,465)YB5WH04M,21690.p
+  +1 x(272266,1159)RQXSI04E,23270.p <= +1
+ slot(YB5WH04M,25058): +1 t_x(295966,2907)YB3EH04E,2109.o +1 x(292153,23)RQXU04E,14332.p +1 x(294944,122)RQXU04E,14380.p
+  +1 x(289007,542)YB5WH04M,15823.p +1 x(291528,518)YB5WH04M,17819.p +1 x(270762,361)YB5WH04M,22302.p +1 x(282046,623)KWUR404E,22324.p
+  +1 x(295728,454)YB5WH04M,22372.p <= +1
+ slot(YB5WH04M,25111): +1 t_x(296112,0),2126.o +1 x(292153,100)YB5WH04M,17554.p +1 x(294944,199)YB5WH04M,17561.p
+  +1 x(286627,519)YB3EH04E,17685.p +1 x(270762,414)YB5WH04M,17717.p +1 x(286715,884)YB5WH04M,17925.p +1 x(297636,1021)KWUR404E,17941.p
+  +1 x(278814,841)YBOLN04M,18066.p +1 x(295728,507)YB5WH04M,18142.p +1 x(286726,1186)YB5WH04M,18289.p
+  <= +1
+ slot(YB5WH04M,25164): +1 t_x(292153,153)YB5WH04M,1517.o +1 x(294135,3)YB5WH04M,10296.p +1 x(284393,4)YB3EH04E,12366.p
+  +1 x(279686,658)YBOLN04M,17742.p +1 x(297842,624)YB5WH04M,18113.p +1 x(272266,1344)YB5WH04M,20154.p
+  +1 x(273072,1394)RQXI04E,20211.p +1 x(289007,648)YB5WH04M,20631.p +1 x(292120,313)YB3EH04E,20672.p +1 x(270762,467)YB5WH04M,20708.p
+  +1 x(295728,560)YB5WH04M,20741.p +1 x(282046,744)YB5WH04M,22815.p +1 x(294944,252)YB5WH04M,22945.p +1 x(284393,54)YB3EH04E,22995.p
+  <= +1
+ slot(YB5WH04M,25217): +1 t_x(293009,119)RQXU04E,1640.o +1 t_x(288970,0),7896 +1 x(284393,76)YB5WH04M,12524.p
+  +1 x(282046,797)YB5WH04M,16036.p +1 x(289007,701)YB5WH04M,22421.p <= +1
+ slot(YB5WH04M,25270): +1 t_x(282677,1532)YB3EH04E,519.o +1 x(294944,358)YB5WH04M,11143.p +1 x(292153,259)YB5WH04M,11561.p
+  +1 x(284393,129)YB5WH04M,14329.p +1 x(289007,734)RQXU04E,17572.p +1 x(292120,413)YB3EH04E,17692.p +1 x(288692,802)YB5WH04M,17703.p
+  +1 x(290681,1082)YBOLN04M,17948.p <= +1
+ slot(YB5WH04M,25323): +1 t_x(294944,380)RQXU04E,1912.o +1 x(284393,182)YB5WH04M,16381.p +1 x(289007,807)YB5WH04M,19301.p
+  +1 x(294135,184)LELVL04M,19380.p +1 x(294944,411)YB5WH04M,19683.p +1 x(282046,900)KWUR404E,20394.p +1 x(294135,141)RMZU04E,20815.p
+  +1 x(292120,463)YB3EH04E,23412.p +1 x(292153,312)YB5WH04M,23415.p <= +1
+ slot(YB5WH04M,25376): +1 t_x(288970,21)YB5WH04M,1131.o +1 x(284393,235)YB5WH04M,18012.p +1 x(282046,956)YB5WH04M,19190.p
+  +1 x(292153,360)RMZU04E,22289.p <= +1
+ slot(YB5WH04M,25429): +1 t_x(297636,1290)YB5WH04M,2355.o +1 x(292153,418)YB5WH04M,9925.p +1 x(287518,2)YB5WH04M,10738.p
+  +1 x(294135,268)YB5WH04M,16844.p +1 x(284393,288)YB5WH04M,20835.p +1 x(288970,74)YB5WH04M,21615.p <= +1
+ slot(YB5WH04M,25482): +1 t_x(287518,55)YB5WH04M,972.o +1 x(293009,342)YB5WH04M,14153.p +1 x(284393,341)YB5WH04M,19538.p
+  +1 x(288970,127)YB5WH04M,20609.p +1 x(287518,62)YB3EH04E,21680.p <= +1
+ slot(YB5WH04M,25535): +1 x(273048,23)YB5WH04M,9399.p +1 x(286590,17)YB3EH04E,9558.p +1 x(286590,42)YB5WH04M,11522.p
+  +1 x(282046,1103)YB3EH04E,17687.p +1 x(287518,108)YB5WH04M,17974.p +1 x(294135,374)YB5WH04M,18200.p
+  +1 x(292153,524)YB5WH04M,21309.p +1 x(293009,376)RQXU04E,21399.p <= +1
+ slot(YB5WH04M,25588): +1 x(273048,76)YB5WH04M,11133.p +1 x(286590,95)YB5WH04M,13581.p +1 x(287518,161)YB5WH04M,15085.p
+  +1 x(293009,448)YB5WH04M,22726.p +1 x(292153,577)YB5WH04M,22843.p <= +1
+ slot(YB5WH04M,25641): +1 t_x(294135,236)LELVL04M,1800.o +1 x(273048,129)YB5WH04M,12564.p +1 x(294135,476)RMZU04E,13340.p
+  +1 x(297636,1544)YB3EH04E,16824.p +1 x(286590,148)YB5WH04M,18471.p +1 x(292153,611)RMZU04E,20486.p <= +1
+ slot(YB5WH04M,25694): +1 x(292153,683)YB5WH04M,12480.p +1 x(286590,201)YB5WH04M,15105.p <= +1
+ slot(YB5WH04M,25747): +1 t_x(297842,937)YB3EH04E,2375.o +1 x(283414,26)YB3EH04E,10207.p +1 x(286590,254)YB5WH04M,19816.p
+  +1 x(273048,235)YB5WH04M,20650.p +1 x(293009,607)YB5WH04M,23358.p <= +1
+ slot(YB5WH04M,25800): +1 t_x(286590,467)YB3EH04E,858.o +1 x(287244,29)YB3EH04E,11545.p +1 x(283414,76)YB3EH04E,12066.p
+  +1 x(291615,24)YB3EH04E,13150.p +1 x(283414,108)KWUR404E,13732.p +1 x(294135,639)YB5WH04M,15083.p <= +1
+ slot(YB5WH04M,25852): +1 t_x(277598,0),222.o +1 x(293250,12)RQXU04E,9269.p +1 x(295341,1)YB5WH04M,10621.p
+  +1 x(291615,66)YB5WH04M,17120.p +1 x(273048,334)RMZU04E,22430.p <= +1
+ slot(YB5WH04M,25905): +1 t_x(277387,5)YB3EH04E,211.o +1 x(295341,37)RQXU04E,12358.p +1 x(283414,204)YB5WH04M,15546.p
+  +1 x(293009,765)YB5WH04M,20404.p +1 x(293250,27)RMZU04E,20610.p +1 x(295341,42)$RMZU04E,20705.p <= +1
+ slot(YB5WH04M,25958): +1 x(293250,97)RQXU04E,11202.p +1 x(277387,43)YB5WH04M,15535.p +1 x(283414,276)YB3EH04E,17035.p
+  +1 x(283414,247)$KWUR404E,19520.p +1 x(295341,107)YB5WH04M,19606.p <= +1
+ slot(YB5WH04M,26011): +1 t_x(283414,257)YB5WH04M,585.o +1 x(293250,151)YB5WH04M,12956.p +1 x(283414,310)YB5WH04M,17993.p
+  +1 x(277387,96)YB5WH04M,19740.p +1 x(273048,499)YB5WH04M,23388.p <= +1
+ slot(YB5WH04M,26064): +1 t_x(293168,5)RMZU04E,1663.o +1 x(293168,24)YB5WH04M,9456.p +1 x(292714,24)YB5WH04M,11535.p
+  +1 x(272266,2229)RQXSI04E,17497.p +1 x(273048,552)YB5WH04M,19313.p +1 x(293250,183)RQXU04E,23587.p <= +1
+ slot(YB5WH04M,26117): +1 t_x(287244,18)YB5WH04M,944.o +1 x(292714,77)YB5WH04M,9407.p +1 x(273072,2344)RQXSI04E,17457.p
+  +1 x(272266,2297)YB5WH04M,18988.p +1 x(292153,1106)YB5WH04M,19388.p +1 x(293250,257)YB5WH04M,22218.p
+  <= +1
+ slot(YB5WH04M,26170): +1 t_x(291615,14)YB5WH04M,1457.o +1 x(293168,118)RQXU04E,11754.p +1 x(292714,109)RMZU04E,16719.p
+  +1 x(273048,658)YB5WH04M,21660.p +1 x(293250,310)YB5WH04M,23835.p <= +1
+ slot(YB5WH04M,26223): +1 t_x(295341,54)YB5WH04M,1983.o +1 x(277598,8)YB5WH04M,11293.p +1 x(273072,2441)RQXSI04E,19074.p
+  +1 x(292714,183)YB5WH04M,19549.p +1 x(292714,192)RMZU04E,20505.p +1 x(293250,354)RQXU04E,21381.p <= +1
+ slot(YB5WH04M,26276): +1 x(282205,4)YB5WH04M,9340.p +1 x(279340,20)YB3EH04E,12670.p +1 x(277598,61)YB5WH04M,14015.p
+  +1 x(273048,753)RMZU04E,16343.p +1 x(293250,416)YB5WH04M,16407.p +1 x(292153,1281)RMZU04E,16595.p +1 x(293168,257)RMZU04E,16699.p
+  <= +1
+ slot(YB5WH04M,26329): +1 t_x(279340,6)YB5WH04M,298.o +1 x(282205,38)KSLN2C04,11041.p +1 x(279340,59)YB5WH04M,18564.p
+  <= +1
+ slot(YB5WH04M,26382): +1 x(282205,99)YB3EH04E,12673.p +1 x(292714,342)YB5WH04M,13331.p +1 x(277598,166)YB3EH04E,14860.p
+  +1 x(293009,1233)RQXU04E,19264.p +1 x(293250,522)YB5WH04M,19316.p +1 x(293168,340)RMZU04E,19386.p <= +1
+ slot(YB5WH04M,26488): +1 t_x(272266,2813)RQXSI04E,130.o +1 x(283302,71)YB3EH04E,12698.p +1 x(282205,199)YB3EH04E,14868.p
+  +1 x(282205,149)YB3EH04E,20555.p +1 x(293168,375)RQXU04E,22974.p <= +1
+ slot(YB5WH04M,26541): +1 t_x(273793,10)RQXSI04E,147.o +1 x(285372,4)YB3EH04E,9557.p +1 x(283302,121)YB3EH04E,18387.p
+  +1 x(282205,249)YB3EH04E,18506.p +1 x(293168,501)YB5WH04M,21401.p +1 x(292714,501)YB5WH04M,21505.p <= +1
+ slot(YB5WH04M,26594): +1 t_x(293250,734)YB5WH04M,1675.o +1 x(285372,32)YB5WH04M,12689.p +1 x(293168,546)RQXU04E,13606.p
+  +1 x(283302,171)YB3EH04E,16495.p +1 x(282205,299)YB3EH04E,16789.p +1 x(292714,571)RQXU04E,23214.p <= +1
+ slot(YB5WH04M,26647): +1 t_x(298697,12)YB3EH04E,2478.o +1 x(289024,9)YB5WH04M,9270.p +1 x(298697,14)YB5WH04M,16776.p
+  +1 x(285372,81)$KSLN2C04,19688.p <= +1
+ slot(YB5WH04M,26700): +1 t_x(283302,21)YB3EH04E,577.o +1 x(289024,62)YB5WH04M,11039.p +1 x(285372,138)YB5WH04M,11584.p
+  +1 x(298697,45)LOW304M,18118.p <= +1
+ slot(YB5WH04M,26752): +1 t_x(285483,40)YB5WH04M,760.o +1 x(298697,112)YB3EH04E,11044.p +1 x(283302,352)YB5WH04M,14780.p
+  +1 x(289024,112)YB3EH04E,18234.p +1 x(285372,190)YB5WH04M,18245.p +1 x(285483,49)YB3EH04E,18483.p +1 x(273793,205)RQXSI04E,20553.p
+  +1 x(292714,712)YB5WH04M,23673.p <= +1
+ slot(YB5WH04M,26858): +1 t_x(273048,936)RQXU04E,138.o +1 x(273793,302)RQXSI04E,11492.p +1 x(292714,828)RQXU04E,14693.p
+  +1 x(285483,99)YB3EH04E,14698.p +1 x(298697,202)KSLN2C04,14701.p +1 x(285372,296)YB5WH04M,15224.p +1 x(289024,212)YB3EH04E,16515.p
+  +1 x(285372,254)YB3EH04E,16790.p +1 x(292714,778)RMZU04E,23886.p <= +1
+ slot(YB5WH04M,26911): +1 t_x(292714,862)RMZU04E,1596.o +1 x(273793,384)YB5WH04M,12684.p +1 x(285483,199)YB5WH04M,13019.p
+  +1 x(298697,262)YB3EH04E,13022.p +1 x(289024,262)YB3EH04E,13043.p +1 x(292714,871)YB5WH04M,22688.p <= +1
+ slot(YB5WH04M,26964): +1 t_x(288519,21)YB5WH04M,1087.o +1 x(289618,10)YB3EH04E,9449.p <= +1
+ slot(YB5WH04M,27017): +1 t_x(282205,745)YB5WH04M,491.o +1 x(283998,17)YB5WH04M,9772.p +1 x(273048,1505)YB5WH04M,14509.p
+  +1 x(289024,362)YB3EH04E,14818.p +1 x(289618,60)YB3EH04E,14867.p +1 x(288519,74)YB5WH04M,15486.p +1 x(289618,77)YB5WH04M,19716.p
+  +1 x(293168,975)RQXU04E,20612.p +1 x(292714,1000)RQXU04E,22001.p +1 x(273793,490)YB5WH04M,22209.p <= +1
+ slot(YB5WH04M,27070): +1 t_x(285372,454)YB3EH04E,747.o +1 x(283998,70)YB5WH04M,11239.p +1 x(289618,110)YB3EH04E,11404.p
+  +1 x(288519,127)YB5WH04M,11537.p +1 x(293250,1199)RMZU04E,14573.p +1 x(273793,543)YB5WH04M,24109.p <= +1
+ slot(YB5WH04M,27123): +1 t_x(292189,40)YB3EH04E,1523.o +1 x(283998,123)YB5WH04M,12720.p +1 x(289618,160)YB3EH04E,13196.p
+  +1 x(288519,180)YB5WH04M,13323.p +1 x(273793,594)RQXSI04E,21394.p <= +1
+ slot(YB5WH04M,27176): +1 x(285393,49)YB3EH04E,10722.p +1 x(293168,1136)YB5WH04M,14653.p +1 x(283549,12)YB3EH04E,16168.p
+  +1 x(283584,10)YB3EH04E,16180.p +1 x(289618,210)YB3EH04E,16538.p +1 x(285483,449)YB3EH04E,16760.p +1 x(288519,233)YB5WH04M,16837.p
+  +1 x(273793,649)YB5WH04M,19063.p <= +1
+ slot(YB5WH04M,27229): +1 t_x(283549,1)YB5WH04M,597.o +1 x(283584,37)YB5WH04M,9524.p +1 x(285393,81)YB5WH04M,14621.p
+  +1 x(273048,1717)YB5WH04M,17889.p +1 x(293168,1232)RQXU04E,17898.p +1 x(292714,1171)RQXU04E,18030.p
+  +1 x(283998,229)YB5WH04M,18047.p <= +1
+ slot(YB5WH04M,27335): +1 t_x(289950,0),1241.o +1 x(283584,160)YB3EH04E,11249.p +1 x(292189,47)YB5WH04M,16536.p
+  +1 x(285393,187)YB5WH04M,16740.p +1 x(289950,1)YB5WH04M,16936.p +1 x(273793,804)RQXSI04E,18130.p <= +1
+ slot(YB5WH04M,27388): +1 t_x(285393,28)YB5WH04M,750.o +1 x(289950,54)YB5WH04M,13428.p +1 x(290362,38)YB3EH04E,13766.p
+  +1 x(292189,90)YB3EH04E,18125.p <= +1
+ slot(YB5WH04M,27441): +1 t_x(303728,3)YB5WH04M,2858.o +1 x(300052,29)YB5WH04M,10129.p +1 x(283584,249)YB5WH04M,13101.p
+  +1 x(283549,262)YB3EH04E,14017.p +1 x(290362,68)YB5WH04M,14935.p +1 x(289950,107)YB5WH04M,15422.p +1 x(303728,48)YB3EH04E,15738.p
+  <= +1
+ slot(YB5WH04M,27494): +1 t_x(290362,15)YB5WH04M,1285.o +1 x(283549,312)YB3EH04E,11335.p +1 x(300052,82)YB5WH04M,12022.p
+  +1 x(303728,98)YB3EH04E,17212.p +1 x(283584,302)YB5WH04M,19705.p <= +1
+ slot(YB5WH04M,27547): +1 t_x(289618,607)YB5WH04M,1208.o +1 x(286706,31)YB5WH04M,10423.p +1 x(283584,355)YB5WH04M,14590.p
+  +1 x(283549,362)YB3EH04E,14611.p +1 x(283998,547)YB5WH04M,19556.p +1 x(303728,148)YB3EH04E,19677.p <= +1
+ slot(YBOLN04M,19200): +1 t_x(292666,281)LGSRA04,1585.o +1 t_x(291455,0),8025 +1 x(269231,241)YH5MH04M,12965.p
+  +1 x(286902,53)YBOLN04M,13991.p <= +1
+ slot(YBOLN04M,19245): +1 t_x(285863,2115)KHVL104E,806.o +1 x(285863,1601)KHVL104E,15717.p +1 x(286902,96)KFZ4404E,18432.p
+  <= +1
+ slot(YBOLN04M,19290): +1 t_x(269231,219)YBOLN04M,108.o +1 x(291957,2050)YBOLN04M,12545.p +1 x(269231,304)YH5MH04M,14968.p
+  <= +1
+ slot(YBOLN04M,19335): +1 t_x(272204,61)YBOLN04M,127.o +1 x(288765,2022)YBOLN04M,12543.p +1 x(269231,354)YBOLN04M,19648.p
+  <= +1
+ slot(YBOLN04M,19425): +1 t_x(285187,0),732.o +1 x(278185,345)YBOLN04M,19061.p <= +1
+ slot(YBOLN04M,19470): +1 t_x(282860,16)YBOLN04M,532.o +1 x(291957,2230)YBOLN04M,14129.p <= +1
+ slot(YBOLN04M,19515): +1 t_x(291455,0),1428.o <= +1
+ slot(YBOLN04M,19560): +1 t_x(292933,0),1624.o +1 x(288765,2247)YBOLN04M,14130.p +1 x(291957,2320)YBOLN04M,15686.p
+  <= +1
+ slot(YBOLN04M,19606): +1 t_x(280374,30)YBOLN04M,381.o <= +1
+ slot(YBOLN04M,19651): +1 t_x(282878,9)YBOLN04M,534.o +1 x(288765,2338)YBOLN04M,15687.p +1 x(285187,14)YH5MH04M,23696.p
+  <= +1
+ slot(YBOLN04M,19741): <= +1
+ slot(YBOLN04M,19786): +1 t_x(286499,31)YBOLN04M,851.o <= +1
+ slot(YBOLN04M,19966): +1 t_x(272287,0),131.o +1 x(279339,14)YB5KL04E,10839.p +1 x(278920,4)YB5WH04M,11244.p
+  +1 x(278920,57)YB5WH04M,18185.p <= +1
+ slot(YBOLN04M,20012): +1 t_x(278162,0),240.o +1 x(272287,19)RMZU04E,12452.p +1 x(278920,110)YB5WH04M,12453.p
+  +1 x(279339,64)YBOLN04M,12525.p <= +1
+ slot(YBOLN04M,20147): +1 t_x(278920,0),276.o +1 x(294816,17)KFZ4404E,9312.p +1 x(295329,34)YBOLN04M,9387.p
+  +1 x(292683,45)YB5KL04E,9797.p +1 x(286952,37)YBOLN04M,10122.p +1 x(279734,37)RMZSI04M,10601.p +1 x(272287,103)RMZU04E,17506.p
+  +1 x(278162,15)YB5WH04M,21610.p +1 x(272287,156)YBOLN04M,21643.p +1 x(278162,68)YB5WH04M,22284.p +1 x(272287,108)YH5MH04M,23666.p
+  <= +1
+ slot(YBOLN04M,20192): +1 t_x(279339,0),297.o +1 x(295587,10)YBOLN04M,9409.p +1 x(279339,244)YBOLN04M,19041.p
+  +1 x(272287,186)RMZU04E,19394.p <= +1
+ slot(YBOLN04M,20237): +1 t_x(279734,123)$RMZSI04M,330.o +1 x(295587,55)YBOLN04M,10840.p +1 x(283954,26)YBOLN04M,10891.p
+  +1 x(295329,124)YBOLN04M,11331.p +1 x(286952,118)YB5KL04E,12005.p <= +1
+ slot(YBOLN04M,20282): +1 t_x(282657,0),516.o +1 x(294816,182)YBOLN04M,11275.p +1 x(292683,242)YBOLN04M,11935.p
+  +1 x(295329,169)YBOLN04M,15914.p +1 x(286952,172)YBOLN04M,18132.p +1 x(279734,189)YBOLN04M,18152.p +1 x(283954,71)YBOLN04M,18284.p
+  +1 x(278162,205)YBOLN04M,19211.p +1 x(295587,100)YBOLN04M,19589.p <= +1
+ slot(YBOLN04M,20327): +1 t_x(283954,0),632.o +1 x(286658,18)EBBRA04E,10729.p +1 x(289805,10)YBOLN04M,10756.p
+  +1 x(279339,365)YB5KL04E,17657.p +1 x(295587,145)YBOLN04M,18287.p +1 x(295329,193)YB5WH04M,21474.p +1 x(279734,234)YBOLN04M,21544.p
+  <= +1
+ slot(YBOLN04M,20372): +1 t_x(286494,0),850.o +1 x(289805,34)YB5KL04E,10892.p +1 x(286658,67)YBOLN04M,12397.p
+  +1 x(283954,161)YBOLN04M,19750.p +1 x(295587,174)YB5KL04E,22384.p +1 x(278162,280)YB5WH04M,22956.p <= +1
+ slot(YBOLN04M,20418): +1 t_x(279279,0),293.o +1 x(289805,93)YB5KL04E,12425.p +1 x(283954,207)YBOLN04M,12455.p
+  +1 x(279734,325)YBOLN04M,12456.p +1 x(292683,374)YB5WH04M,12457.p +1 x(286494,63)YBOLN04M,12497.p +1 x(295587,232)YB5KL04E,12528.p
+  +1 x(286952,294)YB5KL04E,12655.p +1 x(294816,318)YBOLN04M,22033.p +1 x(292683,397)YB5KL04E,22114.p +1 x(286658,96)EBBRA04E,22415.p
+  <= +1
+ slot(YBOLN04M,20463): +1 t_x(280143,0),363.o +1 x(286952,352)YB5KL04E,14149.p +1 x(295587,281)YBOLN04M,14156.p
+  +1 x(286494,108)YBOLN04M,14172.p +1 x(286658,158)YBOLN04M,14173.p +1 x(283954,252)YBOLN04M,14178.p +1 x(295329,350)YBOLN04M,14181.p
+  +1 x(279734,370)YBOLN04M,14188.p +1 x(279339,515)YBOLN04M,14219.p +1 x(282657,90)RMZU04E,22890.p <= +1
+ slot(YBOLN04M,20553): +1 t_x(286658,95)YBOLN04M,867.o +1 x(295329,405)YB5WH04M,12482.p +1 x(282657,174)RMZU04E,12511.p
+  +1 x(295587,349)YB5KL04E,21357.p +1 x(291193,5)YBOLN04M,21685.p +1 x(294816,440)KFZ4404E,22729.p <= +1
+ slot(YBOLN04M,20598): +1 t_x(286952,290)YBOLN04M,900.o +1 x(291027,17)YBOLN04M,9198.p +1 x(290528,3)YBOLN04M,10301.p
+  +1 x(292451,37)YBOLN04M,17732.p +1 x(291193,50)YBOLN04M,19815.p +1 x(295587,408)YB5KL04E,23271.p +1 x(286494,243)YBOLN04M,23363.p
+  +1 x(282657,240)YBOLN04M,23374.p +1 x(292683,558)YBOLN04M,23424.p <= +1
+ slot(YBOLN04M,20643): +1 t_x(288411,0),1076.o +1 x(272287,652)YBOLN04M,14049.p +1 x(278162,545)YB5WH04M,14158.p
+  +1 x(278920,746)YB5WH04M,14170.p +1 x(282657,285)YBOLN04M,14177.p +1 x(292683,586)YB5WH04M,14182.p +1 x(292451,82)YBOLN04M,14194.p
+  +1 x(291193,95)YBOLN04M,14937.p +1 x(286952,528)YB5KL04E,20649.p +1 x(294816,560)YB5WH04M,21258.p +1 x(286494,288)YBOLN04M,21485.p
+  +1 x(292683,603)YBOLN04M,21559.p +1 x(290528,32)YH5MH04M,21575.p +1 x(286658,338)YBOLN04M,21624.p +1 x(279339,695)YBOLN04M,21674.p
+  +1 x(291027,60)YH5MH04M,22232.p +1 x(289805,312)YB5WH04M,23625.p <= +1
+ slot(YBOLN04M,20688): +1 t_x(288631,0),1096.o +1 x(290528,93)YBOLN04M,12107.p +1 x(291027,107)YBOLN04M,12617.p
+  +1 x(280143,39)YBOLN04M,19615.p +1 x(282657,330)YBOLN04M,21489.p <= +1
+ slot(YBOLN04M,20733): +1 t_x(289805,83)YBOLN04M,1225.o +1 x(280143,84)YBOLN04M,14586.p +1 x(294816,613)YB5WH04M,20168.p
+  +1 x(289805,416)YBOLN04M,20192.p +1 x(282657,375)YBOLN04M,20200.p +1 x(292683,689)YB5KL04E,20217.p +1 x(286494,378)YBOLN04M,20269.p
+  +1 x(295587,551)YBOLN04M,20287.p +1 x(286658,409)EBBRA04E,20288.p +1 x(290528,138)YBOLN04M,20303.p +1 x(279339,775)YB5KL04E,20309.p
+  +1 x(291027,152)YBOLN04M,20315.p +1 x(283954,522)YBOLN04M,20331.p +1 x(278162,651)YB5WH04M,20428.p +1 x(292451,172)YBOLN04M,20487.p
+  +1 x(279734,640)YBOLN04M,20624.p <= +1
+ slot(YBOLN04M,20824): +1 t_x(291193,0),1392.o +1 x(290528,221)YH5MH04M,12812.p +1 x(292451,224)RMZU04E,15904.p
+  +1 x(279339,833)YB5KL04E,16084.p +1 x(286494,469)YBOLN04M,16112.p +1 x(286658,487)EBBRA04E,16123.p +1 x(283954,613)YBOLN04M,16139.p
+  +1 x(279734,731)YBOLN04M,16164.p +1 x(280143,175)YBOLN04M,20415.p +1 x(291027,243)YBOLN04M,23236.p +1 x(294816,684)YB5KL04E,23261.p
+  +1 x(294816,718)YB5WH04M,23641.p <= +1
+ slot(YBOLN04M,20869): +1 t_x(290528,274)YBOLN04M,1307.o +1 x(289805,552)YBOLN04M,14183.p +1 x(291027,288)YBOLN04M,15951.p
+  +1 x(295587,687)YBOLN04M,15976.p +1 x(292666,1419)YBOLN04M,23189.p <= +1
+ slot(YBOLN04M,20914): +1 t_x(292451,0),1560.o +1 x(279279,8)YH5MH04M,9560.p +1 x(295329,801)YBOLN04M,20268.p
+  +1 x(288631,18)YBOLN04M,20332.p +1 x(290528,319)YBOLN04M,22407.p <= +1
+ slot(YBOLN04M,20959): +1 t_x(292683,360)YBOLN04M,1590.o +1 x(291027,376)YH5MH04M,10850.p +1 x(279279,62)YBOLN04M,11521.p
+  +1 x(291957,3719)YBOLN04M,17210.p +1 x(291193,406)YB5KL04E,17684.p +1 x(292666,1497)LGSRA04,19045.p
+  +1 x(295329,828)YB5WH04M,19124.p +1 x(288411,21)YBOLN04M,19193.p +1 x(288631,63)YBOLN04M,19224.p +1 x(290528,347)YH5MH04M,19239.p
+  +1 x(282657,592)RMZU04E,19286.p +1 x(286494,604)YBOLN04M,19599.p <= +1
+ slot(YBOLN04M,21004): +1 t_x(285818,0),798.o +1 x(294816,918)YB5KL04E,13803.p +1 x(279279,107)YBOLN04M,14151.p
+  +1 x(291027,423)YBOLN04M,14152.p +1 x(288631,108)YBOLN04M,14160.p +1 x(290528,409)YBOLN04M,14790.p +1 x(288421,38)YB5KL04E,19955.p
+  +1 x(288411,66)YBOLN04M,23347.p <= +1
+ slot(YBOLN04M,21094): +1 t_x(283140,0),563.o +1 x(279279,197)YBOLN04M,12896.p +1 x(288421,40)YB5WH04M,17324.p
+  +1 x(289805,777)YBOLN04M,21285.p +1 x(288411,116)EBBRA04E,21431.p +1 x(288631,198)YBOLN04M,21467.p +1 x(291027,503)YH5MH04M,21472.p
+  +1 x(280143,445)YBOLN04M,21504.p <= +1
+ slot(YBOLN04M,21139): +1 t_x(294816,1035)YB5KL04E,1891.o +1 x(272287,1148)YBOLN04M,15718.p +1 x(288411,194)EBBRA04E,15739.p
+  +1 x(279279,242)YBOLN04M,15965.p +1 x(288421,130)YBOLN04M,15997.p +1 x(280143,490)YBOLN04M,16074.p +1 x(282657,760)RMZU04E,16089.p
+  +1 x(288631,243)YBOLN04M,16109.p +1 x(286952,1029)YBOLN04M,16197.p +1 x(292666,1689)YBOLN04M,16336.p
+  +1 x(289805,822)YBOLN04M,23357.p <= +1
+ slot(YBOLN04M,21184): +1 t_x(287016,0),908.o +1 x(292683,1144)YBOLN04M,17322.p +1 x(294816,1075)KFZ4404E,17347.p
+  +1 x(278162,1107)YBOLN04M,17432.p +1 x(288411,246)YBOLN04M,17551.p +1 x(288631,288)YBOLN04M,17553.p
+  +1 x(292666,1719)YB5KL04E,17781.p +1 x(282657,826)YBOLN04M,17795.p +1 x(290528,589)YBOLN04M,18031.p
+  +1 x(280143,535)YBOLN04M,18124.p +1 x(288421,155)YB5KL04E,19125.p +1 x(279279,287)YBOLN04M,20791.p +1 x(280143,515)YB5KL04E,22412.p
+  +1 x(289805,854)YB5KL04E,22759.p +1 x(291027,603)YBOLN04M,22774.p <= +1
+ slot(YBOLN04M,21230): +1 t_x(287158,0),928.o +1 x(295063,27)YBOLN04M,12402.p +1 x(292666,1778)YB5KL04E,20143.p
+  +1 x(289805,894)YB5WH04M,22249.p +1 x(279279,324)YH5MH04M,22979.p +1 x(288411,272)EBBRA04E,23618.p +1 x(291027,629)YH5MH04M,23637.p
+  <= +1
+ slot(YBOLN04M,21275): +1 t_x(288421,0),1077.o +1 x(287158,9)YBOLN04M,15608.p +1 x(292666,1825)YBOLN04M,23654.p
+  <= +1
+ slot(YBOLN04M,21320): +1 t_x(289277,0),1167.o +1 x(295329,1199)YB5WH04M,17430.p +1 x(287158,54)YBOLN04M,17476.p
+  +1 x(295063,117)YBOLN04M,17481.p +1 x(279279,423)YBOLN04M,17705.p +1 x(291027,739)YBOLN04M,17788.p +1 x(292666,1870)YBOLN04M,22290.p
+  <= +1
+ slot(YBOLN04M,21365): +1 t_x(295063,0),1931.o +1 x(287016,11)EBBRA04E,10236.p +1 x(278162,1288)YBOLN04M,15757.p
+  +1 x(294816,1265)YBOLN04M,15835.p +1 x(292683,1333)YB5KL04E,15843.p <= +1
+ slot(YBOLN04M,21410): +1 t_x(295329,887)YBOLN04M,1980.o +1 x(287016,76)YBOLN04M,12116.p +1 x(289805,1088)YB5KL04E,15913.p
+  +1 x(278920,1518)YBOLN04M,15991.p +1 x(285818,15)YBOLN04M,16101.p +1 x(289277,30)YB5KL04E,22185.p <= +1
+ slot(YBOLN04M,21455): +1 t_x(295587,818)YBOLN04M,2036.o +1 x(295131,14)YB5KL04E,9162.p +1 x(294908,2)YB5WH04M,10526.p
+  +1 x(289277,55)YBOLN04M,18830.p +1 x(287158,189)YBOLN04M,19284.p +1 x(285818,60)YBOLN04M,20803.p +1 x(287016,121)YBOLN04M,20834.p
+  <= +1
+ slot(YBOLN04M,21500): +1 x(271099,18)YBOLN04M,10545.p +1 x(294908,55)YB5WH04M,11126.p +1 x(283140,10)YBOLN04M,14162.p
+  +1 x(285818,105)YBOLN04M,17479.p +1 x(287016,166)YBOLN04M,17482.p +1 x(289277,89)YB5KL04E,20758.p <= +1
+ slot(YBOLN04M,21545): +1 x(295131,125)YBOLN04M,10848.p +1 x(290528,950)YBOLN04M,16593.p +1 x(279279,640)YH5MH04M,19086.p
+  +1 x(291027,945)YH5MH04M,19163.p +1 x(287016,211)YBOLN04M,19182.p +1 x(285818,150)YBOLN04M,19201.p +1 x(271099,63)YBOLN04M,19472.p
+  <= +1
+ slot(YBOLN04M,21590): +1 t_x(271099,93)YB5WH04M,119.o +1 x(295131,170)KFZ4404E,15963.p +1 x(292683,1539)YB5WH04M,19091.p
+  +1 x(283140,84)YB5KL04E,22280.p +1 x(279279,693)YBOLN04M,22307.p <= +1
+ slot(YBOLN04M,21636): +1 t_x(279431,0),308.o +1 t_x(280396,0),7616 +1 x(280645,7)YBOLN04M,10904.p +1 x(271099,146)YB5WH04M,12417.p
+  +1 x(295131,216)YBOLN04M,12501.p +1 x(294816,1503)YB5KL04E,19054.p +1 x(294908,205)YBOLN04M,19474.p
+  +1 x(279279,739)YBOLN04M,21540.p <= +1
+ slot(YBOLN04M,21681): +1 t_x(280221,0),370.o +1 x(294908,242)YB5KL04E,12893.p +1 x(271099,178)$KFZ4404E,13945.p
+  +1 x(289277,264)YB5KL04E,17134.p +1 x(283140,191)YBOLN04M,20155.p +1 x(295131,241)KFZ4404E,20262.p +1 x(279431,10)YBOLN04M,20385.p
+  <= +1
+ slot(YBOLN04M,21726): +1 t_x(280396,11)YBOLN04M,383.o +1 x(294908,295)YBOLN04M,14137.p +1 x(271099,244)YBOLN04M,14542.p
+  +1 x(280645,80)YB5KL04E,18926.p +1 x(295131,306)YBOLN04M,19202.p +1 x(279431,55)YBOLN04M,19547.p +1 x(283140,236)YBOLN04M,22987.p
+  <= +1
+ slot(YBOLN04M,21771): +1 t_x(280645,0),396.o +1 x(291994,29)YBOLN04M,10332.p +1 x(295131,351)YBOLN04M,14479.p
+  +1 x(280645,139)YB5KL04E,15916.p +1 x(283140,260)YB5KL04E,16104.p +1 x(285863,4108)YH5MH04M,17437.p
+  +1 x(283140,281)YBOLN04M,17550.p +1 x(279431,100)YBOLN04M,17820.p +1 x(280396,56)YBOLN04M,17828.p +1 x(294908,359)YB5KL04E,23881.p
+  <= +1
+ slot(YBOLN04M,21816): +1 t_x(281749,0),458.o +1 x(291994,74)YBOLN04M,10907.p +1 x(280396,101)YBOLN04M,16138.p
+  +1 x(279431,145)YBOLN04M,16154.p +1 x(288404,72)YBOLN04M,16527.p +1 x(280645,187)YBOLN04M,17637.p +1 x(289805,1497)YB5KL04E,19069.p
+  +1 x(295131,396)YBOLN04M,21363.p +1 x(294908,372)YB5WH04M,21503.p +1 x(283140,305)YB5WH04M,21603.p +1 x(271099,334)YBOLN04M,21667.p
+  +1 x(295131,382)KFZ4404E,22308.p <= +1
+ slot(YBOLN04M,21861): +1 t_x(283117,0),559.o +1 x(288404,107)YH5MH04M,10742.p +1 x(291994,97)YB5WH04M,12513.p
+  +1 x(280645,232)YBOLN04M,20285.p +1 x(294908,417)YB5KL04E,20491.p +1 x(280396,146)YBOLN04M,20590.p +1 x(281749,21)YBOLN04M,20725.p
+  <= +1
+ slot(YBOLN04M,21906): +1 t_x(288404,162)YBOLN04M,1074.o +1 x(281749,66)YBOLN04M,12502.p +1 x(283117,16)YB5KL04E,21427.p
+  +1 x(291994,150)YB5WH04M,21443.p +1 x(280645,256)YB5KL04E,21744.p +1 x(294908,475)YBOLN04M,23693.p <= +1
+ slot(YBOLN04M,21951): +1 t_x(290247,0),1274.o +1 x(288404,207)YBOLN04M,13236.p +1 x(291994,203)YB5WH04M,18936.p
+  +1 x(281749,111)YBOLN04M,19470.p +1 x(294908,520)YBOLN04M,22253.p <= +1
+ slot(YBOLN04M,21996): +1 t_x(291994,196)YB5KL04E,1494.o +1 x(283117,74)YB5KL04E,11263.p +1 x(281749,156)YBOLN04M,14389.p
+  +1 x(294908,565)YBOLN04M,23335.p <= +1
+ slot(YBOLN04M,22042): +1 t_x(293354,0),1683.o +1 x(290247,15)YB5WH04M,12379.p +1 x(293354,9)YBOLN04M,17600.p
+  +1 x(291994,300)YBOLN04M,20380.p +1 x(288404,297)YH5MH04M,20857.p <= +1
+ slot(YBOLN04M,22132): +1 t_x(294908,213)YBOLN04M,1904.o +1 x(292666,2656)YB5KL04E,9244.p +1 x(271099,622)YB5WH04M,15886.p
+  +1 x(293354,71)YB5KL04E,15908.p +1 x(281749,292)YBOLN04M,15911.p +1 x(294908,690)YB5WH04M,16191.p +1 x(280221,6)YB5WH04M,20230.p
+  +1 x(283117,189)YB5WH04M,20252.p +1 x(280221,59)YB5WH04M,22136.p +1 x(283117,221)YBOLN04M,22206.p +1 x(290247,110)YB5KL04E,22251.p
+  +1 x(280221,40)YBOLN04M,23307.p <= +1
+ slot(YBOLN04M,22177): +1 t_x(288588,0),1092.o +1 x(292666,2712)LGSRA04,11149.p +1 x(290247,157)YBOLN04M,17596.p
+  +1 x(288404,433)YBOLN04M,17838.p <= +1
+ slot(YBOLN04M,22267): +1 t_x(298418,0),2443.o +1 x(288588,31)YBOLN04M,12921.p +1 x(292666,2773)YB5KL04E,12929.p
+  +1 x(294908,796)YB5WH04M,17528.p +1 x(281749,404)YB5WH04M,17545.p +1 x(289805,1950)YBOLN04M,17560.p
+  +1 x(271099,728)YB5WH04M,17803.p +1 x(290247,227)YB5KL04E,20644.p +1 x(280221,112)YB5WH04M,21417.p +1 x(290247,247)YBOLN04M,21715.p
+  <= +1
+ slot(YBOLN04M,22312): +1 t_x(291027,1731)YBOLN04M,1368.o +1 x(295966,5)YB5KL04E,9134.p +1 x(288588,76)YBOLN04M,16591.p
+  +1 x(295131,875)KFZ4404E,17569.p +1 x(290247,270)KFZ4404E,19348.p +1 x(288404,550)$YH5MH04M,19611.p
+  +1 x(290247,292)YBOLN04M,22794.p +1 x(280221,245)YB5KL04E,22851.p <= +1
+ slot(YBOLN04M,22403): +1 t_x(277313,5)YBOLN04M,208.o +1 x(281290,48)RMZU04E,10370.p <= +1
+ slot(YBOLN04M,22448): +1 t_x(279651,0),322.o +1 x(279482,17)YB5WH04M,10084.p +1 x(283812,42)YBOLN04M,10176.p
+  +1 x(279651,4)YBOLN04M,10622.p +1 x(290247,439)YB5WH04M,14054.p +1 x(281059,88)YB5WH04M,14112.p +1 x(280221,356)YBOLN04M,14138.p
+  +1 x(293354,415)YBOLN04M,14159.p +1 x(281290,132)RMZU04E,14175.p +1 x(283117,537)YBOLN04M,14216.p +1 x(295966,115)YBOLN04M,14354.p
+  +1 x(288404,704)YBOLN04M,14357.p +1 x(291994,706)YBOLN04M,14428.p +1 x(288588,212)YBOLN04M,14665.p +1 x(292666,2998)YBOLN04M,14687.p
+  +1 x(281290,113)YBOLN04M,19754.p <= +1
+ slot(YBOLN04M,22493): +1 t_x(281059,0),419.o +1 x(281290,158)YBOLN04M,10872.p +1 x(295966,160)YBOLN04M,10897.p
+  +1 x(279651,49)YBOLN04M,11920.p +1 x(279482,68)YBOLN04M,11930.p +1 x(283812,68)RQXU04E,11995.p +1 x(290247,461)YB5KL04E,23423.p
+  <= +1
+ slot(YBOLN04M,22538): +1 t_x(281290,0),431.o +1 x(294773,30)RMZU04E,9155.p +1 x(294857,32)YBOLN04M,9942.p
+  +1 x(278562,6)YBOLN04M,10185.p +1 x(283102,45)YB5WH04M,22262.p +1 x(281059,180)YB5KL04E,22321.p <= +1
+ slot(YBOLN04M,22583): +1 t_x(283102,0),557.o +1 x(277313,50)YBOLN04M,10870.p +1 x(294773,77)YBOLN04M,10900.p
+  +1 x(294857,77)YBOLN04M,11048.p +1 x(278562,41)YB5KL04E,12002.p +1 x(280221,480)YB5KL04E,19175.p +1 x(283812,177)YBOLN04M,20447.p
+  +1 x(295966,250)YBOLN04M,21369.p +1 x(281059,237)YBOLN04M,21392.p +1 x(283102,58)YB5KL04E,23418.p <= +1
+ slot(YBOLN04M,22628): +1 t_x(283812,218)RMZU04E,620.o +1 x(290055,30)RMZU04E,11375.p +1 x(280221,536)YBOLN04M,12504.p
+  +1 x(283117,717)YBOLN04M,12519.p +1 x(277313,95)YBOLN04M,12628.p +1 x(283102,98)YB5WH04M,12631.p +1 x(279651,184)YBOLN04M,12635.p
+  +1 x(279482,203)YBOLN04M,12637.p +1 x(281059,282)YBOLN04M,12642.p +1 x(294857,122)YBOLN04M,12800.p +1 x(278562,96)YBOLN04M,13252.p
+  +1 x(287367,133)YBOLN04M,13296.p +1 x(295966,295)YBOLN04M,22247.p +1 x(294773,114)RMZU04E,22360.p <= +1
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+  +1 x(277313,140)YBOLN04M,14420.p +1 x(294857,167)YBOLN04M,15313.p +1 x(283812,267)YBOLN04M,19708.p +1 x(294773,167)YBOLN04M,19787.p
+  +1 x(290055,71)YBOLN04M,20755.p +1 x(281059,327)YBOLN04M,22869.p <= +1
+ slot(YBOLN04M,22718): +1 x(287433,10)EBBRA04E,9431.p +1 x(287367,223)YBOLN04M,9862.p +1 x(293570,82)YBOLN04M,11398.p
+  +1 x(283812,302)RMZU04E,12647.p +1 x(294773,198)RMZU04E,12683.p +1 x(295966,454)YB5WH04M,12692.p +1 x(293570,150)YB5WH04M,12778.p
+  +1 x(279651,263)YB5WH04M,14143.p +1 x(279482,281)YB5WH04M,14147.p +1 x(290055,114)RMZU04E,14429.p +1 x(298418,21)YBOLN04M,14623.p
+  +1 x(283102,204)YB5WH04M,15867.p +1 x(277313,185)YBOLN04M,23355.p +1 x(281059,353)YB5WH04M,23396.p <= +1
+ slot(YBOLN04M,22809): +1 t_x(287367,385)EBBRA04E,960.o +1 t_x(290866,0),7987 +1 x(287367,306)EBBRA04E,11726.p
+  +1 x(290055,198)RMZU04E,19377.p +1 x(277313,276)YBOLN04M,19625.p +1 x(281059,459)YB5WH04M,20275.p +1 x(279482,387)YB5WH04M,20642.p
+  +1 x(279651,365)YBOLN04M,20694.p +1 x(283102,292)YB5KL04E,21283.p +1 x(278562,277)YBOLN04M,23395.p <= +1
+ slot(YBOLN04M,22854): +1 t_x(278562,276)YB5KL04E,252.o +1 x(287433,84)YBOLN04M,11382.p +1 x(278562,322)YBOLN04M,14549.p
+  +1 x(279651,410)YBOLN04M,17995.p +1 x(279482,429)YBOLN04M,18034.p +1 x(295966,507)YB5WH04M,20284.p +1 x(293570,203)YB5WH04M,20369.p
+  +1 x(287367,359)YBOLN04M,23009.p <= +1
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+  +1 x(281290,551)RMZU04E,17853.p +1 x(277313,366)YBOLN04M,17893.p +1 x(298418,202)YBOLN04M,17922.p +1 x(294773,393)YBOLN04M,17929.p
+  +1 x(294857,393)YBOLN04M,17946.p +1 x(290055,297)YBOLN04M,17998.p +1 x(287433,129)YBOLN04M,18021.p +1 x(278562,367)YBOLN04M,18055.p
+  +1 x(287367,404)YBOLN04M,18163.p +1 x(279482,474)YBOLN04M,21439.p +1 x(279651,455)YBOLN04M,21459.p +1 x(281059,564)YB5WH04M,23584.p
+  +1 x(295966,566)YBOLN04M,23706.p <= +1
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+  +1 x(287433,167)EBBRA04E,13284.p +1 x(287367,449)YBOLN04M,14518.p +1 x(290247,915)YB5WH04M,15854.p +1 x(279651,500)YBOLN04M,15943.p
+  +1 x(279482,519)YBOLN04M,15957.p +1 x(294857,416)KWUR404E,16145.p +1 x(291206,89)YBOLN04M,18070.p +1 x(283102,416)YB5WH04M,20243.p
+  +1 x(298418,247)YBOLN04M,22461.p +1 x(278562,412)YBOLN04M,22817.p +1 x(293570,291)YB5KL04E,22932.p <= +1
+ slot(YBOLN04M,22989): +1 t_x(290866,0),1348.o +1 x(295936,34)YB5WH04M,10794.p +1 x(285826,87)YB5KL04E,11151.p
+  +1 x(277924,54)YBOLN04M,12042.p +1 x(283102,467)YB5KL04E,19083.p +1 x(281059,643)YBOLN04M,19126.p +1 x(295966,649)YB5KL04E,19174.p
+  +1 x(293570,349)YB5KL04E,19203.p +1 x(279651,528)YB5WH04M,19530.p +1 x(287433,219)YBOLN04M,19554.p +1 x(279482,546)YB5WH04M,19558.p
+  +1 x(291206,122)RQXU04E,19566.p +1 x(293927,49)YB5KL04E,19573.p +1 x(298418,292)YBOLN04M,19622.p <= +1
+ slot(YBOLN04M,23034): +1 t_x(279482,384)YBOLN04M,311.o +1 x(291206,179)YBOLN04M,11730.p +1 x(293927,100)YBOLN04M,12076.p
+  +1 x(287433,245)EBBRA04E,14496.p +1 x(277924,99)YBOLN04M,15580.p +1 x(278562,502)YBOLN04M,21748.p +1 x(279651,581)YB5WH04M,22100.p
+  +1 x(279482,599)YB5WH04M,22116.p +1 x(283102,521)YB5WH04M,23010.p +1 x(295936,86)YB5WH04M,23660.p <= +1
+ slot(YBOLN04M,23079): +1 x(285826,192)YBOLN04M,12542.p +1 x(293927,125)KWUR404E,13792.p +1 x(277924,144)YBOLN04M,13806.p
+  +1 x(278562,547)YBOLN04M,20759.p +1 x(291206,207)RQXU04E,20773.p +1 x(287433,309)YBOLN04M,20829.p +1 x(279651,635)YBOLN04M,22966.p
+  <= +1
+ slot(YBOLN04M,23124): +1 x(279395,14)YB5WH04M,11142.p +1 x(295936,166)YB5KL04E,12419.p +1 x(285826,234)YB5WH04M,14222.p
+  +1 x(283812,718)YBOLN04M,16086.p +1 x(278562,592)YBOLN04M,16103.p +1 x(277313,591)YBOLN04M,16106.p +1 x(294773,616)RMZU04E,16295.p
+  +1 x(298418,427)YBOLN04M,16353.p +1 x(290055,522)YBOLN04M,16485.p +1 x(277924,189)YBOLN04M,16768.p +1 x(293927,190)YBOLN04M,20658.p
+  <= +1
+ slot(YBOLN04M,23169): +1 t_x(291206,338)RMZU04E,1394.o +1 x(279395,65)YBOLN04M,12460.p +1 x(295936,225)YB5KL04E,14074.p
+  +1 x(293570,525)YB5KL04E,14348.p +1 x(293927,225)YB5KL04E,14580.p +1 x(283812,763)YBOLN04M,17986.p +1 x(277924,234)YBOLN04M,18103.p
+  +1 x(278562,627)YB5KL04E,19368.p <= +1
+ slot(YBOLN04M,23215): +1 x(291206,360)YBOLN04M,13120.p +1 x(281059,869)YBOLN04M,15759.p +1 x(285826,321)YB5KL04E,15865.p
+  +1 x(279395,111)YBOLN04M,16141.p +1 x(293927,263)KWUR404E,16867.p +1 x(287433,445)YBOLN04M,22342.p +1 x(277924,280)YBOLN04M,22367.p
+  +1 x(293570,573)YB5WH04M,22368.p <= +1
+ slot(YBOLN04M,23260): +1 t_x(293927,240)YB5KL04E,1766.o +1 x(281290,933)RQXU04E,12686.p +1 x(279395,156)YBOLN04M,14245.p
+  +1 x(293570,624)YBOLN04M,15794.p +1 x(295966,927)YBOLN04M,15892.p +1 x(291994,1518)YBOLN04M,15972.p
+  +1 x(287367,765)YBOLN04M,16120.p +1 x(277924,325)YBOLN04M,19699.p +1 x(292666,3810)YBOLN04M,21223.p
+  +1 x(295936,342)YB5KL04E,22129.p +1 x(285826,373)YBOLN04M,22347.p <= +1
+ slot(YBOLN04M,23305): +1 t_x(295936,7)YBOLN04M,2101.o +1 x(280888,15)YBOLN04M,9101.p +1 x(285826,438)YB5KL04E,17523.p
+  +1 x(293927,371)YBOLN04M,17751.p +1 x(279395,201)YBOLN04M,19567.p +1 x(285826,418)YBOLN04M,20635.p +1 x(293570,679)YB5WH04M,21625.p
+  +1 x(292666,3855)YBOLN04M,22684.p +1 x(295936,368)YBOLN04M,23203.p <= +1
+ slot(YBOLN04M,23350): +1 t_x(294857,294)YBOLN04M,1898.o +1 x(270468,14)YBOLN04M,10605.p +1 x(280888,79)YB5WH04M,14064.p
+  +1 x(295936,457)YB5WH04M,22845.p <= +1
+ slot(YBOLN04M,23485): +1 t_x(278814,0),266.o +1 t_x(282303,10)YBOLN04M,7648 +1 x(280888,132)YB5WH04M,10795.p
+  +1 x(290866,96)YBOLN04M,14560.p +1 x(281059,1058)YB5KL04E,17469.p +1 x(293570,785)YB5WH04M,17470.p +1 x(295966,1089)YB5WH04M,17474.p
+  +1 x(270468,149)YBOLN04M,17501.p +1 x(280221,1358)YB5KL04E,17512.p +1 x(280888,185)YB5WH04M,17667.p
+  +1 x(291994,1674)YB5KL04E,17798.p +1 x(283117,1566)YB5WH04M,18048.p +1 x(295936,510)YB5WH04M,21452.p
+  <= +1
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+  +1 x(290866,141)YBOLN04M,19581.p +1 x(280888,238)YB5WH04M,21629.p +1 x(295936,593)YBOLN04M,23845.p <= +1
+ slot(YBOLN04M,23575): +1 t_x(282303,100)YBOLN04M,495.o +1 x(286180,88)YBOLN04M,10902.p +1 x(270468,222)KWUR404E,11088.p
+  +1 x(291206,714)RMZU04E,14323.p <= +1
+ slot(YBOLN04M,23621): +1 t_x(285826,1081)YB5WH04M,800.o +1 x(290681,0),9652.p +1 x(270468,285)YBOLN04M,15857.p
+  +1 x(286180,134)YBOLN04M,15883.p +1 x(281290,1276)RQXU04E,15905.p +1 x(291206,766)YBOLN04M,16130.p +1 x(282303,146)YBOLN04M,16140.p
+  +1 x(287433,851)YBOLN04M,16175.p +1 x(290866,232)YBOLN04M,16312.p <= +1
+ slot(YBOLN04M,23666): +1 t_x(287433,767)YBOLN04M,966.o +1 x(290681,38)YB5WH04M,11592.p +1 x(280888,376)YBOLN04M,12441.p
+  +1 x(286180,179)YBOLN04M,12681.p +1 x(282303,191)YBOLN04M,12862.p +1 x(290866,277)YBOLN04M,13498.p +1 x(286180,189)KWUR404E,21477.p
+  +1 x(270468,330)YBOLN04M,21731.p <= +1
+ slot(YBOLN04M,23711): +1 t_x(288692,0),1099.o +1 x(278814,16)YB5WH04M,10521.p +1 x(283117,1778)YB5WH04M,16207.p
+  +1 x(282303,236)YBOLN04M,18243.p +1 x(290866,322)YBOLN04M,18302.p +1 x(286180,210)YB5KL04E,19204.p +1 x(280888,421)YBOLN04M,19227.p
+  +1 x(290681,90)YBOLN04M,19259.p +1 x(285826,824)YBOLN04M,19287.p +1 x(270468,392)YB5KL04E,22227.p +1 x(286180,224)YBOLN04M,22269.p
+  <= +1
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+  +1 x(294773,1250)YBOLN04M,14947.p +1 x(270468,450)YB5KL04E,19334.p +1 x(295936,810)YB5KL04E,19375.p
+  <= +1
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+  +1 x(286180,327)YB5KL04E,14386.p +1 x(270468,509)YB5KL04E,20343.p +1 x(278814,122)YB5WH04M,20693.p <= +1
+ slot(YBOLN04M,23891): +1 t_x(295131,1980)YBOLN04M,1943.o +1 x(278814,209)YBOLN04M,15949.p +1 x(288692,8)YB5WH04M,16404.p
+  +1 x(286180,386)YB5KL04E,17557.p +1 x(290681,250)YB5WH04M,20751.p <= +1
+ slot(YBOLN04M,23936): +1 x(278814,281)YB5WH04M,12444.p +1 x(288692,56)YBOLN04M,12526.p +1 x(290681,356)YB5WH04M,12612.p
+  +1 x(290681,303)YB5WH04M,16514.p +1 x(283102,1462)YB5KL04E,17580.p +1 x(295936,986)YB5KL04E,17835.p
+  +1 x(288692,114)YB5WH04M,19413.p +1 x(286180,444)YB5KL04E,20586.p <= +1
+ slot(YBOLN04M,24072): +1 t_x(279686,72)YBOLN04M,324.o +1 t_x(284350,0),7720 +1 x(279686,53)YB5WH04M,10784.p
+  +1 x(292653,54)EBBRA04E,12766.p +1 x(280221,1912)YB5WH04M,15869.p +1 x(280888,714)YB5WH04M,16362.p +1 x(280888,743)YB5KL04E,20411.p
+  +1 x(288692,167)YB5WH04M,23878.p <= +1
+ slot(YBOLN04M,24117): +1 t_x(282057,0),481.o +1 x(286485,11)YBOLN04M,11132.p +1 x(288692,220)YB5WH04M,11487.p
+  +1 x(286485,14)YB5WH04M,18291.p <= +1
+ slot(YBOLN04M,24162): +1 t_x(284350,0),679.o +1 x(279686,159)YB5WH04M,12009.p +1 x(286485,43)YB5KL04E,12445.p
+  +1 x(292653,211)EBBRA04E,17800.p +1 x(282057,87)YBOLN04M,18209.p +1 x(295936,1220)YB5KL04E,20556.p <= +1
+ slot(YBOLN04M,24207): +1 t_x(294773,2039)RMZU04E,1881.o +1 x(296549,16)YBOLN04M,9492.p +1 x(282057,128)KWUR404E,16265.p
+  +1 x(292653,261)YBOLN04M,16704.p +1 x(279686,207)YBOLN04M,19432.p +1 x(286485,101)YBOLN04M,19534.p <= +1
+ slot(YBOLN04M,24252): +1 x(296549,47)YB5WH04M,11427.p +1 x(282057,177)YBOLN04M,11570.p +1 x(296549,77)YB5KL04E,12696.p
+  +1 x(279686,252)YBOLN04M,13791.p +1 x(295936,1337)YB5KL04E,15868.p +1 x(296549,61)YBOLN04M,16135.p <= +1
+ slot(YBOLN04M,24297): +1 t_x(286485,0),848.o +1 x(282677,16)YB5KL04E,9202.p +1 x(286485,191)YBOLN04M,14076.p
+  +1 x(288692,417)YBOLN04M,14336.p +1 x(282057,222)YBOLN04M,19698.p +1 x(279686,297)YBOLN04M,20861.p +1 x(286485,173)YB5WH04M,22373.p
+  +1 x(296549,100)YB5WH04M,22457.p <= +1
+ slot(YBOLN04M,24342): +1 x(283829,10)YB5WH04M,10763.p +1 x(282677,86)YB5WH04M,11034.p +1 x(278814,652)YB5WH04M,14318.p
+  +1 x(296549,136)YB5KL04E,14545.p +1 x(286485,219)YB5KL04E,15966.p +1 x(279686,342)YBOLN04M,16643.p +1 x(282677,74)YB5KL04E,18063.p
+  <= +1
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+  +1 x(296549,194)YB5KL04E,18473.p +1 x(282677,115)KWUR404E,21535.p +1 x(282677,139)YB5WH04M,22780.p <= +1
+ slot(YBOLN04M,24478): +1 t_x(290681,427)YBOLN04M,1331.o +1 x(283829,116)YB5WH04M,11116.p +1 x(286726,115)YB5KL04E,13037.p
+  +1 x(282057,403)YBOLN04M,13656.p +1 x(284350,42)YBOLN04M,16573.p +1 x(283829,159)YBOLN04M,16721.p +1 x(296450,49)YB5WH04M,18481.p
+  +1 x(296549,287)YBOLN04M,23003.p <= +1
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+  +1 x(296450,102)YB5WH04M,14246.p +1 x(282677,245)YB5WH04M,14499.p +1 x(282057,448)YBOLN04M,15017.p +1 x(278814,841)YBOLN04M,18066.p
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+  +1 x(297636,107)YBOLN04M,23235.p +1 x(282677,345)YBOLN04M,23247.p <= +1
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+  +1 x(279686,658)YBOLN04M,17742.p +1 x(283829,328)YB5WH04M,18581.p +1 x(282677,390)YBOLN04M,19428.p +1 x(296450,226)YBOLN04M,19504.p
+  +1 x(296549,467)YBOLN04M,19540.p +1 x(284350,222)YBOLN04M,19752.p +1 x(297636,152)YBOLN04M,23653.p <= +1
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+  +1 x(286715,90)YB5WH04M,21395.p +1 x(289649,18)YBOLN04M,22380.p +1 x(297636,259)KWUR404E,22840.p <= +1
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+  +1 x(289649,63)YBOLN04M,19279.p +1 x(286715,141)YBOLN04M,20408.p +1 x(297636,302)YB5KL04E,20425.p +1 x(286726,443)YBOLN04M,20713.p
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+  +1 x(286715,224)$YB5KL04E,16397.p +1 x(286726,525)$YB5KL04E,16744.p <= +1
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+  +1 x(283829,593)YB5WH04M,13040.p +1 x(289972,371)PMXX04M,19649.p +1 x(297636,468)YBOLN04M,22157.p <= +1
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+  +1 x(290535,180)YBOLN04M,13666.p +1 x(287201,32)YBOLN04M,15990.p +1 x(289649,281)YB5WH04M,21366.p <= +1
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+  +1 x(287201,77)YBOLN04M,13319.p +1 x(297636,549)YB5WH04M,21428.p +1 x(296261,261)YBOLN04M,21510.p <= +1
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+  +1 x(289595,261)YBOLN04M,15484.p +1 x(290535,270)YBOLN04M,15507.p +1 x(296261,306)YBOLN04M,22279.p +1 x(286627,78)YBOLN04M,22328.p
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+  +1 x(287201,167)YBOLN04M,17633.p +1 x(286627,123)YBOLN04M,19452.p +1 x(296261,351)YBOLN04M,19588.p +1 x(286627,151)YB5WH04M,22965.p
+  <= +1
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+ slot(YD5WH04M,32672): <= +1
+ slot(YD5WH04M,32727): <= +1
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+ slot(YD5WH04M,32836): <= +1
+ slot(YD5WH04M,32890): <= +1
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+ slot(YD5WH04M,33054): +1 t_x(290499,0),1302.o +1 t_x(294990,0),8227 <= +1
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+  +1 x(296907,3)KFZ4404M,20629.p <= +1
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+ slot(YD5WH04M,33272): +1 x(296907,187)YD5WH04M,15387.p <= +1
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+  +1 x(291968,530)EG11G04M,17890.p +1 x(289502,739)EG11G04M,23649.p <= +1
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+  +1 x(293657,654)YD5WH04M,23170.p <= +1
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+  +1 x(283750,754)EG11G04M,16293.p +1 x(301576,1938)YD5WH04M,16371.p +1 x(289502,1034)YD5WH04M,16607.p
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+  +1 x(288381,26)YD5WH04M,9680.p +1 x(293657,927)YD5WH04M,9912.p +1 x(283750,868)YD5WH04M,9966.p +1 x(284104,304)YD5WH04M,10017.p
+  +1 x(292069,44)EG11G04M,22463.p <= +1
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+  +1 x(296688,13)YD5WH04M,10919.p +1 x(294303,74)YD5WH04M,11066.p +1 x(284104,413)YD5WH04M,11218.p +1 x(289502,1252)YD5WH04M,11280.p
+  +1 x(283750,977)YD5WH04M,11302.p +1 x(288381,135)YD5WH04M,11618.p <= +1
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+  +1 x(296688,68)YD5WH04M,23417.p <= +1
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+  +1 x(296688,122)YD5WH04M,14601.p +1 x(291968,1159)EG11G04M,14694.p +1 x(284316,52)YD5WH04M,16959.p +1 x(292069,283)YD5WH04M,19478.p
+  <= +1
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+  +1 x(284316,107)YD5WH04M,10280.p +1 x(295258,116)YD5WH04M,20863.p <= +1
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+  +1 x(292991,73)YD5WH04M,11235.p <= +1
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+  +1 x(295258,225)YD5WH04M,12711.p +1 x(296688,286)YD5WH04M,12713.p +1 x(292991,128)YD5WH04M,13081.p +1 x(292069,437)EG11G04M,21635.p
+  +1 x(293657,1309)YD5WH04M,21816.p +1 x(283750,1250)YD5WH04M,21824.p +1 x(284104,686)YD5WH04M,21835.p
+  <= +1
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+  <= +1
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+  <= +1
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+  +1 x(292991,291)YD5WH04M,15378.p +1 x(291968,1474)EG11G04M,16249.p +1 x(292069,595)EG11G04M,20598.p
+  +1 x(283750,1413)YD5WH04M,23638.p +1 x(292992,250)YD5WH04M,23670.p <= +1
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+  +1 x(294303,562)EG11G04M,12835.p +1 x(283750,1462)EG11G04M,12853.p +1 x(288381,622)EG11G04M,13089.p
+  +1 x(292069,665)YD5WH04M,13119.p +1 x(290433,100)YD5WH04M,21384.p +1 x(290137,128)YD5WH04M,21421.p <= +1
+ slot(YD5WH04M,34800): +1 t_x(295496,7)YD5WH04M,2010.o +1 t_x(278026,0),7563 +1 x(293657,1582)YD5WH04M,14349.p
+  +1 x(284104,1001)EG11G04M,14482.p +1 x(289502,1841)EG11G04M,14501.p +1 x(283750,1523)YD5WH04M,14550.p
+  +1 x(294303,620)YD5WH04M,14570.p +1 x(295511,78)YD5WH04M,14626.p +1 x(288381,681)YD5WH04M,14703.p <= +1
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+  +1 x(283750,1620)EG11G04M,17869.p <= +1
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+  +1 x(292992,523)YD5WH04M,23367.p <= +1
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+  +1 x(289502,2016)YD5WH04M,18842.p +1 x(293657,1800)YD5WH04M,18845.p +1 x(288381,899)YD5WH04M,18861.p
+  +1 x(283750,1741)YD5WH04M,18897.p +1 x(292992,578)YD5WH04M,22333.p <= +1
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+  +1 x(292908,27)YD5WH04M,10256.p +1 x(293817,32)YD5WH04M,10317.p <= +1
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+  +1 x(283750,1850)YD5WH04M,21009.p +1 x(293657,1909)YD5WH04M,21023.p +1 x(289502,2125)YD5WH04M,21035.p
+  +1 x(288381,1008)YD5WH04M,21037.p +1 x(294303,947)YD5WH04M,21093.p <= +1
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+  +1 x(292069,1146)EG11G04M,18095.p <= +1
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+  +1 x(284104,1449)YD5WH04M,22583.p +1 x(283750,2013)YD5WH04M,22604.p +1 x(293657,2072)YD5WH04M,22625.p
+  <= +1
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+  <= +1
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+  +1 x(282099,202)EG11G04M,9232.p +1 x(291968,2497)EG11G04M,19292.p +1 x(284104,1630)EG11G04M,20000.p
+  +1 x(293657,2230)EG11G04M,20028.p +1 x(289502,2470)EG11G04M,20033.p +1 x(283750,2170)EG11G04M,20124.p
+  +1 x(283750,2450)YD5WH04M,23125.p +1 x(297622,1479)EG11G04M,23908.p +1 x(288381,1330)EG11G04M,24078.p
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+  +1 x(297234,97)YD5WH04M,10754.p +1 x(297622,1761)YD5WH04M,21823.p +1 x(284104,1940)YD5WH04M,23121.p
+  +1 x(285624,339)YD5WH04M,23897.p <= +1
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+  +1 x(275809,16)YD5WH04M,10782.p +1 x(292908,791)YD5WH04M,12814.p +1 x(292069,1756)YD5WH04M,14342.p +1 x(285624,394)YD5WH04M,23631.p
+  +1 x(290378,223)YD5WH04M,23640.p <= +1
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+  +1 x(297442,1072)EG11G04M,11255.p +1 x(292908,845)YD5WH04M,11315.p +1 x(285624,448)YD5WH04M,11319.p
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+  +1 x(285254,736)YD5WH04M,11919.p +1 x(302592,70)YD5WH04M,11962.p +1 x(297234,206)YD5WH04M,12010.p +1 x(290378,277)YD5WH04M,12068.p
+  +1 x(304242,837)YD5WH04M,12157.p +1 x(291367,187)YD5WH04M,12345.p +1 x(292436,225)YD5WH04M,12355.p +1 x(288381,1771)YD5WH04M,23762.p
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+  +1 x(290583,588)YD5WH04M,13459.p +1 x(293177,1071)EG11G04M,14515.p +1 x(297234,261)YD5WH04M,16943.p
+  +1 x(275809,125)YD5WH04M,16957.p +1 x(302592,125)YD5WH04M,16992.p +1 x(290378,332)YD5WH04M,17024.p +1 x(297622,1925)YD5WH04M,24003.p
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+  +1 x(290378,387)YD5WH04M,13347.p +1 x(285624,558)YD5WH04M,13363.p +1 x(292992,1549)EG11G04M,14410.p
+  +1 x(291367,321)EG11G04M,14725.p +1 x(292908,954)EG11G04M,14735.p +1 x(282099,681)YD5WH04M,14740.p +1 x(275809,180)YD5WH04M,15475.p
+  +1 x(302592,180)YD5WH04M,15548.p +1 x(293177,1140)YD5WH04M,22614.p +1 x(288381,1881)YD5WH04M,23958.p
+  +1 x(294303,1820)YD5WH04M,23960.p <= +1
+ slot(YD5WH04M,36054): +1 t_x(290015,13)YD5WH04M,1250.o +1 x(293177,1194)YD5WH04M,11769.p +1 x(275809,234)YD5WH04M,13289.p
+  +1 x(278037,122)$BR404M,13798.p +1 x(302592,234)YD5WH04M,13896.p +1 x(297622,2030)EG11G04M,14529.p +1 x(292436,389)YD5WH04M,14942.p
+  +1 x(292992,1614)YD5WH04M,20294.p +1 x(294303,1874)YD5WH04M,23469.p +1 x(288381,1935)YD5WH04M,23478.p
+  +1 x(292908,1009)YD5WH04M,23504.p +1 x(297442,1244)YD5WH04M,24072.p <= +1
+ slot(YD5WH04M,36109): +1 t_x(292436,335)YD5WH04M,1556.o +1 x(282099,831)EG11G04M,12754.p +1 x(292069,2029)YD5WH04M,16251.p
+  +1 x(290015,68)YD5WH04M,16944.p +1 x(278037,169)YD5WH04M,16949.p +1 x(297622,2089)YD5WH04M,17671.p +1 x(302592,289)YD5WH04M,18514.p
+  +1 x(275809,289)YD5WH04M,18545.p +1 x(288381,1990)YD5WH04M,22561.p +1 x(294303,1929)YD5WH04M,22563.p
+  <= +1
+ slot(YD5WH04M,36218): +1 t_x(291367,297)YD5WH04M,1421.o +1 x(276122,81)EG11G04M,9444.p +1 x(290015,124)BR204M,10650.p
+  +1 x(290015,177)YD5WH04M,12006.p +1 x(297442,1386)EG11G04M,13067.p +1 x(292436,553)YD5WH04M,13140.p
+  +1 x(282099,899)YD5WH04M,23485.p +1 x(297622,2198)YD5WH04M,23609.p <= +1
+ slot(YD5WH04M,36272): +1 t_x(278037,332)YD5WH04M,234.o +1 x(276122,152)YD5WH04M,11396.p +1 x(290015,215)BR204M,15477.p
+  +1 x(293177,1386)EG11G04M,16176.p +1 x(292992,1832)YD5WH04M,16181.p +1 x(297622,2252)YD5WH04M,18850.p
+  +1 x(290015,231)YD5WH04M,23295.p +1 x(297442,1462)YD5WH04M,23567.p <= +1
+ slot(YD5WH04M,36327): +1 t_x(302592,180)YD5WH04M,2729.o +1 x(292231,867)YD5WH04M,9187.p +1 x(292544,2)EG11G04M,10714.p
+  +1 x(290738,508)YD5WH04M,11084.p +1 x(276122,207)YD5WH04M,13029.p +1 x(290015,286)YD5WH04M,13932.p +1 x(292908,1282)YD5WH04M,16348.p
+  +1 x(288381,2208)YD5WH04M,16501.p +1 x(294303,2147)YD5WH04M,16681.p +1 x(297622,2307)YD5WH04M,21027.p
+  <= +1
+ slot(YD5WH04M,36436): +1 t_x(292544,197)YD5WH04M,1572.o +1 x(293757,207)KFZ4404M,9845.p +1 x(298255,76)YD5WH04M,10285.p
+  +1 x(292544,81)EG11G04M,12375.p +1 x(276122,316)YD5WH04M,14762.p +1 x(290738,617)YD5WH04M,16185.p +1 x(284104,2575)EG11G04M,16762.p
+  +1 x(297442,1622)EG11G04M,21220.p +1 x(282099,1117)YD5WH04M,24095.p <= +1
+ slot(YD5WH04M,36490): +1 x(292231,1022)EG11G04M,11065.p +1 x(298255,130)YD5WH04M,12133.p +1 x(285820,18)YD5WH04M,15532.p
+  +1 x(292544,142)YD5WH04M,15598.p +1 x(290015,449)YD5WH04M,21717.p +1 x(297622,2470)YD5WH04M,22621.p
+  +1 x(297442,1680)YD5WH04M,23981.p +1 x(282099,1146)EG11G04M,24009.p <= +1
+ slot(YD5WH04M,36545): +1 t_x(285820,18)YD5WH04M,799.o +1 x(298255,185)YD5WH04M,13901.p +1 x(300476,21)YD5WH04M,13936.p
+  +1 x(288381,2426)YD5WH04M,17653.p +1 x(292908,1500)YD5WH04M,17887.p +1 x(294303,2365)YD5WH04M,18299.p
+  <= +1
+ slot(YH5MH04M,18063): +1 t_x(279163,0),284.o +1 t_x(287185,28)YH5MH04M,7820 <= +1
+ slot(YH5MH04M,18126): +1 t_x(287185,91)YH5MH04M,931.o +1 t_x(279349,0),7585 <= +1
+ slot(YH5MH04M,18189): +1 t_x(282278,0),493.o <= +1
+ slot(YH5MH04M,18252): +1 t_x(279349,0),300.o +1 x(285863,1353)RQXSI04E,12534.p <= +1
+ slot(YH5MH04M,18442): +1 x(285863,1519)YH5MH04M,14155.p <= +1
+ slot(YH5MH04M,18505): +1 x(281989,42)KHVL104E,9673.p +1 x(281989,115)KHVL104E,11858.p +1 x(285863,1601)KHVL104E,15717.p
+  +1 x(279163,21)KHVL104E,18502.p <= +1
+ slot(YH5MH04M,18631): +1 t_x(272287,0),131.o +1 x(281989,177)YH5MH04M,13815.p <= +1
+ slot(YH5MH04M,18694): +1 t_x(285187,0),732.o +1 x(279163,215)YH5MH04M,11549.p +1 x(282278,95)KSPE1P04,12119.p
+  +1 x(281989,240)YH5MH04M,19672.p +1 x(291656,163)KHVL104E,19735.p <= +1
+ slot(YH5MH04M,18757): +1 t_x(285863,2115)KHVL104E,806.o <= +1
+ slot(YH5MH04M,18821): +1 t_x(291656,297)YH5MH04M,1463.o +1 x(279163,315)KHVL104E,13360.p +1 x(281989,367)YH5MH04M,18385.p
+  +1 x(285187,14)YH5MH04M,23696.p <= +1
+ slot(YH5MH04M,18884): +1 x(291656,360)YH5MH04M,11214.p +1 x(282278,294)YH5MH04M,13836.p <= +1
+ slot(YH5MH04M,18947): +1 x(279163,462)KHVL104E,15087.p <= +1
+ slot(YH5MH04M,19010): +1 t_x(281989,556)KHVL104E,479.o +1 x(272287,19)RMZU04E,12452.p +1 x(291656,457)KHVL104E,13118.p
+  +1 x(282278,401)KSPE1P04,16864.p <= +1
+ slot(YH5MH04M,19073): +1 x(291656,530)KHVL104E,14862.p +1 x(281989,619)YH5MH04M,14925.p +1 x(291656,604)KHVL104E,16492.p
+  +1 x(281989,703)KHVL104E,16498.p +1 x(272287,103)RMZU04E,17506.p +1 x(282278,478)KSPE1P04,18460.p +1 x(272287,186)RMZU04E,19394.p
+  +1 x(272287,156)YBOLN04M,21643.p +1 x(272287,108)YH5MH04M,23666.p <= +1
+ slot(YH5MH04M,19263): +1 t_x(278322,0),246.o +1 x(278855,6)KHVL104E,9245.p +1 x(290528,3)YBOLN04M,10301.p
+  +1 x(290528,32)YH5MH04M,21575.p <= +1
+ slot(YH5MH04M,19326): +1 t_x(291796,0),1473.o +1 x(278855,58)YH5MH04M,11269.p +1 x(290528,93)YBOLN04M,12107.p
+  <= +1
+ slot(YH5MH04M,19389): +1 t_x(278386,0),247.o +1 t_x(291238,0),8008 +1 x(278322,0),11122.p +1 x(290528,138)YBOLN04M,20303.p
+  +1 x(278855,121)YH5MH04M,20795.p +1 x(281185,19)YH5MH04M,20811.p <= +1
+ slot(YH5MH04M,19452): +1 t_x(291238,37)YH5MH04M,1400.o +1 x(291796,50)YH5MH04M,12803.p +1 x(281185,60)KFZ4404E,12811.p
+  +1 x(290528,221)YH5MH04M,12812.p +1 x(278322,63)YH5MH04M,12892.p +1 x(278855,153)KHVL104E,13041.p <= +1
+ slot(YH5MH04M,19515): +1 t_x(290528,274)YBOLN04M,1307.o +1 x(279193,12)YH5MH04M,11056.p +1 x(281185,130)KFZ4404E,12286.p
+  +1 x(278855,227)KHVL104E,18084.p +1 x(291238,100)YH5MH04M,18202.p +1 x(291796,113)YH5MH04M,18212.p +1 x(278322,126)YH5MH04M,18261.p
+  <= +1
+ slot(YH5MH04M,19578): +1 t_x(279592,0),317.o +1 x(279193,50)KHVL104E,9160.p +1 x(279804,50)KHVL104E,9676.p
+  +1 x(279756,14)YH5MH04M,10693.p +1 x(272287,652)YBOLN04M,14049.p +1 x(291238,163)YH5MH04M,14763.p +1 x(290528,409)YBOLN04M,14790.p
+  +1 x(278322,189)YH5MH04M,14802.p +1 x(291796,176)YH5MH04M,15219.p +1 x(281185,271)KFZ4404E,15316.p +1 x(290528,347)YH5MH04M,19239.p
+  +1 x(278855,300)KHVL104E,19610.p +1 x(279193,123)KHVL104E,20740.p +1 x(290528,319)YBOLN04M,22407.p <= +1
+ slot(YH5MH04M,19705): +1 t_x(279756,175)KHVL104E,332.o +1 x(269231,115)YH5MH04M,10484.p +1 x(278386,65)EGNOR04M,16306.p
+  +1 x(279592,71)KHVL104E,16314.p +1 x(291238,290)YH5MH04M,16375.p +1 x(291796,303)YH5MH04M,16402.p +1 x(281185,335)YH5MH04M,16423.p
+  +1 x(278322,316)YH5MH04M,16451.p +1 x(279804,123)KHVL104E,16491.p <= +1
+ slot(YH5MH04M,19768): +1 t_x(281185,0),427.o +1 x(279592,140)YH5MH04M,11049.p +1 x(279756,181)KSPE1P04,11475.p
+  +1 x(269231,178)YH5MH04M,11495.p +1 x(278386,136)YH5MH04M,18317.p +1 x(279193,265)YH5MH04M,21532.p <= +1
+ slot(YH5MH04M,19831): +1 t_x(278855,741)KHVL104E,269.o +1 t_x(291494,0),8028 +1 x(269231,241)YH5MH04M,12965.p
+  +1 x(279592,203)YH5MH04M,12984.p +1 x(278386,199)YH5MH04M,13102.p +1 x(290528,589)YBOLN04M,18031.p +1 x(279804,255)YH5MH04M,20723.p
+  <= +1
+ slot(YH5MH04M,19894): +1 t_x(289913,45)EGNOR04M,1238.o +1 t_x(279398,0),7587 +1 x(291027,17)YBOLN04M,9198.p
+  +1 x(278386,262)YH5MH04M,14676.p +1 x(279592,266)YH5MH04M,14849.p +1 x(269231,304)YH5MH04M,14968.p +1 x(279193,391)YH5MH04M,22953.p
+  <= +1
+ slot(YH5MH04M,19957): +1 t_x(279279,0),293.o +1 t_x(279467,0),7589 +1 x(279756,393)YH5MH04M,14720.p +1 x(281293,128)YH5MH04M,18195.p
+  +1 x(279193,454)YH5MH04M,19421.p +1 x(279804,381)YH5MH04M,19446.p +1 x(291494,47)YH5MH04M,19469.p +1 x(279398,24)YH5MH04M,19496.p
+  +1 x(269231,354)YBOLN04M,19648.p +1 x(278386,325)YH5MH04M,19817.p +1 x(291027,60)YH5MH04M,22232.p +1 x(279592,329)YH5MH04M,22300.p
+  <= +1
+ slot(YH5MH04M,20021): +1 t_x(291494,111)YH5MH04M,1434.o +1 t_x(279259,0),7583 +1 x(291027,107)YBOLN04M,12617.p
+  +1 x(279756,457)YH5MH04M,12882.p +1 x(279193,564)KHVL104E,12975.p +1 x(278855,814)KHVL104E,14811.p +1 x(291027,152)YBOLN04M,20315.p
+  +1 x(278386,365)EGNOR04M,20792.p +1 x(279592,439)KHVL104E,21574.p +1 x(279243,35)KSPE1P04,21611.p +1 x(279398,88)YH5MH04M,21653.p
+  <= +1
+ slot(YH5MH04M,20147): +1 t_x(279398,214)YH5MH04M,303.o +1 x(291494,237)YH5MH04M,9504.p +1 x(279243,112)KSPE1P04,9536.p
+  +1 x(279467,101)YH5MH04M,9566.p +1 x(279193,637)KHVL104E,14842.p +1 x(272287,1148)YBOLN04M,15718.p +1 x(279592,512)KHVL104E,20732.p
+  +1 x(291027,243)YBOLN04M,23236.p <= +1
+ slot(YH5MH04M,20210): +1 t_x(269231,219)YBOLN04M,108.o +1 x(279279,8)YH5MH04M,9560.p +1 x(291027,288)YBOLN04M,15951.p
+  +1 x(281293,363)KFZ4404E,16078.p +1 x(279193,707)YH5MH04M,16222.p +1 x(279243,175)YH5MH04M,16333.p +1 x(279467,164)YH5MH04M,16334.p
+  +1 x(279398,277)YH5MH04M,16342.p +1 x(278855,942)YH5MH04M,16345.p +1 x(291494,300)YH5MH04M,16429.p +1 x(279756,640)KHVL104E,16484.p
+  +1 x(290528,950)YBOLN04M,16593.p <= +1
+ slot(YH5MH04M,20273): +1 t_x(279804,540)KHVL104E,335.o +1 x(291027,376)YH5MH04M,10850.p +1 x(279398,340)YH5MH04M,11442.p
+  +1 x(291494,363)YH5MH04M,11459.p +1 x(279279,62)YBOLN04M,11521.p +1 x(279243,238)YH5MH04M,11525.p +1 x(281293,433)KFZ4404E,11554.p
+  +1 x(279467,227)YH5MH04M,11557.p <= +1
+ slot(YH5MH04M,20336): +1 t_x(281293,0),432.o +1 x(279259,14)YH5MH04M,9470.p +1 x(279279,107)YBOLN04M,14151.p
+  +1 x(291027,423)YBOLN04M,14152.p +1 x(279804,760)YH5MH04M,14941.p +1 x(279467,290)YH5MH04M,15173.p +1 x(279243,301)YH5MH04M,15190.p
+  +1 x(279398,403)YH5MH04M,15221.p +1 x(291494,426)YH5MH04M,15245.p <= +1
+ slot(YH5MH04M,20400): +1 t_x(279243,342)KSPE1P04,289.o +1 t_x(291554,0),8035 +1 x(279279,197)YBOLN04M,12896.p
+  +1 x(279804,824)YH5MH04M,12981.p +1 x(279467,354)YH5MH04M,13017.p +1 x(279398,467)YH5MH04M,13039.p +1 x(279621,24)KHVL104E,13195.p
+  +1 x(279259,78)YH5MH04M,13429.p +1 x(291494,490)YH5MH04M,13981.p +1 x(291027,503)YH5MH04M,21472.p +1 x(279756,836)YH5MH04M,22462.p
+  <= +1
+ slot(YH5MH04M,20463): +1 t_x(279467,417)YH5MH04M,310.o +1 t_x(278487,0),7570 +1 x(279621,88)YH5MH04M,10103.p
+  +1 x(289913,109)YH5MH04M,10855.p +1 x(279259,141)YH5MH04M,11625.p +1 x(279279,242)YBOLN04M,15965.p +1 x(279592,806)KHVL104E,19537.p
+  +1 x(279243,418)KSPE1P04,19586.p +1 x(279756,899)YH5MH04M,20601.p +1 x(279279,287)YBOLN04M,20791.p +1 x(286682,28)YH5MH04M,21965.p
+  <= +1
+ slot(YH5MH04M,20526): +1 t_x(279259,204)YH5MH04M,291.o +1 t_x(279693,48)YH5MH04M,7596 +1 x(289913,172)YH5MH04M,15223.p
+  +1 x(291027,603)YBOLN04M,22774.p +1 x(279279,324)YH5MH04M,22979.p +1 x(291027,629)YH5MH04M,23637.p <= +1
+ slot(YH5MH04M,20589): +1 t_x(291554,125)YH5MH04M,1446.o +1 t_x(280192,0),7612 +1 x(289913,235)YH5MH04M,12989.p
+  +1 x(278487,118)YH5MH04M,13484.p +1 x(279693,111)YH5MH04M,13489.p +1 x(279193,1078)KHVL104E,18102.p
+  +1 x(279259,267)YH5MH04M,18153.p +1 x(279243,554)YH5MH04M,18170.p +1 x(279467,543)YH5MH04M,18198.p +1 x(279398,656)YH5MH04M,18238.p
+  +1 x(291494,679)YH5MH04M,18294.p +1 x(286682,124)EBBRA04E,20729.p +1 x(279756,1007)KHVL104E,22818.p
+  <= +1
+ slot(YH5MH04M,20652): +1 t_x(278487,181)YH5MH04M,248.o +1 t_x(280283,19)YH5MH04M,7614 +1 x(286682,202)EBBRA04E,9543.p
+  +1 x(279693,174)YH5MH04M,11656.p +1 x(279621,277)YH5MH04M,11795.p +1 x(291554,188)YH5MH04M,12069.p +1 x(279279,423)YBOLN04M,17705.p
+  +1 x(291027,739)YBOLN04M,17788.p +1 x(279756,1081)KHVL104E,17996.p +1 x(279592,1027)$KHVL104E,18094.p
+  +1 x(279804,1076)YH5MH04M,18173.p +1 x(289913,270)EGNOR04M,21612.p <= +1
+ slot(YH5MH04M,20715): +1 t_x(279834,0),339.o +1 t_x(277562,76)YH5MH04M,7557 +1 x(279693,237)YH5MH04M,9744.p
+  +1 x(280192,104)YH5MH04M,9983.p +1 x(291554,251)YH5MH04M,10100.p +1 x(280283,82)YH5MH04M,10353.p +1 x(278487,244)YH5MH04M,10455.p
+  +1 x(279756,1151)YH5MH04M,19510.p +1 x(289913,345)EGNOR04M,19720.p +1 x(279259,393)YH5MH04M,19724.p
+  +1 x(286682,280)YH5MH04M,22973.p <= +1
+ slot(YH5MH04M,20778): +1 t_x(280021,0),355.o +1 t_x(281905,76)YH5MH04M,7639 +1 x(280192,167)YH5MH04M,16816.p
+  +1 x(280283,145)YH5MH04M,16857.p +1 x(278487,307)YH5MH04M,16909.p +1 x(291554,314)YH5MH04M,16928.p +1 x(279693,300)YH5MH04M,17019.p
+  +1 x(286682,343)YH5MH04M,19660.p <= +1
+ slot(YH5MH04M,20842): +1 t_x(279693,364)YH5MH04M,327.o +1 t_x(279409,117)YH5MH04M,7588 +1 x(279817,60)EGNOR04M,16966.p
+  +1 x(279834,331)YH5MH04M,16971.p +1 x(280192,231)YH5MH04M,18383.p +1 x(280283,209)YH5MH04M,18396.p +1 x(278487,371)YH5MH04M,18430.p
+  +1 x(277562,203)YH5MH04M,18479.p +1 x(291554,378)YH5MH04M,18493.p +1 x(279279,640)YH5MH04M,19086.p +1 x(291027,945)YH5MH04M,19163.p
+  <= +1
+ slot(YH5MH04M,20905): +1 t_x(280192,294)YH5MH04M,367.o +1 t_x(288684,27)YH5MH04M,7882 +1 x(286682,470)YH5MH04M,11758.p
+  +1 x(279621,530)YH5MH04M,15018.p +1 x(278487,434)YH5MH04M,15131.p +1 x(279834,394)YH5MH04M,15132.p +1 x(280283,272)YH5MH04M,15140.p
+  +1 x(291554,441)YH5MH04M,15154.p +1 x(279693,427)YH5MH04M,15281.p +1 x(279279,693)YBOLN04M,22307.p <= +1
+ slot(YH5MH04M,20968): +1 t_x(286682,515)EBBRA04E,869.o +1 t_x(287978,19)YH5MH04M,7851 +1 x(277562,329)YH5MH04M,15146.p
+  +1 x(279817,199)EGNOR04M,15182.p +1 x(279409,243)YH5MH04M,15227.p +1 x(281905,266)YH5MH04M,15350.p +1 x(279621,593)YH5MH04M,18361.p
+  +1 x(289913,614)YH5MH04M,18406.p +1 x(279834,457)YH5MH04M,18531.p +1 x(279693,490)YH5MH04M,20779.p +1 x(278487,497)YH5MH04M,20822.p
+  +1 x(280192,357)YH5MH04M,20837.p +1 x(279279,739)YBOLN04M,21540.p <= +1
+ slot(YH5MH04M,21031): +1 t_x(280283,398)YH5MH04M,377.o +1 t_x(277803,0),7560 +1 x(286682,594)EBBRA04E,13254.p
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+  +1 x(288684,153)YH5MH04M,13592.p +1 x(287978,82)YH5MH04M,13644.p +1 x(280192,420)YH5MH04M,13761.p +1 x(285863,4108)YH5MH04M,17437.p
+  +1 x(279817,270)YH5MH04M,18110.p +1 x(279621,656)YH5MH04M,21671.p <= +1
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+  +1 x(279817,333)YH5MH04M,12111.p +1 x(280283,461)YH5MH04M,12192.p +1 x(288404,72)YBOLN04M,16527.p +1 x(280021,174)EGNOR04M,17982.p
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+  +1 x(288684,279)YH5MH04M,9826.p +1 x(287978,208)YH5MH04M,9839.p +1 x(281905,455)YH5MH04M,10053.p +1 x(288404,107)YH5MH04M,10742.p
+  +1 x(280021,261)YH5MH04M,16629.p +1 x(280283,524)YH5MH04M,19650.p +1 x(280192,546)YH5MH04M,19681.p +1 x(279834,622)KFZ4404E,19690.p
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+  +1 x(287978,272)YH5MH04M,11774.p +1 x(279621,832)KHVL104E,16819.p +1 x(277562,582)YH5MH04M,16872.p +1 x(279409,496)YH5MH04M,16917.p
+  +1 x(281905,519)YH5MH04M,16987.p <= +1
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+  +1 x(280021,362)KSPE1P04,13240.p +1 x(279621,906)$KHVL104E,20619.p +1 x(277562,645)YH5MH04M,20727.p
+  +1 x(280283,651)YH5MH04M,20761.p +1 x(281905,582)YH5MH04M,20771.p +1 x(279409,559)YH5MH04M,20830.p <= +1
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+  +1 x(288684,469)YH5MH04M,15493.p +1 x(287978,398)YH5MH04M,15506.p +1 x(280021,523)EGNOR04M,19640.p +1 x(279621,972)YH5MH04M,19710.p
+  +1 x(279409,622)YH5MH04M,19770.p +1 x(288404,297)YH5MH04M,20857.p +1 x(279817,586)YH5MH04M,20869.p +1 x(280021,438)KSPE1P04,21601.p
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+  +1 x(288684,658)YH5MH04M,17091.p +1 x(287978,587)YH5MH04M,17092.p +1 x(277803,273)YH5MH04M,17103.p +1 x(288404,433)YBOLN04M,17838.p
+  +1 x(286682,1063)EBBRA04E,18273.p +1 x(281905,834)YH5MH04M,18534.p +1 x(279817,687)EGNOR04M,19376.p
+  +1 x(279621,1161)YH5MH04M,22476.p +1 x(277562,897)YH5MH04M,23413.p <= +1
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+  <= +1
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+ slot(ZM56704,68784): +1 t_x(311988,0),3597.o <= +1
+ slot(ZM56704,68861): <= +1
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+  <= +1
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+ slot(ZM56704,69476): <= +1
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+ slot(ZM56704,69707): +1 t_x(302690,0),2742.o <= +1
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+  <= +1
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+ slot(ZM56704,70015): +1 t_x(306667,59)ZM56704,3136.o +1 t_x(291491,3)ZM56704,8027 <= +1
+ slot(ZM56704,70092): +1 t_x(291491,80)ZM56704,1433.o +1 t_x(304568,76)ZM56704,8706 <= +1
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+  +1 x(303049,29)MAB3404A,13834.p <= +1
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+  +1 x(304568,230)ZM56704,10929.p +1 x(291491,234)ZM56704,10933.p +1 x(306667,290)ZM56704,10937.p +1 x(309281,346)ZM56704,10944.p
+  +1 x(307355,456)MAB3404A,10973.p +1 x(289683,358)ZM56704,10977.p +1 x(305728,106)ZM56704,12082.p +1 x(304054,1825)MAB1204A,18751.p
+  +1 x(303049,117)ZM56704,22315.p <= +1
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+  +1 x(303049,194)ZM56704,10210.p +1 x(305728,183)ZM56704,10428.p <= +1
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+  +1 x(303049,271)ZM56704,15503.p +1 x(289828,76)MAB3404A,18625.p <= +1
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+  +1 x(303049,347)ZM56704,17006.p +1 x(289828,161)MAB3404A,21175.p <= +1
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+  +1 x(303971,59)ZM56704,15603.p +1 x(286877,215)ZM56704,17009.p <= +1
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+  +1 x(289828,333)MAB3404A,22065.p <= +1
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+  +1 x(286877,369)ZM56704,12032.p +1 x(289828,412)ZM56704,24021.p <= +1
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+  +1 x(309822,219)ZM56704,20094.p +1 x(301365,337)ZM56704,20101.p +1 x(303971,290)ZM56704,20105.p +1 x(286877,446)ZM56704,20130.p
+  +1 x(303049,629)MAB3404A,20136.p +1 x(305728,644)ZM56704,20160.p +1 x(304568,768)ZM56704,20190.p +1 x(291491,772)ZM56704,20229.p
+  +1 x(307355,1014)ZM56704,20274.p +1 x(306667,828)ZM56704,20282.p +1 x(309281,884)ZM56704,20358.p +1 x(289683,896)ZM56704,20489.p
+  <= +1
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+  +1 x(312975,44)ZM56704,13921.p <= +1
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+  +1 x(307107,140)ZM56704,12153.p +1 x(309119,173)ZM56704,12276.p +1 x(289828,643)ZM56704,23264.p <= +1
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+  +1 x(312975,198)ZM56704,10360.p <= +1
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+  +1 x(289828,797)ZM56704,22724.p <= +1
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+  +1 x(308914,272)MGY04,11237.p +1 x(308908,130)ZM56704,11981.p <= +1
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+  +1 x(300571,266)ZM56704,13781.p +1 x(308908,207)ZM56704,13797.p <= +1
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+  +1 x(307103,225)MAB3404A,15191.p +1 x(308914,391)MYY04A,15211.p +1 x(308914,427)ZM56704,24099.p <= +1
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+  +1 x(308914,544)$MAB3404A,15625.p +1 x(308914,555)MYY04A,23473.p <= +1
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+  +1 x(308511,73)MGY04,10781.p <= +1
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+  +1 x(311413,67)MAB3404A,12825.p <= +1
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+  +1 x(302685,71)ZM56704,15127.p +1 x(289828,1409)MYY04A,19973.p +1 x(308511,291)MYY04A,23563.p +1 x(308914,803)MYY04A,23986.p
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+  +1 x(291519,223)ZM56704,19584.p +1 x(308914,885)MYY04A,19977.p <= +1
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+  +1 x(307218,132)ZM56704,11830.p +1 x(311142,132)ZM56704,16596.p +1 x(308914,965)ZM56704,21834.p <= +1
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+  +1 x(311142,209)ZM56704,13170.p +1 x(307218,209)ZM56704,16594.p +1 x(291519,377)ZM56704,16620.p +1 x(311413,324)MAB3404A,16846.p
+  +1 x(308511,455)MYY04A,21827.p +1 x(308914,1042)ZM56704,22560.p +1 x(308511,538)MYY04A,24082.p <= +1
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+  +1 x(307218,286)ZM56704,13241.p +1 x(312192,106)ZM56704,13258.p +1 x(292587,16)ZM56704,13271.p +1 x(289863,460)ZM56704,21848.p
+  +1 x(290566,400)ZM56704,21937.p <= +1
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+  +1 x(312192,183)ZM56704,11519.p +1 x(292587,93)ZM56704,11924.p +1 x(308914,1196)ZM56704,23099.p <= +1
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+  +1 x(307791,109)ZM56704,10530.p +1 x(290566,548)MAB04,12487.p +1 x(289863,614)ZM56704,12604.p +1 x(312192,231)MEK04,18168.p
+  +1 x(307218,440)ZM56704,18312.p +1 x(292587,170)ZM56704,18344.p +1 x(311142,410)MAB3404A,18418.p +1 x(312192,281)MAB3404A,21692.p
+  +1 x(308511,702)MYY04A,23079.p <= +1
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+  +1 x(289192,343)MAB04,12428.p +1 x(303077,186)ZM56704,13973.p +1 x(308511,777)MGY04,14123.p +1 x(289863,691)ZM56704,23087.p
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+  +1 x(307791,263)ZM56704,18555.p +1 x(308511,856)MGY04,22558.p +1 x(290566,692)MAB04,23082.p +1 x(289863,768)ZM56704,23496.p
+  +1 x(289863,767)MAB04,24007.p <= +1
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+  +1 x(309006,153)MAB3404A,16773.p +1 x(307791,340)ZM56704,16799.p +1 x(303077,340)ZM56704,16825.p +1 x(289863,880)MGY04,22557.p
+  +1 x(290566,817)MGY04,22580.p +1 x(289192,459)MGY04,22666.p +1 x(289863,845)ZM56704,23817.p +1 x(308511,934)MGY04,23972.p
+  +1 x(289863,809)MYY04A,24079.p +1 x(309006,190)ZM56704,24112.p <= +1
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+  +1 x(289863,921)ZM56704,24133.p <= +1
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+  +1 x(309006,324)MAB3404A,17547.p +1 x(308511,1091)MGY04,20082.p +1 x(308914,1648)MAB04,20977.p +1 x(305074,143)ZM56704,21722.p
+  +1 x(290566,938)ZM56704,24107.p +1 x(289863,998)ZM56704,24160.p <= +1
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+  +1 x(290566,993)MYY04A,14094.p +1 x(289192,694)MGY04,14099.p +1 x(290550,389)MAB04,14108.p +1 x(305074,220)ZM56704,14520.p
+  +1 x(308004,219)ZM56704,14817.p +1 x(307791,570)ZM56704,14950.p +1 x(303077,570)ZM56704,14996.p +1 x(308511,1168)MAB04,21071.p
+  +1 x(290566,1015)ZM56704,23497.p <= +1
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+  +1 x(290550,461)MAB04,20058.p +1 x(290566,1075)MYY04A,20144.p +1 x(289863,1115)MGY04,20176.p +1 x(290566,1092)ZM56704,21120.p
+  <= +1
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+  +1 x(308004,373)ZM56704,19533.p +1 x(305074,374)ZM56704,19613.p +1 x(289863,1193)MGY04,21269.p +1 x(308511,1312)MAB04,24131.p
+  <= +1
+ slot(ZM56704,72861): +1 x(289192,919)MAB04,20235.p +1 x(308511,1384)MAB04,23805.p +1 x(290566,1268)MAB04,23957.p
+  <= +1
+ slot(ZM56704,72938): +1 t_x(312192,691)ZM56704,3612.o +1 x(289192,1046)MYY04A,21139.p <= +1
+ slot(ZM56704,73015): +1 x(289192,1129)MYY04A,23137.p <= +1
+ slot(ZM56704,73092): +1 x(308511,1638)MGY04,15660.p +1 x(308914,2203)$MYY04A,17129.p +1 x(303652,37)ZM56704,19494.p
+  +1 x(290550,889)MYY04A,23148.p <= +1
+ slot(ZM56704,73169): +1 x(289192,1249)ZM56704,15656.p +1 x(289863,1631)MAB04,15681.p +1 x(308511,1717)MGY04,17147.p
+  +1 x(304054,4772)ZM56704,17549.p <= +1
+ slot(ZM56704,73246): +1 t_x(309684,50)MAB3404A,3422.o +1 t_x(289160,0),7899 +1 x(290550,1001)MGY04,15673.p
+  +1 x(290566,1599)MGY04,15677.p +1 x(289828,2921)MGY04,15733.p +1 x(289192,1320)MGY04,17166.p +1 x(309684,62)ZM56704,20669.p
+  <= +1
+ slot(ZM56704,73323): +1 t_x(289160,0),1150.o +1 t_x(307977,0),8849 +1 x(308371,24)ZM56704,10310.p +1 x(309684,136)MAB3404A,12926.p
+  +1 x(289828,3000)MGY04,17132.p +1 x(290550,1080)MGY04,17152.p +1 x(290566,1678)MGY04,17156.p +1 x(289863,1741)MGY04,17158.p
+  +1 x(289192,1403)ZM56704,23984.p <= +1
+ slot(ZM56704,73400): +1 t_x(308371,408)ZM56704,3303.o +1 t_x(307831,0),8841 +1 x(308371,121)MGY04,11115.p
+  +1 x(309684,216)ZM56704,11473.p +1 x(290550,1158)MGY04,21168.p +1 x(289192,1476)MGY04,23787.p <= +1
+ slot(ZM56704,73476): +1 t_x(289863,1897)MGY04,1230.o +1 x(308371,199)MGY04,12619.p +1 x(309684,292)ZM56704,19379.p
+  +1 x(289192,1554)MGY04,23581.p +1 x(290550,1236)MGY04,23989.p <= +1
+ slot(ZM56704,73553): +1 t_x(307977,0),3266.o +1 x(306388,13)ZM56704,10734.p +1 x(308371,277)MGY04,14072.p
+  +1 x(289192,1633)ZM56704,21948.p +1 x(290550,1314)MGY04,23576.p <= +1
+ slot(ZM56704,73630): +1 t_x(306388,68)MAB3404A,3115.o +1 x(289160,18)ZM56704,11391.p +1 x(309684,446)ZM56704,14702.p
+  +1 x(290550,1393)MGY04,21911.p +1 x(308371,355)MGY04,23977.p <= +1
+ slot(ZM56704,73707): +1 t_x(307831,0),3248.o +1 x(307977,29)ZM56704,18570.p +1 x(306388,153)MAB3404A,21494.p
+  <= +1
+ slot(ZM56704,73784): +1 x(290666,56)MAB04,10652.p +1 x(308511,2320)MAB04,18667.p +1 x(307831,44)ZM56704,19507.p
+  +1 x(307977,106)ZM56704,19598.p +1 x(289160,172)ZM56704,19736.p +1 x(308371,478)MYY04A,23766.p <= +1
+ slot(ZM56704,73861): +1 t_x(290666,128)MAB04,1327.o +1 t_x(305375,0),8732 +1 x(290566,2246)ZM56704,18682.p
+  +1 x(308371,560)MYY04A,23494.p <= +1
+ slot(ZM56704,73938): +1 t_x(305375,18)ZM56704,3003.o +1 t_x(302632,0),8601 +1 x(290666,200)MAB04,12435.p
+  +1 x(306388,398)ZM56704,16711.p +1 x(289863,2351)MAB04,18693.p <= +1
+ slot(ZM56704,74015): +1 t_x(302632,0),2732.o +1 t_x(309437,0),8915 +1 x(290666,272)MAB04,14066.p +1 x(308371,716)ZM56704,21006.p
+  <= +1
+ slot(ZM56704,74092): +1 t_x(309437,0),3396.o +1 x(290666,380)MGY04,20379.p +1 x(290666,344)MAB04,22935.p
+  +1 x(308371,793)ZM56704,24105.p <= +1
+ slot(ZM56704,74169): +1 x(308371,870)ZM56704,19960.p +1 x(290666,449)ZM56704,21447.p +1 x(290666,416)MAB04,24161.p
+  <= +1
+ slot(ZM56704,74246): +1 x(308371,947)ZM56704,21828.p <= +1
+ slot(ZM56704,74323): +1 x(308371,1024)ZM56704,22566.p <= +1
+ f_262805: +1 t_x(262805,0),1.o +1 t_x(262805,807)$MRAE04,3802 = +1
+ f_262806: +1 t_x(262806,0),2.o +1 t_x(262806,507)$MRAE04,3803 = +1
+ f_262808: +1 t_x(262808,0),3.o +1 t_x(262808,2084)$MRAE04,3804 +1 t_x(262808,0),7488 = +1
+ f_262844: +1 t_x(262844,0),4.o +1 t_x(262844,4523)$LCS12W03,3805 = +1
+ f_262875: +1 t_x(262875,342)EBBRA04E,5.o +1 t_x(262875,4021)$EBBRA04E,3806 +1 t_x(262875,29)EBBRA04E,7489
+  +1 x(262875,264)EBBRA04E,10422.p +1 x(262875,421)EBBRA04E,13659.p +1 x(262875,499)EBBRA04E,14524.p +1 x(262875,812)EBBRA04E,16227.p
+  +1 x(262875,186)EBBRA04E,19667.p = +1
+ f_262897: +1 t_x(262897,0),6.o +1 t_x(262897,1873)$EBBRA04E,3807 = +1
+ f_262913: +1 t_x(262913,0),7.o +1 t_x(262913,11486)$RQXSI04E,3808 = +1
+ f_262946: +1 t_x(262946,560)RQXSI04E,8.o +1 t_x(262946,6155)$RQXSI04E,3809 +1 t_x(262946,0),7490 +1 x(262946,73)RQXSI04E,9995.p
+  +1 x(262946,365)RQXSI04E,12037.p +1 x(262946,463)RQXSI04E,13866.p +1 x(262946,2105)RQXSI04E,14753.p
+  +1 x(262946,657)RQXSI04E,16272.p +1 x(262946,867)RQXSI04E,18071.p +1 x(262946,755)RQXSI04E,19097.p +1 x(262946,268)RQXSI04E,20597.p
+  = +1
+ f_263003: +1 t_x(263003,0),9.o +1 t_x(263003,13871)$KFZ4404M,3810 = +1
+ f_263004: +1 t_x(263004,385)RQXSI04E,10.o +1 t_x(263004,3985)$RQXSI04E,3811 +1 x(263004,272)RQXSI04E,10585.p
+  +1 x(263004,835)RQXSI04E,10992.p +1 x(263004,160)RQXSI04E,12977.p +1 x(263004,1060)RQXSI04E,14578.p
+  +1 x(263004,947)RQXSI04E,16077.p +1 x(263004,1285)RQXSI04E,17669.p +1 x(263004,1510)RQXSI04E,19028.p
+  +1 x(263004,1397)RQXSI04E,20113.p +1 x(263004,1622)RQXSI04E,21182.p +1 x(263004,1735)RQXSI04E,22042.p
+  +1 x(263004,722)RQXSI04E,22742.p +1 x(263004,1172)RQXSI04E,23304.p = +1
+ f_263012: +1 t_x(263012,0),11.o +1 t_x(263012,11592)$RQXSI04E,3812 = +1
+ f_263107: +1 t_x(263107,22)BR204M,12.o +1 t_x(263107,3107)$BR204M,3813 = +1
+ f_263142: +1 t_x(263142,0),13.o +1 t_x(263142,3139)$RFBRT04M,3814 +1 t_x(263142,0),7491 = +1
+ f_263168: +1 t_x(263168,65)RFBRT04M,14.o +1 t_x(263168,2183)$RFBRT04M,3815 +1 x(263168,277)RFBRT04M,15420.p
+  +1 x(263168,65)RFBRT04M,17074.p = +1
+ f_263196: +1 t_x(263196,337)RQXSI04E,15.o +1 t_x(263196,2137)$RQXSI04E,3816 +1 x(263196,562)RQXSI04E,9567.p
+  +1 x(263196,787)RQXSI04E,11606.p +1 x(263196,1124)RQXSI04E,14836.p +1 x(263196,899)RQXSI04E,16569.p
+  +1 x(263196,1349)RQXSI04E,18144.p +1 x(263196,1237)RQXSI04E,19337.p +1 x(263196,1462)RQXSI04E,20566.p
+  +1 x(263196,1574)RQXSI04E,21553.p +1 x(263196,1012)RQXSI04E,22454.p = +1
+ f_263206: +1 t_x(263206,0),16.o +1 t_x(263206,8504)$LELVL04M,3817 +1 x(263206,1352)BR204M,16645.p +1 x(263206,39)LELVL04M,18329.p
+  = +1
+ f_263212: +1 t_x(263212,0),17.o +1 t_x(263212,3306)$RFBRT04M,3818 = +1
+ f_263249: +1 t_x(263249,0),18.o +1 t_x(263249,3505)$RFBRT04M,3819 = +1
+ f_263266: +1 t_x(263266,0),19.o +1 t_x(263266,1690)$MM204,3820 = +1
+ f_263276: +1 t_x(263276,0),20.o +1 t_x(263276,6640)$LCES004M,3821 = +1
+ f_263279: +1 t_x(263279,151)KFZ4404M,21.o +1 t_x(263279,12686)$KFZ4404M,3822 +1 t_x(263279,12)KFZ4404M,7492
+  +1 x(263279,220)KFZ4404M,9959.p +1 x(263279,289)KFZ4404M,11956.p +1 x(263279,81)KFZ4404M,15541.p = +1
+ f_263280: +1 t_x(263280,91)MM304,22.o +1 t_x(263280,9060)$LEBAS04M,3823 = +1
+ f_263290: +1 t_x(263290,0),23.o +1 t_x(263290,9600)$LGKFN04,3824 = +1
+ f_263294: +1 t_x(263294,0),24.o +1 t_x(263294,12180)$LEBAS04M,3825 = +1
+ f_263297: +1 t_x(263297,0),25.o +1 t_x(263297,480)$YB3EH04M,3826 +1 t_x(263297,0),7493 = +1
+ f_263298: +1 t_x(263298,245)LELVL04M,26.o +1 t_x(263298,3858)$LELVL04M,3827 +1 t_x(263298,0),7494 +1 x(263298,38)LELVL04M,10499.p
+  +1 x(263298,141)LELVL04M,13980.p +1 x(263298,348)LELVL04M,19765.p = +1
+ f_263306: +1 t_x(263306,2040)LCES004,27.o +1 t_x(263306,17760)$LCES004,3828 +1 t_x(263306,1590)LCES004,7495
+  +1 x(263306,1890)LCES004,10046.p +1 x(263306,2490)LCES004,12558.p +1 x(263306,2340)LCES004,14233.p +1 x(263306,1740)LCES004,15782.p
+  +1 x(263306,4701)LCES004,17342.p +1 x(263306,6935)LCES004,18701.p +1 x(263306,8997)LCES004,19945.p +1 x(263306,5732)LCES004,22310.p
+  +1 x(263306,2190)LCES004,23386.p = +1
+ f_263313: +1 t_x(263313,252)RFBRT04M,28.o +1 t_x(263313,1629)$RFBRT04M,3829 +1 x(263313,146)RFBRT04M,10495.p
+  +1 x(263313,464)RFBRT04M,13771.p +1 x(263313,358)RFBRT04M,15473.p = +1
+ f_263316: +1 t_x(263316,0),29.o +1 t_x(263316,1071)$LEBAS04M,3830 = +1
+ f_263323: +1 t_x(263323,32)LEBAS04M,30.o +1 t_x(263323,7092)$BKED1204,3831 +1 x(263323,124)LEBAS04M,12361.p
+  +1 x(263323,401)LEBAS04M,19392.p +1 x(263323,32)LEBAS04M,20757.p = +1
+ f_263329: +1 t_x(263329,0),31.o +1 t_x(263329,4487)$LELVU04,3832 +1 x(263329,51)BKED1204,16800.p = +1
+ f_263330: +1 t_x(263330,0),32.o +1 t_x(263330,3217)$BR204M,3833 = +1
+ f_263332: +1 t_x(263332,140)MM204,33.o +1 t_x(263332,2184)$MM204,3834 +1 t_x(263332,0),7496 +1 x(263332,27)MM204,12104.p
+  = +1
+ f_263339: +1 t_x(263339,289)LCES004M,34.o +1 t_x(263339,1339)$LCES004M,3835 +1 x(263339,139)LCES004M,10559.p
+  +1 x(263339,889)LCES004M,11631.p +1 x(263339,589)LCES004M,13858.p = +1
+ f_263346: +1 t_x(263346,0),35.o +1 t_x(263346,897)$GL4W04M,3836 +1 x(263346,59)GL4W04M,10377.p = +1
+ f_263350: +1 t_x(263350,110)RFBRT04M,36.o +1 t_x(263350,534)$RFBRT04M,3837 +1 t_x(263350,4)RFBRT04M,7497
+  = +1
+ f_263351: +1 t_x(263351,0),37.o +1 t_x(263351,2806)$RFBRT04M,3838 +1 x(263351,53)RFBRT04M,11392.p = +1
+ f_263367: +1 t_x(263367,181)RFBRT04M,38.o +1 t_x(263367,2723)$RFBRT04M,3839 +1 t_x(263367,0),7498 +1 x(263367,75)RFBRT04M,10399.p
+  = +1
+ f_263370: +1 t_x(263370,352)RFBRT04M,39.o +1 t_x(263370,1200)$RFBRT04M,3840 +1 t_x(263370,0),7499 +1 x(263370,247)RFBRT04M,11996.p
+  +1 x(263370,35)RFBRT04M,13922.p = +1
+ f_263376: +1 t_x(263376,0),40.o +1 t_x(263376,5280)$LEBAS04M,3841 +1 x(263376,18)LEBAS04M,10232.p +1 x(263376,175)MM204,12004.p
+  = +1
+ f_263389: +1 t_x(263389,17)MM304,41.o +1 t_x(263389,6780)$LEBAS04M,3842 +1 x(263389,17)MM304,10697.p
+  = +1
+ f_263410: +1 t_x(263410,1535)LGKFN04,42.o +1 t_x(263410,27392)$LCES004,3843 +1 x(263410,272)LCES004M,9212.p
+  +1 x(263410,949)LGKFN04,11154.p +1 x(263410,1022)LCES004M,12978.p +1 x(263410,1117)LGKFN04,15421.p +1 x(263410,2205)LGKFN04,16059.p
+  +1 x(263410,1472)$LCES004M,18068.p +1 x(263410,2372)LGKFN04,19131.p +1 x(263410,2038)LGKFN04,20074.p
+  +1 x(263410,2791)LGKFN04,21185.p +1 x(263410,1172)LCES004M,21974.p +1 x(263410,1619)LGKFN04,22647.p
+  +1 x(263410,1786)LGKFN04,23220.p +1 x(263410,1870)LGKFN04,23657.p = +1
+ f_263412: +1 t_x(263412,167)LCES004M,43.o +1 t_x(263412,11117)$LCES004M,3844 +1 x(263412,17)LCES004M,10371.p
+  = +1
+ f_263418: +1 t_x(263418,751)$BKED1204,44.o +1 x(263418,12)BKED1204,9618.p +1 x(263418,197)BKED1204,11828.p
+  +1 x(263418,381)BKED1204,13564.p +1 x(263418,566)BKED1204,15389.p = +1
+ f_263421: +1 t_x(263421,54)LCES004M,45.o +1 t_x(263421,804)$LCES004M,3845 +1 x(263421,354)LCES004M,11818.p
+  +1 x(263421,504)LCES004M,13699.p +1 x(263421,204)LCES004M,15428.p = +1
+ f_263439: +1 t_x(263439,2429)YB3EH04A,46.o +1 t_x(263439,15320)$LCES004,3846 +1 x(263439,2706)YB3EH04A,9229.p
+  +1 x(263439,2090)LCES004,11108.p +1 x(263439,2891)YB3EH04A,13480.p +1 x(263439,2605)LCES004,14267.p
+  +1 x(263439,1505)YB3EH04A,15801.p +1 x(263439,2198)YB3EH04A,17284.p +1 x(263439,4415)YB3EH04A,18632.p
+  +1 x(263439,6557)LCES004,19863.p +1 x(263439,10605)YB3EH04A,21115.p +1 x(263439,3584)YB3EH04A,21863.p
+  +1 x(263439,4092)YB3EH04A,22627.p +1 x(263439,3399)YB3EH04A,23205.p +1 x(263439,3907)YB3EH04A,23650.p
+  = +1
+ f_263463: +1 t_x(263463,740)LEBAS04A,47.o +1 t_x(263463,7551)$RMZSI04,3847 +1 x(263463,278)LEBAS04A,9795.p
+  +1 x(263463,463)LEBAS04A,12220.p +1 x(263463,555)LEBAS04A,13779.p +1 x(263463,370)LEBAS04A,15500.p = +1
+ f_263476: +1 t_x(263476,76)EBEEC04M,48.o +1 t_x(263476,2031)$EBEEC04M,3848 = +1
+ f_263492: +1 t_x(263492,0),49.o +1 t_x(263492,2530)$MM204,3849 +1 x(263492,15)MM304,15020.p = +1
+ f_263498: +1 t_x(263498,0),50.o +1 t_x(263498,5050)$BKED1204,3850 = +1
+ f_263502: +1 t_x(263502,145)LEBAS04M,51.o +1 t_x(263502,3653)$LEBAS04M,3851 +1 t_x(263502,0),7500 = +1
+ f_263503: +1 t_x(263503,436)RNS04M,52.o +1 t_x(263503,3436)$RNS04M,3852 +1 t_x(263503,0),7501 +1 x(263503,36)RNS04M,9882.p
+  +1 x(263503,136)RNS04M,11799.p +1 x(263503,336)RNS04M,13661.p +1 x(263503,536)RNS04M,18323.p +1 x(263503,636)RNS04M,20152.p
+  = +1
+ f_263515: +1 t_x(263515,0),53.o +1 t_x(263515,26109)$LCES004,3853 +1 x(263515,333)LGKFN04,9587.p +1 x(263515,417)LGKFN04,11456.p
+  +1 x(263515,584)LGKFN04,13265.p +1 x(263515,82)LGKFN04,14453.p +1 x(263515,668)LGKFN04,15964.p +1 x(263515,1087)LGKFN04,17774.p
+  +1 x(263515,835)LGKFN04,18934.p +1 x(263515,501)LGKFN04,20022.p +1 x(263515,1254)LGKFN04,21014.p +1 x(263515,1505)LGKFN04,21986.p
+  +1 x(263515,189)$LCES004M,22852.p = +1
+ f_263516: +1 t_x(263516,226)LEBAS04M,54.o +1 t_x(263516,3180)$LEBAS04M,3854 +1 t_x(263516,0),7502 +1 x(263516,133)LEBAS04M,10502.p
+  +1 x(263516,318)LEBAS04M,18298.p = +1
+ f_263558: +1 t_x(263558,0),55.o +1 t_x(263558,2284)$RNS04M,3855 = +1
+ f_263563: +1 t_x(263563,0),56.o +1 t_x(263563,7038)$LEBAS04A,3856 = +1
+ f_263570: +1 t_x(263570,60)LELVU04,57.o +1 t_x(263570,2520)$LELVU04,3857 +1 x(263570,454)LELVU04,16531.p
+  +1 x(263570,159)LELVU04,18002.p +1 x(263570,356)LELVU04,19246.p +1 x(263570,552)LELVU04,20476.p +1 x(263570,257)LELVU04,21656.p
+  = +1
+ f_263574: +1 t_x(263574,0),58.o +1 t_x(263574,1789)$RNS04M,3858 = +1
+ f_263580: +1 t_x(263580,2953)LCES004,59.o +1 t_x(263580,19273)$LCES004,3859 +1 t_x(263580,2203)LCES004,7503
+  +1 x(263580,2353)LCES004,10965.p +1 x(263580,4003)LCES004,12568.p +1 x(263580,3853)LCES004,14243.p +1 x(263580,2503)LCES004,15777.p
+  +1 x(263580,6214)LCES004,17368.p +1 x(263580,8448)LCES004,18720.p +1 x(263580,10510)LCES004,19956.p
+  +1 x(263580,3103)LCES004,22128.p +1 x(263580,3253)LCES004,22747.p +1 x(263580,3403)LCES004,23342.p = +1
+ f_263584: +1 t_x(263584,180)LEBAS04A,60.o +1 t_x(263584,6457)$LEBAS04A,3860 +1 t_x(263584,87)LEBAS04A,7504
+  = +1
+ f_263587: +1 t_x(263587,1255)LCES004M,61.o +1 t_x(263587,5455)$LCES004M,3861 +1 t_x(263587,1105)LCES004M,7505
+  +1 x(263587,1405)LCES004M,9654.p +1 x(263587,2305)LCES004M,11979.p +1 x(263587,2455)LCES004M,13454.p
+  +1 x(263587,2605)LCES004M,15170.p +1 x(263587,655)LCES004M,16847.p +1 x(263587,505)LCES004M,18292.p
+  = +1
+ f_263593: +1 t_x(263593,3270)KWUR1C04,62.o +1 t_x(263593,21512)$LCES004,3862 +1 x(263593,179)LOVN1504,9099.p
+  +1 x(263593,965)LOVN1504,10871.p +1 x(263593,242)LCES004,13075.p +1 x(263593,4034)KWUR1C04,14277.p +1 x(263593,4729)KWUR1C04,15831.p
+  +1 x(263593,8411)KWUR1C04,17451.p +1 x(263593,10687)LCES004,18831.p +1 x(263593,1036)LOVN1504,20125.p
+  +1 x(263593,1536)LOVN1504,21133.p +1 x(263593,1892)LCES004,21962.p +1 x(263593,2642)LCES004,22681.p
+  +1 x(263593,2322)LOVN1504,23128.p +1 x(263593,2179)LOVN1504,23551.p +1 x(263593,2393)LOVN1504,23837.p
+  +1 x(263593,393)LOVN1504,23998.p +1 x(263593,1393)LOVN1504,24100.p +1 x(263593,1250)LOVN1504,24139.p
+  = +1
+ f_263594: +1 t_x(263594,2105)LCES004M,63.o +1 t_x(263594,4505)$LCES004M,3863 +1 t_x(263594,905)LCES004M,7506
+  +1 x(263594,1205)LCES004M,9397.p +1 x(263594,1355)LCES004M,11390.p +1 x(263594,1505)LCES004M,13219.p
+  +1 x(263594,1655)LCES004M,15032.p +1 x(263594,1805)LCES004M,16774.p +1 x(263594,1955)LCES004M,18459.p
+  = +1
+ f_263601: +1 t_x(263601,136)YB3EH04A,64.o +1 t_x(263601,5725)$YB3EH04A,3864 +1 t_x(263601,0),7507 +1 x(263601,228)YB3EH04A,10282.p
+  +1 x(263601,367)YB3EH04A,13005.p +1 x(263601,274)YB3EH04A,14885.p +1 x(263601,1475)YB3EH04A,16626.p
+  +1 x(263601,1521)YB3EH04A,18046.p = +1
+ f_263602: +1 t_x(263602,2907)LCES004,65.o +1 t_x(263602,9780)$LCES004,3865 +1 t_x(263602,1189)LCES004,7508
+  +1 x(263602,2048)LCES004,10948.p +1 x(263602,2563)LCES004,12704.p +1 x(263602,2391)LCES004,14539.p +1 x(263602,1360)LCES004,16068.p
+  +1 x(263602,2220)LCES004,17658.p +1 x(263602,1876)LCES004,19024.p +1 x(263602,2735)LCES004,19879.p +1 x(263602,4625)LCES004,20886.p
+  +1 x(263602,3938)LCES004,22113.p +1 x(263602,4110)LCES004,22751.p +1 x(263602,4281)LCES004,23298.p +1 x(263602,3594)LCES004,23585.p
+  +1 x(263602,3079)LCES004,23829.p = +1
+ f_263607: +1 t_x(263607,498)LCES004M,66.o +1 t_x(263607,798)$LCES004M,3866 +1 x(263607,48)LCES004M,10136.p
+  +1 x(263607,348)LCES004M,11786.p +1 x(263607,198)LCES004M,15502.p = +1
+ f_263612: +1 t_x(263612,2281)LCES004,67.o +1 t_x(263612,17401)$LCES004,3867 +1 t_x(263612,1531)LCES004,7509
+  +1 x(263612,1681)LCES004,10964.p +1 x(263612,2131)LCES004,12556.p +1 x(263612,1981)LCES004,14231.p +1 x(263612,1831)LCES004,15784.p
+  +1 x(263612,4342)LCES004,17334.p +1 x(263612,6576)LCES004,18690.p +1 x(263612,8638)LCES004,19936.p +1 x(263612,5373)LCES004,22103.p
+  = +1
+ f_263613: +1 t_x(263613,206)$BKED1204,68.o +1 t_x(263613,0),7510 +1 x(263613,21)BKED1204,10726.p = +1
+ f_263621: +1 t_x(263621,189)RMZSI04,69.o +1 t_x(263621,2847)$RMZSI04,3868 +1 x(263621,104)RMZSI04,11804.p
+  +1 x(263621,503)CPRFBR04,13321.p = +1
+ f_263638: +1 t_x(263638,373)LEBAS04A,70.o +1 t_x(263638,5820)$LEBAS04A,3869 +1 t_x(263638,281)LEBAS04A,7511
+  +1 x(263638,558)LEBAS04A,12223.p +1 x(263638,466)LEBAS04A,16985.p = +1
+ f_263640: +1 t_x(263640,375)LCES004,71.o +1 t_x(263640,20595)$LCES004,3870 +1 x(263640,225)LCES004,10494.p
+  +1 x(263640,2475)LCES004,12644.p +1 x(263640,3375)LCES004,14340.p +1 x(263640,3825)LCES004,15842.p +1 x(263640,7536)LCES004,17527.p
+  +1 x(263640,9770)LCES004,18994.p +1 x(263640,525)LCES004,20567.p +1 x(263640,675)LCES004,21123.p +1 x(263640,975)LCES004,21958.p
+  = +1
+ f_263646: +1 t_x(263646,0),72.o +1 t_x(263646,2003)$LEBAS04A,3871 +1 t_x(263646,0),7512 = +1
+ f_263649: +1 t_x(263649,0),73.o +1 t_x(263649,1320)$CPRFBR04,3872 = +1
+ f_263659: +1 t_x(263659,0),74.o +1 t_x(263659,743)$CPRFBR04,3873 = +1
+ f_263662: +1 t_x(263662,0),75.o +1 t_x(263662,645)$CPRFBR04,3874 = +1
+ f_263699: +1 t_x(263699,175)$RMZSI04,76.o = +1
+ f_263700: +1 t_x(263700,68)LEBAS04A,77.o +1 t_x(263700,438)$LEBAS04A,3875 = +1
+ f_263713: +1 t_x(263713,0),78.o +1 t_x(263713,7809)$LEBAS04A,3876 +1 t_x(263713,0),7513 = +1
+ f_263733: +1 t_x(263733,0),79.o +1 t_x(263733,231)$LEBAS04A,3877 = +1
+ f_263743: +1 t_x(263743,565)LEBAS04A,80.o +1 t_x(263743,9601)$KSLN04A,3878 +1 x(263743,195)LEBAS04A,10197.p
+  +1 x(263743,288)LEBAS04A,12065.p +1 x(263743,380)LEBAS04A,13811.p +1 x(263743,472)LEBAS04A,15468.p = +1
+ f_263793: +1 t_x(263793,0),81.o +1 t_x(263793,3362)$KSAL1204,3879 +1 x(263793,330)KSAL1204,9950.p +1 x(263793,246)KSAL1204,11393.p
+  +1 x(263793,162)KSAL1204,13148.p +1 x(263793,77)KSAL1204,15443.p = +1
+ f_263797: +1 t_x(263797,17)KFUL1U04,82.o +1 t_x(263797,2701)$KFUL1U04,3880 = +1
+ f_263800: +1 t_x(263800,0),83.o +1 t_x(263800,3572)$LEBAS04A,3881 = +1
+ f_263814: +1 t_x(263814,175)LEBAS04A,84.o +1 t_x(263814,6360)$LEBAS04A,3882 +1 t_x(263814,83)LEBAS04A,7514
+  = +1
+ f_263816: +1 t_x(263816,473)RMZU04,85.o +1 t_x(263816,3773)$RMZU04,3883 +1 t_x(263816,0),7515 +1 x(263816,49)RMZU04,9945.p
+  +1 x(263816,303)RMZU04,11990.p +1 x(263816,388)RMZU04,13080.p +1 x(263816,219)RMZU04,15159.p +1 x(263816,134)RMZU04,16963.p
+  = +1
+ f_263820: +1 t_x(263820,0),86.o +1 t_x(263820,4547)$LGAVA04,3884 = +1
+ f_263840: +1 t_x(263840,0),87.o +1 t_x(263840,496)$CPRFBR04,3885 = +1
+ f_263859: +1 t_x(263859,124)LEBAS04A,88.o +1 t_x(263859,1140)$LEBAS04A,3886 +1 x(263859,32)LEBAS04A,10707.p
+  = +1
+ f_263860: +1 t_x(263860,2155)LCES004,89.o +1 t_x(263860,6279)$LCES004,3887 +1 t_x(263860,437)LCES004,7516
+  +1 x(263860,1296)LCES004,9453.p +1 x(263860,952)LCES004,12748.p +1 x(263860,780)LCES004,14647.p +1 x(263860,1468)LCES004,16262.p
+  +1 x(263860,1983)LCES004,17801.p +1 x(263860,2327)LCES004,19143.p +1 x(263860,1811)LCES004,20339.p +1 x(263860,1639)LCES004,21335.p
+  = +1
+ f_263862: +1 t_x(263862,2642)LCES004,90.o +1 t_x(263862,16560)$LCES004,3888 +1 t_x(263862,1290)LCES004,7517
+  +1 x(263862,4017)LCES004,9289.p +1 x(263862,1611)LCES004,11251.p +1 x(263862,2127)LCES004,14236.p +1 x(263862,2814)LCES004,15775.p
+  +1 x(263862,3501)LCES004,17274.p +1 x(263862,5735)LCES004,18662.p +1 x(263862,7797)LCES004,19892.p +1 x(263862,11405)LCES004,21460.p
+  +1 x(263862,4532)LCES004,21946.p +1 x(263862,3330)LCES004,22824.p = +1
+ f_263866: +1 t_x(263866,2862)LCES004,91.o +1 t_x(263866,14546)$LCES004,3889 +1 t_x(263866,1659)LCES004,7518
+  +1 x(263866,2003)LCES004,9227.p +1 x(263866,2518)LCES004,11100.p +1 x(263866,2175)LCES004,13868.p +1 x(263866,1831)LCES004,14492.p
+  +1 x(263866,2346)LCES004,16014.p +1 x(263866,2690)LCES004,17544.p +1 x(263866,3721)LCES004,18900.p +1 x(263866,5783)LCES004,19848.p
+  +1 x(263866,9391)LCES004,21017.p +1 x(263866,4580)LCES004,22072.p +1 x(263866,3377)LCES004,22660.p +1 x(263866,3206)LCES004,23293.p
+  +1 x(263866,3034)LCES004,23614.p = +1
+ f_263868: +1 t_x(263868,3534)LCES004,92.o +1 t_x(263868,9720)$LCES004,3890 +1 t_x(263868,1816)LCES004,7519
+  +1 x(263868,2847)LCES004,9480.p +1 x(263868,1988)LCES004,11076.p +1 x(263868,2503)LCES004,12769.p +1 x(263868,2331)LCES004,14891.p
+  +1 x(263868,3019)LCES004,16532.p +1 x(263868,2160)LCES004,18026.p +1 x(263868,2675)LCES004,19885.p +1 x(263868,5080)LCES004,20883.p
+  +1 x(263868,3878)LCES004,22015.p +1 x(263868,4050)LCES004,22693.p +1 x(263868,4221)LCES004,23184.p +1 x(263868,4393)LCES004,23664.p
+  = +1
+ f_263905: +1 t_x(263905,0),93.o +1 t_x(263905,3122)$MAB1204A,3891 = +1
+ f_263921: +1 t_x(263921,3022)LCES004,94.o +1 t_x(263921,13160)$LCES004,3892 +1 t_x(263921,1648)LCES004,7520
+  +1 x(263921,1820)LCES004,9298.p +1 x(263921,2507)LCES004,11053.p +1 x(263921,5943)LCES004,13297.p +1 x(263921,2850)LCES004,15150.p
+  +1 x(263921,2679)LCES004,17567.p +1 x(263921,2335)LCES004,18878.p +1 x(263921,4397)LCES004,19826.p +1 x(263921,8005)LCES004,20915.p
+  +1 x(263921,4225)LCES004,21895.p +1 x(263921,4569)LCES004,22639.p +1 x(263921,3538)LCES004,23145.p +1 x(263921,3881)LCES004,23537.p
+  +1 x(263921,3366)LCES004,23818.p +1 x(263921,3194)LCES004,24013.p = +1
+ f_263922: +1 t_x(263922,0),95.o +1 t_x(263922,3528)$GL34W04,3893 +1 x(263922,3)GL34W04,15887.p +1 x(263922,78)GL34W04,17529.p
+  = +1
+ f_263926: +1 t_x(263926,0),96.o +1 t_x(263926,12598)$MGY04,3894 +1 x(263926,780)MGY04,14085.p +1 x(263926,702)MGY04,15744.p
+  +1 x(263926,624)MGY04,17280.p +1 x(263926,1171)MGY04,18591.p +1 x(263926,2580)MGY04,20112.p +1 x(263926,3676)MGY04,21435.p
+  +1 x(263926,6728)MGY04,21805.p +1 x(263926,1876)MGY04,22760.p +1 x(263926,311)MGY04,23250.p = +1
+ f_263931: +1 t_x(263931,62)MYY04A,97.o +1 t_x(263931,15286)$MRAE04,3895 +1 x(263931,309)MYY04A,15713.p
+  +1 x(263931,227)MYY04A,17456.p +1 x(263931,2203)MYY04A,18888.p +1 x(263931,391)MYY04A,20717.p +1 x(263931,144)MYY04A,22473.p
+  = +1
+ f_263958: +1 t_x(263958,1783)LCES004,98.o +1 t_x(263958,4533)$LCES004,3896 +1 t_x(263958,0),7521 +1 x(263958,65)LCES004,9174.p
+  +1 x(263958,409)LCES004,11031.p +1 x(263958,1096)LCES004,12838.p +1 x(263958,924)LCES004,14820.p +1 x(263958,1268)LCES004,16689.p
+  +1 x(263958,1440)LCES004,18001.p +1 x(263958,581)LCES004,19309.p +1 x(263958,753)LCES004,20534.p +1 x(263958,3502)LCES004,22156.p
+  = +1
+ f_263962: +1 t_x(263962,2074)LCES004,99.o +1 t_x(263962,5339)$LCES004,3897 +1 t_x(263962,184)LCES004,7522
+  +1 x(263962,356)LCES004,9309.p +1 x(263962,1215)LCES004,10989.p +1 x(263962,1902)LCES004,12819.p +1 x(263962,1730)LCES004,14922.p
+  +1 x(263962,699)LCES004,16775.p +1 x(263962,1043)LCES004,17860.p +1 x(263962,1387)LCES004,19160.p +1 x(263962,1559)LCES004,20328.p
+  = +1
+ f_263986: +1 t_x(263986,0),100.o +1 t_x(263986,4372)$MAB3404A,3898 +1 x(263986,0),13875.p +1 x(263986,86)MAB3404A,15519.p
+  +1 x(263986,172)MAB3404A,18536.p = +1
+ f_264011: +1 t_x(264011,3115)LCES004,101.o +1 t_x(264011,8614)$LCES004,3899 +1 t_x(264011,1225)LCES004,7523
+  +1 x(264011,1741)LCES004,9209.p +1 x(264011,2772)LCES004,11070.p +1 x(264011,1397)LCES004,12877.p +1 x(264011,1913)LCES004,16115.p
+  +1 x(264011,2944)LCES004,17776.p +1 x(264011,2428)LCES004,19068.p +1 x(264011,1569)LCES004,19924.p +1 x(264011,3974)LCES004,20889.p
+  +1 x(264011,3631)LCES004,22295.p +1 x(264011,3287)LCES004,23558.p = +1
+ f_264013: +1 t_x(264013,0),102.o +1 t_x(264013,2569)$MAB3404A,3900 +1 x(264013,83)MAB3404A,11021.p +1 x(264013,426)MAB3404A,12801.p
+  +1 x(264013,511)MAB3404A,14441.p +1 x(264013,169)MAB3404A,15945.p +1 x(264013,254)MAB3404A,17769.p +1 x(264013,597)MAB3404A,20769.p
+  = +1
+ f_264033: +1 t_x(264033,0),103.o +1 t_x(264033,14236)$MGY04,3901 +1 x(264033,71)MYY04A,11524.p +1 x(264033,153)MYY04A,13333.p
+  +1 x(264033,236)MYY04A,15139.p +1 x(264033,318)MYY04A,15727.p +1 x(264033,400)MYY04A,17458.p +1 x(264033,8288)MGY04,18884.p
+  = +1
+ f_267696: +1 t_x(267696,0),104.o +1 t_x(267696,6291)$YBOLN04M,3902 +1 x(267696,175)YB5KL04E,15890.p +1 x(267696,0),17593.p
+  +1 x(267696,58)YB5KL04E,19296.p +1 x(267696,117)YB5KL04E,21562.p = +1
+ f_267735: +1 t_x(267735,120)$KSPE1P04,105.o +1 t_x(267735,0),7524 +1 x(267735,43)KSPE1P04,10505.p = +1
+ f_267745: +1 t_x(267745,140)EBBRA04E,106.o +1 t_x(267745,4210)$EBBRA04E,3903 +1 t_x(267745,0),7525 +1 x(267745,218)EBBRA04E,11430.p
+  +1 x(267745,62)EBBRA04E,13266.p +1 x(267745,688)EBBRA04E,14564.p +1 x(267745,1001)EBBRA04E,16321.p = +1
+ f_268974: +1 t_x(268974,7)KHVL104E,107.o +1 t_x(268974,861)$KSPE1P04,3904 +1 x(268974,18)KSPE1P04,9898.p
+  +1 x(268974,324)KSPE1P04,13662.p +1 x(268974,81)$KHVL104E,15288.p +1 x(268974,707)KSPE1P04,16950.p +1 x(268974,401)KSPE1P04,18462.p
+  +1 x(268974,248)KSPE1P04,19764.p = +1
+ f_269231: +1 t_x(269231,219)YBOLN04M,108.o +1 t_x(269231,6219)$YBOLN04M,3905 +1 x(269231,115)YH5MH04M,10484.p
+  +1 x(269231,178)YH5MH04M,11495.p +1 x(269231,241)YH5MH04M,12965.p +1 x(269231,304)YH5MH04M,14968.p +1 x(269231,354)YBOLN04M,19648.p
+  = +1
+ f_269531: +1 t_x(269531,0),109.o +1 t_x(269531,3569)$EBBRA04E,3906 +1 x(269531,282)EBBRA04E,10717.p +1 x(269531,47)EBBRA04E,14493.p
+  +1 x(269531,360)EBBRA04E,16150.p +1 x(269531,125)EBBRA04E,18219.p = +1
+ f_269558: +1 t_x(269558,0),110.o +1 t_x(269558,8039)$RVKWU04M,3907 = +1
+ f_269712: +1 t_x(269712,0),111.o +1 t_x(269712,5872)$EBBRA04E,3908 = +1
+ f_269731: +1 t_x(269731,270)EBBRA04E,112.o +1 t_x(269731,4027)$EBBRA04E,3909 +1 t_x(269731,0),7526 +1 x(269731,35)EBBRA04E,11394.p
+  +1 x(269731,192)EBBRA04E,13278.p +1 x(269731,505)EBBRA04E,14530.p +1 x(269731,818)EBBRA04E,16246.p = +1
+ f_269896: +1 t_x(269896,0),113.o +1 t_x(269896,1872)$EBBRA04E,3910 +1 x(269896,72)EBBRA04E,17577.p = +1
+ f_270314: +1 t_x(270314,0),114.o +1 t_x(270314,7480)$EGNOR04M,3911 +1 x(270314,251)EBBRA04E,10315.p +1 x(270314,172)EBBRA04E,12215.p
+  +1 x(270314,329)EBBRA04E,16146.p +1 x(270314,94)EBBRA04E,18241.p = +1
+ f_270327: +1 t_x(270327,0),115.o +1 t_x(270327,918)$EBBRA04E,3912 +1 t_x(270327,0),7527 = +1
+ f_270468: +1 t_x(270468,194)YBOLN04M,116.o +1 t_x(270468,9064)$YB3EH04E,3913 +1 x(270468,14)YBOLN04M,10605.p
+  +1 x(270468,222)KWUR404E,11088.p +1 x(270468,468)YB5WH04M,12865.p +1 x(270468,285)YBOLN04M,15857.p +1 x(270468,149)YBOLN04M,17501.p
+  +1 x(270468,450)YB5KL04E,19334.p +1 x(270468,509)YB5KL04E,20343.p +1 x(270468,330)YBOLN04M,21731.p +1 x(270468,392)YB5KL04E,22227.p
+  = +1
+ f_270609: +1 t_x(270609,20)KHVL104E,117.o +1 t_x(270609,2004)$KHVL104E,3914 +1 x(270609,219)KFZ4404E,14985.p
+  +1 x(270609,149)KFZ4404E,17046.p = +1
+ f_270762: +1 t_x(270762,150)YB5WH04M,118.o +1 t_x(270762,2903)$YB5WH04M,3915 +1 x(270762,12)$YBOLN04M,10640.p
+  +1 x(270762,44)YB5WH04M,12319.p +1 x(270762,97)YB5WH04M,13990.p +1 x(270762,203)YB5WH04M,14362.p +1 x(270762,255)YB5WH04M,16890.p
+  +1 x(270762,414)YB5WH04M,17717.p +1 x(270762,308)YB5WH04M,19674.p +1 x(270762,467)YB5WH04M,20708.p +1 x(270762,361)YB5WH04M,22302.p
+  = +1
+ f_271099: +1 t_x(271099,93)YB5WH04M,119.o +1 t_x(271099,10918)$YB3EH04E,3916 +1 x(271099,18)YBOLN04M,10545.p
+  +1 x(271099,146)YB5WH04M,12417.p +1 x(271099,178)$KFZ4404E,13945.p +1 x(271099,244)YBOLN04M,14542.p
+  +1 x(271099,622)YB5WH04M,15886.p +1 x(271099,728)YB5WH04M,17803.p +1 x(271099,63)YBOLN04M,19472.p +1 x(271099,334)YBOLN04M,21667.p
+  = +1
+ f_271199: +1 t_x(271199,181)RMZU04E,120.o +1 t_x(271199,1019)$RMZU04E,3917 +1 t_x(271199,0),7528 +1 x(271199,265)RMZU04E,9911.p
+  +1 x(271199,349)RMZU04E,11936.p +1 x(271199,98)RMZU04E,15263.p = +1
+ f_271211: +1 t_x(271211,378)RQXSI04E,121.o +1 t_x(271211,4091)$RQXSI04E,3918 +1 x(271211,941)RQXSI04E,10915.p
+  +1 x(271211,266)RQXSI04E,12731.p +1 x(271211,41)RQXSI04E,14502.p +1 x(271211,1053)RQXSI04E,16035.p +1 x(271211,1391)RQXSI04E,17640.p
+  +1 x(271211,1616)RQXSI04E,19002.p +1 x(271211,1503)RQXSI04E,20086.p +1 x(271211,1728)RQXSI04E,21145.p
+  +1 x(271211,1841)RQXSI04E,21990.p +1 x(271211,603)RQXSI04E,22703.p +1 x(271211,828)RQXSI04E,23368.p
+  = +1
+ f_271214: +1 t_x(271214,507)YB3EH04E,122.o +1 t_x(271214,7401)$RQXU04E,3919 +1 x(271214,354)RMZU04E,10293.p
+  +1 x(271214,605)RMZU04E,10824.p +1 x(271214,657)YB3EH04E,12671.p +1 x(271214,186)RMZU04E,14226.p +1 x(271214,1257)YB3EH04E,16156.p
+  +1 x(271214,103)RMZU04E,17546.p +1 x(271214,1107)RMZU04E,19500.p +1 x(271214,856)RMZU04E,20546.p +1 x(271214,689)RMZU04E,21694.p
+  = +1
+ f_271412: +1 t_x(271412,114)RMZU04E,123.o +1 t_x(271412,10073)$LELVL04M,3920 +1 x(271412,30)RMZU04E,10690.p
+  +1 x(271412,281)RMZU04E,13181.p +1 x(271412,365)RMZU04E,14276.p +1 x(271412,493)YB5WH04M,16070.p = +1
+ f_271428: +1 t_x(271428,0),124.o +1 t_x(271428,2331)$KHVL104E,3921 = +1
+ f_271601: +1 t_x(271601,1510)RASI04M,125.o +1 t_x(271601,2654)$RASI04M,3922 +1 x(271601,1614)RASI04M,10016.p
+  +1 x(271601,1713)RVKWU04M,12064.p +1 x(271601,1805)RVKWU04M,13745.p +1 x(271601,1302)RASI04M,15394.p
+  +1 x(271601,1898)$RVKWU04M,17049.p = +1
+ f_271616: +1 t_x(271616,0),126.o +1 t_x(271616,6708)$RQXSI04E,3923 +1 x(271616,2658)RQXSI04E,14613.p
+  +1 x(271616,724)RQXSI04E,16562.p +1 x(271616,140)RQXSI04E,17548.p +1 x(271616,1308)RQXSI04E,18957.p
+  +1 x(271616,626)RQXSI04E,20302.p +1 x(271616,335)RQXSI04E,21312.p +1 x(271616,432)RQXSI04E,22236.p +1 x(271616,529)RQXSI04E,22911.p
+  +1 x(271616,237)RQXSI04E,23348.p = +1
+ f_272204: +1 t_x(272204,61)YBOLN04M,127.o +1 t_x(272204,13036)$YB3EH04E,3924 = +1
+ f_272234: +1 t_x(272234,0),128.o +1 t_x(272234,7976)$RQXU04E,3925 +1 x(272234,4)RQXU04E,9460.p +1 x(272234,176)RQXU04E,11490.p
+  +1 x(272234,28)RMZU04E,13283.p +1 x(272234,409)YB5WH04M,14775.p +1 x(272234,90)RQXU04E,16521.p +1 x(272234,111)RMZU04E,18091.p
+  = +1
+ f_272249: +1 t_x(272249,40)EGNOR04M,129.o +1 t_x(272249,3389)$EGNOR04M,3926 +1 x(272249,389)EGNOR04M,13096.p
+  +1 x(272249,458)EGNOR04M,14883.p +1 x(272249,1156)EGNOR04M,16244.p +1 x(272249,1226)EGNOR04M,17559.p
+  +1 x(272249,1295)EGNOR04M,18860.p +1 x(272249,1365)EGNOR04M,19966.p +1 x(272249,877)EGNOR04M,20974.p
+  +1 x(272249,598)EGNOR04M,22025.p +1 x(272249,807)EGNOR04M,22737.p +1 x(272249,668)EGNOR04M,23209.p +1 x(272249,528)EGNOR04M,23601.p
+  +1 x(272249,947)EGNOR04M,23852.p = +1
+ f_272266: +1 t_x(272266,2813)RQXSI04E,130.o +1 t_x(272266,8797)$RQXSI04E,3927 +1 x(272266,8)RQXI04E,9142.p
+  +1 x(272266,74)YB5WH04M,10909.p +1 x(272266,114)RQXI04E,12577.p +1 x(272266,644)RQXI04E,14390.p +1 x(272266,815)YB5WH04M,15720.p
+  +1 x(272266,2229)RQXSI04E,17497.p +1 x(272266,2297)YB5WH04M,18988.p +1 x(272266,1344)YB5WH04M,20154.p
+  +1 x(272266,921)YB5WH04M,21306.p +1 x(272266,855)RQXI04E,22214.p +1 x(272266,338)YB5WH04M,22883.p +1 x(272266,1159)RQXSI04E,23270.p
+  +1 x(272266,1027)YB5WH04M,23691.p = +1
+ f_272287: +1 t_x(272287,0),131.o +1 t_x(272287,12409)$YB3EH04E,3928 +1 x(272287,19)RMZU04E,12452.p +1 x(272287,652)YBOLN04M,14049.p
+  +1 x(272287,1148)YBOLN04M,15718.p +1 x(272287,103)RMZU04E,17506.p +1 x(272287,186)RMZU04E,19394.p +1 x(272287,156)YBOLN04M,21643.p
+  +1 x(272287,108)YH5MH04M,23666.p = +1
+ f_272507: +1 t_x(272507,0),132.o +1 t_x(272507,1459)$MT4AT04E,3929 = +1
+ f_272695: +1 t_x(272695,12)RQXSI04E,133.o +1 t_x(272695,9402)$RQXSI04E,3930 +1 x(272695,51)RMZSI04M,11581.p
+  +1 x(272695,84)RQXI04E,13235.p +1 x(272695,296)RQXI04E,14379.p +1 x(272695,394)$RMZSI04M,15645.p +1 x(272695,2834)RQXSI04E,17405.p
+  +1 x(272695,1460)RQXI04E,18977.p +1 x(272695,888)RQXSI04E,20362.p +1 x(272695,499)RQXSI04E,21531.p +1 x(272695,693)RQXSI04E,22816.p
+  = +1
+ f_272849: +1 t_x(272849,1203)LGKFN04,134.o +1 t_x(272849,7399)$LGKFN04,3931 +1 t_x(272849,701)LGKFN04,7529
+  +1 x(272849,1119)LGKFN04,10412.p +1 x(272849,1287)LGKFN04,12665.p +1 x(272849,1036)LGKFN04,14385.p +1 x(272849,3045)LGKFN04,15926.p
+  +1 x(272849,1622)LGKFN04,17733.p +1 x(272849,1538)LGKFN04,19073.p +1 x(272849,2878)LGKFN04,20099.p +1 x(272849,1454)LGKFN04,21114.p
+  +1 x(272849,2040)LGKFN04,21960.p +1 x(272849,2208)LGKFN04,22687.p +1 x(272849,1371)LGKFN04,23382.p = +1
+ f_272894: +1 t_x(272894,1)RMZU04E,135.o +1 t_x(272894,8602)$RQXU04E,3932 +1 x(272894,30)RQXU04E,11281.p
+  +1 x(272894,84)RMZU04E,13079.p +1 x(272894,168)RMZU04E,14228.p +1 x(272894,304)YB5WH04M,15773.p +1 x(272894,336)RMZU04E,18204.p
+  = +1
+ f_273004: +1 t_x(273004,366)EGNOR04M,136.o +1 t_x(273004,4273)$EGNOR04M,3933 +1 x(273004,17)EGNOR04M,10205.p
+  +1 x(273004,86)EGNOR04M,13025.p +1 x(273004,505)EGNOR04M,14908.p +1 x(273004,435)EGNOR04M,16042.p +1 x(273004,1203)EGNOR04M,17707.p
+  +1 x(273004,1552)EGNOR04M,19114.p +1 x(273004,1691)EGNOR04M,20178.p +1 x(273004,1761)EGNOR04M,21194.p
+  +1 x(273004,714)EGNOR04M,22036.p = +1
+ f_273032: +1 t_x(273032,556)RQXSI04E,137.o +1 t_x(273032,6054)$RQXSI04E,3934 +1 t_x(273032,0),7530 +1 x(273032,167)RQXSI04E,10112.p
+  +1 x(273032,264)RQXSI04E,11999.p +1 x(273032,362)RQXSI04E,12724.p +1 x(273032,2004)RQXSI04E,14683.p
+  +1 x(273032,3016)RQXSI04E,16613.p +1 x(273032,766)RQXSI04E,18033.p +1 x(273032,654)RQXSI04E,19104.p
+  +1 x(273032,879)RQXSI04E,20697.p = +1
+ f_273048: +1 t_x(273048,936)RQXU04E,138.o +1 t_x(273048,10680)$YD5WH04M,3935 +1 x(273048,23)YB5WH04M,9399.p
+  +1 x(273048,76)YB5WH04M,11133.p +1 x(273048,129)YB5WH04M,12564.p +1 x(273048,1505)YB5WH04M,14509.p +1 x(273048,753)RMZU04E,16343.p
+  +1 x(273048,1717)YB5WH04M,17889.p +1 x(273048,552)YB5WH04M,19313.p +1 x(273048,235)YB5WH04M,20650.p
+  +1 x(273048,658)YB5WH04M,21660.p +1 x(273048,334)RMZU04E,22430.p +1 x(273048,499)YB5WH04M,23388.p = +1
+ f_273072: +1 t_x(273072,0),139.o +1 t_x(273072,8912)$RQXSI04E,3936 +1 x(273072,9)RQXSI04E,12383.p +1 x(273072,187)YB5WH04M,12486.p
+  +1 x(273072,822)YB5WH04M,14314.p +1 x(273072,928)YB5WH04M,15711.p +1 x(273072,2344)RQXSI04E,17457.p
+  +1 x(273072,2441)RQXSI04E,19074.p +1 x(273072,1394)RQXI04E,20211.p +1 x(273072,547)RQXI04E,21300.p +1 x(273072,81)YB5WH04M,22224.p
+  +1 x(273072,451)YB5WH04M,22778.p +1 x(273072,653)RQXI04E,23370.p +1 x(273072,610)YB5WH04M,23568.p = +1
+ f_273386: +1 t_x(273386,667)EGNOR04M,140.o +1 t_x(273386,3598)$EGNOR04M,3937 +1 x(273386,39)EGNOR04M,9864.p
+  +1 x(273386,458)EGNOR04M,12035.p +1 x(273386,598)EGNOR04M,13890.p +1 x(273386,249)EGNOR04M,16258.p +1 x(273386,528)EGNOR04M,17563.p
+  +1 x(273386,877)EGNOR04M,18889.p +1 x(273386,1574)EGNOR04M,19982.p +1 x(273386,1086)EGNOR04M,20986.p
+  +1 x(273386,807)EGNOR04M,22041.p +1 x(273386,737)EGNOR04M,22821.p = +1
+ f_273540: +1 t_x(273540,36)LOW304M,141.o +1 t_x(273540,111)$LOW304M,3938 +1 x(273540,36)LOW304M,20721.p
+  = +1
+ f_273545: +1 t_x(273545,580)LFPND04,142.o +1 t_x(273545,13260)$LFPND04,3939 = +1
+ f_273554: +1 t_x(273554,0),143.o +1 t_x(273554,3615)$EBEEC04M,3940 +1 x(273554,15)EBEEC04M,10514.p +1 x(273554,103)KSLN04M,12235.p
+  +1 x(273554,180)KSLN04M,13695.p +1 x(273554,323)EBEEC04M,15365.p +1 x(273554,220)EBEEC04M,17090.p = +1
+ f_273555: +1 t_x(273555,0),144.o +1 t_x(273555,2892)$MT4AT04E,3941 = +1
+ f_273572: +1 t_x(273572,1293)LGZAA04M,145.o +1 t_x(273572,51693)$LGZAA04M,3942 +1 x(273572,93)LGZAA04M,9514.p
+  = +1
+ f_273599: +1 t_x(273599,0),146.o +1 t_x(273599,53420)$LGZAA04M,3943 = +1
+ f_273793: +1 t_x(273793,10)RQXSI04E,147.o +1 t_x(273793,15859)$LELVL04M,3944 +1 x(273793,302)RQXSI04E,11492.p
+  +1 x(273793,384)YB5WH04M,12684.p +1 x(273793,2042)RQXSI04E,14592.p +1 x(273793,3054)RQXSI04E,16117.p
+  +1 x(273793,804)RQXSI04E,18130.p +1 x(273793,649)YB5WH04M,19063.p +1 x(273793,205)RQXSI04E,20553.p +1 x(273793,594)RQXSI04E,21394.p
+  +1 x(273793,490)YB5WH04M,22209.p +1 x(273793,543)YB5WH04M,24109.p = +1
+ f_273960: +1 t_x(273960,31)EGNOR04M,148.o +1 t_x(273960,4985)$EGNOR04M,3945 +1 t_x(273960,0),7531 +1 x(273960,101)EGNOR04M,10921.p
+  +1 x(273960,589)EGNOR04M,12719.p +1 x(273960,240)EGNOR04M,14534.p +1 x(273960,1147)EGNOR04M,16230.p
+  +1 x(273960,1915)EGNOR04M,18315.p +1 x(273960,310)EGNOR04M,19600.p = +1
+ f_273980: +1 t_x(273980,514)PMXX04M,149.o +1 t_x(273980,2983)$PMXX04M,3946 +1 t_x(273980,0),7532 +1 x(273980,308)PMXX04M,11325.p
+  +1 x(273980,411)PMXX04M,13070.p +1 x(273980,1131)PMXX04M,14979.p +1 x(273980,205)PMXX04M,16478.p +1 x(273980,720)PMXX04M,18225.p
+  +1 x(273980,823)PMXX04M,19372.p +1 x(273980,925)PMXX04M,20341.p +1 x(273980,617)PMXX04M,22390.p = +1
+ f_274216: +1 t_x(274216,0),150.o +1 t_x(274216,8632)$EG11G04M,3947 +1 t_x(274216,0),7533 = +1
+ f_274389: +1 t_x(274389,1316)LFPND04,151.o +1 t_x(274389,11460)$LFPND04,3948 +1 x(274389,48)LFPND04,9507.p
+  = +1
+ f_274564: +1 t_x(274564,168)RQXSI04E,152.o +1 t_x(274564,2418)$RQXSI04E,3949 +1 x(274564,55)RQXSI04E,10648.p
+  +1 x(274564,280)RQXSI04E,11409.p +1 x(274564,730)RQXSI04E,13628.p +1 x(274564,618)RQXSI04E,14900.p +1 x(274564,955)RQXSI04E,16781.p
+  +1 x(274564,505)RQXSI04E,18231.p +1 x(274564,1518)RQXSI04E,19624.p +1 x(274564,1068)RQXSI04E,21383.p
+  +1 x(274564,1293)RQXSI04E,22226.p +1 x(274564,843)RQXSI04E,22912.p +1 x(274564,1180)RQXSI04E,23389.p
+  = +1
+ f_274577: +1 t_x(274577,0),153.o +1 t_x(274577,7211)$YD5WH04M,3950 +1 x(274577,327)RQXSI04E,9236.p +1 x(274577,552)RQXSI04E,11144.p
+  +1 x(274577,889)RQXSI04E,13917.p +1 x(274577,777)RQXSI04E,14537.p +1 x(274577,664)RQXSI04E,16018.p +1 x(274577,1002)RQXSI04E,17595.p
+  +1 x(274577,1227)RQXSI04E,18913.p +1 x(274577,1114)RQXSI04E,20041.p +1 x(274577,1339)RQXSI04E,21043.p
+  +1 x(274577,1452)RQXSI04E,21889.p +1 x(274577,1564)RQXSI04E,22728.p = +1
+ f_274596: +1 t_x(274596,39)RQXSI04E,154.o +1 t_x(274596,8054)$YD5WH04M,3951 +1 x(274596,264)RQXSI04E,9498.p
+  +1 x(274596,39)RQXSI04E,12757.p +1 x(274596,489)RQXSI04E,14562.p +1 x(274596,1501)RQXSI04E,16351.p +1 x(274596,1839)RQXSI04E,18236.p
+  +1 x(274596,151)RQXSI04E,19779.p = +1
+ f_274616: +1 t_x(274616,63)RQXSI04E,155.o +1 t_x(274616,14213)$LELVL04M,3952 +1 x(274616,176)RQXSI04E,9579.p
+  +1 x(274616,288)RQXSI04E,10998.p +1 x(274616,626)RQXSI04E,13042.p +1 x(274616,401)RQXSI04E,14565.p +1 x(274616,1413)RQXSI04E,16403.p
+  +1 x(274616,1751)RQXSI04E,18159.p = +1
+ f_274643: +1 t_x(274643,0),156.o +1 t_x(274643,5978)$EGNOR04M,3953 +1 x(274643,47)EGNOR04M,16586.p +1 x(274643,187)EGNOR04M,18242.p
+  +1 x(274643,117)EGNOR04M,19811.p = +1
+ f_274901: +1 t_x(274901,0),157.o +1 t_x(274901,3910)$YD5WH04M,3954 = +1
+ f_274934: +1 t_x(274934,0),158.o +1 t_x(274934,172)$KSLN2C04,3955 = +1
+ f_274996: +1 t_x(274996,0),159.o +1 t_x(274996,3176)$RFBRT04M,3956 = +1
+ f_275011: +1 t_x(275011,415)MT4AT04E,160.o +1 t_x(275011,1390)$MT4AT04E,3957 = +1
+ f_275027: +1 t_x(275027,184)LGZAA04M,161.o +1 t_x(275027,44584)$LGZAA04M,3958 = +1
+ f_275135: +1 t_x(275135,58)LGSRA04,162.o +1 t_x(275135,45028)$LGSRA04,3959 = +1
+ f_275270: +1 t_x(275270,14)RASI04M,163.o +1 t_x(275270,10169)$YB3EH04E,3960 +1 x(275270,221)RQXSI04E,10047.p
+  +1 x(275270,708)RQXSI04E,11833.p +1 x(275270,2302)RASI04M,14655.p +1 x(275270,902)RQXSI04E,16294.p +1 x(275270,3669)YB3EH04E,17911.p
+  +1 x(275270,1000)RQXSI04E,19103.p +1 x(275270,513)RQXSI04E,20538.p +1 x(275270,1782)RASI04M,21577.p
+  +1 x(275270,805)RQXSI04E,22305.p +1 x(275270,1112)RQXSI04E,22918.p +1 x(275270,1562)RQXSI04E,23257.p
+  = +1
+ f_275272: +1 t_x(275272,41)EGNOR04M,164.o +1 t_x(275272,1297)$EGNOR04M,3961 = +1
+ f_275277: +1 t_x(275277,1386)RQXSI04E,165.o +1 t_x(275277,7454)$YD5WH04M,3962 +1 x(275277,148)RQXSI04E,9395.p
+  +1 x(275277,711)RQXSI04E,10941.p +1 x(275277,36)RQXSI04E,12917.p +1 x(275277,936)RQXSI04E,14855.p +1 x(275277,823)RQXSI04E,16577.p
+  +1 x(275277,1161)RQXSI04E,18260.p +1 x(275277,1273)RQXSI04E,20046.p +1 x(275277,1498)RQXSI04E,21056.p
+  +1 x(275277,1611)RQXSI04E,21909.p +1 x(275277,1723)RQXSI04E,22767.p +1 x(275277,1048)RQXSI04E,23274.p
+  = +1
+ f_275338: +1 t_x(275338,126)FUJ04M,166.o +1 t_x(275338,2726)$FUJ04M,3963 +1 x(275338,26)FUJ04M,10625.p
+  = +1
+ f_275522: +1 t_x(275522,0),167.o +1 t_x(275522,9966)$GL4W04M,3964 +1 x(275522,474)PMXX04M,9297.p +1 x(275522,577)PMXX04M,12103.p
+  +1 x(275522,1605)PMXX04M,12574.p +1 x(275522,1297)PMXX04M,14692.p +1 x(275522,1194)PMXX04M,16428.p +1 x(275522,371)PMXX04M,17879.p
+  +1 x(275522,680)PMXX04M,19170.p +1 x(275522,268)PMXX04M,20676.p = +1
+ f_275587: +1 t_x(275587,0),168.o +1 t_x(275587,6160)$EBBRA04E,3965 +1 t_x(275587,0),7534 = +1
+ f_275682: +1 t_x(275682,200)RFBRT04M,169.o +1 t_x(275682,2106)$RFBRT04M,3966 +1 t_x(275682,0),7535 +1 x(275682,94)RFBRT04M,10591.p
+  +1 x(275682,306)RFBRT04M,16897.p = +1
+ f_275809: +1 t_x(275809,70)YD5WH04M,170.o +1 t_x(275809,780)$YD5WH04M,3967 +1 t_x(275809,0),7536 +1 x(275809,16)YD5WH04M,10782.p
+  +1 x(275809,234)YD5WH04M,13289.p +1 x(275809,180)YD5WH04M,15475.p +1 x(275809,125)YD5WH04M,16957.p +1 x(275809,289)YD5WH04M,18545.p
+  = +1
+ f_275864: +1 t_x(275864,376)LFPND04,171.o +1 t_x(275864,16860)$LFPND04,3968 = +1
+ f_275987: +1 t_x(275987,0),172.o +1 t_x(275987,5767)$MM204,3969 = +1
+ f_276076: +1 t_x(276076,0),173.o +1 t_x(276076,11675)$KFZ4404M,3970 +1 x(276076,40)KFZ4404M,10035.p +1 x(276076,109)KFZ4404M,12043.p
+  = +1
+ f_276122: +1 t_x(276122,1733)EG11G04M,174.o +1 t_x(276122,5196)$EG11G04M,3971 +1 x(276122,81)EG11G04M,9444.p
+  +1 x(276122,152)YD5WH04M,11396.p +1 x(276122,207)YD5WH04M,13029.p +1 x(276122,316)YD5WH04M,14762.p +1 x(276122,2048)EG11G04M,17921.p
+  +1 x(276122,2205)EG11G04M,19225.p +1 x(276122,2284)EG11G04M,20088.p +1 x(276122,1418)EG11G04M,21299.p
+  +1 x(276122,2441)EG11G04M,21977.p +1 x(276122,2599)EG11G04M,22673.p +1 x(276122,2677)EG11G04M,23160.p
+  = +1
+ f_276210: +1 t_x(276210,171)KHVL104E,175.o +1 t_x(276210,2155)$KHVL104E,3972 +1 t_x(276210,24)KHVL104E,7537
+  +1 x(276210,244)KHVL104E,13291.p +1 x(276210,391)KHVL104E,15009.p +1 x(276210,97)KHVL104E,17118.p = +1
+ f_276300: +1 t_x(276300,114)LCES004M,176.o +1 t_x(276300,9264)$LCES004M,3973 +1 t_x(276300,0),7538 = +1
+ f_276307: +1 t_x(276307,978)LGKFN04,177.o +1 t_x(276307,7844)$LGKFN04,3974 +1 t_x(276307,472)LGKFN04,7539
+  +1 x(276307,558)LGKFN04,9255.p +1 x(276307,644)LGKFN04,11185.p +1 x(276307,895)LGKFN04,12983.p +1 x(276307,3490)LGKFN04,15993.p
+  +1 x(276307,2067)LGKFN04,17862.p +1 x(276307,1983)LGKFN04,19302.p +1 x(276307,3323)LGKFN04,20329.p +1 x(276307,1899)LGKFN04,21295.p
+  +1 x(276307,2485)LGKFN04,22021.p +1 x(276307,1648)LGKFN04,22752.p +1 x(276307,727)LGKFN04,23281.p +1 x(276307,811)LGKFN04,23669.p
+  = +1
+ f_276383: +1 t_x(276383,135)$LCS12W03,178.o = +1
+ f_276531: +1 t_x(276531,374)KHVL104E,179.o +1 t_x(276531,815)$KHVL104E,3975 +1 t_x(276531,0),7540 +1 x(276531,6)KHVL104E,10246.p
+  +1 x(276531,153)KHVL104E,12088.p +1 x(276531,300)KHVL104E,13920.p +1 x(276531,80)KHVL104E,15320.p +1 x(276531,227)KHVL104E,16669.p
+  +1 x(276531,521)KHVL104E,18529.p +1 x(276531,447)KHVL104E,21735.p = +1
+ f_276534: +1 t_x(276534,153)KHVL104E,180.o +1 t_x(276534,2211)$KHVL104E,3976 +1 t_x(276534,6)KHVL104E,7541
+  +1 x(276534,80)KHVL104E,9704.p +1 x(276534,227)KHVL104E,11713.p +1 x(276534,300)KHVL104E,13350.p +1 x(276534,447)KHVL104E,15081.p
+  = +1
+ f_276588: +1 t_x(276588,1025)LGZAA04M,181.o +1 t_x(276588,44225)$LGZAA04M,3977 +1 x(276588,3425)LGZAA04M,10791.p
+  +1 x(276588,4625)LGZAA04M,12446.p +1 x(276588,5825)LGZAA04M,14154.p = +1
+ f_276611: +1 t_x(276611,417)RQXSI04E,182.o +1 t_x(276611,5255)$RQXSI04E,3978 +1 t_x(276611,0),7542 +1 x(276611,80)RQXSI04E,9293.p
+  +1 x(276611,192)RQXSI04E,11019.p +1 x(276611,1205)RQXSI04E,14604.p +1 x(276611,2217)RQXSI04E,16436.p
+  +1 x(276611,305)RQXSI04E,19695.p +1 x(276611,530)RQXSI04E,23207.p = +1
+ f_276662: +1 t_x(276662,44)EBEEC04M,183.o +1 t_x(276662,456)$EBEEC04M,3979 +1 x(276662,147)EBEEC04M,20605.p
+  +1 x(276662,250)EBEEC04M,21561.p = +1
+ f_276745: +1 t_x(276745,19)$KCHI104M,184.o = +1
+ f_276830: +1 t_x(276830,79)LEBAS04M,185.o +1 t_x(276830,2664)$LEBAS04M,3980 +1 t_x(276830,0),7543 +1 x(276830,171)LEBAS04M,18271.p
+  +1 x(276830,264)LEBAS04M,19810.p = +1
+ f_276837: +1 t_x(276837,0),186.o +1 t_x(276837,7637)$RJIU04M,3981 +1 x(276837,75)BR404M,9740.p +1 x(276837,700)RJIU04M,11348.p
+  +1 x(276837,788)RJIU04M,12985.p +1 x(276837,437)RJIU04M,15584.p +1 x(276837,1402)RJIU04M,16049.p +1 x(276837,3334)RJIU04M,17499.p
+  +1 x(276837,525)$BR404M,19265.p +1 x(276837,3861)RJIU04M,19907.p +1 x(276837,3949)RJIU04M,21304.p +1 x(276837,4037)RJIU04M,21806.p
+  +1 x(276837,4212)RJIU04M,22528.p +1 x(276837,2105)RJIU04M,23043.p +1 x(276837,1929)RJIU04M,23459.p +1 x(276837,150)BR404M,23751.p
+  +1 x(276837,225)BR404M,23938.p +1 x(276837,349)RJIU04M,24077.p = +1
+ f_276838: +1 t_x(276838,0),187.o +1 t_x(276838,455)$KSLN04M,3982 +1 t_x(276838,0),7544 = +1
+ f_276911: +1 t_x(276911,0),188.o +1 t_x(276911,2759)$RNS04M,3983 +1 t_x(276911,0),7545 +1 x(276911,59)RNS04M,10702.p
+  +1 x(276911,159)RNS04M,20164.p = +1
+ f_276925: +1 t_x(276925,0),189.o +1 t_x(276925,12463)$RQXU04E,3984 +1 x(276925,37)YB5KL04E,16494.p +1 x(276925,213)YB5KL04E,21593.p
+  +1 x(276925,96)YB5KL04E,22983.p = +1
+ f_276959: +1 t_x(276959,561)PMXX04M,190.o +1 t_x(276959,2824)$PMXX04M,3985 +1 t_x(276959,46)PMXX04M,7546
+  +1 x(276959,355)PMXX04M,9357.p +1 x(276959,149)PMXX04M,11342.p +1 x(276959,252)PMXX04M,13110.p +1 x(276959,972)PMXX04M,14965.p
+  +1 x(276959,458)PMXX04M,17039.p +1 x(276959,664)PMXX04M,19327.p +1 x(276959,766)PMXX04M,20295.p +1 x(276959,1589)PMXX04M,21403.p
+  +1 x(276959,869)PMXX04M,22432.p = +1
+ f_276966: +1 t_x(276966,0),191.o +1 t_x(276966,9317)$EG11G04M,3986 = +1
+ f_276972: +1 t_x(276972,0),192.o +1 t_x(276972,6061)$LELVL04M,3987 +1 t_x(276972,0),7547 = +1
+ f_276989: +1 t_x(276989,0),193.o +1 t_x(276989,10317)$LGKFN04,3988 +1 x(276989,31)LGKFN04,14576.p = +1
+ f_276991: +1 t_x(276991,59)MM204,194.o +1 t_x(276991,4032)$MM204,3989 +1 t_x(276991,0),7548 = +1
+ f_277031: +1 t_x(277031,61)$LGRPA04M,195.o = +1
+ f_277112: +1 t_x(277112,0),196.o +1 t_x(277112,12498)$RQXU04E,3990 +1 x(277112,154)YB5KL04E,19532.p +1 x(277112,96)YB5KL04E,20145.p
+  +1 x(277112,213)YB5KL04E,21533.p = +1
+ f_277127: +1 t_x(277127,965)LGKFN04,197.o +1 t_x(277127,6407)$LGKFN04,3991 +1 t_x(277127,44)LGKFN04,7549
+  +1 x(277127,127)LGKFN04,9253.p +1 x(277127,211)LGKFN04,11157.p +1 x(277127,295)LGKFN04,12906.p +1 x(277127,2053)LGKFN04,16095.p
+  +1 x(277127,630)LGKFN04,18023.p +1 x(277127,2220)LGKFN04,19149.p +1 x(277127,1886)LGKFN04,19988.p +1 x(277127,2639)LGKFN04,21087.p
+  +1 x(277127,1048)LGKFN04,21932.p +1 x(277127,1216)LGKFN04,22629.p +1 x(277127,1634)LGKFN04,23147.p +1 x(277127,1718)LGKFN04,23528.p
+  +1 x(277127,1300)LGKFN04,23816.p +1 x(277127,1132)LGKFN04,24019.p = +1
+ f_277129: +1 t_x(277129,0),198.o +1 t_x(277129,1268)$KCHI104M,3992 +1 t_x(277129,0),7550 +1 x(277129,40)KCHI104M,22829.p
+  = +1
+ f_277167: +1 t_x(277167,0),199.o +1 t_x(277167,1105)$KSPE1P04,3993 +1 x(277167,6)KHVL104E,10565.p +1 x(277167,226)KHVL104E,12199.p
+  +1 x(277167,153)KHVL104E,13964.p +1 x(277167,339)KSPE1P04,15059.p +1 x(277167,300)$KHVL104E,17056.p
+  +1 x(277167,79)KHVL104E,19753.p = +1
+ f_277190: +1 t_x(277190,341)EG11G04M,200.o +1 t_x(277190,6951)$EG11G04M,3994 +1 t_x(277190,105)EG11G04M,7551
+  +1 x(277190,262)EG11G04M,9638.p +1 x(277190,1521)EG11G04M,11914.p +1 x(277190,2072)EG11G04M,14517.p
+  +1 x(277190,1285)EG11G04M,16136.p +1 x(277190,2151)EG11G04M,17734.p +1 x(277190,2308)EG11G04M,18871.p
+  +1 x(277190,2701)EG11G04M,20077.p +1 x(277190,2387)EG11G04M,21062.p +1 x(277190,1836)EG11G04M,21833.p
+  +1 x(277190,1049)EG11G04M,22584.p +1 x(277190,1128)EG11G04M,23190.p +1 x(277190,970)EG11G04M,23612.p
+  = +1
+ f_277197: +1 t_x(277197,29)EG11G04M,201.o +1 t_x(277197,12290)$RJIU04M,3995 +1 x(277197,423)EG11G04M,11966.p
+  +1 x(277197,1210)EG11G04M,12555.p +1 x(277197,266)EG11G04M,15035.p +1 x(277197,1344)RNI04M,16030.p +1 x(277197,108)EG11G04M,18554.p
+  +1 x(277197,1637)RNI04M,18659.p +1 x(277197,368)RNI04M,20633.p = +1
+ f_277201: +1 t_x(277201,534)KHVL104E,202.o +1 t_x(277201,1416)$KHVL104E,3996 +1 t_x(277201,0),7552 +1 x(277201,93)KHVL104E,9894.p
+  +1 x(277201,167)KHVL104E,11812.p +1 x(277201,387)KHVL104E,13686.p +1 x(277201,460)KHVL104E,15115.p +1 x(277201,828)KHVL104E,16916.p
+  = +1
+ f_277232: +1 t_x(277232,0),203.o +1 t_x(277232,5696)$LEBAS04M,3997 = +1
+ f_277243: +1 t_x(277243,0),204.o +1 t_x(277243,1020)$KSPE1P04,3998 +1 x(277243,100)KSPE1P04,13665.p +1 x(277243,254)KSPE1P04,15176.p
+  +1 x(277243,24)KSPE1P04,17076.p = +1
+ f_277278: +1 t_x(277278,0),205.o +1 t_x(277278,2534)$RASI04M,3999 +1 x(277278,38)RASI04M,9806.p +1 x(277278,142)RASI04M,11751.p
+  +1 x(277278,350)RASI04M,13942.p +1 x(277278,454)RASI04M,16855.p +1 x(277278,1078)RASI04M,18422.p = +1
+ f_277284: +1 t_x(277284,398)EBBRA04E,206.o +1 t_x(277284,3764)$EBBRA04E,4000 +1 t_x(277284,0),7553 +1 x(277284,7)EBBRA04E,9779.p
+  +1 x(277284,85)EBBRA04E,11706.p +1 x(277284,164)EBBRA04E,13566.p +1 x(277284,242)EBBRA04E,15382.p +1 x(277284,555)EBBRA04E,16182.p
+  +1 x(277284,320)EBBRA04E,18343.p = +1
+ f_277296: +1 t_x(277296,0),207.o +1 t_x(277296,3869)$MM204,4001 = +1
+ f_277313: +1 t_x(277313,5)YBOLN04M,208.o +1 t_x(277313,9867)$YB3EH04E,4002 +1 x(277313,50)YBOLN04M,10870.p
+  +1 x(277313,95)YBOLN04M,12628.p +1 x(277313,140)YBOLN04M,14420.p +1 x(277313,591)YBOLN04M,16106.p +1 x(277313,366)YBOLN04M,17893.p
+  +1 x(277313,276)YBOLN04M,19625.p +1 x(277313,185)YBOLN04M,23355.p = +1
+ f_277361: +1 t_x(277361,1848)LFPND04,209.o +1 t_x(277361,13260)$LFPND04,4003 +1 x(277361,580)LFPND04,9414.p
+  = +1
+ f_277366: +1 t_x(277366,0),210.o +1 t_x(277366,10000)$LFPNA04,4004 = +1
+ f_277387: +1 t_x(277387,5)YB3EH04E,211.o +1 t_x(277387,7055)$YB3EH04E,4005 +1 x(277387,43)YB5WH04M,15535.p
+  +1 x(277387,96)YB5WH04M,19740.p = +1
+ f_277424: +1 t_x(277424,46)EHAMA04,212.o +1 t_x(277424,9253)$EGNOR04M,4006 +1 x(277424,1163)EHAMA04,10396.p
+  +1 x(277424,1302)EHAMA04,11517.p +1 x(277424,1442)EHAMA04,13376.p +1 x(277424,1581)EHAMA04,15240.p +1 x(277424,884)EHAMA04,16886.p
+  +1 x(277424,744)EHAMA04,18393.p = +1
+ f_277425: +1 t_x(277425,0),213.o +1 t_x(277425,3191)$KFZ4404M,4007 +1 t_x(277425,0),7554 = +1
+ f_277434: +1 t_x(277434,680)EG11G04M,214.o +1 t_x(277434,3671)$EG11G04M,4008 +1 t_x(277434,0),7555 +1 x(277434,51)EG11G04M,9939.p
+  +1 x(277434,444)EG11G04M,11563.p +1 x(277434,366)EG11G04M,13647.p +1 x(277434,523)EG11G04M,15557.p +1 x(277434,602)EG11G04M,17052.p
+  +1 x(277434,759)EG11G04M,20008.p +1 x(277434,838)EG11G04M,21119.p +1 x(277434,916)EG11G04M,21838.p +1 x(277434,1074)EG11G04M,22553.p
+  +1 x(277434,1152)EG11G04M,23057.p +1 x(277434,1310)EG11G04M,23538.p +1 x(277434,995)EG11G04M,23832.p
+  = +1
+ f_277445: +1 t_x(277445,0),215.o +1 t_x(277445,6620)$LEMDAT04,4009 +1 x(277445,47)BR404M,11188.p +1 x(277445,197)BR404M,12992.p
+  +1 x(277445,317)YD5WH04M,14861.p +1 x(277445,263)YD5WH04M,16546.p = +1
+ f_277463: +1 t_x(277463,642)LGKFN04,216.o +1 t_x(277463,7842)$LGKFN04,4010 +1 x(277463,556)LGKFN04,10442.p
+  +1 x(277463,893)LGKFN04,12609.p +1 x(277463,976)LGKFN04,14377.p +1 x(277463,3488)LGKFN04,15975.p +1 x(277463,2065)LGKFN04,17844.p
+  +1 x(277463,1981)LGKFN04,19250.p +1 x(277463,3321)LGKFN04,20283.p +1 x(277463,1897)LGKFN04,21249.p +1 x(277463,2483)LGKFN04,21999.p
+  +1 x(277463,1646)LGKFN04,22721.p +1 x(277463,809)LGKFN04,23265.p = +1
+ f_277472: +1 t_x(277472,325)EG11G04M,217.o +1 t_x(277472,7171)$EG11G04M,4011 +1 t_x(277472,89)EG11G04M,7556
+  +1 x(277472,246)EG11G04M,9611.p +1 x(277472,167)EG11G04M,12030.p +1 x(277472,1190)EG11G04M,14616.p +1 x(277472,1505)EG11G04M,16234.p
+  +1 x(277472,561)EG11G04M,17912.p +1 x(277472,2528)EG11G04M,19243.p +1 x(277472,1269)EG11G04M,20874.p
+  +1 x(277472,403)EG11G04M,21454.p +1 x(277472,482)EG11G04M,22990.p = +1
+ f_277484: +1 t_x(277484,46)YB3EH04E,218.o +1 t_x(277484,496)$YB3EH04E,4012 +1 x(277484,96)YB3EH04E,21158.p
+  +1 x(277484,146)YB3EH04E,21968.p +1 x(277484,196)YB3EH04E,22623.p = +1
+ f_277533: +1 t_x(277533,0),219.o +1 t_x(277533,2760)$KSPE1P04,4013 +1 x(277533,2)KSPE1P04,17122.p = +1
+ f_277562: +1 t_x(277562,518)YH5MH04M,220.o +1 t_x(277562,961)$YH5MH04M,4014 +1 t_x(277562,76)YH5MH04M,7557
+  +1 x(277562,455)YH5MH04M,11551.p +1 x(277562,392)YH5MH04M,13344.p +1 x(277562,329)YH5MH04M,15146.p +1 x(277562,582)YH5MH04M,16872.p
+  +1 x(277562,203)YH5MH04M,18479.p +1 x(277562,645)YH5MH04M,20727.p +1 x(277562,897)YH5MH04M,23413.p = +1
+ f_277591: +1 t_x(277591,0),221.o +1 t_x(277591,10169)$RQXU04E,4015 +1 x(277591,106)YB5KL04E,10146.p +1 x(277591,282)YB5KL04E,11294.p
+  +1 x(277591,702)RMZU04E,13351.p +1 x(277591,200)RMZU04E,14437.p +1 x(277591,870)RMZU04E,16920.p +1 x(277591,340)YB5KL04E,17731.p
+  +1 x(277591,32)RMZU04E,19777.p +1 x(277591,165)YB5KL04E,20796.p = +1
+ f_277598: +1 t_x(277598,0),222.o +1 t_x(277598,8860)$KSLN04M,4016 +1 x(277598,8)YB5WH04M,11293.p +1 x(277598,61)YB5WH04M,14015.p
+  +1 x(277598,166)YB3EH04E,14860.p = +1
+ f_277602: +1 t_x(277602,0),223.o +1 t_x(277602,54847)$LGZAA04M,4017 = +1
+ f_277703: +1 t_x(277703,206)KHVL104E,224.o +1 t_x(277703,1676)$KHVL104E,4018 +1 t_x(277703,0),7558 +1 x(277703,353)KHVL104E,9701.p
+  +1 x(277703,427)KHVL104E,11694.p +1 x(277703,133)KHVL104E,13614.p +1 x(277703,573)KHVL104E,15474.p +1 x(277703,647)KHVL104E,16717.p
+  = +1
+ f_277744: +1 t_x(277744,0),225.o +1 t_x(277744,3242)$GL4W04M,4019 +1 t_x(277744,0),7559 +1 x(277744,60)GL4W04M,18281.p
+  = +1
+ f_277803: +1 t_x(277803,337)$YH5MH04M,226.o +1 t_x(277803,0),7560 +1 x(277803,21)YH5MH04M,10083.p +1 x(277803,84)YH5MH04M,11937.p
+  +1 x(277803,273)YH5MH04M,17103.p = +1
+ f_277826: +1 t_x(277826,88)RJIU04M,227.o +1 t_x(277826,7552)$RJIU04M,4020 +1 t_x(277826,0),7561 +1 x(277826,0),9730.p
+  +1 x(277826,615)RJIU04M,11257.p +1 x(277826,703)RJIU04M,12915.p +1 x(277826,352)RJIU04M,15192.p +1 x(277826,1317)RJIU04M,16126.p
+  +1 x(277826,3249)RJIU04M,17514.p +1 x(277826,439)RJIU04M,19214.p +1 x(277826,3776)RJIU04M,19899.p +1 x(277826,3864)RJIU04M,21235.p
+  +1 x(277826,3952)RJIU04M,21797.p +1 x(277826,4127)RJIU04M,22523.p +1 x(277826,2020)RJIU04M,23038.p +1 x(277826,1844)RJIU04M,23448.p
+  +1 x(277826,791)RJIU04M,23777.p +1 x(277826,527)RJIU04M,23942.p +1 x(277826,264)RJIU04M,24069.p = +1
+ f_277829: +1 t_x(277829,0),228.o +1 t_x(277829,27618)$LGSRA04,4021 = +1
+ f_277917: +1 t_x(277917,0),229.o +1 t_x(277917,458)$BR404M,4022 +1 x(277917,83)BR404M,16636.p +1 x(277917,158)BR404M,18508.p
+  +1 x(277917,8)BR404M,22419.p = +1
+ f_277924: +1 t_x(277924,9)YBOLN04M,230.o +1 t_x(277924,9465)$YB3EH04E,4023 +1 x(277924,54)YBOLN04M,12042.p
+  +1 x(277924,144)YBOLN04M,13806.p +1 x(277924,99)YBOLN04M,15580.p +1 x(277924,189)YBOLN04M,16768.p +1 x(277924,234)YBOLN04M,18103.p
+  +1 x(277924,325)YBOLN04M,19699.p +1 x(277924,280)YBOLN04M,22367.p = +1
+ f_277936: +1 t_x(277936,1127)LGKFN04,231.o +1 t_x(277936,7407)$LGKFN04,4024 +1 t_x(277936,625)LGKFN04,7562
+  +1 x(277936,709)LGKFN04,10947.p +1 x(277936,1295)LGKFN04,12666.p +1 x(277936,1044)LGKFN04,14383.p +1 x(277936,3053)LGKFN04,15933.p
+  +1 x(277936,1630)LGKFN04,17730.p +1 x(277936,1546)LGKFN04,19082.p +1 x(277936,2886)LGKFN04,20106.p +1 x(277936,1462)LGKFN04,21122.p
+  +1 x(277936,2048)LGKFN04,21963.p +1 x(277936,2216)LGKFN04,22700.p +1 x(277936,1379)LGKFN04,23354.p +1 x(277936,1211)LGKFN04,23684.p
+  = +1
+ f_278026: +1 t_x(278026,24)YD5WH04M,232.o +1 t_x(278026,1661)$YD5WH04M,4025 +1 t_x(278026,0),7563 +1 x(278026,79)YD5WH04M,14004.p
+  = +1
+ f_278036: +1 t_x(278036,0),233.o +1 t_x(278036,10450)$RJIU04M,4026 = +1
+ f_278037: +1 t_x(278037,332)YD5WH04M,234.o +1 t_x(278037,660)$YD5WH04M,4027 +1 x(278037,5)YD5WH04M,10311.p
+  +1 x(278037,47)BR404M,12087.p +1 x(278037,122)$BR404M,13798.p +1 x(278037,169)YD5WH04M,16949.p = +1
+ f_278067: +1 t_x(278067,1219)EG11G04M,235.o +1 t_x(278067,5547)$EG11G04M,4028 +1 t_x(278067,0),7564 +1 x(278067,38)EG11G04M,9681.p
+  +1 x(278067,117)EG11G04M,11614.p +1 x(278067,589)EG11G04M,13077.p +1 x(278067,668)EG11G04M,14635.p +1 x(278067,2242)EG11G04M,16457.p
+  +1 x(278067,2399)EG11G04M,17738.p +1 x(278067,2556)EG11G04M,18881.p +1 x(278067,1297)EG11G04M,20011.p
+  +1 x(278067,983)EG11G04M,21046.p +1 x(278067,2792)EG11G04M,21880.p +1 x(278067,1140)EG11G04M,22575.p
+  +1 x(278067,1612)EG11G04M,23105.p +1 x(278067,1533)EG11G04M,23824.p +1 x(278067,1455)EG11G04M,24000.p
+  = +1
+ f_278123: +1 t_x(278123,1327)EGNOR04M,236.o +1 t_x(278123,3560)$EGNOR04M,4029 +1 x(278123,1)EGNOR04M,9363.p
+  +1 x(278123,420)EGNOR04M,11347.p +1 x(278123,560)EGNOR04M,13124.p +1 x(278123,629)EGNOR04M,14898.p +1 x(278123,211)EGNOR04M,16876.p
+  +1 x(278123,490)EGNOR04M,18391.p +1 x(278123,1048)EGNOR04M,20984.p +1 x(278123,769)EGNOR04M,22054.p
+  +1 x(278123,978)EGNOR04M,22900.p = +1
+ f_278149: +1 t_x(278149,454)EGNOR04M,237.o +1 t_x(278149,3803)$EGNOR04M,4030 +1 x(278149,35)EGNOR04M,10248.p
+  +1 x(278149,663)EGNOR04M,11423.p +1 x(278149,803)EGNOR04M,13243.p +1 x(278149,872)EGNOR04M,15013.p +1 x(278149,733)EGNOR04M,17573.p
+  +1 x(278149,1082)EGNOR04M,18903.p +1 x(278149,1221)EGNOR04M,20010.p +1 x(278149,1291)EGNOR04M,20999.p
+  +1 x(278149,1012)EGNOR04M,22056.p +1 x(278149,942)EGNOR04M,22881.p = +1
+ f_278154: +1 t_x(278154,0),238.o +1 t_x(278154,4136)$YH5MH04M,4031 +1 x(278154,19)KHVL104E,10452.p = +1
+ f_278158: +1 t_x(278158,30)YB3EH04M,239.o +1 t_x(278158,280)$YB3EH04M,4032 +1 t_x(278158,0),7565 = +1
+ f_278162: +1 t_x(278162,0),240.o +1 t_x(278162,12323)$YB3EH04E,4033 +1 x(278162,545)YB5WH04M,14158.p
+  +1 x(278162,1288)YBOLN04M,15757.p +1 x(278162,1107)YBOLN04M,17432.p +1 x(278162,205)YBOLN04M,19211.p
+  +1 x(278162,651)YB5WH04M,20428.p +1 x(278162,15)YB5WH04M,21610.p +1 x(278162,68)YB5WH04M,22284.p +1 x(278162,280)YB5WH04M,22956.p
+  = +1
+ f_278185: +1 t_x(278185,0),241.o +1 t_x(278185,13320)$YB3EH04E,4034 +1 x(278185,345)YBOLN04M,19061.p
+  +1 x(278185,55)YB5KL04E,20255.p = +1
+ f_278209: +1 t_x(278209,73)KHVL104E,242.o +1 t_x(278209,3600)$KHVL104E,4035 +1 t_x(278209,0),7566 = +1
+ f_278261: +1 t_x(278261,0),243.o +1 t_x(278261,6450)$KFZ4404M,4036 +1 t_x(278261,0),7567 +1 x(278261,78)KFZ4404M,10694.p
+  +1 x(278261,9)KFZ4404M,12344.p = +1
+ f_278295: +1 t_x(278295,105)RNI04M,244.o +1 t_x(278295,7040)$RNI04M,4037 +1 t_x(278295,0),7568 +1 x(278295,593)RNI04M,9541.p
+  +1 x(278295,691)RNI04M,11384.p +1 x(278295,984)RNI04M,12537.p +1 x(278295,1765)RNI04M,14264.p +1 x(278295,1081)RNI04M,15918.p
+  +1 x(278295,1374)RNI04M,18641.p +1 x(278295,1960)RNI04M,19872.p +1 x(278295,2546)RNI04M,21126.p +1 x(278295,300)RNI04M,22168.p
+  +1 x(278295,202)RNI04M,22777.p +1 x(278295,495)RNI04M,23272.p +1 x(278295,398)RNI04M,23707.p = +1
+ f_278320: +1 t_x(278320,0),245.o +1 t_x(278320,6298)$EGNOR04M,4038 +1 t_x(278320,0),7569 +1 x(278320,73)EGNOR04M,13543.p
+  = +1
+ f_278322: +1 t_x(278322,0),246.o +1 t_x(278322,2211)$YH5MH04M,4039 +1 x(278322,0),11122.p +1 x(278322,63)YH5MH04M,12892.p
+  +1 x(278322,189)YH5MH04M,14802.p +1 x(278322,316)YH5MH04M,16451.p +1 x(278322,126)YH5MH04M,18261.p = +1
+ f_278386: +1 t_x(278386,0),247.o +1 t_x(278386,7190)$EGNOR04M,4040 +1 x(278386,199)YH5MH04M,13102.p +1 x(278386,262)YH5MH04M,14676.p
+  +1 x(278386,65)EGNOR04M,16306.p +1 x(278386,136)YH5MH04M,18317.p +1 x(278386,325)YH5MH04M,19817.p +1 x(278386,365)EGNOR04M,20792.p
+  = +1
+ f_278487: +1 t_x(278487,181)YH5MH04M,248.o +1 t_x(278487,1129)$YH5MH04M,4041 +1 t_x(278487,0),7570 +1 x(278487,244)YH5MH04M,10455.p
+  +1 x(278487,118)YH5MH04M,13484.p +1 x(278487,434)YH5MH04M,15131.p +1 x(278487,307)YH5MH04M,16909.p +1 x(278487,371)YH5MH04M,18430.p
+  +1 x(278487,497)YH5MH04M,20822.p = +1
+ f_278529: +1 t_x(278529,2)KSLN04M,249.o +1 t_x(278529,7187)$LELVU04,4042 +1 x(278529,47)MM304,12161.p
+  = +1
+ f_278554: +1 t_x(278554,61)GL4W04M,250.o +1 t_x(278554,731)$GL4W04M,4043 = +1
+ f_278555: +1 t_x(278555,0),251.o +1 t_x(278555,7557)$KFZ4404M,4044 +1 t_x(278555,0),7571 +1 x(278555,146)KFZ4404M,11515.p
+  +1 x(278555,77)KFZ4404M,14035.p = +1
+ f_278562: +1 t_x(278562,276)YB5KL04E,252.o +1 t_x(278562,2668)$YBOLN04M,4045 +1 x(278562,6)YBOLN04M,10185.p
+  +1 x(278562,41)YB5KL04E,12002.p +1 x(278562,96)YBOLN04M,13252.p +1 x(278562,322)YBOLN04M,14549.p +1 x(278562,592)YBOLN04M,16103.p
+  +1 x(278562,367)YBOLN04M,18055.p +1 x(278562,627)YB5KL04E,19368.p +1 x(278562,547)YBOLN04M,20759.p +1 x(278562,502)YBOLN04M,21748.p
+  +1 x(278562,412)YBOLN04M,22817.p +1 x(278562,277)YBOLN04M,23395.p = +1
+ f_278564: +1 t_x(278564,0),253.o +1 t_x(278564,6773)$EGPFA04,4046 +1 x(278564,173)EGPFA04,21951.p = +1
+ f_278565: +1 t_x(278565,409)LELVU04,254.o +1 t_x(278565,3360)$LELVU04,4047 +1 t_x(278565,15)LELVU04,7572
+  +1 x(278565,212)LELVU04,9763.p +1 x(278565,114)LELVU04,11775.p +1 x(278565,507)LELVU04,13621.p +1 x(278565,999)LELVU04,18278.p
+  +1 x(278565,605)LELVU04,19657.p = +1
+ f_278590: +1 t_x(278590,368)EHAMA04,255.o +1 t_x(278590,8846)$EGNOR04M,4048 +1 x(278590,787)EHAMA04,9556.p
+  +1 x(278590,647)EHAMA04,11617.p +1 x(278590,508)EHAMA04,13559.p = +1
+ f_278592: +1 t_x(278592,0),256.o +1 t_x(278592,6162)$LELVU04,4049 = +1
+ f_278598: +1 t_x(278598,72)EHAMA04,257.o +1 t_x(278598,8921)$EGNOR04M,4050 +1 x(278598,1189)EHAMA04,9940.p
+  +1 x(278598,1328)EHAMA04,12019.p +1 x(278598,1468)EHAMA04,13357.p +1 x(278598,1607)EHAMA04,15090.p +1 x(278598,910)EHAMA04,16787.p
+  +1 x(278598,770)EHAMA04,18252.p = +1
+ f_278603: +1 t_x(278603,572)EHAMA04,258.o +1 t_x(278603,8150)$EGNOR04M,4051 +1 x(278603,433)EHAMA04,10458.p
+  +1 x(278603,991)EHAMA04,16584.p +1 x(278603,1100)EGNOR04M,18399.p = +1
+ f_278607: +1 t_x(278607,0),259.o +1 t_x(278607,472)$MM304,4052 +1 x(278607,22)MM304,18351.p +1 x(278607,134)MM304,21546.p
+  = +1
+ f_278647: +1 t_x(278647,908)EHAMA04,260.o +1 t_x(278647,4676)$EHAMA04,4053 +1 t_x(278647,210)EHAMA04,7573
+  +1 x(278647,1048)EHAMA04,9613.p +1 x(278647,1187)EHAMA04,11621.p +1 x(278647,1327)EHAMA04,13364.p +1 x(278647,1466)EHAMA04,14902.p
+  +1 x(278647,769)EHAMA04,16940.p +1 x(278647,629)EHAMA04,18523.p = +1
+ f_278651: +1 t_x(278651,0),261.o +1 t_x(278651,1852)$YB5KL04E,4054 +1 x(278651,37)YB5KL04E,14488.p +1 x(278651,212)YB5KL04E,17686.p
+  +1 x(278651,271)YB5KL04E,19234.p +1 x(278651,330)YB5KL04E,21662.p +1 x(278651,154)YB5KL04E,23319.p = +1
+ f_278663: +1 t_x(278663,114)EHAMA04,262.o +1 t_x(278663,8145)$EGNOR04M,4055 +1 x(278663,253)EHAMA04,11357.p
+  +1 x(278663,393)EHAMA04,13123.p +1 x(278663,532)EHAMA04,14700.p +1 x(278663,672)EHAMA04,16472.p +1 x(278663,811)EHAMA04,18109.p
+  +1 x(278663,951)EHAMA04,19433.p +1 x(278663,1095)EGNOR04M,20572.p +1 x(278663,1395)EGNOR04M,21486.p
+  = +1
+ f_278669: +1 t_x(278669,598)EHAMA04,263.o +1 t_x(278669,2831)$EHAMA04,4056 +1 t_x(278669,0),7574 +1 x(278669,40)EHAMA04,9859.p
+  +1 x(278669,319)EHAMA04,11932.p = +1
+ f_278681: +1 t_x(278681,1427)EHAMA04,264.o +1 t_x(278681,4358)$EHAMA04,4057 +1 t_x(278681,311)EHAMA04,7575
+  +1 x(278681,730)EHAMA04,9406.p +1 x(278681,869)EHAMA04,11387.p +1 x(278681,1009)EHAMA04,13198.p +1 x(278681,1148)EHAMA04,14997.p
+  +1 x(278681,1288)EHAMA04,16605.p +1 x(278681,590)EHAMA04,18369.p +1 x(278681,1567)EHAMA04,19531.p = +1
+ f_278783: +1 t_x(278783,0),265.o +1 t_x(278783,2938)$YB5KL04E,4058 +1 x(278783,69)YB5KL04E,16723.p +1 x(278783,11)YB5KL04E,17900.p
+  +1 x(278783,128)YB5KL04E,19662.p = +1
+ f_278814: +1 t_x(278814,0),266.o +1 t_x(278814,8718)$YB3EH04E,4059 +1 x(278814,16)YB5WH04M,10521.p +1 x(278814,69)YB5WH04M,12292.p
+  +1 x(278814,281)YB5WH04M,12444.p +1 x(278814,652)YB5WH04M,14318.p +1 x(278814,209)YBOLN04M,15949.p +1 x(278814,841)YBOLN04M,18066.p
+  +1 x(278814,122)YB5WH04M,20693.p = +1
+ f_278830: +1 t_x(278830,0),267.o +1 t_x(278830,11819)$RQXU04E,4060 +1 x(278830,21)YB5KL04E,16004.p +1 x(278830,138)YB5KL04E,18997.p
+  +1 x(278830,79)YB5KL04E,20390.p = +1
+ f_278839: +1 t_x(278839,122)EBEEC04M,268.o +1 t_x(278839,3002)$EBEEC04M,4061 +1 t_x(278839,0),7576 +1 x(278839,19)EBEEC04M,10475.p
+  +1 x(278839,224)EBEEC04M,21469.p = +1
+ f_278855: +1 t_x(278855,741)KHVL104E,269.o +1 t_x(278855,2332)$YH5MH04M,4062 +1 x(278855,6)KHVL104E,9245.p
+  +1 x(278855,58)YH5MH04M,11269.p +1 x(278855,153)KHVL104E,13041.p +1 x(278855,814)KHVL104E,14811.p +1 x(278855,942)YH5MH04M,16345.p
+  +1 x(278855,227)KHVL104E,18084.p +1 x(278855,300)KHVL104E,19610.p +1 x(278855,121)YH5MH04M,20795.p = +1
+ f_278862: +1 t_x(278862,0),270.o +1 t_x(278862,285)$KFZ4404E,4063 +1 x(278862,3)KFZ4404E,16610.p = +1
+ f_278871: +1 t_x(278871,434)KWUR404E,271.o +1 t_x(278871,4560)$YB3EH04E,4064 +1 x(278871,10)YB3EH04E,10032.p
+  +1 x(278871,560)YB3EH04E,11178.p +1 x(278871,360)YB3EH04E,13367.p +1 x(278871,160)YB3EH04E,15275.p +1 x(278871,710)YB3EH04E,16820.p
+  +1 x(278871,295)KWUR404E,18060.p +1 x(278871,503)KWUR404E,19462.p +1 x(278871,88)KWUR404E,20686.p +1 x(278871,460)YB3EH04E,21752.p
+  +1 x(278871,610)YB3EH04E,22414.p = +1
+ f_278872: +1 t_x(278872,356)EG11G04M,272.o +1 t_x(278872,2402)$EG11G04M,4065 +1 t_x(278872,0),7577 +1 x(278872,120)EG11G04M,10239.p
+  +1 x(278872,198)EG11G04M,12327.p +1 x(278872,41)EG11G04M,13805.p +1 x(278872,277)EG11G04M,18538.p = +1
+ f_278885: +1 t_x(278885,0),273.o +1 t_x(278885,10501)$RQXU04E,4066 +1 x(278885,43)RMZU04E,10206.p +1 x(278885,108)YB5KL04E,12049.p
+  +1 x(278885,167)YB5KL04E,13801.p +1 x(278885,211)RMZU04E,14438.p +1 x(278885,518)YB5KL04E,16099.p +1 x(278885,797)RMZU04E,17747.p
+  +1 x(278885,342)YB5KL04E,19498.p = +1
+ f_278889: +1 t_x(278889,228)KHVL104E,274.o +1 t_x(278889,1477)$KHVL104E,4067 +1 t_x(278889,0),7578 +1 x(278889,154)KHVL104E,10639.p
+  +1 x(278889,301)KHVL104E,13098.p +1 x(278889,374)KHVL104E,14847.p +1 x(278889,889)KHVL104E,16453.p +1 x(278889,448)KHVL104E,18522.p
+  = +1
+ f_278911: +1 t_x(278911,0),275.o +1 t_x(278911,1818)$KFZ4404E,4068 = +1
+ f_278920: +1 t_x(278920,0),276.o +1 t_x(278920,12508)$YB3EH04E,4069 +1 x(278920,4)YB5WH04M,11244.p +1 x(278920,110)YB5WH04M,12453.p
+  +1 x(278920,746)YB5WH04M,14170.p +1 x(278920,1518)YBOLN04M,15991.p +1 x(278920,57)YB5WH04M,18185.p = +1
+ f_278940: +1 t_x(278940,0),277.o +1 t_x(278940,3060)$GL4W04M,4070 +1 t_x(278940,0),7579 = +1
+ f_278945: +1 t_x(278945,1189)LFMDA04A,278.o +1 t_x(278945,4069)$LFMDA04A,4071 +1 x(278945,469)LFMDA04A,9606.p
+  +1 x(278945,1909)LFMDA04A,11362.p = +1
+ f_279006: +1 t_x(279006,227)BKED1204,279.o +1 t_x(279006,1335)$BKED1204,4072 +1 x(279006,411)BKED1204,10365.p
+  +1 x(279006,596)BKED1204,13567.p = +1
+ f_279011: +1 t_x(279011,2210)LGKFN04,280.o +1 t_x(279011,26356)$LGZAA04M,4073 +1 x(279011,703)LGKFN04,9438.p
+  +1 x(279011,1792)LGKFN04,11632.p +1 x(279011,2964)LGKFN04,12563.p +1 x(279011,285)LGKFN04,14286.p +1 x(279011,201)LGKFN04,15959.p
+  +1 x(279011,871)LGKFN04,17831.p +1 x(279011,1624)LGKFN04,19205.p +1 x(279011,536)LGKFN04,20157.p +1 x(279011,1708)LGKFN04,21284.p
+  +1 x(279011,2880)LGKFN04,22768.p +1 x(279011,2796)LGKFN04,23258.p +1 x(279011,2356)LGZAA04M,23694.p
+  +1 x(279011,2713)LGKFN04,23909.p = +1
+ f_279048: +1 t_x(279048,371)KHVL104E,281.o +1 t_x(279048,739)$KHVL104E,4074 +1 t_x(279048,0),7580 +1 x(279048,4)KHVL104E,10250.p
+  +1 x(279048,77)KHVL104E,12058.p +1 x(279048,224)KHVL104E,13841.p +1 x(279048,298)KHVL104E,15517.p +1 x(279048,151)KHVL104E,16696.p
+  +1 x(279048,445)KHVL104E,18469.p = +1
+ f_279142: +1 t_x(279142,0),282.o +1 t_x(279142,10783)$RQXU04E,4075 +1 x(279142,6)YB5KL04E,13718.p +1 x(279142,123)YB5KL04E,16261.p
+  +1 x(279142,649)YB5KL04E,17873.p +1 x(279142,154)RQXU04E,19481.p +1 x(279142,64)YB5KL04E,20715.p = +1
+ f_279160: +1 t_x(279160,0),283.o +1 t_x(279160,2137)$EBEEC04M,4076 = +1
+ f_279163: +1 t_x(279163,0),284.o +1 t_x(279163,3121)$YH5MH04M,4077 +1 x(279163,215)YH5MH04M,11549.p +1 x(279163,315)KHVL104E,13360.p
+  +1 x(279163,462)KHVL104E,15087.p +1 x(279163,21)KHVL104E,18502.p = +1
+ f_279186: +1 t_x(279186,15)YB3EH04A,285.o +1 t_x(279186,9577)$YB3EH04A,4078 +1 t_x(279186,0),7581 = +1
+ f_279192: +1 t_x(279192,0),286.o +1 t_x(279192,132)$MM204,4079 = +1
+ f_279193: +1 t_x(279193,2097)$YH5MH04M,287.o +1 x(279193,50)KHVL104E,9160.p +1 x(279193,12)YH5MH04M,11056.p
+  +1 x(279193,564)KHVL104E,12975.p +1 x(279193,637)KHVL104E,14842.p +1 x(279193,707)YH5MH04M,16222.p +1 x(279193,1078)KHVL104E,18102.p
+  +1 x(279193,454)YH5MH04M,19421.p +1 x(279193,123)KHVL104E,20740.p +1 x(279193,265)YH5MH04M,21532.p +1 x(279193,391)YH5MH04M,22953.p
+  = +1
+ f_279241: +1 t_x(279241,0),288.o +1 t_x(279241,2937)$EGNOR04M,4080 +1 x(279241,6)EGNOR04M,14769.p +1 x(279241,704)EGNOR04M,16159.p
+  +1 x(279241,774)EGNOR04M,17521.p +1 x(279241,843)EGNOR04M,18829.p +1 x(279241,913)EGNOR04M,19946.p +1 x(279241,1053)EGNOR04M,20966.p
+  +1 x(279241,1123)EGNOR04M,22095.p +1 x(279241,983)EGNOR04M,23238.p = +1
+ f_279243: +1 t_x(279243,342)KSPE1P04,289.o +1 t_x(279243,2640)$KSPE1P04,4081 +1 x(279243,112)KSPE1P04,9536.p
+  +1 x(279243,238)YH5MH04M,11525.p +1 x(279243,301)YH5MH04M,15190.p +1 x(279243,175)YH5MH04M,16333.p +1 x(279243,554)YH5MH04M,18170.p
+  +1 x(279243,418)KSPE1P04,19586.p +1 x(279243,35)KSPE1P04,21611.p = +1
+ f_279250: +1 t_x(279250,132)KSPE1P04,290.o +1 t_x(279250,975)$KSPE1P04,4082 +1 t_x(279250,0),7582 +1 x(279250,55)KSPE1P04,13633.p
+  +1 x(279250,209)KSPE1P04,15135.p = +1
+ f_279259: +1 t_x(279259,204)YH5MH04M,291.o +1 t_x(279259,1278)$YH5MH04M,4083 +1 t_x(279259,0),7583 +1 x(279259,14)YH5MH04M,9470.p
+  +1 x(279259,141)YH5MH04M,11625.p +1 x(279259,78)YH5MH04M,13429.p +1 x(279259,267)YH5MH04M,18153.p +1 x(279259,393)YH5MH04M,19724.p
+  = +1
+ f_279261: +1 t_x(279261,1470)LGSRA04,292.o +1 t_x(279261,36717)$LGSRA04,4084 +1 x(279261,255)LGSRA04,9475.p
+  = +1
+ f_279279: +1 t_x(279279,0),293.o +1 t_x(279279,11503)$YB3EH04E,4085 +1 x(279279,8)YH5MH04M,9560.p +1 x(279279,62)YBOLN04M,11521.p
+  +1 x(279279,197)YBOLN04M,12896.p +1 x(279279,107)YBOLN04M,14151.p +1 x(279279,242)YBOLN04M,15965.p +1 x(279279,423)YBOLN04M,17705.p
+  +1 x(279279,640)YH5MH04M,19086.p +1 x(279279,287)YBOLN04M,20791.p +1 x(279279,739)YBOLN04M,21540.p +1 x(279279,693)YBOLN04M,22307.p
+  +1 x(279279,324)YH5MH04M,22979.p = +1
+ f_279300: +1 t_x(279300,103)LCS12W03,294.o +1 t_x(279300,3968)$LCS12W03,4086 = +1
+ f_279312: +1 t_x(279312,22)KSPE1P04,295.o +1 t_x(279312,3240)$KSPE1P04,4087 +1 x(279312,99)KSPE1P04,10524.p
+  +1 x(279312,183)KHVL104E,11582.p +1 x(279312,403)KHVL104E,13073.p +1 x(279312,329)KHVL104E,14813.p +1 x(279312,476)KHVL104E,16461.p
+  +1 x(279312,252)KSPE1P04,18496.p +1 x(279312,623)KHVL104E,20786.p = +1
+ f_279318: +1 t_x(279318,0),296.o +1 t_x(279318,3300)$LCES004M,4088 +1 x(279318,0),9343.p +1 x(279318,150)LCES004M,11288.p
+  +1 x(279318,300)LCES004M,13047.p +1 x(279318,450)LCES004M,14793.p +1 x(279318,600)LCES004M,16642.p +1 x(279318,750)LCES004M,18169.p
+  +1 x(279318,900)LCES004M,19605.p = +1
+ f_279339: +1 t_x(279339,0),297.o +1 t_x(279339,5252)$YBOLN04M,4089 +1 x(279339,14)YB5KL04E,10839.p +1 x(279339,64)YBOLN04M,12525.p
+  +1 x(279339,515)YBOLN04M,14219.p +1 x(279339,833)YB5KL04E,16084.p +1 x(279339,365)YB5KL04E,17657.p +1 x(279339,244)YBOLN04M,19041.p
+  +1 x(279339,775)YB5KL04E,20309.p +1 x(279339,695)YBOLN04M,21674.p = +1
+ f_279340: +1 t_x(279340,6)YB5WH04M,298.o +1 t_x(279340,6720)$YB3EH04E,4090 +1 x(279340,20)YB3EH04E,12670.p
+  +1 x(279340,59)YB5WH04M,18564.p = +1
+ f_279347: +1 t_x(279347,429)KSPE1P04,299.o +1 t_x(279347,583)$KSPE1P04,4091 +1 t_x(279347,0),7584 +1 x(279347,200)KSPE1P04,10170.p
+  +1 x(279347,123)KSPE1P04,12122.p +1 x(279347,46)KSPE1P04,13737.p +1 x(279347,506)KSPE1P04,18492.p +1 x(279347,353)KSPE1P04,19671.p
+  = +1
+ f_279349: +1 t_x(279349,0),300.o +1 t_x(279349,3159)$YH5MH04M,4092 +1 t_x(279349,0),7585 = +1
+ f_279386: +1 t_x(279386,107)$YH5MH04M,301.o +1 t_x(279386,0),7586 +1 x(279386,43)YH5MH04M,10549.p = +1
+ f_279395: +1 t_x(279395,0),302.o +1 t_x(279395,9296)$YB3EH04E,4093 +1 x(279395,14)YB5WH04M,11142.p +1 x(279395,65)YBOLN04M,12460.p
+  +1 x(279395,156)YBOLN04M,14245.p +1 x(279395,111)YBOLN04M,16141.p +1 x(279395,201)YBOLN04M,19567.p = +1
+ f_279398: +1 t_x(279398,214)YH5MH04M,303.o +1 t_x(279398,1667)$YH5MH04M,4094 +1 t_x(279398,0),7587 +1 x(279398,340)YH5MH04M,11442.p
+  +1 x(279398,467)YH5MH04M,13039.p +1 x(279398,403)YH5MH04M,15221.p +1 x(279398,277)YH5MH04M,16342.p +1 x(279398,656)YH5MH04M,18238.p
+  +1 x(279398,24)YH5MH04M,19496.p +1 x(279398,88)YH5MH04M,21653.p = +1
+ f_279403: +1 t_x(279403,12)KSPE1P04,304.o +1 t_x(279403,3000)$KSPE1P04,4095 = +1
+ f_279405: +1 t_x(279405,0),305.o +1 t_x(279405,440)$KFZ4404E,4096 +1 x(279405,17)KFZ4404E,10432.p +1 x(279405,158)KFZ4404E,16730.p
+  +1 x(279405,87)KFZ4404E,18352.p = +1
+ f_279409: +1 t_x(279409,811)YH5MH04M,306.o +1 t_x(279409,875)$YH5MH04M,4097 +1 t_x(279409,117)YH5MH04M,7588
+  +1 x(279409,432)YH5MH04M,9735.p +1 x(279409,369)YH5MH04M,11598.p +1 x(279409,306)YH5MH04M,13406.p +1 x(279409,243)YH5MH04M,15227.p
+  +1 x(279409,496)YH5MH04M,16917.p +1 x(279409,622)YH5MH04M,19770.p +1 x(279409,559)YH5MH04M,20830.p = +1
+ f_279411: +1 t_x(279411,905)KSPE1P04,307.o +1 t_x(279411,2820)$KSPE1P04,4098 +1 x(279411,25)KHVL104E,9476.p
+  +1 x(279411,139)KSPE1P04,11422.p +1 x(279411,292)KSPE1P04,13224.p +1 x(279411,445)KSPE1P04,15142.p +1 x(279411,246)KHVL104E,16650.p
+  +1 x(279411,368)KSPE1P04,18547.p = +1
+ f_279431: +1 t_x(279431,0),308.o +1 t_x(279431,10729)$YB3EH04E,4099 +1 x(279431,145)YBOLN04M,16154.p
+  +1 x(279431,100)YBOLN04M,17820.p +1 x(279431,55)YBOLN04M,19547.p +1 x(279431,10)YBOLN04M,20385.p = +1
+ f_279450: +1 t_x(279450,0),309.o +1 t_x(279450,3439)$MT4AT04E,4100 = +1
+ f_279467: +1 t_x(279467,417)YH5MH04M,310.o +1 t_x(279467,1554)$YH5MH04M,4101 +1 t_x(279467,0),7589 +1 x(279467,101)YH5MH04M,9566.p
+  +1 x(279467,227)YH5MH04M,11557.p +1 x(279467,354)YH5MH04M,13017.p +1 x(279467,290)YH5MH04M,15173.p +1 x(279467,164)YH5MH04M,16334.p
+  +1 x(279467,543)YH5MH04M,18198.p = +1
+ f_279482: +1 t_x(279482,384)YBOLN04M,311.o +1 t_x(279482,9975)$YB3EH04E,4102 +1 x(279482,17)YB5WH04M,10084.p
+  +1 x(279482,68)YBOLN04M,11930.p +1 x(279482,203)YBOLN04M,12637.p +1 x(279482,281)YB5WH04M,14147.p +1 x(279482,519)YBOLN04M,15957.p
+  +1 x(279482,429)YBOLN04M,18034.p +1 x(279482,546)YB5WH04M,19558.p +1 x(279482,387)YB5WH04M,20642.p +1 x(279482,474)YBOLN04M,21439.p
+  +1 x(279482,599)YB5WH04M,22116.p = +1
+ f_279485: +1 t_x(279485,780)KHVL104E,312.o +1 t_x(279485,1368)$KHVL104E,4103 +1 t_x(279485,0),7590 +1 x(279485,45)KHVL104E,9607.p
+  +1 x(279485,119)KHVL104E,11559.p +1 x(279485,339)KHVL104E,13353.p +1 x(279485,412)KHVL104E,15098.p +1 x(279485,706)KHVL104E,18447.p
+  +1 x(279485,633)KHVL104E,19733.p +1 x(279485,559)KHVL104E,20753.p +1 x(279485,486)KHVL104E,22444.p = +1
+ f_279494: +1 t_x(279494,0),313.o +1 t_x(279494,7905)$EGPFA04,4104 = +1
+ f_279524: +1 t_x(279524,0),314.o +1 t_x(279524,1097)$KFZ4404E,4105 +1 x(279524,39)KFZ4404E,10294.p = +1
+ f_279544: +1 t_x(279544,40)RFBRT04M,315.o +1 t_x(279544,2370)$RFBRT04M,4106 +1 t_x(279544,0),7591 = +1
+ f_279552: +1 t_x(279552,362)EBBRA04E,316.o +1 t_x(279552,3336)$EBBRA04E,4107 +1 t_x(279552,0),7592 +1 x(279552,49)EBBRA04E,10158.p
+  +1 x(279552,127)EBBRA04E,11837.p +1 x(279552,205)EBBRA04E,13569.p +1 x(279552,283)EBBRA04E,15323.p +1 x(279552,440)EBBRA04E,18193.p
+  = +1
+ f_279592: +1 t_x(279592,0),317.o +1 t_x(279592,1972)$YH5MH04M,4108 +1 x(279592,140)YH5MH04M,11049.p +1 x(279592,203)YH5MH04M,12984.p
+  +1 x(279592,266)YH5MH04M,14849.p +1 x(279592,71)KHVL104E,16314.p +1 x(279592,1027)$KHVL104E,18094.p
+  +1 x(279592,806)KHVL104E,19537.p +1 x(279592,512)KHVL104E,20732.p +1 x(279592,439)KHVL104E,21574.p +1 x(279592,329)YH5MH04M,22300.p
+  = +1
+ f_279621: +1 t_x(279621,719)YH5MH04M,318.o +1 t_x(279621,1225)$YH5MH04M,4109 +1 x(279621,88)YH5MH04M,10103.p
+  +1 x(279621,277)YH5MH04M,11795.p +1 x(279621,24)KHVL104E,13195.p +1 x(279621,530)YH5MH04M,15018.p +1 x(279621,832)KHVL104E,16819.p
+  +1 x(279621,593)YH5MH04M,18361.p +1 x(279621,972)YH5MH04M,19710.p +1 x(279621,906)$KHVL104E,20619.p
+  +1 x(279621,656)YH5MH04M,21671.p +1 x(279621,1161)YH5MH04M,22476.p = +1
+ f_279622: +1 t_x(279622,0),319.o +1 t_x(279622,6436)$EGPFA04,4110 = +1
+ f_279627: +1 t_x(279627,578)EGPFA04,320.o +1 t_x(279627,5078)$EGPFA04,4111 +1 t_x(279627,278)EGPFA04,7593
+  +1 x(279627,878)EGPFA04,18767.p +1 x(279627,1478)EGPFA04,20882.p +1 x(279627,1778)EGPFA04,21758.p +1 x(279627,2078)EGPFA04,22484.p
+  +1 x(279627,2678)EGPFA04,23029.p +1 x(279627,2978)EGPFA04,23437.p +1 x(279627,3278)EGPFA04,23727.p +1 x(279627,3578)EGPFA04,23941.p
+  = +1
+ f_279642: +1 t_x(279642,566)KHVL104E,321.o +1 t_x(279642,1375)$KHVL104E,4112 +1 t_x(279642,0),7594 +1 x(279642,52)KHVL104E,9920.p
+  +1 x(279642,126)KHVL104E,11313.p +1 x(279642,346)KHVL104E,13472.p +1 x(279642,419)KHVL104E,15106.p +1 x(279642,787)KHVL104E,16815.p
+  +1 x(279642,493)KHVL104E,18550.p = +1
+ f_279651: +1 t_x(279651,0),322.o +1 t_x(279651,9956)$YB3EH04E,4113 +1 x(279651,4)YBOLN04M,10622.p +1 x(279651,49)YBOLN04M,11920.p
+  +1 x(279651,184)YBOLN04M,12635.p +1 x(279651,263)YB5WH04M,14143.p +1 x(279651,500)YBOLN04M,15943.p +1 x(279651,410)YBOLN04M,17995.p
+  +1 x(279651,528)YB5WH04M,19530.p +1 x(279651,365)YBOLN04M,20694.p +1 x(279651,455)YBOLN04M,21459.p +1 x(279651,581)YB5WH04M,22100.p
+  +1 x(279651,635)YBOLN04M,22966.p = +1
+ f_279652: +1 t_x(279652,30)KHVL104E,323.o +1 t_x(279652,2337)$KSPE1P04,4114 +1 x(279652,115)KSPE1P04,9941.p
+  +1 x(279652,251)KHVL104E,11339.p +1 x(279652,324)KHVL104E,13705.p +1 x(279652,397)KHVL104E,14853.p +1 x(279652,471)KHVL104E,16476.p
+  = +1
+ f_279686: +1 t_x(279686,72)YBOLN04M,324.o +1 t_x(279686,8400)$YB3EH04E,4115 +1 x(279686,53)YB5WH04M,10784.p
+  +1 x(279686,159)YB5WH04M,12009.p +1 x(279686,252)YBOLN04M,13791.p +1 x(279686,371)YB5WH04M,14374.p +1 x(279686,342)YBOLN04M,16643.p
+  +1 x(279686,658)YBOLN04M,17742.p +1 x(279686,207)YBOLN04M,19432.p +1 x(279686,297)YBOLN04M,20861.p = +1
+ f_279687: +1 t_x(279687,766)LGRPA04M,325.o +1 t_x(279687,2926)$LGRPA04M,4116 +1 x(279687,46)LGRPA04M,9727.p
+  +1 x(279687,406)LGRPA04M,11766.p = +1
+ f_279690: +1 t_x(279690,1030)EGPFA04,326.o +1 t_x(279690,4630)$EGPFA04,4117 +1 t_x(279690,730)EGPFA04,7595
+  +1 x(279690,1330)EGPFA04,21755.p +1 x(279690,1630)EGPFA04,22481.p +1 x(279690,2230)EGPFA04,23025.p +1 x(279690,2530)EGPFA04,23433.p
+  +1 x(279690,2830)EGPFA04,23716.p +1 x(279690,3130)EGPFA04,23921.p +1 x(279690,1930)EGPFA04,24125.p = +1
+ f_279693: +1 t_x(279693,364)YH5MH04M,327.o +1 t_x(279693,1122)$YH5MH04M,4118 +1 t_x(279693,48)YH5MH04M,7596
+  +1 x(279693,237)YH5MH04M,9744.p +1 x(279693,174)YH5MH04M,11656.p +1 x(279693,111)YH5MH04M,13489.p +1 x(279693,427)YH5MH04M,15281.p
+  +1 x(279693,300)YH5MH04M,17019.p +1 x(279693,490)YH5MH04M,20779.p = +1
+ f_279716: +1 t_x(279716,370)LELVU04,328.o +1 t_x(279716,3420)$LELVU04,4119 +1 t_x(279716,0),7597 +1 x(279716,272)LELVU04,10193.p
+  +1 x(279716,174)LELVU04,12189.p +1 x(279716,567)LELVU04,13262.p +1 x(279716,75)LELVU04,15086.p +1 x(279716,469)LELVU04,16656.p
+  +1 x(279716,1059)LELVU04,18453.p +1 x(279716,665)LELVU04,19732.p = +1
+ f_279721: +1 t_x(279721,296)EHAMA04,329.o +1 t_x(279721,9335)$EGNOR04M,4120 +1 x(279721,715)EHAMA04,10240.p
+  +1 x(279721,575)EHAMA04,11868.p +1 x(279721,994)EHAMA04,15594.p = +1
+ f_279734: +1 t_x(279734,123)$RMZSI04M,330.o +1 t_x(279734,12307)$YB3EH04E,4121 +1 x(279734,37)RMZSI04M,10601.p
+  +1 x(279734,325)YBOLN04M,12456.p +1 x(279734,370)YBOLN04M,14188.p +1 x(279734,731)YBOLN04M,16164.p +1 x(279734,189)YBOLN04M,18152.p
+  +1 x(279734,640)YBOLN04M,20624.p +1 x(279734,234)YBOLN04M,21544.p = +1
+ f_279735: +1 t_x(279735,441)$KHVL104E,331.o +1 t_x(279735,1036)$KSPE1P04,4122 +1 x(279735,0),9664.p +1 x(279735,367)KHVL104E,12110.p
+  +1 x(279735,653)KSPE1P04,15401.p +1 x(279735,116)KSPE1P04,17101.p +1 x(279735,193)KSPE1P04,19693.p = +1
+ f_279756: +1 t_x(279756,175)KHVL104E,332.o +1 t_x(279756,2939)$KSPE1P04,4123 +1 x(279756,14)YH5MH04M,10693.p
+  +1 x(279756,181)KSPE1P04,11475.p +1 x(279756,457)YH5MH04M,12882.p +1 x(279756,393)YH5MH04M,14720.p +1 x(279756,640)KHVL104E,16484.p
+  +1 x(279756,1081)KHVL104E,17996.p +1 x(279756,1151)YH5MH04M,19510.p +1 x(279756,899)YH5MH04M,20601.p
+  +1 x(279756,836)YH5MH04M,22462.p +1 x(279756,1007)KHVL104E,22818.p = +1
+ f_279791: +1 t_x(279791,1113)EHAMA04,333.o +1 t_x(279791,5020)$EHAMA04,4124 +1 t_x(279791,415)EHAMA04,7598
+  +1 x(279791,1392)EHAMA04,9875.p +1 x(279791,1531)EHAMA04,11658.p +1 x(279791,1671)EHAMA04,13576.p +1 x(279791,973)EHAMA04,18233.p
+  +1 x(279791,694)EHAMA04,19802.p = +1
+ f_279801: +1 t_x(279801,1216)EHAMA04,334.o +1 t_x(279801,4007)$EHAMA04,4125 +1 t_x(279801,100)EHAMA04,7599
+  +1 x(279801,379)EHAMA04,9568.p +1 x(279801,518)EHAMA04,11386.p +1 x(279801,658)EHAMA04,13175.p +1 x(279801,797)EHAMA04,14948.p
+  +1 x(279801,937)EHAMA04,16552.p +1 x(279801,1076)EHAMA04,18301.p = +1
+ f_279804: +1 t_x(279804,540)KHVL104E,335.o +1 t_x(279804,2024)$YH5MH04M,4126 +1 x(279804,50)KHVL104E,9676.p
+  +1 x(279804,824)YH5MH04M,12981.p +1 x(279804,760)YH5MH04M,14941.p +1 x(279804,123)KHVL104E,16491.p +1 x(279804,1076)YH5MH04M,18173.p
+  +1 x(279804,381)YH5MH04M,19446.p +1 x(279804,255)YH5MH04M,20723.p = +1
+ f_279817: +1 t_x(279817,269)EGNOR04M,336.o +1 t_x(279817,6060)$EGNOR04M,4127 +1 x(279817,333)YH5MH04M,12111.p
+  +1 x(279817,199)EGNOR04M,15182.p +1 x(279817,60)EGNOR04M,16966.p +1 x(279817,270)YH5MH04M,18110.p +1 x(279817,687)EGNOR04M,19376.p
+  +1 x(279817,586)YH5MH04M,20869.p = +1
+ f_279827: +1 t_x(279827,0),337.o +1 t_x(279827,12860)$KFZ4404M,4128 +1 t_x(279827,0),7600 +1 x(279827,48)KFZ4404M,11820.p
+  +1 x(279827,186)KFZ4404M,14008.p = +1
+ f_279832: +1 t_x(279832,0),338.o +1 t_x(279832,4223)$YB5KL04E,4129 = +1
+ f_279834: +1 t_x(279834,0),339.o +1 t_x(279834,1116)$KFZ4404E,4130 +1 x(279834,552)KFZ4404E,11638.p +1 x(279834,520)YH5MH04M,13438.p
+  +1 x(279834,394)YH5MH04M,15132.p +1 x(279834,331)YH5MH04M,16971.p +1 x(279834,457)YH5MH04M,18531.p +1 x(279834,622)KFZ4404E,19690.p
+  = +1
+ f_279845: +1 t_x(279845,226)$KHVL104E,340.o +1 t_x(279845,0),7601 +1 x(279845,5)KHVL104E,10265.p +1 x(279845,79)KHVL104E,12083.p
+  +1 x(279845,152)KHVL104E,13877.p = +1
+ f_279882: +1 t_x(279882,0),341.o +1 t_x(279882,2502)$LCS12W03,4131 = +1
+ f_279885: +1 t_x(279885,970)EHAMA04,342.o +1 t_x(279885,9166)$EGNOR04M,4132 +1 x(279885,942)EHAMA04,10673.p
+  +1 x(279885,1221)EHAMA04,13246.p +1 x(279885,1360)EHAMA04,14821.p +1 x(279885,1500)EHAMA04,16758.p +1 x(279885,802)EHAMA04,18334.p
+  = +1
+ f_279887: +1 t_x(279887,3147)LGSRA04,343.o +1 t_x(279887,35963)$LGSRA04,4133 +1 t_x(279887,1932)LGSRA04,7602
+  +1 x(279887,716)LGSRA04,9261.p +1 x(279887,4363)LGSRA04,19512.p = +1
+ f_279893: +1 t_x(279893,1254)EHAMA04,344.o +1 t_x(279893,3766)$EHAMA04,4134 +1 t_x(279893,0),7603 +1 x(279893,138)EHAMA04,9531.p
+  +1 x(279893,277)EHAMA04,11437.p +1 x(279893,417)EHAMA04,13127.p +1 x(279893,556)EHAMA04,14711.p +1 x(279893,696)EHAMA04,16488.p
+  +1 x(279893,835)EHAMA04,18148.p +1 x(279893,975)EHAMA04,19453.p = +1
+ f_279896: +1 t_x(279896,290)RASI04M,345.o +1 t_x(279896,2370)$RASI04M,4135 +1 t_x(279896,0),7604 +1 x(279896,186)RASI04M,10456.p
+  +1 x(279896,914)RASI04M,18108.p +1 x(279896,498)RASI04M,19717.p +1 x(279896,602)RASI04M,20552.p +1 x(279896,706)RASI04M,21586.p
+  = +1
+ f_279899: +1 t_x(279899,0),346.o +1 t_x(279899,423)$KFZ4404E,4136 +1 x(279899,141)KFZ4404E,16731.p +1 x(279899,70)KFZ4404E,18353.p
+  = +1
+ f_279900: +1 t_x(279900,0),347.o +1 t_x(279900,2560)$KFZ4404E,4137 = +1
+ f_279930: +1 t_x(279930,2)LGKFN04,348.o +1 t_x(279930,1091)$LGKFN04,4138 = +1
+ f_279946: +1 t_x(279946,0),349.o +1 t_x(279946,5207)$EHAMA04,4139 = +1
+ f_279962: +1 t_x(279962,0),350.o +1 t_x(279962,6337)$LGRPA04M,4140 = +1
+ f_279965: +1 t_x(279965,119)LEBAS04M,351.o +1 t_x(279965,3535)$LEBAS04M,4141 +1 t_x(279965,27)LEBAS04M,7605
+  = +1
+ f_279969: +1 t_x(279969,426)RFBRT04M,352.o +1 t_x(279969,1168)$RFBRT04M,4142 +1 t_x(279969,3)RFBRT04M,7606
+  +1 x(279969,320)RFBRT04M,10402.p +1 x(279969,215)RFBRT04M,12033.p = +1
+ f_280002: +1 t_x(280002,0),353.o +1 t_x(280002,4080)$LELVU04,4143 +1 x(280002,323)MM204,11908.p +1 x(280002,539)LELVU04,13447.p
+  +1 x(280002,735)LELVU04,15229.p +1 x(280002,243)LELVU04,16826.p = +1
+ f_280018: +1 t_x(280018,54)FUJ04M,354.o +1 t_x(280018,2854)$FUJ04M,4144 +1 x(280018,154)FUJ04M,13420.p
+  +1 x(280018,254)FUJ04M,15189.p = +1
+ f_280021: +1 t_x(280021,0),355.o +1 t_x(280021,5965)$EGNOR04M,4145 +1 x(280021,244)EGNOR04M,9506.p +1 x(280021,325)YH5MH04M,11470.p
+  +1 x(280021,362)KSPE1P04,13240.p +1 x(280021,515)KSPE1P04,15023.p +1 x(280021,261)YH5MH04M,16629.p +1 x(280021,174)EGNOR04M,17982.p
+  +1 x(280021,523)EGNOR04M,19640.p +1 x(280021,438)KSPE1P04,21601.p = +1
+ f_280033: +1 t_x(280033,26)EHAMA04,356.o +1 t_x(280033,5189)$EHAMA04,4146 = +1
+ f_280088: +1 t_x(280088,0),357.o +1 t_x(280088,3227)$RMZSI04,4147 = +1
+ f_280103: +1 t_x(280103,204)KSPE104D,358.o +1 t_x(280103,3731)$KSPE104D,4148 +1 t_x(280103,0),7607 +1 x(280103,57)KSPE104D,9919.p
+  +1 x(280103,277)KSPE104D,11736.p +1 x(280103,351)KSPE104D,13966.p = +1
+ f_280104: +1 t_x(280104,2348)LFMDA04A,359.o +1 t_x(280104,7388)$LFMDA04A,4149 +1 t_x(280104,908)LFMDA04A,7608
+  +1 x(280104,1628)LFMDA04A,9416.p = +1
+ f_280115: +1 t_x(280115,0),360.o +1 t_x(280115,2556)$KWUR1C04,4150 +1 t_x(280115,0),7609 = +1
+ f_280122: +1 t_x(280122,0),361.o +1 t_x(280122,2534)$KWUR404E,4151 = +1
+ f_280142: +1 t_x(280142,1021)EHAMA04,362.o +1 t_x(280142,5068)$EHAMA04,4152 +1 t_x(280142,323)EHAMA04,7610
+  +1 x(280142,742)EHAMA04,9509.p +1 x(280142,602)EHAMA04,11569.p +1 x(280142,463)EHAMA04,13531.p = +1
+ f_280143: +1 t_x(280143,0),363.o +1 t_x(280143,11751)$YB3EH04E,4153 +1 x(280143,84)YBOLN04M,14586.p +1 x(280143,490)YBOLN04M,16074.p
+  +1 x(280143,535)YBOLN04M,18124.p +1 x(280143,39)YBOLN04M,19615.p +1 x(280143,175)YBOLN04M,20415.p +1 x(280143,445)YBOLN04M,21504.p
+  +1 x(280143,515)YB5KL04E,22412.p = +1
+ f_280153: +1 t_x(280153,210)LCES004M,364.o +1 t_x(280153,9060)$LCES004M,4154 +1 t_x(280153,60)LCES004M,7611
+  = +1
+ f_280157: +1 t_x(280157,0),365.o +1 t_x(280157,6982)$RMZU04E,4155 = +1
+ f_280174: +1 t_x(280174,0),366.o +1 t_x(280174,7409)$KSPE1P04,4156 = +1
+ f_280192: +1 t_x(280192,294)YH5MH04M,367.o +1 t_x(280192,989)$YH5MH04M,4157 +1 t_x(280192,0),7612 +1 x(280192,104)YH5MH04M,9983.p
+  +1 x(280192,483)YH5MH04M,11947.p +1 x(280192,420)YH5MH04M,13761.p +1 x(280192,167)YH5MH04M,16816.p +1 x(280192,231)YH5MH04M,18383.p
+  +1 x(280192,546)YH5MH04M,19681.p +1 x(280192,357)YH5MH04M,20837.p = +1
+ f_280203: +1 t_x(280203,42)RMZU04,368.o +1 t_x(280203,5796)$RMZU04,4158 +1 x(280203,42)RMZU04,9335.p
+  +1 x(280203,549)RMZU04,11369.p +1 x(280203,465)RMZU04,15390.p +1 x(280203,211)RMZU04,17058.p = +1
+ f_280212: +1 t_x(280212,7420)LGSRA04,369.o +1 t_x(280212,25651)$LGSRA04,4159 +1 x(280212,19)LGKFN04,9125.p
+  +1 x(280212,1275)LGKFN04,10858.p +1 x(280212,2698)LGKFN04,12636.p +1 x(280212,4707)LGKFN04,14398.p +1 x(280212,1526)LGKFN04,15946.p
+  +1 x(280212,2363)LGKFN04,17807.p +1 x(280212,4791)LGKFN04,19005.p +1 x(280212,1343)LGSRA04,20016.p +1 x(280212,3619)LGKFN04,21176.p
+  +1 x(280212,3535)LGKFN04,22326.p +1 x(280212,1610)LGKFN04,22961.p = +1
+ f_280221: +1 t_x(280221,0),370.o +1 t_x(280221,10308)$YB3EH04E,4160 +1 x(280221,536)YBOLN04M,12504.p
+  +1 x(280221,356)YBOLN04M,14138.p +1 x(280221,1912)YB5WH04M,15869.p +1 x(280221,1358)YB5KL04E,17512.p
+  +1 x(280221,480)YB5KL04E,19175.p +1 x(280221,6)YB5WH04M,20230.p +1 x(280221,112)YB5WH04M,21417.p +1 x(280221,59)YB5WH04M,22136.p
+  +1 x(280221,245)YB5KL04E,22851.p +1 x(280221,40)YBOLN04M,23307.p = +1
+ f_280245: +1 t_x(280245,35)RQXI04E,371.o +1 t_x(280245,10200)$RQXSI04E,4161 +1 x(280245,129)RQXSI04E,10241.p
+  +1 x(280245,419)RQXU04E,11168.p +1 x(280245,882)RQXI04E,12476.p +1 x(280245,1094)RQXI04E,14106.p +1 x(280245,1190)RQXU04E,15662.p
+  +1 x(280245,761)RQXU04E,17494.p +1 x(280245,988)RQXI04E,19078.p +1 x(280245,324)RQXSI04E,20543.p +1 x(280245,504)RQXU04E,21271.p
+  +1 x(280245,810)RQXSI04E,22285.p +1 x(280245,518)RQXSI04E,22997.p = +1
+ f_280252: +1 t_x(280252,3)RQXSI04E,372.o +1 t_x(280252,10560)$RQXSI04E,4162 +1 x(280252,1125)PMXX04M,9448.p
+  +1 x(280252,611)PMXX04M,10876.p +1 x(280252,1845)PMXX04M,12481.p +1 x(280252,1434)PMXX04M,14140.p +1 x(280252,1536)PMXX04M,15729.p
+  +1 x(280252,2874)PMXX04M,17220.p +1 x(280252,5835)RQXSI04E,18835.p +1 x(280252,7972)RQXSI04E,20122.p
+  +1 x(280252,5947)RQXSI04E,21172.p +1 x(280252,5722)RQXSI04E,22132.p +1 x(280252,3285)PMXX04M,22907.p
+  +1 x(280252,2824)RQXSI04E,23263.p +1 x(280252,3182)PMXX04M,23624.p = +1
+ f_280263: +1 t_x(280263,0),373.o +1 t_x(280263,2949)$KWUR404E,4163 +1 x(280263,41)KWUR404E,14548.p +1 x(280263,179)KWUR404E,16171.p
+  +1 x(280263,110)KWUR404E,20678.p = +1
+ f_280274: +1 t_x(280274,45)RQXI04E,374.o +1 t_x(280274,10440)$RQXSI04E,4164 +1 x(280274,1104)RQXI04E,12484.p
+  +1 x(280274,1315)RQXI04E,14115.p +1 x(280274,1421)RQXI04E,15653.p +1 x(280274,2798)RQXI04E,17178.p +1 x(280274,77)RQXSI04E,18725.p
+  +1 x(280274,257)RQXI04E,20180.p +1 x(280274,856)RQXSI04E,21095.p +1 x(280274,564)RQXSI04E,22357.p +1 x(280274,953)RQXSI04E,22876.p
+  +1 x(280274,467)RQXSI04E,23213.p = +1
+ f_280277: +1 t_x(280277,139)RVKWS04,375.o +1 t_x(280277,1380)$RVKWS04,4165 +1 t_x(280277,43)RVKWS04,7613
+  = +1
+ f_280278: +1 t_x(280278,1058)EHAMA04,376.o +1 t_x(280278,8871)$EGNOR04M,4166 +1 x(280278,919)EHAMA04,10257.p
+  +1 x(280278,1337)EHAMA04,14782.p +1 x(280278,1477)EHAMA04,16667.p +1 x(280278,779)EHAMA04,18283.p = +1
+ f_280283: +1 t_x(280283,398)YH5MH04M,377.o +1 t_x(280283,967)$YH5MH04M,4167 +1 t_x(280283,19)YH5MH04M,7614
+  +1 x(280283,82)YH5MH04M,10353.p +1 x(280283,461)YH5MH04M,12192.p +1 x(280283,272)YH5MH04M,15140.p +1 x(280283,145)YH5MH04M,16857.p
+  +1 x(280283,209)YH5MH04M,18396.p +1 x(280283,524)YH5MH04M,19650.p +1 x(280283,651)YH5MH04M,20761.p = +1
+ f_280319: +1 t_x(280319,0),378.o +1 t_x(280319,6180)$LELVU04,4168 = +1
+ f_280331: +1 t_x(280331,51)RQXU04E,379.o +1 t_x(280331,9480)$RQXU04E,4169 +1 t_x(280331,0),7615 +1 x(280331,137)RQXU04E,14814.p
+  = +1
+ f_280365: +1 t_x(280365,16)LELVL04M,380.o +1 t_x(280365,9616)$LELVL04M,4170 +1 x(280365,60)RQXU04E,12149.p
+  +1 x(280365,119)LELVL04M,13979.p +1 x(280365,317)RQXU04E,15354.p = +1
+ f_280374: +1 t_x(280374,30)YBOLN04M,381.o +1 t_x(280374,12405)$YB3EH04E,4171 = +1
+ f_280391: +1 t_x(280391,0),382.o +1 t_x(280391,6661)$RMZU04E,4172 = +1
+ f_280396: +1 t_x(280396,11)YBOLN04M,383.o +1 t_x(280396,3485)$YBOLN04M,4173 +1 t_x(280396,0),7616 +1 x(280396,101)YBOLN04M,16138.p
+  +1 x(280396,56)YBOLN04M,17828.p +1 x(280396,146)YBOLN04M,20590.p = +1
+ f_280411: +1 t_x(280411,0),384.o +1 t_x(280411,46791)$LGZAA04M,4174 = +1
+ f_280428: +1 t_x(280428,0),385.o +1 t_x(280428,11582)$YB3EH04E,4175 +1 x(280428,41)YB5KL04E,19488.p +1 x(280428,159)YB5KL04E,20188.p
+  = +1
+ f_280430: +1 t_x(280430,0),386.o +1 t_x(280430,27033)$LGZAA04M,4176 +1 x(280430,52)LGKFN04,11159.p +1 x(280430,3736)LGKFN04,13015.p
+  +1 x(280430,633)LGZAA04M,14505.p +1 x(280430,1224)LGKFN04,15942.p +1 x(280430,1894)LGKFN04,17958.p +1 x(280430,1391)LGKFN04,18916.p
+  +1 x(280430,1057)LGKFN04,20009.p +1 x(280430,1810)LGKFN04,21105.p +1 x(280430,2312)LGKFN04,21875.p +1 x(280430,2815)LGKFN04,22622.p
+  +1 x(280430,2396)LGKFN04,23402.p = +1
+ f_280453: +1 t_x(280453,316)EBBRA04E,387.o +1 t_x(280453,3447)$EBBRA04E,4177 +1 t_x(280453,0),7617 +1 x(280453,160)EBBRA04E,10247.p
+  +1 x(280453,238)EBBRA04E,12174.p +1 x(280453,81)EBBRA04E,15269.p +1 x(280453,551)EBBRA04E,18262.p = +1
+ f_280458: +1 t_x(280458,36)EBEEC04M,388.o +1 t_x(280458,1168)$EBEEC04M,4178 +1 x(280458,139)EBEEC04M,17750.p
+  +1 x(280458,242)EBEEC04M,19080.p +1 x(280458,345)EBEEC04M,20623.p = +1
+ f_280474: +1 t_x(280474,0),389.o +1 t_x(280474,8808)$LGKFN04,4179 +1 x(280474,65)LGKFN04,13505.p = +1
+ f_280491: +1 t_x(280491,0),390.o +1 t_x(280491,172)$RASI04M,4180 = +1
+ f_280578: +1 t_x(280578,55)RQXU04E,391.o +1 t_x(280578,1084)$RQXU04E,4181 +1 t_x(280578,0),7618 = +1
+ f_280579: +1 t_x(280579,116)EGNOR04M,392.o +1 t_x(280579,2349)$EGNOR04M,4182 +1 t_x(280579,0),7619 +1 x(280579,186)EGNOR04M,17519.p
+  +1 x(280579,255)EGNOR04M,18823.p +1 x(280579,325)EGNOR04M,19939.p +1 x(280579,465)EGNOR04M,20952.p +1 x(280579,535)EGNOR04M,22050.p
+  +1 x(280579,744)EGNOR04M,22893.p +1 x(280579,395)EGNOR04M,23240.p = +1
+ f_280587: +1 t_x(280587,1961)$RVKWU04M,393.o +1 t_x(280587,668)RVKWU04M,7620 +1 x(280587,1684)RVKWU04M,9901.p
+  +1 x(280587,1776)RVKWU04M,11900.p +1 x(280587,1868)RVKWU04M,13785.p +1 x(280587,1130)RVKWU04M,15528.p
+  +1 x(280587,1037)RVKWU04M,17078.p = +1
+ f_280607: +1 t_x(280607,0),394.o +1 t_x(280607,6060)$YB5WH04M,4183 +1 t_x(280607,0),7621 +1 x(280607,77)YB5WH04M,12491.p
+  +1 x(280607,130)YB5WH04M,14197.p +1 x(280607,448)YB5WH04M,15894.p +1 x(280607,236)YB5WH04M,17877.p +1 x(280607,289)YB5WH04M,19568.p
+  +1 x(280607,183)YB5WH04M,22933.p = +1
+ f_280608: +1 t_x(280608,0),395.o +1 t_x(280608,16011)$KFZ4404M,4184 = +1
+ f_280645: +1 t_x(280645,0),396.o +1 t_x(280645,10771)$YB3EH04E,4185 +1 x(280645,7)YBOLN04M,10904.p +1 x(280645,139)YB5KL04E,15916.p
+  +1 x(280645,187)YBOLN04M,17637.p +1 x(280645,80)YB5KL04E,18926.p +1 x(280645,232)YBOLN04M,20285.p +1 x(280645,256)YB5KL04E,21744.p
+  = +1
+ f_280666: +1 t_x(280666,54)KSLN04A,397.o +1 t_x(280666,3894)$KSLN04A,4186 +1 t_x(280666,0),7622 +1 x(280666,349)KSLN04A,10441.p
+  +1 x(280666,423)KSLN04A,13630.p = +1
+ f_280667: +1 t_x(280667,402)LGSRA04,398.o +1 t_x(280667,17418)$LGSRA04,4187 = +1
+ f_280671: +1 t_x(280671,1848)LFMDA04A,399.o +1 t_x(280671,4008)$LFMDA04A,4188 +1 x(280671,408)LFMDA04A,9400.p
+  +1 x(280671,2568)LFMDA04A,13184.p +1 x(280671,1128)LFMDA04A,15179.p = +1
+ f_280706: +1 t_x(280706,459)RQXI04E,400.o +1 t_x(280706,8820)$RQXSI04E,4189 +1 x(280706,14)RQXSI04E,10143.p
+  +1 x(280706,111)RQXSI04E,11978.p +1 x(280706,671)RQXI04E,14206.p +1 x(280706,777)RQXI04E,15799.p +1 x(280706,1182)RQXSI04E,17206.p
+  +1 x(280706,1084)RQXSI04E,19248.p +1 x(280706,883)RQXI04E,20393.p +1 x(280706,501)RQXSI04E,21648.p +1 x(280706,565)RQXI04E,22351.p
+  +1 x(280706,403)RQXSI04E,22929.p = +1
+ f_280744: +1 t_x(280744,0),401.o +1 t_x(280744,6864)$LEBAS04A,4190 +1 x(280744,33)LEBAS04A,10604.p = +1
+ f_280754: +1 t_x(280754,0),402.o +1 t_x(280754,5367)$KSLN04M,4191 = +1
+ f_280768: +1 t_x(280768,128)MM204,403.o +1 t_x(280768,9297)$KFZ4404M,4192 +1 x(280768,17)KFZ4404M,10271.p
+  = +1
+ f_280779: +1 t_x(280779,0),404.o +1 t_x(280779,4332)$KSAL1204,4193 = +1
+ f_280781: +1 t_x(280781,0),405.o +1 t_x(280781,8563)$LGKFN04,4194 +1 x(280781,77)LGKFN04,18458.p = +1
+ f_280791: +1 t_x(280791,194)KCHI104M,406.o +1 t_x(280791,522)$KCHI104M,4195 +1 t_x(280791,112)KCHI104M,7623
+  = +1
+ f_280798: +1 t_x(280798,0),407.o +1 t_x(280798,11671)$YB3EH04A,4196 +1 x(280798,31)YB3EH04A,10327.p +1 x(280798,77)YB3EH04A,12201.p
+  +1 x(280798,123)YB3EH04A,14026.p = +1
+ f_280804: +1 t_x(280804,4)RMZU04E,408.o +1 t_x(280804,4274)$RMZU04E,4197 +1 t_x(280804,0),7624 +1 x(280804,171)RMZU04E,16915.p
+  +1 x(280804,339)RMZU04E,18014.p +1 x(280804,87)RMZU04E,19561.p = +1
+ f_280807: +1 t_x(280807,0),409.o +1 t_x(280807,10068)$KFZ4404M,4198 +1 x(280807,26)KFZ4404M,17044.p = +1
+ f_280810: +1 t_x(280810,0),410.o +1 t_x(280810,6509)$RMZU04,4199 +1 x(280810,78)RMZU04,14752.p +1 x(280810,162)RMZU04,16208.p
+  +1 x(280810,501)RMZU04,17716.p = +1
+ f_280815: +1 t_x(280815,121)KSPE104D,411.o +1 t_x(280815,6660)$KSPE104D,4200 +1 t_x(280815,47)KSPE104D,7625
+  = +1
+ f_280825: +1 t_x(280825,42)LGKFN04,412.o +1 t_x(280825,8100)$LGKFN04,4201 +1 x(280825,900)LGKFN04,11197.p
+  +1 x(280825,1151)LGKFN04,12629.p +1 x(280825,728)LGKFN04,14361.p +1 x(280825,3746)LGKFN04,16110.p +1 x(280825,300)LGKFN04,18171.p
+  +1 x(280825,642)LGKFN04,19332.p +1 x(280825,471)LGKFN04,20407.p +1 x(280825,385)LGKFN04,21614.p +1 x(280825,214)LGKFN04,23400.p
+  = +1
+ f_280871: +1 t_x(280871,0),413.o +1 t_x(280871,5136)$LELVU04,4202 +1 x(280871,207)LEMDAT04,9374.p +1 x(280871,513)LELVU04,11256.p
+  +1 x(280871,758)LEMDAT04,13057.p +1 x(280871,808)LELVU04,14893.p +1 x(280871,600)LEMDAT04,16542.p +1 x(280871,679)LEMDAT04,17978.p
+  +1 x(280871,119)LELVU04,19354.p +1 x(280871,316)LELVU04,20690.p +1 x(280871,285)LEMDAT04,21655.p = +1
+ f_280888: +1 t_x(280888,9110)$YB3EH04E,414.o +1 x(280888,15)YBOLN04M,9101.p +1 x(280888,132)YB5WH04M,10795.p
+  +1 x(280888,376)YBOLN04M,12441.p +1 x(280888,79)YB5WH04M,14064.p +1 x(280888,714)YB5WH04M,16362.p +1 x(280888,185)YB5WH04M,17667.p
+  +1 x(280888,421)YBOLN04M,19227.p +1 x(280888,743)YB5KL04E,20411.p +1 x(280888,238)YB5WH04M,21629.p = +1
+ f_280895: +1 t_x(280895,0),415.o +1 t_x(280895,6877)$RVKWU04M,4203 = +1
+ f_280928: +1 t_x(280928,113)KFZ4404M,416.o +1 t_x(280928,7247)$KFZ4404M,4204 +1 t_x(280928,0),7626 = +1
+ f_281048: +1 t_x(281048,1089)LGKFN04,417.o +1 t_x(281048,7787)$LGKFN04,4205 +1 t_x(281048,587)LGKFN04,7627
+  +1 x(281048,1005)LGKFN04,10366.p +1 x(281048,838)LGKFN04,12668.p +1 x(281048,921)LGKFN04,14376.p +1 x(281048,3433)LGKFN04,15956.p
+  +1 x(281048,2010)LGKFN04,17808.p +1 x(281048,1926)LGKFN04,19189.p +1 x(281048,3266)LGKFN04,20214.p +1 x(281048,1842)LGKFN04,21204.p
+  +1 x(281048,2428)LGKFN04,22052.p +1 x(281048,1591)LGKFN04,22735.p +1 x(281048,754)LGKFN04,23314.p = +1
+ f_281058: +1 t_x(281058,0),418.o +1 t_x(281058,4205)$KFZ4404M,4206 = +1
+ f_281059: +1 t_x(281059,0),419.o +1 t_x(281059,10054)$YB3EH04E,4207 +1 x(281059,282)YBOLN04M,12642.p
+  +1 x(281059,88)YB5WH04M,14112.p +1 x(281059,869)YBOLN04M,15759.p +1 x(281059,1058)YB5KL04E,17469.p +1 x(281059,643)YBOLN04M,19126.p
+  +1 x(281059,459)YB5WH04M,20275.p +1 x(281059,237)YBOLN04M,21392.p +1 x(281059,180)YB5KL04E,22321.p +1 x(281059,327)YBOLN04M,22869.p
+  +1 x(281059,353)YB5WH04M,23396.p +1 x(281059,564)YB5WH04M,23584.p = +1
+ f_281074: +1 t_x(281074,37)RMZU04E,420.o +1 t_x(281074,3386)$RMZU04E,4208 +1 t_x(281074,0),7628 +1 x(281074,120)RMZU04E,21549.p
+  = +1
+ f_281090: +1 t_x(281090,0),421.o +1 t_x(281090,252)$EBBRA04E,4209 +1 x(281090,17)EBBRA04E,16759.p = +1
+ f_281091: +1 t_x(281091,151)YB3EH04A,422.o +1 t_x(281091,5509)$YB3EH04A,4210 +1 t_x(281091,0),7629 +1 x(281091,12)YB3EH04A,10108.p
+  +1 x(281091,104)YB3EH04A,12172.p +1 x(281091,58)YB3EH04A,14892.p +1 x(281091,1259)YB3EH04A,16477.p +1 x(281091,1305)YB3EH04A,17880.p
+  = +1
+ f_281143: +1 t_x(281143,431)LGKFN04,423.o +1 t_x(281143,7974)$LGKFN04,4211 +1 t_x(281143,259)LGKFN04,7630
+  +1 x(281143,345)LGKFN04,9326.p +1 x(281143,774)LGKFN04,11303.p +1 x(281143,1025)LGKFN04,12618.p +1 x(281143,602)LGKFN04,14367.p
+  +1 x(281143,3620)LGKFN04,16093.p +1 x(281143,2029)LGKFN04,18106.p +1 x(281143,516)LGKFN04,19515.p +1 x(281143,941)LGKFN04,20802.p
+  +1 x(281143,857)LGKFN04,21584.p +1 x(281143,1192)LGKFN04,22320.p +1 x(281143,688)LGKFN04,22923.p = +1
+ f_281148: +1 t_x(281148,659)LGRPA04M,424.o +1 t_x(281148,3539)$LGRPA04M,4212 +1 x(281148,299)LGRPA04M,9887.p
+  = +1
+ f_281160: +1 t_x(281160,0),425.o +1 t_x(281160,9260)$KWUR404E,4213 = +1
+ f_281174: +1 t_x(281174,0),426.o +1 t_x(281174,8952)$YB3EH04E,4214 +1 x(281174,15)YB5WH04M,12328.p +1 x(281174,68)YB5WH04M,13997.p
+  +1 x(281174,96)YB5KL04E,14101.p +1 x(281174,272)YB5KL04E,16052.p +1 x(281174,544)YB5WH04M,17688.p +1 x(281174,447)YB5KL04E,19206.p
+  +1 x(281174,650)YB5WH04M,20400.p +1 x(281174,740)YB5KL04E,21451.p +1 x(281174,857)YB5KL04E,22163.p +1 x(281174,681)YB5KL04E,23001.p
+  = +1
+ f_281185: +1 t_x(281185,0),427.o +1 t_x(281185,7200)$EGNOR04M,4215 +1 x(281185,130)KFZ4404E,12286.p +1 x(281185,60)KFZ4404E,12811.p
+  +1 x(281185,271)KFZ4404E,15316.p +1 x(281185,335)YH5MH04M,16423.p +1 x(281185,19)YH5MH04M,20811.p = +1
+ f_281238: +1 t_x(281238,95)$LFMDA04A,428.o = +1
+ f_281253: +1 t_x(281253,523)LGSRA04,429.o +1 t_x(281253,2954)$LGSRA04,4216 = +1
+ f_281256: +1 t_x(281256,398)RMZU04,430.o +1 t_x(281256,5222)$RMZU04,4217 +1 t_x(281256,0),7631 +1 x(281256,314)RMZU04,10398.p
+  +1 x(281256,145)RMZU04,13372.p +1 x(281256,229)RMZU04,15007.p +1 x(281256,483)RMZU04,16646.p +1 x(281256,60)RMZU04,18295.p
+  = +1
+ f_281290: +1 t_x(281290,0),431.o +1 t_x(281290,10448)$RQXU04E,4218 +1 x(281290,48)RMZU04E,10370.p +1 x(281290,158)YBOLN04M,10872.p
+  +1 x(281290,933)RQXU04E,12686.p +1 x(281290,132)RMZU04E,14175.p +1 x(281290,1276)RQXU04E,15905.p +1 x(281290,551)RMZU04E,17853.p
+  +1 x(281290,113)YBOLN04M,19754.p = +1
+ f_281293: +1 t_x(281293,0),432.o +1 t_x(281293,1773)$KFZ4404E,4219 +1 x(281293,433)KFZ4404E,11554.p +1 x(281293,363)KFZ4404E,16078.p
+  +1 x(281293,128)YH5MH04M,18195.p = +1
+ f_281297: +1 t_x(281297,163)EHAMA04,433.o +1 t_x(281297,1698)$EHAMA04,4220 = +1
+ f_281301: +1 t_x(281301,456)LFPND04,434.o +1 t_x(281301,4260)$LFPND04,4221 = +1
+ f_281304: +1 t_x(281304,0),435.o +1 t_x(281304,3673)$KSPE1P04,4222 = +1
+ f_281334: +1 t_x(281334,902)RVKWU04M,436.o +1 t_x(281334,5702)$RVKWU04M,4223 +1 x(281334,255)RVKWU04M,9770.p
+  +1 x(281334,348)RVKWU04M,11715.p +1 x(281334,809)RVKWU04M,12758.p +1 x(281334,2009)RVKWU04M,14614.p
+  +1 x(281334,3486)RVKWU04M,16361.p +1 x(281334,1086)RVKWU04M,18032.p +1 x(281334,717)RVKWU04M,19444.p
+  +1 x(281334,1548)RVKWU04M,20772.p = +1
+ f_281346: +1 t_x(281346,0),437.o +1 t_x(281346,7020)$RQXSI04E,4224 +1 x(281346,63)RQXSI04E,12479.p +1 x(281346,257)RQXSI04E,14553.p
+  +1 x(281346,1036)RQXSI04E,15986.p +1 x(281346,452)RQXSI04E,17543.p +1 x(281346,549)RQXSI04E,19008.p
+  +1 x(281346,938)RQXSI04E,20521.p +1 x(281346,647)RQXSI04E,21444.p +1 x(281346,160)RQXSI04E,22337.p +1 x(281346,355)RQXSI04E,23685.p
+  = +1
+ f_281348: +1 t_x(281348,206)KFZ4404M,438.o +1 t_x(281348,12811)$KFZ4404M,4225 +1 t_x(281348,0),7632 +1 x(281348,414)KFZ4404M,11175.p
+  +1 x(281348,137)KFZ4404M,13674.p +1 x(281348,276)KFZ4404M,21657.p = +1
+ f_281349: +1 t_x(281349,336)RQXSI04E,439.o +1 t_x(281349,9920)$RQXSI04E,4226 +1 x(281349,44)RQXSI04E,10464.p
+  +1 x(281349,238)RQXSI04E,12213.p +1 x(281349,602)RQXI04E,12506.p +1 x(281349,814)RQXI04E,14195.p +1 x(281349,902)$RMZSI04M,15689.p
+  +1 x(281349,3352)RQXSI04E,17513.p +1 x(281349,433)RQXSI04E,20596.p +1 x(281349,559)RMZSI04M,21705.p
+  +1 x(281349,496)RQXI04E,22127.p +1 x(281349,473)RMZSI04M,23356.p +1 x(281349,708)RQXI04E,23884.p = +1
+ f_281359: +1 t_x(281359,1717)PMXX04M,440.o +1 t_x(281359,4700)$PMXX04M,4227 +1 t_x(281359,0),7633 +1 x(281359,277)PMXX04M,9280.p
+  +1 x(281359,380)PMXX04M,11026.p +1 x(281359,997)PMXX04M,12834.p +1 x(281359,585)PMXX04M,14881.p +1 x(281359,688)PMXX04M,16486.p
+  +1 x(281359,894)PMXX04M,19402.p +1 x(281359,791)PMXX04M,20492.p +1 x(281359,1100)PMXX04M,21537.p = +1
+ f_281372: +1 t_x(281372,1155)LGSRA04,441.o +1 t_x(281372,44909)$LGSRA04,4228 = +1
+ f_281447: +1 t_x(281447,0),442.o +1 t_x(281447,9137)$YB3EH04A,4229 +1 x(281447,37)YB3EH04A,12326.p +1 x(281447,130)YB3EH04A,13670.p
+  = +1
+ f_281466: +1 t_x(281466,5)EGNOR04M,443.o +1 t_x(281466,4261)$EGNOR04M,4230 +1 x(281466,354)EGNOR04M,11120.p
+  +1 x(281466,74)EGNOR04M,13024.p +1 x(281466,1330)EGNOR04M,14865.p +1 x(281466,423)EGNOR04M,16026.p +1 x(281466,1191)EGNOR04M,17647.p
+  +1 x(281466,1540)EGNOR04M,19036.p +1 x(281466,1679)EGNOR04M,20107.p +1 x(281466,1749)EGNOR04M,21109.p
+  +1 x(281466,702)EGNOR04M,21980.p +1 x(281466,912)EGNOR04M,22798.p +1 x(281466,493)EGNOR04M,23243.p = +1
+ f_281483: +1 t_x(281483,0),444.o +1 t_x(281483,4483)$EGNOR04M,4231 +1 x(281483,17)EGNOR04M,11372.p +1 x(281483,56)EHAMA04,12979.p
+  +1 x(281483,645)EGNOR04M,16069.p +1 x(281483,1413)EGNOR04M,17847.p +1 x(281483,1762)EGNOR04M,19320.p
+  +1 x(281483,1901)EGNOR04M,20443.p +1 x(281483,196)$EHAMA04,21351.p +1 x(281483,436)EGNOR04M,22306.p
+  +1 x(281483,87)EGNOR04M,23294.p = +1
+ f_281485: +1 t_x(281485,205)LELVU04,445.o +1 t_x(281485,3648)$LELVU04,4232 +1 t_x(281485,0),7634 +1 x(281485,8)LELVU04,9720.p
+  +1 x(281485,107)LELVU04,13055.p +1 x(281485,303)LELVU04,14933.p +1 x(281485,697)LELVU04,16675.p +1 x(281485,402)LELVU04,19633.p
+  = +1
+ f_281487: +1 t_x(281487,0),446.o +1 t_x(281487,3982)$RMZU04E,4233 +1 t_x(281487,0),7635 +1 x(281487,47)RMZU04E,17896.p
+  +1 x(281487,130)RMZU04E,20703.p = +1
+ f_281511: +1 t_x(281511,586)LGSRA04,447.o +1 t_x(281511,26110)$LGSRA04,4234 +1 x(281511,1802)LGSRA04,10881.p
+  +1 x(281511,3017)LGSRA04,13103.p = +1
+ f_281523: +1 t_x(281523,195)EHAMA04,448.o +1 t_x(281523,1591)$EHAMA04,4235 +1 x(281523,56)EHAMA04,10508.p
+  = +1
+ f_281534: +1 t_x(281534,495)LGRPA04M,449.o +1 t_x(281534,4095)$LGRPA04M,4236 +1 x(281534,135)LGRPA04M,9955.p
+  = +1
+ f_281596: +1 t_x(281596,0),450.o +1 t_x(281596,3767)$YB5KL04E,4237 +1 x(281596,20)YB5KL04E,18636.p +1 x(281596,79)YB5KL04E,21473.p
+  = +1
+ f_281599: +1 t_x(281599,190)RQXU04E,451.o +1 t_x(281599,7390)$RQXU04E,4238 +1 x(281599,258)RMZU04E,14237.p
+  +1 x(281599,90)RMZU04E,16481.p +1 x(281599,6)RMZU04E,19254.p = +1
+ f_281613: +1 t_x(281613,0),452.o +1 t_x(281613,884)$CPRFBR04,4239 = +1
+ f_281643: +1 t_x(281643,0),453.o +1 t_x(281643,1901)$YB5KL04E,4240 +1 x(281643,86)YB5KL04E,14475.p +1 x(281643,261)YB5KL04E,17689.p
+  +1 x(281643,320)YB5KL04E,19263.p +1 x(281643,27)YB5KL04E,20696.p +1 x(281643,379)YB5KL04E,21699.p +1 x(281643,203)YB5KL04E,23291.p
+  = +1
+ f_281674: +1 t_x(281674,0),454.o +1 t_x(281674,2758)$KSPE1P04,4241 +1 x(281674,77)KSPE1P04,15151.p +1 x(281674,0),16452.p
+  = +1
+ f_281690: +1 t_x(281690,0),455.o +1 t_x(281690,3307)$KWUR404E,4242 = +1
+ f_281715: +1 t_x(281715,552)LGRPA04,456.o +1 t_x(281715,2352)$LGRPA04,4243 +1 x(281715,192)LGRPA04,9929.p
+  +1 x(281715,1272)LGRPA04,11697.p = +1
+ f_281723: +1 t_x(281723,0),457.o +1 t_x(281723,8719)$LELVL04M,4244 +1 t_x(281723,0),7636 +1 x(281723,48)LELVL04M,15277.p
+  +1 x(281723,151)LELVL04M,16173.p = +1
+ f_281749: +1 t_x(281749,0),458.o +1 t_x(281749,10560)$YB3EH04E,4245 +1 x(281749,66)YBOLN04M,12502.p +1 x(281749,156)YBOLN04M,14389.p
+  +1 x(281749,292)YBOLN04M,15911.p +1 x(281749,404)YB5WH04M,17545.p +1 x(281749,111)YBOLN04M,19470.p +1 x(281749,21)YBOLN04M,20725.p
+  = +1
+ f_281755: +1 t_x(281755,0),459.o +1 t_x(281755,11253)$YB3EH04A,4246 +1 x(281755,29)YB3EH04A,16973.p +1 x(281755,75)YB3EH04A,18456.p
+  = +1
+ f_281774: +1 t_x(281774,0),460.o +1 t_x(281774,12818)$RQXSI04E,4247 = +1
+ f_281776: +1 t_x(281776,2508)LGSRA04,461.o +1 t_x(281776,42616)$LGSRA04,4248 +1 t_x(281776,1292)LGSRA04,7637
+  +1 x(281776,77)LGSRA04,9145.p +1 x(281776,3723)LGSRA04,23853.p = +1
+ f_281815: +1 t_x(281815,266)$MT4AT04E,462.o = +1
+ f_281824: +1 t_x(281824,1430)RVKWU04M,463.o +1 t_x(281824,3000)$RVKWU04M,4249 +1 t_x(281824,415)RVKWU04M,7638
+  +1 x(281824,876)RVKWU04M,10085.p +1 x(281824,784)RVKWU04M,12100.p +1 x(281824,692)RVKWU04M,13471.p +1 x(281824,1615)RVKWU04M,15300.p
+  +1 x(281824,1523)RVKWU04M,16880.p +1 x(281824,1707)RVKWU04M,19443.p +1 x(281824,2076)RVKWU04M,20449.p
+  +1 x(281824,2169)RVKWU04M,21585.p = +1
+ f_281854: +1 t_x(281854,680)$KWUR404E,464.o +1 x(281854,56)KWUR404E,9628.p +1 x(281854,195)KWUR404E,11602.p
+  +1 x(281854,264)KWUR404E,13371.p +1 x(281854,333)KWUR404E,15122.p +1 x(281854,403)KWUR404E,16709.p +1 x(281854,610)KWUR404E,18368.p
+  +1 x(281854,541)KWUR404E,20643.p +1 x(281854,126)KWUR404E,22408.p +1 x(281854,472)KWUR404E,22967.p = +1
+ f_281881: +1 t_x(281881,0),465.o +1 t_x(281881,2759)$RMZSI04,4250 +1 x(281881,252)YB3EH04A,9736.p +1 x(281881,160)YB3EH04A,11834.p
+  +1 x(281881,437)YB3EH04A,13109.p +1 x(281881,391)YB3EH04A,15254.p +1 x(281881,16)RMZSI04,16856.p +1 x(281881,21)YB3EH04A,18285.p
+  = +1
+ f_281887: +1 t_x(281887,54)LELVL04M,466.o +1 t_x(281887,2945)$LELVL04M,4251 +1 x(281887,442)RQXSI04E,11177.p
+  +1 x(281887,555)RQXSI04E,13094.p +1 x(281887,777)LELVL04M,14784.p +1 x(281887,1086)LELVL04M,16693.p
+  +1 x(281887,667)RQXSI04E,18191.p +1 x(281887,105)RQXSI04E,19628.p +1 x(281887,1190)LELVL04M,21342.p
+  +1 x(281887,983)LELVL04M,22217.p +1 x(281887,1293)LELVL04M,23414.p = +1
+ f_281891: +1 t_x(281891,0),467.o +1 t_x(281891,2392)$KWUR404E,4252 +1 x(281891,107)KWUR404E,9559.p +1 x(281891,245)KWUR404E,11668.p
+  +1 x(281891,453)KWUR404E,13894.p +1 x(281891,522)KWUR404E,15093.p +1 x(281891,176)KWUR404E,16470.p = +1
+ f_281894: +1 t_x(281894,0),468.o +1 t_x(281894,4087)$KSPE1P04,4253 = +1
+ f_281905: +1 t_x(281905,645)YH5MH04M,469.o +1 t_x(281905,898)$YH5MH04M,4254 +1 t_x(281905,76)YH5MH04M,7639
+  +1 x(281905,455)YH5MH04M,10053.p +1 x(281905,392)YH5MH04M,11912.p +1 x(281905,329)YH5MH04M,13499.p +1 x(281905,266)YH5MH04M,15350.p
+  +1 x(281905,519)YH5MH04M,16987.p +1 x(281905,834)YH5MH04M,18534.p +1 x(281905,582)YH5MH04M,20771.p = +1
+ f_281910: +1 t_x(281910,28)KSLN04M,470.o +1 t_x(281910,4490)$KSLN04M,4255 +1 t_x(281910,0),7640 = +1
+ f_281915: +1 t_x(281915,0),471.o +1 t_x(281915,2039)$LCS12W03,4256 = +1
+ f_281922: +1 t_x(281922,0),472.o +1 t_x(281922,2793)$YB5KL04E,4257 +1 t_x(281922,0),7641 +1 x(281922,41)YB5KL04E,16735.p
+  +1 x(281922,393)YB5KL04E,19387.p = +1
+ f_281923: +1 t_x(281923,0),473.o +1 t_x(281923,9637)$YB3EH04A,4258 +1 t_x(281923,0),7642 = +1
+ f_281925: +1 t_x(281925,0),474.o +1 t_x(281925,4781)$EBBRA04E,4259 +1 x(281925,85)EBBRA04E,17258.p +1 x(281925,7)EBBRA04E,19550.p
+  = +1
+ f_281946: +1 t_x(281946,0),475.o +1 t_x(281946,2458)$KSPE1P04,4260 +1 t_x(281946,0),7643 +1 x(281946,83)KSPE1P04,15340.p
+  +1 x(281946,6)KSPE1P04,18486.p = +1
+ f_281951: +1 t_x(281951,0),476.o +1 t_x(281951,12321)$RQXSI04E,4261 = +1
+ f_281962: +1 t_x(281962,1098)PMXX04M,477.o +1 t_x(281962,5110)$PMXX04M,4262 +1 t_x(281962,0),7644 +1 x(281962,275)PMXX04M,9296.p
+  +1 x(281962,790)PMXX04M,11306.p +1 x(281962,1407)PMXX04M,12993.p +1 x(281962,995)PMXX04M,15278.p +1 x(281962,892)PMXX04M,17030.p
+  +1 x(281962,2127)PMXX04M,18057.p +1 x(281962,584)PMXX04M,19345.p +1 x(281962,687)PMXX04M,20613.p = +1
+ f_281983: +1 t_x(281983,269)YB5KL04E,478.o +1 t_x(281983,11611)$YB3EH04E,4263 +1 x(281983,27)YB5WH04M,10379.p
+  +1 x(281983,80)YB5WH04M,12159.p +1 x(281983,133)YB5WH04M,12890.p +1 x(281983,796)YB5KL04E,14737.p +1 x(281983,292)YB5WH04M,15888.p
+  +1 x(281983,1086)YB5WH04M,17622.p +1 x(281983,556)YB5WH04M,19213.p +1 x(281983,503)YB5KL04E,20239.p
+  +1 x(281983,327)YB5KL04E,21279.p +1 x(281983,386)YB5KL04E,22937.p +1 x(281983,609)YB5WH04M,23709.p = +1
+ f_281989: +1 t_x(281989,556)KHVL104E,479.o +1 t_x(281989,3146)$YH5MH04M,4264 +1 x(281989,42)KHVL104E,9673.p
+  +1 x(281989,115)KHVL104E,11858.p +1 x(281989,177)YH5MH04M,13815.p +1 x(281989,619)YH5MH04M,14925.p +1 x(281989,703)KHVL104E,16498.p
+  +1 x(281989,367)YH5MH04M,18385.p +1 x(281989,240)YH5MH04M,19672.p = +1
+ f_282046: +1 t_x(282046,0),480.o +1 t_x(282046,7053)$YB3EH04E,4265 +1 x(282046,321)YB5WH04M,11547.p +1 x(282046,109)YB5WH04M,12597.p
+  +1 x(282046,480)YB5WH04M,14287.p +1 x(282046,797)YB5WH04M,16036.p +1 x(282046,1103)YB3EH04E,17687.p
+  +1 x(282046,956)YB5WH04M,19190.p +1 x(282046,900)KWUR404E,20394.p +1 x(282046,532)YB5WH04M,21429.p +1 x(282046,623)KWUR404E,22324.p
+  +1 x(282046,744)YB5WH04M,22815.p = +1
+ f_282057: +1 t_x(282057,0),481.o +1 t_x(282057,2344)$KWUR404E,4266 +1 x(282057,177)YBOLN04M,11570.p +1 x(282057,403)YBOLN04M,13656.p
+  +1 x(282057,448)YBOLN04M,15017.p +1 x(282057,128)KWUR404E,16265.p +1 x(282057,87)YBOLN04M,18209.p +1 x(282057,222)YBOLN04M,19698.p
+  = +1
+ f_282070: +1 t_x(282070,157)RQXU04E,482.o +1 t_x(282070,2129)$RQXU04E,4267 +1 x(282070,71)RQXU04E,10576.p
+  = +1
+ f_282085: +1 t_x(282085,0),483.o +1 t_x(282085,1292)$CPGSE04,4268 = +1
+ f_282090: +1 t_x(282090,8)LELVL04M,484.o +1 t_x(282090,4860)$LELVL04M,4269 +1 x(282090,111)LELVL04M,11399.p
+  +1 x(282090,318)LELVL04M,13186.p +1 x(282090,421)LELVL04M,14894.p +1 x(282090,214)LELVL04M,18310.p = +1
+ f_282099: +1 t_x(282099,2484)EG11G04M,485.o +1 t_x(282099,4845)$EG11G04M,4270 +1 x(282099,202)EG11G04M,9232.p
+  +1 x(282099,571)YD5WH04M,11112.p +1 x(282099,831)EG11G04M,12754.p +1 x(282099,681)YD5WH04M,14740.p +1 x(282099,1540)EG11G04M,16459.p
+  +1 x(282099,1697)EG11G04M,17918.p +1 x(282099,1854)EG11G04M,19171.p +1 x(282099,1933)EG11G04M,20242.p
+  +1 x(282099,2012)EG11G04M,21197.p +1 x(282099,2090)EG11G04M,22002.p +1 x(282099,2248)EG11G04M,22704.p
+  +1 x(282099,2326)EG11G04M,23217.p +1 x(282099,899)YD5WH04M,23485.p +1 x(282099,1281)$YD5WH04M,23808.p
+  +1 x(282099,1146)EG11G04M,24009.p +1 x(282099,1117)YD5WH04M,24095.p = +1
+ f_282115: +1 t_x(282115,0),486.o +1 t_x(282115,5918)$RMZU04,4271 = +1
+ f_282121: +1 t_x(282121,0),487.o +1 t_x(282121,4972)$KSPE104D,4272 +1 t_x(282121,0),7645 +1 x(282121,49)KSPE104D,12415.p
+  = +1
+ f_282129: +1 t_x(282129,1156)LGZAA04M,488.o +1 t_x(282129,11423)$LGZAA04M,4273 +1 x(282129,223)LGZAA04M,9135.p
+  = +1
+ f_282158: +1 t_x(282158,425)LGRPA04M,489.o +1 t_x(282158,1145)$LGRPA04M,4274 +1 x(282158,65)LGRPA04M,9992.p
+  = +1
+ f_282176: +1 t_x(282176,217)RMZU04E,490.o +1 t_x(282176,971)$RMZU04E,4275 +1 t_x(282176,0),7646 +1 x(282176,301)RMZU04E,11757.p
+  +1 x(282176,133)RMZU04E,13555.p +1 x(282176,50)RMZU04E,15284.p +1 x(282176,384)RMZU04E,17115.p = +1
+ f_282205: +1 t_x(282205,745)YB5WH04M,491.o +1 t_x(282205,5549)$YB3EH04E,4276 +1 x(282205,4)YB5WH04M,9340.p
+  +1 x(282205,38)KSLN2C04,11041.p +1 x(282205,99)YB3EH04E,12673.p +1 x(282205,199)YB3EH04E,14868.p +1 x(282205,299)YB3EH04E,16789.p
+  +1 x(282205,249)YB3EH04E,18506.p +1 x(282205,149)YB3EH04E,20555.p = +1
+ f_282259: +1 t_x(282259,155)YB5WH04M,492.o +1 t_x(282259,5397)$YB5WH04M,4277 +1 t_x(282259,0),7647 +1 x(282259,49)YB5WH04M,10667.p
+  +1 x(282259,102)YB5WH04M,12367.p +1 x(282259,420)YB5WH04M,16034.p +1 x(282259,579)YB5WH04M,17714.p +1 x(282259,526)YB5WH04M,20638.p
+  +1 x(282259,473)YB5WH04M,21548.p +1 x(282259,367)YB5WH04M,22452.p = +1
+ f_282278: +1 t_x(282278,0),493.o +1 t_x(282278,3010)$YH5MH04M,4278 +1 x(282278,95)KSPE1P04,12119.p +1 x(282278,294)YH5MH04M,13836.p
+  +1 x(282278,401)KSPE1P04,16864.p +1 x(282278,478)KSPE1P04,18460.p = +1
+ f_282283: +1 t_x(282283,0),494.o +1 t_x(282283,10443)$RMZU04,4279 +1 x(282283,16)YB3EH04A,10696.p +1 x(282283,62)YB3EH04A,12140.p
+  = +1
+ f_282303: +1 t_x(282303,100)YBOLN04M,495.o +1 t_x(282303,1725)$YBOLN04M,4280 +1 t_x(282303,10)YBOLN04M,7648
+  +1 x(282303,55)YBOLN04M,10613.p +1 x(282303,191)YBOLN04M,12862.p +1 x(282303,146)YBOLN04M,16140.p +1 x(282303,236)YBOLN04M,18243.p
+  = +1
+ f_282313: +1 t_x(282313,1753)RQXSI04E,496.o +1 t_x(282313,10753)$RQXSI04E,4281 +1 x(282313,1)RQXSI04E,9189.p
+  +1 x(282313,98)RQXSI04E,11029.p +1 x(282313,1461)RQXSI04E,13251.p +1 x(282313,1655)RQXSI04E,14179.p
+  +1 x(282313,1753)RQXSI04E,15730.p +1 x(282313,3115)RQXSI04E,17231.p +1 x(282313,390)RQXSI04E,18774.p
+  +1 x(282313,488)RQXSI04E,20201.p +1 x(282313,196)RQXSI04E,21202.p +1 x(282313,293)RQXSI04E,22030.p = +1
+ f_282374: +1 t_x(282374,302)RVKWU04M,497.o +1 t_x(282374,6856)$RVKWU04M,4282 +1 x(282374,763)RVKWU04M,10862.p
+  +1 x(282374,1963)RVKWU04M,12972.p +1 x(282374,1594)RVKWU04M,14943.p +1 x(282374,579)RVKWU04M,17022.p
+  +1 x(282374,671)RVKWU04M,18489.p = +1
+ f_282416: +1 t_x(282416,216)RASI04M,498.o +1 t_x(282416,1256)$RASI04M,4283 +1 t_x(282416,0),7649 +1 x(282416,8)RASI04M,10407.p
+  +1 x(282416,112)RASI04M,12282.p = +1
+ f_282417: +1 t_x(282417,0),499.o +1 t_x(282417,10469)$RQXU04E,4284 +1 x(282417,11)RQXU04E,22392.p = +1
+ f_282430: +1 t_x(282430,339)EBBRA04E,500.o +1 t_x(282430,4174)$EBBRA04E,4285 +1 t_x(282430,26)EBBRA04E,7650
+  +1 x(282430,104)EBBRA04E,9757.p +1 x(282430,182)EBBRA04E,11755.p +1 x(282430,652)EBBRA04E,14533.p +1 x(282430,965)EBBRA04E,16255.p
+  = +1
+ f_282460: +1 t_x(282460,0),501.o +1 t_x(282460,1841)$EBBRA04E,4286 = +1
+ f_282467: +1 t_x(282467,0),502.o +1 t_x(282467,3314)$KWUR404E,4287 +1 x(282467,60)KWUR404E,18061.p +1 x(282467,129)KWUR404E,19673.p
+  = +1
+ f_282480: +1 t_x(282480,415)RQXSI04E,503.o +1 t_x(282480,9415)$RQXSI04E,4288 +1 x(282480,25)RQXSI04E,10234.p
+  +1 x(282480,75)RMZSI04M,11678.p +1 x(282480,123)RQXSI04E,13572.p +1 x(282480,310)EBBRA04E,14096.p +1 x(282480,1093)EBBRA04E,15648.p
+  +1 x(282480,1777)RQXSI04E,17203.p +1 x(282480,1562)EBBRA04E,19112.p +1 x(282480,780)EBBRA04E,20335.p
+  +1 x(282480,609)RQXSI04E,21404.p +1 x(282480,901)RQXSI04E,22210.p +1 x(282480,998)RQXSI04E,22877.p +1 x(282480,858)EBBRA04E,23350.p
+  = +1
+ f_282492: +1 t_x(282492,92)RQXSI04E,504.o +1 t_x(282492,11931)$LELVL04M,4289 +1 x(282492,1999)RQXI04E,12536.p
+  +1 x(282492,2210)RQXI04E,14126.p +1 x(282492,2316)RQXI04E,15682.p +1 x(282492,3672)LELVL04M,17208.p
+  +1 x(282492,940)RQXI04E,18765.p +1 x(282492,728)RQXI04E,21069.p +1 x(282492,834)RQXI04E,22007.p +1 x(282492,286)RQXSI04E,22682.p
+  +1 x(282492,481)RQXSI04E,23232.p +1 x(282492,384)RQXSI04E,23698.p = +1
+ f_282505: +1 t_x(282505,143)RFBRT04M,505.o +1 t_x(282505,1626)$RFBRT04M,4290 +1 x(282505,249)RFBRT04M,12335.p
+  +1 x(282505,461)RFBRT04M,13657.p +1 x(282505,355)RFBRT04M,15427.p = +1
+ f_282514: +1 t_x(282514,996)RQXSI04E,506.o +1 t_x(282514,2121)$RQXSI04E,4291 +1 x(282514,546)RQXSI04E,9529.p
+  +1 x(282514,771)RQXSI04E,11553.p +1 x(282514,433)RQXSI04E,13946.p +1 x(282514,1108)RQXSI04E,14864.p
+  +1 x(282514,883)RQXSI04E,16579.p +1 x(282514,1333)RQXSI04E,18107.p +1 x(282514,1221)RQXSI04E,19330.p
+  +1 x(282514,1446)RQXSI04E,20526.p +1 x(282514,1558)RQXSI04E,21482.p +1 x(282514,1671)RQXSI04E,22387.p
+  +1 x(282514,1783)RQXSI04E,22993.p = +1
+ f_282582: +1 t_x(282582,0),507.o +1 t_x(282582,1838)$KWUR404E,4292 +1 t_x(282582,0),7651 +1 x(282582,107)KWUR404E,16374.p
+  +1 x(282582,176)KWUR404E,18388.p +1 x(282582,245)KWUR404E,19596.p = +1
+ f_282583: +1 t_x(282583,380)PMXX04M,508.o +1 t_x(282583,6860)$PMXX04M,4293 +1 t_x(282583,71)PMXX04M,7652
+  +1 x(282583,791)PMXX04M,9207.p +1 x(282583,277)PMXX04M,11081.p +1 x(282583,174)PMXX04M,13468.p +1 x(282583,482)PMXX04M,17994.p
+  +1 x(282583,997)PMXX04M,19258.p = +1
+ f_282589: +1 t_x(282589,512)$RMZSI04,509.o +1 x(282589,254)RMZSI04,10593.p +1 x(282589,426)RMZSI04,12408.p
+  = +1
+ f_282592: +1 t_x(282592,212)LEBAS04A,510.o +1 t_x(282592,6305)$LEBAS04A,4294 +1 t_x(282592,120)LEBAS04A,7653
+  = +1
+ f_282606: +1 t_x(282606,727)LEBAS04A,511.o +1 t_x(282606,5435)$LEBAS04A,4295 +1 t_x(282606,450)LEBAS04A,7654
+  +1 x(282606,635)LEBAS04A,10179.p = +1
+ f_282620: +1 t_x(282620,238)YB3EH04A,512.o +1 t_x(282620,4904)$YB3EH04A,4296 +1 t_x(282620,0),7655 +1 x(282620,192)YB3EH04A,10683.p
+  +1 x(282620,100)YB3EH04A,12081.p +1 x(282620,146)YB3EH04A,13810.p +1 x(282620,654)YB3EH04A,16247.p +1 x(282620,700)YB3EH04A,17704.p
+  = +1
+ f_282623: +1 t_x(282623,0),513.o +1 t_x(282623,1817)$CPGSE04,4297 = +1
+ f_282645: +1 t_x(282645,162)YB5WH04M,514.o +1 t_x(282645,9934)$RQXU04E,4298 +1 x(282645,3)YB5WH04M,10641.p
+  +1 x(282645,56)YB5WH04M,12323.p +1 x(282645,196)RMZU04E,13131.p +1 x(282645,419)RQXU04E,14303.p +1 x(282645,676)RQXU04E,16128.p
+  +1 x(282645,248)RQXU04E,17759.p +1 x(282645,531)RMZU04E,19445.p +1 x(282645,215)YB5WH04M,20746.p +1 x(282645,334)RQXU04E,21572.p
+  +1 x(282645,505)RQXU04E,22374.p = +1
+ f_282648: +1 t_x(282648,0),515.o +1 t_x(282648,2503)$MT4AT04E,4299 = +1
+ f_282657: +1 t_x(282657,0),516.o +1 t_x(282657,12042)$YB3EH04E,4300 +1 x(282657,174)RMZU04E,12511.p +1 x(282657,285)YBOLN04M,14177.p
+  +1 x(282657,760)RMZU04E,16089.p +1 x(282657,826)YBOLN04M,17795.p +1 x(282657,592)RMZU04E,19286.p +1 x(282657,375)YBOLN04M,20200.p
+  +1 x(282657,330)YBOLN04M,21489.p +1 x(282657,90)RMZU04E,22890.p +1 x(282657,240)YBOLN04M,23374.p = +1
+ f_282660: +1 t_x(282660,402)PMXX04M,517.o +1 t_x(282660,8682)$GL4W04M,4301 +1 x(282660,94)PMXX04M,10429.p
+  +1 x(282660,197)PMXX04M,12221.p +1 x(282660,402)PMXX04M,14713.p +1 x(282660,505)PMXX04M,16447.p +1 x(282660,1534)PMXX04M,17823.p
+  +1 x(282660,711)PMXX04M,19362.p +1 x(282660,608)PMXX04M,20522.p +1 x(282660,917)PMXX04M,21466.p = +1
+ f_282665: +1 t_x(282665,1445)LGSRA04,518.o +1 t_x(282665,43984)$LGSRA04,4302 +1 x(282665,230)LGSRA04,9479.p
+  = +1
+ f_282677: +1 t_x(282677,1532)YB3EH04E,519.o +1 t_x(282677,8132)$YB3EH04E,4303 +1 x(282677,16)YB5KL04E,9202.p
+  +1 x(282677,86)YB5WH04M,11034.p +1 x(282677,461)KWUR404E,12994.p +1 x(282677,245)YB5WH04M,14499.p +1 x(282677,932)$YBOLN04M,16298.p
+  +1 x(282677,74)YB5KL04E,18063.p +1 x(282677,390)YBOLN04M,19428.p +1 x(282677,435)YBOLN04M,20539.p +1 x(282677,115)KWUR404E,21535.p
+  +1 x(282677,139)YB5WH04M,22780.p +1 x(282677,345)YBOLN04M,23247.p = +1
+ f_282696: +1 t_x(282696,0),520.o +1 t_x(282696,23)$KFZ4404E,4304 = +1
+ f_282720: +1 t_x(282720,160)KWUR404E,521.o +1 t_x(282720,922)$KWUR404E,4305 +1 t_x(282720,0),7656 +1 x(282720,91)KWUR404E,10699.p
+  +1 x(282720,229)KWUR404E,11489.p +1 x(282720,506)KWUR404E,13389.p +1 x(282720,575)KWUR404E,15174.p +1 x(282720,645)KWUR404E,16698.p
+  +1 x(282720,298)KWUR404E,18322.p +1 x(282720,368)KWUR404E,23702.p = +1
+ f_282727: +1 t_x(282727,214)LGKFN04,522.o +1 t_x(282727,8100)$LGKFN04,4306 +1 t_x(282727,128)LGKFN04,7657
+  +1 x(282727,42)LGKFN04,9193.p +1 x(282727,900)LGKFN04,11378.p +1 x(282727,1151)LGKFN04,12625.p +1 x(282727,728)LGKFN04,14363.p
+  +1 x(282727,3746)LGKFN04,16097.p +1 x(282727,2155)LGKFN04,18156.p +1 x(282727,642)LGKFN04,19539.p +1 x(282727,471)LGKFN04,20444.p
+  +1 x(282727,557)LGKFN04,21599.p +1 x(282727,385)LGKFN04,22375.p +1 x(282727,300)LGKFN04,22975.p = +1
+ f_282752: +1 t_x(282752,333)KSLN04A,523.o +1 t_x(282752,2032)$KSLN04A,4307 +1 t_x(282752,0),7658 +1 x(282752,38)KSLN04A,10049.p
+  +1 x(282752,112)KSLN04A,11926.p +1 x(282752,185)KSLN04A,13675.p +1 x(282752,259)KSLN04A,15442.p +1 x(282752,407)KSLN04A,22903.p
+  = +1
+ f_282755: +1 t_x(282755,628)KWUR404E,524.o +1 t_x(282755,1528)$KWUR404E,4308 +1 t_x(282755,0),7659 +1 x(282755,4)KWUR404E,9503.p
+  +1 x(282755,835)KWUR404E,12204.p +1 x(282755,489)KWUR404E,15198.p +1 x(282755,974)KWUR404E,16615.p +1 x(282755,558)KWUR404E,18010.p
+  +1 x(282755,766)KWUR404E,19467.p +1 x(282755,351)KWUR404E,20549.p +1 x(282755,281)KWUR404E,21630.p = +1
+ f_282784: +1 t_x(282784,61)RQXSI04E,525.o +1 t_x(282784,7505)$RQXSI04E,4309 +1 x(282784,450)RQXSI04E,14575.p
+  +1 x(282784,645)RQXSI04E,15999.p +1 x(282784,937)RQXSI04E,17610.p +1 x(282784,1034)RQXSI04E,19130.p
+  +1 x(282784,305)$RQXI04E,20622.p +1 x(282784,548)RQXSI04E,21478.p +1 x(282784,256)RQXSI04E,22399.p = +1
+ f_282785: +1 t_x(282785,51)YB3EH04E,526.o +1 t_x(282785,3501)$YB3EH04E,4310 +1 t_x(282785,0),7660 +1 x(282785,201)YB3EH04E,10547.p
+  +1 x(282785,1)YB3EH04E,12134.p +1 x(282785,151)YB3EH04E,13986.p = +1
+ f_282807: +1 t_x(282807,108)LGKFN04,527.o +1 t_x(282807,1029)$LGKFN04,4311 +1 x(282807,24)LGKFN04,10511.p
+  +1 x(282807,191)LGKFN04,19331.p +1 x(282807,275)LGKFN04,20514.p +1 x(282807,359)LGKFN04,21536.p = +1
+ f_282822: +1 t_x(282822,0),528.o +1 t_x(282822,12)$PMXX04M,4312 +1 t_x(282822,0),7661 = +1
+ f_282837: +1 t_x(282837,162)KSLN04M,529.o +1 t_x(282837,5071)$LEBAS04M,4313 +1 x(282837,85)KSLN04M,10380.p
+  +1 x(282837,8)KSLN04M,12131.p +1 x(282837,316)KSLN04M,13712.p +1 x(282837,239)KSLN04M,15454.p = +1
+ f_282854: +1 t_x(282854,0),530.o +1 t_x(282854,12528)$RQXSI04E,4314 = +1
+ f_282859: +1 t_x(282859,126)RQXSI04E,531.o +1 t_x(282859,10197)$RQXSI04E,4315 +1 x(282859,224)RQXSI04E,12380.p
+  +1 x(282859,905)RQXSI04E,12477.p +1 x(282859,1099)RQXSI04E,14117.p +1 x(282859,1197)RQXSI04E,15649.p
+  +1 x(282859,2559)RQXSI04E,17198.p +1 x(282859,1391)RQXSI04E,19113.p +1 x(282859,710)RQXSI04E,20604.p
+  +1 x(282859,613)RQXSI04E,21256.p = +1
+ f_282860: +1 t_x(282860,16)YBOLN04M,532.o +1 t_x(282860,12576)$YB3EH04E,4316 = +1
+ f_282868: +1 t_x(282868,621)$KWUR404E,533.o +1 t_x(282868,0),7662 +1 x(282868,67)KWUR404E,9827.p +1 x(282868,136)KWUR404E,11746.p
+  +1 x(282868,205)KWUR404E,13470.p +1 x(282868,274)KWUR404E,15209.p +1 x(282868,344)KWUR404E,16770.p +1 x(282868,551)KWUR404E,18402.p
+  +1 x(282868,482)KWUR404E,20677.p = +1
+ f_282878: +1 t_x(282878,9)YBOLN04M,534.o +1 t_x(282878,12378)$YB3EH04E,4317 = +1
+ f_282882: +1 t_x(282882,11)KWUR404E,535.o +1 t_x(282882,980)$LOW304M,4318 +1 x(282882,150)KWUR404E,11587.p
+  +1 x(282882,219)KWUR404E,13352.p +1 x(282882,288)KWUR404E,15095.p +1 x(282882,358)KWUR404E,16662.p +1 x(282882,565)KWUR404E,18229.p
+  +1 x(282882,635)$KWUR404E,19619.p +1 x(282882,427)KWUR404E,22936.p = +1
+ f_282890: +1 t_x(282890,775)EGNOR04M,536.o +1 t_x(282890,4962)$EGNOR04M,4319 +1 x(282890,144)KWUR404E,9281.p
+  +1 x(282890,75)KWUR404E,11247.p +1 x(282890,560)KWUR404E,13033.p +1 x(282890,421)KWUR404E,14781.p +1 x(282890,1124)EGNOR04M,16048.p
+  +1 x(282890,1892)EGNOR04M,17728.p +1 x(282890,2241)EGNOR04M,19237.p +1 x(282890,2380)EGNOR04M,20304.p
+  +1 x(282890,698)KWUR404E,21286.p +1 x(282890,915)EGNOR04M,22151.p +1 x(282890,768)$KWUR404E,22981.p
+  = +1
+ f_282894: +1 t_x(282894,0),537.o +1 t_x(282894,1562)$YB3EH04E,4320 = +1
+ f_282904: +1 t_x(282904,0),538.o +1 t_x(282904,944)$EGNOR04M,4321 = +1
+ f_282912: +1 t_x(282912,0),539.o +1 t_x(282912,9300)$RQXU04E,4322 +1 t_x(282912,0),7663 +1 x(282912,42)RQXU04E,10359.p
+  = +1
+ f_282924: +1 t_x(282924,0),540.o +1 t_x(282924,6963)$RASI04M,4323 = +1
+ f_282933: +1 t_x(282933,103)RASI04M,541.o +1 t_x(282933,7487)$RASI04M,4324 +1 t_x(282933,0),7664 = +1
+ f_282954: +1 t_x(282954,69)RQXSI04E,542.o +1 t_x(282954,8972)$RQXSI04E,4325 +1 x(282954,77)RQXI04E,10846.p
+  +1 x(282954,263)RQXSI04E,12581.p +1 x(282954,817)RMZSI04M,14192.p +1 x(282954,607)RQXI04E,15737.p +1 x(282954,2404)RQXSI04E,17495.p
+  +1 x(282954,1030)RQXI04E,19271.p +1 x(282954,555)RQXSI04E,20651.p = +1
+ f_282961: +1 t_x(282961,0),543.o +1 t_x(282961,1044)$KFZ4404E,4326 +1 x(282961,268)KFZ4404E,16463.p +1 x(282961,127)KFZ4404E,18131.p
+  = +1
+ f_282964: +1 t_x(282964,3652)LGSRA04,544.o +1 t_x(282964,42545)$LGSRA04,4327 +1 t_x(282964,2437)LGSRA04,7665
+  +1 x(282964,6)LGSRA04,9161.p = +1
+ f_282986: +1 t_x(282986,0),545.o +1 t_x(282986,4589)$YB3EH04E,4328 +1 t_x(282986,0),7666 +1 x(282986,39)YB3EH04E,15053.p
+  +1 x(282986,89)YB3EH04E,16678.p = +1
+ f_283000: +1 t_x(283000,0),546.o +1 t_x(283000,2176)$EBEEC04M,4329 = +1
+ f_283005: +1 t_x(283005,0),547.o +1 t_x(283005,8040)$RVKWU04M,4330 = +1
+ f_283036: +1 t_x(283036,70)LEBAS04M,548.o +1 t_x(283036,8696)$KFZ4404M,4331 +1 x(283036,162)LEBAS04M,18567.p
+  +1 x(283036,531)LEBAS04M,19493.p = +1
+ f_283037: +1 t_x(283037,3595)LGZAA04M,549.o +1 t_x(283037,18529)$LGZAA04M,4332 +1 t_x(283037,2662)LGZAA04M,7667
+  = +1
+ f_283042: +1 t_x(283042,1669)LGKFN04,550.o +1 t_x(283042,25010)$LGZAA04M,4333 +1 x(283042,78)LGKFN04,9834.p
+  +1 x(283042,497)LGKFN04,11626.p +1 x(283042,2841)LGKFN04,14283.p +1 x(283042,4610)LGZAA04M,15909.p +1 x(283042,162)LGKFN04,17772.p
+  +1 x(283042,1585)LGKFN04,19062.p = +1
+ f_283045: +1 t_x(283045,4)RASI04M,551.o +1 t_x(283045,6556)$RASI04M,4334 +1 x(283045,316)RASI04M,11954.p
+  = +1
+ f_283050: +1 t_x(283050,0),552.o +1 t_x(283050,437)$CPRFBR04,4335 = +1
+ f_283072: +1 t_x(283072,386)RASI04M,553.o +1 t_x(283072,6002)$RASI04M,4336 +1 t_x(283072,282)RASI04M,7668
+  = +1
+ f_283087: +1 t_x(283087,0),554.o +1 t_x(283087,1113)$CPRFBR04,4337 = +1
+ f_283092: +1 t_x(283092,0),555.o +1 t_x(283092,821)$KFZ4404E,4338 +1 x(283092,45)KFZ4404E,16464.p +1 x(283092,186)KFZ4404E,18515.p
+  = +1
+ f_283094: +1 t_x(283094,30)YB3EH04E,556.o +1 t_x(283094,6180)$YB3EH04E,4339 +1 x(283094,5)$KWUR404E,10732.p
+  +1 x(283094,30)YB3EH04E,13743.p +1 x(283094,180)YB3EH04E,16523.p +1 x(283094,230)YB3EH04E,18167.p = +1
+ f_283102: +1 t_x(283102,0),557.o +1 t_x(283102,9889)$YB3EH04E,4340 +1 x(283102,98)YB5WH04M,12631.p +1 x(283102,162)YBOLN04M,14418.p
+  +1 x(283102,204)YB5WH04M,15867.p +1 x(283102,1462)YB5KL04E,17580.p +1 x(283102,467)YB5KL04E,19083.p
+  +1 x(283102,416)YB5WH04M,20243.p +1 x(283102,292)YB5KL04E,21283.p +1 x(283102,45)YB5WH04M,22262.p +1 x(283102,521)YB5WH04M,23010.p
+  +1 x(283102,58)YB5KL04E,23418.p = +1
+ f_283115: +1 t_x(283115,1)RMZU04,558.o +1 t_x(283115,16360)$LELVL104,4341 +1 x(283115,86)RMZU04,9957.p
+  +1 x(283115,678)RMZU04,11655.p +1 x(283115,170)RMZU04,13495.p +1 x(283115,593)RMZU04,15315.p = +1
+ f_283117: +1 t_x(283117,0),559.o +1 t_x(283117,10489)$YB3EH04E,4342 +1 x(283117,74)YB5KL04E,11263.p +1 x(283117,717)YBOLN04M,12519.p
+  +1 x(283117,537)YBOLN04M,14216.p +1 x(283117,1778)YB5WH04M,16207.p +1 x(283117,1566)YB5WH04M,18048.p
+  +1 x(283117,189)YB5WH04M,20252.p +1 x(283117,16)YB5KL04E,21427.p +1 x(283117,221)YBOLN04M,22206.p = +1
+ f_283123: +1 t_x(283123,127)KCHI104M,560.o +1 t_x(283123,537)$KCHI104M,4343 +1 t_x(283123,46)KCHI104M,7669
+  = +1
+ f_283128: +1 t_x(283128,195)YB3EH04E,561.o +1 t_x(283128,3295)$YB3EH04E,4344 +1 t_x(283128,0),7670 +1 x(283128,45)YB3EH04E,10149.p
+  +1 x(283128,95)YB3EH04E,12080.p +1 x(283128,445)YB3EH04E,15342.p +1 x(283128,495)YB3EH04E,16968.p = +1
+ f_283139: +1 t_x(283139,0),562.o +1 t_x(283139,215)$RMZSI04M,4345 +1 t_x(283139,0),7671 +1 x(283139,43)RMZSI04M,15303.p
+  +1 x(283139,129)RMZSI04M,18416.p = +1
+ f_283140: +1 t_x(283140,0),563.o +1 t_x(283140,10910)$YB3EH04E,4346 +1 x(283140,10)YBOLN04M,14162.p +1 x(283140,260)YB5KL04E,16104.p
+  +1 x(283140,281)YBOLN04M,17550.p +1 x(283140,191)YBOLN04M,20155.p +1 x(283140,305)YB5WH04M,21603.p +1 x(283140,84)YB5KL04E,22280.p
+  +1 x(283140,236)YBOLN04M,22987.p = +1
+ f_283194: +1 t_x(283194,1076)PMXX04M,564.o +1 t_x(283194,4985)$PMXX04M,4347 +1 t_x(283194,0),7672 +1 x(283194,150)PMXX04M,9511.p
+  +1 x(283194,665)PMXX04M,11083.p +1 x(283194,1282)PMXX04M,12761.p +1 x(283194,870)PMXX04M,14661.p +1 x(283194,767)PMXX04M,16474.p
+  +1 x(283194,2002)PMXX04M,18029.p +1 x(283194,459)PMXX04M,19385.p +1 x(283194,562)PMXX04M,20731.p = +1
+ f_283209: +1 t_x(283209,138)RMZU04E,565.o +1 t_x(283209,5999)$RMZU04E,4348 +1 t_x(283209,0),7673 +1 x(283209,54)RMZU04E,10378.p
+  +1 x(283209,305)RMZU04E,11389.p +1 x(283209,640)RMZU04E,13618.p +1 x(283209,724)RMZU04E,14308.p +1 x(283209,222)RMZU04E,16224.p
+  = +1
+ f_283211: +1 t_x(283211,88)RMZU04E,566.o +1 t_x(283211,5698)$RMZU04E,4349 +1 t_x(283211,0),7674 +1 x(283211,4)RMZU04E,10686.p
+  +1 x(283211,339)RMZU04E,13260.p +1 x(283211,423)RMZU04E,14285.p +1 x(283211,591)RMZU04E,16132.p = +1
+ f_283232: +1 t_x(283232,0),567.o +1 t_x(283232,7997)$RVKWU04M,4350 = +1
+ f_283233: +1 t_x(283233,180)RVKWU04M,568.o +1 t_x(283233,7380)$RVKWU04M,4351 = +1
+ f_283253: +1 t_x(283253,449)RASI04M,569.o +1 t_x(283253,6169)$RASI04M,4352 +1 t_x(283253,241)RASI04M,7675
+  +1 x(283253,33)RASI04M,9818.p +1 x(283253,137)RASI04M,11743.p = +1
+ f_283254: +1 t_x(283254,4)EGNOR04M,570.o +1 t_x(283254,5237)$EGNOR04M,4353 +1 t_x(283254,0),7676 +1 x(283254,841)EGNOR04M,12788.p
+  +1 x(283254,492)EGNOR04M,14628.p +1 x(283254,1399)EGNOR04M,16396.p = +1
+ f_283256: +1 t_x(283256,186)EGNOR04M,571.o +1 t_x(283256,4931)$EGNOR04M,4354 +1 t_x(283256,0),7677 +1 x(283256,117)EGNOR04M,10619.p
+  +1 x(283256,47)EGNOR04M,11254.p +1 x(283256,535)EGNOR04M,13046.p +1 x(283256,1093)EGNOR04M,16125.p +1 x(283256,1861)EGNOR04M,17933.p
+  +1 x(283256,256)EGNOR04M,19306.p = +1
+ f_283258: +1 t_x(283258,245)RMZU04E,572.o +1 t_x(283258,1418)$RMZU04E,4355 +1 x(283258,78)RMZU04E,9614.p
+  +1 x(283258,162)RMZU04E,13522.p +1 x(283258,329)RMZU04E,15583.p +1 x(283258,580)RMZU04E,17931.p = +1
+ f_283259: +1 t_x(283259,457)EGNOR04M,573.o +1 t_x(283259,4923)$EGNOR04M,4356 +1 t_x(283259,39)EGNOR04M,7678
+  +1 x(283259,109)EGNOR04M,9981.p +1 x(283259,527)EGNOR04M,12999.p +1 x(283259,178)EGNOR04M,15287.p +1 x(283259,1085)EGNOR04M,16105.p
+  +1 x(283259,1853)EGNOR04M,17885.p +1 x(283259,248)EGNOR04M,19304.p +1 x(283259,2341)EGNOR04M,20844.p
+  +1 x(283259,667)EGNOR04M,21641.p +1 x(283259,388)EGNOR04M,23330.p = +1
+ f_283272: +1 t_x(283272,363)RQXSI04E,574.o +1 t_x(283272,9947)$RQXSI04E,4357 +1 x(283272,71)RQXSI04E,10400.p
+  +1 x(283272,265)RQXSI04E,12289.p +1 x(283272,613)RQXI04E,12702.p +1 x(283272,824)RQXI04E,14166.p +1 x(283272,930)RQXI04E,15651.p
+  +1 x(283272,2307)RQXI04E,17180.p +1 x(283272,2095)RQXI04E,19055.p +1 x(283272,460)RQXSI04E,20564.p +1 x(283272,401)RQXI04E,21219.p
+  = +1
+ f_283288: +1 t_x(283288,0),575.o +1 t_x(283288,1569)$KSLN04A,4358 +1 t_x(283288,0),7679 +1 x(283288,18)KSLN04A,21985.p
+  = +1
+ f_283289: +1 t_x(283289,83)RMZU04,576.o +1 t_x(283289,1437)$RMZU04,4359 +1 t_x(283289,0),7680 = +1
+ f_283302: +1 t_x(283302,21)YB3EH04E,577.o +1 t_x(283302,5071)$YB3EH04E,4360 +1 x(283302,71)YB3EH04E,12698.p
+  +1 x(283302,352)YB5WH04M,14780.p +1 x(283302,171)YB3EH04E,16495.p +1 x(283302,121)YB3EH04E,18387.p = +1
+ f_283305: +1 t_x(283305,425)KSLN04A,578.o +1 t_x(283305,2198)$KSLN04A,4361 +1 t_x(283305,56)KSLN04A,7681
+  +1 x(283305,204)KSLN04A,10094.p +1 x(283305,278)KSLN04A,12034.p +1 x(283305,351)KSLN04A,13823.p +1 x(283305,130)KSLN04A,15578.p
+  +1 x(283305,499)KSLN04A,22014.p +1 x(283305,573)KSLN04A,22982.p = +1
+ f_283333: +1 t_x(283333,0),579.o +1 t_x(283333,11503)$YB3EH04E,4362 +1 x(283333,772)YB5WH04M,17486.p
+  +1 x(283333,136)YB5WH04M,19326.p +1 x(283333,98)YB5KL04E,20226.p +1 x(283333,189)YB5WH04M,21678.p = +1
+ f_283343: +1 t_x(283343,0),580.o +1 t_x(283343,10983)$YB3EH04E,4363 +1 x(283343,24)YB5WH04M,15769.p +1 x(283343,377)YB5KL04E,17484.p
+  +1 x(283343,260)YB5KL04E,18973.p +1 x(283343,183)YB5WH04M,20276.p = +1
+ f_283356: +1 t_x(283356,0),581.o +1 t_x(283356,7003)$MM304,4364 = +1
+ f_283373: +1 t_x(283373,0),582.o +1 t_x(283373,3095)$KWUR404E,4365 = +1
+ f_283389: +1 t_x(283389,828)RQXSI04E,583.o +1 t_x(283389,2066)$RQXSI04E,4366 +1 t_x(283389,41)RQXSI04E,7682
+  +1 x(283389,491)RQXSI04E,9447.p +1 x(283389,716)RQXSI04E,11438.p +1 x(283389,941)RQXSI04E,13625.p +1 x(283389,1053)RQXSI04E,15376.p
+  +1 x(283389,1278)RQXSI04E,18082.p +1 x(283389,1166)RQXSI04E,19317.p +1 x(283389,1391)RQXSI04E,20477.p
+  +1 x(283389,1503)RQXSI04E,21422.p +1 x(283389,1616)RQXSI04E,22281.p +1 x(283389,1728)RQXSI04E,22878.p
+  +1 x(283389,1841)RQXSI04E,23361.p = +1
+ f_283392: +1 t_x(283392,312)RQXSI04E,584.o +1 t_x(283392,6549)$RQXU04E,4367 +1 x(283392,117)RQXSI04E,10471.p
+  +1 x(283392,463)RQXU04E,11688.p +1 x(283392,206)RQXU04E,12740.p +1 x(283392,2246)RQXSI04E,14710.p +1 x(283392,377)RQXU04E,16680.p
+  +1 x(283392,977)RQXU04E,18199.p +1 x(283392,896)RQXSI04E,19121.p +1 x(283392,1121)RQXSI04E,20451.p +1 x(283392,1406)RQXU04E,22062.p
+  +1 x(283392,1320)RQXU04E,22799.p = +1
+ f_283414: +1 t_x(283414,257)YB5WH04M,585.o +1 t_x(283414,6276)$YB3EH04E,4368 +1 x(283414,26)YB3EH04E,10207.p
+  +1 x(283414,76)YB3EH04E,12066.p +1 x(283414,108)KWUR404E,13732.p +1 x(283414,204)YB5WH04M,15546.p +1 x(283414,276)YB3EH04E,17035.p
+  +1 x(283414,310)YB5WH04M,17993.p +1 x(283414,247)$KWUR404E,19520.p = +1
+ f_283432: +1 t_x(283432,0),586.o +1 t_x(283432,7560)$RVKWU04M,4369 = +1
+ f_283444: +1 t_x(283444,1825)LGZAA04M,587.o +1 t_x(283444,51025)$LGZAA04M,4370 +1 x(283444,625)LGZAA04M,9426.p
+  = +1
+ f_283452: +1 t_x(283452,425)RMZU04,588.o +1 t_x(283452,3810)$RMZU04,4371 +1 t_x(283452,0),7683 +1 x(283452,86)RMZU04,9996.p
+  +1 x(283452,340)RMZU04,12154.p +1 x(283452,256)RMZU04,15147.p +1 x(283452,2)RMZU04,16870.p +1 x(283452,171)RMZU04,18518.p
+  = +1
+ f_283458: +1 t_x(283458,746)RMZSI04,589.o +1 t_x(283458,2032)$RMZSI04,4372 +1 t_x(283458,489)RMZSI04,7684
+  +1 x(283458,660)RMZSI04,10169.p +1 x(283458,832)RMZSI04,13846.p +1 x(283458,917)RMZSI04,15251.p = +1
+ f_283464: +1 t_x(283464,112)YB3EH04A,590.o +1 t_x(283464,5239)$YB3EH04A,4373 +1 t_x(283464,0),7685 +1 x(283464,204)YB3EH04A,10125.p
+  +1 x(283464,65)YB3EH04A,12224.p +1 x(283464,296)YB3EH04A,15391.p +1 x(283464,989)YB3EH04A,16326.p +1 x(283464,1035)YB3EH04A,17773.p
+  +1 x(283464,158)YB3EH04A,19791.p +1 x(283464,250)YB3EH04A,20862.p = +1
+ f_283468: +1 t_x(283468,0),591.o +1 t_x(283468,7488)$RQXSI04E,4374 +1 x(283468,44)RQXSI04E,10836.p +1 x(283468,142)RQXSI04E,12535.p
+  +1 x(283468,433)RQXSI04E,14566.p +1 x(283468,628)RQXSI04E,16379.p +1 x(283468,920)RQXSI04E,17775.p +1 x(283468,1017)RQXSI04E,19122.p
+  +1 x(283468,288)$RQXI04E,20663.p +1 x(283468,531)RQXSI04E,21424.p +1 x(283468,239)RQXSI04E,22426.p = +1
+ f_283489: +1 t_x(283489,914)RVKWU04M,592.o +1 t_x(283489,5807)$RVKWU04M,4375 +1 x(283489,83)RVKWU04M,9731.p
+  +1 x(283489,453)RVKWU04M,10946.p +1 x(283489,2114)RVKWU04M,14603.p +1 x(283489,3591)RVKWU04M,16382.p
+  +1 x(283489,1191)RVKWU04M,18045.p +1 x(283489,822)RVKWU04M,19438.p +1 x(283489,1007)RVKWU04M,20824.p
+  = +1
+ f_283495: +1 t_x(283495,618)$LGRPA04,593.o +1 x(283495,258)LGRPA04,9906.p = +1
+ f_283510: +1 t_x(283510,5)RMZU04E,594.o +1 t_x(283510,5699)$RMZU04E,4376 +1 t_x(283510,0),7686 +1 x(283510,340)RMZU04E,13277.p
+  +1 x(283510,424)RMZU04E,14294.p +1 x(283510,592)RMZU04E,16158.p +1 x(283510,89)RMZU04E,18476.p = +1
+ f_283526: +1 t_x(283526,518)YB3EH04E,595.o +1 t_x(283526,13213)$KFZ4404M,4377 +1 x(283526,18)YB3EH04E,9360.p
+  +1 x(283526,331)KFZ4404M,11477.p +1 x(283526,118)YB3EH04E,13366.p +1 x(283526,401)KFZ4404M,14691.p +1 x(283526,668)YB3EH04E,16352.p
+  +1 x(283526,747)KFZ4404M,17817.p +1 x(283526,816)KFZ4404M,19084.p +1 x(283526,885)KFZ4404M,20265.p +1 x(283526,955)KFZ4404M,21238.p
+  +1 x(283526,1018)YB3EH04E,22126.p +1 x(283526,1068)YB3EH04E,22656.p +1 x(283526,193)KFZ4404M,23408.p
+  = +1
+ f_283544: +1 t_x(283544,1339)LGZAA04M,596.o +1 t_x(283544,33739)$LGZAA04M,4378 +1 x(283544,139)LGZAA04M,10051.p
+  +1 x(283544,3215)LGKFN04,10807.p +1 x(283544,5352)LGKFN04,12549.p +1 x(283544,4929)LGKFN04,14358.p +1 x(283544,6356)LGKFN04,16340.p
+  +1 x(283544,6524)LGKFN04,18485.p = +1
+ f_283549: +1 t_x(283549,1)YB5WH04M,597.o +1 t_x(283549,19294)$KFZ4404M,4379 +1 x(283549,312)YB3EH04E,11335.p
+  +1 x(283549,262)YB3EH04E,14017.p +1 x(283549,362)YB3EH04E,14611.p +1 x(283549,12)YB3EH04E,16168.p = +1
+ f_283558: +1 t_x(283558,0),598.o +1 t_x(283558,469)$YB3EH04E,4380 +1 x(283558,19)YB3EH04E,20141.p +1 x(283558,69)YB3EH04E,21150.p
+  +1 x(283558,119)YB3EH04E,21955.p +1 x(283558,169)YB3EH04E,22612.p = +1
+ f_283559: +1 t_x(283559,1158)LGKFN04,599.o +1 t_x(283559,7772)$LGKFN04,4381 +1 t_x(283559,655)LGKFN04,7687
+  +1 x(283559,990)LGKFN04,9328.p +1 x(283559,1074)LGKFN04,11291.p +1 x(283559,823)LGKFN04,12676.p +1 x(283559,906)LGKFN04,14421.p
+  +1 x(283559,3418)LGKFN04,16186.p +1 x(283559,1995)LGKFN04,17825.p +1 x(283559,1911)LGKFN04,19208.p +1 x(283559,3251)LGKFN04,20228.p
+  +1 x(283559,1827)LGKFN04,21213.p +1 x(283559,2413)LGKFN04,22027.p +1 x(283559,1576)LGKFN04,22744.p +1 x(283559,739)LGKFN04,23369.p
+  +1 x(283559,1325)LGKFN04,23676.p = +1
+ f_283561: +1 t_x(283561,2055)LGZAA04M,600.o +1 t_x(283561,44055)$LGZAA04M,4382 +1 x(283561,855)LGZAA04M,9576.p
+  +1 x(283561,3255)LGZAA04M,10790.p +1 x(283561,4455)LGZAA04M,12440.p +1 x(283561,5655)LGZAA04M,14134.p
+  = +1
+ f_283562: +1 t_x(283562,1614)PMXX04M,601.o +1 t_x(283562,4494)$PMXX04M,4383 +1 t_x(283562,0),7688 +1 x(283562,71)PMXX04M,9248.p
+  +1 x(283562,174)PMXX04M,11150.p +1 x(283562,791)PMXX04M,12909.p +1 x(283562,379)PMXX04M,15040.p +1 x(283562,1716)PMXX04M,16419.p
+  +1 x(283562,1511)PMXX04M,17745.p +1 x(283562,688)PMXX04M,19347.p +1 x(283562,585)PMXX04M,20541.p +1 x(283562,894)PMXX04M,21423.p
+  = +1
+ f_283584: +1 t_x(283584,536)KWUR404E,602.o +1 t_x(283584,5760)$YB3EH04E,4384 +1 x(283584,37)YB5WH04M,9524.p
+  +1 x(283584,160)YB3EH04E,11249.p +1 x(283584,249)YB5WH04M,13101.p +1 x(283584,355)YB5WH04M,14590.p +1 x(283584,10)YB3EH04E,16180.p
+  +1 x(283584,408)$YB5WH04M,18426.p +1 x(283584,302)YB5WH04M,19705.p +1 x(283584,460)YB3EH04E,20754.p
+  = +1
+ f_283593: +1 t_x(283593,0),603.o +1 t_x(283593,13600)$KFZ4404M,4385 +1 t_x(283593,0),7689 = +1
+ f_283605: +1 t_x(283605,38)RASI04M,604.o +1 t_x(283605,5238)$RASI04M,4386 = +1
+ f_283607: +1 t_x(283607,712)PMXX04M,605.o +1 t_x(283607,6011)$EBEEC04M,4387 +1 x(283607,94)PMXX04M,9998.p
+  +1 x(283607,506)PMXX04M,11121.p +1 x(283607,609)PMXX04M,12894.p +1 x(283607,197)PMXX04M,15216.p +1 x(283607,1534)PMXX04M,16677.p
+  +1 x(283607,1329)PMXX04M,17818.p +1 x(283607,1123)PMXX04M,19766.p +1 x(283607,712)PMXX04M,20659.p +1 x(283607,1740)PMXX04M,21687.p
+  +1 x(283607,1432)PMXX04M,22472.p = +1
+ f_283663: +1 t_x(283663,0),606.o +1 t_x(283663,1953)$RQXSI04E,4388 +1 x(283663,378)RQXSI04E,9436.p +1 x(283663,603)RQXSI04E,11413.p
+  +1 x(283663,828)RQXSI04E,13503.p +1 x(283663,940)RQXSI04E,14850.p +1 x(283663,715)RQXSI04E,16609.p +1 x(283663,1165)RQXSI04E,18064.p
+  +1 x(283663,1053)RQXSI04E,19335.p +1 x(283663,1278)RQXSI04E,20445.p +1 x(283663,1390)RQXSI04E,21370.p
+  +1 x(283663,1503)RQXSI04E,22195.p +1 x(283663,1615)RQXSI04E,22795.p +1 x(283663,1728)RQXSI04E,23251.p
+  = +1
+ f_283667: +1 t_x(283667,10)YB3EH04E,607.o +1 t_x(283667,1610)$YB3EH04E,4389 = +1
+ f_283688: +1 t_x(283688,15)RQXI04E,608.o +1 t_x(283688,8364)$RQXSI04E,4390 +1 x(283688,432)PMXX04M,9304.p
+  +1 x(283688,920)RQXSI04E,11234.p +1 x(283688,1667)PMXX04M,13164.p +1 x(283688,227)RQXI04E,14313.p +1 x(283688,329)PMXX04M,15851.p
+  +1 x(283688,726)RQXSI04E,17226.p +1 x(283688,5889)RQXSI04E,18840.p +1 x(283688,5776)RQXSI04E,20035.p
+  +1 x(283688,6001)RQXSI04E,21074.p +1 x(283688,4958)PMXX04M,21912.p +1 x(283688,4855)PMXX04M,22626.p
+  +1 x(283688,3827)PMXX04M,23151.p +1 x(283688,1115)RQXSI04E,23506.p +1 x(283688,3301)RQXSI04E,23806.p
+  +1 x(283688,3621)PMXX04M,23985.p = +1
+ f_283706: +1 t_x(283706,40)YB3EH04E,609.o +1 t_x(283706,14684)$KFZ4404M,4391 +1 x(283706,240)YB3EH04E,17855.p
+  +1 x(283706,290)YB3EH04E,19106.p +1 x(283706,390)YB3EH04E,20207.p +1 x(283706,440)YB3EH04E,21245.p +1 x(283706,490)YB3EH04E,22055.p
+  +1 x(283706,540)YB3EH04E,22696.p = +1
+ f_283711: +1 t_x(283711,62)LELVL104,610.o +1 t_x(283711,10200)$LELVL104,4392 = +1
+ f_283716: +1 t_x(283716,40)LEBAS04A,611.o +1 t_x(283716,225)$LEBAS04A,4393 = +1
+ f_283734: +1 t_x(283734,67)KSLN04M,612.o +1 t_x(283734,10134)$EG11G04M,4394 +1 x(283734,67)KSLN04M,11749.p
+  +1 x(283734,297)KSLN04M,13768.p +1 x(283734,144)KSLN04M,15485.p +1 x(283734,221)KSLN04M,17032.p = +1
+ f_283735: +1 t_x(283735,0),613.o +1 t_x(283735,9391)$EG11G04M,4395 = +1
+ f_283746: +1 t_x(283746,98)RNS04M,614.o +1 t_x(283746,2698)$RNS04M,4396 +1 t_x(283746,0),7690 +1 x(283746,198)RNS04M,20172.p
+  = +1
+ f_283748: +1 t_x(283748,648)$MT4AT04E,615.o +1 x(283748,160)MT4AT04E,9830.p = +1
+ f_283750: +1 t_x(283750,420)EG11G04M,616.o +1 t_x(283750,6420)$EG11G04M,4397 +1 x(283750,868)YD5WH04M,9966.p
+  +1 x(283750,977)YD5WH04M,11302.p +1 x(283750,1462)EG11G04M,12853.p +1 x(283750,1523)YD5WH04M,14550.p
+  +1 x(283750,754)EG11G04M,16293.p +1 x(283750,1620)EG11G04M,17869.p +1 x(283750,1741)YD5WH04M,18897.p
+  +1 x(283750,2170)EG11G04M,20124.p +1 x(283750,1850)YD5WH04M,21009.p +1 x(283750,1250)YD5WH04M,21824.p
+  +1 x(283750,2013)YD5WH04M,22604.p +1 x(283750,2450)YD5WH04M,23125.p +1 x(283750,1413)YD5WH04M,23638.p
+  = +1
+ f_283751: +1 t_x(283751,237)RQXI04E,617.o +1 t_x(283751,8618)$RQXSI04E,4398 +1 x(283751,7)RQXSI04E,10571.p
+  +1 x(283751,104)RQXSI04E,10886.p +1 x(283751,396)RQXSI04E,12505.p +1 x(283751,448)RQXI04E,14193.p +1 x(283751,554)RQXI04E,15789.p
+  +1 x(283751,978)RQXI04E,17205.p +1 x(283751,766)RQXI04E,18995.p +1 x(283751,660)RQXI04E,20327.p +1 x(283751,299)RQXSI04E,21713.p
+  = +1
+ f_283760: +1 t_x(283760,473)FUJ04M,618.o +1 t_x(283760,2473)$FUJ04M,4399 +1 t_x(283760,73)FUJ04M,7691
+  +1 x(283760,373)FUJ04M,10275.p +1 x(283760,173)FUJ04M,12281.p +1 x(283760,573)FUJ04M,13983.p = +1
+ f_283795: +1 t_x(283795,542)RVKWU04M,619.o +1 t_x(283795,6542)$RVKWU04M,4400 +1 x(283795,265)RVKWU04M,10064.p
+  +1 x(283795,449)RVKWU04M,10885.p +1 x(283795,1649)RVKWU04M,12918.p +1 x(283795,1280)RVKWU04M,14841.p
+  +1 x(283795,357)RVKWU04M,18379.p = +1
+ f_283812: +1 t_x(283812,218)RMZU04E,620.o +1 t_x(283812,6068)$RQXU04E,4401 +1 x(283812,42)YBOLN04M,10176.p
+  +1 x(283812,68)RQXU04E,11995.p +1 x(283812,302)RMZU04E,12647.p +1 x(283812,1350)YBOLN04M,14745.p +1 x(283812,718)YBOLN04M,16086.p
+  +1 x(283812,763)YBOLN04M,17986.p +1 x(283812,267)YBOLN04M,19708.p +1 x(283812,177)YBOLN04M,20447.p = +1
+ f_283821: +1 t_x(283821,0),621.o +1 t_x(283821,1446)$KWUR404E,4402 +1 x(283821,753)KWUR404E,11538.p +1 x(283821,546)KWUR404E,13335.p
+  +1 x(283821,407)KWUR404E,15210.p +1 x(283821,892)KWUR404E,16601.p +1 x(283821,476)KWUR404E,18017.p +1 x(283821,684)KWUR404E,19437.p
+  +1 x(283821,269)KWUR404E,20574.p +1 x(283821,615)KWUR404E,21621.p = +1
+ f_283823: +1 t_x(283823,0),622.o +1 t_x(283823,5160)$YB3EH04E,4403 +1 x(283823,703)KWUR404E,13462.p +1 x(283823,560)YB3EH04E,15258.p
+  +1 x(283823,1049)KWUR404E,16560.p +1 x(283823,610)YB3EH04E,17960.p +1 x(283823,810)YB3EH04E,19412.p
+  +1 x(283823,460)YB3EH04E,20485.p = +1
+ f_283829: +1 t_x(283829,63)YB5WH04M,623.o +1 t_x(283829,8081)$YB3EH04E,4404 +1 x(283829,10)YB5WH04M,10763.p
+  +1 x(283829,116)YB5WH04M,11116.p +1 x(283829,593)YB5WH04M,13040.p +1 x(283829,159)YBOLN04M,16721.p +1 x(283829,328)YB5WH04M,18581.p
+  +1 x(283829,204)YBOLN04M,22179.p = +1
+ f_283853: +1 t_x(283853,0),624.o +1 t_x(283853,4979)$RMZU04E,4405 +1 t_x(283853,0),7692 +1 x(283853,39)RMZU04E,15767.p
+  +1 x(283853,123)RMZU04E,18408.p = +1
+ f_283862: +1 t_x(283862,716)RASI04M,625.o +1 t_x(283862,1028)$RASI04M,4406 +1 x(283862,508)RASI04M,10131.p
+  +1 x(283862,612)RASI04M,12135.p +1 x(283862,300)RASI04M,15595.p = +1
+ f_283872: +1 t_x(283872,0),626.o +1 t_x(283872,12540)$LELVL04M,4407 = +1
+ f_283889: +1 t_x(283889,0),627.o +1 t_x(283889,6194)$LELVL04M,4408 +1 x(283889,45)RQXSI04E,12718.p +1 x(283889,1548)LELVL04M,14644.p
+  +1 x(283889,2602)RQXSI04E,16113.p +1 x(283889,2890)LELVL04M,18077.p +1 x(283889,206)LELVL04M,19238.p
+  +1 x(283889,103)LELVL04M,20568.p = +1
+ f_283895: +1 t_x(283895,0),628.o +1 t_x(283895,8480)$EG11G04M,4409 = +1
+ f_283921: +1 t_x(283921,31)EGNOR04M,629.o +1 t_x(283921,5264)$EGNOR04M,4410 +1 x(283921,170)EGNOR04M,10575.p
+  +1 x(283921,868)EGNOR04M,12735.p +1 x(283921,519)EGNOR04M,14577.p +1 x(283921,1425)KSLN2C04,16241.p
+  +1 x(283921,2194)EGNOR04M,17883.p +1 x(283921,3170)EGNOR04M,19200.p +1 x(283921,3240)EGNOR04M,20279.p
+  +1 x(283921,3380)EGNOR04M,21274.p = +1
+ f_283941: +1 t_x(283941,0),630.o +1 t_x(283941,1190)$CPRFBR04,4411 = +1
+ f_283943: +1 t_x(283943,1704)LGSRA04,631.o +1 t_x(283943,10212)$LGSRA04,4412 +1 t_x(283943,488)LGSRA04,7693
+  = +1
+ f_283954: +1 t_x(283954,0),632.o +1 t_x(283954,12582)$RQXU04E,4413 +1 x(283954,26)YBOLN04M,10891.p +1 x(283954,207)YBOLN04M,12455.p
+  +1 x(283954,252)YBOLN04M,14178.p +1 x(283954,613)YBOLN04M,16139.p +1 x(283954,71)YBOLN04M,18284.p +1 x(283954,161)YBOLN04M,19750.p
+  +1 x(283954,522)YBOLN04M,20331.p = +1
+ f_283958: +1 t_x(283958,0),633.o +1 t_x(283958,1483)$CPGSE04,4414 = +1
+ f_283965: +1 t_x(283965,0),634.o +1 t_x(283965,14321)$RJIU04M,4415 +1 x(283965,98)LELVL04M,10466.p +1 x(283965,408)LELVL04M,11987.p
+  +1 x(283965,798)RNI04M,15386.p = +1
+ f_283998: +1 t_x(283998,688)RQXSI04E,635.o +1 t_x(283998,9140)$YD5WH04M,4416 +1 x(283998,17)YB5WH04M,9772.p
+  +1 x(283998,70)YB5WH04M,11239.p +1 x(283998,123)YB5WH04M,12720.p +1 x(283998,1476)RQXSI04E,14602.p +1 x(283998,2488)RQXSI04E,16426.p
+  +1 x(283998,229)YB5WH04M,18047.p +1 x(283998,547)YB5WH04M,19556.p +1 x(283998,600)$YB5WH04M,20653.p
+  +1 x(283998,688)RQXSI04E,23188.p = +1
+ f_284008: +1 t_x(284008,0),636.o +1 t_x(284008,4337)$RASI04M,4417 = +1
+ f_284028: +1 t_x(284028,0),637.o +1 t_x(284028,6840)$RQXSI04E,4418 +1 x(284028,175)RQXSI04E,11735.p +1 x(284028,77)RQXSI04E,15400.p
+  +1 x(284028,856)RQXSI04E,15924.p +1 x(284028,272)RQXSI04E,17537.p +1 x(284028,369)RQXSI04E,18971.p +1 x(284028,758)RQXSI04E,20382.p
+  +1 x(284028,467)RQXSI04E,21330.p +1 x(284028,564)RQXSI04E,22411.p = +1
+ f_284038: +1 t_x(284038,19)LELVL04M,638.o +1 t_x(284038,14049)$RJIU04M,4419 +1 x(284038,226)LELVL04M,11611.p
+  +1 x(284038,535)LELVL04M,13708.p +1 x(284038,638)LELVL04M,15037.p +1 x(284038,19)LELVL04M,17084.p = +1
+ f_284063: +1 t_x(284063,0),639.o +1 t_x(284063,2249)$RMZU04E,4420 +1 x(284063,825)RMZU04E,14873.p +1 x(284063,155)RMZU04E,16456.p
+  = +1
+ f_284082: +1 t_x(284082,36)RASI04M,640.o +1 t_x(284082,3260)$RASI04M,4421 +1 t_x(284082,0),7694 = +1
+ f_284085: +1 t_x(284085,1184)RVKWU04M,641.o +1 t_x(284085,3308)$RVKWU04M,4422 +1 t_x(284085,631)RVKWU04M,7695
+  +1 x(284085,1092)RVKWU04M,11836.p +1 x(284085,1000)RVKWU04M,13435.p +1 x(284085,1923)RVKWU04M,15601.p
+  +1 x(284085,2015)RVKWU04M,19183.p +1 x(284085,2384)RVKWU04M,20560.p +1 x(284085,1738)RVKWU04M,21552.p
+  +1 x(284085,1831)RVKWU04M,22316.p = +1
+ f_284094: +1 t_x(284094,186)EBBRA04E,642.o +1 t_x(284094,3004)$EBBRA04E,4423 +1 t_x(284094,0),7696 +1 x(284094,30)EBBRA04E,10342.p
+  +1 x(284094,108)EBBRA04E,12203.p = +1
+ f_284100: +1 t_x(284100,0),643.o +1 t_x(284100,11710)$RQXSI04E,4424 = +1
+ f_284104: +1 t_x(284104,522)YD5WH04M,644.o +1 t_x(284104,5880)$EG11G04M,4425 +1 x(284104,304)YD5WH04M,10017.p
+  +1 x(284104,413)YD5WH04M,11218.p +1 x(284104,904)YD5WH04M,12709.p +1 x(284104,1001)EG11G04M,14482.p
+  +1 x(284104,2575)EG11G04M,16762.p +1 x(284104,1068)YD5WH04M,17678.p +1 x(284104,1177)YD5WH04M,18838.p
+  +1 x(284104,1630)EG11G04M,20000.p +1 x(284104,1286)YD5WH04M,21001.p +1 x(284104,686)YD5WH04M,21835.p
+  +1 x(284104,1449)YD5WH04M,22583.p +1 x(284104,1940)YD5WH04M,23121.p = +1
+ f_284106: +1 t_x(284106,204)RQXSI04E,645.o +1 t_x(284106,6383)$RQXSI04E,4426 +1 t_x(284106,0),7697 +1 x(284106,107)RQXSI04E,12297.p
+  +1 x(284106,10)RQXSI04E,12730.p +1 x(284106,2333)RQXSI04E,15010.p +1 x(284106,399)RQXSI04E,16347.p +1 x(284106,1095)RQXSI04E,18509.p
+  +1 x(284106,983)RQXSI04E,19188.p +1 x(284106,496)RQXSI04E,20326.p +1 x(284106,301)RQXSI04E,22379.p = +1
+ f_284107: +1 t_x(284107,0),646.o +1 t_x(284107,3903)$RASI04M,4427 = +1
+ f_284109: +1 t_x(284109,0),647.o +1 t_x(284109,10707)$RQXU04E,4428 +1 x(284109,54)KHVL104E,12054.p +1 x(284109,128)KHVL104E,13940.p
+  = +1
+ f_284114: +1 t_x(284114,0),648.o +1 t_x(284114,3943)$RASI04M,4429 +1 x(284114,95)RASI04M,16939.p = +1
+ f_284125: +1 t_x(284125,496)RMZSI04,649.o +1 t_x(284125,2554)$RMZSI04,4430 +1 t_x(284125,325)RMZSI04,7698
+  +1 x(284125,411)RMZSI04,10152.p = +1
+ f_284141: +1 t_x(284141,20)KSAL1204,650.o +1 t_x(284141,4315)$KSAL1204,4431 +1 t_x(284141,0),7699 = +1
+ f_284154: +1 t_x(284154,59)RQXSI04E,651.o +1 t_x(284154,7795)$RQXSI04E,4432 +1 t_x(284154,0),7700 +1 x(284154,449)RQXSI04E,13538.p
+  +1 x(284154,254)RQXSI04E,16473.p +1 x(284154,157)RQXSI04E,17235.p +1 x(284154,546)RQXSI04E,19608.p = +1
+ f_284165: +1 t_x(284165,1463)RVKWU04M,652.o +1 t_x(284165,2940)$RVKWU04M,4433 +1 t_x(284165,447)RVKWU04M,7701
+  +1 x(284165,816)RVKWU04M,9861.p +1 x(284165,724)RVKWU04M,11864.p +1 x(284165,632)RVKWU04M,13723.p +1 x(284165,1555)RVKWU04M,15509.p
+  +1 x(284165,1370)RVKWU04M,18475.p +1 x(284165,1647)RVKWU04M,19427.p +1 x(284165,2016)RVKWU04M,20427.p
+  +1 x(284165,2109)RVKWU04M,21526.p = +1
+ f_284170: +1 t_x(284170,21)RASI04M,653.o +1 t_x(284170,3037)$RASI04M,4434 +1 t_x(284170,0),7702 +1 x(284170,229)RASI04M,12003.p
+  = +1
+ f_284183: +1 t_x(284183,265)LOVN1504,654.o +1 t_x(284183,1908)$LOVN1504,4435 +1 t_x(284183,50)LOVN1504,7703
+  +1 x(284183,336)LOVN1504,10335.p +1 x(284183,693)LOVN1504,11877.p +1 x(284183,479)LOVN1504,13332.p +1 x(284183,908)LOVN1504,15478.p
+  +1 x(284183,408)LOVN1504,18443.p +1 x(284183,193)LOVN1504,19730.p = +1
+ f_284184: +1 t_x(284184,132)RMZSI04,655.o +1 t_x(284184,3132)$RMZSI04,4436 +1 x(284184,46)RMZSI04,10610.p
+  +1 x(284184,817)RMZSI04,13492.p = +1
+ f_284185: +1 t_x(284185,0),656.o +1 t_x(284185,4241)$KSLN04M,4437 +1 t_x(284185,0),7704 = +1
+ f_284190: +1 t_x(284190,201)PMXX04M,657.o +1 t_x(284190,7093)$PMXX04M,4438 +1 t_x(284190,98)PMXX04M,7705
+  +1 x(284190,1024)PMXX04M,9482.p +1 x(284190,510)PMXX04M,11123.p +1 x(284190,304)PMXX04M,14726.p +1 x(284190,613)PMXX04M,16458.p
+  +1 x(284190,715)PMXX04M,18143.p +1 x(284190,1230)PMXX04M,19482.p +1 x(284190,407)PMXX04M,21679.p = +1
+ f_284195: +1 t_x(284195,0),658.o +1 t_x(284195,3564)$RMZSI04,4439 = +1
+ f_284206: +1 t_x(284206,504)RMZU04,659.o +1 t_x(284206,3212)$RMZU04,4440 +1 t_x(284206,0),7706 +1 x(284206,81)RMZU04,9684.p
+  +1 x(284206,165)RMZU04,11528.p +1 x(284206,419)RMZU04,15399.p +1 x(284206,335)RMZU04,16951.p = +1
+ f_284224: +1 t_x(284224,1003)RMZSI04,660.o +1 t_x(284224,1432)$RMZSI04,4441 +1 t_x(284224,574)RMZSI04,7707
+  +1 x(284224,746)RMZSI04,10068.p +1 x(284224,832)RMZSI04,12158.p +1 x(284224,917)RMZSI04,15505.p = +1
+ f_284228: +1 t_x(284228,0),661.o +1 t_x(284228,4421)$BKED1204,4442 +1 t_x(284228,0),7708 = +1
+ f_284242: +1 t_x(284242,0),662.o +1 t_x(284242,4540)$LEMDAT04,4443 = +1
+ f_284247: +1 t_x(284247,0),663.o +1 t_x(284247,10507)$KFZ4404M,4444 +1 t_x(284247,0),7709 = +1
+ f_284250: +1 t_x(284250,63)RMZU04E,664.o +1 t_x(284250,2240)$RMZU04E,4445 +1 x(284250,816)RMZU04E,14699.p
+  +1 x(284250,146)RMZU04E,16480.p +1 x(284250,314)RMZU04E,18269.p +1 x(284250,230)RMZU04E,19639.p = +1
+ f_284260: +1 t_x(284260,519)RASI04M,665.o +1 t_x(284260,2911)$RASI04M,4446 +1 t_x(284260,311)RASI04M,7710
+  +1 x(284260,415)RASI04M,10316.p = +1
+ f_284261: +1 t_x(284261,29)KSLN04M,666.o +1 t_x(284261,3953)$KSLN04M,4447 +1 x(284261,92)YB3EH04E,13778.p
+  +1 x(284261,142)$YB3EH04E,15441.p +1 x(284261,42)YB3EH04E,22600.p = +1
+ f_284275: +1 t_x(284275,14)KFZ4404M,667.o +1 t_x(284275,8740)$KFZ4404M,4448 = +1
+ f_284283: +1 t_x(284283,971)RVKWU04M,668.o +1 t_x(284283,5125)$RVKWU04M,4449 +1 t_x(284283,786)RVKWU04M,7711
+  +1 x(284283,140)RVKWU04M,9163.p +1 x(284283,325)RVKWU04M,11003.p +1 x(284283,878)RVKWU04M,12727.p +1 x(284283,1432)RVKWU04M,14522.p
+  +1 x(284283,2909)RVKWU04M,16289.p +1 x(284283,3001)RVKWU04M,18145.p +1 x(284283,1525)RVKWU04M,20765.p
+  +1 x(284283,1617)RVKWU04M,21688.p = +1
+ f_284287: +1 t_x(284287,573)PMXX04M,669.o +1 t_x(284287,1396)$PMXX04M,4450 +1 t_x(284287,0),7712 +1 x(284287,58)PMXX04M,9933.p
+  +1 x(284287,470)PMXX04M,11964.p +1 x(284287,161)PMXX04M,14016.p +1 x(284287,676)PMXX04M,15279.p +1 x(284287,778)PMXX04M,16441.p
+  +1 x(284287,881)PMXX04M,17985.p +1 x(284287,264)PMXX04M,19585.p +1 x(284287,1087)PMXX04M,20448.p = +1
+ f_284291: +1 t_x(284291,0),670.o +1 t_x(284291,5629)$EGNOR04M,4451 +1 t_x(284291,0),7713 = +1
+ f_284297: +1 t_x(284297,1266)$RQXSI04E,671.o +1 t_x(284297,0),7714 +1 x(284297,366)RQXSI04E,9546.p +1 x(284297,816)RQXSI04E,11661.p
+  +1 x(284297,928)RQXSI04E,13449.p +1 x(284297,253)RQXSI04E,15194.p +1 x(284297,591)RQXSI04E,16866.p +1 x(284297,703)RQXSI04E,18324.p
+  +1 x(284297,1041)RQXSI04E,23014.p = +1
+ f_284313: +1 t_x(284313,955)RQXSI04E,672.o +1 t_x(284313,3880)$RQXSI04E,4452 +1 t_x(284313,0),7715 +1 x(284313,167)RQXSI04E,9191.p
+  +1 x(284313,730)RQXSI04E,11096.p +1 x(284313,55)RQXSI04E,13329.p +1 x(284313,842)RQXSI04E,16025.p +1 x(284313,1180)RQXSI04E,17606.p
+  +1 x(284313,1405)RQXSI04E,18938.p +1 x(284313,1292)RQXSI04E,20059.p +1 x(284313,1517)RQXSI04E,21080.p
+  +1 x(284313,1630)RQXSI04E,21925.p +1 x(284313,617)RQXSI04E,22764.p +1 x(284313,1067)RQXSI04E,23256.p
+  = +1
+ f_284316: +1 t_x(284316,216)YD5WH04M,673.o +1 t_x(284316,2289)$YD5WH04M,4453 +1 t_x(284316,0),7716 +1 x(284316,107)YD5WH04M,10280.p
+  +1 x(284316,161)YD5WH04M,10953.p +1 x(284316,325)YD5WH04M,13162.p +1 x(284316,379)YD5WH04M,14594.p +1 x(284316,52)YD5WH04M,16959.p
+  = +1
+ f_284318: +1 t_x(284318,0),674.o +1 t_x(284318,8935)$KFZ4404M,4454 = +1
+ f_284341: +1 t_x(284341,0),675.o +1 t_x(284341,3755)$KSLN04M,4455 +1 t_x(284341,0),7717 +1 x(284341,139)KSLN04M,11851.p
+  +1 x(284341,447)KSLN04M,14029.p +1 x(284341,370)KSLN04M,15539.p +1 x(284341,293)KSLN04M,16814.p = +1
+ f_284344: +1 t_x(284344,85)YB3EH04E,676.o +1 t_x(284344,5035)$YB3EH04E,4456 +1 t_x(284344,0),7718 +1 x(284344,35)YB3EH04E,10609.p
+  = +1
+ f_284346: +1 t_x(284346,466)LGKFN04,677.o +1 t_x(284346,8266)$LGKFN04,4457 +1 x(284346,208)LGKFN04,9263.p
+  +1 x(284346,1317)LGKFN04,12744.p +1 x(284346,894)LGKFN04,14484.p = +1
+ f_284349: +1 t_x(284349,0),678.o +1 t_x(284349,1620)$RQXU04E,4458 +1 t_x(284349,0),7719 +1 x(284349,77)RQXU04E,18360.p
+  = +1
+ f_284350: +1 t_x(284350,0),679.o +1 t_x(284350,764)$YBOLN04M,4459 +1 t_x(284350,0),7720 +1 x(284350,42)YBOLN04M,16573.p
+  +1 x(284350,222)YBOLN04M,19752.p = +1
+ f_284357: +1 t_x(284357,1420)RVKWU04M,680.o +1 t_x(284357,3913)$RVKWU04M,4460 +1 t_x(284357,405)RVKWU04M,7721
+  +1 x(284357,866)RVKWU04M,9822.p +1 x(284357,1328)RVKWU04M,11945.p +1 x(284357,589)RVKWU04M,13952.p +1 x(284357,1236)RVKWU04M,15592.p
+  +1 x(284357,1697)RVKWU04M,16273.p +1 x(284357,1789)RVKWU04M,17849.p +1 x(284357,2620)RVKWU04M,19374.p
+  = +1
+ f_284372: +1 t_x(284372,94)BR204M,681.o +1 t_x(284372,1637)$BR204M,4461 +1 t_x(284372,0),7722 +1 x(284372,3)BR204M,16984.p
+  = +1
+ f_284380: +1 t_x(284380,0),682.o +1 t_x(284380,5122)$EGNOR04M,4462 +1 t_x(284380,0),7723 +1 x(284380,28)EGNOR04M,10150.p
+  +1 x(284380,726)EGNOR04M,12721.p +1 x(284380,377)EGNOR04M,14561.p +1 x(284380,1284)EGNOR04M,16165.p
+  +1 x(284380,2052)EGNOR04M,17850.p +1 x(284380,3028)EGNOR04M,19142.p +1 x(284380,3098)EGNOR04M,20219.p
+  +1 x(284380,3238)EGNOR04M,21214.p = +1
+ f_284393: +1 t_x(284393,0),683.o +1 t_x(284393,6204)$YB3EH04E,4463 +1 x(284393,4)YB3EH04E,12366.p +1 x(284393,76)YB5WH04M,12524.p
+  +1 x(284393,129)YB5WH04M,14329.p +1 x(284393,182)YB5WH04M,16381.p +1 x(284393,235)YB5WH04M,18012.p +1 x(284393,341)YB5WH04M,19538.p
+  +1 x(284393,288)YB5WH04M,20835.p +1 x(284393,54)YB3EH04E,22995.p = +1
+ f_284399: +1 t_x(284399,0),684.o +1 t_x(284399,1654)$LEBAS04A,4464 +1 x(284399,84)LEBAS04A,10167.p +1 x(284399,177)LEBAS04A,12239.p
+  = +1
+ f_284417: +1 t_x(284417,174)EGNOR04M,685.o +1 t_x(284417,3733)$EGNOR04M,4465 +1 x(284417,593)EGNOR04M,11381.p
+  +1 x(284417,733)EGNOR04M,13177.p +1 x(284417,802)EGNOR04M,14939.p +1 x(284417,384)EGNOR04M,16268.p +1 x(284417,663)EGNOR04M,17575.p
+  +1 x(284417,1012)EGNOR04M,18905.p +1 x(284417,1709)EGNOR04M,20002.p +1 x(284417,1221)EGNOR04M,21011.p
+  +1 x(284417,942)EGNOR04M,22098.p +1 x(284417,872)EGNOR04M,22837.p = +1
+ f_284418: +1 t_x(284418,0),686.o +1 t_x(284418,3484)$RMZU04E,4466 +1 x(284418,51)RMZU04E,15891.p +1 x(284418,135)RMZU04E,20364.p
+  +1 x(284418,218)RMZU04E,21642.p = +1
+ f_284438: +1 t_x(284438,0),687.o +1 t_x(284438,11998)$RQXSI04E,4467 = +1
+ f_284450: +1 t_x(284450,244)KSLN04M,688.o +1 t_x(284450,3398)$KSLN04M,4468 +1 t_x(284450,0),7724 +1 x(284450,167)KSLN04M,10579.p
+  +1 x(284450,90)KSLN04M,13481.p +1 x(284450,13)KSLN04M,15348.p = +1
+ f_284467: +1 t_x(284467,252)RMZU04E,689.o +1 t_x(284467,1173)$RMZU04E,4469 +1 t_x(284467,0),7725 +1 x(284467,84)RMZU04E,9692.p
+  +1 x(284467,168)RMZU04E,11850.p +1 x(284467,335)RMZU04E,17914.p = +1
+ f_284504: +1 t_x(284504,876)$RQXSI04E,690.o +1 x(284504,88)RQXSI04E,9668.p +1 x(284504,426)RQXSI04E,11699.p
+  +1 x(284504,538)RQXSI04E,13474.p +1 x(284504,651)RQXSI04E,15261.p +1 x(284504,763)RQXSI04E,16901.p +1 x(284504,313)RQXSI04E,18415.p
+  = +1
+ f_284550: +1 t_x(284550,117)LELVL04M,691.o +1 t_x(284550,7550)$LELVL04M,4470 +1 t_x(284550,0),7726 +1 x(284550,14)LELVL04M,10724.p
+  +1 x(284550,220)LELVL04M,12409.p +1 x(284550,427)LELVL04M,16053.p = +1
+ f_284562: +1 t_x(284562,382)KFZ4404M,692.o +1 t_x(284562,12363)$KFZ4404M,4471 +1 t_x(284562,0),7727 +1 x(284562,35)KFZ4404M,9852.p
+  +1 x(284562,105)KFZ4404M,11860.p +1 x(284562,312)KFZ4404M,13795.p +1 x(284562,243)KFZ4404M,15549.p = +1
+ f_284566: +1 t_x(284566,349)YB3EH04A,693.o +1 t_x(284566,673)$YB3EH04A,4472 +1 t_x(284566,26)YB3EH04A,7728
+  +1 x(284566,164)YB3EH04A,10460.p +1 x(284566,211)YB3EH04A,12334.p +1 x(284566,257)YB3EH04A,13694.p +1 x(284566,442)YB3EH04A,18316.p
+  +1 x(284566,488)YB3EH04A,19722.p = +1
+ f_284595: +1 t_x(284595,859)RQXSI04E,694.o +1 t_x(284595,5922)$RQXSI04E,4473 +1 t_x(284595,0),7729 +1 x(284595,35)RQXSI04E,9672.p
+  +1 x(284595,132)RQXSI04E,11610.p +1 x(284595,230)RQXSI04E,12722.p +1 x(284595,1872)RQXSI04E,14649.p
+  +1 x(284595,2884)RQXSI04E,16534.p +1 x(284595,634)RQXSI04E,17968.p +1 x(284595,522)RQXSI04E,19408.p
+  +1 x(284595,747)RQXSI04E,20666.p = +1
+ f_284601: +1 t_x(284601,14)LEBAS04A,695.o +1 t_x(284601,6938)$LEBAS04A,4474 +1 t_x(284601,0),7730 = +1
+ f_284631: +1 t_x(284631,660)RQXSI04E,696.o +1 t_x(284631,4260)$RQXSI04E,4475 +1 t_x(284631,0),7731 +1 x(284631,547)RQXSI04E,9577.p
+  +1 x(284631,97)RQXSI04E,11816.p +1 x(284631,435)RQXSI04E,12723.p +1 x(284631,210)RQXSI04E,14478.p +1 x(284631,1222)RQXSI04E,16144.p
+  +1 x(284631,1560)RQXSI04E,17784.p +1 x(284631,1785)RQXSI04E,19187.p +1 x(284631,1672)RQXSI04E,20238.p
+  +1 x(284631,1897)RQXSI04E,21557.p = +1
+ f_284641: +1 t_x(284641,0),697.o +1 t_x(284641,16817)$MGY04,4476 = +1
+ f_284700: +1 t_x(284700,452)YB3EH04E,698.o +1 t_x(284700,6452)$YB3EH04E,4477 +1 x(284700,2)YB3EH04E,9953.p
+  +1 x(284700,52)YB3EH04E,11826.p +1 x(284700,95)KWUR404E,13541.p +1 x(284700,202)YB3EH04E,15273.p +1 x(284700,442)$KWUR404E,17104.p
+  +1 x(284700,552)YB3EH04E,19499.p +1 x(284700,302)YB3EH04E,20816.p +1 x(284700,152)YB3EH04E,22874.p = +1
+ f_284722: +1 t_x(284722,193)RJIU04M,699.o +1 t_x(284722,4496)$RJIU04M,4478 +1 t_x(284722,0),7732 +1 x(284722,17)RJIU04M,11887.p
+  +1 x(284722,456)RJIU04M,13831.p +1 x(284722,105)RJIU04M,15491.p +1 x(284722,281)RJIU04M,17059.p +1 x(284722,632)RJIU04M,19138.p
+  +1 x(284722,720)RJIU04M,19900.p +1 x(284722,808)RJIU04M,20913.p +1 x(284722,896)RJIU04M,21771.p +1 x(284722,1071)RJIU04M,22494.p
+  +1 x(284722,983)RJIU04M,23259.p +1 x(284722,369)RJIU04M,23529.p +1 x(284722,1422)RJIU04M,23734.p +1 x(284722,544)RJIU04M,23996.p
+  = +1
+ f_284723: +1 t_x(284723,0),700.o +1 t_x(284723,6249)$YB3EH04E,4479 +1 x(284723,99)YB3EH04E,13554.p +1 x(284723,245)$KWUR404E,16137.p
+  +1 x(284723,299)YB3EH04E,18006.p +1 x(284723,349)YB3EH04E,19455.p +1 x(284723,175)KWUR404E,21704.p = +1
+ f_284738: +1 t_x(284738,164)BKED1204,701.o +1 t_x(284738,4411)$BKED1204,4480 +1 t_x(284738,0),7733 = +1
+ f_284781: +1 t_x(284781,0),702.o +1 t_x(284781,5637)$GL4W04M,4481 +1 x(284781,101)EBEEC04M,18438.p +1 x(284781,204)EBEEC04M,21507.p
+  = +1
+ f_284786: +1 t_x(284786,0),703.o +1 t_x(284786,7567)$YD5WH04M,4482 +1 x(284786,95)RQXU04E,14643.p +1 x(284786,181)RQXU04E,15848.p
+  +1 x(284786,267)RQXU04E,17636.p = +1
+ f_284797: +1 t_x(284797,0),704.o +1 t_x(284797,3080)$YB3EH04E,4483 +1 x(284797,180)YB3EH04E,9707.p +1 x(284797,30)YB3EH04E,11687.p
+  +1 x(284797,127)BR204M,13585.p +1 x(284797,309)BR204M,15055.p +1 x(284797,280)YB3EH04E,16658.p +1 x(284797,630)YB3EH04E,18364.p
+  +1 x(284797,672)BR204M,19419.p +1 x(284797,730)YB3EH04E,20550.p +1 x(284797,762)BR204M,21406.p +1 x(284797,830)YB3EH04E,22314.p
+  = +1
+ f_284809: +1 t_x(284809,241)LGAVA04,705.o +1 t_x(284809,2218)$LGAVA04,4484 +1 t_x(284809,100)LGAVA04,7734
+  = +1
+ f_284810: +1 t_x(284810,7980)$RQXSI04E,706.o +1 x(284810,342)RQXSI04E,9112.p +1 x(284810,439)RQXSI04E,10806.p
+  +1 x(284810,1085)PMXX04M,12474.p +1 x(284810,3930)RQXSI04E,14401.p +1 x(284810,4942)RQXSI04E,15927.p
+  +1 x(284810,5280)RQXSI04E,17635.p +1 x(284810,5505)RQXSI04E,19012.p +1 x(284810,5392)RQXSI04E,20085.p
+  +1 x(284810,5617)RQXSI04E,21152.p +1 x(284810,4479)PMXX04M,21957.p +1 x(284810,2917)RQXSI04E,22757.p
+  +1 x(284810,3245)PMXX04M,23201.p +1 x(284810,3592)RQXSI04E,23668.p = +1
+ f_284839: +1 t_x(284839,229)RASI04M,707.o +1 t_x(284839,1789)$RASI04M,4485 +1 t_x(284839,21)RASI04M,7735
+  +1 x(284839,125)RASI04M,10361.p +1 x(284839,333)RASI04M,17966.p = +1
+ f_284856: +1 t_x(284856,12)YB3EH04E,708.o +1 t_x(284856,7217)$PMXX04M,4486 = +1
+ f_284860: +1 t_x(284860,1979)RVKWU04M,709.o +1 t_x(284860,2626)$RVKWU04M,4487 +1 t_x(284860,410)RVKWU04M,7736
+  +1 x(284860,502)RVKWU04M,10336.p +1 x(284860,1056)RVKWU04M,12267.p +1 x(284860,1333)RVKWU04M,13546.p
+  +1 x(284860,1241)RVKWU04M,15252.p +1 x(284860,1702)RVKWU04M,16853.p +1 x(284860,1795)RVKWU04M,18461.p
+  = +1
+ f_284868: +1 t_x(284868,330)KSLN04M,710.o +1 t_x(284868,3715)$KSLN04M,4488 +1 t_x(284868,0),7737 +1 x(284868,176)KSLN04M,9840.p
+  +1 x(284868,99)KSLN04M,11845.p +1 x(284868,407)KSLN04M,13934.p +1 x(284868,253)KSLN04M,16795.p = +1
+ f_284876: +1 t_x(284876,0),711.o +1 t_x(284876,7268)$LFPNA04,4489 = +1
+ f_284880: +1 t_x(284880,91)EG11G04M,712.o +1 t_x(284880,1980)$EG11G04M,4490 +1 t_x(284880,0),7738 +1 x(284880,12)EG11G04M,10758.p
+  = +1
+ f_284894: +1 t_x(284894,610)PMXX04M,713.o +1 t_x(284894,6576)$PMXX04M,4491 +1 t_x(284894,0),7739 +1 x(284894,507)PMXX04M,9311.p
+  +1 x(284894,301)PMXX04M,12579.p +1 x(284894,1330)PMXX04M,14709.p +1 x(284894,96)PMXX04M,16394.p +1 x(284894,404)PMXX04M,17939.p
+  +1 x(284894,713)PMXX04M,19192.p = +1
+ f_284911: +1 t_x(284911,256)KFZ4404M,714.o +1 t_x(284911,12584)$KFZ4404M,4492 +1 t_x(284911,0),7740 +1 x(284911,118)KFZ4404M,10309.p
+  +1 x(284911,187)KFZ4404M,11691.p +1 x(284911,49)KFZ4404M,13700.p = +1
+ f_284925: +1 t_x(284925,1003)LGRPA04M,715.o +1 t_x(284925,3523)$LGRPA04M,4493 +1 x(284925,283)LGRPA04M,9636.p
+  +1 x(284925,643)LGRPA04M,13574.p = +1
+ f_284929: +1 t_x(284929,4)KCHI104M,716.o +1 t_x(284929,1150)$KCHI104M,4494 = +1
+ f_284933: +1 t_x(284933,75)RQXSI04E,717.o +1 t_x(284933,4847)$LELVL04M,4495 +1 x(284933,511)LELVL04M,9201.p
+  +1 x(284933,98)LELVL04M,11155.p +1 x(284933,305)LELVL04M,13012.p +1 x(284933,1313)RQXSI04E,15183.p +1 x(284933,1200)RQXSI04E,16010.p
+  +1 x(284933,1538)RQXSI04E,17617.p +1 x(284933,1750)LELVL04M,18956.p +1 x(284933,1647)LELVL04M,20066.p
+  +1 x(284933,1853)LELVL04M,21096.p +1 x(284933,1956)LELVL04M,21949.p +1 x(284933,924)LELVL04M,22675.p
+  +1 x(284933,1425)RQXSI04E,23349.p = +1
+ f_284981: +1 t_x(284981,0),718.o +1 t_x(284981,7177)$PMXX04M,4496 = +1
+ f_285040: +1 t_x(285040,58)RASI04M,719.o +1 t_x(285040,1410)$RASI04M,4497 +1 t_x(285040,0),7741 +1 x(285040,162)RASI04M,10646.p
+  +1 x(285040,266)RASI04M,17088.p = +1
+ f_285042: +1 t_x(285042,0),720.o +1 t_x(285042,4971)$LELVL04M,4498 +1 x(285042,105)RQXSI04E,11089.p +1 x(285042,429)LELVL04M,12729.p
+  +1 x(285042,325)LELVL04M,14480.p +1 x(285042,1230)RQXSI04E,16032.p +1 x(285042,1564)LELVL04M,17615.p
+  +1 x(285042,1771)LELVL04M,19110.p +1 x(285042,1667)LELVL04M,20156.p +1 x(285042,1874)LELVL04M,21178.p
+  +1 x(285042,1977)LELVL04M,22074.p +1 x(285042,738)LELVL04M,22926.p = +1
+ f_285070: +1 t_x(285070,371)RMZU04E,721.o +1 t_x(285070,874)$RMZU04E,4499 +1 t_x(285070,0),7742 +1 x(285070,120)RMZU04E,9985.p
+  +1 x(285070,204)RMZU04E,11923.p +1 x(285070,36)RMZU04E,13586.p +1 x(285070,539)RMZU04E,15487.p +1 x(285070,287)RMZU04E,16991.p
+  = +1
+ f_285076: +1 t_x(285076,458)LGRPA04M,722.o +1 t_x(285076,1538)$LGRPA04M,4500 +1 x(285076,98)LGRPA04M,9974.p
+  = +1
+ f_285084: +1 t_x(285084,0),723.o +1 t_x(285084,840)$KALP2C04,4501 +1 x(285084,32)YB3EH04E,21947.p +1 x(285084,82)YB3EH04E,22599.p
+  = +1
+ f_285112: +1 t_x(285112,6)KSLN04M,724.o +1 t_x(285112,5458)$KCHI104M,4502 +1 x(285112,390)KSLN04M,11892.p
+  +1 x(285112,467)KSLN04M,13736.p +1 x(285112,313)KSLN04M,15395.p +1 x(285112,236)KSLN04M,16907.p +1 x(285112,83)KSLN04M,18560.p
+  +1 x(285112,159)KSLN04M,19757.p = +1
+ f_285123: +1 t_x(285123,435)LGKFN04,725.o +1 t_x(285123,2277)$LGKFN04,4503 +1 t_x(285123,0),7743 +1 x(285123,100)LGKFN04,10073.p
+  +1 x(285123,351)LGKFN04,12191.p +1 x(285123,16)LGKFN04,13996.p +1 x(285123,267)LGKFN04,15540.p +1 x(285123,518)LGKFN04,16245.p
+  +1 x(285123,686)LGKFN04,19241.p +1 x(285123,602)LGKFN04,21672.p = +1
+ f_285128: +1 t_x(285128,25)EG11G04M,726.o +1 t_x(285128,7737)$EG11G04M,4504 +1 x(285128,104)EG11G04M,12784.p
+  +1 x(285128,1756)EG11G04M,14334.p +1 x(285128,2071)EG11G04M,16301.p +1 x(285128,1127)EG11G04M,18054.p
+  +1 x(285128,340)EG11G04M,19370.p = +1
+ f_285148: +1 t_x(285148,41)KSLN04M,727.o +1 t_x(285148,1657)$KSLN04M,4505 +1 t_x(285148,0),7744 +1 x(285148,118)KSLN04M,22809.p
+  +1 x(285148,195)KSLN04M,23312.p = +1
+ f_285157: +1 t_x(285157,0),728.o +1 t_x(285157,981)$LELVU04,4506 +1 t_x(285157,0),7745 +1 x(285157,95)LELVU04,20222.p
+  +1 x(285157,194)LELVU04,21210.p = +1
+ f_285163: +1 t_x(285163,203)MM304,729.o +1 t_x(285163,6053)$MM304,4507 +1 t_x(285163,0),7746 +1 x(285163,90)MM304,10227.p
+  = +1
+ f_285171: +1 t_x(285171,0),730.o +1 t_x(285171,1812)$KFZ4404E,4508 = +1
+ f_285178: +1 t_x(285178,0),731.o +1 t_x(285178,11301)$GL4W04M,4509 +1 x(285178,1082)PMXX04M,9314.p +1 x(285178,568)PMXX04M,11191.p
+  +1 x(285178,53)PMXX04M,13731.p +1 x(285178,671)PMXX04M,16528.p +1 x(285178,156)PMXX04M,19519.p = +1
+ f_285187: +1 t_x(285187,0),732.o +1 t_x(285187,12763)$YB3EH04E,4510 +1 x(285187,14)YH5MH04M,23696.p = +1
+ f_285189: +1 t_x(285189,1232)RVKWU04M,733.o +1 t_x(285189,3448)$RVKWU04M,4511 +1 t_x(285189,401)RVKWU04M,7747
+  +1 x(285189,771)RVKWU04M,10326.p +1 x(285189,863)RVKWU04M,12405.p +1 x(285189,1140)RVKWU04M,13430.p
+  +1 x(285189,1324)RVKWU04M,17824.p +1 x(285189,2155)RVKWU04M,19158.p +1 x(285189,2524)RVKWU04M,20739.p
+  +1 x(285189,1878)RVKWU04M,21696.p = +1
+ f_285193: +1 t_x(285193,0),734.o +1 t_x(285193,6306)$BR404M,4512 +1 x(285193,10)LELVL04M,16437.p = +1
+ f_285209: +1 t_x(285209,104)PMXX04M,735.o +1 t_x(285209,7099)$PMXX04M,4513 +1 t_x(285209,1)PMXX04M,7748
+  +1 x(285209,1030)PMXX04M,9639.p +1 x(285209,516)PMXX04M,11164.p +1 x(285209,310)PMXX04M,14669.p +1 x(285209,619)PMXX04M,16410.p
+  +1 x(285209,721)PMXX04M,18363.p = +1
+ f_285230: +1 t_x(285230,0),736.o +1 t_x(285230,11187)$KFZ4404M,4514 +1 x(285230,37)KFZ4404M,13624.p = +1
+ f_285241: +1 t_x(285241,3588)LGKFN04,737.o +1 t_x(285241,32958)$LGZAA04M,4515 +1 x(285241,417)LGKFN04,9194.p
+  +1 x(285241,2388)LGKFN04,10867.p +1 x(285241,5105)LGKFN04,12602.p +1 x(285241,3845)LGKFN04,14359.p +1 x(285241,6863)LGKFN04,15920.p
+  +1 x(285241,5440)LGKFN04,17660.p +1 x(285241,5356)LGKFN04,18979.p +1 x(285241,6696)LGKFN04,20089.p +1 x(285241,5272)LGKFN04,21117.p
+  +1 x(285241,5858)LGKFN04,21938.p +1 x(285241,4686)LGKFN04,22663.p +1 x(285241,2474)LGKFN04,23242.p +1 x(285241,502)LGKFN04,23639.p
+  +1 x(285241,2645)LGKFN04,23896.p +1 x(285241,4158)LGZAA04M,23999.p +1 x(285241,4603)LGKFN04,24102.p
+  +1 x(285241,4519)LGKFN04,24140.p = +1
+ f_285254: +1 t_x(285254,0),738.o +1 t_x(285254,1446)$YD5WH04M,4516 +1 t_x(285254,0),7749 +1 x(285254,27)YD5WH04M,10272.p
+  +1 x(285254,736)YD5WH04M,11919.p = +1
+ f_285291: +1 t_x(285291,0),739.o +1 t_x(285291,539)$EBEEC04M,4517 +1 x(285291,127)EBEEC04M,13824.p = +1
+ f_285292: +1 t_x(285292,201)RASI04M,740.o +1 t_x(285292,6545)$RASI04M,4518 +1 x(285292,97)RASI04M,10592.p
+  +1 x(285292,305)RASI04M,11784.p = +1
+ f_285296: +1 t_x(285296,149)LCES004M,741.o +1 t_x(285296,11399)$LCES004M,4519 = +1
+ f_285300: +1 t_x(285300,0),742.o +1 t_x(285300,3841)$YB3EH04E,4520 +1 t_x(285300,0),7750 = +1
+ f_285308: +1 t_x(285308,15)GL4W04M,743.o +1 t_x(285308,3892)$GL4W04M,4521 +1 t_x(285308,0),7751 = +1
+ f_285328: +1 t_x(285328,0),744.o +1 t_x(285328,9343)$KFZ4404M,4522 +1 t_x(285328,0),7752 +1 x(285328,63)KFZ4404M,19429.p
+  = +1
+ f_285360: +1 t_x(285360,0),745.o +1 t_x(285360,6015)$BR404M,4523 +1 x(285360,127)LELVL04M,11677.p +1 x(285360,334)LELVL04M,13451.p
+  +1 x(285360,437)LELVL04M,14903.p +1 x(285360,24)LELVL04M,17119.p +1 x(285360,230)LELVL04M,18328.p = +1
+ f_285368: +1 t_x(285368,207)LGRPA04M,746.o +1 t_x(285368,4167)$LGRPA04M,4524 +1 x(285368,567)LGRPA04M,11510.p
+  = +1
+ f_285372: +1 t_x(285372,454)YB3EH04E,747.o +1 t_x(285372,5254)$YB3EH04E,4525 +1 x(285372,4)YB3EH04E,9557.p
+  +1 x(285372,138)YB5WH04M,11584.p +1 x(285372,32)YB5WH04M,12689.p +1 x(285372,296)YB5WH04M,15224.p +1 x(285372,254)YB3EH04E,16790.p
+  +1 x(285372,190)YB5WH04M,18245.p +1 x(285372,81)$KSLN2C04,19688.p = +1
+ f_285379: +1 t_x(285379,75)FUJ04M,748.o +1 t_x(285379,8040)$RNS04M,4526 +1 x(285379,175)FUJ04M,10582.p
+  = +1
+ f_285383: +1 t_x(285383,0),749.o +1 t_x(285383,12366)$RJIU04M,4527 +1 x(285383,56)RNI04M,9364.p +1 x(285383,935)RNI04M,11671.p
+  +1 x(285383,1228)RNI04M,12548.p +1 x(285383,2005)RJIU04M,14288.p +1 x(285383,1325)RNI04M,15977.p +1 x(285383,153)RNI04M,18539.p
+  +1 x(285383,1618)RNI04M,18650.p +1 x(285383,642)RNI04M,20357.p +1 x(285383,349)RNI04M,21387.p +1 x(285383,544)RNI04M,22159.p
+  +1 x(285383,446)RNI04M,22787.p +1 x(285383,251)RNI04M,23686.p = +1
+ f_285393: +1 t_x(285393,28)YB5WH04M,750.o +1 t_x(285393,12956)$LGKFN04,4528 +1 x(285393,49)YB3EH04E,10722.p
+  +1 x(285393,81)YB5WH04M,14621.p +1 x(285393,187)YB5WH04M,16740.p = +1
+ f_285395: +1 t_x(285395,0),751.o +1 t_x(285395,9205)$KFZ4404M,4529 +1 t_x(285395,0),7753 +1 x(285395,63)KFZ4404M,19430.p
+  = +1
+ f_285431: +1 t_x(285431,12)LCES004M,752.o +1 t_x(285431,10204)$LGKFN04,4530 +1 x(285431,1461)LGKFN04,9472.p
+  +1 x(285431,1289)LGKFN04,11719.p +1 x(285431,1032)LGKFN04,13434.p +1 x(285431,861)LGKFN04,15164.p +1 x(285431,689)LGKFN04,16734.p
+  +1 x(285431,518)LGKFN04,18205.p = +1
+ f_285432: +1 t_x(285432,0),753.o +1 t_x(285432,2934)$FUJ04M,4531 = +1
+ f_285451: +1 t_x(285451,0),754.o +1 t_x(285451,561)$KFZ4404L,4532 +1 x(285451,36)KFZ4404L,15619.p = +1
+ f_285458: +1 t_x(285458,0),755.o +1 t_x(285458,62)$RMZU04E,4533 +1 t_x(285458,0),7754 = +1
+ f_285459: +1 t_x(285459,2699)LCES004,756.o +1 t_x(285459,12321)$LCES004,4534 +1 t_x(285459,1496)LCES004,7755
+  +1 x(285459,2355)LCES004,9535.p +1 x(285459,1668)LCES004,11085.p +1 x(285459,5104)LCES004,12996.p +1 x(285459,2011)LCES004,14917.p
+  +1 x(285459,2183)LCES004,16616.p +1 x(285459,1840)LCES004,18065.p +1 x(285459,3558)LCES004,19866.p +1 x(285459,7166)LCES004,20939.p
+  +1 x(285459,3386)LCES004,22028.p +1 x(285459,3730)LCES004,22649.p +1 x(285459,4417)LCES004,23410.p +1 x(285459,3042)LCES004,23572.p
+  +1 x(285459,3214)LCES004,23838.p = +1
+ f_285470: +1 t_x(285470,0),757.o +1 t_x(285470,7465)$PMXX04M,4535 +1 x(285470,98)YB3EH04E,21331.p +1 x(285470,148)YB3EH04E,22130.p
+  +1 x(285470,198)YB3EH04E,22763.p = +1
+ f_285474: +1 t_x(285474,0),758.o +1 t_x(285474,1351)$KCHI104M,4536 +1 t_x(285474,0),7756 +1 x(285474,41)KCHI104M,19806.p
+  = +1
+ f_285482: +1 t_x(285482,914)PMXX04M,759.o +1 t_x(285482,5132)$PMXX04M,4537 +1 t_x(285482,0),7757 +1 x(285482,297)PMXX04M,9641.p
+  +1 x(285482,812)PMXX04M,11098.p +1 x(285482,1429)PMXX04M,13009.p +1 x(285482,1017)PMXX04M,15344.p +1 x(285482,400)PMXX04M,18042.p
+  +1 x(285482,606)PMXX04M,19355.p +1 x(285482,709)PMXX04M,20632.p = +1
+ f_285483: +1 t_x(285483,40)YB5WH04M,760.o +1 t_x(285483,16413)$KFZ4404M,4538 +1 x(285483,199)YB5WH04M,13019.p
+  +1 x(285483,99)YB3EH04E,14698.p +1 x(285483,449)YB3EH04E,16760.p +1 x(285483,49)YB3EH04E,18483.p = +1
+ f_285506: +1 t_x(285506,0),761.o +1 t_x(285506,5110)$YB5WH04M,4539 +1 x(285506,42)YB5KL04E,14217.p +1 x(285506,133)YB5WH04M,15866.p
+  +1 x(285506,744)YB5KL04E,17599.p +1 x(285506,393)YB5KL04E,19195.p +1 x(285506,452)YB5KL04E,20419.p +1 x(285506,186)YB5WH04M,21492.p
+  +1 x(285506,218)YB5KL04E,23365.p = +1
+ f_285521: +1 t_x(285521,1)YB3EH04M,762.o +1 t_x(285521,351)$YB3EH04M,4540 +1 t_x(285521,0),7758 +1 x(285521,51)YB3EH04M,10718.p
+  = +1
+ f_285525: +1 t_x(285525,47)KFZ4404M,763.o +1 t_x(285525,5934)$KFZ4404M,4541 +1 x(285525,116)KFZ4404M,10106.p
+  +1 x(285525,255)KFZ4404M,12230.p +1 x(285525,185)KFZ4404M,13760.p = +1
+ f_285540: +1 t_x(285540,0),764.o +1 t_x(285540,10260)$LGKFN04,4542 = +1
+ f_285553: +1 t_x(285553,0),765.o +1 t_x(285553,422)$CPGSE04,4543 = +1
+ f_285563: +1 t_x(285563,225)LCES004M,766.o +1 t_x(285563,675)$LCES004M,4544 +1 x(285563,75)LCES004M,10632.p
+  +1 x(285563,375)LCES004M,13639.p +1 x(285563,525)LCES004M,15602.p = +1
+ f_285575: +1 t_x(285575,192)RQXSI04E,767.o +1 t_x(285575,9969)$LELVL04M,4545 +1 x(285575,6)RQXI04E,10658.p
+  +1 x(285575,472)LELVL04M,12507.p +1 x(285575,94)RQXSI04E,14202.p +1 x(285575,218)RQXI04E,15691.p +1 x(285575,1554)RQXSI04E,17191.p
+  +1 x(285575,430)RQXI04E,19184.p +1 x(285575,536)RQXI04E,20589.p +1 x(285575,386)RQXSI04E,22311.p = +1
+ f_285583: +1 t_x(285583,760)LGAVA04,768.o +1 t_x(285583,2031)$LGAVA04,4546 +1 t_x(285583,619)LGAVA04,7759
+  = +1
+ f_285585: +1 t_x(285585,26)MGY04,769.o +1 t_x(285585,12705)$MRAE04,4547 +1 x(285585,105)MGY04,11439.p
+  +1 x(285585,496)MGY04,13356.p +1 x(285585,574)MGY04,14046.p +1 x(285585,2422)MYY04A,15628.p +1 x(285585,2505)$MYY04A,17138.p
+  +1 x(285585,2922)MGY04,18605.p +1 x(285585,1187)MYY04A,19952.p +1 x(285585,1022)MYY04A,20960.p +1 x(285585,1269)MYY04A,21857.p
+  +1 x(285585,940)MYY04A,22592.p +1 x(285585,418)MGY04,23144.p +1 x(285585,857)MYY04A,23573.p +1 x(285585,652)MGY04,23802.p
+  +1 x(285585,339)MGY04,24038.p = +1
+ f_285590: +1 t_x(285590,76)LGRPA04M,770.o +1 t_x(285590,5116)$LGRPA04M,4548 = +1
+ f_285593: +1 t_x(285593,928)LCES004M,771.o +1 t_x(285593,10678)$LCES004M,4549 +1 t_x(285593,778)LCES004M,7760
+  +1 x(285593,328)LCES004M,9337.p = +1
+ f_285599: +1 t_x(285599,11)EBBRA04E,772.o +1 t_x(285599,4316)$EBBRA04E,4550 +1 t_x(285599,0),7761 +1 x(285599,168)EBBRA04E,13328.p
+  +1 x(285599,794)EBBRA04E,14585.p +1 x(285599,1107)EBBRA04E,16338.p +1 x(285599,89)EBBRA04E,18051.p = +1
+ f_285611: +1 t_x(285611,0),773.o +1 t_x(285611,2823)$LCS12W03,4551 = +1
+ f_285624: +1 t_x(285624,285)YD5WH04M,774.o +1 t_x(285624,1158)$YD5WH04M,4552 +1 t_x(285624,0),7762 +1 x(285624,448)YD5WH04M,11319.p
+  +1 x(285624,558)YD5WH04M,13363.p +1 x(285624,394)YD5WH04M,23631.p +1 x(285624,339)YD5WH04M,23897.p = +1
+ f_285656: +1 t_x(285656,98)PMXX04M,775.o +1 t_x(285656,6033)$EBEEC04M,4553 +1 x(285656,98)PMXX04M,9582.p
+  +1 x(285656,613)PMXX04M,10950.p +1 x(285656,715)PMXX04M,12849.p +1 x(285656,407)PMXX04M,14786.p +1 x(285656,304)PMXX04M,16497.p
+  +1 x(285656,921)PMXX04M,18421.p +1 x(285656,510)PMXX04M,19548.p +1 x(285656,818)PMXX04M,20749.p = +1
+ f_285658: +1 t_x(285658,0),776.o +1 t_x(285658,4617)$YB5WH04M,4554 +1 x(285658,64)YB5WH04M,14260.p +1 x(285658,11)YB5WH04M,16292.p
+  +1 x(285658,275)YB5WH04M,17977.p +1 x(285658,222)YB5WH04M,19216.p +1 x(285658,540)YB5KL04E,20325.p +1 x(285658,482)YB5KL04E,21554.p
+  +1 x(285658,593)YB5WH04M,22164.p +1 x(285658,306)YB5KL04E,22906.p +1 x(285658,365)YB5KL04E,23703.p +1 x(285658,423)YB5KL04E,23866.p
+  = +1
+ f_285662: +1 t_x(285662,0),777.o +1 t_x(285662,6949)$RNS04M,4555 = +1
+ f_285664: +1 t_x(285664,2196)LCES004,778.o +1 t_x(285664,20016)$LCES004,4556 +1 t_x(285664,1446)LCES004,7763
+  +1 x(285664,1596)LCES004,10962.p +1 x(285664,1896)LCES004,12588.p +1 x(285664,2796)LCES004,14271.p +1 x(285664,3246)LCES004,15771.p
+  +1 x(285664,6957)LCES004,17398.p +1 x(285664,9191)LCES004,18759.p +1 x(285664,11253)LCES004,20043.p
+  = +1
+ f_285671: +1 t_x(285671,0),779.o +1 t_x(285671,10286)$RJIU04M,4557 +1 x(285671,12)RJIU04M,9769.p +1 x(285671,100)RJIU04M,11696.p
+  +1 x(285671,2557)RNI04M,14768.p +1 x(285671,17)RNI04M,21702.p = +1
+ f_285672: +1 t_x(285672,0),780.o +1 t_x(285672,9300)$LGKFN04,4558 +1 t_x(285672,0),7764 = +1
+ f_285674: +1 t_x(285674,0),781.o +1 t_x(285674,9194)$KFZ4404M,4559 = +1
+ f_285675: +1 t_x(285675,94)$YB3EH04E,782.o +1 x(285675,44)YB3EH04E,10600.p = +1
+ f_285688: +1 t_x(285688,986)RQXSI04E,783.o +1 t_x(285688,2899)$RQXSI04E,4560 +1 t_x(285688,0),7765 +1 x(285688,199)RQXSI04E,9233.p
+  +1 x(285688,311)RQXSI04E,11131.p +1 x(285688,874)RQXSI04E,13301.p +1 x(285688,1099)RQXSI04E,15153.p
+  +1 x(285688,649)RQXSI04E,16910.p +1 x(285688,536)RQXSI04E,18480.p +1 x(285688,424)RQXSI04E,19404.p +1 x(285688,761)RQXSI04E,20620.p
+  +1 x(285688,1211)RQXSI04E,22972.p = +1
+ f_285693: +1 t_x(285693,224)YB3EH04E,784.o +1 t_x(285693,1374)$YB3EH04E,4561 +1 x(285693,24)YB3EH04E,9846.p
+  +1 x(285693,74)YB3EH04E,11093.p +1 x(285693,124)YB3EH04E,12988.p +1 x(285693,424)YB3EH04E,14854.p +1 x(285693,674)YB3EH04E,16590.p
+  +1 x(285693,774)YB3EH04E,18136.p +1 x(285693,824)YB3EH04E,19411.p +1 x(285693,924)YB3EH04E,20664.p +1 x(285693,274)YB3EH04E,21681.p
+  = +1
+ f_285704: +1 t_x(285704,0),785.o +1 t_x(285704,8520)$EG11G04M,4562 +1 t_x(285704,0),7766 = +1
+ f_285711: +1 t_x(285711,0),786.o +1 t_x(285711,714)$KCHI104M,4563 +1 t_x(285711,0),7767 +1 x(285711,59)KCHI104M,21898.p
+  = +1
+ f_285718: +1 t_x(285718,0),787.o +1 t_x(285718,3305)$BR404M,4564 +1 x(285718,5)BR404M,10314.p +1 x(285718,139)LELVL04M,12307.p
+  +1 x(285718,155)BR404M,14006.p = +1
+ f_285723: +1 t_x(285723,350)EHAMA04,788.o +1 t_x(285723,2304)$EHAMA04,4565 +1 t_x(285723,71)EHAMA04,7768
+  = +1
+ f_285724: +1 t_x(285724,111)BR404M,789.o +1 t_x(285724,3561)$BR404M,4566 +1 t_x(285724,36)BR404M,7769
+  = +1
+ f_285733: +1 t_x(285733,3158)LCES004,790.o +1 t_x(285733,15014)$LCES004,4567 +1 t_x(285733,1955)LCES004,7770
+  +1 x(285733,2471)LCES004,9369.p +1 x(285733,2986)LCES004,10994.p +1 x(285733,2643)LCES004,13074.p +1 x(285733,2299)LCES004,14956.p
+  +1 x(285733,2814)LCES004,16602.p +1 x(285733,4189)LCES004,18898.p +1 x(285733,6251)LCES004,19847.p +1 x(285733,9859)LCES004,21007.p
+  +1 x(285733,5048)LCES004,22067.p +1 x(285733,3845)LCES004,22669.p +1 x(285733,3674)LCES004,23397.p +1 x(285733,3502)LCES004,23597.p
+  +1 x(285733,3330)LCES004,23891.p = +1
+ f_285747: +1 t_x(285747,165)RNI04M,791.o +1 t_x(285747,7296)$RNI04M,4568 +1 t_x(285747,0),7771 +1 x(285747,68)RNI04M,9367.p
+  +1 x(285747,947)RNI04M,11813.p +1 x(285747,1240)RNI04M,12553.p +1 x(285747,2021)RNI04M,14299.p +1 x(285747,1337)RNI04M,16005.p
+  +1 x(285747,1630)RNI04M,18655.p +1 x(285747,2216)RNI04M,19886.p +1 x(285747,2802)RNI04M,21282.p +1 x(285747,458)RNI04M,22327.p
+  = +1
+ f_285758: +1 t_x(285758,0),792.o +1 t_x(285758,113)$LOW304M,4569 = +1
+ f_285766: +1 t_x(285766,169)RQXSI04E,793.o +1 t_x(285766,8488)$RQXSI04E,4570 +1 t_x(285766,0),7772 +1 x(285766,71)RQXSI04E,10711.p
+  +1 x(285766,266)RQXSI04E,12582.p +1 x(285766,363)RQXSI04E,14187.p +1 x(285766,850)RQXSI04E,17202.p +1 x(285766,655)RQXSI04E,19019.p
+  +1 x(285766,558)RQXSI04E,20347.p = +1
+ f_285772: +1 t_x(285772,0),794.o +1 t_x(285772,200)$YB3EH04E,4571 +1 x(285772,0),11905.p +1 x(285772,50)YB3EH04E,13619.p
+  +1 x(285772,100)YB3EH04E,15357.p = +1
+ f_285782: +1 t_x(285782,3069)RQXSI04E,795.o +1 t_x(285782,8469)$RQXSI04E,4572 +1 x(285782,25)RQXI04E,9130.p
+  +1 x(285782,130)RQXI04E,10847.p +1 x(285782,236)RQXI04E,12578.p +1 x(285782,342)RQXI04E,14204.p +1 x(285782,441)RQXSI04E,15788.p
+  +1 x(285782,831)RQXSI04E,17201.p +1 x(285782,733)RQXSI04E,19076.p +1 x(285782,539)RQXSI04E,20280.p +1 x(285782,636)RQXSI04E,22410.p
+  = +1
+ f_285792: +1 t_x(285792,519)BR404M,796.o +1 t_x(285792,2244)$BR404M,4573 +1 t_x(285792,0),7773 +1 x(285792,144)BR404M,9934.p
+  +1 x(285792,219)BR404M,11848.p +1 x(285792,369)BR404M,13683.p +1 x(285792,69)BR404M,15561.p +1 x(285792,594)BR404M,16578.p
+  +1 x(285792,444)BR404M,17973.p = +1
+ f_285794: +1 t_x(285794,1095)RQXSI04E,797.o +1 t_x(285794,2895)$RQXSI04E,4574 +1 t_x(285794,82)RQXSI04E,7774
+  +1 x(285794,195)RQXSI04E,9285.p +1 x(285794,307)RQXSI04E,11220.p +1 x(285794,870)RQXSI04E,13629.p +1 x(285794,645)RQXSI04E,16720.p
+  +1 x(285794,532)RQXSI04E,18446.p +1 x(285794,420)RQXSI04E,19417.p +1 x(285794,757)RQXSI04E,20606.p +1 x(285794,982)RQXSI04E,21729.p
+  +1 x(285794,1320)RQXSI04E,22474.p +1 x(285794,1207)RQXSI04E,22897.p = +1
+ f_285818: +1 t_x(285818,0),798.o +1 t_x(285818,3805)$YBOLN04M,4575 +1 x(285818,15)YBOLN04M,16101.p +1 x(285818,105)YBOLN04M,17479.p
+  +1 x(285818,150)YBOLN04M,19201.p +1 x(285818,60)YBOLN04M,20803.p = +1
+ f_285820: +1 t_x(285820,18)YD5WH04M,799.o +1 t_x(285820,128)$YD5WH04M,4576 +1 x(285820,18)YD5WH04M,15532.p
+  = +1
+ f_285826: +1 t_x(285826,1081)YB5WH04M,800.o +1 t_x(285826,9513)$YB3EH04E,4577 +1 x(285826,12)YBOLN04M,9316.p
+  +1 x(285826,87)YB5KL04E,11151.p +1 x(285826,192)YBOLN04M,12542.p +1 x(285826,234)YB5WH04M,14222.p +1 x(285826,321)YB5KL04E,15865.p
+  +1 x(285826,438)YB5KL04E,17523.p +1 x(285826,824)YBOLN04M,19287.p +1 x(285826,418)YBOLN04M,20635.p +1 x(285826,373)YBOLN04M,22347.p
+  = +1
+ f_285835: +1 t_x(285835,0),801.o +1 t_x(285835,11610)$RMZU04,4578 +1 x(285835,37)YB3EH04A,19398.p = +1
+ f_285840: +1 t_x(285840,242)LELVL04M,802.o +1 t_x(285840,7984)$LELVL04M,4579 +1 t_x(285840,0),7775 +1 x(285840,35)LELVL04M,10318.p
+  +1 x(285840,138)LELVL04M,12039.p +1 x(285840,861)LELVL04M,16153.p +1 x(285840,345)LELVL04M,18451.p = +1
+ f_285843: +1 t_x(285843,21)LELVL04M,803.o +1 t_x(285843,8280)$LELVL04M,4580 +1 t_x(285843,0),7776 +1 x(285843,125)LELVL04M,10577.p
+  +1 x(285843,331)LELVL04M,14806.p +1 x(285843,1157)LELVL04M,16315.p = +1
+ f_285850: +1 t_x(285850,0),804.o +1 t_x(285850,9512)$EG11G04M,4581 = +1
+ f_285862: +1 t_x(285862,0),805.o +1 t_x(285862,4039)$RMZU04E,4582 +1 t_x(285862,0),7777 +1 x(285862,104)RMZU04E,17928.p
+  +1 x(285862,20)RMZU04E,19807.p = +1
+ f_285863: +1 t_x(285863,2115)KHVL104E,806.o +1 t_x(285863,10645)$RQXSI04E,4583 +1 x(285863,56)RQXI04E,9157.p
+  +1 x(285863,162)RQXI04E,10986.p +1 x(285863,1353)RQXSI04E,12534.p +1 x(285863,1519)YH5MH04M,14155.p
+  +1 x(285863,1601)KHVL104E,15717.p +1 x(285863,4108)YH5MH04M,17437.p +1 x(285863,268)RQXI04E,18818.p
+  +1 x(285863,480)RQXI04E,20281.p +1 x(285863,131)KHVL104E,21523.p +1 x(285863,352)KHVL104E,22200.p = +1
+ f_285870: +1 t_x(285870,2015)$RVKWU04M,807.o +1 x(285870,1738)RVKWU04M,9899.p +1 x(285870,1830)RVKWU04M,11899.p
+  +1 x(285870,1922)RVKWU04M,13784.p +1 x(285870,1184)RVKWU04M,15516.p +1 x(285870,1091)RVKWU04M,17068.p
+  = +1
+ f_285875: +1 t_x(285875,0),808.o +1 t_x(285875,3200)$EBEEC04M,4584 +1 t_x(285875,0),7778 +1 x(285875,11)EBEEC04M,15393.p
+  +1 x(285875,114)EBEEC04M,17099.p = +1
+ f_285878: +1 t_x(285878,0),809.o +1 t_x(285878,8700)$LGKFN04,4585 +1 x(285878,42)LGKFN04,16679.p +1 x(285878,214)LGKFN04,18256.p
+  +1 x(285878,128)LGKFN04,19727.p = +1
+ f_285895: +1 t_x(285895,0),810.o +1 t_x(285895,10155)$PMXX04M,4586 +1 x(285895,15)YB3EH04E,13669.p +1 x(285895,115)YB3EH04E,15022.p
+  +1 x(285895,65)YB3EH04E,16450.p = +1
+ f_285899: +1 t_x(285899,0),811.o +1 t_x(285899,622)$BR404M,4587 +1 t_x(285899,0),7779 +1 x(285899,97)BR404M,20585.p
+  +1 x(285899,22)BR404M,22849.p = +1
+ f_285938: +1 t_x(285938,1012)RMZSI04,812.o +1 t_x(285938,1527)$RMZSI04,4588 +1 t_x(285938,584)RMZSI04,7780
+  +1 x(285938,841)RMZSI04,10156.p +1 x(285938,927)RMZSI04,12278.p +1 x(285938,669)RMZSI04,13949.p = +1
+ f_285949: +1 t_x(285949,0),813.o +1 t_x(285949,10271)$RQXSI04E,4589 +1 x(285949,3)EBBRA04E,9994.p +1 x(285949,298)RQXSI04E,10903.p
+  +1 x(285949,1021)EBBRA04E,12473.p +1 x(285949,1165)RQXI04E,14071.p +1 x(285949,1881)EBBRA04E,15641.p
+  +1 x(285949,2586)EBBRA04E,17197.p +1 x(285949,1059)RQXI04E,19141.p +1 x(285949,394)EBBRA04E,20462.p
+  +1 x(285949,551)EBBRA04E,21232.p +1 x(285949,847)RQXI04E,22044.p +1 x(285949,741)RQXI04E,22875.p +1 x(285949,473)EBBRA04E,23229.p
+  = +1
+ f_285972: +1 t_x(285972,62)KSLN04M,814.o +1 t_x(285972,1755)$KSLN04M,4590 +1 t_x(285972,0),7781 +1 x(285972,139)KSLN04M,21682.p
+  +1 x(285972,216)KSLN04M,22921.p = +1
+ f_285980: +1 t_x(285980,335)LCES004M,815.o +1 t_x(285980,6485)$LCES004M,4591 +1 x(285980,35)LCES004M,10414.p
+  +1 x(285980,785)LCES004M,11057.p +1 x(285980,935)LCES004M,13863.p = +1
+ f_285981: +1 t_x(285981,155)KFZ4404M,816.o +1 t_x(285981,7912)$KFZ4404M,4592 +1 x(285981,501)KFZ4404M,11653.p
+  +1 x(285981,224)KFZ4404M,14022.p = +1
+ f_285984: +1 t_x(285984,0),817.o +1 t_x(285984,7814)$RNI04M,4593 = +1
+ f_285990: +1 t_x(285990,0),818.o +1 t_x(285990,1317)$EBEEC04M,4594 +1 t_x(285990,0),7782 +1 x(285990,185)EBEEC04M,16606.p
+  +1 x(285990,288)EBEEC04M,17796.p +1 x(285990,391)EBEEC04M,19147.p = +1
+ f_286022: +1 t_x(286022,0),819.o +1 t_x(286022,5341)$RASI04M,4595 = +1
+ f_286031: +1 t_x(286031,0),820.o +1 t_x(286031,8400)$LGKFN04,4596 +1 x(286031,0),15346.p = +1
+ f_286067: +1 t_x(286067,0),821.o +1 t_x(286067,316)$BR404M,4597 +1 x(286067,91)BR404M,16852.p +1 x(286067,16)BR404M,22832.p
+  = +1
+ f_286071: +1 t_x(286071,534)EDGG704,822.o +1 t_x(286071,17534)$EDGG704,4598 +1 t_x(286071,434)EDGG704,7783
+  +1 x(286071,34)EDGG704,9120.p +1 x(286071,134)EDGG704,12095.p +1 x(286071,4434)EDGG704,14568.p +1 x(286071,4534)EDGG704,17304.p
+  = +1
+ f_286082: +1 t_x(286082,25)LELVU04,823.o +1 t_x(286082,3960)$LELVU04,4599 +1 t_x(286082,0),7784 +1 x(286082,222)LELVU04,11572.p
+  +1 x(286082,419)LELVU04,13197.p +1 x(286082,615)LELVU04,15005.p +1 x(286082,123)LELVU04,16682.p = +1
+ f_286095: +1 t_x(286095,0),824.o +1 t_x(286095,714)$EBBRA04E,4600 +1 t_x(286095,0),7785 = +1
+ f_286109: +1 t_x(286109,0),825.o +1 t_x(286109,1588)$FUJ04M,4601 +1 t_x(286109,0),7786 = +1
+ f_286122: +1 t_x(286122,39)KSLN04M,826.o +1 t_x(286122,1578)$KSLN04M,4602 +1 t_x(286122,0),7787 +1 x(286122,116)KSLN04M,23262.p
+  = +1
+ f_286126: +1 t_x(286126,0),827.o +1 t_x(286126,1748)$CPGSE04,4603 = +1
+ f_286141: +1 t_x(286141,0),828.o +1 t_x(286141,2141)$KWUR404E,4604 +1 t_x(286141,0),7788 +1 x(286141,64)KWUR404E,9505.p
+  +1 x(286141,133)KWUR404E,11483.p +1 x(286141,202)KWUR404E,13281.p +1 x(286141,271)KWUR404E,14824.p +1 x(286141,410)KWUR404E,16568.p
+  = +1
+ f_286143: +1 t_x(286143,36)KFZ4404M,829.o +1 t_x(286143,7100)$KFZ4404M,4605 +1 t_x(286143,0),7789 = +1
+ f_286160: +1 t_x(286160,29)YB3EH04E,830.o +1 t_x(286160,11035)$LGKFN04,4606 +1 x(286160,79)YB3EH04E,12241.p
+  +1 x(286160,29)YB3EH04E,13636.p +1 x(286160,529)YB3EH04E,15529.p = +1
+ f_286180: +1 t_x(286180,2889)$KWUR404E,831.o +1 x(286180,35)YB5KL04E,9139.p +1 x(286180,88)YBOLN04M,10902.p
+  +1 x(286180,179)YBOLN04M,12681.p +1 x(286180,327)YB5KL04E,14386.p +1 x(286180,134)YBOLN04M,15883.p +1 x(286180,386)YB5KL04E,17557.p
+  +1 x(286180,210)YB5KL04E,19204.p +1 x(286180,444)YB5KL04E,20586.p +1 x(286180,189)KWUR404E,21477.p +1 x(286180,224)YBOLN04M,22269.p
+  = +1
+ f_286185: +1 t_x(286185,0),832.o +1 t_x(286185,8160)$LGKFN04,4607 +1 x(286185,1211)LGKFN04,12624.p +1 x(286185,788)LGKFN04,14378.p
+  +1 x(286185,3806)LGKFN04,16161.p +1 x(286185,360)LGKFN04,18210.p +1 x(286185,188)LGKFN04,19594.p +1 x(286185,531)LGKFN04,20481.p
+  +1 x(286185,274)LGKFN04,21578.p = +1
+ f_286199: +1 t_x(286199,0),833.o +1 t_x(286199,6812)$RASI04M,4608 = +1
+ f_286221: +1 t_x(286221,0),834.o +1 t_x(286221,6227)$LELVL04M,4609 +1 t_x(286221,0),7790 +1 x(286221,136)LELVL04M,15054.p
+  = +1
+ f_286224: +1 t_x(286224,207)KFZ4404M,835.o +1 t_x(286224,5817)$KFZ4404M,4610 +1 t_x(286224,0),7791 +1 x(286224,138)KFZ4404M,11940.p
+  +1 x(286224,68)KFZ4404M,13817.p = +1
+ f_286238: +1 t_x(286238,0),836.o +1 t_x(286238,4172)$LEBAS04M,4611 = +1
+ f_286277: +1 t_x(286277,12)PMXX04M,837.o +1 t_x(286277,11272)$KFZ4404M,4612 +1 x(286277,260)KFZ4404M,9252.p
+  +1 x(286277,399)KFZ4404M,11158.p +1 x(286277,468)KFZ4404M,12931.p +1 x(286277,52)KFZ4404M,15564.p +1 x(286277,1434)PMXX04M,16386.p
+  +1 x(286277,1229)PMXX04M,17741.p +1 x(286277,953)KFZ4404M,19365.p +1 x(286277,2130)KFZ4404M,20760.p
+  +1 x(286277,1640)PMXX04M,21576.p +1 x(286277,1332)PMXX04M,22434.p = +1
+ f_286313: +1 t_x(286313,0),838.o +1 t_x(286313,10829)$KSLN04A,4613 +1 x(286313,1)YB3EH04A,10623.p +1 x(286313,93)YB3EH04A,12413.p
+  = +1
+ f_286317: +1 t_x(286317,0),839.o +1 t_x(286317,5935)$KWUR404E,4614 +1 x(286317,275)EBBRA04E,13671.p +1 x(286317,353)EBBRA04E,15370.p
+  +1 x(286317,510)EBBRA04E,18213.p +1 x(286317,432)EBBRA04E,22437.p = +1
+ f_286328: +1 t_x(286328,0),840.o +1 t_x(286328,4583)$YB3EH04E,4615 +1 x(286328,33)YB3EH04E,14618.p +1 x(286328,83)YB3EH04E,16690.p
+  = +1
+ f_286329: +1 t_x(286329,194)EBBRA04E,841.o +1 t_x(286329,4186)$EBBRA04E,4616 +1 t_x(286329,0),7792 +1 x(286329,116)EBBRA04E,10324.p
+  +1 x(286329,38)EBBRA04E,13288.p +1 x(286329,664)EBBRA04E,14554.p +1 x(286329,977)EBBRA04E,16302.p = +1
+ f_286347: +1 t_x(286347,84)MM204,842.o +1 t_x(286347,5760)$MM204,4617 = +1
+ f_286404: +1 t_x(286404,335)PMXX04M,843.o +1 t_x(286404,3936)$KCHI104M,4618 +1 x(286404,26)PMXX04M,10500.p
+  +1 x(286404,129)PMXX04M,12246.p +1 x(286404,232)PMXX04M,12725.p +1 x(286404,1055)PMXX04M,14750.p +1 x(286404,1157)PMXX04M,16412.p
+  +1 x(286404,952)PMXX04M,17757.p +1 x(286404,1775)PMXX04M,19440.p +1 x(286404,1877)PMXX04M,20851.p +1 x(286404,1363)PMXX04M,21445.p
+  = +1
+ f_286415: +1 t_x(286415,0),844.o +1 t_x(286415,745)$EBEEC04M,4619 +1 x(286415,25)EBEEC04M,17881.p +1 x(286415,333)EBEEC04M,19356.p
+  = +1
+ f_286416: +1 t_x(286416,0),845.o +1 t_x(286416,1900)$MM304,4620 +1 x(286416,37)MM204,10180.p +1 x(286416,100)MM304,12155.p
+  = +1
+ f_286439: +1 t_x(286439,0),846.o +1 t_x(286439,5406)$EBBRA04E,4621 +1 t_x(286439,0),7793 = +1
+ f_286461: +1 t_x(286461,2)YB3EH04E,847.o +1 t_x(286461,952)$YB3EH04E,4622 +1 x(286461,252)YB3EH04E,16400.p
+  +1 x(286461,352)YB3EH04E,17886.p +1 x(286461,402)YB3EH04E,19139.p +1 x(286461,502)YB3EH04E,20254.p +1 x(286461,552)YB3EH04E,21311.p
+  +1 x(286461,602)YB3EH04E,22133.p +1 x(286461,652)YB3EH04E,22784.p = +1
+ f_286485: +1 t_x(286485,0),848.o +1 t_x(286485,8294)$YB3EH04E,4623 +1 x(286485,11)YBOLN04M,11132.p +1 x(286485,43)YB5KL04E,12445.p
+  +1 x(286485,191)YBOLN04M,14076.p +1 x(286485,219)YB5KL04E,15966.p +1 x(286485,14)YB5WH04M,18291.p +1 x(286485,101)YBOLN04M,19534.p
+  +1 x(286485,173)YB5WH04M,22373.p = +1
+ f_286486: +1 t_x(286486,0),849.o +1 t_x(286486,9268)$RNI04M,4624 +1 x(286486,361)LELVL04M,11822.p +1 x(286486,773)LELVL04M,15217.p
+  = +1
+ f_286494: +1 t_x(286494,0),850.o +1 t_x(286494,5978)$KWUR404E,4625 +1 x(286494,63)YBOLN04M,12497.p +1 x(286494,108)YBOLN04M,14172.p
+  +1 x(286494,469)YBOLN04M,16112.p +1 x(286494,604)YBOLN04M,19599.p +1 x(286494,378)YBOLN04M,20269.p +1 x(286494,288)YBOLN04M,21485.p
+  +1 x(286494,243)YBOLN04M,23363.p = +1
+ f_286499: +1 t_x(286499,31)YBOLN04M,851.o +1 t_x(286499,6574)$KWUR404E,4626 = +1
+ f_286506: +1 t_x(286506,84)LELVL04M,852.o +1 t_x(286506,3284)$LELVL04M,4627 +1 t_x(286506,0),7794 = +1
+ f_286516: +1 t_x(286516,26)GL4W04M,853.o +1 t_x(286516,11725)$EGPFA04,4628 = +1
+ f_286568: +1 t_x(286568,0),854.o +1 t_x(286568,4456)$EBBRA04E,4629 +1 t_x(286568,0),7795 +1 x(286568,151)EBBRA04E,11603.p
+  +1 x(286568,308)EBBRA04E,13520.p +1 x(286568,934)EBBRA04E,14581.p +1 x(286568,1247)EBBRA04E,16260.p
+  +1 x(286568,229)EBBRA04E,18217.p = +1
+ f_286569: +1 t_x(286569,438)EBBRA04E,855.o +1 t_x(286569,10609)$RQXSI04E,4630 +1 x(286569,20)RQXI04E,10058.p
+  +1 x(286569,125)EBBRA04E,11258.p +1 x(286569,1286)RMZSI04M,12509.p +1 x(286569,1503)RQXI04E,14144.p
+  +1 x(286569,2238)EBBRA04E,15642.p +1 x(286569,4038)EBBRA04E,17414.p +1 x(286569,204)EBBRA04E,18862.p
+  = +1
+ f_286575: +1 t_x(286575,222)LELVL04M,856.o +1 t_x(286575,5693)$LELVL04M,4631 +1 t_x(286575,0),7796 +1 x(286575,118)LELVL04M,10567.p
+  +1 x(286575,531)LELVL04M,13545.p +1 x(286575,634)LELVL04M,14962.p +1 x(286575,325)LELVL04M,16960.p +1 x(286575,15)LELVL04M,18552.p
+  = +1
+ f_286582: +1 t_x(286582,975)PMXX04M,857.o +1 t_x(286582,11639)$KFZ4404M,4632 +1 x(286582,142)KFZ4404M,9669.p
+  +1 x(286582,212)KFZ4404M,10923.p +1 x(286582,835)KFZ4404M,12717.p +1 x(286582,419)KFZ4404M,14690.p +1 x(286582,563)PMXX04M,16448.p
+  +1 x(286582,1592)PMXX04M,17851.p +1 x(286582,627)KFZ4404M,19492.p +1 x(286582,973)KFZ4404M,21521.p +1 x(286582,766)KFZ4404M,22455.p
+  = +1
+ f_286590: +1 t_x(286590,467)YB3EH04E,858.o +1 t_x(286590,6467)$YB3EH04E,4633 +1 x(286590,17)YB3EH04E,9558.p
+  +1 x(286590,42)YB5WH04M,11522.p +1 x(286590,95)YB5WH04M,13581.p +1 x(286590,201)YB5WH04M,15105.p +1 x(286590,148)YB5WH04M,18471.p
+  +1 x(286590,254)YB5WH04M,19816.p = +1
+ f_286600: +1 t_x(286600,1168)KCHI104M,859.o +1 t_x(286600,7140)$LGKFN04,4634 +1 x(286600,841)KCHI104M,9581.p
+  +1 x(286600,432)KCHI104M,11099.p +1 x(286600,677)KCHI104M,12924.p +1 x(286600,759)KCHI104M,14920.p +1 x(286600,2786)LGKFN04,16308.p
+  +1 x(286600,2953)LGKFN04,19067.p +1 x(286600,2619)LGKFN04,20076.p +1 x(286600,1496)$KCHI104M,21149.p
+  +1 x(286600,1781)LGKFN04,21916.p +1 x(286600,1949)LGKFN04,22631.p +1 x(286600,1865)LGKFN04,23186.p +1 x(286600,1698)LGKFN04,23588.p
+  +1 x(286600,1614)LGKFN04,23885.p = +1
+ f_286616: +1 t_x(286616,1215)RVKWU04M,860.o +1 t_x(286616,3800)$RVKWU04M,4635 +1 x(286616,1123)RVKWU04M,10262.p
+  +1 x(286616,1492)RVKWU04M,13515.p +1 x(286616,1307)RVKWU04M,15614.p +1 x(286616,1584)RVKWU04M,16269.p
+  +1 x(286616,1676)RVKWU04M,17834.p +1 x(286616,2507)RVKWU04M,19300.p = +1
+ f_286621: +1 t_x(286621,0),861.o +1 t_x(286621,784)$KFZ4404M,4636 = +1
+ f_286625: +1 t_x(286625,2358)PMXX04M,862.o +1 t_x(286625,3490)$PMXX04M,4637 +1 x(286625,95)PMXX04M,9195.p
+  +1 x(286625,301)PMXX04M,11074.p +1 x(286625,404)PMXX04M,12780.p +1 x(286625,1638)PMXX04M,14664.p +1 x(286625,712)PMXX04M,16276.p
+  +1 x(286625,507)PMXX04M,17779.p +1 x(286625,1330)PMXX04M,19236.p +1 x(286625,1432)PMXX04M,20412.p +1 x(286625,918)PMXX04M,21320.p
+  +1 x(286625,1021)PMXX04M,22171.p +1 x(286625,815)PMXX04M,22946.p = +1
+ f_286627: +1 t_x(286627,0),863.o +1 t_x(286627,7369)$YB3EH04E,4638 +1 x(286627,204)YB5WH04M,12467.p +1 x(286627,310)YB5WH04M,14292.p
+  +1 x(286627,362)YB5WH04M,16085.p +1 x(286627,519)YB3EH04E,17685.p +1 x(286627,123)YBOLN04M,19452.p +1 x(286627,257)YB5WH04M,20712.p
+  +1 x(286627,169)$YBOLN04M,21581.p +1 x(286627,78)YBOLN04M,22328.p +1 x(286627,151)YB5WH04M,22965.p = +1
+ f_286628: +1 t_x(286628,538)RMZU04E,864.o +1 t_x(286628,873)$RMZU04E,4639 +1 t_x(286628,0),7797 +1 x(286628,119)RMZU04E,9751.p
+  +1 x(286628,203)RMZU04E,11712.p +1 x(286628,454)RMZU04E,13754.p +1 x(286628,286)RMZU04E,16974.p +1 x(286628,370)RMZU04E,18499.p
+  = +1
+ f_286638: +1 t_x(286638,554)RNS04M,865.o +1 t_x(286638,3954)$RNS04M,4640 +1 t_x(286638,54)RNS04M,7798
+  +1 x(286638,454)RNS04M,10340.p +1 x(286638,254)RNS04M,11856.p +1 x(286638,354)RNS04M,13620.p +1 x(286638,654)RNS04M,18972.p
+  +1 x(286638,1154)RNS04M,20209.p = +1
+ f_286639: +1 t_x(286639,240)LFPND04,866.o +1 t_x(286639,11811)$BKED1204,4641 = +1
+ f_286658: +1 t_x(286658,95)YBOLN04M,867.o +1 t_x(286658,6201)$EBBRA04E,4642 +1 x(286658,18)EBBRA04E,10729.p
+  +1 x(286658,67)YBOLN04M,12397.p +1 x(286658,158)YBOLN04M,14173.p +1 x(286658,487)EBBRA04E,16123.p +1 x(286658,409)EBBRA04E,20288.p
+  +1 x(286658,338)YBOLN04M,21624.p +1 x(286658,96)EBBRA04E,22415.p = +1
+ f_286678: +1 t_x(286678,0),868.o +1 t_x(286678,4323)$EBBRA04E,4643 +1 t_x(286678,0),7799 +1 x(286678,18)EBBRA04E,11304.p
+  +1 x(286678,175)EBBRA04E,13368.p +1 x(286678,801)EBBRA04E,14609.p +1 x(286678,1114)EBBRA04E,16411.p
+  +1 x(286678,96)EBBRA04E,18147.p = +1
+ f_286682: +1 t_x(286682,515)EBBRA04E,869.o +1 t_x(286682,4742)$EBBRA04E,4644 +1 x(286682,202)EBBRA04E,9543.p
+  +1 x(286682,470)YH5MH04M,11758.p +1 x(286682,594)EBBRA04E,13254.p +1 x(286682,1220)EBBRA04E,14546.p
+  +1 x(286682,1533)EBBRA04E,16192.p +1 x(286682,1063)EBBRA04E,18273.p +1 x(286682,343)YH5MH04M,19660.p
+  +1 x(286682,124)EBBRA04E,20729.p +1 x(286682,28)YH5MH04M,21965.p +1 x(286682,280)YH5MH04M,22973.p = +1
+ f_286685: +1 t_x(286685,975)RQXSI04E,870.o +1 t_x(286685,3563)$RQXSI04E,4645 +1 t_x(286685,0),7800 +1 x(286685,188)RQXSI04E,9728.p
+  +1 x(286685,413)RQXSI04E,11710.p +1 x(286685,750)RQXSI04E,13303.p +1 x(286685,638)RQXSI04E,14963.p +1 x(286685,525)RQXSI04E,16638.p
+  +1 x(286685,863)RQXSI04E,18414.p +1 x(286685,1088)RQXSI04E,19423.p +1 x(286685,1200)RQXSI04E,21026.p
+  +1 x(286685,1313)RQXSI04E,21873.p +1 x(286685,1425)RQXSI04E,22686.p +1 x(286685,1538)RQXSI04E,23244.p
+  = +1
+ f_286690: +1 t_x(286690,1319)EHAMA04,871.o +1 t_x(286690,4389)$EHAMA04,4646 +1 t_x(286690,63)EHAMA04,7801
+  +1 x(286690,761)EHAMA04,9617.p +1 x(286690,900)EHAMA04,11639.p +1 x(286690,1040)EHAMA04,13467.p +1 x(286690,1179)EHAMA04,15326.p
+  +1 x(286690,621)EHAMA04,18274.p +1 x(286690,1598)EHAMA04,19669.p = +1
+ f_286706: +1 t_x(286706,84)$YB5WH04M,872.o +1 x(286706,31)YB5WH04M,10423.p = +1
+ f_286712: +1 t_x(286712,0),873.o +1 t_x(286712,7164)$MM304,4647 +1 x(286712,54)RFBRT04M,10304.p +1 x(286712,156)BR204M,12156.p
+  = +1
+ f_286713: +1 t_x(286713,620)LFPND04,874.o +1 t_x(286713,6960)$LFPND04,4648 = +1
+ f_286715: +1 t_x(286715,0),875.o +1 t_x(286715,19222)$KFZ4404M,4649 +1 x(286715,6)YBOLN04M,11128.p +1 x(286715,408)YB5WH04M,12616.p
+  +1 x(286715,648)YB3EH04E,14328.p +1 x(286715,224)$YB5KL04E,16397.p +1 x(286715,884)YB5WH04M,17925.p
+  +1 x(286715,37)YB5WH04M,19162.p +1 x(286715,141)YBOLN04M,20408.p +1 x(286715,90)YB5WH04M,21395.p = +1
+ f_286726: +1 t_x(286726,657)YB5WH04M,876.o +1 t_x(286726,8050)$YB3EH04E,4650 +1 x(286726,22)YB5WH04M,9494.p
+  +1 x(286726,232)YB5KL04E,11127.p +1 x(286726,115)YB5KL04E,13037.p +1 x(286726,950)YB3EH04E,14366.p +1 x(286726,525)$YB5KL04E,16744.p
+  +1 x(286726,1186)YB5WH04M,18289.p +1 x(286726,339)YB5WH04M,19310.p +1 x(286726,443)YBOLN04M,20713.p
+  +1 x(286726,173)YB5KL04E,22980.p = +1
+ f_286733: +1 t_x(286733,11)KWUR1C04,877.o +1 t_x(286733,1957)$KWUR1C04,4651 +1 t_x(286733,0),7802 = +1
+ f_286743: +1 t_x(286743,1168)LGKFN04,878.o +1 t_x(286743,4601)$LGKFN04,4652 +1 t_x(286743,0),7803 +1 x(286743,749)LGKFN04,9835.p
+  +1 x(286743,163)LGKFN04,13069.p +1 x(286743,331)LGKFN04,14732.p +1 x(286743,247)LGKFN04,16003.p +1 x(286743,917)LGKFN04,17664.p
+  +1 x(286743,414)LGKFN04,18921.p +1 x(286743,582)LGKFN04,20006.p +1 x(286743,833)LGKFN04,20965.p +1 x(286743,1084)LGKFN04,21852.p
+  = +1
+ f_286753: +1 t_x(286753,219)LELVL04M,879.o +1 t_x(286753,7445)$LELVL04M,4653 +1 t_x(286753,0),7804 +1 x(286753,12)LELVL04M,10544.p
+  +1 x(286753,115)LELVL04M,12301.p +1 x(286753,322)LELVL04M,16057.p = +1
+ f_286757: +1 t_x(286757,0),880.o +1 t_x(286757,3722)$LEBAS04M,4654 +1 t_x(286757,0),7805 = +1
+ f_286762: +1 t_x(286762,2)RJIU04M,881.o +1 t_x(286762,9116)$LELVU04,4655 +1 x(286762,266)RJIU04M,11824.p
+  +1 x(286762,90)RJIU04M,13664.p +1 x(286762,178)RJIU04M,14975.p +1 x(286762,353)RJIU04M,16471.p +1 x(286762,529)RJIU04M,17291.p
+  +1 x(286762,968)RJIU04M,18847.p +1 x(286762,1056)RJIU04M,19819.p +1 x(286762,1144)RJIU04M,20901.p +1 x(286762,1232)RJIU04M,21766.p
+  +1 x(286762,1407)RJIU04M,22490.p +1 x(286762,617)RJIU04M,23132.p +1 x(286762,705)RJIU04M,23508.p +1 x(286762,1758)RJIU04M,23733.p
+  +1 x(286762,880)RJIU04M,23988.p +1 x(286762,792)RJIU04M,24096.p = +1
+ f_286763: +1 t_x(286763,447)RASI04M,882.o +1 t_x(286763,2943)$RASI04M,4656 +1 t_x(286763,239)RASI04M,7806
+  +1 x(286763,343)RASI04M,11814.p = +1
+ f_286771: +1 t_x(286771,0),883.o +1 t_x(286771,14007)$MRAE04,4657 +1 x(286771,18)MYY04A,10581.p +1 x(286771,141)GL34W04,10882.p
+  +1 x(286771,216)GL34W04,12694.p +1 x(286771,366)GL34W04,14209.p +1 x(286771,591)GL34W04,15753.p +1 x(286771,666)GL34W04,17618.p
+  +1 x(286771,937)MGY04,18730.p +1 x(286771,311)MGY04,20745.p +1 x(286771,291)GL34W04,21645.p +1 x(286771,265)MYY04A,22448.p
+  +1 x(286771,389)MGY04,23233.p +1 x(286771,348)MYY04A,23874.p +1 x(286771,512)MYY04A,24143.p = +1
+ f_286774: +1 t_x(286774,151)RASI04M,884.o +1 t_x(286774,5143)$RASI04M,4658 +1 x(286774,47)RASI04M,10688.p
+  +1 x(286774,359)RASI04M,22722.p = +1
+ f_286777: +1 t_x(286777,0),885.o +1 t_x(286777,6970)$YB3EH04A,4659 = +1
+ f_286781: +1 t_x(286781,36)MM204,886.o +1 t_x(286781,11611)$KFZ4404M,4660 +1 x(286781,114)KFZ4404M,10746.p
+  +1 x(286781,45)KFZ4404M,11843.p +1 x(286781,149)MM204,13649.p = +1
+ f_286791: +1 t_x(286791,2)EBBRA04E,887.o +1 t_x(286791,4463)$EBBRA04E,4661 +1 x(286791,158)EBBRA04E,11605.p
+  +1 x(286791,315)EBBRA04E,13523.p +1 x(286791,941)EBBRA04E,14582.p +1 x(286791,1254)EBBRA04E,16263.p
+  +1 x(286791,2)EBBRA04E,18059.p = +1
+ f_286793: +1 t_x(286793,0),888.o +1 t_x(286793,5536)$EBBRA04E,4662 = +1
+ f_286841: +1 t_x(286841,358)KSAL1204,889.o +1 t_x(286841,4148)$KSAL1204,4663 +1 t_x(286841,105)KSAL1204,7807
+  +1 x(286841,274)KSAL1204,10440.p +1 x(286841,190)KSAL1204,12253.p = +1
+ f_286844: +1 t_x(286844,512)KSPE104D,890.o +1 t_x(286844,7390)$KSAL1204,4664 +1 x(286844,144)KSPE104D,9776.p
+  +1 x(286844,218)KSPE104D,11781.p +1 x(286844,291)KSPE104D,15372.p +1 x(286844,365)KSPE104D,16972.p +1 x(286844,438)KSPE104D,18494.p
+  = +1
+ f_286853: +1 t_x(286853,255)KSLN04M,891.o +1 t_x(286853,3563)$KSLN04M,4665 +1 t_x(286853,0),7808 +1 x(286853,24)KSLN04M,10055.p
+  +1 x(286853,409)KSLN04M,12236.p +1 x(286853,178)KSLN04M,15301.p +1 x(286853,101)KSLN04M,16833.p = +1
+ f_286855: +1 t_x(286855,30)KSPE104D,892.o +1 t_x(286855,5100)$KSPE104D,4666 +1 t_x(286855,0),7809 = +1
+ f_286857: +1 t_x(286857,0),893.o +1 t_x(286857,14220)$KFZ4404M,4667 = +1
+ f_286877: +1 t_x(286877,138)ZM56704,894.o +1 t_x(286877,4062)$ZM56704,4668 +1 t_x(286877,0),7810 +1 x(286877,62)ZM56704,10060.p
+  +1 x(286877,369)ZM56704,12032.p +1 x(286877,215)ZM56704,17009.p +1 x(286877,446)ZM56704,20130.p = +1
+ f_286894: +1 t_x(286894,0),895.o +1 t_x(286894,1440)$LCS12W03,4669 = +1
+ f_286896: +1 t_x(286896,0),896.o +1 t_x(286896,6786)$EBBRA04E,4670 +1 t_x(286896,0),7811 = +1
+ f_286897: +1 t_x(286897,464)RQXSI04E,897.o +1 t_x(286897,10048)$RQXSI04E,4671 +1 x(286897,33)EBBRA04E,9522.p
+  +1 x(286897,75)RQXSI04E,11468.p +1 x(286897,736)RMZSI04M,12498.p +1 x(286897,908)$RMZSI04M,14142.p +1 x(286897,1676)EBBRA04E,15644.p
+  +1 x(286897,2381)EBBRA04E,17193.p +1 x(286897,2215)RQXSI04E,19065.p +1 x(286897,1048)RQXSI04E,20383.p
+  +1 x(286897,479)RMZSI04M,21280.p +1 x(286897,650)RMZSI04M,22165.p +1 x(286897,1598)EBBRA04E,22746.p
+  +1 x(286897,1207)EBBRA04E,23253.p +1 x(286897,561)RQXSI04E,23627.p = +1
+ f_286902: +1 t_x(286902,0),898.o +1 t_x(286902,6053)$YBOLN04M,4672 +1 x(286902,26)KFZ4404E,12247.p +1 x(286902,53)YBOLN04M,13991.p
+  +1 x(286902,96)KFZ4404E,18432.p = +1
+ f_286912: +1 t_x(286912,30)KFZ4404M,899.o +1 t_x(286912,4186)$KFZ4404M,4673 = +1
+ f_286952: +1 t_x(286952,290)YBOLN04M,900.o +1 t_x(286952,12290)$YB3EH04E,4674 +1 x(286952,37)YBOLN04M,10122.p
+  +1 x(286952,118)YB5KL04E,12005.p +1 x(286952,294)YB5KL04E,12655.p +1 x(286952,352)YB5KL04E,14149.p +1 x(286952,1029)YBOLN04M,16197.p
+  +1 x(286952,172)YBOLN04M,18132.p +1 x(286952,528)YB5KL04E,20649.p = +1
+ f_286963: +1 t_x(286963,896)RQXSI04E,901.o +1 t_x(286963,3709)$RQXSI04E,4675 +1 t_x(286963,0),7812 +1 x(286963,334)RQXSI04E,9239.p
+  +1 x(286963,559)RQXSI04E,11148.p +1 x(286963,221)RQXSI04E,13956.p +1 x(286963,784)RQXSI04E,14540.p +1 x(286963,671)RQXSI04E,16020.p
+  +1 x(286963,1009)RQXSI04E,17602.p +1 x(286963,1234)RQXSI04E,18920.p +1 x(286963,1121)RQXSI04E,20047.p
+  +1 x(286963,1346)RQXSI04E,21053.p +1 x(286963,1459)RQXSI04E,21904.p +1 x(286963,1571)RQXSI04E,22772.p
+  = +1
+ f_286968: +1 t_x(286968,0),902.o +1 t_x(286968,96)$FUJ04M,4676 = +1
+ f_286969: +1 t_x(286969,521)RASI04M,903.o +1 t_x(286969,2289)$RASI04M,4677 +1 t_x(286969,209)RASI04M,7813
+  +1 x(286969,417)RASI04M,10391.p +1 x(286969,833)RASI04M,18056.p +1 x(286969,625)RASI04M,21487.p +1 x(286969,729)RASI04M,22460.p
+  = +1
+ f_286988: +1 t_x(286988,161)GL4W04M,904.o +1 t_x(286988,6352)$MM204,4678 +1 x(286988,29)KSLN04M,10642.p
+  +1 x(286988,69)GL4W04M,12128.p +1 x(286988,335)MM204,15456.p +1 x(286988,222)MM204,16980.p = +1
+ f_286989: +1 t_x(286989,0),905.o +1 t_x(286989,8677)$KSAL1204,4679 +1 x(286989,44)KSPE104D,10659.p = +1
+ f_287011: +1 t_x(287011,280)RMZU04E,906.o +1 t_x(287011,1536)$RMZU04E,4680 +1 t_x(287011,29)RMZU04E,7814
+  +1 x(287011,196)RMZU04E,9551.p +1 x(287011,112)RMZU04E,11963.p +1 x(287011,698)RMZU04E,17942.p = +1
+ f_287014: +1 t_x(287014,0),907.o +1 t_x(287014,4947)$KSLN04M,4681 = +1
+ f_287016: +1 t_x(287016,0),908.o +1 t_x(287016,5177)$EBBRA04E,4682 +1 x(287016,11)EBBRA04E,10236.p +1 x(287016,76)YBOLN04M,12116.p
+  +1 x(287016,166)YBOLN04M,17482.p +1 x(287016,211)YBOLN04M,19182.p +1 x(287016,121)YBOLN04M,20834.p = +1
+ f_287018: +1 t_x(287018,2500)$RQXSI04E,909.o +1 x(287018,25)RQXSI04E,9173.p +1 x(287018,362)RQXSI04E,11077.p
+  +1 x(287018,475)RQXSI04E,12944.p +1 x(287018,700)RQXSI04E,14771.p +1 x(287018,1037)RQXSI04E,16685.p
+  +1 x(287018,587)RQXSI04E,18223.p +1 x(287018,1600)RQXSI04E,19729.p +1 x(287018,812)RQXSI04E,20828.p
+  +1 x(287018,1150)RQXSI04E,21448.p +1 x(287018,925)RQXSI04E,22260.p = +1
+ f_287020: +1 t_x(287020,273)RNS04M,910.o +1 t_x(287020,4673)$RNS04M,4683 +1 t_x(287020,173)RNS04M,7815
+  +1 x(287020,573)RNS04M,11915.p +1 x(287020,1373)RNS04M,19096.p +1 x(287020,1873)RNS04M,20531.p +1 x(287020,373)RNS04M,21595.p
+  = +1
+ f_287027: +1 t_x(287027,851)LCES004M,911.o +1 t_x(287027,10751)$LCES004M,4684 +1 t_x(287027,701)LCES004M,7816
+  +1 x(287027,401)LCES004M,9318.p = +1
+ f_287040: +1 t_x(287040,23)RNI04M,912.o +1 t_x(287040,12761)$RJIU04M,4685 +1 x(287040,316)RNI04M,9491.p
+  +1 x(287040,414)RNI04M,12607.p +1 x(287040,4682)RJIU04M,15241.p +1 x(287040,1781)RNI04M,15900.p +1 x(287040,121)RNI04M,17285.p
+  +1 x(287040,2048)RJIU04M,18681.p = +1
+ f_287044: +1 t_x(287044,0),913.o +1 t_x(287044,5220)$KSPE104D,4686 = +1
+ f_287045: +1 t_x(287045,0),914.o +1 t_x(287045,485)$LEBAS04A,4687 = +1
+ f_287050: +1 t_x(287050,375)LFKFA04,915.o +1 t_x(287050,7575)$LFKFA04,4688 = +1
+ f_287051: +1 t_x(287051,0),916.o +1 t_x(287051,61)$BR204M,4689 = +1
+ f_287076: +1 t_x(287076,34)KFZ4404M,917.o +1 t_x(287076,13193)$KFZ4404M,4690 +1 x(287076,173)KFZ4404M,10331.p
+  +1 x(287076,311)KFZ4404M,11165.p +1 x(287076,865)KFZ4404M,20263.p +1 x(287076,935)KFZ4404M,21276.p +1 x(287076,993)YB3EH04E,22110.p
+  +1 x(287076,1043)YB3EH04E,22651.p = +1
+ f_287081: +1 t_x(287081,865)LGSRA04,918.o +1 t_x(287081,20312)$LGSRA04,4691 +1 x(287081,2081)LGSRA04,17522.p
+  = +1
+ f_287111: +1 t_x(287111,1165)EGNOR04M,919.o +1 t_x(287111,2770)$EGNOR04M,4692 +1 x(287111,49)EGNOR04M,9450.p
+  +1 x(287111,188)EGNOR04M,11401.p +1 x(287111,258)EGNOR04M,13169.p +1 x(287111,328)EGNOR04M,14919.p +1 x(287111,537)EGNOR04M,16519.p
+  +1 x(287111,607)EGNOR04M,17953.p +1 x(287111,676)EGNOR04M,19194.p +1 x(287111,746)EGNOR04M,20271.p +1 x(287111,886)EGNOR04M,21253.p
+  +1 x(287111,956)EGNOR04M,22069.p +1 x(287111,816)EGNOR04M,23219.p = +1
+ f_287119: +1 t_x(287119,45)RNI04M,920.o +1 t_x(287119,6028)$RJIU04M,4693 +1 x(287119,408)RJIU04M,12889.p
+  +1 x(287119,631)RNI04M,14677.p +1 x(287119,143)RNI04M,16811.p +1 x(287119,1725)RJIU04M,17362.p +1 x(287119,2164)RJIU04M,18904.p
+  +1 x(287119,2252)RJIU04M,19835.p +1 x(287119,2340)RJIU04M,20958.p +1 x(287119,2428)RJIU04M,21789.p +1 x(287119,2603)RJIU04M,22505.p
+  +1 x(287119,584)RJIU04M,23071.p +1 x(287119,925)$RNI04M,23449.p +1 x(287119,729)RNI04M,23812.p +1 x(287119,827)RNI04M,23968.p
+  = +1
+ f_287126: +1 t_x(287126,0),921.o +1 t_x(287126,1642)$YB3EH04E,4694 +1 x(287126,142)YB3EH04E,18953.p +1 x(287126,192)YB3EH04E,20069.p
+  +1 x(287126,242)YB3EH04E,21028.p = +1
+ f_287128: +1 t_x(287128,0),922.o +1 t_x(287128,8521)$EGNOR04M,4695 +1 x(287128,65)EBBRA04E,12097.p +1 x(287128,143)EBBRA04E,13914.p
+  = +1
+ f_287132: +1 t_x(287132,0),923.o +1 t_x(287132,13069)$KFZ4404M,4696 = +1
+ f_287140: +1 t_x(287140,2322)RVKWU04M,924.o +1 t_x(287140,2507)$RVKWU04M,4697 +1 t_x(287140,937)RVKWU04M,7817
+  +1 x(287140,2230)RVKWU04M,10345.p +1 x(287140,1860)RVKWU04M,12333.p +1 x(287140,1214)RVKWU04M,13609.p
+  +1 x(287140,1122)RVKWU04M,15318.p +1 x(287140,1583)RVKWU04M,16873.p +1 x(287140,1676)RVKWU04M,18507.p
+  +1 x(287140,2137)RVKWU04M,20866.p +1 x(287140,2414)RVKWU04M,21734.p = +1
+ f_287143: +1 t_x(287143,13)RQXU04E,925.o +1 t_x(287143,3956)$RQXU04E,4698 +1 t_x(287143,0),7818 +1 x(287143,184)RQXU04E,14658.p
+  +1 x(287143,270)RQXU04E,15853.p +1 x(287143,356)RQXU04E,17659.p = +1
+ f_287155: +1 t_x(287155,0),926.o +1 t_x(287155,4420)$EBBRA04E,4699 +1 t_x(287155,0),7819 +1 x(287155,37)EBBRA04E,10034.p
+  +1 x(287155,115)EBBRA04E,11336.p +1 x(287155,272)EBBRA04E,13549.p +1 x(287155,898)EBBRA04E,14656.p +1 x(287155,1211)EBBRA04E,16526.p
+  = +1
+ f_287156: +1 t_x(287156,0),927.o +1 t_x(287156,66)$KFZ4404M,4700 = +1
+ f_287158: +1 t_x(287158,0),928.o +1 t_x(287158,11134)$YB3EH04E,4701 +1 x(287158,9)YBOLN04M,15608.p +1 x(287158,54)YBOLN04M,17476.p
+  +1 x(287158,189)YBOLN04M,19284.p = +1
+ f_287179: +1 t_x(287179,0),929.o +1 t_x(287179,8295)$LGKFN04,4702 = +1
+ f_287182: +1 t_x(287182,8)RMZU04E,930.o +1 t_x(287182,7380)$YB5WH04M,4703 +1 x(287182,133)RMZU04E,14157.p
+  +1 x(287182,285)YB5WH04M,15930.p = +1
+ f_287185: +1 t_x(287185,91)YH5MH04M,931.o +1 t_x(287185,3565)$YH5MH04M,4704 +1 t_x(287185,28)YH5MH04M,7820
+  = +1
+ f_287193: +1 t_x(287193,762)RQXSI04E,932.o +1 t_x(287193,4250)$RQXSI04E,4705 +1 t_x(287193,0),7821 +1 x(287193,537)RQXSI04E,9459.p
+  +1 x(287193,87)RQXSI04E,11160.p +1 x(287193,425)RQXSI04E,13444.p +1 x(287193,200)RQXSI04E,14483.p +1 x(287193,1212)RQXSI04E,16119.p
+  +1 x(287193,1550)RQXSI04E,17743.p +1 x(287193,1775)RQXSI04E,19128.p +1 x(287193,1662)RQXSI04E,20197.p
+  +1 x(287193,1887)RQXSI04E,21393.p = +1
+ f_287194: +1 t_x(287194,942)RQXSI04E,933.o +1 t_x(287194,4205)$RQXSI04E,4706 +1 t_x(287194,0),7822 +1 x(287194,492)RQXSI04E,9662.p
+  +1 x(287194,42)RQXSI04E,10974.p +1 x(287194,380)RQXSI04E,12904.p +1 x(287194,155)RQXSI04E,14510.p +1 x(287194,1167)RQXSI04E,16131.p
+  +1 x(287194,1505)RQXSI04E,17696.p +1 x(287194,1730)RQXSI04E,19066.p +1 x(287194,1617)RQXSI04E,20135.p
+  +1 x(287194,1842)RQXSI04E,21231.p +1 x(287194,1955)RQXSI04E,22111.p +1 x(287194,717)RQXSI04E,22804.p
+  +1 x(287194,605)RQXSI04E,23360.p = +1
+ f_287195: +1 t_x(287195,464)RFBRT04M,934.o +1 t_x(287195,2468)$BR204M,4707 +1 x(287195,18)BR204M,9600.p
+  +1 x(287195,199)BR204M,11949.p +1 x(287195,108)BR204M,13873.p +1 x(287195,253)RFBRT04M,15328.p +1 x(287195,359)RFBRT04M,16904.p
+  = +1
+ f_287200: +1 t_x(287200,0),935.o +1 t_x(287200,4019)$GL4W04M,4708 +1 x(287200,49)GL4W04M,16810.p +1 x(287200,142)GL4W04M,18412.p
+  = +1
+ f_287201: +1 t_x(287201,0),936.o +1 t_x(287201,7413)$YB3EH04E,4709 +1 x(287201,77)YBOLN04M,13319.p +1 x(287201,461)YB5WH04M,15297.p
+  +1 x(287201,32)YBOLN04M,15990.p +1 x(287201,167)YBOLN04M,17633.p +1 x(287201,213)$YBOLN04M,21747.p = +1
+ f_287205: +1 t_x(287205,0),937.o +1 t_x(287205,11828)$YB3EH04E,4710 +1 x(287205,46)YB5KL04E,17240.p = +1
+ f_287217: +1 t_x(287217,0),938.o +1 t_x(287217,919)$FUJ04M,4711 = +1
+ f_287222: +1 t_x(287222,218)RQXSI04E,939.o +1 t_x(287222,6218)$RQXSI04E,4712 +1 x(287222,39)RQXSI04E,10638.p
+  +1 x(287222,2168)RQXSI04E,14830.p +1 x(287222,720)RQXSI04E,16204.p +1 x(287222,930)RQXSI04E,18093.p
+  +1 x(287222,818)RQXSI04E,19101.p +1 x(287222,299)EBBRA04E,20497.p = +1
+ f_287235: +1 t_x(287235,923)PMXX04M,940.o +1 t_x(287235,5655)$PMXX04M,4713 +1 t_x(287235,0),7823 +1 x(287235,100)PMXX04M,9208.p
+  +1 x(287235,615)PMXX04M,11080.p +1 x(287235,717)PMXX04M,12955.p +1 x(287235,409)PMXX04M,14787.p +1 x(287235,306)PMXX04M,16500.p
+  +1 x(287235,512)PMXX04M,19299.p +1 x(287235,820)PMXX04M,20782.p = +1
+ f_287240: +1 t_x(287240,285)LGRPA04M,941.o +1 t_x(287240,7125)$LGRPA04M,4714 +1 t_x(287240,0),7824 = +1
+ f_287241: +1 t_x(287241,32)MAB1204A,942.o +1 t_x(287241,2580)$MAB1204A,4715 +1 x(287241,689)MAB1204A,17592.p
+  +1 x(287241,853)MAB1204A,18947.p +1 x(287241,936)MAB1204A,20322.p +1 x(287241,196)MAB1204A,21157.p +1 x(287241,32)MAB1204A,22358.p
+  = +1
+ f_287243: +1 t_x(287243,1650)GL4W04M,943.o +1 t_x(287243,6960)$LGKFN04,4716 +1 x(287243,646)GL4W04M,9276.p
+  +1 x(287243,729)GL4W04M,11059.p +1 x(287243,813)GL4W04M,12661.p +1 x(287243,597)LGKFN04,14425.p +1 x(287243,2571)GL4W04M,16040.p
+  +1 x(287243,1148)GL4W04M,17672.p +1 x(287243,1064)GL4W04M,19038.p +1 x(287243,2404)GL4W04M,20075.p +1 x(287243,980)GL4W04M,21124.p
+  +1 x(287243,1566)GL4W04M,21936.p +1 x(287243,1734)GL4W04M,22641.p +1 x(287243,1483)GL4W04M,23426.p = +1
+ f_287244: +1 t_x(287244,18)YB5WH04M,944.o +1 t_x(287244,5929)$YB3EH04E,4717 +1 x(287244,29)YB3EH04E,11545.p
+  = +1
+ f_287253: +1 t_x(287253,29)YB3EH04E,945.o +1 t_x(287253,629)$YB3EH04E,4718 +1 x(287253,79)YB3EH04E,19079.p
+  +1 x(287253,179)YB3EH04E,20184.p +1 x(287253,229)YB3EH04E,21221.p +1 x(287253,279)YB3EH04E,22032.p +1 x(287253,329)YB3EH04E,22678.p
+  = +1
+ f_287279: +1 t_x(287279,232)RASI04M,946.o +1 t_x(287279,6472)$RASI04M,4719 +1 x(287279,24)RASI04M,10463.p
+  +1 x(287279,128)RASI04M,13992.p = +1
+ f_287286: +1 t_x(287286,377)EHAMA04,947.o +1 t_x(287286,7275)$EGNOR04M,4720 +1 x(287286,150)EGNOR04M,10457.p
+  +1 x(287286,450)EGNOR04M,15004.p = +1
+ f_287287: +1 t_x(287287,414)RMZU04E,948.o +1 t_x(287287,666)$RMZU04E,4721 +1 t_x(287287,0),7825 +1 x(287287,79)RMZU04E,9821.p
+  +1 x(287287,163)RMZU04E,11771.p +1 x(287287,247)RMZU04E,13561.p +1 x(287287,331)RMZU04E,15385.p = +1
+ f_287288: +1 t_x(287288,802)KHVL104E,949.o +1 t_x(287288,2162)$KSPE1P04,4722 +1 x(287288,17)KSPE1P04,9580.p
+  +1 x(287288,153)KHVL104E,11209.p +1 x(287288,226)KHVL104E,13087.p +1 x(287288,299)KHVL104E,14845.p +1 x(287288,814)KHVL104E,16708.p
+  +1 x(287288,520)KHVL104E,18431.p +1 x(287288,630)KSPE1P04,19723.p +1 x(287288,373)KHVL104E,20789.p +1 x(287288,446)KHVL104E,21730.p
+  = +1
+ f_287290: +1 t_x(287290,600)$MT4AT04E,950.o +1 x(287290,112)MT4AT04E,9843.p = +1
+ f_287302: +1 t_x(287302,2887)$LFMDA04A,951.o +1 x(287302,7)LFMDA04A,9267.p +1 x(287302,727)LFMDA04A,11215.p
+  +1 x(287302,1447)LFMDA04A,13035.p +1 x(287302,2167)LFMDA04A,15364.p = +1
+ f_287314: +1 t_x(287314,0),952.o +1 t_x(287314,1380)$LCS12W03,4723 = +1
+ f_287319: +1 t_x(287319,0),953.o +1 t_x(287319,3157)$EBEEC04M,4724 +1 t_x(287319,0),7826 +1 x(287319,71)EBEEC04M,17097.p
+  = +1
+ f_287329: +1 t_x(287329,977)YB5WH04M,954.o +1 t_x(287329,6377)$YB5WH04M,4725 +1 x(287329,24)YB5WH04M,9317.p
+  +1 x(287329,77)YB5WH04M,11261.p +1 x(287329,380)RMZU04E,12483.p +1 x(287329,212)RMZU04E,14405.p +1 x(287329,1385)RMZU04E,15937.p
+  +1 x(287329,547)RMZU04E,17663.p +1 x(287329,606)YB5WH04M,19454.p +1 x(287329,182)YB5WH04M,20509.p +1 x(287329,447)YB5WH04M,22445.p
+  +1 x(287329,288)YB5WH04M,23002.p +1 x(287329,129)RMZU04E,23428.p = +1
+ f_287335: +1 t_x(287335,0),955.o +1 t_x(287335,900)$LCS12W03,4726 = +1
+ f_287337: +1 t_x(287337,40)KFZ4404M,956.o +1 t_x(287337,7935)$KFZ4404M,4727 +1 t_x(287337,0),7827 +1 x(287337,178)KFZ4404M,10679.p
+  +1 x(287337,524)KFZ4404M,11791.p = +1
+ f_287343: +1 t_x(287343,1018)LGIRA04,957.o +1 t_x(287343,1388)$LGIRA04,4728 +1 t_x(287343,649)LGIRA04,7828
+  = +1
+ f_287347: +1 t_x(287347,791)MGY04,958.o +1 t_x(287347,14800)$MRAE04,4729 +1 x(287347,64)MAB1204A,9379.p
+  +1 x(287347,146)MAB1204A,10868.p +1 x(287347,235)MYY04A,12657.p +1 x(287347,381)GL34W04,14164.p +1 x(287347,1356)GL34W04,15758.p
+  +1 x(287347,4600)$MYY04A,17530.p +1 x(287347,5252)MGY04,18807.p +1 x(287347,3006)GL34W04,20067.p +1 x(287347,3139)MGY04,21350.p
+  +1 x(287347,310)MAB1204A,22037.p = +1
+ f_287358: +1 t_x(287358,0),959.o +1 t_x(287358,7690)$RQXSI04E,4730 +1 x(287358,344)RQXSI04E,12538.p +1 x(287358,635)RQXSI04E,14589.p
+  +1 x(287358,830)RQXSI04E,16023.p +1 x(287358,1122)RQXSI04E,17642.p +1 x(287358,1219)RQXSI04E,19210.p
+  +1 x(287358,490)$RQXI04E,20688.p +1 x(287358,52)RQXSI04E,21620.p +1 x(287358,441)RQXSI04E,22403.p +1 x(287358,149)RQXSI04E,22915.p
+  = +1
+ f_287367: +1 t_x(287367,385)EBBRA04E,960.o +1 t_x(287367,3985)$EBBRA04E,4731 +1 x(287367,223)YBOLN04M,9862.p
+  +1 x(287367,306)EBBRA04E,11726.p +1 x(287367,133)YBOLN04M,13296.p +1 x(287367,449)YBOLN04M,14518.p +1 x(287367,765)YBOLN04M,16120.p
+  +1 x(287367,404)YBOLN04M,18163.p +1 x(287367,359)YBOLN04M,23009.p = +1
+ f_287372: +1 t_x(287372,414)KSPE1P04,961.o +1 t_x(287372,874)$KSPE1P04,4732 +1 x(287372,31)KSPE1P04,9710.p
+  +1 x(287372,261)KSPE1P04,12255.p +1 x(287372,337)KSPE1P04,13560.p +1 x(287372,110)$KHVL104E,15388.p
+  +1 x(287372,720)KSPE1P04,17124.p = +1
+ f_287402: +1 t_x(287402,494)PMXX04M,962.o +1 t_x(287402,8926)$LELVL04M,4733 +1 x(287402,977)LELVL04M,10435.p
+  +1 x(287402,511)PMXX04M,10935.p +1 x(287402,48)LELVL04M,13003.p +1 x(287402,255)LELVL04M,14596.p +1 x(287402,1745)PMXX04M,16033.p
+  +1 x(287402,358)LELVL04M,18338.p +1 x(287402,1184)LELVL04M,19448.p = +1
+ f_287409: +1 t_x(287409,33)EGNOR04M,963.o +1 t_x(287409,1987)$EGNOR04M,4734 +1 x(287409,382)EGNOR04M,22792.p
+  = +1
+ f_287413: +1 t_x(287413,0),964.o +1 t_x(287413,205)$FUJ04M,4735 = +1
+ f_287426: +1 t_x(287426,0),965.o +1 t_x(287426,2100)$GL4W04M,4736 = +1
+ f_287433: +1 t_x(287433,767)YBOLN04M,966.o +1 t_x(287433,3767)$EBBRA04E,4737 +1 x(287433,10)EBBRA04E,9431.p
+  +1 x(287433,84)YBOLN04M,11382.p +1 x(287433,167)EBBRA04E,13284.p +1 x(287433,245)EBBRA04E,14496.p +1 x(287433,851)YBOLN04M,16175.p
+  +1 x(287433,129)YBOLN04M,18021.p +1 x(287433,219)YBOLN04M,19554.p +1 x(287433,309)YBOLN04M,20829.p +1 x(287433,445)YBOLN04M,22342.p
+  = +1
+ f_287438: +1 t_x(287438,1033)RNI04M,967.o +1 t_x(287438,11331)$RJIU04M,4738 +1 x(287438,56)RNI04M,9554.p
+  +1 x(287438,154)RNI04M,11330.p +1 x(287438,252)RNI04M,13093.p +1 x(287438,3252)RJIU04M,14211.p +1 x(287438,349)RNI04M,15797.p
+  +1 x(287438,447)RNI04M,17515.p +1 x(287438,618)RJIU04M,18608.p +1 x(287438,794)RJIU04M,20261.p +1 x(287438,531)RJIU04M,21749.p
+  = +1
+ f_287468: +1 t_x(287468,85)GL4W04M,968.o +1 t_x(287468,504)$GL4W04M,4739 +1 t_x(287468,1)GL4W04M,7829
+  +1 x(287468,169)GL4W04M,16863.p +1 x(287468,252)GL4W04M,18405.p = +1
+ f_287476: +1 t_x(287476,175)$KFZ4404L,969.o +1 t_x(287476,0),7830 +1 x(287476,25)KFZ4404L,10362.p +1 x(287476,100)KFZ4404L,12209.p
+  = +1
+ f_287489: +1 t_x(287489,0),970.o +1 t_x(287489,5498)$YB3EH04A,4740 +1 x(287489,93)YB3EH04A,11229.p +1 x(287489,140)YB3EH04A,12982.p
+  +1 x(287489,47)YB3EH04A,14897.p +1 x(287489,1248)YB3EH04A,16449.p +1 x(287489,1294)YB3EH04A,17863.p
+  = +1
+ f_287515: +1 t_x(287515,321)KFZ4404M,971.o +1 t_x(287515,5446)$KFZ4404M,4741 +1 t_x(287515,0),7831 +1 x(287515,113)KFZ4404M,10253.p
+  +1 x(287515,44)KFZ4404M,12038.p = +1
+ f_287518: +1 t_x(287518,55)YB5WH04M,972.o +1 t_x(287518,6412)$YB3EH04E,4742 +1 x(287518,2)YB5WH04M,10738.p
+  +1 x(287518,161)YB5WH04M,15085.p +1 x(287518,108)YB5WH04M,17974.p +1 x(287518,62)YB3EH04E,21680.p = +1
+ f_287524: +1 t_x(287524,315)LGKFN04,973.o +1 t_x(287524,4920)$LGKFN04,4743 +1 t_x(287524,0),7832 +1 x(287524,231)LGKFN04,9997.p
+  +1 x(287524,482)LGKFN04,12765.p +1 x(287524,64)LGKFN04,14461.p +1 x(287524,566)LGKFN04,15958.p +1 x(287524,1236)LGKFN04,17755.p
+  +1 x(287524,733)LGKFN04,18915.p +1 x(287524,399)LGKFN04,20020.p +1 x(287524,1152)LGKFN04,20993.p +1 x(287524,1403)LGKFN04,21966.p
+  +1 x(287524,650)LGKFN04,23892.p = +1
+ f_287527: +1 t_x(287527,351)KHVL104E,974.o +1 t_x(287527,1789)$KSPE1P04,4744 +1 x(287527,69)KHVL104E,10252.p
+  +1 x(287527,333)KSPE1P04,11939.p +1 x(287527,410)KSPE1P04,13402.p +1 x(287527,486)KSPE1P04,15120.p +1 x(287527,363)KHVL104E,16640.p
+  +1 x(287527,257)KSPE1P04,18464.p = +1
+ f_287528: +1 t_x(287528,0),975.o +1 t_x(287528,5255)$KFZ4404M,4745 +1 x(287528,130)KFZ4404M,10542.p +1 x(287528,199)KFZ4404M,12385.p
+  +1 x(287528,268)KFZ4404M,13813.p = +1
+ f_287536: +1 t_x(287536,914)LELVL04M,976.o +1 t_x(287536,5596)$BR404M,4746 +1 x(287536,88)LELVL04M,9446.p
+  +1 x(287536,191)LELVL04M,11408.p +1 x(287536,294)LELVL04M,13292.p +1 x(287536,398)LELVL04M,15069.p +1 x(287536,501)LELVL04M,16657.p
+  +1 x(287536,604)LELVL04M,18158.p = +1
+ f_287541: +1 t_x(287541,0),977.o +1 t_x(287541,5973)$RNS04M,4747 = +1
+ f_287544: +1 t_x(287544,3)BR404M,978.o +1 t_x(287544,1278)$BR404M,4748 +1 x(287544,153)BR404M,15299.p
+  +1 x(287544,228)BR404M,16405.p +1 x(287544,303)BR404M,18022.p +1 x(287544,378)BR404M,19393.p +1 x(287544,78)BR404M,20714.p
+  = +1
+ f_287579: +1 t_x(287579,686)RQXSI04E,979.o +1 t_x(287579,2149)$RQXSI04E,4749 +1 t_x(287579,0),7833 +1 x(287579,574)RQXSI04E,10424.p
+  +1 x(287579,11)RQXSI04E,11397.p +1 x(287579,461)RQXSI04E,13448.p +1 x(287579,349)RQXSI04E,15289.p +1 x(287579,911)RQXSI04E,17047.p
+  +1 x(287579,1361)RQXSI04E,18304.p +1 x(287579,1249)RQXSI04E,19473.p +1 x(287579,799)RQXSI04E,21493.p
+  +1 x(287579,1024)RQXSI04E,22274.p +1 x(287579,1136)RQXSI04E,22994.p = +1
+ f_287580: +1 t_x(287580,87)MEK04,980.o +1 t_x(287580,14393)$MRAE04,4750 = +1
+ f_287581: +1 t_x(287581,0),981.o +1 t_x(287581,6071)$KWUR1C04,4751 +1 t_x(287581,0),7834 = +1
+ f_287595: +1 t_x(287595,347)KWUR1C04,982.o +1 t_x(287595,4863)$KWUR1C04,4752 +1 t_x(287595,69)KWUR1C04,7835
+  +1 x(287595,277)KWUR1C04,9653.p +1 x(287595,208)KWUR1C04,12018.p +1 x(287595,138)KWUR1C04,15536.p = +1
+ f_287604: +1 t_x(287604,687)PMXX04M,983.o +1 t_x(287604,1099)$PMXX04M,4753 +1 t_x(287604,0),7836 +1 x(287604,70)PMXX04M,9713.p
+  +1 x(287604,173)PMXX04M,11654.p +1 x(287604,276)PMXX04M,13478.p +1 x(287604,379)PMXX04M,15238.p +1 x(287604,481)PMXX04M,16803.p
+  +1 x(287604,584)PMXX04M,18330.p +1 x(287604,790)PMXX04M,20348.p = +1
+ f_287623: +1 t_x(287623,0),984.o +1 t_x(287623,3342)$LELVL04M,4754 +1 t_x(287623,0),7837 +1 x(287623,38)LELVL04M,10779.p
+  = +1
+ f_287631: +1 t_x(287631,287)LELVL04M,985.o +1 t_x(287631,4417)$LELVL04M,4755 +1 t_x(287631,0),7838 +1 x(287631,81)LELVL04M,10194.p
+  +1 x(287631,184)LELVL04M,11874.p +1 x(287631,391)LELVL04M,15061.p +1 x(287631,494)LELVL04M,16628.p +1 x(287631,597)LELVL04M,18120.p
+  = +1
+ f_287660: +1 t_x(287660,1024)EG11G04M,986.o +1 t_x(287660,4723)$EG11G04M,4756 +1 t_x(287660,0),7839 +1 x(287660,80)EG11G04M,9815.p
+  +1 x(287660,159)EG11G04M,11729.p +1 x(287660,316)EG11G04M,13126.p +1 x(287660,631)EG11G04M,15361.p +1 x(287660,1418)EG11G04M,16327.p
+  +1 x(287660,1575)EG11G04M,17858.p +1 x(287660,1732)EG11G04M,19120.p +1 x(287660,1811)EG11G04M,20048.p
+  +1 x(287660,1890)EG11G04M,21251.p +1 x(287660,1968)EG11G04M,21896.p +1 x(287660,2126)EG11G04M,22597.p
+  +1 x(287660,2204)EG11G04M,23086.p +1 x(287660,1103)EG11G04M,23480.p +1 x(287660,945)EG11G04M,23880.p
+  = +1
+ f_287677: +1 t_x(287677,0),987.o +1 t_x(287677,11961)$RQXSI04E,4757 = +1
+ f_287690: +1 t_x(287690,72)LCS12W03,988.o +1 t_x(287690,447)$LCS12W03,4758 = +1
+ f_287696: +1 t_x(287696,627)RMZSI04,989.o +1 t_x(287696,2342)$RMZSI04,4759 +1 t_x(287696,456)RMZSI04,7840
+  +1 x(287696,542)RMZSI04,10186.p +1 x(287696,1227)RMZSI04,15481.p = +1
+ f_287700: +1 t_x(287700,2246)LGZAA04M,990.o +1 t_x(287700,43046)$LGZAA04M,4760 +1 x(287700,1046)LGZAA04M,9552.p
+  +1 x(287700,3446)LGZAA04M,12434.p +1 x(287700,4646)LGZAA04M,14116.p +1 x(287700,5846)LGZAA04M,16639.p
+  = +1
+ f_287702: +1 t_x(287702,0),991.o +1 t_x(287702,2979)$GL4W04M,4761 = +1
+ f_287703: +1 t_x(287703,0),992.o +1 t_x(287703,405)$RNI04M,4762 +1 x(287703,111)RNI04M,11885.p +1 x(287703,209)RNI04M,13646.p
+  +1 x(287703,14)RNI04M,15256.p +1 x(287703,307)RNI04M,16926.p = +1
+ f_287704: +1 t_x(287704,0),993.o +1 t_x(287704,8672)$KSLN04M,4763 +1 x(287704,0),14954.p +1 x(287704,150)YB3EH04E,16812.p
+  +1 x(287704,50)YB3EH04E,20855.p = +1
+ f_287722: +1 t_x(287722,235)BKED1204,994.o +1 t_x(287722,420)$BKED1204,4764 +1 t_x(287722,0),7841 +1 x(287722,50)BKED1204,10534.p
+  = +1
+ f_287736: +1 t_x(287736,1137)PMXX04M,995.o +1 t_x(287736,3915)$PMXX04M,4765 +1 t_x(287736,0),7842 +1 x(287736,6)PMXX04M,9247.p
+  +1 x(287736,109)PMXX04M,11145.p +1 x(287736,212)PMXX04M,12914.p +1 x(287736,1035)PMXX04M,15587.p +1 x(287736,932)PMXX04M,17762.p
+  +1 x(287736,1755)PMXX04M,19343.p +1 x(287736,1857)PMXX04M,20615.p +1 x(287736,1343)PMXX04M,21375.p +1 x(287736,1446)PMXX04M,22330.p
+  = +1
+ f_287749: +1 t_x(287749,2354)LGZAA04M,996.o +1 t_x(287749,41954)$LGZAA04M,4766 +1 x(287749,1154)LGZAA04M,9659.p
+  +1 x(287749,3554)LGZAA04M,14079.p +1 x(287749,13154)LGZAA04M,15947.p +1 x(287749,4754)LGZAA04M,17954.p
+  = +1
+ f_287767: +1 t_x(287767,0),997.o +1 t_x(287767,4133)$RASI04M,4767 = +1
+ f_287785: +1 t_x(287785,2178)KFZ4404M,998.o +1 t_x(287785,10627)$KFZ4404M,4768 +1 x(287785,31)KFZ4404M,9220.p
+  +1 x(287785,169)KFZ4404M,10967.p +1 x(287785,287)PMXX04M,12737.p +1 x(287785,1485)KFZ4404M,14569.p +1 x(287785,585)KFZ4404M,16389.p
+  +1 x(287785,1069)KFZ4404M,17829.p +1 x(287785,1208)KFZ4404M,19179.p +1 x(287785,1277)KFZ4404M,20293.p
+  +1 x(287785,862)KFZ4404M,21458.p +1 x(287785,1110)PMXX04M,22364.p +1 x(287785,792)KFZ4404M,22867.p +1 x(287785,801)PMXX04M,23280.p
+  +1 x(287785,698)PMXX04M,23617.p = +1
+ f_287796: +1 t_x(287796,0),999.o +1 t_x(287796,2638)$GL4W04M,4769 +1 t_x(287796,0),7843 = +1
+ f_287799: +1 t_x(287799,60)KFZ4404M,1000.o +1 t_x(287799,1792)$KFZ4404M,4770 = +1
+ f_287817: +1 t_x(287817,450)LGKFN04,1001.o +1 t_x(287817,5390)$LGKFN04,4771 +1 t_x(287817,0),7844 +1 x(287817,115)LGKFN04,9445.p
+  +1 x(287817,199)LGKFN04,11491.p +1 x(287817,31)LGKFN04,13390.p +1 x(287817,366)LGKFN04,15588.p +1 x(287817,1036)LGKFN04,16007.p
+  +1 x(287817,1455)LGKFN04,17949.p +1 x(287817,1203)LGKFN04,19052.p +1 x(287817,869)LGKFN04,20051.p +1 x(287817,1622)LGKFN04,21127.p
+  +1 x(287817,1873)LGKFN04,22243.p +1 x(287817,534)LGKFN04,22899.p +1 x(287817,617)LGKFN04,23150.p +1 x(287817,701)LGKFN04,23511.p
+  +1 x(287817,785)LGKFN04,23873.p = +1
+ f_287819: +1 t_x(287819,63)PMXX04M,1002.o +1 t_x(287819,1092)$PMXX04M,4772 +1 x(287819,577)PMXX04M,18052.p
+  +1 x(287819,680)PMXX04M,19762.p +1 x(287819,783)PMXX04M,20336.p = +1
+ f_287821: +1 t_x(287821,471)RMZU04E,1003.o +1 t_x(287821,4825)$RMZU04E,4773 +1 x(287821,41)RMZSI04M,9534.p
+  +1 x(287821,127)RMZSI04M,11556.p +1 x(287821,212)RMZSI04M,13383.p +1 x(287821,298)RMZSI04M,15199.p +1 x(287821,384)RMZSI04M,16691.p
+  +1 x(287821,52)RMZU04E,21568.p = +1
+ f_287828: +1 t_x(287828,0),1004.o +1 t_x(287828,7217)$YB3EH04E,4774 +1 x(287828,17)$YBOLN04M,15082.p
+  = +1
+ f_287829: +1 t_x(287829,0),1005.o +1 t_x(287829,475)$KFZ4404M,4775 = +1
+ f_287849: +1 t_x(287849,0),1006.o +1 t_x(287849,5421)$EBBRA04E,4776 = +1
+ f_287855: +1 t_x(287855,205)RNS04M,1007.o +1 t_x(287855,905)$RNS04M,4777 +1 t_x(287855,5)RNS04M,7845
+  +1 x(287855,105)RNS04M,10501.p +1 x(287855,305)RNS04M,15343.p +1 x(287855,405)RNS04M,19198.p = +1
+ f_287882: +1 t_x(287882,716)LGIRA04,1008.o +1 t_x(287882,6993)$LGIRA04,4778 +1 t_x(287882,346)LGIRA04,7846
+  = +1
+ f_287887: +1 t_x(287887,0),1009.o +1 t_x(287887,835)$KFUL1U04,4779 = +1
+ f_287891: +1 t_x(287891,0),1010.o +1 t_x(287891,6773)$RJIU04M,4780 +1 x(287891,12)RJIU04M,9902.p +1 x(287891,623)RNI04M,10895.p
+  +1 x(287891,187)RJIU04M,13133.p +1 x(287891,99)RJIU04M,15214.p +1 x(287891,526)RNI04M,15932.p +1 x(287891,2470)RJIU04M,17428.p
+  +1 x(287891,2909)RJIU04M,19027.p +1 x(287891,2997)RJIU04M,19877.p +1 x(287891,3085)RJIU04M,21038.p +1 x(287891,3173)RJIU04M,21774.p
+  +1 x(287891,3348)RJIU04M,22501.p +1 x(287891,1209)RNI04M,23034.p +1 x(287891,330)RNI04M,23442.p = +1
+ f_287895: +1 t_x(287895,717)PMXX04M,1011.o +1 t_x(287895,5757)$PMXX04M,4781 +1 t_x(287895,0),7847 +1 x(287895,99)PMXX04M,9350.p
+  +1 x(287895,819)PMXX04M,12796.p +1 x(287895,511)PMXX04M,14639.p +1 x(287895,408)PMXX04M,16354.p +1 x(287895,202)PMXX04M,18087.p
+  +1 x(287895,614)PMXX04M,19276.p = +1
+ f_287899: +1 t_x(287899,140)KFZ4404M,1012.o +1 t_x(287899,6304)$KFZ4404M,4782 +1 t_x(287899,0),7848 +1 x(287899,1)KFZ4404M,10653.p
+  = +1
+ f_287902: +1 t_x(287902,0),1013.o +1 t_x(287902,672)$EG11G04M,4783 = +1
+ f_287904: +1 t_x(287904,613)LGKFN04,1014.o +1 t_x(287904,4800)$LGKFN04,4784 +1 t_x(287904,0),7849 +1 x(287904,111)LGKFN04,9715.p
+  +1 x(287904,195)LGKFN04,11502.p +1 x(287904,362)LGKFN04,13200.p +1 x(287904,530)LGKFN04,15333.p +1 x(287904,446)LGKFN04,16072.p
+  +1 x(287904,1116)LGKFN04,17878.p +1 x(287904,781)LGKFN04,19991.p +1 x(287904,1032)LGKFN04,20962.p +1 x(287904,1283)LGKFN04,21858.p
+  +1 x(287904,865)LGKFN04,22916.p +1 x(287904,948)LGKFN04,23327.p = +1
+ f_287908: +1 t_x(287908,1004)LGKFN04,1015.o +1 t_x(287908,10846)$YB3EH04A,4785 +1 x(287908,37)YB3EH04A,9214.p
+  +1 x(287908,961)YB3EH04A,11957.p +1 x(287908,823)YB3EH04A,14388.p +1 x(287908,3825)YB3EH04A,16155.p
+  +1 x(287908,407)YB3EH04A,18089.p +1 x(287908,314)YB3EH04A,19358.p +1 x(287908,575)LGKFN04,20681.p +1 x(287908,222)YB3EH04A,22393.p
+  = +1
+ f_287918: +1 t_x(287918,53)GL4W04M,1016.o +1 t_x(287918,4058)$LEMDAT04,4786 +1 x(287918,304)GL4W04M,9847.p
+  +1 x(287918,44)LEMDAT04,12393.p +1 x(287918,1303)LEMDAT04,13084.p +1 x(287918,1539)LEMDAT04,14932.p
+  = +1
+ f_287924: +1 t_x(287924,0),1017.o +1 t_x(287924,7518)$RNI04M,4787 +1 x(287924,1166)LELVL04M,11593.p +1 x(287924,1462)RNI04M,13782.p
+  +1 x(287924,2198)LELVL04M,14306.p +1 x(287924,1559)RNI04M,15836.p +1 x(287924,340)LELVL04M,17244.p +1 x(287924,1852)RNI04M,18648.p
+  +1 x(287924,2405)LELVL04M,19873.p +1 x(287924,3024)LELVL04M,21171.p +1 x(287924,753)LELVL04M,22112.p
+  +1 x(287924,650)LELVL04M,22736.p +1 x(287924,547)LELVL04M,23230.p +1 x(287924,485)RNI04M,23591.p = +1
+ f_287934: +1 t_x(287934,33)YB3EH04M,1018.o +1 t_x(287934,183)$YB3EH04M,4788 +1 t_x(287934,0),7850 +1 x(287934,83)YB3EH04M,10557.p
+  = +1
+ f_287937: +1 t_x(287937,0),1019.o +1 t_x(287937,11527)$RJIU04M,4789 +1 x(287937,312)RNI04M,11236.p +1 x(287937,410)RNI04M,12488.p
+  +1 x(287937,1166)RJIU04M,14184.p +1 x(287937,507)RNI04M,15811.p +1 x(287937,1253)RJIU04M,17310.p +1 x(287937,800)RNI04M,18610.p
+  +1 x(287937,990)RJIU04M,20370.p +1 x(287937,605)RNI04M,21527.p +1 x(287937,703)RNI04M,22319.p = +1
+ f_287944: +1 t_x(287944,0),1020.o +1 t_x(287944,12136)$KFZ4404M,4790 +1 x(287944,85)KFZ4404M,9287.p +1 x(287944,570)KFZ4404M,11135.p
+  +1 x(287944,1193)KFZ4404M,13026.p +1 x(287944,822)PMXX04M,14620.p +1 x(287944,916)KFZ4404M,16427.p +1 x(287944,1954)PMXX04M,17975.p
+  +1 x(287944,362)KFZ4404M,19378.p +1 x(287944,986)KFZ4404M,20482.p +1 x(287944,709)KFZ4404M,21745.p = +1
+ f_287946: +1 t_x(287946,0),1021.o +1 t_x(287946,10057)$GL4W04M,4791 +1 x(287946,857)PMXX04M,10954.p +1 x(287946,959)PMXX04M,12832.p
+  +1 x(287946,651)PMXX04M,14672.p +1 x(287946,548)PMXX04M,16395.p +1 x(287946,342)PMXX04M,18146.p +1 x(287946,445)PMXX04M,19272.p
+  = +1
+ f_287954: +1 t_x(287954,0),1022.o +1 t_x(287954,2125)$KFZ4404M,4792 = +1
+ f_287971: +1 t_x(287971,0),1023.o +1 t_x(287971,6433)$MM204,4793 +1 x(287971,76)MM204,11866.p = +1
+ f_287978: +1 t_x(287978,651)$YH5MH04M,1024.o +1 t_x(287978,19)YH5MH04M,7851 +1 x(287978,208)YH5MH04M,9839.p
+  +1 x(287978,272)YH5MH04M,11774.p +1 x(287978,82)YH5MH04M,13644.p +1 x(287978,398)YH5MH04M,15506.p +1 x(287978,587)YH5MH04M,17092.p
+  = +1
+ f_287980: +1 t_x(287980,56)RQXSI04E,1025.o +1 t_x(287980,11002)$RQXSI04E,4794 +1 x(287980,1691)RQXI04E,12520.p
+  +1 x(287980,1902)RQXI04E,14113.p +1 x(287980,2002)RQXSI04E,15655.p +1 x(287980,3364)RQXSI04E,17179.p
+  +1 x(287980,632)RQXI04E,18676.p +1 x(287980,844)RQXI04E,20215.p +1 x(287980,420)RQXI04E,21058.p +1 x(287980,526)RQXI04E,22000.p
+  +1 x(287980,314)RQXI04E,22741.p = +1
+ f_287993: +1 t_x(287993,35)KSPE104D,1026.o +1 t_x(287993,7089)$KSPE104D,4795 = +1
+ f_288004: +1 t_x(288004,330)KWUR1C04,1027.o +1 t_x(288004,4916)$KWUR1C04,4796 +1 t_x(288004,52)KWUR1C04,7852
+  +1 x(288004,191)KWUR1C04,11911.p +1 x(288004,122)KWUR1C04,13773.p = +1
+ f_288008: +1 t_x(288008,245)YB3EH04A,1028.o +1 t_x(288008,6415)$RMZU04,4797 +1 x(288008,199)YB3EH04A,10376.p
+  +1 x(288008,292)YB3EH04A,12227.p +1 x(288008,322)RMZU04,13931.p +1 x(288008,407)RMZU04,16193.p = +1
+ f_288023: +1 t_x(288023,231)LELVL04M,1029.o +1 t_x(288023,6140)$RVKWS04,4798 +1 x(288023,24)LELVL04M,10520.p
+  +1 x(288023,128)LELVL04M,12275.p +1 x(288023,231)LELVL04M,22442.p = +1
+ f_288046: +1 t_x(288046,29)LEBAS04M,1030.o +1 t_x(288046,954)$MM304,4799 +1 x(288046,54)MM304,10532.p
+  = +1
+ f_288059: +1 t_x(288059,0),1031.o +1 t_x(288059,1909)$KFZ4404M,4800 = +1
+ f_288078: +1 t_x(288078,391)EBBRA04E,1032.o +1 t_x(288078,3444)$EBBRA04E,4801 +1 t_x(288078,0),7853 +1 x(288078,157)EBBRA04E,10093.p
+  +1 x(288078,235)EBBRA04E,12025.p +1 x(288078,313)EBBRA04E,13852.p +1 x(288078,78)EBBRA04E,15527.p +1 x(288078,548)EBBRA04E,18226.p
+  = +1
+ f_288079: +1 t_x(288079,0),1033.o +1 t_x(288079,9260)$MRAEE04,4802 = +1
+ f_288089: +1 t_x(288089,0),1034.o +1 t_x(288089,8223)$RVKWU04M,4803 = +1
+ f_288101: +1 t_x(288101,347)KSPE104D,1035.o +1 t_x(288101,3360)$KSPE104D,4804 +1 t_x(288101,127)KSPE104D,7854
+  +1 x(288101,274)KSPE104D,10536.p +1 x(288101,494)KSPE104D,13741.p +1 x(288101,200)KSPE104D,15579.p +1 x(288101,421)KSPE104D,19655.p
+  = +1
+ f_288104: +1 t_x(288104,165)KSPE104D,1036.o +1 t_x(288104,4353)$KSPE104D,4805 +1 t_x(288104,0),7855 +1 x(288104,18)KSPE104D,9594.p
+  +1 x(288104,91)KSPE104D,13739.p = +1
+ f_288107: +1 t_x(288107,0),1037.o +1 t_x(288107,975)$KWUR404E,4806 +1 x(288107,75)KWUR404E,13432.p +1 x(288107,628)KWUR404E,15152.p
+  +1 x(288107,421)KWUR404E,16624.p +1 x(288107,5)KWUR404E,18215.p +1 x(288107,213)KWUR404E,19563.p +1 x(288107,351)KWUR404E,23692.p
+  = +1
+ f_288110: +1 t_x(288110,253)$LCES004M,1038.o +1 x(288110,103)LCES004M,10290.p = +1
+ f_288113: +1 t_x(288113,0),1039.o +1 t_x(288113,136)$EG11G04M,4807 +1 t_x(288113,0),7856 = +1
+ f_288115: +1 t_x(288115,22)GL34W04,1040.o +1 t_x(288115,1972)$GL34W04,4808 +1 t_x(288115,0),7857 +1 x(288115,97)GL34W04,16823.p
+  +1 x(288115,622)GL34W04,17999.p = +1
+ f_288139: +1 t_x(288139,2)KFZ4404M,1041.o +1 t_x(288139,4296)$KFZ4404M,4809 = +1
+ f_288145: +1 t_x(288145,33)YB3EH04E,1042.o +1 t_x(288145,2933)$YB3EH04E,4810 +1 t_x(288145,0),7858 +1 x(288145,83)YB3EH04E,15068.p
+  +1 x(288145,133)YB3EH04E,16672.p = +1
+ f_288154: +1 t_x(288154,524)PMXX04M,1043.o +1 t_x(288154,1244)$PMXX04M,4811 +1 t_x(288154,0),7859 +1 x(288154,9)PMXX04M,9972.p
+  +1 x(288154,318)PMXX04M,11992.p +1 x(288154,421)PMXX04M,13849.p +1 x(288154,626)PMXX04M,16434.p +1 x(288154,729)PMXX04M,17952.p
+  +1 x(288154,112)PMXX04M,19718.p +1 x(288154,935)PMXX04M,20399.p = +1
+ f_288160: +1 t_x(288160,279)LFMDA04A,1044.o +1 t_x(288160,8919)$LFMDA04A,4812 = +1
+ f_288162: +1 t_x(288162,80)YB3EH04M,1045.o +1 t_x(288162,180)$YB3EH04M,4813 +1 t_x(288162,0),7860 +1 x(288162,30)YB3EH04M,12266.p
+  = +1
+ f_288163: +1 t_x(288163,0),1046.o +1 t_x(288163,5230)$LEBAS04M,4814 +1 t_x(288163,0),7861 = +1
+ f_288187: +1 t_x(288187,0),1047.o +1 t_x(288187,5277)$EBBRA04E,4815 = +1
+ f_288191: +1 t_x(288191,551)KSPE1P04,1048.o +1 t_x(288191,781)$KSPE1P04,4816 +1 t_x(288191,0),7862 +1 x(288191,15)KSPE1P04,9733.p
+  +1 x(288191,321)KSPE1P04,11817.p +1 x(288191,244)KSPE1P04,13603.p +1 x(288191,398)KSPE1P04,15455.p +1 x(288191,627)KSPE1P04,16976.p
+  = +1
+ f_288221: +1 t_x(288221,0),1049.o +1 t_x(288221,11822)$RQXSI04E,4817 = +1
+ f_288224: +1 t_x(288224,0),1050.o +1 t_x(288224,6825)$RNS04M,4818 +1 t_x(288224,0),7863 = +1
+ f_288227: +1 t_x(288227,37)LCS12W03,1051.o +1 t_x(288227,2406)$LCS12W03,4819 = +1
+ f_288242: +1 t_x(288242,585)PMXX04M,1052.o +1 t_x(288242,6860)$PMXX04M,4820 +1 t_x(288242,174)PMXX04M,7864
+  +1 x(288242,791)PMXX04M,9356.p +1 x(288242,277)PMXX04M,11109.p +1 x(288242,1614)PMXX04M,14717.p +1 x(288242,380)PMXX04M,16370.p
+  +1 x(288242,482)PMXX04M,17972.p +1 x(288242,997)PMXX04M,19212.p = +1
+ f_288247: +1 t_x(288247,126)RMZU04E,1053.o +1 t_x(288247,7302)$LELVL04M,4821 +1 x(288247,35)YB5WH04M,10736.p
+  +1 x(288247,76)LELVL04M,12391.p +1 x(288247,88)YB5WH04M,14025.p +1 x(288247,377)RMZU04E,14439.p +1 x(288247,209)RMZU04E,15862.p
+  +1 x(288247,179)LELVL04M,18543.p +1 x(288247,458)YB5WH04M,19318.p +1 x(288247,592)LELVL04M,20616.p +1 x(288247,385)LELVL04M,21437.p
+  +1 x(288247,282)LELVL04M,22322.p +1 x(288247,141)YB5WH04M,22925.p = +1
+ f_288250: +1 t_x(288250,0),1054.o +1 t_x(288250,129)$YB3EH04E,4822 +1 x(288250,29)YB3EH04E,17087.p +1 x(288250,79)YB3EH04E,18583.p
+  = +1
+ f_288252: +1 t_x(288252,0),1055.o +1 t_x(288252,8711)$YB3EH04A,4823 +1 t_x(288252,0),7865 = +1
+ f_288253: +1 t_x(288253,263)RNI04M,1056.o +1 t_x(288253,7003)$RNI04M,4824 +1 t_x(288253,0),7866 +1 x(288253,556)RNI04M,9415.p
+  +1 x(288253,654)RNI04M,11425.p +1 x(288253,947)RNI04M,12547.p +1 x(288253,1728)RNI04M,14280.p +1 x(288253,1044)RNI04M,15827.p
+  +1 x(288253,68)RNI04M,17269.p +1 x(288253,1337)RNI04M,18635.p +1 x(288253,1923)RNI04M,19867.p +1 x(288253,2509)RNI04M,21061.p
+  +1 x(288253,751)RNI04M,22276.p +1 x(288253,458)RNI04M,22880.p = +1
+ f_288256: +1 t_x(288256,0),1057.o +1 t_x(288256,6180)$LELVU04,4825 = +1
+ f_288261: +1 t_x(288261,0),1058.o +1 t_x(288261,2281)$KFZ4404M,4826 +1 t_x(288261,0),7867 = +1
+ f_288279: +1 t_x(288279,213)YB3EH04E,1059.o +1 t_x(288279,3263)$YB3EH04E,4827 +1 t_x(288279,0),7868 +1 x(288279,13)YB3EH04E,9838.p
+  +1 x(288279,63)YB3EH04E,12150.p +1 x(288279,113)YB3EH04E,14001.p = +1
+ f_288284: +1 t_x(288284,357)KSPE104D,1060.o +1 t_x(288284,4031)$KSPE104D,4828 +1 t_x(288284,137)KSPE104D,7869
+  +1 x(288284,284)KSPE104D,11620.p +1 x(288284,210)KSPE104D,13825.p = +1
+ f_288292: +1 t_x(288292,0),1061.o +1 t_x(288292,15069)$KFZ4404M,4829 +1 x(288292,9)YB3EH04E,10050.p +1 x(288292,59)YB3EH04E,11933.p
+  +1 x(288292,309)YB3EH04E,15415.p = +1
+ f_288302: +1 t_x(288302,0),1062.o +1 t_x(288302,10565)$RJIU04M,4830 +1 x(288302,28)RJIU04M,9573.p +1 x(288302,85)RNI04M,11532.p
+  +1 x(288302,182)RNI04M,12584.p +1 x(288302,2486)RJIU04M,14407.p +1 x(288302,280)RNI04M,22447.p = +1
+ f_288339: +1 t_x(288339,206)KFZ4404M,1063.o +1 t_x(288339,6232)$KFZ4404M,4831 +1 t_x(288339,0),7870 +1 x(288339,68)KFZ4404M,9723.p
+  +1 x(288339,345)KFZ4404M,12261.p = +1
+ f_288341: +1 t_x(288341,205)KWUR1C04,1064.o +1 t_x(288341,3540)$KWUR1C04,4832 +1 t_x(288341,0),7871 +1 x(288341,135)KWUR1C04,10481.p
+  +1 x(288341,413)KWUR1C04,17746.p +1 x(288341,483)KWUR1C04,19366.p +1 x(288341,552)KWUR1C04,20737.p = +1
+ f_288353: +1 t_x(288353,0),1065.o +1 t_x(288353,1449)$LELVL04M,4833 = +1
+ f_288358: +1 t_x(288358,666)$KWUR404E,1066.o +1 t_x(288358,0),7872 +1 x(288358,42)KWUR404E,9687.p +1 x(288358,181)KWUR404E,11643.p
+  +1 x(288358,250)KWUR404E,13405.p +1 x(288358,319)KWUR404E,15149.p +1 x(288358,389)KWUR404E,16737.p +1 x(288358,596)KWUR404E,18377.p
+  +1 x(288358,458)KWUR404E,19796.p +1 x(288358,527)KWUR404E,20618.p = +1
+ f_288361: +1 t_x(288361,894)PMXX04M,1067.o +1 t_x(288361,5729)$PMXX04M,4834 +1 t_x(288361,0),7873 +1 x(288361,71)PMXX04M,9609.p
+  +1 x(288361,689)PMXX04M,10932.p +1 x(288361,791)PMXX04M,12792.p +1 x(288361,483)PMXX04M,14645.p +1 x(288361,380)PMXX04M,16363.p
+  +1 x(288361,174)PMXX04M,18128.p +1 x(288361,586)PMXX04M,19282.p = +1
+ f_288366: +1 t_x(288366,0),1068.o +1 t_x(288366,1668)$GL4W04M,4835 = +1
+ f_288377: +1 t_x(288377,797)RVKWU04M,1069.o +1 t_x(288377,5136)$RVKWU04M,4836 +1 t_x(288377,520)RVKWU04M,7874
+  +1 x(288377,151)RVKWU04M,9159.p +1 x(288377,336)RVKWU04M,10997.p +1 x(288377,889)RVKWU04M,12733.p +1 x(288377,1443)RVKWU04M,14555.p
+  +1 x(288377,2920)RVKWU04M,16430.p +1 x(288377,982)RVKWU04M,20554.p = +1
+ f_288381: +1 t_x(288381,0),1070.o +1 t_x(288381,5580)$EG11G04M,4837 +1 x(288381,26)YD5WH04M,9680.p +1 x(288381,135)YD5WH04M,11618.p
+  +1 x(288381,622)EG11G04M,13089.p +1 x(288381,681)YD5WH04M,14703.p +1 x(288381,2208)YD5WH04M,16501.p
+  +1 x(288381,2426)YD5WH04M,17653.p +1 x(288381,899)YD5WH04M,18861.p +1 x(288381,2668)EG11G04M,19978.p
+  +1 x(288381,1008)YD5WH04M,21037.p +1 x(288381,2825)EG11G04M,21871.p +1 x(288381,1990)YD5WH04M,22561.p
+  +1 x(288381,3061)EG11G04M,23080.p +1 x(288381,1935)YD5WH04M,23478.p +1 x(288381,1771)YD5WH04M,23762.p
+  +1 x(288381,1881)YD5WH04M,23958.p +1 x(288381,1330)EG11G04M,24078.p = +1
+ f_288392: +1 t_x(288392,4)$LEBAS04M,1071.o +1 t_x(288392,0),7875 = +1
+ f_288401: +1 t_x(288401,21)EGNOR04M,1072.o +1 t_x(288401,4347)$EGNOR04M,4838 +1 x(288401,21)EGNOR04M,14541.p
+  +1 x(288401,509)EGNOR04M,16009.p +1 x(288401,1277)EGNOR04M,17726.p +1 x(288401,1626)EGNOR04M,19146.p
+  +1 x(288401,1765)EGNOR04M,20213.p +1 x(288401,1835)EGNOR04M,21242.p +1 x(288401,300)EGNOR04M,22076.p
+  +1 x(288401,91)EGNOR04M,22942.p +1 x(288401,160)EGNOR04M,23427.p = +1
+ f_288402: +1 t_x(288402,0),1073.o +1 t_x(288402,4169)$LELVU04,4839 = +1
+ f_288404: +1 t_x(288404,162)YBOLN04M,1074.o +1 t_x(288404,10656)$YB3EH04E,4840 +1 x(288404,107)YH5MH04M,10742.p
+  +1 x(288404,207)YBOLN04M,13236.p +1 x(288404,704)YBOLN04M,14357.p +1 x(288404,72)YBOLN04M,16527.p +1 x(288404,433)YBOLN04M,17838.p
+  +1 x(288404,550)$YH5MH04M,19611.p +1 x(288404,297)YH5MH04M,20857.p = +1
+ f_288405: +1 t_x(288405,1000)PMXX04M,1075.o +1 t_x(288405,3675)$PMXX04M,4841 +1 t_x(288405,0),7876 +1 x(288405,177)PMXX04M,9517.p
+  +1 x(288405,486)PMXX04M,11526.p +1 x(288405,589)PMXX04M,12940.p +1 x(288405,1823)PMXX04M,15201.p +1 x(288405,897)PMXX04M,16445.p
+  +1 x(288405,692)PMXX04M,17791.p +1 x(288405,1515)PMXX04M,19381.p +1 x(288405,1617)PMXX04M,20565.p +1 x(288405,1103)PMXX04M,21354.p
+  +1 x(288405,1206)PMXX04M,22271.p +1 x(288405,795)PMXX04M,23398.p = +1
+ f_288411: +1 t_x(288411,0),1076.o +1 t_x(288411,5751)$EBBRA04E,4842 +1 x(288411,194)EBBRA04E,15739.p
+  +1 x(288411,246)YBOLN04M,17551.p +1 x(288411,21)YBOLN04M,19193.p +1 x(288411,116)EBBRA04E,21431.p +1 x(288411,66)YBOLN04M,23347.p
+  +1 x(288411,272)EBBRA04E,23618.p = +1
+ f_288421: +1 t_x(288421,0),1077.o +1 t_x(288421,11391)$YB3EH04E,4843 +1 x(288421,130)YBOLN04M,15997.p
+  +1 x(288421,40)YB5WH04M,17324.p +1 x(288421,155)YB5KL04E,19125.p +1 x(288421,38)YB5KL04E,19955.p = +1
+ f_288428: +1 t_x(288428,565)RVKWU04M,1078.o +1 t_x(288428,5827)$RVKWU04M,4844 +1 x(288428,103)RVKWU04M,10044.p
+  +1 x(288428,473)RVKWU04M,10896.p +1 x(288428,934)RVKWU04M,13059.p +1 x(288428,1119)RVKWU04M,16529.p
+  +1 x(288428,1211)RVKWU04M,18164.p +1 x(288428,842)RVKWU04M,19460.p = +1
+ f_288431: +1 t_x(288431,114)$YB3EH04M,1079.o +1 t_x(288431,14)YB3EH04M,7877 = +1
+ f_288445: +1 t_x(288445,339)KFZ4404M,1080.o +1 t_x(288445,12736)$KFZ4404M,4845 +1 x(288445,131)KFZ4404M,9183.p
+  +1 x(288445,32)LGKFN04,11189.p +1 x(288445,1398)LGKFN04,12627.p +1 x(288445,962)KFZ4404M,14372.p +1 x(288445,2378)YD5WH04M,16233.p
+  +1 x(288445,547)LGKFN04,18255.p +1 x(288445,685)KFZ4404M,20501.p +1 x(288445,201)KFZ4404M,21514.p = +1
+ f_288468: +1 t_x(288468,0),1081.o +1 t_x(288468,1632)$EBBRA04E,4846 = +1
+ f_288483: +1 t_x(288483,159)LGRPA04M,1082.o +1 t_x(288483,5919)$LGRPA04M,4847 = +1
+ f_288498: +1 t_x(288498,0),1083.o +1 t_x(288498,2704)$KFZ4404M,4848 +1 x(288498,3)KFZ4404M,10174.p +1 x(288498,72)KFZ4404M,12262.p
+  = +1
+ f_288501: +1 t_x(288501,867)LEBAS04M,1084.o +1 t_x(288501,6798)$LELVU04,4849 +1 x(288501,118)LEMDAT04,9655.p
+  +1 x(288501,197)LEMDAT04,11238.p +1 x(288501,497)LEBAS04M,13048.p +1 x(288501,747)LEMDAT04,14738.p +1 x(288501,433)LEMDAT04,16510.p
+  +1 x(288501,669)LEMDAT04,18488.p +1 x(288501,275)LEMDAT04,19781.p = +1
+ f_288508: +1 t_x(288508,61)GL4W04M,1085.o +1 t_x(288508,2489)$GL4W04M,4850 +1 t_x(288508,0),7878 = +1
+ f_288513: +1 t_x(288513,25)RQXU04E,1086.o +1 t_x(288513,7740)$RQXU04E,4851 +1 x(288513,111)RQXU04E,11373.p
+  +1 x(288513,197)RQXU04E,12466.p +1 x(288513,454)RQXU04E,16339.p +1 x(288513,1225)RQXU04E,18218.p = +1
+ f_288519: +1 t_x(288519,21)YB5WH04M,1087.o +1 t_x(288519,657)$YB5WH04M,4852 +1 x(288519,127)YB5WH04M,11537.p
+  +1 x(288519,180)YB5WH04M,13323.p +1 x(288519,74)YB5WH04M,15486.p +1 x(288519,233)YB5WH04M,16837.p = +1
+ f_288522: +1 t_x(288522,42)YB3EH04E,1088.o +1 t_x(288522,1792)$YB3EH04E,4853 +1 x(288522,92)YB3EH04E,12969.p
+  +1 x(288522,142)YB3EH04E,14678.p +1 x(288522,192)YB3EH04E,16256.p +1 x(288522,242)YB3EH04E,17715.p +1 x(288522,292)YB3EH04E,18958.p
+  +1 x(288522,342)YB3EH04E,20065.p +1 x(288522,392)YB3EH04E,21015.p = +1
+ f_288529: +1 t_x(288529,22)RNI04M,1089.o +1 t_x(288529,11563)$RJIU04M,4854 +1 x(288529,120)RNI04M,11276.p
+  +1 x(288529,413)RNI04M,12521.p +1 x(288529,1194)RNI04M,14127.p +1 x(288529,510)RNI04M,15805.p +1 x(288529,1289)RJIU04M,17320.p
+  +1 x(288529,763)RJIU04M,18611.p +1 x(288529,706)RNI04M,20475.p +1 x(288529,608)RNI04M,21607.p = +1
+ f_288555: +1 t_x(288555,0),1090.o +1 t_x(288555,6627)$KFZ4404M,4855 +1 x(288555,117)KFZ4404M,9766.p = +1
+ f_288568: +1 t_x(288568,87)RQXSI04E,1091.o +1 t_x(288568,987)$RQXSI04E,4856 +1 x(288568,537)RQXSI04E,11752.p
+  +1 x(288568,649)RQXSI04E,13536.p +1 x(288568,762)RQXSI04E,15331.p +1 x(288568,874)RQXSI04E,16995.p +1 x(288568,424)RQXSI04E,18519.p
+  = +1
+ f_288588: +1 t_x(288588,0),1092.o +1 t_x(288588,2964)$YBOLN04M,4857 +1 x(288588,31)YBOLN04M,12921.p +1 x(288588,212)YBOLN04M,14665.p
+  +1 x(288588,76)YBOLN04M,16591.p = +1
+ f_288599: +1 t_x(288599,436)RMZU04E,1093.o +1 t_x(288599,1860)$RMZU04E,4858 +1 t_x(288599,0),7879 +1 x(288599,18)RMZU04E,9455.p
+  +1 x(288599,353)RMZU04E,13445.p +1 x(288599,1022)RMZU04E,18028.p +1 x(288599,101)RMZU04E,19551.p = +1
+ f_288601: +1 t_x(288601,783)LGKFN04,1094.o +1 t_x(288601,5974)$LGKFN04,4859 +1 t_x(288601,0),7880 +1 x(288601,113)LGKFN04,9394.p
+  +1 x(288601,280)LGKFN04,11351.p +1 x(288601,448)LGKFN04,12695.p +1 x(288601,532)LGKFN04,14445.p +1 x(288601,1620)LGKFN04,16081.p
+  +1 x(288601,197)LGKFN04,18079.p +1 x(288601,1787)LGKFN04,19140.p +1 x(288601,1453)LGKFN04,19983.p +1 x(288601,2206)LGKFN04,21065.p
+  +1 x(288601,615)LGKFN04,21929.p +1 x(288601,1034)LGKFN04,22636.p +1 x(288601,1201)LGKFN04,23124.p +1 x(288601,1285)LGKFN04,23530.p
+  +1 x(288601,1118)LGKFN04,23827.p +1 x(288601,867)LGKFN04,24035.p = +1
+ f_288623: +1 t_x(288623,284)$KCHI104M,1095.o +1 t_x(288623,6677)$KFZ4404M,4860 = +1
+ f_288631: +1 t_x(288631,0),1096.o +1 t_x(288631,11241)$YB3EH04E,4861 +1 x(288631,108)YBOLN04M,14160.p
+  +1 x(288631,243)YBOLN04M,16109.p +1 x(288631,288)YBOLN04M,17553.p +1 x(288631,63)YBOLN04M,19224.p +1 x(288631,18)YBOLN04M,20332.p
+  +1 x(288631,198)YBOLN04M,21467.p = +1
+ f_288647: +1 t_x(288647,268)LEMDAT04,1097.o +1 t_x(288647,3180)$LEMDAT04,4862 +1 t_x(288647,32)LEMDAT04,7881
+  +1 x(288647,189)LEMDAT04,11183.p +1 x(288647,425)LEMDAT04,12852.p +1 x(288647,661)LEMDAT04,14574.p +1 x(288647,347)LEMDAT04,16539.p
+  = +1
+ f_288684: +1 t_x(288684,722)$YH5MH04M,1098.o +1 t_x(288684,27)YH5MH04M,7882 +1 x(288684,279)YH5MH04M,9826.p
+  +1 x(288684,343)YH5MH04M,11764.p +1 x(288684,153)YH5MH04M,13592.p +1 x(288684,469)YH5MH04M,15493.p +1 x(288684,658)YH5MH04M,17091.p
+  = +1
+ f_288692: +1 t_x(288692,0),1099.o +1 t_x(288692,8520)$YB3EH04E,4863 +1 x(288692,220)YB5WH04M,11487.p
+  +1 x(288692,56)YBOLN04M,12526.p +1 x(288692,417)YBOLN04M,14336.p +1 x(288692,8)YB5WH04M,16404.p +1 x(288692,802)YB5WH04M,17703.p
+  +1 x(288692,114)YB5WH04M,19413.p +1 x(288692,167)YB5WH04M,23878.p = +1
+ f_288693: +1 t_x(288693,4708)RJIU04M,1100.o +1 t_x(288693,8835)$RJIU04M,4864 +1 x(288693,25)BR404M,9124.p
+  +1 x(288693,230)RJIU04M,10842.p +1 x(288693,317)RJIU04M,12562.p +1 x(288693,756)RJIU04M,14263.p +1 x(288693,2600)RJIU04M,16152.p
+  +1 x(288693,4532)RJIU04M,17535.p +1 x(288693,1195)RJIU04M,18987.p +1 x(288693,5059)RJIU04M,19915.p +1 x(288693,475)BR404M,21118.p
+  +1 x(288693,5235)RJIU04M,21845.p +1 x(288693,5410)RJIU04M,22539.p +1 x(288693,3303)RJIU04M,23093.p +1 x(288693,625)BR404M,23510.p
+  +1 x(288693,550)BR404M,23820.p +1 x(288693,400)BR404M,23980.p = +1
+ f_288694: +1 t_x(288694,54)KCHI104M,1101.o +1 t_x(288694,545)$KCHI104M,4865 +1 t_x(288694,0),7883 = +1
+ f_288696: +1 t_x(288696,310)RNI04M,1102.o +1 t_x(288696,11383)$RJIU04M,4866 +1 x(288696,17)RNI04M,10497.p
+  +1 x(288696,212)RNI04M,12318.p +1 x(288696,3304)RJIU04M,14214.p +1 x(288696,407)RNI04M,15798.p +1 x(288696,505)RNI04M,17516.p
+  +1 x(288696,670)RJIU04M,18609.p +1 x(288696,583)RJIU04M,20346.p = +1
+ f_288702: +1 t_x(288702,0),1103.o +1 t_x(288702,3263)$RMZSI04,4867 = +1
+ f_288713: +1 t_x(288713,0),1104.o +1 t_x(288713,1213)$EBBRA04E,4868 = +1
+ f_288720: +1 t_x(288720,34)PMXX04M,1105.o +1 t_x(288720,7311)$EBEEC04M,4869 +1 x(288720,239)PMXX04M,9633.p
+  +1 x(288720,857)PMXX04M,10942.p +1 x(288720,959)PMXX04M,12826.p +1 x(288720,651)PMXX04M,14675.p +1 x(288720,548)PMXX04M,16406.p
+  +1 x(288720,342)PMXX04M,18177.p +1 x(288720,754)PMXX04M,19435.p = +1
+ f_288723: +1 t_x(288723,0),1106.o +1 t_x(288723,6632)$RMZU04,4870 +1 x(288723,99)YB3EH04A,9993.p +1 x(288723,7)YB3EH04A,12046.p
+  +1 x(288723,32)RMZU04,13632.p +1 x(288723,145)YB3EH04A,15606.p +1 x(288723,539)RMZU04,16179.p +1 x(288723,607)YB3EH04A,17630.p
+  = +1
+ f_288725: +1 t_x(288725,61)LEMDAT04,1107.o +1 t_x(288725,3366)$LEMDAT04,4871 +1 t_x(288725,0),7884 +1 x(288725,139)LEMDAT04,11194.p
+  +1 x(288725,611)LEMDAT04,12907.p +1 x(288725,847)LEMDAT04,14657.p +1 x(288725,533)LEMDAT04,16688.p = +1
+ f_288728: +1 t_x(288728,0),1108.o +1 t_x(288728,3051)$EBEEC04M,4872 +1 x(288728,68)EBEEC04M,10660.p +1 x(288728,171)EBEEC04M,18540.p
+  = +1
+ f_288740: +1 t_x(288740,814)$RQXSI04E,1109.o +1 x(288740,26)RQXSI04E,9702.p +1 x(288740,364)RQXSI04E,11709.p
+  +1 x(288740,476)RQXSI04E,13479.p +1 x(288740,589)RQXSI04E,15265.p +1 x(288740,701)RQXSI04E,16902.p +1 x(288740,251)RQXSI04E,18452.p
+  = +1
+ f_288756: +1 t_x(288756,99)YB3EH04A,1110.o +1 t_x(288756,9060)$YB3EH04A,4873 +1 t_x(288756,0),7885 +1 x(288756,7)YB3EH04A,10626.p
+  = +1
+ f_288765: +1 t_x(288765,19)RQXSI04E,1111.o +1 t_x(288765,11355)$RQXSI04E,4874 +1 x(288765,214)RQXSI04E,10861.p
+  +1 x(288765,2022)YBOLN04M,12543.p +1 x(288765,2247)YBOLN04M,14130.p +1 x(288765,2338)YBOLN04M,15687.p
+  +1 x(288765,555)RQXI04E,17500.p +1 x(288765,978)RQXI04E,18992.p +1 x(288765,766)RQXI04E,21143.p +1 x(288765,660)RQXI04E,22147.p
+  +1 x(288765,311)RQXSI04E,22750.p +1 x(288765,409)RQXSI04E,23403.p = +1
+ f_288768: +1 t_x(288768,0),1112.o +1 t_x(288768,4789)$RMZU04E,4875 +1 x(288768,348)RMZSI04M,16194.p +1 x(288768,176)RMZSI04M,19351.p
+  +1 x(288768,91)RMZSI04M,20360.p +1 x(288768,5)RMZSI04M,21743.p = +1
+ f_288792: +1 t_x(288792,0),1113.o +1 t_x(288792,4982)$YB5WH04M,4876 +1 t_x(288792,0),7886 +1 x(288792,5)YB5WH04M,15899.p
+  +1 x(288792,164)YB5WH04M,17604.p +1 x(288792,270)YB5WH04M,19288.p +1 x(288792,217)YB5WH04M,20617.p +1 x(288792,376)YB5WH04M,21654.p
+  +1 x(288792,429)YB5WH04M,22475.p = +1
+ f_288800: +1 t_x(288800,224)KFZ4404M,1114.o +1 t_x(288800,7912)$KFZ4404M,4877 +1 t_x(288800,17)KFZ4404M,7887
+  +1 x(288800,155)KFZ4404M,10552.p +1 x(288800,501)KFZ4404M,11704.p = +1
+ f_288838: +1 t_x(288838,83)BR204M,1115.o +1 t_x(288838,1082)$BR204M,4878 +1 t_x(288838,0),7888 = +1
+ f_288846: +1 t_x(288846,10)YB3EH04M,1116.o +1 t_x(288846,210)$YB3EH04M,4879 +1 t_x(288846,0),7889 +1 x(288846,60)YB3EH04M,12403.p
+  = +1
+ f_288849: +1 t_x(288849,827)LGRPA04M,1117.o +1 t_x(288849,4067)$LGRPA04M,4880 +1 x(288849,107)LGRPA04M,9703.p
+  +1 x(288849,467)LGRPA04M,11320.p = +1
+ f_288859: +1 t_x(288859,0),1118.o +1 t_x(288859,4526)$KSLN04A,4881 = +1
+ f_288879: +1 t_x(288879,273)RASI04M,1119.o +1 t_x(288879,5785)$RASI04M,4882 +1 t_x(288879,169)RASI04M,7890
+  = +1
+ f_288911: +1 t_x(288911,150)KSPE104D,1120.o +1 t_x(288911,2281)$KSPE104D,4883 +1 t_x(288911,3)KSPE104D,7891
+  +1 x(288911,76)KSPE104D,10487.p = +1
+ f_288914: +1 t_x(288914,22)MEK04,1121.o +1 t_x(288914,11864)$MRAE04,4884 +1 x(288914,299)MAB1204A,13450.p
+  +1 x(288914,1045)MRAEE04,14290.p +1 x(288914,1136)MAB04,15830.p +1 x(288914,1568)MAB04,17218.p +1 x(288914,381)MAB1204A,18812.p
+  +1 x(288914,583)MRAEE04,20210.p +1 x(288914,464)$MAB1204A,21303.p +1 x(288914,676)MRAEE04,22216.p +1 x(288914,685)MEK04,22969.p
+  +1 x(288914,212)MEK04,24042.p = +1
+ f_288915: +1 t_x(288915,23)MEK04,1122.o +1 t_x(288915,11865)$MRAE04,4885 +1 x(288915,300)MAB1204A,13135.p
+  +1 x(288915,1046)MRAEE04,14296.p +1 x(288915,1137)MAB04,15832.p +1 x(288915,1569)MAB04,17219.p +1 x(288915,382)MAB1204A,18805.p
+  +1 x(288915,584)MRAEE04,20187.p +1 x(288915,465)$MAB1204A,21293.p +1 x(288915,677)MRAEE04,22273.p +1 x(288915,213)MEK04,23997.p
+  = +1
+ f_288918: +1 t_x(288918,134)RQXSI04E,1123.o +1 t_x(288918,6605)$RQXSI04E,4886 +1 t_x(288918,0),7892 +1 x(288918,37)RQXSI04E,12295.p
+  +1 x(288918,232)RQXSI04E,12739.p +1 x(288918,2555)RQXSI04E,15341.p +1 x(288918,621)RQXSI04E,16435.p
+  +1 x(288918,1205)RQXSI04E,19450.p +1 x(288918,523)RQXSI04E,20474.p +1 x(288918,329)RQXSI04E,21420.p
+  +1 x(288918,426)RQXSI04E,22853.p = +1
+ f_288927: +1 t_x(288927,317)PMXX04M,1124.o +1 t_x(288927,11102)$KFZ4404M,4887 +1 x(288927,8)PMXX04M,10555.p
+  +1 x(288927,90)KFZ4404M,12270.p +1 x(288927,214)PMXX04M,13972.p +1 x(288927,990)KFZ4404M,14734.p +1 x(288927,1139)PMXX04M,16398.p
+  +1 x(288927,921)KFZ4404M,17768.p +1 x(288927,1752)KFZ4404M,19431.p +1 x(288927,1822)KFZ4404M,20646.p
+  +1 x(288927,1337)KFZ4404M,21418.p +1 x(288927,1198)KFZ4404M,22469.p = +1
+ f_288930: +1 t_x(288930,0),1125.o +1 t_x(288930,2268)$KFZ4404M,4888 +1 t_x(288930,0),7893 = +1
+ f_288940: +1 t_x(288940,111)EG11G04M,1126.o +1 t_x(288940,1843)$EG11G04M,4889 +1 t_x(288940,0),7894 = +1
+ f_288941: +1 t_x(288941,0),1127.o +1 t_x(288941,12135)$RQXSI04E,4890 = +1
+ f_288954: +1 t_x(288954,47)KHVL104E,1128.o +1 t_x(288954,3960)$KSPE1P04,4891 +1 x(288954,194)KHVL104E,11657.p
+  +1 x(288954,267)KHVL104E,13304.p +1 x(288954,414)KHVL104E,15033.p +1 x(288954,120)KHVL104E,17065.p = +1
+ f_288957: +1 t_x(288957,566)$LEMDAT04,1129.o +1 t_x(288957,15)LEMDAT04,7895 +1 x(288957,172)LEMDAT04,9903.p
+  +1 x(288957,251)LEMDAT04,11827.p +1 x(288957,329)LEMDAT04,13577.p +1 x(288957,408)LEMDAT04,15496.p +1 x(288957,487)LEMDAT04,17096.p
+  = +1
+ f_288966: +1 t_x(288966,0),1130.o +1 t_x(288966,6522)$LCES004M,4892 = +1
+ f_288970: +1 t_x(288970,21)YB5WH04M,1131.o +1 t_x(288970,2245)$YB5WH04M,4893 +1 t_x(288970,0),7896 +1 x(288970,127)YB5WH04M,20609.p
+  +1 x(288970,74)YB5WH04M,21615.p = +1
+ f_288982: +1 t_x(288982,72)YB3EH04E,1132.o +1 t_x(288982,3072)$YB3EH04E,4894 +1 x(288982,22)YB3EH04E,10367.p
+  +1 x(288982,222)YB3EH04E,15171.p +1 x(288982,272)YB3EH04E,16782.p = +1
+ f_288987: +1 t_x(288987,0),1133.o +1 t_x(288987,5508)$KFZ4404M,4895 +1 x(288987,106)KFZ4404M,12112.p
+  +1 x(288987,36)KFZ4404M,15576.p = +1
+ f_288989: +1 t_x(288989,2441)LGSRA04,1134.o +1 t_x(288989,40118)$LGSRA04,4896 +1 x(288989,1130)RMZU04E,9380.p
+  +1 x(288989,1213)RMZU04E,11343.p +1 x(288989,1548)RMZU04E,13158.p +1 x(288989,1632)RMZU04E,14924.p +1 x(288989,2427)$RMZSI04M,17950.p
+  +1 x(288989,2341)RMZSI04M,19668.p = +1
+ f_288992: +1 t_x(288992,0),1135.o +1 t_x(288992,9894)$RJIU04M,4897 +1 x(288992,1814)BR404M,14325.p +1 x(288992,59)RJIU04M,15896.p
+  +1 x(288992,5591)RJIU04M,17555.p +1 x(288992,2254)RJIU04M,19018.p +1 x(288992,6118)RJIU04M,19990.p +1 x(288992,14)BR404M,21661.p
+  = +1
+ f_288999: +1 t_x(288999,156)$LEMDAT04,1136.o +1 t_x(288999,2688)$BKED1204,4898 +1 x(288999,77)LEMDAT04,10637.p
+  = +1
+ f_289007: +1 t_x(289007,0),1137.o +1 t_x(289007,4249)$RQXU04E,4899 +1 x(289007,278)YB5WH04M,13336.p +1 x(289007,407)RMZU04E,14309.p
+  +1 x(289007,542)YB5WH04M,15823.p +1 x(289007,734)RQXU04E,17572.p +1 x(289007,807)YB5WH04M,19301.p +1 x(289007,648)YB5WH04M,20631.p
+  +1 x(289007,701)YB5WH04M,22421.p = +1
+ f_289013: +1 t_x(289013,10)MEK04,1138.o +1 t_x(289013,12421)$MRAE04,4900 +1 x(289013,10)MEK04,12685.p
+  +1 x(289013,768)MEK04,14252.p +1 x(289013,957)MEK04,15701.p +1 x(289013,1052)MEK04,17177.p +1 x(289013,389)MEK04,18714.p
+  +1 x(289013,105)MEK04,20349.p +1 x(289013,199)MEK04,22356.p = +1
+ f_289024: +1 t_x(289024,962)$YB5WH04M,1139.o +1 t_x(289024,5212)$YB3EH04E,4901 +1 x(289024,9)YB5WH04M,9270.p
+  +1 x(289024,62)YB5WH04M,11039.p +1 x(289024,262)YB3EH04E,13043.p +1 x(289024,362)YB3EH04E,14818.p +1 x(289024,212)YB3EH04E,16515.p
+  +1 x(289024,112)YB3EH04E,18234.p = +1
+ f_289028: +1 t_x(289028,143)KFZ4404M,1140.o +1 t_x(289028,12194)$KFZ4404M,4902 +1 x(289028,213)KFZ4404M,15554.p
+  = +1
+ f_289045: +1 t_x(289045,531)RNS04M,1141.o +1 t_x(289045,5280)$RVKWS04,4903 +1 x(289045,531)RNS04M,11873.p
+  +1 x(289045,1331)RNS04M,19119.p +1 x(289045,1831)RNS04M,20668.p = +1
+ f_289049: +1 t_x(289049,0),1142.o +1 t_x(289049,3120)$BR204M,4904 +1 x(289049,35)BR204M,16967.p = +1
+ f_289076: +1 t_x(289076,4364)RMZU04,1143.o +1 t_x(289076,10284)$LGZAA04M,4905 +1 x(289076,2502)RMZU04,9378.p
+  +1 x(289076,1826)RMZU04,12873.p +1 x(289076,1884)LGZAA04M,14712.p +1 x(289076,2079)RMZU04,16213.p +1 x(289076,950)LGZAA04M,17675.p
+  +1 x(289076,17)LGZAA04M,21294.p = +1
+ f_289099: +1 t_x(289099,181)LGAVA04,1144.o +1 t_x(289099,2299)$LGAVA04,4906 +1 t_x(289099,40)LGAVA04,7897
+  = +1
+ f_289110: +1 t_x(289110,0),1145.o +1 t_x(289110,1916)$KWUR404E,4907 +1 x(289110,185)KWUR404E,16331.p
+  +1 x(289110,254)KWUR404E,18474.p +1 x(289110,323)KWUR404E,19742.p = +1
+ f_289114: +1 t_x(289114,16)$YB3EH04M,1146.o = +1
+ f_289131: +1 t_x(289131,0),1147.o +1 t_x(289131,3534)$KFZ4404M,4908 = +1
+ f_289136: +1 t_x(289136,387)RJIU04M,1148.o +1 t_x(289136,4953)$RJIU04M,4909 +1 t_x(289136,0),7898 +1 x(289136,123)RJIU04M,10013.p
+  +1 x(289136,211)RJIU04M,13591.p +1 x(289136,299)RJIU04M,14993.p +1 x(289136,474)RJIU04M,16493.p +1 x(289136,650)RJIU04M,17301.p
+  +1 x(289136,1089)RJIU04M,18863.p +1 x(289136,1177)RJIU04M,19822.p +1 x(289136,1265)RJIU04M,20917.p +1 x(289136,1353)RJIU04M,21776.p
+  +1 x(289136,1528)RJIU04M,22496.p +1 x(289136,738)RJIU04M,23163.p +1 x(289136,826)RJIU04M,23531.p +1 x(289136,1879)RJIU04M,23743.p
+  +1 x(289136,562)RJIU04M,23973.p = +1
+ f_289158: +1 t_x(289158,839)RVKWU04M,1149.o +1 t_x(289158,5824)$RVKWU04M,4910 +1 x(289158,100)RVKWU04M,9777.p
+  +1 x(289158,470)RVKWU04M,10955.p +1 x(289158,931)RVKWU04M,12767.p +1 x(289158,2131)RVKWU04M,14662.p
+  +1 x(289158,3608)RVKWU04M,16496.p +1 x(289158,1208)RVKWU04M,18174.p +1 x(289158,1024)RVKWU04M,20850.p
+  = +1
+ f_289160: +1 t_x(289160,0),1150.o +1 t_x(289160,788)$ZM56704,4911 +1 t_x(289160,0),7899 +1 x(289160,18)ZM56704,11391.p
+  +1 x(289160,172)ZM56704,19736.p = +1
+ f_289164: +1 t_x(289164,5094)RJIU04M,1151.o +1 t_x(289164,8694)$RJIU04M,4912 +1 x(289164,1)RJIU04M,9117.p
+  +1 x(289164,89)RJIU04M,10833.p +1 x(289164,1816)RNI04M,12630.p +1 x(289164,615)RJIU04M,14254.p +1 x(289164,2459)RJIU04M,16041.p
+  +1 x(289164,4391)RJIU04M,17870.p +1 x(289164,1034)RNI04M,19025.p +1 x(289164,4918)RJIU04M,20470.p +1 x(289164,351)RNI04M,21101.p
+  +1 x(289164,5094)RJIU04M,21851.p +1 x(289164,5269)RJIU04M,22541.p +1 x(289164,440)RJIU04M,23138.p +1 x(289164,253)RNI04M,23479.p
+  +1 x(289164,58)RNI04M,24083.p = +1
+ f_289170: +1 t_x(289170,160)LELVL104,1152.o +1 t_x(289170,6471)$LELVL104,4913 +1 t_x(289170,57)LELVL104,7900
+  = +1
+ f_289171: +1 t_x(289171,29)EG11G04M,1153.o +1 t_x(289171,2941)$EG11G04M,4914 +1 x(289171,29)EG11G04M,10292.p
+  +1 x(289171,108)EG11G04M,12090.p +1 x(289171,186)EG11G04M,15600.p +1 x(289171,344)EG11G04M,22548.p +1 x(289171,422)EG11G04M,23055.p
+  +1 x(289171,580)EG11G04M,23526.p = +1
+ f_289172: +1 t_x(289172,202)LEMDAT04,1154.o +1 t_x(289172,3586)$LEMDAT04,4915 +1 t_x(289172,45)LEMDAT04,7901
+  +1 x(289172,123)LEMDAT04,9615.p +1 x(289172,831)LEMDAT04,12927.p +1 x(289172,1067)LEMDAT04,14680.p +1 x(289172,753)LEMDAT04,16765.p
+  = +1
+ f_289175: +1 t_x(289175,44)KFZ4404M,1155.o +1 t_x(289175,3092)$KFZ4404M,4916 +1 t_x(289175,0),7902 +1 x(289175,114)KFZ4404M,10645.p
+  = +1
+ f_289192: +1 t_x(289192,95)ZM56704,1156.o +1 t_x(289192,11494)$MRAE04,4917 +1 x(289192,18)ZM56704,10753.p
+  +1 x(289192,302)MGY04,11020.p +1 x(289192,343)MAB04,12428.p +1 x(289192,694)MGY04,14099.p +1 x(289192,1249)ZM56704,15656.p
+  +1 x(289192,1320)MGY04,17166.p +1 x(289192,3276)MGY04,18673.p +1 x(289192,919)MAB04,20235.p +1 x(289192,1046)MYY04A,21139.p
+  +1 x(289192,1633)ZM56704,21948.p +1 x(289192,459)MGY04,22666.p +1 x(289192,1129)MYY04A,23137.p +1 x(289192,1554)MGY04,23581.p
+  +1 x(289192,1476)MGY04,23787.p +1 x(289192,1403)ZM56704,23984.p = +1
+ f_289194: +1 t_x(289194,2643)LGZAA04M,1157.o +1 t_x(289194,41643)$LGZAA04M,4918 +1 x(289194,0),9532.p
+  +1 x(289194,1507)RMZU04E,11613.p +1 x(289194,1590)RMZU04E,13570.p +1 x(289194,12843)LGZAA04M,15889.p
+  +1 x(289194,2846)RMZU04E,19644.p +1 x(289194,2762)RMZU04E,20647.p = +1
+ f_289201: +1 t_x(289201,0),1158.o +1 t_x(289201,1861)$RNI04M,4919 +1 t_x(289201,0),7903 = +1
+ f_289215: +1 t_x(289215,0),1159.o +1 t_x(289215,4613)$KFZ4404M,4920 +1 t_x(289215,0),7904 = +1
+ f_289224: +1 t_x(289224,0),1160.o +1 t_x(289224,1645)$LCES004M,4921 = +1
+ f_289232: +1 t_x(289232,0),1161.o +1 t_x(289232,8125)$RJIU04M,4922 +1 x(289232,11)RNI04M,10258.p +1 x(289232,109)RNI04M,11153.p
+  +1 x(289232,1276)RJIU04M,12552.p +1 x(289232,398)RJIU04M,14360.p +1 x(289232,1867)RNI04M,16019.p +1 x(289232,3822)RJIU04M,17477.p
+  +1 x(289232,988)RNI04M,18965.p +1 x(289232,4349)RJIU04M,19911.p +1 x(289232,573)RJIU04M,21215.p +1 x(289232,4525)RJIU04M,21809.p
+  +1 x(289232,4700)RJIU04M,22530.p +1 x(289232,2550)RNI04M,23053.p +1 x(289232,1671)RNI04M,23465.p +1 x(289232,661)RJIU04M,23736.p
+  +1 x(289232,485)RJIU04M,23928.p +1 x(289232,304)RNI04M,24065.p = +1
+ f_289238: +1 t_x(289238,419)EGNOR04M,1162.o +1 t_x(289238,3419)$EGNOR04M,4923 +1 x(289238,70)EGNOR04M,10328.p
+  +1 x(289238,349)EGNOR04M,11383.p +1 x(289238,419)EGNOR04M,13141.p +1 x(289238,488)EGNOR04M,14907.p +1 x(289238,1186)EGNOR04M,16927.p
+  +1 x(289238,1395)EGNOR04M,19987.p +1 x(289238,907)EGNOR04M,21016.p +1 x(289238,628)EGNOR04M,22199.p
+  = +1
+ f_289240: +1 t_x(289240,0),1163.o +1 t_x(289240,4092)$EG11G04M,4924 +1 x(289240,393)EG11G04M,14961.p
+  +1 x(289240,787)EG11G04M,16297.p +1 x(289240,944)EG11G04M,17811.p +1 x(289240,1101)EG11G04M,19064.p
+  +1 x(289240,1180)EG11G04M,20019.p +1 x(289240,1259)EG11G04M,21166.p +1 x(289240,1337)EG11G04M,21844.p
+  +1 x(289240,1495)EG11G04M,22552.p +1 x(289240,1573)EG11G04M,23061.p +1 x(289240,865)EG11G04M,23535.p
+  +1 x(289240,1023)EG11G04M,23888.p = +1
+ f_289241: +1 t_x(289241,72)LELVL104,1164.o +1 t_x(289241,3383)$LELVL104,4925 = +1
+ f_289249: +1 t_x(289249,419)PMXX04M,1165.o +1 t_x(289249,13591)$KFZ4404M,4926 +1 x(289249,986)KFZ4404M,9644.p
+  +1 x(289249,1053)PMXX04M,11395.p +1 x(289249,294)KFZ4404M,12952.p +1 x(289249,225)KFZ4404M,14863.p +1 x(289249,1670)PMXX04M,16830.p
+  +1 x(289249,1540)KFZ4404M,19230.p +1 x(289249,86)KFZ4404M,20593.p +1 x(289249,127)PMXX04M,21475.p = +1
+ f_289276: +1 t_x(289276,178)RNS04M,1166.o +1 t_x(289276,778)$RNS04M,4927 +1 t_x(289276,0),7905 +1 x(289276,78)RNS04M,12244.p
+  +1 x(289276,278)RNS04M,19177.p = +1
+ f_289277: +1 t_x(289277,0),1167.o +1 t_x(289277,11000)$YB3EH04E,4928 +1 x(289277,264)YB5KL04E,17134.p
+  +1 x(289277,55)YBOLN04M,18830.p +1 x(289277,89)YB5KL04E,20758.p +1 x(289277,30)YB5KL04E,22185.p = +1
+ f_289280: +1 t_x(289280,1822)LFMDA04A,1168.o +1 t_x(289280,3262)$LFMDA04A,4929 +1 x(289280,382)LFMDA04A,9405.p
+  +1 x(289280,1102)LFMDA04A,11506.p = +1
+ f_289283: +1 t_x(289283,880)LEMDAT04,1169.o +1 t_x(289283,2140)$LEMDAT04,4930 +1 t_x(289283,94)LEMDAT04,7906
+  +1 x(289283,802)LEMDAT04,10427.p +1 x(289283,1117)LEMDAT04,11435.p +1 x(289283,330)LEMDAT04,13190.p
+  +1 x(289283,172)LEMDAT04,14999.p +1 x(289283,487)LEMDAT04,16732.p +1 x(289283,1274)LEMDAT04,17980.p
+  +1 x(289283,723)LEMDAT04,19336.p +1 x(289283,1667)LEMDAT04,20823.p +1 x(289283,959)LEMDAT04,21710.p
+  = +1
+ f_289288: +1 t_x(289288,0),1170.o +1 t_x(289288,10244)$GL4W04M,4931 +1 x(289288,110)PMXX04M,10884.p +1 x(289288,1138)PMXX04M,12551.p
+  +1 x(289288,830)PMXX04M,14610.p +1 x(289288,727)PMXX04M,16300.p +1 x(289288,521)PMXX04M,17903.p +1 x(289288,624)PMXX04M,19226.p
+  +1 x(289288,316)PMXX04M,20709.p +1 x(289288,418)PMXX04M,21652.p = +1
+ f_289297: +1 t_x(289297,105)RASI04M,1171.o +1 t_x(289297,3017)$RASI04M,4932 +1 t_x(289297,1)RASI04M,7907
+  +1 x(289297,209)RASI04M,11842.p = +1
+ f_289309: +1 t_x(289309,0),1172.o +1 t_x(289309,4104)$KSLN04M,4933 +1 x(289309,24)YB3EH04E,9711.p +1 x(289309,104)KSLN04M,14014.p
+  +1 x(289309,74)YB3EH04E,22901.p = +1
+ f_289314: +1 t_x(289314,0),1173.o +1 t_x(289314,9839)$YB3EH04E,4934 +1 x(289314,218)YB5WH04M,14584.p
+  +1 x(289314,536)YB5WH04M,15885.p +1 x(289314,695)YB5WH04M,17533.p +1 x(289314,748)YB5WH04M,19701.p +1 x(289314,60)YB5WH04M,20518.p
+  +1 x(289314,7)YB5WH04M,21450.p +1 x(289314,362)YB5KL04E,22257.p +1 x(289314,165)YB5WH04M,22919.p = +1
+ f_289315: +1 t_x(289315,0),1174.o +1 t_x(289315,2708)$GL4W04M,4935 +1 t_x(289315,0),7908 = +1
+ f_289318: +1 t_x(289318,0),1175.o +1 t_x(289318,8541)$RJIU04M,4936 +1 x(289318,108)RNI04M,10922.p +1 x(289318,1670)RNI04M,12640.p
+  +1 x(289318,462)RJIU04M,14089.p +1 x(289318,2306)RJIU04M,16061.p +1 x(289318,4238)RJIU04M,17466.p +1 x(289318,889)RNI04M,18927.p
+  +1 x(289318,4765)RJIU04M,19904.p +1 x(289318,199)RJIU04M,21067.p +1 x(289318,4941)RJIU04M,21807.p +1 x(289318,5116)RJIU04M,22534.p
+  +1 x(289318,3097)RJIU04M,23098.p +1 x(289318,596)RNI04M,23620.p +1 x(289318,287)RJIU04M,24029.p +1 x(289318,791)RNI04M,24060.p
+  = +1
+ f_289328: +1 t_x(289328,0),1176.o +1 t_x(289328,1530)$KCHI104M,4937 +1 x(289328,57)KCHI104M,18468.p = +1
+ f_289330: +1 t_x(289330,480)KSAL1204,1177.o +1 t_x(289330,3007)$KSAL1204,4938 +1 t_x(289330,0),7909 +1 x(289330,59)KSAL1204,9962.p
+  +1 x(289330,143)KSAL1204,11782.p +1 x(289330,228)KSAL1204,13172.p +1 x(289330,817)KSAL1204,15155.p +1 x(289330,312)KSAL1204,16962.p
+  = +1
+ f_289347: +1 t_x(289347,710)MRAE04,1178.o +1 t_x(289347,6785)$MRAE04,4939 +1 t_x(289347,35)MRAE04,7910
+  +1 x(289347,147)MRAE04,9246.p +1 x(289347,260)MRAE04,11894.p +1 x(289347,597)MRAE04,13969.p +1 x(289347,1047)MRAE04,14670.p
+  +1 x(289347,1947)MRAE04,16243.p +1 x(289347,2622)MRAE04,17393.p +1 x(289347,3860)MRAE04,18769.p +1 x(289347,372)MRAE04,20414.p
+  +1 x(289347,485)MRAE04,21314.p = +1
+ f_289354: +1 t_x(289354,0),1179.o +1 t_x(289354,8428)$RJIU04M,4940 +1 x(289354,1579)RJIU04M,12638.p +1 x(289354,332)RNI04M,14103.p
+  +1 x(289354,2187)RNI04M,15984.p +1 x(289354,4125)RJIU04M,17431.p +1 x(289354,788)RJIU04M,18895.p +1 x(289354,4652)RJIU04M,19894.p
+  +1 x(289354,39)RNI04M,21144.p +1 x(289354,4828)RJIU04M,21796.p +1 x(289354,5003)RJIU04M,22532.p +1 x(289354,2871)RNI04M,23072.p
+  +1 x(289354,1015)RNI04M,23524.p +1 x(289354,525)RJIU04M,23810.p +1 x(289354,701)RJIU04M,24047.p +1 x(289354,613)RJIU04M,24127.p
+  = +1
+ f_289361: +1 t_x(289361,0),1180.o +1 t_x(289361,623)$EBBRA04E,4941 +1 t_x(289361,0),7911 = +1
+ f_289367: +1 t_x(289367,0),1181.o +1 t_x(289367,3348)$RQXSI04E,4942 +1 x(289367,198)RQXSI04E,11139.p
+  +1 x(289367,535)RQXSI04E,13552.p +1 x(289367,423)RQXSI04E,15202.p +1 x(289367,648)RQXSI04E,17585.p +1 x(289367,873)RQXSI04E,18902.p
+  +1 x(289367,760)RQXSI04E,20049.p +1 x(289367,985)RQXSI04E,21022.p +1 x(289367,1098)RQXSI04E,21866.p
+  +1 x(289367,1210)RQXSI04E,22683.p +1 x(289367,1323)RQXSI04E,23227.p +1 x(289367,1435)RQXSI04E,23697.p
+  = +1
+ f_289376: +1 t_x(289376,99)LGRPA04M,1182.o +1 t_x(289376,1899)$LGRPA04M,4943 = +1
+ f_289392: +1 t_x(289392,0),1183.o +1 t_x(289392,1312)$CPRFBR04,4944 = +1
+ f_289397: +1 t_x(289397,1100)LGKFN04,1184.o +1 t_x(289397,3780)$LGKFN04,4945 +1 t_x(289397,0),7912 +1 x(289397,12)LGKFN04,9597.p
+  +1 x(289397,347)LGKFN04,11583.p +1 x(289397,598)LGKFN04,13403.p +1 x(289397,766)LGKFN04,15141.p +1 x(289397,2021)LGKFN04,16424.p
+  +1 x(289397,96)LGKFN04,18122.p +1 x(289397,514)LGKFN04,19480.p +1 x(289397,1017)LGKFN04,20381.p = +1
+ f_289403: +1 t_x(289403,0),1185.o +1 t_x(289403,100)$RQXU04E,4946 = +1
+ f_289405: +1 t_x(289405,317)KSLN04M,1186.o +1 t_x(289405,2548)$KSLN04M,4947 +1 t_x(289405,0),7913 +1 x(289405,9)KSLN04M,10118.p
+  +1 x(289405,86)KSLN04M,12026.p +1 x(289405,163)KSLN04M,13994.p = +1
+ f_289436: +1 t_x(289436,0),1187.o +1 t_x(289436,374)$KSLN2C04,4948 +1 x(289436,3)$LOW304M,11548.p +1 x(289436,202)KSLN2C04,16783.p
+  +1 x(289436,116)KSLN2C04,20730.p = +1
+ f_289440: +1 t_x(289440,28)MEK04,1188.o +1 t_x(289440,9407)$MRAE04,4949 +1 x(289440,83)MRAEE04,13239.p
+  +1 x(289440,176)MRAEE04,14146.p +1 x(289440,407)$MEK04,15840.p +1 x(289440,268)MRAEE04,17616.p = +1
+ f_289455: +1 t_x(289455,0),1189.o +1 t_x(289455,11310)$LELVU04,4950 +1 x(289455,10)RNI04M,9461.p +1 x(289455,108)RNI04M,11415.p
+  +1 x(289455,205)RNI04M,13100.p +1 x(289455,401)RNI04M,15490.p +1 x(289455,841)RJIU04M,16013.p +1 x(289455,2773)RJIU04M,17465.p
+  +1 x(289455,3212)RJIU04M,19161.p +1 x(289455,3300)RJIU04M,19888.p +1 x(289455,3388)RJIU04M,21113.p +1 x(289455,3476)RJIU04M,21780.p
+  +1 x(289455,3651)RJIU04M,22513.p +1 x(289455,1632)RJIU04M,23037.p +1 x(289455,596)RNI04M,23438.p +1 x(289455,303)RNI04M,23744.p
+  +1 x(289455,666)RJIU04M,23959.p = +1
+ f_289457: +1 t_x(289457,20)RJIU04M,1190.o +1 t_x(289457,7572)$RJIU04M,4951 +1 t_x(289457,0),7914 +1 x(289457,635)RJIU04M,11286.p
+  +1 x(289457,723)RJIU04M,12938.p +1 x(289457,372)RJIU04M,15220.p +1 x(289457,1337)RJIU04M,16111.p +1 x(289457,3269)RJIU04M,17507.p
+  +1 x(289457,459)RJIU04M,19217.p +1 x(289457,3796)RJIU04M,19902.p +1 x(289457,3884)RJIU04M,21272.p +1 x(289457,3972)RJIU04M,21800.p
+  +1 x(289457,4147)RJIU04M,22526.p +1 x(289457,2040)RJIU04M,23040.p +1 x(289457,1864)RJIU04M,23450.p +1 x(289457,811)RJIU04M,23764.p
+  +1 x(289457,196)RJIU04M,23936.p +1 x(289457,284)RJIU04M,24063.p = +1
+ f_289463: +1 t_x(289463,96)RASI04M,1191.o +1 t_x(289463,1032)$RASI04M,4952 +1 t_x(289463,0),7915 = +1
+ f_289464: +1 t_x(289464,50)RNI04M,1192.o +1 t_x(289464,6000)$RVKWS04,4953 +1 x(289464,148)RNI04M,9854.p
+  +1 x(289464,246)RNI04M,10859.p +1 x(289464,343)RNI04M,12605.p = +1
+ f_289472: +1 t_x(289472,4299)LGZAA04M,1193.o +1 t_x(289472,42099)$LGZAA04M,4954 +1 x(289472,99)LGZAA04M,9170.p
+  +1 x(289472,1299)LGZAA04M,10789.p +1 x(289472,2364)KWUR404E,12432.p +1 x(289472,3194)KWUR404E,14075.p
+  +1 x(289472,13299)LGZAA04M,16240.p +1 x(289472,3333)KWUR404E,18018.p +1 x(289472,2433)KWUR404E,19522.p
+  +1 x(289472,3264)KWUR404E,20718.p +1 x(289472,2499)LGZAA04M,21622.p = +1
+ f_289490: +1 t_x(289490,215)BR204M,1194.o +1 t_x(289490,2756)$BR204M,4955 +1 t_x(289490,0),7916 +1 x(289490,34)BR204M,11968.p
+  +1 x(289490,124)BR204M,13652.p = +1
+ f_289499: +1 t_x(289499,0),1195.o +1 t_x(289499,6350)$EGNOR04M,4956 +1 t_x(289499,0),7917 +1 x(289499,125)EGNOR04M,13719.p
+  = +1
+ f_289502: +1 t_x(289502,1447)EG11G04M,1196.o +1 t_x(289502,6720)$EG11G04M,4957 +1 x(289502,1143)YD5WH04M,9419.p
+  +1 x(289502,1252)YD5WH04M,11280.p +1 x(289502,107)YD5WH04M,12912.p +1 x(289502,1841)EG11G04M,14501.p
+  +1 x(289502,1034)YD5WH04M,16607.p +1 x(289502,1907)YD5WH04M,17722.p +1 x(289502,2016)YD5WH04M,18842.p
+  +1 x(289502,2470)EG11G04M,20033.p +1 x(289502,2125)YD5WH04M,21035.p +1 x(289502,1579)YD5WH04M,21832.p
+  +1 x(289502,816)YD5WH04M,22602.p +1 x(289502,870)YD5WH04M,23156.p +1 x(289502,739)EG11G04M,23649.p = +1
+ f_289514: +1 t_x(289514,0),1197.o +1 t_x(289514,10868)$LELVL104,4958 = +1
+ f_289519: +1 t_x(289519,0),1198.o +1 t_x(289519,6001)$RMZU04E,4959 +1 t_x(289519,0),7918 +1 x(289519,56)RMZU04E,10453.p
+  +1 x(289519,307)RMZU04E,11431.p +1 x(289519,642)RMZU04E,13865.p +1 x(289519,726)RMZU04E,14310.p +1 x(289519,224)RMZU04E,16254.p
+  = +1
+ f_289531: +1 t_x(289531,31)KSPE104D,1199.o +1 t_x(289531,1501)$KSPE104D,4960 = +1
+ f_289533: +1 t_x(289533,0),1200.o +1 t_x(289533,8396)$EG11G04M,4961 = +1
+ f_289563: +1 t_x(289563,0),1201.o +1 t_x(289563,8925)$RJIU04M,4962 +1 x(289563,189)RNI04M,12680.p +1 x(289563,846)RJIU04M,14136.p
+  +1 x(289563,2690)RJIU04M,16080.p +1 x(289563,4622)RJIU04M,17511.p +1 x(289563,1263)RNI04M,19089.p +1 x(289563,5149)RJIU04M,19934.p
+  +1 x(289563,579)RNI04M,21177.p +1 x(289563,5325)RJIU04M,21943.p +1 x(289563,5500)RJIU04M,22594.p +1 x(289563,91)RNI04M,23297.p
+  = +1
+ f_289566: +1 t_x(289566,1209)LGKFN04,1202.o +1 t_x(289566,7740)$LGKFN04,4963 +1 t_x(289566,707)LGKFN04,7919
+  +1 x(289566,958)LGKFN04,9726.p +1 x(289566,1042)LGKFN04,11731.p +1 x(289566,1628)LGKFN04,12688.p +1 x(289566,874)LGKFN04,14427.p
+  +1 x(289566,3386)LGKFN04,16184.p +1 x(289566,1963)LGKFN04,17830.p +1 x(289566,1879)LGKFN04,19223.p +1 x(289566,3219)LGKFN04,20218.p
+  +1 x(289566,1795)LGKFN04,21192.p +1 x(289566,2381)LGKFN04,22006.p +1 x(289566,1544)LGKFN04,22748.p +1 x(289566,1126)LGKFN04,23377.p
+  +1 x(289566,1377)LGKFN04,23644.p +1 x(289566,1293)LGKFN04,23887.p = +1
+ f_289584: +1 t_x(289584,0),1203.o +1 t_x(289584,3359)$KFZ4404M,4964 +1 t_x(289584,0),7920 = +1
+ f_289587: +1 t_x(289587,708)PMXX04M,1204.o +1 t_x(289587,6468)$PMXX04M,4965 +1 t_x(289587,0),7921 +1 x(289587,399)PMXX04M,9186.p
+  +1 x(289587,502)PMXX04M,11067.p +1 x(289587,1530)PMXX04M,13255.p +1 x(289587,1222)PMXX04M,15108.p +1 x(289587,1119)PMXX04M,16861.p
+  +1 x(289587,296)PMXX04M,17891.p +1 x(289587,605)PMXX04M,19152.p +1 x(289587,193)PMXX04M,20780.p = +1
+ f_289595: +1 t_x(289595,0),1205.o +1 t_x(289595,352)$YBOLN04M,4966 +1 x(289595,126)YBOLN04M,11883.p +1 x(289595,171)YBOLN04M,13654.p
+  +1 x(289595,261)YBOLN04M,15484.p +1 x(289595,306)YBOLN04M,17108.p = +1
+ f_289605: +1 t_x(289605,0),1206.o +1 t_x(289605,1515)$LCES004M,4967 +1 x(289605,15)LCES004M,11314.p = +1
+ f_289613: +1 t_x(289613,438)KSLN04A,1207.o +1 t_x(289613,2654)$KSLN04A,4968 +1 t_x(289613,217)KSLN04A,7922
+  +1 x(289613,290)KSLN04A,10128.p +1 x(289613,364)KSLN04A,12132.p +1 x(289613,512)KSLN04A,14640.p +1 x(289613,586)KSLN04A,16203.p
+  +1 x(289613,955)KSLN04A,22149.p = +1
+ f_289618: +1 t_x(289618,607)YB5WH04M,1208.o +1 t_x(289618,4910)$YB3EH04E,4969 +1 x(289618,10)YB3EH04E,9449.p
+  +1 x(289618,110)YB3EH04E,11404.p +1 x(289618,160)YB3EH04E,13196.p +1 x(289618,60)YB3EH04E,14867.p +1 x(289618,210)YB3EH04E,16538.p
+  +1 x(289618,77)YB5WH04M,19716.p = +1
+ f_289649: +1 t_x(289649,5)YB5KL04E,1209.o +1 t_x(289649,7670)$YB3EH04E,4970 +1 x(289649,109)YBOLN04M,12595.p
+  +1 x(289649,379)YBOLN04M,14317.p +1 x(289649,424)YBOLN04M,16313.p +1 x(289649,599)YB5WH04M,18099.p +1 x(289649,63)YBOLN04M,19279.p
+  +1 x(289649,281)YB5WH04M,21366.p +1 x(289649,18)YBOLN04M,22380.p = +1
+ f_289655: +1 t_x(289655,490)RJIU04M,1210.o +1 t_x(289655,4881)$RJIU04M,4971 +1 t_x(289655,0),7923 +1 x(289655,51)RJIU04M,9771.p
+  +1 x(289655,315)RJIU04M,11853.p +1 x(289655,139)RJIU04M,13808.p +1 x(289655,227)RJIU04M,15436.p +1 x(289655,402)RJIU04M,17016.p
+  +1 x(289655,578)RJIU04M,17294.p +1 x(289655,1017)RJIU04M,18856.p +1 x(289655,1105)RJIU04M,19820.p +1 x(289655,1193)RJIU04M,20907.p
+  +1 x(289655,1281)RJIU04M,21769.p +1 x(289655,1456)RJIU04M,22493.p +1 x(289655,666)RJIU04M,23134.p +1 x(289655,754)RJIU04M,23515.p
+  +1 x(289655,1807)RJIU04M,23735.p +1 x(289655,929)RJIU04M,24020.p +1 x(289655,841)RJIU04M,24110.p = +1
+ f_289665: +1 t_x(289665,0),1211.o +1 t_x(289665,6095)$KSPE104D,4972 +1 t_x(289665,0),7924 = +1
+ f_289673: +1 t_x(289673,284)MEK04,1212.o +1 t_x(289673,11084)$MRAE04,4973 +1 x(289673,94)MEK04,10527.p
+  +1 x(289673,189)MEK04,11674.p +1 x(289673,468)MRAEE04,13851.p +1 x(289673,1022)MRAEE04,14281.p +1 x(289673,1114)MRAEE04,15817.p
+  +1 x(289673,1299)MRAEE04,17223.p +1 x(289673,376)MRAEE04,18836.p +1 x(289673,560)MRAEE04,20614.p +1 x(289673,653)MRAEE04,22196.p
+  = +1
+ f_289675: +1 t_x(289675,108)KSPE1P04,1213.o +1 t_x(289675,2560)$KSPE1P04,4974 +1 x(289675,32)KSPE1P04,9547.p
+  +1 x(289675,262)KSPE1P04,11953.p +1 x(289675,415)KSPE1P04,15021.p +1 x(289675,136)KHVL104E,17106.p +1 x(289675,185)KSPE1P04,18293.p
+  +1 x(289675,338)KSPE1P04,19743.p = +1
+ f_289683: +1 t_x(289683,0),1214.o +1 t_x(289683,4512)$ZM56704,4975 +1 x(289683,358)ZM56704,10977.p +1 x(289683,896)ZM56704,20489.p
+  = +1
+ f_289684: +1 t_x(289684,228)EDGG704,1215.o +1 t_x(289684,17728)$EDGG704,4976 +1 x(289684,28)EDGG704,10390.p
+  +1 x(289684,128)EDGG704,10827.p +1 x(289684,4628)EDGG704,14654.p +1 x(289684,4728)EDGG704,17345.p +1 x(289684,328)EDGG704,22089.p
+  = +1
+ f_289689: +1 t_x(289689,0),1216.o +1 t_x(289689,109)$KSLN2C04,4977 = +1
+ f_289705: +1 t_x(289705,30)YB3EH04E,1217.o +1 t_x(289705,1380)$YB3EH04E,4978 +1 x(289705,130)YB3EH04E,12997.p
+  +1 x(289705,430)YB3EH04E,14798.p +1 x(289705,680)YB3EH04E,16466.p +1 x(289705,780)YB3EH04E,17935.p +1 x(289705,830)YB3EH04E,19166.p
+  +1 x(289705,930)YB3EH04E,20264.p +1 x(289705,980)YB3EH04E,21212.p +1 x(289705,1030)YB3EH04E,22013.p
+  +1 x(289705,1080)YB3EH04E,22652.p +1 x(289705,480)YB3EH04E,23328.p = +1
+ f_289716: +1 t_x(289716,1222)LGKFN04,1218.o +1 t_x(289716,4571)$LGKFN04,4979 +1 t_x(289716,50)LGKFN04,7925
+  +1 x(289716,719)LGKFN04,9761.p +1 x(289716,1138)LGKFN04,11434.p +1 x(289716,133)LGKFN04,13211.p +1 x(289716,301)LGKFN04,14742.p
+  +1 x(289716,217)LGKFN04,16011.p +1 x(289716,887)LGKFN04,17668.p +1 x(289716,384)LGKFN04,18955.p +1 x(289716,552)LGKFN04,20367.p
+  +1 x(289716,803)LGKFN04,21344.p +1 x(289716,1054)LGKFN04,22453.p = +1
+ f_289752: +1 t_x(289752,0),1219.o +1 t_x(289752,8035)$BKED1204,4980 +1 x(289752,104)LEBAS04M,12356.p
+  = +1
+ f_289758: +1 t_x(289758,0),1220.o +1 t_x(289758,8454)$LELVL04M,4981 +1 t_x(289758,0),7926 +1 x(289758,1331)LELVL04M,16671.p
+  = +1
+ f_289759: +1 t_x(289759,422)EDGG704,1221.o +1 t_x(289759,18122)$EDGG704,4982 +1 x(289759,22)EDGG704,10077.p
+  +1 x(289759,322)EDGG704,10826.p +1 x(289759,222)EDGG704,14000.p +1 x(289759,5022)EDGG704,14681.p +1 x(289759,5122)EDGG704,17348.p
+  +1 x(289759,522)EDGG704,19249.p +1 x(289759,622)EDGG704,21174.p +1 x(289759,722)EDGG704,22158.p = +1
+ f_289768: +1 t_x(289768,87)RJIU04M,1222.o +1 t_x(289768,2370)$RJIU04M,4983 +1 t_x(289768,0),7927 = +1
+ f_289782: +1 t_x(289782,0),1223.o +1 t_x(289782,572)$KCHI104M,4984 = +1
+ f_289783: +1 t_x(289783,249)KSAL1204,1224.o +1 t_x(289783,3955)$KSAL1204,4985 +1 t_x(289783,0),7928 +1 x(289783,81)KSAL1204,10200.p
+  +1 x(289783,165)KSAL1204,12283.p = +1
+ f_289805: +1 t_x(289805,83)YBOLN04M,1225.o +1 t_x(289805,12083)$YB3EH04E,4986 +1 x(289805,10)YBOLN04M,10756.p
+  +1 x(289805,34)YB5KL04E,10892.p +1 x(289805,93)YB5KL04E,12425.p +1 x(289805,552)YBOLN04M,14183.p +1 x(289805,1088)YB5KL04E,15913.p
+  +1 x(289805,1950)YBOLN04M,17560.p +1 x(289805,1497)YB5KL04E,19069.p +1 x(289805,416)YBOLN04M,20192.p
+  +1 x(289805,777)YBOLN04M,21285.p +1 x(289805,894)YB5WH04M,22249.p +1 x(289805,854)YB5KL04E,22759.p +1 x(289805,822)YBOLN04M,23357.p
+  +1 x(289805,312)YB5WH04M,23625.p = +1
+ f_289828: +1 t_x(289828,9)MYY04A,1226.o +1 t_x(289828,13174)$MRAE04,4987 +1 x(289828,26)MGY04,10033.p
+  +1 x(289828,489)ZM56704,10995.p +1 x(289828,247)MAB3404A,12728.p +1 x(289828,1043)MGY04,14052.p +1 x(289828,2921)MGY04,15733.p
+  +1 x(289828,3000)MGY04,17132.p +1 x(289828,76)MAB3404A,18625.p +1 x(289828,1409)MYY04A,19973.p +1 x(289828,161)MAB3404A,21175.p
+  +1 x(289828,333)MAB3404A,22065.p +1 x(289828,797)ZM56704,22724.p +1 x(289828,643)ZM56704,23264.p +1 x(289828,412)ZM56704,24021.p
+  = +1
+ f_289832: +1 t_x(289832,0),1227.o +1 t_x(289832,5597)$KSPE104D,4988 = +1
+ f_289843: +1 t_x(289843,0),1228.o +1 t_x(289843,8616)$MRAE04,4989 +1 x(289843,66)MAB04,14124.p +1 x(289843,930)$MAB04,15722.p
+  +1 x(289843,138)MAB04,17151.p +1 x(289843,398)MGY04,18626.p +1 x(289843,476)MGY04,20245.p = +1
+ f_289862: +1 t_x(289862,61)BKED1204,1229.o +1 t_x(289862,2831)$BKED1204,4990 +1 t_x(289862,0),7929 = +1
+ f_289863: +1 t_x(289863,1897)MGY04,1230.o +1 t_x(289863,11915)$MRAE04,4991 +1 x(289863,19)MGY04,9228.p
+  +1 x(289863,306)ZM56704,10853.p +1 x(289863,614)ZM56704,12604.p +1 x(289863,1055)MAB04,14063.p +1 x(289863,1631)MAB04,15681.p
+  +1 x(289863,1741)MGY04,17158.p +1 x(289863,2351)MAB04,18693.p +1 x(289863,1115)MGY04,20176.p +1 x(289863,1193)MGY04,21269.p
+  +1 x(289863,460)ZM56704,21848.p +1 x(289863,880)MGY04,22557.p +1 x(289863,691)ZM56704,23087.p +1 x(289863,768)ZM56704,23496.p
+  +1 x(289863,845)ZM56704,23817.p +1 x(289863,767)MAB04,24007.p +1 x(289863,809)MYY04A,24079.p +1 x(289863,921)ZM56704,24133.p
+  +1 x(289863,998)ZM56704,24160.p = +1
+ f_289866: +1 t_x(289866,0),1231.o +1 t_x(289866,2012)$RVKWS04,4992 +1 x(289866,7)RVKWS04,18562.p = +1
+ f_289868: +1 t_x(289868,3016)LCES004,1232.o +1 t_x(289868,10576)$LCES004,4993 +1 t_x(289868,1469)LCES004,7930
+  +1 x(289868,1985)LCES004,9352.p +1 x(289868,2844)LCES004,10987.p +1 x(289868,3359)LCES004,12771.p +1 x(289868,1641)LCES004,14823.p
+  +1 x(289868,2156)LCES004,16357.p +1 x(289868,2672)LCES004,18978.p +1 x(289868,1813)LCES004,19869.p +1 x(289868,5421)LCES004,20894.p
+  +1 x(289868,4734)LCES004,22148.p +1 x(289868,4906)LCES004,22819.p +1 x(289868,3703)LCES004,23337.p +1 x(289868,3187)LCES004,24010.p
+  = +1
+ f_289872: +1 t_x(289872,1297)KFZ4404M,1233.o +1 t_x(289872,10785)$KFZ4404M,4994 +1 x(289872,173)PMXX04M,9489.p
+  +1 x(289872,466)KFZ4404M,11161.p +1 x(289872,535)KFZ4404M,12933.p +1 x(289872,1782)KFZ4404M,15101.p
+  +1 x(289872,881)KFZ4404M,16763.p +1 x(289872,673)KFZ4404M,18333.p +1 x(289872,1505)KFZ4404M,19689.p
+  +1 x(289872,1613)PMXX04M,20533.p +1 x(289872,1089)KFZ4404M,21668.p +1 x(289872,950)KFZ4404M,22884.p
+  +1 x(289872,743)KFZ4404M,24041.p = +1
+ f_289894: +1 t_x(289894,2265)LCES004,1234.o +1 t_x(289894,7420)$LCES004,4995 +1 t_x(289894,375)LCES004,7931
+  +1 x(289894,547)LCES004,9295.p +1 x(289894,1578)LCES004,11004.p +1 x(289894,2093)LCES004,12821.p +1 x(289894,1921)LCES004,15000.p
+  +1 x(289894,719)LCES004,16729.p +1 x(289894,1750)LCES004,17790.p +1 x(289894,1234)LCES004,19116.p +1 x(289894,2952)LCES004,20519.p
+  +1 x(289894,2780)LCES004,21471.p +1 x(289894,2609)LCES004,22187.p +1 x(289894,2437)LCES004,22930.p = +1
+ f_289901: +1 t_x(289901,726)$RQXSI04E,1235.o +1 t_x(289901,0),7932 +1 x(289901,51)RQXSI04E,9747.p +1 x(289901,276)RQXSI04E,11725.p
+  +1 x(289901,388)RQXSI04E,13493.p +1 x(289901,501)RQXSI04E,15268.p +1 x(289901,613)RQXSI04E,16905.p +1 x(289901,163)RQXSI04E,18525.p
+  = +1
+ f_289907: +1 t_x(289907,0),1236.o +1 t_x(289907,609)$MM304,4996 +1 t_x(289907,0),7933 +1 x(289907,46)MM304,20406.p
+  = +1
+ f_289911: +1 t_x(289911,1389)PMXX04M,1237.o +1 t_x(289911,7474)$EBEEC04M,4997 +1 x(289911,52)PMXX04M,9284.p
+  +1 x(289911,155)PMXX04M,11767.p +1 x(289911,1183)PMXX04M,12797.p +1 x(289911,875)PMXX04M,14608.p +1 x(289911,772)PMXX04M,16311.p
+  +1 x(289911,566)PMXX04M,17888.p +1 x(289911,258)PMXX04M,19220.p +1 x(289911,361)PMXX04M,20639.p +1 x(289911,463)PMXX04M,21619.p
+  = +1
+ f_289913: +1 t_x(289913,45)EGNOR04M,1238.o +1 t_x(289913,6420)$EGNOR04M,4998 +1 x(289913,109)YH5MH04M,10855.p
+  +1 x(289913,235)YH5MH04M,12989.p +1 x(289913,172)YH5MH04M,15223.p +1 x(289913,614)YH5MH04M,18406.p +1 x(289913,345)EGNOR04M,19720.p
+  +1 x(289913,270)EGNOR04M,21612.p = +1
+ f_289932: +1 t_x(289932,0),1239.o +1 t_x(289932,621)$BR204M,4999 = +1
+ f_289945: +1 t_x(289945,1020)LGKFN04,1240.o +1 t_x(289945,7802)$LGKFN04,5000 +1 t_x(289945,516)LGKFN04,7934
+  +1 x(289945,602)LGKFN04,10905.p +1 x(289945,853)LGKFN04,12606.p +1 x(289945,936)LGKFN04,14375.p +1 x(289945,3448)LGKFN04,15967.p
+  +1 x(289945,2025)LGKFN04,17827.p +1 x(289945,1941)LGKFN04,19218.p +1 x(289945,3281)LGKFN04,20249.p +1 x(289945,1857)LGKFN04,21229.p
+  +1 x(289945,2443)LGKFN04,21994.p +1 x(289945,1606)LGKFN04,22727.p +1 x(289945,769)LGKFN04,23278.p = +1
+ f_289950: +1 t_x(289950,0),1241.o +1 t_x(289950,266)$YB5WH04M,5001 +1 x(289950,54)YB5WH04M,13428.p +1 x(289950,107)YB5WH04M,15422.p
+  +1 x(289950,1)YB5WH04M,16936.p = +1
+ f_289961: +1 t_x(289961,200)KSPE104D,1242.o +1 t_x(289961,4168)$KSPE104D,5002 +1 t_x(289961,0),7935 +1 x(289961,274)KSPE104D,9979.p
+  +1 x(289961,53)KSPE104D,13758.p = +1
+ f_289972: +1 t_x(289972,525)YBOLN04M,1243.o +1 t_x(289972,7816)$YB3EH04E,5003 +1 x(289972,62)PMXX04M,10139.p
+  +1 x(289972,435)YBOLN04M,12238.p +1 x(289972,716)YB3EH04E,14887.p +1 x(289972,866)YB3EH04E,16415.p +1 x(289972,766)YB3EH04E,18133.p
+  +1 x(289972,371)PMXX04M,19649.p +1 x(289972,1296)PMXX04M,21359.p +1 x(289972,666)YB3EH04E,23425.p = +1
+ f_289978: +1 t_x(289978,964)RJIU04M,1244.o +1 t_x(289978,7901)$RJIU04M,5004 +1 x(289978,21)BR404M,9338.p
+  +1 x(289978,1052)RJIU04M,12874.p +1 x(289978,86)RJIU04M,14832.p +1 x(289978,1666)RJIU04M,16050.p +1 x(289978,3598)RJIU04M,17503.p
+  +1 x(289978,788)RJIU04M,18998.p +1 x(289978,4125)RJIU04M,19912.p +1 x(289978,321)BR404M,21250.p +1 x(289978,4301)RJIU04M,21839.p
+  +1 x(289978,4476)RJIU04M,22531.p +1 x(289978,2369)RJIU04M,23046.p +1 x(289978,2193)RJIU04M,23472.p +1 x(289978,396)BR404M,23739.p
+  +1 x(289978,246)BR404M,23929.p +1 x(289978,171)BR404M,24056.p = +1
+ f_289980: +1 t_x(289980,0),1245.o +1 t_x(289980,4194)$KSPE104D,5005 +1 x(289980,6)KSPE104D,11750.p +1 x(289980,79)KSPE104D,14018.p
+  = +1
+ f_289989: +1 t_x(289989,1492)EDGG704,1246.o +1 t_x(289989,15092)$EDGG704,5006 +1 t_x(289989,1092)EDGG704,7936
+  +1 x(289989,1292)EDGG704,11453.p +1 x(289989,1392)EDGG704,13134.p +1 x(289989,1992)EDGG704,14400.p +1 x(289989,2092)EDGG704,17253.p
+  +1 x(289989,1592)EDGG704,19632.p +1 x(289989,2192)EDGG704,20018.p +1 x(289989,3092)EDGG704,20947.p +1 x(289989,1692)EDGG704,22341.p
+  = +1
+ f_289999: +1 t_x(289999,611)PMXX04M,1247.o +1 t_x(289999,2977)$PMXX04M,5007 +1 t_x(289999,97)PMXX04M,7937
+  +1 x(289999,508)PMXX04M,9622.p +1 x(289999,302)PMXX04M,11662.p +1 x(289999,405)PMXX04M,13248.p +1 x(289999,1125)PMXX04M,15003.p
+  +1 x(289999,199)PMXX04M,17062.p +1 x(289999,714)PMXX04M,18548.p +1 x(289999,817)PMXX04M,19349.p +1 x(289999,919)PMXX04M,20320.p
+  +1 x(289999,1742)PMXX04M,21551.p = +1
+ f_290009: +1 t_x(290009,0),1248.o +1 t_x(290009,6249)$RNS04M,5008 = +1
+ f_290012: +1 t_x(290012,0),1249.o +1 t_x(290012,1103)$RJIU04M,5009 = +1
+ f_290015: +1 t_x(290015,13)YD5WH04M,1250.o +1 t_x(290015,2937)$BR204M,5010 +1 x(290015,124)BR204M,10650.p
+  +1 x(290015,177)YD5WH04M,12006.p +1 x(290015,286)YD5WH04M,13932.p +1 x(290015,215)BR204M,15477.p +1 x(290015,68)YD5WH04M,16944.p
+  +1 x(290015,449)YD5WH04M,21717.p +1 x(290015,231)YD5WH04M,23295.p = +1
+ f_290019: +1 t_x(290019,211)KWUR1C04,1251.o +1 t_x(290019,3824)$KWUR1C04,5011 +1 t_x(290019,0),7938 +1 x(290019,141)KWUR1C04,10537.p
+  +1 x(290019,2)KWUR1C04,12352.p +1 x(290019,72)KWUR1C04,13924.p +1 x(290019,697)KWUR1C04,17816.p +1 x(290019,767)KWUR1C04,19646.p
+  = +1
+ f_290022: +1 t_x(290022,94)RQXU04E,1252.o +1 t_x(290022,9180)$RQXU04E,5012 +1 t_x(290022,0),7939 +1 x(290022,8)RQXU04E,10224.p
+  = +1
+ f_290037: +1 t_x(290037,0),1253.o +1 t_x(290037,7623)$EGPFA04,5013 +1 x(290037,181)RJIU04M,11265.p +1 x(290037,269)RJIU04M,12908.p
+  +1 x(290037,423)EGPFA04,15520.p +1 x(290037,883)RJIU04M,15987.p +1 x(290037,2815)RJIU04M,17598.p +1 x(290037,5)RJIU04M,19169.p
+  +1 x(290037,3342)RJIU04M,19935.p +1 x(290037,708)RJIU04M,21265.p +1 x(290037,1147)RJIU04M,21964.p +1 x(290037,4483)RJIU04M,22738.p
+  +1 x(290037,357)RJIU04M,23120.p +1 x(290037,532)RJIU04M,23534.p = +1
+ f_290041: +1 t_x(290041,231)KFZ4404M,1254.o +1 t_x(290041,5772)$KFZ4404M,5014 +1 t_x(290041,23)KFZ4404M,7940
+  +1 x(290041,162)KFZ4404M,10082.p +1 x(290041,93)KFZ4404M,11967.p = +1
+ f_290047: +1 t_x(290047,475)RASI04M,1255.o +1 t_x(290047,2347)$RASI04M,5015 +1 t_x(290047,163)RASI04M,7941
+  +1 x(290047,267)RASI04M,12299.p +1 x(290047,891)RASI04M,18090.p +1 x(290047,579)RASI04M,20528.p +1 x(290047,683)RASI04M,21518.p
+  = +1
+ f_290055: +1 t_x(290055,26)YBOLN04M,1256.o +1 t_x(290055,9798)$YB3EH04E,5016 +1 x(290055,30)RMZU04E,11375.p
+  +1 x(290055,342)YBOLN04M,12805.p +1 x(290055,114)RMZU04E,14429.p +1 x(290055,522)YBOLN04M,16485.p +1 x(290055,297)YBOLN04M,17998.p
+  +1 x(290055,198)RMZU04E,19377.p +1 x(290055,71)YBOLN04M,20755.p = +1
+ f_290061: +1 t_x(290061,7816)MRAE04,1257.o +1 t_x(290061,16320)$EDGG704,5017 +1 x(290061,787)MGY04,9127.p
+  +1 x(290061,1805)MGY04,10873.p +1 x(290061,709)MGY04,12659.p +1 x(290061,6420)EDGG704,14723.p +1 x(290061,396)MGY04,15860.p
+  +1 x(290061,7020)EDGG704,17382.p +1 x(290061,7205)MGY04,18873.p +1 x(290061,1320)EDGG704,20199.p +1 x(290061,1620)EDGG704,21397.p
+  +1 x(290061,1883)MGY04,21961.p +1 x(290061,1570)MGY04,22691.p +1 x(290061,1492)MGY04,23287.p +1 x(290061,2020)EDGG704,23555.p
+  = +1
+ f_290063: +1 t_x(290063,0),1258.o +1 t_x(290063,7539)$RASI04M,5018 +1 t_x(290063,0),7942 = +1
+ f_290076: +1 t_x(290076,0),1259.o +1 t_x(290076,9138)$RJIU04M,5019 +1 x(290076,6)RJIU04M,9601.p +1 x(290076,94)RJIU04M,10835.p
+  +1 x(290076,620)RJIU04M,12546.p +1 x(290076,1059)RJIU04M,14225.p +1 x(290076,2903)RJIU04M,16054.p +1 x(290076,4835)RJIU04M,17464.p
+  +1 x(290076,1498)RJIU04M,18951.p +1 x(290076,5362)RJIU04M,19916.p +1 x(290076,775)BR404M,21130.p +1 x(290076,5538)RJIU04M,21813.p
+  +1 x(290076,5713)RJIU04M,22538.p +1 x(290076,3606)RJIU04M,23081.p +1 x(290076,325)BR404M,23470.p +1 x(290076,175)BR404M,23757.p
+  +1 x(290076,445)RJIU04M,23949.p +1 x(290076,250)BR404M,24064.p = +1
+ f_290077: +1 t_x(290077,275)$LCS12W03,1260.o = +1
+ f_290082: +1 t_x(290082,179)RNI04M,1261.o +1 t_x(290082,7212)$RNI04M,5020 +1 t_x(290082,0),7943 +1 x(290082,765)RNI04M,9667.p
+  +1 x(290082,863)RNI04M,11806.p +1 x(290082,1156)RNI04M,12570.p +1 x(290082,1937)RNI04M,14311.p +1 x(290082,1253)RNI04M,15852.p
+  +1 x(290082,81)RNI04M,17267.p +1 x(290082,1546)RNI04M,18647.p +1 x(290082,2132)RNI04M,19880.p +1 x(290082,2718)RNI04M,21164.p
+  +1 x(290082,472)RNI04M,22086.p +1 x(290082,374)RNI04M,22733.p +1 x(290082,277)RNI04M,23267.p = +1
+ f_290090: +1 t_x(290090,1046)EDGG704,1262.o +1 t_x(290090,16146)$EDGG704,5021 +1 t_x(290090,946)EDGG704,7944
+  +1 x(290090,1646)EDGG704,11580.p +1 x(290090,2446)EDGG704,13511.p +1 x(290090,3046)EDGG704,14436.p +1 x(290090,3146)EDGG704,17306.p
+  +1 x(290090,1346)EDGG704,19670.p +1 x(290090,3246)EDGG704,20148.p +1 x(290090,4146)EDGG704,21129.p +1 x(290090,1846)EDGG704,23633.p
+  = +1
+ f_290093: +1 t_x(290093,0),1263.o +1 t_x(290093,45199)$LGZAA04M,5022 = +1
+ f_290110: +1 t_x(290110,0),1264.o +1 t_x(290110,4465)$KFZ4404M,5023 +1 t_x(290110,0),7945 = +1
+ f_290112: +1 t_x(290112,0),1265.o +1 t_x(290112,1964)$YB3EH04E,5024 +1 t_x(290112,0),7946 = +1
+ f_290116: +1 t_x(290116,345)EDGG704,1266.o +1 t_x(290116,17945)$EDGG704,5025 +1 x(290116,45)EDGG704,10208.p
+  +1 x(290116,145)EDGG704,12061.p +1 x(290116,245)EDGG704,13919.p +1 x(290116,4845)EDGG704,14667.p +1 x(290116,4945)EDGG704,17351.p
+  +1 x(290116,445)EDGG704,21160.p +1 x(290116,545)EDGG704,22107.p = +1
+ f_290137: +1 t_x(290137,19)YD5WH04M,1267.o +1 t_x(290137,1983)$YD5WH04M,5026 +1 t_x(290137,0),7947 +1 x(290137,73)YD5WH04M,14593.p
+  +1 x(290137,128)YD5WH04M,21421.p = +1
+ f_290158: +1 t_x(290158,904)PMXX04M,1268.o +1 t_x(290158,6047)$PMXX04M,5027 +1 t_x(290158,0),7948 +1 x(290158,389)PMXX04M,9325.p
+  +1 x(290158,81)PMXX04M,11114.p +1 x(290158,1109)PMXX04M,12861.p +1 x(290158,801)PMXX04M,14716.p +1 x(290158,698)PMXX04M,16440.p
+  +1 x(290158,492)PMXX04M,18176.p +1 x(290158,595)PMXX04M,19627.p +1 x(290158,287)PMXX04M,20767.p = +1
+ f_290166: +1 t_x(290166,240)RNS04M,1269.o +1 t_x(290166,5440)$RNS04M,5028 +1 t_x(290166,40)RNS04M,7949
+  +1 x(290166,140)RNS04M,10671.p +1 x(290166,440)RNS04M,11107.p +1 x(290166,540)RNS04M,12827.p +1 x(290166,640)RNS04M,14684.p
+  +1 x(290166,2140)RNS04M,19315.p = +1
+ f_290174: +1 t_x(290174,0),1270.o +1 t_x(290174,780)$LGKFN04,5029 +1 x(290174,26)LGKFN04,20314.p +1 x(290174,110)LGKFN04,21260.p
+  = +1
+ f_290208: +1 t_x(290208,504)LGRPA04M,1271.o +1 t_x(290208,864)$LGRPA04M,5030 +1 x(290208,144)LGRPA04M,9951.p
+  = +1
+ f_290215: +1 t_x(290215,0),1272.o +1 t_x(290215,11384)$RJIU04M,5031 +1 x(290215,336)RNI04M,12490.p +1 x(290215,3657)RNI04M,14327.p
+  +1 x(290215,433)RNI04M,15803.p +1 x(290215,1174)LELVL04M,17307.p +1 x(290215,726)RNI04M,18613.p +1 x(290215,584)RJIU04M,20330.p
+  +1 x(290215,629)RNI04M,22303.p = +1
+ f_290219: +1 t_x(290219,12)MGY04,1273.o +1 t_x(290219,9717)$MRAE04,5032 +1 x(290219,169)MGY04,12410.p
+  +1 x(290219,247)MGY04,12436.p +1 x(290219,325)MGY04,14068.p +1 x(290219,1030)MGY04,15752.p +1 x(290219,12)MGY04,17315.p
+  +1 x(290219,1499)MGY04,19180.p +1 x(290219,482)MGY04,21738.p +1 x(290219,403)MGY04,24022.p = +1
+ f_290247: +1 t_x(290247,0),1274.o +1 t_x(290247,10380)$YB3EH04E,5033 +1 x(290247,15)YB5WH04M,12379.p
+  +1 x(290247,439)YB5WH04M,14054.p +1 x(290247,915)YB5WH04M,15854.p +1 x(290247,157)YBOLN04M,17596.p +1 x(290247,270)KFZ4404E,19348.p
+  +1 x(290247,227)YB5KL04E,20644.p +1 x(290247,247)YBOLN04M,21715.p +1 x(290247,110)YB5KL04E,22251.p +1 x(290247,292)YBOLN04M,22794.p
+  +1 x(290247,461)YB5KL04E,23423.p = +1
+ f_290258: +1 t_x(290258,0),1275.o +1 t_x(290258,1349)$RQXU04E,5034 +1 t_x(290258,0),7950 +1 x(290258,63)RQXU04E,17012.p
+  = +1
+ f_290261: +1 t_x(290261,0),1276.o +1 t_x(290261,4134)$MM204,5035 = +1
+ f_290272: +1 t_x(290272,321)LEMDAT04,1277.o +1 t_x(290272,2761)$LEMDAT04,5036 +1 t_x(290272,6)LEMDAT04,7951
+  +1 x(290272,164)LEMDAT04,9666.p +1 x(290272,85)LEMDAT04,12237.p +1 x(290272,242)LEMDAT04,14761.p +1 x(290272,715)LEMDAT04,16502.p
+  +1 x(290272,872)LEMDAT04,19812.p +1 x(290272,636)LEMDAT04,21751.p = +1
+ f_290283: +1 t_x(290283,592)LGAVA04,1278.o +1 t_x(290283,1722)$LGAVA04,5037 +1 t_x(290283,451)LGAVA04,7952
+  = +1
+ f_290302: +1 t_x(290302,0),1279.o +1 t_x(290302,2191)$YB3EH04E,5038 +1 t_x(290302,0),7953 +1 x(290302,41)YB3EH04E,22083.p
+  +1 x(290302,91)YB3EH04E,22709.p = +1
+ f_290315: +1 t_x(290315,0),1280.o +1 t_x(290315,60)$MM304,5039 = +1
+ f_290335: +1 t_x(290335,0),1281.o +1 t_x(290335,9592)$LELVU04,5040 = +1
+ f_290342: +1 t_x(290342,817)RJIU04M,1282.o +1 t_x(290342,5559)$RJIU04M,5041 +1 x(290342,27)RJIU04M,9598.p
+  +1 x(290342,115)RJIU04M,11595.p +1 x(290342,359)RNI04M,13494.p +1 x(290342,554)RJIU04M,15419.p +1 x(290342,1080)RJIU04M,16705.p
+  +1 x(290342,1256)RJIU04M,17338.p +1 x(290342,1695)RJIU04M,18924.p +1 x(290342,1783)RJIU04M,19838.p +1 x(290342,1871)RJIU04M,20956.p
+  +1 x(290342,1959)RJIU04M,21810.p +1 x(290342,2134)RJIU04M,22521.p +1 x(290342,457)$RNI04M,23352.p +1 x(290342,905)RJIU04M,23882.p
+  = +1
+ f_290343: +1 t_x(290343,471)RJIU04M,1283.o +1 t_x(290343,4950)$RJIU04M,5042 +1 t_x(290343,0),7954 +1 x(290343,120)RJIU04M,9784.p
+  +1 x(290343,384)RJIU04M,12256.p +1 x(290343,208)RJIU04M,13697.p +1 x(290343,296)RJIU04M,15392.p +1 x(290343,647)RJIU04M,17296.p
+  +1 x(290343,1086)RJIU04M,18858.p +1 x(290343,1174)RJIU04M,19821.p +1 x(290343,1262)RJIU04M,20912.p +1 x(290343,1350)RJIU04M,21772.p
+  +1 x(290343,1525)RJIU04M,22495.p +1 x(290343,735)RJIU04M,23142.p +1 x(290343,823)RJIU04M,23521.p +1 x(290343,1876)RJIU04M,23737.p
+  +1 x(290343,559)RJIU04M,23990.p = +1
+ f_290352: +1 t_x(290352,0),1284.o +1 t_x(290352,1170)$KSPE104D,5043 = +1
+ f_290362: +1 t_x(290362,15)YB5WH04M,1285.o +1 t_x(290362,12490)$LGKFN04,5044 +1 x(290362,38)YB3EH04E,13766.p
+  +1 x(290362,68)YB5WH04M,14935.p = +1
+ f_290367: +1 t_x(290367,697)MRAE04,1286.o +1 t_x(290367,5985)$MRAE04,5045 +1 t_x(290367,0),7955 +1 x(290367,135)MRAE04,9442.p
+  +1 x(290367,22)MRAE04,12055.p +1 x(290367,810)MRAE04,14019.p +1 x(290367,1147)MRAE04,16071.p +1 x(290367,1822)MRAE04,17339.p
+  +1 x(290367,3060)MRAE04,18731.p +1 x(290367,1035)MRAE04,20289.p +1 x(290367,922)MRAE04,21457.p +1 x(290367,1260)MRAE04,22343.p
+  = +1
+ f_290378: +1 t_x(290378,168)YD5WH04M,1287.o +1 t_x(290378,987)$YD5WH04M,5046 +1 t_x(290378,114)YD5WH04M,7956
+  +1 x(290378,277)YD5WH04M,12068.p +1 x(290378,387)YD5WH04M,13347.p +1 x(290378,332)YD5WH04M,17024.p +1 x(290378,223)YD5WH04M,23640.p
+  = +1
+ f_290395: +1 t_x(290395,1146)PMXX04M,1288.o +1 t_x(290395,4952)$PMXX04M,5047 +1 t_x(290395,0),7957 +1 x(290395,117)PMXX04M,9488.p
+  +1 x(290395,632)PMXX04M,11568.p +1 x(290395,1249)PMXX04M,12746.p +1 x(290395,837)PMXX04M,14642.p +1 x(290395,940)PMXX04M,16465.p
+  +1 x(290395,1969)PMXX04M,18008.p +1 x(290395,426)PMXX04M,19390.p +1 x(290395,1043)PMXX04M,20578.p +1 x(290395,734)PMXX04M,21721.p
+  = +1
+ f_290396: +1 t_x(290396,0),1289.o +1 t_x(290396,9374)$BR404M,5048 +1 x(290396,190)LELVL04M,12332.p +1 x(290396,87)LELVL04M,14722.p
+  +1 x(290396,913)LELVL04M,16170.p +1 x(290396,294)LELVL04M,19645.p = +1
+ f_290406: +1 t_x(290406,0),1290.o +1 t_x(290406,10741)$LELVU04,5049 +1 x(290406,92)RJIU04M,9786.p +1 x(290406,227)RNI04M,10893.p
+  +1 x(290406,325)RNI04M,15148.p +1 x(290406,422)RNI04M,15955.p +1 x(290406,2111)RJIU04M,17413.p +1 x(290406,2550)RJIU04M,18950.p
+  +1 x(290406,2638)RJIU04M,19851.p +1 x(290406,2726)RJIU04M,21005.p +1 x(290406,2814)RJIU04M,21778.p +1 x(290406,2989)RJIU04M,22508.p
+  +1 x(290406,970)RJIU04M,23051.p +1 x(290406,1302)$RNI04M,23456.p +1 x(290406,520)RNI04M,23828.p = +1
+ f_290407: +1 t_x(290407,938)LFMDA04A,1291.o +1 t_x(290407,7418)$LFMDA04A,5050 +1 t_x(290407,218)LFMDA04A,7958
+  +1 x(290407,1658)LFMDA04A,9591.p = +1
+ f_290428: +1 t_x(290428,0),1292.o +1 t_x(290428,11150)$YB3EH04A,5051 +1 x(290428,18)YB3EH04A,18410.p
+  = +1
+ f_290429: +1 t_x(290429,0),1293.o +1 t_x(290429,2111)$BKED1204,5052 +1 t_x(290429,0),7959 = +1
+ f_290433: +1 t_x(290433,45)YD5WH04M,1294.o +1 t_x(290433,1955)$YD5WH04M,5053 +1 t_x(290433,0),7960 +1 x(290433,100)YD5WH04M,21384.p
+  = +1
+ f_290436: +1 t_x(290436,0),1295.o +1 t_x(290436,13522)$KFZ4404M,5054 +1 t_x(290436,0),7961 = +1
+ f_290447: +1 t_x(290447,199)LEBAS04M,1296.o +1 t_x(290447,3246)$LEBAS04M,5055 +1 t_x(290447,0),7962 +1 x(290447,15)LEBAS04M,10433.p
+  +1 x(290447,292)LEBAS04M,17075.p +1 x(290447,384)LEBAS04M,18359.p = +1
+ f_290454: +1 t_x(290454,0),1297.o +1 t_x(290454,1998)$RNS04M,5056 = +1
+ f_290455: +1 t_x(290455,0),1298.o +1 t_x(290455,4154)$RNS04M,5057 +1 x(290455,354)RNS04M,10223.p +1 x(290455,454)RNS04M,11690.p
+  +1 x(290455,554)RNS04M,13443.p +1 x(290455,706)RVKWS04,15381.p +1 x(290455,854)RNS04M,19004.p +1 x(290455,1354)RNS04M,20388.p
+  +1 x(290455,654)RNS04M,21673.p = +1
+ f_290468: +1 t_x(290468,50)LEBAS04M,1299.o +1 t_x(290468,420)$LEBAS04M,5058 +1 t_x(290468,0),7963 = +1
+ f_290480: +1 t_x(290480,359)RJIU04M,1300.o +1 t_x(290480,5364)$RJIU04M,5059 +1 t_x(290480,95)RJIU04M,7964
+  +1 x(290480,534)RJIU04M,9907.p +1 x(290480,271)RJIU04M,12208.p +1 x(290480,183)RJIU04M,13749.p +1 x(290480,446)RJIU04M,15593.p
+  +1 x(290480,885)RJIU04M,16561.p +1 x(290480,1061)RJIU04M,17312.p +1 x(290480,1500)RJIU04M,18877.p +1 x(290480,1588)RJIU04M,19824.p
+  +1 x(290480,1676)RJIU04M,20923.p +1 x(290480,1764)RJIU04M,21787.p +1 x(290480,1939)RJIU04M,22503.p +1 x(290480,622)RJIU04M,23564.p
+  +1 x(290480,2290)RJIU04M,23747.p +1 x(290480,710)RJIU04M,23975.p +1 x(290480,798)RJIU04M,24089.p = +1
+ f_290491: +1 t_x(290491,0),1301.o +1 t_x(290491,5163)$RNS04M,5060 +1 x(290491,32)RNI04M,10028.p +1 x(290491,129)RNI04M,11068.p
+  +1 x(290491,325)RNI04M,12768.p +1 x(290491,863)RNS04M,15246.p +1 x(290491,227)RNI04M,16505.p +1 x(290491,520)RNI04M,17895.p
+  +1 x(290491,1985)RNI04M,19137.p +1 x(290491,813)RNI04M,20403.p +1 x(290491,422)RNI04M,21647.p = +1
+ f_290499: +1 t_x(290499,0),1302.o +1 t_x(290499,3219)$YD5WH04M,5061 +1 t_x(290499,0),7965 +1 x(290499,0),21408.p
+  = +1
+ f_290501: +1 t_x(290501,0),1303.o +1 t_x(290501,119)$LGKFN04,5062 +1 t_x(290501,0),7966 = +1
+ f_290513: +1 t_x(290513,0),1304.o +1 t_x(290513,2037)$LELVL04M,5063 +1 t_x(290513,0),7967 +1 x(290513,75)LELVL04M,21542.p
+  = +1
+ f_290517: +1 t_x(290517,0),1305.o +1 t_x(290517,8433)$LELVU04,5064 +1 x(290517,0),13929.p = +1
+ f_290527: +1 t_x(290527,0),1306.o +1 t_x(290527,15926)$MGY04,5065 = +1
+ f_290528: +1 t_x(290528,274)YBOLN04M,1307.o +1 t_x(290528,11805)$YB3EH04E,5066 +1 x(290528,3)YBOLN04M,10301.p
+  +1 x(290528,93)YBOLN04M,12107.p +1 x(290528,221)YH5MH04M,12812.p +1 x(290528,409)YBOLN04M,14790.p +1 x(290528,950)YBOLN04M,16593.p
+  +1 x(290528,589)YBOLN04M,18031.p +1 x(290528,347)YH5MH04M,19239.p +1 x(290528,138)YBOLN04M,20303.p +1 x(290528,32)YH5MH04M,21575.p
+  +1 x(290528,319)YBOLN04M,22407.p = +1
+ f_290535: +1 t_x(290535,315)YBOLN04M,1308.o +1 t_x(290535,361)$YBOLN04M,5067 +1 t_x(290535,0),7968 +1 x(290535,0),9816.p
+  +1 x(290535,135)YBOLN04M,11893.p +1 x(290535,180)YBOLN04M,13666.p +1 x(290535,270)YBOLN04M,15507.p = +1
+ f_290539: +1 t_x(290539,390)LGRPA04M,1309.o +1 t_x(290539,1830)$LGRPA04M,5068 +1 x(290539,30)LGRPA04M,10020.p
+  = +1
+ f_290550: +1 t_x(290550,454)MGY04,1310.o +1 t_x(290550,11254)$MRAE04,5069 +1 x(290550,101)MAB04,10341.p
+  +1 x(290550,219)MGY04,11025.p +1 x(290550,312)MYY04A,12489.p +1 x(290550,389)MAB04,14108.p +1 x(290550,1001)MGY04,15673.p
+  +1 x(290550,1080)MGY04,17152.p +1 x(290550,3036)MGY04,18661.p +1 x(290550,461)MAB04,20058.p +1 x(290550,1158)MGY04,21168.p
+  +1 x(290550,1393)MGY04,21911.p +1 x(290550,889)MYY04A,23148.p +1 x(290550,1314)MGY04,23576.p +1 x(290550,1236)MGY04,23989.p
+  = +1
+ f_290553: +1 t_x(290553,583)LEMDAT04,1311.o +1 t_x(290553,2551)$LEMDAT04,5070 +1 t_x(290553,32)LEMDAT04,7969
+  +1 x(290553,426)LEMDAT04,9526.p +1 x(290553,269)LEMDAT04,11955.p +1 x(290553,111)LEMDAT04,13755.p +1 x(290553,819)LEMDAT04,16393.p
+  +1 x(290553,1134)LEMDAT04,18237.p +1 x(290553,662)LEMDAT04,19587.p +1 x(290553,741)LEMDAT04,20790.p
+  = +1
+ f_290555: +1 t_x(290555,0),1312.o +1 t_x(290555,658)$KFZ4404M,5071 = +1
+ f_290566: +1 t_x(290566,477)ZM56704,1313.o +1 t_x(290566,11852)$MRAE04,5072 +1 x(290566,4)MYY04A,9956.p
+  +1 x(290566,246)ZM56704,11001.p +1 x(290566,548)MAB04,12487.p +1 x(290566,993)MYY04A,14094.p +1 x(290566,1599)MGY04,15677.p
+  +1 x(290566,1678)MGY04,17156.p +1 x(290566,2246)ZM56704,18682.p +1 x(290566,1075)MYY04A,20144.p +1 x(290566,1092)ZM56704,21120.p
+  +1 x(290566,400)ZM56704,21937.p +1 x(290566,817)MGY04,22580.p +1 x(290566,692)MAB04,23082.p +1 x(290566,1015)ZM56704,23497.p
+  +1 x(290566,1268)MAB04,23957.p +1 x(290566,938)ZM56704,24107.p = +1
+ f_290567: +1 t_x(290567,84)YB3EH04E,1314.o +1 t_x(290567,3034)$YB3EH04E,5073 +1 t_x(290567,0),7970 +1 x(290567,34)YB3EH04E,10144.p
+  +1 x(290567,184)YB3EH04E,15161.p +1 x(290567,234)YB3EH04E,16771.p = +1
+ f_290568: +1 t_x(290568,0),1315.o +1 t_x(290568,6063)$LELVU04,5074 +1 x(290568,259)LELVU04,9385.p +1 x(290568,1370)LEBAS04M,11546.p
+  +1 x(290568,614)LEMDAT04,13395.p +1 x(290568,447)LEBAS04M,14804.p +1 x(290568,771)LEMDAT04,16355.p +1 x(290568,909)LEBAS04M,17944.p
+  +1 x(290568,1001)LEBAS04M,19088.p +1 x(290568,632)LEBAS04M,20812.p +1 x(290568,751)LELVU04,21740.p +1 x(290568,1086)LEMDAT04,22464.p
+  = +1
+ f_290573: +1 t_x(290573,104)EBBRA04E,1316.o +1 t_x(290573,5191)$EBBRA04E,5075 +1 t_x(290573,0),7971 +1 x(290573,25)EBBRA04E,10279.p
+  = +1
+ f_290574: +1 t_x(290574,0),1317.o +1 t_x(290574,9132)$RJIU04M,5076 +1 x(290574,30)BR404M,9897.p +1 x(290574,88)RJIU04M,10830.p
+  +1 x(290574,614)RJIU04M,12539.p +1 x(290574,1053)RJIU04M,14227.p +1 x(290574,2897)RJIU04M,16076.p +1 x(290574,4829)RJIU04M,17468.p
+  +1 x(290574,1455)BR404M,18980.p +1 x(290574,5356)RJIU04M,19919.p +1 x(290574,780)BR404M,21138.p +1 x(290574,5532)RJIU04M,21819.p
+  +1 x(290574,5707)RJIU04M,22544.p +1 x(290574,3600)RJIU04M,23097.p +1 x(290574,330)BR404M,23476.p +1 x(290574,175)RJIU04M,23758.p
+  +1 x(290574,405)BR404M,23953.p +1 x(290574,255)BR404M,24068.p = +1
+ f_290578: +1 t_x(290578,0),1318.o +1 t_x(290578,7433)$RNI04M,5077 +1 t_x(290578,0),7972 +1 x(290578,9)RNI04M,9330.p
+  +1 x(290578,107)RNI04M,12580.p +1 x(290578,2158)RNI04M,14341.p +1 x(290578,1474)RNI04M,15878.p +1 x(290578,205)RNI04M,17289.p
+  +1 x(290578,1767)RNI04M,18664.p +1 x(290578,2353)RNI04M,19906.p = +1
+ f_290583: +1 t_x(290583,0),1319.o +1 t_x(290583,1243)$YD5WH04M,5078 +1 t_x(290583,0),7973 +1 x(290583,533)YD5WH04M,11370.p
+  +1 x(290583,588)YD5WH04M,13459.p = +1
+ f_290584: +1 t_x(290584,68)LELVL104,1320.o +1 t_x(290584,2862)$LELVL104,5079 = +1
+ f_290624: +1 t_x(290624,67)LEBAS04A,1321.o +1 t_x(290624,6898)$LEBAS04A,5080 +1 t_x(290624,0),7974 = +1
+ f_290633: +1 t_x(290633,197)RJIU04M,1322.o +1 t_x(290633,3622)$RJIU04M,5081 +1 t_x(290633,0),7975 +1 x(290633,109)RJIU04M,10603.p
+  +1 x(290633,22)RJIU04M,13915.p +1 x(290633,285)RJIU04M,23094.p +1 x(290633,548)RJIU04M,23722.p = +1
+ f_290635: +1 t_x(290635,1176)RQXI04E,1323.o +1 t_x(290635,11341)$RQXSI04E,5082 +1 x(290635,103)RQXSI04E,9264.p
+  +1 x(290635,200)RQXSI04E,11186.p +1 x(290635,2023)RQXI04E,12540.p +1 x(290635,2235)RQXI04E,14213.p +1 x(290635,2341)RQXI04E,15693.p
+  +1 x(290635,541)RQXI04E,17491.p +1 x(290635,964)RQXI04E,18943.p +1 x(290635,5)RQXSI04E,20846.p +1 x(290635,752)RQXI04E,21140.p
+  +1 x(290635,646)RQXI04E,22075.p +1 x(290635,297)RQXSI04E,22701.p +1 x(290635,395)RQXSI04E,23239.p = +1
+ f_290646: +1 t_x(290646,0),1324.o +1 t_x(290646,1270)$KCHI104M,5083 +1 t_x(290646,0),7976 +1 x(290646,42)KCHI104M,22862.p
+  = +1
+ f_290650: +1 t_x(290650,500)PMXX04M,1325.o +1 t_x(290650,6464)$GL4W04M,5084 +1 x(290650,89)PMXX04M,10204.p
+  +1 x(290650,191)PMXX04M,11711.p +1 x(290650,294)PMXX04M,13404.p +1 x(290650,397)PMXX04M,14957.p +1 x(290650,1220)PMXX04M,16884.p
+  +1 x(290650,500)PMXX04M,18419.p +1 x(290650,911)PMXX04M,19694.p +1 x(290650,1014)PMXX04M,21318.p = +1
+ f_290661: +1 t_x(290661,0),1326.o +1 t_x(290661,729)$LCS12W03,5085 = +1
+ f_290666: +1 t_x(290666,128)MAB04,1327.o +1 t_x(290666,9694)$MRAE04,5086 +1 x(290666,56)MAB04,10652.p
+  +1 x(290666,200)MAB04,12435.p +1 x(290666,272)MAB04,14066.p +1 x(290666,992)MAB04,15750.p +1 x(290666,772)MGY04,17366.p
+  +1 x(290666,1476)MGY04,19199.p +1 x(290666,380)MGY04,20379.p +1 x(290666,449)ZM56704,21447.p +1 x(290666,344)MAB04,22935.p
+  +1 x(290666,416)MAB04,24161.p = +1
+ f_290667: +1 t_x(290667,33)GL34W04,1328.o +1 t_x(290667,1908)$GL34W04,5087 +1 t_x(290667,0),7977 +1 x(290667,108)GL34W04,15337.p
+  +1 x(290667,558)GL34W04,17904.p = +1
+ f_290676: +1 t_x(290676,277)RFBRT04M,1329.o +1 t_x(290676,807)$RFBRT04M,5088 +1 t_x(290676,0),7978 +1 x(290676,65)RFBRT04M,10228.p
+  +1 x(290676,171)RFBRT04M,12114.p = +1
+ f_290680: +1 t_x(290680,2314)LGSRA04,1330.o +1 t_x(290680,22976)$LGSRA04,5089 +1 t_x(290680,0),7979 +1 x(290680,1099)LGSRA04,9665.p
+  +1 x(290680,3529)LGSRA04,15925.p +1 x(290680,4745)LGSRA04,17597.p = +1
+ f_290681: +1 t_x(290681,427)YBOLN04M,1331.o +1 t_x(290681,8779)$YB3EH04E,5090 +1 x(290681,0),9652.p +1 x(290681,38)YB5WH04M,11592.p
+  +1 x(290681,356)YB5WH04M,12612.p +1 x(290681,197)YB5WH04M,14316.p +1 x(290681,303)YB5WH04M,16514.p +1 x(290681,1082)YBOLN04M,17948.p
+  +1 x(290681,90)YBOLN04M,19259.p +1 x(290681,250)YB5WH04M,20751.p = +1
+ f_290696: +1 t_x(290696,630)RNS04M,1332.o +1 t_x(290696,4430)$RNS04M,5091 +1 t_x(290696,130)RNS04M,7980
+  +1 x(290696,530)RNS04M,10554.p +1 x(290696,330)RNS04M,11676.p +1 x(290696,830)RNS04M,13540.p +1 x(290696,430)RNS04M,15544.p
+  +1 x(290696,1130)RNS04M,19029.p +1 x(290696,1630)RNS04M,20310.p = +1
+ f_290702: +1 t_x(290702,0),1333.o +1 t_x(290702,5600)$EBBRA04E,5092 = +1
+ f_290712: +1 t_x(290712,0),1334.o +1 t_x(290712,836)$KCHI104M,5093 = +1
+ f_290738: +1 t_x(290738,0),1335.o +1 t_x(290738,5977)$EG11G04M,5094 +1 x(290738,508)YD5WH04M,11084.p
+  +1 x(290738,1019)EG11G04M,12802.p +1 x(290738,1098)EG11G04M,14459.p +1 x(290738,617)YD5WH04M,16185.p
+  +1 x(290738,1177)EG11G04M,17680.p +1 x(290738,1334)EG11G04M,18841.p +1 x(290738,1727)EG11G04M,20014.p
+  +1 x(290738,1413)EG11G04M,20997.p +1 x(290738,862)EG11G04M,21842.p +1 x(290738,1570)EG11G04M,22582.p
+  +1 x(290738,1963)EG11G04M,23162.p +1 x(290738,1649)EG11G04M,23619.p = +1
+ f_290752: +1 t_x(290752,0),1336.o +1 t_x(290752,12979)$LGKFN04,5095 +1 x(290752,2)LELVU04,9391.p +1 x(290752,235)LEBAS04M,11340.p
+  +1 x(290752,483)LEMDAT04,13056.p +1 x(290752,561)LEMDAT04,14895.p +1 x(290752,297)LELVU04,16544.p +1 x(290752,395)LELVU04,17934.p
+  = +1
+ f_290760: +1 t_x(290760,0),1337.o +1 t_x(290760,11448)$YB3EH04A,5096 = +1
+ f_290761: +1 t_x(290761,0),1338.o +1 t_x(290761,1243)$YD5WH04M,5097 +1 t_x(290761,0),7981 +1 x(290761,533)YD5WH04M,11353.p
+  +1 x(290761,588)YD5WH04M,13422.p = +1
+ f_290766: +1 t_x(290766,0),1339.o +1 t_x(290766,4404)$KFZ4404M,5098 +1 t_x(290766,0),7982 = +1
+ f_290776: +1 t_x(290776,95)RJIU04M,1340.o +1 t_x(290776,7383)$RJIU04M,5099 +1 t_x(290776,0),7983 +1 x(290776,7)RJIU04M,10750.p
+  +1 x(290776,446)RJIU04M,11221.p +1 x(290776,534)RJIU04M,12883.p +1 x(290776,183)RJIU04M,15111.p +1 x(290776,1148)RJIU04M,16088.p
+  +1 x(290776,3080)RJIU04M,17498.p +1 x(290776,270)RJIU04M,19196.p +1 x(290776,3607)RJIU04M,19897.p +1 x(290776,3695)RJIU04M,21206.p
+  +1 x(290776,3783)RJIU04M,21798.p +1 x(290776,3958)RJIU04M,22524.p +1 x(290776,1851)RJIU04M,23039.p +1 x(290776,1675)RJIU04M,23447.p
+  +1 x(290776,622)RJIU04M,23760.p +1 x(290776,358)RJIU04M,23948.p = +1
+ f_290803: +1 t_x(290803,282)KHVL104E,1341.o +1 t_x(290803,1899)$KHVL104E,5100 +1 t_x(290803,0),7984 +1 x(290803,62)KHVL104E,9709.p
+  +1 x(290803,356)KHVL104E,13977.p +1 x(290803,135)KHVL104E,14886.p +1 x(290803,870)KHVL104E,16868.p +1 x(290803,209)KHVL104E,18444.p
+  = +1
+ f_290808: +1 t_x(290808,37)YB3EH04A,1342.o +1 t_x(290808,11677)$RMZU04,5101 +1 x(290808,84)YB3EH04A,22433.p
+  = +1
+ f_290819: +1 t_x(290819,349)GL34W04,1343.o +1 t_x(290819,1849)$GL34W04,5102 +1 t_x(290819,0),7985 +1 x(290819,124)GL34W04,10289.p
+  +1 x(290819,199)GL34W04,12141.p +1 x(290819,274)GL34W04,13944.p +1 x(290819,424)GL34W04,16929.p +1 x(290819,499)GL34W04,17821.p
+  = +1
+ f_290832: +1 t_x(290832,0),1344.o +1 t_x(290832,505)$BR204M,5103 = +1
+ f_290849: +1 t_x(290849,0),1345.o +1 t_x(290849,3087)$BKED1204,5104 = +1
+ f_290858: +1 t_x(290858,0),1346.o +1 t_x(290858,7628)$RNS04M,5105 +1 x(290858,623)RNI04M,9756.p +1 x(290858,721)RNI04M,11897.p
+  +1 x(290858,1014)RNI04M,12514.p +1 x(290858,2828)RNS04M,14298.p +1 x(290858,1111)RNI04M,15980.p +1 x(290858,135)RNI04M,17412.p
+  +1 x(290858,1404)RNI04M,18651.p +1 x(290858,3328)RNS04M,20166.p +1 x(290858,330)RNI04M,21727.p +1 x(290858,428)RNI04M,23409.p
+  = +1
+ f_290863: +1 t_x(290863,660)$RVKWU04M,1347.o +1 t_x(290863,290)RVKWU04M,7986 +1 x(290863,383)RVKWU04M,9973.p
+  +1 x(290863,475)RVKWU04M,11934.p +1 x(290863,567)RVKWU04M,13800.p = +1
+ f_290866: +1 t_x(290866,0),1348.o +1 t_x(290866,1811)$YBOLN04M,5106 +1 t_x(290866,0),7987 +1 x(290866,277)YBOLN04M,13498.p
+  +1 x(290866,96)YBOLN04M,14560.p +1 x(290866,232)YBOLN04M,16312.p +1 x(290866,322)YBOLN04M,18302.p +1 x(290866,141)YBOLN04M,19581.p
+  = +1
+ f_290867: +1 t_x(290867,0),1349.o +1 t_x(290867,12109)$YB3EH04A,5107 +1 t_x(290867,0),7988 = +1
+ f_290871: +1 t_x(290871,0),1350.o +1 t_x(290871,10082)$KFZ4404M,5108 +1 t_x(290871,0),7989 +1 x(290871,40)KFZ4404M,17085.p
+  = +1
+ f_290883: +1 t_x(290883,0),1351.o +1 t_x(290883,2479)$YD5WH04M,5109 +1 t_x(290883,0),7990 = +1
+ f_290892: +1 t_x(290892,621)YB5WH04M,1352.o +1 t_x(290892,3269)$YB5WH04M,5110 +1 t_x(290892,0),7991 +1 x(290892,39)YB5WH04M,9464.p
+  +1 x(290892,92)YB5WH04M,11421.p +1 x(290892,198)YB5WH04M,13373.p +1 x(290892,569)YB5WH04M,15432.p +1 x(290892,145)YB5WH04M,16487.p
+  +1 x(290892,304)YB5WH04M,17943.p = +1
+ f_290904: +1 t_x(290904,282)RASI04M,1353.o +1 t_x(290904,6418)$RASI04M,5111 +1 x(290904,74)RASI04M,10397.p
+  +1 x(290904,178)RASI04M,11747.p = +1
+ f_290924: +1 t_x(290924,0),1354.o +1 t_x(290924,2639)$BR204M,5112 +1 x(290924,98)BR204M,10096.p +1 x(290924,189)BR204M,12013.p
+  = +1
+ f_290928: +1 t_x(290928,696)LGSRA04,1355.o +1 t_x(290928,37158)$LGSRA04,5113 = +1
+ f_290939: +1 t_x(290939,0),1356.o +1 t_x(290939,7353)$MM204,5114 = +1
+ f_290967: +1 t_x(290967,55)RJIU04M,1357.o +1 t_x(290967,4973)$RJIU04M,5115 +1 t_x(290967,0),7992 +1 x(290967,143)RJIU04M,9788.p
+  +1 x(290967,407)RJIU04M,12001.p +1 x(290967,231)RJIU04M,13889.p +1 x(290967,319)RJIU04M,15565.p +1 x(290967,494)RJIU04M,16504.p
+  +1 x(290967,670)RJIU04M,17302.p +1 x(290967,1109)RJIU04M,18874.p +1 x(290967,1197)RJIU04M,19823.p +1 x(290967,1285)RJIU04M,20921.p
+  +1 x(290967,1373)RJIU04M,21781.p +1 x(290967,1548)RJIU04M,22498.p +1 x(290967,758)RJIU04M,23199.p +1 x(290967,846)RJIU04M,23580.p
+  +1 x(290967,1899)RJIU04M,23754.p +1 x(290967,582)RJIU04M,23991.p = +1
+ f_290985: +1 t_x(290985,0),1358.o +1 t_x(290985,2033)$KSPE104D,5116 +1 x(290985,49)KSPE104D,10088.p +1 x(290985,122)KSPE104D,12051.p
+  = +1
+ f_290996: +1 t_x(290996,273)GL4W04M,1359.o +1 t_x(290996,4335)$GL4W04M,5117 +1 x(290996,31)PMXX04M,10430.p
+  +1 x(290996,88)GL4W04M,12202.p +1 x(290996,236)PMXX04M,13993.p +1 x(290996,442)PMXX04M,18558.p +1 x(290996,545)PMXX04M,20323.p
+  = +1
+ f_291002: +1 t_x(291002,12)FUJ04M,1360.o +1 t_x(291002,3512)$FUJ04M,5118 = +1
+ f_291007: +1 t_x(291007,0),1361.o +1 t_x(291007,10787)$YB3EH04A,5119 +1 x(291007,25)YB3EH04A,15336.p
+  +1 x(291007,71)YB3EH04A,16878.p +1 x(291007,117)YB3EH04A,18257.p = +1
+ f_291009: +1 t_x(291009,1396)RQXSI04E,1362.o +1 t_x(291009,10980)$RQXSI04E,5120 +1 t_x(291009,0),7993
+  +1 x(291009,34)RQXSI04E,9256.p +1 x(291009,131)RQXSI04E,10851.p +1 x(291009,1688)RQXSI04E,12512.p +1 x(291009,1882)RQXSI04E,14107.p
+  +1 x(291009,1980)RQXSI04E,15652.p +1 x(291009,3342)RQXSI04E,17200.p +1 x(291009,617)RQXSI04E,18721.p
+  +1 x(291009,715)RQXSI04E,20205.p +1 x(291009,423)RQXSI04E,21196.p +1 x(291009,520)RQXSI04E,22022.p +1 x(291009,325)RQXSI04E,22803.p
+  = +1
+ f_291013: +1 t_x(291013,0),1363.o +1 t_x(291013,1497)$BR404M,5121 +1 t_x(291013,0),7994 +1 x(291013,72)BR404M,19401.p
+  +1 x(291013,297)BR404M,20548.p +1 x(291013,222)BR404M,21513.p +1 x(291013,372)BR404M,22175.p +1 x(291013,147)BR404M,22931.p
+  = +1
+ f_291014: +1 t_x(291014,810)LCES004M,1364.o +1 t_x(291014,10860)$LCES004M,5122 +1 t_x(291014,660)LCES004M,7995
+  +1 x(291014,60)LCES004M,9282.p +1 x(291014,510)LCES004M,12234.p = +1
+ f_291018: +1 t_x(291018,0),1365.o +1 t_x(291018,13534)$MGY04,5123 +1 x(291018,28)MYY04A,11622.p +1 x(291018,78)MAB3404A,13374.p
+  +1 x(291018,164)MAB3404A,14082.p +1 x(291018,335)MAB3404A,15941.p +1 x(291018,250)MAB3404A,17454.p +1 x(291018,2264)MGY04,18892.p
+  = +1
+ f_291019: +1 t_x(291019,0),1366.o +1 t_x(291019,7831)$LELVL04M,5124 +1 x(291019,64)BR204M,14513.p +1 x(291019,699)BR204M,16157.p
+  +1 x(291019,155)BR204M,18327.p = +1
+ f_291024: +1 t_x(291024,205)RQXI04E,1367.o +1 t_x(291024,11005)$RQXSI04E,5125 +1 x(291024,26)EBBRA04E,10374.p
+  +1 x(291024,156)RQXSI04E,11023.p +1 x(291024,1713)RQXSI04E,13573.p +1 x(291024,1899)RQXI04E,14118.p
+  +1 x(291024,1982)EBBRA04E,15663.p +1 x(291024,253)RQXSI04E,17417.p +1 x(291024,628)RQXI04E,18832.p +1 x(291024,310)RQXI04E,21161.p
+  = +1
+ f_291027: +1 t_x(291027,1731)YBOLN04M,1368.o +1 t_x(291027,11819)$YB3EH04E,5126 +1 x(291027,17)YBOLN04M,9198.p
+  +1 x(291027,376)YH5MH04M,10850.p +1 x(291027,107)YBOLN04M,12617.p +1 x(291027,423)YBOLN04M,14152.p +1 x(291027,288)YBOLN04M,15951.p
+  +1 x(291027,739)YBOLN04M,17788.p +1 x(291027,945)YH5MH04M,19163.p +1 x(291027,152)YBOLN04M,20315.p +1 x(291027,503)YH5MH04M,21472.p
+  +1 x(291027,60)YH5MH04M,22232.p +1 x(291027,603)YBOLN04M,22774.p +1 x(291027,243)YBOLN04M,23236.p +1 x(291027,629)YH5MH04M,23637.p
+  = +1
+ f_291031: +1 t_x(291031,2884)EG11G04M,1369.o +1 t_x(291031,5245)$EG11G04M,5127 +1 x(291031,130)EG11G04M,9180.p
+  +1 x(291031,208)EG11G04M,11036.p +1 x(291031,287)EG11G04M,12794.p +1 x(291031,366)EG11G04M,14469.p +1 x(291031,1940)EG11G04M,16390.p
+  +1 x(291031,2097)EG11G04M,17868.p +1 x(291031,2254)EG11G04M,19133.p +1 x(291031,2333)EG11G04M,20208.p
+  +1 x(291031,1467)EG11G04M,21088.p +1 x(291031,2490)EG11G04M,21979.p +1 x(291031,2648)EG11G04M,22680.p
+  +1 x(291031,2726)EG11G04M,23173.p +1 x(291031,1310)EG11G04M,23463.p +1 x(291031,1231)EG11G04M,23844.p
+  +1 x(291031,1546)EG11G04M,23978.p +1 x(291031,1153)EG11G04M,24086.p = +1
+ f_291038: +1 t_x(291038,949)EDGG704,1370.o +1 t_x(291038,16149)$EDGG704,5128 +1 t_x(291038,849)EDGG704,7996
+  +1 x(291038,1649)EDGG704,11615.p +1 x(291038,2449)EDGG704,13590.p +1 x(291038,3049)EDGG704,14443.p +1 x(291038,3149)EDGG704,17311.p
+  +1 x(291038,1349)EDGG704,19642.p +1 x(291038,3249)EDGG704,20175.p +1 x(291038,4149)EDGG704,21141.p +1 x(291038,1049)EDGG704,22325.p
+  = +1
+ f_291040: +1 t_x(291040,0),1371.o +1 t_x(291040,1349)$YD5WH04M,5129 +1 t_x(291040,0),7997 +1 x(291040,39)YD5WH04M,10287.p
+  +1 x(291040,639)YD5WH04M,11705.p = +1
+ f_291046: +1 t_x(291046,0),1372.o +1 t_x(291046,1551)$MM204,5130 = +1
+ f_291048: +1 t_x(291048,323)LEMDAT04,1373.o +1 t_x(291048,2842)$LEMDAT04,5131 +1 t_x(291048,9)LEMDAT04,7998
+  +1 x(291048,245)LEMDAT04,9548.p +1 x(291048,166)LEMDAT04,11879.p +1 x(291048,87)LEMDAT04,13691.p +1 x(291048,796)LEMDAT04,16849.p
+  +1 x(291048,402)LEMDAT04,18569.p = +1
+ f_291052: +1 t_x(291052,0),1374.o +1 t_x(291052,1833)$RNS04M,5132 = +1
+ f_291060: +1 t_x(291060,0),1375.o +1 t_x(291060,851)$RJIU04M,5133 = +1
+ f_291078: +1 t_x(291078,108)YB5KL04E,1376.o +1 t_x(291078,2040)$YB5KL04E,5134 +1 t_x(291078,0),7999 +1 x(291078,49)YB5KL04E,10721.p
+  +1 x(291078,225)YB5KL04E,14451.p +1 x(291078,400)YB5KL04E,17845.p = +1
+ f_291082: +1 t_x(291082,1786)LFMDA04A,1377.o +1 t_x(291082,7786)$LFMDA04A,5135 +1 x(291082,158)LELVU04,11253.p
+  +1 x(291082,60)LELVU04,13060.p +1 x(291082,256)LELVU04,14923.p +1 x(291082,650)LELVU04,16649.p +1 x(291082,1240)LELVU04,18192.p
+  +1 x(291082,2420)LELVU04,19155.p +1 x(291082,1830)LELVU04,20246.p +1 x(291082,2026)LFMDA04A,21241.p
+  +1 x(291082,355)LELVU04,22365.p = +1
+ f_291096: +1 t_x(291096,0),1378.o +1 t_x(291096,1627)$KCHI104M,5136 = +1
+ f_291100: +1 t_x(291100,5)RQXSI04E,1379.o +1 t_x(291100,10660)$RQXSI04E,5137 +1 x(291100,1342)RQXI04E,13143.p
+  +1 x(291100,1545)$RMZSI04M,14171.p +1 x(291100,1660)RQXI04E,15646.p +1 x(291100,1076)RQXSI04E,17427.p
+  +1 x(291100,283)RQXI04E,18782.p +1 x(291100,495)RQXI04E,20109.p +1 x(291100,71)RQXI04E,21184.p +1 x(291100,177)RQXI04E,22141.p
+  = +1
+ f_291104: +1 t_x(291104,3055)LCES004,1380.o +1 t_x(291104,14224)$LCES004,5138 +1 t_x(291104,1853)LCES004,8000
+  +1 x(291104,2884)LCES004,9213.p +1 x(291104,2196)LCES004,11341.p +1 x(291104,2540)LCES004,13876.p +1 x(291104,3914)LCES004,14926.p
+  +1 x(291104,4086)LCES004,16087.p +1 x(291104,2368)LCES004,17590.p +1 x(291104,3399)LCES004,18879.p +1 x(291104,5461)LCES004,19839.p
+  +1 x(291104,9069)LCES004,20953.p +1 x(291104,5289)LCES004,21976.p +1 x(291104,4430)LCES004,22782.p +1 x(291104,4602)LCES004,23254.p
+  +1 x(291104,3571)LCES004,23634.p = +1
+ f_291114: +1 t_x(291114,0),1381.o +1 t_x(291114,4798)$MM304,5139 +1 x(291114,154)KSLN04M,22866.p = +1
+ f_291115: +1 t_x(291115,0),1382.o +1 t_x(291115,1087)$EBBRA04E,5140 = +1
+ f_291117: +1 t_x(291117,166)KSPE104D,1383.o +1 t_x(291117,3620)$KSPE104D,5141 +1 t_x(291117,0),8001 +1 x(291117,93)KSPE104D,10538.p
+  +1 x(291117,240)KSPE104D,13874.p +1 x(291117,460)KSPE104D,15596.p = +1
+ f_291127: +1 t_x(291127,88)PMXX04M,1384.o +1 t_x(291127,500)$PMXX04M,5142 = +1
+ f_291128: +1 t_x(291128,0),1385.o +1 t_x(291128,8011)$KFZ4404M,5143 +1 t_x(291128,0),8002 = +1
+ f_291159: +1 t_x(291159,0),1386.o +1 t_x(291159,9804)$KFZ4404M,5144 +1 t_x(291159,0),8003 +1 x(291159,39)KFZ4404M,17082.p
+  = +1
+ f_291164: +1 t_x(291164,14)RQXU04E,1387.o +1 t_x(291164,1860)$RQXSI04E,5145 +1 x(291164,285)RQXSI04E,9908.p
+  +1 x(291164,510)RQXSI04E,11989.p +1 x(291164,700)RQXU04E,13168.p +1 x(291164,847)RQXSI04E,14859.p +1 x(291164,614)RQXU04E,16618.p
+  +1 x(291164,1043)RQXU04E,18105.p +1 x(291164,957)RQXU04E,19391.p +1 x(291164,1185)RQXSI04E,20510.p +1 x(291164,1297)RQXSI04E,21413.p
+  +1 x(291164,1385)RQXU04E,22160.p +1 x(291164,1471)RQXU04E,22754.p +1 x(291164,1635)RQXSI04E,23266.p
+  = +1
+ f_291171: +1 t_x(291171,0),1388.o +1 t_x(291171,6808)$YB3EH04A,5146 = +1
+ f_291178: +1 t_x(291178,29)KHVL104E,1389.o +1 t_x(291178,7505)$EBBRA04E,5147 +1 x(291178,103)KHVL104E,9799.p
+  +1 x(291178,250)KHVL104E,11916.p +1 x(291178,305)EBBRA04E,13455.p +1 x(291178,461)EBBRA04E,15203.p = +1
+ f_291187: +1 t_x(291187,18)KWUR404E,1390.o +1 t_x(291187,2303)$KWUR404E,5148 +1 x(291187,433)KWUR404E,15038.p
+  +1 x(291187,87)KWUR404E,16174.p +1 x(291187,18)KWUR404E,18272.p = +1
+ f_291189: +1 t_x(291189,1299)RVKWU04M,1391.o +1 t_x(291189,3976)$RVKWU04M,5149 +1 t_x(291189,376)RVKWU04M,8004
+  +1 x(291189,929)RVKWU04M,10434.p +1 x(291189,1391)RVKWU04M,11973.p +1 x(291189,652)RVKWU04M,13442.p
+  +1 x(291189,1760)RVKWU04M,16288.p +1 x(291189,1852)RVKWU04M,17857.p +1 x(291189,2683)RVKWU04M,19475.p
+  = +1
+ f_291193: +1 t_x(291193,0),1392.o +1 t_x(291193,11852)$YB3EH04E,5150 +1 x(291193,95)YBOLN04M,14937.p
+  +1 x(291193,406)YB5KL04E,17684.p +1 x(291193,50)YBOLN04M,19815.p +1 x(291193,5)YBOLN04M,21685.p = +1
+ f_291204: +1 t_x(291204,0),1393.o +1 t_x(291204,3839)$KSLN04M,5151 +1 t_x(291204,0),8005 +1 x(291204,223)KSLN04M,12414.p
+  = +1
+ f_291206: +1 t_x(291206,338)RMZU04E,1394.o +1 t_x(291206,10065)$RQXU04E,5152 +1 x(291206,36)RQXU04E,9930.p
+  +1 x(291206,179)YBOLN04M,11730.p +1 x(291206,360)YBOLN04M,13120.p +1 x(291206,714)RMZU04E,14323.p +1 x(291206,766)YBOLN04M,16130.p
+  +1 x(291206,89)YBOLN04M,18070.p +1 x(291206,122)RQXU04E,19566.p +1 x(291206,207)RQXU04E,20773.p = +1
+ f_291212: +1 t_x(291212,10)RVKWS04,1395.o +1 t_x(291212,1920)$RVKWS04,5153 +1 x(291212,106)RVKWS04,13416.p
+  +1 x(291212,201)RVKWS04,15312.p +1 x(291212,297)RVKWS04,16948.p = +1
+ f_291218: +1 t_x(291218,65)RQXSI04E,1396.o +1 t_x(291218,11109)$RQXSI04E,5154 +1 x(291218,65)RQXSI04E,10849.p
+  +1 x(291218,1791)RQXI04E,12527.p +1 x(291218,2003)RQXI04E,14110.p +1 x(291218,2109)RQXI04E,15650.p +1 x(291218,309)RQXI04E,17419.p
+  +1 x(291218,732)RQXI04E,18800.p +1 x(291218,944)RQXI04E,20321.p +1 x(291218,520)RQXI04E,21128.p +1 x(291218,414)RQXI04E,22060.p
+  +1 x(291218,260)RQXSI04E,22807.p = +1
+ f_291223: +1 t_x(291223,640)EGPFA04,1397.o +1 t_x(291223,2140)$EGPFA04,5155 +1 t_x(291223,40)EGPFA04,8006
+  +1 x(291223,340)EGPFA04,10126.p = +1
+ f_291224: +1 t_x(291224,0),1398.o +1 t_x(291224,7289)$LEMDAT04,5156 +1 x(291224,36)KSLN04M,9916.p +1 x(291224,344)KSLN04M,17110.p
+  = +1
+ f_291226: +1 t_x(291226,799)RQXSI04E,1399.o +1 t_x(291226,2149)$RQXSI04E,5157 +1 t_x(291226,11)RQXSI04E,8007
+  +1 x(291226,574)RQXSI04E,10192.p +1 x(291226,461)RQXSI04E,13220.p +1 x(291226,349)RQXSI04E,14826.p +1 x(291226,911)RQXSI04E,16572.p
+  +1 x(291226,1361)RQXSI04E,18184.p +1 x(291226,1249)RQXSI04E,19371.p +1 x(291226,1474)RQXSI04E,20645.p
+  +1 x(291226,1586)RQXSI04E,21723.p +1 x(291226,1024)RQXSI04E,22258.p +1 x(291226,1136)RQXSI04E,22943.p
+  = +1
+ f_291238: +1 t_x(291238,37)YH5MH04M,1400.o +1 t_x(291238,2185)$YH5MH04M,5158 +1 t_x(291238,0),8008 +1 x(291238,163)YH5MH04M,14763.p
+  +1 x(291238,290)YH5MH04M,16375.p +1 x(291238,100)YH5MH04M,18202.p = +1
+ f_291241: +1 t_x(291241,86)GL4W04M,1401.o +1 t_x(291241,840)$GL4W04M,5159 +1 t_x(291241,0),8009 +1 x(291241,2)GL4W04M,10561.p
+  = +1
+ f_291257: +1 t_x(291257,846)EDGG704,1402.o +1 t_x(291257,15846)$EDGG704,5160 +1 t_x(291257,746)EDGG704,8010
+  +1 x(291257,1346)EDGG704,11558.p +1 x(291257,2146)EDGG704,13473.p +1 x(291257,2746)EDGG704,14435.p +1 x(291257,2846)EDGG704,17303.p
+  +1 x(291257,1046)EDGG704,19686.p +1 x(291257,2946)EDGG704,20149.p +1 x(291257,3846)EDGG704,21125.p +1 x(291257,946)EDGG704,22397.p
+  +1 x(291257,1546)EDGG704,23577.p = +1
+ f_291264: +1 t_x(291264,1285)PMXX04M,1403.o +1 t_x(291264,4885)$PMXX04M,5161 +1 t_x(291264,0),8011 +1 x(291264,50)PMXX04M,9286.p
+  +1 x(291264,565)PMXX04M,11246.p +1 x(291264,1182)PMXX04M,13199.p +1 x(291264,770)PMXX04M,14629.p +1 x(291264,873)PMXX04M,16433.p
+  +1 x(291264,1902)PMXX04M,17940.p +1 x(291264,359)PMXX04M,19456.p +1 x(291264,976)PMXX04M,20525.p +1 x(291264,1079)PMXX04M,22339.p
+  = +1
+ f_291267: +1 t_x(291267,811)RNS04M,1404.o +1 t_x(291267,4311)$RNS04M,5162 +1 t_x(291267,311)RNS04M,8012
+  +1 x(291267,411)RNS04M,10249.p +1 x(291267,611)RNS04M,11738.p +1 x(291267,711)RNS04M,13508.p +1 x(291267,911)RNS04M,15543.p
+  +1 x(291267,511)RNS04M,17041.p +1 x(291267,1011)RNS04M,19009.p +1 x(291267,1511)RNS04M,20250.p = +1
+ f_291287: +1 t_x(291287,0),1405.o +1 t_x(291287,9107)$LELVL04M,5163 +1 x(291287,23)LELVL04M,15165.p +1 x(291287,68)RQXU04E,19463.p
+  = +1
+ f_291292: +1 t_x(291292,101)EBEEC04M,1406.o +1 t_x(291292,307)$EBEEC04M,5164 +1 t_x(291292,0),8013 +1 x(291292,204)EBEEC04M,13941.p
+  = +1
+ f_291296: +1 t_x(291296,0),1407.o +1 t_x(291296,5755)$KSLN04M,5165 = +1
+ f_291299: +1 t_x(291299,88)KSPE104D,1408.o +1 t_x(291299,6848)$KSPE104D,5166 +1 t_x(291299,15)KSPE104D,8014
+  = +1
+ f_291305: +1 t_x(291305,1168)EDGG704,1409.o +1 t_x(291305,15168)$EDGG704,5167 +1 t_x(291305,968)EDGG704,8015
+  +1 x(291305,1068)EDGG704,11457.p +1 x(291305,1468)EDGG704,13154.p +1 x(291305,2068)EDGG704,14404.p +1 x(291305,2168)EDGG704,17257.p
+  +1 x(291305,1668)EDGG704,19721.p +1 x(291305,2268)EDGG704,20034.p +1 x(291305,3168)EDGG704,20968.p +1 x(291305,1368)EDGG704,23405.p
+  = +1
+ f_291309: +1 t_x(291309,317)MT4AT04E,1410.o +1 t_x(291309,2267)$MT4AT04E,5168 +1 t_x(291309,0),8016 = +1
+ f_291312: +1 t_x(291312,1526)LGKFN04,1411.o +1 t_x(291312,23697)$LGSRA04,5169 +1 x(291312,437)LGKFN04,11742.p
+  +1 x(291312,521)LGKFN04,13457.p +1 x(291312,2698)LGKFN04,14409.p +1 x(291312,4250)LGSRA04,15880.p +1 x(291312,5466)LGSRA04,17764.p
+  +1 x(291312,2865)LGKFN04,19245.p +1 x(291312,2949)LGKFN04,20333.p +1 x(291312,3033)LGKFN04,21267.p +1 x(291312,2782)LGKFN04,22299.p
+  = +1
+ f_291314: +1 t_x(291314,31)LELVL04M,1412.o +1 t_x(291314,5709)$LELVL04M,5170 +1 t_x(291314,0),8017 +1 x(291314,134)LELVL04M,10298.p
+  +1 x(291314,238)LELVL04M,11650.p +1 x(291314,650)LELVL04M,15118.p = +1
+ f_291317: +1 t_x(291317,0),1413.o +1 t_x(291317,6140)$RNS04M,5171 +1 t_x(291317,0),8018 = +1
+ f_291320: +1 t_x(291320,0),1414.o +1 t_x(291320,280)$BR204M,5172 = +1
+ f_291323: +1 t_x(291323,44)YBOLN04M,1415.o +1 t_x(291323,6886)$YB3EH04E,5173 +1 x(291323,36)YB3EH04E,10766.p
+  +1 x(291323,89)YBOLN04M,14731.p +1 x(291323,436)YB3EH04E,16304.p +1 x(291323,180)$YBOLN04M,18062.p = +1
+ f_291326: +1 t_x(291326,0),1416.o +1 t_x(291326,6844)$YB3EH04A,5174 +1 t_x(291326,0),8019 +1 x(291326,8)YB3EH04A,18579.p
+  = +1
+ f_291337: +1 t_x(291337,0),1417.o +1 t_x(291337,1727)$EGNOR04M,5175 = +1
+ f_291341: +1 t_x(291341,229)KFZ4404M,1418.o +1 t_x(291341,11933)$KFZ4404M,5176 +1 t_x(291341,0),8020
+  +1 x(291341,21)KFZ4404M,9963.p +1 x(291341,90)KFZ4404M,11891.p +1 x(291341,159)KFZ4404M,13763.p = +1
+ f_291353: +1 t_x(291353,598)RQXI04E,1419.o +1 t_x(291353,9598)$RQXSI04E,5177 +1 x(291353,14)RQXSI04E,9961.p
+  +1 x(291353,68)RQXI04E,10880.p +1 x(291353,280)RQXI04E,12499.p +1 x(291353,463)$RMZSI04M,14196.p +1 x(291353,1233)RQXI04E,15741.p
+  +1 x(291353,3030)RQXSI04E,17837.p +1 x(291353,377)RMZSI04M,19253.p +1 x(291353,1084)RQXSI04E,20661.p
+  +1 x(291353,695)RQXSI04E,21724.p +1 x(291353,174)RQXI04E,22275.p = +1
+ f_291359: +1 t_x(291359,272)KCHI104M,1420.o +1 t_x(291359,518)$KCHI104M,5178 +1 t_x(291359,190)KCHI104M,8021
+  +1 x(291359,354)KCHI104M,10608.p = +1
+ f_291367: +1 t_x(291367,297)YD5WH04M,1421.o +1 t_x(291367,4020)$EG11G04M,5179 +1 x(291367,133)YD5WH04M,10655.p
+  +1 x(291367,187)YD5WH04M,12345.p +1 x(291367,321)EG11G04M,14725.p +1 x(291367,951)EG11G04M,16282.p +1 x(291367,897)$YD5WH04M,17806.p
+  +1 x(291367,1029)EG11G04M,19081.p +1 x(291367,1108)EG11G04M,20087.p +1 x(291367,1187)EG11G04M,21137.p
+  +1 x(291367,1265)EG11G04M,21843.p +1 x(291367,1423)EG11G04M,22550.p +1 x(291367,1501)EG11G04M,23059.p
+  +1 x(291367,1659)EG11G04M,23594.p +1 x(291367,1344)EG11G04M,23871.p = +1
+ f_291377: +1 t_x(291377,1183)EG11G04M,1422.o +1 t_x(291377,5669)$EG11G04M,5180 +1 t_x(291377,0),8022
+  +1 x(291377,160)EG11G04M,9686.p +1 x(291377,239)EG11G04M,11624.p +1 x(291377,711)EG11G04M,13315.p +1 x(291377,790)EG11G04M,14652.p
+  +1 x(291377,2364)EG11G04M,16722.p +1 x(291377,869)EG11G04M,18404.p +1 x(291377,1026)EG11G04M,19697.p
+  +1 x(291377,1419)EG11G04M,19989.p +1 x(291377,1105)EG11G04M,20995.p +1 x(291377,554)EG11G04M,21879.p
+  +1 x(291377,1262)EG11G04M,22569.p +1 x(291377,1655)EG11G04M,23108.p +1 x(291377,1341)EG11G04M,23566.p
+  +1 x(291377,1577)EG11G04M,23894.p = +1
+ f_291407: +1 t_x(291407,0),1423.o +1 t_x(291407,724)$KCHI104M,5181 +1 x(291407,69)KCHI104M,21917.p = +1
+ f_291417: +1 t_x(291417,0),1424.o +1 t_x(291417,6148)$RMZU04E,5182 +1 t_x(291417,0),8023 +1 x(291417,371)RMZU04E,17010.p
+  +1 x(291417,120)RMZU04E,18137.p +1 x(291417,36)RMZU04E,21634.p = +1
+ f_291420: +1 t_x(291420,0),1425.o +1 t_x(291420,3672)$LELVL104,5183 = +1
+ f_291444: +1 t_x(291444,0),1426.o +1 t_x(291444,1462)$KSAL1204,5184 +1 x(291444,30)KSAL1204,11927.p +1 x(291444,114)KSAL1204,13821.p
+  = +1
+ f_291447: +1 t_x(291447,0),1427.o +1 t_x(291447,5700)$KSPE104D,5185 +1 t_x(291447,0),8024 = +1
+ f_291455: +1 t_x(291455,0),1428.o +1 t_x(291455,5426)$YBOLN04M,5186 +1 t_x(291455,0),8025 = +1
+ f_291464: +1 t_x(291464,0),1429.o +1 t_x(291464,3654)$KFZ4404M,5187 = +1
+ f_291470: +1 t_x(291470,0),1430.o +1 t_x(291470,289)$YB3EH04E,5188 +1 x(291470,39)YB3EH04E,15332.p = +1
+ f_291480: +1 t_x(291480,287)KSLN04M,1431.o +1 t_x(291480,2441)$KSLN04M,5189 +1 t_x(291480,0),8026 +1 x(291480,133)KSLN04M,10349.p
+  +1 x(291480,56)KSLN04M,12304.p +1 x(291480,210)KSLN04M,13916.p +1 x(291480,364)KSLN04M,18513.p = +1
+ f_291484: +1 t_x(291484,0),1432.o +1 t_x(291484,4788)$RNS04M,5190 +1 x(291484,88)RNS04M,16754.p +1 x(291484,188)RNS04M,18053.p
+  +1 x(291484,1488)RNS04M,19043.p +1 x(291484,288)RNS04M,20324.p = +1
+ f_291491: +1 t_x(291491,80)ZM56704,1433.o +1 t_x(291491,4388)$ZM56704,5191 +1 t_x(291491,3)ZM56704,8027
+  +1 x(291491,234)ZM56704,10933.p +1 x(291491,772)ZM56704,20229.p = +1
+ f_291494: +1 t_x(291494,111)YH5MH04M,1434.o +1 t_x(291494,1690)$YH5MH04M,5192 +1 t_x(291494,0),8028 +1 x(291494,237)YH5MH04M,9504.p
+  +1 x(291494,363)YH5MH04M,11459.p +1 x(291494,490)YH5MH04M,13981.p +1 x(291494,426)YH5MH04M,15245.p +1 x(291494,300)YH5MH04M,16429.p
+  +1 x(291494,679)YH5MH04M,18294.p +1 x(291494,47)YH5MH04M,19469.p = +1
+ f_291499: +1 t_x(291499,260)LELVL04M,1435.o +1 t_x(291499,4080)$LELVL04M,5193 +1 t_x(291499,0),8029 +1 x(291499,54)LELVL04M,10586.p
+  +1 x(291499,157)LELVL04M,12164.p = +1
+ f_291514: +1 t_x(291514,229)YB3EH04E,1436.o +1 t_x(291514,3379)$YB3EH04E,5194 +1 x(291514,79)YB3EH04E,10242.p
+  +1 x(291514,194)$KSLN2C04,12117.p +1 x(291514,22)KSLN2C04,13583.p +1 x(291514,529)YB3EH04E,15483.p +1 x(291514,279)YB3EH04E,17098.p
+  = +1
+ f_291515: +1 t_x(291515,299)KSLN04M,1437.o +1 t_x(291515,2376)$KSLN04M,5195 +1 t_x(291515,0),8030 +1 x(291515,68)KSLN04M,10329.p
+  +1 x(291515,222)KSLN04M,12250.p +1 x(291515,376)KSLN04M,18510.p = +1
+ f_291519: +1 t_x(291519,0),1438.o +1 t_x(291519,8341)$MRAEE04,5196 +1 x(291519,140)MEK04,10926.p +1 x(291519,46)MEK04,12824.p
+  +1 x(291519,377)ZM56704,16620.p +1 x(291519,223)ZM56704,19584.p = +1
+ f_291521: +1 t_x(291521,124)LELVL04M,1439.o +1 t_x(291521,4666)$LELVL04M,5197 +1 t_x(291521,0),8031 +1 x(291521,227)LELVL04M,14872.p
+  +1 x(291521,743)LELVL04M,16881.p +1 x(291521,846)LELVL04M,18214.p +1 x(291521,20)LELVL04M,19726.p +1 x(291521,433)LELVL04M,21519.p
+  = +1
+ f_291523: +1 t_x(291523,34)PMXX04M,1440.o +1 t_x(291523,1680)$PMXX04M,5198 +1 x(291523,137)PMXX04M,9991.p
+  +1 x(291523,240)PMXX04M,11890.p +1 x(291523,651)PMXX04M,16622.p +1 x(291523,1165)PMXX04M,18154.p +1 x(291523,548)PMXX04M,19328.p
+  +1 x(291523,1371)PMXX04M,20386.p +1 x(291523,445)PMXX04M,21339.p +1 x(291523,754)PMXX04M,22265.p = +1
+ f_291528: +1 t_x(291528,235)YB3EH04E,1441.o +1 t_x(291528,6835)$YB3EH04E,5199 +1 x(291528,42)YB5WH04M,10403.p
+  +1 x(291528,185)YB3EH04E,12315.p +1 x(291528,285)YB3EH04E,13804.p +1 x(291528,335)YB3EH04E,14356.p +1 x(291528,412)YB5WH04M,16279.p
+  +1 x(291528,518)YB5WH04M,17819.p +1 x(291528,135)YB3EH04E,19457.p +1 x(291528,465)YB5WH04M,21690.p = +1
+ f_291534: +1 t_x(291534,7)FUJ04M,1442.o +1 t_x(291534,1707)$FUJ04M,5200 +1 t_x(291534,0),8032 = +1
+ f_291538: +1 t_x(291538,0),1443.o +1 t_x(291538,2730)$KSPE1P04,5201 +1 x(291538,125)KSPE1P04,13285.p
+  +1 x(291538,202)KSPE1P04,15424.p +1 x(291538,49)KSPE1P04,18505.p = +1
+ f_291539: +1 t_x(291539,324)KSLN04M,1444.o +1 t_x(291539,3324)$KSLN04M,5202 +1 t_x(291539,0),8033 +1 x(291539,93)KSLN04M,10237.p
+  +1 x(291539,170)KSLN04M,11772.p +1 x(291539,16)KSLN04M,13551.p +1 x(291539,247)KSLN04M,15533.p = +1
+ f_291547: +1 t_x(291547,9)KSLN04A,1445.o +1 t_x(291547,3406)$KSLN04A,5203 +1 t_x(291547,0),8034 +1 x(291547,82)KSLN04A,13557.p
+  = +1
+ f_291554: +1 t_x(291554,125)YH5MH04M,1446.o +1 t_x(291554,1136)$YH5MH04M,5204 +1 t_x(291554,0),8035 +1 x(291554,251)YH5MH04M,10100.p
+  +1 x(291554,188)YH5MH04M,12069.p +1 x(291554,441)YH5MH04M,15154.p +1 x(291554,314)YH5MH04M,16928.p +1 x(291554,378)YH5MH04M,18493.p
+  = +1
+ f_291559: +1 t_x(291559,204)RFBRT04M,1447.o +1 t_x(291559,2004)$RFBRT04M,5205 +1 x(291559,98)RFBRT04M,9625.p
+  +1 x(291559,521)RFBRT04M,11983.p +1 x(291559,309)RFBRT04M,18417.p = +1
+ f_291566: +1 t_x(291566,0),1448.o +1 t_x(291566,4022)$KFZ4404M,5206 = +1
+ f_291571: +1 t_x(291571,0),1449.o +1 t_x(291571,10562)$KFZ4404M,5207 +1 x(291571,104)KFZ4404M,15335.p
+  = +1
+ f_291572: +1 t_x(291572,0),1450.o +1 t_x(291572,11207)$YB3EH04A,5208 +1 x(291572,29)YB3EH04A,18424.p
+  = +1
+ f_291575: +1 t_x(291575,11)KSLN04M,1451.o +1 t_x(291575,5346)$YB3EH04M,5209 = +1
+ f_291577: +1 t_x(291577,573)EGNOR04M,1452.o +1 t_x(291577,4341)$EGNOR04M,5210 +1 t_x(291577,0),8036 +1 x(291577,15)EGNOR04M,9737.p
+  +1 x(291577,434)EGNOR04M,11271.p +1 x(291577,154)EGNOR04M,13311.p +1 x(291577,503)EGNOR04M,16038.p +1 x(291577,1271)EGNOR04M,17720.p
+  +1 x(291577,1620)EGNOR04M,19135.p +1 x(291577,1759)EGNOR04M,20195.p +1 x(291577,1829)EGNOR04M,21222.p
+  +1 x(291577,782)EGNOR04M,22053.p +1 x(291577,294)EGNOR04M,22842.p +1 x(291577,85)EGNOR04M,23399.p = +1
+ f_291579: +1 t_x(291579,0),1453.o +1 t_x(291579,9786)$RJIU04M,5211 +1 t_x(291579,0),8037 +1 x(291579,5483)RJIU04M,17813.p
+  +1 x(291579,215)RJIU04M,19129.p +1 x(291579,6010)RJIU04M,20231.p = +1
+ f_291594: +1 t_x(291594,982)EG11G04M,1454.o +1 t_x(291594,5782)$EG11G04M,5212 +1 t_x(291594,0),8038 +1 x(291594,273)EG11G04M,9537.p
+  +1 x(291594,352)EG11G04M,11496.p +1 x(291594,824)EG11G04M,13076.p +1 x(291594,903)EG11G04M,14833.p +1 x(291594,2477)EG11G04M,16982.p
+  +1 x(291594,1139)EG11G04M,18839.p +1 x(291594,1532)EG11G04M,20001.p +1 x(291594,1218)EG11G04M,20992.p
+  +1 x(291594,667)EG11G04M,21854.p +1 x(291594,1375)EG11G04M,22571.p +1 x(291594,1768)EG11G04M,23122.p
+  +1 x(291594,1454)EG11G04M,23546.p +1 x(291594,1296)EG11G04M,23856.p = +1
+ f_291603: +1 t_x(291603,59)EG11G04M,1455.o +1 t_x(291603,1476)$EG11G04M,5213 +1 t_x(291603,0),8039 = +1
+ f_291612: +1 t_x(291612,143)KFZ4404E,1456.o +1 t_x(291612,1412)$KFZ4404E,5214 +1 t_x(291612,0),8040 +1 x(291612,2)KFZ4404E,10175.p
+  +1 x(291612,72)KFZ4404E,12165.p = +1
+ f_291615: +1 t_x(291615,14)YB5WH04M,1457.o +1 t_x(291615,5874)$YB3EH04E,5215 +1 x(291615,24)YB3EH04E,13150.p
+  +1 x(291615,66)YB5WH04M,17120.p = +1
+ f_291639: +1 t_x(291639,231)YB3EH04A,1458.o +1 t_x(291639,278)$YB3EH04A,5216 +1 t_x(291639,0),8041 +1 x(291639,93)YB3EH04A,10382.p
+  +1 x(291639,139)YB3EH04A,12096.p +1 x(291639,47)YB3EH04A,13807.p +1 x(291639,185)YB3EH04A,15452.p = +1
+ f_291640: +1 t_x(291640,30)BKED1204,1459.o +1 t_x(291640,3907)$BKED1204,5217 +1 t_x(291640,0),8042 = +1
+ f_291645: +1 t_x(291645,1536)$LGSRA04,1460.o +1 t_x(291645,320)LGSRA04,8043 = +1
+ f_291649: +1 t_x(291649,270)LEMDAT04,1461.o +1 t_x(291649,2804)$RVKWS04,5218 +1 x(291649,34)LEMDAT04,10523.p
+  +1 x(291649,112)LEMDAT04,12269.p = +1
+ f_291652: +1 t_x(291652,213)LEBAS04M,1462.o +1 t_x(291652,2521)$LEBAS04M,5219 +1 t_x(291652,0),8044 +1 x(291652,28)LEBAS04M,10233.p
+  +1 x(291652,121)LEBAS04M,12085.p +1 x(291652,582)LEBAS04M,19591.p = +1
+ f_291656: +1 t_x(291656,297)YH5MH04M,1463.o +1 t_x(291656,3076)$YH5MH04M,5220 +1 x(291656,360)YH5MH04M,11214.p
+  +1 x(291656,457)KHVL104E,13118.p +1 x(291656,530)KHVL104E,14862.p +1 x(291656,604)KHVL104E,16492.p +1 x(291656,163)KHVL104E,19735.p
+  = +1
+ f_291660: +1 t_x(291660,0),1464.o +1 t_x(291660,9142)$EG11G04M,5221 = +1
+ f_291679: +1 t_x(291679,282)RNS04M,1465.o +1 t_x(291679,5382)$RNS04M,5222 +1 t_x(291679,82)RNS04M,8045
+  +1 x(291679,182)RNS04M,10770.p +1 x(291679,382)RNS04M,11103.p +1 x(291679,482)RNS04M,12817.p +1 x(291679,582)RNS04M,14668.p
+  +1 x(291679,782)RNS04M,18576.p +1 x(291679,2082)RNS04M,19251.p = +1
+ f_291695: +1 t_x(291695,0),1466.o +1 t_x(291695,13800)$YB3EH04E,5223 +1 x(291695,137)YB5KL04E,15450.p
+  +1 x(291695,195)YB5KL04E,16517.p = +1
+ f_291697: +1 t_x(291697,0),1467.o +1 t_x(291697,3896)$GL4W04M,5224 +1 t_x(291697,0),8046 +1 x(291697,19)GL4W04M,18313.p
+  = +1
+ f_291719: +1 t_x(291719,0),1468.o +1 t_x(291719,179)$EG11G04M,5225 +1 t_x(291719,0),8047 = +1
+ f_291724: +1 t_x(291724,19)YB3EH04E,1469.o +1 t_x(291724,4923)$KSLN04M,5226 +1 x(291724,69)YB3EH04E,16223.p
+  +1 x(291724,119)YB3EH04E,17681.p +1 x(291724,153)KSLN04M,18928.p +1 x(291724,219)YB3EH04E,20044.p +1 x(291724,269)YB3EH04E,20988.p
+  = +1
+ f_291727: +1 t_x(291727,0),1470.o +1 t_x(291727,717)$EBEEC04M,5227 +1 x(291727,305)EBEEC04M,19303.p +1 x(291727,408)EBEEC04M,20735.p
+  = +1
+ f_291739: +1 t_x(291739,494)KSLN04A,1471.o +1 t_x(291739,2414)$KSLN04A,5228 +1 t_x(291739,124)KSLN04A,8048
+  +1 x(291739,420)KSLN04A,10426.p +1 x(291739,198)KSLN04A,13667.p +1 x(291739,272)KSLN04A,15319.p +1 x(291739,346)KSLN04A,17073.p
+  +1 x(291739,715)KSLN04A,22031.p = +1
+ f_291761: +1 t_x(291761,109)RNS04M,1472.o +1 t_x(291761,1509)$RNS04M,5229 +1 x(291761,209)RNS04M,11670.p
+  +1 x(291761,1009)RNS04M,19666.p +1 x(291761,509)RNS04M,22264.p = +1
+ f_291796: +1 t_x(291796,0),1473.o +1 t_x(291796,2198)$YH5MH04M,5230 +1 x(291796,50)YH5MH04M,12803.p +1 x(291796,176)YH5MH04M,15219.p
+  +1 x(291796,303)YH5MH04M,16402.p +1 x(291796,113)YH5MH04M,18212.p = +1
+ f_291798: +1 t_x(291798,67)RMZU04,1474.o +1 t_x(291798,6329)$RMZU04,5231 +1 t_x(291798,0),8049 +1 x(291798,321)RMZU04,17721.p
+  = +1
+ f_291812: +1 t_x(291812,0),1475.o +1 t_x(291812,12071)$RQXSI04E,5232 = +1
+ f_291819: +1 t_x(291819,19)EGNOR04M,1476.o +1 t_x(291819,2880)$EGNOR04M,5233 +1 x(291819,19)EGNOR04M,10749.p
+  +1 x(291819,89)EGNOR04M,12392.p +1 x(291819,647)EGNOR04M,16576.p +1 x(291819,717)EGNOR04M,17541.p +1 x(291819,786)EGNOR04M,18844.p
+  +1 x(291819,856)EGNOR04M,19961.p +1 x(291819,996)EGNOR04M,20963.p +1 x(291819,1066)EGNOR04M,22082.p
+  +1 x(291819,926)EGNOR04M,23228.p = +1
+ f_291826: +1 t_x(291826,6)GL4W04M,1477.o +1 t_x(291826,2518)$GL4W04M,5234 +1 t_x(291826,0),8050 = +1
+ f_291836: +1 t_x(291836,0),1478.o +1 t_x(291836,7086)$RMZU04E,5235 = +1
+ f_291843: +1 t_x(291843,134)LELVL04M,1479.o +1 t_x(291843,10183)$RJIU04M,5236 +1 x(291843,31)LELVL04M,10710.p
+  +1 x(291843,261)RJIU04M,11760.p +1 x(291843,340)LELVL04M,12529.p +1 x(291843,2104)RJIU04M,14097.p +1 x(291843,436)RJIU04M,15901.p
+  +1 x(291843,5880)RJIU04M,17613.p +1 x(291843,650)LELVL04M,19260.p +1 x(291843,6407)RJIU04M,19969.p +1 x(291843,524)RJIU04M,21066.p
+  +1 x(291843,753)LELVL04M,22331.p +1 x(291843,875)RJIU04M,22909.p +1 x(291843,173)RJIU04M,23373.p = +1
+ f_291845: +1 t_x(291845,0),1480.o +1 t_x(291845,760)$CPRFBR04,5237 = +1
+ f_291847: +1 t_x(291847,0),1481.o +1 t_x(291847,6702)$YB5WH04M,5238 +1 x(291847,80)YB5KL04E,12598.p +1 x(291847,21)YB5KL04E,14959.p
+  +1 x(291847,314)YB5KL04E,15833.p +1 x(291847,243)YB5WH04M,17478.p +1 x(291847,878)YB5WH04M,19363.p +1 x(291847,490)YB5KL04E,20523.p
+  +1 x(291847,349)YB5WH04M,21434.p +1 x(291847,139)YB5KL04E,22313.p = +1
+ f_291859: +1 t_x(291859,0),1482.o +1 t_x(291859,216)$EHAMA04,5239 +1 t_x(291859,0),8051 = +1
+ f_291874: +1 t_x(291874,157)MM304,1483.o +1 t_x(291874,6457)$MM304,5240 +1 t_x(291874,44)MM304,8052 +1 x(291874,269)MM304,12399.p
+  = +1
+ f_291887: +1 t_x(291887,19)YD5WH04M,1484.o +1 t_x(291887,2801)$YD5WH04M,5241 +1 x(291887,220)BR404M,10178.p
+  +1 x(291887,128)YD5WH04M,23615.p = +1
+ f_291891: +1 t_x(291891,872)LGKFN04,1485.o +1 t_x(291891,7905)$LGKFN04,5242 +1 t_x(291891,447)LGKFN04,8053
+  +1 x(291891,619)LGKFN04,9698.p +1 x(291891,705)LGKFN04,11707.p +1 x(291891,956)LGKFN04,12691.p +1 x(291891,533)LGKFN04,14426.p
+  +1 x(291891,3551)LGKFN04,16332.p +1 x(291891,1960)LGKFN04,18024.p +1 x(291891,2044)LGKFN04,19630.p +1 x(291891,3384)LGKFN04,20736.p
+  +1 x(291891,2546)LGKFN04,22105.p +1 x(291891,1709)LGKFN04,22827.p +1 x(291891,788)LGKFN04,23364.p = +1
+ f_291906: +1 t_x(291906,2409)RVKWU04M,1486.o +1 t_x(291906,4600)$EGNOR04M,5243 +1 x(291906,274)EGNOR04M,9478.p
+  +1 x(291906,655)RVKWU04M,11518.p +1 x(291906,1809)EGNOR04M,13427.p +1 x(291906,1739)EGNOR04M,15197.p
+  +1 x(291906,2316)RVKWU04M,16869.p +1 x(291906,2506)EGNOR04M,18820.p +1 x(291906,2646)EGNOR04M,19932.p
+  +1 x(291906,2716)EGNOR04M,20949.p +1 x(291906,2786)EGNOR04M,22046.p +1 x(291906,2963)RVKWU04M,22664.p
+  +1 x(291906,2870)RVKWU04M,23623.p = +1
+ f_291917: +1 t_x(291917,123)RJIU04M,1487.o +1 t_x(291917,3811)$RJIU04M,5244 +1 t_x(291917,0),8054 +1 x(291917,35)RJIU04M,10684.p
+  +1 x(291917,211)RJIU04M,21763.p +1 x(291917,386)RJIU04M,22486.p +1 x(291917,298)RJIU04M,23100.p +1 x(291917,737)RJIU04M,23726.p
+  = +1
+ f_291918: +1 t_x(291918,2278)LGZAA04M,1488.o +1 t_x(291918,20278)$LGZAA04M,5245 +1 t_x(291918,1078)LGZAA04M,8055
+  = +1
+ f_291951: +1 t_x(291951,0),1489.o +1 t_x(291951,3600)$RMZU04E,5246 +1 x(291951,83)RMZU04E,16012.p +1 x(291951,251)RMZU04E,20466.p
+  +1 x(291951,0),23651.p = +1
+ f_291957: +1 t_x(291957,25)RQXSI04E,1490.o +1 t_x(291957,11361)$RQXSI04E,5247 +1 x(291957,123)RQXSI04E,9279.p
+  +1 x(291957,220)RQXSI04E,10860.p +1 x(291957,2050)YBOLN04M,12545.p +1 x(291957,2230)YBOLN04M,14129.p
+  +1 x(291957,2320)YBOLN04M,15686.p +1 x(291957,3719)YBOLN04M,17210.p +1 x(291957,998)RQXSI04E,18778.p
+  +1 x(291957,804)RQXSI04E,21100.p +1 x(291957,901)RQXSI04E,22115.p +1 x(291957,317)RQXSI04E,22734.p +1 x(291957,415)RQXSI04E,23326.p
+  = +1
+ f_291959: +1 t_x(291959,0),1491.o +1 t_x(291959,2614)$RJIU04M,5248 +1 t_x(291959,0),8056 +1 x(291959,67)RJIU04M,23924.p
+  +1 x(291959,243)RJIU04M,24048.p = +1
+ f_291968: +1 t_x(291968,0),1492.o +1 t_x(291968,7140)$EG11G04M,5249 +1 x(291968,136)EG11G04M,11960.p
+  +1 x(291968,293)YD5WH04M,12851.p +1 x(291968,1159)EG11G04M,14694.p +1 x(291968,1474)EG11G04M,16249.p
+  +1 x(291968,530)EG11G04M,17890.p +1 x(291968,2497)EG11G04M,19292.p +1 x(291968,184)YD5WH04M,20877.p
+  +1 x(291968,348)YD5WH04M,21411.p +1 x(291968,451)EG11G04M,23338.p +1 x(291968,372)EG11G04M,23889.p = +1
+ f_291971: +1 t_x(291971,0),1493.o +1 t_x(291971,3420)$KSLN04A,5250 +1 x(291971,23)KSLN04A,10493.p +1 x(291971,81)YB3EH04A,13610.p
+  +1 x(291971,128)YB3EH04A,15368.p +1 x(291971,312)YB3EH04A,17095.p = +1
+ f_291994: +1 t_x(291994,196)YB5KL04E,1494.o +1 t_x(291994,10658)$YB3EH04E,5251 +1 x(291994,29)YBOLN04M,10332.p
+  +1 x(291994,74)YBOLN04M,10907.p +1 x(291994,97)YB5WH04M,12513.p +1 x(291994,706)YBOLN04M,14428.p +1 x(291994,1518)YBOLN04M,15972.p
+  +1 x(291994,1674)YB5KL04E,17798.p +1 x(291994,203)YB5WH04M,18936.p +1 x(291994,300)YBOLN04M,20380.p
+  +1 x(291994,150)YB5WH04M,21443.p = +1
+ f_291995: +1 t_x(291995,0),1495.o +1 t_x(291995,8204)$RQXU04E,5252 +1 x(291995,120)RMZU04E,19604.p = +1
+ f_292003: +1 t_x(292003,0),1496.o +1 t_x(292003,7058)$GL4W04M,5253 +1 x(292003,61)FUJ04M,9825.p +1 x(292003,161)FUJ04M,11797.p
+  +1 x(292003,261)FUJ04M,13501.p +1 x(292003,361)FUJ04M,15242.p = +1
+ f_292006: +1 t_x(292006,43)RVKWS04,1497.o +1 t_x(292006,1380)$RVKWS04,5254 +1 t_x(292006,0),8057 +1 x(292006,234)RVKWS04,10485.p
+  +1 x(292006,139)RVKWS04,12321.p = +1
+ f_292026: +1 t_x(292026,1436)LELVL04M,1498.o +1 t_x(292026,7940)$LELVL04M,5255 +1 x(292026,94)LELVL04M,9152.p
+  +1 x(292026,198)LELVL04M,11101.p +1 x(292026,1230)LELVL04M,13106.p +1 x(292026,920)LELVL04M,14729.p
+  +1 x(292026,817)LELVL04M,16284.p +1 x(292026,610)LELVL04M,17916.p +1 x(292026,714)LELVL04M,19235.p +1 x(292026,404)LELVL04M,20634.p
+  +1 x(292026,507)LELVL04M,21609.p +1 x(292026,301)LELVL04M,22438.p +1 x(292026,745)PMXX04M,23016.p = +1
+ f_292032: +1 t_x(292032,0),1499.o +1 t_x(292032,480)$EGNOR04M,5256 +1 x(292032,61)EGNOR04M,10612.p = +1
+ f_292050: +1 t_x(292050,426)RJIU04M,1500.o +1 t_x(292050,10767)$LELVU04,5257 +1 x(292050,75)RJIU04M,10157.p
+  +1 x(292050,250)RJIU04M,11410.p +1 x(292050,514)RJIU04M,13525.p +1 x(292050,2094)RJIU04M,17401.p +1 x(292050,2533)RJIU04M,19013.p
+  +1 x(292050,2621)RJIU04M,19865.p +1 x(292050,2709)RJIU04M,21055.p +1 x(292050,2797)RJIU04M,21791.p +1 x(292050,2972)RJIU04M,22518.p
+  +1 x(292050,865)RJIU04M,23052.p +1 x(292050,689)RJIU04M,23462.p +1 x(292050,426)RJIU04M,24134.p = +1
+ f_292051: +1 t_x(292051,0),1501.o +1 t_x(292051,2141)$GL4W04M,5258 = +1
+ f_292068: +1 t_x(292068,0),1502.o +1 t_x(292068,6871)$YB3EH04A,5259 = +1
+ f_292069: +1 t_x(292069,556)YD5WH04M,1503.o +1 t_x(292069,7756)$EG11G04M,5260 +1 x(292069,10)YD5WH04M,9266.p
+  +1 x(292069,123)EG11G04M,10878.p +1 x(292069,665)YD5WH04M,13119.p +1 x(292069,1756)YD5WH04M,14342.p
+  +1 x(292069,2029)YD5WH04M,16251.p +1 x(292069,1146)EG11G04M,18095.p +1 x(292069,283)YD5WH04M,19478.p
+  +1 x(292069,595)EG11G04M,20598.p +1 x(292069,437)EG11G04M,21635.p +1 x(292069,44)EG11G04M,22463.p = +1
+ f_292088: +1 t_x(292088,136)LEBAS04M,1504.o +1 t_x(292088,3090)$LEBAS04M,5261 +1 x(292088,43)LEBAS04M,10719.p
+  +1 x(292088,228)LEBAS04M,18326.p = +1
+ f_292091: +1 t_x(292091,181)LOVN1504,1505.o +1 t_x(292091,2753)$LOVN1504,5262 +1 t_x(292091,0),8058 +1 x(292091,38)LOVN1504,9674.p
+  +1 x(292091,681)LOVN1504,13054.p +1 x(292091,538)LOVN1504,14913.p +1 x(292091,610)LOVN1504,16715.p +1 x(292091,253)LOVN1504,18423.p
+  = +1
+ f_292092: +1 t_x(292092,241)KSLN04M,1506.o +1 t_x(292092,3011)$KSLN04M,5263 +1 t_x(292092,0),8059 +1 x(292092,11)KSLN04M,10070.p
+  +1 x(292092,318)KSLN04M,12179.p +1 x(292092,395)KSLN04M,13833.p +1 x(292092,164)KSLN04M,16921.p +1 x(292092,472)KSLN04M,19719.p
+  = +1
+ f_292094: +1 t_x(292094,136)LELVL04M,1507.o +1 t_x(292094,7466)$LELVL04M,5264 +1 x(292094,33)LELVL04M,10701.p
+  +1 x(292094,343)LELVL04M,16044.p +1 x(292094,79)BR204M,18437.p +1 x(292094,240)LELVL04M,19702.p = +1
+ f_292099: +1 t_x(292099,55)EGNOR04M,1508.o +1 t_x(292099,4381)$EGNOR04M,5265 +1 t_x(292099,0),8060 +1 x(292099,474)EGNOR04M,11334.p
+  +1 x(292099,194)EGNOR04M,13354.p +1 x(292099,543)EGNOR04M,16043.p +1 x(292099,1311)EGNOR04M,17754.p
+  +1 x(292099,1660)EGNOR04M,19247.p +1 x(292099,1799)EGNOR04M,20316.p +1 x(292099,125)EGNOR04M,21252.p
+  +1 x(292099,334)EGNOR04M,22180.p = +1
+ f_292100: +1 t_x(292100,599)PMXX04M,1509.o +1 t_x(292100,2657)$PMXX04M,5266 +1 t_x(292100,0),8061 +1 x(292100,188)PMXX04M,10056.p
+  +1 x(292100,85)PMXX04M,13086.p +1 x(292100,805)PMXX04M,14879.p +1 x(292100,1011)PMXX04M,16482.p +1 x(292100,908)PMXX04M,18160.p
+  +1 x(292100,497)PMXX04M,19508.p +1 x(292100,702)PMXX04M,20682.p +1 x(292100,1422)PMXX04M,21362.p = +1
+ f_292105: +1 t_x(292105,0),1510.o +1 t_x(292105,4628)$KSLN04M,5267 = +1
+ f_292107: +1 t_x(292107,56)RQXSI04E,1511.o +1 t_x(292107,11197)$RQXSI04E,5268 +1 x(292107,1879)RQXI04E,12531.p
+  +1 x(292107,2091)RQXI04E,14114.p +1 x(292107,2197)RQXI04E,15658.p +1 x(292107,397)RQXI04E,17423.p +1 x(292107,820)RQXI04E,18811.p
+  +1 x(292107,1032)RQXI04E,20457.p +1 x(292107,608)RQXI04E,21169.p +1 x(292107,502)RQXI04E,22169.p +1 x(292107,348)RQXSI04E,23225.p
+  = +1
+ f_292111: +1 t_x(292111,1312)LGKFN04,1512.o +1 t_x(292111,4243)$LGKFN04,5269 +1 t_x(292111,0),8062 +1 x(292111,391)LGKFN04,9396.p
+  +1 x(292111,810)LGKFN04,11417.p +1 x(292111,1061)LGKFN04,13215.p +1 x(292111,1229)LGKFN04,15492.p +1 x(292111,2484)LGKFN04,16563.p
+  +1 x(292111,559)LGKFN04,18086.p +1 x(292111,977)LGKFN04,19601.p +1 x(292111,726)LGKFN04,20420.p +1 x(292111,1396)LGKFN04,21317.p
+  +1 x(292111,1145)LGKFN04,22467.p = +1
+ f_292112: +1 t_x(292112,463)KWUR404E,1513.o +1 t_x(292112,1320)$LOW304M,5270 +1 x(292112,186)KWUR404E,9958.p
+  +1 x(292112,324)KWUR404E,11993.p +1 x(292112,47)KWUR404E,18134.p +1 x(292112,255)KWUR404E,20752.p = +1
+ f_292120: +1 t_x(292120,0),1514.o +1 t_x(292120,7013)$YB3EH04E,5271 +1 x(292120,11)YB5WH04M,15954.p +1 x(292120,413)YB3EH04E,17692.p
+  +1 x(292120,163)YB3EH04E,19403.p +1 x(292120,313)YB3EH04E,20672.p +1 x(292120,113)YB3EH04E,21538.p +1 x(292120,63)YB3EH04E,22338.p
+  +1 x(292120,463)YB3EH04E,23412.p = +1
+ f_292130: +1 t_x(292130,0),1515.o +1 t_x(292130,8157)$YB3EH04A,5272 +1 t_x(292130,0),8063 +1 x(292130,27)YB3EH04A,23339.p
+  = +1
+ f_292152: +1 t_x(292152,0),1516.o +1 t_x(292152,1787)$BR404M,5273 +1 x(292152,137)BR404M,16079.p +1 x(292152,284)LELVL04M,17690.p
+  +1 x(292152,362)BR404M,19451.p +1 x(292152,490)LELVL04M,20630.p = +1
+ f_292153: +1 t_x(292153,153)YB5WH04M,1517.o +1 t_x(292153,11129)$YD5WH04M,5274 +1 x(292153,418)YB5WH04M,9925.p
+  +1 x(292153,259)YB5WH04M,11561.p +1 x(292153,683)YB5WH04M,12480.p +1 x(292153,23)RQXU04E,14332.p +1 x(292153,1281)RMZU04E,16595.p
+  +1 x(292153,100)YB5WH04M,17554.p +1 x(292153,1106)YB5WH04M,19388.p +1 x(292153,611)RMZU04E,20486.p +1 x(292153,524)YB5WH04M,21309.p
+  +1 x(292153,360)RMZU04E,22289.p +1 x(292153,577)YB5WH04M,22843.p +1 x(292153,312)YB5WH04M,23415.p = +1
+ f_292154: +1 t_x(292154,411)$LGRPA04M,1518.o +1 x(292154,51)LGRPA04M,10001.p = +1
+ f_292178: +1 t_x(292178,23)EGNOR04M,1519.o +1 t_x(292178,5117)$EGNOR04M,5275 +1 x(292178,233)EGNOR04M,10910.p
+  +1 x(292178,687)KSPE1P04,12699.p +1 x(292178,534)KSPE1P04,14519.p +1 x(292178,1279)EGNOR04M,16029.p
+  +1 x(292178,2047)EGNOR04M,17810.p +1 x(292178,2396)EGNOR04M,19352.p +1 x(292178,2535)EGNOR04M,20530.p
+  +1 x(292178,840)KSPE1P04,21338.p +1 x(292178,1070)EGNOR04M,22282.p +1 x(292178,651)EGNOR04M,22859.p
+  = +1
+ f_292186: +1 t_x(292186,551)YB3EH04M,1520.o +1 t_x(292186,23775)$LGSRA04,5276 +1 x(292186,1898)LGSRA04,9909.p
+  +1 x(292186,751)YB3EH04M,14036.p +1 x(292186,3113)LGSRA04,14448.p +1 x(292186,4328)LGSRA04,16206.p = +1
+ f_292187: +1 t_x(292187,222)KSPE104D,1521.o +1 t_x(292187,2280)$KSPE104D,5277 +1 t_x(292187,75)KSPE104D,8064
+  +1 x(292187,149)KSPE104D,12338.p = +1
+ f_292188: +1 t_x(292188,0),1522.o +1 t_x(292188,13680)$KFZ4404M,5278 = +1
+ f_292189: +1 t_x(292189,40)YB3EH04E,1523.o +1 t_x(292189,5640)$YB3EH04E,5279 +1 x(292189,312)$YB5WH04M,14904.p
+  +1 x(292189,47)YB5WH04M,16536.p +1 x(292189,90)YB3EH04E,18125.p = +1
+ f_292197: +1 t_x(292197,0),1524.o +1 t_x(292197,1899)$KSLN04M,5280 +1 t_x(292197,0),8065 = +1
+ f_292211: +1 t_x(292211,376)LGRPA04M,1525.o +1 t_x(292211,5056)$LGRPA04M,5281 +1 x(292211,16)LGRPA04M,10031.p
+  = +1
+ f_292214: +1 t_x(292214,0),1526.o +1 t_x(292214,10734)$RQXU04E,5282 +1 x(292214,1048)RQXU04E,14062.p
+  +1 x(292214,105)RQXU04E,15746.p +1 x(292214,528)YB5KL04E,17778.p +1 x(292214,157)RMZU04E,19638.p +1 x(292214,60)YB5KL04E,20450.p
+  +1 x(292214,2)YB5KL04E,21501.p +1 x(292214,73)RMZU04E,23012.p = +1
+ f_292217: +1 t_x(292217,0),1527.o +1 t_x(292217,3160)$BR204M,5283 = +1
+ f_292231: +1 t_x(292231,2989)EG11G04M,1528.o +1 t_x(292231,6452)$EG11G04M,5284 +1 x(292231,867)YD5WH04M,9187.p
+  +1 x(292231,1022)EG11G04M,11065.p +1 x(292231,1494)EG11G04M,12822.p +1 x(292231,1573)EG11G04M,14507.p
+  +1 x(292231,1140)$YD5WH04M,16235.p +1 x(292231,1652)EG11G04M,17719.p +1 x(292231,1809)EG11G04M,18846.p
+  +1 x(292231,2202)EG11G04M,20029.p +1 x(292231,1888)EG11G04M,21049.p +1 x(292231,1337)EG11G04M,21831.p
+  +1 x(292231,2045)EG11G04M,22596.p +1 x(292231,2438)EG11G04M,23202.p = +1
+ f_292232: +1 t_x(292232,619)LGAVA04,1529.o +1 t_x(292232,2172)$LGAVA04,5285 +1 t_x(292232,477)LGAVA04,8066
+  = +1
+ f_292233: +1 t_x(292233,0),1530.o +1 t_x(292233,2757)$KFUL1U04,5286 = +1
+ f_292245: +1 t_x(292245,0),1531.o +1 t_x(292245,9615)$RJIU04M,5287 +1 x(292245,266)LELVL04M,11498.p +1 x(292245,1092)LELVL04M,12948.p
+  +1 x(292245,1536)RJIU04M,14081.p +1 x(292245,658)RJIU04M,16039.p +1 x(292245,5312)RJIU04M,17489.p +1 x(292245,1940)BR404M,19060.p
+  +1 x(292245,5839)RJIU04M,19926.p +1 x(292245,6015)RJIU04M,21983.p +1 x(292245,6190)RJIU04M,22658.p +1 x(292245,370)LELVL04M,23683.p
+  = +1
+ f_292251: +1 t_x(292251,9)YB3EH04A,1532.o +1 t_x(292251,5321)$YB3EH04A,5288 +1 t_x(292251,0),8067 +1 x(292251,55)YB3EH04A,12020.p
+  +1 x(292251,194)YB3EH04A,13698.p +1 x(292251,240)YB3EH04A,15610.p +1 x(292251,1071)YB3EH04A,16383.p
+  +1 x(292251,1117)YB3EH04A,17822.p +1 x(292251,147)YB3EH04A,19774.p = +1
+ f_292255: +1 t_x(292255,2)KFUL1U04,1533.o +1 t_x(292255,1536)$KFUL1U04,5289 +1 x(292255,8)YB3EH04A,9610.p
+  +1 x(292255,79)KFUL1U04,12398.p = +1
+ f_292257: +1 t_x(292257,1740)RQXI04E,1534.o +1 t_x(292257,10737)$LELVL04M,5290 +1 x(292257,69)RQXSI04E,9254.p
+  +1 x(292257,167)RQXSI04E,11166.p +1 x(292257,822)RQXI04E,12475.p +1 x(292257,1034)RQXI04E,14145.p +1 x(292257,1137)LELVL04M,15659.p
+  +1 x(292257,1529)RQXSI04E,17488.p +1 x(292257,928)RQXI04E,19059.p +1 x(292257,610)RQXI04E,20587.p +1 x(292257,458)RQXSI04E,21266.p
+  +1 x(292257,716)RQXI04E,22048.p = +1
+ f_292258: +1 t_x(292258,0),1535.o +1 t_x(292258,1867)$KFZ4404M,5291 = +1
+ f_292264: +1 t_x(292264,0),1536.o +1 t_x(292264,5630)$KSLN04M,5292 = +1
+ f_292265: +1 t_x(292265,0),1537.o +1 t_x(292265,13054)$LELVU04,5293 +1 x(292265,1772)RJIU04M,12437.p
+  +1 x(292265,532)RNI04M,14088.p +1 x(292265,2386)RJIU04M,16031.p +1 x(292265,4318)RJIU04M,17444.p +1 x(292265,981)RJIU04M,18930.p
+  +1 x(292265,4845)RJIU04M,19910.p +1 x(292265,228)$LELVL04M,21086.p +1 x(292265,5021)RJIU04M,21821.p
+  +1 x(292265,5196)RJIU04M,22537.p +1 x(292265,336)RNI04M,23107.p +1 x(292265,191)RJIU04M,23602.p +1 x(292265,103)RJIU04M,24074.p
+  = +1
+ f_292270: +1 t_x(292270,0),1538.o +1 t_x(292270,6521)$YBOLN04M,5294 +1 x(292270,106)YB5KL04E,16467.p
+  +1 x(292270,48)YB5KL04E,17238.p = +1
+ f_292278: +1 t_x(292278,0),1539.o +1 t_x(292278,8209)$LELVL04M,5295 +1 x(292278,157)LELVL04M,12173.p
+  +1 x(292278,43)RMZU04E,13886.p +1 x(292278,294)RMZU04E,14351.p +1 x(292278,673)LELVL04M,15874.p +1 x(292278,105)YB5WH04M,18194.p
+  +1 x(292278,210)RMZU04E,19425.p +1 x(292278,422)YB5WH04M,20313.p +1 x(292278,127)RMZU04E,21618.p +1 x(292278,363)LELVL04M,22385.p
+  = +1
+ f_292286: +1 t_x(292286,16)RVKWS04,1540.o +1 t_x(292286,780)$RVKWS04,5296 +1 t_x(292286,111)RVKWS04,8068
+  +1 x(292286,207)RVKWS04,11785.p = +1
+ f_292287: +1 t_x(292287,81)KSPE104D,1541.o +1 t_x(292287,1698)$KSPE104D,5297 +1 x(292287,8)KSPE104D,10695.p
+  = +1
+ f_292297: +1 t_x(292297,500)RJIU04M,1542.o +1 t_x(292297,6822)$RJIU04M,5298 +1 x(292297,20)RNI04M,9836.p
+  +1 x(292297,675)RJIU04M,10899.p +1 x(292297,236)RJIU04M,13464.p +1 x(292297,118)RNI04M,15196.p +1 x(292297,587)RJIU04M,15950.p
+  +1 x(292297,2519)RJIU04M,17435.p +1 x(292297,2958)RJIU04M,19047.p +1 x(292297,3046)RJIU04M,19883.p +1 x(292297,3134)RJIU04M,21057.p
+  +1 x(292297,3222)RJIU04M,21777.p +1 x(292297,3397)RJIU04M,22504.p +1 x(292297,1290)RNI04M,23045.p +1 x(292297,411)RNI04M,23444.p
+  = +1
+ f_292319: +1 t_x(292319,300)$KSPE1P04,1543.o +1 t_x(292319,0),8069 +1 x(292319,70)KSPE1P04,10171.p +1 x(292319,146)KSPE1P04,12052.p
+  +1 x(292319,223)KSPE1P04,14003.p = +1
+ f_292327: +1 t_x(292327,130)YB3EH04A,1544.o +1 t_x(292327,7890)$YB3EH04A,5299 +1 t_x(292327,37)YB3EH04A,8070
+  +1 x(292327,84)YB3EH04A,10564.p = +1
+ f_292330: +1 t_x(292330,282)KSPE1P04,1545.o +1 t_x(292330,1738)$KSPE1P04,5300 +1 t_x(292330,0),8071 +1 x(292330,52)KSPE1P04,9801.p
+  = +1
+ f_292354: +1 t_x(292354,243)RMZU04,1546.o +1 t_x(292354,5236)$RMZU04,5301 +1 t_x(292354,0),8072 +1 x(292354,328)RMZU04,9418.p
+  +1 x(292354,412)RMZU04,11222.p +1 x(292354,159)RMZU04,13509.p +1 x(292354,497)RMZU04,16686.p +1 x(292354,74)RMZU04,18268.p
+  = +1
+ f_292365: +1 t_x(292365,0),1547.o +1 t_x(292365,909)$KCHI104M,5302 = +1
+ f_292366: +1 t_x(292366,14)GL4W04M,1548.o +1 t_x(292366,1605)$GL4W04M,5303 = +1
+ f_292383: +1 t_x(292383,1697)EDGG704,1549.o +1 t_x(292383,14897)$EDGG704,5304 +1 t_x(292383,1397)EDGG704,8073
+  +1 x(292383,1597)EDGG704,9884.p +1 x(292383,1497)EDGG704,13145.p +1 x(292383,1797)EDGG704,14394.p +1 x(292383,1897)EDGG704,17247.p
+  +1 x(292383,1997)EDGG704,19999.p +1 x(292383,2897)EDGG704,20929.p +1 x(292383,2197)EDGG704,22193.p = +1
+ f_292388: +1 t_x(292388,780)RQXU04E,1550.o +1 t_x(292388,7380)$RQXU04E,5305 +1 t_x(292388,94)RQXU04E,8074
+  +1 x(292388,351)RQXU04E,9820.p +1 x(292388,522)RQXU04E,11484.p +1 x(292388,608)RQXU04E,12925.p +1 x(292388,694)RQXU04E,14988.p
+  +1 x(292388,1208)RQXU04E,16697.p +1 x(292388,865)RQXU04E,17917.p +1 x(292388,951)RQXU04E,19464.p = +1
+ f_292405: +1 t_x(292405,0),1551.o +1 t_x(292405,7477)$RQXU04E,5306 +1 x(292405,418)RMZU04E,10081.p +1 x(292405,586)RMZU04E,11125.p
+  +1 x(292405,670)RMZU04E,12669.p +1 x(292405,19)RQXU04E,14393.p +1 x(292405,1004)RMZU04E,16551.p +1 x(292405,84)RMZU04E,17623.p
+  +1 x(292405,502)RMZU04E,21588.p = +1
+ f_292408: +1 t_x(292408,185)BKED1204,1552.o +1 t_x(292408,2032)$BKED1204,5307 +1 t_x(292408,1)BKED1204,8075
+  = +1
+ f_292413: +1 t_x(292413,1017)KWUR404E,1553.o +1 t_x(292413,1920)$LOW304M,5308 +1 x(292413,24)KWUR404E,9354.p
+  +1 x(292413,93)KWUR404E,11667.p +1 x(292413,440)KWUR404E,13726.p +1 x(292413,370)KWUR404E,15604.p +1 x(292413,1063)KWUR404E,17072.p
+  +1 x(292413,647)KWUR404E,18270.p = +1
+ f_292417: +1 t_x(292417,0),1554.o +1 t_x(292417,21175)$LCES004,5309 +1 x(292417,505)LCES004,10916.p +1 x(292417,3055)LCES004,12672.p
+  +1 x(292417,3955)LCES004,14373.p +1 x(292417,4405)LCES004,15872.p +1 x(292417,8116)LCES004,17583.p +1 x(292417,10350)LCES004,19092.p
+  +1 x(292417,805)LCES004,20234.p +1 x(292417,1255)LCES004,21520.p +1 x(292417,355)LCES004,22801.p = +1
+ f_292423: +1 t_x(292423,2039)EDGG704,1555.o +1 t_x(292423,13139)$EDGG704,5310 +1 t_x(292423,1589)EDGG704,8076
+  +1 x(292423,1889)EDGG704,9871.p +1 x(292423,1739)EDGG704,13193.p +1 x(292423,3089)EDGG704,15430.p +1 x(292423,2189)EDGG704,20436.p
+  = +1
+ f_292436: +1 t_x(292436,335)YD5WH04M,1556.o +1 t_x(292436,4576)$EG11G04M,5311 +1 x(292436,90)EG11G04M,10665.p
+  +1 x(292436,225)YD5WH04M,12355.p +1 x(292436,553)YD5WH04M,13140.p +1 x(292436,389)YD5WH04M,14942.p +1 x(292436,1271)EG11G04M,16281.p
+  +1 x(292436,1428)EG11G04M,17793.p +1 x(292436,1585)EG11G04M,19048.p +1 x(292436,1664)EG11G04M,20013.p
+  +1 x(292436,1743)EG11G04M,21131.p +1 x(292436,1821)EG11G04M,21877.p +1 x(292436,1979)EG11G04M,22590.p
+  +1 x(292436,2057)EG11G04M,23068.p +1 x(292436,935)$YD5WH04M,23491.p +1 x(292436,1349)EG11G04M,23836.p
+  = +1
+ f_292439: +1 t_x(292439,7)KSLN04M,1557.o +1 t_x(292439,1511)$EBEEC04M,5312 +1 x(292439,379)EBEEC04M,16993.p
+  +1 x(292439,482)EBEEC04M,17965.p +1 x(292439,585)EBEEC04M,19476.p = +1
+ f_292442: +1 t_x(292442,420)RQXU04E,1558.o +1 t_x(292442,5820)$RQXU04E,5313 +1 t_x(292442,0),8077 +1 x(292442,77)RQXU04E,10000.p
+  +1 x(292442,248)RQXU04E,11997.p +1 x(292442,334)RQXU04E,13828.p +1 x(292442,677)RQXU04E,22267.p = +1
+ f_292446: +1 t_x(292446,281)BR204M,1559.o +1 t_x(292446,2187)$BR204M,5314 +1 x(292446,9)BR204M,10255.p
+  +1 x(292446,100)BR204M,11844.p +1 x(292446,190)BR204M,13587.p = +1
+ f_292451: +1 t_x(292451,0),1560.o +1 t_x(292451,11356)$YB3EH04E,5315 +1 x(292451,82)YBOLN04M,14194.p
+  +1 x(292451,224)RMZU04E,15904.p +1 x(292451,37)YBOLN04M,17732.p +1 x(292451,172)YBOLN04M,20487.p = +1
+ f_292453: +1 t_x(292453,0),1561.o +1 t_x(292453,7978)$KFZ4404M,5316 +1 t_x(292453,0),8078 +1 x(292453,567)KFZ4404M,11921.p
+  = +1
+ f_292457: +1 t_x(292457,135)LEBAS04M,1562.o +1 t_x(292457,3881)$MM304,5317 +1 x(292457,88)LEBAS04M,10556.p
+  +1 x(292457,181)LEBAS04M,12098.p = +1
+ f_292466: +1 t_x(292466,124)LGZAA04M,1563.o +1 t_x(292466,1058)$LGZAA04M,5318 = +1
+ f_292483: +1 t_x(292483,501)RVKWU04M,1564.o +1 t_x(292483,5948)$RVKWU04M,5319 +1 x(292483,40)RVKWU04M,9990.p
+  +1 x(292483,594)RVKWU04M,10865.p +1 x(292483,1055)RVKWU04M,12808.p +1 x(292483,686)RVKWU04M,14685.p
+  +1 x(292483,1240)RVKWU04M,16718.p +1 x(292483,224)RVKWU04M,18526.p +1 x(292483,963)RVKWU04M,19745.p
+  = +1
+ f_292487: +1 t_x(292487,0),1565.o +1 t_x(292487,5004)$KSLN04M,5320 +1 x(292487,4)KSLN04M,11082.p +1 x(292487,29)YB3EH04E,12964.p
+  +1 x(292487,79)YB3EH04E,14682.p +1 x(292487,129)YB3EH04E,16267.p +1 x(292487,157)KSLN04M,17718.p +1 x(292487,229)YB3EH04E,18989.p
+  +1 x(292487,279)YB3EH04E,20084.p +1 x(292487,311)KSLN04M,21052.p = +1
+ f_292494: +1 t_x(292494,7)LELVL04M,1566.o +1 t_x(292494,7749)$LELVL04M,5321 +1 x(292494,60)$RQXI04E,12384.p
+  +1 x(292494,11)RQXSI04E,12471.p +1 x(292494,205)RQXSI04E,14567.p +1 x(292494,1276)RQXSI04E,15873.p +1 x(292494,692)RQXSI04E,17574.p
+  +1 x(292494,789)RQXSI04E,19051.p +1 x(292494,400)RQXSI04E,20763.p +1 x(292494,303)RQXSI04E,21371.p = +1
+ f_292500: +1 t_x(292500,0),1567.o +1 t_x(292500,4004)$YB3EH04A,5322 +1 t_x(292500,0),8079 +1 x(292500,31)YB3EH04A,12395.p
+  = +1
+ f_292507: +1 t_x(292507,306)LGSRA04,1568.o +1 t_x(292507,11245)$LGSRA04,5323 = +1
+ f_292515: +1 t_x(292515,0),1569.o +1 t_x(292515,7948)$LELVU04,5324 = +1
+ f_292533: +1 t_x(292533,1275)RNI04M,1570.o +1 t_x(292533,6257)$RNI04M,5325 +1 t_x(292533,0),8080 +1 x(292533,5)RNI04M,9423.p
+  +1 x(292533,103)RNI04M,11248.p +1 x(292533,201)RNI04M,12516.p +1 x(292533,982)RNI04M,14210.p +1 x(292533,298)RNI04M,15881.p
+  +1 x(292533,1373)RNI04M,18356.p +1 x(292533,591)RNI04M,18886.p +1 x(292533,1177)RNI04M,20536.p +1 x(292533,1763)RNI04M,21059.p
+  +1 x(292533,1470)RNI04M,22429.p +1 x(292533,1666)RNI04M,22894.p = +1
+ f_292534: +1 t_x(292534,296)YB3EH04A,1571.o +1 t_x(292534,4500)$YB3EH04A,5326 +1 t_x(292534,0),8081 +1 x(292534,19)YB3EH04A,10267.p
+  +1 x(292534,65)YB3EH04A,12072.p +1 x(292534,158)YB3EH04A,13802.p +1 x(292534,204)YB3EH04A,15445.p +1 x(292534,250)YB3EH04A,17004.p
+  = +1
+ f_292544: +1 t_x(292544,197)YD5WH04M,1572.o +1 t_x(292544,3780)$EG11G04M,5327 +1 x(292544,2)EG11G04M,10714.p
+  +1 x(292544,81)EG11G04M,12375.p +1 x(292544,252)$YD5WH04M,13631.p +1 x(292544,142)YD5WH04M,15598.p +1 x(292544,711)EG11G04M,16287.p
+  +1 x(292544,632)EG11G04M,17786.p +1 x(292544,789)EG11G04M,19053.p +1 x(292544,868)EG11G04M,20015.p +1 x(292544,947)EG11G04M,21154.p
+  +1 x(292544,1025)EG11G04M,21859.p +1 x(292544,1183)EG11G04M,22577.p +1 x(292544,1261)EG11G04M,23065.p
+  +1 x(292544,1104)EG11G04M,23843.p = +1
+ f_292550: +1 t_x(292550,67)RJIU04M,1573.o +1 t_x(292550,8467)$RJIU04M,5328 +1 x(292550,25)BR404M,10785.p
+  +1 x(292550,388)RJIU04M,14176.p +1 x(292550,2232)RJIU04M,16037.p +1 x(292550,4164)RJIU04M,17471.p +1 x(292550,827)RJIU04M,18966.p
+  +1 x(292550,4691)RJIU04M,19931.p +1 x(292550,301)RJIU04M,21530.p +1 x(292550,4867)RJIU04M,21902.p +1 x(292550,5042)RJIU04M,22543.p
+  +1 x(292550,2935)RJIU04M,23073.p +1 x(292550,213)RJIU04M,23556.p = +1
+ f_292565: +1 t_x(292565,85)KFZ4404E,1574.o +1 t_x(292565,790)$KFZ4404E,5329 +1 t_x(292565,0),8082 +1 x(292565,14)KFZ4404E,10413.p
+  +1 x(292565,155)KFZ4404E,18516.p = +1
+ f_292569: +1 t_x(292569,0),1575.o +1 t_x(292569,6237)$RJIU04M,5330 +1 x(292569,58)RNI04M,10888.p +1 x(292569,254)RNI04M,13897.p
+  +1 x(292569,840)RNI04M,14998.p +1 x(292569,617)RJIU04M,16877.p +1 x(292569,1934)RJIU04M,17378.p +1 x(292569,2373)RJIU04M,18875.p
+  +1 x(292569,2461)RJIU04M,19836.p +1 x(292569,2549)RJIU04M,20961.p +1 x(292569,2637)RJIU04M,21770.p +1 x(292569,2812)RJIU04M,22499.p
+  +1 x(292569,705)RJIU04M,23058.p +1 x(292569,1231)$RNI04M,23453.p +1 x(292569,1035)RNI04M,23823.p +1 x(292569,529)RJIU04M,24080.p
+  +1 x(292569,644)RNI04M,24138.p = +1
+ f_292574: +1 t_x(292574,0),1576.o +1 t_x(292574,298)$YB3EH04M,5331 +1 t_x(292574,0),8083 = +1
+ f_292587: +1 t_x(292587,0),1577.o +1 t_x(292587,2401)$ZM56704,5332 +1 t_x(292587,0),8084 +1 x(292587,93)ZM56704,11924.p
+  +1 x(292587,16)ZM56704,13271.p +1 x(292587,401)ZM56704,16634.p +1 x(292587,170)ZM56704,18344.p = +1
+ f_292613: +1 t_x(292613,79)MM304,1578.o +1 t_x(292613,3513)$EBEEC04M,5333 +1 x(292613,118)EBEEC04M,13867.p
+  +1 x(292613,191)MM304,15377.p = +1
+ f_292614: +1 t_x(292614,0),1579.o +1 t_x(292614,776)$KFUL1U04,5334 +1 t_x(292614,0),8085 = +1
+ f_292627: +1 t_x(292627,0),1580.o +1 t_x(292627,5460)$KSPE104D,5335 +1 t_x(292627,0),8086 = +1
+ f_292629: +1 t_x(292629,40)LCES004M,1581.o +1 t_x(292629,6490)$LCES004M,5336 +1 x(292629,790)LCES004M,11069.p
+  = +1
+ f_292635: +1 t_x(292635,140)GL4W04M,1582.o +1 t_x(292635,1061)$GL4W04M,5337 +1 t_x(292635,0),8087 +1 x(292635,56)GL4W04M,10568.p
+  = +1
+ f_292653: +1 t_x(292653,0),1583.o +1 t_x(292653,2559)$EBBRA04E,5338 +1 x(292653,54)EBBRA04E,12766.p +1 x(292653,261)YBOLN04M,16704.p
+  +1 x(292653,211)EBBRA04E,17800.p = +1
+ f_292656: +1 t_x(292656,0),1584.o +1 t_x(292656,593)$KALP2C04,5339 +1 x(292656,68)KALP2C04,10551.p = +1
+ f_292666: +1 t_x(292666,281)LGSRA04,1585.o +1 t_x(292666,41605)$LGSRA04,5340 +1 x(292666,2656)YB5KL04E,9244.p
+  +1 x(292666,2712)LGSRA04,11149.p +1 x(292666,2773)YB5KL04E,12929.p +1 x(292666,2998)YBOLN04M,14687.p
+  +1 x(292666,1689)YBOLN04M,16336.p +1 x(292666,1719)YB5KL04E,17781.p +1 x(292666,1497)LGSRA04,19045.p
+  +1 x(292666,1778)YB5KL04E,20143.p +1 x(292666,3810)YBOLN04M,21223.p +1 x(292666,1870)YBOLN04M,22290.p
+  +1 x(292666,3855)YBOLN04M,22684.p +1 x(292666,1419)YBOLN04M,23189.p +1 x(292666,1825)YBOLN04M,23654.p
+  = +1
+ f_292667: +1 t_x(292667,50)KSPE104D,1586.o +1 t_x(292667,1740)$KSPE104D,5341 = +1
+ f_292670: +1 t_x(292670,0),1587.o +1 t_x(292670,7560)$RQXU04E,5342 +1 x(292670,17)RQXU04E,12465.p +1 x(292670,445)RQXU04E,14454.p
+  +1 x(292670,274)RQXU04E,16259.p +1 x(292670,1045)RQXU04E,18005.p +1 x(292670,702)RQXU04E,19684.p +1 x(292670,102)RQXU04E,20691.p
+  +1 x(292670,617)RQXU04E,21594.p +1 x(292670,360)RQXU04E,22425.p +1 x(292670,188)RQXU04E,23690.p = +1
+ f_292672: +1 t_x(292672,102)RQXU04E,1588.o +1 t_x(292672,7560)$RQXU04E,5343 +1 t_x(292672,17)RQXU04E,8088
+  +1 x(292672,188)RQXU04E,9886.p +1 x(292672,360)RQXU04E,11867.p +1 x(292672,445)RQXU04E,15356.p +1 x(292672,274)RQXU04E,16248.p
+  +1 x(292672,1045)RQXU04E,17955.p +1 x(292672,702)RQXU04E,19565.p +1 x(292672,617)RQXU04E,21555.p +1 x(292672,531)RQXU04E,22991.p
+  = +1
+ f_292676: +1 t_x(292676,0),1589.o +1 t_x(292676,198)$RFBRT04M,5344 +1 t_x(292676,0),8089 = +1
+ f_292683: +1 t_x(292683,360)YBOLN04M,1590.o +1 t_x(292683,12360)$YB3EH04E,5345 +1 x(292683,45)YB5KL04E,9797.p
+  +1 x(292683,242)YBOLN04M,11935.p +1 x(292683,374)YB5WH04M,12457.p +1 x(292683,586)YB5WH04M,14182.p +1 x(292683,1333)YB5KL04E,15843.p
+  +1 x(292683,1144)YBOLN04M,17322.p +1 x(292683,1539)YB5WH04M,19091.p +1 x(292683,689)YB5KL04E,20217.p
+  +1 x(292683,603)YBOLN04M,21559.p +1 x(292683,397)YB5KL04E,22114.p +1 x(292683,558)YBOLN04M,23424.p = +1
+ f_292688: +1 t_x(292688,0),1591.o +1 t_x(292688,2332)$BR404M,5346 +1 x(292688,82)BR404M,14739.p +1 x(292688,682)BR404M,16376.p
+  +1 x(292688,532)BR404M,18206.p +1 x(292688,7)BR404M,19603.p = +1
+ f_292693: +1 t_x(292693,0),1592.o +1 t_x(292693,13025)$KFZ4404M,5347 +1 x(292693,5)KFZ4404M,13568.p +1 x(292693,74)KFZ4404M,17002.p
+  +1 x(292693,143)KFZ4404M,20776.p = +1
+ f_292700: +1 t_x(292700,209)GL4W04M,1593.o +1 t_x(292700,1298)$GL4W04M,5348 +1 t_x(292700,42)GL4W04M,8090
+  +1 x(292700,125)GL4W04M,12252.p = +1
+ f_292710: +1 t_x(292710,434)KSPE1P04,1594.o +1 t_x(292710,511)$KSPE1P04,5349 +1 t_x(292710,0),8091 +1 x(292710,128)KSPE1P04,10182.p
+  +1 x(292710,357)KSPE1P04,12031.p +1 x(292710,281)KSPE1P04,13933.p = +1
+ f_292713: +1 t_x(292713,0),1595.o +1 t_x(292713,7577)$RASI04M,5350 +1 t_x(292713,0),8092 = +1
+ f_292714: +1 t_x(292714,862)RMZU04E,1596.o +1 t_x(292714,10097)$YD5WH04M,5351 +1 x(292714,77)YB5WH04M,9407.p
+  +1 x(292714,24)YB5WH04M,11535.p +1 x(292714,342)YB5WH04M,13331.p +1 x(292714,828)RQXU04E,14693.p +1 x(292714,109)RMZU04E,16719.p
+  +1 x(292714,1171)RQXU04E,18030.p +1 x(292714,183)YB5WH04M,19549.p +1 x(292714,192)RMZU04E,20505.p +1 x(292714,501)YB5WH04M,21505.p
+  +1 x(292714,1000)RQXU04E,22001.p +1 x(292714,871)YB5WH04M,22688.p +1 x(292714,571)RQXU04E,23214.p +1 x(292714,712)YB5WH04M,23673.p
+  +1 x(292714,778)RMZU04E,23886.p = +1
+ f_292716: +1 t_x(292716,0),1597.o +1 t_x(292716,2555)$KSLN04M,5352 +1 t_x(292716,0),8093 +1 x(292716,16)KSLN04M,19571.p
+  = +1
+ f_292734: +1 t_x(292734,0),1598.o +1 t_x(292734,8476)$KSAL1204,5353 +1 x(292734,285)KSPE104D,10063.p
+  = +1
+ f_292735: +1 t_x(292735,131)GL4W04M,1599.o +1 t_x(292735,1387)$GL4W04M,5354 +1 t_x(292735,47)GL4W04M,8094
+  = +1
+ f_292738: +1 t_x(292738,18)KFZ4404M,1600.o +1 t_x(292738,1681)$KFZ4404M,5355 = +1
+ f_292739: +1 t_x(292739,27)LEBAS04M,1601.o +1 t_x(292739,5197)$LEBAS04M,5356 +1 t_x(292739,0),8095 = +1
+ f_292748: +1 t_x(292748,0),1602.o +1 t_x(292748,1899)$GL4W04M,5357 +1 t_x(292748,0),8096 = +1
+ f_292753: +1 t_x(292753,0),1603.o +1 t_x(292753,5460)$YB5WH04M,5358 +1 x(292753,165)YB5WH04M,14200.p
+  +1 x(292753,483)YB5WH04M,15879.p +1 x(292753,642)YB5WH04M,17706.p +1 x(292753,112)YB5WH04M,19242.p +1 x(292753,60)YB5WH04M,20298.p
+  +1 x(292753,218)YB5WH04M,21564.p = +1
+ f_292762: +1 t_x(292762,12)BKED1204,1604.o +1 t_x(292762,2043)$BKED1204,5359 +1 t_x(292762,0),8097 = +1
+ f_292778: +1 t_x(292778,0),1605.o +1 t_x(292778,2205)$YB3EH04A,5360 +1 t_x(292778,0),8098 = +1
+ f_292783: +1 t_x(292783,0),1606.o +1 t_x(292783,8760)$YB3EH04A,5361 +1 t_x(292783,0),8099 +1 x(292783,30)YB3EH04A,13521.p
+  = +1
+ f_292791: +1 t_x(292791,821)EGPFA04,1607.o +1 t_x(292791,5021)$EGPFA04,5362 +1 t_x(292791,521)EGPFA04,8100
+  +1 x(292791,1421)EGPFA04,20880.p +1 x(292791,1721)EGPFA04,21757.p +1 x(292791,2021)EGPFA04,22483.p +1 x(292791,2621)EGPFA04,23028.p
+  +1 x(292791,2921)EGPFA04,23436.p +1 x(292791,3221)EGPFA04,23718.p +1 x(292791,3521)EGPFA04,23927.p = +1
+ f_292796: +1 t_x(292796,3138)LCES004,1608.o +1 t_x(292796,13619)$LCES004,5363 +1 t_x(292796,1763)LCES004,8101
+  +1 x(292796,2279)LCES004,9358.p +1 x(292796,2966)LCES004,10988.p +1 x(292796,2450)LCES004,13083.p +1 x(292796,3309)LCES004,14871.p
+  +1 x(292796,3481)LCES004,16506.p +1 x(292796,2794)LCES004,18868.p +1 x(292796,4856)LCES004,19830.p +1 x(292796,8464)LCES004,20920.p
+  +1 x(292796,4684)LCES004,21908.p +1 x(292796,5028)LCES004,22655.p +1 x(292796,3997)LCES004,23171.p +1 x(292796,4340)LCES004,23607.p
+  +1 x(292796,3825)LCES004,23861.p +1 x(292796,3653)LCES004,24031.p = +1
+ f_292801: +1 t_x(292801,793)PMXX04M,1609.o +1 t_x(292801,6348)$PMXX04M,5364 +1 t_x(292801,0),8102 +1 x(292801,279)PMXX04M,9583.p
+  +1 x(292801,382)PMXX04M,10928.p +1 x(292801,1410)PMXX04M,12963.p +1 x(292801,1102)PMXX04M,14934.p +1 x(292801,999)PMXX04M,16621.p
+  +1 x(292801,176)PMXX04M,18277.p +1 x(292801,485)PMXX04M,19144.p +1 x(292801,588)PMXX04M,20774.p = +1
+ f_292803: +1 t_x(292803,452)YB3EH04A,1610.o +1 t_x(292803,11389)$KSLN04A,5365 +1 x(292803,128)LGKFN04,10218.p
+  +1 x(292803,175)YB3EH04A,11946.p +1 x(292803,296)LGKFN04,12899.p +1 x(292803,2022)YB3EH04A,16147.p +1 x(292803,590)YB3EH04A,18172.p
+  +1 x(292803,2221)LGKFN04,19399.p +1 x(292803,1884)YB3EH04A,20165.p +1 x(292803,2623)YB3EH04A,21481.p
+  +1 x(292803,1049)LGKFN04,21906.p +1 x(292803,1191)YB3EH04A,22603.p +1 x(292803,1133)LGKFN04,23146.p
+  +1 x(292803,1699)YB3EH04A,23512.p +1 x(292803,1283)YB3EH04A,23825.p +1 x(292803,1098)YB3EH04A,23994.p
+  = +1
+ f_292805: +1 t_x(292805,40)RVKWS04,1611.o +1 t_x(292805,1472)$RVKWS04,5366 +1 t_x(292805,0),8103 +1 x(292805,326)RVKWS04,10780.p
+  = +1
+ f_292808: +1 t_x(292808,22)RJIU04M,1612.o +1 t_x(292808,12859)$LELVU04,5367 +1 x(292808,110)RJIU04M,11285.p
+  +1 x(292808,198)RJIU04M,12715.p +1 x(292808,285)RJIU04M,14169.p +1 x(292808,2129)RJIU04M,15981.p +1 x(292808,4061)RJIU04M,17493.p
+  +1 x(292808,1251)RJIU04M,19026.p +1 x(292808,4588)RJIU04M,19921.p +1 x(292808,437)BR404M,21476.p +1 x(292808,4764)RJIU04M,21876.p
+  +1 x(292808,4939)RJIU04M,22533.p +1 x(292808,2832)RJIU04M,23063.p +1 x(292808,2656)RJIU04M,23554.p +1 x(292808,887)BR404M,23798.p
+  +1 x(292808,362)BR404M,24005.p +1 x(292808,587)BR404M,24055.p = +1
+ f_292823: +1 t_x(292823,0),1613.o +1 t_x(292823,1600)$KCHI104M,5368 +1 x(292823,45)KCHI104M,16358.p = +1
+ f_292825: +1 t_x(292825,0),1614.o +1 t_x(292825,1535)$RJIU04M,5369 = +1
+ f_292837: +1 t_x(292837,101)KFZ4404M,1615.o +1 t_x(292837,5573)$KFZ4404M,5370 +1 t_x(292837,0),8104 +1 x(292837,240)KFZ4404M,10748.p
+  +1 x(292837,32)KFZ4404M,13918.p = +1
+ f_292859: +1 t_x(292859,73)KSLN04M,1616.o +1 t_x(292859,3835)$EBEEC04M,5371 +1 x(292859,227)KSLN04M,10590.p
+  +1 x(292859,150)KSLN04M,13967.p = +1
+ f_292872: +1 t_x(292872,222)KSAL1204,1617.o +1 t_x(292872,2580)$KSAL1204,5372 +1 t_x(292872,0),8105 +1 x(292872,53)KSAL1204,9938.p
+  +1 x(292872,306)KSAL1204,12120.p +1 x(292872,390)KSAL1204,15078.p +1 x(292872,727)KSAL1204,16954.p +1 x(292872,811)KSAL1204,18390.p
+  +1 x(292872,558)KSAL1204,19675.p = +1
+ f_292875: +1 t_x(292875,579)LELVL04M,1618.o +1 t_x(292875,8218)$LELVL04M,5373 +1 x(292875,63)LELVL04M,9388.p
+  +1 x(292875,166)LELVL04M,11356.p +1 x(292875,0),12459.p +1 x(292875,682)LELVL04M,15488.p +1 x(292875,1198)LELVL04M,15903.p
+  +1 x(292875,1285)RQXU04E,17981.p +1 x(292875,942)RQXU04E,19582.p = +1
+ f_292876: +1 t_x(292876,0),1619.o +1 t_x(292876,8353)$EDGG704,5374 +1 x(292876,74)MRAE04,9809.p +1 x(292876,186)MRAE04,11761.p
+  +1 x(292876,403)EDGG704,13692.p +1 x(292876,253)EDGG704,20849.p = +1
+ f_292901: +1 t_x(292901,0),1620.o +1 t_x(292901,2096)$EBEEC04M,5375 = +1
+ f_292908: +1 t_x(292908,10)EG11G04M,1621.o +1 t_x(292908,4653)$EG11G04M,5376 +1 x(292908,27)YD5WH04M,10256.p
+  +1 x(292908,845)YD5WH04M,11315.p +1 x(292908,791)YD5WH04M,12814.p +1 x(292908,954)EG11G04M,14735.p +1 x(292908,1282)YD5WH04M,16348.p
+  +1 x(292908,1500)YD5WH04M,17887.p +1 x(292908,1662)EG11G04M,19167.p +1 x(292908,1741)EG11G04M,20146.p
+  +1 x(292908,1820)EG11G04M,21224.p +1 x(292908,1898)EG11G04M,21890.p +1 x(292908,2056)EG11G04M,22595.p
+  +1 x(292908,2134)EG11G04M,23067.p +1 x(292908,1009)YD5WH04M,23504.p +1 x(292908,1555)$YD5WH04M,23811.p
+  = +1
+ f_292911: +1 t_x(292911,0),1622.o +1 t_x(292911,7581)$YB3EH04A,5377 +1 x(292911,6)YB3EH04A,10036.p +1 x(292911,52)YB3EH04A,11974.p
+  = +1
+ f_292917: +1 t_x(292917,324)LELVL04M,1623.o +1 t_x(292917,4970)$LELVL04M,5378 +1 t_x(292917,0),8106 +1 x(292917,15)LELVL04M,9832.p
+  +1 x(292917,221)LELVL04M,11748.p +1 x(292917,428)LELVL04M,13711.p +1 x(292917,531)LELVL04M,15031.p +1 x(292917,118)LELVL04M,20750.p
+  = +1
+ f_292933: +1 t_x(292933,0),1624.o +1 t_x(292933,5712)$YBOLN04M,5379 = +1
+ f_292934: +1 t_x(292934,47)MM304,1625.o +1 t_x(292934,6460)$MM304,5380 +1 t_x(292934,0),8107 = +1
+ f_292935: +1 t_x(292935,19)YB3EH04E,1626.o +1 t_x(292935,4945)$KSLN04M,5381 +1 x(292935,21)KSLN04M,14663.p
+  +1 x(292935,69)YB3EH04E,16226.p +1 x(292935,98)KSLN04M,17682.p +1 x(292935,169)YB3EH04E,18937.p +1 x(292935,219)YB3EH04E,20057.p
+  +1 x(292935,252)KSLN04M,20994.p = +1
+ f_292940: +1 t_x(292940,1498)EDGG704,1627.o +1 t_x(292940,11998)$EDGG704,5382 +1 t_x(292940,1048)EDGG704,8108
+  +1 x(292940,1198)EDGG704,9748.p +1 x(292940,1348)EDGG704,11590.p +1 x(292940,1948)EDGG704,15112.p +1 x(292940,2398)EDGG704,17066.p
+  +1 x(292940,2098)EDGG704,18435.p +1 x(292940,1798)EDGG704,19813.p +1 x(292940,1648)EDGG704,21716.p = +1
+ f_292941: +1 t_x(292941,0),1628.o +1 t_x(292941,779)$KSPE104D,5383 +1 x(292941,44)KSPE104D,23671.p = +1
+ f_292946: +1 t_x(292946,0),1629.o +1 t_x(292946,5040)$YB3EH04E,5384 +1 t_x(292946,0),8109 +1 x(292946,40)YB3EH04E,16818.p
+  = +1
+ f_292947: +1 t_x(292947,508)KSLN04M,1630.o +1 t_x(292947,12601)$KFZ4404M,5385 +1 x(292947,273)KFZ4404M,9987.p
+  +1 x(292947,343)KFZ4404M,12074.p +1 x(292947,550)KFZ4404M,13830.p = +1
+ f_292967: +1 t_x(292967,413)RNS04M,1631.o +1 t_x(292967,5113)$RNS04M,5386 +1 x(292967,13)RNS04M,9373.p
+  +1 x(292967,113)RNS04M,11196.p +1 x(292967,213)RNS04M,12947.p +1 x(292967,313)RNS04M,14671.p +1 x(292967,513)RNS04M,18127.p
+  +1 x(292967,1813)RNS04M,19070.p +1 x(292967,813)RNS04M,20421.p = +1
+ f_292968: +1 t_x(292968,0),1632.o +1 t_x(292968,1938)$RVKWS04,5387 +1 x(292968,28)RVKWS04,11608.p +1 x(292968,124)RVKWS04,13774.p
+  = +1
+ f_292969: +1 t_x(292969,71)KSLN04M,1633.o +1 t_x(292969,5519)$MM304,5388 +1 x(292969,54)GL4W04M,10786.p
+  +1 x(292969,221)GL4W04M,12291.p +1 x(292969,119)MM304,13839.p +1 x(292969,302)KSLN04M,18188.p = +1
+ f_292977: +1 t_x(292977,0),1634.o +1 t_x(292977,1828)$KFZ4404M,5389 = +1
+ f_292989: +1 t_x(292989,540)YB5KL04E,1635.o +1 t_x(292989,10975)$YB3EH04E,5390 +1 x(292989,22)YB5WH04M,9523.p
+  +1 x(292989,75)YB5WH04M,10894.p +1 x(292989,181)YB5WH04M,12674.p +1 x(292989,128)YB5WH04M,14991.p +1 x(292989,379)YB5KL04E,15856.p
+  +1 x(292989,437)YB5KL04E,17485.p +1 x(292989,320)YB5KL04E,19000.p +1 x(292989,554)YB5KL04E,20479.p +1 x(292989,203)YB5KL04E,22459.p
+  = +1
+ f_292991: +1 t_x(292991,182)YD5WH04M,1636.o +1 t_x(292991,2201)$YD5WH04M,5391 +1 t_x(292991,0),8110 +1 x(292991,19)YD5WH04M,10226.p
+  +1 x(292991,73)YD5WH04M,11235.p +1 x(292991,128)YD5WH04M,13081.p +1 x(292991,291)YD5WH04M,15378.p = +1
+ f_292992: +1 t_x(292992,3438)EG11G04M,1637.o +1 t_x(292992,7530)$EG11G04M,5392 +1 x(292992,87)YD5WH04M,9132.p
+  +1 x(292992,196)YD5WH04M,10939.p +1 x(292992,448)EG11G04M,12652.p +1 x(292992,1549)EG11G04M,14410.p
+  +1 x(292992,1832)YD5WH04M,16181.p +1 x(292992,2415)EG11G04M,17920.p +1 x(292992,2887)EG11G04M,19298.p
+  +1 x(292992,1614)YD5WH04M,20294.p +1 x(292992,741)YD5WH04M,21305.p +1 x(292992,578)YD5WH04M,22333.p
+  +1 x(292992,523)YD5WH04M,23367.p +1 x(292992,250)YD5WH04M,23670.p = +1
+ f_292993: +1 t_x(292993,0),1638.o +1 t_x(292993,4503)$KSLN04M,5393 = +1
+ f_293006: +1 t_x(293006,181)KSPE1P04,1639.o +1 t_x(293006,1101)$KSPE1P04,5394 +1 x(293006,61)YH5MH04M,9658.p
+  +1 x(293006,125)$YH5MH04M,12308.p +1 x(293006,335)KSPE1P04,15292.p = +1
+ f_293009: +1 t_x(293009,119)RQXU04E,1640.o +1 t_x(293009,11057)$YD5WH04M,5395 +1 x(293009,342)YB5WH04M,14153.p
+  +1 x(293009,2460)$YB5WH04M,17766.p +1 x(293009,1233)RQXU04E,19264.p +1 x(293009,765)YB5WH04M,20404.p
+  +1 x(293009,376)RQXU04E,21399.p +1 x(293009,448)YB5WH04M,22726.p +1 x(293009,607)YB5WH04M,23358.p = +1
+ f_293021: +1 t_x(293021,0),1641.o +1 t_x(293021,1411)$CPGSE04,5396 = +1
+ f_293036: +1 t_x(293036,0),1642.o +1 t_x(293036,4289)$MM304,5397 +1 t_x(293036,0),8111 = +1
+ f_293045: +1 t_x(293045,737)RMZU04E,1643.o +1 t_x(293045,5632)$RQXU04E,5398 +1 x(293045,232)RQXU04E,9712.p
+  +1 x(293045,317)RQXU04E,11870.p +1 x(293045,403)RMZU04E,20716.p +1 x(293045,486)RMZU04E,22143.p +1 x(293045,654)RMZU04E,23019.p
+  = +1
+ f_293048: +1 t_x(293048,139)LELVL04M,1644.o +1 t_x(293048,13290)$RJIU04M,5399 +1 x(293048,87)LELVL04M,10730.p
+  +1 x(293048,293)LELVL04M,18411.p = +1
+ f_293049: +1 t_x(293049,15)LELVU04,1645.o +1 t_x(293049,4737)$LELVU04,5400 +1 x(293049,114)LELVU04,20575.p
+  = +1
+ f_293050: +1 t_x(293050,197)RQXU04E,1646.o +1 t_x(293050,10140)$RQXU04E,5401 +1 t_x(293050,25)RQXU04E,8112
+  +1 x(293050,111)RQXU04E,10295.p = +1
+ f_293070: +1 t_x(293070,684)RNS04M,1647.o +1 t_x(293070,4384)$RNS04M,5402 +1 t_x(293070,284)RNS04M,8113
+  +1 x(293070,484)RNS04M,10005.p +1 x(293070,784)RNS04M,13466.p +1 x(293070,384)RNS04M,15504.p +1 x(293070,584)RNS04M,17003.p
+  +1 x(293070,1084)RNS04M,19020.p +1 x(293070,1584)RNS04M,20278.p = +1
+ f_293071: +1 t_x(293071,367)RASI04M,1648.o +1 t_x(293071,2967)$RASI04M,5403 +1 t_x(293071,159)RASI04M,8114
+  +1 x(293071,263)RASI04M,10306.p = +1
+ f_293072: +1 t_x(293072,0),1649.o +1 t_x(293072,6360)$EGNOR04M,5404 +1 t_x(293072,0),8115 +1 x(293072,135)EGNOR04M,13757.p
+  = +1
+ f_293074: +1 t_x(293074,565)RQXU04E,1650.o +1 t_x(293074,7080)$RQXU04E,5405 +1 t_x(293074,0),8116 +1 x(293074,51)RQXU04E,9927.p
+  +1 x(293074,222)RQXU04E,11855.p +1 x(293074,308)RQXU04E,12913.p +1 x(293074,394)RQXU04E,14970.p +1 x(293074,908)RQXU04E,16996.p
+  +1 x(293074,651)RQXU04E,19449.p +1 x(293074,480)RQXU04E,23366.p = +1
+ f_293090: +1 t_x(293090,0),1651.o +1 t_x(293090,10207)$YB3EH04A,5406 +1 t_x(293090,0),8117 = +1
+ f_293092: +1 t_x(293092,332)RASI04M,1652.o +1 t_x(293092,2516)$RASI04M,5407 +1 t_x(293092,20)RASI04M,8118
+  +1 x(293092,124)RASI04M,12169.p +1 x(293092,436)RASI04M,16772.p +1 x(293092,1060)RASI04M,18175.p +1 x(293092,748)RASI04M,20628.p
+  = +1
+ f_293096: +1 t_x(293096,1)YB3EH04E,1653.o +1 t_x(293096,6147)$RQXU04E,5408 +1 x(293096,51)YB3EH04E,11042.p
+  +1 x(293096,301)YB3EH04E,12649.p +1 x(293096,801)YB3EH04E,14498.p +1 x(293096,743)RMZU04E,16537.p +1 x(293096,1051)YB3EH04E,17875.p
+  +1 x(293096,451)YB3EH04E,20517.p +1 x(293096,232)RQXU04E,21558.p +1 x(293096,994)RMZU04E,22093.p +1 x(293096,1151)YB3EH04E,22790.p
+  +1 x(293096,492)RMZU04E,23310.p = +1
+ f_293116: +1 t_x(293116,2214)LELVL04M,1654.o +1 t_x(293116,6137)$LELVL04M,5409 +1 x(293116,46)LELVL04M,9143.p
+  +1 x(293116,540)RVKWU04M,10925.p +1 x(293116,1078)LELVL04M,12968.p +1 x(293116,1647)RVKWU04M,14982.p
+  +1 x(293116,3124)RVKWU04M,16425.p +1 x(293116,3216)RVKWU04M,17865.p +1 x(293116,872)LELVL04M,19340.p
+  +1 x(293116,1491)LELVL04M,20496.p +1 x(293116,2420)LELVL04M,21566.p = +1
+ f_293126: +1 t_x(293126,0),1655.o +1 t_x(293126,6127)$EGPFA04,5410 +1 x(293126,330)RJIU04M,9265.p +1 x(293126,242)RJIU04M,11565.p
+  +1 x(293126,727)EGPFA04,12785.p +1 x(293126,945)RJIU04M,14440.p +1 x(293126,1559)RJIU04M,16008.p +1 x(293126,1627)EGPFA04,17337.p
+  +1 x(293126,2086)RJIU04M,18663.p +1 x(293126,2174)RJIU04M,19818.p +1 x(293126,2437)RJIU04M,20878.p +1 x(293126,2701)RJIU04M,21754.p
+  +1 x(293126,3052)RJIU04M,22479.p +1 x(293126,3579)RJIU04M,23027.p +1 x(293126,3930)RJIU04M,23435.p +1 x(293126,4193)RJIU04M,23712.p
+  +1 x(293126,4545)RJIU04M,23919.p +1 x(293126,3127)EGPFA04,24088.p +1 x(293126,3315)RJIU04M,24115.p +1 x(293126,681)RJIU04M,24156.p
+  = +1
+ f_293132: +1 t_x(293132,6)RASI04M,1656.o +1 t_x(293132,7494)$RASI04M,5411 +1 t_x(293132,0),8119 = +1
+ f_293139: +1 t_x(293139,140)RNS04M,1657.o +1 t_x(293139,1440)$RNS04M,5412 +1 x(293139,40)RNS04M,10664.p
+  +1 x(293139,240)RNS04M,13855.p +1 x(293139,340)RNS04M,15563.p +1 x(293139,940)RNS04M,19407.p +1 x(293139,440)RNS04M,22099.p
+  = +1
+ f_293142: +1 t_x(293142,0),1658.o +1 t_x(293142,2345)$MM204,5413 = +1
+ f_293146: +1 t_x(293146,4)KSPE104D,1659.o +1 t_x(293146,4560)$KSPE104D,5414 +1 t_x(293146,0),8120 +1 x(293146,225)KSPE104D,9760.p
+  +1 x(293146,151)KSPE104D,13891.p = +1
+ f_293150: +1 t_x(293150,0),1660.o +1 t_x(293150,9631)$YB3EH04A,5415 +1 t_x(293150,0),8121 = +1
+ f_293156: +1 t_x(293156,77)RQXU04E,1661.o +1 t_x(293156,8039)$LELVL04M,5416 +1 x(293156,248)RQXU04E,10133.p
+  +1 x(293156,503)LELVL04M,14391.p +1 x(293156,1019)LELVL04M,15893.p +1 x(293156,1105)RQXU04E,17938.p
+  +1 x(293156,762)RQXU04E,19544.p +1 x(293156,400)LELVL04M,20719.p +1 x(293156,916)LELVL04M,21631.p = +1
+ f_293166: +1 t_x(293166,203)MM304,1662.o +1 t_x(293166,6166)$MM304,5417 +1 t_x(293166,0),8122 +1 x(293166,91)MM304,10097.p
+  = +1
+ f_293168: +1 t_x(293168,5)RMZU04E,1663.o +1 t_x(293168,15898)$LELVL04M,5418 +1 x(293168,24)YB5WH04M,9456.p
+  +1 x(293168,118)RQXU04E,11754.p +1 x(293168,546)RQXU04E,13606.p +1 x(293168,1136)YB5WH04M,14653.p +1 x(293168,257)RMZU04E,16699.p
+  +1 x(293168,1232)RQXU04E,17898.p +1 x(293168,340)RMZU04E,19386.p +1 x(293168,975)RQXU04E,20612.p +1 x(293168,501)YB5WH04M,21401.p
+  +1 x(293168,1560)$YB5WH04M,22317.p +1 x(293168,375)RQXU04E,22974.p = +1
+ f_293177: +1 t_x(293177,1779)EG11G04M,1664.o +1 t_x(293177,7052)$EG11G04M,5419 +1 x(293177,103)YD5WH04M,9412.p
+  +1 x(293177,1194)YD5WH04M,11769.p +1 x(293177,1071)EG11G04M,14515.p +1 x(293177,1386)EG11G04M,16176.p
+  +1 x(293177,2252)EG11G04M,17842.p +1 x(293177,2409)EG11G04M,18932.p +1 x(293177,2802)EG11G04M,20173.p
+  +1 x(293177,2488)EG11G04M,21163.p +1 x(293177,1937)EG11G04M,21921.p +1 x(293177,1140)YD5WH04M,22614.p
+  = +1
+ f_293178: +1 t_x(293178,0),1665.o +1 t_x(293178,516)$LEBAS04M,5420 = +1
+ f_293188: +1 t_x(293188,0),1666.o +1 t_x(293188,6556)$RJIU04M,5421 +1 x(293188,34)RNI04M,13382.p +1 x(293188,131)RNI04M,15397.p
+  +1 x(293188,321)RJIU04M,15971.p +1 x(293188,2253)RJIU04M,17421.p +1 x(293188,2692)RJIU04M,19108.p +1 x(293188,2780)RJIU04M,19884.p
+  +1 x(293188,2868)RJIU04M,21090.p +1 x(293188,2956)RJIU04M,21795.p +1 x(293188,3131)RJIU04M,22520.p +1 x(293188,1010)RNI04M,23064.p
+  +1 x(293188,815)RNI04M,23483.p +1 x(293188,585)RJIU04M,23765.p = +1
+ f_293191: +1 t_x(293191,28)RASI04M,1667.o +1 t_x(293191,3668)$RASI04M,5422 +1 t_x(293191,0),8123 +1 x(293191,132)RASI04M,22263.p
+  = +1
+ f_293196: +1 t_x(293196,0),1668.o +1 t_x(293196,179)$KSPE104D,5423 = +1
+ f_293200: +1 t_x(293200,34)RJIU04M,1669.o +1 t_x(293200,1527)$RJIU04M,5424 = +1
+ f_293206: +1 t_x(293206,0),1670.o +1 t_x(293206,5954)$LEBAS04M,5425 = +1
+ f_293207: +1 t_x(293207,0),1671.o +1 t_x(293207,13778)$KFZ4404M,5426 = +1
+ f_293229: +1 t_x(293229,0),1672.o +1 t_x(293229,8925)$KFZ4404M,5427 = +1
+ f_293240: +1 t_x(293240,0),1673.o +1 t_x(293240,13904)$KFZ4404M,5428 = +1
+ f_293241: +1 t_x(293241,0),1674.o +1 t_x(293241,11685)$YB3EH04A,5429 +1 t_x(293241,0),8124 = +1
+ f_293250: +1 t_x(293250,734)YB5WH04M,1675.o +1 t_x(293250,16183)$LELVL04M,5430 +1 x(293250,12)RQXU04E,9269.p
+  +1 x(293250,97)RQXU04E,11202.p +1 x(293250,151)YB5WH04M,12956.p +1 x(293250,1199)RMZU04E,14573.p +1 x(293250,416)YB5WH04M,16407.p
+  +1 x(293250,1740)$YB5WH04M,18016.p +1 x(293250,522)YB5WH04M,19316.p +1 x(293250,27)RMZU04E,20610.p +1 x(293250,354)RQXU04E,21381.p
+  +1 x(293250,257)YB5WH04M,22218.p +1 x(293250,183)RQXU04E,23587.p +1 x(293250,310)YB5WH04M,23835.p = +1
+ f_293252: +1 t_x(293252,1058)RNI04M,1676.o +1 t_x(293252,6821)$RNI04M,5431 +1 t_x(293252,0),8125 +1 x(293252,374)RNI04M,9485.p
+  +1 x(293252,472)RNI04M,11508.p +1 x(293252,765)RNI04M,12494.p +1 x(293252,1546)RNI04M,14203.p +1 x(293252,862)RNI04M,15915.p
+  +1 x(293252,276)RNI04M,17403.p +1 x(293252,1155)RNI04M,18628.p +1 x(293252,1741)RNI04M,19853.p +1 x(293252,2327)RNI04M,21020.p
+  +1 x(293252,1839)RNI04M,22152.p +1 x(293252,569)RNI04M,22914.p +1 x(293252,667)RNI04M,23392.p = +1
+ f_293268: +1 t_x(293268,0),1677.o +1 t_x(293268,12248)$RMZU04,5432 +1 x(293268,15)YB3EH04A,16834.p +1 x(293268,61)YB3EH04A,18196.p
+  +1 x(293268,107)YB3EH04A,19576.p = +1
+ f_293271: +1 t_x(293271,0),1678.o +1 t_x(293271,420)$KALP2C04,5433 +1 x(293271,45)KALP2C04,12193.p = +1
+ f_293300: +1 t_x(293300,0),1679.o +1 t_x(293300,7357)$KFZ4404M,5434 +1 t_x(293300,0),8126 +1 x(293300,16)KFZ4404M,13978.p
+  = +1
+ f_293305: +1 t_x(293305,0),1680.o +1 t_x(293305,13774)$MRAE04,5435 +1 x(293305,321)MEK04,19621.p +1 x(293305,37)MEK04,22466.p
+  +1 x(293305,131)MEK04,22739.p = +1
+ f_293326: +1 t_x(293326,0),1681.o +1 t_x(293326,2241)$RNI04M,5436 = +1
+ f_293340: +1 t_x(293340,0),1682.o +1 t_x(293340,820)$EG11G04M,5437 +1 t_x(293340,0),8127 = +1
+ f_293354: +1 t_x(293354,0),1683.o +1 t_x(293354,10367)$YB3EH04E,5438 +1 x(293354,415)YBOLN04M,14159.p
+  +1 x(293354,71)YB5KL04E,15908.p +1 x(293354,9)YBOLN04M,17600.p = +1
+ f_293362: +1 t_x(293362,171)RNI04M,1684.o +1 t_x(293362,12482)$RJIU04M,5439 +1 x(293362,45)RNI04M,9274.p
+  +1 x(293362,1022)RNI04M,12313.p +1 x(293362,2096)RNI04M,14330.p +1 x(293362,143)RNI04M,17947.p +1 x(293362,1682)RJIU04M,18674.p
+  = +1
+ f_293371: +1 t_x(293371,0),1685.o +1 t_x(293371,9962)$RJIU04M,5440 +1 t_x(293371,0),8128 +1 x(293371,5659)RJIU04M,17989.p
+  +1 x(293371,40)RJIU04M,19159.p +1 x(293371,6186)RJIU04M,20588.p = +1
+ f_293377: +1 t_x(293377,0),1686.o +1 t_x(293377,7007)$RASI04M,5441 = +1
+ f_293382: +1 t_x(293382,0),1687.o +1 t_x(293382,3474)$YB3EH04E,5442 +1 x(293382,24)YB3EH04E,12387.p = +1
+ f_293416: +1 t_x(293416,19)EGNOR04M,1688.o +1 t_x(293416,5880)$EGNOR04M,5443 +1 t_x(293416,0),8129 +1 x(293416,89)EGNOR04M,18139.p
+  = +1
+ f_293429: +1 t_x(293429,157)$LEBAS04M,1689.o +1 t_x(293429,0),8130 = +1
+ f_293430: +1 t_x(293430,557)RQXU04E,1690.o +1 t_x(293430,7500)$RQXU04E,5444 +1 t_x(293430,128)RQXU04E,8131
+  +1 x(293430,471)RQXU04E,10333.p +1 x(293430,300)RQXU04E,11134.p +1 x(293430,728)RQXU04E,12677.p +1 x(293430,814)RQXU04E,15307.p
+  +1 x(293430,900)RQXU04E,16360.p +1 x(293430,985)RQXU04E,17971.p +1 x(293430,1071)RQXU04E,19529.p +1 x(293430,642)RQXU04E,20806.p
+  = +1
+ f_293444: +1 t_x(293444,1417)YB5WH04M,1691.o +1 t_x(293444,10439)$YB3EH04E,5445 +1 x(293444,13)YB5KL04E,9230.p
+  +1 x(293444,128)YB5WH04M,10912.p +1 x(293444,234)YB5WH04M,12510.p +1 x(293444,287)YB5WH04M,14403.p +1 x(293444,598)YB5KL04E,15897.p
+  +1 x(293444,1399)YB5WH04M,17629.p +1 x(293444,540)YB5KL04E,19191.p +1 x(293444,817)YB5WH04M,20744.p
+  +1 x(293444,393)YB5WH04M,21646.p +1 x(293444,71)YB5KL04E,23701.p = +1
+ f_293445: +1 t_x(293445,1141)RNI04M,1692.o +1 t_x(293445,12118)$RJIU04M,5446 +1 x(293445,694)RNI04M,9528.p
+  +1 x(293445,792)RNI04M,11300.p +1 x(293445,1085)RNI04M,12503.p +1 x(293445,108)RNI04M,14528.p +1 x(293445,1182)RNI04M,15935.p
+  +1 x(293445,10)RNI04M,17389.p +1 x(293445,1475)RNI04M,18645.p +1 x(293445,499)RNI04M,20337.p +1 x(293445,206)RNI04M,21329.p
+  +1 x(293445,401)RNI04M,22087.p +1 x(293445,303)RNI04M,22749.p = +1
+ f_293451: +1 t_x(293451,42)MM304,1693.o +1 t_x(293451,5667)$MM304,5447 +1 t_x(293451,0),8132 = +1
+ f_293452: +1 t_x(293452,0),1694.o +1 t_x(293452,6646)$RASI04M,5448 = +1
+ f_293468: +1 t_x(293468,0),1695.o +1 t_x(293468,10034)$RJIU04M,5449 +1 x(293468,24)RJIU04M,10831.p +1 x(293468,187)BR404M,12594.p
+  +1 x(293468,1912)BR404M,14396.p +1 x(293468,5731)RJIU04M,17626.p +1 x(293468,6258)RJIU04M,20060.p = +1
+ f_293473: +1 t_x(293473,0),1696.o +1 t_x(293473,11748)$KSLN04A,5450 = +1
+ f_293491: +1 t_x(293491,187)RVKWS04,1697.o +1 t_x(293491,1333)$RVKWS04,5451 +1 t_x(293491,92)RVKWS04,8133
+  = +1
+ f_293498: +1 t_x(293498,640)PMXX04M,1698.o +1 t_x(293498,2492)$PMXX04M,5452 +1 t_x(293498,0),8134 +1 x(293498,23)PMXX04M,9980.p
+  +1 x(293498,434)PMXX04M,12044.p +1 x(293498,537)PMXX04M,13870.p +1 x(293498,846)PMXX04M,16431.p +1 x(293498,743)PMXX04M,18178.p
+  +1 x(293498,1154)PMXX04M,19505.p +1 x(293498,949)PMXX04M,20679.p +1 x(293498,1257)PMXX04M,21275.p +1 x(293498,1052)PMXX04M,22361.p
+  = +1
+ f_293502: +1 t_x(293502,0),1699.o +1 t_x(293502,7771)$EG11G04M,5453 = +1
+ f_293511: +1 t_x(293511,0),1700.o +1 t_x(293511,7698)$RVKWU04M,5454 = +1
+ f_293520: +1 t_x(293520,336)RFBRT04M,1701.o +1 t_x(293520,972)$RFBRT04M,5455 +1 t_x(293520,0),8135 +1 x(293520,124)RFBRT04M,10274.p
+  +1 x(293520,230)RFBRT04M,13935.p = +1
+ f_293521: +1 t_x(293521,607)LELVL04M,1702.o +1 t_x(293521,11717)$RJIU04M,5456 +1 x(293521,91)LELVL04M,9967.p
+  +1 x(293521,194)LELVL04M,11534.p +1 x(293521,297)LELVL04M,12508.p +1 x(293521,710)LELVL04M,14189.p +1 x(293521,31)RNI04M,15928.p
+  +1 x(293521,1081)BR404M,17429.p +1 x(293521,910)RNI04M,18982.p +1 x(293521,1356)RJIU04M,21356.p = +1
+ f_293522: +1 t_x(293522,17)YB3EH04E,1703.o +1 t_x(293522,11832)$PMXX04M,5457 +1 x(293522,17)YB3EH04E,12376.p
+  +1 x(293522,67)YB3EH04E,13787.p +1 x(293522,117)YB3EH04E,15551.p +1 x(293522,167)YB3EH04E,16489.p = +1
+ f_293524: +1 t_x(293524,0),1704.o +1 t_x(293524,7860)$RVKWU04M,5458 = +1
+ f_293530: +1 t_x(293530,0),1705.o +1 t_x(293530,11049)$RJIU04M,5459 +1 x(293530,688)RJIU04M,14190.p +1 x(293530,15)RNI04M,15934.p
+  +1 x(293530,775)RJIU04M,17443.p +1 x(293530,504)RNI04M,20356.p = +1
+ f_293531: +1 t_x(293531,105)GL4W04M,1706.o +1 t_x(293531,1445)$GL4W04M,5460 +1 t_x(293531,21)GL4W04M,8136
+  = +1
+ f_293533: +1 t_x(293533,300)RFBRT04M,1707.o +1 t_x(293533,1359)$RFBRT04M,5461 +1 t_x(293533,0),8137 +1 x(293533,88)RFBRT04M,10330.p
+  +1 x(293533,194)RFBRT04M,13753.p = +1
+ f_293534: +1 t_x(293534,0),1708.o +1 t_x(293534,9512)$RJIU04M,5462 +1 x(293534,961)BR404M,12544.p +1 x(293534,1411)BR404M,14230.p
+  +1 x(293534,555)RJIU04M,16107.p +1 x(293534,5209)RJIU04M,17475.p +1 x(293534,1861)BR404M,19007.p +1 x(293534,5736)RJIU04M,19918.p
+  +1 x(293534,1170)RJIU04M,21364.p +1 x(293534,5912)RJIU04M,21920.p +1 x(293534,6087)RJIU04M,22587.p +1 x(293534,3980)RJIU04M,23226.p
+  = +1
+ f_293537: +1 t_x(293537,247)KFZ4404M,1709.o +1 t_x(293537,5996)$KFZ4404M,5463 +1 t_x(293537,40)KFZ4404M,8138
+  +1 x(293537,178)KFZ4404M,10006.p +1 x(293537,109)KFZ4404M,12024.p = +1
+ f_293539: +1 t_x(293539,1575)RVKWU04M,1710.o +1 t_x(293539,3883)$RVKWU04M,5464 +1 t_x(293539,559)RVKWU04M,8139
+  +1 x(293539,836)RVKWU04M,9844.p +1 x(293539,1298)RVKWU04M,11948.p +1 x(293539,1390)RVKWU04M,14033.p
+  +1 x(293539,1206)RVKWU04M,15615.p +1 x(293539,1667)RVKWU04M,16270.p +1 x(293539,1759)RVKWU04M,17841.p
+  +1 x(293539,2590)RVKWU04M,19333.p = +1
+ f_293540: +1 t_x(293540,284)KFZ4404M,1711.o +1 t_x(293540,5756)$KFZ4404M,5465 +1 x(293540,146)KFZ4404M,10419.p
+  +1 x(293540,77)KFZ4404M,12166.p +1 x(293540,215)KFZ4404M,13857.p = +1
+ f_293544: +1 t_x(293544,668)RQXSI04E,1712.o +1 t_x(293544,1568)$RQXSI04E,5466 +1 x(293544,105)RQXSI04E,10099.p
+  +1 x(293544,218)RQXSI04E,11406.p +1 x(293544,443)RQXSI04E,13433.p +1 x(293544,555)RQXSI04E,15167.p +1 x(293544,330)RQXSI04E,16899.p
+  +1 x(293544,780)RQXSI04E,18367.p +1 x(293544,893)RQXSI04E,20422.p +1 x(293544,1005)RQXSI04E,21355.p
+  +1 x(293544,1118)RQXSI04E,22172.p +1 x(293544,1230)RQXSI04E,22765.p +1 x(293544,1343)RQXSI04E,23216.p
+  = +1
+ f_293545: +1 t_x(293545,0),1713.o +1 t_x(293545,9487)$LELVL04M,5467 +1 x(293545,257)RQXU04E,15435.p +1 x(293545,85)RQXU04E,18248.p
+  = +1
+ f_293549: +1 t_x(293549,574)RQXU04E,1714.o +1 t_x(293549,6660)$RQXU04E,5468 +1 t_x(293549,0),8140 +1 x(293549,60)RQXU04E,9719.p
+  +1 x(293549,145)RQXU04E,11659.p +1 x(293549,231)RQXU04E,13423.p +1 x(293549,402)RQXU04E,15175.p +1 x(293549,488)RQXU04E,16835.p
+  +1 x(293549,317)RQXU04E,19805.p = +1
+ f_293552: +1 t_x(293552,82)KSPE104D,1715.o +1 t_x(293552,7198)$KSAL1204,5469 +1 x(293552,8)KSPE104D,10364.p
+  +1 x(293552,155)KSPE104D,13707.p = +1
+ f_293560: +1 t_x(293560,563)RVKWU04M,1716.o +1 t_x(293560,6840)$RVKWU04M,5470 +1 x(293560,286)RVKWU04M,10052.p
+  +1 x(293560,747)RVKWU04M,10887.p +1 x(293560,1947)RVKWU04M,12973.p +1 x(293560,1578)RVKWU04M,14938.p
+  +1 x(293560,655)RVKWU04M,18384.p = +1
+ f_293561: +1 t_x(293561,655)RVKWU04M,1717.o +1 t_x(293561,6840)$RVKWU04M,5471 +1 x(293561,286)RVKWU04M,9948.p
+  +1 x(293561,747)RVKWU04M,10857.p +1 x(293561,1947)RVKWU04M,12928.p +1 x(293561,1578)RVKWU04M,14874.p
+  +1 x(293561,563)RVKWU04M,16953.p = +1
+ f_293565: +1 t_x(293565,313)RNI04M,1718.o +1 t_x(293565,9302)$RJIU04M,5472 +1 x(293565,20)RNI04M,9971.p
+  +1 x(293565,784)RJIU04M,10852.p +1 x(293565,960)RJIU04M,12690.p +1 x(293565,1575)RJIU04M,14199.p +1 x(293565,3048)RNI04M,16647.p
+  +1 x(293565,4999)RJIU04M,17566.p +1 x(293565,1662)RJIU04M,19289.p +1 x(293565,5526)RJIU04M,19962.p +1 x(293565,5702)RJIU04M,22254.p
+  +1 x(293565,5877)RJIU04M,22706.p +1 x(293565,170)RJIU04M,23935.p +1 x(293565,215)RNI04M,24130.p = +1
+ f_293566: +1 t_x(293566,411)RNI04M,1719.o +1 t_x(293566,4123)$RNI04M,5473 +1 t_x(293566,20)RNI04M,8141
+  +1 x(293566,118)RNI04M,9813.p +1 x(293566,216)RNI04M,10856.p +1 x(293566,313)RNI04M,12600.p = +1
+ f_293567: +1 t_x(293567,0),1720.o +1 t_x(293567,11494)$YB3EH04A,5474 +1 x(293567,131)YB3EH04A,14009.p
+  = +1
+ f_293569: +1 t_x(293569,0),1721.o +1 t_x(293569,2568)$RJIU04M,5475 +1 t_x(293569,0),8142 +1 x(293569,21)RJIU04M,23923.p
+  +1 x(293569,197)RJIU04M,24053.p = +1
+ f_293570: +1 t_x(293570,803)YB5WH04M,1722.o +1 t_x(293570,9764)$YB3EH04E,5476 +1 x(293570,37)YBOLN04M,9432.p
+  +1 x(293570,82)YBOLN04M,11398.p +1 x(293570,150)YB5WH04M,12778.p +1 x(293570,525)YB5KL04E,14348.p +1 x(293570,624)YBOLN04M,15794.p
+  +1 x(293570,785)YB5WH04M,17470.p +1 x(293570,349)YB5KL04E,19203.p +1 x(293570,203)YB5WH04M,20369.p +1 x(293570,679)YB5WH04M,21625.p
+  +1 x(293570,573)YB5WH04M,22368.p +1 x(293570,291)YB5KL04E,22932.p = +1
+ f_293571: +1 t_x(293571,66)RQXU04E,1723.o +1 t_x(293571,3838)$RQXU04E,5477 +1 t_x(293571,0),8143 +1 x(293571,152)RQXU04E,15846.p
+  +1 x(293571,238)RQXU04E,17624.p = +1
+ f_293576: +1 t_x(293576,68)RMZU04E,1724.o +1 t_x(293576,10509)$LELVL04M,5478 +1 x(293576,319)RMZU04E,13171.p
+  +1 x(293576,403)RMZU04E,14240.p +1 x(293576,571)RMZU04E,15791.p +1 x(293576,68)RMZU04E,18495.p = +1
+ f_293580: +1 t_x(293580,0),1725.o +1 t_x(293580,7779)$RQXU04E,5479 +1 x(293580,493)RQXU04E,16391.p +1 x(293580,1264)RQXU04E,18336.p
+  +1 x(293580,64)RQXU04E,19325.p +1 x(293580,150)RQXU04E,20762.p = +1
+ f_293585: +1 t_x(293585,97)YB3EH04A,1726.o +1 t_x(293585,12060)$YB3EH04A,5480 +1 t_x(293585,50)YB3EH04A,8144
+  = +1
+ f_293587: +1 t_x(293587,2194)LCES004,1727.o +1 t_x(293587,6146)$LCES004,5481 +1 t_x(293587,476)LCES004,8145
+  +1 x(293587,1163)LCES004,9408.p +1 x(293587,2022)LCES004,10958.p +1 x(293587,819)LCES004,12759.p +1 x(293587,647)LCES004,14800.p
+  +1 x(293587,1335)LCES004,16442.p +1 x(293587,1850)LCES004,18100.p +1 x(293587,1678)LCES004,20361.p +1 x(293587,1506)LCES004,21377.p
+  = +1
+ f_293601: +1 t_x(293601,68)YB5KL04E,1728.o +1 t_x(293601,420)$YB5KL04E,5482 +1 t_x(293601,0),8146 +1 x(293601,10)YB5KL04E,10633.p
+  +1 x(293601,127)YB5KL04E,19465.p = +1
+ f_293621: +1 t_x(293621,0),1729.o +1 t_x(293621,10154)$YB3EH04A,5483 +1 t_x(293621,0),8147 = +1
+ f_293622: +1 t_x(293622,0),1730.o +1 t_x(293622,7338)$KFZ4404M,5484 +1 t_x(293622,0),8148 = +1
+ f_293626: +1 t_x(293626,122)LELVL04M,1731.o +1 t_x(293626,4922)$LELVL04M,5485 +1 x(293626,70)LELVL04M,10757.p
+  +1 x(293626,173)LELVL04M,11407.p +1 x(293626,380)LELVL04M,13229.p +1 x(293626,483)LELVL04M,15014.p = +1
+ f_293640: +1 t_x(293640,8)YB3EH04E,1732.o +1 t_x(293640,3408)$YB3EH04E,5486 +1 t_x(293640,0),8149 +1 x(293640,108)YB3EH04E,10008.p
+  +1 x(293640,58)YB3EH04E,13728.p +1 x(293640,558)YB3EH04E,15530.p = +1
+ f_293647: +1 t_x(293647,0),1733.o +1 t_x(293647,11641)$LELVU04,5487 +1 x(293647,362)RJIU04M,14168.p +1 x(293647,801)RJIU04M,15978.p
+  +1 x(293647,2733)RJIU04M,17442.p +1 x(293647,3172)RJIU04M,19148.p +1 x(293647,3260)RJIU04M,19887.p +1 x(293647,3348)RJIU04M,21102.p
+  +1 x(293647,3436)RJIU04M,21779.p +1 x(293647,3611)RJIU04M,22512.p +1 x(293647,1504)RJIU04M,23031.p +1 x(293647,1328)RJIU04M,23440.p
+  +1 x(293647,450)RJIU04M,23745.p +1 x(293647,626)RJIU04M,23954.p = +1
+ f_293650: +1 t_x(293650,793)EGPFA04,1734.o +1 t_x(293650,4093)$EGPFA04,5488 +1 t_x(293650,493)EGPFA04,8150
+  +1 x(293650,1093)EGPFA04,22480.p +1 x(293650,1693)EGPFA04,23024.p +1 x(293650,1993)EGPFA04,23432.p +1 x(293650,2293)EGPFA04,23715.p
+  +1 x(293650,2593)EGPFA04,23920.p +1 x(293650,1393)EGPFA04,24114.p = +1
+ f_293657: +1 t_x(293657,1091)YD5WH04M,1735.o +1 t_x(293657,6480)$EG11G04M,5489 +1 x(293657,927)YD5WH04M,9912.p
+  +1 x(293657,1036)YD5WH04M,10864.p +1 x(293657,1522)EG11G04M,12615.p +1 x(293657,1582)YD5WH04M,14349.p
+  +1 x(293657,814)EG11G04M,16116.p +1 x(293657,1680)EG11G04M,17693.p +1 x(293657,1800)YD5WH04M,18845.p
+  +1 x(293657,2230)EG11G04M,20028.p +1 x(293657,1909)YD5WH04M,21023.p +1 x(293657,1309)YD5WH04M,21816.p
+  +1 x(293657,2072)YD5WH04M,22625.p +1 x(293657,654)YD5WH04M,23170.p = +1
+ f_293680: +1 t_x(293680,212)LELVL104,1736.o +1 t_x(293680,7350)$LELVL104,5490 +1 t_x(293680,108)LELVL104,8151
+  = +1
+ f_293687: +1 t_x(293687,0),1737.o +1 t_x(293687,7800)$RQXU04E,5491 = +1
+ f_293693: +1 t_x(293693,0),1738.o +1 t_x(293693,6725)$YB3EH04A,5492 = +1
+ f_293695: +1 t_x(293695,128)BR404M,1739.o +1 t_x(293695,353)$BR404M,5493 +1 x(293695,53)BR404M,10628.p
+  = +1
+ f_293710: +1 t_x(293710,1899)EDGG704,1740.o +1 t_x(293710,14099)$EDGG704,5494 +1 t_x(293710,1599)EDGG704,8152
+  +1 x(293710,1699)EDGG704,9807.p +1 x(293710,1799)EDGG704,11651.p +1 x(293710,2399)EDGG704,20898.p +1 x(293710,1999)EDGG704,22920.p
+  +1 x(293710,2099)EDGG704,23411.p = +1
+ f_293718: +1 t_x(293718,821)EGPFA04,1741.o +1 t_x(293718,4721)$EGPFA04,5495 +1 t_x(293718,521)EGPFA04,8153
+  +1 x(293718,1121)EGPFA04,20879.p +1 x(293718,1421)EGPFA04,21756.p +1 x(293718,1721)EGPFA04,22482.p +1 x(293718,2321)EGPFA04,23026.p
+  +1 x(293718,2621)EGPFA04,23434.p +1 x(293718,2921)EGPFA04,23717.p +1 x(293718,3221)EGPFA04,23922.p = +1
+ f_293737: +1 t_x(293737,20)LEBAS04A,1742.o +1 t_x(293737,2790)$LEBAS04A,5496 +1 t_x(293737,0),8154 = +1
+ f_293757: +1 t_x(293757,988)EG11G04M,1743.o +1 t_x(293757,7202)$KFZ4404M,5497 +1 x(293757,207)KFZ4404M,9845.p
+  +1 x(293757,350)$YD5WH04M,11753.p +1 x(293757,830)EG11G04M,13746.p +1 x(293757,899)KFZ4404M,14844.p
+  +1 x(293757,2423)KFZ4404M,16566.p +1 x(293757,2631)KFZ4404M,18378.p +1 x(293757,1523)KFZ4404M,20221.p
+  +1 x(293757,1592)KFZ4404M,23126.p = +1
+ f_293780: +1 t_x(293780,39)KSPE104D,1744.o +1 t_x(293780,7166)$KSPE104D,5498 = +1
+ f_293790: +1 t_x(293790,202)KSPE104D,1745.o +1 t_x(293790,2700)$KSPE104D,5499 +1 t_x(293790,0),8155 +1 x(293790,128)KSPE104D,10553.p
+  +1 x(293790,55)KSPE104D,18487.p = +1
+ f_293802: +1 t_x(293802,113)EGPFA04,1746.o +1 t_x(293802,5513)$EGPFA04,5500 +1 t_x(293802,0),8156 +1 x(293802,413)EGPFA04,14511.p
+  +1 x(293802,713)EGPFA04,16127.p +1 x(293802,1313)EGPFA04,18821.p +1 x(293802,1913)EGPFA04,20924.p +1 x(293802,2213)EGPFA04,21761.p
+  +1 x(293802,2513)EGPFA04,22517.p +1 x(293802,3113)EGPFA04,23089.p = +1
+ f_293804: +1 t_x(293804,494)KSAL1204,1747.o +1 t_x(293804,2516)$KSAL1204,5501 +1 t_x(293804,0),8157 +1 x(293804,73)KSAL1204,9931.p
+  +1 x(293804,242)KSAL1204,11663.p +1 x(293804,158)KSAL1204,13765.p +1 x(293804,326)KSAL1204,15027.p +1 x(293804,663)KSAL1204,16757.p
+  +1 x(293804,747)KSAL1204,18208.p = +1
+ f_293814: +1 t_x(293814,3)EBEEC04M,1748.o +1 t_x(293814,2061)$EBEEC04M,5502 = +1
+ f_293817: +1 t_x(293817,0),1749.o +1 t_x(293817,1560)$YD5WH04M,5503 +1 t_x(293817,0),8158 +1 x(293817,32)YD5WH04M,10317.p
+  = +1
+ f_293821: +1 t_x(293821,0),1750.o +1 t_x(293821,5766)$KFUL1U04,5504 +1 x(293821,17)KSAL1204,10708.p = +1
+ f_293834: +1 t_x(293834,0),1751.o +1 t_x(293834,10053)$LELVU04,5505 = +1
+ f_293857: +1 t_x(293857,1488)LGSRA04,1752.o +1 t_x(293857,17288)$LGSRA04,5506 +1 x(293857,272)LGSRA04,9716.p
+  = +1
+ f_293858: +1 t_x(293858,0),1753.o +1 t_x(293858,1361)$LELVL04M,5507 +1 x(293858,9)RQXU04E,10492.p +1 x(293858,508)RQXSI04E,11762.p
+  +1 x(293858,609)$RQXU04E,13512.p +1 x(293858,733)RQXSI04E,15253.p +1 x(293858,844)LELVL04M,16903.p +1 x(293858,122)LELVL04M,18428.p
+  +1 x(293858,958)$RQXSI04E,22389.p = +1
+ f_293869: +1 t_x(293869,341)FUJ04M,1754.o +1 t_x(293869,6545)$GL4W04M,5508 +1 x(293869,41)FUJ04M,10074.p
+  +1 x(293869,141)FUJ04M,11970.p +1 x(293869,241)FUJ04M,13793.p = +1
+ f_293879: +1 t_x(293879,71)RASI04M,1755.o +1 t_x(293879,3815)$RASI04M,5509 +1 t_x(293879,0),8159 +1 x(293879,175)RASI04M,18247.p
+  = +1
+ f_293880: +1 t_x(293880,0),1756.o +1 t_x(293880,4980)$RQXU04E,5510 +1 t_x(293880,0),8160 +1 x(293880,8)RQXU04E,22654.p
+  = +1
+ f_293881: +1 t_x(293881,0),1757.o +1 t_x(293881,5062)$EGNOR04M,5511 +1 x(293881,38)EGNOR04M,11274.p +1 x(293881,666)EGNOR04M,12753.p
+  +1 x(293881,311)LOW304M,14571.p +1 x(293881,1224)EGNOR04M,16305.p = +1
+ f_293884: +1 t_x(293884,279)KWUR404E,1758.o +1 t_x(293884,5738)$EGNOR04M,5512 +1 x(293884,17)EGNOR04M,9473.p
+  +1 x(293884,348)KWUR404E,11904.p +1 x(293884,141)KWUR404E,13954.p = +1
+ f_293889: +1 t_x(293889,0),1759.o +1 t_x(293889,9790)$RJIU04M,5513 +1 x(293889,43)RJIU04M,9670.p +1 x(293889,473)BR404M,10834.p
+  +1 x(293889,1272)RJIU04M,12586.p +1 x(293889,1673)BR404M,14293.p +1 x(293889,5487)RJIU04M,17517.p +1 x(293889,2123)BR404M,19117.p
+  +1 x(293889,6014)RJIU04M,19968.p +1 x(293889,173)BR404M,21639.p +1 x(293889,6190)RJIU04M,22174.p +1 x(293889,6365)RJIU04M,22868.p
+  +1 x(293889,98)BR404M,23419.p = +1
+ f_293892: +1 t_x(293892,0),1760.o +1 t_x(293892,6891)$EGPFA04,5514 = +1
+ f_293894: +1 t_x(293894,76)RASI04M,1761.o +1 t_x(293894,3196)$RASI04M,5515 +1 t_x(293894,0),8161 = +1
+ f_293898: +1 t_x(293898,0),1762.o +1 t_x(293898,2524)$RJIU04M,5516 +1 t_x(293898,0),8162 +1 x(293898,65)RJIU04M,23926.p
+  +1 x(293898,153)RJIU04M,24045.p = +1
+ f_293901: +1 t_x(293901,486)PMXX04M,1763.o +1 t_x(293901,5460)$RQXU04E,5517 +1 x(293901,60)RQXU04E,9752.p
+  +1 x(293901,145)RQXU04E,11612.p +1 x(293901,231)RQXU04E,13369.p +1 x(293901,383)PMXX04M,14951.p +1 x(293901,1174)RQXU04E,16756.p
+  +1 x(293901,897)PMXX04M,19338.p +1 x(293901,660)RQXU04E,20502.p +1 x(293901,1000)PMXX04M,21195.p +1 x(293901,745)RQXU04E,22138.p
+  +1 x(293901,1088)RQXU04E,22998.p = +1
+ f_293909: +1 t_x(293909,28)EBEEC04M,1764.o +1 t_x(293909,3114)$EBEEC04M,5518 +1 t_x(293909,0),8163 = +1
+ f_293924: +1 t_x(293924,0),1765.o +1 t_x(293924,8409)$LELVL04M,5519 +1 x(293924,34)RQXU04E,20819.p = +1
+ f_293927: +1 t_x(293927,240)YB5KL04E,1766.o +1 t_x(293927,9466)$YB3EH04E,5520 +1 x(293927,10)YBOLN04M,10230.p
+  +1 x(293927,100)YBOLN04M,12076.p +1 x(293927,125)KWUR404E,13792.p +1 x(293927,225)YB5KL04E,14580.p +1 x(293927,263)KWUR404E,16867.p
+  +1 x(293927,371)YBOLN04M,17751.p +1 x(293927,49)YB5KL04E,19573.p +1 x(293927,190)YBOLN04M,20658.p = +1
+ f_293929: +1 t_x(293929,687)RVKWU04M,1767.o +1 t_x(293929,6780)$RVKWU04M,5521 +1 x(293929,226)RVKWU04M,9876.p
+  +1 x(293929,1887)RVKWU04M,12901.p +1 x(293929,1518)RVKWU04M,14812.p +1 x(293929,503)RVKWU04M,16882.p
+  +1 x(293929,595)RVKWU04M,18347.p = +1
+ f_293957: +1 t_x(293957,1022)RNI04M,1768.o +1 t_x(293957,12089)$RJIU04M,5522 +1 x(293957,575)RNI04M,9571.p
+  +1 x(293957,673)RNI04M,11321.p +1 x(293957,966)RNI04M,12561.p +1 x(293957,1728)RJIU04M,14302.p +1 x(293957,87)RNI04M,17260.p
+  +1 x(293957,1356)RNI04M,18638.p +1 x(293957,380)RNI04M,20431.p +1 x(293957,477)RNI04M,21587.p +1 x(293957,770)RNI04M,22383.p
+  = +1
+ f_293959: +1 t_x(293959,0),1769.o +1 t_x(293959,4788)$KFZ4404M,5523 = +1
+ f_293962: +1 t_x(293962,0),1770.o +1 t_x(293962,5340)$EGNOR04M,5524 = +1
+ f_293964: +1 t_x(293964,357)RMZU04E,1771.o +1 t_x(293964,1697)$RMZU04E,5525 +1 t_x(293964,0),8164 +1 x(293964,273)RMZU04E,11903.p
+  +1 x(293964,190)RMZU04E,13482.p +1 x(293964,859)RMZU04E,17970.p = +1
+ f_293965: +1 t_x(293965,325)RNS04M,1772.o +1 t_x(293965,1525)$RNS04M,5526 +1 x(293965,27)RVKWS04,9572.p
+  +1 x(293965,218)$RVKWS04,11600.p +1 x(293965,122)RVKWS04,17094.p +1 x(293965,1025)RNS04M,19555.p +1 x(293965,225)RNS04M,20710.p
+  +1 x(293965,525)RNS04M,22270.p = +1
+ f_293986: +1 t_x(293986,0),1773.o +1 t_x(293986,10622)$KFZ4404M,5527 +1 t_x(293986,0),8165 = +1
+ f_294001: +1 t_x(294001,4004)EGPFA04,1774.o +1 t_x(294001,10725)$LELVU04,5528 +1 x(294001,638)RJIU04M,9129.p
+  +1 x(294001,104)EGPFA04,10898.p +1 x(294001,1077)RJIU04M,12745.p +1 x(294001,1253)RJIU04M,14467.p +1 x(294001,1779)RJIU04M,16067.p
+  +1 x(294001,1955)RJIU04M,17578.p +1 x(294001,2394)RJIU04M,18869.p +1 x(294001,2482)RJIU04M,19985.p +1 x(294001,2658)RJIU04M,20937.p
+  +1 x(294001,3009)RJIU04M,21792.p +1 x(294001,3272)RJIU04M,22535.p +1 x(294001,3887)RJIU04M,23172.p +1 x(294001,4501)RJIU04M,23714.p
+  +1 x(294001,4765)RJIU04M,23918.p +1 x(294001,550)RJIU04M,24054.p +1 x(294001,462)RJIU04M,24117.p = +1
+ f_294004: +1 t_x(294004,1358)YB5WH04M,1775.o +1 t_x(294004,10379)$YB3EH04E,5529 +1 x(294004,11)YB5KL04E,9242.p
+  +1 x(294004,69)YB5WH04M,10917.p +1 x(294004,175)YB5WH04M,12697.p +1 x(294004,228)YB5WH04M,14595.p +1 x(294004,538)YB5KL04E,15895.p
+  +1 x(294004,1340)YB5WH04M,17609.p +1 x(294004,480)YB5KL04E,19197.p +1 x(294004,758)YB5WH04M,20583.p
+  +1 x(294004,334)YB5WH04M,21528.p +1 x(294004,362)YB5KL04E,22985.p = +1
+ f_294005: +1 t_x(294005,453)RJIU04M,1776.o +1 t_x(294005,9585)$RJIU04M,5530 +1 t_x(294005,0),8166 +1 x(294005,102)RJIU04M,9700.p
+  +1 x(294005,189)RJIU04M,10832.p +1 x(294005,1067)RJIU04M,12576.p +1 x(294005,1506)RJIU04M,14289.p +1 x(294005,5282)RJIU04M,17627.p
+  +1 x(294005,14)RJIU04M,19314.p +1 x(294005,5809)RJIU04M,20092.p = +1
+ f_294010: +1 t_x(294010,25)LEMDAT04,1777.o +1 t_x(294010,4511)$LEMDAT04,5531 +1 t_x(294010,0),8167 +1 x(294010,104)LEMDAT04,10634.p
+  = +1
+ f_294023: +1 t_x(294023,0),1778.o +1 t_x(294023,6240)$LELVL04M,5532 +1 x(294023,46)LELVL04M,18532.p +1 x(294023,149)LELVL04M,20797.p
+  = +1
+ f_294025: +1 t_x(294025,334)RQXU04E,1779.o +1 t_x(294025,5820)$RQXU04E,5533 +1 t_x(294025,0),8168 +1 x(294025,77)RQXU04E,10347.p
+  +1 x(294025,248)RQXU04E,12258.p +1 x(294025,420)RQXU04E,15572.p +1 x(294025,505)RQXU04E,17116.p +1 x(294025,677)RQXU04E,22140.p
+  +1 x(294025,591)RQXU04E,22888.p = +1
+ f_294030: +1 t_x(294030,100)RNS04M,1780.o +1 t_x(294030,600)$RNS04M,5534 +1 t_x(294030,0),8169 +1 x(294030,0),10478.p
+  = +1
+ f_294045: +1 t_x(294045,0),1781.o +1 t_x(294045,6636)$LCES004M,5535 = +1
+ f_294047: +1 t_x(294047,1560)RVKWU04M,1782.o +1 t_x(294047,4393)$LELVL04M,5536 +1 x(294047,367)LELVL04M,10190.p
+  +1 x(294047,1144)RVKWU04M,12407.p +1 x(294047,1605)LELVL04M,19491.p = +1
+ f_294048: +1 t_x(294048,375)RMZU04E,1783.o +1 t_x(294048,1380)$RMZU04E,5537 +1 t_x(294048,0),8170 +1 x(294048,40)RMZU04E,9627.p
+  +1 x(294048,207)RMZU04E,12370.p +1 x(294048,124)RMZU04E,13548.p +1 x(294048,291)RMZU04E,15522.p +1 x(294048,542)RMZU04E,17899.p
+  +1 x(294048,459)RMZU04E,23661.p = +1
+ f_294049: +1 t_x(294049,557)RVKWU04M,1784.o +1 t_x(294049,5911)$RVKWU04M,5538 +1 x(294049,3)RVKWU04M,9936.p
+  +1 x(294049,1018)RVKWU04M,12790.p +1 x(294049,649)RVKWU04M,14633.p +1 x(294049,1203)RVKWU04M,16597.p
+  +1 x(294049,464)RVKWU04M,18354.p +1 x(294049,926)RVKWU04M,19636.p = +1
+ f_294056: +1 t_x(294056,96)LGAVA04,1785.o +1 t_x(294056,2355)$LGAVA04,5539 +1 t_x(294056,0),8171 = +1
+ f_294065: +1 t_x(294065,53)RASI04M,1786.o +1 t_x(294065,5149)$RASI04M,5540 +1 x(294065,365)RASI04M,22761.p
+  = +1
+ f_294068: +1 t_x(294068,42)RVKWU04M,1787.o +1 t_x(294068,7150)$RVKWU04M,5541 = +1
+ f_294089: +1 t_x(294089,662)LEMDAT04,1788.o +1 t_x(294089,2472)$LEMDAT04,5542 +1 t_x(294089,190)LEMDAT04,8172
+  +1 x(294089,347)LEMDAT04,9575.p +1 x(294089,583)LEMDAT04,12353.p +1 x(294089,504)LEMDAT04,14773.p +1 x(294089,819)LEMDAT04,16372.p
+  +1 x(294089,1055)LEMDAT04,18117.p +1 x(294089,740)LEMDAT04,20848.p = +1
+ f_294097: +1 t_x(294097,0),1789.o +1 t_x(294097,4147)$LELVU04,5543 +1 x(294097,15)LELVU04,9742.p +1 x(294097,606)LELVU04,13533.p
+  +1 x(294097,802)LELVU04,15472.p = +1
+ f_294101: +1 t_x(294101,186)LGZAA04M,1790.o +1 t_x(294101,51786)$LGZAA04M,5544 = +1
+ f_294107: +1 t_x(294107,0),1791.o +1 t_x(294107,6937)$EGNOR04M,5545 +1 x(294107,112)EGNOR04M,18011.p
+  +1 x(294107,37)EGNOR04M,23422.p = +1
+ f_294111: +1 t_x(294111,564)LELVU04,1792.o +1 t_x(294111,2040)$LELVU04,5546 +1 t_x(294111,0),8173 +1 x(294111,72)LELVU04,9785.p
+  +1 x(294111,171)LELVU04,11732.p +1 x(294111,269)LELVU04,13491.p +1 x(294111,367)LELVU04,15264.p +1 x(294111,466)LELVU04,16900.p
+  = +1
+ f_294112: +1 t_x(294112,1126)EG11G04M,1793.o +1 t_x(294112,5769)$EG11G04M,5547 +1 t_x(294112,0),8174
+  +1 x(294112,260)EG11G04M,9754.p +1 x(294112,339)EG11G04M,11252.p +1 x(294112,811)EG11G04M,12795.p +1 x(294112,890)EG11G04M,14457.p
+  +1 x(294112,2464)EG11G04M,16166.p +1 x(294112,969)EG11G04M,17699.p +1 x(294112,1283)EG11G04M,18855.p
+  +1 x(294112,1519)EG11G04M,19993.p +1 x(294112,1205)EG11G04M,20990.p +1 x(294112,654)EG11G04M,21864.p
+  +1 x(294112,1362)EG11G04M,22568.p +1 x(294112,1755)EG11G04M,23111.p +1 x(294112,1441)EG11G04M,23557.p
+  = +1
+ f_294119: +1 t_x(294119,144)LCS12W03,1794.o +1 t_x(294119,643)$LCS12W03,5548 = +1
+ f_294120: +1 t_x(294120,371)PMXX04M,1795.o +1 t_x(294120,5580)$RQXU04E,5549 +1 x(294120,8)RQXU04E,10465.p
+  +1 x(294120,94)RQXU04E,11665.p +1 x(294120,180)RQXU04E,13407.p +1 x(294120,319)PMXX04M,14971.p +1 x(294120,1122)RQXU04E,16701.p
+  +1 x(294120,1862)PMXX04M,20456.p +1 x(294120,936)PMXX04M,21390.p +1 x(294120,694)RQXU04E,22208.p +1 x(294120,1208)RQXU04E,23000.p
+  = +1
+ f_294121: +1 t_x(294121,332)RNS04M,1796.o +1 t_x(294121,3332)$RNS04M,5550 +1 x(294121,29)RVKWS04,10219.p
+  +1 x(294121,124)RVKWS04,12062.p +1 x(294121,220)RVKWS04,13848.p +1 x(294121,315)RVKWS04,15293.p +1 x(294121,411)RVKWS04,16925.p
+  +1 x(294121,506)RVKWS04,20256.p = +1
+ f_294125: +1 t_x(294125,25)RQXU04E,1797.o +1 t_x(294125,10140)$RQXU04E,5551 +1 t_x(294125,0),8175 +1 x(294125,111)RQXU04E,10594.p
+  = +1
+ f_294126: +1 t_x(294126,0),1798.o +1 t_x(294126,9180)$RQXU04E,5552 +1 t_x(294126,0),8176 +1 x(294126,94)RQXU04E,12331.p
+  = +1
+ f_294133: +1 t_x(294133,254)RJIU04M,1799.o +1 t_x(294133,4469)$RJIU04M,5553 +1 t_x(294133,0),8177 +1 x(294133,166)RJIU04M,10644.p
+  +1 x(294133,342)RJIU04M,11994.p +1 x(294133,429)RJIU04M,13748.p +1 x(294133,517)RJIU04M,15460.p +1 x(294133,605)RJIU04M,19123.p
+  +1 x(294133,693)RJIU04M,19898.p +1 x(294133,781)RJIU04M,20908.p +1 x(294133,869)RJIU04M,21768.p +1 x(294133,1044)RJIU04M,22492.p
+  +1 x(294133,956)RJIU04M,23185.p +1 x(294133,1395)RJIU04M,23732.p = +1
+ f_294135: +1 t_x(294135,236)LELVL04M,1800.o +1 t_x(294135,5036)$LELVL04M,5554 +1 x(294135,3)YB5WH04M,10296.p
+  +1 x(294135,476)RMZU04E,13340.p +1 x(294135,639)YB5WH04M,15083.p +1 x(294135,268)YB5WH04M,16844.p +1 x(294135,374)YB5WH04M,18200.p
+  +1 x(294135,184)LELVL04M,19380.p +1 x(294135,141)RMZU04E,20815.p = +1
+ f_294148: +1 t_x(294148,60)RQXU04E,1801.o +1 t_x(294148,5428)$LELVL04M,5555 +1 x(294148,145)RQXU04E,9858.p
+  +1 x(294148,231)RQXU04E,11720.p +1 x(294148,317)RQXU04E,13485.p +1 x(294148,369)LELVL04M,14905.p +1 x(294148,473)LELVL04M,16540.p
+  = +1
+ f_294156: +1 t_x(294156,218)KWUR404E,1802.o +1 t_x(294156,10708)$KSLN04M,5556 +1 x(294156,39)YB3EH04E,10483.p
+  +1 x(294156,125)KWUR404E,12274.p +1 x(294156,539)YB3EH04E,16231.p +1 x(294156,264)KWUR404E,18306.p +1 x(294156,189)YB3EH04E,19784.p
+  +1 x(294156,389)YB3EH04E,20652.p = +1
+ f_294158: +1 t_x(294158,58)YB3EH04A,1803.o +1 t_x(294158,6202)$YB3EH04A,5557 +1 x(294158,12)YB3EH04A,10727.p
+  +1 x(294158,105)YB3EH04A,12902.p = +1
+ f_294164: +1 t_x(294164,239)BR404M,1804.o +1 t_x(294164,2264)$BR404M,5558 +1 t_x(294164,0),8178 +1 x(294164,164)BR404M,10635.p
+  +1 x(294164,389)BR404M,13725.p +1 x(294164,89)BR404M,15104.p +1 x(294164,614)BR404M,16612.p +1 x(294164,464)BR404M,17992.p
+  +1 x(294164,14)BR404M,19761.p +1 x(294164,539)BR404M,21732.p = +1
+ f_294193: +1 t_x(294193,506)LGKFN04,1805.o +1 t_x(294193,5279)$LGKFN04,5559 +1 t_x(294193,0),8179 +1 x(294193,4)LGKFN04,9608.p
+  +1 x(294193,88)LGKFN04,11679.p +1 x(294193,255)LGKFN04,14489.p +1 x(294193,925)LGKFN04,15979.p +1 x(294193,1344)LGKFN04,17866.p
+  +1 x(294193,1092)LGKFN04,19011.p +1 x(294193,758)LGKFN04,20032.p +1 x(294193,1511)LGKFN04,21063.p +1 x(294193,1762)LGKFN04,22038.p
+  +1 x(294193,423)LGKFN04,22713.p +1 x(294193,590)LGKFN04,23224.p +1 x(294193,674)LGKFN04,23834.p = +1
+ f_294200: +1 t_x(294200,1927)RQXSI04E,1806.o +1 t_x(294200,2040)$RQXSI04E,5560 +1 t_x(294200,127)RQXSI04E,8180
+  +1 x(294200,465)RQXSI04E,9315.p +1 x(294200,690)RQXSI04E,11284.p +1 x(294200,915)RQXSI04E,13244.p +1 x(294200,1027)RQXSI04E,15001.p
+  +1 x(294200,802)RQXSI04E,16604.p +1 x(294200,1252)RQXSI04E,18078.p +1 x(294200,1140)RQXSI04E,19329.p
+  +1 x(294200,1365)RQXSI04E,20453.p +1 x(294200,1477)RQXSI04E,21389.p +1 x(294200,1590)RQXSI04E,22233.p
+  +1 x(294200,1702)RQXSI04E,22823.p +1 x(294200,1815)RQXSI04E,23290.p = +1
+ f_294211: +1 t_x(294211,455)EG11G04M,1807.o +1 t_x(294211,2580)$EG11G04M,5561 +1 t_x(294211,0),8181 +1 x(294211,61)EG11G04M,10027.p
+  +1 x(294211,140)EG11G04M,11768.p +1 x(294211,219)EG11G04M,13688.p +1 x(294211,298)EG11G04M,15403.p +1 x(294211,376)EG11G04M,17014.p
+  = +1
+ f_294231: +1 t_x(294231,0),1808.o +1 t_x(294231,12822)$RJIU04M,5562 = +1
+ f_294274: +1 t_x(294274,70)RASI04M,1809.o +1 t_x(294274,4750)$RASI04M,5563 +1 x(294274,174)RASI04M,23178.p
+  = +1
+ f_294276: +1 t_x(294276,17)RQXI04E,1810.o +1 t_x(294276,10500)$RQXSI04E,5564 +1 x(294276,123)RQXI04E,10587.p
+  +1 x(294276,40)RQXSI04E,10978.p +1 x(294276,1182)RQXI04E,12485.p +1 x(294276,1359)RQXU04E,14104.p +1 x(294276,1500)RQXI04E,15690.p
+  +1 x(294276,2816)RQXU04E,17225.p +1 x(294276,330)RQXU04E,20455.p +1 x(294276,818)RQXSI04E,21333.p +1 x(294276,673)RQXU04E,21995.p
+  +1 x(294276,502)RQXU04E,22822.p = +1
+ f_294284: +1 t_x(294284,0),1811.o +1 t_x(294284,14292)$MGY04,5565 +1 x(294284,209)MYY04A,13342.p +1 x(294284,292)MYY04A,15138.p
+  +1 x(294284,374)MYY04A,15724.p +1 x(294284,456)MYY04A,17449.p +1 x(294284,8305)MAB04,19255.p +1 x(294284,127)MYY04A,20569.p
+  +1 x(294284,44)MYY04A,21627.p = +1
+ f_294288: +1 t_x(294288,18)LEBAS04A,1812.o +1 t_x(294288,480)$LEBAS04A,5566 = +1
+ f_294303: +1 t_x(294303,2608)EG11G04M,1813.o +1 t_x(294303,5520)$EG11G04M,5567 +1 x(294303,11)EG11G04M,9224.p
+  +1 x(294303,74)YD5WH04M,11066.p +1 x(294303,562)EG11G04M,12835.p +1 x(294303,620)YD5WH04M,14570.p +1 x(294303,2147)YD5WH04M,16681.p
+  +1 x(294303,2365)YD5WH04M,18299.p +1 x(294303,2529)EG11G04M,19635.p +1 x(294303,947)YD5WH04M,21093.p
+  +1 x(294303,2765)EG11G04M,21856.p +1 x(294303,1929)YD5WH04M,22563.p +1 x(294303,3001)EG11G04M,23074.p
+  +1 x(294303,1874)YD5WH04M,23469.p +1 x(294303,1710)YD5WH04M,23770.p +1 x(294303,1820)YD5WH04M,23960.p
+  = +1
+ f_294327: +1 t_x(294327,120)RJIU04M,1814.o +1 t_x(294327,8520)$RJIU04M,5568 +1 x(294327,90)RJIU04M,10771.p
+  +1 x(294327,266)RJIU04M,11141.p +1 x(294327,1654)RNI04M,12472.p +1 x(294327,441)RJIU04M,14095.p +1 x(294327,2285)RJIU04M,16177.p
+  +1 x(294327,4217)RJIU04M,17518.p +1 x(294327,872)RNI04M,19176.p +1 x(294327,4744)RJIU04M,19940.p +1 x(294327,178)RJIU04M,21598.p
+  +1 x(294327,4920)RJIU04M,21953.p +1 x(294327,5095)RJIU04M,22542.p +1 x(294327,2988)RJIU04M,23210.p = +1
+ f_294362: +1 t_x(294362,8)EGNOR04M,1815.o +1 t_x(294362,5032)$EGNOR04M,5569 +1 t_x(294362,0),8182 +1 x(294362,78)EGNOR04M,10165.p
+  +1 x(294362,636)EGNOR04M,12736.p +1 x(294362,287)EGNOR04M,14551.p +1 x(294362,1194)EGNOR04M,16264.p
+  +1 x(294362,1962)EGNOR04M,18541.p = +1
+ f_294364: +1 t_x(294364,12)KWUR404E,1816.o +1 t_x(294364,15709)$LGKFN04,5570 +1 x(294364,139)EGNOR04M,13163.p
+  +1 x(294364,214)EGNOR04M,14794.p +1 x(294364,289)EGNOR04M,16189.p +1 x(294364,496)KWUR404E,18216.p = +1
+ f_294365: +1 t_x(294365,0),1817.o +1 t_x(294365,721)$RNI04M,5571 +1 t_x(294365,0),8183 +1 x(294365,232)RNI04M,13209.p
+  +1 x(294365,330)RNI04M,15006.p +1 x(294365,134)RNI04M,16922.p = +1
+ f_294370: +1 t_x(294370,332)KSPE104D,1818.o +1 t_x(294370,3418)$KSPE104D,5572 +1 t_x(294370,111)KSPE104D,8184
+  +1 x(294370,185)KSPE104D,11689.p +1 x(294370,552)KSPE104D,13826.p +1 x(294370,258)KSPE104D,15553.p +1 x(294370,405)KSPE104D,18397.p
+  +1 x(294370,479)KSPE104D,19680.p = +1
+ f_294377: +1 t_x(294377,0),1819.o +1 t_x(294377,2520)$LCES004M,5573 +1 x(294377,120)LCES004M,14778.p
+  +1 x(294377,270)LCES004M,16581.p = +1
+ f_294406: +1 t_x(294406,277)RQXSI04E,1820.o +1 t_x(294406,4440)$RQXSI04E,5574 +1 t_x(294406,0),8185 +1 x(294406,165)RQXSI04E,9471.p
+  +1 x(294406,615)RQXSI04E,12752.p +1 x(294406,390)RQXSI04E,14495.p +1 x(294406,1402)RQXSI04E,16210.p
+  +1 x(294406,1740)RQXSI04E,17919.p +1 x(294406,52)RQXSI04E,19439.p +1 x(294406,1852)RQXSI04E,20689.p
+  = +1
+ f_294418: +1 t_x(294418,0),1821.o +1 t_x(294418,3111)$BR404M,5575 +1 t_x(294418,0),8186 = +1
+ f_294421: +1 t_x(294421,324)RVKWU04M,1822.o +1 t_x(294421,6232)$RVKWU04M,5576 +1 x(294421,47)RVKWU04M,10307.p
+  +1 x(294421,139)RVKWU04M,10854.p +1 x(294421,1339)RVKWU04M,12866.p +1 x(294421,970)RVKWU04M,14744.p
+  +1 x(294421,232)RVKWU04M,16874.p = +1
+ f_294433: +1 t_x(294433,694)RVKWU04M,1823.o +1 t_x(294433,4387)$RVKWU04M,5577 +1 t_x(294433,140)RVKWU04M,8187
+  +1 x(294433,787)RVKWU04M,9978.p +1 x(294433,233)RVKWU04M,12290.p +1 x(294433,2171)RVKWU04M,16183.p +1 x(294433,2263)RVKWU04M,17892.p
+  +1 x(294433,1340)RVKWU04M,19542.p +1 x(294433,879)RVKWU04M,21517.p +1 x(294433,1063)RVKWU04M,23665.p
+  = +1
+ f_294442: +1 t_x(294442,295)LOVN1504,1824.o +1 t_x(294442,2510)$LOVN1504,5578 +1 t_x(294442,152)LOVN1504,8188
+  +1 x(294442,224)LOVN1504,9694.p +1 x(294442,438)LOVN1504,13408.p +1 x(294442,652)LOVN1504,15404.p +1 x(294442,367)LOVN1504,16683.p
+  = +1
+ f_294448: +1 t_x(294448,38)MM304,1825.o +1 t_x(294448,9811)$LELVU04,5579 +1 x(294448,151)MM304,10620.p
+  = +1
+ f_294449: +1 t_x(294449,507)BR404M,1826.o +1 t_x(294449,2157)$BR404M,5580 +1 t_x(294449,0),8189 +1 x(294449,57)BR404M,9975.p
+  +1 x(294449,132)BR404M,11857.p +1 x(294449,282)BR404M,13643.p +1 x(294449,432)BR404M,15469.p +1 x(294449,357)BR404M,17984.p
+  +1 x(294449,582)BR404M,19711.p +1 x(294449,732)BR404M,23902.p = +1
+ f_294460: +1 t_x(294460,947)PMXX04M,1827.o +1 t_x(294460,5370)$PMXX04M,5581 +1 t_x(294460,0),8190 +1 x(294460,535)PMXX04M,9750.p
+  +1 x(294460,1050)PMXX04M,10931.p +1 x(294460,432)PMXX04M,12820.p +1 x(294460,124)PMXX04M,14756.p +1 x(294460,21)PMXX04M,16483.p
+  +1 x(294460,638)PMXX04M,18162.p +1 x(294460,227)PMXX04M,19420.p +1 x(294460,844)PMXX04M,21665.p = +1
+ f_294462: +1 t_x(294462,0),1828.o +1 t_x(294462,4709)$KSPE104D,5582 = +1
+ f_294472: +1 t_x(294472,4715)$RVKWU04M,1829.o +1 x(294472,7)RVKWU04M,9128.p +1 x(294472,561)RVKWU04M,10982.p
+  +1 x(294472,468)RVKWU04M,12734.p +1 x(294472,1856)RASI04M,14615.p +1 x(294472,2480)RASI04M,16218.p +1 x(294472,2584)RASI04M,17665.p
+  +1 x(294472,3000)RASI04M,19165.p +1 x(294472,296)RASI04M,20551.p +1 x(294472,88)RASI04M,21368.p = +1
+ f_294473: +1 t_x(294473,60)RJIU04M,1830.o +1 t_x(294473,3046)$RJIU04M,5583 +1 t_x(294473,0),8191 +1 x(294473,236)RJIU04M,23723.p
+  +1 x(294473,499)RJIU04M,23932.p +1 x(294473,148)RJIU04M,24116.p = +1
+ f_294490: +1 t_x(294490,0),1831.o +1 t_x(294490,6648)$RNS04M,5584 +1 t_x(294490,0),8192 = +1
+ f_294496: +1 t_x(294496,0),1832.o +1 t_x(294496,894)$EHAMA04,5585 = +1
+ f_294500: +1 t_x(294500,306)RASI04M,1833.o +1 t_x(294500,3010)$RASI04M,5586 +1 t_x(294500,98)RASI04M,8193
+  +1 x(294500,202)RASI04M,11802.p = +1
+ f_294501: +1 t_x(294501,19)EBEEC04M,1834.o +1 t_x(294501,1665)$EBEEC04M,5587 +1 t_x(294501,0),8194 +1 x(294501,636)EBEEC04M,18081.p
+  +1 x(294501,739)EBEEC04M,19792.p = +1
+ f_294503: +1 t_x(294503,0),1835.o +1 t_x(294503,5847)$RNS04M,5588 +1 x(294503,47)RNS04M,9833.p +1 x(294503,847)RNS04M,11224.p
+  +1 x(294503,947)RNS04M,12930.p +1 x(294503,1047)RNS04M,14909.p = +1
+ f_294518: +1 t_x(294518,1169)EG11G04M,1836.o +1 t_x(294518,6992)$EG11G04M,5589 +1 x(294518,57)$KSLN04M,9578.p
+  +1 x(294518,224)EG11G04M,11982.p +1 x(294518,146)EG11G04M,13411.p +1 x(294518,1011)EG11G04M,14508.p
+  +1 x(294518,1326)EG11G04M,16172.p +1 x(294518,2192)EG11G04M,17843.p +1 x(294518,2349)EG11G04M,18933.p
+  +1 x(294518,2742)EG11G04M,20162.p +1 x(294518,2428)EG11G04M,21189.p +1 x(294518,1877)EG11G04M,21907.p
+  +1 x(294518,1090)EG11G04M,22608.p +1 x(294518,382)EG11G04M,23313.p +1 x(294518,303)EG11G04M,23593.p
+  = +1
+ f_294523: +1 t_x(294523,0),1837.o +1 t_x(294523,748)$EBEEC04M,5590 +1 x(294523,28)EBEEC04M,20430.p = +1
+ f_294530: +1 t_x(294530,276)RVKWU04M,1838.o +1 t_x(294530,6000)$RVKWU04M,5591 +1 x(294530,0),10425.p
+  +1 x(294530,646)RVKWU04M,10901.p +1 x(294530,1107)RVKWU04M,12844.p +1 x(294530,738)RVKWU04M,14696.p
+  +1 x(294530,1292)RVKWU04M,16843.p +1 x(294530,92)RVKWU04M,19746.p = +1
+ f_294531: +1 t_x(294531,0),1839.o +1 t_x(294531,10288)$RJIU04M,5592 +1 x(294531,69)RNI04M,13790.p +1 x(294531,156)BR404M,14060.p
+  +1 x(294531,6)BR404M,16133.p = +1
+ f_294541: +1 t_x(294541,564)RJIU04M,1840.o +1 t_x(294541,10164)$RJIU04M,5593 +1 x(294541,66)RJIU04M,9790.p
+  +1 x(294541,329)RJIU04M,12532.p +1 x(294541,2085)RJIU04M,14304.p +1 x(294541,374)RNI04M,15989.p +1 x(294541,5861)RJIU04M,17631.p
+  +1 x(294541,6388)RJIU04M,19970.p +1 x(294541,667)RNI04M,21034.p +1 x(294541,856)RJIU04M,22235.p +1 x(294541,765)RNI04M,22898.p
+  +1 x(294541,154)RJIU04M,23971.p +1 x(294541,242)RJIU04M,24150.p = +1
+ f_294546: +1 t_x(294546,686)LOVN1504,1841.o +1 t_x(294546,758)$LOVN1504,5594 +1 t_x(294546,0),8195 +1 x(294546,43)LOVN1504,9824.p
+  +1 x(294546,258)LOVN1504,11942.p +1 x(294546,472)LOVN1504,13680.p +1 x(294546,186)LOVN1504,15407.p +1 x(294546,329)LOVN1504,17027.p
+  +1 x(294546,543)LOVN1504,18584.p +1 x(294546,615)LOVN1504,19809.p = +1
+ f_294548: +1 t_x(294548,989)MGY04,1842.o +1 t_x(294548,11789)$MRAE04,5595 +1 x(294548,128)MGY04,9621.p
+  +1 x(294548,206)MGY04,11106.p +1 x(294548,519)MGY04,12439.p +1 x(294548,675)MGY04,14098.p +1 x(294548,1536)MGY04,15680.p
+  +1 x(294548,1615)MGY04,17168.p +1 x(294548,2006)MGY04,18642.p +1 x(294548,989)MGY04,20318.p +1 x(294548,1067)MGY04,21099.p
+  +1 x(294548,1145)MGY04,22035.p +1 x(294548,754)MGY04,22642.p +1 x(294548,597)MGY04,23106.p +1 x(294548,1302)MGY04,23783.p
+  = +1
+ f_294552: +1 t_x(294552,180)RVKWU04M,1843.o +1 t_x(294552,6033)$EGNOR04M,5596 +1 x(294552,33)EGNOR04M,9177.p
+  +1 x(294552,172)EGNOR04M,11030.p +1 x(294552,3102)EGNOR04M,14815.p +1 x(294552,3800)EGNOR04M,16229.p
+  +1 x(294552,3870)EGNOR04M,17905.p +1 x(294552,591)EGNOR04M,19173.p = +1
+ f_294553: +1 t_x(294553,0),1844.o +1 t_x(294553,3880)$LGAVA04,5597 = +1
+ f_294556: +1 t_x(294556,339)RJIU04M,1845.o +1 t_x(294556,6310)$RJIU04M,5598 +1 t_x(294556,0),8196 +1 x(294556,75)RJIU04M,9466.p
+  +1 x(294556,163)RJIU04M,11419.p +1 x(294556,427)RJIU04M,13504.p +1 x(294556,514)RJIU04M,14987.p +1 x(294556,2007)RJIU04M,17397.p
+  +1 x(294556,2446)RJIU04M,18993.p +1 x(294556,2534)RJIU04M,19860.p +1 x(294556,2622)RJIU04M,21036.p +1 x(294556,2710)RJIU04M,21788.p
+  +1 x(294556,2885)RJIU04M,22515.p +1 x(294556,778)RJIU04M,23047.p +1 x(294556,602)RJIU04M,23457.p = +1
+ f_294560: +1 t_x(294560,370)EG11G04M,1846.o +1 t_x(294560,3203)$EG11G04M,5599 +1 t_x(294560,0),8197 +1 x(294560,55)EG11G04M,10189.p
+  +1 x(294560,134)EG11G04M,12021.p +1 x(294560,291)EG11G04M,13939.p +1 x(294560,212)EG11G04M,15558.p +1 x(294560,448)EG11G04M,21825.p
+  +1 x(294560,606)EG11G04M,22546.p +1 x(294560,684)EG11G04M,23054.p +1 x(294560,842)EG11G04M,23527.p +1 x(294560,527)EG11G04M,23855.p
+  = +1
+ f_294571: +1 t_x(294571,0),1847.o +1 t_x(294571,3577)$YB3EH04A,5600 = +1
+ f_294580: +1 t_x(294580,1020)MAB04,1848.o +1 t_x(294580,10596)$MRAE04,5601 +1 x(294580,12)MAB04,9268.p
+  +1 x(294580,65)MRAEE04,11204.p +1 x(294580,156)MAB04,14689.p +1 x(294580,228)MAB04,16278.p +1 x(294580,300)MAB04,17748.p
+  +1 x(294580,434)MRAEE04,18819.p +1 x(294580,516)MAB04,23643.p = +1
+ f_294594: +1 t_x(294594,0),1849.o +1 t_x(294594,3301)$KSAL1204,5602 +1 x(294594,269)KSAL1204,10344.p
+  +1 x(294594,437)KSAL1204,11411.p +1 x(294594,101)KSAL1204,13201.p +1 x(294594,606)KSAL1204,15429.p +1 x(294594,185)KSAL1204,17000.p
+  = +1
+ f_294595: +1 t_x(294595,0),1850.o +1 t_x(294595,5466)$LOW304M,5603 +1 x(294595,46)YB3EH04E,11985.p +1 x(294595,96)YB3EH04E,13780.p
+  +1 x(294595,246)YB3EH04E,15047.p +1 x(294595,196)YB3EH04E,16745.p = +1
+ f_294601: +1 t_x(294601,0),1851.o +1 t_x(294601,12523)$RMZU04,5604 +1 x(294601,70)YB3EH04A,18203.p = +1
+ f_294603: +1 t_x(294603,72)YB3EH04A,1852.o +1 t_x(294603,9079)$YB3EH04A,5605 +1 t_x(294603,0),8198 +1 x(294603,26)YB3EH04A,10706.p
+  +1 x(294603,118)YB3EH04A,12263.p = +1
+ f_294610: +1 t_x(294610,94)RQXU04E,1853.o +1 t_x(294610,3780)$RQXU04E,5606 +1 t_x(294610,8)RQXU04E,8199
+  +1 x(294610,180)RQXU04E,17614.p = +1
+ f_294611: +1 t_x(294611,254)EGNOR04M,1854.o +1 t_x(294611,3254)$EGNOR04M,5607 +1 x(294611,114)EGNOR04M,10669.p
+  +1 x(294611,184)EGNOR04M,12374.p +1 x(294611,254)EGNOR04M,13156.p +1 x(294611,323)EGNOR04M,14911.p +1 x(294611,1021)EGNOR04M,16749.p
+  +1 x(294611,1091)EGNOR04M,18235.p +1 x(294611,1160)EGNOR04M,19553.p +1 x(294611,1230)EGNOR04M,20777.p
+  +1 x(294611,1370)EGNOR04M,21018.p = +1
+ f_294613: +1 t_x(294613,2700)RQXSI04E,1855.o +1 t_x(294613,3585)$LELVL04M,5608 +1 x(294613,37)RQXSI04E,9167.p
+  +1 x(294613,150)RQXSI04E,10971.p +1 x(294613,487)RQXSI04E,12949.p +1 x(294613,375)RQXSI04E,14538.p +1 x(294613,262)RQXSI04E,16064.p
+  +1 x(294613,591)LELVL04M,17584.p +1 x(294613,797)LELVL04M,19034.p +1 x(294613,1107)LELVL04M,20050.p
+  +1 x(294613,901)LELVL04M,21410.p +1 x(294613,1004)LELVL04M,22362.p +1 x(294613,1275)RQXSI04E,23245.p
+  = +1
+ f_294615: +1 t_x(294615,0),1856.o +1 t_x(294615,638)$LELVL04M,5609 +1 t_x(294615,0),8200 +1 x(294615,18)LELVL04M,20561.p
+  = +1
+ f_294633: +1 t_x(294633,0),1857.o +1 t_x(294633,6882)$KFZ4404M,5610 +1 t_x(294633,0),8201 = +1
+ f_294637: +1 t_x(294637,6)LELVL04M,1858.o +1 t_x(294637,5890)$LELVL04M,5611 +1 t_x(294637,0),8202 +1 x(294637,109)LELVL04M,10649.p
+  +1 x(294637,419)LELVL04M,12341.p = +1
+ f_294642: +1 t_x(294642,22)YB3EH04A,1859.o +1 t_x(294642,6720)$YB3EH04A,5612 = +1
+ f_294654: +1 t_x(294654,440)LELVL04M,1860.o +1 t_x(294654,7640)$LELVL04M,5613 +1 x(294654,85)RQXSI04E,9982.p
+  +1 x(294654,1)LELVL04M,11669.p +1 x(294654,183)RQXSI04E,12707.p +1 x(294654,377)RQXSI04E,15508.p +1 x(294654,1156)RQXSI04E,15876.p
+  +1 x(294654,572)RQXSI04E,17542.p +1 x(294654,669)RQXSI04E,19006.p +1 x(294654,1033)LELVL04M,20512.p
+  +1 x(294654,723)LELVL04M,21391.p +1 x(294654,280)RQXSI04E,23378.p +1 x(294654,475)RQXSI04E,23603.p = +1
+ f_294656: +1 t_x(294656,0),1861.o +1 t_x(294656,201)$BR404M,5614 +1 t_x(294656,0),8203 +1 x(294656,51)BR404M,18350.p
+  +1 x(294656,126)BR404M,19682.p = +1
+ f_294670: +1 t_x(294670,0),1862.o +1 t_x(294670,2940)$RQXU04E,5615 = +1
+ f_294672: +1 t_x(294672,645)RQXSI04E,1863.o +1 t_x(294672,2220)$RQXSI04E,5616 +1 t_x(294672,0),8204 +1 x(294672,82)RQXSI04E,11279.p
+  +1 x(294672,532)RQXSI04E,13214.p +1 x(294672,420)RQXSI04E,14810.p +1 x(294672,982)RQXSI04E,16614.p +1 x(294672,307)RQXSI04E,18250.p
+  +1 x(294672,1320)RQXSI04E,19506.p +1 x(294672,757)RQXSI04E,20781.p +1 x(294672,870)RQXSI04E,21541.p
+  +1 x(294672,1095)RQXSI04E,22297.p = +1
+ f_294674: +1 t_x(294674,0),1864.o +1 t_x(294674,1260)$EBEEC04M,5617 +1 t_x(294674,0),8205 +1 x(294674,128)EBEEC04M,16567.p
+  +1 x(294674,231)EBEEC04M,17767.p +1 x(294674,334)EBEEC04M,19105.p = +1
+ f_294685: +1 t_x(294685,92)LELVU04,1865.o +1 t_x(294685,3929)$LELVU04,5618 +1 t_x(294685,0),8206 +1 x(294685,191)LELVU04,11807.p
+  +1 x(294685,388)LELVU04,13132.p +1 x(294685,584)LELVU04,15124.p +1 x(294685,289)LELVU04,18490.p = +1
+ f_294686: +1 t_x(294686,16)YB3EH04E,1866.o +1 t_x(294686,1666)$YB3EH04E,5619 +1 x(294686,116)YB3EH04E,17713.p
+  +1 x(294686,166)YB3EH04E,18963.p +1 x(294686,216)YB3EH04E,20073.p +1 x(294686,266)YB3EH04E,21040.p = +1
+ f_294690: +1 t_x(294690,885)RVKWU04M,1867.o +1 t_x(294690,5593)$RVKWU04M,5620 +1 x(294690,146)RVKWU04M,9831.p
+  +1 x(294690,239)RVKWU04M,10863.p +1 x(294690,1346)RVKWU04M,12774.p +1 x(294690,1900)RVKWU04M,14622.p
+  +1 x(294690,3377)RVKWU04M,16665.p +1 x(294690,977)RVKWU04M,18123.p +1 x(294690,1254)RVKWU04M,19382.p
+  +1 x(294690,1439)RVKWU04M,20584.p = +1
+ f_294696: +1 t_x(294696,22)RASI04M,1868.o +1 t_x(294696,4806)$RASI04M,5621 +1 x(294696,230)RASI04M,23194.p
+  = +1
+ f_294701: +1 t_x(294701,0),1869.o +1 t_x(294701,3225)$KSAL1204,5622 +1 x(294701,193)KSAL1204,9612.p +1 x(294701,361)KSAL1204,11737.p
+  +1 x(294701,530)KSAL1204,15247.p +1 x(294701,277)KSAL1204,16989.p = +1
+ f_294706: +1 t_x(294706,893)MM304,1870.o +1 t_x(294706,2131)$MM304,5623 +1 x(294706,668)MM304,9619.p
+  +1 x(294706,988)LEMDAT04,11783.p +1 x(294706,830)LEMDAT04,14848.p +1 x(294706,1066)LEMDAT04,16513.p
+  +1 x(294706,1118)MM304,17932.p +1 x(294706,1456)MM304,19262.p +1 x(294706,1538)LEMDAT04,20511.p +1 x(294706,1302)LEMDAT04,21590.p
+  = +1
+ f_294715: +1 t_x(294715,0),1871.o +1 t_x(294715,7076)$YB3EH04A,5624 +1 x(294715,9)YB3EH04A,23636.p = +1
+ f_294725: +1 t_x(294725,6)GL4W04M,1872.o +1 t_x(294725,7570)$LELVU04,5625 = +1
+ f_294727: +1 t_x(294727,0),1873.o +1 t_x(294727,11507)$YB3EH04A,5626 +1 x(294727,52)YB3EH04A,12175.p
+  = +1
+ f_294736: +1 t_x(294736,61)RQXI04E,1874.o +1 t_x(294736,10200)$RQXSI04E,5627 +1 x(294736,908)RQXI04E,12478.p
+  +1 x(294736,1102)RQXSI04E,14121.p +1 x(294736,1200)RQXSI04E,15657.p +1 x(294736,2562)RQXSI04E,17207.p
+  +1 x(294736,484)RQXI04E,19071.p +1 x(294736,324)RQXSI04E,20544.p +1 x(294736,378)RQXI04E,22051.p +1 x(294736,696)RQXI04E,22835.p
+  +1 x(294736,713)RQXSI04E,23899.p = +1
+ f_294740: +1 t_x(294740,0),1875.o +1 t_x(294740,1200)$YB3EH04E,5628 +1 x(294740,500)YB3EH04E,16511.p
+  +1 x(294740,600)YB3EH04E,17983.p +1 x(294740,650)YB3EH04E,19229.p +1 x(294740,750)YB3EH04E,20465.p +1 x(294740,800)YB3EH04E,21664.p
+  = +1
+ f_294749: +1 t_x(294749,1914)EGNOR04M,1876.o +1 t_x(294749,4147)$EGNOR04M,5629 +1 x(294749,100)EGNOR04M,9226.p
+  +1 x(294749,240)EGNOR04M,11110.p +1 x(294749,1147)EGNOR04M,13044.p +1 x(294749,1216)EGNOR04M,14797.p
+  +1 x(294749,309)EGNOR04M,16318.p +1 x(294749,1077)EGNOR04M,18098.p +1 x(294749,1635)EGNOR04M,21045.p
+  +1 x(294749,588)EGNOR04M,22018.p +1 x(294749,798)EGNOR04M,22756.p +1 x(294749,379)EGNOR04M,23341.p = +1
+ f_294750: +1 t_x(294750,0),1877.o +1 t_x(294750,4539)$MM304,5630 +1 t_x(294750,0),8207 = +1
+ f_294752: +1 t_x(294752,19)YB3EH04E,1878.o +1 t_x(294752,2869)$YB3EH04E,5631 +1 t_x(294752,0),8208 +1 x(294752,119)YB3EH04E,10762.p
+  +1 x(294752,69)YB3EH04E,16633.p +1 x(294752,469)YB3EH04E,19536.p = +1
+ f_294756: +1 t_x(294756,306)RJIU04M,1879.o +1 t_x(294756,5399)$RJIU04M,5632 +1 t_x(294756,0),8209 +1 x(294756,569)RJIU04M,10417.p
+  +1 x(294756,218)RJIU04M,13660.p +1 x(294756,130)RJIU04M,14980.p +1 x(294756,920)RJIU04M,16556.p +1 x(294756,1096)RJIU04M,17314.p
+  +1 x(294756,1535)RJIU04M,18883.p +1 x(294756,1623)RJIU04M,19825.p +1 x(294756,1711)RJIU04M,20925.p +1 x(294756,1799)RJIU04M,21790.p
+  +1 x(294756,1974)RJIU04M,22507.p +1 x(294756,481)RJIU04M,23279.p +1 x(294756,657)RJIU04M,23539.p +1 x(294756,2325)RJIU04M,23752.p
+  +1 x(294756,745)RJIU04M,23982.p +1 x(294756,833)RJIU04M,24101.p = +1
+ f_294770: +1 t_x(294770,25)YB3EH04E,1880.o +1 t_x(294770,2675)$YB3EH04E,5633 +1 x(294770,125)YB3EH04E,16692.p
+  +1 x(294770,225)YB3EH04E,18116.p +1 x(294770,275)YB3EH04E,19308.p +1 x(294770,325)YB3EH04E,20384.p +1 x(294770,375)YB3EH04E,21321.p
+  +1 x(294770,425)YB3EH04E,22120.p +1 x(294770,475)YB3EH04E,22755.p = +1
+ f_294773: +1 t_x(294773,2039)RMZU04E,1881.o +1 t_x(294773,2694)$YBOLN04M,5634 +1 x(294773,30)RMZU04E,9155.p
+  +1 x(294773,77)YBOLN04M,10900.p +1 x(294773,198)RMZU04E,12683.p +1 x(294773,1250)YBOLN04M,14947.p +1 x(294773,616)RMZU04E,16295.p
+  +1 x(294773,393)YBOLN04M,17929.p +1 x(294773,167)YBOLN04M,19787.p +1 x(294773,114)RMZU04E,22360.p = +1
+ f_294779: +1 t_x(294779,153)RNS04M,1882.o +1 t_x(294779,5753)$RNS04M,5635 +1 t_x(294779,53)RNS04M,8210
+  +1 x(294779,753)RNS04M,11198.p +1 x(294779,853)RNS04M,12895.p +1 x(294779,953)RNS04M,14829.p +1 x(294779,253)RNS04M,19687.p
+  +1 x(294779,353)RNS04M,21499.p = +1
+ f_294782: +1 t_x(294782,0),1883.o +1 t_x(294782,438)$EBEEC04M,5636 +1 x(294782,26)EBEEC04M,12390.p = +1
+ f_294788: +1 t_x(294788,0),1884.o +1 t_x(294788,6540)$YB3EH04A,5637 +1 x(294788,27)YB3EH04A,21604.p = +1
+ f_294791: +1 t_x(294791,359)LELVL04M,1885.o +1 t_x(294791,5624)$LELVL04M,5638 +1 t_x(294791,0),8211 +1 x(294791,49)LELVL04M,10188.p
+  +1 x(294791,153)LELVL04M,11571.p +1 x(294791,462)LELVL04M,13463.p +1 x(294791,565)LELVL04M,14921.p +1 x(294791,256)LELVL04M,16919.p
+  = +1
+ f_294792: +1 t_x(294792,0),1886.o +1 t_x(294792,4627)$KSAL1204,5639 +1 x(294792,248)KSAL1204,10516.p
+  = +1
+ f_294795: +1 t_x(294795,60)LCES004M,1887.o +1 t_x(294795,7560)$LCES004M,5640 = +1
+ f_294802: +1 t_x(294802,0),1888.o +1 t_x(294802,2520)$RQXU04E,5641 = +1
+ f_294807: +1 t_x(294807,1520)LCES004M,1889.o +1 t_x(294807,5270)$LCES004M,5642 +1 t_x(294807,1070)LCES004M,8212
+  +1 x(294807,1220)LCES004M,9637.p +1 x(294807,2120)LCES004M,11841.p +1 x(294807,2270)LCES004M,13394.p
+  +1 x(294807,2420)LCES004M,15110.p +1 x(294807,470)LCES004M,16934.p +1 x(294807,320)LCES004M,18427.p
+  = +1
+ f_294815: +1 t_x(294815,384)RMZU04,1890.o +1 t_x(294815,4531)$RMZU04,5643 +1 t_x(294815,0),8213 +1 x(294815,300)RMZU04,9481.p
+  +1 x(294815,469)RMZU04,11536.p +1 x(294815,1146)RMZU04,13641.p +1 x(294815,638)RMZU04,16793.p +1 x(294815,892)RMZU04,18455.p
+  +1 x(294815,723)RMZU04,19790.p = +1
+ f_294816: +1 t_x(294816,1035)YB5KL04E,1891.o +1 t_x(294816,12300)$YB3EH04E,5644 +1 x(294816,17)KFZ4404E,9312.p
+  +1 x(294816,182)YBOLN04M,11275.p +1 x(294816,918)YB5KL04E,13803.p +1 x(294816,1265)YBOLN04M,15835.p
+  +1 x(294816,1075)KFZ4404E,17347.p +1 x(294816,1503)YB5KL04E,19054.p +1 x(294816,613)YB5WH04M,20168.p
+  +1 x(294816,560)YB5WH04M,21258.p +1 x(294816,318)YBOLN04M,22033.p +1 x(294816,440)KFZ4404E,22729.p +1 x(294816,684)YB5KL04E,23261.p
+  +1 x(294816,718)YB5WH04M,23641.p = +1
+ f_294817: +1 t_x(294817,0),1892.o +1 t_x(294817,3349)$RASI04M,5645 = +1
+ f_294819: +1 t_x(294819,512)RNS04M,1893.o +1 t_x(294819,5938)$EGPFA04,5646 +1 x(294819,312)RNS04M,10675.p
+  +1 x(294819,412)RNS04M,12712.p +1 x(294819,712)RNS04M,14472.p +1 x(294819,1012)RNS04M,16124.p +1 x(294819,538)EGPFA04,18561.p
+  +1 x(294819,1738)EGPFA04,18810.p +1 x(294819,212)RNS04M,20683.p +1 x(294819,2338)EGPFA04,20940.p +1 x(294819,2638)EGPFA04,21762.p
+  +1 x(294819,2938)EGPFA04,22525.p +1 x(294819,3538)EGPFA04,23140.p = +1
+ f_294841: +1 t_x(294841,27)CPGSE04,1894.o +1 t_x(294841,1167)$CPGSE04,5647 +1 t_x(294841,0),8214 = +1
+ f_294845: +1 t_x(294845,282)KFZ4404M,1895.o +1 t_x(294845,5961)$KFZ4404M,5648 +1 t_x(294845,74)KFZ4404M,8215
+  +1 x(294845,143)KFZ4404M,10151.p +1 x(294845,212)KFZ4404M,13812.p = +1
+ f_294847: +1 t_x(294847,124)MM304,1896.o +1 t_x(294847,3387)$MM304,5649 +1 t_x(294847,0),8216 +1 x(294847,12)MM304,10733.p
+  = +1
+ f_294848: +1 t_x(294848,9)EGNOR04M,1897.o +1 t_x(294848,2940)$EGNOR04M,5650 +1 x(294848,9)EGNOR04M,14910.p
+  +1 x(294848,707)EGNOR04M,16608.p +1 x(294848,777)EGNOR04M,18088.p +1 x(294848,846)EGNOR04M,19341.p +1 x(294848,916)EGNOR04M,20437.p
+  +1 x(294848,1056)EGNOR04M,21563.p +1 x(294848,1126)EGNOR04M,22104.p +1 x(294848,358)EGNOR04M,22999.p
+  +1 x(294848,986)EGNOR04M,23249.p = +1
+ f_294857: +1 t_x(294857,294)YBOLN04M,1898.o +1 t_x(294857,4016)$KWUR404E,5651 +1 x(294857,32)YBOLN04M,9942.p
+  +1 x(294857,77)YBOLN04M,11048.p +1 x(294857,122)YBOLN04M,12800.p +1 x(294857,167)YBOLN04M,15313.p +1 x(294857,416)KWUR404E,16145.p
+  +1 x(294857,393)YBOLN04M,17946.p = +1
+ f_294876: +1 t_x(294876,905)PMXX04M,1899.o +1 t_x(294876,6254)$PMXX04M,5652 +1 t_x(294876,0),8217 +1 x(294876,185)PMXX04M,9302.p
+  +1 x(294876,288)PMXX04M,11094.p +1 x(294876,1316)PMXX04M,13337.p +1 x(294876,1008)PMXX04M,14651.p +1 x(294876,494)PMXX04M,16446.p
+  +1 x(294876,82)PMXX04M,17979.p +1 x(294876,391)PMXX04M,19168.p = +1
+ f_294878: +1 t_x(294878,139)KSPE104D,1900.o +1 t_x(294878,1682)$KSPE104D,5653 +1 x(294878,65)KSPE104D,10607.p
+  = +1
+ f_294888: +1 t_x(294888,0),1901.o +1 t_x(294888,1763)$LEBAS04A,5654 = +1
+ f_294899: +1 t_x(294899,857)PMXX04M,1902.o +1 t_x(294899,2297)$PMXX04M,5655 +1 t_x(294899,0),8218 +1 x(294899,137)PMXX04M,9683.p
+  +1 x(294899,239)PMXX04M,11637.p +1 x(294899,342)PMXX04M,13222.p +1 x(294899,445)PMXX04M,14838.p +1 x(294899,1268)PMXX04M,16713.p
+  +1 x(294899,548)PMXX04M,18151.p +1 x(294899,959)PMXX04M,19416.p +1 x(294899,754)PMXX04M,20577.p +1 x(294899,1062)PMXX04M,21257.p
+  +1 x(294899,651)PMXX04M,22409.p = +1
+ f_294900: +1 t_x(294900,140)RMZU04E,1903.o +1 t_x(294900,6420)$RMZU04E,5656 +1 t_x(294900,0),8219 +1 x(294900,57)RMZU04E,10725.p
+  +1 x(294900,224)RMZU04E,14450.p = +1
+ f_294908: +1 t_x(294908,213)YBOLN04M,1904.o +1 t_x(294908,10969)$YB3EH04E,5657 +1 x(294908,2)YB5WH04M,10526.p
+  +1 x(294908,55)YB5WH04M,11126.p +1 x(294908,242)YB5KL04E,12893.p +1 x(294908,295)YBOLN04M,14137.p +1 x(294908,690)YB5WH04M,16191.p
+  +1 x(294908,796)YB5WH04M,17528.p +1 x(294908,205)YBOLN04M,19474.p +1 x(294908,417)YB5KL04E,20491.p +1 x(294908,372)YB5WH04M,21503.p
+  +1 x(294908,520)YBOLN04M,22253.p +1 x(294908,565)YBOLN04M,23335.p +1 x(294908,475)YBOLN04M,23693.p +1 x(294908,359)YB5KL04E,23881.p
+  = +1
+ f_294910: +1 t_x(294910,0),1905.o +1 t_x(294910,3582)$BR204M,5658 +1 x(294910,5)RFBRT04M,13904.p = +1
+ f_294912: +1 t_x(294912,163)RNS04M,1906.o +1 t_x(294912,1263)$RNS04M,5659 +1 t_x(294912,63)RNS04M,8220
+  +1 x(294912,763)RNS04M,19357.p +1 x(294912,263)RNS04M,22073.p +1 x(294912,363)RNS04M,22978.p = +1
+ f_294913: +1 t_x(294913,0),1907.o +1 t_x(294913,1440)$RASI04M,5660 +1 t_x(294913,0),8221 +1 x(294913,88)RASI04M,12378.p
+  = +1
+ f_294925: +1 t_x(294925,2280)$RVKWU04M,1908.o +1 t_x(294925,803)RVKWU04M,8222 +1 x(294925,2003)RVKWU04M,9873.p
+  +1 x(294925,1633)RVKWU04M,11886.p +1 x(294925,987)RVKWU04M,13762.p +1 x(294925,1449)RVKWU04M,15411.p
+  +1 x(294925,1356)RVKWU04M,16937.p +1 x(294925,2095)RVKWU04M,18580.p +1 x(294925,2187)RVKWU04M,21719.p
+  = +1
+ f_294926: +1 t_x(294926,0),1909.o +1 t_x(294926,3360)$RQXU04E,5661 +1 t_x(294926,0),8223 +1 x(294926,102)RQXU04E,19664.p
+  = +1
+ f_294938: +1 t_x(294938,0),1910.o +1 t_x(294938,3008)$BR404M,5662 +1 t_x(294938,0),8224 = +1
+ f_294940: +1 t_x(294940,1238)BR404M,1911.o +1 t_x(294940,5296)$RNS04M,5663 +1 x(294940,188)BR404M,9205.p
+  +1 x(294940,263)BR404M,11104.p +1 x(294940,396)RNS04M,12848.p +1 x(294940,863)BR404M,15088.p +1 x(294940,938)BR404M,16703.p
+  +1 x(294940,788)BR404M,18112.p +1 x(294940,1988)BR404M,19022.p +1 x(294940,2496)RNS04M,20236.p +1 x(294940,1763)BR404M,21361.p
+  +1 x(294940,1463)BR404M,22240.p +1 x(294940,1163)BR404M,22812.p +1 x(294940,996)RNS04M,23285.p = +1
+ f_294944: +1 t_x(294944,380)RQXU04E,1912.o +1 t_x(294944,11285)$YD5WH04M,5664 +1 x(294944,358)YB5WH04M,11143.p
+  +1 x(294944,93)YB5WH04M,12678.p +1 x(294944,122)RQXU04E,14380.p +1 x(294944,37)RQXU04E,16559.p +1 x(294944,199)YB5WH04M,17561.p
+  +1 x(294944,411)YB5WH04M,19683.p +1 x(294944,252)YB5WH04M,22945.p = +1
+ f_294947: +1 t_x(294947,0),1913.o +1 t_x(294947,7871)$EG11G04M,5665 +1 x(294947,76)YD5WH04M,10877.p = +1
+ f_294950: +1 t_x(294950,220)RNS04M,1914.o +1 t_x(294950,5220)$RNS04M,5666 +1 t_x(294950,20)RNS04M,8225
+  +1 x(294950,120)RNS04M,10498.p +1 x(294950,320)RNS04M,12813.p +1 x(294950,420)RNS04M,14637.p +1 x(294950,620)RNS04M,18267.p
+  +1 x(294950,1920)RNS04M,19153.p +1 x(294950,720)RNS04M,20807.p = +1
+ f_294985: +1 t_x(294985,0),1915.o +1 t_x(294985,1555)$KFZ4404M,5667 = +1
+ f_294986: +1 t_x(294986,351)LGKFN04,1916.o +1 t_x(294986,7980)$LGKFN04,5668 +1 t_x(294986,180)LGKFN04,8226
+  +1 x(294986,780)LGKFN04,10913.p +1 x(294986,1031)LGKFN04,12620.p +1 x(294986,608)LGKFN04,14369.p +1 x(294986,3626)LGKFN04,16114.p
+  +1 x(294986,2035)LGKFN04,18141.p +1 x(294986,522)LGKFN04,19405.p +1 x(294986,437)LGKFN04,20594.p +1 x(294986,863)LGKFN04,21726.p
+  +1 x(294986,694)LGKFN04,22423.p = +1
+ f_294990: +1 t_x(294990,0),1917.o +1 t_x(294990,3017)$YD5WH04M,5669 +1 t_x(294990,0),8227 = +1
+ f_294992: +1 t_x(294992,0),1918.o +1 t_x(294992,2755)$RQXU04E,5670 = +1
+ f_294997: +1 t_x(294997,0),1919.o +1 t_x(294997,4320)$RMZU04E,5671 +1 t_x(294997,0),8228 +1 x(294997,50)RMZU04E,13165.p
+  +1 x(294997,217)RMZU04E,17102.p +1 x(294997,385)RMZU04E,18019.p +1 x(294997,133)RMZU04E,19692.p = +1
+ f_295003: +1 t_x(295003,0),1920.o +1 t_x(295003,6982)$RVKWU04M,5672 = +1
+ f_295004: +1 t_x(295004,0),1921.o +1 t_x(295004,1995)$RMZU04E,5673 +1 x(295004,488)RMZU04E,13861.p +1 x(295004,571)RMZU04E,14852.p
+  +1 x(295004,1157)RMZU04E,18104.p +1 x(295004,69)RMZU04E,19228.p = +1
+ f_295005: +1 t_x(295005,203)KSPE104D,1922.o +1 t_x(295005,4318)$KSPE104D,5674 +1 t_x(295005,0),8229 +1 x(295005,56)KSPE104D,9678.p
+  +1 x(295005,130)KSPE104D,11692.p = +1
+ f_295018: +1 t_x(295018,73)LEBAS04A,1923.o +1 t_x(295018,720)$LEBAS04A,5675 +1 t_x(295018,0),8230 = +1
+ f_295023: +1 t_x(295023,52)KSLN04A,1924.o +1 t_x(295023,3376)$KSLN04A,5676 +1 t_x(295023,0),8231 +1 x(295023,126)KSLN04A,10572.p
+  = +1
+ f_295025: +1 t_x(295025,0),1925.o +1 t_x(295025,5944)$KSLN04M,5677 = +1
+ f_295034: +1 t_x(295034,337)RNS04M,1926.o +1 t_x(295034,1237)$RNS04M,5678 +1 t_x(295034,237)RNS04M,8232
+  +1 x(295034,737)RNS04M,19221.p +1 x(295034,537)RNS04M,20640.p +1 x(295034,437)RNS04M,22288.p = +1
+ f_295047: +1 t_x(295047,256)EGPFA04,1927.o +1 t_x(295047,5356)$EGPFA04,5679 +1 t_x(295047,0),8233 +1 x(295047,556)EGPFA04,16083.p
+  +1 x(295047,1156)EGPFA04,18773.p +1 x(295047,1756)EGPFA04,20892.p +1 x(295047,2056)EGPFA04,21760.p +1 x(295047,2356)EGPFA04,22497.p
+  +1 x(295047,2956)EGPFA04,23049.p +1 x(295047,3256)EGPFA04,23498.p = +1
+ f_295049: +1 t_x(295049,0),1928.o +1 t_x(295049,3340)$GL4W04M,5680 +1 t_x(295049,0),8234 +1 x(295049,74)GL4W04M,18309.p
+  = +1
+ f_295053: +1 t_x(295053,0),1929.o +1 t_x(295053,5880)$RQXU04E,5681 +1 x(295053,51)RQXU04E,14191.p +1 x(295053,137)RQXU04E,20527.p
+  +1 x(295053,308)RQXU04E,23011.p = +1
+ f_295054: +1 t_x(295054,0),1930.o +1 t_x(295054,8373)$RVKWU04M,5682 = +1
+ f_295063: +1 t_x(295063,0),1931.o +1 t_x(295063,11197)$YB3EH04E,5683 +1 x(295063,27)YBOLN04M,12402.p
+  +1 x(295063,117)YBOLN04M,17481.p = +1
+ f_295064: +1 t_x(295064,0),1932.o +1 t_x(295064,10020)$KSAL1204,5684 +1 x(295064,37)KSPE104D,11777.p
+  = +1
+ f_295070: +1 t_x(295070,0),1933.o +1 t_x(295070,10606)$YB3EH04A,5685 = +1
+ f_295071: +1 t_x(295071,0),1934.o +1 t_x(295071,6097)$YB3EH04A,5686 +1 x(295071,646)YB3EH04A,15498.p
+  = +1
+ f_295077: +1 t_x(295077,0),1935.o +1 t_x(295077,350)$KFZ4404M,5687 = +1
+ f_295082: +1 t_x(295082,0),1936.o +1 t_x(295082,3535)$KSAL1204,5688 +1 x(295082,335)KSAL1204,13417.p
+  = +1
+ f_295083: +1 t_x(295083,0),1937.o +1 t_x(295083,1799)$EBEEC04M,5689 = +1
+ f_295098: +1 t_x(295098,1440)$YB5KL04E,1938.o +1 x(295098,35)YB5KL04E,9231.p +1 x(295098,93)YB5KL04E,11117.p
+  +1 x(295098,152)YB5KL04E,12880.p +1 x(295098,327)YB5KL04E,14619.p +1 x(295098,269)YB5KL04E,16975.p +1 x(295098,386)YB5KL04E,17758.p
+  +1 x(295098,210)YB5KL04E,19415.p = +1
+ f_295104: +1 t_x(295104,0),1939.o +1 t_x(295104,1806)$MM304,5690 +1 x(295104,310)LEMDAT04,9392.p +1 x(295104,625)LEMDAT04,11346.p
+  +1 x(295104,861)LEMDAT04,13191.p +1 x(295104,906)MM304,15050.p +1 x(295104,681)MM304,16687.p +1 x(295104,782)LEMDAT04,18076.p
+  +1 x(295104,1097)LEMDAT04,19232.p +1 x(295104,1243)MM304,20305.p +1 x(295104,1468)MM304,21298.p +1 x(295104,1411)LEMDAT04,22396.p
+  +1 x(295104,1569)LEMDAT04,23317.p +1 x(295104,1175)LEMDAT04,23674.p +1 x(295104,1333)LEMDAT04,23905.p
+  = +1
+ f_295116: +1 t_x(295116,445)RQXU04E,1940.o +1 t_x(295116,7560)$RQXU04E,5691 +1 t_x(295116,102)RQXU04E,8235
+  +1 x(295116,531)RQXU04E,9828.p +1 x(295116,360)RQXU04E,11823.p +1 x(295116,274)RQXU04E,16253.p +1 x(295116,1045)RQXU04E,17930.p
+  +1 x(295116,702)RQXU04E,19527.p +1 x(295116,617)RQXU04E,21567.p = +1
+ f_295127: +1 t_x(295127,0),1941.o +1 t_x(295127,11375)$YB3EH04A,5692 +1 x(295127,12)YB3EH04A,13859.p
+  +1 x(295127,58)YB3EH04A,15479.p +1 x(295127,104)YB3EH04A,17038.p = +1
+ f_295129: +1 t_x(295129,120)YB3EH04E,1942.o +1 t_x(295129,2520)$YB3EH04E,5693 +1 t_x(295129,0),8236 +1 x(295129,70)YB3EH04E,10518.p
+  +1 x(295129,170)YB3EH04E,20350.p +1 x(295129,220)YB3EH04E,21287.p +1 x(295129,270)YB3EH04E,22090.p +1 x(295129,320)YB3EH04E,22716.p
+  = +1
+ f_295131: +1 t_x(295131,1980)YBOLN04M,1943.o +1 t_x(295131,10980)$YB3EH04E,5694 +1 x(295131,14)YB5KL04E,9162.p
+  +1 x(295131,125)YBOLN04M,10848.p +1 x(295131,216)YBOLN04M,12501.p +1 x(295131,351)YBOLN04M,14479.p +1 x(295131,170)KFZ4404E,15963.p
+  +1 x(295131,875)KFZ4404E,17569.p +1 x(295131,306)YBOLN04M,19202.p +1 x(295131,241)KFZ4404E,20262.p +1 x(295131,396)YBOLN04M,21363.p
+  +1 x(295131,382)KFZ4404E,22308.p = +1
+ f_295147: +1 t_x(295147,0),1944.o +1 t_x(295147,900)$KSPE104D,5695 = +1
+ f_295152: +1 t_x(295152,0),1945.o +1 t_x(295152,7064)$YB3EH04A,5696 = +1
+ f_295153: +1 t_x(295153,0),1946.o +1 t_x(295153,10986)$YB3EH04E,5697 +1 x(295153,38)YB5WH04M,15818.p
+  +1 x(295153,1256)YB5WH04M,17440.p +1 x(295153,356)YB5WH04M,19274.p +1 x(295153,144)YB5WH04M,21606.p
+  +1 x(295153,197)YB5WH04M,22388.p = +1
+ f_295156: +1 t_x(295156,16)YB3EH04E,1947.o +1 t_x(295156,1266)$YB3EH04E,5698 +1 x(295156,316)YB3EH04E,14795.p
+  +1 x(295156,566)YB3EH04E,16520.p +1 x(295156,666)YB3EH04E,18037.p +1 x(295156,716)YB3EH04E,19281.p +1 x(295156,816)YB3EH04E,20441.p
+  +1 x(295156,116)YB3EH04E,21326.p +1 x(295156,166)YB3EH04E,22188.p = +1
+ f_295157: +1 t_x(295157,0),1948.o +1 t_x(295157,4449)$LEBAS04M,5699 +1 t_x(295157,0),8237 = +1
+ f_295162: +1 t_x(295162,111)RVKWS04,1949.o +1 t_x(295162,780)$RVKWS04,5700 +1 t_x(295162,16)RVKWS04,8238
+  +1 x(295162,207)RVKWS04,11961.p = +1
+ f_295168: +1 t_x(295168,275)BR204M,1950.o +1 t_x(295168,2725)$BR204M,5701 +1 t_x(295168,3)BR204M,8239
+  +1 x(295168,184)BR204M,10482.p +1 x(295168,93)BR204M,13678.p = +1
+ f_295174: +1 t_x(295174,673)LELVU04,1951.o +1 t_x(295174,3204)$BKED1204,5702 +1 x(295174,250)BKED1204,9562.p
+  +1 x(295174,378)LELVU04,11541.p +1 x(295174,434)BKED1204,13302.p +1 x(295174,574)LELVU04,15187.p = +1
+ f_295180: +1 t_x(295180,1321)RASI04M,1952.o +1 t_x(295180,5169)$RASI04M,5703 +1 x(295180,52)RVKWU04M,9169.p
+  +1 x(295180,145)RVKWU04M,10990.p +1 x(295180,697)RASI04M,13293.p +1 x(295180,1113)RASI04M,15314.p +1 x(295180,1425)RASI04M,16455.p
+  +1 x(295180,1529)RASI04M,18039.p +1 x(295180,1217)RASI04M,21227.p +1 x(295180,791)RVKWU04M,22097.p +1 x(295180,489)RASI04M,22702.p
+  +1 x(295180,905)RASI04M,23180.p = +1
+ f_295183: +1 t_x(295183,0),1953.o +1 t_x(295183,7910)$YB3EH04A,5704 +1 x(295183,104)YB3EH04A,10405.p
+  +1 x(295183,57)YB3EH04A,12222.p = +1
+ f_295205: +1 t_x(295205,0),1954.o +1 t_x(295205,2552)$EBBRA04E,5705 +1 t_x(295205,0),8240 +1 x(295205,47)EBBRA04E,18092.p
+  = +1
+ f_295216: +1 t_x(295216,122)YB3EH04E,1955.o +1 t_x(295216,1222)$YB3EH04E,5706 +1 x(295216,72)YB3EH04E,10580.p
+  +1 x(295216,222)YB3EH04E,13049.p +1 x(295216,272)YB3EH04E,14822.p +1 x(295216,522)YB3EH04E,16549.p +1 x(295216,622)YB3EH04E,18073.p
+  +1 x(295216,672)YB3EH04E,19324.p +1 x(295216,772)YB3EH04E,20524.p = +1
+ f_295224: +1 t_x(295224,0),1956.o +1 t_x(295224,10601)$LELVL04M,5707 +1 x(295224,77)RQXU04E,17906.p = +1
+ f_295231: +1 t_x(295231,284)LOVN1504,1957.o +1 t_x(295231,1356)$LOVN1504,5708 +1 t_x(295231,0),8241 +1 x(295231,70)LOVN1504,9794.p
+  +1 x(295231,141)LOVN1504,11718.p +1 x(295231,427)LOVN1504,13273.p +1 x(295231,356)LOVN1504,15051.p +1 x(295231,570)LOVN1504,16664.p
+  +1 x(295231,213)LOVN1504,18512.p +1 x(295231,498)LOVN1504,20742.p = +1
+ f_295234: +1 t_x(295234,0),1958.o +1 t_x(295234,1653)$GL4W04M,5709 +1 x(295234,62)GL4W04M,17997.p = +1
+ f_295238: +1 t_x(295238,847)RJIU04M,1959.o +1 t_x(295238,5589)$RJIU04M,5710 +1 x(295238,17)RNI04M,9561.p
+  +1 x(295238,115)RNI04M,11539.p +1 x(295238,408)RNI04M,13441.p +1 x(295238,213)RNI04M,14835.p +1 x(295238,1110)RJIU04M,16588.p
+  +1 x(295238,1286)RJIU04M,17323.p +1 x(295238,1725)RJIU04M,18919.p +1 x(295238,1813)RJIU04M,19837.p +1 x(295238,1901)RJIU04M,20955.p
+  +1 x(295238,1989)RJIU04M,21801.p +1 x(295238,2164)RJIU04M,22514.p +1 x(295238,671)RJIU04M,23165.p +1 x(295238,604)$RNI04M,23598.p
+  = +1
+ f_295258: +1 t_x(295258,0),1960.o +1 t_x(295258,2298)$YD5WH04M,5711 +1 x(295258,225)YD5WH04M,12711.p
+  +1 x(295258,61)YD5WH04M,14591.p +1 x(295258,116)YD5WH04M,20863.p +1 x(295258,7)YD5WH04M,23331.p = +1
+ f_295264: +1 t_x(295264,67)$BR204M,1961.o = +1
+ f_295273: +1 t_x(295273,200)EG11G04M,1962.o +1 t_x(295273,2640)$EG11G04M,5712 +1 t_x(295273,0),8242 +1 x(295273,43)EG11G04M,10597.p
+  +1 x(295273,279)EG11G04M,13714.p +1 x(295273,358)EG11G04M,15439.p +1 x(295273,436)EG11G04M,17100.p +1 x(295273,121)EG11G04M,18568.p
+  = +1
+ f_295274: +1 t_x(295274,1402)RNI04M,1963.o +1 t_x(295274,6579)$RNI04M,5713 +1 t_x(295274,0),8243 +1 x(295274,132)RNI04M,9291.p
+  +1 x(295274,230)RNI04M,11240.p +1 x(295274,523)RNI04M,13031.p +1 x(295274,1304)RNI04M,14253.p +1 x(295274,620)RNI04M,16388.p
+  +1 x(295274,34)RNI04M,17876.p +1 x(295274,913)RNI04M,18617.p +1 x(295274,1499)RNI04M,19843.p +1 x(295274,2085)RNI04M,20989.p
+  +1 x(295274,1597)RNI04M,22144.p = +1
+ f_295279: +1 t_x(295279,0),1964.o +1 t_x(295279,5355)$MAB1204A,5714 +1 x(295279,12)MAB1204A,22178.p = +1
+ f_295282: +1 t_x(295282,0),1965.o +1 t_x(295282,8121)$YB3EH04A,5715 +1 t_x(295282,0),8244 +1 x(295282,37)YB3EH04A,23379.p
+  = +1
+ f_295283: +1 t_x(295283,54)MGY04,1966.o +1 t_x(295283,14586)$MRAE04,5716 +1 x(295283,470)MEK04,13032.p
+  +1 x(295283,559)MYY04A,14041.p +1 x(295283,4593)MGY04,15638.p +1 x(295283,5406)MAB04,17142.p +1 x(295283,5586)$MEK04,18627.p
+  +1 x(295283,1182)MAB3404A,19933.p +1 x(295283,724)MYY04A,20935.p +1 x(295283,1227)MGY04,21829.p +1 x(295283,1267)MAB3404A,22570.p
+  +1 x(295283,410)MAB3404A,23113.p +1 x(295283,659)MEK04,23500.p +1 x(295283,564)MEK04,23763.p +1 x(295283,496)MAB3404A,23974.p
+  +1 x(295283,523)MGY04,24085.p = +1
+ f_295287: +1 t_x(295287,660)RQXSI04E,1967.o +1 t_x(295287,7860)$RQXSI04E,5717 +1 x(295287,24)RQXI04E,9685.p
+  +1 x(295287,124)RQXSI04E,11628.p +1 x(295287,514)RQXSI04E,13623.p +1 x(295287,1000)RQXSI04E,16063.p
+  +1 x(295287,1292)RQXSI04E,17702.p +1 x(295287,319)RQXSI04E,19312.p +1 x(295287,222)RQXSI04E,20805.p
+  = +1
+ f_295288: +1 t_x(295288,285)KSLN04M,1968.o +1 t_x(295288,3132)$KSLN04M,5718 +1 t_x(295288,0),8245 +1 x(295288,55)KSLN04M,9879.p
+  +1 x(295288,132)KSLN04M,11959.p +1 x(295288,208)KSLN04M,13893.p +1 x(295288,362)KSLN04M,15555.p = +1
+ f_295292: +1 t_x(295292,0),1969.o +1 t_x(295292,5244)$YB3EH04A,5719 +1 t_x(295292,0),8246 +1 x(295292,209)YB3EH04A,10254.p
+  +1 x(295292,70)YB3EH04A,12369.p +1 x(295292,117)YB3EH04A,13645.p +1 x(295292,301)YB3EH04A,15461.p +1 x(295292,994)YB3EH04A,16359.p
+  +1 x(295292,1040)YB3EH04A,17809.p +1 x(295292,163)YB3EH04A,19800.p = +1
+ f_295295: +1 t_x(295295,0),1970.o +1 t_x(295295,3059)$KFUL1U04,5720 +1 x(295295,9)KSAL1204,17093.p = +1
+ f_295296: +1 t_x(295296,2100)RQXSI04E,1971.o +1 t_x(295296,2700)$RQXSI04E,5721 +1 x(295296,0),9219.p
+  +1 x(295296,112)RQXSI04E,11105.p +1 x(295296,641)RQXU04E,13117.p +1 x(295296,898)RQXU04E,14792.p +1 x(295296,787)RQXSI04E,16674.p
+  +1 x(295296,337)RQXSI04E,18340.p +1 x(295296,225)RQXSI04E,19514.p +1 x(295296,555)RQXU04E,20671.p +1 x(295296,1069)RQXU04E,21511.p
+  +1 x(295296,984)RQXU04E,22805.p +1 x(295296,1412)RQXU04E,23340.p = +1
+ f_295297: +1 t_x(295297,50)LEBAS04M,1972.o +1 t_x(295297,1620)$LEBAS04M,5722 +1 t_x(295297,0),8247 = +1
+ f_295298: +1 t_x(295298,81)BR204M,1973.o +1 t_x(295298,1533)$BR204M,5723 +1 t_x(295298,0),8248 +1 x(295298,172)BR204M,12232.p
+  = +1
+ f_295300: +1 t_x(295300,0),1974.o +1 t_x(295300,4892)$LFKFA04,5724 = +1
+ f_295306: +1 t_x(295306,30)RJIU04M,1975.o +1 t_x(295306,2489)$RJIU04M,5725 +1 x(295306,118)RJIU04M,24044.p
+  = +1
+ f_295308: +1 t_x(295308,7)YB3EH04A,1976.o +1 t_x(295308,9984)$YB3EH04A,5726 +1 t_x(295308,0),8249 = +1
+ f_295310: +1 t_x(295310,0),1977.o +1 t_x(295310,4245)$GL4W04M,5727 = +1
+ f_295319: +1 t_x(295319,453)RJIU04M,1978.o +1 t_x(295319,10188)$EGPFA04,5728 +1 x(295319,14)RJIU04M,9753.p
+  +1 x(295319,717)RJIU04M,10843.p +1 x(295319,804)RJIU04M,12601.p +1 x(295319,1682)RJIU04M,14135.p +1 x(295319,265)RNI04M,16798.p
+  +1 x(295319,5546)RJIU04M,18072.p +1 x(295319,2088)EGPFA04,19406.p +1 x(295319,5985)RJIU04M,20179.p +1 x(295319,167)RNI04M,21121.p
+  +1 x(295319,363)RNI04M,22223.p +1 x(295319,558)RNI04M,24008.p = +1
+ f_295328: +1 t_x(295328,3060)RQXSI04E,1979.o +1 t_x(295328,3660)$RQXSI04E,5729 +1 x(295328,285)RQXSI04E,9153.p
+  +1 x(295328,510)RQXSI04E,10957.p +1 x(295328,847)RQXSI04E,12958.p +1 x(295328,735)RQXSI04E,14747.p +1 x(295328,622)RQXSI04E,16239.p
+  +1 x(295328,960)RQXSI04E,17760.p +1 x(295328,1185)RQXSI04E,19049.p +1 x(295328,1072)RQXSI04E,20161.p
+  +1 x(295328,1297)RQXSI04E,21233.p +1 x(295328,1410)RQXSI04E,22077.p +1 x(295328,1522)RQXSI04E,22698.p
+  +1 x(295328,1635)RQXSI04E,23289.p = +1
+ f_295329: +1 t_x(295329,887)YBOLN04M,1980.o +1 t_x(295329,12127)$YB3EH04E,5730 +1 x(295329,34)YBOLN04M,9387.p
+  +1 x(295329,124)YBOLN04M,11331.p +1 x(295329,405)YB5WH04M,12482.p +1 x(295329,350)YBOLN04M,14181.p +1 x(295329,169)YBOLN04M,15914.p
+  +1 x(295329,1199)YB5WH04M,17430.p +1 x(295329,828)YB5WH04M,19124.p +1 x(295329,801)YBOLN04M,20268.p
+  +1 x(295329,193)YB5WH04M,21474.p = +1
+ f_295333: +1 t_x(295333,78)RMZU04,1981.o +1 t_x(295333,1009)$RMZU04,5731 +1 t_x(295333,0),8250 = +1
+ f_295339: +1 t_x(295339,2105)$RVKWU04M,1982.o +1 t_x(295339,720)RVKWU04M,8251 +1 x(295339,1828)RVKWU04M,9896.p
+  +1 x(295339,1920)RVKWU04M,11898.p +1 x(295339,2012)RVKWU04M,13783.p +1 x(295339,1274)RVKWU04M,15495.p
+  +1 x(295339,1181)RVKWU04M,17034.p = +1
+ f_295341: +1 t_x(295341,54)YB5WH04M,1983.o +1 t_x(295341,3209)$RQXU04E,5732 +1 x(295341,1)YB5WH04M,10621.p
+  +1 x(295341,37)RQXU04E,12358.p +1 x(295341,107)YB5WH04M,19606.p +1 x(295341,42)$RMZU04E,20705.p = +1
+ f_295343: +1 t_x(295343,996)RVKWU04M,1984.o +1 t_x(295343,4320)$RVKWU04M,5733 +1 t_x(295343,627)RVKWU04M,8252
+  +1 x(295343,720)RVKWU04M,9952.p +1 x(295343,812)RVKWU04M,12394.p +1 x(295343,2104)RVKWU04M,16316.p +1 x(295343,2196)RVKWU04M,17894.p
+  +1 x(295343,3027)RVKWU04M,19409.p +1 x(295343,1643)RVKWU04M,20662.p +1 x(295343,1273)RVKWU04M,21675.p
+  = +1
+ f_295356: +1 t_x(295356,0),1985.o +1 t_x(295356,8880)$RQXU04E,5734 +1 x(295356,51)RQXU04E,13955.p +1 x(295356,137)RQXU04E,15215.p
+  = +1
+ f_295367: +1 t_x(295367,0),1986.o +1 t_x(295367,4557)$GL4W04M,5735 = +1
+ f_295369: +1 t_x(295369,0),1987.o +1 t_x(295369,6348)$EGNOR04M,5736 +1 t_x(295369,0),8253 +1 x(295369,123)EGNOR04M,13594.p
+  = +1
+ f_295371: +1 t_x(295371,982)RQXSI04E,1988.o +1 t_x(295371,4132)$RQXSI04E,5737 +1 t_x(295371,0),8254 +1 x(295371,419)RQXSI04E,9595.p
+  +1 x(295371,532)RQXSI04E,12245.p +1 x(295371,307)RQXSI04E,12742.p +1 x(295371,82)RQXSI04E,14500.p +1 x(295371,1094)RQXSI04E,16055.p
+  +1 x(295371,1432)RQXSI04E,17661.p +1 x(295371,1657)RQXSI04E,19032.p +1 x(295371,1544)RQXSI04E,20108.p
+  +1 x(295371,1769)RQXSI04E,21181.p +1 x(295371,1882)RQXSI04E,22040.p +1 x(295371,644)RQXSI04E,22771.p
+  +1 x(295371,869)RQXSI04E,24098.p = +1
+ f_295372: +1 t_x(295372,365)YB3EH04A,1989.o +1 t_x(295372,4707)$YB3EH04A,5738 +1 t_x(295372,0),8255 +1 x(295372,41)YB3EH04A,10111.p
+  +1 x(295372,272)YB3EH04A,12225.p +1 x(295372,88)YB3EH04A,13938.p +1 x(295372,226)YB3EH04A,15448.p +1 x(295372,457)YB3EH04A,16198.p
+  +1 x(295372,503)YB3EH04A,17656.p +1 x(295372,319)YB3EH04A,19706.p = +1
+ f_295376: +1 t_x(295376,0),1990.o +1 t_x(295376,4316)$KFZ4404M,5739 = +1
+ f_295381: +1 t_x(295381,8)YB3EH04A,1991.o +1 t_x(295381,6475)$YB3EH04A,5740 = +1
+ f_295384: +1 t_x(295384,19)KFZ4404M,1992.o +1 t_x(295384,13178)$KFZ4404M,5741 +1 x(295384,158)KFZ4404M,12272.p
+  +1 x(295384,227)KFZ4404M,15467.p +1 x(295384,19)KFZ4404M,21658.p = +1
+ f_295393: +1 t_x(295393,0),1993.o +1 t_x(295393,4620)$RQXU04E,5742 +1 t_x(295393,0),8256 +1 x(295393,77)RQXU04E,13502.p
+  +1 x(295393,162)RQXU04E,16469.p = +1
+ f_295407: +1 t_x(295407,297)RJIU04M,1994.o +1 t_x(295407,4424)$RJIU04M,5743 +1 t_x(295407,0),8257 +1 x(295407,121)RJIU04M,10372.p
+  +1 x(295407,384)RJIU04M,13720.p +1 x(295407,472)RJIU04M,15418.p +1 x(295407,209)RJIU04M,17018.p +1 x(295407,560)RJIU04M,19111.p
+  +1 x(295407,648)RJIU04M,19896.p +1 x(295407,736)RJIU04M,20904.p +1 x(295407,824)RJIU04M,21767.p +1 x(295407,999)RJIU04M,22491.p
+  +1 x(295407,911)RJIU04M,23135.p +1 x(295407,1350)RJIU04M,23730.p = +1
+ f_295408: +1 t_x(295408,0),1995.o +1 t_x(295408,3655)$RMZSI04,5744 = +1
+ f_295409: +1 t_x(295409,0),1996.o +1 t_x(295409,3744)$LGAVA04,5745 = +1
+ f_295413: +1 t_x(295413,288)RFBRT04M,1997.o +1 t_x(295413,1241)$RFBRT04M,5746 +1 t_x(295413,0),8258 +1 x(295413,182)RFBRT04M,10447.p
+  +1 x(295413,76)RFBRT04M,13840.p = +1
+ f_295416: +1 t_x(295416,1500)EGNOR04M,1998.o +1 t_x(295416,3900)$EGNOR04M,5747 +1 x(295416,62)EGNOR04M,9301.p
+  +1 x(295416,760)EGNOR04M,11350.p +1 x(295416,900)EGNOR04M,13146.p +1 x(295416,969)EGNOR04M,14927.p +1 x(295416,551)EGNOR04M,16780.p
+  +1 x(295416,830)EGNOR04M,18478.p +1 x(295416,1318)EGNOR04M,20024.p +1 x(295416,1388)EGNOR04M,21029.p
+  +1 x(295416,1109)EGNOR04M,22118.p = +1
+ f_295418: +1 t_x(295418,53)GL4W04M,1999.o +1 t_x(295418,6544)$MM304,5748 +1 x(295418,19)MM304,10685.p
+  = +1
+ f_295428: +1 t_x(295428,0),2000.o +1 t_x(295428,7823)$EGPFA04,5749 +1 x(295428,695)RJIU04M,11307.p +1 x(295428,783)RJIU04M,12961.p
+  +1 x(295428,432)RJIU04M,15311.p +1 x(295428,80)RJIU04M,16918.p +1 x(295428,3323)EGPFA04,17785.p +1 x(295428,519)RJIU04M,19361.p
+  +1 x(295428,3856)RJIU04M,19957.p +1 x(295428,332)$BR404M,21650.p +1 x(295428,1222)RJIU04M,22102.p +1 x(295428,4734)RJIU04M,22838.p
+  = +1
+ f_295433: +1 t_x(295433,0),2001.o +1 t_x(295433,1072)$CPGSE04,5750 = +1
+ f_295437: +1 t_x(295437,0),2002.o +1 t_x(295437,7814)$LCES004M,5751 = +1
+ f_295446: +1 t_x(295446,0),2003.o +1 t_x(295446,4361)$RMZU04E,5752 +1 x(295446,7)RMZU04E,11482.p +1 x(295446,91)RMZU04E,13309.p
+  +1 x(295446,426)RMZU04E,18040.p +1 x(295446,174)RMZU04E,19737.p = +1
+ f_295447: +1 t_x(295447,0),2004.o +1 t_x(295447,6222)$YB3EH04M,5753 +1 x(295447,22)YB3EH04E,22826.p = +1
+ f_295448: +1 t_x(295448,0),2005.o +1 t_x(295448,1920)$RMZU04E,5754 +1 t_x(295448,0),8259 +1 x(295448,78)RMZU04E,9468.p
+  +1 x(295448,413)RMZU04E,13452.p +1 x(295448,496)RMZU04E,14759.p +1 x(295448,1082)RMZU04E,18220.p +1 x(295448,161)RMZU04E,19643.p
+  = +1
+ f_295456: +1 t_x(295456,1620)$RVKWU04M,2006.o +1 t_x(295456,789)RVKWU04M,8260 +1 x(295456,1343)RVKWU04M,9910.p
+  +1 x(295456,1435)RVKWU04M,11907.p +1 x(295456,1527)RVKWU04M,13788.p = +1
+ f_295458: +1 t_x(295458,31)KSLN04A,2007.o +1 t_x(295458,4093)$KSLN04A,5755 +1 t_x(295458,0),8261 = +1
+ f_295463: +1 t_x(295463,84)KALP2C04,2008.o +1 t_x(295463,534)$KALP2C04,5756 +1 t_x(295463,0),8262 +1 x(295463,9)KALP2C04,10284.p
+  = +1
+ f_295473: +1 t_x(295473,1273)LELVU04,2009.o +1 t_x(295473,3044)$LELVU04,5757 +1 x(295473,289)LELVU04,9384.p
+  +1 x(295473,388)LELVU04,11338.p +1 x(295473,486)LELVU04,13122.p +1 x(295473,584)LELVU04,14953.p +1 x(295473,978)LELVU04,16651.p
+  +1 x(295473,683)LELVU04,18049.p +1 x(295473,880)LELVU04,19389.p +1 x(295473,1076)LELVU04,20859.p = +1
+ f_295496: +1 t_x(295496,7)YD5WH04M,2010.o +1 t_x(295496,1807)$YD5WH04M,5758 +1 t_x(295496,0),8263 = +1
+ f_295497: +1 t_x(295497,915)PMXX04M,2011.o +1 t_x(295497,3487)$PMXX04M,5759 +1 t_x(295497,0),8264 +1 x(295497,92)PMXX04M,9565.p
+  +1 x(295497,298)PMXX04M,11543.p +1 x(295497,401)PMXX04M,13305.p +1 x(295497,1635)PMXX04M,15065.p +1 x(295497,709)PMXX04M,16438.p
+  +1 x(295497,504)PMXX04M,18279.p +1 x(295497,1327)PMXX04M,19486.p +1 x(295497,1429)PMXX04M,20464.p +1 x(295497,1018)PMXX04M,22162.p
+  +1 x(295497,812)PMXX04M,23005.p +1 x(295497,1121)PMXX04M,23851.p = +1
+ f_295499: +1 t_x(295499,0),2012.o +1 t_x(295499,2940)$YB3EH04A,5760 = +1
+ f_295501: +1 t_x(295501,155)LEBAS04M,2013.o +1 t_x(295501,2094)$LEBAS04M,5761 +1 t_x(295501,0),8265 +1 x(295501,63)LEBAS04M,10573.p
+  +1 x(295501,247)LEBAS04M,19267.p = +1
+ f_295503: +1 t_x(295503,1512)RVKWU04M,2014.o +1 t_x(295503,2805)$RVKWU04M,5762 +1 t_x(295503,497)RVKWU04M,8266
+  +1 x(295503,681)RVKWU04M,10062.p +1 x(295503,589)RVKWU04M,12102.p +1 x(295503,1420)RVKWU04M,15236.p
+  +1 x(295503,1328)RVKWU04M,16813.p +1 x(295503,1235)RVKWU04M,18501.p +1 x(295503,1881)RVKWU04M,20507.p
+  +1 x(295503,1974)RVKWU04M,21456.p = +1
+ f_295508: +1 t_x(295508,2655)MAB04,2015.o +1 t_x(295508,11460)$MRAE04,5763 +1 x(295508,28)MGY04,9150.p
+  +1 x(295508,135)MAB04,10825.p +1 x(295508,639)MAB04,12424.p +1 x(295508,1359)MAB04,14051.p +1 x(295508,1280)MGY04,15731.p
+  +1 x(295508,63)MAB04,17331.p +1 x(295508,2460)$MEK04,18599.p +1 x(295508,927)MAB04,20516.p +1 x(295508,855)MAB04,21336.p
+  +1 x(295508,2924)MGY04,21804.p +1 x(295508,2136)MRAEE04,22601.p +1 x(295508,711)MAB04,23161.p +1 x(295508,1891)MEK04,23481.p
+  +1 x(295508,1647)MAB04,23788.p +1 x(295508,783)MAB04,23943.p +1 x(295508,2219)MGY04,24067.p +1 x(295508,1029)MRAEE04,24119.p
+  +1 x(295508,936)MRAEE04,24145.p +1 x(295508,1672)MGY04,24158.p = +1
+ f_295511: +1 t_x(295511,23)YD5WH04M,2016.o +1 t_x(295511,1878)$YD5WH04M,5764 +1 t_x(295511,0),8267 +1 x(295511,78)YD5WH04M,14626.p
+  = +1
+ f_295514: +1 t_x(295514,50)YB3EH04A,2017.o +1 t_x(295514,6147)$YB3EH04A,5765 +1 x(295514,3)YB3EH04A,9512.p
+  +1 x(295514,28)RMZU04,12891.p +1 x(295514,1251)YB3EH04A,14819.p +1 x(295514,1890)RMZU04,16228.p +1 x(295514,1943)YB3EH04A,17645.p
+  +1 x(295514,650)YB3EH04A,19654.p +1 x(295514,1481)YB3EH04A,20768.p +1 x(295514,1851)YB3EH04A,21707.p
+  = +1
+ f_295516: +1 t_x(295516,133)RJIU04M,2018.o +1 t_x(295516,3733)$RJIU04M,5766 +1 t_x(295516,0),8268 +1 x(295516,45)RJIU04M,10288.p
+  +1 x(295516,308)RJIU04M,22485.p +1 x(295516,220)RJIU04M,23096.p +1 x(295516,659)RJIU04M,23724.p = +1
+ f_295519: +1 t_x(295519,370)YB3EH04A,2019.o +1 t_x(295519,5128)$YB3EH04A,5767 +1 t_x(295519,1)YB3EH04A,8269
+  +1 x(295519,93)YB3EH04A,10038.p +1 x(295519,278)YB3EH04A,12188.p +1 x(295519,232)YB3EH04A,13909.p +1 x(295519,185)YB3EH04A,15339.p
+  +1 x(295519,878)YB3EH04A,16285.p +1 x(295519,924)YB3EH04A,17739.p = +1
+ f_295521: +1 t_x(295521,0),2020.o +1 t_x(295521,10776)$YB3EH04A,5768 +1 t_x(295521,0),8270 +1 x(295521,14)YB3EH04A,15330.p
+  +1 x(295521,60)YB3EH04A,16858.p +1 x(295521,106)YB3EH04A,18222.p = +1
+ f_295522: +1 t_x(295522,394)PMXX04M,2021.o +1 t_x(295522,7080)$PMXX04M,5769 +1 t_x(295522,188)PMXX04M,8271
+  +1 x(295522,1011)PMXX04M,9437.p +1 x(295522,497)PMXX04M,11119.p +1 x(295522,291)PMXX04M,14721.p +1 x(295522,600)PMXX04M,16417.p
+  +1 x(295522,702)PMXX04M,18080.p +1 x(295522,1217)PMXX04M,19364.p = +1
+ f_295528: +1 t_x(295528,822)RQXSI04E,2022.o +1 t_x(295528,9141)$RQXSI04E,5770 +1 x(295528,43)RQXSI04E,9634.p
+  +1 x(295528,201)RQXI04E,11597.p +1 x(295528,413)RQXI04E,13308.p +1 x(295528,95)RQXI04E,15704.p +1 x(295528,1472)RQXI04E,17190.p
+  +1 x(295528,1260)RQXI04E,19015.p +1 x(295528,519)RQXI04E,20311.p +1 x(295528,307)RQXI04E,21449.p = +1
+ f_295532: +1 t_x(295532,710)RJIU04M,2023.o +1 t_x(295532,8822)$RJIU04M,5771 +1 x(295532,41)RJIU04M,9545.p
+  +1 x(295532,193)RNI04M,11078.p +1 x(295532,96)RNI04M,12633.p +1 x(295532,743)RJIU04M,14506.p +1 x(295532,2587)RJIU04M,16266.p
+  +1 x(295532,4519)RJIU04M,17534.p +1 x(295532,1170)RNI04M,19077.p +1 x(295532,5046)RJIU04M,19937.p +1 x(295532,480)RJIU04M,21228.p
+  +1 x(295532,5222)RJIU04M,21959.p +1 x(295532,5397)RJIU04M,22551.p +1 x(295532,568)RJIU04M,23208.p +1 x(295532,389)RNI04M,23663.p
+  = +1
+ f_295534: +1 t_x(295534,236)KFZ4404M,2024.o +1 t_x(295534,12956)$KFZ4404M,5772 +1 x(295534,5)KFZ4404M,10048.p
+  +1 x(295534,74)KFZ4404M,11835.p = +1
+ f_295545: +1 t_x(295545,0),2025.o +1 t_x(295545,4101)$LEMDAT04,5773 +1 x(295545,9)LEMDAT04,12160.p = +1
+ f_295546: +1 t_x(295546,44)EGNOR04M,2026.o +1 t_x(295546,3812)$EGNOR04M,5774 +1 x(295546,672)EGNOR04M,11318.p
+  +1 x(295546,812)EGNOR04M,13121.p +1 x(295546,881)EGNOR04M,14929.p +1 x(295546,742)EGNOR04M,17565.p +1 x(295546,1091)EGNOR04M,18901.p
+  +1 x(295546,1230)EGNOR04M,20003.p +1 x(295546,1300)EGNOR04M,21010.p +1 x(295546,1021)EGNOR04M,22068.p
+  +1 x(295546,951)EGNOR04M,22938.p = +1
+ f_295547: +1 t_x(295547,614)YB5WH04M,2027.o +1 t_x(295547,8879)$YB3EH04E,5775 +1 x(295547,35)YB5KL04E,9758.p
+  +1 x(295547,93)YB5KL04E,11681.p +1 x(295547,208)YB5WH04M,12565.p +1 x(295547,327)YB5KL04E,14789.p +1 x(295547,503)YB5KL04E,16096.p
+  +1 x(295547,472)YB5WH04M,17701.p +1 x(295547,620)YB5KL04E,19559.p +1 x(295547,790)YB5WH04M,22228.p +1 x(295547,561)YB5KL04E,22939.p
+  = +1
+ f_295550: +1 t_x(295550,269)LELVU04,2028.o +1 t_x(295550,2040)$LELVU04,5776 +1 t_x(295550,0),8272 +1 x(295550,72)LELVU04,10337.p
+  +1 x(295550,171)LELVU04,12210.p +1 x(295550,367)LELVU04,15283.p +1 x(295550,466)LELVU04,16965.p +1 x(295550,564)LELVU04,21270.p
+  = +1
+ f_295551: +1 t_x(295551,0),2029.o +1 t_x(295551,3489)$RASI04M,5777 = +1
+ f_295558: +1 t_x(295558,0),2030.o +1 t_x(295558,1140)$RQXU04E,5778 = +1
+ f_295562: +1 t_x(295562,256)RQXSI04E,2031.o +1 t_x(295562,9840)$RQXSI04E,5779 +1 x(295562,16)RQXI04E,10614.p
+  +1 x(295562,122)RQXI04E,12324.p +1 x(295562,742)RQXSI04E,14105.p +1 x(295562,840)RQXSI04E,15647.p +1 x(295562,2202)RQXSI04E,17175.p
+  +1 x(295562,1034)RQXSI04E,19050.p +1 x(295562,1181)RQXI04E,20854.p +1 x(295562,645)RQXSI04E,21686.p
+  +1 x(295562,440)RQXI04E,22155.p +1 x(295562,334)RQXI04E,23015.p = +1
+ f_295569: +1 t_x(295569,0),2032.o +1 t_x(295569,9660)$YB3EH04A,5780 +1 t_x(295569,0),8273 = +1
+ f_295571: +1 t_x(295571,37)YB3EH04E,2033.o +1 t_x(295571,4587)$YB3EH04E,5781 +1 t_x(295571,0),8274 +1 x(295571,87)YB3EH04E,16676.p
+  = +1
+ f_295579: +1 t_x(295579,0),2034.o +1 t_x(295579,6846)$EBEEC04M,5782 = +1
+ f_295585: +1 t_x(295585,750)YB3EH04A,2035.o +1 t_x(295585,3059)$LGIRA04,5783 +1 x(295585,473)YB3EH04A,9241.p
+  +1 x(295585,519)YB3EH04A,11138.p +1 x(295585,611)YB3EH04A,12920.p +1 x(295585,1147)KSLN04A,15574.p +1 x(295585,1350)YB3EH04A,16977.p
+  +1 x(295585,11)YB3EH04A,17700.p +1 x(295585,39)KSLN04A,19033.p +1 x(295585,1119)YB3EH04A,20734.p +1 x(295585,1295)KSLN04A,21700.p
+  = +1
+ f_295587: +1 t_x(295587,818)YBOLN04M,2036.o +1 t_x(295587,12218)$YB3EH04E,5784 +1 x(295587,10)YBOLN04M,9409.p
+  +1 x(295587,55)YBOLN04M,10840.p +1 x(295587,232)YB5KL04E,12528.p +1 x(295587,281)YBOLN04M,14156.p +1 x(295587,687)YBOLN04M,15976.p
+  +1 x(295587,145)YBOLN04M,18287.p +1 x(295587,100)YBOLN04M,19589.p +1 x(295587,551)YBOLN04M,20287.p +1 x(295587,349)YB5KL04E,21357.p
+  +1 x(295587,174)YB5KL04E,22384.p +1 x(295587,408)YB5KL04E,23271.p = +1
+ f_295594: +1 t_x(295594,172)RNS04M,2037.o +1 t_x(295594,5472)$RNS04M,5785 +1 t_x(295594,0),8275 +1 x(295594,72)RNS04M,10764.p
+  +1 x(295594,472)RNS04M,11118.p +1 x(295594,572)RNS04M,12842.p +1 x(295594,672)RNS04M,14714.p +1 x(295594,2172)RNS04M,19418.p
+  = +1
+ f_295595: +1 t_x(295595,0),2038.o +1 t_x(295595,9489)$YB3EH04A,5786 +1 t_x(295595,0),8276 +1 x(295595,20)YB3EH04A,10715.p
+  = +1
+ f_295599: +1 t_x(295599,0),2039.o +1 t_x(295599,7075)$LEMDAT04,5787 +1 x(295599,101)MM304,17048.p = +1
+ f_295608: +1 t_x(295608,58)EGNOR04M,2040.o +1 t_x(295608,3128)$EGNOR04M,5788 +1 x(295608,128)EGNOR04M,13129.p
+  +1 x(295608,197)EGNOR04M,14896.p +1 x(295608,895)EGNOR04M,16653.p +1 x(295608,965)EGNOR04M,18138.p +1 x(295608,1034)EGNOR04M,18837.p
+  +1 x(295608,1104)EGNOR04M,19948.p +1 x(295608,1244)EGNOR04M,20972.p +1 x(295608,1314)EGNOR04M,22123.p
+  +1 x(295608,546)EGNOR04M,22847.p +1 x(295608,1174)EGNOR04M,23276.p = +1
+ f_295609: +1 t_x(295609,360)RASI04M,2041.o +1 t_x(295609,2024)$RASI04M,5789 +1 t_x(295609,152)RASI04M,8277
+  +1 x(295609,256)RASI04M,12277.p +1 x(295609,568)RASI04M,18015.p +1 x(295609,464)RASI04M,22359.p = +1
+ f_295620: +1 t_x(295620,1812)$RVKWU04M,2042.o +1 t_x(295620,888)RVKWU04M,8278 +1 x(295620,1535)RVKWU04M,9904.p
+  +1 x(295620,1627)RVKWU04M,11902.p +1 x(295620,1719)RVKWU04M,13786.p +1 x(295620,981)RVKWU04M,15571.p
+  = +1
+ f_295628: +1 t_x(295628,0),2043.o +1 t_x(295628,1086)$CPRFBR04,5790 = +1
+ f_295634: +1 t_x(295634,0),2044.o +1 t_x(295634,10066)$YB3EH04A,5791 +1 t_x(295634,0),8279 = +1
+ f_295656: +1 t_x(295656,2700)RQXSI04E,2045.o +1 t_x(295656,8100)$RQXSI04E,5792 +1 x(295656,52)RQXI04E,9133.p
+  +1 x(295656,158)RQXI04E,10889.p +1 x(295656,264)RQXI04E,12522.p +1 x(295656,364)RQXSI04E,14531.p +1 x(295656,1240)RQXSI04E,16503.p
+  +1 x(295656,1532)RQXSI04E,17859.p +1 x(295656,559)RQXSI04E,19395.p +1 x(295656,462)RQXSI04E,20636.p
+  = +1
+ f_295667: +1 t_x(295667,0),2046.o +1 t_x(295667,6654)$RASI04M,5793 = +1
+ f_295688: +1 t_x(295688,117)BKED1204,2047.o +1 t_x(295688,1594)$BKED1204,5794 +1 t_x(295688,0),8280 +1 x(295688,301)BKED1204,10562.p
+  +1 x(295688,486)BKED1204,11644.p = +1
+ f_295691: +1 t_x(295691,282)RMZU04,2048.o +1 t_x(295691,2906)$RMZU04,5795 +1 t_x(295691,29)RMZU04,8281
+  +1 x(295691,367)RMZU04,11616.p +1 x(295691,198)RMZU04,13487.p +1 x(295691,113)RMZU04,15449.p = +1
+ f_295700: +1 t_x(295700,2280)RQXSI04E,2049.o +1 t_x(295700,7680)$RQXSI04E,5796 +1 x(295700,42)RQXSI04E,9165.p
+  +1 x(295700,139)RQXSI04E,10869.p +1 x(295700,334)RQXSI04E,12632.p +1 x(295700,625)RQXSI04E,14597.p +1 x(295700,820)RQXSI04E,16490.p
+  +1 x(295700,1112)RQXSI04E,17861.p +1 x(295700,1209)RQXSI04E,19436.p +1 x(295700,480)$RQXI04E,20656.p
+  +1 x(295700,723)RQXSI04E,21651.p +1 x(295700,431)RQXSI04E,22355.p +1 x(295700,236)RQXSI04E,23018.p = +1
+ f_295708: +1 t_x(295708,0),2050.o +1 t_x(295708,1165)$BR204M,5797 +1 t_x(295708,0),8282 +1 x(295708,76)BR204M,10787.p
+  = +1
+ f_295711: +1 t_x(295711,702)LGAVA04,2051.o +1 t_x(295711,2114)$LGAVA04,5798 +1 t_x(295711,561)LGAVA04,8283
+  = +1
+ f_295715: +1 t_x(295715,0),2052.o +1 t_x(295715,301)$CPGSE04,5799 = +1
+ f_295723: +1 t_x(295723,2322)RVKWU04M,2053.o +1 t_x(295723,2599)$RVKWU04M,5800 +1 t_x(295723,475)RVKWU04M,8284
+  +1 x(295723,1029)RVKWU04M,11821.p +1 x(295723,1306)RVKWU04M,13528.p +1 x(295723,1214)RVKWU04M,15250.p
+  +1 x(295723,1675)RVKWU04M,16827.p +1 x(295723,1768)RVKWU04M,18440.p +1 x(295723,1952)RVKWU04M,19801.p
+  +1 x(295723,2506)RVKWU04M,21718.p +1 x(295723,2229)RVKWU04M,23704.p = +1
+ f_295726: +1 t_x(295726,0),2054.o +1 t_x(295726,6838)$KFUL1U04,5801 +1 x(295726,81)KSAL1204,9932.p +1 x(295726,165)KSAL1204,12325.p
+  = +1
+ f_295728: +1 t_x(295728,401)YB5WH04M,2055.o +1 t_x(295728,2996)$YB5WH04M,5802 +1 t_x(295728,0),8285 +1 x(295728,31)YB5WH04M,10009.p
+  +1 x(295728,137)YB5WH04M,11896.p +1 x(295728,190)YB5WH04M,13635.p +1 x(295728,296)YB5WH04M,14364.p +1 x(295728,348)YB5WH04M,16914.p
+  +1 x(295728,507)YB5WH04M,18142.p +1 x(295728,84)YB5WH04M,19771.p +1 x(295728,560)YB5WH04M,20741.p +1 x(295728,243)YB5WH04M,21741.p
+  +1 x(295728,454)YB5WH04M,22372.p = +1
+ f_295730: +1 t_x(295730,253)LEMDAT04,2056.o +1 t_x(295730,3244)$LEMDAT04,5803 +1 t_x(295730,17)LEMDAT04,8286
+  +1 x(295730,96)LEMDAT04,9632.p +1 x(295730,489)LEMDAT04,12860.p +1 x(295730,725)LEMDAT04,14583.p +1 x(295730,411)LEMDAT04,16550.p
+  = +1
+ f_295732: +1 t_x(295732,269)LEMDAT04,2057.o +1 t_x(295732,2866)$LEMDAT04,5804 +1 t_x(295732,0),8287 +1 x(295732,190)LEMDAT04,11172.p
+  +1 x(295732,111)LEMDAT04,12951.p +1 x(295732,347)LEMDAT04,14641.p +1 x(295732,33)LEMDAT04,16627.p = +1
+ f_295733: +1 t_x(295733,283)LEMDAT04,2058.o +1 t_x(295733,3038)$LEMDAT04,5805 +1 t_x(295733,0),8288 +1 x(295733,126)LEMDAT04,9642.p
+  +1 x(295733,47)LEMDAT04,12259.p +1 x(295733,519)LEMDAT04,14563.p +1 x(295733,205)LEMDAT04,16530.p = +1
+ f_295734: +1 t_x(295734,914)LEMDAT04,2059.o +1 t_x(295734,2095)$LEMDAT04,5806 +1 t_x(295734,127)LEMDAT04,8289
+  +1 x(295734,757)LEMDAT04,9516.p +1 x(295734,1072)LEMDAT04,11652.p +1 x(295734,993)LEMDAT04,13638.p +1 x(295734,1150)LEMDAT04,16535.p
+  +1 x(295734,1229)LEMDAT04,17957.p +1 x(295734,1544)LEMDAT04,19339.p +1 x(295734,1622)LEMDAT04,20700.p
+  = +1
+ f_295738: +1 t_x(295738,0),2060.o +1 t_x(295738,531)$EGNOR04M,5807 = +1
+ f_295745: +1 t_x(295745,296)RNS04M,2061.o +1 t_x(295745,1496)$RNS04M,5808 +1 x(295745,24)RNI04M,10054.p
+  +1 x(295745,196)RNS04M,11727.p +1 x(295745,317)RNI04M,16753.p +1 x(295745,396)RNS04M,18544.p +1 x(295745,996)RNS04M,19297.p
+  +1 x(295745,415)$RNI04M,20865.p +1 x(295745,496)RNS04M,22078.p = +1
+ f_295747: +1 t_x(295747,151)YB3EH04A,2062.o +1 t_x(295747,5971)$YB3EH04A,5809 +1 t_x(295747,58)YB3EH04A,8290
+  +1 x(295747,105)YB3EH04A,12357.p +1 x(295747,613)YB3EH04A,13095.p +1 x(295747,520)YB3EH04A,15030.p +1 x(295747,1721)YB3EH04A,16871.p
+  +1 x(295747,1767)YB3EH04A,18259.p +1 x(295747,197)YB3EH04A,19769.p = +1
+ f_295752: +1 t_x(295752,538)LEMDAT04,2063.o +1 t_x(295752,2584)$LEMDAT04,5810 +1 t_x(295752,0),8291 +1 x(295752,459)LEMDAT04,10446.p
+  +1 x(295752,302)LEMDAT04,11573.p +1 x(295752,144)LEMDAT04,13217.p +1 x(295752,65)LEMDAT04,15002.p +1 x(295752,852)LEMDAT04,16988.p
+  +1 x(295752,1167)LEMDAT04,18288.p +1 x(295752,695)LEMDAT04,19560.p +1 x(295752,774)LEMDAT04,20720.p
+  +1 x(295752,616)LEMDAT04,22458.p = +1
+ f_295754: +1 t_x(295754,1242)LEMDAT04,2064.o +1 t_x(295754,2029)$LEMDAT04,5811 +1 t_x(295754,140)LEMDAT04,8292
+  +1 x(295754,691)LEMDAT04,9588.p +1 x(295754,1006)LEMDAT04,11734.p +1 x(295754,927)LEMDAT04,13906.p +1 x(295754,848)LEMDAT04,14839.p
+  +1 x(295754,1084)LEMDAT04,16525.p +1 x(295754,1163)LEMDAT04,17945.p +1 x(295754,1478)LEMDAT04,19353.p
+  +1 x(295754,1556)LEMDAT04,20660.p = +1
+ f_295761: +1 t_x(295761,68)KSPE104D,2065.o +1 t_x(295761,5211)$KSPE104D,5812 +1 t_x(295761,0),8293 = +1
+ f_295780: +1 t_x(295780,0),2066.o +1 t_x(295780,6672)$KSPE104D,5813 +1 x(295780,59)KSPE104D,9988.p +1 x(295780,133)KSPE104D,11913.p
+  = +1
+ f_295790: +1 t_x(295790,672)$LEMDAT04,2067.o +1 t_x(295790,0),8294 +1 x(295790,278)LEMDAT04,9860.p +1 x(295790,357)LEMDAT04,11811.p
+  +1 x(295790,199)LEMDAT04,13544.p +1 x(295790,514)LEMDAT04,15489.p +1 x(295790,121)LEMDAT04,17015.p +1 x(295790,593)LEMDAT04,18559.p
+  +1 x(295790,435)LEMDAT04,19795.p = +1
+ f_295794: +1 t_x(295794,1588)LEMDAT04,2068.o +1 t_x(295794,1903)$LEMDAT04,5814 +1 t_x(295794,250)LEMDAT04,8295
+  +1 x(295794,565)LEMDAT04,9424.p +1 x(295794,880)LEMDAT04,11452.p +1 x(295794,1116)LEMDAT04,13206.p +1 x(295794,1194)LEMDAT04,15089.p
+  +1 x(295794,958)LEMDAT04,16742.p +1 x(295794,1037)LEMDAT04,18101.p +1 x(295794,1352)LEMDAT04,19490.p
+  +1 x(295794,1430)LEMDAT04,20579.p +1 x(295794,1666)LEMDAT04,22386.p +1 x(295794,1509)LEMDAT04,22960.p
+  = +1
+ f_295795: +1 t_x(295795,176)$LEMDAT04,2069.o +1 t_x(295795,0),8296 +1 x(295795,18)LEMDAT04,10358.p +1 x(295795,97)LEMDAT04,12314.p
+  = +1
+ f_295800: +1 t_x(295800,0),2070.o +1 t_x(295800,2688)$RJIU04M,5815 +1 t_x(295800,0),8297 +1 x(295800,53)RJIU04M,23728.p
+  +1 x(295800,141)RJIU04M,23925.p +1 x(295800,317)RJIU04M,24049.p = +1
+ f_295809: +1 t_x(295809,321)RNS04M,2071.o +1 t_x(295809,5721)$RNS04M,5816 +1 x(295809,821)RNS04M,13276.p
+  +1 x(295809,902)BR404M,14234.p +1 x(295809,77)BR404M,16187.p +1 x(295809,1121)RNS04M,18187.p +1 x(295809,2402)BR404M,19102.p
+  +1 x(295809,2927)$BR404M,20603.p = +1
+ f_295817: +1 t_x(295817,0),2072.o +1 t_x(295817,7920)$RQXU04E,5817 +1 t_x(295817,0),8298 = +1
+ f_295819: +1 t_x(295819,821)$RVKWU04M,2073.o +1 t_x(295819,174)RVKWU04M,8299 +1 x(295819,544)RVKWU04M,9954.p
+  +1 x(295819,636)RVKWU04M,11922.p +1 x(295819,728)RVKWU04M,13796.p = +1
+ f_295822: +1 t_x(295822,925)LEMDAT04,2074.o +1 t_x(295822,1004)$LEMDAT04,5818 +1 t_x(295822,0),8300 +1 x(295822,59)LEMDAT04,9604.p
+  +1 x(295822,138)LEMDAT04,11540.p +1 x(295822,217)LEMDAT04,13307.p +1 x(295822,295)LEMDAT04,15178.p +1 x(295822,453)LEMDAT04,16821.p
+  +1 x(295822,531)LEMDAT04,18358.p +1 x(295822,689)LEMDAT04,21543.p +1 x(295822,767)LEMDAT04,22312.p +1 x(295822,846)LEMDAT04,22904.p
+  = +1
+ f_295833: +1 t_x(295833,98)$BKED1204,2075.o = +1
+ f_295844: +1 t_x(295844,29)KSLN04M,2076.o +1 t_x(295844,7927)$MM204,5819 = +1
+ f_295847: +1 t_x(295847,0),2077.o +1 t_x(295847,3540)$YB3EH04A,5820 = +1
+ f_295850: +1 t_x(295850,54)RJIU04M,2078.o +1 t_x(295850,3128)$RJIU04M,5821 +1 t_x(295850,0),8301 +1 x(295850,581)RJIU04M,23945.p
+  +1 x(295850,142)RJIU04M,24050.p +1 x(295850,230)RJIU04M,24129.p = +1
+ f_295862: +1 t_x(295862,488)RFBRT04M,2079.o +1 t_x(295862,1759)$RFBRT04M,5822 +1 t_x(295862,0),8302 +1 x(295862,64)RFBRT04M,10101.p
+  +1 x(295862,276)RFBRT04M,11778.p +1 x(295862,594)RFBRT04M,14021.p +1 x(295862,382)RFBRT04M,17054.p = +1
+ f_295870: +1 t_x(295870,92)YB3EH04A,2080.o +1 t_x(295870,9376)$YB3EH04A,5823 +1 t_x(295870,0),8303 = +1
+ f_295875: +1 t_x(295875,0),2081.o +1 t_x(295875,5247)$YB3EH04E,5824 +1 t_x(295875,0),8304 +1 x(295875,47)YB3EH04E,21659.p
+  = +1
+ f_295877: +1 t_x(295877,81)RFBRT04M,2082.o +1 t_x(295877,2305)$RFBRT04M,5825 +1 t_x(295877,0),8305 +1 x(295877,293)RFBRT04M,12311.p
+  = +1
+ f_295879: +1 t_x(295879,73)RNS04M,2083.o +1 t_x(295879,5873)$RNS04M,5826 +1 x(295879,873)RNS04M,11250.p
+  +1 x(295879,973)RNS04M,12953.p +1 x(295879,1073)RNS04M,14960.p = +1
+ f_295882: +1 t_x(295882,0),2084.o +1 t_x(295882,2400)$RVKWS04,5827 +1 x(295882,37)RNI04M,13579.p +1 x(295882,135)RNI04M,15296.p
+  +1 x(295882,232)RNI04M,22371.p +1 x(295882,300)RVKWS04,23626.p = +1
+ f_295885: +1 t_x(295885,144)RQXSI04E,2085.o +1 t_x(295885,6420)$RQXSI04E,5828 +1 t_x(295885,0),8306 +1 x(295885,241)RQXSI04E,10203.p
+  +1 x(295885,47)RQXSI04E,12726.p +1 x(295885,2370)RQXSI04E,15172.p +1 x(295885,436)RQXSI04E,16369.p +1 x(295885,1020)RQXSI04E,19321.p
+  +1 x(295885,338)RQXSI04E,20389.p = +1
+ f_295886: +1 t_x(295886,1128)EG11G04M,2086.o +1 t_x(295886,5220)$EG11G04M,5829 +1 t_x(295886,0),8307
+  +1 x(295886,105)EG11G04M,9555.p +1 x(295886,183)EG11G04M,11328.p +1 x(295886,262)EG11G04M,13085.p +1 x(295886,341)EG11G04M,14827.p
+  +1 x(295886,1915)EG11G04M,16365.p +1 x(295886,2072)EG11G04M,17902.p +1 x(295886,2229)EG11G04M,19150.p
+  +1 x(295886,2308)EG11G04M,20068.p +1 x(295886,1442)EG11G04M,21243.p +1 x(295886,2465)EG11G04M,21956.p
+  +1 x(295886,2623)EG11G04M,22650.p +1 x(295886,2701)EG11G04M,23127.p +1 x(295886,1285)EG11G04M,23466.p
+  +1 x(295886,1206)EG11G04M,23857.p +1 x(295886,1521)EG11G04M,23967.p = +1
+ f_295887: +1 t_x(295887,0),2087.o +1 t_x(295887,2850)$YB3EH04A,5830 +1 t_x(295887,0),8308 +1 x(295887,32)YB3EH04A,19037.p
+  = +1
+ f_295891: +1 t_x(295891,0),2088.o +1 t_x(295891,2230)$BR204M,5831 +1 x(295891,233)BR204M,13677.p +1 x(295891,143)BR204M,18439.p
+  = +1
+ f_295893: +1 t_x(295893,1304)LEMDAT04,2089.o +1 t_x(295893,2013)$LEMDAT04,5832 +1 t_x(295893,203)LEMDAT04,8309
+  +1 x(295893,675)LEMDAT04,9550.p +1 x(295893,990)LEMDAT04,11701.p +1 x(295893,911)LEMDAT04,13744.p +1 x(295893,832)LEMDAT04,15351.p
+  +1 x(295893,1068)LEMDAT04,16512.p +1 x(295893,1147)LEMDAT04,17967.p +1 x(295893,1462)LEMDAT04,19283.p
+  +1 x(295893,1540)LEMDAT04,20599.p +1 x(295893,1698)LEMDAT04,21632.p +1 x(295893,1226)LEMDAT04,22391.p
+  = +1
+ f_295897: +1 t_x(295897,0),2090.o +1 t_x(295897,4381)$LGAVA04,5833 = +1
+ f_295905: +1 t_x(295905,40)RJIU04M,2091.o +1 t_x(295905,3289)$RJIU04M,5834 +1 t_x(295905,0),8310 +1 x(295905,128)RJIU04M,22536.p
+  +1 x(295905,215)RJIU04M,23720.p +1 x(295905,303)RJIU04M,24076.p = +1
+ f_295912: +1 t_x(295912,131)EGNOR04M,2092.o +1 t_x(295912,480)$EGNOR04M,5835 +1 t_x(295912,0),8311 +1 x(295912,61)EGNOR04M,10512.p
+  = +1
+ f_295915: +1 t_x(295915,322)LEMDAT04,2093.o +1 t_x(295915,2604)$LEMDAT04,5836 +1 t_x(295915,0),8312 +1 x(295915,479)LEMDAT04,9620.p
+  +1 x(295915,164)LEMDAT04,13202.p +1 x(295915,85)LEMDAT04,14767.p +1 x(295915,872)LEMDAT04,16443.p +1 x(295915,1187)LEMDAT04,18382.p
+  +1 x(295915,715)LEMDAT04,19541.p +1 x(295915,636)LEMDAT04,20794.p +1 x(295915,558)LEMDAT04,21703.p = +1
+ f_295917: +1 t_x(295917,0),2094.o +1 t_x(295917,6220)$YB3EH04A,5837 = +1
+ f_295920: +1 t_x(295920,48)RMZU04,2095.o +1 t_x(295920,6225)$RMZU04,5838 +1 t_x(295920,0),8313 +1 x(295920,217)RMZU04,17698.p
+  = +1
+ f_295922: +1 t_x(295922,173)KFZ4404M,2096.o +1 t_x(295922,12293)$KFZ4404M,5839 +1 x(295922,35)KFZ4404M,10477.p
+  = +1
+ f_295923: +1 t_x(295923,102)RFBRT04M,2097.o +1 t_x(295923,2220)$RFBRT04M,5840 +1 t_x(295923,0),8314 +1 x(295923,208)RFBRT04M,12017.p
+  = +1
+ f_295927: +1 t_x(295927,410)RJIU04M,2098.o +1 t_x(295927,7084)$RJIU04M,5841 +1 t_x(295927,0),8315 +1 x(295927,59)RJIU04M,9913.p
+  +1 x(295927,147)RJIU04M,11260.p +1 x(295927,235)RJIU04M,12905.p +1 x(295927,849)RJIU04M,16000.p +1 x(295927,2781)RJIU04M,17473.p
+  +1 x(295927,3220)RJIU04M,19222.p +1 x(295927,3308)RJIU04M,19891.p +1 x(295927,3396)RJIU04M,21153.p +1 x(295927,3484)RJIU04M,21786.p
+  +1 x(295927,3659)RJIU04M,22519.p +1 x(295927,1552)RJIU04M,23033.p +1 x(295927,1376)RJIU04M,23443.p +1 x(295927,323)RJIU04M,23746.p
+  +1 x(295927,674)RJIU04M,23987.p = +1
+ f_295929: +1 t_x(295929,1026)RVKWU04M,2099.o +1 t_x(295929,6629)$RASI04M,5842 +1 x(295929,77)RASI04M,9147.p
+  +1 x(295929,472)RVKWU04M,10949.p +1 x(295929,909)RASI04M,12747.p +1 x(295929,1949)RASI04M,14559.p +1 x(295929,1117)RASI04M,16630.p
+  +1 x(295929,1210)RVKWU04M,18441.p +1 x(295929,1429)RASI04M,19447.p = +1
+ f_295932: +1 t_x(295932,135)RNS04M,2100.o +1 t_x(295932,4735)$RNS04M,5843 +1 t_x(295932,35)RNS04M,8316
+  +1 x(295932,1435)RNS04M,19023.p +1 x(295932,435)RNS04M,20270.p +1 x(295932,235)RNS04M,21596.p = +1
+ f_295936: +1 t_x(295936,7)YBOLN04M,2101.o +1 t_x(295936,20928)$KFZ4404M,5844 +1 x(295936,34)YB5WH04M,10794.p
+  +1 x(295936,166)YB5KL04E,12419.p +1 x(295936,225)YB5KL04E,14074.p +1 x(295936,1337)YB5KL04E,15868.p
+  +1 x(295936,986)YB5KL04E,17835.p +1 x(295936,810)YB5KL04E,19375.p +1 x(295936,1220)YB5KL04E,20556.p
+  +1 x(295936,510)YB5WH04M,21452.p +1 x(295936,342)YB5KL04E,22129.p +1 x(295936,457)YB5WH04M,22845.p +1 x(295936,368)YBOLN04M,23203.p
+  +1 x(295936,86)YB5WH04M,23660.p +1 x(295936,593)YBOLN04M,23845.p = +1
+ f_295939: +1 t_x(295939,0),2102.o +1 t_x(295939,1920)$KFUL1U04,5845 +1 t_x(295939,0),8317 = +1
+ f_295941: +1 t_x(295941,0),2103.o +1 t_x(295941,314)$EG11G04M,5846 +1 t_x(295941,0),8318 = +1
+ f_295942: +1 t_x(295942,0),2104.o +1 t_x(295942,646)$KCHI104M,5847 +1 t_x(295942,0),8319 +1 x(295942,73)KCHI104M,21987.p
+  = +1
+ f_295946: +1 t_x(295946,1)LGAVA04,2105.o +1 t_x(295946,3672)$LGAVA04,5848 = +1
+ f_295952: +1 t_x(295952,315)RQXSI04E,2106.o +1 t_x(295952,5040)$RQXSI04E,5849 +1 t_x(295952,0),8320 +1 x(295952,90)RQXSI04E,9403.p
+  +1 x(295952,202)RQXSI04E,12749.p +1 x(295952,990)RQXSI04E,14588.p +1 x(295952,2002)RQXSI04E,16399.p
+  +1 x(295952,2340)RQXSI04E,18433.p +1 x(295952,427)RQXSI04E,19707.p = +1
+ f_295961: +1 t_x(295961,0),2107.o +1 t_x(295961,1357)$YD5WH04M,5850 +1 t_x(295961,0),8321 +1 x(295961,647)YD5WH04M,11800.p
+  +1 x(295961,47)YD5WH04M,13943.p = +1
+ f_295965: +1 t_x(295965,0),2108.o +1 t_x(295965,2340)$RQXU04E,5851 +1 x(295965,111)RQXU04E,13668.p = +1
+ f_295966: +1 t_x(295966,2907)YB3EH04E,2109.o +1 t_x(295966,10067)$YB3EH04E,5852 +1 x(295966,5)YB5KL04E,9134.p
+  +1 x(295966,160)YBOLN04M,10897.p +1 x(295966,454)YB5WH04M,12692.p +1 x(295966,115)YBOLN04M,14354.p +1 x(295966,927)YBOLN04M,15892.p
+  +1 x(295966,1089)YB5WH04M,17474.p +1 x(295966,649)YB5KL04E,19174.p +1 x(295966,507)YB5WH04M,20284.p
+  +1 x(295966,250)YBOLN04M,21369.p +1 x(295966,295)YBOLN04M,22247.p +1 x(295966,566)YBOLN04M,23706.p = +1
+ f_295980: +1 t_x(295980,208)RNS04M,2110.o +1 t_x(295980,4708)$RNS04M,5853 +1 t_x(295980,108)RNS04M,8322
+  +1 x(295980,608)RNS04M,12118.p +1 x(295980,1408)RNS04M,19127.p +1 x(295980,408)RNS04M,20665.p +1 x(295980,308)RNS04M,22369.p
+  = +1
+ f_295984: +1 t_x(295984,240)RASI04M,2111.o +1 t_x(295984,5040)$RASI04M,5854 +1 x(295984,48)RASI04M,10474.p
+  +1 x(295984,256)RASI04M,22689.p +1 x(295984,464)RASI04M,23323.p = +1
+ f_296001: +1 t_x(296001,0),2112.o +1 t_x(296001,3507)$YB3EH04E,5855 = +1
+ f_296022: +1 t_x(296022,156)MM204,2113.o +1 t_x(296022,2086)$MM204,5856 +1 t_x(296022,0),8323 +1 x(296022,42)MM204,10132.p
+  = +1
+ f_296031: +1 t_x(296031,137)MM204,2114.o +1 t_x(296031,4678)$MM204,5857 +1 t_x(296031,23)MM204,8324 = +1
+ f_296035: +1 t_x(296035,836)LELVL04M,2115.o +1 t_x(296035,2695)$LELVL04M,5858 +1 x(296035,1739)RVKWU04M,10270.p
+  +1 x(296035,1456)LELVL04M,12168.p +1 x(296035,2016)$RVKWU04M,21636.p +1 x(296035,1831)RVKWU04M,22450.p
+  +1 x(296035,1559)LELVL04M,23595.p = +1
+ f_296039: +1 t_x(296039,302)LEMDAT04,2116.o +1 t_x(296039,2978)$LEMDAT04,5859 +1 t_x(296039,0),8325 +1 x(296039,66)LEMDAT04,9624.p
+  +1 x(296039,223)LEMDAT04,12839.p +1 x(296039,459)LEMDAT04,14557.p +1 x(296039,145)LEMDAT04,16543.p = +1
+ f_296046: +1 t_x(296046,0),2117.o +1 t_x(296046,8037)$KFZ4404M,5860 +1 t_x(296046,0),8326 +1 x(296046,626)KFZ4404M,12079.p
+  = +1
+ f_296059: +1 t_x(296059,30)KFUL1U04,2118.o +1 t_x(296059,1410)$KFUL1U04,5861 = +1
+ f_296062: +1 t_x(296062,3517)RQXSI04E,2119.o +1 t_x(296062,4080)$RQXSI04E,5862 +1 x(296062,367)RQXSI04E,9136.p
+  +1 x(296062,930)RQXSI04E,10911.p +1 x(296062,255)RQXSI04E,12760.p +1 x(296062,30)RQXSI04E,14514.p +1 x(296062,1042)RQXSI04E,16065.p
+  +1 x(296062,1380)RQXSI04E,17620.p +1 x(296062,1605)RQXSI04E,18961.p +1 x(296062,1492)RQXSI04E,20072.p
+  +1 x(296062,1717)RQXSI04E,21108.p +1 x(296062,1830)RQXSI04E,21952.p +1 x(296062,817)RQXSI04E,22730.p
+  +1 x(296062,1267)RQXSI04E,23390.p = +1
+ f_296087: +1 t_x(296087,8)RVKWU04M,2120.o +1 t_x(296087,7393)$RVKWU04M,5863 = +1
+ f_296092: +1 t_x(296092,0),2121.o +1 t_x(296092,3295)$RMZSI04,5864 = +1
+ f_296095: +1 t_x(296095,3)KFZ4404M,2122.o +1 t_x(296095,1804)$KFZ4404M,5865 = +1
+ f_296104: +1 t_x(296104,344)$KFUL1U04,2123.o +1 t_x(296104,267)KFUL1U04,8327 = +1
+ f_296107: +1 t_x(296107,46)LELVL04M,2124.o +1 t_x(296107,2524)$LELVL04M,5866 +1 x(296107,149)LELVL04M,15538.p
+  +1 x(296107,68)RQXU04E,16879.p = +1
+ f_296109: +1 t_x(296109,0),2125.o +1 t_x(296109,3473)$RMZU04E,5867 +1 x(296109,124)RMZU04E,20206.p +1 x(296109,40)RMZU04E,21497.p
+  = +1
+ f_296112: +1 t_x(296112,0),2126.o +1 t_x(296112,7064)$YB3EH04E,5868 +1 x(296112,14)YB3EH04E,16380.p +1 x(296112,253)YB5WH04M,19626.p
+  +1 x(296112,148)YB5WH04M,20684.p +1 x(296112,95)YB5WH04M,21670.p = +1
+ f_296113: +1 t_x(296113,0),2127.o +1 t_x(296113,1740)$RQXU04E,5869 = +1
+ f_296126: +1 t_x(296126,127)LGAVA04,2128.o +1 t_x(296126,3092)$LGAVA04,5870 = +1
+ f_296131: +1 t_x(296131,159)RASI04M,2129.o +1 t_x(296131,1407)$RASI04M,5871 +1 t_x(296131,0),8328 +1 x(296131,55)RASI04M,12309.p
+  +1 x(296131,263)RASI04M,17023.p = +1
+ f_296133: +1 t_x(296133,1381)$RVKWU04M,2130.o +1 x(296133,1104)RVKWU04M,9918.p +1 x(296133,1196)RVKWU04M,11909.p
+  +1 x(296133,1288)RVKWU04M,13789.p = +1
+ f_296135: +1 t_x(296135,162)RQXU04E,2131.o +1 t_x(296135,2220)$RQXU04E,5872 +1 x(296135,77)RQXU04E,10569.p
+  = +1
+ f_296137: +1 t_x(296137,2374)LGSRA04,2132.o +1 t_x(296137,36405)$LGSRA04,5873 +1 x(296137,1158)LGSRA04,9216.p
+  = +1
+ f_296145: +1 t_x(296145,111)EGPFA04,2133.o +1 t_x(296145,6111)$EGPFA04,5874 +1 t_x(296145,0),8329 +1 x(296145,411)EGPFA04,9359.p
+  +1 x(296145,711)EGPFA04,13007.p +1 x(296145,1011)EGPFA04,14606.p +1 x(296145,1311)EGPFA04,16319.p +1 x(296145,1911)EGPFA04,18940.p
+  +1 x(296145,2511)EGPFA04,21089.p +1 x(296145,2811)EGPFA04,21785.p +1 x(296145,3111)EGPFA04,22547.p = +1
+ f_296147: +1 t_x(296147,0),2134.o +1 t_x(296147,3442)$LELVU04,5875 +1 x(296147,196)LELVU04,11388.p +1 x(296147,589)LELVU04,13264.p
+  +1 x(296147,97)LELVU04,15125.p +1 x(296147,491)LELVU04,16585.p = +1
+ f_296148: +1 t_x(296148,317)LGIRA04,2135.o +1 t_x(296148,5117)$LGIRA04,5876 = +1
+ f_296153: +1 t_x(296153,0),2136.o +1 t_x(296153,1920)$RNI04M,5877 +1 t_x(296153,0),8330 = +1
+ f_296155: +1 t_x(296155,66)LELVL04M,2137.o +1 t_x(296155,8428)$LELVL04M,5878 +1 t_x(296155,0),8331 +1 x(296155,479)LELVL04M,14928.p
+  +1 x(296155,1305)LELVL04M,16408.p +1 x(296155,169)LELVL04M,18413.p = +1
+ f_296157: +1 t_x(296157,0),2138.o +1 t_x(296157,6780)$RQXSI04E,5879 +1 x(296157,17)RQXSI04E,14547.p +1 x(296157,796)RQXSI04E,15940.p
+  +1 x(296157,212)RQXSI04E,17532.p +1 x(296157,1380)RQXSI04E,18964.p +1 x(296157,698)RQXSI04E,20319.p
+  +1 x(296157,407)RQXSI04E,21278.p +1 x(296157,504)RQXSI04E,22268.p +1 x(296157,309)RQXSI04E,22954.p = +1
+ f_296158: +1 t_x(296158,0),2139.o +1 t_x(296158,6300)$YB5WH04M,5880 +1 t_x(296158,0),8332 +1 x(296158,317)YB5WH04M,12496.p
+  +1 x(296158,158)YB5WH04M,14198.p +1 x(296158,688)YB5WH04M,15910.p +1 x(296158,476)YB5WH04M,17884.p +1 x(296158,0),19396.p
+  +1 x(296158,105)YB5WH04M,20627.p +1 x(296158,211)YB5WH04M,22963.p = +1
+ f_296164: +1 t_x(296164,757)RQXSI04E,2140.o +1 t_x(296164,3120)$RQXSI04E,5881 +1 t_x(296164,0),8333 +1 x(296164,82)RQXSI04E,9629.p
+  +1 x(296164,532)RQXSI04E,11171.p +1 x(296164,870)RQXSI04E,13431.p +1 x(296164,1320)RQXSI04E,15046.p
+  +1 x(296164,420)RQXSI04E,18533.p +1 x(296164,645)RQXSI04E,19383.p +1 x(296164,982)RQXSI04E,20680.p +1 x(296164,1095)RQXSI04E,22350.p
+  +1 x(296164,1207)RQXSI04E,23647.p = +1
+ f_296165: +1 t_x(296165,0),2141.o +1 t_x(296165,6044)$BR204M,5882 +1 x(296165,29)LELVL04M,15542.p = +1
+ f_296180: +1 t_x(296180,278)RMZU04,2142.o +1 t_x(296180,5440)$RMZU04,5883 +1 t_x(296180,0),8334 +1 x(296180,24)RMZU04,9593.p
+  +1 x(296180,193)RMZU04,11181.p +1 x(296180,363)RMZU04,13426.p +1 x(296180,109)RMZU04,15024.p +1 x(296180,701)RMZU04,16935.p
+  = +1
+ f_296181: +1 t_x(296181,0),2143.o +1 t_x(296181,7660)$GL4W04M,5884 +1 x(296181,88)YB3EH04E,10598.p +1 x(296181,38)YB3EH04E,18376.p
+  = +1
+ f_296188: +1 t_x(296188,0),2144.o +1 t_x(296188,4798)$LELVU04,5885 +1 x(296188,140)MM204,18244.p = +1
+ f_296190: +1 t_x(296190,30)YB3EH04E,2145.o +1 t_x(296190,1630)$YB3EH04E,5886 +1 x(296190,230)YB3EH04E,21042.p
+  = +1
+ f_296192: +1 t_x(296192,0),2146.o +1 t_x(296192,873)$KSPE104D,5887 = +1
+ f_296194: +1 t_x(296194,119)MYY04A,2147.o +1 t_x(296194,12133)$MRAE04,5888 +1 x(296194,6)MEK04,10765.p
+  +1 x(296194,37)MYY04A,11037.p +1 x(296194,372)MAB04,12809.p +1 x(296194,444)MAB04,14238.p +1 x(296194,541)MGY04,15740.p
+  +1 x(296194,2341)MGY04,17133.p +1 x(296194,3133)$MEK04,18594.p +1 x(296194,1596)MAB04,20121.p +1 x(296194,1522)MEK04,21208.p
+  +1 x(296194,3612)MAB04,21803.p +1 x(296194,2809)MRAEE04,22598.p +1 x(296194,1380)MAB04,23168.p +1 x(296194,2564)MEK04,23482.p
+  +1 x(296194,2316)MAB04,23793.p +1 x(296194,1452)MAB04,23947.p +1 x(296194,2888)MGY04,24062.p +1 x(296194,3252)MAB04,24120.p
+  +1 x(296194,3324)MAB04,24142.p = +1
+ f_296209: +1 t_x(296209,0),2148.o +1 t_x(296209,6127)$KSPE104D,5889 +1 t_x(296209,0),8335 = +1
+ f_296212: +1 t_x(296212,369)KSLN04A,2149.o +1 t_x(296212,2659)$KSLN04A,5890 +1 t_x(296212,148)KSLN04A,8336
+  +1 x(296212,295)KSLN04A,10363.p +1 x(296212,222)KSLN04A,12916.p +1 x(296212,517)KSLN04A,14650.p +1 x(296212,591)KSLN04A,16214.p
+  +1 x(296212,960)KSLN04A,22213.p = +1
+ f_296217: +1 t_x(296217,0),2150.o +1 t_x(296217,2915)$YB3EH04E,5891 +1 x(296217,115)YB3EH04E,16755.p
+  = +1
+ f_296218: +1 t_x(296218,67)LGAVA04,2151.o +1 t_x(296218,491)$LGAVA04,5892 = +1
+ f_296221: +1 t_x(296221,0),2152.o +1 t_x(296221,391)$KSPE104D,5893 = +1
+ f_296227: +1 t_x(296227,136)LGAVA04,2153.o +1 t_x(296227,3525)$LGAVA04,5894 +1 x(296227,419)LGAVA04,16462.p
+  +1 x(296227,560)LGAVA04,17951.p = +1
+ f_296232: +1 t_x(296232,0),2154.o +1 t_x(296232,3551)$RMZU04,5895 +1 x(296232,234)LEBAS04A,12350.p +1 x(296232,141)LEBAS04A,13065.p
+  +1 x(296232,326)LEBAS04A,15237.p +1 x(296232,418)LEBAS04A,18520.p = +1
+ f_296238: +1 t_x(296238,487)RJIU04M,2155.o +1 t_x(296238,9268)$RJIU04M,5896 +1 t_x(296238,0),8337 +1 x(296238,136)RJIU04M,9705.p
+  +1 x(296238,224)RJIU04M,10838.p +1 x(296238,750)RJIU04M,12573.p +1 x(296238,1189)RJIU04M,14279.p +1 x(296238,311)RJIU04M,16364.p
+  +1 x(296238,4965)RJIU04M,17612.p +1 x(296238,1628)RJIU04M,19484.p +1 x(296238,5492)RJIU04M,19998.p +1 x(296238,5843)RJIU04M,22944.p
+  = +1
+ f_296240: +1 t_x(296240,0),2156.o +1 t_x(296240,191)$BR204M,5897 = +1
+ f_296241: +1 t_x(296241,12)YD5WH04M,2157.o +1 t_x(296241,7922)$EG11G04M,5898 = +1
+ f_296248: +1 t_x(296248,6)GL4W04M,2158.o +1 t_x(296248,844)$GL4W04M,5899 +1 t_x(296248,0),8338 = +1
+ f_296249: +1 t_x(296249,0),2159.o +1 t_x(296249,517)$CPGSE04,5900 = +1
+ f_296253: +1 t_x(296253,58)MEK04,2160.o +1 t_x(296253,11332)$MRAE04,5901 +1 x(296253,58)MEK04,11355.p
+  +1 x(296253,342)MEK04,13392.p +1 x(296253,1362)MRAEE04,15834.p +1 x(296253,1547)MRAEE04,17233.p +1 x(296253,624)MRAEE04,18779.p
+  +1 x(296253,437)MEK04,20418.p +1 x(296253,532)MEK04,21380.p +1 x(296253,247)MEK04,22298.p = +1
+ f_296260: +1 t_x(296260,0),2161.o +1 t_x(296260,2845)$KSAL1204,5902 +1 x(296260,234)KSAL1204,10388.p
+  +1 x(296260,655)KSAL1204,15064.p +1 x(296260,402)KSAL1204,16831.p +1 x(296260,318)KSAL1204,18325.p = +1
+ f_296261: +1 t_x(296261,436)KWUR404E,2162.o +1 t_x(296261,7597)$YB3EH04E,5903 +1 x(296261,2)YB5KL04E,9520.p
+  +1 x(296261,1336)KWUR404E,16724.p +1 x(296261,643)KWUR404E,18161.p +1 x(296261,351)YBOLN04M,19588.p
+  +1 x(296261,447)YB3EH04E,20692.p +1 x(296261,261)YBOLN04M,21510.p +1 x(296261,306)YBOLN04M,22279.p = +1
+ f_296263: +1 t_x(296263,0),2163.o +1 t_x(296263,6552)$YB3EH04A,5904 = +1
+ f_296265: +1 t_x(296265,0),2164.o +1 t_x(296265,1027)$LELVU04,5905 +1 x(296265,43)LELVU04,19704.p +1 x(296265,141)LELVU04,20272.p
+  +1 x(296265,240)LELVU04,21268.p = +1
+ f_296267: +1 t_x(296267,42)RQXU04E,2165.o +1 t_x(296267,6879)$LELVL04M,5906 +1 x(296267,128)RQXU04E,16309.p
+  +1 x(296267,66)LELVL04M,18043.p +1 x(296267,214)RQXU04E,19616.p +1 x(296267,375)LELVL04M,20695.p = +1
+ f_296289: +1 t_x(296289,166)KWUR1C04,2166.o +1 t_x(296289,4196)$KWUR1C04,5907 +1 t_x(296289,0),8339 +1 x(296289,27)KWUR1C04,10299.p
+  +1 x(296289,97)KWUR1C04,12136.p +1 x(296289,1069)KWUR1C04,17962.p = +1
+ f_296295: +1 t_x(296295,0),2167.o +1 t_x(296295,2640)$YB3EH04E,5908 +1 t_x(296295,0),8340 +1 x(296295,40)YB3EH04E,14994.p
+  +1 x(296295,90)YB3EH04E,16659.p +1 x(296295,190)YB3EH04E,18085.p +1 x(296295,240)YB3EH04E,19285.p +1 x(296295,290)YB3EH04E,20351.p
+  +1 x(296295,340)YB3EH04E,21288.p +1 x(296295,390)YB3EH04E,22091.p +1 x(296295,440)YB3EH04E,22717.p = +1
+ f_296303: +1 t_x(296303,14)KWUR404E,2168.o +1 t_x(296303,14527)$LGKFN04,5909 +1 x(296303,15)YB3EH04E,10844.p
+  +1 x(296303,135)LOW304M,15463.p +1 x(296303,210)LOW304M,16317.p +1 x(296303,265)YB3EH04E,18038.p +1 x(296303,153)$KWUR404E,19523.p
+  +1 x(296303,60)LOW304M,21644.p = +1
+ f_296304: +1 t_x(296304,0),2169.o +1 t_x(296304,6913)$MM204,5910 = +1
+ f_296307: +1 t_x(296307,1144)RNI04M,2170.o +1 t_x(296307,6614)$RNI04M,5911 +1 t_x(296307,0),8341 +1 x(296307,167)RNI04M,9368.p
+  +1 x(296307,265)RNI04M,11332.p +1 x(296307,558)RNI04M,12541.p +1 x(296307,1339)RNI04M,14265.p +1 x(296307,655)RNI04M,15819.p
+  +1 x(296307,69)RNI04M,17266.p +1 x(296307,948)RNI04M,18623.p +1 x(296307,1534)RNI04M,19845.p +1 x(296307,2120)RNI04M,21000.p
+  +1 x(296307,1632)RNI04M,22139.p +1 x(296307,362)RNI04M,22848.p +1 x(296307,460)RNI04M,23311.p +1 x(296307,1437)RNI04M,23677.p
+  = +1
+ f_296317: +1 t_x(296317,0),2171.o +1 t_x(296317,1795)$YB3EH04A,5912 +1 t_x(296317,0),8342 +1 x(296317,86)YB3EH04A,15280.p
+  +1 x(296317,39)YB3EH04A,17064.p = +1
+ f_296334: +1 t_x(296334,0),2172.o +1 t_x(296334,2160)$YB3EH04E,5913 +1 t_x(296334,0),8343 +1 x(296334,60)YB3EH04E,22732.p
+  +1 x(296334,10)YB3EH04E,23406.p = +1
+ f_296337: +1 t_x(296337,0),2173.o +1 t_x(296337,1424)$BR404M,5914 +1 t_x(296337,0),8344 +1 x(296337,74)BR404M,16545.p
+  +1 x(296337,524)BR404M,19759.p +1 x(296337,224)BR404M,20452.p +1 x(296337,149)BR404M,21560.p +1 x(296337,299)BR404M,22153.p
+  = +1
+ f_296338: +1 t_x(296338,44)RASI04M,2174.o +1 t_x(296338,7740)$RASI04M,5915 +1 x(296338,148)RASI04M,10039.p
+  +1 x(296338,62)RQXSI04E,12339.p +1 x(296338,252)RASI04M,12743.p +1 x(296338,2288)RQXSI04E,14918.p +1 x(296338,354)RQXSI04E,16328.p
+  +1 x(296338,1050)RQXSI04E,18266.p +1 x(296338,938)RQXSI04E,19136.p +1 x(296338,451)RQXSI04E,20306.p
+  = +1
+ f_296342: +1 t_x(296342,2580)EGNOR04M,2175.o +1 t_x(296342,4980)$EGNOR04M,5916 +1 x(296342,26)EGNOR04M,9144.p
+  +1 x(296342,96)EGNOR04M,10918.p +1 x(296342,584)EGNOR04M,12716.p +1 x(296342,235)EGNOR04M,14526.p +1 x(296342,1142)EGNOR04M,16199.p
+  +1 x(296342,1910)EGNOR04M,18211.p +1 x(296342,305)EGNOR04M,19489.p = +1
+ f_296343: +1 t_x(296343,0),2176.o +1 t_x(296343,8589)$RNI04M,5917 +1 x(296343,54)YB3EH04E,15434.p +1 x(296343,189)RNI04M,22668.p
+  = +1
+ f_296345: +1 t_x(296345,52)LEBAS04M,2177.o +1 t_x(296345,9961)$LELVU04,5918 = +1
+ f_296346: +1 t_x(296346,45)EG11G04M,2178.o +1 t_x(296346,8308)$EG11G04M,5919 = +1
+ f_296350: +1 t_x(296350,268)RQXSI04E,2179.o +1 t_x(296350,4768)$RQXSI04E,5920 +1 t_x(296350,0),8345 +1 x(296350,493)RQXSI04E,9465.p
+  +1 x(296350,43)RQXSI04E,11162.p +1 x(296350,718)RQXSI04E,14572.p +1 x(296350,1730)RQXSI04E,16367.p +1 x(296350,2068)RQXSI04E,18303.p
+  +1 x(296350,155)RQXSI04E,19595.p = +1
+ f_296356: +1 t_x(296356,0),2180.o +1 t_x(296356,247)$KSPE104D,5921 = +1
+ f_296365: +1 t_x(296365,496)LGAVA04,2181.o +1 t_x(296365,2191)$LGAVA04,5922 +1 t_x(296365,355)LGAVA04,8346
+  = +1
+ f_296368: +1 t_x(296368,0),2182.o +1 t_x(296368,545)$LGAVA04,5923 = +1
+ f_296392: +1 t_x(296392,228)KSLN04A,2183.o +1 t_x(296392,2813)$KSLN04A,5924 +1 t_x(296392,154)KSLN04A,8347
+  +1 x(296392,376)KSLN04A,12932.p +1 x(296392,671)KSLN04A,14673.p +1 x(296392,745)KSLN04A,16257.p +1 x(296392,302)KSLN04A,22344.p
+  = +1
+ f_296393: +1 t_x(296393,0),2184.o +1 t_x(296393,7370)$YB3EH04A,5925 +1 x(296393,26)YB3EH04A,23296.p = +1
+ f_296394: +1 t_x(296394,0),2185.o +1 t_x(296394,8269)$YB3EH04A,5926 +1 t_x(296394,0),8348 +1 x(296394,1)YB3EH04A,15589.p
+  = +1
+ f_296401: +1 t_x(296401,0),2186.o +1 t_x(296401,730)$BR404M,5927 +1 t_x(296401,0),8349 +1 x(296401,55)BR404M,16392.p
+  = +1
+ f_296406: +1 t_x(296406,105)RJIU04M,2187.o +1 t_x(296406,7832)$RJIU04M,5928 +1 t_x(296406,0),8350 +1 x(296406,17)RJIU04M,10656.p
+  +1 x(296406,895)RJIU04M,11412.p +1 x(296406,983)RJIU04M,13018.p +1 x(296406,1597)RJIU04M,16121.p +1 x(296406,3529)RJIU04M,17490.p
+  +1 x(296406,719)RJIU04M,18999.p +1 x(296406,4056)RJIU04M,19903.p +1 x(296406,280)RJIU04M,21239.p +1 x(296406,4232)RJIU04M,21811.p
+  +1 x(296406,4407)RJIU04M,22527.p +1 x(296406,2300)RJIU04M,23041.p +1 x(296406,2124)RJIU04M,23455.p +1 x(296406,368)RJIU04M,23738.p
+  +1 x(296406,456)RJIU04M,23934.p +1 x(296406,192)RJIU04M,24122.p = +1
+ f_296407: +1 t_x(296407,140)YB3EH04A,2188.o +1 t_x(296407,6053)$YB3EH04A,5929 +1 t_x(296407,48)YB3EH04A,8351
+  +1 x(296407,2)YB3EH04A,9651.p +1 x(296407,187)YB3EH04A,12071.p +1 x(296407,695)YB3EH04A,13151.p +1 x(296407,602)YB3EH04A,15114.p
+  +1 x(296407,94)YB3EH04A,17081.p +1 x(296407,1849)YB3EH04A,18557.p +1 x(296407,233)YB3EH04A,20873.p = +1
+ f_296439: +1 t_x(296439,45)YB3EH04E,2189.o +1 t_x(296439,15518)$KFZ4404M,5930 +1 x(296439,95)YB3EH04E,12293.p
+  = +1
+ f_296449: +1 t_x(296449,674)BKED1204,2190.o +1 t_x(296449,1228)$BKED1204,5931 +1 x(296449,304)BKED1204,9745.p
+  +1 x(296449,109)LELVU04,11809.p +1 x(296449,797)LELVU04,13580.p +1 x(296449,404)LELVU04,15374.p = +1
+ f_296450: +1 t_x(296450,46)YBOLN04M,2191.o +1 t_x(296450,7968)$YB3EH04E,5932 +1 x(296450,361)YBOLN04M,12462.p
+  +1 x(296450,102)YB5WH04M,14246.p +1 x(296450,181)YBOLN04M,16548.p +1 x(296450,49)YB5WH04M,18481.p +1 x(296450,226)YBOLN04M,19504.p
+  +1 x(296450,130)YB5KL04E,21742.p +1 x(296450,71)YB5KL04E,23006.p = +1
+ f_296463: +1 t_x(296463,14)LEBAS04A,2192.o +1 t_x(296463,6753)$LEBAS04A,5933 +1 t_x(296463,0),8352 = +1
+ f_296465: +1 t_x(296465,111)KSAL1204,2193.o +1 t_x(296465,3480)$KSAL1204,5934 +1 t_x(296465,0),8353 +1 x(296465,195)KSAL1204,10438.p
+  +1 x(296465,364)KSAL1204,11562.p +1 x(296465,280)KSAL1204,13287.p = +1
+ f_296473: +1 t_x(296473,1554)LCES004,2194.o +1 t_x(296473,2757)$LCES004,5935 +1 t_x(296473,7)LCES004,8354
+  +1 x(296473,179)LCES004,9294.p +1 x(296473,695)LCES004,11270.p +1 x(296473,351)LCES004,13517.p +1 x(296473,523)LCES004,15072.p
+  +1 x(296473,1210)LCES004,16761.p +1 x(296473,1382)LCES004,18305.p +1 x(296473,1726)LCES004,21934.p +1 x(296473,1897)LCES004,22607.p
+  +1 x(296473,2069)LCES004,23119.p = +1
+ f_296477: +1 t_x(296477,255)YB3EH04A,2195.o +1 t_x(296477,1364)$YB3EH04A,5936 +1 t_x(296477,24)YB3EH04A,8355
+  +1 x(296477,163)YB3EH04A,13324.p +1 x(296477,394)YB3EH04A,15582.p = +1
+ f_296481: +1 t_x(296481,0),2196.o +1 t_x(296481,14548)$KFZ4404M,5937 +1 x(296481,90)YB3EH04E,16694.p
+  +1 x(296481,190)YB3EH04E,18119.p +1 x(296481,240)YB3EH04E,19311.p +1 x(296481,290)YB3EH04E,20387.p +1 x(296481,340)YB3EH04E,21323.p
+  +1 x(296481,390)YB3EH04E,22124.p +1 x(296481,440)YB3EH04E,22758.p = +1
+ f_296521: +1 t_x(296521,118)KFUL1U04,2197.o +1 t_x(296521,425)$KFUL1U04,5938 +1 t_x(296521,41)KFUL1U04,8356
+  = +1
+ f_296549: +1 t_x(296549,418)YB5WH04M,2198.o +1 t_x(296549,8209)$YB3EH04E,5939 +1 x(296549,16)YBOLN04M,9492.p
+  +1 x(296549,47)YB5WH04M,11427.p +1 x(296549,77)YB5KL04E,12696.p +1 x(296549,136)YB5KL04E,14545.p +1 x(296549,61)YBOLN04M,16135.p
+  +1 x(296549,194)YB5KL04E,18473.p +1 x(296549,467)YBOLN04M,19540.p +1 x(296549,100)YB5WH04M,22457.p +1 x(296549,287)YBOLN04M,23003.p
+  = +1
+ f_296550: +1 t_x(296550,126)YB3EH04A,2199.o +1 t_x(296550,5992)$YB3EH04A,5940 +1 t_x(296550,33)YB3EH04A,8357
+  +1 x(296550,79)YB3EH04A,10606.p +1 x(296550,634)YB3EH04A,13115.p +1 x(296550,541)YB3EH04A,15058.p +1 x(296550,1742)YB3EH04A,16946.p
+  +1 x(296550,1788)YB3EH04A,18332.p +1 x(296550,172)YB3EH04A,20747.p = +1
+ f_296552: +1 t_x(296552,0),2200.o +1 t_x(296552,4719)$KSLN04A,5941 = +1
+ f_296553: +1 t_x(296553,0),2201.o +1 t_x(296553,4651)$KSLN04A,5942 = +1
+ f_296560: +1 t_x(296560,19)PMXX04M,2202.o +1 t_x(296560,1562)$PMXX04M,5943 +1 x(296560,122)PMXX04M,11854.p
+  +1 x(296560,19)PMXX04M,14013.p +1 x(296560,430)PMXX04M,15537.p +1 x(296560,533)PMXX04M,16518.p +1 x(296560,1047)PMXX04M,18111.p
+  +1 x(296560,1253)PMXX04M,20378.p +1 x(296560,327)PMXX04M,21436.p +1 x(296560,636)PMXX04M,22259.p = +1
+ f_296563: +1 t_x(296563,769)$KWUR404E,2203.o +1 t_x(296563,0),8358 +1 x(296563,7)KWUR404E,9518.p +1 x(296563,76)KWUR404E,11469.p
+  +1 x(296563,353)KWUR404E,13310.p +1 x(296563,422)KWUR404E,15076.p +1 x(296563,492)KWUR404E,16668.p +1 x(296563,215)KWUR404E,18258.p
+  +1 x(296563,145)KWUR404E,19678.p +1 x(296563,284)KWUR404E,20808.p = +1
+ f_296565: +1 t_x(296565,243)RNI04M,2204.o +1 t_x(296565,3076)$RNI04M,5944 +1 t_x(296565,0),8359 +1 x(296565,48)RNI04M,10368.p
+  +1 x(296565,145)RNI04M,12217.p +1 x(296565,341)RNI04M,15363.p +1 x(296565,438)RNI04M,18528.p = +1
+ f_296585: +1 t_x(296585,311)LGIRA04,2205.o +1 t_x(296585,1788)$LGIRA04,5945 +1 t_x(296585,0),8360 = +1
+ f_296614: +1 t_x(296614,0),2206.o +1 t_x(296614,3381)$KFUL1U04,5946 +1 x(296614,56)KSAL1204,13856.p = +1
+ f_296619: +1 t_x(296619,0),2207.o +1 t_x(296619,11074)$YB3EH04A,5947 +1 x(296619,34)YB3EH04A,20798.p
+  +1 x(296619,81)YB3EH04A,21695.p = +1
+ f_296635: +1 t_x(296635,45)MM204,2208.o +1 t_x(296635,3678)$MM204,5948 +1 t_x(296635,0),8361 = +1
+ f_296640: +1 t_x(296640,330)KSAL1204,2209.o +1 t_x(296640,2520)$KSAL1204,5949 +1 t_x(296640,0),8362 +1 x(296640,77)KSAL1204,10127.p
+  +1 x(296640,246)KSAL1204,11829.p +1 x(296640,162)KSAL1204,13709.p +1 x(296640,667)KSAL1204,16860.p +1 x(296640,751)KSAL1204,18318.p
+  +1 x(296640,498)KSAL1204,19637.p = +1
+ f_296641: +1 t_x(296641,0),2210.o +1 t_x(296641,632)$KSLN04A,5950 +1 t_x(296641,0),8363 = +1
+ f_296644: +1 t_x(296644,0),2211.o +1 t_x(296644,786)$RJIU04M,5951 = +1
+ f_296646: +1 t_x(296646,450)LCES004,2212.o +1 t_x(296646,20520)$LCES004,5952 +1 x(296646,150)LCES004,10312.p
+  +1 x(296646,300)LCES004,10983.p +1 x(296646,2400)LCES004,12643.p +1 x(296646,3300)LCES004,14338.p +1 x(296646,3750)LCES004,15841.p
+  +1 x(296646,7461)LCES004,17526.p +1 x(296646,9695)LCES004,18983.p +1 x(296646,600)LCES004,21107.p +1 x(296646,900)LCES004,21933.p
+  +1 x(296646,1350)LCES004,22986.p = +1
+ f_296649: +1 t_x(296649,0),2213.o +1 t_x(296649,8520)$YB3EH04A,5953 +1 t_x(296649,0),8364 +1 x(296649,21)YB3EH04A,13506.p
+  = +1
+ f_296668: +1 t_x(296668,150)YB3EH04A,2214.o +1 t_x(296668,289)$YB3EH04A,5954 +1 t_x(296668,0),8365 +1 x(296668,104)YB3EH04A,10676.p
+  +1 x(296668,58)YB3EH04A,13776.p +1 x(296668,196)YB3EH04A,15466.p = +1
+ f_296672: +1 t_x(296672,106)RASI04M,2215.o +1 t_x(296672,6554)$RASI04M,5955 +1 x(296672,2)RASI04M,10712.p
+  +1 x(296672,314)RASI04M,11838.p = +1
+ f_296675: +1 t_x(296675,66)FUJ04M,2216.o +1 t_x(296675,2766)$FUJ04M,5956 +1 x(296675,166)FUJ04M,15143.p
+  = +1
+ f_296685: +1 t_x(296685,0),2217.o +1 t_x(296685,1980)$YB3EH04E,5957 +1 t_x(296685,0),8366 +1 x(296685,30)YB3EH04E,22695.p
+  = +1
+ f_296688: +1 t_x(296688,0),2218.o +1 t_x(296688,2359)$YD5WH04M,5958 +1 x(296688,13)YD5WH04M,10919.p +1 x(296688,286)YD5WH04M,12713.p
+  +1 x(296688,122)YD5WH04M,14601.p +1 x(296688,68)YD5WH04M,23417.p = +1
+ f_296700: +1 t_x(296700,87)LELVU04,2219.o +1 t_x(296700,1268)$LELVU04,5959 +1 x(296700,186)LELVU04,18425.p
+  +1 x(296700,382)LELVU04,20290.p +1 x(296700,481)LELVU04,21264.p = +1
+ f_296707: +1 t_x(296707,0),2220.o +1 t_x(296707,1437)$CPGSE04,5960 = +1
+ f_296720: +1 t_x(296720,0),2221.o +1 t_x(296720,240)$YB5KL04E,5961 +1 x(296720,5)YB5KL04E,16739.p +1 x(296720,64)YB5KL04E,18337.p
+  = +1
+ f_296721: +1 t_x(296721,0),2222.o +1 t_x(296721,3604)$LEBAS04A,5962 +1 t_x(296721,0),8367 = +1
+ f_296736: +1 t_x(296736,164)$KCHI104M,2223.o = +1
+ f_296754: +1 t_x(296754,1137)LGKFN04,2224.o +1 t_x(296754,7500)$LGKFN04,5963 +1 t_x(296754,634)LGKFN04,8368
+  +1 x(296754,718)LGKFN04,9258.p +1 x(296754,802)LGKFN04,11190.p +1 x(296754,1388)LGKFN04,12950.p +1 x(296754,3146)LGKFN04,15939.p
+  +1 x(296754,1723)LGKFN04,17736.p +1 x(296754,1639)LGKFN04,19098.p +1 x(296754,2979)LGKFN04,20114.p +1 x(296754,1555)LGKFN04,21134.p
+  +1 x(296754,2141)LGKFN04,21969.p +1 x(296754,2309)LGKFN04,22711.p +1 x(296754,1304)LGKFN04,23301.p +1 x(296754,1220)LGKFN04,23901.p
+  = +1
+ f_296755: +1 t_x(296755,630)LGIRA04,2225.o +1 t_x(296755,9123)$LGIRA04,5964 +1 t_x(296755,0),8369 +1 x(296755,261)LGIRA04,10263.p
+  = +1
+ f_296772: +1 t_x(296772,0),2226.o +1 t_x(296772,7380)$MAB1204A,5965 +1 x(296772,54)LOVN1504,11013.p +1 x(296772,911)LOVN1504,13380.p
+  +1 x(296772,768)LOVN1504,15380.p = +1
+ f_296778: +1 t_x(296778,300)RASI04M,2227.o +1 t_x(296778,6332)$RASI04M,5966 +1 x(296778,92)RASI04M,10437.p
+  +1 x(296778,196)RASI04M,13961.p = +1
+ f_296781: +1 t_x(296781,0),2228.o +1 t_x(296781,3482)$KFZ4404M,5967 = +1
+ f_296792: +1 t_x(296792,0),2229.o +1 t_x(296792,9939)$LGKFN04,5968 +1 t_x(296792,0),8370 = +1
+ f_296798: +1 t_x(296798,0),2230.o +1 t_x(296798,4275)$RASI04M,5969 +1 x(296798,11)RASI04M,21348.p = +1
+ f_296811: +1 t_x(296811,0),2231.o +1 t_x(296811,8969)$LGKFN04,5970 = +1
+ f_296814: +1 t_x(296814,0),2232.o +1 t_x(296814,4407)$KSLN04A,5971 = +1
+ f_296824: +1 t_x(296824,0),2233.o +1 t_x(296824,2176)$YB3EH04A,5972 +1 t_x(296824,0),8371 = +1
+ f_296828: +1 t_x(296828,0),2234.o +1 t_x(296828,2909)$KSLN04A,5973 = +1
+ f_296836: +1 t_x(296836,0),2235.o +1 t_x(296836,1426)$MM304,5974 = +1
+ f_296840: +1 t_x(296840,70)YB3EH04A,2236.o +1 t_x(296840,5244)$YB3EH04A,5975 +1 t_x(296840,0),8372 +1 x(296840,209)YB3EH04A,10283.p
+  +1 x(296840,117)YB3EH04A,13608.p +1 x(296840,301)YB3EH04A,15410.p +1 x(296840,994)YB3EH04A,16344.p +1 x(296840,1040)YB3EH04A,17789.p
+  +1 x(296840,163)YB3EH04A,19773.p = +1
+ f_296847: +1 t_x(296847,0),2237.o +1 t_x(296847,6392)$EBBRA04E,5976 = +1
+ f_296850: +1 t_x(296850,13)FUJ04M,2238.o +1 t_x(296850,3213)$FUJ04M,5977 +1 t_x(296850,0),8373 = +1
+ f_296851: +1 t_x(296851,0),2239.o +1 t_x(296851,11711)$YB3EH04A,5978 +1 t_x(296851,0),8374 = +1
+ f_296857: +1 t_x(296857,187)BR204M,2240.o +1 t_x(296857,3000)$BR204M,5979 +1 t_x(296857,5)BR204M,8375
+  +1 x(296857,96)BR204M,10674.p = +1
+ f_296864: +1 t_x(296864,3)RMZSI04M,2241.o +1 t_x(296864,89)$RMZSI04M,5980 +1 t_x(296864,0),8376 = +1
+ f_296867: +1 t_x(296867,0),2242.o +1 t_x(296867,3720)$LGAVA04,5981 = +1
+ f_296878: +1 t_x(296878,190)BR204M,2243.o +1 t_x(296878,2550)$BR204M,5982 +1 t_x(296878,0),8377 +1 x(296878,9)BR204M,10066.p
+  +1 x(296878,100)BR204M,11928.p = +1
+ f_296885: +1 t_x(296885,0),2244.o +1 t_x(296885,15368)$MGY04,5983 = +1
+ f_296895: +1 t_x(296895,1953)YB3EH04E,2245.o +1 t_x(296895,33678)$LGSRA04,5984 +1 x(296895,703)YB3EH04E,9430.p
+  +1 x(296895,753)YB3EH04E,11317.p +1 x(296895,1903)YB3EH04E,18484.p = +1
+ f_296896: +1 t_x(296896,3734)LGZAA04M,2246.o +1 t_x(296896,37334)$LGZAA04M,5985 +1 x(296896,134)LGZAA04M,9272.p
+  +1 x(296896,1334)LGZAA04M,10796.p +1 x(296896,8951)LGKFN04,12682.p +1 x(296896,8528)LGKFN04,14834.p
+  +1 x(296896,4934)LGZAA04M,17913.p = +1
+ f_296907: +1 t_x(296907,133)YD5WH04M,2247.o +1 t_x(296907,13162)$KFZ4404M,5986 +1 x(296907,78)YD5WH04M,10570.p
+  +1 x(296907,187)YD5WH04M,15387.p +1 x(296907,3)KFZ4404M,20629.p = +1
+ f_296918: +1 t_x(296918,0),2248.o +1 t_x(296918,4009)$RQXU04E,5987 +1 t_x(296918,0),8378 +1 x(296918,237)RQXU04E,14707.p
+  +1 x(296918,323)RQXU04E,15864.p +1 x(296918,409)RQXU04E,17723.p = +1
+ f_296922: +1 t_x(296922,1074)LGKFN04,2249.o +1 t_x(296922,6600)$LGKFN04,5988 +1 t_x(296922,153)LGKFN04,8379
+  +1 x(296922,320)LGKFN04,9677.p +1 x(296922,404)LGKFN04,11633.p +1 x(296922,488)LGKFN04,13393.p +1 x(296922,237)LGKFN04,14433.p
+  +1 x(296922,2246)LGKFN04,15983.p +1 x(296922,823)LGKFN04,17673.p +1 x(296922,2413)LGKFN04,18939.p +1 x(296922,2079)LGKFN04,20017.p
+  +1 x(296922,2832)LGKFN04,21070.p +1 x(296922,1241)LGKFN04,21892.p +1 x(296922,1409)LGKFN04,22615.p +1 x(296922,1325)LGKFN04,23154.p
+  +1 x(296922,1493)LGKFN04,23545.p +1 x(296922,1158)LGKFN04,23875.p = +1
+ f_296923: +1 t_x(296923,900)$YB3EH04E,2250.o +1 x(296923,0),9323.p +1 x(296923,50)YB3EH04E,11267.p +1 x(296923,100)YB3EH04E,13027.p
+  +1 x(296923,150)YB3EH04E,14779.p +1 x(296923,200)YB3EH04E,16349.p +1 x(296923,300)YB3EH04E,17839.p +1 x(296923,350)YB3EH04E,19093.p
+  +1 x(296923,450)YB3EH04E,20186.p +1 x(296923,500)YB3EH04E,21218.p +1 x(296923,550)YB3EH04E,22029.p +1 x(296923,600)YB3EH04E,22676.p
+  = +1
+ f_296928: +1 t_x(296928,441)LGIRA04,2251.o +1 t_x(296928,1549)$LGIRA04,5989 +1 t_x(296928,72)LGIRA04,8380
+  = +1
+ f_296934: +1 t_x(296934,0),2252.o +1 t_x(296934,11496)$YB3EH04A,5990 = +1
+ f_296936: +1 t_x(296936,1832)LGZAA04M,2253.o +1 t_x(296936,37832)$LGZAA04M,5991 +1 x(296936,632)LGZAA04M,9764.p
+  +1 x(296936,9431)LGKFN04,12763.p = +1
+ f_296939: +1 t_x(296939,129)YB3EH04A,2254.o +1 t_x(296939,5765)$YB3EH04A,5992 +1 t_x(296939,0),8381 +1 x(296939,268)YB3EH04A,10213.p
+  +1 x(296939,37)YB3EH04A,12279.p +1 x(296939,407)YB3EH04A,13014.p +1 x(296939,314)YB3EH04A,14901.p +1 x(296939,1515)YB3EH04A,16648.p
+  +1 x(296939,1561)YB3EH04A,18067.p +1 x(296939,176)YB3EH04A,19744.p = +1
+ f_296946: +1 t_x(296946,0),2255.o +1 t_x(296946,2529)$MM304,5993 +1 x(296946,232)GL4W04M,17077.p = +1
+ f_296950: +1 t_x(296950,0),2256.o +1 t_x(296950,2874)$YB3EH04A,5994 = +1
+ f_296953: +1 t_x(296953,2490)LCES004,2257.o +1 t_x(296953,15205)$LCES004,5995 +1 x(296953,1975)LCES004,10820.p
+  +1 x(296953,2318)LCES004,12567.p +1 x(296953,2490)LCES004,14269.p +1 x(296953,3005)LCES004,15795.p +1 x(296953,2146)LCES004,17292.p
+  +1 x(296953,4380)LCES004,18637.p +1 x(296953,6442)LCES004,19842.p +1 x(296953,10050)LCES004,20985.p
+  +1 x(296953,5239)LCES004,21855.p +1 x(296953,4036)LCES004,22648.p +1 x(296953,3349)LCES004,23212.p +1 x(296953,3693)LCES004,23613.p
+  +1 x(296953,3177)LCES004,24034.p = +1
+ f_296955: +1 t_x(296955,284)KSAL1204,2258.o +1 t_x(296955,1800)$KSAL1204,5996 +1 t_x(296955,0),8382 +1 x(296955,31)KSAL1204,10022.p
+  +1 x(296955,200)KSAL1204,12094.p = +1
+ f_296960: +1 t_x(296960,52)MRAEE04,2259.o +1 t_x(296960,8452)$MRAE04,5997 +1 x(296960,513)MRAEE04,12517.p
+  +1 x(296960,236)MRAEE04,14185.p +1 x(296960,328)MRAEE04,17036.p +1 x(296960,5527)MRAE04,18922.p = +1
+ f_296963: +1 t_x(296963,0),2260.o +1 t_x(296963,2308)$CPGSE04,5998 +1 x(296963,79)LELVU04,16836.p +1 x(296963,178)LELVU04,18504.p
+  = +1
+ f_296970: +1 t_x(296970,417)KFZ4404M,2261.o +1 t_x(296970,12537)$KFZ4404M,5999 +1 x(296970,71)KFZ4404M,9841.p
+  +1 x(296970,140)KFZ4404M,11589.p +1 x(296970,2)KFZ4404M,13562.p +1 x(296970,209)KFZ4404M,15545.p = +1
+ f_296978: +1 t_x(296978,50)YB3EH04A,2262.o +1 t_x(296978,12060)$YB3EH04A,6000 +1 t_x(296978,4)YB3EH04A,8383
+  = +1
+ f_296992: +1 t_x(296992,40)YB3EH04E,2263.o +1 t_x(296992,1140)$YB3EH04E,6001 +1 x(296992,40)YB3EH04E,11264.p
+  +1 x(296992,140)YB3EH04E,13030.p +1 x(296992,190)YB3EH04E,14785.p +1 x(296992,440)YB3EH04E,16479.p +1 x(296992,540)YB3EH04E,17961.p
+  +1 x(296992,590)YB3EH04E,19215.p +1 x(296992,690)YB3EH04E,20345.p +1 x(296992,740)YB3EH04E,21512.p +1 x(296992,790)YB3EH04E,22427.p
+  = +1
+ f_296997: +1 t_x(296997,201)KSLN04M,2264.o +1 t_x(296997,6959)$LEMDAT04,6002 +1 x(296997,30)GL4W04M,10212.p
+  +1 x(296997,122)GL4W04M,11831.p +1 x(296997,399)GL4W04M,13734.p +1 x(296997,355)KSLN04M,15412.p +1 x(296997,278)KSLN04M,16779.p
+  = +1
+ f_297002: +1 t_x(297002,649)LGRPA04,2265.o +1 t_x(297002,2089)$LGRPA04,6003 +1 x(297002,289)LGRPA04,9892.p
+  +1 x(297002,1009)LGRPA04,11511.p = +1
+ f_297011: +1 t_x(297011,0),2266.o +1 t_x(297011,4379)$KSPE104D,6004 +1 t_x(297011,0),8384 +1 x(297011,44)KSPE104D,9603.p
+  +1 x(297011,117)KSPE104D,13837.p = +1
+ f_297035: +1 t_x(297035,0),2267.o +1 t_x(297035,7002)$LEBAS04A,6005 +1 t_x(297035,0),8385 = +1
+ f_297037: +1 t_x(297037,148)LEBAS04A,2268.o +1 t_x(297037,6518)$LEBAS04A,6006 +1 t_x(297037,56)LEBAS04A,8386
+  = +1
+ f_297050: +1 t_x(297050,187)LGIRA04,2269.o +1 t_x(297050,3511)$LGIRA04,6007 = +1
+ f_297057: +1 t_x(297057,414)$KCHI104M,2270.o +1 t_x(297057,168)KCHI104M,8387 +1 x(297057,250)KCHI104M,10558.p
+  = +1
+ f_297060: +1 t_x(297060,0),2271.o +1 t_x(297060,9995)$LGKFN04,6008 = +1
+ f_297061: +1 t_x(297061,0),2272.o +1 t_x(297061,545)$GL4W04M,6009 = +1
+ f_297062: +1 t_x(297062,80)YB3EH04E,2273.o +1 t_x(297062,1080)$YB3EH04E,6010 +1 x(297062,80)YB3EH04E,13020.p
+  +1 x(297062,130)YB3EH04E,14764.p +1 x(297062,380)YB3EH04E,16432.p +1 x(297062,480)YB3EH04E,17924.p +1 x(297062,530)YB3EH04E,19172.p
+  +1 x(297062,630)YB3EH04E,20291.p +1 x(297062,680)YB3EH04E,21379.p +1 x(297062,730)YB3EH04E,22215.p +1 x(297062,780)YB3EH04E,22940.p
+  = +1
+ f_297075: +1 t_x(297075,0),2274.o +1 t_x(297075,4305)$YB3EH04E,6011 +1 t_x(297075,0),8388 +1 x(297075,5)YB3EH04E,16947.p
+  = +1
+ f_297076: +1 t_x(297076,23)KSPE104D,2275.o +1 t_x(297076,1860)$KSPE104D,6012 +1 t_x(297076,0),8389 = +1
+ f_297079: +1 t_x(297079,88)RMZU04,2276.o +1 t_x(297079,2204)$RMZU04,6013 +1 t_x(297079,0),8390 +1 x(297079,4)RMZU04,10574.p
+  = +1
+ f_297080: +1 t_x(297080,3)KFZ4404E,2277.o +1 t_x(297080,2753)$KFZ4404E,6014 +1 t_x(297080,0),8391 = +1
+ f_297087: +1 t_x(297087,833)LGKFN04,2278.o +1 t_x(297087,5940)$LGKFN04,6015 +1 t_x(297087,0),8392 +1 x(297087,79)LGKFN04,9381.p
+  +1 x(297087,246)LGKFN04,11173.p +1 x(297087,414)LGKFN04,12919.p +1 x(297087,498)LGKFN04,14728.p +1 x(297087,1586)LGKFN04,16188.p
+  +1 x(297087,163)LGKFN04,18434.p +1 x(297087,1753)LGKFN04,19109.p +1 x(297087,1419)LGKFN04,20063.p +1 x(297087,2172)LGKFN04,21159.p
+  +1 x(297087,581)LGKFN04,21945.p +1 x(297087,749)LGKFN04,22632.p +1 x(297087,1167)LGKFN04,23183.p +1 x(297087,1251)LGKFN04,23570.p
+  +1 x(297087,1084)LGKFN04,23859.p +1 x(297087,1000)LGKFN04,24016.p = +1
+ f_297097: +1 t_x(297097,0),2279.o +1 t_x(297097,4343)$LGAVA04,6016 = +1
+ f_297111: +1 t_x(297111,0),2280.o +1 t_x(297111,2142)$LELVL04M,6017 +1 x(297111,17)RQXU04E,12086.p = +1
+ f_297113: +1 t_x(297113,628)RJIU04M,2281.o +1 t_x(297113,5897)$RJIU04M,6018 +1 t_x(297113,0),8393 +1 x(297113,101)RJIU04M,9527.p
+  +1 x(297113,189)RJIU04M,11481.p +1 x(297113,14)RJIU04M,13440.p +1 x(297113,1418)RJIU04M,16746.p +1 x(297113,1594)RJIU04M,17352.p
+  +1 x(297113,2033)RJIU04M,18887.p +1 x(297113,2121)RJIU04M,19829.p +1 x(297113,2209)RJIU04M,20932.p +1 x(297113,2297)RJIU04M,21784.p
+  +1 x(297113,2472)RJIU04M,22502.p +1 x(297113,453)RJIU04M,23069.p +1 x(297113,892)RJIU04M,23477.p +1 x(297113,716)RJIU04M,24015.p
+  = +1
+ f_297119: +1 t_x(297119,15)LOW304M,2282.o +1 t_x(297119,18334)$KFZ4404M,6019 +1 x(297119,90)LOW304M,9755.p
+  +1 x(297119,204)EGNOR04M,11227.p +1 x(297119,240)LOW304M,13000.p +1 x(297119,832)EGNOR04M,16098.p +1 x(297119,1600)EGNOR04M,17874.p
+  +1 x(297119,1949)EGNOR04M,19546.p +1 x(297119,2088)EGNOR04M,20471.p +1 x(297119,390)LOW304M,21322.p
+  +1 x(297119,135)EGNOR04M,22287.p +1 x(297119,315)LOW304M,22910.p = +1
+ f_297125: +1 t_x(297125,46)YB3EH04E,2283.o +1 t_x(297125,1046)$YB3EH04E,6020 +1 x(297125,96)YB3EH04E,14770.p
+  +1 x(297125,346)YB3EH04E,16420.p +1 x(297125,446)YB3EH04E,17909.p +1 x(297125,496)YB3EH04E,19156.p +1 x(297125,596)YB3EH04E,20277.p
+  +1 x(297125,646)YB3EH04E,21341.p +1 x(297125,696)YB3EH04E,22167.p +1 x(297125,746)YB3EH04E,22834.p = +1
+ f_297126: +1 t_x(297126,0),2284.o +1 t_x(297126,8827)$EG11G04M,6021 = +1
+ f_297129: +1 t_x(297129,67)YB3EH04A,2285.o +1 t_x(297129,9120)$YB3EH04A,6022 +1 t_x(297129,0),8394 +1 x(297129,20)YB3EH04A,12303.p
+  +1 x(297129,113)YB3EH04A,13599.p = +1
+ f_297135: +1 t_x(297135,0),2286.o +1 t_x(297135,3000)$RNI04M,6023 +1 x(297135,362)RNI04M,16416.p +1 x(297135,167)RNI04M,18335.p
+  +1 x(297135,69)RNI04M,19513.p = +1
+ f_297145: +1 t_x(297145,239)LOVN1504,2287.o +1 t_x(297145,2739)$LOVN1504,6024 +1 t_x(297145,24)LOVN1504,8395
+  +1 x(297145,167)LOVN1504,11007.p +1 x(297145,667)LOVN1504,13023.p +1 x(297145,881)LOVN1504,14851.p +1 x(297145,596)LOVN1504,16644.p
+  +1 x(297145,453)LOVN1504,18482.p +1 x(297145,381)LOVN1504,20838.p = +1
+ f_297154: +1 t_x(297154,0),2288.o +1 t_x(297154,9666)$KFZ4404M,6025 = +1
+ f_297157: +1 t_x(297157,1156)LGKFN04,2289.o +1 t_x(297157,7603)$LGKFN04,6026 +1 t_x(297157,654)LGKFN04,8396
+  +1 x(297157,821)LGKFN04,9743.p +1 x(297157,905)LGKFN04,11739.p +1 x(297157,1491)LGKFN04,13696.p +1 x(297157,737)LGKFN04,14387.p
+  +1 x(297157,3249)LGKFN04,15948.p +1 x(297157,1826)LGKFN04,17753.p +1 x(297157,1742)LGKFN04,19115.p +1 x(297157,3082)LGKFN04,20131.p
+  +1 x(297157,1658)LGKFN04,21146.p +1 x(297157,2244)LGKFN04,21972.p +1 x(297157,2412)LGKFN04,22731.p +1 x(297157,1407)LGKFN04,23273.p
+  +1 x(297157,1240)LGKFN04,23679.p = +1
+ f_297158: +1 t_x(297158,0),2290.o +1 t_x(297158,4620)$KSAL1204,6027 +1 t_x(297158,0),8397 = +1
+ f_297164: +1 t_x(297164,65)RNI04M,2291.o +1 t_x(297164,7586)$RNI04M,6028 +1 x(297164,65)RNI04M,10979.p
+  +1 x(297164,1530)RNI04M,12583.p +1 x(297164,2311)RNI04M,14307.p +1 x(297164,1627)RNI04M,15863.p +1 x(297164,358)RNI04M,17299.p
+  +1 x(297164,1920)RNI04M,18644.p +1 x(297164,3741)EBEEC04M,19849.p +1 x(297164,3092)RNI04M,21050.p +1 x(297164,2995)RNI04M,22137.p
+  +1 x(297164,3535)EBEEC04M,24025.p = +1
+ f_297168: +1 t_x(297168,0),2292.o +1 t_x(297168,2813)$RFBRT04M,6029 = +1
+ f_297185: +1 t_x(297185,47)KSLN04A,2293.o +1 t_x(297185,3814)$KSLN04A,6030 +1 t_x(297185,0),8398 +1 x(297185,269)KSLN04A,10334.p
+  +1 x(297185,343)KSLN04A,13578.p = +1
+ f_297189: +1 t_x(297189,463)LGRPA04,2294.o +1 t_x(297189,2623)$LGRPA04,6031 +1 x(297189,103)LGRPA04,9969.p
+  +1 x(297189,1543)LGRPA04,12249.p = +1
+ f_297207: +1 t_x(297207,0),2295.o +1 t_x(297207,3501)$YB3EH04A,6032 +1 t_x(297207,0),8399 = +1
+ f_297216: +1 t_x(297216,718)LGRPA04,2296.o +1 t_x(297216,1078)$LGRPA04,6033 +1 x(297216,358)LGRPA04,9877.p
+  = +1
+ f_297218: +1 t_x(297218,0),2297.o +1 t_x(297218,5284)$GL4W04M,6034 = +1
+ f_297219: +1 t_x(297219,0),2298.o +1 t_x(297219,2897)$FUJ04M,6035 +1 x(297219,97)FUJ04M,11741.p +1 x(297219,197)FUJ04M,13469.p
+  +1 x(297219,297)FUJ04M,15260.p = +1
+ f_297224: +1 t_x(297224,456)LGRPA04M,2299.o +1 t_x(297224,5856)$LGRPA04M,6036 +1 x(297224,96)LGRPA04M,9976.p
+  = +1
+ f_297228: +1 t_x(297228,6)YB3EH04A,2300.o +1 t_x(297228,9798)$YB3EH04A,6037 +1 t_x(297228,0),8400 = +1
+ f_297232: +1 t_x(297232,414)RNI04M,2301.o +1 t_x(297232,6959)$RNI04M,6038 +1 t_x(297232,24)RNI04M,8401
+  +1 x(297232,512)RNI04M,9451.p +1 x(297232,610)RNI04M,11305.p +1 x(297232,903)RNI04M,12530.p +1 x(297232,1684)RNI04M,14244.p
+  +1 x(297232,1000)RNI04M,15902.p +1 x(297232,1293)RNI04M,18631.p +1 x(297232,1879)RNI04M,19861.p +1 x(297232,2465)RNI04M,21044.p
+  +1 x(297232,707)RNI04M,22207.p = +1
+ f_297233: +1 t_x(297233,0),2302.o +1 t_x(297233,1242)$CPGSE04,6039 = +1
+ f_297234: +1 t_x(297234,152)YD5WH04M,2303.o +1 t_x(297234,916)$YD5WH04M,6040 +1 x(297234,97)YD5WH04M,10754.p
+  +1 x(297234,206)YD5WH04M,12010.p +1 x(297234,316)YD5WH04M,13339.p +1 x(297234,261)YD5WH04M,16943.p = +1
+ f_297250: +1 t_x(297250,0),2304.o +1 t_x(297250,2761)$GL4W04M,6041 +1 t_x(297250,0),8402 = +1
+ f_297275: +1 t_x(297275,0),2305.o +1 t_x(297275,718)$CPGSE04,6042 = +1
+ f_297277: +1 t_x(297277,0),2306.o +1 t_x(297277,5195)$KWUR1C04,6043 = +1
+ f_297278: +1 t_x(297278,0),2307.o +1 t_x(297278,8856)$YB3EH04A,6044 +1 x(297278,33)YB3EH04A,11801.p +1 x(297278,80)YB3EH04A,13537.p
+  = +1
+ f_297288: +1 t_x(297288,402)YB3EH04A,2308.o +1 t_x(297288,1234)$YB3EH04A,6045 +1 t_x(297288,171)YB3EH04A,8403
+  +1 x(297288,310)YB3EH04A,10297.p +1 x(297288,356)YB3EH04A,12152.p +1 x(297288,217)YB3EH04A,13322.p +1 x(297288,264)YB3EH04A,15464.p
+  = +1
+ f_297293: +1 t_x(297293,82)GL4W04M,2309.o +1 t_x(297293,417)$GL4W04M,6046 +1 t_x(297293,0),8404 +1 x(297293,165)GL4W04M,18357.p
+  = +1
+ f_297313: +1 t_x(297313,0),2310.o +1 t_x(297313,10232)$KFZ4404M,6047 +1 t_x(297313,0),8405 = +1
+ f_297334: +1 t_x(297334,0),2311.o +1 t_x(297334,6591)$RNS04M,6048 = +1
+ f_297335: +1 t_x(297335,840)BR404M,2312.o +1 t_x(297335,9406)$EGPFA04,6049 +1 x(297335,15)BR404M,9443.p
+  +1 x(297335,315)BR404M,11455.p +1 x(297335,390)BR404M,13259.p +1 x(297335,2690)RJIU04M,16058.p +1 x(297335,4606)EGPFA04,17587.p
+  +1 x(297335,1285)RJIU04M,18990.p +1 x(297335,5149)RJIU04M,19979.p +1 x(297335,540)BR404M,21156.p +1 x(297335,671)RJIU04M,21887.p
+  +1 x(297335,759)RJIU04M,22707.p +1 x(297335,465)BR404M,23523.p +1 x(297335,232)RJIU04M,23883.p = +1
+ f_297343: +1 t_x(297343,0),2313.o +1 t_x(297343,4200)$RQXU04E,6050 +1 x(297343,0),21539.p = +1
+ f_297344: +1 t_x(297344,0),2314.o +1 t_x(297344,3338)$FUJ04M,6051 = +1
+ f_297346: +1 t_x(297346,542)EGPFA04,2315.o +1 t_x(297346,7339)$LELVU04,6052 +1 x(297346,170)RJIU04M,12089.p
+  +1 x(297346,433)RJIU04M,13951.p +1 x(297346,1048)RJIU04M,23023.p +1 x(297346,1311)RJIU04M,23431.p +1 x(297346,1634)LELVU04,23713.p
+  +1 x(297346,1926)RJIU04M,23917.p +1 x(297346,697)RJIU04M,24052.p = +1
+ f_297347: +1 t_x(297347,0),2316.o +1 t_x(297347,3453)$FUJ04M,6053 = +1
+ f_297350: +1 t_x(297350,0),2317.o +1 t_x(297350,2026)$BR204M,6054 +1 t_x(297350,0),8406 +1 x(297350,29)BR204M,13547.p
+  +1 x(297350,120)BR204M,15457.p = +1
+ f_297356: +1 t_x(297356,81)LGAVA04,2318.o +1 t_x(297356,3611)$LGAVA04,6055 +1 x(297356,505)LGAVA04,16670.p
+  +1 x(297356,646)LGAVA04,18280.p = +1
+ f_297362: +1 t_x(297362,578)RNI04M,2319.o +1 t_x(297362,4974)$RNI04M,6056 +1 t_x(297362,0),8407 +1 x(297362,90)RNI04M,9780.p
+  +1 x(297362,187)RNI04M,11728.p +1 x(297362,285)RNI04M,13490.p +1 x(297362,383)RNI04M,15266.p +1 x(297362,676)RNI04M,16635.p
+  +1 x(297362,871)RNI04M,20582.p +1 x(297362,480)RNI04M,21079.p = +1
+ f_297368: +1 t_x(297368,260)LGAVA04,2320.o +1 t_x(297368,3366)$LGAVA04,6057 +1 x(297368,118)LGAVA04,10584.p
+  +1 x(297368,401)LGAVA04,17910.p = +1
+ f_297370: +1 t_x(297370,302)YB3EH04A,2321.o +1 t_x(297370,4552)$YB3EH04A,6058 +1 t_x(297370,0),8408 +1 x(297370,71)YB3EH04A,10278.p
+  +1 x(297370,117)YB3EH04A,12151.p +1 x(297370,210)YB3EH04A,13895.p +1 x(297370,256)YB3EH04A,15556.p +1 x(297370,348)YB3EH04A,17648.p
+  +1 x(297370,164)YB3EH04A,19775.p = +1
+ f_297374: +1 t_x(297374,77)RQXSI04E,2322.o +1 t_x(297374,1090)$RQXSI04E,6059 +1 x(297374,190)RQXSI04E,9814.p
+  +1 x(297374,640)RQXSI04E,11971.p +1 x(297374,752)RQXSI04E,13843.p +1 x(297374,977)RQXSI04E,16896.p +1 x(297374,527)RQXSI04E,18349.p
+  +1 x(297374,865)RQXSI04E,21753.p = +1
+ f_297376: +1 t_x(297376,0),2323.o +1 t_x(297376,9355)$LGIRA04,6060 = +1
+ f_297382: +1 t_x(297382,2122)LGSRA04,2324.o +1 t_x(297382,32722)$LGSRA04,6061 +1 x(297382,47)YB3EH04E,9376.p
+  +1 x(297382,97)YB3EH04E,11308.p +1 x(297382,1297)YB3EH04E,13234.p +1 x(297382,1347)YB3EH04E,14983.p
+  +1 x(297382,1197)YB3EH04E,16547.p +1 x(297382,947)YB3EH04E,18189.p +1 x(297382,997)YB3EH04E,19793.p
+  +1 x(297382,1122)LGSRA04,20667.p +1 x(297382,1047)YB3EH04E,21638.p +1 x(297382,1247)YB3EH04E,22470.p
+  = +1
+ f_297384: +1 t_x(297384,0),2325.o +1 t_x(297384,660)$RQXU04E,6062 +1 t_x(297384,0),8409 = +1
+ f_297388: +1 t_x(297388,30)LELVL04M,2326.o +1 t_x(297388,2611)$LELVL04M,6063 = +1
+ f_297393: +1 t_x(297393,0),2327.o +1 t_x(297393,2592)$BR404M,6064 +1 t_x(297393,0),8410 +1 x(297393,42)BR404M,11179.p
+  +1 x(297393,192)BR404M,12957.p +1 x(297393,342)BR404M,14796.p +1 x(297393,267)BR404M,16475.p = +1
+ f_297398: +1 t_x(297398,73)BR204M,2328.o +1 t_x(297398,2795)$BR204M,6065 +1 t_x(297398,0),8411 +1 x(297398,163)BR204M,13750.p
+  = +1
+ f_297402: +1 t_x(297402,2764)KSPE104D,2329.o +1 t_x(297402,18217)$LCES004,6066 +1 x(297402,1809)KSPE104D,9390.p
+  +1 x(297402,1295)KSPE104D,10985.p +1 x(297402,2911)KSPE104D,13663.p +1 x(297402,3719)KSPE104D,15465.p
+  +1 x(297402,3612)LCES004,15770.p +1 x(297402,5115)KSPE104D,17305.p +1 x(297402,7392)LCES004,18677.p
+  +1 x(297402,9454)LCES004,19925.p +1 x(297402,3205)KSPE104D,21453.p +1 x(297402,6144)$KSPE104D,22012.p
+  +1 x(297402,4299)LCES004,22786.p +1 x(297402,3499)KSPE104D,23344.p +1 x(297402,1074)KSPE104D,23645.p
+  +1 x(297402,3572)KSPE104D,23898.p = +1
+ f_297403: +1 t_x(297403,0),2330.o +1 t_x(297403,3764)$KSLN04M,6067 +1 t_x(297403,0),8412 +1 x(297403,148)KSLN04M,11869.p
+  +1 x(297403,302)KSLN04M,16894.p = +1
+ f_297407: +1 t_x(297407,494)BKED1204,2331.o +1 t_x(297407,1418)$BKED1204,6068 +1 t_x(297407,0),8413 +1 x(297407,125)BKED1204,10159.p
+  +1 x(297407,310)BKED1204,11507.p = +1
+ f_297411: +1 t_x(297411,0),2332.o +1 t_x(297411,3561)$FUJ04M,6069 = +1
+ f_297424: +1 t_x(297424,133)BR204M,2333.o +1 t_x(297424,1767)$BR204M,6070 +1 t_x(297424,0),8414 +1 x(297424,43)BR204M,10266.p
+  +1 x(297424,224)BR204M,12377.p = +1
+ f_297427: +1 t_x(297427,701)$RMZSI04,2334.o +1 t_x(297427,186)RMZSI04,8415 +1 x(297427,358)RMZSI04,10479.p
+  +1 x(297427,443)RMZSI04,12360.p +1 x(297427,272)RMZSI04,14030.p = +1
+ f_297433: +1 t_x(297433,485)EGPFA04,2335.o +1 t_x(297433,2885)$EGPFA04,6071 +1 t_x(297433,0),8416 +1 x(297433,185)EGPFA04,9865.p
+  +1 x(297433,785)EGPFA04,23429.p +1 x(297433,1085)EGPFA04,23710.p +1 x(297433,1385)EGPFA04,23915.p = +1
+ f_297436: +1 t_x(297436,286)FUJ04M,2336.o +1 t_x(297436,2586)$FUJ04M,6072 +1 t_x(297436,86)FUJ04M,8417
+  +1 x(297436,186)FUJ04M,10775.p = +1
+ f_297442: +1 t_x(297442,1790)$YD5WH04M,2337.o +1 t_x(297442,5400)$EG11G04M,6073 +1 x(297442,262)YD5WH04M,9398.p
+  +1 x(297442,1072)EG11G04M,11255.p +1 x(297442,1386)EG11G04M,13067.p +1 x(297442,521)EG11G04M,14730.p
+  +1 x(297442,2095)EG11G04M,16373.p +1 x(297442,2252)EG11G04M,17956.p +1 x(297442,2409)EG11G04M,19295.p
+  +1 x(297442,2488)EG11G04M,20102.p +1 x(297442,1622)EG11G04M,21220.p +1 x(297442,2645)EG11G04M,22024.p
+  +1 x(297442,2803)EG11G04M,22863.p +1 x(297442,2881)EG11G04M,23211.p +1 x(297442,1462)YD5WH04M,23567.p
+  +1 x(297442,1680)YD5WH04M,23981.p +1 x(297442,1244)YD5WH04M,24072.p = +1
+ f_297452: +1 t_x(297452,0),2338.o +1 t_x(297452,5215)$KSLN04A,6074 +1 x(297452,21)YB3EH04A,19039.p = +1
+ f_297456: +1 t_x(297456,9)KSLN04A,2339.o +1 t_x(297456,1486)$KSLN04A,6075 = +1
+ f_297482: +1 t_x(297482,0),2340.o +1 t_x(297482,6954)$KFZ4404M,6076 +1 t_x(297482,0),8418 = +1
+ f_297500: +1 t_x(297500,670)LEBAS04A,2341.o +1 t_x(297500,5286)$LEBAS04A,6077 +1 t_x(297500,393)LEBAS04A,8419
+  +1 x(297500,486)LEBAS04A,10723.p +1 x(297500,578)LEBAS04A,12298.p = +1
+ f_297504: +1 t_x(297504,0),2342.o +1 t_x(297504,10421)$YB3EH04A,6078 +1 x(297504,74)YB3EH04A,18201.p
+  +1 x(297504,28)YB3EH04A,19525.p = +1
+ f_297505: +1 t_x(297505,1480)$RQXSI04E,2343.o +1 t_x(297505,0),8420 +1 x(297505,17)RQXSI04E,9429.p +1 x(297505,130)RQXSI04E,11377.p
+  +1 x(297505,355)RQXSI04E,13379.p +1 x(297505,467)RQXSI04E,15103.p +1 x(297505,805)RQXSI04E,16785.p +1 x(297505,692)RQXSI04E,18228.p
+  +1 x(297505,580)RQXSI04E,19575.p +1 x(297505,917)RQXSI04E,20711.p +1 x(297505,1030)RQXSI04E,22161.p
+  +1 x(297505,1142)RQXSI04E,22762.p +1 x(297505,1255)RQXSI04E,23195.p +1 x(297505,1367)RQXSI04E,23682.p
+  = +1
+ f_297507: +1 t_x(297507,0),2344.o +1 t_x(297507,7155)$RQXSI04E,6079 +1 x(297507,100)RQXSI04E,14339.p
+  +1 x(297507,295)RQXSI04E,15974.p +1 x(297507,587)RQXSI04E,17591.p +1 x(297507,684)RQXSI04E,19095.p +1 x(297507,198)RQXSI04E,21495.p
+  = +1
+ f_297519: +1 t_x(297519,357)FUJ04M,2345.o +1 t_x(297519,2257)$FUJ04M,6080 +1 t_x(297519,0),8421 +1 x(297519,157)FUJ04M,10162.p
+  +1 x(297519,257)FUJ04M,12129.p = +1
+ f_297546: +1 t_x(297546,536)LGKFN04,2346.o +1 t_x(297546,4806)$LGKFN04,6081 +1 t_x(297546,0),8422 +1 x(297546,117)LGKFN04,9462.p
+  +1 x(297546,201)LGKFN04,11527.p +1 x(297546,368)LGKFN04,13275.p +1 x(297546,452)LGKFN04,15953.p +1 x(297546,1122)LGKFN04,17655.p
+  +1 x(297546,619)LGKFN04,18894.p +1 x(297546,787)LGKFN04,19996.p +1 x(297546,1038)LGKFN04,20967.p +1 x(297546,1289)LGKFN04,21872.p
+  +1 x(297546,871)LGKFN04,22857.p +1 x(297546,954)LGKFN04,23343.p = +1
+ f_297554: +1 t_x(297554,57)$EBEEC04M,2347.o +1 t_x(297554,902)$RNI04M,6082 +1 x(297554,22)RNI04M,10752.p
+  +1 x(297554,120)RNI04M,11272.p +1 x(297554,413)RNI04M,13388.p +1 x(297554,315)RNI04M,15157.p = +1
+ f_297571: +1 t_x(297571,87)LELVU04,2348.o +1 t_x(297571,2055)$LELVU04,6083 +1 t_x(297571,0),8423 +1 x(297571,186)LELVU04,11759.p
+  +1 x(297571,284)LELVU04,13556.p +1 x(297571,382)LELVU04,15375.p +1 x(297571,481)LELVU04,21316.p = +1
+ f_297572: +1 t_x(297572,872)RVKWU04M,2349.o +1 t_x(297572,4380)$RVKWU04M,6084 +1 t_x(297572,226)RVKWU04M,8424
+  +1 x(297572,780)RVKWU04M,9960.p +1 x(297572,687)RVKWU04M,14024.p +1 x(297572,2164)RVKWU04M,16330.p +1 x(297572,2256)RVKWU04M,17846.p
+  +1 x(297572,3087)RVKWU04M,19426.p +1 x(297572,1333)RVKWU04M,20621.p +1 x(297572,1056)RVKWU04M,22428.p
+  = +1
+ f_297590: +1 t_x(297590,0),2350.o +1 t_x(297590,1718)$KCHI104M,6085 = +1
+ f_297596: +1 t_x(297596,947)BR404M,2351.o +1 t_x(297596,2147)$BR404M,6086 +1 x(297596,19)LELVL04M,9496.p
+  +1 x(297596,122)LELVL04M,11436.p +1 x(297596,225)LELVL04M,13223.p +1 x(297596,422)BR404M,15012.p +1 x(297596,497)BR404M,16564.p
+  +1 x(297596,329)LELVL04M,17987.p +1 x(297596,535)LELVL04M,19631.p +1 x(297596,722)BR404M,23850.p = +1
+ f_297613: +1 t_x(297613,1192)$RQXSI04E,2352.o +1 t_x(297613,0),8425 +1 x(297613,292)RQXSI04E,9564.p +1 x(297613,742)RQXSI04E,11664.p
+  +1 x(297613,854)RQXSI04E,13453.p +1 x(297613,179)RQXSI04E,15204.p +1 x(297613,517)RQXSI04E,16875.p +1 x(297613,629)RQXSI04E,18331.p
+  +1 x(297613,967)RQXSI04E,21746.p = +1
+ f_297616: +1 t_x(297616,2026)LGSRA04,2353.o +1 t_x(297616,8103)$LGSRA04,6087 +1 t_x(297616,810)LGSRA04,8426
+  = +1
+ f_297622: +1 t_x(297622,3309)EG11G04M,2354.o +1 t_x(297622,6909)$EG11G04M,6088 +1 x(297622,1400)EG11G04M,9166.p
+  +1 x(297622,1870)YD5WH04M,11052.p +1 x(297622,63)EG11G04M,12831.p +1 x(297622,2030)EG11G04M,14529.p
+  +1 x(297622,1216)YD5WH04M,16932.p +1 x(297622,2089)YD5WH04M,17671.p +1 x(297622,2252)YD5WH04M,18850.p
+  +1 x(297622,2659)EG11G04M,20042.p +1 x(297622,2307)YD5WH04M,21027.p +1 x(297622,1761)YD5WH04M,21823.p
+  +1 x(297622,2470)YD5WH04M,22621.p +1 x(297622,2895)EG11G04M,23231.p +1 x(297622,2198)YD5WH04M,23609.p
+  +1 x(297622,1479)EG11G04M,23908.p +1 x(297622,1925)YD5WH04M,24003.p = +1
+ f_297636: +1 t_x(297636,1290)YB5WH04M,2355.o +1 t_x(297636,7894)$YB3EH04E,6089 +1 x(297636,178)YB5WH04M,9251.p
+  +1 x(297636,68)YB5KL04E,11297.p +1 x(297636,919)YB5WH04M,12468.p +1 x(297636,794)YB3EH04E,14353.p +1 x(297636,1544)YB3EH04E,16824.p
+  +1 x(297636,1021)KWUR404E,17941.p +1 x(297636,231)YB5WH04M,19369.p +1 x(297636,302)YB5KL04E,20425.p
+  +1 x(297636,549)YB5WH04M,21428.p +1 x(297636,468)YBOLN04M,22157.p +1 x(297636,259)KWUR404E,22840.p +1 x(297636,107)YBOLN04M,23235.p
+  +1 x(297636,152)YBOLN04M,23653.p = +1
+ f_297670: +1 t_x(297670,84)MEK04,2356.o +1 t_x(297670,13632)$MRAE04,6090 +1 x(297670,179)MEK04,18848.p
+  +1 x(297670,274)MEK04,20372.p = +1
+ f_297679: +1 t_x(297679,99)KWUR1C04,2357.o +1 t_x(297679,4337)$KWUR1C04,6091 +1 t_x(297679,0),8427 +1 x(297679,29)KWUR1C04,9725.p
+  +1 x(297679,1210)KWUR1C04,18114.p = +1
+ f_297680: +1 t_x(297680,959)RMZSI04,2358.o +1 t_x(297680,1817)$RMZSI04,6092 +1 t_x(297680,617)RMZSI04,8428
+  +1 x(297680,788)RMZSI04,10045.p +1 x(297680,874)RMZSI04,12268.p +1 x(297680,702)RMZSI04,15248.p = +1
+ f_297682: +1 t_x(297682,56)$LOVN1504,2359.o +1 t_x(297682,0),8429 = +1
+ f_297685: +1 t_x(297685,60)LCES004M,2360.o +1 t_x(297685,10860)$LCES004M,6093 = +1
+ f_297697: +1 t_x(297697,69)KSLN2C04,2361.o +1 t_x(297697,327)$KSLN2C04,6094 +1 x(297697,69)KSLN2C04,12041.p
+  +1 x(297697,155)KSLN2C04,16893.p = +1
+ f_297702: +1 t_x(297702,520)RMZSI04,2362.o +1 t_x(297702,778)$RMZSI04,6095 +1 t_x(297702,92)RMZSI04,8430
+  +1 x(297702,435)RMZSI04,10773.p +1 x(297702,349)RMZSI04,13995.p = +1
+ f_297708: +1 t_x(297708,80)KFZ4404M,2363.o +1 t_x(297708,3058)$KFZ4404M,6096 +1 t_x(297708,10)KFZ4404M,8431
+  = +1
+ f_297721: +1 t_x(297721,49)KSLN04A,2364.o +1 t_x(297721,2856)$KSLN04A,6097 +1 t_x(297721,0),8432 +1 x(297721,419)KSLN04A,12991.p
+  +1 x(297721,714)KSLN04A,14772.p +1 x(297721,788)KSLN04A,16350.p +1 x(297721,123)KSLN04A,19373.p +1 x(297721,197)KSLN04A,20532.p
+  +1 x(297721,271)KSLN04A,21669.p = +1
+ f_297726: +1 t_x(297726,27)KFZ4404M,2365.o +1 t_x(297726,6814)$KFZ4404M,6098 +1 t_x(297726,0),8433 = +1
+ f_297744: +1 t_x(297744,493)LOVN1504,2366.o +1 t_x(297744,1351)$LOVN1504,6099 +1 t_x(297744,0),8434 +1 x(297744,65)LOVN1504,9690.p
+  +1 x(297744,136)LOVN1504,11627.p +1 x(297744,422)LOVN1504,13681.p +1 x(297744,351)LOVN1504,15134.p +1 x(297744,565)LOVN1504,16603.p
+  +1 x(297744,208)LOVN1504,18394.p +1 x(297744,279)LOVN1504,19679.p +1 x(297744,636)LOVN1504,22928.p = +1
+ f_297746: +1 t_x(297746,40)LOVN1504,2367.o +1 t_x(297746,1040)$LOVN1504,6100 +1 x(297746,325)LOVN1504,10130.p
+  +1 x(297746,182)LOVN1504,12028.p +1 x(297746,111)LOVN1504,13751.p +1 x(297746,254)LOVN1504,16592.p +1 x(297746,540)LOVN1504,18321.p
+  +1 x(297746,611)LOVN1504,19665.p +1 x(297746,468)LOVN1504,20833.p = +1
+ f_297762: +1 t_x(297762,177)LEBAS04M,2368.o +1 t_x(297762,2577)$LEBAS04M,6101 +1 t_x(297762,0),8435 +1 x(297762,84)LEBAS04M,10540.p
+  +1 x(297762,638)LEBAS04M,19728.p = +1
+ f_297773: +1 t_x(297773,81)$YB3EH04A,2369.o +1 t_x(297773,0),8436 +1 x(297773,34)YB3EH04A,10629.p = +1
+ f_297781: +1 t_x(297781,287)YB3EH04A,2370.o +1 t_x(297781,888)$YB3EH04A,6102 +1 t_x(297781,10)YB3EH04A,8437
+  +1 x(297781,195)YB3EH04A,10589.p +1 x(297781,241)YB3EH04A,12363.p +1 x(297781,102)YB3EH04A,13359.p +1 x(297781,426)YB3EH04A,15294.p
+  +1 x(297781,564)YB3EH04A,16923.p +1 x(297781,379)YB3EH04A,20864.p = +1
+ f_297818: +1 t_x(297818,36)MYY04A,2371.o +1 t_x(297818,12954)$MRAE04,6103 +1 x(297818,271)GL34W04,10809.p
+  +1 x(297818,40)MGY04,12422.p +1 x(297818,823)MGY04,14638.p +1 x(297818,2671)MYY04A,15633.p +1 x(297818,2754)$MYY04A,17141.p
+  +1 x(297818,3171)MGY04,18618.p +1 x(297818,1436)MYY04A,19971.p +1 x(297818,1271)MYY04A,20996.p +1 x(297818,496)GL34W04,21867.p
+  +1 x(297818,612)MYY04A,22616.p +1 x(297818,421)GL34W04,23102.p +1 x(297818,354)MGY04,23520.p +1 x(297818,346)GL34W04,23789.p
+  +1 x(297818,196)GL34W04,23939.p +1 x(297818,118)MYY04A,24071.p = +1
+ f_297821: +1 t_x(297821,0),2372.o +1 t_x(297821,11635)$KFZ4404M,6104 +1 x(297821,0),13957.p = +1
+ f_297827: +1 t_x(297827,174)MM304,2373.o +1 t_x(297827,3324)$MM304,6105 +1 t_x(297827,0),8438 +1 x(297827,61)MM304,10533.p
+  = +1
+ f_297830: +1 t_x(297830,0),2374.o +1 t_x(297830,568)$KFZ4404M,6106 = +1
+ f_297842: +1 t_x(297842,937)YB3EH04E,2375.o +1 t_x(297842,6937)$YB3EH04E,6107 +1 x(297842,37)YB3EH04E,9366.p
+  +1 x(297842,187)YB3EH04E,11287.p +1 x(297842,237)YB3EH04E,13038.p +1 x(297842,412)YB5WH04M,14497.p +1 x(297842,465)YB5WH04M,16509.p
+  +1 x(297842,624)YB5WH04M,18113.p +1 x(297842,87)YB3EH04E,19748.p +1 x(297842,148)YB5WH04M,21737.p +1 x(297842,387)YB3EH04E,22443.p
+  = +1
+ f_297845: +1 t_x(297845,0),2376.o +1 t_x(297845,6746)$YB3EH04A,6108 +1 x(297845,2)YB3EH04A,19629.p = +1
+ f_297851: +1 t_x(297851,14)LEBAS04M,2377.o +1 t_x(297851,2230)$LEBAS04M,6109 +1 t_x(297851,0),8439 +1 x(297851,291)LEBAS04M,19305.p
+  +1 x(297851,106)LEBAS04M,21709.p = +1
+ f_297852: +1 t_x(297852,441)RJIU04M,2378.o +1 t_x(297852,6441)$RJIU04M,6110 +1 x(297852,119)RJIU04M,10025.p
+  +1 x(297852,294)RJIU04M,11420.p +1 x(297852,520)RNI04M,13721.p +1 x(297852,618)RNI04M,15029.p +1 x(297852,2138)RJIU04M,17406.p
+  +1 x(297852,2665)RJIU04M,19901.p +1 x(297852,2753)RJIU04M,21683.p +1 x(297852,3016)RJIU04M,22609.p +1 x(297852,716)$RNI04M,23502.p
+  = +1
+ f_297867: +1 t_x(297867,0),2379.o +1 t_x(297867,9814)$LELVU04,6111 +1 x(297867,281)RJIU04M,13398.p +1 x(297867,193)RJIU04M,14995.p
+  +1 x(297867,983)RJIU04M,16663.p +1 x(297867,1159)RJIU04M,17329.p +1 x(297867,1598)RJIU04M,18912.p +1 x(297867,1686)RJIU04M,19831.p
+  +1 x(297867,1774)RJIU04M,20938.p +1 x(297867,1862)RJIU04M,21808.p +1 x(297867,2037)RJIU04M,22516.p +1 x(297867,544)RJIU04M,23421.p
+  +1 x(297867,720)RJIU04M,23544.p +1 x(297867,2388)RJIU04M,23800.p = +1
+ f_297904: +1 t_x(297904,462)LOVN1504,2380.o +1 t_x(297904,1748)$LOVN1504,6112 +1 t_x(297904,105)LOVN1504,8440
+  +1 x(297904,176)LOVN1504,10245.p +1 x(297904,533)LOVN1504,11684.p +1 x(297904,319)LOVN1504,13274.p +1 x(297904,748)LOVN1504,15205.p
+  +1 x(297904,962)LOVN1504,17020.p +1 x(297904,248)LOVN1504,19590.p +1 x(297904,390)LOVN1504,20827.p = +1
+ f_297922: +1 t_x(297922,0),2381.o +1 t_x(297922,1502)$KSLN04A,6113 +1 t_x(297922,0),8441 +1 x(297922,25)KSLN04A,10747.p
+  +1 x(297922,98)KSLN04A,23375.p = +1
+ f_297927: +1 t_x(297927,127)RVKWS04,2382.o +1 t_x(297927,318)$RVKWS04,6114 +1 x(297927,31)RVKWS04,10469.p
+  = +1
+ f_297928: +1 t_x(297928,0),2383.o +1 t_x(297928,561)$EGNOR04M,6115 = +1
+ f_297929: +1 t_x(297929,1279)EGNOR04M,2384.o +1 t_x(297929,4140)$EGNOR04M,6116 +1 t_x(297929,0),8442
+  +1 x(297929,93)EGNOR04M,9427.p +1 x(297929,233)EGNOR04M,11376.p +1 x(297929,1140)EGNOR04M,13598.p +1 x(297929,1209)EGNOR04M,15402.p
+  +1 x(297929,302)EGNOR04M,16439.p +1 x(297929,1070)EGNOR04M,17586.p +1 x(297929,1419)EGNOR04M,18935.p
+  +1 x(297929,1558)EGNOR04M,20054.p +1 x(297929,1628)EGNOR04M,21019.p +1 x(297929,581)EGNOR04M,22064.p
+  +1 x(297929,791)EGNOR04M,22806.p = +1
+ f_297934: +1 t_x(297934,0),2385.o +1 t_x(297934,19718)$EDGG704,6117 = +1
+ f_297940: +1 t_x(297940,755)$MT4AT04E,2386.o +1 x(297940,267)MT4AT04E,9791.p = +1
+ f_297958: +1 t_x(297958,15)$LEBAS04A,2387.o +1 t_x(297958,0),8443 = +1
+ f_297966: +1 t_x(297966,0),2388.o +1 t_x(297966,3844)$KSLN04M,6118 = +1
+ f_297974: +1 t_x(297974,278)YB3EH04A,2389.o +1 t_x(297974,5174)$YB3EH04A,6119 +1 t_x(297974,0),8444 +1 x(297974,139)YB3EH04A,10091.p
+  +1 x(297974,0),12330.p +1 x(297974,231)YB3EH04A,15321.p +1 x(297974,924)YB3EH04A,16310.p +1 x(297974,970)YB3EH04A,17752.p
+  = +1
+ f_297977: +1 t_x(297977,108)EGNOR04M,2390.o +1 t_x(297977,4295)$EGNOR04M,6120 +1 x(297977,39)EGNOR04M,10755.p
+  +1 x(297977,388)EGNOR04M,11130.p +1 x(297977,108)EGNOR04M,13050.p +1 x(297977,527)EGNOR04M,14981.p +1 x(297977,457)EGNOR04M,16366.p
+  +1 x(297977,1225)EGNOR04M,17740.p +1 x(297977,1574)EGNOR04M,19178.p +1 x(297977,1713)EGNOR04M,20286.p
+  +1 x(297977,1783)EGNOR04M,21262.p +1 x(297977,736)EGNOR04M,22478.p = +1
+ f_297984: +1 t_x(297984,2240)KSLN04A,2391.o +1 t_x(297984,9509)$LCES004,6121 +1 x(297984,2757)KSLN04A,9259.p
+  +1 x(297984,1723)KSLN04A,11503.p +1 x(297984,4160)KSLN04A,13860.p +1 x(297984,2092)KSLN04A,14521.p +1 x(297984,2808)LCES004,16051.p
+  +1 x(297984,1871)KSLN04A,17639.p +1 x(297984,3200)KSLN04A,18945.p +1 x(297984,2388)KSLN04A,19890.p +1 x(297984,4825)KSLN04A,20881.p
+  +1 x(297984,4603)KSLN04A,21927.p +1 x(297984,3126)KSLN04A,22793.p +1 x(297984,4972)KSLN04A,23269.p = +1
+ f_298005: +1 t_x(298005,0),2392.o +1 t_x(298005,878)$BR204M,6122 = +1
+ f_298006: +1 t_x(298006,38)BR404M,2393.o +1 t_x(298006,12239)$LELVU04,6123 +1 x(298006,1025)RJIU04M,12858.p
+  +1 x(298006,113)BR404M,14148.p +1 x(298006,1639)RJIU04M,16027.p +1 x(298006,3571)RJIU04M,17461.p +1 x(298006,761)RJIU04M,18970.p
+  +1 x(298006,4098)RJIU04M,19905.p +1 x(298006,322)RJIU04M,21190.p +1 x(298006,4274)RJIU04M,21817.p +1 x(298006,4449)RJIU04M,22529.p
+  +1 x(298006,2342)RJIU04M,23042.p +1 x(298006,2166)RJIU04M,23461.p +1 x(298006,410)RJIU04M,23748.p +1 x(298006,563)$BR404M,23930.p
+  +1 x(298006,234)RJIU04M,24121.p = +1
+ f_298009: +1 t_x(298009,237)BR204M,2394.o +1 t_x(298009,1508)$BR204M,6124 +1 t_x(298009,0),8445 +1 x(298009,56)BR204M,10369.p
+  +1 x(298009,147)BR204M,12205.p = +1
+ f_298038: +1 t_x(298038,423)EDGG704,2395.o +1 t_x(298038,18223)$EDGG704,6125 +1 x(298038,23)EDGG704,10076.p
+  +1 x(298038,123)EDGG704,13496.p +1 x(298038,5123)EDGG704,14666.p +1 x(298038,323)EDGG704,16784.p +1 x(298038,5223)EDGG704,17344.p
+  +1 x(298038,623)EDGG704,19186.p +1 x(298038,523)EDGG704,20743.p +1 x(298038,723)EDGG704,21186.p +1 x(298038,823)EDGG704,22201.p
+  = +1
+ f_298060: +1 t_x(298060,60)LCES004M,2396.o +1 t_x(298060,10860)$LCES004M,6126 +1 x(298060,20)LOW304M,9333.p
+  = +1
+ f_298064: +1 t_x(298064,0),2397.o +1 t_x(298064,4512)$LGAVA04,6127 = +1
+ f_298079: +1 t_x(298079,0),2398.o +1 t_x(298079,8250)$LEBAS04A,6128 = +1
+ f_298080: +1 t_x(298080,0),2399.o +1 t_x(298080,4380)$RQXU04E,6129 +1 t_x(298080,0),8446 +1 x(298080,8)RQXU04E,16418.p
+  = +1
+ f_298082: +1 t_x(298082,57)LELVL104,2400.o +1 t_x(298082,11747)$LELVL104,6130 = +1
+ f_298089: +1 t_x(298089,0),2401.o +1 t_x(298089,891)$CPGSE04,6131 +1 t_x(298089,0),8447 = +1
+ f_298090: +1 t_x(298090,14)YB3EH04A,2402.o +1 t_x(298090,10361)$YB3EH04A,6132 +1 t_x(298090,0),8448 +1 x(298090,107)YB3EH04A,19593.p
+  = +1
+ f_298093: +1 t_x(298093,0),2403.o +1 t_x(298093,2860)$RFBRT04M,6133 +1 x(298093,1)RFBRT04M,10356.p +1 x(298093,76)BR204M,11374.p
+  = +1
+ f_298114: +1 t_x(298114,89)LGAVA04,2404.o +1 t_x(298114,2631)$LGAVA04,6134 +1 t_x(298114,0),8449 = +1
+ f_298115: +1 t_x(298115,40)MM304,2405.o +1 t_x(298115,5479)$EBEEC04M,6135 = +1
+ f_298116: +1 t_x(298116,33)RJIU04M,2406.o +1 t_x(298116,6619)$RJIU04M,6136 +1 t_x(298116,0),8450 +1 x(298116,297)RJIU04M,9519.p
+  +1 x(298116,472)RJIU04M,11560.p +1 x(298116,560)RJIU04M,15230.p +1 x(298116,384)RJIU04M,15938.p +1 x(298116,2316)RJIU04M,17424.p
+  +1 x(298116,2755)RJIU04M,19075.p +1 x(298116,2843)RJIU04M,19882.p +1 x(298116,2931)RJIU04M,21051.p +1 x(298116,3019)RJIU04M,21773.p
+  +1 x(298116,3194)RJIU04M,22506.p +1 x(298116,1087)RJIU04M,23030.p +1 x(298116,911)RJIU04M,23441.p +1 x(298116,648)RJIU04M,23775.p
+  +1 x(298116,736)RJIU04M,23976.p = +1
+ f_298128: +1 t_x(298128,0),2407.o +1 t_x(298128,2895)$KFZ4404M,6137 +1 t_x(298128,0),8451 = +1
+ f_298130: +1 t_x(298130,0),2408.o +1 t_x(298130,2630)$KSLN04A,6138 +1 x(298130,266)KSLN04A,10235.p +1 x(298130,340)KSLN04A,12196.p
+  +1 x(298130,488)KSLN04A,14636.p +1 x(298130,562)KSLN04A,16195.p +1 x(298130,414)KSLN04A,19768.p +1 x(298130,931)KSLN04A,22108.p
+  = +1
+ f_298160: +1 t_x(298160,401)KSAL1204,2409.o +1 t_x(298160,3401)$KSAL1204,6139 +1 x(298160,116)KSAL1204,10338.p
+  +1 x(298160,285)KSAL1204,11480.p +1 x(298160,201)KSAL1204,13295.p +1 x(298160,32)KSAL1204,15617.p = +1
+ f_298171: +1 t_x(298171,29)LELVU04,2410.o +1 t_x(298171,3669)$LELVU04,6140 +1 t_x(298171,0),8452 +1 x(298171,226)LELVU04,11796.p
+  +1 x(298171,128)LELVU04,13058.p +1 x(298171,324)LELVU04,14946.p +1 x(298171,718)LELVU04,16741.p +1 x(298171,423)LELVU04,19739.p
+  = +1
+ f_298177: +1 t_x(298177,0),2411.o +1 t_x(298177,1083)$RMZU04,6141 +1 t_x(298177,0),8453 +1 x(298177,67)RMZU04,10480.p
+  = +1
+ f_298180: +1 t_x(298180,2771)RNI04M,2412.o +1 t_x(298180,7571)$RNI04M,6142 +1 x(298180,147)RNI04M,9137.p
+  +1 x(298180,50)RNI04M,10956.p +1 x(298180,245)RNI04M,12786.p +1 x(298180,2296)RNI04M,14347.p +1 x(298180,1612)RNI04M,15884.p
+  +1 x(298180,343)RNI04M,17308.p +1 x(298180,1905)RNI04M,18669.p +1 x(298180,2491)RNI04M,19923.p = +1
+ f_298183: +1 t_x(298183,311)YB3EH04A,2413.o +1 t_x(298183,5716)$YB3EH04A,6143 +1 t_x(298183,80)YB3EH04A,8454
+  +1 x(298183,219)YB3EH04A,10114.p +1 x(298183,127)YB3EH04A,12312.p +1 x(298183,358)YB3EH04A,13002.p +1 x(298183,265)YB3EH04A,14876.p
+  +1 x(298183,1466)YB3EH04A,16589.p +1 x(298183,1512)YB3EH04A,18003.p = +1
+ f_298207: +1 t_x(298207,0),2414.o +1 t_x(298207,545)$FUJ04M,6144 = +1
+ f_298212: +1 t_x(298212,143)RMZU04,2415.o +1 t_x(298212,1328)$RMZU04,6145 +1 t_x(298212,0),8455 +1 x(298212,58)RMZU04,10109.p
+  = +1
+ f_298217: +1 t_x(298217,0),2416.o +1 t_x(298217,6224)$YB3EH04A,6146 = +1
+ f_298218: +1 t_x(298218,61)RMZU04,2417.o +1 t_x(298218,1331)$RMZU04,6147 +1 t_x(298218,0),8456 = +1
+ f_298222: +1 t_x(298222,0),2418.o +1 t_x(298222,2028)$KFUL1U04,6148 = +1
+ f_298237: +1 t_x(298237,14)KFUL1U04,2419.o +1 t_x(298237,1854)$KFUL1U04,6149 +1 t_x(298237,0),8457 = +1
+ f_298246: +1 t_x(298246,289)RFBRT04M,2420.o +1 t_x(298246,1454)$RFBRT04M,6150 +1 t_x(298246,0),8458 +1 x(298246,183)RFBRT04M,10319.p
+  +1 x(298246,77)RFBRT04M,11938.p = +1
+ f_298249: +1 t_x(298249,329)RNS04M,2421.o +1 t_x(298249,4629)$RNS04M,6151 +1 t_x(298249,229)RNS04M,8459
+  +1 x(298249,529)RNS04M,11733.p +1 x(298249,1029)RNS04M,13703.p +1 x(298249,1329)RNS04M,19044.p +1 x(298249,1829)RNS04M,20355.p
+  +1 x(298249,629)RNS04M,21498.p = +1
+ f_298255: +1 t_x(298255,240)$YD5WH04M,2422.o +1 x(298255,76)YD5WH04M,10285.p +1 x(298255,130)YD5WH04M,12133.p
+  +1 x(298255,185)YD5WH04M,13901.p = +1
+ f_298263: +1 t_x(298263,21)KWUR404E,2423.o +1 t_x(298263,14446)$LGKFN04,6152 +1 x(298263,228)KWUR404E,14490.p
+  +1 x(298263,281)YB3EH04E,16142.p +1 x(298263,681)YB3EH04E,18140.p +1 x(298263,575)$KWUR404E,19552.p
+  +1 x(298263,131)YB3EH04E,20818.p +1 x(298263,480)LOW304M,21750.p +1 x(298263,431)YB3EH04E,22413.p +1 x(298263,331)YB3EH04E,22922.p
+  = +1
+ f_298266: +1 t_x(298266,3004)LGKFN04,2424.o +1 t_x(298266,27545)$LGSRA04,6153 +1 x(298266,1078)LGKFN04,9185.p
+  +1 x(298266,660)LGKFN04,11015.p +1 x(298266,911)LGKFN04,12610.p +1 x(298266,994)LGKFN04,14381.p +1 x(298266,3506)LGKFN04,16047.p
+  +1 x(298266,2083)LGKFN04,17907.p +1 x(298266,1999)LGKFN04,19360.p +1 x(298266,3339)LGKFN04,20079.p +1 x(298266,1915)LGKFN04,21426.p
+  +1 x(298266,3087)LGKFN04,23181.p +1 x(298266,3171)LGKFN04,23582.p = +1
+ f_298297: +1 t_x(298297,68)LOVN1504,2425.o +1 t_x(298297,1926)$LOVN1504,6154 +1 t_x(298297,0),8460 +1 x(298297,140)LOVN1504,12186.p
+  +1 x(298297,497)LOVN1504,13527.p +1 x(298297,283)LOVN1504,16743.p = +1
+ f_298300: +1 t_x(298300,0),2426.o +1 t_x(298300,1020)$KSAL1204,6155 +1 t_x(298300,0),8461 = +1
+ f_298306: +1 t_x(298306,39)LOVN1504,2427.o +1 t_x(298306,2825)$LOVN1504,6156 +1 t_x(298306,0),8462 +1 x(298306,110)LOVN1504,9696.p
+  +1 x(298306,753)LOVN1504,13088.p +1 x(298306,610)LOVN1504,14964.p +1 x(298306,682)LOVN1504,16716.p +1 x(298306,325)LOVN1504,18381.p
+  +1 x(298306,253)LOVN1504,19755.p = +1
+ f_298312: +1 t_x(298312,83)$BR204M,2428.o = +1
+ f_298318: +1 t_x(298318,99)KSPE104D,2429.o +1 t_x(298318,1495)$KSPE104D,6157 +1 x(298318,25)KSPE104D,10663.p
+  = +1
+ f_298321: +1 t_x(298321,378)LEBAS04A,2430.o +1 t_x(298321,4348)$LEBAS04A,6158 +1 t_x(298321,9)LEBAS04A,8463
+  +1 x(298321,101)LEBAS04A,10244.p +1 x(298321,194)LEBAS04A,12285.p +1 x(298321,286)LEBAS04A,13928.p = +1
+ f_298329: +1 t_x(298329,25)EGNOR04M,2431.o +1 t_x(298329,1560)$EGNOR04M,6159 = +1
+ f_298333: +1 t_x(298333,299)KSPE104D,2432.o +1 t_x(298333,2871)$KSPE104D,6160 +1 t_x(298333,5)KSPE104D,8464
+  +1 x(298333,152)KSPE104D,10409.p +1 x(298333,79)KSPE104D,12147.p +1 x(298333,373)KSPE104D,17126.p +1 x(298333,226)KSPE104D,18556.p
+  = +1
+ f_298349: +1 t_x(298349,0),2433.o +1 t_x(298349,4411)$LGAVA04,6161 = +1
+ f_298358: +1 t_x(298358,0),2434.o +1 t_x(298358,11505)$LGKFN04,6162 = +1
+ f_298368: +1 t_x(298368,498)LOVN1504,2435.o +1 t_x(298368,998)$LOVN1504,6163 +1 t_x(298368,0),8465 +1 x(298368,283)LOVN1504,9977.p
+  +1 x(298368,69)LOVN1504,13582.p +1 x(298368,426)LOVN1504,15349.p +1 x(298368,212)LOVN1504,16885.p +1 x(298368,569)LOVN1504,19564.p
+  = +1
+ f_298378: +1 t_x(298378,51)KFZ4404M,2436.o +1 t_x(298378,6007)$KFZ4404M,6164 +1 t_x(298378,0),8466 +1 x(298378,189)KFZ4404M,10071.p
+  +1 x(298378,120)KFZ4404M,12050.p = +1
+ f_298384: +1 t_x(298384,64)LGAVA04,2437.o +1 t_x(298384,912)$LGAVA04,6165 +1 t_x(298384,0),8467 = +1
+ f_298396: +1 t_x(298396,187)$RMZSI04,2438.o = +1
+ f_298397: +1 t_x(298397,284)YB3EH04A,2439.o +1 t_x(298397,4903)$YB3EH04A,6166 +1 t_x(298397,0),8468 +1 x(298397,191)YB3EH04A,10528.p
+  +1 x(298397,99)YB3EH04A,12126.p +1 x(298397,145)YB3EH04A,13872.p +1 x(298397,237)YB3EH04A,15581.p +1 x(298397,653)YB3EH04A,16237.p
+  +1 x(298397,699)YB3EH04A,17695.p = +1
+ f_298402: +1 t_x(298402,818)LCES004M,2440.o +1 t_x(298402,6068)$LCES004M,6167 +1 t_x(298402,668)LCES004M,8469
+  +1 x(298402,218)LCES004M,9175.p +1 x(298402,368)LCES004M,11027.p +1 x(298402,518)LCES004M,13439.p = +1
+ f_298415: +1 t_x(298415,0),2441.o +1 t_x(298415,393)$LELVU04,6168 = +1
+ f_298417: +1 t_x(298417,0),2442.o +1 t_x(298417,2340)$LEBAS04A,6169 = +1
+ f_298418: +1 t_x(298418,0),2443.o +1 t_x(298418,2503)$YBOLN04M,6170 +1 x(298418,21)YBOLN04M,14623.p +1 x(298418,427)YBOLN04M,16353.p
+  +1 x(298418,202)YBOLN04M,17922.p +1 x(298418,292)YBOLN04M,19622.p +1 x(298418,247)YBOLN04M,22461.p = +1
+ f_298426: +1 t_x(298426,843)LCES004M,2444.o +1 t_x(298426,10443)$LCES004M,6171 +1 t_x(298426,693)LCES004M,8470
+  +1 x(298426,93)LCES004M,9377.p = +1
+ f_298434: +1 t_x(298434,1927)LCES004,2445.o +1 t_x(298434,17497)$LCES004,6172 +1 t_x(298434,1477)LCES004,8471
+  +1 x(298434,1627)LCES004,9870.p +1 x(298434,1777)LCES004,10976.p +1 x(298434,2227)LCES004,13136.p +1 x(298434,2077)LCES004,14944.p
+  +1 x(298434,4438)LCES004,17340.p +1 x(298434,6672)LCES004,18697.p +1 x(298434,8734)LCES004,19938.p +1 x(298434,5469)LCES004,22189.p
+  = +1
+ f_298447: +1 t_x(298447,0),2446.o +1 t_x(298447,723)$KSLN04A,6173 +1 t_x(298447,0),8472 = +1
+ f_298471: +1 t_x(298471,7290)LGKFN04,2447.o +1 t_x(298471,32715)$LGZAA04M,6174 +1 x(298471,258)LGKFN04,9131.p
+  +1 x(298471,2143)LGKFN04,10803.p +1 x(298471,4946)LGKFN04,12500.p +1 x(298471,4192)LGKFN04,14223.p +1 x(298471,6704)LGKFN04,15917.p
+  +1 x(298471,5281)LGKFN04,17621.p +1 x(298471,6871)LGKFN04,19277.p +1 x(298471,6537)LGKFN04,20036.p +1 x(298471,5113)LGKFN04,21083.p
+  +1 x(298471,7515)LGZAA04M,21870.p +1 x(298471,5867)LGKFN04,22646.p +1 x(298471,6285)LGKFN04,23152.p
+  +1 x(298471,6369)LGKFN04,23522.p +1 x(298471,5616)LGKFN04,23830.p +1 x(298471,5783)LGKFN04,24018.p +1 x(298471,5699)LGKFN04,24097.p
+  = +1
+ f_298477: +1 t_x(298477,539)RMZSI04,2448.o +1 t_x(298477,2511)$RMZSI04,6175 +1 t_x(298477,368)RMZSI04,8473
+  +1 x(298477,453)RMZSI04,12121.p = +1
+ f_298480: +1 t_x(298480,467)RMZU04,2449.o +1 t_x(298480,4952)$RMZU04,6176 +1 t_x(298480,0),8474 +1 x(298480,44)RMZU04,9393.p
+  +1 x(298480,128)RMZU04,11193.p +1 x(298480,382)RMZU04,13424.p +1 x(298480,213)RMZU04,16655.p +1 x(298480,298)RMZU04,18320.p
+  +1 x(298480,552)RMZU04,19758.p +1 x(298480,636)RMZU04,20801.p = +1
+ f_298488: +1 t_x(298488,53)LEBAS04A,2450.o +1 t_x(298488,1715)$LEBAS04A,6177 +1 t_x(298488,0),8475 +1 x(298488,145)LEBAS04A,10578.p
+  = +1
+ f_298501: +1 t_x(298501,2)KFZ4404M,2451.o +1 t_x(298501,4920)$KFZ4404M,6178 +1 t_x(298501,0),8476 = +1
+ f_298502: +1 t_x(298502,124)YB3EH04A,2452.o +1 t_x(298502,5852)$YB3EH04A,6179 +1 t_x(298502,32)YB3EH04A,8477
+  +1 x(298502,355)YB3EH04A,10624.p +1 x(298502,494)YB3EH04A,13028.p +1 x(298502,401)YB3EH04A,14912.p +1 x(298502,1602)YB3EH04A,16661.p
+  +1 x(298502,1648)YB3EH04A,18075.p +1 x(298502,263)YB3EH04A,19700.p +1 x(298502,216)YB3EH04A,20847.p
+  = +1
+ f_298503: +1 t_x(298503,0),2453.o +1 t_x(298503,4859)$KSPE104D,6180 +1 t_x(298503,0),8478 = +1
+ f_298514: +1 t_x(298514,300)$EBEEC04M,2454.o +1 t_x(298514,7656)$KFZ4404M,6181 +1 x(298514,94)EBEEC04M,10023.p
+  +1 x(298514,245)KFZ4404M,11529.p +1 x(298514,176)KFZ4404M,13850.p = +1
+ f_298517: +1 t_x(298517,0),2455.o +1 t_x(298517,6879)$KSPE104D,6182 = +1
+ f_298519: +1 t_x(298519,765)YB3EH04A,2456.o +1 t_x(298519,10788)$YB3EH04A,6183 +1 x(298519,26)YB3EH04A,9154.p
+  +1 x(298519,949)YB3EH04A,11217.p +1 x(298519,1209)LGKFN04,13061.p +1 x(298519,3767)YB3EH04A,16102.p
+  +1 x(298519,349)YB3EH04A,18126.p +1 x(298519,672)YB3EH04A,19257.p +1 x(298519,529)LGKFN04,20433.p +1 x(298519,256)YB3EH04A,21496.p
+  +1 x(298519,164)YB3EH04A,22278.p = +1
+ f_298527: +1 t_x(298527,0),2457.o +1 t_x(298527,3397)$FUJ04M,6184 = +1
+ f_298528: +1 t_x(298528,2885)LCES004,2458.o +1 t_x(298528,15600)$LCES004,6185 +1 t_x(298528,1167)LCES004,8479
+  +1 x(298528,3057)LCES004,9319.p +1 x(298528,2370)LCES004,11060.p +1 x(298528,2713)LCES004,13419.p +1 x(298528,1854)LCES004,15792.p
+  +1 x(298528,2541)LCES004,17277.p +1 x(298528,4775)LCES004,18646.p +1 x(298528,6837)LCES004,19858.p +1 x(298528,10445)LCES004,21076.p
+  +1 x(298528,3572)LCES004,21883.p +1 x(298528,4088)LCES004,22662.p +1 x(298528,3744)LCES004,23318.p +1 x(298528,3400)LCES004,23621.p
+  +1 x(298528,3229)LCES004,23872.p = +1
+ f_298533: +1 t_x(298533,0),2459.o +1 t_x(298533,4267)$KSLN04A,6186 = +1
+ f_298536: +1 t_x(298536,1644)LFPND04,2460.o +1 t_x(298536,16860)$LFPND04,6187 +1 x(298536,376)LFPND04,9439.p
+  = +1
+ f_298562: +1 t_x(298562,0),2461.o +1 t_x(298562,5883)$RMZU04,6188 +1 x(298562,44)RMZU04,9616.p +1 x(298562,636)RMZU04,11461.p
+  = +1
+ f_298564: +1 t_x(298564,83)MM304,2462.o +1 t_x(298564,3121)$MM304,6189 +1 t_x(298564,0),8480 = +1
+ f_298574: +1 t_x(298574,8972)KSLN04M,2463.o +1 t_x(298574,35947)$LGZAA04M,6190 +1 x(298574,3)YB3EH04E,9115.p
+  +1 x(298574,103)YB3EH04E,10823.p +1 x(298574,7587)KSLN04M,12587.p +1 x(298574,7125)KSLN04M,14417.p +1 x(298574,1753)YB3EH04E,16129.p
+  +1 x(298574,3703)YB3EH04E,17581.p +1 x(298574,3753)YB3EH04E,19157.p +1 x(298574,3803)YB3EH04E,20317.p
+  +1 x(298574,3853)YB3EH04E,21277.p +1 x(298574,3891)LGKFN04,22070.p +1 x(298574,3953)YB3EH04E,22708.p
+  +1 x(298574,3053)YB3EH04E,23286.p = +1
+ f_298577: +1 t_x(298577,0),2464.o +1 t_x(298577,5716)$RMZU04,6191 +1 x(298577,469)RMZU04,11268.p +1 x(298577,46)RMZU04,13907.p
+  +1 x(298577,385)RMZU04,15186.p +1 x(298577,131)RMZU04,16838.p = +1
+ f_298578: +1 t_x(298578,0),2465.o +1 t_x(298578,8060)$MRAE04,6192 +1 x(298578,72)MRAE04,12461.p +1 x(298578,468)MGY04,14161.p
+  +1 x(298578,390)MGY04,15697.p +1 x(298578,3897)MRAE04,17387.p +1 x(298578,5086)MGY04,18803.p +1 x(298578,1642)MGY04,20480.p
+  +1 x(298578,625)MGY04,21442.p +1 x(298578,233)MGY04,22340.p = +1
+ f_298588: +1 t_x(298588,328)LGKFN04,2466.o +1 t_x(298588,4849)$LGKFN04,6193 +1 t_x(298588,0),8481 +1 x(298588,160)LGKFN04,9928.p
+  +1 x(298588,244)LGKFN04,11444.p +1 x(298588,411)LGKFN04,13227.p +1 x(298588,579)LGKFN04,14777.p +1 x(298588,495)LGKFN04,16022.p
+  +1 x(298588,1165)LGKFN04,17782.p +1 x(298588,662)LGKFN04,19003.p +1 x(298588,830)LGKFN04,20655.p +1 x(298588,1081)LGKFN04,20978.p
+  +1 x(298588,1332)LGKFN04,21910.p +1 x(298588,914)LGKFN04,23008.p = +1
+ f_298590: +1 t_x(298590,85)ZM56704,2467.o +1 t_x(298590,6370)$MAB3404A,6194 +1 x(298590,8)ZM56704,10393.p
+  = +1
+ f_298592: +1 t_x(298592,231)RMZU04,2468.o +1 t_x(298592,2516)$RMZU04,6195 +1 t_x(298592,0),8482 +1 x(298592,62)RMZU04,10092.p
+  +1 x(298592,146)RMZU04,11944.p = +1
+ f_298610: +1 t_x(298610,100)$YB3EH04M,2469.o = +1
+ f_298611: +1 t_x(298611,134)LGIRA04,2470.o +1 t_x(298611,3088)$LGIRA04,6196 = +1
+ f_298617: +1 t_x(298617,0),2471.o +1 t_x(298617,2527)$KWUR404E,6197 +1 x(298617,242)KWUR404E,17770.p
+  +1 x(298617,173)KWUR404E,20657.p = +1
+ f_298619: +1 t_x(298619,423)RNS04M,2472.o +1 t_x(298619,3723)$RNS04M,6198 +1 t_x(298619,0),8483 +1 x(298619,223)RNS04M,10141.p
+  +1 x(298619,123)RNS04M,13600.p +1 x(298619,323)RNS04M,15358.p +1 x(298619,623)RNS04M,18996.p +1 x(298619,923)RNS04M,20196.p
+  = +1
+ f_298630: +1 t_x(298630,0),2473.o +1 t_x(298630,191)$KSAL1A04,6199 +1 x(298630,19)KSAL1A04,10431.p +1 x(298630,105)KSAL1A04,12273.p
+  = +1
+ f_298646: +1 t_x(298646,1212)LGKFN04,2474.o +1 t_x(298646,4310)$LGKFN04,6200 +1 t_x(298646,0),8484 +1 x(298646,458)LGKFN04,9411.p
+  +1 x(298646,877)LGKFN04,11458.p +1 x(298646,1128)LGKFN04,13216.p +1 x(298646,40)LGKFN04,15480.p +1 x(298646,2551)LGKFN04,16702.p
+  +1 x(298646,626)LGKFN04,18181.p +1 x(298646,542)LGKFN04,19010.p +1 x(298646,793)LGKFN04,20473.p +1 x(298646,1463)LGKFN04,21500.p
+  +1 x(298646,1044)LGKFN04,22468.p +1 x(298646,961)LGKFN04,23004.p = +1
+ f_298660: +1 t_x(298660,177)$KCHI104M,2475.o +1 t_x(298660,13)KCHI104M,8485 = +1
+ f_298677: +1 t_x(298677,13)YB3EH04A,2476.o +1 t_x(298677,6203)$YB3EH04A,6201 +1 x(298677,106)YB3EH04A,12910.p
+  = +1
+ f_298692: +1 t_x(298692,0),2477.o +1 t_x(298692,4128)$KSLN04A,6202 = +1
+ f_298697: +1 t_x(298697,12)YB3EH04E,2478.o +1 t_x(298697,5612)$YB3EH04E,6203 +1 x(298697,112)YB3EH04E,11044.p
+  +1 x(298697,262)YB3EH04E,13022.p +1 x(298697,202)KSLN2C04,14701.p +1 x(298697,14)YB5WH04M,16776.p +1 x(298697,45)LOW304M,18118.p
+  = +1
+ f_298698: +1 t_x(298698,59)KSLN04M,2479.o +1 t_x(298698,2623)$YB3EH04M,6204 +1 x(298698,59)KSLN04M,10751.p
+  +1 x(298698,135)KSLN04M,21663.p = +1
+ f_298700: +1 t_x(298700,409)LGKFN04,2480.o +1 t_x(298700,7476)$YB3EH04A,6205 +1 x(298700,132)YB3EH04A,9804.p
+  +1 x(298700,224)YB3EH04A,12008.p +1 x(298700,547)YB3EH04A,14458.p +1 x(298700,455)YB3EH04A,15952.p +1 x(298700,1148)YB3EH04A,17683.p
+  +1 x(298700,732)YB3EH04A,18908.p +1 x(298700,778)YB3EH04A,19994.p +1 x(298700,1055)YB3EH04A,20973.p
+  +1 x(298700,871)YB3EH04A,22084.p +1 x(298700,660)LGKFN04,23629.p = +1
+ f_298704: +1 t_x(298704,19)MRAE04,2481.o +1 t_x(298704,7332)$MRAE04,6206 +1 x(298704,132)$MRAEE04,12755.p
+  +1 x(298704,1594)MRAE04,14754.p +1 x(298704,2494)MRAE04,16598.p +1 x(298704,3169)MRAE04,17415.p +1 x(298704,4407)MRAE04,18787.p
+  +1 x(298704,919)MRAE04,20223.p +1 x(298704,469)MRAE04,21462.p +1 x(298704,244)MRAE04,22237.p = +1
+ f_298706: +1 t_x(298706,323)KSAL1204,2482.o +1 t_x(298706,2260)$KSAL1204,6207 +1 t_x(298706,0),8486 +1 x(298706,70)KSAL1204,10137.p
+  +1 x(298706,238)KSAL1204,13930.p +1 x(298706,407)KSAL1204,16725.p +1 x(298706,491)KSAL1204,18182.p = +1
+ f_298710: +1 t_x(298710,0),2483.o +1 t_x(298710,14402)$MGY04,6208 = +1
+ f_298713: +1 t_x(298713,0),2484.o +1 t_x(298713,3701)$YB3EH04E,6209 +1 t_x(298713,0),8487 +1 x(298713,51)YB3EH04E,11326.p
+  = +1
+ f_298715: +1 t_x(298715,25)KFZ4404M,2485.o +1 t_x(298715,6743)$KFZ4404M,6210 +1 t_x(298715,0),8488 = +1
+ f_300045: +1 t_x(300045,260)KSPE104D,2486.o +1 t_x(300045,3420)$KSPE104D,6211 +1 t_x(300045,40)KSPE104D,8489
+  +1 x(300045,113)KSPE104D,10067.p +1 x(300045,187)KSPE104D,11702.p +1 x(300045,554)KSPE104D,14023.p +1 x(300045,334)KSPE104D,16938.p
+  +1 x(300045,407)KSPE104D,18420.p +1 x(300045,481)KSPE104D,19731.p = +1
+ f_300046: +1 t_x(300046,22)MEK04,2487.o +1 t_x(300046,13380)$MRAE04,6212 = +1
+ f_300050: +1 t_x(300050,874)LGKFN04,2488.o +1 t_x(300050,31411)$LGZAA04M,6213 +1 x(300050,3811)LGZAA04M,12495.p
+  +1 x(300050,3094)LGKFN04,14218.p +1 x(300050,5579)GL4W04M,15877.p +1 x(300050,4156)GL4W04M,17556.p +1 x(300050,4072)GL4W04M,18991.p
+  +1 x(300050,5412)GL4W04M,19984.p +1 x(300050,3988)GL4W04M,21085.p +1 x(300050,6500)GL4W04M,21846.p +1 x(300050,6835)GL4W04M,22671.p
+  +1 x(300050,5663)GL4W04M,23139.p +1 x(300050,5244)GL4W04M,23525.p +1 x(300050,5328)GL4W04M,23831.p +1 x(300050,4993)GL4W04M,24012.p
+  +1 x(300050,5160)GL4W04M,24094.p = +1
+ f_300052: +1 t_x(300052,188)$YB5WH04M,2489.o +1 t_x(300052,4548)$YB3EH04E,6214 +1 x(300052,29)YB5WH04M,10129.p
+  +1 x(300052,82)YB5WH04M,12022.p +1 x(300052,198)YB3EH04E,18375.p = +1
+ f_300058: +1 t_x(300058,111)RQXU04E,2490.o +1 t_x(300058,2340)$RQXU04E,6215 = +1
+ f_300064: +1 t_x(300064,221)RJIU04M,2491.o +1 t_x(300064,5402)$RJIU04M,6216 +1 t_x(300064,0),8490 +1 x(300064,572)RJIU04M,10098.p
+  +1 x(300064,309)RJIU04M,12007.p +1 x(300064,133)RJIU04M,14977.p +1 x(300064,923)RJIU04M,16583.p +1 x(300064,1099)RJIU04M,17318.p
+  +1 x(300064,1538)RJIU04M,18893.p +1 x(300064,1626)RJIU04M,19828.p +1 x(300064,1714)RJIU04M,20931.p +1 x(300064,1802)RJIU04M,21799.p
+  +1 x(300064,1977)RJIU04M,22511.p +1 x(300064,484)RJIU04M,23302.p +1 x(300064,660)RJIU04M,23543.p +1 x(300064,2328)RJIU04M,23769.p
+  +1 x(300064,748)RJIU04M,24002.p = +1
+ f_300072: +1 t_x(300072,89)KSLN04A,2492.o +1 t_x(300072,3634)$KSLN04A,6217 +1 t_x(300072,15)KSLN04A,8491
+  +1 x(300072,163)KSLN04A,13693.p = +1
+ f_300096: +1 t_x(300096,77)RQXU04E,2493.o +1 t_x(300096,2220)$RQXU04E,6218 = +1
+ f_300097: +1 t_x(300097,1817)RJIU04M,2494.o +1 t_x(300097,6017)$RJIU04M,6219 +1 x(300097,12)RNI04M,9240.p
+  +1 x(300097,305)RNI04M,11203.p +1 x(300097,397)RJIU04M,13008.p +1 x(300097,748)RJIU04M,14808.p +1 x(300097,1538)RJIU04M,16822.p
+  +1 x(300097,1714)RJIU04M,17359.p +1 x(300097,2153)RJIU04M,18891.p +1 x(300097,2241)RJIU04M,19833.p +1 x(300097,2329)RJIU04M,20946.p
+  +1 x(300097,2417)RJIU04M,21793.p +1 x(300097,2592)RJIU04M,22510.p +1 x(300097,573)RJIU04M,23103.p +1 x(300097,892)$RNI04M,23514.p
+  +1 x(300097,696)RNI04M,23842.p +1 x(300097,794)RNI04M,23979.p = +1
+ f_300133: +1 t_x(300133,660)$RQXSI04E,2495.o +1 t_x(300133,0),8492 +1 x(300133,97)RQXSI04E,9802.p +1 x(300133,210)RQXSI04E,11744.p
+  +1 x(300133,322)RQXSI04E,13500.p +1 x(300133,435)RQXSI04E,15270.p +1 x(300133,547)RQXSI04E,16906.p = +1
+ f_300137: +1 t_x(300137,0),2496.o +1 t_x(300137,6342)$RMZU04,6220 +1 t_x(300137,0),8493 +1 x(300137,334)RMZU04,17711.p
+  = +1
+ f_300140: +1 t_x(300140,0),2497.o +1 t_x(300140,5518)$RMZU04,6221 +1 x(300140,271)RMZU04,11207.p +1 x(300140,441)RMZU04,13535.p
+  +1 x(300140,187)RMZU04,14973.p +1 x(300140,356)RMZU04,17117.p = +1
+ f_300142: +1 t_x(300142,0),2498.o +1 t_x(300142,917)$RNI04M,6222 +1 x(300142,37)RNI04M,17121.p = +1
+ f_300146: +1 t_x(300146,923)LGKFN04,2499.o +1 t_x(300146,4607)$LGKFN04,6223 +1 t_x(300146,0),8494 +1 x(300146,755)LGKFN04,10268.p
+  +1 x(300146,2)LGKFN04,11601.p +1 x(300146,169)LGKFN04,13330.p +1 x(300146,337)LGKFN04,14870.p +1 x(300146,253)LGKFN04,16219.p
+  +1 x(300146,420)LGKFN04,18918.p +1 x(300146,588)LGKFN04,20005.p +1 x(300146,839)LGKFN04,20964.p +1 x(300146,1090)LGKFN04,21853.p
+  = +1
+ f_300155: +1 t_x(300155,0),2500.o +1 t_x(300155,8398)$LCES004M,6224 = +1
+ f_300174: +1 t_x(300174,40)RMZU04,2501.o +1 t_x(300174,5440)$RMZU04,6225 +1 x(300174,24)RMZU04,9332.p
+  +1 x(300174,193)RMZU04,11299.p +1 x(300174,109)RMZU04,15044.p +1 x(300174,701)RMZU04,16990.p +1 x(300174,278)RMZU04,18527.p
+  = +1
+ f_300178: +1 t_x(300178,0),2502.o +1 t_x(300178,1933)$KFUL1U04,6226 = +1
+ f_300185: +1 t_x(300185,148)$YB3EH04M,2503.o +1 t_x(300185,0),8495 +1 x(300185,48)YB3EH04M,10420.p = +1
+ f_300204: +1 t_x(300204,207)EG11G04M,2504.o +1 t_x(300204,2726)$EG11G04M,6227 +1 t_x(300204,0),8496 +1 x(300204,129)EG11G04M,10670.p
+  +1 x(300204,286)EG11G04M,11793.p +1 x(300204,50)EG11G04M,13704.p +1 x(300204,444)EG11G04M,15562.p +1 x(300204,365)EG11G04M,23490.p
+  = +1
+ f_300222: +1 t_x(300222,7)KWUR1C04,2505.o +1 t_x(300222,5635)$KWUR1C04,6228 +1 x(300222,77)KWUR1C04,13902.p
+  = +1
+ f_300231: +1 t_x(300231,0),2506.o +1 t_x(300231,7387)$KFZ4404M,6229 +1 t_x(300231,0),8497 +1 x(300231,46)KFZ4404M,12056.p
+  = +1
+ f_300232: +1 t_x(300232,0),2507.o +1 t_x(300232,2208)$YB3EH04A,6230 +1 t_x(300232,0),8498 = +1
+ f_300237: +1 t_x(300237,11)YB3EH04M,2508.o +1 t_x(300237,461)$YB3EH04M,6231 +1 t_x(300237,0),8499 = +1
+ f_300256: +1 t_x(300256,391)LOVN1504,2509.o +1 t_x(300256,2677)$LOVN1504,6232 +1 t_x(300256,177)LOVN1504,8500
+  +1 x(300256,319)LOVN1504,11005.p +1 x(300256,605)LOVN1504,13004.p +1 x(300256,819)LOVN1504,14843.p +1 x(300256,534)LOVN1504,16673.p
+  +1 x(300256,462)LOVN1504,18566.p = +1
+ f_300281: +1 t_x(300281,11)BR204M,2510.o +1 t_x(300281,2371)$BR204M,6233 +1 x(300281,102)BR204M,11847.p
+  +1 x(300281,11)BR204M,13759.p = +1
+ f_300287: +1 t_x(300287,256)RNS04M,2511.o +1 t_x(300287,1256)$RNS04M,6234 +1 t_x(300287,156)RNS04M,8501
+  +1 x(300287,756)RNS04M,19278.p +1 x(300287,556)RNS04M,20783.p +1 x(300287,456)RNS04M,22405.p +1 x(300287,356)RNS04M,22879.p
+  = +1
+ f_300290: +1 t_x(300290,0),2512.o +1 t_x(300290,3900)$YB3EH04A,6235 +1 t_x(300290,0),8502 = +1
+ f_300322: +1 t_x(300322,824)MT4AT04E,2513.o +1 t_x(300322,1312)$MT4AT04E,6236 +1 x(300322,337)MT4AT04E,9773.p
+  = +1
+ f_300332: +1 t_x(300332,310)EG11G04M,2514.o +1 t_x(300332,3065)$EG11G04M,6237 +1 t_x(300332,0),8503 +1 x(300332,74)EG11G04M,9926.p
+  +1 x(300332,232)EG11G04M,11756.p +1 x(300332,389)EG11G04M,13925.p +1 x(300332,468)EG11G04M,22545.p +1 x(300332,546)EG11G04M,23050.p
+  +1 x(300332,704)EG11G04M,23517.p +1 x(300332,625)EG11G04M,23849.p = +1
+ f_300345: +1 t_x(300345,0),2515.o +1 t_x(300345,7950)$YB3EH04A,6238 = +1
+ f_300354: +1 t_x(300354,0),2516.o +1 t_x(300354,8212)$MRAEE04,6239 +1 x(300354,64)MEK04,15193.p +1 x(300354,159)MEK04,18511.p
+  = +1
+ f_300356: +1 t_x(300356,630)RJIU04M,2517.o +1 t_x(300356,6689)$RJIU04M,6240 +1 x(300356,15)RJIU04M,9675.p
+  +1 x(300356,539)RNI04M,11488.p +1 x(300356,103)RJIU04M,13272.p +1 x(300356,441)RNI04M,15929.p +1 x(300356,2386)RJIU04M,17420.p
+  +1 x(300356,2825)RJIU04M,19016.p +1 x(300356,2913)RJIU04M,19870.p +1 x(300356,3001)RJIU04M,21013.p +1 x(300356,3089)RJIU04M,21775.p
+  +1 x(300356,3264)RJIU04M,22500.p +1 x(300356,1125)RNI04M,23036.p +1 x(300356,246)RNI04M,23439.p +1 x(300356,344)RNI04M,23756.p
+  = +1
+ f_300366: +1 t_x(300366,0),2518.o +1 t_x(300366,4247)$LELVL104,6241 = +1
+ f_300369: +1 t_x(300369,0),2519.o +1 t_x(300369,9643)$KFZ4404M,6242 = +1
+ f_300396: +1 t_x(300396,766)LGSRA04,2520.o +1 t_x(300396,27505)$LGSRA04,6243 = +1
+ f_300414: +1 t_x(300414,134)YB3EH04A,2521.o +1 t_x(300414,9049)$YB3EH04A,6244 +1 t_x(300414,0),8504 +1 x(300414,42)YB3EH04A,10548.p
+  +1 x(300414,88)YB3EH04A,12200.p = +1
+ f_300421: +1 t_x(300421,111)EG11G04M,2522.o +1 t_x(300421,1685)$EG11G04M,6245 +1 t_x(300421,0),8505 = +1
+ f_300422: +1 t_x(300422,242)KSAL1204,2523.o +1 t_x(300422,4200)$KSAL1204,6246 +1 t_x(300422,0),8506 +1 x(300422,326)KSAL1204,10476.p
+  +1 x(300422,157)KSAL1204,13970.p = +1
+ f_300424: +1 t_x(300424,0),2524.o +1 t_x(300424,4666)$KFZ4404M,6247 +1 t_x(300424,0),8507 = +1
+ f_300425: +1 t_x(300425,0),2525.o +1 t_x(300425,4073)$LEBAS04M,6248 = +1
+ f_300428: +1 t_x(300428,0),2526.o +1 t_x(300428,6627)$KFZ4404M,6249 +1 t_x(300428,0),8508 = +1
+ f_300430: +1 t_x(300430,840)RNI04M,2527.o +1 t_x(300430,5627)$RNI04M,6250 +1 t_x(300430,0),8509 +1 x(300430,59)RNI04M,9574.p
+  +1 x(300430,157)RNI04M,11544.p +1 x(300430,450)RNI04M,12571.p +1 x(300430,352)RNI04M,14255.p +1 x(300430,1329)RNI04M,16574.p
+  +1 x(300430,743)RNI04M,18265.p +1 x(300430,547)RNI04M,18968.p +1 x(300430,1133)RNI04M,21081.p +1 x(300430,1036)RNI04M,22864.p
+  = +1
+ f_300435: +1 t_x(300435,171)LGKFN04,2528.o +1 t_x(300435,3688)$LGKFN04,6251 +1 x(300435,4)LGKFN04,9855.p
+  +1 x(300435,255)LGKFN04,11504.p +1 x(300435,506)LGKFN04,13226.p +1 x(300435,674)LGKFN04,14801.p +1 x(300435,1929)LGKFN04,16017.p
+  +1 x(300435,590)LGKFN04,18542.p +1 x(300435,757)LGKFN04,19017.p +1 x(300435,1511)LGKFN04,20515.p +1 x(300435,803)YB3EH04M,21313.p
+  +1 x(300435,1403)$YB3EH04M,22477.p +1 x(300435,1678)LGKFN04,23007.p = +1
+ f_300445: +1 t_x(300445,2502)LCES004,2529.o +1 t_x(300445,17107)$LCES004,6252 +1 t_x(300445,1537)LCES004,8510
+  +1 x(300445,1987)LCES004,9812.p +1 x(300445,2158)LCES004,10969.p +1 x(300445,1837)LCES004,13116.p +1 x(300445,1687)LCES004,14930.p
+  +1 x(300445,4048)LCES004,17313.p +1 x(300445,6282)LCES004,18679.p +1 x(300445,8344)LCES004,19927.p +1 x(300445,5079)LCES004,22008.p
+  +1 x(300445,3189)LCES004,22791.p = +1
+ f_300455: +1 t_x(300455,586)LCES004M,2530.o +1 t_x(300455,6286)$LCES004M,6253 +1 x(300455,136)LCES004M,10042.p
+  +1 x(300455,736)LCES004M,13497.p +1 x(300455,436)LCES004M,15423.p +1 x(300455,886)LCES004M,18403.p = +1
+ f_300464: +1 t_x(300464,42)MAB3404A,2531.o +1 t_x(300464,3300)$MAB3404A,6254 +1 x(300464,42)MAB3404A,13615.p
+  +1 x(300464,128)MAB3404A,14749.p = +1
+ f_300476: +1 t_x(300476,0),2532.o +1 t_x(300476,76)$YD5WH04M,6255 +1 x(300476,21)YD5WH04M,13936.p = +1
+ f_300487: +1 t_x(300487,190)YB3EH04A,2533.o +1 t_x(300487,283)$YB3EH04A,6256 +1 t_x(300487,0),8511 +1 x(300487,98)YB3EH04A,10531.p
+  +1 x(300487,144)YB3EH04A,12322.p +1 x(300487,52)YB3EH04A,13989.p +1 x(300487,236)YB3EH04A,19782.p = +1
+ f_300504: +1 t_x(300504,803)LGKFN04,2534.o +1 t_x(300504,7920)$LGKFN04,6257 +1 t_x(300504,377)LGKFN04,8512
+  +1 x(300504,634)LGKFN04,9322.p +1 x(300504,720)LGKFN04,11289.p +1 x(300504,971)LGKFN04,12611.p +1 x(300504,548)LGKFN04,14371.p
+  +1 x(300504,3566)LGKFN04,16046.p +1 x(300504,1975)LGKFN04,17991.p +1 x(300504,462)LGKFN04,19617.p +1 x(300504,887)LGKFN04,20810.p
+  +1 x(300504,2561)LGKFN04,22173.p +1 x(300504,1138)LGKFN04,23013.p = +1
+ f_300521: +1 t_x(300521,200)GL34W04,2535.o +1 t_x(300521,1625)$GL34W04,6258 +1 t_x(300521,0),8513 +1 x(300521,50)GL34W04,10595.p
+  +1 x(300521,125)GL34W04,12329.p +1 x(300521,275)GL34W04,17799.p = +1
+ f_300532: +1 t_x(300532,0),2536.o +1 t_x(300532,2196)$EG11G04M,6259 +1 x(300532,71)EG11G04M,10421.p +1 x(300532,150)EG11G04M,12231.p
+  +1 x(300532,228)EG11G04M,13927.p = +1
+ f_300538: +1 t_x(300538,333)KSPE104D,2537.o +1 t_x(300538,4080)$KSPE104D,6260 +1 t_x(300538,112)KSPE104D,8514
+  +1 x(300538,186)KSPE104D,9935.p +1 x(300538,259)KSPE104D,13770.p = +1
+ f_300571: +1 t_x(300571,189)ZM56704,2538.o +1 t_x(300571,3420)$ZM56704,6261 +1 t_x(300571,0),8515 +1 x(300571,35)ZM56704,10339.p
+  +1 x(300571,266)ZM56704,13781.p +1 x(300571,112)ZM56704,15291.p = +1
+ f_300578: +1 t_x(300578,0),2539.o +1 t_x(300578,8990)$MRAEE04,6262 +1 x(300578,274)MEK04,17502.p +1 x(300578,179)MEK04,19219.p
+  +1 x(300578,84)MEK04,22694.p = +1
+ f_300582: +1 t_x(300582,88)KWUR404E,2540.o +1 t_x(300582,1819)$KWUR404E,6263 +1 t_x(300582,0),8516 +1 x(300582,157)KWUR404E,9521.p
+  +1 x(300582,226)KWUR404E,15611.p +1 x(300582,295)KWUR404E,19661.p = +1
+ f_300590: +1 t_x(300590,284)EG11G04M,2541.o +1 t_x(300590,2252)$EG11G04M,6264 +1 t_x(300590,0),8517 +1 x(300590,127)EG11G04M,10348.p
+  +1 x(300590,206)EG11G04M,12195.p +1 x(300590,48)EG11G04M,15547.p = +1
+ f_300619: +1 t_x(300619,0),2542.o +1 t_x(300619,12352)$LCES004M,6265 = +1
+ f_300621: +1 t_x(300621,2783)LCES004,2543.o +1 t_x(300621,16529)$LCES004,6266 +1 t_x(300621,1409)LCES004,8518
+  +1 x(300621,3986)LCES004,10163.p +1 x(300621,1580)LCES004,11046.p +1 x(300621,2611)LCES004,13205.p +1 x(300621,2096)LCES004,14992.p
+  +1 x(300621,3470)LCES004,17271.p +1 x(300621,5704)LCES004,18660.p +1 x(300621,7766)LCES004,19889.p +1 x(300621,11374)LCES004,21308.p
+  +1 x(300621,4501)LCES004,21926.p +1 x(300621,3299)LCES004,22788.p = +1
+ f_300629: +1 t_x(300629,0),2544.o +1 t_x(300629,596)$YB3EH04M,6267 = +1
+ f_300631: +1 t_x(300631,3386)EG11G04M,2545.o +1 t_x(300631,6986)$EG11G04M,6268 +1 x(300631,1477)EG11G04M,9168.p
+  +1 x(300631,1915)LGKFN04,11043.p +1 x(300631,376)EG11G04M,12872.p +1 x(300631,994)LGKFN04,14686.p +1 x(300631,3673)LGKFN04,16329.p
+  +1 x(300631,3995)EG11G04M,18864.p +1 x(300631,4074)EG11G04M,20021.p +1 x(300631,3171)LGKFN04,21155.p
+  +1 x(300631,4231)EG11G04M,21971.p +1 x(300631,3422)LGKFN04,22720.p = +1
+ f_300642: +1 t_x(300642,2600)MGY04,2546.o +1 t_x(300642,6200)$MRAE04,6269 +1 x(300642,330)MGY04,9188.p
+  +1 x(300642,237)MRAE04,11152.p +1 x(300642,95)MGY04,12936.p +1 x(300642,643)MGY04,14598.p +1 x(300642,1347)MGY04,16118.p
+  +1 x(300642,2037)MRAE04,17356.p +1 x(300642,3226)MGY04,18741.p +1 x(300642,1250)MRAE04,20296.p +1 x(300642,1113)MGY04,21378.p
+  +1 x(300642,408)MGY04,22204.p = +1
+ f_300666: +1 t_x(300666,946)LCES004,2547.o +1 t_x(300666,20266)$LCES004,6270 +1 t_x(300666,646)LCES004,8519
+  +1 x(300666,46)LCES004,9105.p +1 x(300666,2146)LCES004,12603.p +1 x(300666,3046)LCES004,14305.p +1 x(300666,3496)LCES004,15807.p
+  +1 x(300666,7207)LCES004,17448.p +1 x(300666,9441)LCES004,18822.p +1 x(300666,11503)LCES004,20461.p
+  +1 x(300666,1396)LCES004,22723.p +1 x(300666,1546)LCES004,23149.p +1 x(300666,1696)LCES004,23604.p +1 x(300666,1096)LCES004,23819.p
+  = +1
+ f_300671: +1 t_x(300671,276)YB3EH04A,2548.o +1 t_x(300671,10396)$LGSRA04,6271 +1 x(300671,230)YB3EH04A,10716.p
+  = +1
+ f_300715: +1 t_x(300715,0),2549.o +1 t_x(300715,6935)$BKED1204,6272 +1 x(300715,54)BR404M,10389.p +1 x(300715,129)BR404M,12248.p
+  = +1
+ f_300727: +1 t_x(300727,59)EGNOR04M,2550.o +1 t_x(300727,4943)$EGNOR04M,6273 +1 t_x(300727,0),8520 +1 x(300727,129)EGNOR04M,10002.p
+  +1 x(300727,547)EGNOR04M,12706.p +1 x(300727,198)EGNOR04M,14512.p +1 x(300727,1105)EGNOR04M,16167.p
+  +1 x(300727,1873)EGNOR04M,18050.p +1 x(300727,268)EGNOR04M,19359.p = +1
+ f_300750: +1 t_x(300750,140)EG11G04M,2551.o +1 t_x(300750,1636)$EG11G04M,6274 +1 t_x(300750,62)EG11G04M,8521
+  = +1
+ f_300762: +1 t_x(300762,300)EDGG704,2552.o +1 t_x(300762,17700)$EDGG704,6275 +1 x(300762,0),10346.p +1 x(300762,100)EDGG704,10829.p
+  +1 x(300762,200)EDGG704,13982.p +1 x(300762,4600)EDGG704,14600.p +1 x(300762,4700)EDGG704,17317.p +1 x(300762,500)EDGG704,20738.p
+  = +1
+ f_300765: +1 t_x(300765,101)YB3EH04E,2553.o +1 t_x(300765,2551)$YB3EH04E,6276 +1 t_x(300765,0),8522 +1 x(300765,1)YB3EH04E,10313.p
+  +1 x(300765,151)YB3EH04E,19154.p +1 x(300765,201)YB3EH04E,20352.p +1 x(300765,251)YB3EH04E,21289.p +1 x(300765,301)YB3EH04E,22092.p
+  +1 x(300765,351)YB3EH04E,22718.p = +1
+ f_300774: +1 t_x(300774,0),2554.o +1 t_x(300774,2308)$KFZ4404M,6277 +1 t_x(300774,0),8523 = +1
+ f_300786: +1 t_x(300786,720)LCES004M,2555.o +1 t_x(300786,10020)$LCES004M,6278 +1 t_x(300786,570)LCES004M,8524
+  = +1
+ f_300809: +1 t_x(300809,16)GL4W04M,2556.o +1 t_x(300809,1021)$GL4W04M,6279 = +1
+ f_300815: +1 t_x(300815,1132)LCES004M,2557.o +1 t_x(300815,5482)$LCES004M,6280 +1 t_x(300815,982)LCES004M,8525
+  +1 x(300815,1432)LCES004M,9682.p +1 x(300815,2332)LCES004M,12214.p +1 x(300815,2482)LCES004M,13563.p
+  +1 x(300815,832)LCES004M,15233.p +1 x(300815,682)LCES004M,16808.p +1 x(300815,532)LCES004M,18246.p = +1
+ f_300836: +1 t_x(300836,0),2558.o +1 t_x(300836,3163)$YB3EH04A,6281 = +1
+ f_300840: +1 t_x(300840,119)KFZ4404M,2559.o +1 t_x(300840,5937)$KFZ4404M,6282 +1 x(300840,258)KFZ4404M,11998.p
+  +1 x(300840,188)KFZ4404M,13775.p = +1
+ f_300848: +1 t_x(300848,23)LEBAS04M,2560.o +1 t_x(300848,7406)$LELVU04,6283 +1 x(300848,115)LEBAS04M,10148.p
+  +1 x(300848,289)LEMDAT04,11167.p +1 x(300848,1038)LEBAS04M,12971.p +1 x(300848,1311)LEMDAT04,14705.p
+  +1 x(300848,207)LEBAS04M,16956.p = +1
+ f_300850: +1 t_x(300850,352)LELVU04,2561.o +1 t_x(300850,3205)$LELVU04,6284 +1 t_x(300850,0),8526 +1 x(300850,57)LELVU04,10286.p
+  +1 x(300850,155)LELVU04,12388.p +1 x(300850,745)LELVU04,15015.p +1 x(300850,254)LELVU04,16617.p +1 x(300850,844)LELVU04,18150.p
+  +1 x(300850,1041)LELVU04,19487.p +1 x(300850,450)LELVU04,20704.p = +1
+ f_300851: +1 t_x(300851,0),2562.o +1 t_x(300851,2171)$KFZ4404M,6285 +1 t_x(300851,0),8527 = +1
+ f_300866: +1 t_x(300866,10)RMZU04,2563.o +1 t_x(300866,5764)$RMZU04,6286 +1 x(300866,517)RMZU04,11323.p
+  +1 x(300866,433)RMZU04,15249.p +1 x(300866,179)RMZU04,16913.p = +1
+ f_300883: +1 t_x(300883,33)LEBAS04A,2564.o +1 t_x(300883,218)$LEBAS04A,6287 +1 x(300883,33)LEBAS04A,10769.p
+  = +1
+ f_300884: +1 t_x(300884,0),2565.o +1 t_x(300884,8992)$YB3EH04A,6288 +1 x(300884,123)YB3EH04A,10195.p
+  +1 x(300884,400)YB3EH04A,11770.p +1 x(300884,447)YB3EH04A,13519.p = +1
+ f_300885: +1 t_x(300885,344)RMZSI04,2566.o +1 t_x(300885,2744)$RMZSI04,6289 +1 t_x(300885,172)RMZSI04,8528
+  +1 x(300885,258)RMZSI04,10117.p +1 x(300885,429)RMZSI04,13232.p = +1
+ f_300896: +1 t_x(300896,495)GL34W04,2567.o +1 t_x(300896,2520)$GL34W04,6290 +1 t_x(300896,0),8529 +1 x(300896,45)GL34W04,9699.p
+  +1 x(300896,120)GL34W04,11647.p +1 x(300896,195)GL34W04,13418.p +1 x(300896,270)GL34W04,15525.p +1 x(300896,345)GL34W04,19485.p
+  = +1
+ f_300900: +1 t_x(300900,0),2568.o +1 t_x(300900,3999)$KFZ4404M,6291 = +1
+ f_300931: +1 t_x(300931,241)KSPE104D,2569.o +1 t_x(300931,3548)$KSPE104D,6292 +1 t_x(300931,21)KSPE104D,8530
+  +1 x(300931,94)KSPE104D,11693.p +1 x(300931,168)KSPE104D,13819.p +1 x(300931,388)KSPE104D,15440.p = +1
+ f_300956: +1 t_x(300956,0),2570.o +1 t_x(300956,3163)$GL4W04M,6293 +1 t_x(300956,0),8531 = +1
+ f_300959: +1 t_x(300959,30)YB3EH04E,2571.o +1 t_x(300959,3230)$YB3EH04E,6294 +1 x(300959,80)YB3EH04E,13962.p
+  = +1
+ f_300964: +1 t_x(300964,634)LGKFN04,2572.o +1 t_x(300964,7920)$LGKFN04,6295 +1 t_x(300964,291)LGKFN04,8532
+  +1 x(300964,720)LGKFN04,10908.p +1 x(300964,971)LGKFN04,12613.p +1 x(300964,548)LGKFN04,14368.p +1 x(300964,3566)LGKFN04,16066.p
+  +1 x(300964,1975)LGKFN04,18009.p +1 x(300964,462)LGKFN04,19497.p +1 x(300964,887)LGKFN04,20654.p +1 x(300964,803)LGKFN04,21602.p
+  +1 x(300964,1138)LGKFN04,22291.p = +1
+ f_300988: +1 t_x(300988,2580)$LCES004,2573.o +1 x(300988,328)LOVN1504,9217.p +1 x(300988,1256)LOVN1504,11146.p
+  +1 x(300988,1542)LOVN1504,13261.p +1 x(300988,1471)LOVN1504,15019.p +1 x(300988,1685)LOVN1504,16710.p
+  +1 x(300988,2185)LOVN1504,18297.p +1 x(300988,1892)LCES004,23316.p = +1
+ f_301003: +1 t_x(301003,331)RMZU04,2574.o +1 t_x(301003,7511)$YB3EH04A,6296 +1 x(301003,203)CPRFBR04,10172.p
+  +1 x(301003,444)YB3EH04A,11243.p +1 x(301003,23)CPRFBR04,13650.p +1 x(301003,351)YB3EH04A,15116.p +1 x(301003,120)YB3EH04A,16862.p
+  +1 x(301003,74)YB3EH04A,23288.p = +1
+ f_301010: +1 t_x(301010,105)RNS04M,2575.o +1 t_x(301010,5605)$RNS04M,6297 +1 t_x(301010,5)RNS04M,8533
+  +1 x(301010,605)RNS04M,11136.p +1 x(301010,705)RNS04M,12863.p +1 x(301010,805)RNS04M,14748.p +1 x(301010,2305)RNS04M,19574.p
+  +1 x(301010,205)RNS04M,21302.p = +1
+ f_301035: +1 t_x(301035,0),2576.o +1 t_x(301035,729)$EG11G04M,6298 +1 t_x(301035,0),8534 = +1
+ f_301041: +1 t_x(301041,221)BKED1204,2577.o +1 t_x(301041,4283)$BKED1204,6299 +1 t_x(301041,36)BKED1204,8535
+  = +1
+ f_301058: +1 t_x(301058,1080)LCES004M,2578.o +1 t_x(301058,5580)$LCES004M,6300 +1 t_x(301058,930)LCES004M,8536
+  +1 x(301058,30)LCES004M,9206.p +1 x(301058,2580)LCES004M,14028.p +1 x(301058,780)LCES004M,16728.p +1 x(301058,630)LCES004M,18190.p
+  = +1
+ f_301059: +1 t_x(301059,217)GL34W04,2579.o +1 t_x(301059,1867)$GL34W04,6301 +1 t_x(301059,0),8537 +1 x(301059,142)GL34W04,10535.p
+  +1 x(301059,67)GL34W04,12300.p +1 x(301059,292)GL34W04,14032.p +1 x(301059,517)GL34W04,17871.p = +1
+ f_301070: +1 t_x(301070,688)EDGG704,2580.o +1 t_x(301070,17288)$EDGG704,6302 +1 t_x(301070,588)EDGG704,8538
+  +1 x(301070,4188)EDGG704,14527.p +1 x(301070,4288)EDGG704,17276.p = +1
+ f_301072: +1 t_x(301072,0),2581.o +1 t_x(301072,9809)$EGPFA04,6303 = +1
+ f_301074: +1 t_x(301074,1317)LGKFN04,2582.o +1 t_x(301074,4080)$LGKFN04,6304 +1 t_x(301074,61)LGKFN04,8539
+  +1 x(301074,228)LGKFN04,9539.p +1 x(301074,647)LGKFN04,11575.p +1 x(301074,898)LGKFN04,13092.p +1 x(301074,1066)LGKFN04,15145.p
+  +1 x(301074,2321)LGKFN04,15973.p +1 x(301074,396)LGKFN04,17792.p +1 x(301074,814)LGKFN04,19056.p +1 x(301074,563)LGKFN04,20500.p
+  +1 x(301074,1233)LGKFN04,21301.p = +1
+ f_301088: +1 t_x(301088,1511)LEMDAT04,2583.o +1 t_x(301088,1905)$LEMDAT04,6305 +1 t_x(301088,173)LEMDAT04,8540
+  +1 x(301088,567)LEMDAT04,9425.p +1 x(301088,882)LEMDAT04,11333.p +1 x(301088,1118)LEMDAT04,13210.p +1 x(301088,724)LEMDAT04,15067.p
+  +1 x(301088,960)LEMDAT04,16736.p +1 x(301088,1039)LEMDAT04,18121.p +1 x(301088,1354)LEMDAT04,19557.p
+  +1 x(301088,1432)LEMDAT04,20687.p +1 x(301088,1590)LEMDAT04,21545.p = +1
+ f_301101: +1 t_x(301101,110)MM204,2584.o +1 t_x(301101,6467)$MM204,6306 +1 t_x(301101,0),8541 = +1
+ f_301132: +1 t_x(301132,83)RNI04M,2585.o +1 t_x(301132,3111)$RNI04M,6307 +1 x(301132,180)RNI04M,12287.p
+  +1 x(301132,278)RNI04M,12667.p +1 x(301132,376)RNI04M,15405.p = +1
+ f_301138: +1 t_x(301138,0),2586.o +1 t_x(301138,16626)$MGY04,6308 = +1
+ f_301139: +1 t_x(301139,930)LCES004M,2587.o +1 t_x(301139,10380)$LCES004M,6309 +1 t_x(301139,780)LCES004M,8542
+  +1 x(301139,30)LCES004M,9404.p = +1
+ f_301142: +1 t_x(301142,1071)MEK04,2588.o +1 t_x(301142,13008)$MRAE04,6310 +1 x(301142,29)MEK04,9310.p
+  +1 x(301142,218)MEK04,10936.p +1 x(301142,597)MEK04,12833.p +1 x(301142,1355)MEK04,14446.p +1 x(301142,1544)MEK04,15699.p
+  +1 x(301142,1639)MEK04,17187.p +1 x(301142,976)MEK04,18738.p +1 x(301142,123)MEK04,20098.p +1 x(301142,313)MEK04,21173.p
+  +1 x(301142,408)MEK04,22234.p = +1
+ f_301145: +1 t_x(301145,388)YB3EH04A,2589.o +1 t_x(301145,1266)$YB3EH04A,6311 +1 t_x(301145,157)YB3EH04A,8543
+  +1 x(301145,342)YB3EH04A,10618.p +1 x(301145,249)YB3EH04A,13316.p +1 x(301145,296)YB3EH04A,15482.p +1 x(301145,203)YB3EH04A,17111.p
+  = +1
+ f_301149: +1 t_x(301149,63)BKED1204,2590.o +1 t_x(301149,3571)$BKED1204,6312 = +1
+ f_301161: +1 t_x(301161,0),2591.o +1 t_x(301161,13728)$MGY04,6313 +1 x(301161,138)MAB3404A,12198.p +1 x(301161,304)MYY04A,12645.p
+  +1 x(301161,386)MYY04A,14077.p +1 x(301161,551)MYY04A,15712.p +1 x(301161,469)MYY04A,17453.p +1 x(301161,2445)MYY04A,19057.p
+  +1 x(301161,52)MAB3404A,20334.p +1 x(301161,222)MYY04A,21470.p = +1
+ f_301168: +1 t_x(301168,0),2592.o +1 t_x(301168,102)$RJIU04M,6314 = +1
+ f_301195: +1 t_x(301195,0),2593.o +1 t_x(301195,2282)$LEBAS04A,6315 = +1
+ f_301219: +1 t_x(301219,346)LGIRA04,2594.o +1 t_x(301219,7731)$LGIRA04,6316 +1 t_x(301219,0),8544 = +1
+ f_301224: +1 t_x(301224,0),2595.o +1 t_x(301224,13489)$MRAE04,6317 +1 x(301224,131)MEK04,20405.p = +1
+ f_301238: +1 t_x(301238,169)LELVL104,2596.o +1 t_x(301238,9480)$LELVL104,6318 +1 x(301238,66)LELVL104,10636.p
+  +1 x(301238,273)LELVL104,11200.p +1 x(301238,376)LELVL104,12967.p = +1
+ f_301242: +1 t_x(301242,0),2597.o +1 t_x(301242,3793)$KFZ4404M,6319 = +1
+ f_301243: +1 t_x(301243,70)FUJ04M,2598.o +1 t_x(301243,2470)$FUJ04M,6320 = +1
+ f_301257: +1 t_x(301257,691)RMZU04,2599.o +1 t_x(301257,1707)$RMZU04,6321 +1 x(301257,164)RMZSI04,10630.p
+  +1 x(301257,335)RMZSI04,12228.p +1 x(301257,850)$RMZSI04,13971.p = +1
+ f_301260: +1 t_x(301260,55)MEK04,2600.o +1 t_x(301260,11992)$MRAE04,6322 +1 x(301260,528)MEK04,15936.p
+  +1 x(301260,623)MEK04,17173.p +1 x(301260,149)MEK04,18816.p +1 x(301260,244)MEK04,20775.p +1 x(301260,339)MEK04,21711.p
+  +1 x(301260,434)MEK04,22422.p = +1
+ f_301272: +1 t_x(301272,2460)LGKFN04,2601.o +1 t_x(301272,9302)$LEBAS04M,6323 +1 x(301272,380)LGKFN04,9196.p
+  +1 x(301272,464)LGKFN04,10943.p +1 x(301272,548)LGKFN04,12660.p +1 x(301272,297)LGKFN04,14432.p +1 x(301272,2306)LGKFN04,15998.p
+  +1 x(301272,883)LGKFN04,17679.p +1 x(301272,2473)LGKFN04,18960.p +1 x(301272,2139)LGKFN04,20027.p +1 x(301272,715)LGKFN04,21084.p
+  +1 x(301272,1301)LGKFN04,21903.p +1 x(301272,1469)LGKFN04,22620.p +1 x(301272,1385)LGKFN04,23155.p +1 x(301272,1553)LGKFN04,23549.p
+  +1 x(301272,1218)LGKFN04,23846.p +1 x(301272,966)LGKFN04,24024.p +1 x(301272,1134)LGKFN04,24104.p = +1
+ f_301285: +1 t_x(301285,0),2602.o +1 t_x(301285,240)$KSAL1204,6324 +1 t_x(301285,0),8545 = +1
+ f_301287: +1 t_x(301287,543)BKED1204,2603.o +1 t_x(301287,1282)$BKED1204,6325 +1 t_x(301287,0),8546 +1 x(301287,358)BKED1204,10259.p
+  +1 x(301287,174)BKED1204,11607.p +1 x(301287,728)BKED1204,17112.p = +1
+ f_301294: +1 t_x(301294,0),2604.o +1 t_x(301294,6475)$KWUR1C04,6326 +1 x(301294,13)KWUR1C04,10503.p = +1
+ f_301295: +1 t_x(301295,743)$LGSRA04,2605.o = +1
+ f_301297: +1 t_x(301297,0),2606.o +1 t_x(301297,11692)$MRAE04,6327 +1 x(301297,39)MEK04,14119.p +1 x(301297,228)MEK04,15679.p
+  +1 x(301297,323)MEK04,17171.p +1 x(301297,984)MRAEE04,18809.p +1 x(301297,418)MEK04,22194.p = +1
+ f_301299: +1 t_x(301299,253)YB3EH04A,2607.o +1 t_x(301299,900)$YB3EH04A,6328 +1 t_x(301299,0),8547 +1 x(301299,207)YB3EH04A,10643.p
+  +1 x(301299,22)YB3EH04A,12382.p +1 x(301299,114)YB3EH04A,13345.p +1 x(301299,438)YB3EH04A,15355.p +1 x(301299,576)YB3EH04A,16955.p
+  +1 x(301299,299)YB3EH04A,18498.p = +1
+ f_301303: +1 t_x(301303,0),2608.o +1 t_x(301303,14190)$MGY04,6329 +1 x(301303,107)MYY04A,13298.p +1 x(301303,190)MYY04A,15092.p
+  +1 x(301303,272)MYY04A,15725.p +1 x(301303,354)MYY04A,17452.p +1 x(301303,8242)MGY04,18872.p = +1
+ f_301329: +1 t_x(301329,0),2609.o +1 t_x(301329,7874)$MM204,6330 +1 t_x(301329,0),8548 = +1
+ f_301342: +1 t_x(301342,1710)LCES004M,2610.o +1 t_x(301342,4860)$LCES004M,6331 +1 t_x(301342,960)LCES004M,8549
+  +1 x(301342,1560)LCES004M,10164.p +1 x(301342,1860)LCES004M,13078.p +1 x(301342,2010)LCES004M,14914.p
+  +1 x(301342,2160)LCES004M,16891.p +1 x(301342,1260)LCES004M,18373.p +1 x(301342,1110)LCES004M,19712.p
+  = +1
+ f_301346: +1 t_x(301346,0),2611.o +1 t_x(301346,4673)$LEBAS04M,6332 +1 t_x(301346,0),8550 = +1
+ f_301350: +1 t_x(301350,1087)RMZU04,2612.o +1 t_x(301350,2611)$RMZU04,6333 +1 x(301350,664)RMZU04,10161.p
+  +1 x(301350,749)RMZU04,11950.p +1 x(301350,834)RMZU04,13526.p +1 x(301350,918)RMZU04,15259.p +1 x(301350,1003)RMZU04,16841.p
+  +1 x(301350,1257)RMZU04,18296.p = +1
+ f_301353: +1 t_x(301353,152)KSPE104D,2613.o +1 t_x(301353,2357)$KSPE104D,6334 +1 t_x(301353,5)KSPE104D,8551
+  +1 x(301353,79)KSPE104D,12271.p = +1
+ f_301360: +1 t_x(301360,240)LCES004M,2614.o +1 t_x(301360,11340)$LCES004M,6335 +1 x(301360,90)LCES004M,10300.p
+  = +1
+ f_301365: +1 t_x(301365,29)ZM56704,2615.o +1 t_x(301365,4492)$MAB3404A,6336 +1 x(301365,183)ZM56704,10703.p
+  +1 x(301365,260)ZM56704,11931.p +1 x(301365,34)MAB3404A,15409.p +1 x(301365,337)ZM56704,20101.p = +1
+ f_301367: +1 t_x(301367,281)YB3EH04A,2616.o +1 t_x(301367,697)$YB3EH04A,6337 +1 t_x(301367,0),8552 +1 x(301367,188)YB3EH04A,10251.p
+  +1 x(301367,96)YB3EH04A,12053.p +1 x(301367,235)YB3EH04A,15228.p +1 x(301367,373)YB3EH04A,16801.p +1 x(301367,466)YB3EH04A,18374.p
+  = +1
+ f_301391: +1 t_x(301391,355)RMZSI04,2617.o +1 t_x(301391,2670)$RMZSI04,6338 +1 t_x(301391,184)RMZSI04,8553
+  +1 x(301391,270)RMZSI04,12125.p = +1
+ f_301404: +1 t_x(301404,0),2618.o +1 t_x(301404,11760)$LELVL104,6339 = +1
+ f_301417: +1 t_x(301417,325)LGKFN04,2619.o +1 t_x(301417,8040)$LGKFN04,6340 +1 t_x(301417,154)LGKFN04,8554
+  +1 x(301417,240)LGKFN04,9324.p +1 x(301417,840)LGKFN04,11345.p +1 x(301417,1091)LGKFN04,12622.p +1 x(301417,668)LGKFN04,14382.p
+  +1 x(301417,3686)LGKFN04,16143.p +1 x(301417,2095)LGKFN04,18263.p +1 x(301417,582)LGKFN04,19468.p +1 x(301417,411)LGKFN04,20513.p
+  +1 x(301417,497)LGKFN04,21617.p = +1
+ f_301420: +1 t_x(301420,407)LELVL104,2620.o +1 t_x(301420,8270)$LELVL104,6341 +1 t_x(301420,304)LELVL104,8555
+  = +1
+ f_301431: +1 t_x(301431,515)EGNOR04M,2621.o +1 t_x(301431,3515)$EGNOR04M,6342 +1 x(301431,166)EGNOR04M,10217.p
+  +1 x(301431,375)EGNOR04M,12264.p +1 x(301431,515)EGNOR04M,14020.p +1 x(301431,584)EGNOR04M,15177.p +1 x(301431,445)EGNOR04M,17625.p
+  +1 x(301431,1421)EGNOR04M,18929.p +1 x(301431,1491)EGNOR04M,20037.p +1 x(301431,1003)EGNOR04M,21094.p
+  = +1
+ f_301455: +1 t_x(301455,0),2622.o +1 t_x(301455,1857)$KFZ4404M,6343 = +1
+ f_301461: +1 t_x(301461,93)YB3EH04A,2623.o +1 t_x(301461,1433)$YB3EH04A,6344 +1 t_x(301461,47)YB3EH04A,8556
+  +1 x(301461,1)YB3EH04A,9586.p +1 x(301461,232)YB3EH04A,13361.p = +1
+ f_301477: +1 t_x(301477,859)MRAE04,2624.o +1 t_x(301477,5022)$MRAE04,6345 +1 t_x(301477,184)MRAE04,8557
+  +1 x(301477,522)MRAE04,9422.p +1 x(301477,747)MRAE04,11424.p +1 x(301477,1197)MRAE04,13477.p +1 x(301477,1309)MRAE04,15305.p
+  +1 x(301477,1422)MRAE04,17063.p +1 x(301477,2097)MRAE04,18699.p +1 x(301477,972)MRAE04,20232.p +1 x(301477,1084)MRAE04,21345.p
+  = +1
+ f_301496: +1 t_x(301496,52)KWUR1C04,2625.o +1 t_x(301496,2067)$KWUR1C04,6346 +1 t_x(301496,0),8558 +1 x(301496,121)KWUR1C04,23860.p
+  = +1
+ f_301501: +1 t_x(301501,2004)LCES004,2626.o +1 t_x(301501,5441)$LCES004,6347 +1 t_x(301501,114)LCES004,8559
+  +1 x(301501,458)LCES004,9321.p +1 x(301501,1317)LCES004,11426.p +1 x(301501,1832)LCES004,14704.p +1 x(301501,801)LCES004,16335.p
+  +1 x(301501,1145)LCES004,17840.p +1 x(301501,1489)LCES004,19145.p +1 x(301501,1661)LCES004,20344.p = +1
+ f_301514: +1 t_x(301514,0),2627.o +1 t_x(301514,656)$KSAL1204,6348 = +1
+ f_301524: +1 t_x(301524,662)MAB3404A,2628.o +1 t_x(301524,12111)$MGY04,6349 +1 x(301524,3)MEK04,9533.p
+  +1 x(301524,58)MGY04,11485.p +1 x(301524,192)MEK04,12741.p +1 x(301524,287)MEK04,14180.p +1 x(301524,476)MEK04,15822.p
+  +1 x(301524,293)MGY04,17815.p +1 x(301524,6124)MRAEE04,18748.p +1 x(301524,382)MEK04,20504.p +1 x(301524,571)MEK04,21446.p
+  +1 x(301524,334)MYY04A,22096.p +1 x(301524,215)MGY04,23020.p +1 x(301524,252)MYY04A,23862.p = +1
+ f_301540: +1 t_x(301540,3)KFUL1U04,2629.o +1 t_x(301540,770)$KFUL1U04,6350 +1 t_x(301540,0),8560 = +1
+ f_301556: +1 t_x(301556,0),2630.o +1 t_x(301556,15145)$MRAE04,6351 +1 x(301556,321)GL34W04,10024.p +1 x(301556,471)GL34W04,11055.p
+  +1 x(301556,745)MYY04A,12810.p +1 x(301556,3)MYY04A,14080.p +1 x(301556,168)MYY04A,15923.p +1 x(301556,86)MYY04A,17450.p
+  +1 x(301556,5362)MGY04,18827.p +1 x(301556,246)GL34W04,20581.p +1 x(301556,396)GL34W04,21483.p +1 x(301556,621)GL34W04,21996.p
+  = +1
+ f_301566: +1 t_x(301566,302)$LCES004M,2631.o +1 x(301566,2)LCES004M,10145.p +1 x(301566,152)LCES004M,12400.p
+  = +1
+ f_301576: +1 t_x(301576,0),2632.o +1 t_x(301576,7620)$EG11G04M,6352 +1 x(301576,223)EG11G04M,9362.p +1 x(301576,520)YD5WH04M,12626.p
+  +1 x(301576,1639)EG11G04M,14760.p +1 x(301576,1938)YD5WH04M,16371.p +1 x(301576,1010)EG11G04M,18129.p
+  +1 x(301576,683)YD5WH04M,20625.p = +1
+ f_301582: +1 t_x(301582,0),2633.o +1 t_x(301582,3555)$RNI04M,6353 +1 x(301582,38)RNI04M,11986.p +1 x(301582,234)RNI04M,13722.p
+  +1 x(301582,136)RNI04M,16553.p +1 x(301582,331)RNI04M,18254.p = +1
+ f_301590: +1 t_x(301590,370)LGKFN04,2634.o +1 t_x(301590,5059)$LGKFN04,6354 +1 t_x(301590,0),8561 +1 x(301590,454)LGKFN04,11467.p
+  +1 x(301590,286)LGKFN04,12770.p +1 x(301590,119)LGKFN04,14477.p +1 x(301590,705)LGKFN04,15968.p +1 x(301590,1124)LGKFN04,17848.p
+  +1 x(301590,872)LGKFN04,18981.p +1 x(301590,538)LGKFN04,20025.p +1 x(301590,1291)LGKFN04,21041.p +1 x(301590,1542)LGKFN04,22016.p
+  +1 x(301590,203)LGKFN04,22813.p +1 x(301590,621)LGKFN04,23890.p = +1
+ f_301601: +1 t_x(301601,514)$LOVN1504,2635.o +1 t_x(301601,0),8562 +1 x(301601,85)LOVN1504,10120.p +1 x(301601,14)LOVN1504,11965.p
+  +1 x(301601,228)LOVN1504,13717.p +1 x(301601,299)LOVN1504,15471.p +1 x(301601,371)LOVN1504,17055.p +1 x(301601,442)LOVN1504,18575.p
+  = +1
+ f_301621: +1 t_x(301621,357)RNS04M,2636.o +1 t_x(301621,3957)$RNS04M,6355 +1 x(301621,457)RNS04M,10057.p
+  +1 x(301621,257)RNS04M,12216.p +1 x(301621,557)RNS04M,15425.p +1 x(301621,770)RVKWS04,18985.p +1 x(301621,1152)RVKWS04,20423.p
+  = +1
+ f_301656: +1 t_x(301656,99)RNS04M,2637.o +1 t_x(301656,2099)$RNS04M,6356 +1 x(301656,58)RNI04M,10761.p
+  +1 x(301656,156)RNI04M,14755.p +1 x(301656,253)RNI04M,17060.p +1 x(301656,351)RNI04M,23600.p = +1
+ f_301673: +1 t_x(301673,150)LCES004M,2638.o +1 t_x(301673,4200)$LCES004M,6357 +1 x(301673,900)LCES004M,9650.p
+  +1 x(301673,1050)LCES004M,11199.p +1 x(301673,1200)LCES004M,13063.p +1 x(301673,1350)LCES004M,14858.p
+  +1 x(301673,1500)LCES004M,16748.p +1 x(301673,1650)LCES004M,18345.p = +1
+ f_301680: +1 t_x(301680,0),2639.o +1 t_x(301680,4655)$KWUR1C04,6358 +1 x(301680,69)KWUR1C04,9792.p +1 x(301680,0),12194.p
+  +1 x(301680,139)KWUR1C04,13706.p +1 x(301680,1528)KWUR1C04,18454.p = +1
+ f_301687: +1 t_x(301687,207)LEBAS04A,2640.o +1 t_x(301687,1500)$LEBAS04A,6359 +1 t_x(301687,115)LEBAS04A,8563
+  = +1
+ f_301699: +1 t_x(301699,50)LELVL104,2641.o +1 t_x(301699,11223)$LELVL104,6360 = +1
+ f_301707: +1 t_x(301707,121)KSLN04A,2642.o +1 t_x(301707,3371)$KSLN04A,6361 +1 t_x(301707,0),8564 +1 x(301707,195)KSLN04A,12260.p
+  +1 x(301707,47)KSLN04A,14002.p = +1
+ f_301709: +1 t_x(301709,1969)LCES004M,2643.o +1 t_x(301709,5269)$LCES004M,6362 +1 t_x(301709,1219)LCES004M,8565
+  +1 x(301709,1369)LCES004M,10759.p +1 x(301709,2119)LCES004M,11329.p +1 x(301709,2269)LCES004M,13183.p
+  +1 x(301709,2419)LCES004M,15052.p +1 x(301709,469)LCES004M,16998.p +1 x(301709,1519)LCES004M,18517.p
+  = +1
+ f_301711: +1 t_x(301711,0),2644.o +1 t_x(301711,2714)$LCES004M,6363 +1 x(301711,14)LCES004M,16580.p +1 x(301711,164)LCES004M,18035.p
+  +1 x(301711,314)LCES004M,19384.p +1 x(301711,464)LCES004M,20535.p = +1
+ f_301719: +1 t_x(301719,169)LELVL104,2645.o +1 t_x(301719,11652)$LELVL104,6364 +1 x(301719,65)LELVL104,10550.p
+  = +1
+ f_301721: +1 t_x(301721,1265)LGKFN04,2646.o +1 t_x(301721,4112)$LGKFN04,6365 +1 t_x(301721,0),8566 +1 x(301721,260)LGKFN04,9553.p
+  +1 x(301721,679)LGKFN04,11379.p +1 x(301721,930)LGKFN04,13107.p +1 x(301721,1098)LGKFN04,15208.p +1 x(301721,2353)LGKFN04,15969.p
+  +1 x(301721,428)LGKFN04,17783.p +1 x(301721,846)LGKFN04,19526.p +1 x(301721,1349)LGKFN04,20417.p +1 x(301721,1014)LGKFN04,22441.p
+  = +1
+ f_301722: +1 t_x(301722,24)LEBAS04M,2647.o +1 t_x(301722,9279)$LELVU04,6366 +1 x(301722,117)LEBAS04M,10504.p
+  = +1
+ f_301726: +1 t_x(301726,128)LELVL104,2648.o +1 t_x(301726,2197)$LELVL104,6367 +1 x(301726,24)LELVL104,10680.p
+  +1 x(301726,231)LELVL104,12406.p = +1
+ f_301727: +1 t_x(301727,821)LGKFN04,2649.o +1 t_x(301727,3417)$LGKFN04,6368 +1 t_x(301727,0),8567 +1 x(301727,68)LGKFN04,9874.p
+  +1 x(301727,151)LGKFN04,11501.p +1 x(301727,235)LGKFN04,13188.p +1 x(301727,403)LGKFN04,14774.p +1 x(301727,1658)LGKFN04,15982.p
+  +1 x(301727,319)LGKFN04,18365.p +1 x(301727,486)LGKFN04,19562.p +1 x(301727,654)LGKFN04,20722.p +1 x(301727,737)LGKFN04,21666.p
+  = +1
+ f_301736: +1 t_x(301736,0),2650.o +1 t_x(301736,4616)$KSLN04M,6369 = +1
+ f_301749: +1 t_x(301749,175)KSLN04A,2651.o +1 t_x(301749,3794)$KSLN04A,6370 +1 t_x(301749,27)KSLN04A,8568
+  +1 x(301749,323)KSLN04A,13710.p = +1
+ f_301757: +1 t_x(301757,0),2652.o +1 t_x(301757,1294)$KSAL1204,6371 +1 t_x(301757,0),8569 +1 x(301757,115)KSAL1204,15573.p
+  = +1
+ f_301759: +1 t_x(301759,4015)LGKFN04,2653.o +1 t_x(301759,7615)$LGKFN04,6372 +1 x(301759,833)LGKFN04,9140.p
+  +1 x(301759,917)LGKFN04,10906.p +1 x(301759,1479)KCHI104M,12663.p +1 x(301759,749)LGKFN04,14384.p +1 x(301759,3261)LGKFN04,15961.p
+  +1 x(301759,1806)KCHI104M,17756.p +1 x(301759,1724)KCHI104M,19118.p +1 x(301759,3094)LGKFN04,20150.p
+  +1 x(301759,1642)KCHI104M,21148.p +1 x(301759,2256)LGKFN04,21989.p +1 x(301759,1233)KCHI104M,22781.p
+  +1 x(301759,1561)KCHI104M,23324.p +1 x(301759,1152)KCHI104M,23579.p +1 x(301759,1084)LGKFN04,23865.p
+  +1 x(301759,1001)LGKFN04,24026.p = +1
+ f_301760: +1 t_x(301760,523)MGY04,2654.o +1 t_x(301760,14760)$MRAE04,6373 +1 x(301760,40)MYY04A,9484.p
+  +1 x(301760,444)MGY04,10815.p +1 x(301760,170)MEK04,12515.p +1 x(301760,1070)MGY04,14431.p +1 x(301760,1248)MAB3404A,15707.p
+  +1 x(301760,3381)MAB04,17373.p +1 x(301760,5325)MAB04,18629.p +1 x(301760,1591)MAB3404A,20147.p +1 x(301760,123)MYY04A,21112.p
+  +1 x(301760,644)MEK04,22211.p = +1
+ f_301783: +1 t_x(301783,0),2655.o +1 t_x(301783,11715)$YB3EH04A,6374 +1 t_x(301783,0),8570 = +1
+ f_301785: +1 t_x(301785,0),2656.o +1 t_x(301785,4451)$BKED1204,6375 +1 t_x(301785,0),8571 = +1
+ f_301796: +1 t_x(301796,0),2657.o +1 t_x(301796,10311)$LELVL104,6376 = +1
+ f_301815: +1 t_x(301815,92)GL4W04M,2658.o +1 t_x(301815,1516)$GL4W04M,6377 +1 t_x(301815,9)GL4W04M,8572
+  = +1
+ f_301819: +1 t_x(301819,29)YB3EH04A,2659.o +1 t_x(301819,9960)$YB3EH04A,6378 +1 t_x(301819,0),8573 = +1
+ f_301843: +1 t_x(301843,6490)LGZAA04M,2660.o +1 t_x(301843,26290)$LGZAA04M,6379 +1 x(301843,1008)LGKFN04,9118.p
+  +1 x(301843,1846)LGKFN04,10837.p +1 x(301843,3018)LGKFN04,12572.p +1 x(301843,4106)LGKFN04,14297.p +1 x(301843,5890)LGZAA04M,15882.p
+  +1 x(301843,1176)LGKFN04,17646.p +1 x(301843,1594)LGKFN04,18917.p +1 x(301843,339)LGKFN04,20375.p +1 x(301843,3269)LGKFN04,21490.p
+  +1 x(301843,2683)LGKFN04,22106.p +1 x(301843,2850)LGKFN04,22785.p +1 x(301843,3101)LGKFN04,23332.p = +1
+ f_301867: +1 t_x(301867,1177)YB3EH04A,2661.o +1 t_x(301867,5612)$YB3EH04A,6380 +1 x(301867,531)YB3EH04A,9421.p
+  +1 x(301867,161)YB3EH04A,11245.p +1 x(301867,789)RMZU04,13011.p +1 x(301867,620)RMZU04,15195.p +1 x(301867,1362)YB3EH04A,16225.p
+  +1 x(301867,1408)YB3EH04A,17654.p +1 x(301867,854)YB3EH04A,19612.p = +1
+ f_301879: +1 t_x(301879,270)LELVL104,2662.o +1 t_x(301879,1822)$LELVL104,6381 +1 x(301879,63)LELVL104,10408.p
+  +1 x(301879,580)LELVL104,13465.p +1 x(301879,373)LELVL104,15552.p +1 x(301879,166)LELVL104,17070.p = +1
+ f_301888: +1 t_x(301888,146)KWUR1C04,2663.o +1 t_x(301888,3273)$KWUR1C04,6382 +1 t_x(301888,0),8574 +1 x(301888,77)KWUR1C04,10661.p
+  +1 x(301888,216)KWUR1C04,19266.p +1 x(301888,285)KWUR1C04,20467.p = +1
+ f_301907: +1 t_x(301907,0),2664.o +1 t_x(301907,10827)$LELVL104,6383 = +1
+ f_301924: +1 t_x(301924,0),2665.o +1 t_x(301924,8519)$MRAEE04,6384 +1 x(301924,182)MEK04,18097.p = +1
+ f_301949: +1 t_x(301949,420)LCES004M,2666.o +1 t_x(301949,1020)$LCES004M,6385 +1 x(301949,270)LCES004M,10411.p
+  +1 x(301949,570)LCES004M,12416.p +1 x(301949,420)LCES004M,18503.p = +1
+ f_301957: +1 t_x(301957,162)RNS04M,2667.o +1 t_x(301957,1762)$RNS04M,6386 = +1
+ f_301968: +1 t_x(301968,1781)EG11G04M,2668.o +1 t_x(301968,6660)$EG11G04M,6387 +1 t_x(301968,50)EG11G04M,8575
+  +1 x(301968,1151)EG11G04M,9590.p +1 x(301968,1230)EG11G04M,11577.p +1 x(301968,1702)EG11G04M,13827.p
+  +1 x(301968,1387)EG11G04M,16163.p +1 x(301968,1860)EG11G04M,17691.p +1 x(301968,2017)EG11G04M,18851.p
+  +1 x(301968,2410)EG11G04M,20038.p +1 x(301968,2096)EG11G04M,21021.p +1 x(301968,1545)EG11G04M,21822.p
+  +1 x(301968,2253)EG11G04M,22606.p +1 x(301968,2646)EG11G04M,23315.p +1 x(301968,1623)EG11G04M,24030.p
+  = +1
+ f_301972: +1 t_x(301972,552)LGAVA04,2669.o +1 t_x(301972,5690)$YB3EH04A,6388 +1 x(301972,163)LGAVA04,9382.p
+  +1 x(301972,22)LGAVA04,11226.p +1 x(301972,332)YB3EH04A,12998.p +1 x(301972,239)YB3EH04A,14869.p +1 x(301972,1434)LGAVA04,16422.p
+  +1 x(301972,1486)YB3EH04A,17854.p +1 x(301972,54)YB3EH04A,19641.p +1 x(301972,378)YB3EH04A,20875.p = +1
+ f_301984: +1 t_x(301984,0),2670.o +1 t_x(301984,4357)$MAB1204A,6389 = +1
+ f_301987: +1 t_x(301987,510)LCES004M,2671.o +1 t_x(301987,6360)$LCES004M,6390 +1 x(301987,210)LCES004M,10202.p
+  +1 x(301987,660)LCES004M,11045.p +1 x(301987,810)LCES004M,13627.p = +1
+ f_302006: +1 t_x(302006,36)GL34W04,2672.o +1 t_x(302006,12978)$MRAE04,6391 +1 x(302006,299)MGY04,11000.p
+  +1 x(302006,60)MYY04A,12714.p +1 x(302006,847)MGY04,14042.p +1 x(302006,2695)MYY04A,15634.p +1 x(302006,2778)$MYY04A,17143.p
+  +1 x(302006,3195)MGY04,18656.p +1 x(302006,1460)MYY04A,20096.p +1 x(302006,1295)MYY04A,20991.p +1 x(302006,111)GL34W04,22034.p
+  +1 x(302006,261)GL34W04,22661.p +1 x(302006,186)GL34W04,24006.p = +1
+ f_302033: +1 t_x(302033,486)LOVN1504,2673.o +1 t_x(302033,2886)$LOVN1504,6392 +1 x(302033,171)LOVN1504,9878.p
+  +1 x(302033,100)LOVN1504,11698.p +1 x(302033,671)LOVN1504,15129.p = +1
+ f_302044: +1 t_x(302044,2219)MGY04,2674.o +1 t_x(302044,12393)$MRAE04,6393 +1 x(302044,27)MGY04,9197.p
+  +1 x(302044,106)MGY04,11072.p +1 x(302044,184)MGY04,12830.p +1 x(302044,262)MGY04,14535.p +1 x(302044,2110)MYY04A,16840.p
+  +1 x(302044,2193)$MYY04A,18477.p +1 x(302044,2610)MGY04,18601.p +1 x(302044,875)MYY04A,19965.p +1 x(302044,710)MYY04A,21004.p
+  +1 x(302044,957)MYY04A,21830.p +1 x(302044,1040)MYY04A,22565.p +1 x(302044,1201)MGY04,23066.p +1 x(302044,545)MYY04A,23505.p
+  +1 x(302044,463)MYY04A,23781.p +1 x(302044,793)MYY04A,23983.p = +1
+ f_302047: +1 t_x(302047,239)MAB1204A,2675.o +1 t_x(302047,815)$MAB1204A,6394 +1 x(302047,75)MAB1204A,10543.p
+  +1 x(302047,157)MAB1204A,12317.p +1 x(302047,321)MAB1204A,18007.p +1 x(302047,486)MAB1204A,19290.p +1 x(302047,568)MAB1204A,20374.p
+  +1 x(302047,404)MAB1204A,21579.p = +1
+ f_302055: +1 t_x(302055,0),2676.o +1 t_x(302055,5628)$ZM56704,6395 = +1
+ f_302060: +1 t_x(302060,1230)EG11G04M,2677.o +1 t_x(302060,6660)$EG11G04M,6396 +1 t_x(302060,0),8576
+  +1 x(302060,1151)EG11G04M,10490.p +1 x(302060,1702)EG11G04M,12836.p +1 x(302060,1781)EG11G04M,14491.p
+  +1 x(302060,994)EG11G04M,16162.p +1 x(302060,1860)EG11G04M,17694.p +1 x(302060,2017)EG11G04M,18852.p
+  +1 x(302060,2410)EG11G04M,20039.p +1 x(302060,2096)EG11G04M,21024.p +1 x(302060,1545)EG11G04M,21820.p
+  +1 x(302060,2253)EG11G04M,22613.p +1 x(302060,1623)EG11G04M,23325.p +1 x(302060,1387)EG11G04M,23672.p
+  = +1
+ f_302073: +1 t_x(302073,0),2678.o +1 t_x(302073,8217)$MM204,6397 +1 t_x(302073,0),8577 = +1
+ f_302084: +1 t_x(302084,0),2679.o +1 t_x(302084,5205)$KWUR1C04,6398 = +1
+ f_302096: +1 t_x(302096,39)LOVN1504,2680.o +1 t_x(302096,2182)$LOVN1504,6399 +1 t_x(302096,0),8578 +1 x(302096,182)LOVN1504,11219.p
+  +1 x(302096,110)LOVN1504,13326.p +1 x(302096,324)LOVN1504,15168.p = +1
+ f_302107: +1 t_x(302107,0),2681.o +1 t_x(302107,149)$KSPE104D,6400 = +1
+ f_302132: +1 t_x(302132,1440)$LOVN1504,2682.o +1 x(302132,82)LOVN1504,9275.p +1 x(302132,225)LOVN1504,11213.p
+  +1 x(302132,511)LOVN1504,13091.p +1 x(302132,440)LOVN1504,14857.p +1 x(302132,654)LOVN1504,16507.p +1 x(302132,297)LOVN1504,18239.p
+  +1 x(302132,368)LOVN1504,19509.p +1 x(302132,582)LOVN1504,20831.p = +1
+ f_302135: +1 t_x(302135,0),2683.o +1 t_x(302135,7620)$EG11G04M,6401 +1 x(302135,1639)EG11G04M,14324.p
+  +1 x(302135,1954)EG11G04M,16200.p +1 x(302135,1010)EG11G04M,17882.p +1 x(302135,2977)EG11G04M,19270.p
+  +1 x(302135,695)EG11G04M,20458.p +1 x(302135,616)EG11G04M,21571.p +1 x(302135,301)EG11G04M,22348.p +1 x(302135,459)EG11G04M,22886.p
+  +1 x(302135,223)EG11G04M,23322.p = +1
+ f_302136: +1 t_x(302136,0),2684.o +1 t_x(302136,1068)$BR404M,6402 +1 t_x(302136,0),8579 +1 x(302136,18)BR404M,16387.p
+  +1 x(302136,93)BR404M,17959.p +1 x(302136,168)BR404M,19346.p +1 x(302136,243)BR404M,20520.p = +1
+ f_302138: +1 t_x(302138,1462)MYY04A,2685.o +1 t_x(302138,12815)$MRAE04,6403 +1 x(302138,58)MGY04,9249.p
+  +1 x(302138,136)MGY04,10808.p +1 x(302138,606)MGY04,12420.p +1 x(302138,684)MGY04,14715.p +1 x(302138,2532)MYY04A,15684.p
+  +1 x(302138,2615)$MYY04A,17154.p +1 x(302138,3032)MGY04,18633.p +1 x(302138,1297)MYY04A,19943.p +1 x(302138,1132)MYY04A,21072.p
+  +1 x(302138,1379)MYY04A,21860.p +1 x(302138,448)$GL34W04,22579.p +1 x(302138,293)MGY04,23084.p +1 x(302138,371)MGY04,23513.p
+  +1 x(302138,762)MGY04,23833.p = +1
+ f_302162: +1 t_x(302162,963)LCES004M,2686.o +1 t_x(302162,10033)$LGKFN04,6404 +1 x(302162,1718)LGKFN04,10563.p
+  +1 x(302162,1375)LGKFN04,11552.p +1 x(302162,1547)LGKFN04,13588.p +1 x(302162,1633)LGKFN04,15470.p = +1
+ f_302177: +1 t_x(302177,0),2687.o +1 t_x(302177,6780)$LELVU04,6405 +1 x(302177,8)LEBAS04M,15616.p = +1
+ f_302179: +1 t_x(302179,181)KWUR1C04,2688.o +1 t_x(302179,3238)$KWUR1C04,6406 +1 t_x(302179,0),8580 +1 x(302179,42)KWUR1C04,10522.p
+  +1 x(302179,111)KWUR1C04,12305.p +1 x(302179,250)KWUR1C04,20446.p = +1
+ f_302180: +1 t_x(302180,18)YB3EH04A,2689.o +1 t_x(302180,12074)$YB3EH04A,6407 +1 t_x(302180,0),8581 = +1
+ f_302209: +1 t_x(302209,70)RMZU04,2690.o +1 t_x(302209,15006)$LELVL104,6408 +1 x(302209,154)RMZU04,13182.p
+  = +1
+ f_302218: +1 t_x(302218,0),2691.o +1 t_x(302218,1427)$YB3EH04A,6409 +1 x(302218,87)YB3EH04A,11840.p +1 x(302218,226)YB3EH04A,13589.p
+  = +1
+ f_302224: +1 t_x(302224,384)LELVL104,2692.o +1 t_x(302224,6902)$LELVL104,6410 +1 t_x(302224,281)LELVL104,8582
+  = +1
+ f_302247: +1 t_x(302247,0),2693.o +1 t_x(302247,6016)$KWUR1C04,6411 +1 t_x(302247,0),8583 = +1
+ f_302262: +1 t_x(302262,19)LEBAS04M,2694.o +1 t_x(302262,4635)$LEBAS04M,6412 +1 t_x(302262,0),8584 = +1
+ f_302293: +1 t_x(302293,6)LELVL104,2695.o +1 t_x(302293,10248)$LELVL104,6413 = +1
+ f_302300: +1 t_x(302300,1)LEMDAT04,2696.o +1 t_x(302300,4251)$LEMDAT04,6414 +1 t_x(302300,0),8585 = +1
+ f_302301: +1 t_x(302301,366)MAB1204A,2697.o +1 t_x(302301,3341)$MAB3404A,6415 +1 x(302301,119)MAB1204A,10011.p
+  +1 x(302301,3)GL34W04,14355.p +1 x(302301,828)GL34W04,15931.p +1 x(302301,1352)MAB1204A,17487.p +1 x(302301,978)GL34W04,18911.p
+  +1 x(302301,1106)MAB1204A,20212.p +1 x(302301,378)GL34W04,21201.p +1 x(302301,603)GL34W04,22221.p +1 x(302301,512)MAB3404A,22766.p
+  +1 x(302301,426)MAB3404A,23420.p +1 x(302301,153)GL34W04,24146.p = +1
+ f_302310: +1 t_x(302310,401)LGKFN04,2698.o +1 t_x(302310,2160)$LGKFN04,6416 +1 t_x(302310,0),8586 +1 x(302310,150)LGKFN04,10168.p
+  +1 x(302310,234)LGKFN04,12063.p +1 x(302310,318)LGKFN04,13878.p +1 x(302310,569)LGKFN04,19209.p +1 x(302310,485)LGKFN04,20825.p
+  = +1
+ f_302317: +1 t_x(302317,2647)LGKFN04,2699.o +1 t_x(302317,6834)$LGKFN04,6417 +1 x(302317,522)KSLN04M,9156.p
+  +1 x(302317,599)KSLN04M,10980.p +1 x(302317,722)LGKFN04,12701.p +1 x(302317,491)KCHI104M,14607.p +1 x(302317,2445)KSLN04M,15898.p
+  +1 x(302317,1057)LGKFN04,17634.p +1 x(302317,2676)KSLN04M,18952.p +1 x(302317,2291)KSLN04M,20030.p +1 x(302317,1445)KSLN04M,21064.p
+  +1 x(302317,1137)KSLN04M,22058.p +1 x(302317,1637)KCHI104M,22692.p +1 x(302317,1522)KSLN04M,23131.p
+  +1 x(302317,1368)KSLN04M,23606.p +1 x(302317,973)LGKFN04,23910.p = +1
+ f_302341: +1 t_x(302341,0),2700.o +1 t_x(302341,888)$CPGSE04,6418 +1 t_x(302341,0),8587 = +1
+ f_302346: +1 t_x(302346,0),2701.o +1 t_x(302346,6540)$RVKWS04,6419 = +1
+ f_302351: +1 t_x(302351,0),2702.o +1 t_x(302351,2771)$GL34W04,6420 +1 t_x(302351,0),8588 +1 x(302351,296)GL34W04,10079.p
+  +1 x(302351,371)GL34W04,11032.p +1 x(302351,446)GL34W04,12806.p +1 x(302351,1421)GL34W04,18457.p = +1
+ f_302356: +1 t_x(302356,938)BR404M,2703.o +1 t_x(302356,9185)$BKED1204,6421 +1 x(302356,113)BR404M,9420.p
+  +1 x(302356,188)BR404M,11201.p +1 x(302356,338)BR404M,12990.p +1 x(302356,488)BR404M,14840.p +1 x(302356,1088)BR404M,16460.p
+  = +1
+ f_302361: +1 t_x(302361,1249)MRAEE04,2704.o +1 t_x(302361,10849)$MRAE04,6422 +1 x(302361,11)MAB04,9331.p
+  +1 x(302361,418)MRAEE04,10800.p +1 x(302361,507)MGY04,12443.p +1 x(302361,742)MGY04,14053.p +1 x(302361,1307)MAB04,15635.p
+  +1 x(302361,659)MAB04,17176.p +1 x(302361,2151)MGY04,18624.p +1 x(302361,1212)MGY04,20080.p +1 x(302361,712)MEK04,21714.p
+  +1 x(302361,2531)MAB04,21836.p +1 x(302361,1564)MEK04,22591.p +1 x(302361,1659)MEK04,23118.p +1 x(302361,1433)MRAEE04,23464.p
+  +1 x(302361,1019)MAB04,23759.p +1 x(302361,875)MAB04,24001.p +1 x(302361,1595)MAB04,24061.p +1 x(302361,1055)MGY04,24118.p
+  +1 x(302361,787)MRAEE04,24141.p +1 x(302361,1849)$MEK04,24159.p +1 x(302361,1710)MRAEE04,24162.p +1 x(302361,586)MGY04,24164.p
+  = +1
+ f_302365: +1 t_x(302365,1028)RMZSI04,2705.o +1 t_x(302365,1800)$RMZSI04,6423 +1 t_x(302365,685)RMZSI04,8589
+  +1 x(302365,771)RMZSI04,10123.p +1 x(302365,857)RMZSI04,12123.p +1 x(302365,942)RMZSI04,13892.p = +1
+ f_302366: +1 t_x(302366,0),2706.o +1 t_x(302366,12568)$MGY04,6424 +1 x(302366,328)MEK04,12843.p +1 x(302366,750)MGY04,14229.p
+  +1 x(302366,935)MAB3404A,15714.p +1 x(302366,44)MEK04,17744.p +1 x(302366,6581)MEK04,18761.p +1 x(302366,249)MAB3404A,20463.p
+  +1 x(302366,379)MYY04A,21516.p +1 x(302366,164)MAB3404A,23215.p = +1
+ f_302387: +1 t_x(302387,0),2707.o +1 t_x(302387,1253)$YB3EH04A,6425 +1 x(302387,375)YB3EH04A,11722.p
+  +1 x(302387,236)YB3EH04A,13414.p = +1
+ f_302390: +1 t_x(302390,303)RMZSI04,2708.o +1 t_x(302390,2789)$RMZSI04,6426 +1 t_x(302390,131)RMZSI04,8590
+  +1 x(302390,217)RMZSI04,11805.p +1 x(302390,474)RMZSI04,13268.p = +1
+ f_302424: +1 t_x(302424,0),2709.o +1 t_x(302424,14674)$MRAE04,6427 +1 x(302424,26)MYY04A,11163.p +1 x(302424,109)MYY04A,12934.p
+  +1 x(302424,2579)MYY04A,14207.p +1 x(302424,1262)MYY04A,15766.p +1 x(302424,1344)MYY04A,17562.p +1 x(302424,1591)MYY04A,18705.p
+  +1 x(302424,3156)MYY04A,20064.p +1 x(302424,2991)MYY04A,21225.p +1 x(302424,708)MAB1204A,22020.p +1 x(302424,587)MGY04,22820.p
+  +1 x(302424,626)MAB1204A,23900.p = +1
+ f_302426: +1 t_x(302426,0),2710.o +1 t_x(302426,7583)$LCES004M,6428 = +1
+ f_302434: +1 t_x(302434,0),2711.o +1 t_x(302434,8450)$MRAEE04,6429 +1 x(302434,113)MEK04,21676.p = +1
+ f_302456: +1 t_x(302456,403)$MM204,2712.o +1 t_x(302456,3961)$LELVU04,6430 +1 x(302456,26)LELVU04,9375.p
+  +1 x(302456,175)MM204,11578.p +1 x(302456,616)LELVU04,15028.p +1 x(302456,124)LELVU04,16632.p +1 x(302456,289)MM204,18371.p
+  = +1
+ f_302457: +1 t_x(302457,204)RJIU04M,2713.o +1 t_x(302457,3541)$RJIU04M,6431 +1 t_x(302457,0),8591 +1 x(302457,28)RJIU04M,10439.p
+  +1 x(302457,116)RJIU04M,12219.p +1 x(302457,467)RJIU04M,23721.p = +1
+ f_302470: +1 t_x(302470,54)KSAL1204,2714.o +1 t_x(302470,3676)$KSAL1204,6432 +1 t_x(302470,0),8592 = +1
+ f_302474: +1 t_x(302474,170)LELVL04M,2715.o +1 t_x(302474,3887)$LELVL04M,6433 +1 t_x(302474,0),8593 +1 x(302474,67)LELVL04M,10668.p
+  +1 x(302474,274)LELVL04M,12404.p = +1
+ f_302506: +1 t_x(302506,0),2716.o +1 t_x(302506,8684)$LGKFN04,6434 +1 x(302506,112)LGKFN04,13987.p +1 x(302506,198)LGKFN04,18380.p
+  = +1
+ f_302516: +1 t_x(302516,660)$LCES004M,2717.o +1 x(302516,60)LCES004M,9796.p +1 x(302516,210)LCES004M,11745.p
+  +1 x(302516,360)LCES004M,13882.p +1 x(302516,510)LCES004M,15591.p = +1
+ f_302527: +1 t_x(302527,0),2718.o +1 t_x(302527,9445)$LGRPA04,6435 = +1
+ f_302528: +1 t_x(302528,0),2719.o +1 t_x(302528,8140)$YB3EH04A,6436 +1 t_x(302528,0),8594 +1 x(302528,10)YB3EH04A,23284.p
+  = +1
+ f_302530: +1 t_x(302530,0),2720.o +1 t_x(302530,839)$LEBAS04M,6437 +1 t_x(302530,0),8595 +1 x(302530,8)LEBAS04M,17007.p
+  = +1
+ f_302531: +1 t_x(302531,680)RJIU04M,2721.o +1 t_x(302531,6300)$RJIU04M,6438 +1 t_x(302531,0),8596 +1 x(302531,65)RJIU04M,9781.p
+  +1 x(302531,153)RJIU04M,10890.p +1 x(302531,417)RJIU04M,13475.p +1 x(302531,504)RJIU04M,15026.p +1 x(302531,1997)RJIU04M,17394.p
+  +1 x(302531,2436)RJIU04M,18941.p +1 x(302531,2524)RJIU04M,19844.p +1 x(302531,2612)RJIU04M,21003.p +1 x(302531,2700)RJIU04M,21782.p
+  +1 x(302531,2875)RJIU04M,22509.p +1 x(302531,768)RJIU04M,23044.p +1 x(302531,592)RJIU04M,23451.p +1 x(302531,856)RJIU04M,23839.p
+  = +1
+ f_302536: +1 t_x(302536,196)RMZU04,2722.o +1 t_x(302536,5527)$RMZU04,6439 +1 t_x(302536,0),8597 +1 x(302536,27)RMZU04,9339.p
+  +1 x(302536,280)RMZU04,11228.p +1 x(302536,111)RMZU04,17125.p = +1
+ f_302552: +1 t_x(302552,49)KFUL1U04,2723.o +1 t_x(302552,433)$KFUL1U04,6440 +1 t_x(302552,0),8598 = +1
+ f_302571: +1 t_x(302571,0),2724.o +1 t_x(302571,2880)$LEBAS04A,6441 = +1
+ f_302572: +1 t_x(302572,289)RVKWS04,2725.o +1 t_x(302572,671)$RVKWS04,6442 +1 x(302572,2)RVKWS04,10160.p
+  +1 x(302572,98)RVKWS04,12015.p +1 x(302572,193)RVKWS04,13908.p = +1
+ f_302575: +1 t_x(302575,26)RJIU04M,2726.o +1 t_x(302575,3187)$RJIU04M,6443 +1 t_x(302575,0),8599 +1 x(302575,113)RJIU04M,23719.p
+  +1 x(302575,640)RJIU04M,23970.p +1 x(302575,201)RJIU04M,24058.p = +1
+ f_302576: +1 t_x(302576,0),2727.o +1 t_x(302576,162)$MM304,6444 +1 x(302576,49)MM304,21367.p = +1
+ f_302591: +1 t_x(302591,203)BKED1204,2728.o +1 t_x(302591,1865)$BKED1204,6445 +1 t_x(302591,18)BKED1204,8600
+  +1 x(302591,757)BKED1204,11943.p = +1
+ f_302592: +1 t_x(302592,180)YD5WH04M,2729.o +1 t_x(302592,780)$YD5WH04M,6446 +1 x(302592,16)YD5WH04M,10666.p
+  +1 x(302592,70)YD5WH04M,11962.p +1 x(302592,234)YD5WH04M,13896.p +1 x(302592,180)YD5WH04M,15548.p +1 x(302592,125)YD5WH04M,16992.p
+  +1 x(302592,289)YD5WH04M,18514.p = +1
+ f_302611: +1 t_x(302611,0),2730.o +1 t_x(302611,4776)$LEMDAT04,6447 = +1
+ f_302616: +1 t_x(302616,0),2731.o +1 t_x(302616,9301)$MRAE04,6448 +1 x(302616,535)MGY04,14069.p +1 x(302616,614)MGY04,15640.p
+  +1 x(302616,379)MGY04,17144.p +1 x(302616,1083)MGY04,18804.p +1 x(302616,457)MGY04,20301.p = +1
+ f_302632: +1 t_x(302632,0),2732.o +1 t_x(302632,225)$ZM56704,6449 +1 t_x(302632,0),8601 = +1
+ f_302643: +1 t_x(302643,288)EG11G04M,2733.o +1 t_x(302643,7056)$EG11G04M,6450 +1 t_x(302643,52)EG11G04M,8602
+  +1 x(302643,131)EG11G04M,9708.p +1 x(302643,210)EG11G04M,13343.p +1 x(302643,1075)EG11G04M,14525.p +1 x(302643,1390)EG11G04M,16178.p
+  +1 x(302643,2256)EG11G04M,17867.p +1 x(302643,2413)EG11G04M,18948.p +1 x(302643,2806)EG11G04M,20194.p
+  +1 x(302643,2492)EG11G04M,21230.p +1 x(302643,1941)EG11G04M,21930.p +1 x(302643,1154)EG11G04M,22611.p
+  +1 x(302643,446)EG11G04M,23204.p +1 x(302643,367)EG11G04M,23586.p = +1
+ f_302650: +1 t_x(302650,0),2734.o +1 t_x(302650,899)$KSLN04A,6451 +1 t_x(302650,0),8603 = +1
+ f_302661: +1 t_x(302661,859)EG11G04M,2735.o +1 t_x(302661,6840)$EG11G04M,6452 +1 t_x(302661,72)EG11G04M,8604
+  +1 x(302661,151)EG11G04M,9717.p +1 x(302661,1410)EG11G04M,11773.p +1 x(302661,230)EG11G04M,13341.p +1 x(302661,1961)EG11G04M,15222.p
+  +1 x(302661,1174)EG11G04M,16149.p +1 x(302661,2040)EG11G04M,17708.p +1 x(302661,2197)EG11G04M,18859.p
+  +1 x(302661,2590)EG11G04M,20052.p +1 x(302661,2276)EG11G04M,21030.p +1 x(302661,1725)EG11G04M,21812.p
+  +1 x(302661,938)EG11G04M,22605.p +1 x(302661,1017)EG11G04M,23260.p +1 x(302661,1331)EG11G04M,23574.p
+  = +1
+ f_302665: +1 t_x(302665,410)GL34W04,2736.o +1 t_x(302665,2660)$GL34W04,6453 +1 t_x(302665,35)GL34W04,8605
+  +1 x(302665,185)GL34W04,9741.p +1 x(302665,260)GL34W04,11010.p +1 x(302665,335)GL34W04,12781.p +1 x(302665,110)GL34W04,15286.p
+  +1 x(302665,485)GL34W04,19569.p = +1
+ f_302667: +1 t_x(302667,260)LGAVA04,2737.o +1 t_x(302667,3508)$LGAVA04,6454 +1 x(302667,119)LGAVA04,10588.p
+  +1 x(302667,402)LGAVA04,16444.p +1 x(302667,543)LGAVA04,17926.p = +1
+ f_302670: +1 t_x(302670,232)RMZSI04,2738.o +1 t_x(302670,2975)$RMZSI04,6455 +1 t_x(302670,146)RMZSI04,8606
+  +1 x(302670,317)RMZSI04,10322.p +1 x(302670,660)RMZSI04,13378.p = +1
+ f_302679: +1 t_x(302679,0),2739.o +1 t_x(302679,1248)$KWUR1C04,6456 +1 t_x(302679,0),8607 = +1
+ f_302685: +1 t_x(302685,0),2740.o +1 t_x(302685,2764)$ZM56704,6457 +1 x(302685,71)ZM56704,15127.p = +1
+ f_302686: +1 t_x(302686,558)EGPFA04,2741.o +1 t_x(302686,2358)$EGPFA04,6458 +1 t_x(302686,0),8608 +1 x(302686,258)EGPFA04,12143.p
+  +1 x(302686,858)EGPFA04,23914.p = +1
+ f_302690: +1 t_x(302690,0),2742.o +1 t_x(302690,4531)$ZM56704,6459 = +1
+ f_302705: +1 t_x(302705,0),2743.o +1 t_x(302705,2235)$KFUL1U04,6460 +1 t_x(302705,0),8609 = +1
+ f_302709: +1 t_x(302709,0),2744.o +1 t_x(302709,8515)$KFZ4404M,6461 = +1
+ f_302711: +1 t_x(302711,68)MYY04A,2745.o +1 t_x(302711,12904)$MRAE04,6462 +1 x(302711,695)MGY04,12423.p
+  +1 x(302711,773)MGY04,14044.p +1 x(302711,2621)MYY04A,15629.p +1 x(302711,2704)$MYY04A,17140.p +1 x(302711,3121)MGY04,18607.p
+  +1 x(302711,1386)MYY04A,19942.p +1 x(302711,1221)MYY04A,20950.p +1 x(302711,1468)MYY04A,21865.p +1 x(302711,538)MGY04,22556.p
+  +1 x(302711,382)MGY04,23075.p +1 x(302711,304)MGY04,23486.p +1 x(302711,225)MGY04,23803.p +1 x(302711,147)MGY04,23956.p
+  = +1
+ f_302725: +1 t_x(302725,174)LEMDAT04,2746.o +1 t_x(302725,3774)$MM204,6463 +1 x(302725,28)MM204,9732.p
+  +1 x(302725,822)MM204,13476.p +1 x(302725,1159)LEMDAT04,14837.p = +1
+ f_302731: +1 t_x(302731,32)LCES004M,2747.o +1 t_x(302731,2432)$LCES004M,6464 = +1
+ f_302741: +1 t_x(302741,621)RMZSI04,2748.o +1 t_x(302741,2507)$RMZSI04,6465 +1 t_x(302741,449)RMZSI04,8610
+  +1 x(302741,535)RMZSI04,10177.p = +1
+ f_302751: +1 t_x(302751,0),2749.o +1 t_x(302751,1433)$KWUR1C04,6466 = +1
+ f_302758: +1 t_x(302758,79)RNI04M,2750.o +1 t_x(302758,11587)$RJIU04M,6467 +1 x(302758,470)RNI04M,12493.p
+  +1 x(302758,1226)RJIU04M,14128.p +1 x(302758,567)RNI04M,15806.p +1 x(302758,1313)RJIU04M,17333.p +1 x(302758,860)RNI04M,18615.p
+  +1 x(302758,763)RNI04M,20468.p +1 x(302758,665)RNI04M,21580.p +1 x(302758,372)RNI04M,22336.p = +1
+ f_302769: +1 t_x(302769,95)MAB04,2751.o +1 t_x(302769,9671)$MRAE04,6468 +1 x(302769,23)MAB04,10410.p
+  +1 x(302769,167)MAB04,22182.p = +1
+ f_302774: +1 t_x(302774,675)$RMZSI04,2752.o +1 t_x(302774,246)RMZSI04,8611 +1 x(302774,332)RMZSI04,10489.p
+  +1 x(302774,417)RMZSI04,12372.p = +1
+ f_302777: +1 t_x(302777,306)LELVL104,2753.o +1 t_x(302777,8996)$LELVL104,6469 +1 x(302777,99)LELVL104,10375.p
+  +1 x(302777,409)LELVL104,11266.p +1 x(302777,202)LELVL104,15437.p = +1
+ f_302792: +1 t_x(302792,0),2754.o +1 t_x(302792,128)$KSLN04A,6470 = +1
+ f_302798: +1 t_x(302798,0),2755.o +1 t_x(302798,1500)$LGKFN04,6471 +1 t_x(302798,0),8612 +1 x(302798,76)LGKFN04,19709.p
+  = +1
+ f_302801: +1 t_x(302801,0),2756.o +1 t_x(302801,1239)$KSLN04A,6472 +1 t_x(302801,0),8613 = +1
+ f_302830: +1 t_x(302830,413)$RMZSI04,2757.o +1 t_x(302830,70)RMZSI04,8614 +1 x(302830,155)RMZSI04,10689.p
+  +1 x(302830,327)RMZSI04,12411.p = +1
+ f_302833: +1 t_x(302833,0),2758.o +1 t_x(302833,16460)$MGY04,6473 = +1
+ f_302840: +1 t_x(302840,556)RMZU04,2759.o +1 t_x(302840,5126)$RMZU04,6474 +1 t_x(302840,49)RMZU04,8615
+  +1 x(302840,218)RMZU04,9349.p +1 x(302840,302)RMZU04,11259.p +1 x(302840,133)RMZU04,15041.p +1 x(302840,387)RMZU04,16623.p
+  +1 x(302840,472)RMZU04,18300.p +1 x(302840,726)RMZU04,19808.p +1 x(302840,810)RMZU04,20852.p = +1
+ f_302841: +1 t_x(302841,0),2760.o +1 t_x(302841,7685)$LCES004M,6475 = +1
+ f_302843: +1 t_x(302843,0),2761.o +1 t_x(302843,6912)$MM204,6476 = +1
+ f_302844: +1 t_x(302844,0),2762.o +1 t_x(302844,13114)$MRAE04,6477 +1 x(302844,703)MEK04,12937.p +1 x(302844,1461)MEK04,14282.p
+  +1 x(302844,1650)MEK04,15708.p +1 x(302844,1745)MEK04,17196.p +1 x(302844,1082)MEK04,18755.p +1 x(302844,229)MEK04,20171.p
+  +1 x(302844,419)MEK04,21310.p +1 x(302844,135)MEK04,22416.p = +1
+ f_302852: +1 t_x(302852,0),2763.o +1 t_x(302852,3120)$YB3EH04A,6478 = +1
+ f_302863: +1 t_x(302863,1456)LEBAS04M,2764.o +1 t_x(302863,6321)$LELVU04,6479 +1 x(302863,517)LELVU04,9458.p
+  +1 x(302863,286)LEBAS04M,11367.p +1 x(302863,193)LEBAS04M,13233.p +1 x(302863,655)LEBAS04M,14974.p +1 x(302863,610)LEMDAT04,16978.p
+  +1 x(302863,1206)LELVU04,18115.p +1 x(302863,1301)LEBAS04M,19424.p +1 x(302863,812)LELVU04,20600.p +1 x(302863,470)LEBAS04M,21600.p
+  +1 x(302863,911)LELVU04,22402.p = +1
+ f_302874: +1 t_x(302874,107)MAB1204A,2765.o +1 t_x(302874,14130)$MRAE04,6480 +1 x(302874,32)MGY04,10731.p
+  +1 x(302874,151)MYY04A,12073.p +1 x(302874,233)MYY04A,13816.p +1 x(302874,110)MGY04,14319.p +1 x(302874,316)MYY04A,15747.p
+  +1 x(302874,5083)MRAEE04,17761.p +1 x(302874,645)MYY04A,18700.p +1 x(302874,2210)MYY04A,19947.p +1 x(302874,2045)MYY04A,20976.p
+  +1 x(302874,2292)MYY04A,21967.p +1 x(302874,1386)MYY04A,22610.p +1 x(302874,2536)MGY04,23191.p +1 x(302874,480)MYY04A,23848.p
+  +1 x(302874,398)MYY04A,24037.p = +1
+ f_302875: +1 t_x(302875,601)LELVU04,2766.o +1 t_x(302875,3601)$LELVU04,6481 +1 x(302875,110)LEBAS04M,10510.p
+  +1 x(302875,18)LEBAS04M,13213.p +1 x(302875,256)LELVU04,15100.p +1 x(302875,650)LELVU04,16788.p = +1
+ f_302879: +1 t_x(302879,53)MAB1204A,2767.o +1 t_x(302879,14118)$MRAE04,6482 +1 x(302879,144)MGY04,11278.p
+  +1 x(302879,223)MGY04,13036.p +1 x(302879,562)MAB1204A,14215.p +1 x(302879,301)MGY04,15762.p +1 x(302879,5069)MAB04,17644.p
+  +1 x(302879,614)MGY04,18688.p +1 x(302879,2166)MYY04A,19928.p +1 x(302879,2001)MYY04A,20943.p +1 x(302879,2248)MYY04A,21886.p
+  +1 x(302879,1302)MAB1204A,22555.p +1 x(302879,2492)MGY04,23090.p +1 x(302879,644)MAB1204A,23458.p +1 x(302879,1055)MAB1204A,23780.p
+  +1 x(302879,809)MAB1204A,23933.p +1 x(302879,536)MGY04,24075.p +1 x(302879,1220)MAB1204A,24126.p +1 x(302879,770)MGY04,24144.p
+  +1 x(302879,1466)MAB1204A,24157.p +1 x(302879,1137)MAB1204A,24163.p +1 x(302879,1260)MYY04A,24165.p
+  = +1
+ f_302890: +1 t_x(302890,329)LELVL104,2768.o +1 t_x(302890,9329)$LELVL104,6483 +1 x(302890,18)LELVL104,10308.p
+  +1 x(302890,122)LELVL104,11184.p +1 x(302890,225)LELVL104,12941.p = +1
+ f_302903: +1 t_x(302903,0),2769.o +1 t_x(302903,8262)$KFZ4404M,6484 = +1
+ f_302920: +1 t_x(302920,557)LELVL104,2770.o +1 t_x(302920,1178)$LELVL104,6485 +1 x(302920,40)LELVL104,10003.p
+  +1 x(302920,143)LELVL104,11881.p +1 x(302920,246)LELVL104,13349.p +1 x(302920,350)LELVL104,15102.p +1 x(302920,453)LELVL104,17005.p
+  = +1
+ f_302924: +1 t_x(302924,87)LELVL104,2771.o +1 t_x(302924,9501)$LELVL104,6486 +1 x(302924,294)LELVL104,11210.p
+  +1 x(302924,397)LELVL104,12976.p = +1
+ f_302940: +1 t_x(302940,227)KFZ4404M,2772.o +1 t_x(302940,5214)$KFZ4404M,6487 +1 t_x(302940,0),8616 +1 x(302940,89)KFZ4404M,10472.p
+  +1 x(302940,158)KFZ4404M,12288.p = +1
+ f_302944: +1 t_x(302944,996)RMZSI04,2773.o +1 t_x(302944,2025)$RMZSI04,6488 +1 t_x(302944,653)RMZSI04,8617
+  +1 x(302944,739)RMZSI04,12113.p +1 x(302944,825)RMZSI04,13809.p +1 x(302944,910)RMZSI04,15225.p = +1
+ f_302953: +1 t_x(302953,0),2774.o +1 t_x(302953,13113)$LELVL104,6489 +1 x(302953,22)RMZU04,10140.p +1 x(302953,192)RMZU04,12386.p
+  = +1
+ f_302955: +1 t_x(302955,39)MAB04,2775.o +1 t_x(302955,8319)$MRAE04,6490 +1 x(302955,39)MAB04,15844.p
+  +1 x(302955,111)MAB04,20133.p = +1
+ f_302966: +1 t_x(302966,0),2776.o +1 t_x(302966,9761)$BKED1204,6491 = +1
+ f_302970: +1 t_x(302970,0),2777.o +1 t_x(302970,2843)$LOVN1504,6492 +1 t_x(302970,0),8618 +1 x(302970,128)LOVN1504,9739.p
+  +1 x(302970,771)LOVN1504,13176.p +1 x(302970,628)LOVN1504,15075.p +1 x(302970,700)LOVN1504,16797.p +1 x(302970,57)LOVN1504,18311.p
+  = +1
+ f_302986: +1 t_x(302986,881)LEBAS04A,2778.o +1 t_x(302986,5220)$LEBAS04A,6493 +1 t_x(302986,512)LEBAS04A,8619
+  +1 x(302986,696)LEBAS04A,10184.p +1 x(302986,789)LEBAS04A,12302.p +1 x(302986,604)LEBAS04A,13960.p = +1
+ f_303001: +1 t_x(303001,60)$YB3EH04M,2779.o = +1
+ f_303013: +1 t_x(303013,0),2780.o +1 t_x(303013,11720)$YB3EH04A,6494 +1 t_x(303013,0),8620 = +1
+ f_303017: +1 t_x(303017,0),2781.o +1 t_x(303017,3666)$LEBAS04M,6495 +1 t_x(303017,0),8621 = +1
+ f_303018: +1 t_x(303018,0),2782.o +1 t_x(303018,10680)$LELVU04,6496 = +1
+ f_303029: +1 t_x(303029,300)$MT4AT04E,2783.o = +1
+ f_303035: +1 t_x(303035,152)KWUR1C04,2784.o +1 t_x(303035,4112)$KWUR1C04,6497 +1 t_x(303035,0),8622 +1 x(303035,221)KWUR1C04,12078.p
+  +1 x(303035,82)KWUR1C04,13822.p +1 x(303035,985)KWUR1C04,17937.p = +1
+ f_303049: +1 t_x(303049,0),2785.o +1 t_x(303049,4829)$MAB3404A,6498 +1 x(303049,194)ZM56704,10210.p +1 x(303049,114)MAB3404A,10920.p
+  +1 x(303049,29)MAB3404A,13834.p +1 x(303049,271)ZM56704,15503.p +1 x(303049,347)ZM56704,17006.p +1 x(303049,629)MAB3404A,20136.p
+  +1 x(303049,117)ZM56704,22315.p = +1
+ f_303061: +1 t_x(303061,337)BKED1204,2786.o +1 t_x(303061,707)$BKED1204,6499 +1 t_x(303061,0),8623 +1 x(303061,153)BKED1204,10735.p
+  +1 x(303061,522)BKED1204,15325.p = +1
+ f_303077: +1 t_x(303077,263)ZM56704,2787.o +1 t_x(303077,2340)$ZM56704,6500 +1 t_x(303077,0),8624 +1 x(303077,109)ZM56704,10394.p
+  +1 x(303077,32)ZM56704,11017.p +1 x(303077,186)ZM56704,13973.p +1 x(303077,570)ZM56704,14996.p +1 x(303077,340)ZM56704,16825.p
+  = +1
+ f_303088: +1 t_x(303088,0),2788.o +1 t_x(303088,584)$LELVL04M,6501 +1 x(303088,67)LELVL04M,23814.p = +1
+ f_303103: +1 t_x(303103,0),2789.o +1 t_x(303103,6179)$RNS04M,6502 = +1
+ f_303128: +1 t_x(303128,0),2790.o +1 t_x(303128,1140)$LGKFN04,6503 +1 x(303128,51)LGKFN04,18986.p = +1
+ f_303139: +1 t_x(303139,0),2791.o +1 t_x(303139,252)$GL34W04,6504 +1 t_x(303139,0),8625 +1 x(303139,27)GL34W04,18465.p
+  +1 x(303139,102)GL34W04,21340.p = +1
+ f_303148: +1 t_x(303148,0),2792.o +1 t_x(303148,7312)$MRAE04,6505 +1 x(303148,1574)MRAE04,14945.p +1 x(303148,3149)MRAE04,17392.p
+  +1 x(303148,4387)MRAE04,18754.p +1 x(303148,899)MRAE04,20071.p +1 x(303148,1012)MRAE04,21111.p +1 x(303148,224)MRAE04,21984.p
+  +1 x(303148,337)MRAE04,22637.p +1 x(303148,112)$MRAEE04,23248.p = +1
+ f_303152: +1 t_x(303152,683)LEBAS04A,2793.o +1 t_x(303152,4930)$LEBAS04A,6506 +1 t_x(303152,314)LEBAS04A,8626
+  +1 x(303152,406)LEBAS04A,10616.p +1 x(303152,499)LEBAS04A,12091.p +1 x(303152,591)LEBAS04A,13923.p = +1
+ f_303155: +1 t_x(303155,0),2794.o +1 t_x(303155,11624)$YB3EH04A,6507 = +1
+ f_303156: +1 t_x(303156,424)EG11G04M,2795.o +1 t_x(303156,7585)$EG11G04M,6508 +1 t_x(303156,266)EG11G04M,8627
+  +1 x(303156,188)EG11G04M,9341.p +1 x(303156,503)EG11G04M,12854.p +1 x(303156,1604)EG11G04M,14659.p +1 x(303156,1919)EG11G04M,16296.p
+  +1 x(303156,975)EG11G04M,17976.p +1 x(303156,2942)EG11G04M,19410.p +1 x(303156,660)EG11G04M,20529.p
+  +1 x(303156,817)EG11G04M,21583.p +1 x(303156,581)EG11G04M,22449.p = +1
+ f_303164: +1 t_x(303164,234)KSPE104D,2796.o +1 t_x(303164,2218)$KSPE104D,6509 +1 t_x(303164,87)KSPE104D,8628
+  +1 x(303164,160)KSPE104D,10462.p = +1
+ f_303173: +1 t_x(303173,145)EG11G04M,2797.o +1 t_x(303173,2742)$EG11G04M,6510 +1 t_x(303173,0),8629 +1 x(303173,302)EG11G04M,11815.p
+  +1 x(303173,66)EG11G04M,13690.p +1 x(303173,223)EG11G04M,23048.p +1 x(303173,381)EG11G04M,23493.p = +1
+ f_303194: +1 t_x(303194,0),2798.o +1 t_x(303194,5)$GL4W04M,6511 +1 t_x(303194,0),8630 = +1
+ f_303195: +1 t_x(303195,953)MRAE04,2799.o +1 t_x(303195,5453)$MRAE04,6512 +1 t_x(303195,390)MRAE04,8631
+  +1 x(303195,1178)MRAE04,11463.p +1 x(303195,840)MRAE04,13596.p +1 x(303195,728)MRAE04,15290.p +1 x(303195,615)MRAE04,16205.p
+  +1 x(303195,1290)MRAE04,17326.p +1 x(303195,2528)MRAE04,18704.p +1 x(303195,1403)MRAE04,20241.p +1 x(303195,1515)MRAE04,21396.p
+  +1 x(303195,1065)MRAE04,22354.p = +1
+ f_303200: +1 t_x(303200,0),2800.o +1 t_x(303200,13833)$MGY04,6513 +1 x(303200,491)MYY04A,15597.p +1 x(303200,656)MYY04A,15732.p
+  +1 x(303200,7885)MGY04,18621.p +1 x(303200,162)MYY04A,20340.p +1 x(303200,7963)MGY04,21814.p = +1
+ f_303203: +1 t_x(303203,3081)LCES004,2801.o +1 t_x(303203,13391)$LCES004,6514 +1 t_x(303203,1707)LCES004,8632
+  +1 x(303203,2051)LCES004,9221.p +1 x(303203,2738)LCES004,11095.p +1 x(303203,6174)LCES004,13716.p +1 x(303203,3253)LCES004,15988.p
+  +1 x(303203,2910)LCES004,17564.p +1 x(303203,2566)LCES004,18870.p +1 x(303203,4628)LCES004,19827.p +1 x(303203,8236)LCES004,20918.p
+  +1 x(303203,4456)LCES004,21893.p +1 x(303203,4800)LCES004,22643.p +1 x(303203,3769)LCES004,23153.p +1 x(303203,4112)LCES004,23552.p
+  +1 x(303203,3597)LCES004,23822.p +1 x(303203,3425)LCES004,24014.p = +1
+ f_303208: +1 t_x(303208,0),2802.o +1 t_x(303208,13155)$MRAE04,6515 +1 x(303208,81)MEK04,10938.p +1 x(303208,744)MEK04,12867.p
+  +1 x(303208,1502)MEK04,14251.p +1 x(303208,1691)MEK04,15688.p +1 x(303208,1786)MEK04,17172.p +1 x(303208,1123)MEK04,18727.p
+  +1 x(303208,270)MEK04,20138.p +1 x(303208,460)MEK04,21200.p +1 x(303208,176)MEK04,22266.p = +1
+ f_303209: +1 t_x(303209,316)LEBAS04A,2803.o +1 t_x(303209,6132)$LEBAS04A,6516 +1 t_x(303209,224)LEBAS04A,8633
+  +1 x(303209,501)LEBAS04A,12349.p +1 x(303209,593)LEBAS04A,13913.p +1 x(303209,408)LEBAS04A,15550.p = +1
+ f_303215: +1 t_x(303215,62)RMZU04,2804.o +1 t_x(303215,909)$RMZU04,6517 +1 t_x(303215,0),8634 = +1
+ f_303216: +1 t_x(303216,19)MEK04,2805.o +1 t_x(303216,14514)$MRAE04,6518 +1 x(303216,114)MEK04,19414.p
+  = +1
+ f_303224: +1 t_x(303224,27)LEBAS04M,2806.o +1 t_x(303224,212)$LEBAS04M,6519 +1 t_x(303224,0),8635 = +1
+ f_303227: +1 t_x(303227,426)LELVL104,2807.o +1 t_x(303227,8185)$LELVL104,6520 +1 t_x(303227,322)LELVL104,8636
+  = +1
+ f_303235: +1 t_x(303235,486)EGPFA04,2808.o +1 t_x(303235,5286)$EGPFA04,6521 +1 t_x(303235,186)EGPFA04,8637
+  +1 x(303235,1086)EGPFA04,18764.p +1 x(303235,786)EGPFA04,20670.p +1 x(303235,1686)EGPFA04,20884.p +1 x(303235,1986)EGPFA04,21759.p
+  +1 x(303235,2286)EGPFA04,22489.p +1 x(303235,2886)EGPFA04,23032.p +1 x(303235,3186)EGPFA04,23445.p +1 x(303235,3486)EGPFA04,23741.p
+  = +1
+ f_303247: +1 t_x(303247,104)RJIU04M,2809.o +1 t_x(303247,2300)$RJIU04M,6522 +1 t_x(303247,0),8638 +1 x(303247,17)RJIU04M,10515.p
+  = +1
+ f_303253: +1 t_x(303253,80)GL34W04,2810.o +1 t_x(303253,1130)$GL34W04,6523 +1 t_x(303253,0),8639 +1 x(303253,155)GL34W04,14719.p
+  +1 x(303253,5)GL34W04,17026.p = +1
+ f_303263: +1 t_x(303263,27)MGY04,2811.o +1 t_x(303263,12001)$MRAE04,6524 +1 x(303263,730)MYY04A,12433.p
+  +1 x(303263,887)MGY04,14100.p +1 x(303263,1718)MYY04A,15685.p +1 x(303263,1801)$MYY04A,17153.p +1 x(303263,2218)MGY04,18616.p
+  +1 x(303263,483)MYY04A,20093.p +1 x(303263,318)MYY04A,21078.p +1 x(303263,565)MYY04A,21841.p +1 x(303263,966)MGY04,22574.p
+  +1 x(303263,809)MGY04,23077.p +1 x(303263,236)MYY04A,23675.p +1 x(303263,1514)MGY04,23784.p +1 x(303263,648)MYY04A,24028.p
+  = +1
+ f_303270: +1 t_x(303270,0),2812.o +1 t_x(303270,7879)$EG11G04M,6525 +1 t_x(303270,0),8640 = +1
+ f_303282: +1 t_x(303282,165)LEMDAT04,2813.o +1 t_x(303282,4493)$LEMDAT04,6526 +1 t_x(303282,7)LEMDAT04,8641
+  +1 x(303282,86)LEMDAT04,10473.p = +1
+ f_303285: +1 t_x(303285,0),2814.o +1 t_x(303285,4173)$GL4W04M,6527 +1 x(303285,19)GL4W04M,20871.p = +1
+ f_303297: +1 t_x(303297,250)KSLN04M,2815.o +1 t_x(303297,2250)$KSLN04M,6528 +1 t_x(303297,0),8642 +1 x(303297,19)KSLN04M,10444.p
+  +1 x(303297,96)KSLN04M,12181.p +1 x(303297,173)KSLN04M,13912.p = +1
+ f_303314: +1 t_x(303314,296)EG11G04M,2816.o +1 t_x(303314,6985)$EG11G04M,6529 +1 t_x(303314,60)EG11G04M,8643
+  +1 x(303314,1555)EG11G04M,12045.p +1 x(303314,139)EG11G04M,12846.p +1 x(303314,2106)EG11G04M,14523.p
+  +1 x(303314,1319)EG11G04M,16134.p +1 x(303314,2185)EG11G04M,17737.p +1 x(303314,2342)EG11G04M,18876.p
+  +1 x(303314,2735)EG11G04M,20083.p +1 x(303314,2421)EG11G04M,21082.p +1 x(303314,1870)EG11G04M,21837.p
+  +1 x(303314,1083)EG11G04M,22581.p +1 x(303314,1162)EG11G04M,23187.p +1 x(303314,1004)EG11G04M,23605.p
+  +1 x(303314,375)EG11G04M,23903.p = +1
+ f_303341: +1 t_x(303341,1097)LCES004M,2817.o +1 t_x(303341,6047)$LCES004M,6530 +1 t_x(303341,797)LCES004M,8644
+  +1 x(303341,197)LCES004M,9176.p +1 x(303341,347)LCES004M,11035.p +1 x(303341,497)LCES004M,13460.p +1 x(303341,647)LCES004M,20724.p
+  = +1
+ f_303350: +1 t_x(303350,0),2818.o +1 t_x(303350,13403)$MRAE04,6531 +1 x(303350,245)MAB1204A,11002.p +1 x(303350,648)MEK04,12876.p
+  +1 x(303350,1406)MEK04,14239.p +1 x(303350,1647)MAB04,15698.p +1 x(303350,1690)MEK04,17183.p +1 x(303350,1027)MEK04,18709.p
+  +1 x(303350,2439)MAB04,20244.p +1 x(303350,459)MEK04,21187.p +1 x(303350,820)MAB1204A,22177.p +1 x(303350,327)MAB1204A,22802.p
+  +1 x(303350,553)MEK04,23282.p = +1
+ f_303351: +1 t_x(303351,534)LELVU04,2819.o +1 t_x(303351,3780)$LELVU04,6532 +1 x(303351,140)LELVU04,9487.p
+  +1 x(303351,42)LELVU04,11708.p +1 x(303351,239)LELVU04,13111.p +1 x(303351,435)LELVU04,15011.p +1 x(303351,829)LELVU04,16747.p
+  +1 x(303351,337)LELVU04,18553.p = +1
+ f_303377: +1 t_x(303377,6)MAB1204A,2820.o +1 t_x(303377,2742)$MAB3404A,6533 +1 x(303377,70)GL34W04,10243.p
+  +1 x(303377,145)GL34W04,12070.p +1 x(303377,220)GL34W04,15912.p +1 x(303377,745)MAB1204A,17496.p +1 x(303377,416)MAB1204A,18949.p
+  +1 x(303377,499)MAB1204A,20182.p +1 x(303377,581)MAB1204A,21205.p +1 x(303377,670)GL34W04,22301.p +1 x(303377,895)GL34W04,24036.p
+  = +1
+ f_303409: +1 t_x(303409,12)KSLN04M,2821.o +1 t_x(303409,2551)$KSLN04M,6534 +1 t_x(303409,0),8645 +1 x(303409,89)KSLN04M,12036.p
+  +1 x(303409,166)KSLN04M,14038.p = +1
+ f_303416: +1 t_x(303416,197)MGY04,2822.o +1 t_x(303416,11545)$MRAE04,6535 +1 x(303416,40)MGY04,10713.p
+  +1 x(303416,275)MGY04,12450.p +1 x(303416,431)MGY04,14092.p +1 x(303416,1292)MGY04,15674.p +1 x(303416,1371)MGY04,17167.p
+  +1 x(303416,1762)MGY04,18619.p +1 x(303416,745)MGY04,20410.p +1 x(303416,823)MGY04,21031.p +1 x(303416,1684)MGY04,22011.p
+  +1 x(303416,979)MGY04,22633.p +1 x(303416,353)MGY04,23141.p +1 x(303416,1136)MGY04,23553.p +1 x(303416,1058)MGY04,23761.p
+  +1 x(303416,1214)MGY04,24032.p = +1
+ f_303423: +1 t_x(303423,400)EDGG704,2823.o +1 t_x(303423,18600)$EDGG704,6536 +1 x(303423,0),10007.p +1 x(303423,100)EDGG704,10841.p
+  +1 x(303423,200)EDGG704,13516.p +1 x(303423,5500)EDGG704,14856.p +1 x(303423,5600)EDGG704,17375.p +1 x(303423,1000)EDGG704,19397.p
+  +1 x(303423,300)EDGG704,20784.p +1 x(303423,1100)EDGG704,21332.p = +1
+ f_303445: +1 t_x(303445,0),2824.o +1 t_x(303445,1251)$CPRFBR04,6537 = +1
+ f_303451: +1 t_x(303451,0),2825.o +1 t_x(303451,4793)$KWUR1C04,6538 +1 x(303451,207)KWUR1C04,9589.p +1 x(303451,65)KFZ4404L,12362.p
+  +1 x(303451,290)$KFZ4404L,13584.p +1 x(303451,346)KWUR1C04,15514.p = +1
+ f_303471: +1 t_x(303471,1042)PMXX04M,2826.o +1 t_x(303471,2174)$PMXX04M,6539 +1 t_x(303471,0),8646 +1 x(303471,14)PMXX04M,9386.p
+  +1 x(303471,116)PMXX04M,11322.p +1 x(303471,219)PMXX04M,13082.p +1 x(303471,322)PMXX04M,14831.p +1 x(303471,1145)PMXX04M,16541.p
+  +1 x(303471,425)PMXX04M,18149.p +1 x(303471,836)PMXX04M,19685.p +1 x(303471,1865)PMXX04M,20459.p +1 x(303471,939)PMXX04M,21292.p
+  +1 x(303471,734)PMXX04M,22198.p = +1
+ f_303476: +1 t_x(303476,60)LCES004M,2827.o +1 t_x(303476,9060)$LCES004M,6540 +1 t_x(303476,0),8647 = +1
+ f_303485: +1 t_x(303485,528)LELVL104,2828.o +1 t_x(303485,8908)$LELVL104,6541 +1 t_x(303485,425)LELVL104,8648
+  +1 x(303485,11)LELVL104,9283.p +1 x(303485,321)LELVL104,11225.p +1 x(303485,218)LELVL104,13747.p +1 x(303485,114)LELVL104,15531.p
+  = +1
+ f_303489: +1 t_x(303489,0),2829.o +1 t_x(303489,7386)$YB3EH04A,6542 = +1
+ f_303491: +1 t_x(303491,0),2830.o +1 t_x(303491,3362)$LGRPA04,6543 +1 x(303491,122)LGRPA04,9937.p = +1
+ f_303503: +1 t_x(303503,238)KSLN04A,2831.o +1 t_x(303503,3340)$KSLN04A,6544 +1 t_x(303503,16)KSLN04A,8649
+  +1 x(303503,90)KSLN04A,10395.p +1 x(303503,164)KSLN04A,12197.p = +1
+ f_303505: +1 t_x(303505,0),2832.o +1 t_x(303505,7392)$YB3EH04A,6545 +1 x(303505,1)YB3EH04A,22719.p = +1
+ f_303506: +1 t_x(303506,2580)LCES004,2833.o +1 t_x(303506,19500)$LCES004,6546 +1 t_x(303506,1830)LCES004,8650
+  +1 x(303506,2430)LCES004,10029.p +1 x(303506,4230)LCES004,12575.p +1 x(303506,4080)LCES004,14258.p +1 x(303506,2730)LCES004,15760.p
+  +1 x(303506,6441)LCES004,17367.p +1 x(303506,8675)LCES004,18724.p +1 x(303506,10737)LCES004,19964.p
+  +1 x(303506,3180)LCES004,21297.p +1 x(303506,3330)LCES004,22166.p +1 x(303506,3480)LCES004,22808.p = +1
+ f_303517: +1 t_x(303517,592)RMZSI04,2834.o +1 t_x(303517,2392)$RMZSI04,6547 +1 t_x(303517,420)RMZSI04,8651
+  +1 x(303517,506)RMZSI04,12105.p +1 x(303517,1277)RMZSI04,15618.p = +1
+ f_303525: +1 t_x(303525,0),2835.o +1 t_x(303525,6448)$RNS04M,6548 = +1
+ f_303529: +1 t_x(303529,708)EDGG704,2836.o +1 t_x(303529,17008)$EDGG704,6549 +1 t_x(303529,608)EDGG704,8652
+  +1 x(303529,3908)EDGG704,14494.p +1 x(303529,4008)EDGG704,17264.p +1 x(303529,4108)EDGG704,20733.p = +1
+ f_303534: +1 t_x(303534,4146)LGZAA04M,2837.o +1 t_x(303534,20013)$LGZAA04M,6550 +1 t_x(303534,3213)LGZAA04M,8653
+  = +1
+ f_303550: +1 t_x(303550,1018)LGKFN04,2838.o +1 t_x(303550,23206)$LGZAA04M,6551 +1 x(303550,14)LGKFN04,10214.p
+  +1 x(303550,2806)LGZAA04M,15870.p +1 x(303550,4006)LGZAA04M,17805.p = +1
+ f_303580: +1 t_x(303580,192)EG11G04M,2839.o +1 t_x(303580,7589)$EG11G04M,6552 +1 x(303580,270)EG11G04M,11882.p
+  +1 x(303580,507)EG11G04M,12623.p +1 x(303580,1608)EG11G04M,14679.p +1 x(303580,1923)EG11G04M,16322.p
+  +1 x(303580,979)EG11G04M,18027.p +1 x(303580,2946)EG11G04M,19521.p +1 x(303580,664)EG11G04M,20484.p
+  +1 x(303580,585)EG11G04M,21589.p +1 x(303580,428)EG11G04M,22456.p = +1
+ f_303592: +1 t_x(303592,0),2840.o +1 t_x(303592,14191)$MRAE04,6553 +1 x(303592,25)MGY04,13612.p +1 x(303592,573)MGY04,14331.p
+  +1 x(303592,495)MGY04,15743.p +1 x(303592,417)MGY04,17295.p +1 x(303592,964)MGY04,18585.p +1 x(303592,182)MGY04,20576.p
+  +1 x(303592,260)MGY04,22318.p = +1
+ f_303604: +1 t_x(303604,250)LELVL104,2841.o +1 t_x(303604,7802)$LELVL104,6554 +1 t_x(303604,146)LELVL104,8654
+  = +1
+ f_303612: +1 t_x(303612,11844)LCES004,2842.o +1 t_x(303612,16140)$LCES004,6555 +1 x(303612,3557)KSPE104D,9114.p
+  +1 x(303612,1280)KSPE104D,10813.p +1 x(303612,2222)LCES004,12550.p +1 x(303612,1794)KSPE104D,14248.p
+  +1 x(303612,2308)KSPE104D,15772.p +1 x(303612,3043)KSPE104D,17265.p +1 x(303612,5315)LCES004,18657.p
+  +1 x(303612,7377)LCES004,19878.p +1 x(303612,10985)LCES004,21162.p +1 x(303612,4112)LCES004,21913.p
+  +1 x(303612,4628)LCES004,22743.p +1 x(303612,2822)KSPE104D,23177.p +1 x(303612,3190)KSPE104D,23628.p
+  = +1
+ f_303617: +1 t_x(303617,173)KSLN04A,2843.o +1 t_x(303617,2684)$KSLN04A,6556 +1 t_x(303617,99)KSLN04A,8655
+  +1 x(303617,320)KSLN04A,10507.p +1 x(303617,247)KSLN04A,12922.p +1 x(303617,542)KSLN04A,14660.p +1 x(303617,616)KSLN04A,16236.p
+  +1 x(303617,985)KSLN04A,22378.p = +1
+ f_303627: +1 t_x(303627,0),2844.o +1 t_x(303627,1389)$RJIU04M,6557 = +1
+ f_303644: +1 t_x(303644,0),2845.o +1 t_x(303644,3444)$RMZSI04,6558 = +1
+ f_303652: +1 t_x(303652,0),2846.o +1 t_x(303652,1345)$ZM56704,6559 +1 t_x(303652,0),8656 +1 x(303652,37)ZM56704,19494.p
+  = +1
+ f_303662: +1 t_x(303662,225)KSPE104D,2847.o +1 t_x(303662,2944)$KSPE104D,6560 +1 t_x(303662,5)KSPE104D,8657
+  +1 x(303662,152)KSPE104D,11780.p +1 x(303662,78)KSPE104D,13593.p +1 x(303662,372)KSPE104D,15476.p = +1
+ f_303664: +1 t_x(303664,360)LGAVA04,2848.o +1 t_x(303664,2196)$LGAVA04,6561 +1 t_x(303664,219)LGAVA04,8658
+  = +1
+ f_303665: +1 t_x(303665,3155)LCES004,2849.o +1 t_x(303665,13980)$LCES004,6562 +1 t_x(303665,1780)LCES004,8659
+  +1 x(303665,2640)LCES004,9515.p +1 x(303665,1952)LCES004,11090.p +1 x(303665,2296)LCES004,13192.p +1 x(303665,3670)LCES004,15056.p
+  +1 x(303665,3842)LCES004,16898.p +1 x(303665,2124)LCES004,18074.p +1 x(303665,5217)LCES004,19834.p +1 x(303665,8825)LCES004,20934.p
+  +1 x(303665,5045)LCES004,21928.p +1 x(303665,4186)LCES004,22672.p +1 x(303665,4358)LCES004,23206.p +1 x(303665,3327)LCES004,23616.p
+  +1 x(303665,3499)LCES004,23869.p = +1
+ f_303666: +1 t_x(303666,70)YB3EH04A,2850.o +1 t_x(303666,11987)$YB3EH04A,6563 +1 t_x(303666,24)YB3EH04A,8660
+  = +1
+ f_303670: +1 t_x(303670,0),2851.o +1 t_x(303670,5384)$KSPE104D,6564 = +1
+ f_303680: +1 t_x(303680,0),2852.o +1 t_x(303680,2427)$MM304,6565 = +1
+ f_303684: +1 t_x(303684,87)MRAEE04,2853.o +1 t_x(303684,8949)$MRAE04,6566 +1 x(303684,456)MRAEE04,15871.p
+  +1 x(303684,549)MRAEE04,17725.p +1 x(303684,87)MRAEE04,20490.p = +1
+ f_303685: +1 t_x(303685,0),2854.o +1 t_x(303685,11400)$LCES004M,6567 = +1
+ f_303692: +1 t_x(303692,604)LGKFN04,2855.o +1 t_x(303692,7135)$LGKFN04,6568 +1 x(303692,772)LGKFN04,14224.p
+  +1 x(303692,2781)LGKFN04,15875.p +1 x(303692,1358)LGKFN04,17666.p +1 x(303692,2948)LGKFN04,19021.p +1 x(303692,2614)LGKFN04,20056.p
+  +1 x(303692,1190)LGKFN04,21075.p +1 x(303692,1772)KCHI104M,21939.p +1 x(303692,1936)KCHI104M,22905.p
+  +1 x(303692,1274)LGKFN04,23353.p = +1
+ f_303716: +1 t_x(303716,0),2856.o +1 t_x(303716,4322)$KSPE104D,6569 +1 x(303716,134)KSPE104D,11716.p
+  = +1
+ f_303717: +1 t_x(303717,35)LGZAA04M,2857.o +1 t_x(303717,20435)$LGZAA04M,6570 +1 x(303717,1235)LGZAA04M,17611.p
+  +1 x(303717,2435)LGZAA04M,19275.p = +1
+ f_303728: +1 t_x(303728,3)YB5WH04M,2858.o +1 t_x(303728,5648)$YB3EH04E,6571 +1 x(303728,48)YB3EH04E,15738.p
+  +1 x(303728,98)YB3EH04E,17212.p +1 x(303728,148)YB3EH04E,19677.p = +1
+ f_303741: +1 t_x(303741,0),2859.o +1 t_x(303741,4698)$MAB1204A,6572 +1 x(303741,95)MAB1204A,19798.p = +1
+ f_303747: +1 t_x(303747,375)KSAL1204,2860.o +1 t_x(303747,3407)$KSAL1204,6573 +1 t_x(303747,38)KSAL1204,8661
+  +1 x(303747,122)KSAL1204,10264.p +1 x(303747,291)KSAL1204,11523.p +1 x(303747,207)KSAL1204,13247.p = +1
+ f_303771: +1 t_x(303771,0),2861.o +1 t_x(303771,1317)$LELVU04,6574 +1 t_x(303771,0),8662 = +1
+ f_303783: +1 t_x(303783,0),2862.o +1 t_x(303783,9841)$MRAE04,6575 +1 x(303783,49)MAB04,11579.p +1 x(303783,121)MAB04,13377.p
+  +1 x(303783,193)MAB04,15212.p +1 x(303783,337)MAB04,22183.p = +1
+ f_303784: +1 t_x(303784,111)KSPE104D,2863.o +1 t_x(303784,6577)$KSPE104D,6576 +1 t_x(303784,38)KSPE104D,8663
+  = +1
+ f_303790: +1 t_x(303790,201)LOVN1504,2864.o +1 t_x(303790,1916)$LOVN1504,6577 +1 t_x(303790,0),8664 +1 x(303790,344)LOVN1504,10704.p
+  +1 x(303790,416)LOVN1504,11205.p +1 x(303790,487)LOVN1504,13097.p +1 x(303790,58)LOVN1504,15057.p +1 x(303790,273)LOVN1504,16684.p
+  = +1
+ f_303810: +1 t_x(303810,69)KSPE104D,2865.o +1 t_x(303810,2494)$KSPE104D,6578 +1 t_x(303810,0),8665 = +1
+ f_303814: +1 t_x(303814,1073)EDGG704,2866.o +1 t_x(303814,15473)$EDGG704,6579 +1 t_x(303814,873)EDGG704,8666
+  +1 x(303814,973)EDGG704,11472.p +1 x(303814,1773)EDGG704,13269.p +1 x(303814,2373)EDGG704,14412.p +1 x(303814,2473)EDGG704,17273.p
+  +1 x(303814,2573)EDGG704,20091.p +1 x(303814,3473)EDGG704,21032.p +1 x(303814,1173)EDGG704,23488.p +1 x(303814,1373)EDGG704,23813.p
+  = +1
+ f_303818: +1 t_x(303818,497)MAB04,2867.o +1 t_x(303818,11225)$MRAE04,6580 +1 x(303818,66)MRAEE04,10089.p
+  +1 x(303818,251)MRAEE04,12023.p +1 x(303818,343)MRAEE04,13794.p +1 x(303818,712)MRAEE04,15804.p +1 x(303818,1145)MAB04,17215.p
+  +1 x(303818,857)MAB04,18808.p +1 x(303818,425)MAB04,20508.p +1 x(303818,528)MRAEE04,21522.p +1 x(303818,897)MRAEE04,23196.p
+  +1 x(303818,620)MRAEE04,23992.p = +1
+ f_303829: +1 t_x(303829,236)LOVN1504,2868.o +1 t_x(303829,1451)$LOVN1504,6581 +1 t_x(303829,0),8667 +1 x(303829,93)LOVN1504,10546.p
+  +1 x(303829,22)LOVN1504,13066.p +1 x(303829,451)LOVN1504,14828.p +1 x(303829,665)LOVN1504,16522.p +1 x(303829,308)LOVN1504,18224.p
+  +1 x(303829,379)LOVN1504,19516.p = +1
+ f_303832: +1 t_x(303832,0),2869.o +1 t_x(303832,307)$KFZ4404M,6582 +1 t_x(303832,0),8668 = +1
+ f_303842: +1 t_x(303842,700)LELVU04,2870.o +1 t_x(303842,2963)$LELVU04,6583 +1 t_x(303842,12)LELVU04,8669
+  +1 x(303842,208)LELVU04,9767.p +1 x(303842,307)LELVU04,11714.p +1 x(303842,405)LELVU04,13461.p +1 x(303842,503)LELVU04,15123.p
+  +1 x(303842,897)LELVU04,16804.p +1 x(303842,602)LELVU04,18025.p +1 x(303842,799)LELVU04,19307.p +1 x(303842,995)LELVU04,20611.p
+  = +1
+ f_303850: +1 t_x(303850,148)LOVN1504,2871.o +1 t_x(303850,720)$LOVN1504,6584 +1 x(303850,5)LOVN1504,9867.p
+  +1 x(303850,220)LOVN1504,12012.p +1 x(303850,434)LOVN1504,13898.p +1 x(303850,291)LOVN1504,16994.p +1 x(303850,505)LOVN1504,18530.p
+  +1 x(303850,577)LOVN1504,19778.p +1 x(303850,648)LOVN1504,20867.p = +1
+ f_303854: +1 t_x(303854,23)LEBAS04M,2872.o +1 t_x(303854,3900)$LEBAS04M,6585 +1 x(303854,207)LEBAS04M,12354.p
+  +1 x(303854,100)MM304,20591.p = +1
+ f_303868: +1 t_x(303868,720)LEMDAT04,2873.o +1 t_x(303868,3840)$RVKWS04,6586 +1 x(303868,582)LEMDAT04,10385.p
+  +1 x(303868,1133)LEMDAT04,13605.p +1 x(303868,1369)LEMDAT04,19477.p +1 x(303868,1447)LEMDAT04,20788.p
+  = +1
+ f_303874: +1 t_x(303874,0),2874.o +1 t_x(303874,716)$KSLN04A,6587 +1 t_x(303874,0),8670 = +1
+ f_303900: +1 t_x(303900,29)BR204M,2875.o +1 t_x(303900,1935)$BR204M,6588 +1 t_x(303900,0),8671 +1 x(303900,120)BR204M,10351.p
+  = +1
+ f_303911: +1 t_x(303911,0),2876.o +1 t_x(303911,1610)$YB3EH04A,6589 +1 t_x(303911,0),8672 +1 x(303911,39)YB3EH04A,15298.p
+  +1 x(303911,85)YB3EH04A,16888.p = +1
+ f_303929: +1 t_x(303929,2303)LGKFN04,2877.o +1 t_x(303929,6307)$YB3EH04M,6590 +1 x(303929,7)YB3EH04E,9190.p
+  +1 x(303929,54)LGKFN04,11124.p +1 x(303929,222)LGKFN04,12887.p +1 x(303929,718)KSLN04M,14890.p +1 x(303929,1394)LGKFN04,15960.p
+  +1 x(303929,2026)KSLN04M,17797.p +1 x(303929,1561)LGKFN04,18944.p +1 x(303929,1227)LGKFN04,20297.p +1 x(303929,872)KSLN04M,22811.p
+  = +1
+ f_303930: +1 t_x(303930,304)YB3EH04A,2878.o +1 t_x(303930,5154)$YB3EH04A,6591 +1 t_x(303930,0),8673 +1 x(303930,119)YB3EH04A,10154.p
+  +1 x(303930,258)YB3EH04A,13553.p +1 x(303930,211)YB3EH04A,15329.p +1 x(303930,904)YB3EH04A,16299.p +1 x(303930,950)YB3EH04A,17749.p
+  = +1
+ f_303939: +1 t_x(303939,0),2879.o +1 t_x(303939,1250)$KFZ4404M,6592 = +1
+ f_303959: +1 t_x(303959,3315)LGZAA04M,2880.o +1 t_x(303959,20115)$LGZAA04M,6593 +1 t_x(303959,2115)LGZAA04M,8674
+  = +1
+ f_303971: +1 t_x(303971,136)ZM56704,2881.o +1 t_x(303971,3906)$ZM56704,6594 +1 t_x(303971,0),8675 +1 x(303971,213)ZM56704,11888.p
+  +1 x(303971,59)ZM56704,15603.p +1 x(303971,290)ZM56704,20105.p = +1
+ f_303978: +1 t_x(303978,0),2882.o +1 t_x(303978,5231)$KWUR1C04,6595 = +1
+ f_303979: +1 t_x(303979,0),2883.o +1 t_x(303979,4618)$KSPE104D,6596 +1 t_x(303979,0),8676 +1 x(303979,283)KSPE104D,9889.p
+  = +1
+ f_303992: +1 t_x(303992,655)LGKFN04,2884.o +1 t_x(303992,3000)$LGKFN04,6597 +1 t_x(303992,0),8677 +1 x(303992,153)LGKFN04,9738.p
+  +1 x(303992,237)LGKFN04,11675.p +1 x(303992,320)LGKFN04,13280.p +1 x(303992,69)LGKFN04,15338.p +1 x(303992,1241)LGKFN04,16275.p
+  +1 x(303992,404)LGKFN04,18398.p +1 x(303992,1409)LGKFN04,19350.p +1 x(303992,823)LGKFN04,20637.p +1 x(303992,739)LGKFN04,21637.p
+  +1 x(303992,990)LGKFN04,22850.p +1 x(303992,1074)LGKFN04,23283.p = +1
+ f_304001: +1 t_x(304001,293)LEBAS04A,2885.o +1 t_x(304001,6201)$LEBAS04A,6598 +1 t_x(304001,201)LEBAS04A,8678
+  = +1
+ f_304007: +1 t_x(304007,496)EG11G04M,2886.o +1 t_x(304007,7500)$EG11G04M,6599 +1 t_x(304007,339)EG11G04M,8679
+  +1 x(304007,103)EG11G04M,9351.p +1 x(304007,418)EG11G04M,12847.p +1 x(304007,1519)EG11G04M,14627.p +1 x(304007,1834)EG11G04M,16250.p
+  +1 x(304007,890)EG11G04M,17923.p +1 x(304007,2857)EG11G04M,19268.p +1 x(304007,575)EG11G04M,20602.p
+  +1 x(304007,732)EG11G04M,21570.p +1 x(304007,654)EG11G04M,22436.p = +1
+ f_304041: +1 t_x(304041,0),2887.o +1 t_x(304041,6252)$KWUR1C04,6600 +1 t_x(304041,0),8680 = +1
+ f_304051: +1 t_x(304051,626)MYY04A,2888.o +1 t_x(304051,13803)$MGY04,6601 +1 x(304051,50)MYY04A,9454.p
+  +1 x(304051,214)MYY04A,11497.p +1 x(304051,379)MYY04A,12646.p +1 x(304051,461)MYY04A,14078.p +1 x(304051,657)MAB3404A,15715.p
+  +1 x(304051,544)MYY04A,17455.p +1 x(304051,7842)MEK04,18789.p +1 x(304051,132)MYY04A,20300.p +1 x(304051,297)MYY04A,21582.p
+  = +1
+ f_304054: +1 t_x(304054,3)ZM56704,2889.o +1 t_x(304054,14929)$MRAE04,6602 +1 x(304054,156)ZM56704,10914.p
+  +1 x(304054,346)MAB1204A,12634.p +1 x(304054,510)MAB1204A,14061.p +1 x(304054,1496)MAB1204A,15907.p
+  +1 x(304054,4772)ZM56704,17549.p +1 x(304054,1825)MAB1204A,18751.p +1 x(304054,858)MYY04A,20095.p +1 x(304054,898)MAB3404A,21135.p
+  +1 x(304054,1003)ZM56704,22023.p +1 x(304054,1233)ZM56704,22860.p +1 x(304054,726)MAB3404A,23667.p = +1
+ f_304074: +1 t_x(304074,290)KSPE104D,2890.o +1 t_x(304074,4111)$KSPE104D,6603 +1 t_x(304074,0),8681 +1 x(304074,217)KSPE104D,10014.p
+  +1 x(304074,143)KSPE104D,11695.p = +1
+ f_304100: +1 t_x(304100,0),2891.o +1 t_x(304100,12093)$YB3EH04A,6604 +1 t_x(304100,0),8682 = +1
+ f_304109: +1 t_x(304109,0),2892.o +1 t_x(304109,1696)$MRAE04,6605 = +1
+ f_304114: +1 t_x(304114,3032)MGY04,2893.o +1 t_x(304114,12580)$MRAE04,6606 +1 x(304114,35)MAB3404A,9138.p
+  +1 x(304114,121)MAB3404A,10818.p +1 x(304114,365)GL34W04,12523.p +1 x(304114,449)MGY04,14392.p +1 x(304114,721)$MAB3404A,15678.p
+  +1 x(304114,2380)$MYY04A,17227.p +1 x(304114,3049)MAB04,18671.p +1 x(304114,1040)GL34W04,19986.p +1 x(304114,965)GL34W04,20959.p
+  +1 x(304114,1115)GL34W04,21868.p +1 x(304114,1537)MAB04,22617.p +1 x(304114,732)MYY04A,23166.p +1 x(304114,590)GL34W04,23509.p
+  +1 x(304114,650)MYY04A,23753.p +1 x(304114,527)MGY04,23966.p +1 x(304114,890)GL34W04,24111.p +1 x(304114,815)GL34W04,24153.p
+  = +1
+ f_304139: +1 t_x(304139,333)LELVL104,2894.o +1 t_x(304139,7058)$LELVL104,6607 +1 t_x(304139,230)LELVL104,8683
+  = +1
+ f_304148: +1 t_x(304148,0),2895.o +1 t_x(304148,5343)$MAB1204A,6608 = +1
+ f_304161: +1 t_x(304161,333)LELVL104,2896.o +1 t_x(304161,540)$LELVL104,6609 +1 x(304161,22)LELVL104,10303.p
+  +1 x(304161,229)LELVL104,12226.p +1 x(304161,126)LELVL104,15612.p = +1
+ f_304182: +1 t_x(304182,381)LELVL104,2897.o +1 t_x(304182,7209)$LELVL104,6610 +1 t_x(304182,277)LELVL104,8684
+  = +1
+ f_304230: +1 t_x(304230,797)EDGG704,2898.o +1 t_x(304230,16397)$EDGG704,6611 +1 t_x(304230,697)EDGG704,8685
+  +1 x(304230,1897)EDGG704,11991.p +1 x(304230,3297)EDGG704,14442.p +1 x(304230,3397)EDGG704,17350.p +1 x(304230,1297)EDGG704,19502.p
+  +1 x(304230,3497)EDGG704,20259.p +1 x(304230,4397)EDGG704,21328.p +1 x(304230,997)EDGG704,22773.p +1 x(304230,897)EDGG704,23336.p
+  = +1
+ f_304239: +1 t_x(304239,471)LELVL104,2899.o +1 t_x(304239,1299)$LELVL104,6612 +1 x(304239,57)LELVL104,10104.p
+  +1 x(304239,264)LELVL104,12057.p +1 x(304239,367)LELVL104,13869.p +1 x(304239,161)LELVL104,16941.p = +1
+ f_304242: +1 t_x(304242,19)YD5WH04M,2900.o +1 t_x(304242,1547)$YD5WH04M,6613 +1 t_x(304242,0),8686 +1 x(304242,837)YD5WH04M,12157.p
+  +1 x(304242,74)YD5WH04M,13958.p = +1
+ f_304245: +1 t_x(304245,0),2901.o +1 t_x(304245,2623)$MRAE04,6614 +1 t_x(304245,0),8687 +1 x(304245,35)MRAE04,20842.p
+  = +1
+ f_304253: +1 t_x(304253,1247)LCES004M,2902.o +1 t_x(304253,5897)$LCES004M,6615 +1 t_x(304253,1097)LCES004M,8688
+  +1 x(304253,47)LCES004M,9192.p +1 x(304253,197)LCES004M,11063.p +1 x(304253,347)LCES004M,13622.p +1 x(304253,947)LCES004M,18166.p
+  +1 x(304253,647)LCES004M,19658.p = +1
+ f_304254: +1 t_x(304254,18)KWUR1C04,2903.o +1 t_x(304254,2172)$KWUR1C04,6616 +1 t_x(304254,0),8689 +1 x(304254,87)KWUR1C04,23320.p
+  +1 x(304254,226)KWUR1C04,23911.p = +1
+ f_304258: +1 t_x(304258,849)MAB04,2904.o +1 t_x(304258,9840)$MRAE04,6617 +1 x(304258,4)MGY04,9441.p +1 x(304258,55)MRAEE04,10810.p
+  +1 x(304258,129)MAB04,12469.p +1 x(304258,701)MRAEE04,14141.p +1 x(304258,201)MAB04,15636.p +1 x(304258,745)MEK04,17211.p
+  +1 x(304258,424)MRAEE04,18598.p +1 x(304258,147)MRAEE04,20061.p +1 x(304258,1137)MAB04,21097.p +1 x(304258,1491)MGY04,21914.p
+  +1 x(304258,516)MRAEE04,22588.p +1 x(304258,609)MRAEE04,23112.p +1 x(304258,366)MEK04,23452.p +1 x(304258,1335)MGY04,23792.p
+  +1 x(304258,1065)MAB04,23950.p +1 x(304258,1178)MGY04,24057.p +1 x(304258,840)$MEK04,24123.p = +1
+ f_304260: +1 t_x(304260,87)MEK04,2905.o +1 t_x(304260,13256)$MRAE04,6618 = +1
+ f_304261: +1 t_x(304261,503)RJIU04M,2906.o +1 t_x(304261,4279)$RJIU04M,6619 +1 t_x(304261,0),8690 +1 x(304261,64)RJIU04M,10043.p
+  +1 x(304261,415)RJIU04M,11880.p +1 x(304261,239)RJIU04M,13613.p +1 x(304261,327)RJIU04M,15308.p +1 x(304261,591)RJIU04M,20897.p
+  +1 x(304261,679)RJIU04M,21764.p +1 x(304261,854)RJIU04M,22487.p +1 x(304261,766)RJIU04M,23109.p +1 x(304261,1205)RJIU04M,23725.p
+  = +1
+ f_304262: +1 t_x(304262,3)MGY04,2907.o +1 t_x(304262,9003)$MRAE04,6620 +1 x(304262,3)MGY04,13313.p +1 x(304262,316)MGY04,15719.p
+  +1 x(304262,81)MGY04,17408.p +1 x(304262,785)MGY04,18828.p +1 x(304262,159)MGY04,20493.p +1 x(304262,707)MGY04,22277.p
+  = +1
+ f_304263: +1 t_x(304263,426)LELVL104,2908.o +1 t_x(304263,6840)$LELVL104,6621 +1 t_x(304263,322)LELVL104,8691
+  = +1
+ f_304315: +1 t_x(304315,540)RMZU04,2909.o +1 t_x(304315,4094)$RMZU04,6622 +1 t_x(304315,0),8692 +1 x(304315,370)RMZU04,9570.p
+  +1 x(304315,32)RMZU04,11499.p +1 x(304315,709)RMZU04,13256.p +1 x(304315,286)RMZU04,16767.p +1 x(304315,455)RMZU04,18348.p
+  = +1
+ f_304335: +1 t_x(304335,625)LELVL104,2910.o +1 t_x(304335,8798)$LELVL104,6623 +1 t_x(304335,522)LELVL104,8693
+  +1 x(304335,4)LELVL104,9300.p +1 x(304335,211)LELVL104,11241.p +1 x(304335,108)LELVL104,13985.p = +1
+ f_304336: +1 t_x(304336,51)MAB3404A,2911.o +1 t_x(304336,909)$MAB3404A,6624 +1 x(304336,51)MAB3404A,16286.p
+  +1 x(304336,137)MAB3404A,20409.p = +1
+ f_304351: +1 t_x(304351,1205)LLBGA04L,2912.o +1 t_x(304351,3905)$LLBGA04L,6625 +1 x(304351,1620)LLBGA04L,11505.p
+  +1 x(304351,1828)LLBGA04L,13267.p +1 x(304351,1412)LLBGA04L,15235.p = +1
+ f_304356: +1 t_x(304356,1112)LFPND04,2913.o +1 t_x(304356,15060)$LFPND04,6626 = +1
+ f_304357: +1 t_x(304357,245)LELVL104,2914.o +1 t_x(304357,2625)$LELVL104,6627 +1 x(304357,38)LELVL104,10443.p
+  +1 x(304357,142)LELVL104,12190.p = +1
+ f_304361: +1 t_x(304361,0),2915.o +1 t_x(304361,4388)$LELVL104,6628 = +1
+ f_304362: +1 t_x(304362,2486)LGZAA04M,2916.o +1 t_x(304362,9020)$LGZAA04M,6629 +1 t_x(304362,1553)LGZAA04M,8694
+  +1 x(304362,3420)LGZAA04M,10745.p = +1
+ f_304372: +1 t_x(304372,330)RMZU04,2917.o +1 t_x(304372,2700)$RMZU04,6630 +1 x(304372,76)RMZU04,9851.p
+  +1 x(304372,161)RMZU04,11790.p +1 x(304372,246)RMZU04,13911.p = +1
+ f_304380: +1 t_x(304380,51)MEK04,2918.o +1 t_x(304380,11230)$MRAE04,6631 +1 x(304380,145)MEK04,11673.p
+  +1 x(304380,51)MEK04,14295.p +1 x(304380,1260)MRAEE04,15828.p +1 x(304380,1445)MRAEE04,17230.p +1 x(304380,522)MRAEE04,18780.p
+  +1 x(304380,335)MEK04,20460.p +1 x(304380,430)MEK04,21385.p = +1
+ f_304414: +1 t_x(304414,160)LEMDAT04,2919.o +1 t_x(304414,3308)$LEMDAT04,6632 +1 t_x(304414,3)LEMDAT04,8695
+  +1 x(304414,81)LEMDAT04,11187.p +1 x(304414,553)LEMDAT04,12875.p +1 x(304414,789)LEMDAT04,14617.p +1 x(304414,475)LEMDAT04,16570.p
+  = +1
+ f_304422: +1 t_x(304422,2174)MRAEE04,2920.o +1 t_x(304422,11128)$MRAE04,6633 +1 x(304422,2)MGY04,9179.p
+  +1 x(304422,158)MGY04,11040.p +1 x(304422,232)MAB04,12799.p +1 x(304422,328)MRAEE04,14365.p +1 x(304422,697)MRAEE04,15820.p
+  +1 x(304422,2081)MRAEE04,17217.p +1 x(304422,2506)MGY04,18708.p +1 x(304422,80)MGY04,20170.p +1 x(304422,276)MYY04A,21334.p
+  +1 x(304422,237)MGY04,22957.p +1 x(304422,420)MRAEE04,23164.p +1 x(304422,359)MYY04A,23533.p +1 x(304422,524)$MYY04A,23790.p
+  +1 x(304422,471)MGY04,23963.p +1 x(304422,376)MAB04,24070.p +1 x(304422,441)MYY04A,24151.p = +1
+ f_304433: +1 t_x(304433,185)LELVU04,2921.o +1 t_x(304433,3530)$LELVU04,6634 +1 t_x(304433,0),8696 +1 x(304433,382)LELVU04,9872.p
+  +1 x(304433,284)LELVU04,11825.p +1 x(304433,579)LELVU04,16557.p +1 x(304433,480)LELVU04,18400.p = +1
+ f_304435: +1 t_x(304435,828)LELVU04,2922.o +1 t_x(304435,9019)$RMZU04,6635 +1 x(304435,80)LELVU04,9645.p
+  +1 x(304435,178)LELVU04,11680.p +1 x(304435,375)LELVU04,13225.p +1 x(304435,768)LELVU04,15200.p +1 x(304435,277)LELVU04,16786.p
+  = +1
+ f_304443: +1 t_x(304443,0),2923.o +1 t_x(304443,288)$KFZ4404L,6636 +1 t_x(304443,0),8697 = +1
+ f_304446: +1 t_x(304446,80)LELVL104,2924.o +1 t_x(304446,1839)$LELVL104,6637 +1 x(304446,287)LELVL104,11533.p
+  +1 x(304446,597)LELVL104,13756.p +1 x(304446,183)LELVL104,15613.p = +1
+ f_304450: +1 t_x(304450,10560)$MRAE04,2925.o +1 x(304450,2)MGY04,9098.p +1 x(304450,117)MAB04,10792.p
+  +1 x(304450,189)MAB04,12430.p +1 x(304450,471)MGY04,14058.p +1 x(304450,941)MGY04,15637.p +1 x(304450,313)MRAEE04,17222.p
+  +1 x(304450,1125)MAB04,18589.p +1 x(304450,863)MGY04,20040.p +1 x(304450,1845)MAB04,21142.p +1 x(304450,2193)MGY04,21783.p
+  +1 x(304450,1236)MRAEE04,22540.p +1 x(304450,1329)MRAEE04,23083.p +1 x(304450,1086)MEK04,23460.p +1 x(304450,2037)MGY04,23750.p
+  +1 x(304450,1773)MAB04,23937.p +1 x(304450,1410)MGY04,24051.p +1 x(304450,1560)$MEK04,24124.p +1 x(304450,1883)MRAEE04,24148.p
+  = +1
+ f_304453: +1 t_x(304453,0),2926.o +1 t_x(304453,919)$RVKWS04,6638 +1 t_x(304453,0),8698 = +1
+ f_304456: +1 t_x(304456,530)RJIU04M,2927.o +1 t_x(304456,7291)$RJIU04M,6639 +1 t_x(304456,0),8699 +1 x(304456,3)RJIU04M,9724.p
+  +1 x(304456,354)RJIU04M,11208.p +1 x(304456,442)RJIU04M,12869.p +1 x(304456,91)RJIU04M,15094.p +1 x(304456,1056)RJIU04M,16056.p
+  +1 x(304456,2988)RJIU04M,17492.p +1 x(304456,178)RJIU04M,19181.p +1 x(304456,3515)RJIU04M,19893.p +1 x(304456,3603)RJIU04M,21193.p
+  +1 x(304456,3691)RJIU04M,21794.p +1 x(304456,3866)RJIU04M,22522.p +1 x(304456,1759)RJIU04M,23035.p +1 x(304456,1583)RJIU04M,23446.p
+  +1 x(304456,266)RJIU04M,23955.p = +1
+ f_304458: +1 t_x(304458,181)LCES004M,2928.o +1 t_x(304458,8731)$LCES004M,6640 +1 t_x(304458,0),8700 = +1
+ f_304463: +1 t_x(304463,920)RMZSI04,2929.o +1 t_x(304463,3720)$RMZU04,6641 +1 x(304463,234)RMZSI04,9923.p
+  +1 x(304463,320)RMZSI04,11918.p +1 x(304463,491)RMZSI04,13237.p = +1
+ f_304483: +1 t_x(304483,1405)LCES004,2930.o +1 t_x(304483,2436)$LCES004,6642 +1 t_x(304483,30)LCES004,8701
+  +1 x(304483,202)LCES004,9347.p +1 x(304483,374)LCES004,11292.p +1 x(304483,1233)LCES004,13752.p +1 x(304483,546)LCES004,15458.p
+  +1 x(304483,889)LCES004,16889.p +1 x(304483,1061)LCES004,18389.p +1 x(304483,1576)LCES004,22585.p +1 x(304483,1748)LCES004,23095.p
+  = +1
+ f_304486: +1 t_x(304486,558)LELVU04,2931.o +1 t_x(304486,3116)$LELVU04,6643 +1 t_x(304486,66)LELVU04,8702
+  +1 x(304486,361)LELVU04,10238.p +1 x(304486,460)LELVU04,12183.p +1 x(304486,263)LELVU04,13975.p +1 x(304486,656)LELVU04,14958.p
+  +1 x(304486,165)LELVU04,16637.p +1 x(304486,755)LELVU04,18069.p +1 x(304486,952)LELVU04,19442.p = +1
+ f_304488: +1 t_x(304488,0),2932.o +1 t_x(304488,10882)$LELVL104,6644 = +1
+ f_304502: +1 t_x(304502,0),2933.o +1 t_x(304502,5159)$KSLN04A,6645 = +1
+ f_304529: +1 t_x(304529,0),2934.o +1 t_x(304529,1362)$CPGSE04,6646 +1 t_x(304529,0),8703 = +1
+ f_304552: +1 t_x(304552,0),2935.o +1 t_x(304552,3835)$LEMDAT04,6647 +1 t_x(304552,0),8704 +1 x(304552,136)LEMDAT04,9679.p
+  +1 x(304552,1080)LEMDAT04,13071.p +1 x(304552,1316)LEMDAT04,14916.p = +1
+ f_304555: +1 t_x(304555,96)MM304,2936.o +1 t_x(304555,771)$MM304,6648 +1 x(304555,278)LEMDAT04,9949.p
+  +1 x(304555,321)MM304,11849.p +1 x(304555,199)LEMDAT04,13601.p +1 x(304555,514)LEMDAT04,15609.p +1 x(304555,593)LEMDAT04,18319.p
+  +1 x(304555,433)MM304,19786.p +1 x(304555,672)$LEMDAT04,21706.p = +1
+ f_304557: +1 t_x(304557,95)LEMDAT04,2937.o +1 t_x(304557,3636)$LEMDAT04,6649 +1 t_x(304557,0),8705 +1 x(304557,173)LEMDAT04,9630.p
+  +1 x(304557,881)LEMDAT04,12966.p +1 x(304557,1117)LEMDAT04,14733.p +1 x(304557,803)LEMDAT04,16958.p
+  = +1
+ f_304568: +1 t_x(304568,307)ZM56704,2938.o +1 t_x(304568,4384)$ZM56704,6650 +1 t_x(304568,76)ZM56704,8706
+  +1 x(304568,153)ZM56704,10705.p +1 x(304568,230)ZM56704,10929.p +1 x(304568,768)ZM56704,20190.p = +1
+ f_304570: +1 t_x(304570,0),2939.o +1 t_x(304570,2820)$LCES004M,6651 +1 x(304570,420)LCES004M,19495.p
+  +1 x(304570,570)LCES004M,20787.p = +1
+ f_304579: +1 t_x(304579,0),2940.o +1 t_x(304579,937)$KWUR1C04,6652 = +1
+ f_304583: +1 t_x(304583,604)MRAE04,2941.o +1 t_x(304583,6004)$MRAE04,6653 +1 t_x(304583,0),8707 +1 x(304583,154)MRAE04,9413.p
+  +1 x(304583,41)MRAE04,11895.p +1 x(304583,716)MRAE04,13959.p +1 x(304583,1166)MRAE04,16082.p +1 x(304583,1841)MRAE04,17349.p
+  +1 x(304583,3079)MRAE04,18739.p +1 x(304583,1054)MRAE04,20307.p +1 x(304583,941)MRAE04,21491.p +1 x(304583,829)MRAE04,23017.p
+  = +1
+ f_304586: +1 t_x(304586,0),2942.o +1 t_x(304586,4259)$LELVL104,6654 = +1
+ f_304592: +1 t_x(304592,0),2943.o +1 t_x(304592,1752)$LEBAS04M,6655 = +1
+ f_304606: +1 t_x(304606,273)KFUL1U04,2944.o +1 t_x(304606,350)$KFUL1U04,6656 +1 t_x(304606,196)KFUL1U04,8708
+  = +1
+ f_304615: +1 t_x(304615,537)MRAEE04,2945.o +1 t_x(304615,9491)$MRAE04,6657 +1 x(304615,17)MEK04,9510.p
+  +1 x(304615,75)MRAEE04,11471.p +1 x(304615,167)MRAEE04,13282.p +1 x(304615,260)MRAEE04,14150.p +1 x(304615,491)$MEK04,15849.p
+  +1 x(304615,352)MRAEE04,17641.p = +1
+ f_304629: +1 t_x(304629,221)RVKWS04,2946.o +1 t_x(304629,508)$RVKWS04,6658 +1 x(304629,30)RVKWS04,10281.p
+  +1 x(304629,126)RVKWS04,11810.p = +1
+ f_304631: +1 t_x(304631,0),2947.o +1 t_x(304631,2580)$EBEEC04M,6659 +1 t_x(304631,0),8709 = +1
+ f_304690: +1 t_x(304690,61)LOVN1504,2948.o +1 t_x(304690,2990)$LOVN1504,6660 +1 x(304690,275)LOVN1504,9970.p
+  +1 x(304690,1561)LOVN1504,13090.p +1 x(304690,1132)LOVN1504,14952.p +1 x(304690,847)LOVN1504,16738.p
+  +1 x(304690,775)LOVN1504,18574.p +1 x(304690,61)LOVN1504,19400.p = +1
+ f_304696: +1 t_x(304696,43)MGY04,2949.o +1 t_x(304696,10609)$MRAE04,6661 +1 x(304696,244)MYY04A,14057.p
+  +1 x(304696,326)MYY04A,15632.p +1 x(304696,409)$MYY04A,17131.p +1 x(304696,826)MGY04,18597.p +1 x(304696,982)MGY04,20119.p
+  +1 x(304696,591)MGY04,21226.p +1 x(304696,748)MGY04,21941.p +1 x(304696,513)MGY04,22810.p +1 x(304696,669)MGY04,23578.p
+  = +1
+ f_304701: +1 t_x(304701,55)LGAVA04,2950.o +1 t_x(304701,2455)$LGAVA04,6662 +1 t_x(304701,0),8710 = +1
+ f_304713: +1 t_x(304713,0),2951.o +1 t_x(304713,1872)$KWUR1C04,6663 +1 t_x(304713,0),8711 = +1
+ f_304722: +1 t_x(304722,2580)$MAB1204A,2952.o +1 x(304722,32)MAB1204A,9146.p +1 x(304722,278)MAB1204A,10924.p
+  +1 x(304722,360)MAB1204A,12703.p +1 x(304722,607)MAB1204A,14481.p +1 x(304722,443)MAB1204A,15922.p +1 x(304722,689)MAB1204A,17603.p
+  +1 x(304722,853)MAB1204A,19100.p +1 x(304722,936)MAB1204A,20251.p +1 x(304722,196)MAB1204A,21386.p = +1
+ f_304734: +1 t_x(304734,0),2953.o +1 t_x(304734,5549)$KSPE104D,6664 +1 t_x(304734,0),8712 = +1
+ f_304739: +1 t_x(304739,49)GL34W04,2954.o +1 t_x(304739,2674)$GL34W04,6665 +1 t_x(304739,0),8713 +1 x(304739,199)GL34W04,9817.p
+  +1 x(304739,274)GL34W04,11018.p +1 x(304739,349)GL34W04,12789.p +1 x(304739,124)GL34W04,15322.p +1 x(304739,499)GL34W04,19760.p
+  = +1
+ f_304753: +1 t_x(304753,730)LGKFN04,2955.o +1 t_x(304753,2656)$LGKFN04,6666 +1 t_x(304753,0),8714 +1 x(304753,60)LGKFN04,9800.p
+  +1 x(304753,311)LGKFN04,12130.p +1 x(304753,395)LGKFN04,13595.p +1 x(304753,479)LGKFN04,15431.p +1 x(304753,897)LGKFN04,16252.p
+  +1 x(304753,646)LGKFN04,18578.p +1 x(304753,1065)LGKFN04,19280.p = +1
+ f_304761: +1 t_x(304761,17)MAB1204A,2956.o +1 t_x(304761,1826)$MAB1204A,6667 +1 x(304761,17)MAB1204A,16060.p
+  +1 x(304761,428)MAB1204A,17619.p +1 x(304761,99)MAB1204A,18962.p +1 x(304761,182)MAB1204A,20111.p +1 x(304761,264)MAB1204A,21216.p
+  +1 x(304761,510)MAB1204A,22465.p = +1
+ f_304765: +1 t_x(304765,61)LELVL104,2957.o +1 t_x(304765,6268)$LELVL104,6668 +1 t_x(304765,0),8715 = +1
+ f_304778: +1 t_x(304778,283)RNS04M,2958.o +1 t_x(304778,3283)$RNS04M,6669 +1 x(304778,30)RVKWS04,9691.p
+  +1 x(304778,125)RVKWS04,11619.p +1 x(304778,183)RNS04M,13415.p +1 x(304778,316)RVKWS04,15231.p +1 x(304778,383)RNS04M,16809.p
+  +1 x(304778,483)RNS04M,20233.p +1 x(304778,412)RVKWS04,21728.p = +1
+ f_304780: +1 t_x(304780,196)KWUR1C04,2959.o +1 t_x(304780,3879)$KWUR1C04,6670 +1 t_x(304780,0),8716 +1 x(304780,57)KWUR1C04,12027.p
+  +1 x(304780,127)KWUR1C04,13885.p +1 x(304780,752)KWUR1C04,17836.p +1 x(304780,822)KWUR1C04,19814.p = +1
+ f_304797: +1 t_x(304797,0),2960.o +1 t_x(304797,15319)$MGY04,6671 = +1
+ f_304798: +1 t_x(304798,0),2961.o +1 t_x(304798,757)$LEBAS04M,6672 +1 t_x(304798,0),8717 +1 x(304798,18)LEBAS04M,17031.p
+  = +1
+ f_304803: +1 t_x(304803,0),2962.o +1 t_x(304803,9420)$YB3EH04A,6673 +1 t_x(304803,0),8718 = +1
+ f_304811: +1 t_x(304811,0),2963.o +1 t_x(304811,4023)$LELVL104,6674 = +1
+ f_304825: +1 t_x(304825,1776)LEMDAT04,2964.o +1 t_x(304825,2957)$LEMDAT04,6675 +1 x(304825,45)LEMDAT04,9278.p
+  +1 x(304825,281)LEMDAT04,11316.p +1 x(304825,196)EBEEC04M,12840.p +1 x(304825,438)LEMDAT04,14552.p +1 x(304825,911)LEMDAT04,16356.p
+  +1 x(304825,675)LEMDAT04,17802.p +1 x(304825,813)EBEEC04M,19132.p +1 x(304825,1147)LEMDAT04,20770.p
+  = +1
+ f_304830: +1 t_x(304830,0),2965.o +1 t_x(304830,2204)$YB3EH04A,6676 +1 x(304830,17)KSLN04A,12389.p +1 x(304830,79)YB3EH04A,21997.p
+  = +1
+ f_304838: +1 t_x(304838,0),2966.o +1 t_x(304838,12060)$LCES004M,6677 = +1
+ f_304857: +1 t_x(304857,329)KSAL1204,2967.o +1 t_x(304857,3277)$KSAL1204,6678 +1 t_x(304857,0),8719 +1 x(304857,245)KSAL1204,10201.p
+  +1 x(304857,413)KSAL1204,11884.p +1 x(304857,77)KSAL1204,13204.p +1 x(304857,582)KSAL1204,15366.p +1 x(304857,161)KSAL1204,17080.p
+  = +1
+ f_304861: +1 t_x(304861,0),2968.o +1 t_x(304861,11819)$LELVL104,6679 = +1
+ f_304862: +1 t_x(304862,150)MGY04,2969.o +1 t_x(304862,14394)$MRAE04,6680 +1 x(304862,72)MGY04,10320.p
+  +1 x(304862,228)MGY04,12856.p +1 x(304862,776)MGY04,14249.p +1 x(304862,698)MGY04,15826.p +1 x(304862,620)MGY04,17386.p
+  +1 x(304862,1167)MGY04,18588.p +1 x(304862,307)MGY04,21684.p = +1
+ f_304871: +1 t_x(304871,30)MRAEE04,2970.o +1 t_x(304871,9169)$MRAE04,6681 +1 x(304871,169)$MEK04,15728.p
+  +1 x(304871,74)MEK04,17638.p +1 x(304871,307)MRAEE04,21259.p = +1
+ f_304873: +1 t_x(304873,0),2971.o +1 t_x(304873,5040)$KSLN04A,6682 = +1
+ f_304880: +1 t_x(304880,1042)LGZAA04M,2972.o +1 t_x(304880,15042)$LGZAA04M,6683 +1 x(304880,108)LGZAA04M,9869.p
+  = +1
+ f_304882: +1 t_x(304882,278)LLBGA04L,2973.o +1 t_x(304882,1109)$LLBGA04L,6684 +1 x(304882,70)LLBGA04L,10401.p
+  +1 x(304882,485)LLBGA04L,21869.p = +1
+ f_304895: +1 t_x(304895,78)LOVN1504,2974.o +1 t_x(304895,2078)$LOVN1504,6685 +1 t_x(304895,0),8720 +1 x(304895,149)LOVN1504,9768.p
+  +1 x(304895,649)LOVN1504,13290.p +1 x(304895,220)LOVN1504,15097.p +1 x(304895,435)LOVN1504,16933.p +1 x(304895,6)LOVN1504,18572.p
+  = +1
+ f_304925: +1 t_x(304925,0),2975.o +1 t_x(304925,2779)$KFUL1U04,6686 +1 x(304925,19)KFUL1U04,11984.p +1 x(304925,90)CPGSE04,14037.p
+  = +1
+ f_304944: +1 t_x(304944,23)MAB1204A,2976.o +1 t_x(304944,2325)$MAB1204A,6687 +1 x(304944,105)MAB1204A,12700.p
+  +1 x(304944,352)MAB1204A,14452.p +1 x(304944,270)MAB1204A,15944.p +1 x(304944,434)MAB1204A,17538.p +1 x(304944,598)MAB1204A,19014.p
+  +1 x(304944,681)MAB1204A,20127.p +1 x(304944,763)MAB1204A,21246.p +1 x(304944,516)MAB1204A,22246.p +1 x(304944,188)MAB1204A,22976.p
+  = +1
+ f_304979: +1 t_x(304979,0),2977.o +1 t_x(304979,10721)$YB3EH04A,6688 +1 t_x(304979,0),8721 +1 x(304979,5)YB3EH04A,16832.p
+  +1 x(304979,51)YB3EH04A,18186.p +1 x(304979,189)YB3EH04A,19659.p = +1
+ f_304980: +1 t_x(304980,0),2978.o +1 t_x(304980,9867)$YB3EH04A,6689 +1 t_x(304980,0),8722 = +1
+ f_305011: +1 t_x(305011,2278)LEMDAT04,2979.o +1 t_x(305011,2829)$LEMDAT04,6690 +1 x(305011,198)GL4W04M,9210.p
+  +1 x(305011,114)GL4W04M,11169.p +1 x(305011,74)LEMDAT04,12954.p +1 x(305011,282)GL4W04M,14630.p +1 x(305011,783)LEMDAT04,16413.p
+  +1 x(305011,449)GL4W04M,18221.p +1 x(305011,366)GL4W04M,19696.p = +1
+ f_305013: +1 t_x(305013,510)LCES004M,2980.o +1 t_x(305013,10860)$LCES004M,6691 +1 x(305013,60)LCES004M,9914.p
+  = +1
+ f_305019: +1 t_x(305019,554)RNS04M,2981.o +1 t_x(305019,3654)$RNS04M,6692 +1 t_x(305019,0),8723 +1 x(305019,154)RNS04M,9905.p
+  +1 x(305019,354)RNS04M,11925.p +1 x(305019,54)RNS04M,14027.p +1 x(305019,254)RNS04M,15408.p +1 x(305019,754)RNS04M,18366.p
+  +1 x(305019,854)RNS04M,20159.p +1 x(305019,654)RNS04M,21720.p = +1
+ f_305030: +1 t_x(305030,0),2982.o +1 t_x(305030,22311)$EDGG704,6693 +1 x(305030,71)KWUR1C04,12401.p +1 x(305030,141)KWUR1C04,13900.p
+  +1 x(305030,766)KWUR1C04,17856.p = +1
+ f_305039: +1 t_x(305039,0),2983.o +1 t_x(305039,5526)$LELVL104,6694 +1 t_x(305039,0),8724 = +1
+ f_305074: +1 t_x(305074,66)ZM56704,2984.o +1 t_x(305074,1990)$ZM56704,6695 +1 t_x(305074,0),8725 +1 x(305074,220)ZM56704,14520.p
+  +1 x(305074,297)ZM56704,18448.p +1 x(305074,374)ZM56704,19613.p +1 x(305074,143)ZM56704,21722.p = +1
+ f_305101: +1 t_x(305101,0),2985.o +1 t_x(305101,14774)$MGY04,6696 = +1
+ f_305104: +1 t_x(305104,75)KSPE104D,2986.o +1 t_x(305104,7055)$KSPE104D,6697 +1 x(305104,1)KSPE104D,10596.p
+  = +1
+ f_305112: +1 t_x(305112,0),2987.o +1 t_x(305112,2460)$LEBAS04A,6698 +1 t_x(305112,0),8726 = +1
+ f_305122: +1 t_x(305122,279)LEBAS04A,2988.o +1 t_x(305122,6003)$LEBAS04A,6699 +1 t_x(305122,187)LEBAS04A,8727
+  +1 x(305122,372)LEBAS04A,12109.p +1 x(305122,464)LEBAS04A,13820.p +1 x(305122,556)LEBAS04A,15560.p = +1
+ f_305154: +1 t_x(305154,120)LELVL104,2989.o +1 t_x(305154,6120)$LELVL104,6700 +1 t_x(305154,16)LELVL104,8728
+  = +1
+ f_305171: +1 t_x(305171,0),2990.o +1 t_x(305171,6444)$RMZU04,6701 +1 x(305171,97)RMZU04,16202.p +1 x(305171,436)RMZU04,17712.p
+  +1 x(305171,13)RMZU04,19703.p = +1
+ f_305214: +1 t_x(305214,0),2991.o +1 t_x(305214,4830)$KSPE104D,6702 +1 x(305214,54)KSPE104D,23630.p = +1
+ f_305224: +1 t_x(305224,34)RNS04M,2992.o +1 t_x(305224,334)$RNS04M,6703 +1 t_x(305224,0),8729 = +1
+ f_305270: +1 t_x(305270,0),2993.o +1 t_x(305270,199)$KSLN04A,6704 = +1
+ f_305276: +1 t_x(305276,0),2994.o +1 t_x(305276,14176)$MGY04,6705 +1 x(305276,324)MAB3404A,17460.p +1 x(305276,8186)MEK04,18843.p
+  = +1
+ f_305282: +1 t_x(305282,0),2995.o +1 t_x(305282,1215)$CPGSE04,6706 = +1
+ f_305283: +1 t_x(305283,458)LGKFN04,2996.o +1 t_x(305283,4812)$LGKFN04,6707 +1 t_x(305283,0),8730 +1 x(305283,123)LGKFN04,9497.p
+  +1 x(305283,207)LGKFN04,11566.p +1 x(305283,374)LGKFN04,13263.p +1 x(305283,542)LGKFN04,15586.p +1 x(305283,1128)LGKFN04,17670.p
+  +1 x(305283,625)LGKFN04,18896.p +1 x(305283,793)LGKFN04,19997.p +1 x(305283,1044)LGKFN04,20970.p +1 x(305283,1295)LGKFN04,21884.p
+  +1 x(305283,877)LGKFN04,22870.p +1 x(305283,960)LGKFN04,23393.p = +1
+ f_305292: +1 t_x(305292,0),2997.o +1 t_x(305292,9682)$LELVL104,6708 = +1
+ f_305314: +1 t_x(305314,15)KSPE104D,2998.o +1 t_x(305314,5379)$KSPE104D,6709 = +1
+ f_305315: +1 t_x(305315,0),2999.o +1 t_x(305315,3850)$LELVL104,6710 = +1
+ f_305354: +1 t_x(305354,546)MEK04,3000.o +1 t_x(305354,12483)$MRAE04,6711 +1 x(305354,72)MEK04,9623.p
+  +1 x(305354,261)MEK04,11672.p +1 x(305354,1019)MEK04,15694.p +1 x(305354,1114)MEK04,17188.p +1 x(305354,451)MEK04,18723.p
+  +1 x(305354,167)MEK04,20338.p = +1
+ f_305363: +1 t_x(305363,195)KWUR1C04,3001.o +1 t_x(305363,4642)$KWUR1C04,6712 +1 t_x(305363,0),8731 +1 x(305363,56)KWUR1C04,9783.p
+  +1 x(305363,126)KWUR1C04,12254.p +1 x(305363,1515)KWUR1C04,18429.p = +1
+ f_305370: +1 t_x(305370,0),3002.o +1 t_x(305370,3835)$LEMDAT04,6713 = +1
+ f_305375: +1 t_x(305375,18)ZM56704,3003.o +1 t_x(305375,480)$ZM56704,6714 +1 t_x(305375,0),8732 = +1
+ f_305384: +1 t_x(305384,0),3004.o +1 t_x(305384,178)$LELVU04,6715 = +1
+ f_305385: +1 t_x(305385,0),3005.o +1 t_x(305385,2399)$KFUL1U04,6716 = +1
+ f_305425: +1 t_x(305425,997)MGY04,3006.o +1 t_x(305425,12971)$MRAE04,6717 +1 x(305425,43)GL34W04,9305.p
+  +1 x(305425,118)GL34W04,11233.p +1 x(305425,268)GL34W04,13001.p +1 x(305425,193)GL34W04,14345.p +1 x(305425,1018)GL34W04,16766.p
+  +1 x(305425,2797)MGY04,17145.p +1 x(305425,3188)MGY04,18666.p +1 x(305425,1153)MGY04,20023.p +1 x(305425,343)GL34W04,21098.p
+  +1 x(305425,418)GL34W04,22690.p = +1
+ f_305432: +1 t_x(305432,88)RMZSI04,3007.o +1 t_x(305432,3174)$RMZSI04,6718 +1 x(305432,2)RMZSI04,10687.p
+  +1 x(305432,174)RMZSI04,11091.p +1 x(305432,859)RMZSI04,13626.p = +1
+ f_305446: +1 t_x(305446,412)LELVL104,3008.o +1 t_x(305446,516)$LELVL104,6719 +1 x(305446,102)LELVL104,10134.p
+  +1 x(305446,205)LELVL104,12029.p +1 x(305446,309)LELVL104,13847.p = +1
+ f_305448: +1 t_x(305448,303)LFMDA04A,3009.o +1 t_x(305448,13992)$YB3EH04A,6720 = +1
+ f_305458: +1 t_x(305458,0),3010.o +1 t_x(305458,320)$KSAL1A04,6721 = +1
+ f_305462: +1 t_x(305462,846)EDGG704,3011.o +1 t_x(305462,16246)$EDGG704,6722 +1 t_x(305462,746)EDGG704,8733
+  +1 x(305462,1746)EDGG704,11721.p +1 x(305462,2546)EDGG704,13905.p +1 x(305462,3146)EDGG704,14456.p +1 x(305462,3246)EDGG704,17325.p
+  +1 x(305462,1146)EDGG704,19579.p +1 x(305462,3346)EDGG704,20227.p +1 x(305462,4246)EDGG704,21191.p +1 x(305462,1046)EDGG704,22381.p
+  +1 x(305462,946)EDGG704,23387.p = +1
+ f_305469: +1 t_x(305469,78)KSLN04A,3012.o +1 t_x(305469,2510)$YB3EH04A,6723 +1 x(305469,385)YB3EH04A,16220.p
+  = +1
+ f_305491: +1 t_x(305491,228)YB3EH04A,3013.o +1 t_x(305491,459)$YB3EH04A,6724 +1 t_x(305491,0),8734 +1 x(305491,89)YB3EH04A,10276.p
+  +1 x(305491,135)YB3EH04A,12101.p +1 x(305491,366)YB3EH04A,15575.p +1 x(305491,274)YB3EH04A,19691.p +1 x(305491,320)YB3EH04A,20845.p
+  = +1
+ f_305510: +1 t_x(305510,0),3014.o +1 t_x(305510,10610)$MRAE04,6725 +1 x(305510,179)MRAEE04,10805.p +1 x(305510,271)MRAEE04,12464.p
+  +1 x(305510,548)MRAEE04,14751.p +1 x(305510,640)MRAEE04,16341.p +1 x(305510,733)MRAEE04,17480.p +1 x(305510,825)MRAEE04,18793.p
+  +1 x(305510,1286)MRAEE04,20469.p +1 x(305510,917)MRAEE04,22101.p = +1
+ f_305522: +1 t_x(305522,272)KSPE104D,3015.o +1 t_x(305522,3505)$KSPE104D,6726 +1 t_x(305522,51)KSPE104D,8735
+  +1 x(305522,198)KSPE104D,10496.p +1 x(305522,125)KSPE104D,13862.p +1 x(305522,345)KSPE104D,15396.p +1 x(305522,419)KSPE104D,17029.p
+  = +1
+ f_305532: +1 t_x(305532,0),3016.o +1 t_x(305532,10664)$YB3EH04A,6727 +1 t_x(305532,0),8736 +1 x(305532,40)YB3EH04A,18183.p
+  +1 x(305532,132)YB3EH04A,19570.p = +1
+ f_305535: +1 t_x(305535,77)RMZU04,3017.o +1 t_x(305535,6170)$RMZU04,6728 +1 t_x(305535,0),8737 +1 x(305535,162)RMZU04,17674.p
+  = +1
+ f_305538: +1 t_x(305538,913)RMZSI04,3018.o +1 t_x(305538,2028)$RMZSI04,6729 +1 t_x(305538,570)RMZSI04,8738
+  +1 x(305538,656)RMZSI04,10138.p +1 x(305538,742)RMZSI04,12145.p +1 x(305538,828)RMZSI04,13883.p = +1
+ f_305542: +1 t_x(305542,8899)$MRAE04,3019.o +1 x(305542,37)MRAEE04,9113.p +1 x(305542,129)MRAEE04,10812.p
+  +1 x(305542,222)MRAEE04,12492.p +1 x(305542,314)MRAEE04,14167.p +1 x(305542,406)MRAEE04,15861.p +1 x(305542,499)MRAEE04,17649.p
+  = +1
+ f_305548: +1 t_x(305548,160)LEMDAT04,3020.o +1 t_x(305548,3623)$LEMDAT04,6730 +1 t_x(305548,0),8739 +1 x(305548,82)LEMDAT04,11195.p
+  +1 x(305548,868)LEMDAT04,12945.p +1 x(305548,1104)LEMDAT04,14706.p +1 x(305548,790)LEMDAT04,16851.p
+  = +1
+ f_305557: +1 t_x(305557,3090)LCES004,3021.o +1 t_x(305557,8760)$LCES004,6731 +1 t_x(305557,1200)LCES004,8740
+  +1 x(305557,1887)LCES004,9327.p +1 x(305557,2918)LCES004,10960.p +1 x(305557,1543)LCES004,12751.p +1 x(305557,1371)LCES004,14809.p
+  +1 x(305557,2059)LCES004,16324.p +1 x(305557,2574)LCES004,19058.p +1 x(305557,1715)LCES004,19920.p +1 x(305557,4120)LCES004,20891.p
+  +1 x(305557,3777)LCES004,22377.p +1 x(305557,3261)LCES004,23192.p +1 x(305557,3433)LCES004,23571.p = +1
+ f_305560: +1 t_x(305560,0),3022.o +1 t_x(305560,14242)$MRAE04,6732 +1 x(305560,1)MAB1204A,11901.p +1 x(305560,468)MGY04,13279.p
+  +1 x(305560,2111)MGY04,14301.p +1 x(305560,830)MYY04A,15755.p +1 x(305560,4042)$MYY04A,17594.p +1 x(305560,4459)MGY04,18639.p
+  +1 x(305560,2724)MYY04A,19976.p +1 x(305560,2559)MYY04A,21060.p +1 x(305560,2806)MYY04A,22125.p +1 x(305560,1070)MAB1204A,22640.p
+  +1 x(305560,624)MGY04,23133.p = +1
+ f_305573: +1 t_x(305573,24)YB3EH04A,3023.o +1 t_x(305573,1364)$YB3EH04A,6733 +1 x(305573,115)KSLN04A,13399.p
+  = +1
+ f_305584: +1 t_x(305584,34)MGY04,3024.o +1 t_x(305584,9504)$MRAE04,6734 +1 x(305584,34)MGY04,13653.p
+  +1 x(305584,112)MGY04,14067.p +1 x(305584,817)MGY04,15749.p +1 x(305584,582)MGY04,17256.p +1 x(305584,1286)MGY04,18826.p
+  +1 x(305584,660)MGY04,20558.p +1 x(305584,347)MGY04,21534.p +1 x(305584,269)MGY04,23385.p = +1
+ f_305585: +1 t_x(305585,0),3025.o +1 t_x(305585,12379)$MRAE04,6735 +1 x(305585,170)MGY04,12705.p +1 x(305585,248)MGY04,14070.p
+  +1 x(305585,2096)MYY04A,15630.p +1 x(305585,2179)$MYY04A,17135.p +1 x(305585,2596)MGY04,18600.p +1 x(305585,861)MYY04A,19967.p
+  +1 x(305585,696)MYY04A,21025.p +1 x(305585,943)MYY04A,21840.p +1 x(305585,1026)MYY04A,22572.p +1 x(305585,1187)MGY04,23062.p
+  +1 x(305585,614)MYY04A,23518.p +1 x(305585,1892)MGY04,23791.p +1 x(305585,779)MYY04A,23993.p +1 x(305585,1108)MYY04A,24154.p
+  = +1
+ f_305593: +1 t_x(305593,52)YB3EH04A,3026.o +1 t_x(305593,10306)$YB3EH04A,6736 +1 t_x(305593,0),8741 = +1
+ f_305597: +1 t_x(305597,220)$LOVN1504,3027.o +1 t_x(305597,0),8742 +1 x(305597,77)LOVN1504,10325.p +1 x(305597,5)LOVN1504,12144.p
+  +1 x(305597,148)LOVN1504,14039.p = +1
+ f_305599: +1 t_x(305599,0),3028.o +1 t_x(305599,10004)$YB3EH04A,6737 +1 t_x(305599,0),8743 = +1
+ f_305601: +1 t_x(305601,862)LLBGA04L,3029.o +1 t_x(305601,2524)$LLBGA04L,6738 +1 x(305601,31)LLBGA04L,9671.p
+  +1 x(305601,239)LLBGA04L,11634.p +1 x(305601,447)LLBGA04L,13105.p +1 x(305601,654)LLBGA04L,15324.p +1 x(305601,1900)LLBGA04L,22063.p
+  +1 x(305601,1485)LLBGA04L,23767.p = +1
+ f_305604: +1 t_x(305604,232)KFZ4404M,3030.o +1 t_x(305604,5288)$KFZ4404M,6739 +1 t_x(305604,0),8744 +1 x(305604,24)KFZ4404M,10350.p
+  +1 x(305604,163)KFZ4404M,13715.p = +1
+ f_305609: +1 t_x(305609,0),3031.o +1 t_x(305609,269)$KSAL1A04,6740 = +1
+ f_305621: +1 t_x(305621,27)LELVL104,3032.o +1 t_x(305621,9648)$LELVL104,6741 = +1
+ f_305622: +1 t_x(305622,0),3033.o +1 t_x(305622,900)$CPRFBR04,6742 = +1
+ f_305634: +1 t_x(305634,9)MEK04,3034.o +1 t_x(305634,14220)$MRAE04,6743 +1 x(305634,104)MEK04,23489.p
+  = +1
+ f_305661: +1 t_x(305661,20)LOVN1504,3035.o +1 t_x(305661,1020)$LOVN1504,6744 +1 x(305661,305)LOVN1504,9944.p
+  +1 x(305661,162)LOVN1504,12351.p +1 x(305661,448)LOVN1504,15166.p +1 x(305661,234)LOVN1504,16726.p +1 x(305661,520)LOVN1504,18275.p
+  +1 x(305661,591)LOVN1504,19577.p = +1
+ f_305671: +1 t_x(305671,407)LELVU04,3036.o +1 t_x(305671,2473)$LELVU04,6745 +1 t_x(305671,0),8745 +1 x(305671,13)LELVU04,10187.p
+  +1 x(305671,210)LELVU04,12418.p +1 x(305671,112)LELVU04,18036.p +1 x(305671,309)LELVU04,19256.p +1 x(305671,505)LELVU04,20454.p
+  +1 x(305671,899)LELVU04,21689.p = +1
+ f_305686: +1 t_x(305686,129)LEMDAT04,3037.o +1 t_x(305686,3356)$LEMDAT04,6746 +1 t_x(305686,0),8746 +1 x(305686,51)LEMDAT04,9635.p
+  +1 x(305686,601)LEMDAT04,12885.p +1 x(305686,837)LEMDAT04,14634.p +1 x(305686,523)LEMDAT04,16619.p = +1
+ f_305689: +1 t_x(305689,609)LEMDAT04,3038.o +1 t_x(305689,2498)$LEMDAT04,6747 +1 t_x(305689,58)LEMDAT04,8747
+  +1 x(305689,373)LEMDAT04,9605.p +1 x(305689,216)LEMDAT04,12316.p +1 x(305689,530)LEMDAT04,14766.p +1 x(305689,766)LEMDAT04,16384.p
+  +1 x(305689,1081)LEMDAT04,18207.p +1 x(305689,688)LEMDAT04,20748.p = +1
+ f_305696: +1 t_x(305696,0),3039.o +1 t_x(305696,60)$KSAL1A04,6748 +1 t_x(305696,0),8748 = +1
+ f_305697: +1 t_x(305697,1581)LEMDAT04,3040.o +1 t_x(305697,1739)$LEMDAT04,6749 +1 t_x(305697,322)LEMDAT04,8749
+  +1 x(305697,401)LEMDAT04,9389.p +1 x(305697,716)LEMDAT04,11349.p +1 x(305697,952)LEMDAT04,13207.p +1 x(305697,1030)LEMDAT04,15084.p
+  +1 x(305697,794)LEMDAT04,16707.p +1 x(305697,873)LEMDAT04,18083.p +1 x(305697,1188)LEMDAT04,19434.p
+  +1 x(305697,1266)LEMDAT04,20499.p +1 x(305697,1424)LEMDAT04,21502.p +1 x(305697,1502)LEMDAT04,22353.p
+  +1 x(305697,1345)LEMDAT04,22948.p = +1
+ f_305711: +1 t_x(305711,0),3041.o +1 t_x(305711,16784)$MGY04,6750 = +1
+ f_305716: +1 t_x(305716,76)KWUR1C04,3042.o +1 t_x(305716,5148)$KWUR1C04,6751 +1 t_x(305716,6)KWUR1C04,8750
+  = +1
+ f_305728: +1 t_x(305728,260)ZM56704,3043.o +1 t_x(305728,4260)$ZM56704,6752 +1 t_x(305728,29)ZM56704,8751
+  +1 x(305728,183)ZM56704,10428.p +1 x(305728,106)ZM56704,12082.p +1 x(305728,644)ZM56704,20160.p = +1
+ f_305730: +1 t_x(305730,689)LGIRA04,3044.o +1 t_x(305730,1428)$LGIRA04,6753 +1 t_x(305730,320)LGIRA04,8752
+  = +1
+ f_305745: +1 t_x(305745,195)RVKWS04,3045.o +1 t_x(305745,673)$RVKWS04,6754 +1 x(305745,4)RVKWS04,10323.p
+  +1 x(305745,100)RVKWS04,11686.p = +1
+ f_305753: +1 t_x(305753,137)KSPE104D,3046.o +1 t_x(305753,6750)$KSPE104D,6755 +1 t_x(305753,0),8753 = +1
+ f_305754: +1 t_x(305754,169)MGY04,3047.o +1 t_x(305754,3926)$MRAE04,6756 +1 x(305754,12)MGY04,10691.p
+  +1 x(305754,91)MGY04,12373.p +1 x(305754,326)MGY04,16277.p +1 x(305754,776)MRAE04,17381.p +1 x(305754,952)MGY04,18684.p
+  +1 x(305754,404)MGY04,20366.p +1 x(305754,639)MGY04,21524.p +1 x(305754,551)MRAE04,22891.p = +1
+ f_305764: +1 t_x(305764,0),3048.o +1 t_x(305764,814)$LELVU04,6757 +1 t_x(305764,0),8754 +1 x(305764,27)LELVU04,21167.p
+  = +1
+ f_305775: +1 t_x(305775,0),3049.o +1 t_x(305775,8485)$YB3EH04A,6758 = +1
+ f_305780: +1 t_x(305780,81)LELVL104,3050.o +1 t_x(305780,3081)$LELVL104,6759 = +1
+ f_305783: +1 t_x(305783,114)LELVL104,3051.o +1 t_x(305783,2390)$LELVL104,6760 +1 x(305783,10)LELVL104,10698.p
+  = +1
+ f_305791: +1 t_x(305791,39)KWUR1C04,3052.o +1 t_x(305791,2332)$KWUR1C04,6761 +1 t_x(305791,0),8755 +1 x(305791,108)KWUR1C04,21847.p
+  +1 x(305791,178)KWUR1C04,22947.p +1 x(305791,247)KWUR1C04,23404.p = +1
+ f_305798: +1 t_x(305798,1050)LCES004,3053.o +1 t_x(305798,20220)$LCES004,6762 +1 t_x(305798,900)LCES004,8756
+  +1 x(305798,0),9107.p +1 x(305798,2100)LCES004,12599.p +1 x(305798,3000)LCES004,14300.p +1 x(305798,3450)LCES004,15800.p
+  +1 x(305798,7161)LCES004,17441.p +1 x(305798,9395)LCES004,18814.p +1 x(305798,11457)LCES004,20312.p
+  +1 x(305798,1350)LCES004,22769.p +1 x(305798,1500)LCES004,23174.p +1 x(305798,1650)LCES004,23532.p = +1
+ f_305802: +1 t_x(305802,2133)EDGG704,3054.o +1 t_x(305802,10683)$EDGG704,6763 +1 t_x(305802,1083)EDGG704,8757
+  +1 x(305802,1383)EDGG704,9502.p +1 x(305802,1833)EDGG704,11441.p +1 x(305802,1983)EDGG704,13125.p +1 x(305802,1683)EDGG704,15077.p
+  +1 x(305802,1533)EDGG704,16942.p = +1
+ f_305803: +1 t_x(305803,189)KWUR1C04,3055.o +1 t_x(305803,3385)$KWUR1C04,6764 +1 t_x(305803,0),8758 +1 x(305803,50)KWUR1C04,10744.p
+  +1 x(305803,119)KWUR1C04,12306.p +1 x(305803,258)KWUR1C04,17727.p +1 x(305803,328)KWUR1C04,19293.p +1 x(305803,397)KWUR1C04,20562.p
+  = +1
+ f_305806: +1 t_x(305806,241)LELVL104,3056.o +1 t_x(305806,2724)$LELVL104,6765 +1 x(305806,34)LELVL104,10451.p
+  +1 x(305806,137)LELVL104,13976.p = +1
+ f_305811: +1 t_x(305811,94)KWUR1C04,3057.o +1 t_x(305811,4888)$KWUR1C04,6766 +1 x(305811,302)KWUR1C04,9706.p
+  +1 x(305811,233)KWUR1C04,12084.p +1 x(305811,163)KWUR1C04,15577.p = +1
+ f_305816: +1 t_x(305816,0),3058.o +1 t_x(305816,937)$MAB1204A,6767 +1 x(305816,32)MAB1204A,17936.p +1 x(305816,608)MAB1204A,19244.p
+  +1 x(305816,690)MAB1204A,20376.p +1 x(305816,526)MAB1204A,21438.p +1 x(305816,197)MAB1204A,22088.p +1 x(305816,443)MAB1204A,23346.p
+  +1 x(305816,361)MAB1204A,23854.p = +1
+ f_305823: +1 t_x(305823,0),3059.o +1 t_x(305823,10653)$MRAE04,6768 +1 x(305823,244)MGY04,12438.p +1 x(305823,551)MAB04,14056.p
+  +1 x(305823,400)MGY04,15668.p +1 x(305823,453)$MYY04A,17159.p +1 x(305823,1026)MGY04,18706.p +1 x(305823,623)MAB04,20391.p
+  +1 x(305823,767)MAB04,21882.p +1 x(305823,695)MAB04,23561.p +1 x(305823,839)MAB04,23870.p = +1
+ f_305828: +1 t_x(305828,946)LCES004,3060.o +1 t_x(305828,3180)$LCES004,6769 +1 t_x(305828,0),8759 +1 x(305828,602)LCES004,9775.p
+  +1 x(305828,1118)LCES004,11354.p +1 x(305828,774)LCES004,13597.p +1 x(305828,430)LCES004,16652.p +1 x(305828,259)LCES004,18180.p
+  +1 x(305828,2149)LCES004,22081.p +1 x(305828,2320)LCES004,22846.p = +1
+ f_305830: +1 t_x(305830,0),3061.o +1 t_x(305830,430)$CPGSE04,6770 = +1
+ f_305834: +1 t_x(305834,85)LCES004M,3062.o +1 t_x(305834,1735)$LCES004M,6771 = +1
+ f_305837: +1 t_x(305837,165)$KFZ4404L,3063.o +1 t_x(305837,5756)$KWUR1C04,6772 +1 x(305837,15)KFZ4404L,10373.p
+  +1 x(305837,59)KWUR1C04,12163.p = +1
+ f_305845: +1 t_x(305845,0),3064.o +1 t_x(305845,10740)$LELVL104,6773 = +1
+ f_305851: +1 t_x(305851,35)MAB1204A,3065.o +1 t_x(305851,1668)$MAB3404A,6774 +1 x(305851,39)MAB3404A,11113.p
+  +1 x(305851,198)GL34W04,12898.p +1 x(305851,573)GL34W04,14648.p +1 x(305851,273)GL34W04,16169.p +1 x(305851,774)MAB1204A,18044.p
+  +1 x(305851,939)MAB1204A,19322.p +1 x(305851,982)MAB3404A,20424.p +1 x(305851,117)MAB1204A,21347.p +1 x(305851,553)MAB3404A,22176.p
+  +1 x(305851,498)GL34W04,23362.p +1 x(305851,348)GL34W04,23893.p = +1
+ f_305867: +1 t_x(305867,1913)EDGG704,3066.o +1 t_x(305867,10763)$EDGG704,6775 +1 t_x(305867,1013)EDGG704,8760
+  +1 x(305867,1463)EDGG704,9714.p +1 x(305867,2063)EDGG704,13104.p +1 x(305867,1313)EDGG704,14906.p +1 x(305867,1613)EDGG704,16796.p
+  +1 x(305867,1763)EDGG704,21616.p = +1
+ f_305873: +1 t_x(305873,0),3067.o +1 t_x(305873,2884)$LELVL104,6776 = +1
+ f_305887: +1 t_x(305887,3814)LCES004,3068.o +1 t_x(305887,9656)$LCES004,6777 +1 t_x(305887,1924)LCES004,8761
+  +1 x(305887,2783)LCES004,9342.p +1 x(305887,2439)LCES004,12708.p +1 x(305887,2267)LCES004,14558.p +1 x(305887,2955)LCES004,16075.p
+  +1 x(305887,2096)LCES004,17709.p +1 x(305887,3470)LCES004,19046.p +1 x(305887,2611)LCES004,19914.p +1 x(305887,5016)LCES004,20893.p
+  +1 x(305887,3986)LCES004,22685.p +1 x(305887,4157)LCES004,23167.p +1 x(305887,4329)LCES004,23589.p = +1
+ f_305896: +1 t_x(305896,208)LELVL104,3069.o +1 t_x(305896,9002)$LELVL104,6778 +1 x(305896,2)LELVL104,10506.p
+  +1 x(305896,415)LELVL104,11262.p +1 x(305896,312)LELVL104,13947.p +1 x(305896,105)LELVL104,17109.p = +1
+ f_305899: +1 t_x(305899,535)LEBAS04A,3070.o +1 t_x(305899,5520)$LEBAS04A,6779 +1 t_x(305899,258)LEBAS04A,8762
+  +1 x(305899,443)LEBAS04A,10198.p = +1
+ f_305915: +1 t_x(305915,0),3071.o +1 t_x(305915,2520)$YB3EH04A,6780 +1 t_x(305915,0),8763 = +1
+ f_305923: +1 t_x(305923,144)LELVL104,3072.o +1 t_x(305923,2834)$LELVL104,6781 +1 x(305923,40)LELVL104,10657.p
+  = +1
+ f_305929: +1 t_x(305929,729)LCES004M,3073.o +1 t_x(305929,6279)$LCES004M,6782 +1 x(305929,129)LCES004M,9917.p
+  +1 x(305929,579)LCES004M,11073.p +1 x(305929,429)LCES004M,15444.p +1 x(305929,879)LCES004M,18341.p = +1
+ f_305950: +1 t_x(305950,0),3074.o +1 t_x(305950,3953)$YB3EH04A,6783 +1 t_x(305950,0),8764 +1 x(305950,26)YB3EH04A,14034.p
+  = +1
+ f_305962: +1 t_x(305962,847)LEMDAT04,3075.o +1 t_x(305962,2185)$LEMDAT04,6784 +1 t_x(305962,60)LEMDAT04,8765
+  +1 x(305962,1162)LEMDAT04,11327.p +1 x(305962,375)LEMDAT04,13152.p +1 x(305962,217)LEMDAT04,14803.p
+  +1 x(305962,532)LEMDAT04,16516.p +1 x(305962,1319)LEMDAT04,18000.p +1 x(305962,768)LEMDAT04,19367.p
+  = +1
+ f_305967: +1 t_x(305967,214)LELVL104,3076.o +1 t_x(305967,7456)$LELVL104,6785 +1 t_x(305967,111)LELVL104,8766
+  = +1
+ f_306007: +1 t_x(306007,114)YB3EH04A,3077.o +1 t_x(306007,7920)$YB3EH04A,6786 +1 t_x(306007,21)YB3EH04A,8767
+  +1 x(306007,67)YB3EH04A,12296.p = +1
+ f_306012: +1 t_x(306012,126)LELVL104,3078.o +1 t_x(306012,11713)$LELVL104,6787 +1 x(306012,23)LELVL104,10631.p
+  = +1
+ f_306044: +1 t_x(306044,186)LELVL104,3079.o +1 t_x(306044,9083)$LELVL104,6788 +1 x(306044,83)LELVL104,10611.p
+  +1 x(306044,496)LELVL104,11283.p +1 x(306044,393)LELVL104,13948.p +1 x(306044,289)LELVL104,15512.p = +1
+ f_306051: +1 t_x(306051,61)KSPE104D,3080.o +1 t_x(306051,4470)$KSPE104D,6789 +1 x(306051,61)KSPE104D,13684.p
+  = +1
+ f_306054: +1 t_x(306054,463)LGRPA04,3081.o +1 t_x(306054,2983)$LGRPA04,6790 = +1
+ f_306066: +1 t_x(306066,0),3082.o +1 t_x(306066,6255)$YB3EH04A,6791 +1 t_x(306066,0),8768 = +1
+ f_306069: +1 t_x(306069,44)MGY04,3083.o +1 t_x(306069,11471)$MRAE04,6792 +1 x(306069,123)MGY04,10799.p
+  +1 x(306069,201)MGY04,12449.p +1 x(306069,592)MGY04,14090.p +1 x(306069,1218)MGY04,15667.p +1 x(306069,1297)MGY04,17162.p
+  +1 x(306069,1688)MGY04,18612.p +1 x(306069,671)MGY04,20365.p +1 x(306069,749)MGY04,21012.p +1 x(306069,1610)MGY04,21978.p
+  +1 x(306069,905)MGY04,22645.p +1 x(306069,1140)MGY04,23159.p +1 x(306069,1062)MGY04,23583.p +1 x(306069,984)MGY04,23771.p
+  = +1
+ f_306095: +1 t_x(306095,0),3084.o +1 t_x(306095,6600)$YB3EH04A,6793 +1 x(306095,41)YB3EH04A,20699.p +1 x(306095,87)YB3EH04A,21708.p
+  = +1
+ f_306120: +1 t_x(306120,34)MEK04,3085.o +1 t_x(306120,14141)$MRAE04,6794 +1 x(306120,34)MEK04,17407.p
+  = +1
+ f_306139: +1 t_x(306139,550)$LOVN1504,3086.o +1 x(306139,121)LOVN1504,10078.p +1 x(306139,50)LOVN1504,11929.p
+  +1 x(306139,264)LOVN1504,13701.p +1 x(306139,335)LOVN1504,15462.p +1 x(306139,407)LOVN1504,17050.p +1 x(306139,478)LOVN1504,18573.p
+  = +1
+ f_306149: +1 t_x(306149,69)KSAL1A04,3087.o +1 t_x(306149,412)$KSAL1A04,6795 +1 t_x(306149,0),8769 = +1
+ f_306171: +1 t_x(306171,0),3088.o +1 t_x(306171,757)$LOVN1504,6796 +1 x(306171,42)LOVN1504,9823.p +1 x(306171,257)LOVN1504,11941.p
+  +1 x(306171,471)LOVN1504,13679.p +1 x(306171,185)LOVN1504,15406.p +1 x(306171,328)LOVN1504,17025.p +1 x(306171,542)LOVN1504,18535.p
+  +1 x(306171,614)LOVN1504,19783.p +1 x(306171,685)LOVN1504,20872.p = +1
+ f_306187: +1 t_x(306187,507)LOVN1504,3089.o +1 t_x(306187,936)$LOVN1504,6797 +1 t_x(306187,0),8770 +1 x(306187,221)LOVN1504,9984.p
+  +1 x(306187,436)LOVN1504,11878.p +1 x(306187,7)LOVN1504,13724.p +1 x(306187,364)LOVN1504,15433.p +1 x(306187,150)LOVN1504,17053.p
+  +1 x(306187,650)LOVN1504,20800.p +1 x(306187,721)LOVN1504,21698.p +1 x(306187,864)LOVN1504,23695.p = +1
+ f_306188: +1 t_x(306188,849)$LFMDA04A,3090.o +1 x(306188,129)LFMDA04A,9689.p = +1
+ f_306190: +1 t_x(306190,47)YB3EH04A,3091.o +1 t_x(306190,6468)$YB3EH04A,6798 +1 x(306190,1)YB3EH04A,10767.p
+  = +1
+ f_306197: +1 t_x(306197,208)LEBAS04A,3092.o +1 t_x(306197,6208)$LEBAS04A,6799 +1 t_x(306197,115)LEBAS04A,8771
+  = +1
+ f_306201: +1 t_x(306201,0),3093.o +1 t_x(306201,2149)$KSAL1204,6800 +1 x(306201,127)KSAL1204,13617.p
+  +1 x(306201,212)KSAL1204,14969.p +1 x(306201,296)KSAL1204,16706.p +1 x(306201,380)KSAL1204,18155.p = +1
+ f_306204: +1 t_x(306204,57)ZM56704,3094.o +1 t_x(306204,3779)$MAB3404A,6801 +1 x(306204,7)MAB3404A,10768.p
+  +1 x(306204,179)MAB3404A,13842.p +1 x(306204,134)ZM56704,15162.p = +1
+ f_306206: +1 t_x(306206,67)KWUR1C04,3095.o +1 t_x(306206,4931)$KWUR1C04,6802 +1 t_x(306206,0),8772 +1 x(306206,206)KWUR1C04,12014.p
+  +1 x(306206,137)KWUR1C04,13838.p = +1
+ f_306207: +1 t_x(306207,1945)LCES004M,3096.o +1 t_x(306207,4645)$LCES004M,6803 +1 t_x(306207,895)LCES004M,8773
+  +1 x(306207,1345)LCES004M,9540.p +1 x(306207,1495)LCES004M,11576.p +1 x(306207,1645)LCES004M,13425.p
+  +1 x(306207,1795)LCES004M,15295.p +1 x(306207,1045)LCES004M,18467.p = +1
+ f_306241: +1 t_x(306241,2)$BKED1204,3097.o = +1
+ f_306242: +1 t_x(306242,0),3098.o +1 t_x(306242,2617)$KWUR1C04,6804 +1 t_x(306242,0),8774 +1 x(306242,46)KWUR1C04,16571.p
+  = +1
+ f_306243: +1 t_x(306243,0),3099.o +1 t_x(306243,8460)$LGKFN04,6805 +1 t_x(306243,0),8775 +1 x(306243,60)LGKFN04,18282.p
+  = +1
+ f_306251: +1 t_x(306251,728)RMZU04,3100.o +1 t_x(306251,4367)$RMZU04,6806 +1 t_x(306251,51)RMZU04,8776
+  +1 x(306251,136)RMZU04,9762.p +1 x(306251,305)RMZU04,11324.p +1 x(306251,982)RMZU04,13159.p +1 x(306251,220)RMZU04,14989.p
+  +1 x(306251,559)RMZU04,16845.p +1 x(306251,643)RMZU04,19785.p +1 x(306251,474)RMZU04,20821.p = +1
+ f_306253: +1 t_x(306253,12)YB3EH04A,3101.o +1 t_x(306253,7680)$YB3EH04A,6807 +1 t_x(306253,0),8777 = +1
+ f_306269: +1 t_x(306269,314)MRAE04,3102.o +1 t_x(306269,7402)$MRAE04,6808 +1 x(306269,9)MGY04,9585.p
+  +1 x(306269,87)MGY04,10879.p +1 x(306269,202)$MRAEE04,12764.p +1 x(306269,1652)MGY04,14791.p +1 x(306269,2513)MGY04,16631.p
+  +1 x(306269,3217)MGY04,17445.p +1 x(306269,4477)MRAE04,18797.p +1 x(306269,948)MGY04,20258.p +1 x(306269,165)MGY04,22841.p
+  +1 x(306269,89)MRAE04,23995.p = +1
+ f_306270: +1 t_x(306270,182)LELVL104,3103.o +1 t_x(306270,1838)$LELVL104,6809 +1 x(306270,79)LELVL104,10617.p
+  +1 x(306270,286)LELVL104,11512.p +1 x(306270,596)LELVL104,13735.p = +1
+ f_306272: +1 t_x(306272,135)KSPE104D,3104.o +1 t_x(306272,2487)$KSPE104D,6810 +1 t_x(306272,0),8778 +1 x(306272,62)KSPE104D,9989.p
+  = +1
+ f_306283: +1 t_x(306283,0),3105.o +1 t_x(306283,1331)$KSAL1204,6811 +1 t_x(306283,0),8779 +1 x(306283,67)KSAL1204,13767.p
+  +1 x(306283,152)KSAL1204,15599.p = +1
+ f_306287: +1 t_x(306287,142)RVKWS04,3106.o +1 t_x(306287,715)$RVKWS04,6812 +1 x(306287,46)RVKWS04,10450.p
+  = +1
+ f_306304: +1 t_x(306304,0),3107.o +1 t_x(306304,1468)$MAB3404A,6813 +1 x(306304,10)MAB3404A,14625.p +1 x(306304,96)MAB3404A,19441.p
+  = +1
+ f_306307: +1 t_x(306307,680)RMZU04,3108.o +1 t_x(306307,4404)$RMZU04,6814 +1 t_x(306307,4)RMZU04,8780
+  +1 x(306307,173)RMZU04,9810.p +1 x(306307,342)RMZU04,11402.p +1 x(306307,1019)RMZU04,13203.p +1 x(306307,257)RMZU04,15062.p
+  +1 x(306307,596)RMZU04,16752.p +1 x(306307,765)RMZU04,18409.p +1 x(306307,511)RMZU04,20764.p = +1
+ f_306308: +1 t_x(306308,267)KWUR1C04,3109.o +1 t_x(306308,4089)$KWUR1C04,6815 +1 t_x(306308,0),8781 +1 x(306308,129)KWUR1C04,10135.p
+  +1 x(306308,198)KWUR1C04,12265.p +1 x(306308,59)KWUR1C04,13864.p +1 x(306308,962)KWUR1C04,17897.p = +1
+ f_306331: +1 t_x(306331,260)KSAL1204,3110.o +1 t_x(306331,3437)$KSLN04A,6816 +1 x(306331,176)KSAL1204,10010.p
+  +1 x(306331,335)KSLN04A,13137.p +1 x(306331,409)KSLN04A,15126.p = +1
+ f_306346: +1 t_x(306346,2638)LCES004,3111.o +1 t_x(306346,18658)$LCES004,6817 +1 t_x(306346,1888)LCES004,8782
+  +1 x(306346,2338)LCES004,9837.p +1 x(306346,2488)LCES004,10972.p +1 x(306346,3388)LCES004,13238.p +1 x(306346,3238)LCES004,15039.p
+  +1 x(306346,5599)LCES004,17357.p +1 x(306346,7833)LCES004,18713.p +1 x(306346,9895)LCES004,19951.p +1 x(306346,2938)LCES004,23277.p
+  +1 x(306346,2788)LCES004,23662.p = +1
+ f_306358: +1 t_x(306358,293)RMZSI04,3112.o +1 t_x(306358,3122)$RMZSI04,6818 +1 t_x(306358,207)RMZSI04,8783
+  +1 x(306358,36)RMZSI04,9204.p +1 x(306358,122)RMZSI04,11086.p +1 x(306358,807)RMZSI04,13409.p = +1
+ f_306384: +1 t_x(306384,420)LELVU04,3113.o +1 t_x(306384,3175)$LELVU04,6819 +1 t_x(306384,27)LELVU04,8784
+  +1 x(306384,519)LELVU04,11352.p +1 x(306384,322)LELVU04,13108.p +1 x(306384,715)LELVU04,14984.p +1 x(306384,224)LELVU04,16625.p
+  +1 x(306384,814)LELVU04,18096.p +1 x(306384,1011)LELVU04,19511.p +1 x(306384,617)LELVU04,20870.p = +1
+ f_306386: +1 t_x(306386,0),3114.o +1 t_x(306386,840)$RVKWS04,6820 = +1
+ f_306388: +1 t_x(306388,68)MAB3404A,3115.o +1 t_x(306388,1268)$MAB3404A,6821 +1 x(306388,13)ZM56704,10734.p
+  +1 x(306388,398)ZM56704,16711.p +1 x(306388,153)MAB3404A,21494.p = +1
+ f_306397: +1 t_x(306397,63)KWUR1C04,3116.o +1 t_x(306397,4371)$KWUR1C04,6822 +1 t_x(306397,0),8785 +1 x(306397,1244)KWUR1C04,18197.p
+  = +1
+ f_306405: +1 t_x(306405,912)EDGG704,3117.o +1 t_x(306405,15512)$EDGG704,6823 +1 t_x(306405,812)EDGG704,8786
+  +1 x(306405,1012)EDGG704,11479.p +1 x(306405,1812)EDGG704,13306.p +1 x(306405,2412)EDGG704,14413.p +1 x(306405,2512)EDGG704,17278.p
+  +1 x(306405,2612)EDGG704,20100.p +1 x(306405,3512)EDGG704,21054.p +1 x(306405,1212)EDGG704,23495.p +1 x(306405,1412)EDGG704,23858.p
+  = +1
+ f_306413: +1 t_x(306413,1157)LGKFN04,3118.o +1 t_x(306413,7185)$LGKFN04,6824 +1 t_x(306413,571)LGKFN04,8787
+  +1 x(306413,905)LGKFN04,9329.p +1 x(306413,989)LGKFN04,11290.p +1 x(306413,1073)LGKFN04,12664.p +1 x(306413,822)LGKFN04,14422.p
+  +1 x(306413,2831)LGKFN04,16094.p +1 x(306413,1408)LGKFN04,17724.p +1 x(306413,1324)LGKFN04,19087.p +1 x(306413,2664)LGKFN04,20097.p
+  +1 x(306413,1240)LGKFN04,21116.p +1 x(306413,1826)LGKFN04,21975.p +1 x(306413,1994)LGKFN04,22712.p = +1
+ f_306439: +1 t_x(306439,20)MAB04,3119.o +1 t_x(306439,10172)$MRAE04,6825 +1 x(306439,92)MAB04,14468.p
+  +1 x(306439,164)MAB04,21372.p = +1
+ f_306449: +1 t_x(306449,718)LEBAS04A,3120.o +1 t_x(306449,5518)$LEBAS04A,6826 +1 t_x(306449,441)LEBAS04A,8788
+  +1 x(306449,625)LEBAS04A,10776.p +1 x(306449,533)LEBAS04A,12207.p = +1
+ f_306459: +1 t_x(306459,0),3121.o +1 t_x(306459,1657)$RJIU04M,6827 = +1
+ f_306490: +1 t_x(306490,988)LFPND04,3122.o +1 t_x(306490,6060)$LFPND04,6828 = +1
+ f_306491: +1 t_x(306491,180)LCES004M,3123.o +1 t_x(306491,1380)$LCES004M,6829 +1 x(306491,30)LCES004M,10672.p
+  +1 x(306491,630)LCES004M,11740.p +1 x(306491,330)LCES004M,15494.p = +1
+ f_306499: +1 t_x(306499,30)MGY04,3124.o +1 t_x(306499,12552)$MRAE04,6830 +1 x(306499,108)MGY04,10384.p
+  +1 x(306499,65)GL34W04,12137.p +1 x(306499,343)MGY04,12986.p +1 x(306499,421)MGY04,14370.p +1 x(306499,578)MGY04,15661.p
+  +1 x(306499,2378)MGY04,17224.p +1 x(306499,2769)MGY04,18634.p +1 x(306499,734)MGY04,19959.p +1 x(306499,815)GL34W04,21217.p
+  +1 x(306499,1190)GL34W04,22117.p +1 x(306499,965)GL34W04,22814.p +1 x(306499,1340)GL34W04,23175.p +1 x(306499,499)MGY04,23795.p
+  +1 x(306499,1265)GL34W04,24152.p = +1
+ f_306530: +1 t_x(306530,15)MGY04,3125.o +1 t_x(306530,12018)$MRAE04,6831 +1 x(306530,42)MAB1204A,11012.p
+  +1 x(306530,327)MYY04A,12427.p +1 x(306530,484)MGY04,14093.p +1 x(306530,1547)MAB04,15709.p +1 x(306530,2971)MRAEE04,17204.p
+  +1 x(306530,3341)MRAEE04,18745.p +1 x(306530,798)MGY04,20104.p +1 x(306530,876)MGY04,21048.p +1 x(306530,954)MGY04,21849.p
+  +1 x(306530,1032)MGY04,22573.p +1 x(306530,371)$MAB1204A,23092.p +1 x(306530,1150)MYY04A,23492.p +1 x(306530,1111)MGY04,23772.p
+  +1 x(306530,1310)MRAEE04,24039.p +1 x(306530,1267)MGY04,24087.p +1 x(306530,719)MGY04,24147.p = +1
+ f_306542: +1 t_x(306542,102)RNS04M,3126.o +1 t_x(306542,302)$RNS04M,6832 +1 t_x(306542,0),8789 +1 x(306542,2)RNS04M,10513.p
+  = +1
+ f_306563: +1 t_x(306563,36)MGY04,3127.o +1 t_x(306563,8410)$MRAE04,6833 +1 x(306563,114)MGY04,17209.p
+  +1 x(306563,192)MGY04,18824.p = +1
+ f_306570: +1 t_x(306570,364)YB3EH04A,3128.o +1 t_x(306570,6134)$KFUL1U04,6834 +1 x(306570,87)YB3EH04A,10119.p
+  +1 x(306570,134)YB3EH04A,12047.p +1 x(306570,1750)YB3EH04A,17083.p +1 x(306570,1796)YB3EH04A,18442.p
+  +1 x(306570,180)YB3EH04A,20793.p = +1
+ f_306577: +1 t_x(306577,390)LELVL104,3129.o +1 t_x(306577,804)$LELVL104,6835 +1 x(306577,79)LELVL104,10231.p
+  +1 x(306577,183)LELVL104,11788.p +1 x(306577,286)LELVL104,13729.p = +1
+ f_306583: +1 t_x(306583,436)$LGRPA04,3130.o +1 x(306583,76)LGRPA04,9986.p = +1
+ f_306590: +1 t_x(306590,0),3131.o +1 t_x(306590,3659)$MAB1204A,6836 +1 x(306590,42)MAB1204A,15838.p = +1
+ f_306597: +1 t_x(306597,0),3132.o +1 t_x(306597,3137)$YB3EH04A,6837 = +1
+ f_306612: +1 t_x(306612,13)MAB1204A,3133.o +1 t_x(306612,4534)$MAB1204A,6838 = +1
+ f_306617: +1 t_x(306617,50)$KFUL1U04,3134.o = +1
+ f_306630: +1 t_x(306630,12)KSPE104D,3135.o +1 t_x(306630,2878)$KSPE104D,6839 +1 x(306630,159)KSPE104D,10102.p
+  +1 x(306630,86)KSPE104D,11871.p +1 x(306630,12)KSPE104D,13777.p +1 x(306630,306)KSPE104D,15513.p = +1
+ f_306667: +1 t_x(306667,59)ZM56704,3136.o +1 t_x(306667,4444)$ZM56704,6840 +1 t_x(306667,0),8790 +1 x(306667,290)ZM56704,10937.p
+  +1 x(306667,828)ZM56704,20282.p = +1
+ f_306669: +1 t_x(306669,495)MRAE04,3137.o +1 t_x(306669,7020)$MRAE04,6841 +1 t_x(306669,45)MRAE04,8791
+  +1 x(306669,382)MRAE04,9262.p +1 x(306669,270)MRAE04,12775.p +1 x(306669,1282)MRAE04,14624.p +1 x(306669,2182)MRAE04,16346.p
+  +1 x(306669,2857)MRAE04,17410.p +1 x(306669,4095)MRAE04,18757.p +1 x(306669,607)MRAE04,20117.p +1 x(306669,720)MRAE04,21188.p
+  +1 x(306669,832)MRAE04,22417.p = +1
+ f_306677: +1 t_x(306677,2)MGY04,3138.o +1 t_x(306677,11820)$MRAE04,6842 +1 x(306677,55)MYY04A,10113.p
+  +1 x(306677,220)MYY04A,12000.p +1 x(306677,530)GL34W04,12426.p +1 x(306677,905)GL34W04,14065.p +1 x(306677,1537)MYY04A,15676.p
+  +1 x(306677,1620)$MYY04A,17170.p +1 x(306677,2261)MAB04,18698.p +1 x(306677,302)MYY04A,20368.p +1 x(306677,1098)MGY04,21077.p
+  +1 x(306677,1959)MGY04,21878.p +1 x(306677,755)GL34W04,22554.p +1 x(306677,863)MGY04,23114.p +1 x(306677,677)MAB04,23503.p
+  +1 x(306677,1325)MAB04,23801.p +1 x(306677,1253)MAB04,24004.p +1 x(306677,1455)MYY04A,24113.p +1 x(306677,830)GL34W04,24137.p
+  = +1
+ f_306685: +1 t_x(306685,95)KSAL1204,3139.o +1 t_x(306685,4306)$KSAL1204,6843 +1 t_x(306685,0),8792 +1 x(306685,11)KSAL1204,10468.p
+  = +1
+ f_306698: +1 t_x(306698,1880)EDGG704,3140.o +1 t_x(306698,14680)$EDGG704,6844 +1 t_x(306698,1580)EDGG704,8793
+  +1 x(306698,1680)EDGG704,9805.p +1 x(306698,1780)EDGG704,11645.p +1 x(306698,2830)EDGG704,20914.p +1 x(306698,1980)EDGG704,22142.p
+  +1 x(306698,2080)EDGG704,22839.p +1 x(306698,2180)EDGG704,23334.p = +1
+ f_306710: +1 t_x(306710,606)LOVN1504,3141.o +1 t_x(306710,892)$LOVN1504,6845 +1 t_x(306710,0),8794 +1 x(306710,177)LOVN1504,9857.p
+  +1 x(306710,392)LOVN1504,12077.p +1 x(306710,320)LOVN1504,15371.p +1 x(306710,106)LOVN1504,16964.p +1 x(306710,677)LOVN1504,18551.p
+  +1 x(306710,749)LOVN1504,19799.p +1 x(306710,820)LOVN1504,23655.p = +1
+ f_306718: +1 t_x(306718,139)LOVN1504,3142.o +1 t_x(306718,2068)$LOVN1504,6846 +1 t_x(306718,0),8795 +1 x(306718,68)LOVN1504,11212.p
+  +1 x(306718,639)LOVN1504,13242.p +1 x(306718,210)LOVN1504,15079.p +1 x(306718,425)LOVN1504,16848.p = +1
+ f_306743: +1 t_x(306743,462)RMZSI04,3143.o +1 t_x(306743,2605)$RMZSI04,6847 +1 t_x(306743,290)RMZSI04,8796
+  +1 x(306743,376)RMZSI04,12139.p = +1
+ f_306751: +1 t_x(306751,229)KWUR1C04,3144.o +1 t_x(306751,3773)$KWUR1C04,6848 +1 t_x(306751,0),8797 +1 x(306751,90)KWUR1C04,10273.p
+  +1 x(306751,160)KWUR1C04,12359.p +1 x(306751,646)KWUR1C04,17794.p +1 x(306751,716)KWUR1C04,19543.p = +1
+ f_306756: +1 t_x(306756,66)LELVL104,3145.o +1 t_x(306756,6170)$LELVL104,6849 +1 t_x(306756,0),8798 = +1
+ f_306769: +1 t_x(306769,315)MAB1204A,3146.o +1 t_x(306769,14355)$MGY04,6850 +1 x(306769,25)MYY04A,9842.p
+  +1 x(306769,68)MAB1204A,11798.p +1 x(306769,233)MAB1204A,13814.p +1 x(306769,397)MAB1204A,15721.p +1 x(306769,479)MAB1204A,17446.p
+  +1 x(306769,8758)MAB04,18652.p +1 x(306769,150)MAB1204A,20841.p +1 x(306769,9189)MGY04,22401.p = +1
+ f_306801: +1 t_x(306801,711)RMZU04,3147.o +1 t_x(306801,4519)$RMZU04,6851 +1 t_x(306801,34)RMZU04,8799
+  +1 x(306801,288)RMZU04,9563.p +1 x(306801,457)RMZU04,11365.p +1 x(306801,1134)RMZU04,13300.p +1 x(306801,372)RMZU04,15185.p
+  +1 x(306801,880)RMZU04,18449.p +1 x(306801,795)RMZU04,19725.p +1 x(306801,626)RMZU04,20809.p = +1
+ f_306803: +1 t_x(306803,0),3148.o +1 t_x(306803,1465)$KWUR1C04,6852 = +1
+ f_306810: +1 t_x(306810,17)MAB3404A,3149.o +1 t_x(306810,4560)$MAB3404A,6853 = +1
+ f_306829: +1 t_x(306829,2245)MGY04,3150.o +1 t_x(306829,13045)$MRAE04,6854 +1 x(306829,45)MYY04A,9151.p
+  +1 x(306829,360)GL34W04,10981.p +1 x(306829,127)MYY04A,12762.p +1 x(306829,914)MGY04,14048.p +1 x(306829,2762)MYY04A,15665.p
+  +1 x(306829,2845)$MYY04A,17192.p +1 x(306829,3262)MGY04,18658.p +1 x(306829,1527)MYY04A,20202.p +1 x(306829,1362)MYY04A,20998.p
+  +1 x(306829,1609)MYY04A,22057.p +1 x(306829,679)MGY04,22697.p +1 x(306829,510)GL34W04,23198.p +1 x(306829,209)MYY04A,23610.p
+  = +1
+ f_306830: +1 t_x(306830,0),3151.o +1 t_x(306830,421)$RMZU04,6855 = +1
+ f_306846: +1 t_x(306846,225)KWUR1C04,3152.o +1 t_x(306846,3977)$KWUR1C04,6856 +1 t_x(306846,0),8800 +1 x(306846,17)KWUR1C04,10321.p
+  +1 x(306846,86)KWUR1C04,11976.p +1 x(306846,155)KWUR1C04,15570.p +1 x(306846,850)KWUR1C04,17872.p = +1
+ f_306848: +1 t_x(306848,0),3153.o +1 t_x(306848,3785)$LGIRA04,6857 = +1
+ f_306862: +1 t_x(306862,508)KSAL1204,3154.o +1 t_x(306862,3203)$KSAL1204,6858 +1 t_x(306862,3)KSAL1204,8801
+  +1 x(306862,171)KSAL1204,9592.p +1 x(306862,339)KSAL1204,11682.p +1 x(306862,424)KSAL1204,13887.p +1 x(306862,255)KSAL1204,17028.p
+  = +1
+ f_306868: +1 t_x(306868,478)KSLN04A,3155.o +1 t_x(306868,2472)$KSLN04A,6859 +1 t_x(306868,108)KSLN04A,8802
+  +1 x(306868,182)KSLN04A,11951.p +1 x(306868,256)KSLN04A,13611.p +1 x(306868,330)KSLN04A,15285.p +1 x(306868,404)KSLN04A,17040.p
+  +1 x(306868,773)KSLN04A,22045.p = +1
+ f_306902: +1 t_x(306902,1966)MRAEE04,3156.o +1 t_x(306902,12120)$MRAE04,6860 +1 x(306902,88)MEK04,9181.p
+  +1 x(306902,277)MEK04,11051.p +1 x(306902,372)MEK04,12816.p +1 x(306902,467)MEK04,14247.p +1 x(306902,656)MEK04,15786.p
+  +1 x(306902,751)MEK04,17504.p +1 x(306902,183)MEK04,20728.p = +1
+ f_306918: +1 t_x(306918,85)BKED1204,3157.o +1 t_x(306918,2116)$BKED1204,6861 = +1
+ f_306920: +1 t_x(306920,56)LGKFN04,3158.o +1 t_x(306920,1061)$LGKFN04,6862 +1 x(306920,140)LGKFN04,16221.p
+  +1 x(306920,223)LGKFN04,19344.p +1 x(306920,307)LGKFN04,20559.p +1 x(306920,391)LGKFN04,21613.p = +1
+ f_306922: +1 t_x(306922,397)LOVN1504,3159.o +1 t_x(306922,1755)$LOVN1504,6863 +1 t_x(306922,40)LOVN1504,8803
+  +1 x(306922,183)LOVN1504,10387.p +1 x(306922,540)LOVN1504,11230.p +1 x(306922,326)LOVN1504,13053.p +1 x(306922,755)LOVN1504,14931.p
+  +1 x(306922,112)LOVN1504,16666.p +1 x(306922,469)LOVN1504,18290.p +1 x(306922,255)LOVN1504,19602.p = +1
+ f_306943: +1 t_x(306943,0),3160.o +1 t_x(306943,1933)$RJIU04M,6864 +1 t_x(306943,0),8804 = +1
+ f_306951: +1 t_x(306951,53)MRAEE04,3161.o +1 t_x(306951,8177)$MRAE04,6865 +1 x(306951,607)MRAEE04,14131.p
+  +1 x(306951,53)MRAEE04,15734.p = +1
+ f_306962: +1 t_x(306962,0),3162.o +1 t_x(306962,5785)$MAB3404A,6866 +1 x(306962,11)ZM56704,17021.p +1 x(306962,88)ZM56704,21440.p
+  = +1
+ f_306964: +1 t_x(306964,0),3163.o +1 t_x(306964,7990)$KFUL1U04,6867 = +1
+ f_306995: +1 t_x(306995,220)YB3EH04A,3164.o +1 t_x(306995,5209)$YB3EH04A,6868 +1 t_x(306995,0),8805 +1 x(306995,174)YB3EH04A,10566.p
+  +1 x(306995,35)YB3EH04A,11952.p +1 x(306995,82)YB3EH04A,13637.p +1 x(306995,266)YB3EH04A,15414.p +1 x(306995,959)YB3EH04A,16337.p
+  +1 x(306995,1005)YB3EH04A,17787.p = +1
+ f_307018: +1 t_x(307018,721)RMZSI04,3165.o +1 t_x(307018,2093)$RMZSI04,6869 +1 t_x(307018,464)RMZSI04,8806
+  +1 x(307018,550)RMZSI04,12099.p +1 x(307018,893)RMZSI04,13884.p +1 x(307018,978)RMZSI04,15276.p +1 x(307018,635)RMZSI04,17107.p
+  = +1
+ f_307021: +1 t_x(307021,358)LEBAS04A,3166.o +1 t_x(307021,4420)$LEBAS04A,6870 +1 t_x(307021,0),8807 +1 x(307021,173)LEBAS04A,10343.p
+  +1 x(307021,266)LEBAS04A,12229.p = +1
+ f_307025: +1 t_x(307025,526)YB3EH04A,3167.o +1 t_x(307025,5566)$YB3EH04A,6871 +1 x(307025,69)YB3EH04A,10019.p
+  +1 x(307025,161)YB3EH04A,11862.p +1 x(307025,208)YB3EH04A,13685.p +1 x(307025,1316)YB3EH04A,16751.p
+  +1 x(307025,1409)YB3EH04A,18165.p = +1
+ f_307028: +1 t_x(307028,0),3168.o +1 t_x(307028,1440)$YB3EH04A,6872 = +1
+ f_307040: +1 t_x(307040,0),3169.o +1 t_x(307040,21686)$LCES004,6873 = +1
+ f_307044: +1 t_x(307044,0),3170.o +1 t_x(307044,10496)$LELVL104,6874 = +1
+ f_307055: +1 t_x(307055,324)YB3EH04A,3171.o +1 t_x(307055,4620)$YB3EH04A,6875 +1 t_x(307055,0),8808 +1 x(307055,1)YB3EH04A,10220.p
+  +1 x(307055,185)YB3EH04A,12180.p +1 x(307055,278)YB3EH04A,13963.p +1 x(307055,370)YB3EH04A,17033.p +1 x(307055,416)YB3EH04A,17650.p
+  +1 x(307055,232)YB3EH04A,19734.p = +1
+ f_307060: +1 t_x(307060,0),3172.o +1 t_x(307060,4260)$LELVU04,6876 +1 t_x(307060,0),8809 +1 x(307060,30)LELVU04,17061.p
+  = +1
+ f_307068: +1 t_x(307068,277)LEBAS04A,3173.o +1 t_x(307068,4431)$LEBAS04A,6877 +1 t_x(307068,0),8810 +1 x(307068,184)LEBAS04A,10302.p
+  +1 x(307068,92)LEBAS04A,12412.p +1 x(307068,369)LEBAS04A,14011.p = +1
+ f_307087: +1 t_x(307087,38)KWUR1C04,3174.o +1 t_x(307087,5180)$KWUR1C04,6878 = +1
+ f_307091: +1 t_x(307091,0),3175.o +1 t_x(307091,1503)$RMZU04,6879 +1 t_x(307091,0),8811 +1 x(307091,149)RMZU04,18362.p
+  = +1
+ f_307095: +1 t_x(307095,983)LEBAS04A,3176.o +1 t_x(307095,8713)$KSLN04A,6880 +1 x(307095,613)LEBAS04A,10105.p
+  +1 x(307095,706)LEBAS04A,12187.p = +1
+ f_307103: +1 t_x(307103,0),3177.o +1 t_x(307103,3740)$MAB3404A,6881 +1 x(307103,54)MAB3404A,11231.p +1 x(307103,140)MAB3404A,13529.p
+  +1 x(307103,225)MAB3404A,15191.p = +1
+ f_307105: +1 t_x(307105,2831)LGZAA04M,3178.o +1 t_x(307105,11231)$LGZAA04M,6882 +1 t_x(307105,1897)LGZAA04M,8812
+  +1 x(307105,31)LGZAA04M,9149.p +1 x(307105,4697)LGZAA04M,11564.p +1 x(307105,3764)LGZAA04M,15109.p = +1
+ f_307107: +1 t_x(307107,63)ZM56704,3179.o +1 t_x(307107,3602)$ZM56704,6883 +1 t_x(307107,0),8813 +1 x(307107,140)ZM56704,12153.p
+  = +1
+ f_307108: +1 t_x(307108,0),3180.o +1 t_x(307108,2460)$LFPND04,6884 = +1
+ f_307135: +1 t_x(307135,124)EDGG704,3181.o +1 t_x(307135,18724)$EDGG704,6885 +1 x(307135,24)EDGG704,10470.p
+  +1 x(307135,224)EDGG704,10819.p +1 x(307135,324)EDGG704,13953.p +1 x(307135,5624)EDGG704,15060.p +1 x(307135,5724)EDGG704,17400.p
+  = +1
+ f_307140: +1 t_x(307140,0),3182.o +1 t_x(307140,661)$KSLN04A,6886 +1 t_x(307140,0),8814 = +1
+ f_307142: +1 t_x(307142,361)KSPE104D,3183.o +1 t_x(307142,3300)$KSPE104D,6887 +1 t_x(307142,140)KSPE104D,8815
+  +1 x(307142,214)KSPE104D,10037.p +1 x(307142,287)KSPE104D,11700.p +1 x(307142,434)KSPE104D,13682.p = +1
+ f_307145: +1 t_x(307145,178)KSAL1204,3184.o +1 t_x(307145,2621)$KSAL1204,6888 +1 t_x(307145,0),8816 +1 x(307145,10)KSAL1204,10467.p
+  +1 x(307145,347)KSAL1204,11787.p +1 x(307145,263)KSAL1204,13829.p +1 x(307145,431)KSAL1204,15136.p +1 x(307145,94)KSAL1204,18401.p
+  +1 x(307145,599)KSAL1204,19747.p = +1
+ f_307148: +1 t_x(307148,0),3185.o +1 t_x(307148,5899)$LEBAS04M,6889 = +1
+ f_307153: +1 t_x(307153,2511)LCES004,3186.o +1 t_x(307153,19731)$LCES004,6890 +1 t_x(307153,1611)LCES004,8817
+  +1 x(307153,1911)LCES004,9829.p +1 x(307153,2061)LCES004,10968.p +1 x(307153,4461)LCES004,13730.p +1 x(307153,4311)LCES004,15569.p
+  +1 x(307153,2961)LCES004,15765.p +1 x(307153,6672)LCES004,17377.p +1 x(307153,8906)LCES004,18740.p +1 x(307153,10968)LCES004,19980.p
+  +1 x(307153,3411)LCES004,21405.p +1 x(307153,3561)LCES004,22431.p = +1
+ f_307154: +1 t_x(307154,834)LGIRA04,3187.o +1 t_x(307154,2681)$LGIRA04,6891 +1 t_x(307154,465)LGIRA04,8818
+  = +1
+ f_307158: +1 t_x(307158,0),3188.o +1 t_x(307158,10278)$MRAE04,6892 +1 x(307158,31)MRAEE04,12431.p +1 x(307158,216)MRAEE04,14727.p
+  +1 x(307158,308)MRAEE04,16325.p +1 x(307158,401)MRAEE04,17812.p +1 x(307158,493)MRAEE04,18795.p +1 x(307158,124)MRAEE04,21461.p
+  +1 x(307158,585)MRAEE04,22192.p = +1
+ f_307174: +1 t_x(307174,0),3189.o +1 t_x(307174,4624)$LELVL104,6893 = +1
+ f_307182: +1 t_x(307182,1609)EDGG704,3190.o +1 t_x(307182,15409)$EDGG704,6894 +1 x(307182,1179)MRAEE04,9722.p
+  +1 x(307182,1087)MRAEE04,11594.p +1 x(307182,2287)MRAEE04,14333.p +1 x(307182,1548)MRAEE04,16211.p +1 x(307182,3302)MRAEE04,17130.p
+  +1 x(307182,1709)EDGG704,18763.p +1 x(307182,2564)MRAEE04,19941.p +1 x(307182,3394)MRAEE04,21132.p +1 x(307182,3009)EDGG704,21988.p
+  +1 x(307182,2194)MRAEE04,22657.p +1 x(307182,2809)EDGG704,23407.p +1 x(307182,2009)EDGG704,23705.p +1 x(307182,2709)EDGG704,23944.p
+  = +1
+ f_307186: +1 t_x(307186,0),3191.o +1 t_x(307186,10198)$MRAE04,6895 +1 x(307186,46)MAB04,13358.p +1 x(307186,118)MAB04,14464.p
+  = +1
+ f_307190: +1 t_x(307190,1318)LGKFN04,3192.o +1 t_x(307190,4500)$LGKFN04,6896 +1 t_x(307190,62)LGKFN04,8819
+  +1 x(307190,648)LGKFN04,9657.p +1 x(307190,1067)LGKFN04,11863.p +1 x(307190,230)LGKFN04,14765.p +1 x(307190,2741)LGKFN04,15992.p
+  +1 x(307190,816)LGKFN04,17676.p +1 x(307190,313)LGKFN04,18976.p +1 x(307190,983)LGKFN04,20377.p +1 x(307190,1653)LGKFN04,21353.p
+  +1 x(307190,1234)LGKFN04,22440.p +1 x(307190,1151)LGKFN04,22950.p = +1
+ f_307217: +1 t_x(307217,1033)RMZSI04,3193.o +1 t_x(307217,1376)$RMZSI04,6897 +1 t_x(307217,604)RMZSI04,8820
+  +1 x(307217,690)RMZSI04,10173.p +1 x(307217,776)RMZSI04,12059.p +1 x(307217,947)RMZSI04,13899.p +1 x(307217,861)RMZSI04,15521.p
+  = +1
+ f_307218: +1 t_x(307218,363)ZM56704,3194.o +1 t_x(307218,3148)$MAB3404A,6898 +1 x(307218,55)ZM56704,9924.p
+  +1 x(307218,132)ZM56704,11830.p +1 x(307218,286)ZM56704,13241.p +1 x(307218,1055)ZM56704,15413.p +1 x(307218,209)ZM56704,16594.p
+  +1 x(307218,440)ZM56704,18312.p = +1
+ f_307231: +1 t_x(307231,10)MGY04,3195.o +1 t_x(307231,7080)$MRAE04,6899 +1 x(307231,402)MGY04,9250.p
+  +1 x(307231,89)MGY04,11958.p +1 x(307231,323)MGY04,13513.p +1 x(307231,1341)MGY04,14788.p +1 x(307231,2202)MGY04,16414.p
+  +1 x(307231,2906)MGY04,17422.p +1 x(307231,4155)MRAE04,18768.p +1 x(307231,636)MGY04,20139.p +1 x(307231,780)MRAE04,21254.p
+  +1 x(307231,480)MGY04,22471.p = +1
+ f_307258: +1 t_x(307258,0),3196.o +1 t_x(307258,20167)$EDGG704,6900 +1 x(307258,2)KWUR1C04,24073.p = +1
+ f_307260: +1 t_x(307260,0),3197.o +1 t_x(307260,7533)$YB3EH04A,6901 +1 t_x(307260,0),8821 = +1
+ f_307264: +1 t_x(307264,2510)LCES004,3198.o +1 t_x(307264,19280)$LCES004,6902 +1 t_x(307264,2060)LCES004,8822
+  +1 x(307264,2210)LCES004,9850.p +1 x(307264,2360)LCES004,10975.p +1 x(307264,4010)LCES004,13446.p +1 x(307264,3860)LCES004,15255.p
+  +1 x(307264,6221)LCES004,17361.p +1 x(307264,8455)LCES004,18719.p +1 x(307264,10517)LCES004,19958.p
+  +1 x(307264,2960)LCES004,21281.p +1 x(307264,3110)LCES004,22150.p +1 x(307264,3260)LCES004,22779.p = +1
+ f_307265: +1 t_x(307265,627)LEBAS04A,3199.o +1 t_x(307265,5520)$LEBAS04A,6903 +1 t_x(307265,350)LEBAS04A,8823
+  +1 x(307265,443)LEBAS04A,10772.p +1 x(307265,535)LEBAS04A,12184.p = +1
+ f_307285: +1 t_x(307285,1134)MGY04,3200.o +1 t_x(307285,10682)$MRAE04,6904 +1 x(307285,6)$GL34W04,9417.p
+  +1 x(307285,116)MGY04,11366.p +1 x(307285,195)MGY04,12442.p +1 x(307285,273)MGY04,14111.p +1 x(307285,429)MGY04,15675.p
+  +1 x(307285,508)MGY04,17165.p +1 x(307285,899)MGY04,18686.p +1 x(307285,586)MGY04,21388.p +1 x(307285,821)MGY04,21970.p
+  +1 x(307285,351)MGY04,23222.p +1 x(307285,742)MGY04,23622.p = +1
+ f_307304: +1 t_x(307304,135)MRAE04,3201.o +1 t_x(307304,7560)$MRAE04,6905 +1 x(307304,0),10075.p +1 x(307304,72)MAB04,10875.p
+  +1 x(307304,216)MAB04,12687.p +1 x(307304,1822)MRAE04,14880.p +1 x(307304,2722)MRAE04,16842.p +1 x(307304,3397)MRAE04,17425.p
+  +1 x(307304,4635)MRAE04,18806.p +1 x(307304,1147)MRAE04,20342.p +1 x(307304,472)MRAE04,22039.p +1 x(307304,288)MAB04,23946.p
+  = +1
+ f_307309: +1 t_x(307309,0),3202.o +1 t_x(307309,265)$KWUR1C04,6906 = +1
+ f_307311: +1 t_x(307311,0),3203.o +1 t_x(307311,1008)$KWUR1C04,6907 = +1
+ f_307317: +1 t_x(307317,0),3204.o +1 t_x(307317,734)$KWUR1C04,6908 = +1
+ f_307323: +1 t_x(307323,0),3205.o +1 t_x(307323,9217)$YB3EH04A,6909 +1 x(307323,71)YB3EH04A,12251.p = +1
+ f_307355: +1 t_x(307355,0),3206.o +1 t_x(307355,5256)$MAB3404A,6910 +1 x(307355,14)ZM56704,10110.p +1 x(307355,456)MAB3404A,10973.p
+  +1 x(307355,1014)ZM56704,20274.p = +1
+ f_307359: +1 t_x(307359,512)LELVL104,3207.o +1 t_x(307359,8581)$LELVL104,6911 +1 t_x(307359,408)LELVL104,8824
+  = +1
+ f_307388: +1 t_x(307388,0),3208.o +1 t_x(307388,1500)$LCES004M,6912 = +1
+ f_307394: +1 t_x(307394,107)KWUR1C04,3209.o +1 t_x(307394,4276)$KWUR1C04,6913 +1 t_x(307394,0),8825 +1 x(307394,177)KWUR1C04,12243.p
+  +1 x(307394,38)KWUR1C04,13832.p +1 x(307394,1149)KWUR1C04,18058.p = +1
+ f_307410: +1 t_x(307410,0),3210.o +1 t_x(307410,10110)$MRAE04,6914 +1 x(307410,405)MGY04,17283.p +1 x(307410,327)MGY04,18756.p
+  +1 x(307410,483)MGY04,20103.p +1 x(307410,92)MGY04,21349.p +1 x(307410,562)MGY04,22424.p +1 x(307410,640)MGY04,22775.p
+  +1 x(307410,718)MGY04,24040.p = +1
+ f_307418: +1 t_x(307418,12)YB3EH04A,3211.o +1 t_x(307418,6525)$YB3EH04A,6915 +1 x(307418,58)YB3EH04A,22446.p
+  = +1
+ f_307440: +1 t_x(307440,37)KWUR1C04,3212.o +1 t_x(307440,5943)$KWUR1C04,6916 +1 t_x(307440,0),8826 = +1
+ f_307441: +1 t_x(307441,173)$BKED1204,3213.o +1 t_x(307441,0),8827 = +1
+ f_307460: +1 t_x(307460,0),3214.o +1 t_x(307460,8285)$MRAE04,6917 +1 x(307460,5)MAB04,17963.p = +1
+ f_307461: +1 t_x(307461,402)RJIU04M,3215.o +1 t_x(307461,4354)$RJIU04M,6918 +1 t_x(307461,0),8828 +1 x(307461,51)RJIU04M,10026.p
+  +1 x(307461,227)RJIU04M,12343.p +1 x(307461,314)RJIU04M,13871.p +1 x(307461,139)RJIU04M,17042.p +1 x(307461,490)RJIU04M,19107.p
+  +1 x(307461,578)RJIU04M,19895.p +1 x(307461,666)RJIU04M,20900.p +1 x(307461,754)RJIU04M,21765.p +1 x(307461,929)RJIU04M,22488.p
+  +1 x(307461,841)RJIU04M,23123.p +1 x(307461,1280)RJIU04M,23729.p = +1
+ f_307470: +1 t_x(307470,715)LGIRA04,3216.o +1 t_x(307470,6623)$LGIRA04,6919 +1 t_x(307470,346)LGIRA04,8829
+  = +1
+ f_307472: +1 t_x(307472,59)KWUR1C04,3217.o +1 t_x(307472,6521)$KWUR1C04,6920 +1 t_x(307472,0),8830 = +1
+ f_307481: +1 t_x(307481,0),3218.o +1 t_x(307481,14203)$MRAE04,6921 +1 x(307481,37)MGY04,12693.p +1 x(307481,585)MGY04,14220.p
+  +1 x(307481,507)MGY04,15742.p +1 x(307481,429)MGY04,17275.p +1 x(307481,976)MGY04,18586.p +1 x(307481,194)MGY04,20506.p
+  +1 x(307481,272)MGY04,22250.p = +1
+ f_307482: +1 t_x(307482,0),3219.o +1 t_x(307482,608)$LGKFN04,6922 +1 x(307482,21)LGKFN04,16524.p +1 x(307482,105)LGKFN04,18249.p
+  = +1
+ f_307494: +1 t_x(307494,0),3220.o +1 t_x(307494,19544)$EDGG704,6923 = +1
+ f_307498: +1 t_x(307498,3319)LCES004,3221.o +1 t_x(307498,13972)$LCES004,6924 +1 t_x(307498,1944)LCES004,8831
+  +1 x(307498,2632)LCES004,9345.p +1 x(307498,2288)LCES004,12859.p +1 x(307498,3662)LCES004,14473.p +1 x(307498,3834)LCES004,16001.p
+  +1 x(307498,2116)LCES004,17552.p +1 x(307498,3147)LCES004,18865.p +1 x(307498,5209)LCES004,19832.p +1 x(307498,8817)LCES004,20927.p
+  +1 x(307498,5037)LCES004,21924.p +1 x(307498,5381)LCES004,22674.p +1 x(307498,4350)LCES004,23200.p +1 x(307498,4178)LCES004,23708.p
+  +1 x(307498,3491)LCES004,23895.p = +1
+ f_307532: +1 t_x(307532,0),3222.o +1 t_x(307532,9189)$LGIRA04,6925 = +1
+ f_307547: +1 t_x(307547,224)LEBAS04A,3223.o +1 t_x(307547,1055)$LEBAS04A,6926 +1 t_x(307547,0),8832 +1 x(307547,131)LEBAS04A,10404.p
+  +1 x(307547,39)LEBAS04A,12294.p = +1
+ f_307576: +1 t_x(307576,132)YB3EH04A,3224.o +1 t_x(307576,6507)$YB3EH04A,6927 +1 x(307576,14)RMZU04,9602.p
+  +1 x(307576,86)YB3EH04A,11216.p +1 x(307576,268)RMZU04,18276.p = +1
+ f_307581: +1 t_x(307581,0),3225.o +1 t_x(307581,6031)$KWUR1C04,6928 +1 x(307581,37)KFZ4404L,12310.p = +1
+ f_307617: +1 t_x(307617,47)LELVU04,3226.o +1 t_x(307617,4080)$LELVU04,6929 +1 t_x(307617,0),8833 +1 x(307617,342)LELVU04,11776.p
+  +1 x(307617,539)LELVU04,13355.p +1 x(307617,735)LELVU04,15188.p +1 x(307617,243)LELVU04,16802.p = +1
+ f_307626: +1 t_x(307626,718)MRAE04,3227.o +1 t_x(307626,5781)$MRAE04,6930 +1 t_x(307626,0),8834 +1 x(307626,43)MRAE04,10777.p
+  +1 x(307626,1506)MRAE04,11723.p +1 x(307626,606)MRAE04,13571.p +1 x(307626,493)MRAE04,15317.p +1 x(307626,943)MRAE04,16212.p
+  +1 x(307626,1618)MRAE04,17343.p +1 x(307626,2856)MRAE04,18734.p +1 x(307626,1731)MRAE04,20354.p +1 x(307626,1168)MRAE04,21565.p
+  +1 x(307626,1281)MRAE04,22202.p +1 x(307626,831)MRAE04,22895.p +1 x(307626,1056)MRAE04,23359.p = +1
+ f_307650: +1 t_x(307650,0),3228.o +1 t_x(307650,23393)$EDGG704,6931 = +1
+ f_307658: +1 t_x(307658,554)RMZU04,3229.o +1 t_x(307658,5208)$RMZU04,6932 +1 t_x(307658,46)RMZU04,8835
+  +1 x(307658,300)RMZU04,9782.p +1 x(307658,384)RMZU04,11182.p +1 x(307658,131)RMZU04,13396.p +1 x(307658,215)RMZU04,15042.p
+  +1 x(307658,469)RMZU04,16727.p = +1
+ f_307672: +1 t_x(307672,18)RMZU04,3230.o +1 t_x(307672,5857)$RMZU04,6933 +1 x(307672,610)RMZU04,11403.p
+  +1 x(307672,103)RMZU04,14012.p = +1
+ f_307674: +1 t_x(307674,0),3231.o +1 t_x(307674,1560)$YB3EH04A,6934 +1 t_x(307674,0),8836 +1 x(307674,35)YB3EH04A,16850.p
+  = +1
+ f_307679: +1 t_x(307679,2333)LCES004,3232.o +1 t_x(307679,21653)$LCES004,6935 +1 x(307679,207)LOVN1504,9100.p
+  +1 x(307679,136)LOVN1504,10788.p +1 x(307679,493)LOVN1504,12533.p +1 x(307679,4433)LCES004,14343.p +1 x(307679,4883)LCES004,15847.p
+  +1 x(307679,8594)LCES004,17540.p +1 x(307679,10828)LCES004,19030.p +1 x(307679,1136)LOVN1504,20308.p
+  +1 x(307679,1707)LOVN1504,21509.p +1 x(307679,350)LOVN1504,23241.p = +1
+ f_307696: +1 t_x(307696,8103)$MRAE04,3233.o +1 x(307696,3)MRAE04,9106.p +1 x(307696,66)MAB04,10802.p
+  +1 x(307696,138)MAB04,12454.p +1 x(307696,533)MRAEE04,14122.p +1 x(307696,426)MAB04,15683.p +1 x(307696,210)MAB04,17232.p
+  +1 x(307696,5160)MGY04,18788.p +1 x(307696,308)MGY04,20167.p +1 x(307696,626)MRAEE04,21324.p +1 x(307696,543)MGY04,22017.p
+  +1 x(307696,464)MGY04,22885.p +1 x(307696,340)MRAE04,23299.p +1 x(307696,498)MAB04,24046.p = +1
+ f_307707: +1 t_x(307707,98)BKED1204,3234.o +1 t_x(307707,1391)$BKED1204,6936 +1 x(307707,283)BKED1204,11465.p
+  +1 x(307707,467)BKED1204,13689.p = +1
+ f_307712: +1 t_x(307712,483)EDGG704,3235.o +1 t_x(307712,18383)$EDGG704,6937 +1 x(307712,83)EDGG704,9943.p
+  +1 x(307712,583)EDGG704,12337.p +1 x(307712,283)EDGG704,13769.p +1 x(307712,5283)EDGG704,14758.p +1 x(307712,5383)EDGG704,17358.p
+  +1 x(307712,783)EDGG704,19240.p +1 x(307712,683)EDGG704,20836.p +1 x(307712,883)EDGG704,21211.p +1 x(307712,983)EDGG704,22366.p
+  = +1
+ f_307716: +1 t_x(307716,0),3236.o +1 t_x(307716,6712)$MAB3404A,6938 = +1
+ f_307726: +1 t_x(307726,2144)MGY04,3237.o +1 t_x(307726,12944)$MRAE04,6939 +1 x(307726,26)MYY04A,9158.p
+  +1 x(307726,256)GL34W04,10996.p +1 x(307726,734)MAB3404A,12837.p +1 x(307726,819)MAB3404A,14043.p +1 x(307726,1077)$MAB3404A,15623.p
+  +1 x(307726,2744)$MYY04A,17128.p +1 x(307726,3396)MGY04,18678.p +1 x(307726,1426)MYY04A,19974.p +1 x(307726,1283)MGY04,20975.p
+  +1 x(307726,520)MYY04A,21897.p +1 x(307726,562)MAB3404A,22586.p +1 x(307726,406)GL34W04,23116.p +1 x(307726,706)GL34W04,23487.p
+  +1 x(307726,305)MAB3404A,23778.p +1 x(307726,391)MAB3404A,23951.p +1 x(307726,556)GL34W04,24059.p +1 x(307726,181)GL34W04,24128.p
+  = +1
+ f_307727: +1 t_x(307727,0),3238.o +1 t_x(307727,131)$KWUR1C04,6940 = +1
+ f_307728: +1 t_x(307728,1400)MAB1204A,3239.o +1 t_x(307728,2551)$MAB1204A,6941 +1 x(307728,3)MAB1204A,9243.p
+  +1 x(307728,249)MAB1204A,11156.p +1 x(307728,331)MAB1204A,12942.p +1 x(307728,578)MAB1204A,14724.p +1 x(307728,414)MAB1204A,15921.p
+  +1 x(307728,660)MAB1204A,17601.p +1 x(307728,824)MAB1204A,19094.p +1 x(307728,907)MAB1204A,20220.p +1 x(307728,167)MAB1204A,21412.p
+  = +1
+ f_307730: +1 t_x(307730,0),3240.o +1 t_x(307730,146)$KSPE104D,6942 = +1
+ f_307733: +1 t_x(307733,494)LELVL104,3241.o +1 t_x(307733,1736)$LELVL104,6943 +1 x(307733,80)LELVL104,10080.p
+  +1 x(307733,184)LELVL104,11724.p +1 x(307733,908)LELVL104,15244.p +1 x(307733,598)LELVL104,16924.p +1 x(307733,391)LELVL104,18436.p
+  +1 x(307733,287)LELVL104,19789.p = +1
+ f_307740: +1 t_x(307740,1971)LGSRA04,3242.o +1 t_x(307740,9264)$LGSRA04,6944 +1 t_x(307740,756)LGSRA04,8837
+  = +1
+ f_307745: +1 t_x(307745,0),3243.o +1 t_x(307745,3240)$GL34W04,6945 +1 x(307745,15)GL34W04,17447.p +1 x(307745,90)GL34W04,21677.p
+  = +1
+ f_307752: +1 t_x(307752,429)LGAVA04,3244.o +1 t_x(307752,1418)$LGAVA04,6946 +1 t_x(307752,288)LGAVA04,8838
+  = +1
+ f_307779: +1 t_x(307779,0),3245.o +1 t_x(307779,12362)$MRAE04,6947 +1 x(307779,614)MEK04,12923.p +1 x(307779,709)MEK04,14208.p
+  +1 x(307779,898)MEK04,15692.p +1 x(307779,993)MEK04,17185.p +1 x(307779,330)MEK04,18717.p +1 x(307779,46)MEK04,20413.p
+  = +1
+ f_307791: +1 t_x(307791,186)ZM56704,3246.o +1 t_x(307791,2340)$ZM56704,6948 +1 t_x(307791,32)ZM56704,8839
+  +1 x(307791,109)ZM56704,10530.p +1 x(307791,570)ZM56704,14950.p +1 x(307791,340)ZM56704,16799.p +1 x(307791,263)ZM56704,18555.p
+  = +1
+ f_307805: +1 t_x(307805,393)LOVN1504,3247.o +1 t_x(307805,1108)$LOVN1504,6949 +1 t_x(307805,0),8840 +1 x(307805,36)LOVN1504,11447.p
+  +1 x(307805,179)LOVN1504,13245.p +1 x(307805,108)LOVN1504,15036.p +1 x(307805,322)LOVN1504,16582.p +1 x(307805,608)LOVN1504,18370.p
+  +1 x(307805,679)LOVN1504,19772.p +1 x(307805,250)LOVN1504,20817.p +1 x(307805,536)LOVN1504,22941.p = +1
+ f_307831: +1 t_x(307831,0),3248.o +1 t_x(307831,660)$ZM56704,6950 +1 t_x(307831,0),8841 +1 x(307831,44)ZM56704,19507.p
+  = +1
+ f_307833: +1 t_x(307833,0),3249.o +1 t_x(307833,3453)$YB3EH04A,6951 +1 t_x(307833,0),8842 = +1
+ f_307845: +1 t_x(307845,0),3250.o +1 t_x(307845,8966)$MRAE04,6952 +1 x(307845,279)MGY04,15639.p +1 x(307845,44)MGY04,17146.p
+  +1 x(307845,748)MGY04,18746.p +1 x(307845,122)MGY04,20371.p +1 x(307845,435)MGY04,21626.p +1 x(307845,670)MGY04,22181.p
+  = +1
+ f_307846: +1 t_x(307846,529)RMZU04,3251.o +1 t_x(307846,3660)$RMZU04,6953 +1 t_x(307846,0),8843 +1 x(307846,21)RMZU04,9885.p
+  +1 x(307846,190)RMZU04,11380.p +1 x(307846,275)RMZU04,13072.p +1 x(307846,106)RMZU04,15213.p +1 x(307846,360)RMZU04,17057.p
+  = +1
+ f_307860: +1 t_x(307860,279)YB3EH04A,3252.o +1 t_x(307860,4991)$YB3EH04A,6954 +1 t_x(307860,0),8844 +1 x(307860,2)YB3EH04A,10709.p
+  +1 x(307860,141)YB3EH04A,11910.p +1 x(307860,95)YB3EH04A,13565.p +1 x(307860,48)YB3EH04A,15379.p +1 x(307860,741)YB3EH04A,16271.p
+  +1 x(307860,787)YB3EH04A,17729.p +1 x(307860,233)YB3EH04A,19751.p = +1
+ f_307867: +1 t_x(307867,0),3253.o +1 t_x(307867,3466)$LELVL104,6955 = +1
+ f_307870: +1 t_x(307870,9)MAB1204A,3254.o +1 t_x(307870,2886)$MAB1204A,6956 +1 x(307870,174)GL34W04,12675.p
+  +1 x(307870,91)MAB1204A,14783.p +1 x(307870,24)GL34W04,16778.p +1 x(307870,1449)GL34W04,17568.p +1 x(307870,1149)GL34W04,19164.p
+  +1 x(307870,1224)GL34W04,20641.p +1 x(307870,249)GL34W04,21261.p = +1
+ f_307875: +1 t_x(307875,1)KSLN04A,3255.o +1 t_x(307875,2881)$KSLN04A,6957 +1 x(307875,444)KSLN04A,13013.p
+  +1 x(307875,739)KSLN04A,14807.p +1 x(307875,813)KSLN04A,16385.p +1 x(307875,148)KSLN04A,19483.p +1 x(307875,222)KSLN04A,20707.p
+  = +1
+ f_307878: +1 t_x(307878,286)KWUR1C04,3256.o +1 t_x(307878,3760)$KWUR1C04,6958 +1 t_x(307878,8)KWUR1C04,8845
+  +1 x(307878,77)KWUR1C04,10517.p +1 x(307878,147)KWUR1C04,12093.p +1 x(307878,216)KWUR1C04,13984.p +1 x(307878,633)KWUR1C04,17777.p
+  +1 x(307878,703)KWUR1C04,19471.p = +1
+ f_307887: +1 t_x(307887,8)YB3EH04A,3257.o +1 t_x(307887,1440)$YB3EH04A,6959 +1 x(307887,239)YB3EH04A,13510.p
+  = +1
+ f_307897: +1 t_x(307897,1202)LCES004M,3258.o +1 t_x(307897,6002)$LCES004M,6960 +1 t_x(307897,1052)LCES004M,8846
+  +1 x(307897,152)LCES004M,9182.p +1 x(307897,302)LCES004M,11047.p +1 x(307897,452)LCES004M,13524.p +1 x(307897,752)LCES004M,19607.p
+  +1 x(307897,602)LCES004M,20756.p = +1
+ f_307899: +1 t_x(307899,0),3259.o +1 t_x(307899,3305)$LEBAS04A,6961 +1 x(307899,28)CPGSE04,10107.p +1 x(307899,74)LEBAS04A,12011.p
+  +1 x(307899,88)CPGSE04,13910.p = +1
+ f_307902: +1 t_x(307902,0),3260.o +1 t_x(307902,21689)$EDGG704,6962 = +1
+ f_307914: +1 t_x(307914,0),3261.o +1 t_x(307914,1438)$KSPE104D,6963 = +1
+ f_307919: +1 t_x(307919,0),3262.o +1 t_x(307919,192)$KWUR1C04,6964 = +1
+ f_307926: +1 t_x(307926,0),3263.o +1 t_x(307926,307)$KWUR1C04,6965 = +1
+ f_307935: +1 t_x(307935,67)ZM56704,3264.o +1 t_x(307935,2760)$ZM56704,6966 +1 t_x(307935,0),8847 +1 x(307935,298)ZM56704,12857.p
+  = +1
+ f_307961: +1 t_x(307961,133)KWUR1C04,3265.o +1 t_x(307961,4232)$KWUR1C04,6967 +1 t_x(307961,0),8848 +1 x(307961,63)KWUR1C04,10087.p
+  +1 x(307961,202)KWUR1C04,13999.p +1 x(307961,1105)KWUR1C04,18020.p = +1
+ f_307977: +1 t_x(307977,0),3266.o +1 t_x(307977,722)$ZM56704,6968 +1 t_x(307977,0),8849 +1 x(307977,29)ZM56704,18570.p
+  +1 x(307977,106)ZM56704,19598.p = +1
+ f_307979: +1 t_x(307979,0),3267.o +1 t_x(307979,13086)$MRAE04,6969 +1 x(307979,675)MEK04,12903.p +1 x(307979,1433)MEK04,14275.p
+  +1 x(307979,1622)MEK04,15706.p +1 x(307979,1717)MEK04,17195.p +1 x(307979,1054)MEK04,18750.p +1 x(307979,201)MEK04,20134.p
+  +1 x(307979,391)MEK04,21237.p +1 x(307979,107)MEK04,22225.p = +1
+ f_307985: +1 t_x(307985,412)RMZU04,3268.o +1 t_x(307985,2866)$RMZU04,6970 +1 t_x(307985,73)RMZU04,8850
+  +1 x(307985,242)RMZU04,10086.p +1 x(307985,327)RMZU04,11629.p +1 x(307985,158)RMZU04,13550.p = +1
+ f_307987: +1 t_x(307987,408)LELVL104,3269.o +1 t_x(307987,1340)$LELVL104,6971 +1 x(307987,98)LELVL104,10216.p
+  +1 x(307987,305)LELVL104,12206.p +1 x(307987,512)LELVL104,15117.p +1 x(307987,202)LELVL104,16908.p = +1
+ f_307990: +1 t_x(307990,702)EDGG704,3270.o +1 t_x(307990,16802)$EDGG704,6972 +1 t_x(307990,602)EDGG704,8851
+  +1 x(307990,3702)EDGG704,14474.p +1 x(307990,3802)EDGG704,17254.p +1 x(307990,1402)EDGG704,19663.p +1 x(307990,3902)EDGG704,20540.p
+  +1 x(307990,4802)EDGG704,21547.p = +1
+ f_307992: +1 t_x(307992,2435)LGZAA04M,3271.o +1 t_x(307992,9902)$LGZAA04M,6973 +1 t_x(307992,1502)LGZAA04M,8852
+  +1 x(307992,3368)LGZAA04M,11211.p = +1
+ f_307997: +1 t_x(307997,0),3272.o +1 t_x(307997,4620)$ZM56704,6974 = +1
+ f_307998: +1 t_x(307998,0),3273.o +1 t_x(307998,350)$CPRFBR04,6975 = +1
+ f_308003: +1 t_x(308003,434)YB3EH04A,3274.o +1 t_x(308003,4822)$YB3EH04A,6976 +1 t_x(308003,0),8853 +1 x(308003,110)YB3EH04A,9999.p
+  +1 x(308003,18)YB3EH04A,12048.p +1 x(308003,64)YB3EH04A,13642.p +1 x(308003,341)YB3EH04A,15567.p +1 x(308003,572)YB3EH04A,16209.p
+  +1 x(308003,618)YB3EH04A,17677.p +1 x(308003,203)YB3EH04A,19741.p +1 x(308003,387)YB3EH04A,20840.p = +1
+ f_308004: +1 t_x(308004,142)ZM56704,3275.o +1 t_x(308004,1989)$ZM56704,6977 +1 t_x(308004,0),8854 +1 x(308004,65)ZM56704,10692.p
+  +1 x(308004,219)ZM56704,14817.p +1 x(308004,296)ZM56704,18386.p +1 x(308004,373)ZM56704,19533.p = +1
+ f_308021: +1 t_x(308021,0),3276.o +1 t_x(308021,14034)$MRAE04,6978 +1 x(308021,107)MEK04,17416.p +1 x(308021,12)MEK04,19580.p
+  = +1
+ f_308058: +1 t_x(308058,0),3277.o +1 t_x(308058,9227)$LFMDA04A,6979 = +1
+ f_308064: +1 t_x(308064,756)LEBAS04A,3278.o +1 t_x(308064,5280)$LEBAS04A,6980 +1 t_x(308064,480)LEBAS04A,8855
+  +1 x(308064,849)LEBAS04A,12182.p +1 x(308064,664)LEBAS04A,13937.p = +1
+ f_308077: +1 t_x(308077,665)EDGG704,3279.o +1 t_x(308077,17165)$EDGG704,6981 +1 t_x(308077,565)EDGG704,8856
+  +1 x(308077,4065)EDGG704,14516.p +1 x(308077,4165)EDGG704,17272.p = +1
+ f_308093: +1 t_x(308093,0),3280.o +1 t_x(308093,1895)$YB3EH04A,6982 +1 x(308093,1)YB3EH04A,13483.p +1 x(308093,186)YB3EH04A,15426.p
+  = +1
+ f_308103: +1 t_x(308103,914)LEBAS04A,3281.o +1 t_x(308103,6486)$RMZSI04,6983 = +1
+ f_308125: +1 t_x(308125,2101)LCES004,3282.o +1 t_x(308125,6569)$LCES004,6984 +1 t_x(308125,383)LCES004,8857
+  +1 x(308125,1586)LCES004,9647.p +1 x(308125,727)LCES004,11061.p +1 x(308125,1242)LCES004,12782.p +1 x(308125,1070)LCES004,14884.p
+  +1 x(308125,1414)LCES004,16700.p +1 x(308125,2273)LCES004,17969.p +1 x(308125,2617)LCES004,19459.p +1 x(308125,1929)LCES004,21319.p
+  +1 x(308125,1758)LCES004,22323.p = +1
+ f_308133: +1 t_x(308133,0),3283.o +1 t_x(308133,2853)$YB3EH04A,6985 +1 t_x(308133,0),8858 +1 x(308133,35)YB3EH04A,19042.p
+  = +1
+ f_308136: +1 t_x(308136,126)LELVL104,3284.o +1 t_x(308136,11402)$LELVL104,6986 +1 x(308136,22)LELVL104,10627.p
+  = +1
+ f_308144: +1 t_x(308144,963)MAB04,3285.o +1 t_x(308144,11150)$MRAE04,6987 +1 x(308144,27)MAB04,9663.p
+  +1 x(308144,99)MAB04,10816.p +1 x(308144,171)MAB04,12429.p +1 x(308144,243)MAB04,14125.p +1 x(308144,950)$MYY04A,15671.p
+  +1 x(308144,2907)MAB04,18665.p +1 x(308144,315)MAB04,20183.p +1 x(308144,1107)MAB04,21180.p +1 x(308144,1251)MAB04,21881.p
+  = +1
+ f_308210: +1 t_x(308210,175)LEBAS04A,3286.o +1 t_x(308210,1560)$LEBAS04A,6988 +1 t_x(308210,83)LEBAS04A,8859
+  = +1
+ f_308221: +1 t_x(308221,169)KSLN04A,3287.o +1 t_x(308221,2828)$KSLN04A,6989 +1 t_x(308221,95)KSLN04A,8860
+  +1 x(308221,391)KSLN04A,12943.p +1 x(308221,686)KSLN04A,14695.p +1 x(308221,760)KSLN04A,16274.p +1 x(308221,243)KSLN04A,21508.p
+  +1 x(308221,317)KSLN04A,22404.p = +1
+ f_308225: +1 t_x(308225,661)RMZSI04,3288.o +1 t_x(308225,2290)$RMZSI04,6990 +1 t_x(308225,490)RMZSI04,8861
+  +1 x(308225,575)RMZSI04,12106.p +1 x(308225,832)RMZSI04,13998.p +1 x(308225,1175)RMZSI04,15398.p = +1
+ f_308239: +1 t_x(308239,231)KWUR1C04,3289.o +1 t_x(308239,3636)$KWUR1C04,6991 +1 t_x(308239,0),8862 +1 x(308239,162)KWUR1C04,10743.p
+  +1 x(308239,92)KWUR1C04,12171.p +1 x(308239,509)KWUR1C04,17765.p +1 x(308239,579)KWUR1C04,19422.p = +1
+ f_308248: +1 t_x(308248,335)YB3EH04A,3290.o +1 t_x(308248,1352)$YB3EH04A,6992 +1 t_x(308248,151)YB3EH04A,8863
+  +1 x(308248,428)YB3EH04A,10529.p +1 x(308248,243)YB3EH04A,12162.p +1 x(308248,382)YB3EH04A,15499.p +1 x(308248,289)YB3EH04A,17086.p
+  = +1
+ f_308251: +1 t_x(308251,3082)LCES004,3291.o +1 t_x(308251,10471)$LCES004,6993 +1 t_x(308251,1536)LCES004,8864
+  +1 x(308251,1880)LCES004,9222.p +1 x(308251,2739)LCES004,11097.p +1 x(308251,3254)LCES004,12900.p +1 x(308251,2051)LCES004,16024.p
+  +1 x(308251,2911)LCES004,17651.p +1 x(308251,2567)LCES004,19001.p +1 x(308251,1708)LCES004,19871.p +1 x(308251,5316)LCES004,20890.p
+  +1 x(308251,4629)LCES004,22094.p +1 x(308251,4801)LCES004,22753.p +1 x(308251,3598)LCES004,23255.p = +1
+ f_308268: +1 t_x(308268,173)RMZU04,3292.o +1 t_x(308268,2120)$RMZU04,6994 +1 t_x(308268,0),8865 +1 x(308268,89)RMZU04,10449.p
+  +1 x(308268,4)RMZU04,12127.p +1 x(308268,343)RMZU04,14010.p = +1
+ f_308281: +1 t_x(308281,172)RMZU04,3293.o +1 t_x(308281,2203)$RMZU04,6995 +1 t_x(308281,0),8866 +1 x(308281,87)RMZU04,12016.p
+  = +1
+ f_308294: +1 t_x(308294,607)LGIRA04,3294.o +1 t_x(308294,7254)$LGIRA04,6996 +1 t_x(308294,238)LGIRA04,8867
+  = +1
+ f_308308: +1 t_x(308308,311)YB3EH04A,3295.o +1 t_x(308308,1004)$YB3EH04A,6997 +1 t_x(308308,34)YB3EH04A,8868
+  +1 x(308308,80)YB3EH04A,10560.p +1 x(308308,126)YB3EH04A,11567.p +1 x(308308,218)YB3EH04A,13325.p +1 x(308308,542)YB3EH04A,15417.p
+  +1 x(308308,680)YB3EH04A,17067.p +1 x(308308,403)YB3EH04A,18577.p +1 x(308308,172)YB3EH04A,19803.p = +1
+ f_308325: +1 t_x(308325,1206)LGKFN04,3296.o +1 t_x(308325,6900)$LGKFN04,6998 +1 t_x(308325,369)LGKFN04,8869
+  +1 x(308325,620)LGKFN04,9688.p +1 x(308325,704)LGKFN04,11660.p +1 x(308325,788)LGKFN04,12679.p +1 x(308325,537)LGKFN04,14424.p
+  +1 x(308325,2546)LGKFN04,16028.p +1 x(308325,1123)LGKFN04,17697.p +1 x(308325,2713)LGKFN04,19035.p +1 x(308325,2379)LGKFN04,20053.p
+  +1 x(308325,955)LGKFN04,21092.p +1 x(308325,1541)LGKFN04,21922.p +1 x(308325,1709)LGKFN04,22635.p +1 x(308325,1625)LGKFN04,23197.p
+  +1 x(308325,1458)LGKFN04,23608.p +1 x(308325,1039)LGKFN04,23863.p = +1
+ f_308334: +1 t_x(308334,130)EBEEC04M,3297.o +1 t_x(308334,1159)$EBEEC04M,6999 +1 x(308334,27)EBEEC04M,10677.p
+  +1 x(308334,233)EBEEC04M,19072.p +1 x(308334,336)EBEEC04M,20545.p = +1
+ f_308336: +1 t_x(308336,60)MGY04,3298.o +1 t_x(308336,12504)$MRAE04,7000 +1 x(308336,80)MYY04A,11298.p
+  +1 x(308336,295)MGY04,12590.p +1 x(308336,373)MGY04,14073.p +1 x(308336,2221)MYY04A,15627.p +1 x(308336,2304)$MYY04A,17137.p
+  +1 x(308336,2721)MGY04,18603.p +1 x(308336,986)MYY04A,19949.p +1 x(308336,821)MYY04A,20982.p +1 x(308336,1068)MYY04A,21900.p
+  +1 x(308336,1151)MYY04A,22578.p +1 x(308336,1312)MGY04,23076.p +1 x(308336,656)MYY04A,23468.p +1 x(308336,574)MYY04A,23755.p
+  +1 x(308336,451)MGY04,23962.p = +1
+ f_308351: +1 t_x(308351,300)$RMZSI04,3299.o +1 t_x(308351,214)RMZSI04,8870 = +1
+ f_308352: +1 t_x(308352,0),3300.o +1 t_x(308352,22620)$LCES004,7001 = +1
+ f_308362: +1 t_x(308362,0),3301.o +1 t_x(308362,2344)$KWUR1C04,7002 = +1
+ f_308366: +1 t_x(308366,0),3302.o +1 t_x(308366,1580)$YB3EH04A,7003 +1 t_x(308366,0),8871 +1 x(308366,55)YB3EH04A,17008.p
+  +1 x(308366,9)YB3EH04A,18565.p = +1
+ f_308371: +1 t_x(308371,408)ZM56704,3303.o +1 t_x(308371,12408)$MRAE04,7004 +1 x(308371,24)ZM56704,10310.p
+  +1 x(308371,121)MGY04,11115.p +1 x(308371,199)MGY04,12619.p +1 x(308371,277)MGY04,14072.p +1 x(308371,2125)MYY04A,15631.p
+  +1 x(308371,2208)$MYY04A,17136.p +1 x(308371,2625)MGY04,18602.p +1 x(308371,870)ZM56704,19960.p +1 x(308371,716)ZM56704,21006.p
+  +1 x(308371,947)ZM56704,21828.p +1 x(308371,1024)ZM56704,22566.p +1 x(308371,1216)MGY04,23070.p +1 x(308371,560)MYY04A,23494.p
+  +1 x(308371,478)MYY04A,23766.p +1 x(308371,355)MGY04,23977.p +1 x(308371,793)ZM56704,24105.p = +1
+ f_308386: +1 t_x(308386,0),3304.o +1 t_x(308386,5407)$LELVL104,7005 +1 t_x(308386,0),8872 = +1
+ f_308402: +1 t_x(308402,391)LELVL104,3305.o +1 t_x(308402,8978)$LELVL104,7006 +1 x(308402,81)LELVL104,10229.p
+  +1 x(308402,288)LELVL104,13702.p +1 x(308402,184)LELVL104,15459.p = +1
+ f_308410: +1 t_x(308410,1151)RMZU04,3306.o +1 t_x(308410,4751)$RMZU04,7007 +1 x(308410,97)RMZU04,9353.p
+  +1 x(308410,181)RMZU04,11865.p +1 x(308410,228)LEBAS04A,15066.p +1 x(308410,351)RMZU04,16712.p +1 x(308410,412)LEBAS04A,18472.p
+  = +1
+ f_308418: +1 t_x(308418,0),3307.o +1 t_x(308418,66)$KSLN04A,7008 +1 t_x(308418,0),8873 = +1
+ f_308432: +1 t_x(308432,364)RMZU04,3308.o +1 t_x(308432,4680)$RMZU04,7009 +1 t_x(308432,0),8874 +1 x(308432,26)RMZU04,9729.p
+  +1 x(308432,618)RMZU04,11400.p +1 x(308432,110)RMZU04,13391.p +1 x(308432,533)RMZU04,14976.p +1 x(308432,280)RMZU04,16817.p
+  +1 x(308432,449)RMZU04,18491.p = +1
+ f_308449: +1 t_x(308449,926)MRAE04,3309.o +1 t_x(308449,5651)$MRAE04,7010 +1 t_x(308449,363)MRAE04,8875
+  +1 x(308449,588)MRAE04,9477.p +1 x(308449,1376)MRAE04,11642.p +1 x(308449,476)MRAE04,13888.p +1 x(308449,813)MRAE04,16196.p
+  +1 x(308449,1488)MRAE04,17328.p +1 x(308449,2726)MRAE04,18712.p +1 x(308449,1601)MRAE04,20248.p +1 x(308449,1713)MRAE04,21432.p
+  +1 x(308449,1263)MRAE04,22256.p +1 x(308449,1151)MRAE04,22873.p +1 x(308449,1038)MRAE04,23372.p = +1
+ f_308460: +1 t_x(308460,8)YB3EH04A,3310.o +1 t_x(308460,7769)$LGIRA04,7011 +1 x(308460,239)YB3EH04A,10760.p
+  = +1
+ f_308475: +1 t_x(308475,16)KFUL1U04,3311.o +1 t_x(308475,1550)$KFUL1U04,7012 = +1
+ f_308479: +1 t_x(308479,0),3312.o +1 t_x(308479,19670)$EDGG704,7013 = +1
+ f_308482: +1 t_x(308482,157)KSAL1204,3313.o +1 t_x(308482,4200)$KSAL1204,7014 +1 t_x(308482,0),8876 = +1
+ f_308485: +1 t_x(308485,700)$LGIRA04,3314.o +1 t_x(308485,330)LGIRA04,8877 = +1
+ f_308505: +1 t_x(308505,0),3315.o +1 t_x(308505,1704)$YB3EH04A,7015 +1 t_x(308505,0),8878 +1 x(308505,87)YB3EH04A,15373.p
+  +1 x(308505,179)YB3EH04A,17069.p +1 x(308505,41)YB3EH04A,18521.p = +1
+ f_308507: +1 t_x(308507,450)LCES004,3316.o +1 t_x(308507,20820)$LCES004,7016 +1 x(308507,0),10196.p +1 x(308507,150)LCES004,10927.p
+  +1 x(308507,2700)LCES004,12651.p +1 x(308507,3600)LCES004,14350.p +1 x(308507,4050)LCES004,15859.p +1 x(308507,7761)LCES004,17576.p
+  +1 x(308507,9995)LCES004,19099.p +1 x(308507,750)LCES004,20766.p +1 x(308507,900)LCES004,21136.p +1 x(308507,1200)LCES004,21993.p
+  +1 x(308507,600)LCES004,22800.p = +1
+ f_308511: +1 t_x(308511,28)ZM56704,3317.o +1 t_x(308511,11891)$MRAE04,7017 +1 x(308511,73)MGY04,10781.p
+  +1 x(308511,43)MYY04A,11079.p +1 x(308511,592)MAB04,12421.p +1 x(308511,777)MGY04,14123.p +1 x(308511,1638)MGY04,15660.p
+  +1 x(308511,1717)MGY04,17147.p +1 x(308511,2320)MAB04,18667.p +1 x(308511,1091)MGY04,20082.p +1 x(308511,1168)MAB04,21071.p
+  +1 x(308511,455)MYY04A,21827.p +1 x(308511,856)MGY04,22558.p +1 x(308511,702)MYY04A,23079.p +1 x(308511,291)MYY04A,23563.p
+  +1 x(308511,1384)MAB04,23805.p +1 x(308511,934)MGY04,23972.p +1 x(308511,538)MYY04A,24082.p +1 x(308511,1312)MAB04,24131.p
+  = +1
+ f_308515: +1 t_x(308515,0),3318.o +1 t_x(308515,13712)$MGY04,7018 +1 x(308515,447)MAB3404A,14086.p +1 x(308515,19)MAB3404A,15756.p
+  +1 x(308515,7747)MAB04,18794.p +1 x(308515,190)MAB3404A,20698.p +1 x(308515,104)MAB3404A,22244.p = +1
+ f_308533: +1 t_x(308533,357)EDGG704,3319.o +1 t_x(308533,18657)$EDGG704,7019 +1 x(308533,57)EDGG704,10072.p
+  +1 x(308533,157)EDGG704,11555.p +1 x(308533,257)EDGG704,13818.p +1 x(308533,5557)EDGG704,14877.p +1 x(308533,457)EDGG704,17071.p
+  +1 x(308533,5657)EDGG704,17384.p +1 x(308533,1057)EDGG704,19501.p +1 x(308533,1157)EDGG704,21409.p = +1
+ f_308550: +1 t_x(308550,213)RVKWS04,3320.o +1 t_x(308550,309)$RVKWS04,7020 +1 x(308550,22)RVKWS04,10291.p
+  +1 x(308550,118)RVKWS04,12320.p = +1
+ f_308582: +1 t_x(308582,2154)EDGG704,3321.o +1 t_x(308582,13854)$EDGG704,7021 +1 t_x(308582,1754)EDGG704,8879
+  +1 x(308582,1854)EDGG704,11449.p +1 x(308582,2004)EDGG704,13174.p +1 x(308582,2904)EDGG704,20537.p +1 x(308582,2604)EDGG704,21605.p
+  +1 x(308582,2304)EDGG704,22400.p +1 x(308582,2454)EDGG704,23678.p = +1
+ f_308593: +1 t_x(308593,320)RMZU04,3322.o +1 t_x(308593,4551)$RMZU04,7022 +1 t_x(308593,0),8880 +1 x(308593,489)RMZU04,11363.p
+  +1 x(308593,1166)RMZU04,13397.p +1 x(308593,404)RMZU04,15016.p +1 x(308593,658)RMZU04,16895.p = +1
+ f_308597: +1 t_x(308597,0),3323.o +1 t_x(308597,10590)$YB3EH04A,7023 +1 x(308597,58)YB3EH04A,19517.p
+  = +1
+ f_308602: +1 t_x(308602,183)$LOVN1504,3324.o +1 t_x(308602,0),8881 +1 x(308602,40)LOVN1504,10357.p +1 x(308602,111)LOVN1504,12212.p
+  = +1
+ f_308611: +1 t_x(308611,0),3325.o +1 t_x(308611,39)$KSLN04A,7024 = +1
+ f_308619: +1 t_x(308619,1978)LGZAA04M,3326.o +1 t_x(308619,11312)$LGZAA04M,7025 +1 t_x(308619,1045)LGZAA04M,8882
+  +1 x(308619,112)LGZAA04M,9141.p +1 x(308619,2912)LGZAA04M,18984.p +1 x(308619,3845)LGZAA04M,20132.p
+  = +1
+ f_308622: +1 t_x(308622,2538)LCES004,3327.o +1 t_x(308622,10958)$LCES004,7026 +1 t_x(308622,1164)LCES004,8883
+  +1 x(308622,2367)LCES004,9203.p +1 x(308622,1679)LCES004,11295.p +1 x(308622,3741)LCES004,12935.p +1 x(308622,2023)LCES004,15267.p
+  +1 x(308622,1851)LCES004,17628.p +1 x(308622,1336)LCES004,18969.p +1 x(308622,2195)LCES004,19855.p +1 x(308622,5803)LCES004,20910.p
+  +1 x(308622,3054)LCES004,23117.p +1 x(308622,3226)LCES004,23565.p +1 x(308622,3398)LCES004,23821.p = +1
+ f_308624: +1 t_x(308624,383)LCES004,3328.o +1 t_x(308624,21053)$LCES004,7027 +1 x(308624,233)LCES004,10488.p
+  +1 x(308624,2933)LCES004,12650.p +1 x(308624,3833)LCES004,14346.p +1 x(308624,4283)LCES004,15850.p +1 x(308624,7994)LCES004,17510.p
+  +1 x(308624,10228)LCES004,18914.p +1 x(308624,683)LCES004,20169.p +1 x(308624,1133)LCES004,21183.p +1 x(308624,1433)LCES004,22071.p
+  +1 x(308624,833)LCES004,23333.p = +1
+ f_308629: +1 t_x(308629,0),3329.o +1 t_x(308629,8536)$MRAE04,7028 +1 x(308629,184)MAB04,12881.p +1 x(308629,40)MAB04,16887.p
+  +1 x(308629,112)MAB04,17571.p +1 x(308629,400)MAB04,20434.p = +1
+ f_308647: +1 t_x(308647,1392)MRAE04,3330.o +1 t_x(308647,4992)$MRAE04,7029 +1 t_x(308647,267)MRAE04,8884
+  +1 x(308647,492)MRAE04,9467.p +1 x(308647,717)MRAE04,11486.p +1 x(308647,1167)MRAE04,13532.p +1 x(308647,1279)MRAE04,15353.p
+  +1 x(308647,829)MRAE04,17360.p +1 x(308647,2067)MRAE04,18695.p +1 x(308647,942)MRAE04,20240.p +1 x(308647,1054)MRAE04,21360.p
+  = +1
+ f_308677: +1 t_x(308677,385)RMZSI04,3331.o +1 t_x(308677,2614)$RMZSI04,7030 +1 t_x(308677,214)RMZSI04,8885
+  +1 x(308677,299)RMZSI04,10155.p = +1
+ f_308700: +1 t_x(308700,23)LEBAS04A,3332.o +1 t_x(308700,2700)$LEBAS04A,7031 +1 t_x(308700,0),8886 = +1
+ f_308705: +1 t_x(308705,360)$LCES004M,3333.o +1 x(308705,60)LCES004M,10069.p +1 x(308705,210)LCES004M,12381.p
+  = +1
+ f_308717: +1 t_x(308717,120)$KFUL1U04,3334.o = +1
+ f_308733: +1 t_x(308733,48)MAB04,3335.o +1 t_x(308733,8760)$MRAE04,7032 +1 x(308733,192)MAB04,15736.p
+  +1 x(308733,48)MAB04,18692.p = +1
+ f_308743: +1 t_x(308743,845)EDGG704,3336.o +1 t_x(308743,18245)$EDGG704,7033 +1 x(308743,44)MAB3404A,9116.p
+  +1 x(308743,445)EDGG704,10822.p +1 x(308743,130)MAB3404A,13458.p +1 x(308743,301)MAB3404A,15257.p +1 x(308743,545)EDGG704,16912.p
+  +1 x(308743,8645)EDGG704,17524.p +1 x(308743,644)MAB3404A,19233.p +1 x(308743,730)MAB3404A,21199.p +1 x(308743,987)MAB3404A,22346.p
+  = +1
+ f_308751: +1 t_x(308751,0),3337.o +1 t_x(308751,10405)$MRAE04,7034 +1 x(308751,74)MGY04,11038.p +1 x(308751,152)MGY04,15666.p
+  +1 x(308751,231)MGY04,17161.p +1 x(308751,622)MGY04,18596.p +1 x(308751,778)MGY04,20116.p +1 x(308751,387)MGY04,21263.p
+  +1 x(308751,544)MGY04,21944.p +1 x(308751,935)MGY04,22844.p +1 x(308751,700)MGY04,23569.p = +1
+ f_308759: +1 t_x(308759,24)KSPE104D,3338.o +1 t_x(308759,2008)$KSPE104D,7035 = +1
+ f_308769: +1 t_x(308769,285)MRAE04,3339.o +1 t_x(308769,7260)$MRAE04,7036 +1 x(308769,172)MRAE04,9257.p
+  +1 x(308769,60)$MRAEE04,12779.p +1 x(308769,1522)MRAE04,14736.p +1 x(308769,2422)MRAE04,16555.p +1 x(308769,3097)MRAE04,17438.p
+  +1 x(308769,4335)MRAE04,18785.p +1 x(308769,847)MRAE04,20204.p +1 x(308769,960)MRAE04,21414.p +1 x(308769,397)MRAE04,22398.p
+  = +1
+ f_308780: +1 t_x(308780,0),3340.o +1 t_x(308780,3982)$KSLN04A,7037 +1 t_x(308780,0),8887 +1 x(308780,511)KSLN04A,13845.p
+  = +1
+ f_308836: +1 t_x(308836,83)YB3EH04A,3341.o +1 t_x(308836,7936)$YB3EH04A,7038 +1 t_x(308836,0),8888 +1 x(308836,130)YB3EH04A,10651.p
+  = +1
+ f_308855: +1 t_x(308855,324)YB3EH04A,3342.o +1 t_x(308855,694)$YB3EH04A,7039 +1 t_x(308855,1)YB3EH04A,8889
+  +1 x(308855,185)YB3EH04A,10519.p +1 x(308855,93)YB3EH04A,11588.p +1 x(308855,278)YB3EH04A,13410.p +1 x(308855,232)YB3EH04A,15234.p
+  +1 x(308855,370)YB3EH04A,16792.p +1 x(308855,463)YB3EH04A,18342.p = +1
+ f_308892: +1 t_x(308892,0),3343.o +1 t_x(308892,12726)$MGY04,7040 +1 x(308892,34)MEK04,10866.p +1 x(308892,126)MYY04A,12654.p
+  +1 x(308892,877)MAB1204A,14109.p +1 x(308892,1143)MGY04,15829.p +1 x(308892,204)MGY04,17330.p +1 x(308892,7440)MAB04,18967.p
+  +1 x(308892,282)MGY04,20608.p +1 x(308892,548)MAB1204A,21701.p +1 x(308892,413)MEK04,22026.p +1 x(308892,439)MGY04,23391.p
+  = +1
+ f_308908: +1 t_x(308908,284)ZM56704,3344.o +1 t_x(308908,3361)$ZM56704,7041 +1 t_x(308908,0),8890 +1 x(308908,53)ZM56704,10040.p
+  +1 x(308908,130)ZM56704,11981.p +1 x(308908,207)ZM56704,13797.p = +1
+ f_308914: +1 t_x(308914,29)MAB3404A,3345.o +1 t_x(308914,12403)$MRAE04,7042 +1 x(308914,115)MAB3404A,10041.p
+  +1 x(308914,272)MGY04,11237.p +1 x(308914,350)ZM56704,12879.p +1 x(308914,391)MYY04A,15211.p +1 x(308914,544)$MAB3404A,15625.p
+  +1 x(308914,2203)$MYY04A,17129.p +1 x(308914,4168)MAB04,18683.p +1 x(308914,885)MYY04A,19977.p +1 x(308914,1648)MAB04,20977.p
+  +1 x(308914,965)ZM56704,21834.p +1 x(308914,1042)ZM56704,22560.p +1 x(308914,1196)ZM56704,23099.p +1 x(308914,555)MYY04A,23473.p
+  +1 x(308914,473)MYY04A,23774.p +1 x(308914,803)MYY04A,23986.p +1 x(308914,427)ZM56704,24099.p = +1
+ f_308941: +1 t_x(308941,0),3346.o +1 t_x(308941,1777)$YB3EH04A,7043 +1 t_x(308941,0),8891 +1 x(308941,68)YB3EH04A,15272.p
+  +1 x(308941,21)YB3EH04A,17001.p = +1
+ f_308945: +1 t_x(308945,856)EDGG704,3347.o +1 t_x(308945,16156)$EDGG704,7044 +1 t_x(308945,756)EDGG704,8892
+  +1 x(308945,1656)EDGG704,11666.p +1 x(308945,2456)EDGG704,13742.p +1 x(308945,3056)EDGG704,14449.p +1 x(308945,3156)EDGG704,17316.p
+  +1 x(308945,1256)EDGG704,19609.p +1 x(308945,3256)EDGG704,20198.p +1 x(308945,4156)EDGG704,21165.p +1 x(308945,956)EDGG704,22329.p
+  = +1
+ f_308947: +1 t_x(308947,0),3348.o +1 t_x(308947,1703)$YB3EH04A,7045 +1 t_x(308947,0),8893 +1 x(308947,86)YB3EH04A,17105.p
+  +1 x(308947,40)YB3EH04A,19647.p = +1
+ f_308966: +1 t_x(308966,0),3349.o +1 t_x(308966,1746)$KWUR1C04,7046 +1 x(308966,9)KWUR1C04,17589.p +1 x(308966,78)KWUR1C04,23658.p
+  = +1
+ f_309000: +1 t_x(309000,32)KSLN04A,3350.o +1 t_x(309000,1214)$KSLN04A,7047 +1 t_x(309000,0),8894 = +1
+ f_309006: +1 t_x(309006,36)ZM56704,3351.o +1 t_x(309006,2639)$MAB3404A,7048 +1 x(309006,113)ZM56704,13727.p
+  +1 x(309006,574)ZM56704,15045.p +1 x(309006,153)MAB3404A,16773.p +1 x(309006,324)MAB3404A,17547.p +1 x(309006,239)MAB3404A,20702.p
+  +1 x(309006,190)ZM56704,24112.p = +1
+ f_309011: +1 t_x(309011,815)MRAE04,3352.o +1 t_x(309011,5653)$MRAE04,7049 +1 t_x(309011,253)MRAE04,8895
+  +1 x(309011,590)MRAE04,9440.p +1 x(309011,1378)MRAE04,11635.p +1 x(309011,478)MRAE04,13687.p +1 x(309011,365)MRAE04,15497.p
+  +1 x(309011,1490)MRAE04,17332.p +1 x(309011,2728)MRAE04,18715.p +1 x(309011,1603)MRAE04,20253.p +1 x(309011,1715)MRAE04,21441.p
+  +1 x(309011,1265)MRAE04,22220.p +1 x(309011,1153)MRAE04,22854.p +1 x(309011,1040)MRAE04,23275.p = +1
+ f_309016: +1 t_x(309016,61)MGY04,3353.o +1 t_x(309016,8040)$MRAE04,7050 +1 x(309016,9)MRAEE04,10774.p
+  +1 x(309016,193)MRAEE04,13740.p +1 x(309016,452)MGY04,14120.p +1 x(309016,374)MGY04,15696.p +1 x(309016,139)MGY04,17242.p
+  +1 x(309016,5115)MRAE04,18801.p +1 x(309016,277)MRAE04,20193.p +1 x(309016,563)MRAEE04,21415.p = +1
+ f_309049: +1 t_x(309049,324)$RMZSI04,3354.o +1 t_x(309049,66)RMZSI04,8896 = +1
+ f_309061: +1 t_x(309061,65)EGPFA04,3355.o +1 t_x(309061,3065)$EGPFA04,7051 +1 t_x(309061,0),8897 +1 x(309061,365)EGPFA04,9964.p
+  +1 x(309061,665)EGPFA04,23022.p +1 x(309061,965)EGPFA04,23430.p +1 x(309061,1265)EGPFA04,23711.p +1 x(309061,1565)EGPFA04,23916.p
+  = +1
+ f_309070: +1 t_x(309070,220)EDGG704,3356.o +1 t_x(309070,18720)$EDGG704,7052 +1 x(309070,20)EDGG704,10277.p
+  +1 x(309070,320)EDGG704,13616.p +1 x(309070,5620)EDGG704,14967.p +1 x(309070,120)EDGG704,17045.p +1 x(309070,5720)EDGG704,17396.p
+  = +1
+ f_309072: +1 t_x(309072,0),3357.o +1 t_x(309072,20013)$EDGG704,7053 +1 x(309072,0),9308.p +1 x(309072,103)LELVL104,11242.p
+  +1 x(309072,513)EDGG704,13881.p +1 x(309072,613)EDGG704,15501.p +1 x(309072,413)EDGG704,17017.p +1 x(309072,310)LELVL104,18563.p
+  = +1
+ f_309098: +1 t_x(309098,984)RMZSI04,3358.o +1 t_x(309098,1670)$RMZSI04,7054 +1 t_x(309098,641)RMZSI04,8898
+  +1 x(309098,1070)RMZSI04,12108.p +1 x(309098,812)RMZSI04,13879.p +1 x(309098,898)RMZSI04,15524.p = +1
+ f_309099: +1 t_x(309099,673)MRAEE04,3359.o +1 t_x(309099,10827)$MRAE04,7055 +1 x(309099,27)MEK04,9793.p
+  +1 x(309099,396)MRAEE04,11846.p +1 x(309099,488)MRAEE04,13634.p +1 x(309099,765)MRAEE04,14273.p +1 x(309099,857)MRAEE04,15810.p
+  +1 x(309099,1042)MRAEE04,17221.p +1 x(309099,119)MRAEE04,18834.p +1 x(309099,303)MRAEE04,20478.p +1 x(309099,211)MRAEE04,21608.p
+  = +1
+ f_309103: +1 t_x(309103,1026)GL34W04,3360.o +1 t_x(309103,12420)$MRAE04,7056 +1 x(309103,51)GL34W04,9493.p
+  +1 x(309103,126)GL34W04,11433.p +1 x(309103,201)GL34W04,13178.p +1 x(309103,276)GL34W04,14465.p +1 x(309103,426)GL34W04,15643.p
+  +1 x(309103,2246)MGY04,17169.p +1 x(309103,2637)MGY04,18620.p +1 x(309103,576)GL34W04,19963.p +1 x(309103,1698)MGY04,21433.p
+  +1 x(309103,1072)MGY04,22009.p +1 x(309103,1385)MGY04,22872.p +1 x(309103,1228)MGY04,23169.p +1 x(309103,651)GL34W04,23646.p
+  +1 x(309103,1150)MGY04,23868.p = +1
+ f_309119: +1 t_x(309119,19)ZM56704,3361.o +1 t_x(309119,3635)$ZM56704,7057 +1 t_x(309119,0),8899 +1 x(309119,96)ZM56704,10541.p
+  +1 x(309119,173)ZM56704,12276.p = +1
+ f_309127: +1 t_x(309127,309)LGZAA04M,3362.o +1 t_x(309127,11509)$LGZAA04M,7058 = +1
+ f_309142: +1 t_x(309142,0),3363.o +1 t_x(309142,2820)$LEBAS04A,7059 = +1
+ f_309143: +1 t_x(309143,23)RMZU04,3364.o +1 t_x(309143,14430)$LELVL104,7060 +1 x(309143,192)RMZU04,10012.p
+  +1 x(309143,277)RMZU04,11585.p +1 x(309143,108)RMZU04,13534.p +1 x(309143,362)RMZU04,15451.p = +1
+ f_309144: +1 t_x(309144,0),3365.o +1 t_x(309144,1581)$RMZU04,7061 +1 t_x(309144,0),8900 = +1
+ f_309172: +1 t_x(309172,1583)EDGG704,3366.o +1 t_x(309172,11933)$EDGG704,7062 +1 t_x(309172,1133)EDGG704,8901
+  +1 x(309172,1283)EDGG704,11429.p +1 x(309172,1433)EDGG704,13249.p +1 x(309172,2483)EDGG704,15070.p +1 x(309172,2333)EDGG704,16930.p
+  +1 x(309172,2033)EDGG704,18355.p +1 x(309172,1883)EDGG704,19713.p +1 x(309172,1733)EDGG704,20832.p = +1
+ f_309174: +1 t_x(309174,0),3367.o +1 t_x(309174,9720)$LELVL104,7063 = +1
+ f_309188: +1 t_x(309188,56)MGY04,3368.o +1 t_x(309188,22080)$EDGG704,7064 +1 x(309188,131)MAB04,18135.p
+  +1 x(309188,1621)MGY04,18867.p +1 x(309188,563)MAB04,20128.p +1 x(309188,275)MAB04,21236.p +1 x(309188,347)MAB04,21931.p
+  +1 x(309188,419)MAB04,22934.p = +1
+ f_309190: +1 t_x(309190,0),3369.o +1 t_x(309190,9377)$MRAE04,7065 +1 x(309190,220)MGY04,10797.p +1 x(309190,377)MGY04,12447.p
+  +1 x(309190,611)MGY04,14133.p +1 x(309190,690)MGY04,15703.p +1 x(309190,455)MGY04,17186.p +1 x(309190,1159)MGY04,18758.p
+  +1 x(309190,533)MGY04,20440.p = +1
+ f_309200: +1 t_x(309200,1413)LCES004M,3370.o +1 t_x(309200,3813)$LCES004M,7066 +1 x(309200,513)LCES004M,9490.p
+  +1 x(309200,663)LCES004M,11478.p +1 x(309200,813)LCES004M,13286.p +1 x(309200,963)LCES004M,15080.p +1 x(309200,1113)LCES004M,16714.p
+  +1 x(309200,1263)LCES004M,18264.p = +1
+ f_309203: +1 t_x(309203,409)YB3EH04A,3371.o +1 t_x(309203,871)$YB3EH04A,7067 +1 t_x(309203,39)YB3EH04A,8902
+  +1 x(309203,178)YB3EH04A,10352.p +1 x(309203,224)YB3EH04A,12167.p +1 x(309203,85)YB3EH04A,13539.p +1 x(309203,547)YB3EH04A,16829.p
+  +1 x(309203,640)YB3EH04A,18445.p +1 x(309203,270)YB3EH04A,19763.p +1 x(309203,362)YB3EH04A,20826.p = +1
+ f_309207: +1 t_x(309207,0),3372.o +1 t_x(309207,2490)$KFUL1U04,7068 = +1
+ f_309208: +1 t_x(309208,0),3373.o +1 t_x(309208,5527)$LELVL104,7069 +1 t_x(309208,0),8903 = +1
+ f_309210: +1 t_x(309210,891)EDGG704,3374.o +1 t_x(309210,15791)$EDGG704,7070 +1 t_x(309210,791)EDGG704,8904
+  +1 x(309210,1291)EDGG704,11531.p +1 x(309210,2091)EDGG704,13421.p +1 x(309210,2691)EDGG704,14430.p +1 x(309210,2791)EDGG704,17300.p
+  +1 x(309210,1091)EDGG704,19715.p +1 x(309210,2891)EDGG704,20137.p +1 x(309210,3791)EDGG704,21106.p +1 x(309210,991)EDGG704,22988.p
+  +1 x(309210,1491)EDGG704,23536.p = +1
+ f_309267: +1 t_x(309267,46)RMZSI04,3375.o +1 t_x(309267,3218)$RMZSI04,7071 +1 x(309267,218)RMZSI04,11102.p
+  +1 x(309267,903)RMZSI04,13903.p = +1
+ f_309270: +1 t_x(309270,0),3376.o +1 t_x(309270,21101)$EDGG704,7072 +1 x(309270,7)MAB3404A,19503.p = +1
+ f_309271: +1 t_x(309271,0),3377.o +1 t_x(309271,495)$KSAL1204,7073 = +1
+ f_309281: +1 t_x(309281,38)ZM56704,3378.o +1 t_x(309281,4500)$ZM56704,7074 +1 t_x(309281,0),8905 +1 x(309281,346)ZM56704,10944.p
+  +1 x(309281,884)ZM56704,20358.p = +1
+ f_309283: +1 t_x(309283,2154)LGSRA04,3379.o +1 t_x(309283,7016)$LGSRA04,7075 +1 t_x(309283,939)LGSRA04,8906
+  = +1
+ f_309284: +1 t_x(309284,2356)LFMDA04A,3380.o +1 t_x(309284,3076)$LFMDA04A,7076 +1 x(309284,196)LFMDA04A,9313.p
+  +1 x(309284,916)LFMDA04A,11170.p +1 x(309284,1636)LFMDA04A,13021.p = +1
+ f_309298: +1 t_x(309298,184)EDGG704,3381.o +1 t_x(309298,19084)$EDGG704,7077 +1 x(309298,84)EDGG704,10406.p
+  = +1
+ f_309311: +1 t_x(309311,0),3382.o +1 t_x(309311,8514)$YB3EH04A,7078 +1 t_x(309311,0),8907 +1 x(309311,15)YB3EH04A,17114.p
+  = +1
+ f_309313: +1 t_x(309313,0),3383.o +1 t_x(309313,2492)$LEBAS04A,7079 +1 t_x(309313,0),8908 = +1
+ f_309316: +1 t_x(309316,80)LGIRA04,3384.o +1 t_x(309316,5250)$LGIRA04,7080 = +1
+ f_309317: +1 t_x(309317,725)MGY04,3385.o +1 t_x(309317,7925)$MRAE04,7081 +1 x(309317,20)MGY04,9171.p
+  +1 x(309317,98)MGY04,11016.p +1 x(309317,162)MRAE04,12777.p +1 x(309317,333)MGY04,14335.p +1 x(309317,255)MGY04,15814.p
+  +1 x(309317,3762)MRAE04,17391.p +1 x(309317,4951)MGY04,18783.p +1 x(309317,1507)MGY04,20216.p +1 x(309317,490)MGY04,21358.p
+  = +1
+ f_309321: +1 t_x(309321,509)LGIRA04,3386.o +1 t_x(309321,8633)$LGIRA04,7082 +1 t_x(309321,0),8909 +1 x(309321,140)LGIRA04,10191.p
+  = +1
+ f_309324: +1 t_x(309324,1056)RMZSI04,3387.o +1 t_x(309324,1999)$RMZSI04,7083 +1 t_x(309324,713)RMZSI04,8910
+  +1 x(309324,970)RMZSI04,10153.p +1 x(309324,799)RMZSI04,13844.p +1 x(309324,884)RMZSI04,15232.p = +1
+ f_309331: +1 t_x(309331,116)RMZU04,3388.o +1 t_x(309331,1978)$RMZU04,7084 +1 t_x(309331,0),8911 +1 x(309331,31)RMZU04,10386.p
+  +1 x(309331,201)RMZU04,13853.p = +1
+ f_309347: +1 t_x(309347,0),3389.o +1 t_x(309347,12951)$LGZAA04M,7085 = +1
+ f_309349: +1 t_x(309349,0),3390.o +1 t_x(309349,1296)$KFUL1U04,7086 = +1
+ f_309374: +1 t_x(309374,368)LGIRA04,3391.o +1 t_x(309374,7384)$LGIRA04,7087 +1 t_x(309374,0),8912 = +1
+ f_309385: +1 t_x(309385,0),3392.o +1 t_x(309385,2023)$MRAE04,7088 +1 t_x(309385,0),8913 = +1
+ f_309386: +1 t_x(309386,0),3393.o +1 t_x(309386,22024)$LCES004,7089 +1 x(309386,4)LCES004,12177.p = +1
+ f_309400: +1 t_x(309400,0),3394.o +1 t_x(309400,5807)$MAB3404A,7090 = +1
+ f_309414: +1 t_x(309414,3019)LCES004,3395.o +1 t_x(309414,11610)$LCES004,7091 +1 t_x(309414,1644)LCES004,8914
+  +1 x(309414,2331)LCES004,10952.p +1 x(309414,4393)LCES004,12738.p +1 x(309414,2675)LCES004,14487.p +1 x(309414,3190)LCES004,16021.p
+  +1 x(309414,2503)LCES004,17607.p +1 x(309414,1988)LCES004,18925.p +1 x(309414,2847)LCES004,19852.p +1 x(309414,6455)LCES004,20930.p
+  +1 x(309414,3706)LCES004,23136.p +1 x(309414,3878)LCES004,23592.p +1 x(309414,4050)LCES004,23907.p = +1
+ f_309437: +1 t_x(309437,0),3396.o +1 t_x(309437,120)$ZM56704,7092 +1 t_x(309437,0),8915 = +1
+ f_309442: +1 t_x(309442,49)MYY04A,3397.o +1 t_x(309442,13885)$MGY04,7093 +1 x(309442,7937)MGY04,18622.p
+  +1 x(309442,214)MYY04A,19953.p +1 x(309442,8015)MGY04,21815.p = +1
+ f_309449: +1 t_x(309449,0),3398.o +1 t_x(309449,7602)$LEBAS04A,7094 = +1
+ f_309461: +1 t_x(309461,0),3399.o +1 t_x(309461,1894)$KFUL1U04,7095 +1 t_x(309461,0),8916 = +1
+ f_309462: +1 t_x(309462,308)LOVN1504,3400.o +1 t_x(309462,1451)$LOVN1504,7096 +1 x(309462,93)LOVN1504,9965.p
+  +1 x(309462,236)LOVN1504,11309.p +1 x(309462,22)LOVN1504,13320.p +1 x(309462,451)LOVN1504,15107.p +1 x(309462,665)LOVN1504,16807.p
+  +1 x(309462,379)LOVN1504,19528.p +1 x(309462,165)LOVN1504,20839.p = +1
+ f_309465: +1 t_x(309465,1639)LGZAA04M,3401.o +1 t_x(309465,6306)$LGZAA04M,7097 +1 t_x(309465,0),8917
+  +1 x(309465,706)LGZAA04M,9500.p = +1
+ f_309473: +1 t_x(309473,355)LOVN1504,3402.o +1 t_x(309473,2713)$LOVN1504,7098 +1 t_x(309473,141)LOVN1504,8918
+  +1 x(309473,213)LOVN1504,9695.p +1 x(309473,641)LOVN1504,13010.p +1 x(309473,855)LOVN1504,14846.p +1 x(309473,570)LOVN1504,16660.p
+  +1 x(309473,498)LOVN1504,18537.p +1 x(309473,427)LOVN1504,19780.p = +1
+ f_309492: +1 t_x(309492,0),3403.o +1 t_x(309492,1025)$KWUR1C04,7099 = +1
+ f_309498: +1 t_x(309498,684)RMZSI04,3404.o +1 t_x(309498,2227)$RMZSI04,7100 +1 t_x(309498,512)RMZSI04,8919
+  +1 x(309498,598)RMZSI04,10183.p +1 x(309498,769)RMZSI04,13950.p +1 x(309498,1112)RMZSI04,15334.p = +1
+ f_309507: +1 t_x(309507,0),3405.o +1 t_x(309507,7678)$LEBAS04A,7101 = +1
+ f_309508: +1 t_x(309508,721)LGRPA04,3406.o +1 t_x(309508,1801)$LGRPA04,7102 +1 x(309508,1)LGRPA04,9749.p
+  +1 x(309508,361)LGRPA04,13772.p = +1
+ f_309520: +1 t_x(309520,0),3407.o +1 t_x(309520,10171)$MRAE04,7103 +1 x(309520,91)MAB04,15130.p +1 x(309520,19)MAB04,21273.p
+  = +1
+ f_309536: +1 t_x(309536,0),3408.o +1 t_x(309536,5417)$LELVU04,7104 +1 t_x(309536,0),8920 = +1
+ f_309547: +1 t_x(309547,293)LEBAS04A,3409.o +1 t_x(309547,5832)$LEBAS04A,7105 +1 t_x(309547,201)LEBAS04A,8921
+  +1 x(309547,570)LEBAS04A,12336.p +1 x(309547,385)LEBAS04A,15347.p +1 x(309547,478)LEBAS04A,17011.p = +1
+ f_309557: +1 t_x(309557,679)EDGG704,3410.o +1 t_x(309557,17079)$EDGG704,7106 +1 t_x(309557,579)EDGG704,8922
+  +1 x(309557,3979)EDGG704,14503.p +1 x(309557,4079)EDGG704,17268.p = +1
+ f_309560: +1 t_x(309560,0),3411.o +1 t_x(309560,2624)$YB3EH04A,7107 = +1
+ f_309573: +1 t_x(309573,2915)LCES004,3412.o +1 t_x(309573,9960)$LCES004,7108 +1 t_x(309573,1197)LCES004,8923
+  +1 x(309573,1369)LCES004,9299.p +1 x(309573,2228)LCES004,11050.p +1 x(309573,2743)LCES004,12841.p +1 x(309573,2571)LCES004,15121.p
+  +1 x(309573,1540)LCES004,16805.p +1 x(309573,2400)LCES004,17852.p +1 x(309573,2056)LCES004,19261.p +1 x(309573,4805)LCES004,20888.p
+  +1 x(309573,4118)LCES004,22059.p +1 x(309573,4290)LCES004,22710.p +1 x(309573,3087)LCES004,23223.p +1 x(309573,3774)LCES004,23632.p
+  +1 x(309573,3259)LCES004,23847.p = +1
+ f_309577: +1 t_x(309577,1716)MRAEE04,3413.o +1 t_x(309577,12332)$MRAE04,7109 +1 x(309577,16)MEK04,9211.p
+  +1 x(309577,110)MEK04,11006.p +1 x(309577,584)MEK04,12884.p +1 x(309577,679)MEK04,14201.p +1 x(309577,868)MEK04,15751.p
+  +1 x(309577,963)MEK04,17194.p +1 x(309577,300)MEK04,18728.p +1 x(309577,395)MEK04,20675.p +1 x(309577,489)MEK04,21573.p
+  = +1
+ f_309583: +1 t_x(309583,2890)MGY04,3414.o +1 t_x(309583,6960)$MRAE04,7110 +1 x(309583,307)MGY04,9148.p
+  +1 x(309583,386)MGY04,11011.p +1 x(309583,210)MRAE04,12787.p +1 x(309583,1168)MGY04,14599.p +1 x(309583,2107)MGY04,16320.p
+  +1 x(309583,2797)MRAE04,17404.p +1 x(309583,3986)MGY04,18749.p +1 x(309583,542)MGY04,20118.p +1 x(309583,620)MGY04,21170.p
+  +1 x(309583,772)MRAE04,22345.p = +1
+ f_309588: +1 t_x(309588,0),3415.o +1 t_x(309588,6111)$MRAE04,7111 +1 x(309588,241)MGY04,10728.p +1 x(309588,148)MRAE04,11872.p
+  +1 x(309588,6)MGY04,12939.p +1 x(309588,554)MGY04,14587.p +1 x(309588,1258)MGY04,16091.p +1 x(309588,1948)MRAE04,17346.p
+  +1 x(309588,3137)MGY04,18735.p +1 x(309588,1161)MRAE04,20266.p +1 x(309588,1024)MGY04,21325.p +1 x(309588,789)MGY04,22203.p
+  +1 x(309588,319)MGY04,22984.p = +1
+ f_309594: +1 t_x(309594,57)KWUR1C04,3416.o +1 t_x(309594,2142)$KWUR1C04,7112 +1 t_x(309594,0),8924 +1 x(309594,196)KWUR1C04,23912.p
+  = +1
+ f_309597: +1 t_x(309597,113)KFUL1U04,3417.o +1 t_x(309597,1800)$KFUL1U04,7113 +1 t_x(309597,0),8925 = +1
+ f_309599: +1 t_x(309599,90)YB3EH04A,3418.o +1 t_x(309599,4247)$YB3EH04A,7114 +1 t_x(309599,0),8926 +1 x(309599,43)YB3EH04A,10741.p
+  = +1
+ f_309602: +1 t_x(309602,143)LEBAS04A,3419.o +1 t_x(309602,1620)$LEBAS04A,7115 +1 t_x(309602,50)LEBAS04A,8927
+  = +1
+ f_309625: +1 t_x(309625,1783)MGY04,3420.o +1 t_x(309625,11957)$MRAE04,7116 +1 x(309625,27)MYY04A,9237.p
+  +1 x(309625,109)MYY04A,11129.p +1 x(309625,686)MYY04A,12960.p +1 x(309625,843)MGY04,14743.p +1 x(309625,1674)MYY04A,16839.p
+  +1 x(309625,1757)$MYY04A,17259.p +1 x(309625,2174)MGY04,18775.p +1 x(309625,439)MYY04A,20153.p +1 x(309625,274)MYY04A,21198.p
+  +1 x(309625,521)MYY04A,21850.p +1 x(309625,922)MGY04,22576.p +1 x(309625,765)MGY04,23078.p +1 x(309625,1470)MGY04,23773.p
+  +1 x(309625,1000)MGY04,24017.p +1 x(309625,1592)MYY04A,24106.p +1 x(309625,1078)MGY04,24155.p = +1
+ f_309641: +1 t_x(309641,0),3421.o +1 t_x(309641,579)$KFUL1U04,7117 +1 t_x(309641,0),8928 = +1
+ f_309684: +1 t_x(309684,50)MAB3404A,3422.o +1 t_x(309684,1679)$MAB3404A,7118 +1 x(309684,216)ZM56704,11473.p
+  +1 x(309684,136)MAB3404A,12926.p +1 x(309684,446)ZM56704,14702.p +1 x(309684,292)ZM56704,19379.p +1 x(309684,62)ZM56704,20669.p
+  = +1
+ f_309693: +1 t_x(309693,195)MAB3404A,3423.o +1 t_x(309693,13376)$MRAE04,7119 +1 x(309693,23)MAB3404A,10225.p
+  +1 x(309693,1245)MGY04,14221.p +1 x(309693,3089)MAB04,16100.p +1 x(309693,71)MGY04,17157.p +1 x(309693,281)MAB3404A,18703.p
+  +1 x(309693,46)MYY04A,20397.p +1 x(309693,366)MAB3404A,21468.p +1 x(309693,128)MYY04A,22229.p +1 x(309693,211)MYY04A,22996.p
+  = +1
+ f_309695: +1 t_x(309695,62)MEK04,3424.o +1 t_x(309695,11336)$MRAE04,7120 +1 x(309695,346)MEK04,13412.p
+  +1 x(309695,1366)MRAEE04,15839.p +1 x(309695,1551)MRAEE04,17234.p +1 x(309695,628)MRAEE04,18784.p +1 x(309695,441)MEK04,20435.p
+  +1 x(309695,536)MEK04,21402.p +1 x(309695,251)MEK04,22241.p +1 x(309695,157)MEK04,22955.p = +1
+ f_309709: +1 t_x(309709,1192)LFPND04,3425.o +1 t_x(309709,2460)$LFPND04,7121 = +1
+ f_309711: +1 t_x(309711,1578)MGY04,3426.o +1 t_x(309711,11752)$MRAE04,7122 +1 x(309711,69)MYY04A,9334.p
+  +1 x(309711,152)MYY04A,11282.p +1 x(309711,458)MAB04,13052.p +1 x(309711,638)MGY04,14878.p +1 x(309711,1466)MAB04,15670.p
+  +1 x(309711,1552)$MYY04A,17160.p +1 x(309711,2186)MAB04,18729.p +1 x(309711,952)MGY04,20177.p +1 x(309711,1030)MGY04,21247.p
+  +1 x(309711,1891)MGY04,21862.p +1 x(309711,717)MGY04,22589.p +1 x(309711,795)MGY04,23104.p +1 x(309711,1178)MAB04,23562.p
+  +1 x(309711,1250)MAB04,23796.p +1 x(309711,1387)MYY04A,24090.p = +1
+ f_309721: +1 t_x(309721,13)YB3EH04A,3427.o +1 t_x(309721,706)$YB3EH04A,7123 +1 x(309721,105)YB3EH04A,11636.p
+  +1 x(309721,290)YB3EH04A,13486.p +1 x(309721,244)YB3EH04A,15309.p +1 x(309721,382)YB3EH04A,16911.p = +1
+ f_309724: +1 t_x(309724,0),3428.o +1 t_x(309724,285)$RMZU04,7124 = +1
+ f_309725: +1 t_x(309725,0),3429.o +1 t_x(309725,11752)$LELVL104,7125 = +1
+ f_309735: +1 t_x(309735,0),3430.o +1 t_x(309735,1230)$KSPE104D,7126 +1 t_x(309735,0),8929 = +1
+ f_309780: +1 t_x(309780,300)LCES004,3431.o +1 t_x(309780,21120)$LCES004,7127 +1 x(309780,450)LCES004,10930.p
+  +1 x(309780,3000)LCES004,12656.p +1 x(309780,3900)LCES004,14352.p +1 x(309780,4350)LCES004,15858.p +1 x(309780,8061)LCES004,17525.p
+  +1 x(309780,10295)LCES004,18959.p +1 x(309780,750)LCES004,20191.p +1 x(309780,1200)LCES004,21240.p +1 x(309780,1500)LCES004,22212.p
+  = +1
+ f_309790: +1 t_x(309790,106)YB3EH04A,3432.o +1 t_x(309790,5880)$YB3EH04A,7128 +1 t_x(309790,14)YB3EH04A,8930
+  +1 x(309790,60)YB3EH04A,10525.p +1 x(309790,152)YB3EH04A,12347.p +1 x(309790,522)YB3EH04A,13051.p +1 x(309790,429)YB3EH04A,14949.p
+  +1 x(309790,1630)YB3EH04A,16750.p +1 x(309790,1676)YB3EH04A,18157.p +1 x(309790,291)YB3EH04A,19804.p
+  = +1
+ f_309806: +1 t_x(309806,299)LGRPA04,3433.o +1 t_x(309806,3539)$LGRPA04,7129 +1 t_x(309806,0),8931 = +1
+ f_309822: +1 t_x(309822,142)ZM56704,3434.o +1 t_x(309822,3835)$ZM56704,7130 +1 t_x(309822,0),8932 +1 x(309822,65)ZM56704,10602.p
+  +1 x(309822,219)ZM56704,20094.p = +1
+ f_309872: +1 t_x(309872,0),3435.o +1 t_x(309872,6038)$KSAL1204,7131 +1 x(309872,88)LEBAS04A,12176.p = +1
+ f_309887: +1 t_x(309887,0),3436.o +1 t_x(309887,256)$LGKFN04,7132 +1 x(309887,4)LGKFN04,18179.p = +1
+ f_309890: +1 t_x(309890,254)KWUR1C04,3437.o +1 t_x(309890,4631)$KWUR1C04,7133 +1 t_x(309890,0),8933 +1 x(309890,45)KWUR1C04,9599.p
+  +1 x(309890,184)KWUR1C04,13965.p +1 x(309890,1504)KWUR1C04,18307.p = +1
+ f_309899: +1 t_x(309899,0),3438.o +1 t_x(309899,11321)$YB3EH04A,7134 +1 x(309899,4)YB3EH04A,15453.p +1 x(309899,50)YB3EH04A,16981.p
+  = +1
+ f_309911: +1 t_x(309911,0),3439.o +1 t_x(309911,1923)$RJIU04M,7135 +1 t_x(309911,0),8934 +1 x(309911,79)RJIU04M,24093.p
+  = +1
+ f_309920: +1 t_x(309920,62)LELVL104,3440.o +1 t_x(309920,11442)$LELVL104,7136 = +1
+ f_309940: +1 t_x(309940,365)LELVL104,3441.o +1 t_x(309940,1814)$LELVL104,7137 +1 x(309940,55)LELVL104,10261.p
+  +1 x(309940,262)LELVL104,11839.p +1 x(309940,572)LELVL104,13456.p = +1
+ f_309941: +1 t_x(309941,0),3442.o +1 t_x(309941,8520)$MRAEE04,7138 +1 x(309941,277)MEK04,16108.p +1 x(309941,183)MEK04,18232.p
+  = +1
+ f_309953: +1 t_x(309953,41)LOVN1504,3443.o +1 t_x(309953,1684)$LOVN1504,7139 +1 x(309953,469)LOVN1504,11147.p
+  +1 x(309953,255)LOVN1504,13045.p +1 x(309953,684)LOVN1504,14888.p +1 x(309953,898)LOVN1504,16587.p +1 x(309953,398)LOVN1504,18227.p
+  +1 x(309953,184)LOVN1504,19634.p +1 x(309953,326)LOVN1504,20814.p = +1
+ f_309959: +1 t_x(309959,986)MRAEE04,3444.o +1 t_x(309959,10586)$MRAE04,7140 +1 x(309959,3)MGY04,9508.p
+  +1 x(309959,155)MAB04,11460.p +1 x(309959,227)MAB04,13231.p +1 x(309959,515)MAB04,15049.p +1 x(309959,587)MAB04,15813.p
+  +1 x(309959,1412)MGY04,17189.p +1 x(309959,1334)MGY04,18593.p +1 x(309959,443)MAB04,19981.p +1 x(309959,1724)MRAEE04,21307.p
+  +1 x(309959,864)MGY04,21891.p +1 x(309959,1163)MAB04,22630.p +1 x(309959,1235)MAB04,23110.p +1 x(309959,1586)$MEK04,23467.p
+  +1 x(309959,1632)MRAEE04,23786.p +1 x(309959,1803)MGY04,23931.p +1 x(309959,1017)MEK04,24084.p +1 x(309959,1447)MRAEE04,24132.p
+  = +1
+ f_309965: +1 t_x(309965,203)LEBAS04A,3445.o +1 t_x(309965,3527)$LEBAS04A,7141 +1 t_x(309965,19)LEBAS04A,8935
+  +1 x(309965,111)LEBAS04A,10269.p = +1
+ f_309978: +1 t_x(309978,913)YB3EH04A,3446.o +1 t_x(309978,5948)$YB3EH04A,7142 +1 x(309978,1)RMZU04,9486.p
+  +1 x(309978,763)RMZU04,11685.p +1 x(309978,1440)RMZU04,13228.p +1 x(309978,636)YB3EH04A,15043.p +1 x(309978,1694)RMZU04,16280.p
+  +1 x(309978,1744)YB3EH04A,17652.p +1 x(309978,497)YB3EH04A,19676.p = +1
+ f_309981: +1 t_x(309981,303)MAB04,3447.o +1 t_x(309981,14832)$EDGG704,7143 +1 x(309981,1797)MRAE04,9474.p
+  +1 x(309981,1599)MAB04,11586.p +1 x(309981,1684)MRAE04,12987.p +1 x(309981,5832)EDGG704,14444.p +1 x(309981,1232)EDGG704,16611.p
+  +1 x(309981,5284)MRAE04,17371.p +1 x(309981,1095)MAB04,18722.p +1 x(309981,951)MAB04,20163.p +1 x(309981,879)MAB04,22420.p
+  +1 x(309981,1023)MAB04,23648.p = +1
+ f_309986: +1 t_x(309986,0),3448.o +1 t_x(309986,2213)$LEBAS04A,7144 +1 t_x(309986,0),8936 = +1
+ f_310005: +1 t_x(310005,616)EDGG704,3449.o +1 t_x(310005,16516)$EDGG704,7145 +1 t_x(310005,516)EDGG704,8937
+  +1 x(310005,3416)EDGG704,14462.p +1 x(310005,3516)EDGG704,17249.p +1 x(310005,1116)EDGG704,19524.p +1 x(310005,3616)EDGG704,20416.p
+  +1 x(310005,4516)EDGG704,21398.p +1 x(310005,916)EDGG704,22294.p = +1
+ f_310024: +1 t_x(310024,84)RMZU04,3450.o +1 t_x(310024,761)$RMZU04,7146 +1 t_x(310024,0),8938 = +1
+ f_310042: +1 t_x(310042,0),3451.o +1 t_x(310042,235)$KFZ4404L,7147 +1 x(310042,10)KFZ4404L,13764.p = +1
+ f_310043: +1 t_x(310043,0),3452.o +1 t_x(310043,5071)$ZM56704,7148 +1 t_x(310043,0),8939 +1 x(310043,71)ZM56704,21425.p
+  = +1
+ f_310058: +1 t_x(310058,0),3453.o +1 t_x(310058,276)$KSLN04A,7149 = +1
+ f_310080: +1 t_x(310080,115)LEBAS04A,3454.o +1 t_x(310080,6577)$LEBAS04A,7150 +1 t_x(310080,23)LEBAS04A,8940
+  = +1
+ f_310081: +1 t_x(310081,0),3455.o +1 t_x(310081,670)$KFUL1U04,7151 +1 t_x(310081,0),8941 = +1
+ f_310082: +1 t_x(310082,288)EDGG704,3456.o +1 t_x(310082,18688)$EDGG704,7152 +1 x(310082,88)EDGG704,10211.p
+  +1 x(310082,188)EDGG704,10817.p +1 x(310082,5588)EDGG704,14915.p +1 x(310082,5688)EDGG704,17388.p +1 x(310082,1088)EDGG704,19614.p
+  +1 x(310082,1188)EDGG704,21550.p = +1
+ f_310087: +1 t_x(310087,0),3457.o +1 t_x(310087,168)$EGPFA04,7153 +1 t_x(310087,0),8942 = +1
+ f_310096: +1 t_x(310096,180)MEK04,3458.o +1 t_x(310096,12686)$MRAE04,7154 +1 x(310096,86)MEK04,10539.p
+  +1 x(310096,275)MEK04,12798.p +1 x(310096,1033)MEK04,14266.p +1 x(310096,1222)MEK04,15808.p +1 x(310096,1317)MEK04,17239.p
+  +1 x(310096,654)MEK04,18931.p +1 x(310096,370)MEK04,20685.p = +1
+ f_310117: +1 t_x(310117,25)YB3EH04A,3459.o +1 t_x(310117,6076)$YB3EH04A,7155 +1 x(310117,210)YB3EH04A,11344.p
+  +1 x(310117,718)YB3EH04A,13189.p +1 x(310117,625)YB3EH04A,15158.p = +1
+ f_310120: +1 t_x(310120,452)LGIRA04,3460.o +1 t_x(310120,5991)$LGIRA04,7156 +1 t_x(310120,83)LGIRA04,8943
+  = +1
+ f_310127: +1 t_x(310127,0),3461.o +1 t_x(310127,970)$YB3EH04A,7157 +1 x(310127,92)YB3EH04A,9863.p +1 x(310127,138)YB3EH04A,11832.p
+  +1 x(310127,184)YB3EH04A,13318.p +1 x(310127,508)YB3EH04A,15367.p +1 x(310127,646)YB3EH04A,16979.p +1 x(310127,369)YB3EH04A,18500.p
+  +1 x(310127,277)YB3EH04A,19767.p +1 x(310127,323)YB3EH04A,20858.p = +1
+ f_310158: +1 t_x(310158,2901)LCES004,3462.o +1 t_x(310158,12180)$LCES004,7158 +1 t_x(310158,1527)LCES004,8944
+  +1 x(310158,2214)LCES004,9355.p +1 x(310158,4963)LCES004,12772.p +1 x(310158,1870)LCES004,14471.p +1 x(310158,2042)LCES004,15994.p
+  +1 x(310158,1699)LCES004,17588.p +1 x(310158,2558)LCES004,18899.p +1 x(310158,3417)LCES004,19862.p +1 x(310158,7025)LCES004,20928.p
+  +1 x(310158,3245)LCES004,22010.p +1 x(310158,3589)LCES004,22634.p +1 x(310158,4276)LCES004,23234.p +1 x(310158,3073)LCES004,23826.p
+  = +1
+ f_310175: +1 t_x(310175,0),3463.o +1 t_x(310175,4205)$LELVL104,7159 = +1
+ f_310199: +1 t_x(310199,0),3464.o +1 t_x(310199,8292)$MRAE04,7160 +1 x(310199,353)MRAEE04,12458.p +1 x(310199,76)MRAEE04,14543.p
+  +1 x(310199,168)MRAEE04,17113.p = +1
+ f_310219: +1 t_x(310219,2087)EDGG704,3465.o +1 t_x(310219,13487)$EDGG704,7161 +1 t_x(310219,1637)EDGG704,8945
+  +1 x(310219,1787)EDGG704,9798.p +1 x(310219,1937)EDGG704,11648.p +1 x(310219,2537)EDGG704,20429.p +1 x(310219,2237)EDGG704,21693.p
+  = +1
+ f_310235: +1 t_x(310235,1)GL34W04,3466.o +1 t_x(310235,939)$MAB3404A,7162 +1 x(310235,2)MAB1204A,15239.p
+  +1 x(310235,76)GL34W04,16378.p +1 x(310235,151)GL34W04,19231.p +1 x(310235,226)$GL34W04,20151.p +1 x(310235,413)MAB1204A,22439.p
+  = +1
+ f_310238: +1 t_x(310238,0),3467.o +1 t_x(310238,3651)$LELVL104,7163 = +1
+ f_310256: +1 t_x(310256,0),3468.o +1 t_x(310256,660)$KSAL1204,7164 +1 t_x(310256,0),8946 = +1
+ f_310272: +1 t_x(310272,847)LOVN1504,3469.o +1 t_x(310272,20820)$LCES004,7165 +1 x(310272,275)LOVN1504,9102.p
+  +1 x(310272,132)LOVN1504,11520.p +1 x(310272,2700)LCES004,12639.p +1 x(310272,3600)LCES004,14337.p +1 x(310272,4050)LCES004,15837.p
+  +1 x(310272,7761)LCES004,17520.p +1 x(310272,9995)LCES004,18954.p +1 x(310272,750)LCES004,20557.p +1 x(310272,990)$LOVN1504,21556.p
+  +1 x(310272,1200)LCES004,21935.p +1 x(310272,900)LCES004,22977.p = +1
+ f_310282: +1 t_x(310282,0),3470.o +1 t_x(310282,21663)$LCES004,7166 +1 x(310282,93)LCES004,10793.p +1 x(310282,4185)GL34W04,14416.p
+  +1 x(310282,4860)GL34W04,16090.p +1 x(310282,8604)LCES004,17927.p = +1
+ f_310287: +1 t_x(310287,332)LCES004,3471.o +1 t_x(310287,1020)$LCES004,7167 +1 t_x(310287,0),8947 +1 x(310287,160)LCES004,9697.p
+  = +1
+ f_310303: +1 t_x(310303,1303)RMZU04,3472.o +1 t_x(310303,3503)$RMZU04,7168 +1 x(310303,372)RMZU04,9530.p
+  +1 x(310303,456)RMZU04,11516.p +1 x(310303,287)RMZU04,13208.p +1 x(310303,1387)RMZU04,15226.p +1 x(310303,1895)RMZU04,16945.p
+  +1 x(310303,1218)RMZU04,18395.p +1 x(310303,1641)RMZU04,19656.p = +1
+ f_310311: +1 t_x(310311,0),3473.o +1 t_x(310311,9504)$LELVL104,7169 = +1
+ f_310381: +1 t_x(310381,0),3474.o +1 t_x(310381,2395)$KFUL1U04,7170 = +1
+ f_310384: +1 t_x(310384,62)KWUR1C04,3475.o +1 t_x(310384,5065)$KWUR1C04,7171 +1 t_x(310384,0),8948 = +1
+ f_310386: +1 t_x(310386,0),3476.o +1 t_x(310386,1678)$EDGG704,7172 = +1
+ f_310388: +1 t_x(310388,0),3477.o +1 t_x(310388,300)$KSAL1204,7173 = +1
+ f_310392: +1 t_x(310392,0),3478.o +1 t_x(310392,21555)$LCES004,7174 +1 x(310392,285)LCES004,12559.p +1 x(310392,4335)LCES004,14414.p
+  +1 x(310392,4785)LCES004,15906.p +1 x(310392,8496)LCES004,17771.p +1 x(310392,135)LCES004,19651.p = +1
+ f_310398: +1 t_x(310398,232)KFUL1U04,3479.o +1 t_x(310398,386)$KFUL1U04,7175 +1 t_x(310398,79)KFUL1U04,8949
+  = +1
+ f_310417: +1 t_x(310417,0),3480.o +1 t_x(310417,1799)$KFUL1U04,7176 = +1
+ f_310438: +1 t_x(310438,1136)EDGG704,3481.o +1 t_x(310438,15236)$EDGG704,7177 +1 t_x(310438,936)EDGG704,8950
+  +1 x(310438,1036)EDGG704,9866.p +1 x(310438,1536)EDGG704,13187.p +1 x(310438,2136)EDGG704,14406.p +1 x(310438,2236)EDGG704,17261.p
+  +1 x(310438,2336)EDGG704,20055.p +1 x(310438,3236)EDGG704,20980.p +1 x(310438,1236)EDGG704,23804.p = +1
+ f_310475: +1 t_x(310475,2250)LCES004,3482.o +1 t_x(310475,19920)$LCES004,7178 +1 t_x(310475,1500)LCES004,8951
+  +1 x(310475,2100)LCES004,10021.p +1 x(310475,1800)LCES004,12589.p +1 x(310475,2700)LCES004,14270.p +1 x(310475,3150)LCES004,15768.p
+  +1 x(310475,6861)LCES004,17395.p +1 x(310475,9095)LCES004,18753.p +1 x(310475,11157)LCES004,20031.p
+  = +1
+ f_310502: +1 t_x(310502,1870)MGY04,3483.o +1 t_x(310502,11418)$MRAE04,7179 +1 x(310502,8)GL34W04,9271.p
+  +1 x(310502,65)MYY04A,10798.p +1 x(310502,147)MYY04A,12448.p +1 x(310502,513)MAB04,14084.p +1 x(310502,1135)MYY04A,15669.p
+  +1 x(310502,1218)$MYY04A,17164.p +1 x(310502,3177)MAB04,18670.p +1 x(310502,585)MAB04,20189.p +1 x(310502,657)MAB04,21068.p
+  +1 x(310502,1521)MAB04,21899.p +1 x(310502,458)$GL34W04,22715.p +1 x(310502,1053)MYY04A,23193.p +1 x(310502,1449)MAB04,23541.p
+  +1 x(310502,1377)MAB04,23779.p = +1
+ f_310512: +1 t_x(310512,374)LOVN1504,3484.o +1 t_x(310512,1803)$LOVN1504,7180 +1 t_x(310512,17)LOVN1504,8952
+  +1 x(310512,231)LOVN1504,9640.p +1 x(310512,588)LOVN1504,11875.p +1 x(310512,803)LOVN1504,14955.p +1 x(310512,160)LOVN1504,16641.p
+  +1 x(310512,517)LOVN1504,18346.p +1 x(310512,303)LOVN1504,19618.p = +1
+ f_310522: +1 t_x(310522,0),3485.o +1 t_x(310522,10432)$LELVL104,7181 = +1
+ f_310533: +1 t_x(310533,0),3486.o +1 t_x(310533,14932)$MRAE04,7182 +1 x(310533,58)MEK04,18630.p = +1
+ f_310535: +1 t_x(310535,436)LELVL104,3487.o +1 t_x(310535,8092)$LELVL104,7183 +1 t_x(310535,333)LELVL104,8953
+  = +1
+ f_310539: +1 t_x(310539,354)YB3EH04A,3488.o +1 t_x(310539,5389)$YB3EH04A,7184 +1 x(310539,77)YB3EH04A,10181.p
+  +1 x(310539,123)YB3EH04A,12368.p +1 x(310539,31)YB3EH04A,13607.p +1 x(310539,1072)KSLN04A,16401.p +1 x(310539,1185)YB3EH04A,17915.p
+  = +1
+ f_310560: +1 t_x(310560,2037)LCES004,3489.o +1 t_x(310560,7020)$LCES004,7185 +1 t_x(310560,147)LCES004,8954
+  +1 x(310560,1178)LCES004,10940.p +1 x(310560,1693)LCES004,12732.p +1 x(310560,1521)LCES004,14612.p +1 x(310560,319)LCES004,16217.p
+  +1 x(310560,1350)LCES004,17804.p +1 x(310560,834)LCES004,19151.p +1 x(310560,2552)LCES004,20432.p +1 x(310560,2380)LCES004,21374.p
+  +1 x(310560,2209)LCES004,22406.p = +1
+ f_310570: +1 t_x(310570,51)KSLN04A,3490.o +1 t_x(310570,3079)$KSLN04A,7186 +1 t_x(310570,0),8955 +1 x(310570,125)KSLN04A,17079.p
+  = +1
+ f_310580: +1 t_x(310580,135)EDGG704,3491.o +1 t_x(310580,19235)$EDGG704,7187 +1 x(310580,35)EDGG704,10454.p
+  = +1
+ f_310593: +1 t_x(310593,0),3492.o +1 t_x(310593,3596)$LELVL104,7188 = +1
+ f_310594: +1 t_x(310594,148)LELVL104,3493.o +1 t_x(310594,2114)$LELVL104,7189 +1 x(310594,45)LELVL104,10654.p
+  = +1
+ f_310599: +1 t_x(310599,0),3494.o +1 t_x(310599,255)$KFZ4404L,7190 +1 t_x(310599,0),8956 = +1
+ f_310618: +1 t_x(310618,3598)EDGG704,3495.o +1 t_x(310618,12898)$EDGG704,7191 +1 x(310618,898)EDGG704,9853.p
+  +1 x(310618,287)MAB04,11301.p +1 x(310618,4184)MRAE04,13006.p +1 x(310618,3846)MRAE04,14708.p +1 x(310618,4296)MRAE04,16307.p
+  +1 x(310618,3396)MRAE04,17379.p +1 x(310618,4634)MRAE04,18680.p +1 x(310618,4048)EDGG704,20488.p = +1
+ f_310635: +1 t_x(310635,0),3496.o +1 t_x(310635,5289)$ZM56704,7192 +1 x(310635,24)MAB1204A,19269.p +1 x(310635,189)MAB1204A,21649.p
+  = +1
+ f_310647: +1 t_x(310647,667)GL34W04,3497.o +1 t_x(310647,14325)$MRAE04,7193 +1 x(310647,3)MGY04,9660.p
+  +1 x(310647,129)GL34W04,10945.p +1 x(310647,279)GL34W04,12608.p +1 x(310647,2272)MGY04,14205.p +1 x(310647,879)GL34W04,15745.p
+  +1 x(310647,4125)$MYY04A,17509.p +1 x(310647,4777)MGY04,18718.p +1 x(310647,2529)GL34W04,19975.p +1 x(310647,2642)MYY04A,21002.p
+  +1 x(310647,394)MGY04,21991.p +1 x(310647,551)MGY04,22665.p +1 x(310647,629)MGY04,23221.p +1 x(310647,316)MGY04,23652.p
+  = +1
+ f_310665: +1 t_x(310665,0),3498.o +1 t_x(310665,7035)$YB3EH04A,7194 = +1
+ f_310668: +1 t_x(310668,0),3499.o +1 t_x(310668,2847)$GL34W04,7195 = +1
+ f_310671: +1 t_x(310671,612)LELVL104,3500.o +1 t_x(310671,8888)$LELVL104,7196 +1 t_x(310671,508)LELVL104,8957
+  +1 x(310671,94)LELVL104,9290.p +1 x(310671,301)LELVL104,11232.p +1 x(310671,198)LELVL104,13835.p = +1
+ f_310674: +1 t_x(310674,1140)MRAEE04,3501.o +1 t_x(310674,10740)$MRAE04,7197 +1 x(310674,10)MAB04,9401.p
+  +1 x(310674,298)MAB04,11368.p +1 x(310674,370)MAB04,13128.p +1 x(310674,651)MGY04,14055.p +1 x(310674,1121)MGY04,15654.p
+  +1 x(310674,493)MRAEE04,17319.p +1 x(310674,1306)MAB04,18614.p +1 x(310674,1043)MGY04,20078.p +1 x(310674,2026)MAB04,21244.p
+  +1 x(310674,2373)MGY04,21802.p +1 x(310674,1416)MRAEE04,22559.p +1 x(310674,1509)MRAEE04,23085.p +1 x(310674,1266)MEK04,23454.p
+  +1 x(310674,1018)MAB04,23742.p +1 x(310674,770)MRAEE04,23940.p +1 x(310674,1590)MGY04,24066.p +1 x(310674,1740)$MEK04,24135.p
+  +1 x(310674,1324)MRAEE04,24149.p = +1
+ f_310692: +1 t_x(310692,0),3502.o +1 t_x(310692,17101)$MGY04,7198 = +1
+ f_310719: +1 t_x(310719,0),3503.o +1 t_x(310719,3892)$LELVL104,7199 = +1
+ f_310724: +1 t_x(310724,53)MGY04,3504.o +1 t_x(310724,13853)$MRAE04,7200 +1 x(310724,0),10783.p +1 x(310724,209)GL34W04,14322.p
+  +1 x(310724,134)GL34W04,15815.p +1 x(310724,59)GL34W04,17287.p +1 x(310724,626)MGY04,18590.p +1 x(310724,2009)GL34W04,20571.p
+  = +1
+ f_310732: +1 t_x(310732,3016)LCES004,3505.o +1 t_x(310732,10920)$LCES004,7201 +1 t_x(310732,1298)LCES004,8958
+  +1 x(310732,2329)LCES004,9452.p +1 x(310732,1641)LCES004,11071.p +1 x(310732,3703)LCES004,12815.p +1 x(310732,1985)LCES004,14882.p
+  +1 x(310732,2500)LCES004,16508.p +1 x(310732,1813)LCES004,18013.p +1 x(310732,2157)LCES004,19859.p +1 x(310732,5765)LCES004,20899.p
+  +1 x(310732,5078)LCES004,22376.p +1 x(310732,3188)LCES004,23547.p +1 x(310732,3360)LCES004,23807.p +1 x(310732,3531)LCES004,24043.p
+  = +1
+ f_310734: +1 t_x(310734,756)$RMZSI04,3506.o +1 t_x(310734,156)RMZSI04,8959 +1 x(310734,413)RMZSI04,10445.p
+  +1 x(310734,498)RMZSI04,12346.p +1 x(310734,327)RMZSI04,14005.p +1 x(310734,670)RMZSI04,15620.p = +1
+ f_310742: +1 t_x(310742,119)KSLN04A,3507.o +1 t_x(310742,2852)$KSLN04A,7202 +1 t_x(310742,45)KSLN04A,8960
+  +1 x(310742,415)KSLN04A,12974.p +1 x(310742,710)KSLN04A,14741.p +1 x(310742,784)KSLN04A,16323.p +1 x(310742,193)KSLN04A,20498.p
+  +1 x(310742,267)KSLN04A,21591.p = +1
+ f_310743: +1 t_x(310743,0),3508.o +1 t_x(310743,3408)$LELVL104,7203 = +1
+ f_310753: +1 t_x(310753,0),3509.o +1 t_x(310753,5940)$RMZU04,7204 = +1
+ f_310755: +1 t_x(310755,0),3510.o +1 t_x(310755,5421)$ZM56704,7205 +1 t_x(310755,0),8961 +1 x(310755,36)ZM56704,15518.p
+  = +1
+ f_310759: +1 t_x(310759,0),3511.o +1 t_x(310759,13269)$MRAE04,7206 +1 x(310759,100)MEK04,20948.p = +1
+ f_310761: +1 t_x(310761,493)EDGG704,3512.o +1 t_x(310761,17593)$EDGG704,7207 +1 t_x(310761,393)EDGG704,8962
+  +1 x(310761,93)EDGG704,9119.p +1 x(310761,193)EDGG704,11972.p +1 x(310761,4493)EDGG704,14579.p +1 x(310761,4593)EDGG704,17309.p
+  = +1
+ f_310774: +1 t_x(310774,0),3513.o +1 t_x(310774,9670)$LELVL104,7208 = +1
+ f_310792: +1 t_x(310792,0),3514.o +1 t_x(310792,531)$MAB1204A,7209 +1 x(310792,9)GL34W04,15113.p +1 x(310792,202)MAB1204A,19319.p
+  +1 x(310792,284)MAB1204A,20396.p +1 x(310792,84)$GL34W04,21515.p = +1
+ f_310795: +1 t_x(310795,299)LELVL104,3515.o +1 t_x(310795,9403)$LELVL104,7210 +1 x(310795,92)LELVL104,10383.p
+  +1 x(310795,196)LELVL104,12233.p = +1
+ f_310853: +1 t_x(310853,264)LELVL104,3516.o +1 t_x(310853,9471)$LELVL104,7211 +1 x(310853,57)LELVL104,10416.p
+  +1 x(310853,367)LELVL104,12946.p +1 x(310853,160)LELVL104,15585.p = +1
+ f_310899: +1 t_x(310899,0),3517.o +1 t_x(310899,3908)$KSLN04A,7212 +1 t_x(310899,0),8963 +1 x(310899,363)KSLN04A,10509.p
+  +1 x(310899,437)KSLN04A,13651.p = +1
+ f_310901: +1 t_x(310901,414)YB3EH04A,3518.o +1 t_x(310901,1200)$YB3EH04A,7213 +1 t_x(310901,183)YB3EH04A,8964
+  +1 x(310901,276)YB3EH04A,10354.p +1 x(310901,322)YB3EH04A,12075.p +1 x(310901,230)YB3EH04A,15446.p +1 x(310901,368)YB3EH04A,17089.p
+  = +1
+ f_310913: +1 t_x(310913,0),3519.o +1 t_x(310913,15483)$MGY04,7214 = +1
+ f_310943: +1 t_x(310943,0),3520.o +1 t_x(310943,7289)$LEBAS04A,7215 = +1
+ f_310951: +1 t_x(310951,0),3521.o +1 t_x(310951,921)$KWUR1C04,7216 = +1
+ f_310982: +1 t_x(310982,0),3522.o +1 t_x(310982,3574)$YB3EH04A,7217 = +1
+ f_310983: +1 t_x(310983,2072)EDGG704,3523.o +1 t_x(310983,14072)$EDGG704,7218 +1 t_x(310983,1772)EDGG704,8965
+  +1 x(310983,1972)EDGG704,9883.p +1 x(310983,1872)EDGG704,13173.p +1 x(310983,3122)EDGG704,20701.p +1 x(310983,2672)EDGG704,21525.p
+  +1 x(310983,2522)EDGG704,22363.p +1 x(310983,2372)EDGG704,22951.p +1 x(310983,2222)EDGG704,23680.p = +1
+ f_311032: +1 t_x(311032,1404)$LOVN1504,3524.o +1 x(311032,46)LOVN1504,9288.p +1 x(311032,189)LOVN1504,11223.p
+  +1 x(311032,475)LOVN1504,13112.p +1 x(311032,404)LOVN1504,14889.p +1 x(311032,618)LOVN1504,16499.p +1 x(311032,261)LOVN1504,18251.p
+  +1 x(311032,332)LOVN1504,19518.p +1 x(311032,546)LOVN1504,20785.p = +1
+ f_311042: +1 t_x(311042,0),3525.o +1 t_x(311042,2139)$KSAL1204,7219 +1 x(311042,117)KSAL1204,10059.p
+  +1 x(311042,202)KSAL1204,11988.p +1 x(311042,370)KSAL1204,18230.p = +1
+ f_311049: +1 t_x(311049,233)$LGRPA04,3526.o = +1
+ f_311070: +1 t_x(311070,0),3527.o +1 t_x(311070,1270)$CPRFBR04,7220 = +1
+ f_311071: +1 t_x(311071,86)EDGG704,3528.o +1 t_x(311071,18786)$EDGG704,7221 +1 x(311071,286)EDGG704,10821.p
+  +1 x(311071,5686)EDGG704,15133.p +1 x(311071,5786)EDGG704,17402.p = +1
+ f_311073: +1 t_x(311073,1080)LCES004,3529.o +1 t_x(311073,16800)$LCES004,7222 +1 x(311073,1680)LCES004,9371.p
+  +1 x(311073,1781)MEK04,11337.p +1 x(311073,1307)MEK04,14250.p +1 x(311073,2065)MEK04,15779.p +1 x(311073,5191)MEK04,17508.p
+  +1 x(311073,8896)LCES004,18817.p +1 x(311073,8037)LCES004,19917.p +1 x(311073,6834)LCES004,22122.p +1 x(311073,2349)MEK04,22770.p
+  +1 x(311073,2160)MEK04,23309.p = +1
+ f_311074: +1 t_x(311074,224)GL34W04,3530.o +1 t_x(311074,899)$GL34W04,7223 +1 t_x(311074,0),8966 +1 x(311074,74)GL34W04,10166.p
+  +1 x(311074,149)GL34W04,12124.p = +1
+ f_311108: +1 t_x(311108,1590)LCES004,3531.o +1 t_x(311108,20160)$LCES004,7224 +1 t_x(311108,1290)LCES004,8967
+  +1 x(311108,90)LCES004,9110.p +1 x(311108,1440)LCES004,10961.p +1 x(311108,2040)LCES004,12593.p +1 x(311108,2940)LCES004,14284.p
+  +1 x(311108,3390)LCES004,15787.p +1 x(311108,7101)LCES004,17426.p +1 x(311108,9335)LCES004,18790.p +1 x(311108,11397)LCES004,20174.p
+  +1 x(311108,1740)LCES004,22865.p = +1
+ f_311119: +1 t_x(311119,261)RMZSI04,3532.o +1 t_x(311119,2833)$RMZSI04,7225 +1 t_x(311119,90)RMZSI04,8968
+  +1 x(311119,175)RMZSI04,10147.p +1 x(311119,518)RMZSI04,13299.p = +1
+ f_311138: +1 t_x(311138,0),3533.o +1 t_x(311138,2206)$KWUR1C04,7226 +1 t_x(311138,0),8969 +1 x(311138,52)KWUR1C04,22882.p
+  +1 x(311138,121)KWUR1C04,23321.p +1 x(311138,260)KWUR1C04,23913.p = +1
+ f_311142: +1 t_x(311142,55)ZM56704,3534.o +1 t_x(311142,3239)$MAB3404A,7227 +1 x(311142,209)ZM56704,13170.p
+  +1 x(311142,67)MAB3404A,14966.p +1 x(311142,132)ZM56704,16596.p +1 x(311142,410)MAB3404A,18418.p = +1
+ f_311143: +1 t_x(311143,129)RNS04M,3535.o +1 t_x(311143,229)$RNS04M,7228 +1 x(311143,29)RNS04M,10459.p
+  +1 x(311143,83)$RVKWS04,12284.p = +1
+ f_311151: +1 t_x(311151,35)MAB1204A,3536.o +1 t_x(311151,13219)$MRAE04,7229 +1 x(311151,137)MGY04,10811.p
+  +1 x(311151,607)MGY04,12451.p +1 x(311151,763)MGY04,14047.p +1 x(311151,939)MAB1204A,15624.p +1 x(311151,4172)MRAEE04,17150.p
+  +1 x(311151,4598)MGY04,18813.p +1 x(311151,1311)MGY04,19922.p +1 x(311151,1155)MGY04,20945.p +1 x(311151,1350)MAB1204A,21818.p
+  +1 x(311151,1432)MAB1204A,22562.p +1 x(311151,1597)$MAB1204A,23056.p +1 x(311151,1021)MAB1204A,23475.p
+  +1 x(311151,920)MGY04,23782.p +1 x(311151,1103)MAB1204A,23969.p +1 x(311151,1233)MGY04,24091.p +1 x(311151,998)MGY04,24136.p
+  = +1
+ f_311155: +1 t_x(311155,2476)LCES004,3537.o +1 t_x(311155,19546)$LCES004,7230 +1 t_x(311155,1726)LCES004,8970
+  +1 x(311155,1876)LCES004,10963.p +1 x(311155,4276)LCES004,12585.p +1 x(311155,4126)LCES004,14261.p +1 x(311155,2776)LCES004,15761.p
+  +1 x(311155,6487)LCES004,17369.p +1 x(311155,8721)LCES004,18732.p +1 x(311155,10783)LCES004,19972.p
+  +1 x(311155,3226)LCES004,21327.p +1 x(311155,3376)LCES004,22231.p +1 x(311155,2326)LCES004,22887.p = +1
+ f_311161: +1 t_x(311161,0),3538.o +1 t_x(311161,232)$MRAE04,7231 = +1
+ f_311168: +1 t_x(311168,67)KSAL1204,3539.o +1 t_x(311168,4446)$KSAL1204,7232 +1 t_x(311168,0),8971 = +1
+ f_311203: +1 t_x(311203,0),3540.o +1 t_x(311203,4446)$LELVL104,7233 = +1
+ f_311242: +1 t_x(311242,0),3541.o +1 t_x(311242,5101)$LELVL104,7234 = +1
+ f_311253: +1 t_x(311253,501)LFMDA04A,3542.o +1 t_x(311253,4101)$LFMDA04A,7235 +1 x(311253,1941)LFMDA04A,11852.p
+  = +1
+ f_311255: +1 t_x(311255,193)MAB1204A,3543.o +1 t_x(311255,12744)$MRAE04,7236 +1 x(311255,28)MAB1204A,10647.p
+  +1 x(311255,111)MAB1204A,12348.p +1 x(311255,231)MEK04,12868.p +1 x(311255,326)MEK04,14312.p +1 x(311255,2009)MRAEE04,15809.p
+  +1 x(311255,604)MAB1204A,17181.p +1 x(311255,1261)MAB1204A,18777.p +1 x(311255,1084)MEK04,20185.p +1 x(311255,894)MEK04,21296.p
+  +1 x(311255,850)MAB1204A,22145.p +1 x(311255,768)MAB1204A,22902.p +1 x(311255,686)MAB1204A,23681.p = +1
+ f_311256: +1 t_x(311256,235)YB3EH04A,3544.o +1 t_x(311256,420)$YB3EH04A,7237 +1 x(311256,50)YB3EH04A,10381.p
+  +1 x(311256,96)YB3EH04A,11889.p +1 x(311256,189)YB3EH04A,13738.p +1 x(311256,327)YB3EH04A,15523.p +1 x(311256,281)YB3EH04A,20820.p
+  = +1
+ f_311257: +1 t_x(311257,0),3545.o +1 t_x(311257,2601)$KFUL1U04,7238 = +1
+ f_311260: +1 t_x(311260,0),3546.o +1 t_x(311260,15939)$MGY04,7239 = +1
+ f_311265: +1 t_x(311265,2884)LCES004,3547.o +1 t_x(311265,11647)$LCES004,7240 +1 t_x(311265,1509)LCES004,8972
+  +1 x(311265,1681)LCES004,9307.p +1 x(311265,2368)LCES004,11054.p +1 x(311265,4430)LCES004,12980.p +1 x(311265,1853)LCES004,15160.p
+  +1 x(311265,2540)LCES004,17864.p +1 x(311265,2025)LCES004,19252.p +1 x(311265,6492)LCES004,20906.p +1 x(311265,2712)LCES004,21998.p
+  +1 x(311265,3056)LCES004,22628.p +1 x(311265,3743)LCES004,23129.p +1 x(311265,3915)LCES004,23599.p +1 x(311265,3227)LCES004,23864.p
+  = +1
+ f_311272: +1 t_x(311272,82)LELVL104,3548.o +1 t_x(311272,10117)$LELVL104,7241 = +1
+ f_311284: +1 t_x(311284,2187)LCES004,3549.o +1 t_x(311284,16620)$LCES004,7242 +1 t_x(311284,1200)LCES004,8973
+  +1 x(311284,1500)LCES004,9569.p +1 x(311284,1671)LCES004,11033.p +1 x(311284,1350)LCES004,13558.p +1 x(311284,2015)LCES004,15778.p
+  +1 x(311284,3561)LCES004,17297.p +1 x(311284,5795)LCES004,18668.p +1 x(311284,7857)LCES004,19913.p +1 x(311284,4592)LCES004,21954.p
+  +1 x(311284,2702)LCES004,22740.p = +1
+ f_311285: +1 t_x(311285,2211)LCES004,3550.o +1 t_x(311285,5820)$LCES004,7243 +1 t_x(311285,321)LCES004,8974
+  +1 x(311285,837)LCES004,9238.p +1 x(311285,1696)LCES004,11064.p +1 x(311285,493)LCES004,12897.p +1 x(311285,1009)LCES004,16303.p
+  +1 x(311285,1524)LCES004,17814.p +1 x(311285,1868)LCES004,19134.p +1 x(311285,2040)LCES004,20363.p +1 x(311285,1180)LCES004,21480.p
+  = +1
+ f_311291: +1 t_x(311291,75)LELVL104,3551.o +1 t_x(311291,2248)$LELVL104,7244 = +1
+ f_311293: +1 t_x(311293,0),3552.o +1 t_x(311293,2677)$LGAVA04,7245 +1 t_x(311293,0),8975 = +1
+ f_311300: +1 t_x(311300,42)LEBAS04A,3553.o +1 t_x(311300,6689)$LEBAS04A,7246 +1 t_x(311300,0),8976 = +1
+ f_311312: +1 t_x(311312,37)MEK04,3554.o +1 t_x(311312,13680)$MRAE04,7247 +1 x(311312,132)MEK04,17467.p
+  +1 x(311312,227)MEK04,18849.p +1 x(311312,322)MEK04,20373.p = +1
+ f_311314: +1 t_x(311314,465)LELVL104,3555.o +1 t_x(311314,776)$LELVL104,7248 +1 x(311314,51)LELVL104,10116.p
+  +1 x(311314,155)LELVL104,11977.p +1 x(311314,258)LELVL104,13672.p +1 x(311314,362)LELVL104,15534.p = +1
+ f_311315: +1 t_x(311315,210)LEBAS04A,3556.o +1 t_x(311315,4087)$LEBAS04A,7249 +1 t_x(311315,0),8977 +1 x(311315,25)LEBAS04A,10491.p
+  +1 x(311315,117)LEBAS04A,12280.p = +1
+ f_311329: +1 t_x(311329,1194)MEK04,3557.o +1 t_x(311329,11994)$MRAE04,7250 +1 x(311329,57)MEK04,9306.p
+  +1 x(311329,151)MEK04,11087.p +1 x(311329,246)MEK04,12870.p +1 x(311329,341)MEK04,14419.p +1 x(311329,530)MEK04,15783.p
+  +1 x(311329,625)MEK04,17229.p +1 x(311329,436)MEK04,22908.p = +1
+ f_311344: +1 t_x(311344,361)LELVL104,3558.o +1 t_x(311344,8327)$LELVL104,7251 +1 t_x(311344,258)LELVL104,8978
+  = +1
+ f_311351: +1 t_x(311351,133)LOVN1504,3559.o +1 t_x(311351,1919)$LOVN1504,7252 +1 t_x(311351,0),8979 +1 x(311351,204)LOVN1504,9734.p
+  +1 x(311351,419)LOVN1504,12371.p +1 x(311351,490)LOVN1504,13113.p +1 x(311351,61)LOVN1504,15048.p +1 x(311351,276)LOVN1504,16695.p
+  = +1
+ f_311402: +1 t_x(311402,42)KSAL1A04,3560.o +1 t_x(311402,300)$KSAL1A04,7253 +1 t_x(311402,0),8980 = +1
+ f_311412: +1 t_x(311412,167)KSLN04A,3561.o +1 t_x(311412,2531)$KSLN04A,7254 +1 x(311412,241)KSLN04A,11140.p
+  +1 x(311412,315)KSLN04A,12911.p +1 x(311412,389)KSLN04A,14631.p +1 x(311412,463)KSLN04A,16190.p +1 x(311412,832)KSLN04A,22085.p
+  = +1
+ f_311413: +1 t_x(311413,31)ZM56704,3562.o +1 t_x(311413,3239)$MAB3404A,7255 +1 x(311413,108)ZM56704,10874.p
+  +1 x(311413,67)MAB3404A,12825.p +1 x(311413,324)MAB3404A,16846.p = +1
+ f_311440: +1 t_x(311440,381)MGY04,3563.o +1 t_x(311440,6955)$MRAE04,7256 +1 x(311440,302)MGY04,9457.p
+  +1 x(311440,430)MRAE04,11176.p +1 x(311440,205)MRAE04,13016.p +1 x(311440,1163)MGY04,14805.p +1 x(311440,2102)MGY04,16368.p
+  +1 x(311440,2792)MRAE04,17411.p +1 x(311440,3981)MGY04,18792.p +1 x(311440,615)MGY04,21151.p +1 x(311440,850)MGY04,22230.p
+  = +1
+ f_311443: +1 t_x(311443,746)EDGG704,3564.o +1 t_x(311443,17446)$EDGG704,7257 +1 t_x(311443,646)EDGG704,8981
+  +1 x(311443,46)EDGG704,9123.p +1 x(311443,4346)EDGG704,14532.p +1 x(311443,4446)EDGG704,17279.p = +1
+ f_311447: +1 t_x(311447,865)LGKFN04,3565.o +1 t_x(311447,4800)$LGKFN04,7258 +1 t_x(311447,27)LGKFN04,8982
+  +1 x(311447,948)LGKFN04,9643.p +1 x(311447,195)LGKFN04,11779.p +1 x(311447,362)LGKFN04,13640.p +1 x(311447,530)LGKFN04,15306.p
+  +1 x(311447,446)LGKFN04,16865.p +1 x(311447,1116)LGKFN04,18286.p +1 x(311447,613)LGKFN04,18974.p +1 x(311447,781)LGKFN04,20045.p
+  +1 x(311447,1032)LGKFN04,20987.p +1 x(311447,1283)LGKFN04,21919.p = +1
+ f_311462: +1 t_x(311462,233)LELVL104,3566.o +1 t_x(311462,2096)$LELVL104,7259 +1 x(311462,27)LELVL104,10461.p
+  +1 x(311462,130)LELVL104,12257.p = +1
+ f_311478: +1 t_x(311478,461)LELVL104,3567.o +1 t_x(311478,1806)$LELVL104,7260 +1 x(311478,47)LELVL104,10121.p
+  +1 x(311478,254)LELVL104,12060.p +1 x(311478,564)LELVL104,13401.p +1 x(311478,978)LELVL104,15369.p +1 x(311478,668)LELVL104,17051.p
+  +1 x(311478,357)LELVL104,19738.p = +1
+ f_311496: +1 t_x(311496,0),3568.o +1 t_x(311496,54)$CPGSE04,7261 = +1
+ f_311520: +1 t_x(311520,0),3569.o +1 t_x(311520,5089)$LELVL104,7262 = +1
+ f_311542: +1 t_x(311542,656)LCES004,3570.o +1 t_x(311542,20276)$LCES004,7263 +1 t_x(311542,506)LCES004,8983
+  +1 x(311542,56)LCES004,9104.p +1 x(311542,2156)LCES004,12614.p +1 x(311542,3056)LCES004,14315.p +1 x(311542,3506)LCES004,15821.p
+  +1 x(311542,7217)LCES004,17472.p +1 x(311542,9451)LCES004,18854.p +1 x(311542,206)LCES004,20573.p +1 x(311542,1406)LCES004,22667.p
+  +1 x(311542,1556)LCES004,23157.p +1 x(311542,956)LCES004,23516.p +1 x(311542,1106)LCES004,23877.p = +1
+ f_311548: +1 t_x(311548,168)LELVL104,3571.o +1 t_x(311548,7617)$LELVL104,7264 +1 t_x(311548,65)LELVL104,8984
+  = +1
+ f_311549: +1 t_x(311549,542)LELVL104,3572.o +1 t_x(311549,1680)$LELVL104,7265 +1 x(311549,24)LELVL104,10015.p
+  +1 x(311549,128)LELVL104,11474.p +1 x(311549,438)LELVL104,13385.p +1 x(311549,852)LELVL104,15274.p +1 x(311549,335)LELVL104,18470.p
+  = +1
+ f_311550: +1 t_x(311550,0),3573.o +1 t_x(311550,841)$KSLN04A,7266 +1 t_x(311550,0),8985 = +1
+ f_311552: +1 t_x(311552,1245)$LFMDA04A,3574.o +1 x(311552,525)LFMDA04A,9596.p = +1
+ f_311636: +1 t_x(311636,268)LELVL104,3575.o +1 t_x(311636,7613)$LELVL104,7267 +1 t_x(311636,164)LELVL104,8986
+  = +1
+ f_311650: +1 t_x(311650,1938)MEK04,3576.o +1 t_x(311650,12900)$MRAE04,7268 +1 x(311650,43)MEK04,9164.p
+  +1 x(311650,232)MEK04,11014.p +1 x(311650,327)MEK04,12864.p +1 x(311650,1085)MEK04,14268.p +1 x(311650,1274)MEK04,15812.p
+  +1 x(311650,1369)MEK04,17241.p +1 x(311650,706)MEK04,18942.p +1 x(311650,138)MEK04,20778.p = +1
+ f_311680: +1 t_x(311680,285)LELVL104,3577.o +1 t_x(311680,7320)$LELVL104,7269 +1 t_x(311680,182)LELVL104,8987
+  = +1
+ f_311697: +1 t_x(311697,1760)EDGG704,3578.o +1 t_x(311697,14860)$EDGG704,7270 +1 t_x(311697,1460)EDGG704,8988
+  +1 x(311697,1560)EDGG704,9789.p +1 x(311697,1660)EDGG704,11641.p +1 x(311697,1860)EDGG704,17246.p +1 x(311697,1960)EDGG704,19995.p
+  +1 x(311697,2860)EDGG704,20926.p +1 x(311697,2160)EDGG704,22170.p = +1
+ f_311706: +1 t_x(311706,723)MEK04,3579.o +1 t_x(311706,12660)$MRAE04,7271 +1 x(311706,60)MEK04,9513.p
+  +1 x(311706,154)MEK04,11476.p +1 x(311706,249)MEK04,12793.p +1 x(311706,1007)MEK04,14259.p +1 x(311706,1196)MEK04,15802.p
+  +1 x(311706,1291)MEK04,17237.p +1 x(311706,628)MEK04,18909.p +1 x(311706,344)MEK04,20592.p +1 x(311706,438)MEK04,23656.p
+  = +1
+ f_311727: +1 t_x(311727,23)MAB04,3580.o +1 t_x(311727,8159)$MRAE04,7272 +1 x(311727,23)MAB04,12364.p
+  +1 x(311727,167)MAB04,13387.p +1 x(311727,239)MAB04,15099.p +1 x(311727,455)MAB04,15754.p +1 x(311727,3996)MRAE04,17632.p
+  +1 x(311727,5234)MRAE04,18946.p = +1
+ f_311733: +1 t_x(311733,0),3581.o +1 t_x(311733,16840)$MGY04,7273 = +1
+ f_311757: +1 t_x(311757,2790)LCES004,3582.o +1 t_x(311757,18960)$LCES004,7274 +1 t_x(311757,2040)LCES004,8989
+  +1 x(311757,2640)LCES004,10018.p +1 x(311757,3690)LCES004,12566.p +1 x(311757,3540)LCES004,14241.p +1 x(311757,2190)LCES004,15780.p
+  +1 x(311757,5901)LCES004,17364.p +1 x(311757,8135)LCES004,18716.p +1 x(311757,10197)LCES004,19954.p
+  +1 x(311757,2940)LCES004,22745.p +1 x(311757,3090)LCES004,23300.p = +1
+ f_311813: +1 t_x(311813,183)LELVL104,3583.o +1 t_x(311813,2770)$LELVL104,7275 +1 x(311813,80)LELVL104,10615.p
+  +1 x(311813,287)LELVL104,12340.p = +1
+ f_311825: +1 t_x(311825,1072)$LGIRA04,3584.o +1 t_x(311825,1728)$RMZU04,7276 = +1
+ f_311838: +1 t_x(311838,1458)LCES004,3585.o +1 t_x(311838,20178)$LCES004,7277 +1 t_x(311838,1008)LCES004,8990
+  +1 x(311838,108)LCES004,9108.p +1 x(311838,2058)LCES004,12596.p +1 x(311838,2958)LCES004,14291.p +1 x(311838,3408)LCES004,15793.p
+  +1 x(311838,7119)LCES004,17433.p +1 x(311838,9353)LCES004,18802.p +1 x(311838,11415)LCES004,20224.p
+  +1 x(311838,1308)LCES004,21712.p +1 x(311838,1758)LCES004,22952.p +1 x(311838,1608)LCES004,23548.p = +1
+ f_311840: +1 t_x(311840,1740)LCES004,3586.o +1 t_x(311840,20160)$LCES004,7278 +1 t_x(311840,1440)LCES004,8991
+  +1 x(311840,90)LCES004,9109.p +1 x(311840,2040)LCES004,12591.p +1 x(311840,2940)LCES004,14274.p +1 x(311840,3390)LCES004,15776.p
+  +1 x(311840,7101)LCES004,17409.p +1 x(311840,9335)LCES004,18772.p +1 x(311840,11397)LCES004,20090.p
+  +1 x(311840,1590)LCES004,21691.p = +1
+ f_311845: +1 t_x(311845,49)YB3EH04A,3587.o +1 t_x(311845,7948)$YB3EH04A,7279 +1 t_x(311845,0),8992 +1 x(311845,142)YB3EH04A,10599.p
+  +1 x(311845,3)YB3EH04A,12342.p = +1
+ f_311850: +1 t_x(311850,8)MYY04A,3588.o +1 t_x(311850,12691)$MGY04,7280 +1 x(311850,91)MYY04A,12653.p
+  +1 x(311850,873)MGY04,14102.p +1 x(311850,1055)MAB3404A,15723.p +1 x(311850,169)MGY04,17505.p +1 x(311850,1398)MAB3404A,19085.p
+  +1 x(311850,27)MAB3404A,21376.p = +1
+ f_311856: +1 t_x(311856,2045)MEK04,3589.o +1 t_x(311856,14808)$MRAE04,7281 +1 x(311856,14)MAB1204A,9184.p
+  +1 x(311856,178)MAB1204A,10970.p +1 x(311856,657)MGY04,12641.p +1 x(311856,735)MGY04,14040.p +1 x(311856,1000)MAB1204A,15621.p
+  +1 x(311856,3939)MEK04,17127.p +1 x(311856,5744)MGY04,18592.p +1 x(311856,1403)MAB3404A,19909.p +1 x(311856,936)MYY04A,20933.p
+  +1 x(311856,546)MAB3404A,21901.p +1 x(311856,1476)MEK04,22549.p +1 x(311856,1247)MAB1204A,23115.p +1 x(311856,632)MAB3404A,23474.p
+  +1 x(311856,803)MAB3404A,23768.p +1 x(311856,813)MEK04,23964.p +1 x(311856,461)MAB3404A,24103.p = +1
+ f_311863: +1 t_x(311863,32)YB3EH04A,3590.o +1 t_x(311863,6165)$KSLN04A,7282 +1 x(311863,32)YB3EH04A,9656.p
+  +1 x(311863,217)YB3EH04A,11361.p +1 x(311863,725)YB3EH04A,13253.p +1 x(311863,632)YB3EH04A,15243.p = +1
+ f_311876: +1 t_x(311876,360)$LCES004,3591.o +1 x(311876,188)LCES004,10209.p = +1
+ f_311878: +1 t_x(311878,1618)MGY04,3592.o +1 t_x(311878,10618)$MRAE04,7283 +1 x(311878,6)MYY04A,9277.p
+  +1 x(311878,52)MGY04,11206.p +1 x(311878,131)MGY04,12962.p +1 x(311878,253)MYY04A,14059.p +1 x(311878,335)MYY04A,15672.p
+  +1 x(311878,418)$MYY04A,17163.p +1 x(311878,835)MGY04,18649.p +1 x(311878,991)MGY04,20495.p +1 x(311878,600)MGY04,21207.p
+  +1 x(311878,757)MGY04,21940.p +1 x(311878,522)MGY04,22833.p +1 x(311878,678)MGY04,23560.p = +1
+ f_311882: +1 t_x(311882,277)LELVL104,3593.o +1 t_x(311882,7209)$LELVL104,7284 +1 t_x(311882,174)LELVL104,8993
+  = +1
+ f_311886: +1 t_x(311886,690)LCES004,3594.o +1 t_x(311886,20460)$LCES004,7285 +1 t_x(311886,540)LCES004,8994
+  +1 x(311886,90)LCES004,9103.p +1 x(311886,240)LCES004,12170.p +1 x(311886,2340)LCES004,12621.p +1 x(311886,3240)LCES004,14320.p
+  +1 x(311886,3690)LCES004,15824.p +1 x(311886,7401)LCES004,17483.p +1 x(311886,9635)LCES004,18866.p +1 x(311886,390)LCES004,20503.p
+  +1 x(311886,840)LCES004,21915.p +1 x(311886,1290)LCES004,22699.p +1 x(311886,1740)LCES004,23237.p +1 x(311886,1140)LCES004,23540.p
+  = +1
+ f_311949: +1 t_x(311949,0),3595.o +1 t_x(311949,5388)$MAB1204A,7286 +1 x(311949,45)MAB1204A,16986.p +1 x(311949,127)MAB1204A,19583.p
+  = +1
+ f_311954: +1 t_x(311954,347)MRAE04,3596.o +1 t_x(311954,7097)$MRAE04,7287 +1 t_x(311954,0),8995 +1 x(311954,9)MRAE04,9235.p
+  +1 x(311954,122)MRAE04,11819.p +1 x(311954,1359)MRAE04,14718.p +1 x(311954,2259)MRAE04,16533.p +1 x(311954,2934)MRAE04,17434.p
+  +1 x(311954,4172)MRAE04,18781.p +1 x(311954,684)MRAE04,20181.p +1 x(311954,797)MRAE04,21337.p +1 x(311954,234)MRAE04,22283.p
+  = +1
+ f_311988: +1 t_x(311988,0),3597.o +1 t_x(311988,6061)$MAB3404A,7288 = +1
+ f_311993: +1 t_x(311993,0),3598.o +1 t_x(311993,1652)$CPRFBR04,7289 = +1
+ f_311998: +1 t_x(311998,31)MEK04,3599.o +1 t_x(311998,11400)$MRAE04,7290 +1 x(311998,410)MEK04,12804.p
+  +1 x(311998,126)MEK04,14476.p +1 x(311998,1430)MRAEE04,15845.p +1 x(311998,1615)MRAEE04,17236.p +1 x(311998,692)MRAEE04,18786.p
+  +1 x(311998,505)MEK04,20547.p +1 x(311998,600)MEK04,21455.p +1 x(311998,315)MEK04,22197.p +1 x(311998,221)MEK04,22892.p
+  = +1
+ f_312009: +1 t_x(312009,1203)LLBGA04L,3600.o +1 t_x(312009,3696)$LLBGA04L,7291 +1 x(312009,996)LLBGA04L,10030.p
+  +1 x(312009,1411)LLBGA04L,11454.p +1 x(312009,1619)LLBGA04L,13312.p = +1
+ f_312011: +1 t_x(312011,0),3601.o +1 t_x(312011,1951)$YB3EH04A,7292 +1 t_x(312011,0),8996 +1 x(312011,57)YB3EH04A,13575.p
+  +1 x(312011,242)YB3EH04A,15568.p = +1
+ f_312015: +1 t_x(312015,1950)LCES004,3602.o +1 t_x(312015,17820)$LCES004,7293 +1 t_x(312015,1500)LCES004,8997
+  +1 x(312015,1650)LCES004,10966.p +1 x(312015,2550)LCES004,12560.p +1 x(312015,2400)LCES004,14235.p +1 x(312015,1800)LCES004,15781.p
+  +1 x(312015,4761)LCES004,17353.p +1 x(312015,6995)LCES004,18710.p +1 x(312015,9057)LCES004,19950.p +1 x(312015,2100)LCES004,23345.p
+  = +1
+ f_312017: +1 t_x(312017,0),3603.o +1 t_x(312017,22800)$LCES004,7294 = +1
+ f_312020: +1 t_x(312020,148)MGY04,3604.o +1 t_x(312020,8300)$MRAE04,7295 +1 x(312020,14)MAB04,10681.p
+  +1 x(312020,69)MGY04,10801.p +1 x(312020,361)MRAEE04,12662.p +1 x(312020,730)MRAEE04,15074.p +1 x(312020,617)MGY04,15748.p
+  +1 x(312020,374)MAB04,17243.p +1 x(312020,5313)MGY04,18791.p +1 x(312020,915)MRAEE04,22047.p +1 x(312020,518)MAB04,22828.p
+  +1 x(312020,158)MAB04,23731.p = +1
+ f_312034: +1 t_x(312034,13)MAB1204A,3605.o +1 t_x(312034,2890)$MAB1204A,7296 = +1
+ f_312036: +1 t_x(312036,537)MYY04A,3606.o +1 t_x(312036,14337)$MGY04,7297 +1 x(312036,7)MYY04A,9542.p
+  +1 x(312036,72)MAB3404A,11509.p +1 x(312036,243)MAB3404A,13362.p +1 x(312036,329)MAB3404A,15169.p +1 x(312036,414)MAB3404A,15726.p
+  +1 x(312036,500)MAB3404A,17462.p +1 x(312036,8389)MGY04,18857.p +1 x(312036,157)MAB3404A,20813.p = +1
+ f_312051: +1 t_x(312051,0),3607.o +1 t_x(312051,1828)$YB3EH04A,7298 +1 t_x(312051,0),8998 +1 x(312051,26)YB3EH04A,13542.p
+  +1 x(312051,119)YB3EH04A,15327.p = +1
+ f_312066: +1 t_x(312066,1280)MRAE04,3608.o +1 t_x(312066,10002)$EDGG704,7299 +1 x(312066,702)EDGG704,9718.p
+  +1 x(312066,1152)EDGG704,12067.p +1 x(312066,942)MRAE04,14776.p +1 x(312066,1392)MRAE04,16290.p +1 x(312066,1602)EDGG704,17376.p
+  +1 x(312066,1730)MRAE04,18672.p +1 x(312066,1452)EDGG704,20799.p = +1
+ f_312085: +1 t_x(312085,409)MEK04,3609.o +1 t_x(312085,13746)$MRAE04,7300 +1 x(312085,30)MEK04,9774.p
+  +1 x(312085,203)MAB3404A,11405.p +1 x(312085,1317)MAB3404A,14256.p +1 x(312085,1545)MEK04,15695.p +1 x(312085,1640)MEK04,17182.p
+  +1 x(312085,974)MAB3404A,18736.p +1 x(312085,117)MAB3404A,20140.p +1 x(312085,288)MAB3404A,21104.p +1 x(312085,374)MAB3404A,22296.p
+  = +1
+ f_312091: +1 t_x(312091,513)KSLN04A,3610.o +1 t_x(312091,2360)$KSLN04A,7301 +1 t_x(312091,144)KSLN04A,8999
+  +1 x(312091,366)KSLN04A,10221.p +1 x(312091,440)KSLN04A,12178.p +1 x(312091,292)KSLN04A,15360.p +1 x(312091,661)KSLN04A,22019.p
+  = +1
+ f_312097: +1 t_x(312097,1969)LCES004,3611.o +1 t_x(312097,6780)$LCES004,7302 +1 t_x(312097,79)LCES004,9000
+  +1 x(312097,1797)LCES004,9199.p +1 x(312097,938)LCES004,11180.p +1 x(312097,1453)LCES004,12818.p +1 x(312097,1281)LCES004,15008.p
+  +1 x(312097,1625)LCES004,16999.p +1 x(312097,1110)LCES004,17826.p +1 x(312097,2828)LCES004,19207.p +1 x(312097,2312)LCES004,20398.p
+  +1 x(312097,2140)LCES004,21365.p = +1
+ f_312192: +1 t_x(312192,691)ZM56704,3612.o +1 t_x(312192,8520)$MRAEE04,7303 +1 x(312192,24)MAB3404A,9483.p
+  +1 x(312192,183)ZM56704,11519.p +1 x(312192,106)ZM56704,13258.p +1 x(312192,875)ZM56704,15096.p +1 x(312192,610)MEK04,16892.p
+  +1 x(312192,231)MEK04,18168.p +1 x(312192,281)MAB3404A,21692.p = +1
+ f_312199: +1 t_x(312199,3220)LCES004,3613.o +1 t_x(312199,15420)$LCES004,7304 +1 t_x(312199,1674)LCES004,9001
+  +1 x(312199,2877)LCES004,9525.p +1 x(312199,2190)LCES004,11075.p +1 x(312199,2533)LCES004,13144.p +1 x(312199,2705)LCES004,15071.p
+  +1 x(312199,2361)LCES004,17286.p +1 x(312199,4595)LCES004,18643.p +1 x(312199,6657)LCES004,19850.p +1 x(312199,10265)LCES004,21039.p
+  +1 x(312199,5454)LCES004,21894.p +1 x(312199,3908)LCES004,22670.p +1 x(312199,3564)LCES004,23252.p +1 x(312199,3392)LCES004,23876.p
+  = +1
+ f_312231: +1 t_x(312231,1564)LGSRA04,3614.o +1 t_x(312231,2780)$LGSRA04,7305 +1 x(312231,207)YB3EH04A,9260.p
+  +1 x(312231,253)YB3EH04A,11599.p +1 x(312231,346)YB3EH04A,13676.p = +1
+ f_312302: +1 t_x(312302,0),3615.o +1 t_x(312302,22740)$LCES004,7306 = +1
+ f_312325: +1 t_x(312325,29)YB3EH04A,3616.o +1 t_x(312325,4469)$YB3EH04A,7307 = +1
+ f_312349: +1 t_x(312349,0),3617.o +1 t_x(312349,5321)$KWUR1C04,7308 = +1
+ f_312354: +1 t_x(312354,420)MAB1204A,3618.o +1 t_x(312354,1620)$MAB1204A,7309 +1 x(312354,58)MAB1204A,10124.p
+  +1 x(312354,222)MAB1204A,11763.p +1 x(312354,304)MAB1204A,13518.p +1 x(312354,387)MAB1204A,14632.p +1 x(312354,551)MAB1204A,16997.p
+  +1 x(312354,469)MAB1204A,20726.p = +1
+ f_312369: +1 t_x(312369,21)MAB3404A,3619.o +1 t_x(312369,13005)$MRAE04,7310 +1 x(312369,192)MAB3404A,11008.p
+  +1 x(312369,596)MEK04,12658.p +1 x(312369,783)MAB1204A,14139.p +1 x(312369,865)MAB1204A,15710.p +1 x(312369,947)MAB1204A,17174.p
+  +1 x(312369,1605)$MAB1204A,18762.p +1 x(312369,1354)MEK04,20563.p +1 x(312369,501)MEK04,21248.p +1 x(312369,1029)MAB1204A,22191.p
+  +1 x(312369,1070)MEK04,23268.p +1 x(312369,454)MAB1204A,23559.p = +1
+ f_312414: +1 t_x(312414,184)$LOVN1504,3620.o +1 t_x(312414,0),9002 +1 x(312414,41)LOVN1504,10355.p +1 x(312414,112)LOVN1504,12211.p
+  = +1
+ f_312417: +1 t_x(312417,0),3621.o +1 t_x(312417,177)$KFZ4404L,7311 +1 t_x(312417,0),9003 = +1
+ f_312436: +1 t_x(312436,0),3622.o +1 t_x(312436,15812)$MGY04,7312 = +1
+ f_312442: +1 t_x(312442,249)LEBAS04A,3623.o +1 t_x(312442,5880)$LEBAS04A,7313 +1 t_x(312442,156)LEBAS04A,9004
+  +1 x(312442,341)LEBAS04A,13658.p +1 x(312442,433)LEBAS04A,15362.p +1 x(312442,526)LEBAS04A,17043.p = +1
+ f_312456: +1 t_x(312456,75)YB3EH04A,3624.o +1 t_x(312456,4270)$KFUL1U04,7314 +1 x(312456,29)YB3EH04A,10737.p
+  = +1
+ f_312494: +1 t_x(312494,625)LOVN1504,3625.o +1 t_x(312494,840)$LOVN1504,7315 +1 t_x(312494,0),9005 +1 x(312494,125)LOVN1504,9915.p
+  +1 x(312494,340)LOVN1504,12146.p +1 x(312494,554)LOVN1504,13854.p +1 x(312494,268)LOVN1504,15511.p +1 x(312494,411)LOVN1504,17013.p
+  +1 x(312494,697)LOVN1504,19794.p +1 x(312494,768)LOVN1504,20876.p = +1
+ f_312497: +1 t_x(312497,106)LEBAS04A,3626.o +1 t_x(312497,6660)$LEBAS04A,7316 +1 t_x(312497,13)LEBAS04A,9006
+  = +1
+ f_312503: +1 t_x(312503,191)MEK04,3627.o +1 t_x(312503,13661)$MRAE04,7317 +1 x(312503,1)MEK04,10448.p
+  +1 x(312503,96)MEK04,10999.p +1 x(312503,461)MAB3404A,12871.p +1 x(312503,1232)MAB3404A,14272.p +1 x(312503,1403)MAB3404A,15763.p
+  +1 x(312503,1489)MAB3404A,17199.p +1 x(312503,854)MEK04,18743.p +1 x(312503,203)MAB3404A,21203.p +1 x(312503,286)MEK04,22186.p
+  +1 x(312503,289)MAB3404A,24011.p = +1
+ f_312532: +1 t_x(312532,466)LELVL104,3628.o +1 t_x(312532,1191)$LELVL104,7318 +1 x(312532,53)LELVL104,10115.p
+  +1 x(312532,156)LELVL104,11609.p +1 x(312532,259)LELVL104,13375.p +1 x(312532,363)LELVL104,15128.p +1 x(312532,570)LELVL104,18571.p
+  = +1
+ f_312565: +1 t_x(312565,594)LCES004,3629.o +1 t_x(312565,3000)$LCES004,7319 +1 x(312565,422)LCES004,10260.p
+  +1 x(312565,594)LCES004,13370.p +1 x(312565,766)LCES004,15163.p +1 x(312565,1969)LCES004,22334.p = +1
+ f_312583: +1 t_x(312583,3008)LCES004,3630.o +1 t_x(312583,14520)$LCES004,7320 +1 t_x(312583,1805)LCES004,9007
+  +1 x(312583,1977)LCES004,9303.p +1 x(312583,2492)LCES004,11062.p +1 x(312583,2149)LCES004,13413.p +1 x(312583,2320)LCES004,16002.p
+  +1 x(312583,2664)LCES004,17536.p +1 x(312583,3695)LCES004,18885.p +1 x(312583,5757)LCES004,19841.p +1 x(312583,9365)LCES004,20981.p
+  +1 x(312583,4554)LCES004,22005.p +1 x(312583,3351)LCES004,22825.p +1 x(312583,3180)LCES004,23329.p = +1
+ f_312641: +1 t_x(312641,0),3631.o +1 t_x(312641,300)$LCES004,7321 = +1
+ f_312648: +1 t_x(312648,24)MAB3404A,3632.o +1 t_x(312648,20861)$EDGG704,7322 +1 x(312648,24)MAB3404A,19714.p
+  = +1
+ f_312659: +1 t_x(312659,0),3633.o +1 t_x(312659,10800)$MRAE04,7323 +1 x(312659,0),17558.p = +1
+ f_312674: +1 t_x(312674,2271)LCES004,3634.o +1 t_x(312674,17220)$LCES004,7324 +1 t_x(312674,1500)LCES004,9008
+  +1 x(312674,2100)LCES004,10004.p +1 x(312674,1950)LCES004,12557.p +1 x(312674,1800)LCES004,14232.p +1 x(312674,1650)LCES004,15785.p
+  +1 x(312674,4161)LCES004,17321.p +1 x(312674,6395)LCES004,18685.p +1 x(312674,8457)LCES004,19930.p +1 x(312674,5192)LCES004,22049.p
+  +1 x(312674,3302)LCES004,22927.p = +1
+ f_312682: +1 t_x(312682,442)MRAE04,3635.o +1 t_x(312682,7080)$MRAE04,7325 +1 t_x(312682,0),9009 +1 x(312682,105)MRAE04,11009.p
+  +1 x(312682,330)MRAE04,12773.p +1 x(312682,1342)MRAE04,14646.p +1 x(312682,2242)MRAE04,16377.p +1 x(312682,2917)MRAE04,17418.p
+  +1 x(312682,4155)MRAE04,18760.p +1 x(312682,667)MRAE04,20129.p +1 x(312682,780)MRAE04,21209.p = +1
+ f_312707: +1 t_x(312707,649)MRAE04,3636.o +1 t_x(312707,5824)$MRAE04,7326 +1 t_x(312707,0),9010 +1 x(312707,86)MRAE04,9495.p
+  +1 x(312707,1549)MRAE04,12242.p +1 x(312707,536)MRAE04,15302.p +1 x(312707,986)MRAE04,16062.p +1 x(312707,1661)MRAE04,17335.p
+  +1 x(312707,2899)MRAE04,18726.p +1 x(312707,1774)MRAE04,20273.p +1 x(312707,1211)MRAE04,21400.p +1 x(312707,1099)MRAE04,22239.p
+  +1 x(312707,874)MRAE04,22858.p = +1
+ f_312715: +1 t_x(312715,0),3637.o +1 t_x(312715,14813)$MGY04,7327 = +1
+ f_312731: +1 t_x(312731,0),3638.o +1 t_x(312731,3018)$GL34W04,7328 +1 t_x(312731,0),9011 +1 x(312731,18)GL34W04,19572.p
+  = +1
+ f_312746: +1 t_x(312746,104)LEBAS04A,3639.o +1 t_x(312746,1674)$LEBAS04A,7329 +1 t_x(312746,12)LEBAS04A,9012
+  = +1
+ f_312762: +1 t_x(312762,316)MRAE04,3640.o +1 t_x(312762,6054)$MRAE04,7330 +1 t_x(312762,0),9013 +1 x(312762,204)MRAE04,10662.p
+  +1 x(312762,91)MRAE04,11861.p +1 x(312762,654)MRAE04,15526.p +1 x(312762,1216)MRAE04,16122.p +1 x(312762,1891)MRAE04,17341.p
+  +1 x(312762,3129)MRAE04,18737.p +1 x(312762,1104)MRAE04,20260.p +1 x(312762,991)MRAE04,21343.p +1 x(312762,766)MRAE04,22261.p
+  = +1
+ f_312773: +1 t_x(312773,2121)$GL34W04,3641.o +1 x(312773,60)MAB1204A,9172.p +1 x(312773,143)MAB1204A,11022.p
+  +1 x(312773,471)MAB1204A,12823.p +1 x(312773,621)GL34W04,14536.p +1 x(312773,696)GL34W04,16073.p +1 x(312773,846)GL34W04,17608.p
+  +1 x(312773,546)GL34W04,22913.p +1 x(312773,321)GL34W04,23906.p = +1
+ f_312792: +1 t_x(312792,533)LEBAS04A,3642.o +1 t_x(312792,5703)$LEBAS04A,7331 +1 t_x(312792,256)LEBAS04A,9014
+  +1 x(312792,441)LEBAS04A,12092.p +1 x(312792,349)LEBAS04A,14007.p = +1
+ f_312800: +1 t_x(312800,1580)EDGG704,3643.o +1 t_x(312800,15080)$EDGG704,7332 +1 t_x(312800,1280)EDGG704,9015
+  +1 x(312800,1480)EDGG704,9881.p +1 x(312800,1380)EDGG704,13138.p +1 x(312800,1980)EDGG704,14399.p +1 x(312800,2080)EDGG704,17251.p
+  +1 x(312800,2180)EDGG704,20012.p +1 x(312800,3080)EDGG704,20944.p +1 x(312800,2380)EDGG704,22272.p +1 x(312800,1880)EDGG704,22949.p
+  = +1
+ f_312825: +1 t_x(312825,2801)LCES004,3644.o +1 t_x(312825,11736)$LCES004,7333 +1 t_x(312825,1426)LCES004,9016
+  +1 x(312825,1770)LCES004,9225.p +1 x(312825,2457)LCES004,11092.p +1 x(312825,4519)LCES004,13068.p +1 x(312825,1942)LCES004,15510.p
+  +1 x(312825,1598)LCES004,16016.p +1 x(312825,2629)LCES004,17605.p +1 x(312825,2114)LCES004,18910.p +1 x(312825,2973)LCES004,19854.p
+  +1 x(312825,6581)LCES004,20951.p +1 x(312825,3145)LCES004,22618.p +1 x(312825,3832)LCES004,23143.p +1 x(312825,3316)LCES004,23659.p
+  = +1
+ f_312879: +1 t_x(312879,3092)LCES004,3645.o +1 t_x(312879,15120)$LCES004,7334 +1 t_x(312879,1890)LCES004,9017
+  +1 x(312879,2577)LCES004,9348.p +1 x(312879,2233)LCES004,12829.p +1 x(312879,2405)LCES004,14470.p +1 x(312879,2920)LCES004,15996.p
+  +1 x(312879,2061)LCES004,17531.p +1 x(312879,4295)LCES004,18907.p +1 x(312879,6357)LCES004,19856.p +1 x(312879,9965)LCES004,21047.p
+  +1 x(312879,5154)LCES004,22119.p +1 x(312879,3951)LCES004,22644.p +1 x(312879,3264)LCES004,23246.p +1 x(312879,3608)LCES004,23575.p
+  +1 x(312879,3436)LCES004,23867.p = +1
+ f_312881: +1 t_x(312881,4513)MGY04,3646.o +1 t_x(312881,13513)$MRAE04,7335 +1 x(312881,183)MYY04A,9126.p
+  +1 x(312881,259)GL34W04,10845.p +1 x(312881,101)MYY04A,12592.p +1 x(312881,1382)MGY04,14212.p +1 x(312881,3230)MYY04A,16092.p
+  +1 x(312881,3313)$MYY04A,17579.p +1 x(312881,3730)MGY04,18687.p +1 x(312881,1984)GL34W04,20203.p +1 x(312881,677)MYY04A,21290.p
+  +1 x(312881,1069)MGY04,22335.p +1 x(312881,334)GL34W04,22776.p = +1
+ f_312895: +1 t_x(312895,3180)LCES004,3647.o +1 t_x(312895,14520)$LCES004,7336 +1 t_x(312895,1977)LCES004,9018
+  +1 x(312895,2492)LCES004,10959.p +1 x(312895,2149)LCES004,12845.p +1 x(312895,3008)LCES004,14485.p +1 x(312895,2320)LCES004,16006.p
+  +1 x(312895,2664)LCES004,17539.p +1 x(312895,3695)LCES004,18880.p +1 x(312895,5757)LCES004,19840.p +1 x(312895,9365)LCES004,20971.p
+  +1 x(312895,4554)LCES004,21982.p +1 x(312895,3351)LCES004,22796.p = +1
+ f_312912: +1 t_x(312912,1248)MAB1204A,3648.o +1 t_x(312912,2448)$MAB1204A,7337 +1 x(312912,64)MAB1204A,9346.p
+  +1 x(312912,146)MAB1204A,11277.p +1 x(312912,228)MAB1204A,13034.p +1 x(312912,475)MAB1204A,14460.p +1 x(312912,393)MAB1204A,16045.p
+  +1 x(312912,557)MAB1204A,17763.p +1 x(312912,721)MAB1204A,19040.p +1 x(312912,804)MAB1204A,20142.p +1 x(312912,886)MAB1204A,21352.p
+  +1 x(312912,639)MAB1204A,22292.p +1 x(312912,311)MAB1204A,22830.p = +1
+ f_312938: +1 t_x(312938,0),3649.o +1 t_x(312938,4860)$LCES004,7338 +1 x(312938,392)LCES004,9178.p +1 x(312938,736)LCES004,11058.p
+  +1 x(312938,1423)LCES004,12878.p +1 x(312938,1251)LCES004,14940.p +1 x(312938,564)LCES004,17901.p +1 x(312938,908)LCES004,19185.p
+  +1 x(312938,1080)LCES004,20359.p +1 x(312938,1595)LCES004,22435.p = +1
+ f_312950: +1 t_x(312950,0),3650.o +1 t_x(312950,8640)$MRAE04,7339 +1 x(312950,0),15559.p +1 x(312950,72)MAB04,15735.p
+  +1 x(312950,144)MAB04,18707.p = +1
+ f_312956: +1 t_x(312956,1879)EDGG704,3651.o +1 t_x(312956,14579)$EDGG704,7340 +1 t_x(312956,1579)EDGG704,9019
+  +1 x(312956,1679)EDGG704,11445.p +1 x(312956,1779)EDGG704,13155.p +1 x(312956,2729)EDGG704,20911.p +1 x(312956,1979)EDGG704,22831.p
+  +1 x(312956,2079)EDGG704,23303.p = +1
+ f_312975: +1 t_x(312975,275)ZM56704,3652.o +1 t_x(312975,3583)$ZM56704,7341 +1 t_x(312975,0),9020 +1 x(312975,198)ZM56704,10360.p
+  +1 x(312975,121)ZM56704,11980.p +1 x(312975,44)ZM56704,13921.p = +1
+ f_312999: +1 t_x(312999,608)EDGG704,3653.o +1 t_x(312999,17508)$EDGG704,7342 +1 t_x(312999,508)EDGG704,9021
+  +1 x(312999,8)EDGG704,9121.p +1 x(312999,108)EDGG704,12240.p +1 x(312999,4408)EDGG704,14556.p +1 x(312999,4508)EDGG704,17298.p
+  = +1
+ f_313002: +1 t_x(313002,0),3654.o +1 t_x(313002,16635)$MGY04,7343 = +1
+ f_313003: +1 t_x(313003,937)MRAE04,3655.o +1 t_x(313003,5325)$MRAE04,7344 +1 t_x(313003,375)MRAE04,9022
+  +1 x(313003,825)MRAE04,10392.p +1 x(313003,1050)MRAE04,11462.p +1 x(313003,1500)MRAE04,13602.p +1 x(313003,600)MRAE04,15352.p
+  +1 x(313003,487)MRAE04,16216.p +1 x(313003,1162)MRAE04,17354.p +1 x(313003,2400)MRAE04,18702.p +1 x(313003,1275)MRAE04,20237.p
+  +1 x(313003,1387)MRAE04,21373.p = +1
+ f_313034: +1 t_x(313034,0),3656.o +1 t_x(313034,2693)$GL34W04,7345 +1 t_x(313034,0),9023 +1 x(313034,218)GL34W04,9921.p
+  +1 x(313034,293)GL34W04,11024.p +1 x(313034,368)GL34W04,12791.p +1 x(313034,143)GL34W04,15447.p +1 x(313034,1343)GL34W04,18314.p
+  +1 x(313034,518)GL34W04,19623.p = +1
+ f_313050: +1 t_x(313050,1138)$LCES004M,3657.o +1 x(313050,88)LCES004M,9402.p +1 x(313050,688)LCES004M,11530.p
+  +1 x(313050,388)LCES004M,13655.p +1 x(313050,538)LCES004M,15605.p = +1
+ f_313054: +1 t_x(313054,504)MYY04A,3658.o +1 t_x(313054,13704)$MGY04,7346 +1 x(313054,33)MYY04A,9693.p
+  +1 x(313054,79)MAB1204A,11630.p +1 x(313054,243)MAB1204A,13437.p +1 x(313054,325)MAB1204A,14087.p +1 x(313054,527)MYY04A,15970.p
+  +1 x(313054,407)MAB1204A,17463.p +1 x(313054,8147)MGY04,18833.p +1 x(313054,161)MAB1204A,20868.p = +1
+ f_313068: +1 t_x(313068,2556)LCES004,3659.o +1 t_x(313068,15786)$LCES004,7347 +1 t_x(313068,837)LCES004,9024
+  +1 x(313068,3243)LCES004,9435.p +1 x(313068,1868)LCES004,12569.p +1 x(313068,1353)LCES004,14257.p +1 x(313068,2040)LCES004,15790.p
+  +1 x(313068,2727)LCES004,17282.p +1 x(313068,4961)LCES004,18654.p +1 x(313068,7023)LCES004,19874.p +1 x(313068,10631)LCES004,21147.p
+  +1 x(313068,3758)LCES004,21905.p +1 x(313068,4274)LCES004,22714.p +1 x(313068,3071)LCES004,23308.p +1 x(313068,2899)LCES004,23687.p
+  = +1
+ f_313100: +1 t_x(313100,9)RMZU04,3660.o +1 t_x(313100,1786)$RMZU04,7348 +1 t_x(313100,0),9025 = +1
+ f_313102: +1 t_x(313102,1393)LCES004,3661.o +1 t_x(313102,2940)$LCES004,7349 +1 t_x(313102,0),9026 +1 x(313102,362)LCES004,9372.p
+  +1 x(313102,878)LCES004,11192.p +1 x(313102,534)LCES004,13194.p +1 x(313102,706)LCES004,14990.p +1 x(313102,190)LCES004,16828.p
+  +1 x(313102,19)LCES004,18392.p +1 x(313102,1909)LCES004,21973.p +1 x(313102,2080)LCES004,22659.p +1 x(313102,1050)LCES004,23179.p
+  = +1
+ f_313119: +1 t_x(313119,39)LOVN1504,3662.o +1 t_x(313119,1468)$LOVN1504,7350 +1 x(313119,110)LOVN1504,9811.p
+  +1 x(313119,253)LOVN1504,11792.p +1 x(313119,39)LOVN1504,13064.p +1 x(313119,468)LOVN1504,14866.p +1 x(313119,682)LOVN1504,16565.p
+  +1 x(313119,325)LOVN1504,18240.p +1 x(313119,396)LOVN1504,19578.p +1 x(313119,182)LOVN1504,20860.p = +1
+ f_313135: +1 t_x(313135,122)KWUR1C04,3663.o +1 t_x(313135,3040)$KWUR1C04,7351 +1 t_x(313135,0),9027 +1 x(313135,52)KWUR1C04,10583.p
+  = +1
+ f_313202: +1 t_x(313202,5)KWUR1C04,3664.o +1 t_x(313202,4938)$KWUR1C04,7352 +1 t_x(313202,0),9028 +1 x(313202,213)KWUR1C04,12218.p
+  +1 x(313202,144)KWUR1C04,13988.p = +1
+ f_313298: +1 t_x(313298,275)GL34W04,3665.o +1 t_x(313298,1850)$GL34W04,7353 +1 t_x(313298,0),9029 +1 x(313298,125)GL34W04,10415.p
+  +1 x(313298,50)GL34W04,12138.p +1 x(313298,200)GL34W04,15607.p +1 x(313298,425)GL34W04,16983.p +1 x(313298,500)GL34W04,17833.p
+  = +1
+ f_313302: +1 t_x(313302,1445)LCES004,3666.o +1 t_x(313302,2820)$LCES004,7354 +1 t_x(313302,0),9030 +1 x(313302,242)LCES004,9434.p
+  +1 x(313302,758)LCES004,11494.p +1 x(313302,414)LCES004,13317.p +1 x(313302,586)LCES004,15073.p +1 x(313302,930)LCES004,16854.p
+  +1 x(313302,1273)LCES004,19653.p +1 x(313302,1789)LCES004,21942.p +1 x(313302,1960)LCES004,22619.p +1 x(313302,2132)LCES004,23130.p
+  = +1
+ f_313344: +1 t_x(313344,430)MRAE04,3667.o +1 t_x(313344,6280)$MRAE04,7355 +1 t_x(313344,0),9031 +1 x(313344,317)MRAE04,11137.p
+  +1 x(313344,205)MRAE04,12970.p +1 x(313344,542)MRAE04,14674.p +1 x(313344,1442)MRAE04,16215.p +1 x(313344,2117)MRAE04,17385.p
+  +1 x(313344,3355)MRAE04,18766.p = +1
+ f_313354: +1 t_x(313354,613)LEBAS04A,3668.o +1 t_x(313354,5690)$LEBAS04A,7356 +1 t_x(313354,336)LEBAS04A,9032
+  +1 x(313354,520)LEBAS04A,10740.p +1 x(313354,428)LEBAS04A,12115.p = +1
+ f_313372: +1 t_x(313372,377)MGY04,3669.o +1 t_x(313372,14177)$MRAE04,7357 +1 x(313372,11)MGY04,10065.p
+  +1 x(313372,90)MGY04,11917.p +1 x(313372,559)MGY04,14326.p +1 x(313372,765)MYY04A,15764.p +1 x(313372,847)MYY04A,18004.p
+  +1 x(313372,1094)MYY04A,18742.p +1 x(313372,168)MGY04,20542.p +1 x(313372,246)MGY04,22242.p +1 x(313372,403)MGY04,22959.p
+  = +1
+ f_313410: +1 t_x(313410,328)LEBAS04A,3670.o +1 t_x(313410,1436)$LEBAS04A,7358 +1 t_x(313410,143)LEBAS04A,9033
+  = +1
+ f_313433: +1 t_x(313433,847)MRAE04,3671.o +1 t_x(313433,5460)$MRAE04,7359 +1 t_x(313433,285)MRAE04,9034
+  +1 x(313433,397)MRAE04,9501.p +1 x(313433,1185)MRAE04,11604.p +1 x(313433,735)MRAE04,15282.p +1 x(313433,622)MRAE04,16201.p
+  +1 x(313433,1297)MRAE04,17327.p +1 x(313433,2535)MRAE04,18711.p +1 x(313433,1410)MRAE04,20247.p +1 x(313433,1522)MRAE04,21419.p
+  +1 x(313433,1072)MRAE04,22293.p +1 x(313433,960)MRAE04,22917.p = +1
+ f_313526: +1 t_x(313526,0),3672.o +1 t_x(313526,10614)$LELVL104,7360 = +1
+ f_313536: +1 t_x(313536,0),3673.o +1 t_x(313536,5535)$KWUR1C04,7361 +1 t_x(313536,0),9035 = +1
+ f_313540: +1 t_x(313540,2900)LCES004,3674.o +1 t_x(313540,10632)$LCES004,7362 +1 t_x(313540,1353)LCES004,9036
+  +1 x(313540,2041)LCES004,9336.p +1 x(313540,3415)LCES004,12710.p +1 x(313540,1697)LCES004,14504.p +1 x(313540,2212)LCES004,16015.p
+  +1 x(313540,1525)LCES004,17643.p +1 x(313540,2728)LCES004,18975.p +1 x(313540,1869)LCES004,19864.p +1 x(313540,5477)LCES004,20895.p
+  +1 x(313540,4790)LCES004,22245.p +1 x(313540,3072)LCES004,23799.p +1 x(313540,3243)LCES004,24027.p = +1
+ f_313563: +1 t_x(313563,0),3675.o +1 t_x(313563,938)$MAB1204A,7363 +1 x(313563,362)MAB1204A,16468.p +1 x(313563,33)MAB1204A,17990.p
+  +1 x(313563,609)MAB1204A,19291.p +1 x(313563,691)MAB1204A,20426.p +1 x(313563,527)MAB1204A,21488.p +1 x(313563,198)MAB1204A,22309.p
+  = +1
+ f_313569: +1 t_x(313569,3169)LCES004,3676.o +1 t_x(313569,15540)$LCES004,7364 +1 t_x(313569,1622)LCES004,9037
+  +1 x(313569,2997)LCES004,9223.p +1 x(313569,2310)LCES004,11311.p +1 x(313569,2653)LCES004,13733.p +1 x(313569,2825)LCES004,14262.p
+  +1 x(313569,1794)LCES004,15796.p +1 x(313569,2481)LCES004,17281.p +1 x(313569,4715)LCES004,18640.p +1 x(313569,6777)LCES004,19846.p
+  +1 x(313569,10385)LCES004,21033.p +1 x(313569,3512)LCES004,21874.p +1 x(313569,4028)LCES004,22653.p
+  +1 x(313569,3684)LCES004,23306.p +1 x(313569,3340)LCES004,23635.p = +1
+ f_313590: +1 t_x(313590,325)KWUR1C04,3677.o +1 t_x(313590,2549)$KWUR1C04,7365 +1 x(313590,6)LLBGA04L,9891.p
+  +1 x(313590,117)KWUR1C04,11794.p +1 x(313590,534)KWUR1C04,13974.p +1 x(313590,742)KWUR1C04,21885.p +1 x(313590,603)KWUR1C04,23841.p
+  = +1
+ f_313638: +1 t_x(313638,628)EDGG704,3678.o +1 t_x(313638,16628)$EDGG704,7366 +1 t_x(313638,528)EDGG704,9038
+  +1 x(313638,3528)EDGG704,14466.p +1 x(313638,3628)EDGG704,17252.p +1 x(313638,1228)EDGG704,19597.p +1 x(313638,3728)EDGG704,20483.p
+  +1 x(313638,4628)EDGG704,21484.p +1 x(313638,1028)EDGG704,22394.p = +1
+ f_313701: +1 t_x(313701,66)MRAE04,3679.o +1 t_x(313701,4866)$MRAE04,7367 +1 x(313701,998)MGY04,13488.p
+  +1 x(313701,1153)MRAE04,15345.p +1 x(313701,1233)MGY04,16160.p +1 x(313701,685)MGY04,17365.p +1 x(313701,1941)MRAE04,18694.p
+  +1 x(313701,763)MGY04,20257.p +1 x(313701,920)MGY04,21416.p = +1
+ f_313717: +1 t_x(313717,1052)MRAEE04,3680.o +1 t_x(313717,11206)$MRAE04,7368 +1 x(313717,27)MEK04,9410.p
+  +1 x(313717,121)MEK04,11359.p +1 x(313717,216)MEK04,13346.p +1 x(313717,1421)MRAEE04,17228.p +1 x(313717,498)MRAEE04,18776.p
+  +1 x(313717,311)MEK04,20439.p +1 x(313717,406)MEK04,21346.p = +1
+ f_313758: +1 t_x(313758,3019)LCES004,3681.o +1 t_x(313758,9720)$LCES004,7369 +1 t_x(313758,1300)LCES004,9039
+  +1 x(313758,2847)LCES004,9200.p +1 x(313758,1988)LCES004,11273.p +1 x(313758,2503)LCES004,12850.p +1 x(313758,2331)LCES004,15181.p
+  +1 x(313758,2160)LCES004,17662.p +1 x(313758,1816)LCES004,19031.p +1 x(313758,2675)LCES004,19881.p +1 x(313758,4565)LCES004,20885.p
+  +1 x(313758,3878)LCES004,22080.p +1 x(313758,4050)LCES004,22705.p +1 x(313758,4221)LCES004,23218.p +1 x(313758,3534)LCES004,23596.p
+  = +1
+ f_313874: +1 t_x(313874,0),3682.o +1 t_x(313874,3540)$MAB1204A,7370 +1 x(313874,5)MAB1204A,22382.p = +1
+ f_313875: +1 t_x(313875,60)LCES004,3683.o +1 t_x(313875,3840)$LCES004,7371 +1 x(313875,403)LCES004,12750.p
+  +1 x(313875,231)LCES004,14746.p +1 x(313875,575)LCES004,16409.p +1 x(313875,747)LCES004,17908.p +1 x(313875,1262)LCES004,19466.p
+  +1 x(313875,919)LCES004,20648.p +1 x(313875,1090)LCES004,21640.p +1 x(313875,2809)LCES004,22061.p +1 x(313875,2980)LCES004,22797.p
+  = +1
+ f_313899: +1 t_x(313899,859)KSAL1204,3684.o +1 t_x(313899,2659)$KSAL1204,7372 +1 x(313899,48)KSAL1204,9370.p
+  +1 x(313899,132)KSAL1204,11416.p +1 x(313899,301)KSAL1204,13314.p +1 x(313899,469)KSAL1204,15119.p +1 x(313899,216)KSAL1204,16969.p
+  = +1
+ f_313994: +1 t_x(313994,0),3685.o +1 t_x(313994,5641)$EDGG704,7373 = +1
+ f_314075: +1 t_x(314075,84)MAB04,3686.o +1 t_x(314075,7860)$MRAE04,7374 +1 x(314075,12)MAB04,10720.p
+  +1 x(314075,97)MRAE04,13400.p +1 x(314075,156)MAB04,15705.p +1 x(314075,3697)MRAE04,17436.p +1 x(314075,4935)MRAE04,18799.p
+  +1 x(314075,1447)MRAE04,20115.p +1 x(314075,516)MAB04,21407.p +1 x(314075,772)MRAE04,22121.p +1 x(314075,300)MAB04,23611.p
+  = +1
+ f_314104: +1 t_x(314104,0),3687.o +1 t_x(314104,434)$KFUL1U04,7375 +1 t_x(314104,0),9040 = +1
+ f_314108: +1 t_x(314108,2712)LCES004,3688.o +1 t_x(314108,12678)$LCES004,7376 +1 t_x(314108,1338)LCES004,9041
+  +1 x(314108,2025)LCES004,10951.p +1 x(314108,5461)LCES004,12828.p +1 x(314108,2368)LCES004,14463.p +1 x(314108,2540)LCES004,15985.p
+  +1 x(314108,2197)LCES004,17570.p +1 x(314108,1853)LCES004,18882.p +1 x(314108,3915)LCES004,19876.p +1 x(314108,7523)LCES004,20979.p
+  +1 x(314108,3743)LCES004,22135.p +1 x(314108,4087)LCES004,22638.p +1 x(314108,3056)LCES004,23158.p +1 x(314108,3399)LCES004,23542.p
+  +1 x(314108,2884)LCES004,23840.p = +1
+ f_314131: +1 t_x(314131,35)MYY04A,3689.o +1 t_x(314131,15012)$MRAE04,7377 +1 x(314131,595)GL34W04,17988.p
+  +1 x(314131,1929)MYY04A,18770.p +1 x(314131,117)MYY04A,20070.p = +1
+ f_314172: +1 t_x(314172,690)EDGG704,3690.o +1 t_x(314172,17490)$EDGG704,7378 +1 t_x(314172,590)EDGG704,9042
+  +1 x(314172,90)EDGG704,9122.p +1 x(314172,4390)EDGG704,14544.p +1 x(314172,4490)EDGG704,17290.p = +1
+ f_314186: +1 t_x(314186,425)MGY04,3691.o +1 t_x(314186,11773)$MRAE04,7379 +1 x(314186,139)GL34W04,10215.p
+  +1 x(314186,152)KWUR1C04,12040.p +1 x(314186,499)KWUR1C04,13926.p +1 x(314186,638)KWUR1C04,14091.p +1 x(314186,1520)MGY04,15664.p
+  +1 x(314186,1599)MGY04,17148.p +1 x(314186,1958)KWUR1C04,18604.p +1 x(314186,360)KWUR1C04,20126.p +1 x(314186,1039)$GL34W04,21103.p
+  +1 x(314186,1889)KWUR1C04,22079.p +1 x(314186,708)KWUR1C04,22971.p +1 x(314186,569)KWUR1C04,23376.p
+  +1 x(314186,1333)KWUR1C04,23484.p +1 x(314186,1263)KWUR1C04,23776.p +1 x(314186,1442)MGY04,23965.p +1 x(314186,889)GL34W04,24081.p
+  = +1
+ f_314191: +1 t_x(314191,0),3692.o +1 t_x(314191,8158)$MRAEE04,7380 +1 x(314191,10)MEK04,16554.p +1 x(314191,105)MEK04,21623.p
+  = +1
+ f_314198: +1 t_x(314198,0),3693.o +1 t_x(314198,4834)$MAB1204A,7381 = +1
+ f_314223: +1 t_x(314223,2653)LCES004,3694.o +1 t_x(314223,7980)$LCES004,7382 +1 t_x(314223,763)LCES004,9043
+  +1 x(314223,1107)LCES004,9292.p +1 x(314223,2138)LCES004,11550.p +1 x(314223,2481)LCES004,14605.p +1 x(314223,1279)LCES004,16148.p
+  +1 x(314223,2310)LCES004,17780.p +1 x(314223,1794)LCES004,19090.p +1 x(314223,935)LCES004,19929.p +1 x(314223,3340)LCES004,20887.p
+  +1 x(314223,2997)LCES004,22238.p +1 x(314223,2825)LCES004,23381.p = +1
+ f_314225: +1 t_x(314225,1111)MGY04,3695.o +1 t_x(314225,14911)$MRAE04,7383 +1 x(314225,16)MYY04A,9273.p
+  +1 x(314225,99)MYY04A,11174.p +1 x(314225,346)MYY04A,12995.p +1 x(314225,1293)MGY04,14174.p +1 x(314225,1828)MYY04A,18853.p
+  +1 x(314225,181)MYY04A,21529.p +1 x(314225,428)MYY04A,22255.p = +1
+ f_314236: +1 t_x(314236,1440)LCES004,3696.o +1 t_x(314236,4018)$LCES004,7384 +1 t_x(314236,0),9044 +1 x(314236,66)LCES004,9383.p
+  +1 x(314236,238)LCES004,10991.p +1 x(314236,581)LCES004,12756.p +1 x(314236,409)LCES004,14757.p +1 x(314236,753)LCES004,16454.p
+  +1 x(314236,925)LCES004,17964.p +1 x(314236,1097)LCES004,20706.p +1 x(314236,1268)LCES004,21733.p +1 x(314236,2987)LCES004,22131.p
+  +1 x(314236,1612)LCES004,22964.p = +1
+ f_314330: +1 t_x(314330,56)KWUR1C04,3697.o +1 t_x(314330,2905)$KWUR1C04,7385 +1 t_x(314330,0),9045 +1 x(314330,126)KWUR1C04,16575.p
+  = +1
+ f_314402: +1 t_x(314402,9)MGY04,3698.o +1 t_x(314402,12895)$MRAE04,7386 +1 x(314402,80)MAB1204A,11717.p
+  +1 x(314402,478)MGY04,12886.p +1 x(314402,400)MGY04,14899.p +1 x(314402,655)MAB1204A,15622.p +1 x(314402,2741)MRAEE04,17155.p
+  +1 x(314402,4279)MAB04,18691.p +1 x(314402,1013)MYY04A,19908.p +1 x(314402,820)MAB1204A,20942.p +1 x(314402,1066)MAB1204A,21826.p
+  +1 x(314402,1148)MAB1204A,22567.p +1 x(314402,1339)MGY04,23060.p +1 x(314402,737)MAB1204A,23471.p +1 x(314402,635)MGY04,23785.p
+  +1 x(314402,931)MYY04A,24023.p +1 x(314402,1231)$MAB1204A,24108.p = +1
+ f_314450: +1 t_x(314450,0),3699.o +1 t_x(314450,1493)$KWUR1C04,7387 +1 x(314450,34)KWUR1C04,23590.p = +1
+ f_314457: +1 t_x(314457,0),3700.o +1 t_x(314457,19492)$EDGG704,7388 = +1
+ f_314530: +1 t_x(314530,0),3701.o +1 t_x(314530,2683)$GL34W04,7389 +1 t_x(314530,0),9046 +1 x(314530,208)GL34W04,9947.p
+  +1 x(314530,283)GL34W04,11028.p +1 x(314530,358)GL34W04,12807.p +1 x(314530,133)GL34W04,15416.p = +1
+ f_314538: +1 t_x(314538,1650)EDGG704,3702.o +1 t_x(314538,11400)$EDGG704,7390 +1 t_x(314538,1200)EDGG704,9047
+  +1 x(314538,2100)EDGG704,9849.p +1 x(314538,2700)EDGG704,13230.p +1 x(314538,1950)EDGG704,14936.p +1 x(314538,1800)EDGG704,16777.p
+  +1 x(314538,1500)EDGG704,18463.p = +1
+ f_314563: +1 t_x(314563,7531)MRAE04,3703.o +1 t_x(314563,9331)$MRAE04,7391 +1 x(314563,17)MGY04,9111.p
+  +1 x(314563,174)MGY04,10804.p +1 x(314563,331)MGY04,12463.p +1 x(314563,565)MGY04,14132.p +1 x(314563,644)MGY04,15702.p
+  +1 x(314563,409)MGY04,17184.p +1 x(314563,1113)MGY04,18752.p +1 x(314563,487)MGY04,20395.p = +1
+ f_314573: +1 t_x(314573,1100)EDGG704,3704.o +1 t_x(314573,15300)$EDGG704,7392 +1 t_x(314573,900)EDGG704,9048
+  +1 x(314573,1000)EDGG704,11466.p +1 x(314573,1600)EDGG704,13212.p +1 x(314573,2200)EDGG704,14408.p +1 x(314573,2300)EDGG704,17263.p
+  +1 x(314573,2400)EDGG704,20062.p +1 x(314573,3300)EDGG704,20983.p +1 x(314573,1200)EDGG704,23794.p = +1
+ f_314600: +1 t_x(314600,2890)MRAE04,3705.o +1 t_x(314600,12138)$EDGG704,7393 +1 x(314600,438)EDGG704,9361.p
+  +1 x(314600,3265)MRAE04,11414.p +1 x(314600,3377)MRAE04,13099.p +1 x(314600,2688)EDGG704,14978.p +1 x(314600,3715)MRAE04,16151.p
+  +1 x(314600,3888)EDGG704,17374.p +1 x(314600,4165)MRAE04,18675.p +1 x(314600,3588)EDGG704,20402.p +1 x(314600,3138)EDGG704,21382.p
+  +1 x(314600,3827)MRAE04,22370.p +1 x(314600,3438)EDGG704,23021.p = +1
+ f_314699: +1 t_x(314699,2866)LCES004,3706.o +1 t_x(314699,12660)$LCES004,7394 +1 t_x(314699,1491)LCES004,9049
+  +1 x(314699,2694)LCES004,9218.p +1 x(314699,2007)LCES004,11310.p +1 x(314699,5443)LCES004,13334.p +1 x(314699,2350)LCES004,15384.p
+  +1 x(314699,2522)LCES004,15995.p +1 x(314699,2179)LCES004,17582.p +1 x(314699,1835)LCES004,18890.p +1 x(314699,3897)LCES004,19875.p
+  +1 x(314699,7505)LCES004,20969.p +1 x(314699,3725)LCES004,22109.p +1 x(314699,4069)LCES004,22725.p +1 x(314699,3038)LCES004,23176.p
+  +1 x(314699,3381)LCES004,23550.p +1 x(314699,3553)LCES004,23879.p = +1
+ f_314705: +1 t_x(314705,16)KSLN04A,3707.o +1 t_x(314705,1567)$KSLN04A,7395 = +1
+ f_314730: +1 t_x(314730,377)MAB04,3708.o +1 t_x(314730,10025)$MRAE04,7396 +1 x(314730,17)MAB04,9661.p
+  +1 x(314730,89)MAB04,11574.p +1 x(314730,161)MAB04,13384.p = +1
+ f_314736: +1 t_x(314736,450)EDGG704,3709.o +1 t_x(314736,8400)$EDGG704,7397 +1 t_x(314736,0),9050 +1 x(314736,150)EDGG704,9848.p
+  +1 x(314736,300)EDGG704,11906.p = +1
+ f_314808: +1 t_x(314808,627)MRAEE04,3710.o +1 t_x(314808,9627)$MRAE04,7398 +1 x(314808,27)MRAEE04,9463.p
+  +1 x(314808,211)MRAEE04,11500.p +1 x(314808,303)MRAEE04,13327.p +1 x(314808,396)MRAEE04,15137.p +1 x(314808,488)MRAEE04,17710.p
+  +1 x(314808,119)MRAEE04,20674.p +1 x(314808,58)MEK04,22332.p = +1
+ f_314816: +1 t_x(314816,2191)EDGG704,3711.o +1 t_x(314816,14041)$EDGG704,7399 +1 t_x(314816,1841)EDGG704,9051
+  +1 x(314816,1941)EDGG704,9803.p +1 x(314816,2041)EDGG704,11649.p +1 x(314816,3091)EDGG704,20595.p +1 x(314816,2641)EDGG704,21569.p
+  +1 x(314816,2491)EDGG704,22395.p +1 x(314816,2341)EDGG704,22992.p = +1
+ f_314823: +1 t_x(314823,114)MGY04,3712.o +1 t_x(314823,12714)$MRAE04,7400 +1 x(314823,35)MGY04,10739.p
+  +1 x(314823,505)MGY04,13062.p +1 x(314823,583)MGY04,14045.p +1 x(314823,2431)MYY04A,15626.p +1 x(314823,2514)$MYY04A,17139.p
+  +1 x(314823,2931)MGY04,18606.p +1 x(314823,1196)MYY04A,19944.p +1 x(314823,1031)MYY04A,20954.p +1 x(314823,1278)MYY04A,21861.p
+  +1 x(314823,348)MGY04,22564.p +1 x(314823,192)MGY04,23088.p +1 x(314823,270)MGY04,23499.p +1 x(314823,661)MGY04,23815.p
+  = +1
+ f_314847: +1 t_x(314847,588)MGY04,3713.o +1 t_x(314847,14388)$MRAE04,7401 +1 x(314847,66)MGY04,9499.p
+  +1 x(314847,144)MGY04,10883.p +1 x(314847,222)MGY04,12855.p +1 x(314847,770)MGY04,14242.p +1 x(314847,692)MGY04,15825.p
+  +1 x(314847,614)MGY04,17383.p +1 x(314847,1161)MGY04,18587.p +1 x(314847,379)MGY04,20853.p +1 x(314847,301)MGY04,21597.p
+  = +1
+ f_314889: +1 t_x(314889,1173)EDGG704,3714.o +1 t_x(314889,15473)$EDGG704,7402 +1 t_x(314889,973)EDGG704,9052
+  +1 x(314889,1073)EDGG704,9856.p +1 x(314889,1773)EDGG704,13250.p +1 x(314889,2373)EDGG704,14411.p +1 x(314889,2473)EDGG704,17270.p
+  +1 x(314889,2573)EDGG704,20081.p +1 x(314889,3473)EDGG704,21008.p +1 x(314889,1273)EDGG704,23507.p +1 x(314889,1373)EDGG704,23797.p
+  = +1
+ f_314986: +1 t_x(314986,0),3715.o +1 t_x(314986,1418)$KWUR1C04,7403 +1 t_x(314986,0),9053 +1 x(314986,98)KWUR1C04,24092.p
+  = +1
+ f_314999: +1 t_x(314999,270)EDGG704,3716.o +1 t_x(314999,19070)$EDGG704,7404 +1 x(314999,70)EDGG704,10222.p
+  +1 x(314999,170)EDGG704,12148.p = +1
+ f_315019: +1 t_x(315019,1536)EDGG704,3717.o +1 t_x(315019,11436)$EDGG704,7405 +1 t_x(315019,1086)EDGG704,9054
+  +1 x(315019,2136)EDGG704,10778.p +1 x(315019,1236)EDGG704,11432.p +1 x(315019,1386)EDGG704,13514.p +1 x(315019,1986)EDGG704,15310.p
+  +1 x(315019,1836)EDGG704,16769.p +1 x(315019,1686)EDGG704,18524.p = +1
+ f_315040: +1 t_x(315040,128)LELVL104,3718.o +1 t_x(315040,3232)$LELVL104,7406 +1 x(315040,25)LELVL104,10682.p
+  = +1
+ f_315081: +1 t_x(315081,660)LCES004,3719.o +1 t_x(315081,2580)$LCES004,7407 +1 x(315081,2)LCES004,9544.p
+  +1 x(315081,518)LCES004,11312.p +1 x(315081,1033)LCES004,16961.p +1 x(315081,1205)LCES004,18041.p +1 x(315081,1377)LCES004,19620.p
+  +1 x(315081,1549)LCES004,21923.p +1 x(315081,1720)LCES004,22593.p +1 x(315081,1892)LCES004,23101.p = +1
+ f_315138: +1 t_x(315138,1032)LCES004,3720.o +1 t_x(315138,1892)$LCES004,7408 +1 t_x(315138,2)LCES004,9055
+  +1 x(315138,345)LCES004,9721.p +1 x(315138,517)LCES004,11385.p +1 x(315138,689)LCES004,13530.p +1 x(315138,861)LCES004,15304.p
+  +1 x(315138,1204)LCES004,23091.p = +1
+ f_315209: +1 t_x(315209,64)MAB1204A,3721.o +1 t_x(315209,5160)$MAB1204A,7409 = +1
+ f_315232: +1 t_x(315232,1759)LCES004,3722.o +1 t_x(315232,4680)$LCES004,7410 +1 t_x(315232,0),9056 +1 x(315232,212)LCES004,9215.p
+  +1 x(315232,556)LCES004,11111.p +1 x(315232,1243)LCES004,12783.p +1 x(315232,1071)LCES004,14825.p +1 x(315232,1415)LCES004,16733.p
+  +1 x(315232,1587)LCES004,18308.p +1 x(315232,728)LCES004,19294.p +1 x(315232,900)LCES004,20442.p +1 x(315232,3649)LCES004,22304.p
+  = +1
+ f_315366: +1 t_x(315366,38)MGY04,3723.o +1 t_x(315366,8725)$MRAE04,7411 +1 x(315366,116)MGY04,17149.p
+  +1 x(315366,507)MGY04,18733.p +1 x(315366,272)MGY04,20438.p +1 x(315366,194)MGY04,21463.p +1 x(315366,429)MGY04,22043.p
+  +1 x(315366,351)MGY04,23642.p = +1
+ f_315428: +1 t_x(315428,622)LELVL104,3724.o +1 t_x(315428,1140)$LELVL104,7412 +1 x(315428,2)LELVL104,9946.p
+  +1 x(315428,105)LELVL104,11703.p +1 x(315428,208)LELVL104,13436.p +1 x(315428,312)LELVL104,15091.p +1 x(315428,415)LELVL104,16970.p
+  +1 x(315428,519)LELVL104,18497.p = +1
+ f_315544: +1 t_x(315544,1610)EDGG704,3725.o +1 t_x(315544,14910)$EDGG704,7413 +1 t_x(315544,1310)EDGG704,9057
+  +1 x(315544,1410)EDGG704,11451.p +1 x(315544,1510)EDGG704,13142.p +1 x(315544,1810)EDGG704,14395.p +1 x(315544,1910)EDGG704,17248.p
+  +1 x(315544,2010)EDGG704,20004.p +1 x(315544,2910)EDGG704,20936.p +1 x(315544,2210)EDGG704,22248.p +1 x(315544,1710)EDGG704,22970.p
+  = +1
+ f_315618: +1 t_x(315618,1903)EDGG704,3726.o +1 t_x(315618,14503)$EDGG704,7414 +1 t_x(315618,1603)EDGG704,9058
+  +1 x(315618,1803)EDGG704,9895.p +1 x(315618,1703)EDGG704,13157.p +1 x(315618,2653)EDGG704,20909.p +1 x(315618,2403)EDGG704,22962.p
+  +1 x(315618,2003)EDGG704,23292.p = +1
+ f_315692: +1 t_x(315692,623)LLBGA04L,3727.o +1 t_x(315692,1870)$LLBGA04L,7415 +1 x(315692,0),9819.p +1 x(315692,208)LLBGA04L,11765.p
+  +1 x(315692,416)LLBGA04L,13799.p +1 x(315692,1246)LLBGA04L,21981.p +1 x(315692,831)LLBGA04L,23740.p
+  +1 x(315692,1039)LLBGA04L,23961.p = +1
+ f_315748: +1 t_x(315748,779)EDGG704,3728.o +1 t_x(315748,16279)$EDGG704,7416 +1 t_x(315748,679)EDGG704,9059
+  +1 x(315748,1779)EDGG704,11789.p +1 x(315748,3179)EDGG704,14434.p +1 x(315748,3279)EDGG704,17336.p +1 x(315748,1179)EDGG704,19545.p
+  +1 x(315748,3379)EDGG704,20225.p +1 x(315748,4279)EDGG704,21234.p +1 x(315748,1079)EDGG704,22349.p +1 x(315748,879)EDGG704,22871.p
+  = +1
+ f_315763: +1 t_x(315763,1511)EDGG704,3729.o +1 t_x(315763,11711)$EDGG704,7417 +1 t_x(315763,1061)EDGG704,9060
+  +1 x(315763,1361)EDGG704,9922.p +1 x(315763,1211)EDGG704,13257.p +1 x(315763,2261)EDGG704,15034.p +1 x(315763,2111)EDGG704,16859.p
+  +1 x(315763,1811)EDGG704,18339.p +1 x(315763,1661)EDGG704,19749.p = +1
+ f_315779: +1 t_x(315779,207)LCES004,3730.o +1 t_x(315779,3300)$LCES004,7418 +1 x(315779,35)LCES004,9344.p
+  +1 x(315779,379)LCES004,11296.p +1 x(315779,550)LCES004,13386.p +1 x(315779,1066)LCES004,15359.p +1 x(315779,722)LCES004,19535.p
+  +1 x(315779,2269)LCES004,22066.p +1 x(315779,894)LCES004,22783.p = +1
+ f_315788: +1 t_x(315788,46)LELVL104,3731.o +1 t_x(315788,3253)$LELVL104,7419 = +1
+ f_315895: +1 t_x(315895,0),3732.o +1 t_x(315895,15300)$MRAE04,7420 +1 x(315895,47)MEK04,16558.p +1 x(315895,331)MEK04,19776.p
+  = +1
+ f_315991: +1 t_x(315991,670)EDGG704,3733.o +1 t_x(315991,16470)$EDGG704,7421 +1 t_x(315991,570)EDGG704,9061
+  +1 x(315991,1970)EDGG704,12365.p +1 x(315991,3370)EDGG704,14455.p +1 x(315991,3470)EDGG704,17363.p +1 x(315991,1270)EDGG704,19461.p
+  +1 x(315991,3570)EDGG704,20353.p +1 x(315991,4470)EDGG704,21315.p +1 x(315991,870)EDGG704,22222.p +1 x(315991,1070)EDGG704,22856.p
+  = +1
+ f_316029: +1 t_x(316029,1787)EDGG704,3734.o +1 t_x(316029,14787)$EDGG704,7422 +1 t_x(316029,1487)EDGG704,9062
+  +1 x(316029,1587)EDGG704,11443.p +1 x(316029,1687)EDGG704,13147.p +1 x(316029,1887)EDGG704,19992.p +1 x(316029,2787)EDGG704,20919.p
+  +1 x(316029,2087)EDGG704,22146.p +1 x(316029,2187)EDGG704,22896.p = +1
+ f_316061: +1 t_x(316061,911)LLBGA04L,3735.o +1 t_x(316061,2781)$LLBGA04L,7423 +1 x(316061,81)LLBGA04L,9646.p
+  +1 x(316061,496)LLBGA04L,11464.p +1 x(316061,704)LLBGA04L,13149.p +1 x(316061,288)LLBGA04L,15590.p +1 x(316061,1119)LLBGA04L,17123.p
+  +1 x(316061,2157)LLBGA04L,22154.p +1 x(316061,1742)LLBGA04L,23809.p = +1
+ f_316090: +1 t_x(316090,2590)LCES004,3736.o +1 t_x(316090,15649)$LCES004,7424 +1 t_x(316090,1044)LCES004,9063
+  +1 x(316090,3106)LCES004,9428.p +1 x(316090,2419)LCES004,10993.p +1 x(316090,2762)LCES004,13114.p +1 x(316090,1216)LCES004,14986.p
+  +1 x(316090,1903)LCES004,16654.p +1 x(316090,4824)LCES004,18653.p +1 x(316090,6886)LCES004,19868.p +1 x(316090,10494)LCES004,21110.p
+  +1 x(316090,3621)LCES004,21888.p +1 x(316090,4137)LCES004,22679.p +1 x(316090,2934)LCES004,23305.p +1 x(316090,3449)LCES004,23689.p
+  = +1
+ f_316213: +1 t_x(316213,0),3737.o +1 t_x(316213,5469)$EDGG704,7425 = +1
+ f_316285: +1 t_x(316285,76)KWUR1C04,3738.o +1 t_x(316285,2855)$KWUR1C04,7426 +1 t_x(316285,0),9064 +1 x(316285,6)KWUR1C04,10700.p
+  = +1
+ f_316289: +1 t_x(316289,401)LELVL104,3739.o +1 t_x(316289,7022)$LELVL104,7427 +1 t_x(316289,297)LELVL104,9065
+  = +1
+ f_316298: +1 t_x(316298,2025)EDGG704,3740.o +1 t_x(316298,12675)$EDGG704,7428 +1 t_x(316298,1575)EDGG704,9066
+  +1 x(316298,1875)EDGG704,9900.p +1 x(316298,1725)EDGG704,13221.p +1 x(316298,2625)EDGG704,15184.p +1 x(316298,2175)EDGG704,18407.p
+  = +1
+ f_316314: +1 t_x(316314,262)KWUR1C04,3741.o +1 t_x(316314,3528)$KWUR1C04,7429 +1 t_x(316314,0),9067 +1 x(316314,123)KWUR1C04,10305.p
+  +1 x(316314,193)KWUR1C04,13968.p +1 x(316314,401)KWUR1C04,17735.p +1 x(316314,471)KWUR1C04,19323.p +1 x(316314,540)KWUR1C04,20626.p
+  = +1
+ f_316391: +1 t_x(316391,1770)EDGG704,3742.o +1 t_x(316391,12720)$EDGG704,7430 +1 t_x(316391,1320)EDGG704,9068
+  +1 x(316391,1470)EDGG704,9778.p +1 x(316391,1620)EDGG704,11623.p +1 x(316391,2670)EDGG704,15271.p +1 x(316391,2220)EDGG704,18546.p
+  +1 x(316391,1920)EDGG704,20804.p = +1
+ f_316430: +1 t_x(316430,534)LCES004,3743.o +1 t_x(316430,2940)$LCES004,7431 +1 x(316430,362)LCES004,9320.p
+  +1 x(316430,878)LCES004,11358.p +1 x(316430,706)LCES004,14972.p +1 x(316430,1050)LCES004,16764.p +1 x(316430,1565)LCES004,18253.p
+  +1 x(316430,1393)LCES004,19592.p +1 x(316430,1909)LCES004,21992.p +1 x(316430,2080)LCES004,22677.p +1 x(316430,2252)LCES004,23384.p
+  = +1
+ f_316446: +1 t_x(316446,66)MYY04A,3744.o +1 t_x(316446,13819)$MGY04,7432 +1 x(316446,230)MYY04A,11542.p
+  +1 x(316446,393)GL34W04,12648.p +1 x(316446,468)GL34W04,14083.p +1 x(316446,642)MYY04A,15716.p +1 x(316446,543)GL34W04,17459.p
+  +1 x(316446,7871)MGY04,18798.p +1 x(316446,148)MYY04A,20267.p = +1
+ f_316476: +1 t_x(316476,1958)EDGG704,3745.o +1 t_x(316476,14458)$EDGG704,7433 +1 t_x(316476,1658)EDGG704,9069
+  +1 x(316476,1758)EDGG704,9808.p +1 x(316476,1858)EDGG704,11646.p +1 x(316476,2608)EDGG704,20905.p +1 x(316476,2358)EDGG704,22889.p
+  +1 x(316476,2158)EDGG704,23351.p +1 x(316476,2258)EDGG704,23700.p +1 x(316476,2058)EDGG704,23904.p = +1
+ f_316499: +1 t_x(316499,1937)EDGG704,3746.o +1 t_x(316499,14337)$EDGG704,7434 +1 t_x(316499,1637)EDGG704,9070
+  +1 x(316499,1737)EDGG704,11446.p +1 x(316499,1837)EDGG704,13160.p +1 x(316499,2637)EDGG704,20903.p +1 x(316499,2237)EDGG704,22836.p
+  +1 x(316499,2037)EDGG704,23394.p +1 x(316499,2137)EDGG704,23688.p = +1
+ f_316531: +1 t_x(316531,720)$LCES004,3747.o +1 t_x(316531,32)LCES004,9071 +1 x(316531,548)LCES004,10142.p
+  = +1
+ f_316538: +1 t_x(316538,1320)EDGG704,3748.o +1 t_x(316538,15120)$EDGG704,7435 +1 t_x(316538,1020)EDGG704,9072
+  +1 x(316538,1120)EDGG704,9880.p +1 x(316538,1420)EDGG704,13139.p +1 x(316538,2020)EDGG704,14402.p +1 x(316538,2120)EDGG704,17255.p
+  +1 x(316538,1620)EDGG704,19652.p +1 x(316538,2220)EDGG704,20026.p +1 x(316538,3120)EDGG704,20957.p +1 x(316538,1720)EDGG704,22352.p
+  +1 x(316538,1520)EDGG704,22968.p = +1
+ f_316618: +1 t_x(316618,1052)LLBGA04L,3749.o +1 t_x(316618,2506)$LLBGA04L,7436 +1 x(316618,13)LLBGA04L,9584.p
+  +1 x(316618,221)LLBGA04L,11360.p +1 x(316618,429)LLBGA04L,13130.p +1 x(316618,636)LLBGA04L,15262.p +1 x(316618,844)LLBGA04L,16931.p
+  +1 x(316618,1882)LLBGA04L,22004.p +1 x(316618,1467)LLBGA04L,23749.p +1 x(316618,1675)LLBGA04L,24033.p
+  = +1
+ f_316626: +1 t_x(316626,0),3750.o +1 t_x(316626,6589)$KWUR1C04,7437 = +1
+ f_316914: +1 t_x(316914,65)MGY04,3751.o +1 t_x(316914,8439)$MRAE04,7438 +1 x(316914,143)MGY04,12470.p
+  +1 x(316914,65)MGY04,14321.p +1 x(316914,769)MGY04,15774.p +1 x(316914,221)MGY04,18825.p = +1
+ f_316916: +1 t_x(316916,749)EDGG704,3752.o +1 t_x(316916,16449)$EDGG704,7439 +1 t_x(316916,649)EDGG704,9073
+  +1 x(316916,1949)EDGG704,12142.p +1 x(316916,3349)EDGG704,14447.p +1 x(316916,3449)EDGG704,17355.p +1 x(316916,1349)EDGG704,19479.p
+  +1 x(316916,3549)EDGG704,20292.p +1 x(316916,4449)EDGG704,21255.p +1 x(316916,849)EDGG704,22184.p +1 x(316916,1049)EDGG704,22789.p
+  +1 x(316916,949)EDGG704,23383.p = +1
+ f_316925: +1 t_x(316925,0),3753.o +1 t_x(316925,4575)$EDGG704,7440 = +1
+ f_317001: +1 t_x(317001,0),3754.o +1 t_x(317001,6047)$EDGG704,7441 = +1
+ f_317008: +1 t_x(317008,13)MAB04,3755.o +1 t_x(317008,8136)$MRAE04,7442 +1 x(317008,36)MRAE04,10934.p
+  +1 x(317008,373)MAB04,12554.p +1 x(317008,544)MGY04,14163.p +1 x(317008,445)$MAB04,15919.p +1 x(317008,3973)MRAE04,17832.p
+  +1 x(317008,75)MGY04,21628.p = +1
+ f_317048: +1 t_x(317048,2713)LCES004,3756.o +1 t_x(317048,11820)$LCES004,7443 +1 t_x(317048,1339)LCES004,9074
+  +1 x(317048,1854)LCES004,9365.p +1 x(317048,2541)LCES004,10984.p +1 x(317048,4603)LCES004,12888.p +1 x(317048,2026)LCES004,14816.p
+  +1 x(317048,1682)LCES004,16421.p +1 x(317048,2198)LCES004,18906.p +1 x(317048,3057)LCES004,19857.p +1 x(317048,6665)LCES004,20922.p
+  +1 x(317048,2885)LCES004,22003.p +1 x(317048,3229)LCES004,22624.p +1 x(317048,3916)LCES004,23182.p = +1
+ f_317067: +1 t_x(317067,561)LLBGA04L,3757.o +1 t_x(317067,1600)$LLBGA04L,7444 +1 x(317067,146)LLBGA04L,9888.p
+  +1 x(317067,353)LLBGA04L,11803.p +1 x(317067,976)LLBGA04L,21950.p +1 x(317067,769)LLBGA04L,23952.p = +1
+ f_317111: +1 t_x(317111,967)EDGG704,3758.o +1 t_x(317111,15667)$EDGG704,7445 +1 t_x(317111,867)EDGG704,9075
+  +1 x(317111,1167)EDGG704,11493.p +1 x(317111,1967)EDGG704,13338.p +1 x(317111,2567)EDGG704,14415.p +1 x(317111,2667)EDGG704,17288.p
+  +1 x(317111,1067)EDGG704,19788.p +1 x(317111,2767)EDGG704,20110.p +1 x(317111,3667)EDGG704,21073.p +1 x(317111,1367)EDGG704,23501.p
+  = +1
+ f_317116: +1 t_x(317116,491)MRAE04,3759.o +1 t_x(317116,6454)$MRAE04,7446 +1 t_x(317116,0),9076 +1 x(317116,154)MRAE04,9433.p
+  +1 x(317116,379)MRAE04,12959.p +1 x(317116,716)MRAE04,14688.p +1 x(317116,1616)MRAE04,16242.p +1 x(317116,2291)MRAE04,17390.p
+  +1 x(317116,3529)MRAE04,18771.p +1 x(317116,41)MRAE04,20607.p +1 x(317116,604)MRAE04,21736.p = +1
+ f_317153: +1 t_x(317153,2037)EDGG704,3760.o +1 t_x(317153,13287)$EDGG704,7447 +1 t_x(317153,1587)EDGG704,9077
+  +1 x(317153,1737)EDGG704,11448.p +1 x(317153,1887)EDGG704,13185.p +1 x(317153,3237)EDGG704,15566.p +1 x(317153,2337)EDGG704,20401.p
+  +1 x(317153,2187)EDGG704,21725.p = +1
+ f_317216: +1 t_x(317216,21)EDGG704,3761.o +1 t_x(317216,19321)$EDGG704,7448 = +1
+ f_317222: +1 t_x(317222,1816)EDGG704,3762.o +1 t_x(317222,14716)$EDGG704,7449 +1 t_x(317222,1516)EDGG704,9078
+  +1 x(317222,1716)EDGG704,9893.p +1 x(317222,1616)EDGG704,13153.p +1 x(317222,2716)EDGG704,20916.p +1 x(317222,2016)EDGG704,22134.p
+  +1 x(317222,2116)EDGG704,22855.p +1 x(317222,2216)EDGG704,23371.p +1 x(317222,1916)EDGG704,23699.p = +1
+ f_317300: +1 t_x(317300,366)EDGG704,3763.o +1 t_x(317300,18466)$EDGG704,7450 +1 x(317300,66)EDGG704,10061.p
+  +1 x(317300,166)EDGG704,10828.p +1 x(317300,5366)EDGG704,14799.p +1 x(317300,266)EDGG704,16952.p +1 x(317300,5466)EDGG704,17372.p
+  +1 x(317300,866)EDGG704,19342.p +1 x(317300,966)EDGG704,21291.p = +1
+ f_317357: +1 t_x(317357,1053)LGRPA04,3764.o +1 t_x(317357,1773)$LGRPA04,7451 +1 x(317357,333)LGRPA04,9626.p
+  +1 x(317357,693)LGRPA04,11364.p = +1
+ f_317358: +1 t_x(317358,82)EDGG704,3765.o +1 t_x(317358,19482)$EDGG704,7452 = +1
+ f_317360: +1 t_x(317360,45)MRAEE04,3766.o +1 t_x(317360,10384)$MRAE04,7453 +1 x(317360,322)MRAEE04,14050.p
+  +1 x(317360,414)MRAEE04,15816.p +1 x(317360,507)MRAEE04,17214.p +1 x(317360,599)MRAEE04,18796.p +1 x(317360,137)MRAEE04,20580.p
+  +1 x(317360,230)MRAEE04,21479.p +1 x(317360,691)MRAEE04,22205.p = +1
+ f_317443: +1 t_x(317443,712)MRAE04,3767.o +1 t_x(317443,5662)$MRAE04,7454 +1 t_x(317443,0),9079 +1 x(317443,599)MRAE04,10436.p
+  +1 x(317443,1387)MRAE04,11683.p +1 x(317443,487)MRAE04,13648.p +1 x(317443,374)MRAE04,15438.p +1 x(317443,824)MRAE04,16232.p
+  +1 x(317443,1499)MRAE04,17380.p +1 x(317443,2737)MRAE04,18744.p +1 x(317443,1612)MRAE04,20570.p +1 x(317443,1049)MRAE04,21465.p
+  +1 x(317443,1162)MRAE04,22190.p +1 x(317443,937)MRAE04,23401.p = +1
+ f_317538: +1 t_x(317538,360)MAB1204A,3768.o +1 t_x(317538,960)$MAB1204A,7455 +1 x(317538,55)MAB1204A,10090.p
+  +1 x(317538,138)MAB1204A,11975.p +1 x(317538,220)MAB1204A,13880.p +1 x(317538,302)MAB1204A,14875.p +1 x(317538,631)MAB1204A,19458.p
+  +1 x(317538,713)MAB1204A,20392.p +1 x(317538,549)MAB1204A,21739.p = +1
+ f_317603: +1 t_x(317603,1269)LLBGA04L,3769.o +1 t_x(317603,3346)$LLBGA04L,7456 +1 x(317603,646)LLBGA04L,9631.p
+  +1 x(317603,1061)LLBGA04L,11876.p +1 x(317603,853)LLBGA04L,15206.p +1 x(317603,2722)LLBGA04L,22219.p
+  = +1
+ f_317621: +1 t_x(317621,0),3770.o +1 t_x(317621,6943)$EDGG704,7457 = +1
+ f_317644: +1 t_x(317644,0),3771.o +1 t_x(317644,8400)$MRAE04,7458 +1 x(317644,0),10814.p +1 x(317644,461)MRAEE04,12518.p
+  +1 x(317644,184)MRAEE04,14186.p +1 x(317644,276)MRAEE04,17037.p +1 x(317644,5475)MRAE04,18923.p = +1
+ f_317675: +1 t_x(317675,0),3772.o +1 t_x(317675,5573)$EDGG704,7459 = +1
+ f_317851: +1 t_x(317851,1540)EDGG704,3773.o +1 t_x(317851,14940)$EDGG704,7460 +1 t_x(317851,1240)EDGG704,9080
+  +1 x(317851,1340)EDGG704,9787.p +1 x(317851,1440)EDGG704,11640.p +1 x(317851,1840)EDGG704,14397.p +1 x(317851,1940)EDGG704,17250.p
+  +1 x(317851,2040)EDGG704,20007.p +1 x(317851,2940)EDGG704,20941.p +1 x(317851,2240)EDGG704,22252.p +1 x(317851,1740)EDGG704,22958.p
+  = +1
+ f_317908: +1 t_x(317908,1913)EDGG704,3774.o +1 t_x(317908,11063)$EDGG704,7461 +1 t_x(317908,1163)EDGG704,9081
+  +1 x(317908,1763)EDGG704,10199.p +1 x(317908,1313)EDGG704,11428.p +1 x(317908,2363)EDGG704,13348.p +1 x(317908,1613)EDGG704,15207.p
+  +1 x(317908,1463)EDGG704,18582.p +1 x(317908,2063)EDGG704,21697.p = +1
+ f_317920: +1 t_x(317920,1716)EDGG704,3775.o +1 t_x(317920,11166)$EDGG704,7462 +1 t_x(317920,1116)EDGG704,9082
+  +1 x(317920,1866)EDGG704,9648.p +1 x(317920,1416)EDGG704,11591.p +1 x(317920,2466)EDGG704,13673.p +1 x(317920,1566)EDGG704,16794.p
+  +1 x(317920,1266)EDGG704,18549.p = +1
+ f_317924: +1 t_x(317924,337)MRAE04,3776.o +1 t_x(317924,8100)$MRAE04,7463 +1 x(317924,0),9968.p +1 x(317924,69)MRAEE04,11859.p
+  +1 x(317924,161)MRAEE04,13604.p +1 x(317924,530)MRAEE04,14165.p +1 x(317924,438)MRAEE04,15962.p +1 x(317924,3937)MRAE04,17439.p
+  +1 x(317924,5175)MRAE04,18815.p +1 x(317924,623)MRAEE04,21464.p = +1
+ f_317978: +1 t_x(317978,2132)EDGG704,3777.o +1 t_x(317978,13682)$EDGG704,7464 +1 t_x(317978,1682)EDGG704,9083
+  +1 x(317978,1982)EDGG704,9868.p +1 x(317978,1832)EDGG704,13180.p +1 x(317978,2732)EDGG704,20472.p +1 x(317978,2432)EDGG704,21633.p
+  +1 x(317978,2282)EDGG704,22989.p = +1
+ f_317991: +1 t_x(317991,622)EDGG704,3778.o +1 t_x(317991,16822)$EDGG704,7465 +1 t_x(317991,522)EDGG704,9084
+  +1 x(317991,3722)EDGG704,14486.p +1 x(317991,3822)EDGG704,17262.p +1 x(317991,3922)EDGG704,20673.p = +1
+ f_317994: +1 t_x(317994,59)MRAE04,3779.o +1 t_x(317994,1972)$MRAE04,7466 +1 t_x(317994,0),9085 = +1
+ f_318112: +1 t_x(318112,21)MGY04,3780.o +1 t_x(318112,8161)$MRAE04,7467 +1 x(318112,125)MAB04,12776.p
+  +1 x(318112,569)MGY04,14344.p +1 x(318112,485)MAB04,15700.p +1 x(318112,53)MAB04,17245.p +1 x(318112,100)MGY04,19797.p
+  = +1
+ f_318119: +1 t_x(318119,900)$LCES004,3781.o +1 t_x(318119,0),9086 +1 x(318119,40)LCES004,9649.p +1 x(318119,212)LCES004,12185.p
+  +1 x(318119,728)LCES004,14031.p = +1
+ f_318187: +1 t_x(318187,18)MRAEE04,3782.o +1 t_x(318187,10080)$MRAE04,7468 +1 x(318187,37)MEK04,14278.p
+  +1 x(318187,110)MRAEE04,16238.p +1 x(318187,295)MRAEE04,17216.p +1 x(318187,480)MRAEE04,19273.p +1 x(318187,572)MRAEE04,20856.p
+  = +1
+ f_318401: +1 t_x(318401,534)EDGG704,3783.o +1 t_x(318401,8634)$EDGG704,7469 +1 t_x(318401,0),9087 +1 x(318401,84)EDGG704,9759.p
+  +1 x(318401,234)EDGG704,13507.p +1 x(318401,384)EDGG704,15515.p = +1
+ f_318435: +1 t_x(318435,1920)EDGG704,3784.o +1 t_x(318435,12720)$EDGG704,7470 +1 t_x(318435,1470)EDGG704,9088
+  +1 x(318435,1620)EDGG704,11440.p +1 x(318435,1770)EDGG704,13218.p +1 x(318435,2670)EDGG704,15218.p +1 x(318435,2220)EDGG704,18450.p
+  +1 x(318435,2070)EDGG704,20843.p = +1
+ f_318473: +1 t_x(318473,1310)LLBGA04L,3785.o +1 t_x(318473,3595)$LLBGA04L,7471 +1 x(318473,895)LLBGA04L,9765.p
+  +1 x(318473,1518)LLBGA04L,13179.p +1 x(318473,1102)LLBGA04L,15180.p = +1
+ f_318516: +1 t_x(318516,59)MAB04,3786.o +1 t_x(318516,8757)$MRAE04,7472 +1 x(318516,70)MGY04,15855.p
+  +1 x(318516,347)MAB04,17213.p +1 x(318516,539)MGY04,18595.p +1 x(318516,131)MAB04,20158.p +1 x(318516,383)MGY04,21430.p
+  +1 x(318516,617)MGY04,21918.p +1 x(318516,635)MAB04,22924.p = +1
+ f_318565: +1 t_x(318565,477)LELVL104,3787.o +1 t_x(318565,1512)$LELVL104,7473 +1 x(318565,63)LELVL104,10095.p
+  +1 x(318565,167)LELVL104,11969.p +1 x(318565,270)LELVL104,13365.p +1 x(318565,684)LELVL104,15144.p +1 x(318565,374)LELVL104,16883.p
+  = +1
+ f_318660: +1 t_x(318660,994)EDGG704,3788.o +1 t_x(318660,9244)$EDGG704,7474 +1 t_x(318660,0),9089 +1 x(318660,94)EDGG704,9549.p
+  +1 x(318660,394)EDGG704,11371.p +1 x(318660,544)EDGG704,13161.p +1 x(318660,244)EDGG704,15156.p +1 x(318660,694)EDGG704,16791.p
+  +1 x(318660,844)EDGG704,18466.p = +1
+ f_318832: +1 t_x(318832,42)MGY04,3789.o +1 t_x(318832,2156)$MRAE04,7475 +1 x(318832,18)MRAE04,10678.p
+  +1 x(318832,121)MGY04,16600.p = +1
+ f_319008: +1 t_x(319008,1990)EDGG704,3790.o +1 t_x(319008,14090)$EDGG704,7476 +1 t_x(319008,1690)EDGG704,9090
+  +1 x(319008,1790)EDGG704,11450.p +1 x(319008,1890)EDGG704,13167.p +1 x(319008,2540)EDGG704,20896.p +1 x(319008,2240)EDGG704,22418.p
+  +1 x(319008,2090)EDGG704,23380.p = +1
+ f_319288: +1 t_x(319288,772)MRAE04,3791.o +1 t_x(319288,6960)$MRAE04,7477 +1 t_x(319288,97)MRAE04,9091
+  +1 x(319288,322)MRAE04,9234.p +1 x(319288,435)MRAE04,11808.p +1 x(319288,210)MRAE04,13713.p +1 x(319288,1222)MRAE04,14697.p
+  +1 x(319288,2122)MRAE04,16283.p +1 x(319288,2797)MRAE04,17399.p +1 x(319288,4035)MRAE04,18747.p +1 x(319288,547)MRAE04,20120.p
+  +1 x(319288,660)MRAE04,21179.p +1 x(319288,885)MRAE04,22286.p = +1
+ f_319337: +1 t_x(319337,1800)EDGG704,3792.o +1 t_x(319337,14100)$EDGG704,7478 +1 t_x(319337,1500)EDGG704,9092
+  +1 x(319337,1700)EDGG704,9890.p +1 x(319337,1600)EDGG704,13166.p +1 x(319337,2400)EDGG704,20902.p +1 x(319337,2000)EDGG704,22861.p
+  +1 x(319337,1900)EDGG704,23416.p = +1
+ f_319782: +1 t_x(319782,0),3793.o +1 t_x(319782,1369)$MRAE04,7479 +1 t_x(319782,0),9093 = +1
+ f_320054: +1 t_x(320054,116)EDGG704,3794.o +1 t_x(320054,19316)$EDGG704,7480 +1 x(320054,16)EDGG704,10486.p
+  = +1
+ f_320214: +1 t_x(320214,1179)MRAE04,3795.o +1 t_x(320214,4442)$MRAE04,7481 +1 t_x(320214,0),9094 +1 x(320214,54)MRAE04,9469.p
+  +1 x(320214,167)MRAE04,11418.p +1 x(320214,617)MRAE04,13294.p +1 x(320214,729)MRAE04,15063.p +1 x(320214,842)MRAE04,16291.p
+  +1 x(320214,279)MRAE04,17370.p +1 x(320214,1517)MRAE04,18689.p +1 x(320214,954)MRAE04,20299.p +1 x(320214,504)MRAE04,21506.p
+  = +1
+ f_320591: +1 t_x(320591,0),3796.o +1 t_x(320591,2598)$EDGG704,7482 = +1
+ f_320734: +1 t_x(320734,168)EDGG704,3797.o +1 t_x(320734,19168)$EDGG704,7483 +1 x(320734,68)EDGG704,10418.p
+  +1 x(320734,268)EDGG704,12396.p = +1
+ f_321498: +1 t_x(321498,1650)EDGG704,3798.o +1 t_x(321498,11700)$EDGG704,7484 +1 t_x(321498,1200)EDGG704,9095
+  +1 x(321498,1350)EDGG704,9746.p +1 x(321498,1500)EDGG704,11596.p +1 x(321498,2250)EDGG704,15383.p +1 x(321498,2100)EDGG704,16806.p
+  +1 x(321498,1800)EDGG704,18372.p = +1
+ f_322722: +1 t_x(322722,889)EDGG704,3799.o +1 t_x(322722,15689)$EDGG704,7485 +1 t_x(322722,789)EDGG704,9096
+  +1 x(322722,1189)EDGG704,11514.p +1 x(322722,1989)EDGG704,13381.p +1 x(322722,2589)EDGG704,14423.p +1 x(322722,2689)EDGG704,17293.p
+  +1 x(322722,1089)EDGG704,19756.p +1 x(322722,2789)EDGG704,20123.p +1 x(322722,3689)EDGG704,21091.p +1 x(322722,989)EDGG704,22451.p
+  +1 x(322722,1389)EDGG704,23519.p = +1
+ f_323044: +1 t_x(323044,930)MRAE04,3800.o +1 t_x(323044,4080)$MRAE04,7486 +1 t_x(323044,0),9097 +1 x(323044,30)MRAE04,9538.p
+  +1 x(323044,142)MRAE04,11513.p +1 x(323044,255)MRAE04,13270.p +1 x(323044,367)MRAE04,15025.p +1 x(323044,480)MRAE04,16599.p
+  +1 x(323044,1155)MRAE04,18696.p +1 x(323044,592)MRAE04,20494.p +1 x(323044,705)MRAE04,21592.p = +1
+ f_323790: +1 t_x(323790,0),3801.o +1 t_x(323790,7800)$EDGG704,7487 = +1
+Bounds
+ 0 <= t_x(262805,0),1.o <= 1
+ 0 <= t_x(262806,0),2.o <= 1
+ 0 <= t_x(262808,0),3.o <= 1
+ 0 <= t_x(262844,0),4.o <= 1
+ 0 <= t_x(262875,342)EBBRA04E,5.o <= 1
+ 0 <= t_x(262897,0),6.o <= 1
+ 0 <= t_x(262913,0),7.o <= 1
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+ 0 <= t_x(278885,10501)$RQXU04E,4066 <= 1
+ 0 <= t_x(278889,1477)$KHVL104E,4067 <= 1
+ 0 <= t_x(278911,1818)$KFZ4404E,4068 <= 1
+ 0 <= t_x(278920,12508)$YB3EH04E,4069 <= 1
+ 0 <= t_x(278940,3060)$GL4W04M,4070 <= 1
+ 0 <= t_x(278945,4069)$LFMDA04A,4071 <= 1
+ 0 <= t_x(279006,1335)$BKED1204,4072 <= 1
+ 0 <= t_x(279011,26356)$LGZAA04M,4073 <= 1
+ 0 <= t_x(279048,739)$KHVL104E,4074 <= 1
+ 0 <= t_x(279142,10783)$RQXU04E,4075 <= 1
+ 0 <= t_x(279160,2137)$EBEEC04M,4076 <= 1
+ 0 <= t_x(279163,3121)$YH5MH04M,4077 <= 1
+ 0 <= t_x(279186,9577)$YB3EH04A,4078 <= 1
+ 0 <= t_x(279192,132)$MM204,4079 <= 1
+ 0 <= t_x(279241,2937)$EGNOR04M,4080 <= 1
+ 0 <= t_x(279243,2640)$KSPE1P04,4081 <= 1
+ 0 <= t_x(279250,975)$KSPE1P04,4082 <= 1
+ 0 <= t_x(279259,1278)$YH5MH04M,4083 <= 1
+ 0 <= t_x(279261,36717)$LGSRA04,4084 <= 1
+ 0 <= t_x(279279,11503)$YB3EH04E,4085 <= 1
+ 0 <= t_x(279300,3968)$LCS12W03,4086 <= 1
+ 0 <= t_x(279312,3240)$KSPE1P04,4087 <= 1
+ 0 <= t_x(279318,3300)$LCES004M,4088 <= 1
+ 0 <= t_x(279339,5252)$YBOLN04M,4089 <= 1
+ 0 <= t_x(279340,6720)$YB3EH04E,4090 <= 1
+ 0 <= t_x(279347,583)$KSPE1P04,4091 <= 1
+ 0 <= t_x(279349,3159)$YH5MH04M,4092 <= 1
+ 0 <= t_x(279395,9296)$YB3EH04E,4093 <= 1
+ 0 <= t_x(279398,1667)$YH5MH04M,4094 <= 1
+ 0 <= t_x(279403,3000)$KSPE1P04,4095 <= 1
+ 0 <= t_x(279405,440)$KFZ4404E,4096 <= 1
+ 0 <= t_x(279409,875)$YH5MH04M,4097 <= 1
+ 0 <= t_x(279411,2820)$KSPE1P04,4098 <= 1
+ 0 <= t_x(279431,10729)$YB3EH04E,4099 <= 1
+ 0 <= t_x(279450,3439)$MT4AT04E,4100 <= 1
+ 0 <= t_x(279467,1554)$YH5MH04M,4101 <= 1
+ 0 <= t_x(279482,9975)$YB3EH04E,4102 <= 1
+ 0 <= t_x(279485,1368)$KHVL104E,4103 <= 1
+ 0 <= t_x(279494,7905)$EGPFA04,4104 <= 1
+ 0 <= t_x(279524,1097)$KFZ4404E,4105 <= 1
+ 0 <= t_x(279544,2370)$RFBRT04M,4106 <= 1
+ 0 <= t_x(279552,3336)$EBBRA04E,4107 <= 1
+ 0 <= t_x(279592,1972)$YH5MH04M,4108 <= 1
+ 0 <= t_x(279621,1225)$YH5MH04M,4109 <= 1
+ 0 <= t_x(279622,6436)$EGPFA04,4110 <= 1
+ 0 <= t_x(279627,5078)$EGPFA04,4111 <= 1
+ 0 <= t_x(279642,1375)$KHVL104E,4112 <= 1
+ 0 <= t_x(279651,9956)$YB3EH04E,4113 <= 1
+ 0 <= t_x(279652,2337)$KSPE1P04,4114 <= 1
+ 0 <= t_x(279686,8400)$YB3EH04E,4115 <= 1
+ 0 <= t_x(279687,2926)$LGRPA04M,4116 <= 1
+ 0 <= t_x(279690,4630)$EGPFA04,4117 <= 1
+ 0 <= t_x(279693,1122)$YH5MH04M,4118 <= 1
+ 0 <= t_x(279716,3420)$LELVU04,4119 <= 1
+ 0 <= t_x(279721,9335)$EGNOR04M,4120 <= 1
+ 0 <= t_x(279734,12307)$YB3EH04E,4121 <= 1
+ 0 <= t_x(279735,1036)$KSPE1P04,4122 <= 1
+ 0 <= t_x(279756,2939)$KSPE1P04,4123 <= 1
+ 0 <= t_x(279791,5020)$EHAMA04,4124 <= 1
+ 0 <= t_x(279801,4007)$EHAMA04,4125 <= 1
+ 0 <= t_x(279804,2024)$YH5MH04M,4126 <= 1
+ 0 <= t_x(279817,6060)$EGNOR04M,4127 <= 1
+ 0 <= t_x(279827,12860)$KFZ4404M,4128 <= 1
+ 0 <= t_x(279832,4223)$YB5KL04E,4129 <= 1
+ 0 <= t_x(279834,1116)$KFZ4404E,4130 <= 1
+ 0 <= t_x(279882,2502)$LCS12W03,4131 <= 1
+ 0 <= t_x(279885,9166)$EGNOR04M,4132 <= 1
+ 0 <= t_x(279887,35963)$LGSRA04,4133 <= 1
+ 0 <= t_x(279893,3766)$EHAMA04,4134 <= 1
+ 0 <= t_x(279896,2370)$RASI04M,4135 <= 1
+ 0 <= t_x(279899,423)$KFZ4404E,4136 <= 1
+ 0 <= t_x(279900,2560)$KFZ4404E,4137 <= 1
+ 0 <= t_x(279930,1091)$LGKFN04,4138 <= 1
+ 0 <= t_x(279946,5207)$EHAMA04,4139 <= 1
+ 0 <= t_x(279962,6337)$LGRPA04M,4140 <= 1
+ 0 <= t_x(279965,3535)$LEBAS04M,4141 <= 1
+ 0 <= t_x(279969,1168)$RFBRT04M,4142 <= 1
+ 0 <= t_x(280002,4080)$LELVU04,4143 <= 1
+ 0 <= t_x(280018,2854)$FUJ04M,4144 <= 1
+ 0 <= t_x(280021,5965)$EGNOR04M,4145 <= 1
+ 0 <= t_x(280033,5189)$EHAMA04,4146 <= 1
+ 0 <= t_x(280088,3227)$RMZSI04,4147 <= 1
+ 0 <= t_x(280103,3731)$KSPE104D,4148 <= 1
+ 0 <= t_x(280104,7388)$LFMDA04A,4149 <= 1
+ 0 <= t_x(280115,2556)$KWUR1C04,4150 <= 1
+ 0 <= t_x(280122,2534)$KWUR404E,4151 <= 1
+ 0 <= t_x(280142,5068)$EHAMA04,4152 <= 1
+ 0 <= t_x(280143,11751)$YB3EH04E,4153 <= 1
+ 0 <= t_x(280153,9060)$LCES004M,4154 <= 1
+ 0 <= t_x(280157,6982)$RMZU04E,4155 <= 1
+ 0 <= t_x(280174,7409)$KSPE1P04,4156 <= 1
+ 0 <= t_x(280192,989)$YH5MH04M,4157 <= 1
+ 0 <= t_x(280203,5796)$RMZU04,4158 <= 1
+ 0 <= t_x(280212,25651)$LGSRA04,4159 <= 1
+ 0 <= t_x(280221,10308)$YB3EH04E,4160 <= 1
+ 0 <= t_x(280245,10200)$RQXSI04E,4161 <= 1
+ 0 <= t_x(280252,10560)$RQXSI04E,4162 <= 1
+ 0 <= t_x(280263,2949)$KWUR404E,4163 <= 1
+ 0 <= t_x(280274,10440)$RQXSI04E,4164 <= 1
+ 0 <= t_x(280277,1380)$RVKWS04,4165 <= 1
+ 0 <= t_x(280278,8871)$EGNOR04M,4166 <= 1
+ 0 <= t_x(280283,967)$YH5MH04M,4167 <= 1
+ 0 <= t_x(280319,6180)$LELVU04,4168 <= 1
+ 0 <= t_x(280331,9480)$RQXU04E,4169 <= 1
+ 0 <= t_x(280365,9616)$LELVL04M,4170 <= 1
+ 0 <= t_x(280374,12405)$YB3EH04E,4171 <= 1
+ 0 <= t_x(280391,6661)$RMZU04E,4172 <= 1
+ 0 <= t_x(280396,3485)$YBOLN04M,4173 <= 1
+ 0 <= t_x(280411,46791)$LGZAA04M,4174 <= 1
+ 0 <= t_x(280428,11582)$YB3EH04E,4175 <= 1
+ 0 <= t_x(280430,27033)$LGZAA04M,4176 <= 1
+ 0 <= t_x(280453,3447)$EBBRA04E,4177 <= 1
+ 0 <= t_x(280458,1168)$EBEEC04M,4178 <= 1
+ 0 <= t_x(280474,8808)$LGKFN04,4179 <= 1
+ 0 <= t_x(280491,172)$RASI04M,4180 <= 1
+ 0 <= t_x(280578,1084)$RQXU04E,4181 <= 1
+ 0 <= t_x(280579,2349)$EGNOR04M,4182 <= 1
+ 0 <= t_x(280607,6060)$YB5WH04M,4183 <= 1
+ 0 <= t_x(280608,16011)$KFZ4404M,4184 <= 1
+ 0 <= t_x(280645,10771)$YB3EH04E,4185 <= 1
+ 0 <= t_x(280666,3894)$KSLN04A,4186 <= 1
+ 0 <= t_x(280667,17418)$LGSRA04,4187 <= 1
+ 0 <= t_x(280671,4008)$LFMDA04A,4188 <= 1
+ 0 <= t_x(280706,8820)$RQXSI04E,4189 <= 1
+ 0 <= t_x(280744,6864)$LEBAS04A,4190 <= 1
+ 0 <= t_x(280754,5367)$KSLN04M,4191 <= 1
+ 0 <= t_x(280768,9297)$KFZ4404M,4192 <= 1
+ 0 <= t_x(280779,4332)$KSAL1204,4193 <= 1
+ 0 <= t_x(280781,8563)$LGKFN04,4194 <= 1
+ 0 <= t_x(280791,522)$KCHI104M,4195 <= 1
+ 0 <= t_x(280798,11671)$YB3EH04A,4196 <= 1
+ 0 <= t_x(280804,4274)$RMZU04E,4197 <= 1
+ 0 <= t_x(280807,10068)$KFZ4404M,4198 <= 1
+ 0 <= t_x(280810,6509)$RMZU04,4199 <= 1
+ 0 <= t_x(280815,6660)$KSPE104D,4200 <= 1
+ 0 <= t_x(280825,8100)$LGKFN04,4201 <= 1
+ 0 <= t_x(280871,5136)$LELVU04,4202 <= 1
+ 0 <= t_x(280895,6877)$RVKWU04M,4203 <= 1
+ 0 <= t_x(280928,7247)$KFZ4404M,4204 <= 1
+ 0 <= t_x(281048,7787)$LGKFN04,4205 <= 1
+ 0 <= t_x(281058,4205)$KFZ4404M,4206 <= 1
+ 0 <= t_x(281059,10054)$YB3EH04E,4207 <= 1
+ 0 <= t_x(281074,3386)$RMZU04E,4208 <= 1
+ 0 <= t_x(281090,252)$EBBRA04E,4209 <= 1
+ 0 <= t_x(281091,5509)$YB3EH04A,4210 <= 1
+ 0 <= t_x(281143,7974)$LGKFN04,4211 <= 1
+ 0 <= t_x(281148,3539)$LGRPA04M,4212 <= 1
+ 0 <= t_x(281160,9260)$KWUR404E,4213 <= 1
+ 0 <= t_x(281174,8952)$YB3EH04E,4214 <= 1
+ 0 <= t_x(281185,7200)$EGNOR04M,4215 <= 1
+ 0 <= t_x(281253,2954)$LGSRA04,4216 <= 1
+ 0 <= t_x(281256,5222)$RMZU04,4217 <= 1
+ 0 <= t_x(281290,10448)$RQXU04E,4218 <= 1
+ 0 <= t_x(281293,1773)$KFZ4404E,4219 <= 1
+ 0 <= t_x(281297,1698)$EHAMA04,4220 <= 1
+ 0 <= t_x(281301,4260)$LFPND04,4221 <= 1
+ 0 <= t_x(281304,3673)$KSPE1P04,4222 <= 1
+ 0 <= t_x(281334,5702)$RVKWU04M,4223 <= 1
+ 0 <= t_x(281346,7020)$RQXSI04E,4224 <= 1
+ 0 <= t_x(281348,12811)$KFZ4404M,4225 <= 1
+ 0 <= t_x(281349,9920)$RQXSI04E,4226 <= 1
+ 0 <= t_x(281359,4700)$PMXX04M,4227 <= 1
+ 0 <= t_x(281372,44909)$LGSRA04,4228 <= 1
+ 0 <= t_x(281447,9137)$YB3EH04A,4229 <= 1
+ 0 <= t_x(281466,4261)$EGNOR04M,4230 <= 1
+ 0 <= t_x(281483,4483)$EGNOR04M,4231 <= 1
+ 0 <= t_x(281485,3648)$LELVU04,4232 <= 1
+ 0 <= t_x(281487,3982)$RMZU04E,4233 <= 1
+ 0 <= t_x(281511,26110)$LGSRA04,4234 <= 1
+ 0 <= t_x(281523,1591)$EHAMA04,4235 <= 1
+ 0 <= t_x(281534,4095)$LGRPA04M,4236 <= 1
+ 0 <= t_x(281596,3767)$YB5KL04E,4237 <= 1
+ 0 <= t_x(281599,7390)$RQXU04E,4238 <= 1
+ 0 <= t_x(281613,884)$CPRFBR04,4239 <= 1
+ 0 <= t_x(281643,1901)$YB5KL04E,4240 <= 1
+ 0 <= t_x(281674,2758)$KSPE1P04,4241 <= 1
+ 0 <= t_x(281690,3307)$KWUR404E,4242 <= 1
+ 0 <= t_x(281715,2352)$LGRPA04,4243 <= 1
+ 0 <= t_x(281723,8719)$LELVL04M,4244 <= 1
+ 0 <= t_x(281749,10560)$YB3EH04E,4245 <= 1
+ 0 <= t_x(281755,11253)$YB3EH04A,4246 <= 1
+ 0 <= t_x(281774,12818)$RQXSI04E,4247 <= 1
+ 0 <= t_x(281776,42616)$LGSRA04,4248 <= 1
+ 0 <= t_x(281824,3000)$RVKWU04M,4249 <= 1
+ 0 <= t_x(281881,2759)$RMZSI04,4250 <= 1
+ 0 <= t_x(281887,2945)$LELVL04M,4251 <= 1
+ 0 <= t_x(281891,2392)$KWUR404E,4252 <= 1
+ 0 <= t_x(281894,4087)$KSPE1P04,4253 <= 1
+ 0 <= t_x(281905,898)$YH5MH04M,4254 <= 1
+ 0 <= t_x(281910,4490)$KSLN04M,4255 <= 1
+ 0 <= t_x(281915,2039)$LCS12W03,4256 <= 1
+ 0 <= t_x(281922,2793)$YB5KL04E,4257 <= 1
+ 0 <= t_x(281923,9637)$YB3EH04A,4258 <= 1
+ 0 <= t_x(281925,4781)$EBBRA04E,4259 <= 1
+ 0 <= t_x(281946,2458)$KSPE1P04,4260 <= 1
+ 0 <= t_x(281951,12321)$RQXSI04E,4261 <= 1
+ 0 <= t_x(281962,5110)$PMXX04M,4262 <= 1
+ 0 <= t_x(281983,11611)$YB3EH04E,4263 <= 1
+ 0 <= t_x(281989,3146)$YH5MH04M,4264 <= 1
+ 0 <= t_x(282046,7053)$YB3EH04E,4265 <= 1
+ 0 <= t_x(282057,2344)$KWUR404E,4266 <= 1
+ 0 <= t_x(282070,2129)$RQXU04E,4267 <= 1
+ 0 <= t_x(282085,1292)$CPGSE04,4268 <= 1
+ 0 <= t_x(282090,4860)$LELVL04M,4269 <= 1
+ 0 <= t_x(282099,4845)$EG11G04M,4270 <= 1
+ 0 <= t_x(282115,5918)$RMZU04,4271 <= 1
+ 0 <= t_x(282121,4972)$KSPE104D,4272 <= 1
+ 0 <= t_x(282129,11423)$LGZAA04M,4273 <= 1
+ 0 <= t_x(282158,1145)$LGRPA04M,4274 <= 1
+ 0 <= t_x(282176,971)$RMZU04E,4275 <= 1
+ 0 <= t_x(282205,5549)$YB3EH04E,4276 <= 1
+ 0 <= t_x(282259,5397)$YB5WH04M,4277 <= 1
+ 0 <= t_x(282278,3010)$YH5MH04M,4278 <= 1
+ 0 <= t_x(282283,10443)$RMZU04,4279 <= 1
+ 0 <= t_x(282303,1725)$YBOLN04M,4280 <= 1
+ 0 <= t_x(282313,10753)$RQXSI04E,4281 <= 1
+ 0 <= t_x(282374,6856)$RVKWU04M,4282 <= 1
+ 0 <= t_x(282416,1256)$RASI04M,4283 <= 1
+ 0 <= t_x(282417,10469)$RQXU04E,4284 <= 1
+ 0 <= t_x(282430,4174)$EBBRA04E,4285 <= 1
+ 0 <= t_x(282460,1841)$EBBRA04E,4286 <= 1
+ 0 <= t_x(282467,3314)$KWUR404E,4287 <= 1
+ 0 <= t_x(282480,9415)$RQXSI04E,4288 <= 1
+ 0 <= t_x(282492,11931)$LELVL04M,4289 <= 1
+ 0 <= t_x(282505,1626)$RFBRT04M,4290 <= 1
+ 0 <= t_x(282514,2121)$RQXSI04E,4291 <= 1
+ 0 <= t_x(282582,1838)$KWUR404E,4292 <= 1
+ 0 <= t_x(282583,6860)$PMXX04M,4293 <= 1
+ 0 <= t_x(282592,6305)$LEBAS04A,4294 <= 1
+ 0 <= t_x(282606,5435)$LEBAS04A,4295 <= 1
+ 0 <= t_x(282620,4904)$YB3EH04A,4296 <= 1
+ 0 <= t_x(282623,1817)$CPGSE04,4297 <= 1
+ 0 <= t_x(282645,9934)$RQXU04E,4298 <= 1
+ 0 <= t_x(282648,2503)$MT4AT04E,4299 <= 1
+ 0 <= t_x(282657,12042)$YB3EH04E,4300 <= 1
+ 0 <= t_x(282660,8682)$GL4W04M,4301 <= 1
+ 0 <= t_x(282665,43984)$LGSRA04,4302 <= 1
+ 0 <= t_x(282677,8132)$YB3EH04E,4303 <= 1
+ 0 <= t_x(282696,23)$KFZ4404E,4304 <= 1
+ 0 <= t_x(282720,922)$KWUR404E,4305 <= 1
+ 0 <= t_x(282727,8100)$LGKFN04,4306 <= 1
+ 0 <= t_x(282752,2032)$KSLN04A,4307 <= 1
+ 0 <= t_x(282755,1528)$KWUR404E,4308 <= 1
+ 0 <= t_x(282784,7505)$RQXSI04E,4309 <= 1
+ 0 <= t_x(282785,3501)$YB3EH04E,4310 <= 1
+ 0 <= t_x(282807,1029)$LGKFN04,4311 <= 1
+ 0 <= t_x(282822,12)$PMXX04M,4312 <= 1
+ 0 <= t_x(282837,5071)$LEBAS04M,4313 <= 1
+ 0 <= t_x(282854,12528)$RQXSI04E,4314 <= 1
+ 0 <= t_x(282859,10197)$RQXSI04E,4315 <= 1
+ 0 <= t_x(282860,12576)$YB3EH04E,4316 <= 1
+ 0 <= t_x(282878,12378)$YB3EH04E,4317 <= 1
+ 0 <= t_x(282882,980)$LOW304M,4318 <= 1
+ 0 <= t_x(282890,4962)$EGNOR04M,4319 <= 1
+ 0 <= t_x(282894,1562)$YB3EH04E,4320 <= 1
+ 0 <= t_x(282904,944)$EGNOR04M,4321 <= 1
+ 0 <= t_x(282912,9300)$RQXU04E,4322 <= 1
+ 0 <= t_x(282924,6963)$RASI04M,4323 <= 1
+ 0 <= t_x(282933,7487)$RASI04M,4324 <= 1
+ 0 <= t_x(282954,8972)$RQXSI04E,4325 <= 1
+ 0 <= t_x(282961,1044)$KFZ4404E,4326 <= 1
+ 0 <= t_x(282964,42545)$LGSRA04,4327 <= 1
+ 0 <= t_x(282986,4589)$YB3EH04E,4328 <= 1
+ 0 <= t_x(283000,2176)$EBEEC04M,4329 <= 1
+ 0 <= t_x(283005,8040)$RVKWU04M,4330 <= 1
+ 0 <= t_x(283036,8696)$KFZ4404M,4331 <= 1
+ 0 <= t_x(283037,18529)$LGZAA04M,4332 <= 1
+ 0 <= t_x(283042,25010)$LGZAA04M,4333 <= 1
+ 0 <= t_x(283045,6556)$RASI04M,4334 <= 1
+ 0 <= t_x(283050,437)$CPRFBR04,4335 <= 1
+ 0 <= t_x(283072,6002)$RASI04M,4336 <= 1
+ 0 <= t_x(283087,1113)$CPRFBR04,4337 <= 1
+ 0 <= t_x(283092,821)$KFZ4404E,4338 <= 1
+ 0 <= t_x(283094,6180)$YB3EH04E,4339 <= 1
+ 0 <= t_x(283102,9889)$YB3EH04E,4340 <= 1
+ 0 <= t_x(283115,16360)$LELVL104,4341 <= 1
+ 0 <= t_x(283117,10489)$YB3EH04E,4342 <= 1
+ 0 <= t_x(283123,537)$KCHI104M,4343 <= 1
+ 0 <= t_x(283128,3295)$YB3EH04E,4344 <= 1
+ 0 <= t_x(283139,215)$RMZSI04M,4345 <= 1
+ 0 <= t_x(283140,10910)$YB3EH04E,4346 <= 1
+ 0 <= t_x(283194,4985)$PMXX04M,4347 <= 1
+ 0 <= t_x(283209,5999)$RMZU04E,4348 <= 1
+ 0 <= t_x(283211,5698)$RMZU04E,4349 <= 1
+ 0 <= t_x(283232,7997)$RVKWU04M,4350 <= 1
+ 0 <= t_x(283233,7380)$RVKWU04M,4351 <= 1
+ 0 <= t_x(283253,6169)$RASI04M,4352 <= 1
+ 0 <= t_x(283254,5237)$EGNOR04M,4353 <= 1
+ 0 <= t_x(283256,4931)$EGNOR04M,4354 <= 1
+ 0 <= t_x(283258,1418)$RMZU04E,4355 <= 1
+ 0 <= t_x(283259,4923)$EGNOR04M,4356 <= 1
+ 0 <= t_x(283272,9947)$RQXSI04E,4357 <= 1
+ 0 <= t_x(283288,1569)$KSLN04A,4358 <= 1
+ 0 <= t_x(283289,1437)$RMZU04,4359 <= 1
+ 0 <= t_x(283302,5071)$YB3EH04E,4360 <= 1
+ 0 <= t_x(283305,2198)$KSLN04A,4361 <= 1
+ 0 <= t_x(283333,11503)$YB3EH04E,4362 <= 1
+ 0 <= t_x(283343,10983)$YB3EH04E,4363 <= 1
+ 0 <= t_x(283356,7003)$MM304,4364 <= 1
+ 0 <= t_x(283373,3095)$KWUR404E,4365 <= 1
+ 0 <= t_x(283389,2066)$RQXSI04E,4366 <= 1
+ 0 <= t_x(283392,6549)$RQXU04E,4367 <= 1
+ 0 <= t_x(283414,6276)$YB3EH04E,4368 <= 1
+ 0 <= t_x(283432,7560)$RVKWU04M,4369 <= 1
+ 0 <= t_x(283444,51025)$LGZAA04M,4370 <= 1
+ 0 <= t_x(283452,3810)$RMZU04,4371 <= 1
+ 0 <= t_x(283458,2032)$RMZSI04,4372 <= 1
+ 0 <= t_x(283464,5239)$YB3EH04A,4373 <= 1
+ 0 <= t_x(283468,7488)$RQXSI04E,4374 <= 1
+ 0 <= t_x(283489,5807)$RVKWU04M,4375 <= 1
+ 0 <= t_x(283510,5699)$RMZU04E,4376 <= 1
+ 0 <= t_x(283526,13213)$KFZ4404M,4377 <= 1
+ 0 <= t_x(283544,33739)$LGZAA04M,4378 <= 1
+ 0 <= t_x(283549,19294)$KFZ4404M,4379 <= 1
+ 0 <= t_x(283558,469)$YB3EH04E,4380 <= 1
+ 0 <= t_x(283559,7772)$LGKFN04,4381 <= 1
+ 0 <= t_x(283561,44055)$LGZAA04M,4382 <= 1
+ 0 <= t_x(283562,4494)$PMXX04M,4383 <= 1
+ 0 <= t_x(283584,5760)$YB3EH04E,4384 <= 1
+ 0 <= t_x(283593,13600)$KFZ4404M,4385 <= 1
+ 0 <= t_x(283605,5238)$RASI04M,4386 <= 1
+ 0 <= t_x(283607,6011)$EBEEC04M,4387 <= 1
+ 0 <= t_x(283663,1953)$RQXSI04E,4388 <= 1
+ 0 <= t_x(283667,1610)$YB3EH04E,4389 <= 1
+ 0 <= t_x(283688,8364)$RQXSI04E,4390 <= 1
+ 0 <= t_x(283706,14684)$KFZ4404M,4391 <= 1
+ 0 <= t_x(283711,10200)$LELVL104,4392 <= 1
+ 0 <= t_x(283716,225)$LEBAS04A,4393 <= 1
+ 0 <= t_x(283734,10134)$EG11G04M,4394 <= 1
+ 0 <= t_x(283735,9391)$EG11G04M,4395 <= 1
+ 0 <= t_x(283746,2698)$RNS04M,4396 <= 1
+ 0 <= t_x(283750,6420)$EG11G04M,4397 <= 1
+ 0 <= t_x(283751,8618)$RQXSI04E,4398 <= 1
+ 0 <= t_x(283760,2473)$FUJ04M,4399 <= 1
+ 0 <= t_x(283795,6542)$RVKWU04M,4400 <= 1
+ 0 <= t_x(283812,6068)$RQXU04E,4401 <= 1
+ 0 <= t_x(283821,1446)$KWUR404E,4402 <= 1
+ 0 <= t_x(283823,5160)$YB3EH04E,4403 <= 1
+ 0 <= t_x(283829,8081)$YB3EH04E,4404 <= 1
+ 0 <= t_x(283853,4979)$RMZU04E,4405 <= 1
+ 0 <= t_x(283862,1028)$RASI04M,4406 <= 1
+ 0 <= t_x(283872,12540)$LELVL04M,4407 <= 1
+ 0 <= t_x(283889,6194)$LELVL04M,4408 <= 1
+ 0 <= t_x(283895,8480)$EG11G04M,4409 <= 1
+ 0 <= t_x(283921,5264)$EGNOR04M,4410 <= 1
+ 0 <= t_x(283941,1190)$CPRFBR04,4411 <= 1
+ 0 <= t_x(283943,10212)$LGSRA04,4412 <= 1
+ 0 <= t_x(283954,12582)$RQXU04E,4413 <= 1
+ 0 <= t_x(283958,1483)$CPGSE04,4414 <= 1
+ 0 <= t_x(283965,14321)$RJIU04M,4415 <= 1
+ 0 <= t_x(283998,9140)$YD5WH04M,4416 <= 1
+ 0 <= t_x(284008,4337)$RASI04M,4417 <= 1
+ 0 <= t_x(284028,6840)$RQXSI04E,4418 <= 1
+ 0 <= t_x(284038,14049)$RJIU04M,4419 <= 1
+ 0 <= t_x(284063,2249)$RMZU04E,4420 <= 1
+ 0 <= t_x(284082,3260)$RASI04M,4421 <= 1
+ 0 <= t_x(284085,3308)$RVKWU04M,4422 <= 1
+ 0 <= t_x(284094,3004)$EBBRA04E,4423 <= 1
+ 0 <= t_x(284100,11710)$RQXSI04E,4424 <= 1
+ 0 <= t_x(284104,5880)$EG11G04M,4425 <= 1
+ 0 <= t_x(284106,6383)$RQXSI04E,4426 <= 1
+ 0 <= t_x(284107,3903)$RASI04M,4427 <= 1
+ 0 <= t_x(284109,10707)$RQXU04E,4428 <= 1
+ 0 <= t_x(284114,3943)$RASI04M,4429 <= 1
+ 0 <= t_x(284125,2554)$RMZSI04,4430 <= 1
+ 0 <= t_x(284141,4315)$KSAL1204,4431 <= 1
+ 0 <= t_x(284154,7795)$RQXSI04E,4432 <= 1
+ 0 <= t_x(284165,2940)$RVKWU04M,4433 <= 1
+ 0 <= t_x(284170,3037)$RASI04M,4434 <= 1
+ 0 <= t_x(284183,1908)$LOVN1504,4435 <= 1
+ 0 <= t_x(284184,3132)$RMZSI04,4436 <= 1
+ 0 <= t_x(284185,4241)$KSLN04M,4437 <= 1
+ 0 <= t_x(284190,7093)$PMXX04M,4438 <= 1
+ 0 <= t_x(284195,3564)$RMZSI04,4439 <= 1
+ 0 <= t_x(284206,3212)$RMZU04,4440 <= 1
+ 0 <= t_x(284224,1432)$RMZSI04,4441 <= 1
+ 0 <= t_x(284228,4421)$BKED1204,4442 <= 1
+ 0 <= t_x(284242,4540)$LEMDAT04,4443 <= 1
+ 0 <= t_x(284247,10507)$KFZ4404M,4444 <= 1
+ 0 <= t_x(284250,2240)$RMZU04E,4445 <= 1
+ 0 <= t_x(284260,2911)$RASI04M,4446 <= 1
+ 0 <= t_x(284261,3953)$KSLN04M,4447 <= 1
+ 0 <= t_x(284275,8740)$KFZ4404M,4448 <= 1
+ 0 <= t_x(284283,5125)$RVKWU04M,4449 <= 1
+ 0 <= t_x(284287,1396)$PMXX04M,4450 <= 1
+ 0 <= t_x(284291,5629)$EGNOR04M,4451 <= 1
+ 0 <= t_x(284313,3880)$RQXSI04E,4452 <= 1
+ 0 <= t_x(284316,2289)$YD5WH04M,4453 <= 1
+ 0 <= t_x(284318,8935)$KFZ4404M,4454 <= 1
+ 0 <= t_x(284341,3755)$KSLN04M,4455 <= 1
+ 0 <= t_x(284344,5035)$YB3EH04E,4456 <= 1
+ 0 <= t_x(284346,8266)$LGKFN04,4457 <= 1
+ 0 <= t_x(284349,1620)$RQXU04E,4458 <= 1
+ 0 <= t_x(284350,764)$YBOLN04M,4459 <= 1
+ 0 <= t_x(284357,3913)$RVKWU04M,4460 <= 1
+ 0 <= t_x(284372,1637)$BR204M,4461 <= 1
+ 0 <= t_x(284380,5122)$EGNOR04M,4462 <= 1
+ 0 <= t_x(284393,6204)$YB3EH04E,4463 <= 1
+ 0 <= t_x(284399,1654)$LEBAS04A,4464 <= 1
+ 0 <= t_x(284417,3733)$EGNOR04M,4465 <= 1
+ 0 <= t_x(284418,3484)$RMZU04E,4466 <= 1
+ 0 <= t_x(284438,11998)$RQXSI04E,4467 <= 1
+ 0 <= t_x(284450,3398)$KSLN04M,4468 <= 1
+ 0 <= t_x(284467,1173)$RMZU04E,4469 <= 1
+ 0 <= t_x(284550,7550)$LELVL04M,4470 <= 1
+ 0 <= t_x(284562,12363)$KFZ4404M,4471 <= 1
+ 0 <= t_x(284566,673)$YB3EH04A,4472 <= 1
+ 0 <= t_x(284595,5922)$RQXSI04E,4473 <= 1
+ 0 <= t_x(284601,6938)$LEBAS04A,4474 <= 1
+ 0 <= t_x(284631,4260)$RQXSI04E,4475 <= 1
+ 0 <= t_x(284641,16817)$MGY04,4476 <= 1
+ 0 <= t_x(284700,6452)$YB3EH04E,4477 <= 1
+ 0 <= t_x(284722,4496)$RJIU04M,4478 <= 1
+ 0 <= t_x(284723,6249)$YB3EH04E,4479 <= 1
+ 0 <= t_x(284738,4411)$BKED1204,4480 <= 1
+ 0 <= t_x(284781,5637)$GL4W04M,4481 <= 1
+ 0 <= t_x(284786,7567)$YD5WH04M,4482 <= 1
+ 0 <= t_x(284797,3080)$YB3EH04E,4483 <= 1
+ 0 <= t_x(284809,2218)$LGAVA04,4484 <= 1
+ 0 <= t_x(284839,1789)$RASI04M,4485 <= 1
+ 0 <= t_x(284856,7217)$PMXX04M,4486 <= 1
+ 0 <= t_x(284860,2626)$RVKWU04M,4487 <= 1
+ 0 <= t_x(284868,3715)$KSLN04M,4488 <= 1
+ 0 <= t_x(284876,7268)$LFPNA04,4489 <= 1
+ 0 <= t_x(284880,1980)$EG11G04M,4490 <= 1
+ 0 <= t_x(284894,6576)$PMXX04M,4491 <= 1
+ 0 <= t_x(284911,12584)$KFZ4404M,4492 <= 1
+ 0 <= t_x(284925,3523)$LGRPA04M,4493 <= 1
+ 0 <= t_x(284929,1150)$KCHI104M,4494 <= 1
+ 0 <= t_x(284933,4847)$LELVL04M,4495 <= 1
+ 0 <= t_x(284981,7177)$PMXX04M,4496 <= 1
+ 0 <= t_x(285040,1410)$RASI04M,4497 <= 1
+ 0 <= t_x(285042,4971)$LELVL04M,4498 <= 1
+ 0 <= t_x(285070,874)$RMZU04E,4499 <= 1
+ 0 <= t_x(285076,1538)$LGRPA04M,4500 <= 1
+ 0 <= t_x(285084,840)$KALP2C04,4501 <= 1
+ 0 <= t_x(285112,5458)$KCHI104M,4502 <= 1
+ 0 <= t_x(285123,2277)$LGKFN04,4503 <= 1
+ 0 <= t_x(285128,7737)$EG11G04M,4504 <= 1
+ 0 <= t_x(285148,1657)$KSLN04M,4505 <= 1
+ 0 <= t_x(285157,981)$LELVU04,4506 <= 1
+ 0 <= t_x(285163,6053)$MM304,4507 <= 1
+ 0 <= t_x(285171,1812)$KFZ4404E,4508 <= 1
+ 0 <= t_x(285178,11301)$GL4W04M,4509 <= 1
+ 0 <= t_x(285187,12763)$YB3EH04E,4510 <= 1
+ 0 <= t_x(285189,3448)$RVKWU04M,4511 <= 1
+ 0 <= t_x(285193,6306)$BR404M,4512 <= 1
+ 0 <= t_x(285209,7099)$PMXX04M,4513 <= 1
+ 0 <= t_x(285230,11187)$KFZ4404M,4514 <= 1
+ 0 <= t_x(285241,32958)$LGZAA04M,4515 <= 1
+ 0 <= t_x(285254,1446)$YD5WH04M,4516 <= 1
+ 0 <= t_x(285291,539)$EBEEC04M,4517 <= 1
+ 0 <= t_x(285292,6545)$RASI04M,4518 <= 1
+ 0 <= t_x(285296,11399)$LCES004M,4519 <= 1
+ 0 <= t_x(285300,3841)$YB3EH04E,4520 <= 1
+ 0 <= t_x(285308,3892)$GL4W04M,4521 <= 1
+ 0 <= t_x(285328,9343)$KFZ4404M,4522 <= 1
+ 0 <= t_x(285360,6015)$BR404M,4523 <= 1
+ 0 <= t_x(285368,4167)$LGRPA04M,4524 <= 1
+ 0 <= t_x(285372,5254)$YB3EH04E,4525 <= 1
+ 0 <= t_x(285379,8040)$RNS04M,4526 <= 1
+ 0 <= t_x(285383,12366)$RJIU04M,4527 <= 1
+ 0 <= t_x(285393,12956)$LGKFN04,4528 <= 1
+ 0 <= t_x(285395,9205)$KFZ4404M,4529 <= 1
+ 0 <= t_x(285431,10204)$LGKFN04,4530 <= 1
+ 0 <= t_x(285432,2934)$FUJ04M,4531 <= 1
+ 0 <= t_x(285451,561)$KFZ4404L,4532 <= 1
+ 0 <= t_x(285458,62)$RMZU04E,4533 <= 1
+ 0 <= t_x(285459,12321)$LCES004,4534 <= 1
+ 0 <= t_x(285470,7465)$PMXX04M,4535 <= 1
+ 0 <= t_x(285474,1351)$KCHI104M,4536 <= 1
+ 0 <= t_x(285482,5132)$PMXX04M,4537 <= 1
+ 0 <= t_x(285483,16413)$KFZ4404M,4538 <= 1
+ 0 <= t_x(285506,5110)$YB5WH04M,4539 <= 1
+ 0 <= t_x(285521,351)$YB3EH04M,4540 <= 1
+ 0 <= t_x(285525,5934)$KFZ4404M,4541 <= 1
+ 0 <= t_x(285540,10260)$LGKFN04,4542 <= 1
+ 0 <= t_x(285553,422)$CPGSE04,4543 <= 1
+ 0 <= t_x(285563,675)$LCES004M,4544 <= 1
+ 0 <= t_x(285575,9969)$LELVL04M,4545 <= 1
+ 0 <= t_x(285583,2031)$LGAVA04,4546 <= 1
+ 0 <= t_x(285585,12705)$MRAE04,4547 <= 1
+ 0 <= t_x(285590,5116)$LGRPA04M,4548 <= 1
+ 0 <= t_x(285593,10678)$LCES004M,4549 <= 1
+ 0 <= t_x(285599,4316)$EBBRA04E,4550 <= 1
+ 0 <= t_x(285611,2823)$LCS12W03,4551 <= 1
+ 0 <= t_x(285624,1158)$YD5WH04M,4552 <= 1
+ 0 <= t_x(285656,6033)$EBEEC04M,4553 <= 1
+ 0 <= t_x(285658,4617)$YB5WH04M,4554 <= 1
+ 0 <= t_x(285662,6949)$RNS04M,4555 <= 1
+ 0 <= t_x(285664,20016)$LCES004,4556 <= 1
+ 0 <= t_x(285671,10286)$RJIU04M,4557 <= 1
+ 0 <= t_x(285672,9300)$LGKFN04,4558 <= 1
+ 0 <= t_x(285674,9194)$KFZ4404M,4559 <= 1
+ 0 <= t_x(285688,2899)$RQXSI04E,4560 <= 1
+ 0 <= t_x(285693,1374)$YB3EH04E,4561 <= 1
+ 0 <= t_x(285704,8520)$EG11G04M,4562 <= 1
+ 0 <= t_x(285711,714)$KCHI104M,4563 <= 1
+ 0 <= t_x(285718,3305)$BR404M,4564 <= 1
+ 0 <= t_x(285723,2304)$EHAMA04,4565 <= 1
+ 0 <= t_x(285724,3561)$BR404M,4566 <= 1
+ 0 <= t_x(285733,15014)$LCES004,4567 <= 1
+ 0 <= t_x(285747,7296)$RNI04M,4568 <= 1
+ 0 <= t_x(285758,113)$LOW304M,4569 <= 1
+ 0 <= t_x(285766,8488)$RQXSI04E,4570 <= 1
+ 0 <= t_x(285772,200)$YB3EH04E,4571 <= 1
+ 0 <= t_x(285782,8469)$RQXSI04E,4572 <= 1
+ 0 <= t_x(285792,2244)$BR404M,4573 <= 1
+ 0 <= t_x(285794,2895)$RQXSI04E,4574 <= 1
+ 0 <= t_x(285818,3805)$YBOLN04M,4575 <= 1
+ 0 <= t_x(285820,128)$YD5WH04M,4576 <= 1
+ 0 <= t_x(285826,9513)$YB3EH04E,4577 <= 1
+ 0 <= t_x(285835,11610)$RMZU04,4578 <= 1
+ 0 <= t_x(285840,7984)$LELVL04M,4579 <= 1
+ 0 <= t_x(285843,8280)$LELVL04M,4580 <= 1
+ 0 <= t_x(285850,9512)$EG11G04M,4581 <= 1
+ 0 <= t_x(285862,4039)$RMZU04E,4582 <= 1
+ 0 <= t_x(285863,10645)$RQXSI04E,4583 <= 1
+ 0 <= t_x(285875,3200)$EBEEC04M,4584 <= 1
+ 0 <= t_x(285878,8700)$LGKFN04,4585 <= 1
+ 0 <= t_x(285895,10155)$PMXX04M,4586 <= 1
+ 0 <= t_x(285899,622)$BR404M,4587 <= 1
+ 0 <= t_x(285938,1527)$RMZSI04,4588 <= 1
+ 0 <= t_x(285949,10271)$RQXSI04E,4589 <= 1
+ 0 <= t_x(285972,1755)$KSLN04M,4590 <= 1
+ 0 <= t_x(285980,6485)$LCES004M,4591 <= 1
+ 0 <= t_x(285981,7912)$KFZ4404M,4592 <= 1
+ 0 <= t_x(285984,7814)$RNI04M,4593 <= 1
+ 0 <= t_x(285990,1317)$EBEEC04M,4594 <= 1
+ 0 <= t_x(286022,5341)$RASI04M,4595 <= 1
+ 0 <= t_x(286031,8400)$LGKFN04,4596 <= 1
+ 0 <= t_x(286067,316)$BR404M,4597 <= 1
+ 0 <= t_x(286071,17534)$EDGG704,4598 <= 1
+ 0 <= t_x(286082,3960)$LELVU04,4599 <= 1
+ 0 <= t_x(286095,714)$EBBRA04E,4600 <= 1
+ 0 <= t_x(286109,1588)$FUJ04M,4601 <= 1
+ 0 <= t_x(286122,1578)$KSLN04M,4602 <= 1
+ 0 <= t_x(286126,1748)$CPGSE04,4603 <= 1
+ 0 <= t_x(286141,2141)$KWUR404E,4604 <= 1
+ 0 <= t_x(286143,7100)$KFZ4404M,4605 <= 1
+ 0 <= t_x(286160,11035)$LGKFN04,4606 <= 1
+ 0 <= t_x(286185,8160)$LGKFN04,4607 <= 1
+ 0 <= t_x(286199,6812)$RASI04M,4608 <= 1
+ 0 <= t_x(286221,6227)$LELVL04M,4609 <= 1
+ 0 <= t_x(286224,5817)$KFZ4404M,4610 <= 1
+ 0 <= t_x(286238,4172)$LEBAS04M,4611 <= 1
+ 0 <= t_x(286277,11272)$KFZ4404M,4612 <= 1
+ 0 <= t_x(286313,10829)$KSLN04A,4613 <= 1
+ 0 <= t_x(286317,5935)$KWUR404E,4614 <= 1
+ 0 <= t_x(286328,4583)$YB3EH04E,4615 <= 1
+ 0 <= t_x(286329,4186)$EBBRA04E,4616 <= 1
+ 0 <= t_x(286347,5760)$MM204,4617 <= 1
+ 0 <= t_x(286404,3936)$KCHI104M,4618 <= 1
+ 0 <= t_x(286415,745)$EBEEC04M,4619 <= 1
+ 0 <= t_x(286416,1900)$MM304,4620 <= 1
+ 0 <= t_x(286439,5406)$EBBRA04E,4621 <= 1
+ 0 <= t_x(286461,952)$YB3EH04E,4622 <= 1
+ 0 <= t_x(286485,8294)$YB3EH04E,4623 <= 1
+ 0 <= t_x(286486,9268)$RNI04M,4624 <= 1
+ 0 <= t_x(286494,5978)$KWUR404E,4625 <= 1
+ 0 <= t_x(286499,6574)$KWUR404E,4626 <= 1
+ 0 <= t_x(286506,3284)$LELVL04M,4627 <= 1
+ 0 <= t_x(286516,11725)$EGPFA04,4628 <= 1
+ 0 <= t_x(286568,4456)$EBBRA04E,4629 <= 1
+ 0 <= t_x(286569,10609)$RQXSI04E,4630 <= 1
+ 0 <= t_x(286575,5693)$LELVL04M,4631 <= 1
+ 0 <= t_x(286582,11639)$KFZ4404M,4632 <= 1
+ 0 <= t_x(286590,6467)$YB3EH04E,4633 <= 1
+ 0 <= t_x(286600,7140)$LGKFN04,4634 <= 1
+ 0 <= t_x(286616,3800)$RVKWU04M,4635 <= 1
+ 0 <= t_x(286621,784)$KFZ4404M,4636 <= 1
+ 0 <= t_x(286625,3490)$PMXX04M,4637 <= 1
+ 0 <= t_x(286627,7369)$YB3EH04E,4638 <= 1
+ 0 <= t_x(286628,873)$RMZU04E,4639 <= 1
+ 0 <= t_x(286638,3954)$RNS04M,4640 <= 1
+ 0 <= t_x(286639,11811)$BKED1204,4641 <= 1
+ 0 <= t_x(286658,6201)$EBBRA04E,4642 <= 1
+ 0 <= t_x(286678,4323)$EBBRA04E,4643 <= 1
+ 0 <= t_x(286682,4742)$EBBRA04E,4644 <= 1
+ 0 <= t_x(286685,3563)$RQXSI04E,4645 <= 1
+ 0 <= t_x(286690,4389)$EHAMA04,4646 <= 1
+ 0 <= t_x(286712,7164)$MM304,4647 <= 1
+ 0 <= t_x(286713,6960)$LFPND04,4648 <= 1
+ 0 <= t_x(286715,19222)$KFZ4404M,4649 <= 1
+ 0 <= t_x(286726,8050)$YB3EH04E,4650 <= 1
+ 0 <= t_x(286733,1957)$KWUR1C04,4651 <= 1
+ 0 <= t_x(286743,4601)$LGKFN04,4652 <= 1
+ 0 <= t_x(286753,7445)$LELVL04M,4653 <= 1
+ 0 <= t_x(286757,3722)$LEBAS04M,4654 <= 1
+ 0 <= t_x(286762,9116)$LELVU04,4655 <= 1
+ 0 <= t_x(286763,2943)$RASI04M,4656 <= 1
+ 0 <= t_x(286771,14007)$MRAE04,4657 <= 1
+ 0 <= t_x(286774,5143)$RASI04M,4658 <= 1
+ 0 <= t_x(286777,6970)$YB3EH04A,4659 <= 1
+ 0 <= t_x(286781,11611)$KFZ4404M,4660 <= 1
+ 0 <= t_x(286791,4463)$EBBRA04E,4661 <= 1
+ 0 <= t_x(286793,5536)$EBBRA04E,4662 <= 1
+ 0 <= t_x(286841,4148)$KSAL1204,4663 <= 1
+ 0 <= t_x(286844,7390)$KSAL1204,4664 <= 1
+ 0 <= t_x(286853,3563)$KSLN04M,4665 <= 1
+ 0 <= t_x(286855,5100)$KSPE104D,4666 <= 1
+ 0 <= t_x(286857,14220)$KFZ4404M,4667 <= 1
+ 0 <= t_x(286877,4062)$ZM56704,4668 <= 1
+ 0 <= t_x(286894,1440)$LCS12W03,4669 <= 1
+ 0 <= t_x(286896,6786)$EBBRA04E,4670 <= 1
+ 0 <= t_x(286897,10048)$RQXSI04E,4671 <= 1
+ 0 <= t_x(286902,6053)$YBOLN04M,4672 <= 1
+ 0 <= t_x(286912,4186)$KFZ4404M,4673 <= 1
+ 0 <= t_x(286952,12290)$YB3EH04E,4674 <= 1
+ 0 <= t_x(286963,3709)$RQXSI04E,4675 <= 1
+ 0 <= t_x(286968,96)$FUJ04M,4676 <= 1
+ 0 <= t_x(286969,2289)$RASI04M,4677 <= 1
+ 0 <= t_x(286988,6352)$MM204,4678 <= 1
+ 0 <= t_x(286989,8677)$KSAL1204,4679 <= 1
+ 0 <= t_x(287011,1536)$RMZU04E,4680 <= 1
+ 0 <= t_x(287014,4947)$KSLN04M,4681 <= 1
+ 0 <= t_x(287016,5177)$EBBRA04E,4682 <= 1
+ 0 <= t_x(287020,4673)$RNS04M,4683 <= 1
+ 0 <= t_x(287027,10751)$LCES004M,4684 <= 1
+ 0 <= t_x(287040,12761)$RJIU04M,4685 <= 1
+ 0 <= t_x(287044,5220)$KSPE104D,4686 <= 1
+ 0 <= t_x(287045,485)$LEBAS04A,4687 <= 1
+ 0 <= t_x(287050,7575)$LFKFA04,4688 <= 1
+ 0 <= t_x(287051,61)$BR204M,4689 <= 1
+ 0 <= t_x(287076,13193)$KFZ4404M,4690 <= 1
+ 0 <= t_x(287081,20312)$LGSRA04,4691 <= 1
+ 0 <= t_x(287111,2770)$EGNOR04M,4692 <= 1
+ 0 <= t_x(287119,6028)$RJIU04M,4693 <= 1
+ 0 <= t_x(287126,1642)$YB3EH04E,4694 <= 1
+ 0 <= t_x(287128,8521)$EGNOR04M,4695 <= 1
+ 0 <= t_x(287132,13069)$KFZ4404M,4696 <= 1
+ 0 <= t_x(287140,2507)$RVKWU04M,4697 <= 1
+ 0 <= t_x(287143,3956)$RQXU04E,4698 <= 1
+ 0 <= t_x(287155,4420)$EBBRA04E,4699 <= 1
+ 0 <= t_x(287156,66)$KFZ4404M,4700 <= 1
+ 0 <= t_x(287158,11134)$YB3EH04E,4701 <= 1
+ 0 <= t_x(287179,8295)$LGKFN04,4702 <= 1
+ 0 <= t_x(287182,7380)$YB5WH04M,4703 <= 1
+ 0 <= t_x(287185,3565)$YH5MH04M,4704 <= 1
+ 0 <= t_x(287193,4250)$RQXSI04E,4705 <= 1
+ 0 <= t_x(287194,4205)$RQXSI04E,4706 <= 1
+ 0 <= t_x(287195,2468)$BR204M,4707 <= 1
+ 0 <= t_x(287200,4019)$GL4W04M,4708 <= 1
+ 0 <= t_x(287201,7413)$YB3EH04E,4709 <= 1
+ 0 <= t_x(287205,11828)$YB3EH04E,4710 <= 1
+ 0 <= t_x(287217,919)$FUJ04M,4711 <= 1
+ 0 <= t_x(287222,6218)$RQXSI04E,4712 <= 1
+ 0 <= t_x(287235,5655)$PMXX04M,4713 <= 1
+ 0 <= t_x(287240,7125)$LGRPA04M,4714 <= 1
+ 0 <= t_x(287241,2580)$MAB1204A,4715 <= 1
+ 0 <= t_x(287243,6960)$LGKFN04,4716 <= 1
+ 0 <= t_x(287244,5929)$YB3EH04E,4717 <= 1
+ 0 <= t_x(287253,629)$YB3EH04E,4718 <= 1
+ 0 <= t_x(287279,6472)$RASI04M,4719 <= 1
+ 0 <= t_x(287286,7275)$EGNOR04M,4720 <= 1
+ 0 <= t_x(287287,666)$RMZU04E,4721 <= 1
+ 0 <= t_x(287288,2162)$KSPE1P04,4722 <= 1
+ 0 <= t_x(287314,1380)$LCS12W03,4723 <= 1
+ 0 <= t_x(287319,3157)$EBEEC04M,4724 <= 1
+ 0 <= t_x(287329,6377)$YB5WH04M,4725 <= 1
+ 0 <= t_x(287335,900)$LCS12W03,4726 <= 1
+ 0 <= t_x(287337,7935)$KFZ4404M,4727 <= 1
+ 0 <= t_x(287343,1388)$LGIRA04,4728 <= 1
+ 0 <= t_x(287347,14800)$MRAE04,4729 <= 1
+ 0 <= t_x(287358,7690)$RQXSI04E,4730 <= 1
+ 0 <= t_x(287367,3985)$EBBRA04E,4731 <= 1
+ 0 <= t_x(287372,874)$KSPE1P04,4732 <= 1
+ 0 <= t_x(287402,8926)$LELVL04M,4733 <= 1
+ 0 <= t_x(287409,1987)$EGNOR04M,4734 <= 1
+ 0 <= t_x(287413,205)$FUJ04M,4735 <= 1
+ 0 <= t_x(287426,2100)$GL4W04M,4736 <= 1
+ 0 <= t_x(287433,3767)$EBBRA04E,4737 <= 1
+ 0 <= t_x(287438,11331)$RJIU04M,4738 <= 1
+ 0 <= t_x(287468,504)$GL4W04M,4739 <= 1
+ 0 <= t_x(287489,5498)$YB3EH04A,4740 <= 1
+ 0 <= t_x(287515,5446)$KFZ4404M,4741 <= 1
+ 0 <= t_x(287518,6412)$YB3EH04E,4742 <= 1
+ 0 <= t_x(287524,4920)$LGKFN04,4743 <= 1
+ 0 <= t_x(287527,1789)$KSPE1P04,4744 <= 1
+ 0 <= t_x(287528,5255)$KFZ4404M,4745 <= 1
+ 0 <= t_x(287536,5596)$BR404M,4746 <= 1
+ 0 <= t_x(287541,5973)$RNS04M,4747 <= 1
+ 0 <= t_x(287544,1278)$BR404M,4748 <= 1
+ 0 <= t_x(287579,2149)$RQXSI04E,4749 <= 1
+ 0 <= t_x(287580,14393)$MRAE04,4750 <= 1
+ 0 <= t_x(287581,6071)$KWUR1C04,4751 <= 1
+ 0 <= t_x(287595,4863)$KWUR1C04,4752 <= 1
+ 0 <= t_x(287604,1099)$PMXX04M,4753 <= 1
+ 0 <= t_x(287623,3342)$LELVL04M,4754 <= 1
+ 0 <= t_x(287631,4417)$LELVL04M,4755 <= 1
+ 0 <= t_x(287660,4723)$EG11G04M,4756 <= 1
+ 0 <= t_x(287677,11961)$RQXSI04E,4757 <= 1
+ 0 <= t_x(287690,447)$LCS12W03,4758 <= 1
+ 0 <= t_x(287696,2342)$RMZSI04,4759 <= 1
+ 0 <= t_x(287700,43046)$LGZAA04M,4760 <= 1
+ 0 <= t_x(287702,2979)$GL4W04M,4761 <= 1
+ 0 <= t_x(287703,405)$RNI04M,4762 <= 1
+ 0 <= t_x(287704,8672)$KSLN04M,4763 <= 1
+ 0 <= t_x(287722,420)$BKED1204,4764 <= 1
+ 0 <= t_x(287736,3915)$PMXX04M,4765 <= 1
+ 0 <= t_x(287749,41954)$LGZAA04M,4766 <= 1
+ 0 <= t_x(287767,4133)$RASI04M,4767 <= 1
+ 0 <= t_x(287785,10627)$KFZ4404M,4768 <= 1
+ 0 <= t_x(287796,2638)$GL4W04M,4769 <= 1
+ 0 <= t_x(287799,1792)$KFZ4404M,4770 <= 1
+ 0 <= t_x(287817,5390)$LGKFN04,4771 <= 1
+ 0 <= t_x(287819,1092)$PMXX04M,4772 <= 1
+ 0 <= t_x(287821,4825)$RMZU04E,4773 <= 1
+ 0 <= t_x(287828,7217)$YB3EH04E,4774 <= 1
+ 0 <= t_x(287829,475)$KFZ4404M,4775 <= 1
+ 0 <= t_x(287849,5421)$EBBRA04E,4776 <= 1
+ 0 <= t_x(287855,905)$RNS04M,4777 <= 1
+ 0 <= t_x(287882,6993)$LGIRA04,4778 <= 1
+ 0 <= t_x(287887,835)$KFUL1U04,4779 <= 1
+ 0 <= t_x(287891,6773)$RJIU04M,4780 <= 1
+ 0 <= t_x(287895,5757)$PMXX04M,4781 <= 1
+ 0 <= t_x(287899,6304)$KFZ4404M,4782 <= 1
+ 0 <= t_x(287902,672)$EG11G04M,4783 <= 1
+ 0 <= t_x(287904,4800)$LGKFN04,4784 <= 1
+ 0 <= t_x(287908,10846)$YB3EH04A,4785 <= 1
+ 0 <= t_x(287918,4058)$LEMDAT04,4786 <= 1
+ 0 <= t_x(287924,7518)$RNI04M,4787 <= 1
+ 0 <= t_x(287934,183)$YB3EH04M,4788 <= 1
+ 0 <= t_x(287937,11527)$RJIU04M,4789 <= 1
+ 0 <= t_x(287944,12136)$KFZ4404M,4790 <= 1
+ 0 <= t_x(287946,10057)$GL4W04M,4791 <= 1
+ 0 <= t_x(287954,2125)$KFZ4404M,4792 <= 1
+ 0 <= t_x(287971,6433)$MM204,4793 <= 1
+ 0 <= t_x(287980,11002)$RQXSI04E,4794 <= 1
+ 0 <= t_x(287993,7089)$KSPE104D,4795 <= 1
+ 0 <= t_x(288004,4916)$KWUR1C04,4796 <= 1
+ 0 <= t_x(288008,6415)$RMZU04,4797 <= 1
+ 0 <= t_x(288023,6140)$RVKWS04,4798 <= 1
+ 0 <= t_x(288046,954)$MM304,4799 <= 1
+ 0 <= t_x(288059,1909)$KFZ4404M,4800 <= 1
+ 0 <= t_x(288078,3444)$EBBRA04E,4801 <= 1
+ 0 <= t_x(288079,9260)$MRAEE04,4802 <= 1
+ 0 <= t_x(288089,8223)$RVKWU04M,4803 <= 1
+ 0 <= t_x(288101,3360)$KSPE104D,4804 <= 1
+ 0 <= t_x(288104,4353)$KSPE104D,4805 <= 1
+ 0 <= t_x(288107,975)$KWUR404E,4806 <= 1
+ 0 <= t_x(288113,136)$EG11G04M,4807 <= 1
+ 0 <= t_x(288115,1972)$GL34W04,4808 <= 1
+ 0 <= t_x(288139,4296)$KFZ4404M,4809 <= 1
+ 0 <= t_x(288145,2933)$YB3EH04E,4810 <= 1
+ 0 <= t_x(288154,1244)$PMXX04M,4811 <= 1
+ 0 <= t_x(288160,8919)$LFMDA04A,4812 <= 1
+ 0 <= t_x(288162,180)$YB3EH04M,4813 <= 1
+ 0 <= t_x(288163,5230)$LEBAS04M,4814 <= 1
+ 0 <= t_x(288187,5277)$EBBRA04E,4815 <= 1
+ 0 <= t_x(288191,781)$KSPE1P04,4816 <= 1
+ 0 <= t_x(288221,11822)$RQXSI04E,4817 <= 1
+ 0 <= t_x(288224,6825)$RNS04M,4818 <= 1
+ 0 <= t_x(288227,2406)$LCS12W03,4819 <= 1
+ 0 <= t_x(288242,6860)$PMXX04M,4820 <= 1
+ 0 <= t_x(288247,7302)$LELVL04M,4821 <= 1
+ 0 <= t_x(288250,129)$YB3EH04E,4822 <= 1
+ 0 <= t_x(288252,8711)$YB3EH04A,4823 <= 1
+ 0 <= t_x(288253,7003)$RNI04M,4824 <= 1
+ 0 <= t_x(288256,6180)$LELVU04,4825 <= 1
+ 0 <= t_x(288261,2281)$KFZ4404M,4826 <= 1
+ 0 <= t_x(288279,3263)$YB3EH04E,4827 <= 1
+ 0 <= t_x(288284,4031)$KSPE104D,4828 <= 1
+ 0 <= t_x(288292,15069)$KFZ4404M,4829 <= 1
+ 0 <= t_x(288302,10565)$RJIU04M,4830 <= 1
+ 0 <= t_x(288339,6232)$KFZ4404M,4831 <= 1
+ 0 <= t_x(288341,3540)$KWUR1C04,4832 <= 1
+ 0 <= t_x(288353,1449)$LELVL04M,4833 <= 1
+ 0 <= t_x(288361,5729)$PMXX04M,4834 <= 1
+ 0 <= t_x(288366,1668)$GL4W04M,4835 <= 1
+ 0 <= t_x(288377,5136)$RVKWU04M,4836 <= 1
+ 0 <= t_x(288381,5580)$EG11G04M,4837 <= 1
+ 0 <= t_x(288401,4347)$EGNOR04M,4838 <= 1
+ 0 <= t_x(288402,4169)$LELVU04,4839 <= 1
+ 0 <= t_x(288404,10656)$YB3EH04E,4840 <= 1
+ 0 <= t_x(288405,3675)$PMXX04M,4841 <= 1
+ 0 <= t_x(288411,5751)$EBBRA04E,4842 <= 1
+ 0 <= t_x(288421,11391)$YB3EH04E,4843 <= 1
+ 0 <= t_x(288428,5827)$RVKWU04M,4844 <= 1
+ 0 <= t_x(288445,12736)$KFZ4404M,4845 <= 1
+ 0 <= t_x(288468,1632)$EBBRA04E,4846 <= 1
+ 0 <= t_x(288483,5919)$LGRPA04M,4847 <= 1
+ 0 <= t_x(288498,2704)$KFZ4404M,4848 <= 1
+ 0 <= t_x(288501,6798)$LELVU04,4849 <= 1
+ 0 <= t_x(288508,2489)$GL4W04M,4850 <= 1
+ 0 <= t_x(288513,7740)$RQXU04E,4851 <= 1
+ 0 <= t_x(288519,657)$YB5WH04M,4852 <= 1
+ 0 <= t_x(288522,1792)$YB3EH04E,4853 <= 1
+ 0 <= t_x(288529,11563)$RJIU04M,4854 <= 1
+ 0 <= t_x(288555,6627)$KFZ4404M,4855 <= 1
+ 0 <= t_x(288568,987)$RQXSI04E,4856 <= 1
+ 0 <= t_x(288588,2964)$YBOLN04M,4857 <= 1
+ 0 <= t_x(288599,1860)$RMZU04E,4858 <= 1
+ 0 <= t_x(288601,5974)$LGKFN04,4859 <= 1
+ 0 <= t_x(288623,6677)$KFZ4404M,4860 <= 1
+ 0 <= t_x(288631,11241)$YB3EH04E,4861 <= 1
+ 0 <= t_x(288647,3180)$LEMDAT04,4862 <= 1
+ 0 <= t_x(288692,8520)$YB3EH04E,4863 <= 1
+ 0 <= t_x(288693,8835)$RJIU04M,4864 <= 1
+ 0 <= t_x(288694,545)$KCHI104M,4865 <= 1
+ 0 <= t_x(288696,11383)$RJIU04M,4866 <= 1
+ 0 <= t_x(288702,3263)$RMZSI04,4867 <= 1
+ 0 <= t_x(288713,1213)$EBBRA04E,4868 <= 1
+ 0 <= t_x(288720,7311)$EBEEC04M,4869 <= 1
+ 0 <= t_x(288723,6632)$RMZU04,4870 <= 1
+ 0 <= t_x(288725,3366)$LEMDAT04,4871 <= 1
+ 0 <= t_x(288728,3051)$EBEEC04M,4872 <= 1
+ 0 <= t_x(288756,9060)$YB3EH04A,4873 <= 1
+ 0 <= t_x(288765,11355)$RQXSI04E,4874 <= 1
+ 0 <= t_x(288768,4789)$RMZU04E,4875 <= 1
+ 0 <= t_x(288792,4982)$YB5WH04M,4876 <= 1
+ 0 <= t_x(288800,7912)$KFZ4404M,4877 <= 1
+ 0 <= t_x(288838,1082)$BR204M,4878 <= 1
+ 0 <= t_x(288846,210)$YB3EH04M,4879 <= 1
+ 0 <= t_x(288849,4067)$LGRPA04M,4880 <= 1
+ 0 <= t_x(288859,4526)$KSLN04A,4881 <= 1
+ 0 <= t_x(288879,5785)$RASI04M,4882 <= 1
+ 0 <= t_x(288911,2281)$KSPE104D,4883 <= 1
+ 0 <= t_x(288914,11864)$MRAE04,4884 <= 1
+ 0 <= t_x(288915,11865)$MRAE04,4885 <= 1
+ 0 <= t_x(288918,6605)$RQXSI04E,4886 <= 1
+ 0 <= t_x(288927,11102)$KFZ4404M,4887 <= 1
+ 0 <= t_x(288930,2268)$KFZ4404M,4888 <= 1
+ 0 <= t_x(288940,1843)$EG11G04M,4889 <= 1
+ 0 <= t_x(288941,12135)$RQXSI04E,4890 <= 1
+ 0 <= t_x(288954,3960)$KSPE1P04,4891 <= 1
+ 0 <= t_x(288966,6522)$LCES004M,4892 <= 1
+ 0 <= t_x(288970,2245)$YB5WH04M,4893 <= 1
+ 0 <= t_x(288982,3072)$YB3EH04E,4894 <= 1
+ 0 <= t_x(288987,5508)$KFZ4404M,4895 <= 1
+ 0 <= t_x(288989,40118)$LGSRA04,4896 <= 1
+ 0 <= t_x(288992,9894)$RJIU04M,4897 <= 1
+ 0 <= t_x(288999,2688)$BKED1204,4898 <= 1
+ 0 <= t_x(289007,4249)$RQXU04E,4899 <= 1
+ 0 <= t_x(289013,12421)$MRAE04,4900 <= 1
+ 0 <= t_x(289024,5212)$YB3EH04E,4901 <= 1
+ 0 <= t_x(289028,12194)$KFZ4404M,4902 <= 1
+ 0 <= t_x(289045,5280)$RVKWS04,4903 <= 1
+ 0 <= t_x(289049,3120)$BR204M,4904 <= 1
+ 0 <= t_x(289076,10284)$LGZAA04M,4905 <= 1
+ 0 <= t_x(289099,2299)$LGAVA04,4906 <= 1
+ 0 <= t_x(289110,1916)$KWUR404E,4907 <= 1
+ 0 <= t_x(289131,3534)$KFZ4404M,4908 <= 1
+ 0 <= t_x(289136,4953)$RJIU04M,4909 <= 1
+ 0 <= t_x(289158,5824)$RVKWU04M,4910 <= 1
+ 0 <= t_x(289160,788)$ZM56704,4911 <= 1
+ 0 <= t_x(289164,8694)$RJIU04M,4912 <= 1
+ 0 <= t_x(289170,6471)$LELVL104,4913 <= 1
+ 0 <= t_x(289171,2941)$EG11G04M,4914 <= 1
+ 0 <= t_x(289172,3586)$LEMDAT04,4915 <= 1
+ 0 <= t_x(289175,3092)$KFZ4404M,4916 <= 1
+ 0 <= t_x(289192,11494)$MRAE04,4917 <= 1
+ 0 <= t_x(289194,41643)$LGZAA04M,4918 <= 1
+ 0 <= t_x(289201,1861)$RNI04M,4919 <= 1
+ 0 <= t_x(289215,4613)$KFZ4404M,4920 <= 1
+ 0 <= t_x(289224,1645)$LCES004M,4921 <= 1
+ 0 <= t_x(289232,8125)$RJIU04M,4922 <= 1
+ 0 <= t_x(289238,3419)$EGNOR04M,4923 <= 1
+ 0 <= t_x(289240,4092)$EG11G04M,4924 <= 1
+ 0 <= t_x(289241,3383)$LELVL104,4925 <= 1
+ 0 <= t_x(289249,13591)$KFZ4404M,4926 <= 1
+ 0 <= t_x(289276,778)$RNS04M,4927 <= 1
+ 0 <= t_x(289277,11000)$YB3EH04E,4928 <= 1
+ 0 <= t_x(289280,3262)$LFMDA04A,4929 <= 1
+ 0 <= t_x(289283,2140)$LEMDAT04,4930 <= 1
+ 0 <= t_x(289288,10244)$GL4W04M,4931 <= 1
+ 0 <= t_x(289297,3017)$RASI04M,4932 <= 1
+ 0 <= t_x(289309,4104)$KSLN04M,4933 <= 1
+ 0 <= t_x(289314,9839)$YB3EH04E,4934 <= 1
+ 0 <= t_x(289315,2708)$GL4W04M,4935 <= 1
+ 0 <= t_x(289318,8541)$RJIU04M,4936 <= 1
+ 0 <= t_x(289328,1530)$KCHI104M,4937 <= 1
+ 0 <= t_x(289330,3007)$KSAL1204,4938 <= 1
+ 0 <= t_x(289347,6785)$MRAE04,4939 <= 1
+ 0 <= t_x(289354,8428)$RJIU04M,4940 <= 1
+ 0 <= t_x(289361,623)$EBBRA04E,4941 <= 1
+ 0 <= t_x(289367,3348)$RQXSI04E,4942 <= 1
+ 0 <= t_x(289376,1899)$LGRPA04M,4943 <= 1
+ 0 <= t_x(289392,1312)$CPRFBR04,4944 <= 1
+ 0 <= t_x(289397,3780)$LGKFN04,4945 <= 1
+ 0 <= t_x(289403,100)$RQXU04E,4946 <= 1
+ 0 <= t_x(289405,2548)$KSLN04M,4947 <= 1
+ 0 <= t_x(289436,374)$KSLN2C04,4948 <= 1
+ 0 <= t_x(289440,9407)$MRAE04,4949 <= 1
+ 0 <= t_x(289455,11310)$LELVU04,4950 <= 1
+ 0 <= t_x(289457,7572)$RJIU04M,4951 <= 1
+ 0 <= t_x(289463,1032)$RASI04M,4952 <= 1
+ 0 <= t_x(289464,6000)$RVKWS04,4953 <= 1
+ 0 <= t_x(289472,42099)$LGZAA04M,4954 <= 1
+ 0 <= t_x(289490,2756)$BR204M,4955 <= 1
+ 0 <= t_x(289499,6350)$EGNOR04M,4956 <= 1
+ 0 <= t_x(289502,6720)$EG11G04M,4957 <= 1
+ 0 <= t_x(289514,10868)$LELVL104,4958 <= 1
+ 0 <= t_x(289519,6001)$RMZU04E,4959 <= 1
+ 0 <= t_x(289531,1501)$KSPE104D,4960 <= 1
+ 0 <= t_x(289533,8396)$EG11G04M,4961 <= 1
+ 0 <= t_x(289563,8925)$RJIU04M,4962 <= 1
+ 0 <= t_x(289566,7740)$LGKFN04,4963 <= 1
+ 0 <= t_x(289584,3359)$KFZ4404M,4964 <= 1
+ 0 <= t_x(289587,6468)$PMXX04M,4965 <= 1
+ 0 <= t_x(289595,352)$YBOLN04M,4966 <= 1
+ 0 <= t_x(289605,1515)$LCES004M,4967 <= 1
+ 0 <= t_x(289613,2654)$KSLN04A,4968 <= 1
+ 0 <= t_x(289618,4910)$YB3EH04E,4969 <= 1
+ 0 <= t_x(289649,7670)$YB3EH04E,4970 <= 1
+ 0 <= t_x(289655,4881)$RJIU04M,4971 <= 1
+ 0 <= t_x(289665,6095)$KSPE104D,4972 <= 1
+ 0 <= t_x(289673,11084)$MRAE04,4973 <= 1
+ 0 <= t_x(289675,2560)$KSPE1P04,4974 <= 1
+ 0 <= t_x(289683,4512)$ZM56704,4975 <= 1
+ 0 <= t_x(289684,17728)$EDGG704,4976 <= 1
+ 0 <= t_x(289689,109)$KSLN2C04,4977 <= 1
+ 0 <= t_x(289705,1380)$YB3EH04E,4978 <= 1
+ 0 <= t_x(289716,4571)$LGKFN04,4979 <= 1
+ 0 <= t_x(289752,8035)$BKED1204,4980 <= 1
+ 0 <= t_x(289758,8454)$LELVL04M,4981 <= 1
+ 0 <= t_x(289759,18122)$EDGG704,4982 <= 1
+ 0 <= t_x(289768,2370)$RJIU04M,4983 <= 1
+ 0 <= t_x(289782,572)$KCHI104M,4984 <= 1
+ 0 <= t_x(289783,3955)$KSAL1204,4985 <= 1
+ 0 <= t_x(289805,12083)$YB3EH04E,4986 <= 1
+ 0 <= t_x(289828,13174)$MRAE04,4987 <= 1
+ 0 <= t_x(289832,5597)$KSPE104D,4988 <= 1
+ 0 <= t_x(289843,8616)$MRAE04,4989 <= 1
+ 0 <= t_x(289862,2831)$BKED1204,4990 <= 1
+ 0 <= t_x(289863,11915)$MRAE04,4991 <= 1
+ 0 <= t_x(289866,2012)$RVKWS04,4992 <= 1
+ 0 <= t_x(289868,10576)$LCES004,4993 <= 1
+ 0 <= t_x(289872,10785)$KFZ4404M,4994 <= 1
+ 0 <= t_x(289894,7420)$LCES004,4995 <= 1
+ 0 <= t_x(289907,609)$MM304,4996 <= 1
+ 0 <= t_x(289911,7474)$EBEEC04M,4997 <= 1
+ 0 <= t_x(289913,6420)$EGNOR04M,4998 <= 1
+ 0 <= t_x(289932,621)$BR204M,4999 <= 1
+ 0 <= t_x(289945,7802)$LGKFN04,5000 <= 1
+ 0 <= t_x(289950,266)$YB5WH04M,5001 <= 1
+ 0 <= t_x(289961,4168)$KSPE104D,5002 <= 1
+ 0 <= t_x(289972,7816)$YB3EH04E,5003 <= 1
+ 0 <= t_x(289978,7901)$RJIU04M,5004 <= 1
+ 0 <= t_x(289980,4194)$KSPE104D,5005 <= 1
+ 0 <= t_x(289989,15092)$EDGG704,5006 <= 1
+ 0 <= t_x(289999,2977)$PMXX04M,5007 <= 1
+ 0 <= t_x(290009,6249)$RNS04M,5008 <= 1
+ 0 <= t_x(290012,1103)$RJIU04M,5009 <= 1
+ 0 <= t_x(290015,2937)$BR204M,5010 <= 1
+ 0 <= t_x(290019,3824)$KWUR1C04,5011 <= 1
+ 0 <= t_x(290022,9180)$RQXU04E,5012 <= 1
+ 0 <= t_x(290037,7623)$EGPFA04,5013 <= 1
+ 0 <= t_x(290041,5772)$KFZ4404M,5014 <= 1
+ 0 <= t_x(290047,2347)$RASI04M,5015 <= 1
+ 0 <= t_x(290055,9798)$YB3EH04E,5016 <= 1
+ 0 <= t_x(290061,16320)$EDGG704,5017 <= 1
+ 0 <= t_x(290063,7539)$RASI04M,5018 <= 1
+ 0 <= t_x(290076,9138)$RJIU04M,5019 <= 1
+ 0 <= t_x(290082,7212)$RNI04M,5020 <= 1
+ 0 <= t_x(290090,16146)$EDGG704,5021 <= 1
+ 0 <= t_x(290093,45199)$LGZAA04M,5022 <= 1
+ 0 <= t_x(290110,4465)$KFZ4404M,5023 <= 1
+ 0 <= t_x(290112,1964)$YB3EH04E,5024 <= 1
+ 0 <= t_x(290116,17945)$EDGG704,5025 <= 1
+ 0 <= t_x(290137,1983)$YD5WH04M,5026 <= 1
+ 0 <= t_x(290158,6047)$PMXX04M,5027 <= 1
+ 0 <= t_x(290166,5440)$RNS04M,5028 <= 1
+ 0 <= t_x(290174,780)$LGKFN04,5029 <= 1
+ 0 <= t_x(290208,864)$LGRPA04M,5030 <= 1
+ 0 <= t_x(290215,11384)$RJIU04M,5031 <= 1
+ 0 <= t_x(290219,9717)$MRAE04,5032 <= 1
+ 0 <= t_x(290247,10380)$YB3EH04E,5033 <= 1
+ 0 <= t_x(290258,1349)$RQXU04E,5034 <= 1
+ 0 <= t_x(290261,4134)$MM204,5035 <= 1
+ 0 <= t_x(290272,2761)$LEMDAT04,5036 <= 1
+ 0 <= t_x(290283,1722)$LGAVA04,5037 <= 1
+ 0 <= t_x(290302,2191)$YB3EH04E,5038 <= 1
+ 0 <= t_x(290315,60)$MM304,5039 <= 1
+ 0 <= t_x(290335,9592)$LELVU04,5040 <= 1
+ 0 <= t_x(290342,5559)$RJIU04M,5041 <= 1
+ 0 <= t_x(290343,4950)$RJIU04M,5042 <= 1
+ 0 <= t_x(290352,1170)$KSPE104D,5043 <= 1
+ 0 <= t_x(290362,12490)$LGKFN04,5044 <= 1
+ 0 <= t_x(290367,5985)$MRAE04,5045 <= 1
+ 0 <= t_x(290378,987)$YD5WH04M,5046 <= 1
+ 0 <= t_x(290395,4952)$PMXX04M,5047 <= 1
+ 0 <= t_x(290396,9374)$BR404M,5048 <= 1
+ 0 <= t_x(290406,10741)$LELVU04,5049 <= 1
+ 0 <= t_x(290407,7418)$LFMDA04A,5050 <= 1
+ 0 <= t_x(290428,11150)$YB3EH04A,5051 <= 1
+ 0 <= t_x(290429,2111)$BKED1204,5052 <= 1
+ 0 <= t_x(290433,1955)$YD5WH04M,5053 <= 1
+ 0 <= t_x(290436,13522)$KFZ4404M,5054 <= 1
+ 0 <= t_x(290447,3246)$LEBAS04M,5055 <= 1
+ 0 <= t_x(290454,1998)$RNS04M,5056 <= 1
+ 0 <= t_x(290455,4154)$RNS04M,5057 <= 1
+ 0 <= t_x(290468,420)$LEBAS04M,5058 <= 1
+ 0 <= t_x(290480,5364)$RJIU04M,5059 <= 1
+ 0 <= t_x(290491,5163)$RNS04M,5060 <= 1
+ 0 <= t_x(290499,3219)$YD5WH04M,5061 <= 1
+ 0 <= t_x(290501,119)$LGKFN04,5062 <= 1
+ 0 <= t_x(290513,2037)$LELVL04M,5063 <= 1
+ 0 <= t_x(290517,8433)$LELVU04,5064 <= 1
+ 0 <= t_x(290527,15926)$MGY04,5065 <= 1
+ 0 <= t_x(290528,11805)$YB3EH04E,5066 <= 1
+ 0 <= t_x(290535,361)$YBOLN04M,5067 <= 1
+ 0 <= t_x(290539,1830)$LGRPA04M,5068 <= 1
+ 0 <= t_x(290550,11254)$MRAE04,5069 <= 1
+ 0 <= t_x(290553,2551)$LEMDAT04,5070 <= 1
+ 0 <= t_x(290555,658)$KFZ4404M,5071 <= 1
+ 0 <= t_x(290566,11852)$MRAE04,5072 <= 1
+ 0 <= t_x(290567,3034)$YB3EH04E,5073 <= 1
+ 0 <= t_x(290568,6063)$LELVU04,5074 <= 1
+ 0 <= t_x(290573,5191)$EBBRA04E,5075 <= 1
+ 0 <= t_x(290574,9132)$RJIU04M,5076 <= 1
+ 0 <= t_x(290578,7433)$RNI04M,5077 <= 1
+ 0 <= t_x(290583,1243)$YD5WH04M,5078 <= 1
+ 0 <= t_x(290584,2862)$LELVL104,5079 <= 1
+ 0 <= t_x(290624,6898)$LEBAS04A,5080 <= 1
+ 0 <= t_x(290633,3622)$RJIU04M,5081 <= 1
+ 0 <= t_x(290635,11341)$RQXSI04E,5082 <= 1
+ 0 <= t_x(290646,1270)$KCHI104M,5083 <= 1
+ 0 <= t_x(290650,6464)$GL4W04M,5084 <= 1
+ 0 <= t_x(290661,729)$LCS12W03,5085 <= 1
+ 0 <= t_x(290666,9694)$MRAE04,5086 <= 1
+ 0 <= t_x(290667,1908)$GL34W04,5087 <= 1
+ 0 <= t_x(290676,807)$RFBRT04M,5088 <= 1
+ 0 <= t_x(290680,22976)$LGSRA04,5089 <= 1
+ 0 <= t_x(290681,8779)$YB3EH04E,5090 <= 1
+ 0 <= t_x(290696,4430)$RNS04M,5091 <= 1
+ 0 <= t_x(290702,5600)$EBBRA04E,5092 <= 1
+ 0 <= t_x(290712,836)$KCHI104M,5093 <= 1
+ 0 <= t_x(290738,5977)$EG11G04M,5094 <= 1
+ 0 <= t_x(290752,12979)$LGKFN04,5095 <= 1
+ 0 <= t_x(290760,11448)$YB3EH04A,5096 <= 1
+ 0 <= t_x(290761,1243)$YD5WH04M,5097 <= 1
+ 0 <= t_x(290766,4404)$KFZ4404M,5098 <= 1
+ 0 <= t_x(290776,7383)$RJIU04M,5099 <= 1
+ 0 <= t_x(290803,1899)$KHVL104E,5100 <= 1
+ 0 <= t_x(290808,11677)$RMZU04,5101 <= 1
+ 0 <= t_x(290819,1849)$GL34W04,5102 <= 1
+ 0 <= t_x(290832,505)$BR204M,5103 <= 1
+ 0 <= t_x(290849,3087)$BKED1204,5104 <= 1
+ 0 <= t_x(290858,7628)$RNS04M,5105 <= 1
+ 0 <= t_x(290866,1811)$YBOLN04M,5106 <= 1
+ 0 <= t_x(290867,12109)$YB3EH04A,5107 <= 1
+ 0 <= t_x(290871,10082)$KFZ4404M,5108 <= 1
+ 0 <= t_x(290883,2479)$YD5WH04M,5109 <= 1
+ 0 <= t_x(290892,3269)$YB5WH04M,5110 <= 1
+ 0 <= t_x(290904,6418)$RASI04M,5111 <= 1
+ 0 <= t_x(290924,2639)$BR204M,5112 <= 1
+ 0 <= t_x(290928,37158)$LGSRA04,5113 <= 1
+ 0 <= t_x(290939,7353)$MM204,5114 <= 1
+ 0 <= t_x(290967,4973)$RJIU04M,5115 <= 1
+ 0 <= t_x(290985,2033)$KSPE104D,5116 <= 1
+ 0 <= t_x(290996,4335)$GL4W04M,5117 <= 1
+ 0 <= t_x(291002,3512)$FUJ04M,5118 <= 1
+ 0 <= t_x(291007,10787)$YB3EH04A,5119 <= 1
+ 0 <= t_x(291009,10980)$RQXSI04E,5120 <= 1
+ 0 <= t_x(291013,1497)$BR404M,5121 <= 1
+ 0 <= t_x(291014,10860)$LCES004M,5122 <= 1
+ 0 <= t_x(291018,13534)$MGY04,5123 <= 1
+ 0 <= t_x(291019,7831)$LELVL04M,5124 <= 1
+ 0 <= t_x(291024,11005)$RQXSI04E,5125 <= 1
+ 0 <= t_x(291027,11819)$YB3EH04E,5126 <= 1
+ 0 <= t_x(291031,5245)$EG11G04M,5127 <= 1
+ 0 <= t_x(291038,16149)$EDGG704,5128 <= 1
+ 0 <= t_x(291040,1349)$YD5WH04M,5129 <= 1
+ 0 <= t_x(291046,1551)$MM204,5130 <= 1
+ 0 <= t_x(291048,2842)$LEMDAT04,5131 <= 1
+ 0 <= t_x(291052,1833)$RNS04M,5132 <= 1
+ 0 <= t_x(291060,851)$RJIU04M,5133 <= 1
+ 0 <= t_x(291078,2040)$YB5KL04E,5134 <= 1
+ 0 <= t_x(291082,7786)$LFMDA04A,5135 <= 1
+ 0 <= t_x(291096,1627)$KCHI104M,5136 <= 1
+ 0 <= t_x(291100,10660)$RQXSI04E,5137 <= 1
+ 0 <= t_x(291104,14224)$LCES004,5138 <= 1
+ 0 <= t_x(291114,4798)$MM304,5139 <= 1
+ 0 <= t_x(291115,1087)$EBBRA04E,5140 <= 1
+ 0 <= t_x(291117,3620)$KSPE104D,5141 <= 1
+ 0 <= t_x(291127,500)$PMXX04M,5142 <= 1
+ 0 <= t_x(291128,8011)$KFZ4404M,5143 <= 1
+ 0 <= t_x(291159,9804)$KFZ4404M,5144 <= 1
+ 0 <= t_x(291164,1860)$RQXSI04E,5145 <= 1
+ 0 <= t_x(291171,6808)$YB3EH04A,5146 <= 1
+ 0 <= t_x(291178,7505)$EBBRA04E,5147 <= 1
+ 0 <= t_x(291187,2303)$KWUR404E,5148 <= 1
+ 0 <= t_x(291189,3976)$RVKWU04M,5149 <= 1
+ 0 <= t_x(291193,11852)$YB3EH04E,5150 <= 1
+ 0 <= t_x(291204,3839)$KSLN04M,5151 <= 1
+ 0 <= t_x(291206,10065)$RQXU04E,5152 <= 1
+ 0 <= t_x(291212,1920)$RVKWS04,5153 <= 1
+ 0 <= t_x(291218,11109)$RQXSI04E,5154 <= 1
+ 0 <= t_x(291223,2140)$EGPFA04,5155 <= 1
+ 0 <= t_x(291224,7289)$LEMDAT04,5156 <= 1
+ 0 <= t_x(291226,2149)$RQXSI04E,5157 <= 1
+ 0 <= t_x(291238,2185)$YH5MH04M,5158 <= 1
+ 0 <= t_x(291241,840)$GL4W04M,5159 <= 1
+ 0 <= t_x(291257,15846)$EDGG704,5160 <= 1
+ 0 <= t_x(291264,4885)$PMXX04M,5161 <= 1
+ 0 <= t_x(291267,4311)$RNS04M,5162 <= 1
+ 0 <= t_x(291287,9107)$LELVL04M,5163 <= 1
+ 0 <= t_x(291292,307)$EBEEC04M,5164 <= 1
+ 0 <= t_x(291296,5755)$KSLN04M,5165 <= 1
+ 0 <= t_x(291299,6848)$KSPE104D,5166 <= 1
+ 0 <= t_x(291305,15168)$EDGG704,5167 <= 1
+ 0 <= t_x(291309,2267)$MT4AT04E,5168 <= 1
+ 0 <= t_x(291312,23697)$LGSRA04,5169 <= 1
+ 0 <= t_x(291314,5709)$LELVL04M,5170 <= 1
+ 0 <= t_x(291317,6140)$RNS04M,5171 <= 1
+ 0 <= t_x(291320,280)$BR204M,5172 <= 1
+ 0 <= t_x(291323,6886)$YB3EH04E,5173 <= 1
+ 0 <= t_x(291326,6844)$YB3EH04A,5174 <= 1
+ 0 <= t_x(291337,1727)$EGNOR04M,5175 <= 1
+ 0 <= t_x(291341,11933)$KFZ4404M,5176 <= 1
+ 0 <= t_x(291353,9598)$RQXSI04E,5177 <= 1
+ 0 <= t_x(291359,518)$KCHI104M,5178 <= 1
+ 0 <= t_x(291367,4020)$EG11G04M,5179 <= 1
+ 0 <= t_x(291377,5669)$EG11G04M,5180 <= 1
+ 0 <= t_x(291407,724)$KCHI104M,5181 <= 1
+ 0 <= t_x(291417,6148)$RMZU04E,5182 <= 1
+ 0 <= t_x(291420,3672)$LELVL104,5183 <= 1
+ 0 <= t_x(291444,1462)$KSAL1204,5184 <= 1
+ 0 <= t_x(291447,5700)$KSPE104D,5185 <= 1
+ 0 <= t_x(291455,5426)$YBOLN04M,5186 <= 1
+ 0 <= t_x(291464,3654)$KFZ4404M,5187 <= 1
+ 0 <= t_x(291470,289)$YB3EH04E,5188 <= 1
+ 0 <= t_x(291480,2441)$KSLN04M,5189 <= 1
+ 0 <= t_x(291484,4788)$RNS04M,5190 <= 1
+ 0 <= t_x(291491,4388)$ZM56704,5191 <= 1
+ 0 <= t_x(291494,1690)$YH5MH04M,5192 <= 1
+ 0 <= t_x(291499,4080)$LELVL04M,5193 <= 1
+ 0 <= t_x(291514,3379)$YB3EH04E,5194 <= 1
+ 0 <= t_x(291515,2376)$KSLN04M,5195 <= 1
+ 0 <= t_x(291519,8341)$MRAEE04,5196 <= 1
+ 0 <= t_x(291521,4666)$LELVL04M,5197 <= 1
+ 0 <= t_x(291523,1680)$PMXX04M,5198 <= 1
+ 0 <= t_x(291528,6835)$YB3EH04E,5199 <= 1
+ 0 <= t_x(291534,1707)$FUJ04M,5200 <= 1
+ 0 <= t_x(291538,2730)$KSPE1P04,5201 <= 1
+ 0 <= t_x(291539,3324)$KSLN04M,5202 <= 1
+ 0 <= t_x(291547,3406)$KSLN04A,5203 <= 1
+ 0 <= t_x(291554,1136)$YH5MH04M,5204 <= 1
+ 0 <= t_x(291559,2004)$RFBRT04M,5205 <= 1
+ 0 <= t_x(291566,4022)$KFZ4404M,5206 <= 1
+ 0 <= t_x(291571,10562)$KFZ4404M,5207 <= 1
+ 0 <= t_x(291572,11207)$YB3EH04A,5208 <= 1
+ 0 <= t_x(291575,5346)$YB3EH04M,5209 <= 1
+ 0 <= t_x(291577,4341)$EGNOR04M,5210 <= 1
+ 0 <= t_x(291579,9786)$RJIU04M,5211 <= 1
+ 0 <= t_x(291594,5782)$EG11G04M,5212 <= 1
+ 0 <= t_x(291603,1476)$EG11G04M,5213 <= 1
+ 0 <= t_x(291612,1412)$KFZ4404E,5214 <= 1
+ 0 <= t_x(291615,5874)$YB3EH04E,5215 <= 1
+ 0 <= t_x(291639,278)$YB3EH04A,5216 <= 1
+ 0 <= t_x(291640,3907)$BKED1204,5217 <= 1
+ 0 <= t_x(291649,2804)$RVKWS04,5218 <= 1
+ 0 <= t_x(291652,2521)$LEBAS04M,5219 <= 1
+ 0 <= t_x(291656,3076)$YH5MH04M,5220 <= 1
+ 0 <= t_x(291660,9142)$EG11G04M,5221 <= 1
+ 0 <= t_x(291679,5382)$RNS04M,5222 <= 1
+ 0 <= t_x(291695,13800)$YB3EH04E,5223 <= 1
+ 0 <= t_x(291697,3896)$GL4W04M,5224 <= 1
+ 0 <= t_x(291719,179)$EG11G04M,5225 <= 1
+ 0 <= t_x(291724,4923)$KSLN04M,5226 <= 1
+ 0 <= t_x(291727,717)$EBEEC04M,5227 <= 1
+ 0 <= t_x(291739,2414)$KSLN04A,5228 <= 1
+ 0 <= t_x(291761,1509)$RNS04M,5229 <= 1
+ 0 <= t_x(291796,2198)$YH5MH04M,5230 <= 1
+ 0 <= t_x(291798,6329)$RMZU04,5231 <= 1
+ 0 <= t_x(291812,12071)$RQXSI04E,5232 <= 1
+ 0 <= t_x(291819,2880)$EGNOR04M,5233 <= 1
+ 0 <= t_x(291826,2518)$GL4W04M,5234 <= 1
+ 0 <= t_x(291836,7086)$RMZU04E,5235 <= 1
+ 0 <= t_x(291843,10183)$RJIU04M,5236 <= 1
+ 0 <= t_x(291845,760)$CPRFBR04,5237 <= 1
+ 0 <= t_x(291847,6702)$YB5WH04M,5238 <= 1
+ 0 <= t_x(291859,216)$EHAMA04,5239 <= 1
+ 0 <= t_x(291874,6457)$MM304,5240 <= 1
+ 0 <= t_x(291887,2801)$YD5WH04M,5241 <= 1
+ 0 <= t_x(291891,7905)$LGKFN04,5242 <= 1
+ 0 <= t_x(291906,4600)$EGNOR04M,5243 <= 1
+ 0 <= t_x(291917,3811)$RJIU04M,5244 <= 1
+ 0 <= t_x(291918,20278)$LGZAA04M,5245 <= 1
+ 0 <= t_x(291951,3600)$RMZU04E,5246 <= 1
+ 0 <= t_x(291957,11361)$RQXSI04E,5247 <= 1
+ 0 <= t_x(291959,2614)$RJIU04M,5248 <= 1
+ 0 <= t_x(291968,7140)$EG11G04M,5249 <= 1
+ 0 <= t_x(291971,3420)$KSLN04A,5250 <= 1
+ 0 <= t_x(291994,10658)$YB3EH04E,5251 <= 1
+ 0 <= t_x(291995,8204)$RQXU04E,5252 <= 1
+ 0 <= t_x(292003,7058)$GL4W04M,5253 <= 1
+ 0 <= t_x(292006,1380)$RVKWS04,5254 <= 1
+ 0 <= t_x(292026,7940)$LELVL04M,5255 <= 1
+ 0 <= t_x(292032,480)$EGNOR04M,5256 <= 1
+ 0 <= t_x(292050,10767)$LELVU04,5257 <= 1
+ 0 <= t_x(292051,2141)$GL4W04M,5258 <= 1
+ 0 <= t_x(292068,6871)$YB3EH04A,5259 <= 1
+ 0 <= t_x(292069,7756)$EG11G04M,5260 <= 1
+ 0 <= t_x(292088,3090)$LEBAS04M,5261 <= 1
+ 0 <= t_x(292091,2753)$LOVN1504,5262 <= 1
+ 0 <= t_x(292092,3011)$KSLN04M,5263 <= 1
+ 0 <= t_x(292094,7466)$LELVL04M,5264 <= 1
+ 0 <= t_x(292099,4381)$EGNOR04M,5265 <= 1
+ 0 <= t_x(292100,2657)$PMXX04M,5266 <= 1
+ 0 <= t_x(292105,4628)$KSLN04M,5267 <= 1
+ 0 <= t_x(292107,11197)$RQXSI04E,5268 <= 1
+ 0 <= t_x(292111,4243)$LGKFN04,5269 <= 1
+ 0 <= t_x(292112,1320)$LOW304M,5270 <= 1
+ 0 <= t_x(292120,7013)$YB3EH04E,5271 <= 1
+ 0 <= t_x(292130,8157)$YB3EH04A,5272 <= 1
+ 0 <= t_x(292152,1787)$BR404M,5273 <= 1
+ 0 <= t_x(292153,11129)$YD5WH04M,5274 <= 1
+ 0 <= t_x(292178,5117)$EGNOR04M,5275 <= 1
+ 0 <= t_x(292186,23775)$LGSRA04,5276 <= 1
+ 0 <= t_x(292187,2280)$KSPE104D,5277 <= 1
+ 0 <= t_x(292188,13680)$KFZ4404M,5278 <= 1
+ 0 <= t_x(292189,5640)$YB3EH04E,5279 <= 1
+ 0 <= t_x(292197,1899)$KSLN04M,5280 <= 1
+ 0 <= t_x(292211,5056)$LGRPA04M,5281 <= 1
+ 0 <= t_x(292214,10734)$RQXU04E,5282 <= 1
+ 0 <= t_x(292217,3160)$BR204M,5283 <= 1
+ 0 <= t_x(292231,6452)$EG11G04M,5284 <= 1
+ 0 <= t_x(292232,2172)$LGAVA04,5285 <= 1
+ 0 <= t_x(292233,2757)$KFUL1U04,5286 <= 1
+ 0 <= t_x(292245,9615)$RJIU04M,5287 <= 1
+ 0 <= t_x(292251,5321)$YB3EH04A,5288 <= 1
+ 0 <= t_x(292255,1536)$KFUL1U04,5289 <= 1
+ 0 <= t_x(292257,10737)$LELVL04M,5290 <= 1
+ 0 <= t_x(292258,1867)$KFZ4404M,5291 <= 1
+ 0 <= t_x(292264,5630)$KSLN04M,5292 <= 1
+ 0 <= t_x(292265,13054)$LELVU04,5293 <= 1
+ 0 <= t_x(292270,6521)$YBOLN04M,5294 <= 1
+ 0 <= t_x(292278,8209)$LELVL04M,5295 <= 1
+ 0 <= t_x(292286,780)$RVKWS04,5296 <= 1
+ 0 <= t_x(292287,1698)$KSPE104D,5297 <= 1
+ 0 <= t_x(292297,6822)$RJIU04M,5298 <= 1
+ 0 <= t_x(292327,7890)$YB3EH04A,5299 <= 1
+ 0 <= t_x(292330,1738)$KSPE1P04,5300 <= 1
+ 0 <= t_x(292354,5236)$RMZU04,5301 <= 1
+ 0 <= t_x(292365,909)$KCHI104M,5302 <= 1
+ 0 <= t_x(292366,1605)$GL4W04M,5303 <= 1
+ 0 <= t_x(292383,14897)$EDGG704,5304 <= 1
+ 0 <= t_x(292388,7380)$RQXU04E,5305 <= 1
+ 0 <= t_x(292405,7477)$RQXU04E,5306 <= 1
+ 0 <= t_x(292408,2032)$BKED1204,5307 <= 1
+ 0 <= t_x(292413,1920)$LOW304M,5308 <= 1
+ 0 <= t_x(292417,21175)$LCES004,5309 <= 1
+ 0 <= t_x(292423,13139)$EDGG704,5310 <= 1
+ 0 <= t_x(292436,4576)$EG11G04M,5311 <= 1
+ 0 <= t_x(292439,1511)$EBEEC04M,5312 <= 1
+ 0 <= t_x(292442,5820)$RQXU04E,5313 <= 1
+ 0 <= t_x(292446,2187)$BR204M,5314 <= 1
+ 0 <= t_x(292451,11356)$YB3EH04E,5315 <= 1
+ 0 <= t_x(292453,7978)$KFZ4404M,5316 <= 1
+ 0 <= t_x(292457,3881)$MM304,5317 <= 1
+ 0 <= t_x(292466,1058)$LGZAA04M,5318 <= 1
+ 0 <= t_x(292483,5948)$RVKWU04M,5319 <= 1
+ 0 <= t_x(292487,5004)$KSLN04M,5320 <= 1
+ 0 <= t_x(292494,7749)$LELVL04M,5321 <= 1
+ 0 <= t_x(292500,4004)$YB3EH04A,5322 <= 1
+ 0 <= t_x(292507,11245)$LGSRA04,5323 <= 1
+ 0 <= t_x(292515,7948)$LELVU04,5324 <= 1
+ 0 <= t_x(292533,6257)$RNI04M,5325 <= 1
+ 0 <= t_x(292534,4500)$YB3EH04A,5326 <= 1
+ 0 <= t_x(292544,3780)$EG11G04M,5327 <= 1
+ 0 <= t_x(292550,8467)$RJIU04M,5328 <= 1
+ 0 <= t_x(292565,790)$KFZ4404E,5329 <= 1
+ 0 <= t_x(292569,6237)$RJIU04M,5330 <= 1
+ 0 <= t_x(292574,298)$YB3EH04M,5331 <= 1
+ 0 <= t_x(292587,2401)$ZM56704,5332 <= 1
+ 0 <= t_x(292613,3513)$EBEEC04M,5333 <= 1
+ 0 <= t_x(292614,776)$KFUL1U04,5334 <= 1
+ 0 <= t_x(292627,5460)$KSPE104D,5335 <= 1
+ 0 <= t_x(292629,6490)$LCES004M,5336 <= 1
+ 0 <= t_x(292635,1061)$GL4W04M,5337 <= 1
+ 0 <= t_x(292653,2559)$EBBRA04E,5338 <= 1
+ 0 <= t_x(292656,593)$KALP2C04,5339 <= 1
+ 0 <= t_x(292666,41605)$LGSRA04,5340 <= 1
+ 0 <= t_x(292667,1740)$KSPE104D,5341 <= 1
+ 0 <= t_x(292670,7560)$RQXU04E,5342 <= 1
+ 0 <= t_x(292672,7560)$RQXU04E,5343 <= 1
+ 0 <= t_x(292676,198)$RFBRT04M,5344 <= 1
+ 0 <= t_x(292683,12360)$YB3EH04E,5345 <= 1
+ 0 <= t_x(292688,2332)$BR404M,5346 <= 1
+ 0 <= t_x(292693,13025)$KFZ4404M,5347 <= 1
+ 0 <= t_x(292700,1298)$GL4W04M,5348 <= 1
+ 0 <= t_x(292710,511)$KSPE1P04,5349 <= 1
+ 0 <= t_x(292713,7577)$RASI04M,5350 <= 1
+ 0 <= t_x(292714,10097)$YD5WH04M,5351 <= 1
+ 0 <= t_x(292716,2555)$KSLN04M,5352 <= 1
+ 0 <= t_x(292734,8476)$KSAL1204,5353 <= 1
+ 0 <= t_x(292735,1387)$GL4W04M,5354 <= 1
+ 0 <= t_x(292738,1681)$KFZ4404M,5355 <= 1
+ 0 <= t_x(292739,5197)$LEBAS04M,5356 <= 1
+ 0 <= t_x(292748,1899)$GL4W04M,5357 <= 1
+ 0 <= t_x(292753,5460)$YB5WH04M,5358 <= 1
+ 0 <= t_x(292762,2043)$BKED1204,5359 <= 1
+ 0 <= t_x(292778,2205)$YB3EH04A,5360 <= 1
+ 0 <= t_x(292783,8760)$YB3EH04A,5361 <= 1
+ 0 <= t_x(292791,5021)$EGPFA04,5362 <= 1
+ 0 <= t_x(292796,13619)$LCES004,5363 <= 1
+ 0 <= t_x(292801,6348)$PMXX04M,5364 <= 1
+ 0 <= t_x(292803,11389)$KSLN04A,5365 <= 1
+ 0 <= t_x(292805,1472)$RVKWS04,5366 <= 1
+ 0 <= t_x(292808,12859)$LELVU04,5367 <= 1
+ 0 <= t_x(292823,1600)$KCHI104M,5368 <= 1
+ 0 <= t_x(292825,1535)$RJIU04M,5369 <= 1
+ 0 <= t_x(292837,5573)$KFZ4404M,5370 <= 1
+ 0 <= t_x(292859,3835)$EBEEC04M,5371 <= 1
+ 0 <= t_x(292872,2580)$KSAL1204,5372 <= 1
+ 0 <= t_x(292875,8218)$LELVL04M,5373 <= 1
+ 0 <= t_x(292876,8353)$EDGG704,5374 <= 1
+ 0 <= t_x(292901,2096)$EBEEC04M,5375 <= 1
+ 0 <= t_x(292908,4653)$EG11G04M,5376 <= 1
+ 0 <= t_x(292911,7581)$YB3EH04A,5377 <= 1
+ 0 <= t_x(292917,4970)$LELVL04M,5378 <= 1
+ 0 <= t_x(292933,5712)$YBOLN04M,5379 <= 1
+ 0 <= t_x(292934,6460)$MM304,5380 <= 1
+ 0 <= t_x(292935,4945)$KSLN04M,5381 <= 1
+ 0 <= t_x(292940,11998)$EDGG704,5382 <= 1
+ 0 <= t_x(292941,779)$KSPE104D,5383 <= 1
+ 0 <= t_x(292946,5040)$YB3EH04E,5384 <= 1
+ 0 <= t_x(292947,12601)$KFZ4404M,5385 <= 1
+ 0 <= t_x(292967,5113)$RNS04M,5386 <= 1
+ 0 <= t_x(292968,1938)$RVKWS04,5387 <= 1
+ 0 <= t_x(292969,5519)$MM304,5388 <= 1
+ 0 <= t_x(292977,1828)$KFZ4404M,5389 <= 1
+ 0 <= t_x(292989,10975)$YB3EH04E,5390 <= 1
+ 0 <= t_x(292991,2201)$YD5WH04M,5391 <= 1
+ 0 <= t_x(292992,7530)$EG11G04M,5392 <= 1
+ 0 <= t_x(292993,4503)$KSLN04M,5393 <= 1
+ 0 <= t_x(293006,1101)$KSPE1P04,5394 <= 1
+ 0 <= t_x(293009,11057)$YD5WH04M,5395 <= 1
+ 0 <= t_x(293021,1411)$CPGSE04,5396 <= 1
+ 0 <= t_x(293036,4289)$MM304,5397 <= 1
+ 0 <= t_x(293045,5632)$RQXU04E,5398 <= 1
+ 0 <= t_x(293048,13290)$RJIU04M,5399 <= 1
+ 0 <= t_x(293049,4737)$LELVU04,5400 <= 1
+ 0 <= t_x(293050,10140)$RQXU04E,5401 <= 1
+ 0 <= t_x(293070,4384)$RNS04M,5402 <= 1
+ 0 <= t_x(293071,2967)$RASI04M,5403 <= 1
+ 0 <= t_x(293072,6360)$EGNOR04M,5404 <= 1
+ 0 <= t_x(293074,7080)$RQXU04E,5405 <= 1
+ 0 <= t_x(293090,10207)$YB3EH04A,5406 <= 1
+ 0 <= t_x(293092,2516)$RASI04M,5407 <= 1
+ 0 <= t_x(293096,6147)$RQXU04E,5408 <= 1
+ 0 <= t_x(293116,6137)$LELVL04M,5409 <= 1
+ 0 <= t_x(293126,6127)$EGPFA04,5410 <= 1
+ 0 <= t_x(293132,7494)$RASI04M,5411 <= 1
+ 0 <= t_x(293139,1440)$RNS04M,5412 <= 1
+ 0 <= t_x(293142,2345)$MM204,5413 <= 1
+ 0 <= t_x(293146,4560)$KSPE104D,5414 <= 1
+ 0 <= t_x(293150,9631)$YB3EH04A,5415 <= 1
+ 0 <= t_x(293156,8039)$LELVL04M,5416 <= 1
+ 0 <= t_x(293166,6166)$MM304,5417 <= 1
+ 0 <= t_x(293168,15898)$LELVL04M,5418 <= 1
+ 0 <= t_x(293177,7052)$EG11G04M,5419 <= 1
+ 0 <= t_x(293178,516)$LEBAS04M,5420 <= 1
+ 0 <= t_x(293188,6556)$RJIU04M,5421 <= 1
+ 0 <= t_x(293191,3668)$RASI04M,5422 <= 1
+ 0 <= t_x(293196,179)$KSPE104D,5423 <= 1
+ 0 <= t_x(293200,1527)$RJIU04M,5424 <= 1
+ 0 <= t_x(293206,5954)$LEBAS04M,5425 <= 1
+ 0 <= t_x(293207,13778)$KFZ4404M,5426 <= 1
+ 0 <= t_x(293229,8925)$KFZ4404M,5427 <= 1
+ 0 <= t_x(293240,13904)$KFZ4404M,5428 <= 1
+ 0 <= t_x(293241,11685)$YB3EH04A,5429 <= 1
+ 0 <= t_x(293250,16183)$LELVL04M,5430 <= 1
+ 0 <= t_x(293252,6821)$RNI04M,5431 <= 1
+ 0 <= t_x(293268,12248)$RMZU04,5432 <= 1
+ 0 <= t_x(293271,420)$KALP2C04,5433 <= 1
+ 0 <= t_x(293300,7357)$KFZ4404M,5434 <= 1
+ 0 <= t_x(293305,13774)$MRAE04,5435 <= 1
+ 0 <= t_x(293326,2241)$RNI04M,5436 <= 1
+ 0 <= t_x(293340,820)$EG11G04M,5437 <= 1
+ 0 <= t_x(293354,10367)$YB3EH04E,5438 <= 1
+ 0 <= t_x(293362,12482)$RJIU04M,5439 <= 1
+ 0 <= t_x(293371,9962)$RJIU04M,5440 <= 1
+ 0 <= t_x(293377,7007)$RASI04M,5441 <= 1
+ 0 <= t_x(293382,3474)$YB3EH04E,5442 <= 1
+ 0 <= t_x(293416,5880)$EGNOR04M,5443 <= 1
+ 0 <= t_x(293430,7500)$RQXU04E,5444 <= 1
+ 0 <= t_x(293444,10439)$YB3EH04E,5445 <= 1
+ 0 <= t_x(293445,12118)$RJIU04M,5446 <= 1
+ 0 <= t_x(293451,5667)$MM304,5447 <= 1
+ 0 <= t_x(293452,6646)$RASI04M,5448 <= 1
+ 0 <= t_x(293468,10034)$RJIU04M,5449 <= 1
+ 0 <= t_x(293473,11748)$KSLN04A,5450 <= 1
+ 0 <= t_x(293491,1333)$RVKWS04,5451 <= 1
+ 0 <= t_x(293498,2492)$PMXX04M,5452 <= 1
+ 0 <= t_x(293502,7771)$EG11G04M,5453 <= 1
+ 0 <= t_x(293511,7698)$RVKWU04M,5454 <= 1
+ 0 <= t_x(293520,972)$RFBRT04M,5455 <= 1
+ 0 <= t_x(293521,11717)$RJIU04M,5456 <= 1
+ 0 <= t_x(293522,11832)$PMXX04M,5457 <= 1
+ 0 <= t_x(293524,7860)$RVKWU04M,5458 <= 1
+ 0 <= t_x(293530,11049)$RJIU04M,5459 <= 1
+ 0 <= t_x(293531,1445)$GL4W04M,5460 <= 1
+ 0 <= t_x(293533,1359)$RFBRT04M,5461 <= 1
+ 0 <= t_x(293534,9512)$RJIU04M,5462 <= 1
+ 0 <= t_x(293537,5996)$KFZ4404M,5463 <= 1
+ 0 <= t_x(293539,3883)$RVKWU04M,5464 <= 1
+ 0 <= t_x(293540,5756)$KFZ4404M,5465 <= 1
+ 0 <= t_x(293544,1568)$RQXSI04E,5466 <= 1
+ 0 <= t_x(293545,9487)$LELVL04M,5467 <= 1
+ 0 <= t_x(293549,6660)$RQXU04E,5468 <= 1
+ 0 <= t_x(293552,7198)$KSAL1204,5469 <= 1
+ 0 <= t_x(293560,6840)$RVKWU04M,5470 <= 1
+ 0 <= t_x(293561,6840)$RVKWU04M,5471 <= 1
+ 0 <= t_x(293565,9302)$RJIU04M,5472 <= 1
+ 0 <= t_x(293566,4123)$RNI04M,5473 <= 1
+ 0 <= t_x(293567,11494)$YB3EH04A,5474 <= 1
+ 0 <= t_x(293569,2568)$RJIU04M,5475 <= 1
+ 0 <= t_x(293570,9764)$YB3EH04E,5476 <= 1
+ 0 <= t_x(293571,3838)$RQXU04E,5477 <= 1
+ 0 <= t_x(293576,10509)$LELVL04M,5478 <= 1
+ 0 <= t_x(293580,7779)$RQXU04E,5479 <= 1
+ 0 <= t_x(293585,12060)$YB3EH04A,5480 <= 1
+ 0 <= t_x(293587,6146)$LCES004,5481 <= 1
+ 0 <= t_x(293601,420)$YB5KL04E,5482 <= 1
+ 0 <= t_x(293621,10154)$YB3EH04A,5483 <= 1
+ 0 <= t_x(293622,7338)$KFZ4404M,5484 <= 1
+ 0 <= t_x(293626,4922)$LELVL04M,5485 <= 1
+ 0 <= t_x(293640,3408)$YB3EH04E,5486 <= 1
+ 0 <= t_x(293647,11641)$LELVU04,5487 <= 1
+ 0 <= t_x(293650,4093)$EGPFA04,5488 <= 1
+ 0 <= t_x(293657,6480)$EG11G04M,5489 <= 1
+ 0 <= t_x(293680,7350)$LELVL104,5490 <= 1
+ 0 <= t_x(293687,7800)$RQXU04E,5491 <= 1
+ 0 <= t_x(293693,6725)$YB3EH04A,5492 <= 1
+ 0 <= t_x(293695,353)$BR404M,5493 <= 1
+ 0 <= t_x(293710,14099)$EDGG704,5494 <= 1
+ 0 <= t_x(293718,4721)$EGPFA04,5495 <= 1
+ 0 <= t_x(293737,2790)$LEBAS04A,5496 <= 1
+ 0 <= t_x(293757,7202)$KFZ4404M,5497 <= 1
+ 0 <= t_x(293780,7166)$KSPE104D,5498 <= 1
+ 0 <= t_x(293790,2700)$KSPE104D,5499 <= 1
+ 0 <= t_x(293802,5513)$EGPFA04,5500 <= 1
+ 0 <= t_x(293804,2516)$KSAL1204,5501 <= 1
+ 0 <= t_x(293814,2061)$EBEEC04M,5502 <= 1
+ 0 <= t_x(293817,1560)$YD5WH04M,5503 <= 1
+ 0 <= t_x(293821,5766)$KFUL1U04,5504 <= 1
+ 0 <= t_x(293834,10053)$LELVU04,5505 <= 1
+ 0 <= t_x(293857,17288)$LGSRA04,5506 <= 1
+ 0 <= t_x(293858,1361)$LELVL04M,5507 <= 1
+ 0 <= t_x(293869,6545)$GL4W04M,5508 <= 1
+ 0 <= t_x(293879,3815)$RASI04M,5509 <= 1
+ 0 <= t_x(293880,4980)$RQXU04E,5510 <= 1
+ 0 <= t_x(293881,5062)$EGNOR04M,5511 <= 1
+ 0 <= t_x(293884,5738)$EGNOR04M,5512 <= 1
+ 0 <= t_x(293889,9790)$RJIU04M,5513 <= 1
+ 0 <= t_x(293892,6891)$EGPFA04,5514 <= 1
+ 0 <= t_x(293894,3196)$RASI04M,5515 <= 1
+ 0 <= t_x(293898,2524)$RJIU04M,5516 <= 1
+ 0 <= t_x(293901,5460)$RQXU04E,5517 <= 1
+ 0 <= t_x(293909,3114)$EBEEC04M,5518 <= 1
+ 0 <= t_x(293924,8409)$LELVL04M,5519 <= 1
+ 0 <= t_x(293927,9466)$YB3EH04E,5520 <= 1
+ 0 <= t_x(293929,6780)$RVKWU04M,5521 <= 1
+ 0 <= t_x(293957,12089)$RJIU04M,5522 <= 1
+ 0 <= t_x(293959,4788)$KFZ4404M,5523 <= 1
+ 0 <= t_x(293962,5340)$EGNOR04M,5524 <= 1
+ 0 <= t_x(293964,1697)$RMZU04E,5525 <= 1
+ 0 <= t_x(293965,1525)$RNS04M,5526 <= 1
+ 0 <= t_x(293986,10622)$KFZ4404M,5527 <= 1
+ 0 <= t_x(294001,10725)$LELVU04,5528 <= 1
+ 0 <= t_x(294004,10379)$YB3EH04E,5529 <= 1
+ 0 <= t_x(294005,9585)$RJIU04M,5530 <= 1
+ 0 <= t_x(294010,4511)$LEMDAT04,5531 <= 1
+ 0 <= t_x(294023,6240)$LELVL04M,5532 <= 1
+ 0 <= t_x(294025,5820)$RQXU04E,5533 <= 1
+ 0 <= t_x(294030,600)$RNS04M,5534 <= 1
+ 0 <= t_x(294045,6636)$LCES004M,5535 <= 1
+ 0 <= t_x(294047,4393)$LELVL04M,5536 <= 1
+ 0 <= t_x(294048,1380)$RMZU04E,5537 <= 1
+ 0 <= t_x(294049,5911)$RVKWU04M,5538 <= 1
+ 0 <= t_x(294056,2355)$LGAVA04,5539 <= 1
+ 0 <= t_x(294065,5149)$RASI04M,5540 <= 1
+ 0 <= t_x(294068,7150)$RVKWU04M,5541 <= 1
+ 0 <= t_x(294089,2472)$LEMDAT04,5542 <= 1
+ 0 <= t_x(294097,4147)$LELVU04,5543 <= 1
+ 0 <= t_x(294101,51786)$LGZAA04M,5544 <= 1
+ 0 <= t_x(294107,6937)$EGNOR04M,5545 <= 1
+ 0 <= t_x(294111,2040)$LELVU04,5546 <= 1
+ 0 <= t_x(294112,5769)$EG11G04M,5547 <= 1
+ 0 <= t_x(294119,643)$LCS12W03,5548 <= 1
+ 0 <= t_x(294120,5580)$RQXU04E,5549 <= 1
+ 0 <= t_x(294121,3332)$RNS04M,5550 <= 1
+ 0 <= t_x(294125,10140)$RQXU04E,5551 <= 1
+ 0 <= t_x(294126,9180)$RQXU04E,5552 <= 1
+ 0 <= t_x(294133,4469)$RJIU04M,5553 <= 1
+ 0 <= t_x(294135,5036)$LELVL04M,5554 <= 1
+ 0 <= t_x(294148,5428)$LELVL04M,5555 <= 1
+ 0 <= t_x(294156,10708)$KSLN04M,5556 <= 1
+ 0 <= t_x(294158,6202)$YB3EH04A,5557 <= 1
+ 0 <= t_x(294164,2264)$BR404M,5558 <= 1
+ 0 <= t_x(294193,5279)$LGKFN04,5559 <= 1
+ 0 <= t_x(294200,2040)$RQXSI04E,5560 <= 1
+ 0 <= t_x(294211,2580)$EG11G04M,5561 <= 1
+ 0 <= t_x(294231,12822)$RJIU04M,5562 <= 1
+ 0 <= t_x(294274,4750)$RASI04M,5563 <= 1
+ 0 <= t_x(294276,10500)$RQXSI04E,5564 <= 1
+ 0 <= t_x(294284,14292)$MGY04,5565 <= 1
+ 0 <= t_x(294288,480)$LEBAS04A,5566 <= 1
+ 0 <= t_x(294303,5520)$EG11G04M,5567 <= 1
+ 0 <= t_x(294327,8520)$RJIU04M,5568 <= 1
+ 0 <= t_x(294362,5032)$EGNOR04M,5569 <= 1
+ 0 <= t_x(294364,15709)$LGKFN04,5570 <= 1
+ 0 <= t_x(294365,721)$RNI04M,5571 <= 1
+ 0 <= t_x(294370,3418)$KSPE104D,5572 <= 1
+ 0 <= t_x(294377,2520)$LCES004M,5573 <= 1
+ 0 <= t_x(294406,4440)$RQXSI04E,5574 <= 1
+ 0 <= t_x(294418,3111)$BR404M,5575 <= 1
+ 0 <= t_x(294421,6232)$RVKWU04M,5576 <= 1
+ 0 <= t_x(294433,4387)$RVKWU04M,5577 <= 1
+ 0 <= t_x(294442,2510)$LOVN1504,5578 <= 1
+ 0 <= t_x(294448,9811)$LELVU04,5579 <= 1
+ 0 <= t_x(294449,2157)$BR404M,5580 <= 1
+ 0 <= t_x(294460,5370)$PMXX04M,5581 <= 1
+ 0 <= t_x(294462,4709)$KSPE104D,5582 <= 1
+ 0 <= t_x(294473,3046)$RJIU04M,5583 <= 1
+ 0 <= t_x(294490,6648)$RNS04M,5584 <= 1
+ 0 <= t_x(294496,894)$EHAMA04,5585 <= 1
+ 0 <= t_x(294500,3010)$RASI04M,5586 <= 1
+ 0 <= t_x(294501,1665)$EBEEC04M,5587 <= 1
+ 0 <= t_x(294503,5847)$RNS04M,5588 <= 1
+ 0 <= t_x(294518,6992)$EG11G04M,5589 <= 1
+ 0 <= t_x(294523,748)$EBEEC04M,5590 <= 1
+ 0 <= t_x(294530,6000)$RVKWU04M,5591 <= 1
+ 0 <= t_x(294531,10288)$RJIU04M,5592 <= 1
+ 0 <= t_x(294541,10164)$RJIU04M,5593 <= 1
+ 0 <= t_x(294546,758)$LOVN1504,5594 <= 1
+ 0 <= t_x(294548,11789)$MRAE04,5595 <= 1
+ 0 <= t_x(294552,6033)$EGNOR04M,5596 <= 1
+ 0 <= t_x(294553,3880)$LGAVA04,5597 <= 1
+ 0 <= t_x(294556,6310)$RJIU04M,5598 <= 1
+ 0 <= t_x(294560,3203)$EG11G04M,5599 <= 1
+ 0 <= t_x(294571,3577)$YB3EH04A,5600 <= 1
+ 0 <= t_x(294580,10596)$MRAE04,5601 <= 1
+ 0 <= t_x(294594,3301)$KSAL1204,5602 <= 1
+ 0 <= t_x(294595,5466)$LOW304M,5603 <= 1
+ 0 <= t_x(294601,12523)$RMZU04,5604 <= 1
+ 0 <= t_x(294603,9079)$YB3EH04A,5605 <= 1
+ 0 <= t_x(294610,3780)$RQXU04E,5606 <= 1
+ 0 <= t_x(294611,3254)$EGNOR04M,5607 <= 1
+ 0 <= t_x(294613,3585)$LELVL04M,5608 <= 1
+ 0 <= t_x(294615,638)$LELVL04M,5609 <= 1
+ 0 <= t_x(294633,6882)$KFZ4404M,5610 <= 1
+ 0 <= t_x(294637,5890)$LELVL04M,5611 <= 1
+ 0 <= t_x(294642,6720)$YB3EH04A,5612 <= 1
+ 0 <= t_x(294654,7640)$LELVL04M,5613 <= 1
+ 0 <= t_x(294656,201)$BR404M,5614 <= 1
+ 0 <= t_x(294670,2940)$RQXU04E,5615 <= 1
+ 0 <= t_x(294672,2220)$RQXSI04E,5616 <= 1
+ 0 <= t_x(294674,1260)$EBEEC04M,5617 <= 1
+ 0 <= t_x(294685,3929)$LELVU04,5618 <= 1
+ 0 <= t_x(294686,1666)$YB3EH04E,5619 <= 1
+ 0 <= t_x(294690,5593)$RVKWU04M,5620 <= 1
+ 0 <= t_x(294696,4806)$RASI04M,5621 <= 1
+ 0 <= t_x(294701,3225)$KSAL1204,5622 <= 1
+ 0 <= t_x(294706,2131)$MM304,5623 <= 1
+ 0 <= t_x(294715,7076)$YB3EH04A,5624 <= 1
+ 0 <= t_x(294725,7570)$LELVU04,5625 <= 1
+ 0 <= t_x(294727,11507)$YB3EH04A,5626 <= 1
+ 0 <= t_x(294736,10200)$RQXSI04E,5627 <= 1
+ 0 <= t_x(294740,1200)$YB3EH04E,5628 <= 1
+ 0 <= t_x(294749,4147)$EGNOR04M,5629 <= 1
+ 0 <= t_x(294750,4539)$MM304,5630 <= 1
+ 0 <= t_x(294752,2869)$YB3EH04E,5631 <= 1
+ 0 <= t_x(294756,5399)$RJIU04M,5632 <= 1
+ 0 <= t_x(294770,2675)$YB3EH04E,5633 <= 1
+ 0 <= t_x(294773,2694)$YBOLN04M,5634 <= 1
+ 0 <= t_x(294779,5753)$RNS04M,5635 <= 1
+ 0 <= t_x(294782,438)$EBEEC04M,5636 <= 1
+ 0 <= t_x(294788,6540)$YB3EH04A,5637 <= 1
+ 0 <= t_x(294791,5624)$LELVL04M,5638 <= 1
+ 0 <= t_x(294792,4627)$KSAL1204,5639 <= 1
+ 0 <= t_x(294795,7560)$LCES004M,5640 <= 1
+ 0 <= t_x(294802,2520)$RQXU04E,5641 <= 1
+ 0 <= t_x(294807,5270)$LCES004M,5642 <= 1
+ 0 <= t_x(294815,4531)$RMZU04,5643 <= 1
+ 0 <= t_x(294816,12300)$YB3EH04E,5644 <= 1
+ 0 <= t_x(294817,3349)$RASI04M,5645 <= 1
+ 0 <= t_x(294819,5938)$EGPFA04,5646 <= 1
+ 0 <= t_x(294841,1167)$CPGSE04,5647 <= 1
+ 0 <= t_x(294845,5961)$KFZ4404M,5648 <= 1
+ 0 <= t_x(294847,3387)$MM304,5649 <= 1
+ 0 <= t_x(294848,2940)$EGNOR04M,5650 <= 1
+ 0 <= t_x(294857,4016)$KWUR404E,5651 <= 1
+ 0 <= t_x(294876,6254)$PMXX04M,5652 <= 1
+ 0 <= t_x(294878,1682)$KSPE104D,5653 <= 1
+ 0 <= t_x(294888,1763)$LEBAS04A,5654 <= 1
+ 0 <= t_x(294899,2297)$PMXX04M,5655 <= 1
+ 0 <= t_x(294900,6420)$RMZU04E,5656 <= 1
+ 0 <= t_x(294908,10969)$YB3EH04E,5657 <= 1
+ 0 <= t_x(294910,3582)$BR204M,5658 <= 1
+ 0 <= t_x(294912,1263)$RNS04M,5659 <= 1
+ 0 <= t_x(294913,1440)$RASI04M,5660 <= 1
+ 0 <= t_x(294926,3360)$RQXU04E,5661 <= 1
+ 0 <= t_x(294938,3008)$BR404M,5662 <= 1
+ 0 <= t_x(294940,5296)$RNS04M,5663 <= 1
+ 0 <= t_x(294944,11285)$YD5WH04M,5664 <= 1
+ 0 <= t_x(294947,7871)$EG11G04M,5665 <= 1
+ 0 <= t_x(294950,5220)$RNS04M,5666 <= 1
+ 0 <= t_x(294985,1555)$KFZ4404M,5667 <= 1
+ 0 <= t_x(294986,7980)$LGKFN04,5668 <= 1
+ 0 <= t_x(294990,3017)$YD5WH04M,5669 <= 1
+ 0 <= t_x(294992,2755)$RQXU04E,5670 <= 1
+ 0 <= t_x(294997,4320)$RMZU04E,5671 <= 1
+ 0 <= t_x(295003,6982)$RVKWU04M,5672 <= 1
+ 0 <= t_x(295004,1995)$RMZU04E,5673 <= 1
+ 0 <= t_x(295005,4318)$KSPE104D,5674 <= 1
+ 0 <= t_x(295018,720)$LEBAS04A,5675 <= 1
+ 0 <= t_x(295023,3376)$KSLN04A,5676 <= 1
+ 0 <= t_x(295025,5944)$KSLN04M,5677 <= 1
+ 0 <= t_x(295034,1237)$RNS04M,5678 <= 1
+ 0 <= t_x(295047,5356)$EGPFA04,5679 <= 1
+ 0 <= t_x(295049,3340)$GL4W04M,5680 <= 1
+ 0 <= t_x(295053,5880)$RQXU04E,5681 <= 1
+ 0 <= t_x(295054,8373)$RVKWU04M,5682 <= 1
+ 0 <= t_x(295063,11197)$YB3EH04E,5683 <= 1
+ 0 <= t_x(295064,10020)$KSAL1204,5684 <= 1
+ 0 <= t_x(295070,10606)$YB3EH04A,5685 <= 1
+ 0 <= t_x(295071,6097)$YB3EH04A,5686 <= 1
+ 0 <= t_x(295077,350)$KFZ4404M,5687 <= 1
+ 0 <= t_x(295082,3535)$KSAL1204,5688 <= 1
+ 0 <= t_x(295083,1799)$EBEEC04M,5689 <= 1
+ 0 <= t_x(295104,1806)$MM304,5690 <= 1
+ 0 <= t_x(295116,7560)$RQXU04E,5691 <= 1
+ 0 <= t_x(295127,11375)$YB3EH04A,5692 <= 1
+ 0 <= t_x(295129,2520)$YB3EH04E,5693 <= 1
+ 0 <= t_x(295131,10980)$YB3EH04E,5694 <= 1
+ 0 <= t_x(295147,900)$KSPE104D,5695 <= 1
+ 0 <= t_x(295152,7064)$YB3EH04A,5696 <= 1
+ 0 <= t_x(295153,10986)$YB3EH04E,5697 <= 1
+ 0 <= t_x(295156,1266)$YB3EH04E,5698 <= 1
+ 0 <= t_x(295157,4449)$LEBAS04M,5699 <= 1
+ 0 <= t_x(295162,780)$RVKWS04,5700 <= 1
+ 0 <= t_x(295168,2725)$BR204M,5701 <= 1
+ 0 <= t_x(295174,3204)$BKED1204,5702 <= 1
+ 0 <= t_x(295180,5169)$RASI04M,5703 <= 1
+ 0 <= t_x(295183,7910)$YB3EH04A,5704 <= 1
+ 0 <= t_x(295205,2552)$EBBRA04E,5705 <= 1
+ 0 <= t_x(295216,1222)$YB3EH04E,5706 <= 1
+ 0 <= t_x(295224,10601)$LELVL04M,5707 <= 1
+ 0 <= t_x(295231,1356)$LOVN1504,5708 <= 1
+ 0 <= t_x(295234,1653)$GL4W04M,5709 <= 1
+ 0 <= t_x(295238,5589)$RJIU04M,5710 <= 1
+ 0 <= t_x(295258,2298)$YD5WH04M,5711 <= 1
+ 0 <= t_x(295273,2640)$EG11G04M,5712 <= 1
+ 0 <= t_x(295274,6579)$RNI04M,5713 <= 1
+ 0 <= t_x(295279,5355)$MAB1204A,5714 <= 1
+ 0 <= t_x(295282,8121)$YB3EH04A,5715 <= 1
+ 0 <= t_x(295283,14586)$MRAE04,5716 <= 1
+ 0 <= t_x(295287,7860)$RQXSI04E,5717 <= 1
+ 0 <= t_x(295288,3132)$KSLN04M,5718 <= 1
+ 0 <= t_x(295292,5244)$YB3EH04A,5719 <= 1
+ 0 <= t_x(295295,3059)$KFUL1U04,5720 <= 1
+ 0 <= t_x(295296,2700)$RQXSI04E,5721 <= 1
+ 0 <= t_x(295297,1620)$LEBAS04M,5722 <= 1
+ 0 <= t_x(295298,1533)$BR204M,5723 <= 1
+ 0 <= t_x(295300,4892)$LFKFA04,5724 <= 1
+ 0 <= t_x(295306,2489)$RJIU04M,5725 <= 1
+ 0 <= t_x(295308,9984)$YB3EH04A,5726 <= 1
+ 0 <= t_x(295310,4245)$GL4W04M,5727 <= 1
+ 0 <= t_x(295319,10188)$EGPFA04,5728 <= 1
+ 0 <= t_x(295328,3660)$RQXSI04E,5729 <= 1
+ 0 <= t_x(295329,12127)$YB3EH04E,5730 <= 1
+ 0 <= t_x(295333,1009)$RMZU04,5731 <= 1
+ 0 <= t_x(295341,3209)$RQXU04E,5732 <= 1
+ 0 <= t_x(295343,4320)$RVKWU04M,5733 <= 1
+ 0 <= t_x(295356,8880)$RQXU04E,5734 <= 1
+ 0 <= t_x(295367,4557)$GL4W04M,5735 <= 1
+ 0 <= t_x(295369,6348)$EGNOR04M,5736 <= 1
+ 0 <= t_x(295371,4132)$RQXSI04E,5737 <= 1
+ 0 <= t_x(295372,4707)$YB3EH04A,5738 <= 1
+ 0 <= t_x(295376,4316)$KFZ4404M,5739 <= 1
+ 0 <= t_x(295381,6475)$YB3EH04A,5740 <= 1
+ 0 <= t_x(295384,13178)$KFZ4404M,5741 <= 1
+ 0 <= t_x(295393,4620)$RQXU04E,5742 <= 1
+ 0 <= t_x(295407,4424)$RJIU04M,5743 <= 1
+ 0 <= t_x(295408,3655)$RMZSI04,5744 <= 1
+ 0 <= t_x(295409,3744)$LGAVA04,5745 <= 1
+ 0 <= t_x(295413,1241)$RFBRT04M,5746 <= 1
+ 0 <= t_x(295416,3900)$EGNOR04M,5747 <= 1
+ 0 <= t_x(295418,6544)$MM304,5748 <= 1
+ 0 <= t_x(295428,7823)$EGPFA04,5749 <= 1
+ 0 <= t_x(295433,1072)$CPGSE04,5750 <= 1
+ 0 <= t_x(295437,7814)$LCES004M,5751 <= 1
+ 0 <= t_x(295446,4361)$RMZU04E,5752 <= 1
+ 0 <= t_x(295447,6222)$YB3EH04M,5753 <= 1
+ 0 <= t_x(295448,1920)$RMZU04E,5754 <= 1
+ 0 <= t_x(295458,4093)$KSLN04A,5755 <= 1
+ 0 <= t_x(295463,534)$KALP2C04,5756 <= 1
+ 0 <= t_x(295473,3044)$LELVU04,5757 <= 1
+ 0 <= t_x(295496,1807)$YD5WH04M,5758 <= 1
+ 0 <= t_x(295497,3487)$PMXX04M,5759 <= 1
+ 0 <= t_x(295499,2940)$YB3EH04A,5760 <= 1
+ 0 <= t_x(295501,2094)$LEBAS04M,5761 <= 1
+ 0 <= t_x(295503,2805)$RVKWU04M,5762 <= 1
+ 0 <= t_x(295508,11460)$MRAE04,5763 <= 1
+ 0 <= t_x(295511,1878)$YD5WH04M,5764 <= 1
+ 0 <= t_x(295514,6147)$YB3EH04A,5765 <= 1
+ 0 <= t_x(295516,3733)$RJIU04M,5766 <= 1
+ 0 <= t_x(295519,5128)$YB3EH04A,5767 <= 1
+ 0 <= t_x(295521,10776)$YB3EH04A,5768 <= 1
+ 0 <= t_x(295522,7080)$PMXX04M,5769 <= 1
+ 0 <= t_x(295528,9141)$RQXSI04E,5770 <= 1
+ 0 <= t_x(295532,8822)$RJIU04M,5771 <= 1
+ 0 <= t_x(295534,12956)$KFZ4404M,5772 <= 1
+ 0 <= t_x(295545,4101)$LEMDAT04,5773 <= 1
+ 0 <= t_x(295546,3812)$EGNOR04M,5774 <= 1
+ 0 <= t_x(295547,8879)$YB3EH04E,5775 <= 1
+ 0 <= t_x(295550,2040)$LELVU04,5776 <= 1
+ 0 <= t_x(295551,3489)$RASI04M,5777 <= 1
+ 0 <= t_x(295558,1140)$RQXU04E,5778 <= 1
+ 0 <= t_x(295562,9840)$RQXSI04E,5779 <= 1
+ 0 <= t_x(295569,9660)$YB3EH04A,5780 <= 1
+ 0 <= t_x(295571,4587)$YB3EH04E,5781 <= 1
+ 0 <= t_x(295579,6846)$EBEEC04M,5782 <= 1
+ 0 <= t_x(295585,3059)$LGIRA04,5783 <= 1
+ 0 <= t_x(295587,12218)$YB3EH04E,5784 <= 1
+ 0 <= t_x(295594,5472)$RNS04M,5785 <= 1
+ 0 <= t_x(295595,9489)$YB3EH04A,5786 <= 1
+ 0 <= t_x(295599,7075)$LEMDAT04,5787 <= 1
+ 0 <= t_x(295608,3128)$EGNOR04M,5788 <= 1
+ 0 <= t_x(295609,2024)$RASI04M,5789 <= 1
+ 0 <= t_x(295628,1086)$CPRFBR04,5790 <= 1
+ 0 <= t_x(295634,10066)$YB3EH04A,5791 <= 1
+ 0 <= t_x(295656,8100)$RQXSI04E,5792 <= 1
+ 0 <= t_x(295667,6654)$RASI04M,5793 <= 1
+ 0 <= t_x(295688,1594)$BKED1204,5794 <= 1
+ 0 <= t_x(295691,2906)$RMZU04,5795 <= 1
+ 0 <= t_x(295700,7680)$RQXSI04E,5796 <= 1
+ 0 <= t_x(295708,1165)$BR204M,5797 <= 1
+ 0 <= t_x(295711,2114)$LGAVA04,5798 <= 1
+ 0 <= t_x(295715,301)$CPGSE04,5799 <= 1
+ 0 <= t_x(295723,2599)$RVKWU04M,5800 <= 1
+ 0 <= t_x(295726,6838)$KFUL1U04,5801 <= 1
+ 0 <= t_x(295728,2996)$YB5WH04M,5802 <= 1
+ 0 <= t_x(295730,3244)$LEMDAT04,5803 <= 1
+ 0 <= t_x(295732,2866)$LEMDAT04,5804 <= 1
+ 0 <= t_x(295733,3038)$LEMDAT04,5805 <= 1
+ 0 <= t_x(295734,2095)$LEMDAT04,5806 <= 1
+ 0 <= t_x(295738,531)$EGNOR04M,5807 <= 1
+ 0 <= t_x(295745,1496)$RNS04M,5808 <= 1
+ 0 <= t_x(295747,5971)$YB3EH04A,5809 <= 1
+ 0 <= t_x(295752,2584)$LEMDAT04,5810 <= 1
+ 0 <= t_x(295754,2029)$LEMDAT04,5811 <= 1
+ 0 <= t_x(295761,5211)$KSPE104D,5812 <= 1
+ 0 <= t_x(295780,6672)$KSPE104D,5813 <= 1
+ 0 <= t_x(295794,1903)$LEMDAT04,5814 <= 1
+ 0 <= t_x(295800,2688)$RJIU04M,5815 <= 1
+ 0 <= t_x(295809,5721)$RNS04M,5816 <= 1
+ 0 <= t_x(295817,7920)$RQXU04E,5817 <= 1
+ 0 <= t_x(295822,1004)$LEMDAT04,5818 <= 1
+ 0 <= t_x(295844,7927)$MM204,5819 <= 1
+ 0 <= t_x(295847,3540)$YB3EH04A,5820 <= 1
+ 0 <= t_x(295850,3128)$RJIU04M,5821 <= 1
+ 0 <= t_x(295862,1759)$RFBRT04M,5822 <= 1
+ 0 <= t_x(295870,9376)$YB3EH04A,5823 <= 1
+ 0 <= t_x(295875,5247)$YB3EH04E,5824 <= 1
+ 0 <= t_x(295877,2305)$RFBRT04M,5825 <= 1
+ 0 <= t_x(295879,5873)$RNS04M,5826 <= 1
+ 0 <= t_x(295882,2400)$RVKWS04,5827 <= 1
+ 0 <= t_x(295885,6420)$RQXSI04E,5828 <= 1
+ 0 <= t_x(295886,5220)$EG11G04M,5829 <= 1
+ 0 <= t_x(295887,2850)$YB3EH04A,5830 <= 1
+ 0 <= t_x(295891,2230)$BR204M,5831 <= 1
+ 0 <= t_x(295893,2013)$LEMDAT04,5832 <= 1
+ 0 <= t_x(295897,4381)$LGAVA04,5833 <= 1
+ 0 <= t_x(295905,3289)$RJIU04M,5834 <= 1
+ 0 <= t_x(295912,480)$EGNOR04M,5835 <= 1
+ 0 <= t_x(295915,2604)$LEMDAT04,5836 <= 1
+ 0 <= t_x(295917,6220)$YB3EH04A,5837 <= 1
+ 0 <= t_x(295920,6225)$RMZU04,5838 <= 1
+ 0 <= t_x(295922,12293)$KFZ4404M,5839 <= 1
+ 0 <= t_x(295923,2220)$RFBRT04M,5840 <= 1
+ 0 <= t_x(295927,7084)$RJIU04M,5841 <= 1
+ 0 <= t_x(295929,6629)$RASI04M,5842 <= 1
+ 0 <= t_x(295932,4735)$RNS04M,5843 <= 1
+ 0 <= t_x(295936,20928)$KFZ4404M,5844 <= 1
+ 0 <= t_x(295939,1920)$KFUL1U04,5845 <= 1
+ 0 <= t_x(295941,314)$EG11G04M,5846 <= 1
+ 0 <= t_x(295942,646)$KCHI104M,5847 <= 1
+ 0 <= t_x(295946,3672)$LGAVA04,5848 <= 1
+ 0 <= t_x(295952,5040)$RQXSI04E,5849 <= 1
+ 0 <= t_x(295961,1357)$YD5WH04M,5850 <= 1
+ 0 <= t_x(295965,2340)$RQXU04E,5851 <= 1
+ 0 <= t_x(295966,10067)$YB3EH04E,5852 <= 1
+ 0 <= t_x(295980,4708)$RNS04M,5853 <= 1
+ 0 <= t_x(295984,5040)$RASI04M,5854 <= 1
+ 0 <= t_x(296001,3507)$YB3EH04E,5855 <= 1
+ 0 <= t_x(296022,2086)$MM204,5856 <= 1
+ 0 <= t_x(296031,4678)$MM204,5857 <= 1
+ 0 <= t_x(296035,2695)$LELVL04M,5858 <= 1
+ 0 <= t_x(296039,2978)$LEMDAT04,5859 <= 1
+ 0 <= t_x(296046,8037)$KFZ4404M,5860 <= 1
+ 0 <= t_x(296059,1410)$KFUL1U04,5861 <= 1
+ 0 <= t_x(296062,4080)$RQXSI04E,5862 <= 1
+ 0 <= t_x(296087,7393)$RVKWU04M,5863 <= 1
+ 0 <= t_x(296092,3295)$RMZSI04,5864 <= 1
+ 0 <= t_x(296095,1804)$KFZ4404M,5865 <= 1
+ 0 <= t_x(296107,2524)$LELVL04M,5866 <= 1
+ 0 <= t_x(296109,3473)$RMZU04E,5867 <= 1
+ 0 <= t_x(296112,7064)$YB3EH04E,5868 <= 1
+ 0 <= t_x(296113,1740)$RQXU04E,5869 <= 1
+ 0 <= t_x(296126,3092)$LGAVA04,5870 <= 1
+ 0 <= t_x(296131,1407)$RASI04M,5871 <= 1
+ 0 <= t_x(296135,2220)$RQXU04E,5872 <= 1
+ 0 <= t_x(296137,36405)$LGSRA04,5873 <= 1
+ 0 <= t_x(296145,6111)$EGPFA04,5874 <= 1
+ 0 <= t_x(296147,3442)$LELVU04,5875 <= 1
+ 0 <= t_x(296148,5117)$LGIRA04,5876 <= 1
+ 0 <= t_x(296153,1920)$RNI04M,5877 <= 1
+ 0 <= t_x(296155,8428)$LELVL04M,5878 <= 1
+ 0 <= t_x(296157,6780)$RQXSI04E,5879 <= 1
+ 0 <= t_x(296158,6300)$YB5WH04M,5880 <= 1
+ 0 <= t_x(296164,3120)$RQXSI04E,5881 <= 1
+ 0 <= t_x(296165,6044)$BR204M,5882 <= 1
+ 0 <= t_x(296180,5440)$RMZU04,5883 <= 1
+ 0 <= t_x(296181,7660)$GL4W04M,5884 <= 1
+ 0 <= t_x(296188,4798)$LELVU04,5885 <= 1
+ 0 <= t_x(296190,1630)$YB3EH04E,5886 <= 1
+ 0 <= t_x(296192,873)$KSPE104D,5887 <= 1
+ 0 <= t_x(296194,12133)$MRAE04,5888 <= 1
+ 0 <= t_x(296209,6127)$KSPE104D,5889 <= 1
+ 0 <= t_x(296212,2659)$KSLN04A,5890 <= 1
+ 0 <= t_x(296217,2915)$YB3EH04E,5891 <= 1
+ 0 <= t_x(296218,491)$LGAVA04,5892 <= 1
+ 0 <= t_x(296221,391)$KSPE104D,5893 <= 1
+ 0 <= t_x(296227,3525)$LGAVA04,5894 <= 1
+ 0 <= t_x(296232,3551)$RMZU04,5895 <= 1
+ 0 <= t_x(296238,9268)$RJIU04M,5896 <= 1
+ 0 <= t_x(296240,191)$BR204M,5897 <= 1
+ 0 <= t_x(296241,7922)$EG11G04M,5898 <= 1
+ 0 <= t_x(296248,844)$GL4W04M,5899 <= 1
+ 0 <= t_x(296249,517)$CPGSE04,5900 <= 1
+ 0 <= t_x(296253,11332)$MRAE04,5901 <= 1
+ 0 <= t_x(296260,2845)$KSAL1204,5902 <= 1
+ 0 <= t_x(296261,7597)$YB3EH04E,5903 <= 1
+ 0 <= t_x(296263,6552)$YB3EH04A,5904 <= 1
+ 0 <= t_x(296265,1027)$LELVU04,5905 <= 1
+ 0 <= t_x(296267,6879)$LELVL04M,5906 <= 1
+ 0 <= t_x(296289,4196)$KWUR1C04,5907 <= 1
+ 0 <= t_x(296295,2640)$YB3EH04E,5908 <= 1
+ 0 <= t_x(296303,14527)$LGKFN04,5909 <= 1
+ 0 <= t_x(296304,6913)$MM204,5910 <= 1
+ 0 <= t_x(296307,6614)$RNI04M,5911 <= 1
+ 0 <= t_x(296317,1795)$YB3EH04A,5912 <= 1
+ 0 <= t_x(296334,2160)$YB3EH04E,5913 <= 1
+ 0 <= t_x(296337,1424)$BR404M,5914 <= 1
+ 0 <= t_x(296338,7740)$RASI04M,5915 <= 1
+ 0 <= t_x(296342,4980)$EGNOR04M,5916 <= 1
+ 0 <= t_x(296343,8589)$RNI04M,5917 <= 1
+ 0 <= t_x(296345,9961)$LELVU04,5918 <= 1
+ 0 <= t_x(296346,8308)$EG11G04M,5919 <= 1
+ 0 <= t_x(296350,4768)$RQXSI04E,5920 <= 1
+ 0 <= t_x(296356,247)$KSPE104D,5921 <= 1
+ 0 <= t_x(296365,2191)$LGAVA04,5922 <= 1
+ 0 <= t_x(296368,545)$LGAVA04,5923 <= 1
+ 0 <= t_x(296392,2813)$KSLN04A,5924 <= 1
+ 0 <= t_x(296393,7370)$YB3EH04A,5925 <= 1
+ 0 <= t_x(296394,8269)$YB3EH04A,5926 <= 1
+ 0 <= t_x(296401,730)$BR404M,5927 <= 1
+ 0 <= t_x(296406,7832)$RJIU04M,5928 <= 1
+ 0 <= t_x(296407,6053)$YB3EH04A,5929 <= 1
+ 0 <= t_x(296439,15518)$KFZ4404M,5930 <= 1
+ 0 <= t_x(296449,1228)$BKED1204,5931 <= 1
+ 0 <= t_x(296450,7968)$YB3EH04E,5932 <= 1
+ 0 <= t_x(296463,6753)$LEBAS04A,5933 <= 1
+ 0 <= t_x(296465,3480)$KSAL1204,5934 <= 1
+ 0 <= t_x(296473,2757)$LCES004,5935 <= 1
+ 0 <= t_x(296477,1364)$YB3EH04A,5936 <= 1
+ 0 <= t_x(296481,14548)$KFZ4404M,5937 <= 1
+ 0 <= t_x(296521,425)$KFUL1U04,5938 <= 1
+ 0 <= t_x(296549,8209)$YB3EH04E,5939 <= 1
+ 0 <= t_x(296550,5992)$YB3EH04A,5940 <= 1
+ 0 <= t_x(296552,4719)$KSLN04A,5941 <= 1
+ 0 <= t_x(296553,4651)$KSLN04A,5942 <= 1
+ 0 <= t_x(296560,1562)$PMXX04M,5943 <= 1
+ 0 <= t_x(296565,3076)$RNI04M,5944 <= 1
+ 0 <= t_x(296585,1788)$LGIRA04,5945 <= 1
+ 0 <= t_x(296614,3381)$KFUL1U04,5946 <= 1
+ 0 <= t_x(296619,11074)$YB3EH04A,5947 <= 1
+ 0 <= t_x(296635,3678)$MM204,5948 <= 1
+ 0 <= t_x(296640,2520)$KSAL1204,5949 <= 1
+ 0 <= t_x(296641,632)$KSLN04A,5950 <= 1
+ 0 <= t_x(296644,786)$RJIU04M,5951 <= 1
+ 0 <= t_x(296646,20520)$LCES004,5952 <= 1
+ 0 <= t_x(296649,8520)$YB3EH04A,5953 <= 1
+ 0 <= t_x(296668,289)$YB3EH04A,5954 <= 1
+ 0 <= t_x(296672,6554)$RASI04M,5955 <= 1
+ 0 <= t_x(296675,2766)$FUJ04M,5956 <= 1
+ 0 <= t_x(296685,1980)$YB3EH04E,5957 <= 1
+ 0 <= t_x(296688,2359)$YD5WH04M,5958 <= 1
+ 0 <= t_x(296700,1268)$LELVU04,5959 <= 1
+ 0 <= t_x(296707,1437)$CPGSE04,5960 <= 1
+ 0 <= t_x(296720,240)$YB5KL04E,5961 <= 1
+ 0 <= t_x(296721,3604)$LEBAS04A,5962 <= 1
+ 0 <= t_x(296754,7500)$LGKFN04,5963 <= 1
+ 0 <= t_x(296755,9123)$LGIRA04,5964 <= 1
+ 0 <= t_x(296772,7380)$MAB1204A,5965 <= 1
+ 0 <= t_x(296778,6332)$RASI04M,5966 <= 1
+ 0 <= t_x(296781,3482)$KFZ4404M,5967 <= 1
+ 0 <= t_x(296792,9939)$LGKFN04,5968 <= 1
+ 0 <= t_x(296798,4275)$RASI04M,5969 <= 1
+ 0 <= t_x(296811,8969)$LGKFN04,5970 <= 1
+ 0 <= t_x(296814,4407)$KSLN04A,5971 <= 1
+ 0 <= t_x(296824,2176)$YB3EH04A,5972 <= 1
+ 0 <= t_x(296828,2909)$KSLN04A,5973 <= 1
+ 0 <= t_x(296836,1426)$MM304,5974 <= 1
+ 0 <= t_x(296840,5244)$YB3EH04A,5975 <= 1
+ 0 <= t_x(296847,6392)$EBBRA04E,5976 <= 1
+ 0 <= t_x(296850,3213)$FUJ04M,5977 <= 1
+ 0 <= t_x(296851,11711)$YB3EH04A,5978 <= 1
+ 0 <= t_x(296857,3000)$BR204M,5979 <= 1
+ 0 <= t_x(296864,89)$RMZSI04M,5980 <= 1
+ 0 <= t_x(296867,3720)$LGAVA04,5981 <= 1
+ 0 <= t_x(296878,2550)$BR204M,5982 <= 1
+ 0 <= t_x(296885,15368)$MGY04,5983 <= 1
+ 0 <= t_x(296895,33678)$LGSRA04,5984 <= 1
+ 0 <= t_x(296896,37334)$LGZAA04M,5985 <= 1
+ 0 <= t_x(296907,13162)$KFZ4404M,5986 <= 1
+ 0 <= t_x(296918,4009)$RQXU04E,5987 <= 1
+ 0 <= t_x(296922,6600)$LGKFN04,5988 <= 1
+ 0 <= t_x(296928,1549)$LGIRA04,5989 <= 1
+ 0 <= t_x(296934,11496)$YB3EH04A,5990 <= 1
+ 0 <= t_x(296936,37832)$LGZAA04M,5991 <= 1
+ 0 <= t_x(296939,5765)$YB3EH04A,5992 <= 1
+ 0 <= t_x(296946,2529)$MM304,5993 <= 1
+ 0 <= t_x(296950,2874)$YB3EH04A,5994 <= 1
+ 0 <= t_x(296953,15205)$LCES004,5995 <= 1
+ 0 <= t_x(296955,1800)$KSAL1204,5996 <= 1
+ 0 <= t_x(296960,8452)$MRAE04,5997 <= 1
+ 0 <= t_x(296963,2308)$CPGSE04,5998 <= 1
+ 0 <= t_x(296970,12537)$KFZ4404M,5999 <= 1
+ 0 <= t_x(296978,12060)$YB3EH04A,6000 <= 1
+ 0 <= t_x(296992,1140)$YB3EH04E,6001 <= 1
+ 0 <= t_x(296997,6959)$LEMDAT04,6002 <= 1
+ 0 <= t_x(297002,2089)$LGRPA04,6003 <= 1
+ 0 <= t_x(297011,4379)$KSPE104D,6004 <= 1
+ 0 <= t_x(297035,7002)$LEBAS04A,6005 <= 1
+ 0 <= t_x(297037,6518)$LEBAS04A,6006 <= 1
+ 0 <= t_x(297050,3511)$LGIRA04,6007 <= 1
+ 0 <= t_x(297060,9995)$LGKFN04,6008 <= 1
+ 0 <= t_x(297061,545)$GL4W04M,6009 <= 1
+ 0 <= t_x(297062,1080)$YB3EH04E,6010 <= 1
+ 0 <= t_x(297075,4305)$YB3EH04E,6011 <= 1
+ 0 <= t_x(297076,1860)$KSPE104D,6012 <= 1
+ 0 <= t_x(297079,2204)$RMZU04,6013 <= 1
+ 0 <= t_x(297080,2753)$KFZ4404E,6014 <= 1
+ 0 <= t_x(297087,5940)$LGKFN04,6015 <= 1
+ 0 <= t_x(297097,4343)$LGAVA04,6016 <= 1
+ 0 <= t_x(297111,2142)$LELVL04M,6017 <= 1
+ 0 <= t_x(297113,5897)$RJIU04M,6018 <= 1
+ 0 <= t_x(297119,18334)$KFZ4404M,6019 <= 1
+ 0 <= t_x(297125,1046)$YB3EH04E,6020 <= 1
+ 0 <= t_x(297126,8827)$EG11G04M,6021 <= 1
+ 0 <= t_x(297129,9120)$YB3EH04A,6022 <= 1
+ 0 <= t_x(297135,3000)$RNI04M,6023 <= 1
+ 0 <= t_x(297145,2739)$LOVN1504,6024 <= 1
+ 0 <= t_x(297154,9666)$KFZ4404M,6025 <= 1
+ 0 <= t_x(297157,7603)$LGKFN04,6026 <= 1
+ 0 <= t_x(297158,4620)$KSAL1204,6027 <= 1
+ 0 <= t_x(297164,7586)$RNI04M,6028 <= 1
+ 0 <= t_x(297168,2813)$RFBRT04M,6029 <= 1
+ 0 <= t_x(297185,3814)$KSLN04A,6030 <= 1
+ 0 <= t_x(297189,2623)$LGRPA04,6031 <= 1
+ 0 <= t_x(297207,3501)$YB3EH04A,6032 <= 1
+ 0 <= t_x(297216,1078)$LGRPA04,6033 <= 1
+ 0 <= t_x(297218,5284)$GL4W04M,6034 <= 1
+ 0 <= t_x(297219,2897)$FUJ04M,6035 <= 1
+ 0 <= t_x(297224,5856)$LGRPA04M,6036 <= 1
+ 0 <= t_x(297228,9798)$YB3EH04A,6037 <= 1
+ 0 <= t_x(297232,6959)$RNI04M,6038 <= 1
+ 0 <= t_x(297233,1242)$CPGSE04,6039 <= 1
+ 0 <= t_x(297234,916)$YD5WH04M,6040 <= 1
+ 0 <= t_x(297250,2761)$GL4W04M,6041 <= 1
+ 0 <= t_x(297275,718)$CPGSE04,6042 <= 1
+ 0 <= t_x(297277,5195)$KWUR1C04,6043 <= 1
+ 0 <= t_x(297278,8856)$YB3EH04A,6044 <= 1
+ 0 <= t_x(297288,1234)$YB3EH04A,6045 <= 1
+ 0 <= t_x(297293,417)$GL4W04M,6046 <= 1
+ 0 <= t_x(297313,10232)$KFZ4404M,6047 <= 1
+ 0 <= t_x(297334,6591)$RNS04M,6048 <= 1
+ 0 <= t_x(297335,9406)$EGPFA04,6049 <= 1
+ 0 <= t_x(297343,4200)$RQXU04E,6050 <= 1
+ 0 <= t_x(297344,3338)$FUJ04M,6051 <= 1
+ 0 <= t_x(297346,7339)$LELVU04,6052 <= 1
+ 0 <= t_x(297347,3453)$FUJ04M,6053 <= 1
+ 0 <= t_x(297350,2026)$BR204M,6054 <= 1
+ 0 <= t_x(297356,3611)$LGAVA04,6055 <= 1
+ 0 <= t_x(297362,4974)$RNI04M,6056 <= 1
+ 0 <= t_x(297368,3366)$LGAVA04,6057 <= 1
+ 0 <= t_x(297370,4552)$YB3EH04A,6058 <= 1
+ 0 <= t_x(297374,1090)$RQXSI04E,6059 <= 1
+ 0 <= t_x(297376,9355)$LGIRA04,6060 <= 1
+ 0 <= t_x(297382,32722)$LGSRA04,6061 <= 1
+ 0 <= t_x(297384,660)$RQXU04E,6062 <= 1
+ 0 <= t_x(297388,2611)$LELVL04M,6063 <= 1
+ 0 <= t_x(297393,2592)$BR404M,6064 <= 1
+ 0 <= t_x(297398,2795)$BR204M,6065 <= 1
+ 0 <= t_x(297402,18217)$LCES004,6066 <= 1
+ 0 <= t_x(297403,3764)$KSLN04M,6067 <= 1
+ 0 <= t_x(297407,1418)$BKED1204,6068 <= 1
+ 0 <= t_x(297411,3561)$FUJ04M,6069 <= 1
+ 0 <= t_x(297424,1767)$BR204M,6070 <= 1
+ 0 <= t_x(297433,2885)$EGPFA04,6071 <= 1
+ 0 <= t_x(297436,2586)$FUJ04M,6072 <= 1
+ 0 <= t_x(297442,5400)$EG11G04M,6073 <= 1
+ 0 <= t_x(297452,5215)$KSLN04A,6074 <= 1
+ 0 <= t_x(297456,1486)$KSLN04A,6075 <= 1
+ 0 <= t_x(297482,6954)$KFZ4404M,6076 <= 1
+ 0 <= t_x(297500,5286)$LEBAS04A,6077 <= 1
+ 0 <= t_x(297504,10421)$YB3EH04A,6078 <= 1
+ 0 <= t_x(297507,7155)$RQXSI04E,6079 <= 1
+ 0 <= t_x(297519,2257)$FUJ04M,6080 <= 1
+ 0 <= t_x(297546,4806)$LGKFN04,6081 <= 1
+ 0 <= t_x(297554,902)$RNI04M,6082 <= 1
+ 0 <= t_x(297571,2055)$LELVU04,6083 <= 1
+ 0 <= t_x(297572,4380)$RVKWU04M,6084 <= 1
+ 0 <= t_x(297590,1718)$KCHI104M,6085 <= 1
+ 0 <= t_x(297596,2147)$BR404M,6086 <= 1
+ 0 <= t_x(297616,8103)$LGSRA04,6087 <= 1
+ 0 <= t_x(297622,6909)$EG11G04M,6088 <= 1
+ 0 <= t_x(297636,7894)$YB3EH04E,6089 <= 1
+ 0 <= t_x(297670,13632)$MRAE04,6090 <= 1
+ 0 <= t_x(297679,4337)$KWUR1C04,6091 <= 1
+ 0 <= t_x(297680,1817)$RMZSI04,6092 <= 1
+ 0 <= t_x(297685,10860)$LCES004M,6093 <= 1
+ 0 <= t_x(297697,327)$KSLN2C04,6094 <= 1
+ 0 <= t_x(297702,778)$RMZSI04,6095 <= 1
+ 0 <= t_x(297708,3058)$KFZ4404M,6096 <= 1
+ 0 <= t_x(297721,2856)$KSLN04A,6097 <= 1
+ 0 <= t_x(297726,6814)$KFZ4404M,6098 <= 1
+ 0 <= t_x(297744,1351)$LOVN1504,6099 <= 1
+ 0 <= t_x(297746,1040)$LOVN1504,6100 <= 1
+ 0 <= t_x(297762,2577)$LEBAS04M,6101 <= 1
+ 0 <= t_x(297781,888)$YB3EH04A,6102 <= 1
+ 0 <= t_x(297818,12954)$MRAE04,6103 <= 1
+ 0 <= t_x(297821,11635)$KFZ4404M,6104 <= 1
+ 0 <= t_x(297827,3324)$MM304,6105 <= 1
+ 0 <= t_x(297830,568)$KFZ4404M,6106 <= 1
+ 0 <= t_x(297842,6937)$YB3EH04E,6107 <= 1
+ 0 <= t_x(297845,6746)$YB3EH04A,6108 <= 1
+ 0 <= t_x(297851,2230)$LEBAS04M,6109 <= 1
+ 0 <= t_x(297852,6441)$RJIU04M,6110 <= 1
+ 0 <= t_x(297867,9814)$LELVU04,6111 <= 1
+ 0 <= t_x(297904,1748)$LOVN1504,6112 <= 1
+ 0 <= t_x(297922,1502)$KSLN04A,6113 <= 1
+ 0 <= t_x(297927,318)$RVKWS04,6114 <= 1
+ 0 <= t_x(297928,561)$EGNOR04M,6115 <= 1
+ 0 <= t_x(297929,4140)$EGNOR04M,6116 <= 1
+ 0 <= t_x(297934,19718)$EDGG704,6117 <= 1
+ 0 <= t_x(297966,3844)$KSLN04M,6118 <= 1
+ 0 <= t_x(297974,5174)$YB3EH04A,6119 <= 1
+ 0 <= t_x(297977,4295)$EGNOR04M,6120 <= 1
+ 0 <= t_x(297984,9509)$LCES004,6121 <= 1
+ 0 <= t_x(298005,878)$BR204M,6122 <= 1
+ 0 <= t_x(298006,12239)$LELVU04,6123 <= 1
+ 0 <= t_x(298009,1508)$BR204M,6124 <= 1
+ 0 <= t_x(298038,18223)$EDGG704,6125 <= 1
+ 0 <= t_x(298060,10860)$LCES004M,6126 <= 1
+ 0 <= t_x(298064,4512)$LGAVA04,6127 <= 1
+ 0 <= t_x(298079,8250)$LEBAS04A,6128 <= 1
+ 0 <= t_x(298080,4380)$RQXU04E,6129 <= 1
+ 0 <= t_x(298082,11747)$LELVL104,6130 <= 1
+ 0 <= t_x(298089,891)$CPGSE04,6131 <= 1
+ 0 <= t_x(298090,10361)$YB3EH04A,6132 <= 1
+ 0 <= t_x(298093,2860)$RFBRT04M,6133 <= 1
+ 0 <= t_x(298114,2631)$LGAVA04,6134 <= 1
+ 0 <= t_x(298115,5479)$EBEEC04M,6135 <= 1
+ 0 <= t_x(298116,6619)$RJIU04M,6136 <= 1
+ 0 <= t_x(298128,2895)$KFZ4404M,6137 <= 1
+ 0 <= t_x(298130,2630)$KSLN04A,6138 <= 1
+ 0 <= t_x(298160,3401)$KSAL1204,6139 <= 1
+ 0 <= t_x(298171,3669)$LELVU04,6140 <= 1
+ 0 <= t_x(298177,1083)$RMZU04,6141 <= 1
+ 0 <= t_x(298180,7571)$RNI04M,6142 <= 1
+ 0 <= t_x(298183,5716)$YB3EH04A,6143 <= 1
+ 0 <= t_x(298207,545)$FUJ04M,6144 <= 1
+ 0 <= t_x(298212,1328)$RMZU04,6145 <= 1
+ 0 <= t_x(298217,6224)$YB3EH04A,6146 <= 1
+ 0 <= t_x(298218,1331)$RMZU04,6147 <= 1
+ 0 <= t_x(298222,2028)$KFUL1U04,6148 <= 1
+ 0 <= t_x(298237,1854)$KFUL1U04,6149 <= 1
+ 0 <= t_x(298246,1454)$RFBRT04M,6150 <= 1
+ 0 <= t_x(298249,4629)$RNS04M,6151 <= 1
+ 0 <= t_x(298263,14446)$LGKFN04,6152 <= 1
+ 0 <= t_x(298266,27545)$LGSRA04,6153 <= 1
+ 0 <= t_x(298297,1926)$LOVN1504,6154 <= 1
+ 0 <= t_x(298300,1020)$KSAL1204,6155 <= 1
+ 0 <= t_x(298306,2825)$LOVN1504,6156 <= 1
+ 0 <= t_x(298318,1495)$KSPE104D,6157 <= 1
+ 0 <= t_x(298321,4348)$LEBAS04A,6158 <= 1
+ 0 <= t_x(298329,1560)$EGNOR04M,6159 <= 1
+ 0 <= t_x(298333,2871)$KSPE104D,6160 <= 1
+ 0 <= t_x(298349,4411)$LGAVA04,6161 <= 1
+ 0 <= t_x(298358,11505)$LGKFN04,6162 <= 1
+ 0 <= t_x(298368,998)$LOVN1504,6163 <= 1
+ 0 <= t_x(298378,6007)$KFZ4404M,6164 <= 1
+ 0 <= t_x(298384,912)$LGAVA04,6165 <= 1
+ 0 <= t_x(298397,4903)$YB3EH04A,6166 <= 1
+ 0 <= t_x(298402,6068)$LCES004M,6167 <= 1
+ 0 <= t_x(298415,393)$LELVU04,6168 <= 1
+ 0 <= t_x(298417,2340)$LEBAS04A,6169 <= 1
+ 0 <= t_x(298418,2503)$YBOLN04M,6170 <= 1
+ 0 <= t_x(298426,10443)$LCES004M,6171 <= 1
+ 0 <= t_x(298434,17497)$LCES004,6172 <= 1
+ 0 <= t_x(298447,723)$KSLN04A,6173 <= 1
+ 0 <= t_x(298471,32715)$LGZAA04M,6174 <= 1
+ 0 <= t_x(298477,2511)$RMZSI04,6175 <= 1
+ 0 <= t_x(298480,4952)$RMZU04,6176 <= 1
+ 0 <= t_x(298488,1715)$LEBAS04A,6177 <= 1
+ 0 <= t_x(298501,4920)$KFZ4404M,6178 <= 1
+ 0 <= t_x(298502,5852)$YB3EH04A,6179 <= 1
+ 0 <= t_x(298503,4859)$KSPE104D,6180 <= 1
+ 0 <= t_x(298514,7656)$KFZ4404M,6181 <= 1
+ 0 <= t_x(298517,6879)$KSPE104D,6182 <= 1
+ 0 <= t_x(298519,10788)$YB3EH04A,6183 <= 1
+ 0 <= t_x(298527,3397)$FUJ04M,6184 <= 1
+ 0 <= t_x(298528,15600)$LCES004,6185 <= 1
+ 0 <= t_x(298533,4267)$KSLN04A,6186 <= 1
+ 0 <= t_x(298536,16860)$LFPND04,6187 <= 1
+ 0 <= t_x(298562,5883)$RMZU04,6188 <= 1
+ 0 <= t_x(298564,3121)$MM304,6189 <= 1
+ 0 <= t_x(298574,35947)$LGZAA04M,6190 <= 1
+ 0 <= t_x(298577,5716)$RMZU04,6191 <= 1
+ 0 <= t_x(298578,8060)$MRAE04,6192 <= 1
+ 0 <= t_x(298588,4849)$LGKFN04,6193 <= 1
+ 0 <= t_x(298590,6370)$MAB3404A,6194 <= 1
+ 0 <= t_x(298592,2516)$RMZU04,6195 <= 1
+ 0 <= t_x(298611,3088)$LGIRA04,6196 <= 1
+ 0 <= t_x(298617,2527)$KWUR404E,6197 <= 1
+ 0 <= t_x(298619,3723)$RNS04M,6198 <= 1
+ 0 <= t_x(298630,191)$KSAL1A04,6199 <= 1
+ 0 <= t_x(298646,4310)$LGKFN04,6200 <= 1
+ 0 <= t_x(298677,6203)$YB3EH04A,6201 <= 1
+ 0 <= t_x(298692,4128)$KSLN04A,6202 <= 1
+ 0 <= t_x(298697,5612)$YB3EH04E,6203 <= 1
+ 0 <= t_x(298698,2623)$YB3EH04M,6204 <= 1
+ 0 <= t_x(298700,7476)$YB3EH04A,6205 <= 1
+ 0 <= t_x(298704,7332)$MRAE04,6206 <= 1
+ 0 <= t_x(298706,2260)$KSAL1204,6207 <= 1
+ 0 <= t_x(298710,14402)$MGY04,6208 <= 1
+ 0 <= t_x(298713,3701)$YB3EH04E,6209 <= 1
+ 0 <= t_x(298715,6743)$KFZ4404M,6210 <= 1
+ 0 <= t_x(300045,3420)$KSPE104D,6211 <= 1
+ 0 <= t_x(300046,13380)$MRAE04,6212 <= 1
+ 0 <= t_x(300050,31411)$LGZAA04M,6213 <= 1
+ 0 <= t_x(300052,4548)$YB3EH04E,6214 <= 1
+ 0 <= t_x(300058,2340)$RQXU04E,6215 <= 1
+ 0 <= t_x(300064,5402)$RJIU04M,6216 <= 1
+ 0 <= t_x(300072,3634)$KSLN04A,6217 <= 1
+ 0 <= t_x(300096,2220)$RQXU04E,6218 <= 1
+ 0 <= t_x(300097,6017)$RJIU04M,6219 <= 1
+ 0 <= t_x(300137,6342)$RMZU04,6220 <= 1
+ 0 <= t_x(300140,5518)$RMZU04,6221 <= 1
+ 0 <= t_x(300142,917)$RNI04M,6222 <= 1
+ 0 <= t_x(300146,4607)$LGKFN04,6223 <= 1
+ 0 <= t_x(300155,8398)$LCES004M,6224 <= 1
+ 0 <= t_x(300174,5440)$RMZU04,6225 <= 1
+ 0 <= t_x(300178,1933)$KFUL1U04,6226 <= 1
+ 0 <= t_x(300204,2726)$EG11G04M,6227 <= 1
+ 0 <= t_x(300222,5635)$KWUR1C04,6228 <= 1
+ 0 <= t_x(300231,7387)$KFZ4404M,6229 <= 1
+ 0 <= t_x(300232,2208)$YB3EH04A,6230 <= 1
+ 0 <= t_x(300237,461)$YB3EH04M,6231 <= 1
+ 0 <= t_x(300256,2677)$LOVN1504,6232 <= 1
+ 0 <= t_x(300281,2371)$BR204M,6233 <= 1
+ 0 <= t_x(300287,1256)$RNS04M,6234 <= 1
+ 0 <= t_x(300290,3900)$YB3EH04A,6235 <= 1
+ 0 <= t_x(300322,1312)$MT4AT04E,6236 <= 1
+ 0 <= t_x(300332,3065)$EG11G04M,6237 <= 1
+ 0 <= t_x(300345,7950)$YB3EH04A,6238 <= 1
+ 0 <= t_x(300354,8212)$MRAEE04,6239 <= 1
+ 0 <= t_x(300356,6689)$RJIU04M,6240 <= 1
+ 0 <= t_x(300366,4247)$LELVL104,6241 <= 1
+ 0 <= t_x(300369,9643)$KFZ4404M,6242 <= 1
+ 0 <= t_x(300396,27505)$LGSRA04,6243 <= 1
+ 0 <= t_x(300414,9049)$YB3EH04A,6244 <= 1
+ 0 <= t_x(300421,1685)$EG11G04M,6245 <= 1
+ 0 <= t_x(300422,4200)$KSAL1204,6246 <= 1
+ 0 <= t_x(300424,4666)$KFZ4404M,6247 <= 1
+ 0 <= t_x(300425,4073)$LEBAS04M,6248 <= 1
+ 0 <= t_x(300428,6627)$KFZ4404M,6249 <= 1
+ 0 <= t_x(300430,5627)$RNI04M,6250 <= 1
+ 0 <= t_x(300435,3688)$LGKFN04,6251 <= 1
+ 0 <= t_x(300445,17107)$LCES004,6252 <= 1
+ 0 <= t_x(300455,6286)$LCES004M,6253 <= 1
+ 0 <= t_x(300464,3300)$MAB3404A,6254 <= 1
+ 0 <= t_x(300476,76)$YD5WH04M,6255 <= 1
+ 0 <= t_x(300487,283)$YB3EH04A,6256 <= 1
+ 0 <= t_x(300504,7920)$LGKFN04,6257 <= 1
+ 0 <= t_x(300521,1625)$GL34W04,6258 <= 1
+ 0 <= t_x(300532,2196)$EG11G04M,6259 <= 1
+ 0 <= t_x(300538,4080)$KSPE104D,6260 <= 1
+ 0 <= t_x(300571,3420)$ZM56704,6261 <= 1
+ 0 <= t_x(300578,8990)$MRAEE04,6262 <= 1
+ 0 <= t_x(300582,1819)$KWUR404E,6263 <= 1
+ 0 <= t_x(300590,2252)$EG11G04M,6264 <= 1
+ 0 <= t_x(300619,12352)$LCES004M,6265 <= 1
+ 0 <= t_x(300621,16529)$LCES004,6266 <= 1
+ 0 <= t_x(300629,596)$YB3EH04M,6267 <= 1
+ 0 <= t_x(300631,6986)$EG11G04M,6268 <= 1
+ 0 <= t_x(300642,6200)$MRAE04,6269 <= 1
+ 0 <= t_x(300666,20266)$LCES004,6270 <= 1
+ 0 <= t_x(300671,10396)$LGSRA04,6271 <= 1
+ 0 <= t_x(300715,6935)$BKED1204,6272 <= 1
+ 0 <= t_x(300727,4943)$EGNOR04M,6273 <= 1
+ 0 <= t_x(300750,1636)$EG11G04M,6274 <= 1
+ 0 <= t_x(300762,17700)$EDGG704,6275 <= 1
+ 0 <= t_x(300765,2551)$YB3EH04E,6276 <= 1
+ 0 <= t_x(300774,2308)$KFZ4404M,6277 <= 1
+ 0 <= t_x(300786,10020)$LCES004M,6278 <= 1
+ 0 <= t_x(300809,1021)$GL4W04M,6279 <= 1
+ 0 <= t_x(300815,5482)$LCES004M,6280 <= 1
+ 0 <= t_x(300836,3163)$YB3EH04A,6281 <= 1
+ 0 <= t_x(300840,5937)$KFZ4404M,6282 <= 1
+ 0 <= t_x(300848,7406)$LELVU04,6283 <= 1
+ 0 <= t_x(300850,3205)$LELVU04,6284 <= 1
+ 0 <= t_x(300851,2171)$KFZ4404M,6285 <= 1
+ 0 <= t_x(300866,5764)$RMZU04,6286 <= 1
+ 0 <= t_x(300883,218)$LEBAS04A,6287 <= 1
+ 0 <= t_x(300884,8992)$YB3EH04A,6288 <= 1
+ 0 <= t_x(300885,2744)$RMZSI04,6289 <= 1
+ 0 <= t_x(300896,2520)$GL34W04,6290 <= 1
+ 0 <= t_x(300900,3999)$KFZ4404M,6291 <= 1
+ 0 <= t_x(300931,3548)$KSPE104D,6292 <= 1
+ 0 <= t_x(300956,3163)$GL4W04M,6293 <= 1
+ 0 <= t_x(300959,3230)$YB3EH04E,6294 <= 1
+ 0 <= t_x(300964,7920)$LGKFN04,6295 <= 1
+ 0 <= t_x(301003,7511)$YB3EH04A,6296 <= 1
+ 0 <= t_x(301010,5605)$RNS04M,6297 <= 1
+ 0 <= t_x(301035,729)$EG11G04M,6298 <= 1
+ 0 <= t_x(301041,4283)$BKED1204,6299 <= 1
+ 0 <= t_x(301058,5580)$LCES004M,6300 <= 1
+ 0 <= t_x(301059,1867)$GL34W04,6301 <= 1
+ 0 <= t_x(301070,17288)$EDGG704,6302 <= 1
+ 0 <= t_x(301072,9809)$EGPFA04,6303 <= 1
+ 0 <= t_x(301074,4080)$LGKFN04,6304 <= 1
+ 0 <= t_x(301088,1905)$LEMDAT04,6305 <= 1
+ 0 <= t_x(301101,6467)$MM204,6306 <= 1
+ 0 <= t_x(301132,3111)$RNI04M,6307 <= 1
+ 0 <= t_x(301138,16626)$MGY04,6308 <= 1
+ 0 <= t_x(301139,10380)$LCES004M,6309 <= 1
+ 0 <= t_x(301142,13008)$MRAE04,6310 <= 1
+ 0 <= t_x(301145,1266)$YB3EH04A,6311 <= 1
+ 0 <= t_x(301149,3571)$BKED1204,6312 <= 1
+ 0 <= t_x(301161,13728)$MGY04,6313 <= 1
+ 0 <= t_x(301168,102)$RJIU04M,6314 <= 1
+ 0 <= t_x(301195,2282)$LEBAS04A,6315 <= 1
+ 0 <= t_x(301219,7731)$LGIRA04,6316 <= 1
+ 0 <= t_x(301224,13489)$MRAE04,6317 <= 1
+ 0 <= t_x(301238,9480)$LELVL104,6318 <= 1
+ 0 <= t_x(301242,3793)$KFZ4404M,6319 <= 1
+ 0 <= t_x(301243,2470)$FUJ04M,6320 <= 1
+ 0 <= t_x(301257,1707)$RMZU04,6321 <= 1
+ 0 <= t_x(301260,11992)$MRAE04,6322 <= 1
+ 0 <= t_x(301272,9302)$LEBAS04M,6323 <= 1
+ 0 <= t_x(301285,240)$KSAL1204,6324 <= 1
+ 0 <= t_x(301287,1282)$BKED1204,6325 <= 1
+ 0 <= t_x(301294,6475)$KWUR1C04,6326 <= 1
+ 0 <= t_x(301297,11692)$MRAE04,6327 <= 1
+ 0 <= t_x(301299,900)$YB3EH04A,6328 <= 1
+ 0 <= t_x(301303,14190)$MGY04,6329 <= 1
+ 0 <= t_x(301329,7874)$MM204,6330 <= 1
+ 0 <= t_x(301342,4860)$LCES004M,6331 <= 1
+ 0 <= t_x(301346,4673)$LEBAS04M,6332 <= 1
+ 0 <= t_x(301350,2611)$RMZU04,6333 <= 1
+ 0 <= t_x(301353,2357)$KSPE104D,6334 <= 1
+ 0 <= t_x(301360,11340)$LCES004M,6335 <= 1
+ 0 <= t_x(301365,4492)$MAB3404A,6336 <= 1
+ 0 <= t_x(301367,697)$YB3EH04A,6337 <= 1
+ 0 <= t_x(301391,2670)$RMZSI04,6338 <= 1
+ 0 <= t_x(301404,11760)$LELVL104,6339 <= 1
+ 0 <= t_x(301417,8040)$LGKFN04,6340 <= 1
+ 0 <= t_x(301420,8270)$LELVL104,6341 <= 1
+ 0 <= t_x(301431,3515)$EGNOR04M,6342 <= 1
+ 0 <= t_x(301455,1857)$KFZ4404M,6343 <= 1
+ 0 <= t_x(301461,1433)$YB3EH04A,6344 <= 1
+ 0 <= t_x(301477,5022)$MRAE04,6345 <= 1
+ 0 <= t_x(301496,2067)$KWUR1C04,6346 <= 1
+ 0 <= t_x(301501,5441)$LCES004,6347 <= 1
+ 0 <= t_x(301514,656)$KSAL1204,6348 <= 1
+ 0 <= t_x(301524,12111)$MGY04,6349 <= 1
+ 0 <= t_x(301540,770)$KFUL1U04,6350 <= 1
+ 0 <= t_x(301556,15145)$MRAE04,6351 <= 1
+ 0 <= t_x(301576,7620)$EG11G04M,6352 <= 1
+ 0 <= t_x(301582,3555)$RNI04M,6353 <= 1
+ 0 <= t_x(301590,5059)$LGKFN04,6354 <= 1
+ 0 <= t_x(301621,3957)$RNS04M,6355 <= 1
+ 0 <= t_x(301656,2099)$RNS04M,6356 <= 1
+ 0 <= t_x(301673,4200)$LCES004M,6357 <= 1
+ 0 <= t_x(301680,4655)$KWUR1C04,6358 <= 1
+ 0 <= t_x(301687,1500)$LEBAS04A,6359 <= 1
+ 0 <= t_x(301699,11223)$LELVL104,6360 <= 1
+ 0 <= t_x(301707,3371)$KSLN04A,6361 <= 1
+ 0 <= t_x(301709,5269)$LCES004M,6362 <= 1
+ 0 <= t_x(301711,2714)$LCES004M,6363 <= 1
+ 0 <= t_x(301719,11652)$LELVL104,6364 <= 1
+ 0 <= t_x(301721,4112)$LGKFN04,6365 <= 1
+ 0 <= t_x(301722,9279)$LELVU04,6366 <= 1
+ 0 <= t_x(301726,2197)$LELVL104,6367 <= 1
+ 0 <= t_x(301727,3417)$LGKFN04,6368 <= 1
+ 0 <= t_x(301736,4616)$KSLN04M,6369 <= 1
+ 0 <= t_x(301749,3794)$KSLN04A,6370 <= 1
+ 0 <= t_x(301757,1294)$KSAL1204,6371 <= 1
+ 0 <= t_x(301759,7615)$LGKFN04,6372 <= 1
+ 0 <= t_x(301760,14760)$MRAE04,6373 <= 1
+ 0 <= t_x(301783,11715)$YB3EH04A,6374 <= 1
+ 0 <= t_x(301785,4451)$BKED1204,6375 <= 1
+ 0 <= t_x(301796,10311)$LELVL104,6376 <= 1
+ 0 <= t_x(301815,1516)$GL4W04M,6377 <= 1
+ 0 <= t_x(301819,9960)$YB3EH04A,6378 <= 1
+ 0 <= t_x(301843,26290)$LGZAA04M,6379 <= 1
+ 0 <= t_x(301867,5612)$YB3EH04A,6380 <= 1
+ 0 <= t_x(301879,1822)$LELVL104,6381 <= 1
+ 0 <= t_x(301888,3273)$KWUR1C04,6382 <= 1
+ 0 <= t_x(301907,10827)$LELVL104,6383 <= 1
+ 0 <= t_x(301924,8519)$MRAEE04,6384 <= 1
+ 0 <= t_x(301949,1020)$LCES004M,6385 <= 1
+ 0 <= t_x(301957,1762)$RNS04M,6386 <= 1
+ 0 <= t_x(301968,6660)$EG11G04M,6387 <= 1
+ 0 <= t_x(301972,5690)$YB3EH04A,6388 <= 1
+ 0 <= t_x(301984,4357)$MAB1204A,6389 <= 1
+ 0 <= t_x(301987,6360)$LCES004M,6390 <= 1
+ 0 <= t_x(302006,12978)$MRAE04,6391 <= 1
+ 0 <= t_x(302033,2886)$LOVN1504,6392 <= 1
+ 0 <= t_x(302044,12393)$MRAE04,6393 <= 1
+ 0 <= t_x(302047,815)$MAB1204A,6394 <= 1
+ 0 <= t_x(302055,5628)$ZM56704,6395 <= 1
+ 0 <= t_x(302060,6660)$EG11G04M,6396 <= 1
+ 0 <= t_x(302073,8217)$MM204,6397 <= 1
+ 0 <= t_x(302084,5205)$KWUR1C04,6398 <= 1
+ 0 <= t_x(302096,2182)$LOVN1504,6399 <= 1
+ 0 <= t_x(302107,149)$KSPE104D,6400 <= 1
+ 0 <= t_x(302135,7620)$EG11G04M,6401 <= 1
+ 0 <= t_x(302136,1068)$BR404M,6402 <= 1
+ 0 <= t_x(302138,12815)$MRAE04,6403 <= 1
+ 0 <= t_x(302162,10033)$LGKFN04,6404 <= 1
+ 0 <= t_x(302177,6780)$LELVU04,6405 <= 1
+ 0 <= t_x(302179,3238)$KWUR1C04,6406 <= 1
+ 0 <= t_x(302180,12074)$YB3EH04A,6407 <= 1
+ 0 <= t_x(302209,15006)$LELVL104,6408 <= 1
+ 0 <= t_x(302218,1427)$YB3EH04A,6409 <= 1
+ 0 <= t_x(302224,6902)$LELVL104,6410 <= 1
+ 0 <= t_x(302247,6016)$KWUR1C04,6411 <= 1
+ 0 <= t_x(302262,4635)$LEBAS04M,6412 <= 1
+ 0 <= t_x(302293,10248)$LELVL104,6413 <= 1
+ 0 <= t_x(302300,4251)$LEMDAT04,6414 <= 1
+ 0 <= t_x(302301,3341)$MAB3404A,6415 <= 1
+ 0 <= t_x(302310,2160)$LGKFN04,6416 <= 1
+ 0 <= t_x(302317,6834)$LGKFN04,6417 <= 1
+ 0 <= t_x(302341,888)$CPGSE04,6418 <= 1
+ 0 <= t_x(302346,6540)$RVKWS04,6419 <= 1
+ 0 <= t_x(302351,2771)$GL34W04,6420 <= 1
+ 0 <= t_x(302356,9185)$BKED1204,6421 <= 1
+ 0 <= t_x(302361,10849)$MRAE04,6422 <= 1
+ 0 <= t_x(302365,1800)$RMZSI04,6423 <= 1
+ 0 <= t_x(302366,12568)$MGY04,6424 <= 1
+ 0 <= t_x(302387,1253)$YB3EH04A,6425 <= 1
+ 0 <= t_x(302390,2789)$RMZSI04,6426 <= 1
+ 0 <= t_x(302424,14674)$MRAE04,6427 <= 1
+ 0 <= t_x(302426,7583)$LCES004M,6428 <= 1
+ 0 <= t_x(302434,8450)$MRAEE04,6429 <= 1
+ 0 <= t_x(302456,3961)$LELVU04,6430 <= 1
+ 0 <= t_x(302457,3541)$RJIU04M,6431 <= 1
+ 0 <= t_x(302470,3676)$KSAL1204,6432 <= 1
+ 0 <= t_x(302474,3887)$LELVL04M,6433 <= 1
+ 0 <= t_x(302506,8684)$LGKFN04,6434 <= 1
+ 0 <= t_x(302527,9445)$LGRPA04,6435 <= 1
+ 0 <= t_x(302528,8140)$YB3EH04A,6436 <= 1
+ 0 <= t_x(302530,839)$LEBAS04M,6437 <= 1
+ 0 <= t_x(302531,6300)$RJIU04M,6438 <= 1
+ 0 <= t_x(302536,5527)$RMZU04,6439 <= 1
+ 0 <= t_x(302552,433)$KFUL1U04,6440 <= 1
+ 0 <= t_x(302571,2880)$LEBAS04A,6441 <= 1
+ 0 <= t_x(302572,671)$RVKWS04,6442 <= 1
+ 0 <= t_x(302575,3187)$RJIU04M,6443 <= 1
+ 0 <= t_x(302576,162)$MM304,6444 <= 1
+ 0 <= t_x(302591,1865)$BKED1204,6445 <= 1
+ 0 <= t_x(302592,780)$YD5WH04M,6446 <= 1
+ 0 <= t_x(302611,4776)$LEMDAT04,6447 <= 1
+ 0 <= t_x(302616,9301)$MRAE04,6448 <= 1
+ 0 <= t_x(302632,225)$ZM56704,6449 <= 1
+ 0 <= t_x(302643,7056)$EG11G04M,6450 <= 1
+ 0 <= t_x(302650,899)$KSLN04A,6451 <= 1
+ 0 <= t_x(302661,6840)$EG11G04M,6452 <= 1
+ 0 <= t_x(302665,2660)$GL34W04,6453 <= 1
+ 0 <= t_x(302667,3508)$LGAVA04,6454 <= 1
+ 0 <= t_x(302670,2975)$RMZSI04,6455 <= 1
+ 0 <= t_x(302679,1248)$KWUR1C04,6456 <= 1
+ 0 <= t_x(302685,2764)$ZM56704,6457 <= 1
+ 0 <= t_x(302686,2358)$EGPFA04,6458 <= 1
+ 0 <= t_x(302690,4531)$ZM56704,6459 <= 1
+ 0 <= t_x(302705,2235)$KFUL1U04,6460 <= 1
+ 0 <= t_x(302709,8515)$KFZ4404M,6461 <= 1
+ 0 <= t_x(302711,12904)$MRAE04,6462 <= 1
+ 0 <= t_x(302725,3774)$MM204,6463 <= 1
+ 0 <= t_x(302731,2432)$LCES004M,6464 <= 1
+ 0 <= t_x(302741,2507)$RMZSI04,6465 <= 1
+ 0 <= t_x(302751,1433)$KWUR1C04,6466 <= 1
+ 0 <= t_x(302758,11587)$RJIU04M,6467 <= 1
+ 0 <= t_x(302769,9671)$MRAE04,6468 <= 1
+ 0 <= t_x(302777,8996)$LELVL104,6469 <= 1
+ 0 <= t_x(302792,128)$KSLN04A,6470 <= 1
+ 0 <= t_x(302798,1500)$LGKFN04,6471 <= 1
+ 0 <= t_x(302801,1239)$KSLN04A,6472 <= 1
+ 0 <= t_x(302833,16460)$MGY04,6473 <= 1
+ 0 <= t_x(302840,5126)$RMZU04,6474 <= 1
+ 0 <= t_x(302841,7685)$LCES004M,6475 <= 1
+ 0 <= t_x(302843,6912)$MM204,6476 <= 1
+ 0 <= t_x(302844,13114)$MRAE04,6477 <= 1
+ 0 <= t_x(302852,3120)$YB3EH04A,6478 <= 1
+ 0 <= t_x(302863,6321)$LELVU04,6479 <= 1
+ 0 <= t_x(302874,14130)$MRAE04,6480 <= 1
+ 0 <= t_x(302875,3601)$LELVU04,6481 <= 1
+ 0 <= t_x(302879,14118)$MRAE04,6482 <= 1
+ 0 <= t_x(302890,9329)$LELVL104,6483 <= 1
+ 0 <= t_x(302903,8262)$KFZ4404M,6484 <= 1
+ 0 <= t_x(302920,1178)$LELVL104,6485 <= 1
+ 0 <= t_x(302924,9501)$LELVL104,6486 <= 1
+ 0 <= t_x(302940,5214)$KFZ4404M,6487 <= 1
+ 0 <= t_x(302944,2025)$RMZSI04,6488 <= 1
+ 0 <= t_x(302953,13113)$LELVL104,6489 <= 1
+ 0 <= t_x(302955,8319)$MRAE04,6490 <= 1
+ 0 <= t_x(302966,9761)$BKED1204,6491 <= 1
+ 0 <= t_x(302970,2843)$LOVN1504,6492 <= 1
+ 0 <= t_x(302986,5220)$LEBAS04A,6493 <= 1
+ 0 <= t_x(303013,11720)$YB3EH04A,6494 <= 1
+ 0 <= t_x(303017,3666)$LEBAS04M,6495 <= 1
+ 0 <= t_x(303018,10680)$LELVU04,6496 <= 1
+ 0 <= t_x(303035,4112)$KWUR1C04,6497 <= 1
+ 0 <= t_x(303049,4829)$MAB3404A,6498 <= 1
+ 0 <= t_x(303061,707)$BKED1204,6499 <= 1
+ 0 <= t_x(303077,2340)$ZM56704,6500 <= 1
+ 0 <= t_x(303088,584)$LELVL04M,6501 <= 1
+ 0 <= t_x(303103,6179)$RNS04M,6502 <= 1
+ 0 <= t_x(303128,1140)$LGKFN04,6503 <= 1
+ 0 <= t_x(303139,252)$GL34W04,6504 <= 1
+ 0 <= t_x(303148,7312)$MRAE04,6505 <= 1
+ 0 <= t_x(303152,4930)$LEBAS04A,6506 <= 1
+ 0 <= t_x(303155,11624)$YB3EH04A,6507 <= 1
+ 0 <= t_x(303156,7585)$EG11G04M,6508 <= 1
+ 0 <= t_x(303164,2218)$KSPE104D,6509 <= 1
+ 0 <= t_x(303173,2742)$EG11G04M,6510 <= 1
+ 0 <= t_x(303194,5)$GL4W04M,6511 <= 1
+ 0 <= t_x(303195,5453)$MRAE04,6512 <= 1
+ 0 <= t_x(303200,13833)$MGY04,6513 <= 1
+ 0 <= t_x(303203,13391)$LCES004,6514 <= 1
+ 0 <= t_x(303208,13155)$MRAE04,6515 <= 1
+ 0 <= t_x(303209,6132)$LEBAS04A,6516 <= 1
+ 0 <= t_x(303215,909)$RMZU04,6517 <= 1
+ 0 <= t_x(303216,14514)$MRAE04,6518 <= 1
+ 0 <= t_x(303224,212)$LEBAS04M,6519 <= 1
+ 0 <= t_x(303227,8185)$LELVL104,6520 <= 1
+ 0 <= t_x(303235,5286)$EGPFA04,6521 <= 1
+ 0 <= t_x(303247,2300)$RJIU04M,6522 <= 1
+ 0 <= t_x(303253,1130)$GL34W04,6523 <= 1
+ 0 <= t_x(303263,12001)$MRAE04,6524 <= 1
+ 0 <= t_x(303270,7879)$EG11G04M,6525 <= 1
+ 0 <= t_x(303282,4493)$LEMDAT04,6526 <= 1
+ 0 <= t_x(303285,4173)$GL4W04M,6527 <= 1
+ 0 <= t_x(303297,2250)$KSLN04M,6528 <= 1
+ 0 <= t_x(303314,6985)$EG11G04M,6529 <= 1
+ 0 <= t_x(303341,6047)$LCES004M,6530 <= 1
+ 0 <= t_x(303350,13403)$MRAE04,6531 <= 1
+ 0 <= t_x(303351,3780)$LELVU04,6532 <= 1
+ 0 <= t_x(303377,2742)$MAB3404A,6533 <= 1
+ 0 <= t_x(303409,2551)$KSLN04M,6534 <= 1
+ 0 <= t_x(303416,11545)$MRAE04,6535 <= 1
+ 0 <= t_x(303423,18600)$EDGG704,6536 <= 1
+ 0 <= t_x(303445,1251)$CPRFBR04,6537 <= 1
+ 0 <= t_x(303451,4793)$KWUR1C04,6538 <= 1
+ 0 <= t_x(303471,2174)$PMXX04M,6539 <= 1
+ 0 <= t_x(303476,9060)$LCES004M,6540 <= 1
+ 0 <= t_x(303485,8908)$LELVL104,6541 <= 1
+ 0 <= t_x(303489,7386)$YB3EH04A,6542 <= 1
+ 0 <= t_x(303491,3362)$LGRPA04,6543 <= 1
+ 0 <= t_x(303503,3340)$KSLN04A,6544 <= 1
+ 0 <= t_x(303505,7392)$YB3EH04A,6545 <= 1
+ 0 <= t_x(303506,19500)$LCES004,6546 <= 1
+ 0 <= t_x(303517,2392)$RMZSI04,6547 <= 1
+ 0 <= t_x(303525,6448)$RNS04M,6548 <= 1
+ 0 <= t_x(303529,17008)$EDGG704,6549 <= 1
+ 0 <= t_x(303534,20013)$LGZAA04M,6550 <= 1
+ 0 <= t_x(303550,23206)$LGZAA04M,6551 <= 1
+ 0 <= t_x(303580,7589)$EG11G04M,6552 <= 1
+ 0 <= t_x(303592,14191)$MRAE04,6553 <= 1
+ 0 <= t_x(303604,7802)$LELVL104,6554 <= 1
+ 0 <= t_x(303612,16140)$LCES004,6555 <= 1
+ 0 <= t_x(303617,2684)$KSLN04A,6556 <= 1
+ 0 <= t_x(303627,1389)$RJIU04M,6557 <= 1
+ 0 <= t_x(303644,3444)$RMZSI04,6558 <= 1
+ 0 <= t_x(303652,1345)$ZM56704,6559 <= 1
+ 0 <= t_x(303662,2944)$KSPE104D,6560 <= 1
+ 0 <= t_x(303664,2196)$LGAVA04,6561 <= 1
+ 0 <= t_x(303665,13980)$LCES004,6562 <= 1
+ 0 <= t_x(303666,11987)$YB3EH04A,6563 <= 1
+ 0 <= t_x(303670,5384)$KSPE104D,6564 <= 1
+ 0 <= t_x(303680,2427)$MM304,6565 <= 1
+ 0 <= t_x(303684,8949)$MRAE04,6566 <= 1
+ 0 <= t_x(303685,11400)$LCES004M,6567 <= 1
+ 0 <= t_x(303692,7135)$LGKFN04,6568 <= 1
+ 0 <= t_x(303716,4322)$KSPE104D,6569 <= 1
+ 0 <= t_x(303717,20435)$LGZAA04M,6570 <= 1
+ 0 <= t_x(303728,5648)$YB3EH04E,6571 <= 1
+ 0 <= t_x(303741,4698)$MAB1204A,6572 <= 1
+ 0 <= t_x(303747,3407)$KSAL1204,6573 <= 1
+ 0 <= t_x(303771,1317)$LELVU04,6574 <= 1
+ 0 <= t_x(303783,9841)$MRAE04,6575 <= 1
+ 0 <= t_x(303784,6577)$KSPE104D,6576 <= 1
+ 0 <= t_x(303790,1916)$LOVN1504,6577 <= 1
+ 0 <= t_x(303810,2494)$KSPE104D,6578 <= 1
+ 0 <= t_x(303814,15473)$EDGG704,6579 <= 1
+ 0 <= t_x(303818,11225)$MRAE04,6580 <= 1
+ 0 <= t_x(303829,1451)$LOVN1504,6581 <= 1
+ 0 <= t_x(303832,307)$KFZ4404M,6582 <= 1
+ 0 <= t_x(303842,2963)$LELVU04,6583 <= 1
+ 0 <= t_x(303850,720)$LOVN1504,6584 <= 1
+ 0 <= t_x(303854,3900)$LEBAS04M,6585 <= 1
+ 0 <= t_x(303868,3840)$RVKWS04,6586 <= 1
+ 0 <= t_x(303874,716)$KSLN04A,6587 <= 1
+ 0 <= t_x(303900,1935)$BR204M,6588 <= 1
+ 0 <= t_x(303911,1610)$YB3EH04A,6589 <= 1
+ 0 <= t_x(303929,6307)$YB3EH04M,6590 <= 1
+ 0 <= t_x(303930,5154)$YB3EH04A,6591 <= 1
+ 0 <= t_x(303939,1250)$KFZ4404M,6592 <= 1
+ 0 <= t_x(303959,20115)$LGZAA04M,6593 <= 1
+ 0 <= t_x(303971,3906)$ZM56704,6594 <= 1
+ 0 <= t_x(303978,5231)$KWUR1C04,6595 <= 1
+ 0 <= t_x(303979,4618)$KSPE104D,6596 <= 1
+ 0 <= t_x(303992,3000)$LGKFN04,6597 <= 1
+ 0 <= t_x(304001,6201)$LEBAS04A,6598 <= 1
+ 0 <= t_x(304007,7500)$EG11G04M,6599 <= 1
+ 0 <= t_x(304041,6252)$KWUR1C04,6600 <= 1
+ 0 <= t_x(304051,13803)$MGY04,6601 <= 1
+ 0 <= t_x(304054,14929)$MRAE04,6602 <= 1
+ 0 <= t_x(304074,4111)$KSPE104D,6603 <= 1
+ 0 <= t_x(304100,12093)$YB3EH04A,6604 <= 1
+ 0 <= t_x(304109,1696)$MRAE04,6605 <= 1
+ 0 <= t_x(304114,12580)$MRAE04,6606 <= 1
+ 0 <= t_x(304139,7058)$LELVL104,6607 <= 1
+ 0 <= t_x(304148,5343)$MAB1204A,6608 <= 1
+ 0 <= t_x(304161,540)$LELVL104,6609 <= 1
+ 0 <= t_x(304182,7209)$LELVL104,6610 <= 1
+ 0 <= t_x(304230,16397)$EDGG704,6611 <= 1
+ 0 <= t_x(304239,1299)$LELVL104,6612 <= 1
+ 0 <= t_x(304242,1547)$YD5WH04M,6613 <= 1
+ 0 <= t_x(304245,2623)$MRAE04,6614 <= 1
+ 0 <= t_x(304253,5897)$LCES004M,6615 <= 1
+ 0 <= t_x(304254,2172)$KWUR1C04,6616 <= 1
+ 0 <= t_x(304258,9840)$MRAE04,6617 <= 1
+ 0 <= t_x(304260,13256)$MRAE04,6618 <= 1
+ 0 <= t_x(304261,4279)$RJIU04M,6619 <= 1
+ 0 <= t_x(304262,9003)$MRAE04,6620 <= 1
+ 0 <= t_x(304263,6840)$LELVL104,6621 <= 1
+ 0 <= t_x(304315,4094)$RMZU04,6622 <= 1
+ 0 <= t_x(304335,8798)$LELVL104,6623 <= 1
+ 0 <= t_x(304336,909)$MAB3404A,6624 <= 1
+ 0 <= t_x(304351,3905)$LLBGA04L,6625 <= 1
+ 0 <= t_x(304356,15060)$LFPND04,6626 <= 1
+ 0 <= t_x(304357,2625)$LELVL104,6627 <= 1
+ 0 <= t_x(304361,4388)$LELVL104,6628 <= 1
+ 0 <= t_x(304362,9020)$LGZAA04M,6629 <= 1
+ 0 <= t_x(304372,2700)$RMZU04,6630 <= 1
+ 0 <= t_x(304380,11230)$MRAE04,6631 <= 1
+ 0 <= t_x(304414,3308)$LEMDAT04,6632 <= 1
+ 0 <= t_x(304422,11128)$MRAE04,6633 <= 1
+ 0 <= t_x(304433,3530)$LELVU04,6634 <= 1
+ 0 <= t_x(304435,9019)$RMZU04,6635 <= 1
+ 0 <= t_x(304443,288)$KFZ4404L,6636 <= 1
+ 0 <= t_x(304446,1839)$LELVL104,6637 <= 1
+ 0 <= t_x(304453,919)$RVKWS04,6638 <= 1
+ 0 <= t_x(304456,7291)$RJIU04M,6639 <= 1
+ 0 <= t_x(304458,8731)$LCES004M,6640 <= 1
+ 0 <= t_x(304463,3720)$RMZU04,6641 <= 1
+ 0 <= t_x(304483,2436)$LCES004,6642 <= 1
+ 0 <= t_x(304486,3116)$LELVU04,6643 <= 1
+ 0 <= t_x(304488,10882)$LELVL104,6644 <= 1
+ 0 <= t_x(304502,5159)$KSLN04A,6645 <= 1
+ 0 <= t_x(304529,1362)$CPGSE04,6646 <= 1
+ 0 <= t_x(304552,3835)$LEMDAT04,6647 <= 1
+ 0 <= t_x(304555,771)$MM304,6648 <= 1
+ 0 <= t_x(304557,3636)$LEMDAT04,6649 <= 1
+ 0 <= t_x(304568,4384)$ZM56704,6650 <= 1
+ 0 <= t_x(304570,2820)$LCES004M,6651 <= 1
+ 0 <= t_x(304579,937)$KWUR1C04,6652 <= 1
+ 0 <= t_x(304583,6004)$MRAE04,6653 <= 1
+ 0 <= t_x(304586,4259)$LELVL104,6654 <= 1
+ 0 <= t_x(304592,1752)$LEBAS04M,6655 <= 1
+ 0 <= t_x(304606,350)$KFUL1U04,6656 <= 1
+ 0 <= t_x(304615,9491)$MRAE04,6657 <= 1
+ 0 <= t_x(304629,508)$RVKWS04,6658 <= 1
+ 0 <= t_x(304631,2580)$EBEEC04M,6659 <= 1
+ 0 <= t_x(304690,2990)$LOVN1504,6660 <= 1
+ 0 <= t_x(304696,10609)$MRAE04,6661 <= 1
+ 0 <= t_x(304701,2455)$LGAVA04,6662 <= 1
+ 0 <= t_x(304713,1872)$KWUR1C04,6663 <= 1
+ 0 <= t_x(304734,5549)$KSPE104D,6664 <= 1
+ 0 <= t_x(304739,2674)$GL34W04,6665 <= 1
+ 0 <= t_x(304753,2656)$LGKFN04,6666 <= 1
+ 0 <= t_x(304761,1826)$MAB1204A,6667 <= 1
+ 0 <= t_x(304765,6268)$LELVL104,6668 <= 1
+ 0 <= t_x(304778,3283)$RNS04M,6669 <= 1
+ 0 <= t_x(304780,3879)$KWUR1C04,6670 <= 1
+ 0 <= t_x(304797,15319)$MGY04,6671 <= 1
+ 0 <= t_x(304798,757)$LEBAS04M,6672 <= 1
+ 0 <= t_x(304803,9420)$YB3EH04A,6673 <= 1
+ 0 <= t_x(304811,4023)$LELVL104,6674 <= 1
+ 0 <= t_x(304825,2957)$LEMDAT04,6675 <= 1
+ 0 <= t_x(304830,2204)$YB3EH04A,6676 <= 1
+ 0 <= t_x(304838,12060)$LCES004M,6677 <= 1
+ 0 <= t_x(304857,3277)$KSAL1204,6678 <= 1
+ 0 <= t_x(304861,11819)$LELVL104,6679 <= 1
+ 0 <= t_x(304862,14394)$MRAE04,6680 <= 1
+ 0 <= t_x(304871,9169)$MRAE04,6681 <= 1
+ 0 <= t_x(304873,5040)$KSLN04A,6682 <= 1
+ 0 <= t_x(304880,15042)$LGZAA04M,6683 <= 1
+ 0 <= t_x(304882,1109)$LLBGA04L,6684 <= 1
+ 0 <= t_x(304895,2078)$LOVN1504,6685 <= 1
+ 0 <= t_x(304925,2779)$KFUL1U04,6686 <= 1
+ 0 <= t_x(304944,2325)$MAB1204A,6687 <= 1
+ 0 <= t_x(304979,10721)$YB3EH04A,6688 <= 1
+ 0 <= t_x(304980,9867)$YB3EH04A,6689 <= 1
+ 0 <= t_x(305011,2829)$LEMDAT04,6690 <= 1
+ 0 <= t_x(305013,10860)$LCES004M,6691 <= 1
+ 0 <= t_x(305019,3654)$RNS04M,6692 <= 1
+ 0 <= t_x(305030,22311)$EDGG704,6693 <= 1
+ 0 <= t_x(305039,5526)$LELVL104,6694 <= 1
+ 0 <= t_x(305074,1990)$ZM56704,6695 <= 1
+ 0 <= t_x(305101,14774)$MGY04,6696 <= 1
+ 0 <= t_x(305104,7055)$KSPE104D,6697 <= 1
+ 0 <= t_x(305112,2460)$LEBAS04A,6698 <= 1
+ 0 <= t_x(305122,6003)$LEBAS04A,6699 <= 1
+ 0 <= t_x(305154,6120)$LELVL104,6700 <= 1
+ 0 <= t_x(305171,6444)$RMZU04,6701 <= 1
+ 0 <= t_x(305214,4830)$KSPE104D,6702 <= 1
+ 0 <= t_x(305224,334)$RNS04M,6703 <= 1
+ 0 <= t_x(305270,199)$KSLN04A,6704 <= 1
+ 0 <= t_x(305276,14176)$MGY04,6705 <= 1
+ 0 <= t_x(305282,1215)$CPGSE04,6706 <= 1
+ 0 <= t_x(305283,4812)$LGKFN04,6707 <= 1
+ 0 <= t_x(305292,9682)$LELVL104,6708 <= 1
+ 0 <= t_x(305314,5379)$KSPE104D,6709 <= 1
+ 0 <= t_x(305315,3850)$LELVL104,6710 <= 1
+ 0 <= t_x(305354,12483)$MRAE04,6711 <= 1
+ 0 <= t_x(305363,4642)$KWUR1C04,6712 <= 1
+ 0 <= t_x(305370,3835)$LEMDAT04,6713 <= 1
+ 0 <= t_x(305375,480)$ZM56704,6714 <= 1
+ 0 <= t_x(305384,178)$LELVU04,6715 <= 1
+ 0 <= t_x(305385,2399)$KFUL1U04,6716 <= 1
+ 0 <= t_x(305425,12971)$MRAE04,6717 <= 1
+ 0 <= t_x(305432,3174)$RMZSI04,6718 <= 1
+ 0 <= t_x(305446,516)$LELVL104,6719 <= 1
+ 0 <= t_x(305448,13992)$YB3EH04A,6720 <= 1
+ 0 <= t_x(305458,320)$KSAL1A04,6721 <= 1
+ 0 <= t_x(305462,16246)$EDGG704,6722 <= 1
+ 0 <= t_x(305469,2510)$YB3EH04A,6723 <= 1
+ 0 <= t_x(305491,459)$YB3EH04A,6724 <= 1
+ 0 <= t_x(305510,10610)$MRAE04,6725 <= 1
+ 0 <= t_x(305522,3505)$KSPE104D,6726 <= 1
+ 0 <= t_x(305532,10664)$YB3EH04A,6727 <= 1
+ 0 <= t_x(305535,6170)$RMZU04,6728 <= 1
+ 0 <= t_x(305538,2028)$RMZSI04,6729 <= 1
+ 0 <= t_x(305548,3623)$LEMDAT04,6730 <= 1
+ 0 <= t_x(305557,8760)$LCES004,6731 <= 1
+ 0 <= t_x(305560,14242)$MRAE04,6732 <= 1
+ 0 <= t_x(305573,1364)$YB3EH04A,6733 <= 1
+ 0 <= t_x(305584,9504)$MRAE04,6734 <= 1
+ 0 <= t_x(305585,12379)$MRAE04,6735 <= 1
+ 0 <= t_x(305593,10306)$YB3EH04A,6736 <= 1
+ 0 <= t_x(305599,10004)$YB3EH04A,6737 <= 1
+ 0 <= t_x(305601,2524)$LLBGA04L,6738 <= 1
+ 0 <= t_x(305604,5288)$KFZ4404M,6739 <= 1
+ 0 <= t_x(305609,269)$KSAL1A04,6740 <= 1
+ 0 <= t_x(305621,9648)$LELVL104,6741 <= 1
+ 0 <= t_x(305622,900)$CPRFBR04,6742 <= 1
+ 0 <= t_x(305634,14220)$MRAE04,6743 <= 1
+ 0 <= t_x(305661,1020)$LOVN1504,6744 <= 1
+ 0 <= t_x(305671,2473)$LELVU04,6745 <= 1
+ 0 <= t_x(305686,3356)$LEMDAT04,6746 <= 1
+ 0 <= t_x(305689,2498)$LEMDAT04,6747 <= 1
+ 0 <= t_x(305696,60)$KSAL1A04,6748 <= 1
+ 0 <= t_x(305697,1739)$LEMDAT04,6749 <= 1
+ 0 <= t_x(305711,16784)$MGY04,6750 <= 1
+ 0 <= t_x(305716,5148)$KWUR1C04,6751 <= 1
+ 0 <= t_x(305728,4260)$ZM56704,6752 <= 1
+ 0 <= t_x(305730,1428)$LGIRA04,6753 <= 1
+ 0 <= t_x(305745,673)$RVKWS04,6754 <= 1
+ 0 <= t_x(305753,6750)$KSPE104D,6755 <= 1
+ 0 <= t_x(305754,3926)$MRAE04,6756 <= 1
+ 0 <= t_x(305764,814)$LELVU04,6757 <= 1
+ 0 <= t_x(305775,8485)$YB3EH04A,6758 <= 1
+ 0 <= t_x(305780,3081)$LELVL104,6759 <= 1
+ 0 <= t_x(305783,2390)$LELVL104,6760 <= 1
+ 0 <= t_x(305791,2332)$KWUR1C04,6761 <= 1
+ 0 <= t_x(305798,20220)$LCES004,6762 <= 1
+ 0 <= t_x(305802,10683)$EDGG704,6763 <= 1
+ 0 <= t_x(305803,3385)$KWUR1C04,6764 <= 1
+ 0 <= t_x(305806,2724)$LELVL104,6765 <= 1
+ 0 <= t_x(305811,4888)$KWUR1C04,6766 <= 1
+ 0 <= t_x(305816,937)$MAB1204A,6767 <= 1
+ 0 <= t_x(305823,10653)$MRAE04,6768 <= 1
+ 0 <= t_x(305828,3180)$LCES004,6769 <= 1
+ 0 <= t_x(305830,430)$CPGSE04,6770 <= 1
+ 0 <= t_x(305834,1735)$LCES004M,6771 <= 1
+ 0 <= t_x(305837,5756)$KWUR1C04,6772 <= 1
+ 0 <= t_x(305845,10740)$LELVL104,6773 <= 1
+ 0 <= t_x(305851,1668)$MAB3404A,6774 <= 1
+ 0 <= t_x(305867,10763)$EDGG704,6775 <= 1
+ 0 <= t_x(305873,2884)$LELVL104,6776 <= 1
+ 0 <= t_x(305887,9656)$LCES004,6777 <= 1
+ 0 <= t_x(305896,9002)$LELVL104,6778 <= 1
+ 0 <= t_x(305899,5520)$LEBAS04A,6779 <= 1
+ 0 <= t_x(305915,2520)$YB3EH04A,6780 <= 1
+ 0 <= t_x(305923,2834)$LELVL104,6781 <= 1
+ 0 <= t_x(305929,6279)$LCES004M,6782 <= 1
+ 0 <= t_x(305950,3953)$YB3EH04A,6783 <= 1
+ 0 <= t_x(305962,2185)$LEMDAT04,6784 <= 1
+ 0 <= t_x(305967,7456)$LELVL104,6785 <= 1
+ 0 <= t_x(306007,7920)$YB3EH04A,6786 <= 1
+ 0 <= t_x(306012,11713)$LELVL104,6787 <= 1
+ 0 <= t_x(306044,9083)$LELVL104,6788 <= 1
+ 0 <= t_x(306051,4470)$KSPE104D,6789 <= 1
+ 0 <= t_x(306054,2983)$LGRPA04,6790 <= 1
+ 0 <= t_x(306066,6255)$YB3EH04A,6791 <= 1
+ 0 <= t_x(306069,11471)$MRAE04,6792 <= 1
+ 0 <= t_x(306095,6600)$YB3EH04A,6793 <= 1
+ 0 <= t_x(306120,14141)$MRAE04,6794 <= 1
+ 0 <= t_x(306149,412)$KSAL1A04,6795 <= 1
+ 0 <= t_x(306171,757)$LOVN1504,6796 <= 1
+ 0 <= t_x(306187,936)$LOVN1504,6797 <= 1
+ 0 <= t_x(306190,6468)$YB3EH04A,6798 <= 1
+ 0 <= t_x(306197,6208)$LEBAS04A,6799 <= 1
+ 0 <= t_x(306201,2149)$KSAL1204,6800 <= 1
+ 0 <= t_x(306204,3779)$MAB3404A,6801 <= 1
+ 0 <= t_x(306206,4931)$KWUR1C04,6802 <= 1
+ 0 <= t_x(306207,4645)$LCES004M,6803 <= 1
+ 0 <= t_x(306242,2617)$KWUR1C04,6804 <= 1
+ 0 <= t_x(306243,8460)$LGKFN04,6805 <= 1
+ 0 <= t_x(306251,4367)$RMZU04,6806 <= 1
+ 0 <= t_x(306253,7680)$YB3EH04A,6807 <= 1
+ 0 <= t_x(306269,7402)$MRAE04,6808 <= 1
+ 0 <= t_x(306270,1838)$LELVL104,6809 <= 1
+ 0 <= t_x(306272,2487)$KSPE104D,6810 <= 1
+ 0 <= t_x(306283,1331)$KSAL1204,6811 <= 1
+ 0 <= t_x(306287,715)$RVKWS04,6812 <= 1
+ 0 <= t_x(306304,1468)$MAB3404A,6813 <= 1
+ 0 <= t_x(306307,4404)$RMZU04,6814 <= 1
+ 0 <= t_x(306308,4089)$KWUR1C04,6815 <= 1
+ 0 <= t_x(306331,3437)$KSLN04A,6816 <= 1
+ 0 <= t_x(306346,18658)$LCES004,6817 <= 1
+ 0 <= t_x(306358,3122)$RMZSI04,6818 <= 1
+ 0 <= t_x(306384,3175)$LELVU04,6819 <= 1
+ 0 <= t_x(306386,840)$RVKWS04,6820 <= 1
+ 0 <= t_x(306388,1268)$MAB3404A,6821 <= 1
+ 0 <= t_x(306397,4371)$KWUR1C04,6822 <= 1
+ 0 <= t_x(306405,15512)$EDGG704,6823 <= 1
+ 0 <= t_x(306413,7185)$LGKFN04,6824 <= 1
+ 0 <= t_x(306439,10172)$MRAE04,6825 <= 1
+ 0 <= t_x(306449,5518)$LEBAS04A,6826 <= 1
+ 0 <= t_x(306459,1657)$RJIU04M,6827 <= 1
+ 0 <= t_x(306490,6060)$LFPND04,6828 <= 1
+ 0 <= t_x(306491,1380)$LCES004M,6829 <= 1
+ 0 <= t_x(306499,12552)$MRAE04,6830 <= 1
+ 0 <= t_x(306530,12018)$MRAE04,6831 <= 1
+ 0 <= t_x(306542,302)$RNS04M,6832 <= 1
+ 0 <= t_x(306563,8410)$MRAE04,6833 <= 1
+ 0 <= t_x(306570,6134)$KFUL1U04,6834 <= 1
+ 0 <= t_x(306577,804)$LELVL104,6835 <= 1
+ 0 <= t_x(306590,3659)$MAB1204A,6836 <= 1
+ 0 <= t_x(306597,3137)$YB3EH04A,6837 <= 1
+ 0 <= t_x(306612,4534)$MAB1204A,6838 <= 1
+ 0 <= t_x(306630,2878)$KSPE104D,6839 <= 1
+ 0 <= t_x(306667,4444)$ZM56704,6840 <= 1
+ 0 <= t_x(306669,7020)$MRAE04,6841 <= 1
+ 0 <= t_x(306677,11820)$MRAE04,6842 <= 1
+ 0 <= t_x(306685,4306)$KSAL1204,6843 <= 1
+ 0 <= t_x(306698,14680)$EDGG704,6844 <= 1
+ 0 <= t_x(306710,892)$LOVN1504,6845 <= 1
+ 0 <= t_x(306718,2068)$LOVN1504,6846 <= 1
+ 0 <= t_x(306743,2605)$RMZSI04,6847 <= 1
+ 0 <= t_x(306751,3773)$KWUR1C04,6848 <= 1
+ 0 <= t_x(306756,6170)$LELVL104,6849 <= 1
+ 0 <= t_x(306769,14355)$MGY04,6850 <= 1
+ 0 <= t_x(306801,4519)$RMZU04,6851 <= 1
+ 0 <= t_x(306803,1465)$KWUR1C04,6852 <= 1
+ 0 <= t_x(306810,4560)$MAB3404A,6853 <= 1
+ 0 <= t_x(306829,13045)$MRAE04,6854 <= 1
+ 0 <= t_x(306830,421)$RMZU04,6855 <= 1
+ 0 <= t_x(306846,3977)$KWUR1C04,6856 <= 1
+ 0 <= t_x(306848,3785)$LGIRA04,6857 <= 1
+ 0 <= t_x(306862,3203)$KSAL1204,6858 <= 1
+ 0 <= t_x(306868,2472)$KSLN04A,6859 <= 1
+ 0 <= t_x(306902,12120)$MRAE04,6860 <= 1
+ 0 <= t_x(306918,2116)$BKED1204,6861 <= 1
+ 0 <= t_x(306920,1061)$LGKFN04,6862 <= 1
+ 0 <= t_x(306922,1755)$LOVN1504,6863 <= 1
+ 0 <= t_x(306943,1933)$RJIU04M,6864 <= 1
+ 0 <= t_x(306951,8177)$MRAE04,6865 <= 1
+ 0 <= t_x(306962,5785)$MAB3404A,6866 <= 1
+ 0 <= t_x(306964,7990)$KFUL1U04,6867 <= 1
+ 0 <= t_x(306995,5209)$YB3EH04A,6868 <= 1
+ 0 <= t_x(307018,2093)$RMZSI04,6869 <= 1
+ 0 <= t_x(307021,4420)$LEBAS04A,6870 <= 1
+ 0 <= t_x(307025,5566)$YB3EH04A,6871 <= 1
+ 0 <= t_x(307028,1440)$YB3EH04A,6872 <= 1
+ 0 <= t_x(307040,21686)$LCES004,6873 <= 1
+ 0 <= t_x(307044,10496)$LELVL104,6874 <= 1
+ 0 <= t_x(307055,4620)$YB3EH04A,6875 <= 1
+ 0 <= t_x(307060,4260)$LELVU04,6876 <= 1
+ 0 <= t_x(307068,4431)$LEBAS04A,6877 <= 1
+ 0 <= t_x(307087,5180)$KWUR1C04,6878 <= 1
+ 0 <= t_x(307091,1503)$RMZU04,6879 <= 1
+ 0 <= t_x(307095,8713)$KSLN04A,6880 <= 1
+ 0 <= t_x(307103,3740)$MAB3404A,6881 <= 1
+ 0 <= t_x(307105,11231)$LGZAA04M,6882 <= 1
+ 0 <= t_x(307107,3602)$ZM56704,6883 <= 1
+ 0 <= t_x(307108,2460)$LFPND04,6884 <= 1
+ 0 <= t_x(307135,18724)$EDGG704,6885 <= 1
+ 0 <= t_x(307140,661)$KSLN04A,6886 <= 1
+ 0 <= t_x(307142,3300)$KSPE104D,6887 <= 1
+ 0 <= t_x(307145,2621)$KSAL1204,6888 <= 1
+ 0 <= t_x(307148,5899)$LEBAS04M,6889 <= 1
+ 0 <= t_x(307153,19731)$LCES004,6890 <= 1
+ 0 <= t_x(307154,2681)$LGIRA04,6891 <= 1
+ 0 <= t_x(307158,10278)$MRAE04,6892 <= 1
+ 0 <= t_x(307174,4624)$LELVL104,6893 <= 1
+ 0 <= t_x(307182,15409)$EDGG704,6894 <= 1
+ 0 <= t_x(307186,10198)$MRAE04,6895 <= 1
+ 0 <= t_x(307190,4500)$LGKFN04,6896 <= 1
+ 0 <= t_x(307217,1376)$RMZSI04,6897 <= 1
+ 0 <= t_x(307218,3148)$MAB3404A,6898 <= 1
+ 0 <= t_x(307231,7080)$MRAE04,6899 <= 1
+ 0 <= t_x(307258,20167)$EDGG704,6900 <= 1
+ 0 <= t_x(307260,7533)$YB3EH04A,6901 <= 1
+ 0 <= t_x(307264,19280)$LCES004,6902 <= 1
+ 0 <= t_x(307265,5520)$LEBAS04A,6903 <= 1
+ 0 <= t_x(307285,10682)$MRAE04,6904 <= 1
+ 0 <= t_x(307304,7560)$MRAE04,6905 <= 1
+ 0 <= t_x(307309,265)$KWUR1C04,6906 <= 1
+ 0 <= t_x(307311,1008)$KWUR1C04,6907 <= 1
+ 0 <= t_x(307317,734)$KWUR1C04,6908 <= 1
+ 0 <= t_x(307323,9217)$YB3EH04A,6909 <= 1
+ 0 <= t_x(307355,5256)$MAB3404A,6910 <= 1
+ 0 <= t_x(307359,8581)$LELVL104,6911 <= 1
+ 0 <= t_x(307388,1500)$LCES004M,6912 <= 1
+ 0 <= t_x(307394,4276)$KWUR1C04,6913 <= 1
+ 0 <= t_x(307410,10110)$MRAE04,6914 <= 1
+ 0 <= t_x(307418,6525)$YB3EH04A,6915 <= 1
+ 0 <= t_x(307440,5943)$KWUR1C04,6916 <= 1
+ 0 <= t_x(307460,8285)$MRAE04,6917 <= 1
+ 0 <= t_x(307461,4354)$RJIU04M,6918 <= 1
+ 0 <= t_x(307470,6623)$LGIRA04,6919 <= 1
+ 0 <= t_x(307472,6521)$KWUR1C04,6920 <= 1
+ 0 <= t_x(307481,14203)$MRAE04,6921 <= 1
+ 0 <= t_x(307482,608)$LGKFN04,6922 <= 1
+ 0 <= t_x(307494,19544)$EDGG704,6923 <= 1
+ 0 <= t_x(307498,13972)$LCES004,6924 <= 1
+ 0 <= t_x(307532,9189)$LGIRA04,6925 <= 1
+ 0 <= t_x(307547,1055)$LEBAS04A,6926 <= 1
+ 0 <= t_x(307576,6507)$YB3EH04A,6927 <= 1
+ 0 <= t_x(307581,6031)$KWUR1C04,6928 <= 1
+ 0 <= t_x(307617,4080)$LELVU04,6929 <= 1
+ 0 <= t_x(307626,5781)$MRAE04,6930 <= 1
+ 0 <= t_x(307650,23393)$EDGG704,6931 <= 1
+ 0 <= t_x(307658,5208)$RMZU04,6932 <= 1
+ 0 <= t_x(307672,5857)$RMZU04,6933 <= 1
+ 0 <= t_x(307674,1560)$YB3EH04A,6934 <= 1
+ 0 <= t_x(307679,21653)$LCES004,6935 <= 1
+ 0 <= t_x(307707,1391)$BKED1204,6936 <= 1
+ 0 <= t_x(307712,18383)$EDGG704,6937 <= 1
+ 0 <= t_x(307716,6712)$MAB3404A,6938 <= 1
+ 0 <= t_x(307726,12944)$MRAE04,6939 <= 1
+ 0 <= t_x(307727,131)$KWUR1C04,6940 <= 1
+ 0 <= t_x(307728,2551)$MAB1204A,6941 <= 1
+ 0 <= t_x(307730,146)$KSPE104D,6942 <= 1
+ 0 <= t_x(307733,1736)$LELVL104,6943 <= 1
+ 0 <= t_x(307740,9264)$LGSRA04,6944 <= 1
+ 0 <= t_x(307745,3240)$GL34W04,6945 <= 1
+ 0 <= t_x(307752,1418)$LGAVA04,6946 <= 1
+ 0 <= t_x(307779,12362)$MRAE04,6947 <= 1
+ 0 <= t_x(307791,2340)$ZM56704,6948 <= 1
+ 0 <= t_x(307805,1108)$LOVN1504,6949 <= 1
+ 0 <= t_x(307831,660)$ZM56704,6950 <= 1
+ 0 <= t_x(307833,3453)$YB3EH04A,6951 <= 1
+ 0 <= t_x(307845,8966)$MRAE04,6952 <= 1
+ 0 <= t_x(307846,3660)$RMZU04,6953 <= 1
+ 0 <= t_x(307860,4991)$YB3EH04A,6954 <= 1
+ 0 <= t_x(307867,3466)$LELVL104,6955 <= 1
+ 0 <= t_x(307870,2886)$MAB1204A,6956 <= 1
+ 0 <= t_x(307875,2881)$KSLN04A,6957 <= 1
+ 0 <= t_x(307878,3760)$KWUR1C04,6958 <= 1
+ 0 <= t_x(307887,1440)$YB3EH04A,6959 <= 1
+ 0 <= t_x(307897,6002)$LCES004M,6960 <= 1
+ 0 <= t_x(307899,3305)$LEBAS04A,6961 <= 1
+ 0 <= t_x(307902,21689)$EDGG704,6962 <= 1
+ 0 <= t_x(307914,1438)$KSPE104D,6963 <= 1
+ 0 <= t_x(307919,192)$KWUR1C04,6964 <= 1
+ 0 <= t_x(307926,307)$KWUR1C04,6965 <= 1
+ 0 <= t_x(307935,2760)$ZM56704,6966 <= 1
+ 0 <= t_x(307961,4232)$KWUR1C04,6967 <= 1
+ 0 <= t_x(307977,722)$ZM56704,6968 <= 1
+ 0 <= t_x(307979,13086)$MRAE04,6969 <= 1
+ 0 <= t_x(307985,2866)$RMZU04,6970 <= 1
+ 0 <= t_x(307987,1340)$LELVL104,6971 <= 1
+ 0 <= t_x(307990,16802)$EDGG704,6972 <= 1
+ 0 <= t_x(307992,9902)$LGZAA04M,6973 <= 1
+ 0 <= t_x(307997,4620)$ZM56704,6974 <= 1
+ 0 <= t_x(307998,350)$CPRFBR04,6975 <= 1
+ 0 <= t_x(308003,4822)$YB3EH04A,6976 <= 1
+ 0 <= t_x(308004,1989)$ZM56704,6977 <= 1
+ 0 <= t_x(308021,14034)$MRAE04,6978 <= 1
+ 0 <= t_x(308058,9227)$LFMDA04A,6979 <= 1
+ 0 <= t_x(308064,5280)$LEBAS04A,6980 <= 1
+ 0 <= t_x(308077,17165)$EDGG704,6981 <= 1
+ 0 <= t_x(308093,1895)$YB3EH04A,6982 <= 1
+ 0 <= t_x(308103,6486)$RMZSI04,6983 <= 1
+ 0 <= t_x(308125,6569)$LCES004,6984 <= 1
+ 0 <= t_x(308133,2853)$YB3EH04A,6985 <= 1
+ 0 <= t_x(308136,11402)$LELVL104,6986 <= 1
+ 0 <= t_x(308144,11150)$MRAE04,6987 <= 1
+ 0 <= t_x(308210,1560)$LEBAS04A,6988 <= 1
+ 0 <= t_x(308221,2828)$KSLN04A,6989 <= 1
+ 0 <= t_x(308225,2290)$RMZSI04,6990 <= 1
+ 0 <= t_x(308239,3636)$KWUR1C04,6991 <= 1
+ 0 <= t_x(308248,1352)$YB3EH04A,6992 <= 1
+ 0 <= t_x(308251,10471)$LCES004,6993 <= 1
+ 0 <= t_x(308268,2120)$RMZU04,6994 <= 1
+ 0 <= t_x(308281,2203)$RMZU04,6995 <= 1
+ 0 <= t_x(308294,7254)$LGIRA04,6996 <= 1
+ 0 <= t_x(308308,1004)$YB3EH04A,6997 <= 1
+ 0 <= t_x(308325,6900)$LGKFN04,6998 <= 1
+ 0 <= t_x(308334,1159)$EBEEC04M,6999 <= 1
+ 0 <= t_x(308336,12504)$MRAE04,7000 <= 1
+ 0 <= t_x(308352,22620)$LCES004,7001 <= 1
+ 0 <= t_x(308362,2344)$KWUR1C04,7002 <= 1
+ 0 <= t_x(308366,1580)$YB3EH04A,7003 <= 1
+ 0 <= t_x(308371,12408)$MRAE04,7004 <= 1
+ 0 <= t_x(308386,5407)$LELVL104,7005 <= 1
+ 0 <= t_x(308402,8978)$LELVL104,7006 <= 1
+ 0 <= t_x(308410,4751)$RMZU04,7007 <= 1
+ 0 <= t_x(308418,66)$KSLN04A,7008 <= 1
+ 0 <= t_x(308432,4680)$RMZU04,7009 <= 1
+ 0 <= t_x(308449,5651)$MRAE04,7010 <= 1
+ 0 <= t_x(308460,7769)$LGIRA04,7011 <= 1
+ 0 <= t_x(308475,1550)$KFUL1U04,7012 <= 1
+ 0 <= t_x(308479,19670)$EDGG704,7013 <= 1
+ 0 <= t_x(308482,4200)$KSAL1204,7014 <= 1
+ 0 <= t_x(308505,1704)$YB3EH04A,7015 <= 1
+ 0 <= t_x(308507,20820)$LCES004,7016 <= 1
+ 0 <= t_x(308511,11891)$MRAE04,7017 <= 1
+ 0 <= t_x(308515,13712)$MGY04,7018 <= 1
+ 0 <= t_x(308533,18657)$EDGG704,7019 <= 1
+ 0 <= t_x(308550,309)$RVKWS04,7020 <= 1
+ 0 <= t_x(308582,13854)$EDGG704,7021 <= 1
+ 0 <= t_x(308593,4551)$RMZU04,7022 <= 1
+ 0 <= t_x(308597,10590)$YB3EH04A,7023 <= 1
+ 0 <= t_x(308611,39)$KSLN04A,7024 <= 1
+ 0 <= t_x(308619,11312)$LGZAA04M,7025 <= 1
+ 0 <= t_x(308622,10958)$LCES004,7026 <= 1
+ 0 <= t_x(308624,21053)$LCES004,7027 <= 1
+ 0 <= t_x(308629,8536)$MRAE04,7028 <= 1
+ 0 <= t_x(308647,4992)$MRAE04,7029 <= 1
+ 0 <= t_x(308677,2614)$RMZSI04,7030 <= 1
+ 0 <= t_x(308700,2700)$LEBAS04A,7031 <= 1
+ 0 <= t_x(308733,8760)$MRAE04,7032 <= 1
+ 0 <= t_x(308743,18245)$EDGG704,7033 <= 1
+ 0 <= t_x(308751,10405)$MRAE04,7034 <= 1
+ 0 <= t_x(308759,2008)$KSPE104D,7035 <= 1
+ 0 <= t_x(308769,7260)$MRAE04,7036 <= 1
+ 0 <= t_x(308780,3982)$KSLN04A,7037 <= 1
+ 0 <= t_x(308836,7936)$YB3EH04A,7038 <= 1
+ 0 <= t_x(308855,694)$YB3EH04A,7039 <= 1
+ 0 <= t_x(308892,12726)$MGY04,7040 <= 1
+ 0 <= t_x(308908,3361)$ZM56704,7041 <= 1
+ 0 <= t_x(308914,12403)$MRAE04,7042 <= 1
+ 0 <= t_x(308941,1777)$YB3EH04A,7043 <= 1
+ 0 <= t_x(308945,16156)$EDGG704,7044 <= 1
+ 0 <= t_x(308947,1703)$YB3EH04A,7045 <= 1
+ 0 <= t_x(308966,1746)$KWUR1C04,7046 <= 1
+ 0 <= t_x(309000,1214)$KSLN04A,7047 <= 1
+ 0 <= t_x(309006,2639)$MAB3404A,7048 <= 1
+ 0 <= t_x(309011,5653)$MRAE04,7049 <= 1
+ 0 <= t_x(309016,8040)$MRAE04,7050 <= 1
+ 0 <= t_x(309061,3065)$EGPFA04,7051 <= 1
+ 0 <= t_x(309070,18720)$EDGG704,7052 <= 1
+ 0 <= t_x(309072,20013)$EDGG704,7053 <= 1
+ 0 <= t_x(309098,1670)$RMZSI04,7054 <= 1
+ 0 <= t_x(309099,10827)$MRAE04,7055 <= 1
+ 0 <= t_x(309103,12420)$MRAE04,7056 <= 1
+ 0 <= t_x(309119,3635)$ZM56704,7057 <= 1
+ 0 <= t_x(309127,11509)$LGZAA04M,7058 <= 1
+ 0 <= t_x(309142,2820)$LEBAS04A,7059 <= 1
+ 0 <= t_x(309143,14430)$LELVL104,7060 <= 1
+ 0 <= t_x(309144,1581)$RMZU04,7061 <= 1
+ 0 <= t_x(309172,11933)$EDGG704,7062 <= 1
+ 0 <= t_x(309174,9720)$LELVL104,7063 <= 1
+ 0 <= t_x(309188,22080)$EDGG704,7064 <= 1
+ 0 <= t_x(309190,9377)$MRAE04,7065 <= 1
+ 0 <= t_x(309200,3813)$LCES004M,7066 <= 1
+ 0 <= t_x(309203,871)$YB3EH04A,7067 <= 1
+ 0 <= t_x(309207,2490)$KFUL1U04,7068 <= 1
+ 0 <= t_x(309208,5527)$LELVL104,7069 <= 1
+ 0 <= t_x(309210,15791)$EDGG704,7070 <= 1
+ 0 <= t_x(309267,3218)$RMZSI04,7071 <= 1
+ 0 <= t_x(309270,21101)$EDGG704,7072 <= 1
+ 0 <= t_x(309271,495)$KSAL1204,7073 <= 1
+ 0 <= t_x(309281,4500)$ZM56704,7074 <= 1
+ 0 <= t_x(309283,7016)$LGSRA04,7075 <= 1
+ 0 <= t_x(309284,3076)$LFMDA04A,7076 <= 1
+ 0 <= t_x(309298,19084)$EDGG704,7077 <= 1
+ 0 <= t_x(309311,8514)$YB3EH04A,7078 <= 1
+ 0 <= t_x(309313,2492)$LEBAS04A,7079 <= 1
+ 0 <= t_x(309316,5250)$LGIRA04,7080 <= 1
+ 0 <= t_x(309317,7925)$MRAE04,7081 <= 1
+ 0 <= t_x(309321,8633)$LGIRA04,7082 <= 1
+ 0 <= t_x(309324,1999)$RMZSI04,7083 <= 1
+ 0 <= t_x(309331,1978)$RMZU04,7084 <= 1
+ 0 <= t_x(309347,12951)$LGZAA04M,7085 <= 1
+ 0 <= t_x(309349,1296)$KFUL1U04,7086 <= 1
+ 0 <= t_x(309374,7384)$LGIRA04,7087 <= 1
+ 0 <= t_x(309385,2023)$MRAE04,7088 <= 1
+ 0 <= t_x(309386,22024)$LCES004,7089 <= 1
+ 0 <= t_x(309400,5807)$MAB3404A,7090 <= 1
+ 0 <= t_x(309414,11610)$LCES004,7091 <= 1
+ 0 <= t_x(309437,120)$ZM56704,7092 <= 1
+ 0 <= t_x(309442,13885)$MGY04,7093 <= 1
+ 0 <= t_x(309449,7602)$LEBAS04A,7094 <= 1
+ 0 <= t_x(309461,1894)$KFUL1U04,7095 <= 1
+ 0 <= t_x(309462,1451)$LOVN1504,7096 <= 1
+ 0 <= t_x(309465,6306)$LGZAA04M,7097 <= 1
+ 0 <= t_x(309473,2713)$LOVN1504,7098 <= 1
+ 0 <= t_x(309492,1025)$KWUR1C04,7099 <= 1
+ 0 <= t_x(309498,2227)$RMZSI04,7100 <= 1
+ 0 <= t_x(309507,7678)$LEBAS04A,7101 <= 1
+ 0 <= t_x(309508,1801)$LGRPA04,7102 <= 1
+ 0 <= t_x(309520,10171)$MRAE04,7103 <= 1
+ 0 <= t_x(309536,5417)$LELVU04,7104 <= 1
+ 0 <= t_x(309547,5832)$LEBAS04A,7105 <= 1
+ 0 <= t_x(309557,17079)$EDGG704,7106 <= 1
+ 0 <= t_x(309560,2624)$YB3EH04A,7107 <= 1
+ 0 <= t_x(309573,9960)$LCES004,7108 <= 1
+ 0 <= t_x(309577,12332)$MRAE04,7109 <= 1
+ 0 <= t_x(309583,6960)$MRAE04,7110 <= 1
+ 0 <= t_x(309588,6111)$MRAE04,7111 <= 1
+ 0 <= t_x(309594,2142)$KWUR1C04,7112 <= 1
+ 0 <= t_x(309597,1800)$KFUL1U04,7113 <= 1
+ 0 <= t_x(309599,4247)$YB3EH04A,7114 <= 1
+ 0 <= t_x(309602,1620)$LEBAS04A,7115 <= 1
+ 0 <= t_x(309625,11957)$MRAE04,7116 <= 1
+ 0 <= t_x(309641,579)$KFUL1U04,7117 <= 1
+ 0 <= t_x(309684,1679)$MAB3404A,7118 <= 1
+ 0 <= t_x(309693,13376)$MRAE04,7119 <= 1
+ 0 <= t_x(309695,11336)$MRAE04,7120 <= 1
+ 0 <= t_x(309709,2460)$LFPND04,7121 <= 1
+ 0 <= t_x(309711,11752)$MRAE04,7122 <= 1
+ 0 <= t_x(309721,706)$YB3EH04A,7123 <= 1
+ 0 <= t_x(309724,285)$RMZU04,7124 <= 1
+ 0 <= t_x(309725,11752)$LELVL104,7125 <= 1
+ 0 <= t_x(309735,1230)$KSPE104D,7126 <= 1
+ 0 <= t_x(309780,21120)$LCES004,7127 <= 1
+ 0 <= t_x(309790,5880)$YB3EH04A,7128 <= 1
+ 0 <= t_x(309806,3539)$LGRPA04,7129 <= 1
+ 0 <= t_x(309822,3835)$ZM56704,7130 <= 1
+ 0 <= t_x(309872,6038)$KSAL1204,7131 <= 1
+ 0 <= t_x(309887,256)$LGKFN04,7132 <= 1
+ 0 <= t_x(309890,4631)$KWUR1C04,7133 <= 1
+ 0 <= t_x(309899,11321)$YB3EH04A,7134 <= 1
+ 0 <= t_x(309911,1923)$RJIU04M,7135 <= 1
+ 0 <= t_x(309920,11442)$LELVL104,7136 <= 1
+ 0 <= t_x(309940,1814)$LELVL104,7137 <= 1
+ 0 <= t_x(309941,8520)$MRAEE04,7138 <= 1
+ 0 <= t_x(309953,1684)$LOVN1504,7139 <= 1
+ 0 <= t_x(309959,10586)$MRAE04,7140 <= 1
+ 0 <= t_x(309965,3527)$LEBAS04A,7141 <= 1
+ 0 <= t_x(309978,5948)$YB3EH04A,7142 <= 1
+ 0 <= t_x(309981,14832)$EDGG704,7143 <= 1
+ 0 <= t_x(309986,2213)$LEBAS04A,7144 <= 1
+ 0 <= t_x(310005,16516)$EDGG704,7145 <= 1
+ 0 <= t_x(310024,761)$RMZU04,7146 <= 1
+ 0 <= t_x(310042,235)$KFZ4404L,7147 <= 1
+ 0 <= t_x(310043,5071)$ZM56704,7148 <= 1
+ 0 <= t_x(310058,276)$KSLN04A,7149 <= 1
+ 0 <= t_x(310080,6577)$LEBAS04A,7150 <= 1
+ 0 <= t_x(310081,670)$KFUL1U04,7151 <= 1
+ 0 <= t_x(310082,18688)$EDGG704,7152 <= 1
+ 0 <= t_x(310087,168)$EGPFA04,7153 <= 1
+ 0 <= t_x(310096,12686)$MRAE04,7154 <= 1
+ 0 <= t_x(310117,6076)$YB3EH04A,7155 <= 1
+ 0 <= t_x(310120,5991)$LGIRA04,7156 <= 1
+ 0 <= t_x(310127,970)$YB3EH04A,7157 <= 1
+ 0 <= t_x(310158,12180)$LCES004,7158 <= 1
+ 0 <= t_x(310175,4205)$LELVL104,7159 <= 1
+ 0 <= t_x(310199,8292)$MRAE04,7160 <= 1
+ 0 <= t_x(310219,13487)$EDGG704,7161 <= 1
+ 0 <= t_x(310235,939)$MAB3404A,7162 <= 1
+ 0 <= t_x(310238,3651)$LELVL104,7163 <= 1
+ 0 <= t_x(310256,660)$KSAL1204,7164 <= 1
+ 0 <= t_x(310272,20820)$LCES004,7165 <= 1
+ 0 <= t_x(310282,21663)$LCES004,7166 <= 1
+ 0 <= t_x(310287,1020)$LCES004,7167 <= 1
+ 0 <= t_x(310303,3503)$RMZU04,7168 <= 1
+ 0 <= t_x(310311,9504)$LELVL104,7169 <= 1
+ 0 <= t_x(310381,2395)$KFUL1U04,7170 <= 1
+ 0 <= t_x(310384,5065)$KWUR1C04,7171 <= 1
+ 0 <= t_x(310386,1678)$EDGG704,7172 <= 1
+ 0 <= t_x(310388,300)$KSAL1204,7173 <= 1
+ 0 <= t_x(310392,21555)$LCES004,7174 <= 1
+ 0 <= t_x(310398,386)$KFUL1U04,7175 <= 1
+ 0 <= t_x(310417,1799)$KFUL1U04,7176 <= 1
+ 0 <= t_x(310438,15236)$EDGG704,7177 <= 1
+ 0 <= t_x(310475,19920)$LCES004,7178 <= 1
+ 0 <= t_x(310502,11418)$MRAE04,7179 <= 1
+ 0 <= t_x(310512,1803)$LOVN1504,7180 <= 1
+ 0 <= t_x(310522,10432)$LELVL104,7181 <= 1
+ 0 <= t_x(310533,14932)$MRAE04,7182 <= 1
+ 0 <= t_x(310535,8092)$LELVL104,7183 <= 1
+ 0 <= t_x(310539,5389)$YB3EH04A,7184 <= 1
+ 0 <= t_x(310560,7020)$LCES004,7185 <= 1
+ 0 <= t_x(310570,3079)$KSLN04A,7186 <= 1
+ 0 <= t_x(310580,19235)$EDGG704,7187 <= 1
+ 0 <= t_x(310593,3596)$LELVL104,7188 <= 1
+ 0 <= t_x(310594,2114)$LELVL104,7189 <= 1
+ 0 <= t_x(310599,255)$KFZ4404L,7190 <= 1
+ 0 <= t_x(310618,12898)$EDGG704,7191 <= 1
+ 0 <= t_x(310635,5289)$ZM56704,7192 <= 1
+ 0 <= t_x(310647,14325)$MRAE04,7193 <= 1
+ 0 <= t_x(310665,7035)$YB3EH04A,7194 <= 1
+ 0 <= t_x(310668,2847)$GL34W04,7195 <= 1
+ 0 <= t_x(310671,8888)$LELVL104,7196 <= 1
+ 0 <= t_x(310674,10740)$MRAE04,7197 <= 1
+ 0 <= t_x(310692,17101)$MGY04,7198 <= 1
+ 0 <= t_x(310719,3892)$LELVL104,7199 <= 1
+ 0 <= t_x(310724,13853)$MRAE04,7200 <= 1
+ 0 <= t_x(310732,10920)$LCES004,7201 <= 1
+ 0 <= t_x(310742,2852)$KSLN04A,7202 <= 1
+ 0 <= t_x(310743,3408)$LELVL104,7203 <= 1
+ 0 <= t_x(310753,5940)$RMZU04,7204 <= 1
+ 0 <= t_x(310755,5421)$ZM56704,7205 <= 1
+ 0 <= t_x(310759,13269)$MRAE04,7206 <= 1
+ 0 <= t_x(310761,17593)$EDGG704,7207 <= 1
+ 0 <= t_x(310774,9670)$LELVL104,7208 <= 1
+ 0 <= t_x(310792,531)$MAB1204A,7209 <= 1
+ 0 <= t_x(310795,9403)$LELVL104,7210 <= 1
+ 0 <= t_x(310853,9471)$LELVL104,7211 <= 1
+ 0 <= t_x(310899,3908)$KSLN04A,7212 <= 1
+ 0 <= t_x(310901,1200)$YB3EH04A,7213 <= 1
+ 0 <= t_x(310913,15483)$MGY04,7214 <= 1
+ 0 <= t_x(310943,7289)$LEBAS04A,7215 <= 1
+ 0 <= t_x(310951,921)$KWUR1C04,7216 <= 1
+ 0 <= t_x(310982,3574)$YB3EH04A,7217 <= 1
+ 0 <= t_x(310983,14072)$EDGG704,7218 <= 1
+ 0 <= t_x(311042,2139)$KSAL1204,7219 <= 1
+ 0 <= t_x(311070,1270)$CPRFBR04,7220 <= 1
+ 0 <= t_x(311071,18786)$EDGG704,7221 <= 1
+ 0 <= t_x(311073,16800)$LCES004,7222 <= 1
+ 0 <= t_x(311074,899)$GL34W04,7223 <= 1
+ 0 <= t_x(311108,20160)$LCES004,7224 <= 1
+ 0 <= t_x(311119,2833)$RMZSI04,7225 <= 1
+ 0 <= t_x(311138,2206)$KWUR1C04,7226 <= 1
+ 0 <= t_x(311142,3239)$MAB3404A,7227 <= 1
+ 0 <= t_x(311143,229)$RNS04M,7228 <= 1
+ 0 <= t_x(311151,13219)$MRAE04,7229 <= 1
+ 0 <= t_x(311155,19546)$LCES004,7230 <= 1
+ 0 <= t_x(311161,232)$MRAE04,7231 <= 1
+ 0 <= t_x(311168,4446)$KSAL1204,7232 <= 1
+ 0 <= t_x(311203,4446)$LELVL104,7233 <= 1
+ 0 <= t_x(311242,5101)$LELVL104,7234 <= 1
+ 0 <= t_x(311253,4101)$LFMDA04A,7235 <= 1
+ 0 <= t_x(311255,12744)$MRAE04,7236 <= 1
+ 0 <= t_x(311256,420)$YB3EH04A,7237 <= 1
+ 0 <= t_x(311257,2601)$KFUL1U04,7238 <= 1
+ 0 <= t_x(311260,15939)$MGY04,7239 <= 1
+ 0 <= t_x(311265,11647)$LCES004,7240 <= 1
+ 0 <= t_x(311272,10117)$LELVL104,7241 <= 1
+ 0 <= t_x(311284,16620)$LCES004,7242 <= 1
+ 0 <= t_x(311285,5820)$LCES004,7243 <= 1
+ 0 <= t_x(311291,2248)$LELVL104,7244 <= 1
+ 0 <= t_x(311293,2677)$LGAVA04,7245 <= 1
+ 0 <= t_x(311300,6689)$LEBAS04A,7246 <= 1
+ 0 <= t_x(311312,13680)$MRAE04,7247 <= 1
+ 0 <= t_x(311314,776)$LELVL104,7248 <= 1
+ 0 <= t_x(311315,4087)$LEBAS04A,7249 <= 1
+ 0 <= t_x(311329,11994)$MRAE04,7250 <= 1
+ 0 <= t_x(311344,8327)$LELVL104,7251 <= 1
+ 0 <= t_x(311351,1919)$LOVN1504,7252 <= 1
+ 0 <= t_x(311402,300)$KSAL1A04,7253 <= 1
+ 0 <= t_x(311412,2531)$KSLN04A,7254 <= 1
+ 0 <= t_x(311413,3239)$MAB3404A,7255 <= 1
+ 0 <= t_x(311440,6955)$MRAE04,7256 <= 1
+ 0 <= t_x(311443,17446)$EDGG704,7257 <= 1
+ 0 <= t_x(311447,4800)$LGKFN04,7258 <= 1
+ 0 <= t_x(311462,2096)$LELVL104,7259 <= 1
+ 0 <= t_x(311478,1806)$LELVL104,7260 <= 1
+ 0 <= t_x(311496,54)$CPGSE04,7261 <= 1
+ 0 <= t_x(311520,5089)$LELVL104,7262 <= 1
+ 0 <= t_x(311542,20276)$LCES004,7263 <= 1
+ 0 <= t_x(311548,7617)$LELVL104,7264 <= 1
+ 0 <= t_x(311549,1680)$LELVL104,7265 <= 1
+ 0 <= t_x(311550,841)$KSLN04A,7266 <= 1
+ 0 <= t_x(311636,7613)$LELVL104,7267 <= 1
+ 0 <= t_x(311650,12900)$MRAE04,7268 <= 1
+ 0 <= t_x(311680,7320)$LELVL104,7269 <= 1
+ 0 <= t_x(311697,14860)$EDGG704,7270 <= 1
+ 0 <= t_x(311706,12660)$MRAE04,7271 <= 1
+ 0 <= t_x(311727,8159)$MRAE04,7272 <= 1
+ 0 <= t_x(311733,16840)$MGY04,7273 <= 1
+ 0 <= t_x(311757,18960)$LCES004,7274 <= 1
+ 0 <= t_x(311813,2770)$LELVL104,7275 <= 1
+ 0 <= t_x(311825,1728)$RMZU04,7276 <= 1
+ 0 <= t_x(311838,20178)$LCES004,7277 <= 1
+ 0 <= t_x(311840,20160)$LCES004,7278 <= 1
+ 0 <= t_x(311845,7948)$YB3EH04A,7279 <= 1
+ 0 <= t_x(311850,12691)$MGY04,7280 <= 1
+ 0 <= t_x(311856,14808)$MRAE04,7281 <= 1
+ 0 <= t_x(311863,6165)$KSLN04A,7282 <= 1
+ 0 <= t_x(311878,10618)$MRAE04,7283 <= 1
+ 0 <= t_x(311882,7209)$LELVL104,7284 <= 1
+ 0 <= t_x(311886,20460)$LCES004,7285 <= 1
+ 0 <= t_x(311949,5388)$MAB1204A,7286 <= 1
+ 0 <= t_x(311954,7097)$MRAE04,7287 <= 1
+ 0 <= t_x(311988,6061)$MAB3404A,7288 <= 1
+ 0 <= t_x(311993,1652)$CPRFBR04,7289 <= 1
+ 0 <= t_x(311998,11400)$MRAE04,7290 <= 1
+ 0 <= t_x(312009,3696)$LLBGA04L,7291 <= 1
+ 0 <= t_x(312011,1951)$YB3EH04A,7292 <= 1
+ 0 <= t_x(312015,17820)$LCES004,7293 <= 1
+ 0 <= t_x(312017,22800)$LCES004,7294 <= 1
+ 0 <= t_x(312020,8300)$MRAE04,7295 <= 1
+ 0 <= t_x(312034,2890)$MAB1204A,7296 <= 1
+ 0 <= t_x(312036,14337)$MGY04,7297 <= 1
+ 0 <= t_x(312051,1828)$YB3EH04A,7298 <= 1
+ 0 <= t_x(312066,10002)$EDGG704,7299 <= 1
+ 0 <= t_x(312085,13746)$MRAE04,7300 <= 1
+ 0 <= t_x(312091,2360)$KSLN04A,7301 <= 1
+ 0 <= t_x(312097,6780)$LCES004,7302 <= 1
+ 0 <= t_x(312192,8520)$MRAEE04,7303 <= 1
+ 0 <= t_x(312199,15420)$LCES004,7304 <= 1
+ 0 <= t_x(312231,2780)$LGSRA04,7305 <= 1
+ 0 <= t_x(312302,22740)$LCES004,7306 <= 1
+ 0 <= t_x(312325,4469)$YB3EH04A,7307 <= 1
+ 0 <= t_x(312349,5321)$KWUR1C04,7308 <= 1
+ 0 <= t_x(312354,1620)$MAB1204A,7309 <= 1
+ 0 <= t_x(312369,13005)$MRAE04,7310 <= 1
+ 0 <= t_x(312417,177)$KFZ4404L,7311 <= 1
+ 0 <= t_x(312436,15812)$MGY04,7312 <= 1
+ 0 <= t_x(312442,5880)$LEBAS04A,7313 <= 1
+ 0 <= t_x(312456,4270)$KFUL1U04,7314 <= 1
+ 0 <= t_x(312494,840)$LOVN1504,7315 <= 1
+ 0 <= t_x(312497,6660)$LEBAS04A,7316 <= 1
+ 0 <= t_x(312503,13661)$MRAE04,7317 <= 1
+ 0 <= t_x(312532,1191)$LELVL104,7318 <= 1
+ 0 <= t_x(312565,3000)$LCES004,7319 <= 1
+ 0 <= t_x(312583,14520)$LCES004,7320 <= 1
+ 0 <= t_x(312641,300)$LCES004,7321 <= 1
+ 0 <= t_x(312648,20861)$EDGG704,7322 <= 1
+ 0 <= t_x(312659,10800)$MRAE04,7323 <= 1
+ 0 <= t_x(312674,17220)$LCES004,7324 <= 1
+ 0 <= t_x(312682,7080)$MRAE04,7325 <= 1
+ 0 <= t_x(312707,5824)$MRAE04,7326 <= 1
+ 0 <= t_x(312715,14813)$MGY04,7327 <= 1
+ 0 <= t_x(312731,3018)$GL34W04,7328 <= 1
+ 0 <= t_x(312746,1674)$LEBAS04A,7329 <= 1
+ 0 <= t_x(312762,6054)$MRAE04,7330 <= 1
+ 0 <= t_x(312792,5703)$LEBAS04A,7331 <= 1
+ 0 <= t_x(312800,15080)$EDGG704,7332 <= 1
+ 0 <= t_x(312825,11736)$LCES004,7333 <= 1
+ 0 <= t_x(312879,15120)$LCES004,7334 <= 1
+ 0 <= t_x(312881,13513)$MRAE04,7335 <= 1
+ 0 <= t_x(312895,14520)$LCES004,7336 <= 1
+ 0 <= t_x(312912,2448)$MAB1204A,7337 <= 1
+ 0 <= t_x(312938,4860)$LCES004,7338 <= 1
+ 0 <= t_x(312950,8640)$MRAE04,7339 <= 1
+ 0 <= t_x(312956,14579)$EDGG704,7340 <= 1
+ 0 <= t_x(312975,3583)$ZM56704,7341 <= 1
+ 0 <= t_x(312999,17508)$EDGG704,7342 <= 1
+ 0 <= t_x(313002,16635)$MGY04,7343 <= 1
+ 0 <= t_x(313003,5325)$MRAE04,7344 <= 1
+ 0 <= t_x(313034,2693)$GL34W04,7345 <= 1
+ 0 <= t_x(313054,13704)$MGY04,7346 <= 1
+ 0 <= t_x(313068,15786)$LCES004,7347 <= 1
+ 0 <= t_x(313100,1786)$RMZU04,7348 <= 1
+ 0 <= t_x(313102,2940)$LCES004,7349 <= 1
+ 0 <= t_x(313119,1468)$LOVN1504,7350 <= 1
+ 0 <= t_x(313135,3040)$KWUR1C04,7351 <= 1
+ 0 <= t_x(313202,4938)$KWUR1C04,7352 <= 1
+ 0 <= t_x(313298,1850)$GL34W04,7353 <= 1
+ 0 <= t_x(313302,2820)$LCES004,7354 <= 1
+ 0 <= t_x(313344,6280)$MRAE04,7355 <= 1
+ 0 <= t_x(313354,5690)$LEBAS04A,7356 <= 1
+ 0 <= t_x(313372,14177)$MRAE04,7357 <= 1
+ 0 <= t_x(313410,1436)$LEBAS04A,7358 <= 1
+ 0 <= t_x(313433,5460)$MRAE04,7359 <= 1
+ 0 <= t_x(313526,10614)$LELVL104,7360 <= 1
+ 0 <= t_x(313536,5535)$KWUR1C04,7361 <= 1
+ 0 <= t_x(313540,10632)$LCES004,7362 <= 1
+ 0 <= t_x(313563,938)$MAB1204A,7363 <= 1
+ 0 <= t_x(313569,15540)$LCES004,7364 <= 1
+ 0 <= t_x(313590,2549)$KWUR1C04,7365 <= 1
+ 0 <= t_x(313638,16628)$EDGG704,7366 <= 1
+ 0 <= t_x(313701,4866)$MRAE04,7367 <= 1
+ 0 <= t_x(313717,11206)$MRAE04,7368 <= 1
+ 0 <= t_x(313758,9720)$LCES004,7369 <= 1
+ 0 <= t_x(313874,3540)$MAB1204A,7370 <= 1
+ 0 <= t_x(313875,3840)$LCES004,7371 <= 1
+ 0 <= t_x(313899,2659)$KSAL1204,7372 <= 1
+ 0 <= t_x(313994,5641)$EDGG704,7373 <= 1
+ 0 <= t_x(314075,7860)$MRAE04,7374 <= 1
+ 0 <= t_x(314104,434)$KFUL1U04,7375 <= 1
+ 0 <= t_x(314108,12678)$LCES004,7376 <= 1
+ 0 <= t_x(314131,15012)$MRAE04,7377 <= 1
+ 0 <= t_x(314172,17490)$EDGG704,7378 <= 1
+ 0 <= t_x(314186,11773)$MRAE04,7379 <= 1
+ 0 <= t_x(314191,8158)$MRAEE04,7380 <= 1
+ 0 <= t_x(314198,4834)$MAB1204A,7381 <= 1
+ 0 <= t_x(314223,7980)$LCES004,7382 <= 1
+ 0 <= t_x(314225,14911)$MRAE04,7383 <= 1
+ 0 <= t_x(314236,4018)$LCES004,7384 <= 1
+ 0 <= t_x(314330,2905)$KWUR1C04,7385 <= 1
+ 0 <= t_x(314402,12895)$MRAE04,7386 <= 1
+ 0 <= t_x(314450,1493)$KWUR1C04,7387 <= 1
+ 0 <= t_x(314457,19492)$EDGG704,7388 <= 1
+ 0 <= t_x(314530,2683)$GL34W04,7389 <= 1
+ 0 <= t_x(314538,11400)$EDGG704,7390 <= 1
+ 0 <= t_x(314563,9331)$MRAE04,7391 <= 1
+ 0 <= t_x(314573,15300)$EDGG704,7392 <= 1
+ 0 <= t_x(314600,12138)$EDGG704,7393 <= 1
+ 0 <= t_x(314699,12660)$LCES004,7394 <= 1
+ 0 <= t_x(314705,1567)$KSLN04A,7395 <= 1
+ 0 <= t_x(314730,10025)$MRAE04,7396 <= 1
+ 0 <= t_x(314736,8400)$EDGG704,7397 <= 1
+ 0 <= t_x(314808,9627)$MRAE04,7398 <= 1
+ 0 <= t_x(314816,14041)$EDGG704,7399 <= 1
+ 0 <= t_x(314823,12714)$MRAE04,7400 <= 1
+ 0 <= t_x(314847,14388)$MRAE04,7401 <= 1
+ 0 <= t_x(314889,15473)$EDGG704,7402 <= 1
+ 0 <= t_x(314986,1418)$KWUR1C04,7403 <= 1
+ 0 <= t_x(314999,19070)$EDGG704,7404 <= 1
+ 0 <= t_x(315019,11436)$EDGG704,7405 <= 1
+ 0 <= t_x(315040,3232)$LELVL104,7406 <= 1
+ 0 <= t_x(315081,2580)$LCES004,7407 <= 1
+ 0 <= t_x(315138,1892)$LCES004,7408 <= 1
+ 0 <= t_x(315209,5160)$MAB1204A,7409 <= 1
+ 0 <= t_x(315232,4680)$LCES004,7410 <= 1
+ 0 <= t_x(315366,8725)$MRAE04,7411 <= 1
+ 0 <= t_x(315428,1140)$LELVL104,7412 <= 1
+ 0 <= t_x(315544,14910)$EDGG704,7413 <= 1
+ 0 <= t_x(315618,14503)$EDGG704,7414 <= 1
+ 0 <= t_x(315692,1870)$LLBGA04L,7415 <= 1
+ 0 <= t_x(315748,16279)$EDGG704,7416 <= 1
+ 0 <= t_x(315763,11711)$EDGG704,7417 <= 1
+ 0 <= t_x(315779,3300)$LCES004,7418 <= 1
+ 0 <= t_x(315788,3253)$LELVL104,7419 <= 1
+ 0 <= t_x(315895,15300)$MRAE04,7420 <= 1
+ 0 <= t_x(315991,16470)$EDGG704,7421 <= 1
+ 0 <= t_x(316029,14787)$EDGG704,7422 <= 1
+ 0 <= t_x(316061,2781)$LLBGA04L,7423 <= 1
+ 0 <= t_x(316090,15649)$LCES004,7424 <= 1
+ 0 <= t_x(316213,5469)$EDGG704,7425 <= 1
+ 0 <= t_x(316285,2855)$KWUR1C04,7426 <= 1
+ 0 <= t_x(316289,7022)$LELVL104,7427 <= 1
+ 0 <= t_x(316298,12675)$EDGG704,7428 <= 1
+ 0 <= t_x(316314,3528)$KWUR1C04,7429 <= 1
+ 0 <= t_x(316391,12720)$EDGG704,7430 <= 1
+ 0 <= t_x(316430,2940)$LCES004,7431 <= 1
+ 0 <= t_x(316446,13819)$MGY04,7432 <= 1
+ 0 <= t_x(316476,14458)$EDGG704,7433 <= 1
+ 0 <= t_x(316499,14337)$EDGG704,7434 <= 1
+ 0 <= t_x(316538,15120)$EDGG704,7435 <= 1
+ 0 <= t_x(316618,2506)$LLBGA04L,7436 <= 1
+ 0 <= t_x(316626,6589)$KWUR1C04,7437 <= 1
+ 0 <= t_x(316914,8439)$MRAE04,7438 <= 1
+ 0 <= t_x(316916,16449)$EDGG704,7439 <= 1
+ 0 <= t_x(316925,4575)$EDGG704,7440 <= 1
+ 0 <= t_x(317001,6047)$EDGG704,7441 <= 1
+ 0 <= t_x(317008,8136)$MRAE04,7442 <= 1
+ 0 <= t_x(317048,11820)$LCES004,7443 <= 1
+ 0 <= t_x(317067,1600)$LLBGA04L,7444 <= 1
+ 0 <= t_x(317111,15667)$EDGG704,7445 <= 1
+ 0 <= t_x(317116,6454)$MRAE04,7446 <= 1
+ 0 <= t_x(317153,13287)$EDGG704,7447 <= 1
+ 0 <= t_x(317216,19321)$EDGG704,7448 <= 1
+ 0 <= t_x(317222,14716)$EDGG704,7449 <= 1
+ 0 <= t_x(317300,18466)$EDGG704,7450 <= 1
+ 0 <= t_x(317357,1773)$LGRPA04,7451 <= 1
+ 0 <= t_x(317358,19482)$EDGG704,7452 <= 1
+ 0 <= t_x(317360,10384)$MRAE04,7453 <= 1
+ 0 <= t_x(317443,5662)$MRAE04,7454 <= 1
+ 0 <= t_x(317538,960)$MAB1204A,7455 <= 1
+ 0 <= t_x(317603,3346)$LLBGA04L,7456 <= 1
+ 0 <= t_x(317621,6943)$EDGG704,7457 <= 1
+ 0 <= t_x(317644,8400)$MRAE04,7458 <= 1
+ 0 <= t_x(317675,5573)$EDGG704,7459 <= 1
+ 0 <= t_x(317851,14940)$EDGG704,7460 <= 1
+ 0 <= t_x(317908,11063)$EDGG704,7461 <= 1
+ 0 <= t_x(317920,11166)$EDGG704,7462 <= 1
+ 0 <= t_x(317924,8100)$MRAE04,7463 <= 1
+ 0 <= t_x(317978,13682)$EDGG704,7464 <= 1
+ 0 <= t_x(317991,16822)$EDGG704,7465 <= 1
+ 0 <= t_x(317994,1972)$MRAE04,7466 <= 1
+ 0 <= t_x(318112,8161)$MRAE04,7467 <= 1
+ 0 <= t_x(318187,10080)$MRAE04,7468 <= 1
+ 0 <= t_x(318401,8634)$EDGG704,7469 <= 1
+ 0 <= t_x(318435,12720)$EDGG704,7470 <= 1
+ 0 <= t_x(318473,3595)$LLBGA04L,7471 <= 1
+ 0 <= t_x(318516,8757)$MRAE04,7472 <= 1
+ 0 <= t_x(318565,1512)$LELVL104,7473 <= 1
+ 0 <= t_x(318660,9244)$EDGG704,7474 <= 1
+ 0 <= t_x(318832,2156)$MRAE04,7475 <= 1
+ 0 <= t_x(319008,14090)$EDGG704,7476 <= 1
+ 0 <= t_x(319288,6960)$MRAE04,7477 <= 1
+ 0 <= t_x(319337,14100)$EDGG704,7478 <= 1
+ 0 <= t_x(319782,1369)$MRAE04,7479 <= 1
+ 0 <= t_x(320054,19316)$EDGG704,7480 <= 1
+ 0 <= t_x(320214,4442)$MRAE04,7481 <= 1
+ 0 <= t_x(320591,2598)$EDGG704,7482 <= 1
+ 0 <= t_x(320734,19168)$EDGG704,7483 <= 1
+ 0 <= t_x(321498,11700)$EDGG704,7484 <= 1
+ 0 <= t_x(322722,15689)$EDGG704,7485 <= 1
+ 0 <= t_x(323044,4080)$MRAE04,7486 <= 1
+ 0 <= t_x(323790,7800)$EDGG704,7487 <= 1
+ 0 <= t_x(262808,0),7488 <= 1
+ 0 <= t_x(262875,29)EBBRA04E,7489 <= 1
+ 0 <= t_x(262946,0),7490 <= 1
+ 0 <= t_x(263142,0),7491 <= 1
+ 0 <= t_x(263279,12)KFZ4404M,7492 <= 1
+ 0 <= t_x(263297,0),7493 <= 1
+ 0 <= t_x(263298,0),7494 <= 1
+ 0 <= t_x(263306,1590)LCES004,7495 <= 1
+ 0 <= t_x(263332,0),7496 <= 1
+ 0 <= t_x(263350,4)RFBRT04M,7497 <= 1
+ 0 <= t_x(263367,0),7498 <= 1
+ 0 <= t_x(263370,0),7499 <= 1
+ 0 <= t_x(263502,0),7500 <= 1
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+ 0 <= t_x(263516,0),7502 <= 1
+ 0 <= t_x(263580,2203)LCES004,7503 <= 1
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+ 0 <= t_x(263587,1105)LCES004M,7505 <= 1
+ 0 <= t_x(263594,905)LCES004M,7506 <= 1
+ 0 <= t_x(263601,0),7507 <= 1
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+ 0 <= t_x(263612,1531)LCES004,7509 <= 1
+ 0 <= t_x(263613,0),7510 <= 1
+ 0 <= t_x(263638,281)LEBAS04A,7511 <= 1
+ 0 <= t_x(263646,0),7512 <= 1
+ 0 <= t_x(263713,0),7513 <= 1
+ 0 <= t_x(263814,83)LEBAS04A,7514 <= 1
+ 0 <= t_x(263816,0),7515 <= 1
+ 0 <= t_x(263860,437)LCES004,7516 <= 1
+ 0 <= t_x(263862,1290)LCES004,7517 <= 1
+ 0 <= t_x(263866,1659)LCES004,7518 <= 1
+ 0 <= t_x(263868,1816)LCES004,7519 <= 1
+ 0 <= t_x(263921,1648)LCES004,7520 <= 1
+ 0 <= t_x(263958,0),7521 <= 1
+ 0 <= t_x(263962,184)LCES004,7522 <= 1
+ 0 <= t_x(264011,1225)LCES004,7523 <= 1
+ 0 <= t_x(267735,0),7524 <= 1
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+ 0 <= t_x(269731,0),7526 <= 1
+ 0 <= t_x(270327,0),7527 <= 1
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+ 0 <= t_x(272849,701)LGKFN04,7529 <= 1
+ 0 <= t_x(273032,0),7530 <= 1
+ 0 <= t_x(273960,0),7531 <= 1
+ 0 <= t_x(273980,0),7532 <= 1
+ 0 <= t_x(274216,0),7533 <= 1
+ 0 <= t_x(275587,0),7534 <= 1
+ 0 <= t_x(275682,0),7535 <= 1
+ 0 <= t_x(275809,0),7536 <= 1
+ 0 <= t_x(276210,24)KHVL104E,7537 <= 1
+ 0 <= t_x(276300,0),7538 <= 1
+ 0 <= t_x(276307,472)LGKFN04,7539 <= 1
+ 0 <= t_x(276531,0),7540 <= 1
+ 0 <= t_x(276534,6)KHVL104E,7541 <= 1
+ 0 <= t_x(276611,0),7542 <= 1
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+ 0 <= t_x(276959,46)PMXX04M,7546 <= 1
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+ 0 <= t_x(276991,0),7548 <= 1
+ 0 <= t_x(277127,44)LGKFN04,7549 <= 1
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+ 0 <= t_x(277190,105)EG11G04M,7551 <= 1
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+ 0 <= t_x(277425,0),7554 <= 1
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+ 0 <= t_x(277803,0),7560 <= 1
+ 0 <= t_x(277826,0),7561 <= 1
+ 0 <= t_x(277936,625)LGKFN04,7562 <= 1
+ 0 <= t_x(278026,0),7563 <= 1
+ 0 <= t_x(278067,0),7564 <= 1
+ 0 <= t_x(278158,0),7565 <= 1
+ 0 <= t_x(278209,0),7566 <= 1
+ 0 <= t_x(278261,0),7567 <= 1
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+ 0 <= t_x(278320,0),7569 <= 1
+ 0 <= t_x(278487,0),7570 <= 1
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+ 0 <= t_x(278565,15)LELVU04,7572 <= 1
+ 0 <= t_x(278647,210)EHAMA04,7573 <= 1
+ 0 <= t_x(278669,0),7574 <= 1
+ 0 <= t_x(278681,311)EHAMA04,7575 <= 1
+ 0 <= t_x(278839,0),7576 <= 1
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+ 0 <= t_x(278889,0),7578 <= 1
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+ 0 <= t_x(279386,0),7586 <= 1
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+ 0 <= t_x(279409,117)YH5MH04M,7588 <= 1
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+ 0 <= t_x(279544,0),7591 <= 1
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+ 0 <= t_x(279693,48)YH5MH04M,7596 <= 1
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+ 0 <= t_x(279791,415)EHAMA04,7598 <= 1
+ 0 <= t_x(279801,100)EHAMA04,7599 <= 1
+ 0 <= t_x(279827,0),7600 <= 1
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+ 0 <= t_x(279887,1932)LGSRA04,7602 <= 1
+ 0 <= t_x(279893,0),7603 <= 1
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+ 0 <= t_x(279965,27)LEBAS04M,7605 <= 1
+ 0 <= t_x(279969,3)RFBRT04M,7606 <= 1
+ 0 <= t_x(280103,0),7607 <= 1
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+ 0 <= t_x(280153,60)LCES004M,7611 <= 1
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+ 0 <= t_x(280277,43)RVKWS04,7613 <= 1
+ 0 <= t_x(280283,19)YH5MH04M,7614 <= 1
+ 0 <= t_x(280331,0),7615 <= 1
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+ 0 <= t_x(280453,0),7617 <= 1
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+ 0 <= t_x(280587,668)RVKWU04M,7620 <= 1
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+ 0 <= t_x(280791,112)KCHI104M,7623 <= 1
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+ 0 <= t_x(281048,587)LGKFN04,7627 <= 1
+ 0 <= t_x(281074,0),7628 <= 1
+ 0 <= t_x(281091,0),7629 <= 1
+ 0 <= t_x(281143,259)LGKFN04,7630 <= 1
+ 0 <= t_x(281256,0),7631 <= 1
+ 0 <= t_x(281348,0),7632 <= 1
+ 0 <= t_x(281359,0),7633 <= 1
+ 0 <= t_x(281485,0),7634 <= 1
+ 0 <= t_x(281487,0),7635 <= 1
+ 0 <= t_x(281723,0),7636 <= 1
+ 0 <= t_x(281776,1292)LGSRA04,7637 <= 1
+ 0 <= t_x(281824,415)RVKWU04M,7638 <= 1
+ 0 <= t_x(281905,76)YH5MH04M,7639 <= 1
+ 0 <= t_x(281910,0),7640 <= 1
+ 0 <= t_x(281922,0),7641 <= 1
+ 0 <= t_x(281923,0),7642 <= 1
+ 0 <= t_x(281946,0),7643 <= 1
+ 0 <= t_x(281962,0),7644 <= 1
+ 0 <= t_x(282121,0),7645 <= 1
+ 0 <= t_x(282176,0),7646 <= 1
+ 0 <= t_x(282259,0),7647 <= 1
+ 0 <= t_x(282303,10)YBOLN04M,7648 <= 1
+ 0 <= t_x(282416,0),7649 <= 1
+ 0 <= t_x(282430,26)EBBRA04E,7650 <= 1
+ 0 <= t_x(282582,0),7651 <= 1
+ 0 <= t_x(282583,71)PMXX04M,7652 <= 1
+ 0 <= t_x(282592,120)LEBAS04A,7653 <= 1
+ 0 <= t_x(282606,450)LEBAS04A,7654 <= 1
+ 0 <= t_x(282620,0),7655 <= 1
+ 0 <= t_x(282720,0),7656 <= 1
+ 0 <= t_x(282727,128)LGKFN04,7657 <= 1
+ 0 <= t_x(282752,0),7658 <= 1
+ 0 <= t_x(282755,0),7659 <= 1
+ 0 <= t_x(282785,0),7660 <= 1
+ 0 <= t_x(282822,0),7661 <= 1
+ 0 <= t_x(282868,0),7662 <= 1
+ 0 <= t_x(282912,0),7663 <= 1
+ 0 <= t_x(282933,0),7664 <= 1
+ 0 <= t_x(282964,2437)LGSRA04,7665 <= 1
+ 0 <= t_x(282986,0),7666 <= 1
+ 0 <= t_x(283037,2662)LGZAA04M,7667 <= 1
+ 0 <= t_x(283072,282)RASI04M,7668 <= 1
+ 0 <= t_x(283123,46)KCHI104M,7669 <= 1
+ 0 <= t_x(283128,0),7670 <= 1
+ 0 <= t_x(283139,0),7671 <= 1
+ 0 <= t_x(283194,0),7672 <= 1
+ 0 <= t_x(283209,0),7673 <= 1
+ 0 <= t_x(283211,0),7674 <= 1
+ 0 <= t_x(283253,241)RASI04M,7675 <= 1
+ 0 <= t_x(283254,0),7676 <= 1
+ 0 <= t_x(283256,0),7677 <= 1
+ 0 <= t_x(283259,39)EGNOR04M,7678 <= 1
+ 0 <= t_x(283288,0),7679 <= 1
+ 0 <= t_x(283289,0),7680 <= 1
+ 0 <= t_x(283305,56)KSLN04A,7681 <= 1
+ 0 <= t_x(283389,41)RQXSI04E,7682 <= 1
+ 0 <= t_x(283452,0),7683 <= 1
+ 0 <= t_x(283458,489)RMZSI04,7684 <= 1
+ 0 <= t_x(283464,0),7685 <= 1
+ 0 <= t_x(283510,0),7686 <= 1
+ 0 <= t_x(283559,655)LGKFN04,7687 <= 1
+ 0 <= t_x(283562,0),7688 <= 1
+ 0 <= t_x(283593,0),7689 <= 1
+ 0 <= t_x(283746,0),7690 <= 1
+ 0 <= t_x(283760,73)FUJ04M,7691 <= 1
+ 0 <= t_x(283853,0),7692 <= 1
+ 0 <= t_x(283943,488)LGSRA04,7693 <= 1
+ 0 <= t_x(284082,0),7694 <= 1
+ 0 <= t_x(284085,631)RVKWU04M,7695 <= 1
+ 0 <= t_x(284094,0),7696 <= 1
+ 0 <= t_x(284106,0),7697 <= 1
+ 0 <= t_x(284125,325)RMZSI04,7698 <= 1
+ 0 <= t_x(284141,0),7699 <= 1
+ 0 <= t_x(284154,0),7700 <= 1
+ 0 <= t_x(284165,447)RVKWU04M,7701 <= 1
+ 0 <= t_x(284170,0),7702 <= 1
+ 0 <= t_x(284183,50)LOVN1504,7703 <= 1
+ 0 <= t_x(284185,0),7704 <= 1
+ 0 <= t_x(284190,98)PMXX04M,7705 <= 1
+ 0 <= t_x(284206,0),7706 <= 1
+ 0 <= t_x(284224,574)RMZSI04,7707 <= 1
+ 0 <= t_x(284228,0),7708 <= 1
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+ 0 <= t_x(284260,311)RASI04M,7710 <= 1
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+ 0 <= t_x(284313,0),7715 <= 1
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+ 0 <= t_x(284349,0),7719 <= 1
+ 0 <= t_x(284350,0),7720 <= 1
+ 0 <= t_x(284357,405)RVKWU04M,7721 <= 1
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+ 0 <= t_x(284450,0),7724 <= 1
+ 0 <= t_x(284467,0),7725 <= 1
+ 0 <= t_x(284550,0),7726 <= 1
+ 0 <= t_x(284562,0),7727 <= 1
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+ 0 <= t_x(284631,0),7731 <= 1
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+ 0 <= t_x(285209,1)PMXX04M,7748 <= 1
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+ 0 <= t_x(285300,0),7750 <= 1
+ 0 <= t_x(285308,0),7751 <= 1
+ 0 <= t_x(285328,0),7752 <= 1
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+ 0 <= t_x(285521,0),7758 <= 1
+ 0 <= t_x(285583,619)LGAVA04,7759 <= 1
+ 0 <= t_x(285593,778)LCES004M,7760 <= 1
+ 0 <= t_x(285599,0),7761 <= 1
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+ 0 <= t_x(285723,71)EHAMA04,7768 <= 1
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+ 0 <= t_x(291891,447)LGKFN04,8053 <= 1
+ 0 <= t_x(291917,0),8054 <= 1
+ 0 <= t_x(291918,1078)LGZAA04M,8055 <= 1
+ 0 <= t_x(291959,0),8056 <= 1
+ 0 <= t_x(292006,0),8057 <= 1
+ 0 <= t_x(292091,0),8058 <= 1
+ 0 <= t_x(292092,0),8059 <= 1
+ 0 <= t_x(292099,0),8060 <= 1
+ 0 <= t_x(292100,0),8061 <= 1
+ 0 <= t_x(292111,0),8062 <= 1
+ 0 <= t_x(292130,0),8063 <= 1
+ 0 <= t_x(292187,75)KSPE104D,8064 <= 1
+ 0 <= t_x(292197,0),8065 <= 1
+ 0 <= t_x(292232,477)LGAVA04,8066 <= 1
+ 0 <= t_x(292251,0),8067 <= 1
+ 0 <= t_x(292286,111)RVKWS04,8068 <= 1
+ 0 <= t_x(292319,0),8069 <= 1
+ 0 <= t_x(292327,37)YB3EH04A,8070 <= 1
+ 0 <= t_x(292330,0),8071 <= 1
+ 0 <= t_x(292354,0),8072 <= 1
+ 0 <= t_x(292383,1397)EDGG704,8073 <= 1
+ 0 <= t_x(292388,94)RQXU04E,8074 <= 1
+ 0 <= t_x(292408,1)BKED1204,8075 <= 1
+ 0 <= t_x(292423,1589)EDGG704,8076 <= 1
+ 0 <= t_x(292442,0),8077 <= 1
+ 0 <= t_x(292453,0),8078 <= 1
+ 0 <= t_x(292500,0),8079 <= 1
+ 0 <= t_x(292533,0),8080 <= 1
+ 0 <= t_x(292534,0),8081 <= 1
+ 0 <= t_x(292565,0),8082 <= 1
+ 0 <= t_x(292574,0),8083 <= 1
+ 0 <= t_x(292587,0),8084 <= 1
+ 0 <= t_x(292614,0),8085 <= 1
+ 0 <= t_x(292627,0),8086 <= 1
+ 0 <= t_x(292635,0),8087 <= 1
+ 0 <= t_x(292672,17)RQXU04E,8088 <= 1
+ 0 <= t_x(292676,0),8089 <= 1
+ 0 <= t_x(292700,42)GL4W04M,8090 <= 1
+ 0 <= t_x(292710,0),8091 <= 1
+ 0 <= t_x(292713,0),8092 <= 1
+ 0 <= t_x(292716,0),8093 <= 1
+ 0 <= t_x(292735,47)GL4W04M,8094 <= 1
+ 0 <= t_x(292739,0),8095 <= 1
+ 0 <= t_x(292748,0),8096 <= 1
+ 0 <= t_x(292762,0),8097 <= 1
+ 0 <= t_x(292778,0),8098 <= 1
+ 0 <= t_x(292783,0),8099 <= 1
+ 0 <= t_x(292791,521)EGPFA04,8100 <= 1
+ 0 <= t_x(292796,1763)LCES004,8101 <= 1
+ 0 <= t_x(292801,0),8102 <= 1
+ 0 <= t_x(292805,0),8103 <= 1
+ 0 <= t_x(292837,0),8104 <= 1
+ 0 <= t_x(292872,0),8105 <= 1
+ 0 <= t_x(292917,0),8106 <= 1
+ 0 <= t_x(292934,0),8107 <= 1
+ 0 <= t_x(292940,1048)EDGG704,8108 <= 1
+ 0 <= t_x(292946,0),8109 <= 1
+ 0 <= t_x(292991,0),8110 <= 1
+ 0 <= t_x(293036,0),8111 <= 1
+ 0 <= t_x(293050,25)RQXU04E,8112 <= 1
+ 0 <= t_x(293070,284)RNS04M,8113 <= 1
+ 0 <= t_x(293071,159)RASI04M,8114 <= 1
+ 0 <= t_x(293072,0),8115 <= 1
+ 0 <= t_x(293074,0),8116 <= 1
+ 0 <= t_x(293090,0),8117 <= 1
+ 0 <= t_x(293092,20)RASI04M,8118 <= 1
+ 0 <= t_x(293132,0),8119 <= 1
+ 0 <= t_x(293146,0),8120 <= 1
+ 0 <= t_x(293150,0),8121 <= 1
+ 0 <= t_x(293166,0),8122 <= 1
+ 0 <= t_x(293191,0),8123 <= 1
+ 0 <= t_x(293241,0),8124 <= 1
+ 0 <= t_x(293252,0),8125 <= 1
+ 0 <= t_x(293300,0),8126 <= 1
+ 0 <= t_x(293340,0),8127 <= 1
+ 0 <= t_x(293371,0),8128 <= 1
+ 0 <= t_x(293416,0),8129 <= 1
+ 0 <= t_x(293429,0),8130 <= 1
+ 0 <= t_x(293430,128)RQXU04E,8131 <= 1
+ 0 <= t_x(293451,0),8132 <= 1
+ 0 <= t_x(293491,92)RVKWS04,8133 <= 1
+ 0 <= t_x(293498,0),8134 <= 1
+ 0 <= t_x(293520,0),8135 <= 1
+ 0 <= t_x(293531,21)GL4W04M,8136 <= 1
+ 0 <= t_x(293533,0),8137 <= 1
+ 0 <= t_x(293537,40)KFZ4404M,8138 <= 1
+ 0 <= t_x(293539,559)RVKWU04M,8139 <= 1
+ 0 <= t_x(293549,0),8140 <= 1
+ 0 <= t_x(293566,20)RNI04M,8141 <= 1
+ 0 <= t_x(293569,0),8142 <= 1
+ 0 <= t_x(293571,0),8143 <= 1
+ 0 <= t_x(293585,50)YB3EH04A,8144 <= 1
+ 0 <= t_x(293587,476)LCES004,8145 <= 1
+ 0 <= t_x(293601,0),8146 <= 1
+ 0 <= t_x(293621,0),8147 <= 1
+ 0 <= t_x(293622,0),8148 <= 1
+ 0 <= t_x(293640,0),8149 <= 1
+ 0 <= t_x(293650,493)EGPFA04,8150 <= 1
+ 0 <= t_x(293680,108)LELVL104,8151 <= 1
+ 0 <= t_x(293710,1599)EDGG704,8152 <= 1
+ 0 <= t_x(293718,521)EGPFA04,8153 <= 1
+ 0 <= t_x(293737,0),8154 <= 1
+ 0 <= t_x(293790,0),8155 <= 1
+ 0 <= t_x(293802,0),8156 <= 1
+ 0 <= t_x(293804,0),8157 <= 1
+ 0 <= t_x(293817,0),8158 <= 1
+ 0 <= t_x(293879,0),8159 <= 1
+ 0 <= t_x(293880,0),8160 <= 1
+ 0 <= t_x(293894,0),8161 <= 1
+ 0 <= t_x(293898,0),8162 <= 1
+ 0 <= t_x(293909,0),8163 <= 1
+ 0 <= t_x(293964,0),8164 <= 1
+ 0 <= t_x(293986,0),8165 <= 1
+ 0 <= t_x(294005,0),8166 <= 1
+ 0 <= t_x(294010,0),8167 <= 1
+ 0 <= t_x(294025,0),8168 <= 1
+ 0 <= t_x(294030,0),8169 <= 1
+ 0 <= t_x(294048,0),8170 <= 1
+ 0 <= t_x(294056,0),8171 <= 1
+ 0 <= t_x(294089,190)LEMDAT04,8172 <= 1
+ 0 <= t_x(294111,0),8173 <= 1
+ 0 <= t_x(294112,0),8174 <= 1
+ 0 <= t_x(294125,0),8175 <= 1
+ 0 <= t_x(294126,0),8176 <= 1
+ 0 <= t_x(294133,0),8177 <= 1
+ 0 <= t_x(294164,0),8178 <= 1
+ 0 <= t_x(294193,0),8179 <= 1
+ 0 <= t_x(294200,127)RQXSI04E,8180 <= 1
+ 0 <= t_x(294211,0),8181 <= 1
+ 0 <= t_x(294362,0),8182 <= 1
+ 0 <= t_x(294365,0),8183 <= 1
+ 0 <= t_x(294370,111)KSPE104D,8184 <= 1
+ 0 <= t_x(294406,0),8185 <= 1
+ 0 <= t_x(294418,0),8186 <= 1
+ 0 <= t_x(294433,140)RVKWU04M,8187 <= 1
+ 0 <= t_x(294442,152)LOVN1504,8188 <= 1
+ 0 <= t_x(294449,0),8189 <= 1
+ 0 <= t_x(294460,0),8190 <= 1
+ 0 <= t_x(294473,0),8191 <= 1
+ 0 <= t_x(294490,0),8192 <= 1
+ 0 <= t_x(294500,98)RASI04M,8193 <= 1
+ 0 <= t_x(294501,0),8194 <= 1
+ 0 <= t_x(294546,0),8195 <= 1
+ 0 <= t_x(294556,0),8196 <= 1
+ 0 <= t_x(294560,0),8197 <= 1
+ 0 <= t_x(294603,0),8198 <= 1
+ 0 <= t_x(294610,8)RQXU04E,8199 <= 1
+ 0 <= t_x(294615,0),8200 <= 1
+ 0 <= t_x(294633,0),8201 <= 1
+ 0 <= t_x(294637,0),8202 <= 1
+ 0 <= t_x(294656,0),8203 <= 1
+ 0 <= t_x(294672,0),8204 <= 1
+ 0 <= t_x(294674,0),8205 <= 1
+ 0 <= t_x(294685,0),8206 <= 1
+ 0 <= t_x(294750,0),8207 <= 1
+ 0 <= t_x(294752,0),8208 <= 1
+ 0 <= t_x(294756,0),8209 <= 1
+ 0 <= t_x(294779,53)RNS04M,8210 <= 1
+ 0 <= t_x(294791,0),8211 <= 1
+ 0 <= t_x(294807,1070)LCES004M,8212 <= 1
+ 0 <= t_x(294815,0),8213 <= 1
+ 0 <= t_x(294841,0),8214 <= 1
+ 0 <= t_x(294845,74)KFZ4404M,8215 <= 1
+ 0 <= t_x(294847,0),8216 <= 1
+ 0 <= t_x(294876,0),8217 <= 1
+ 0 <= t_x(294899,0),8218 <= 1
+ 0 <= t_x(294900,0),8219 <= 1
+ 0 <= t_x(294912,63)RNS04M,8220 <= 1
+ 0 <= t_x(294913,0),8221 <= 1
+ 0 <= t_x(294925,803)RVKWU04M,8222 <= 1
+ 0 <= t_x(294926,0),8223 <= 1
+ 0 <= t_x(294938,0),8224 <= 1
+ 0 <= t_x(294950,20)RNS04M,8225 <= 1
+ 0 <= t_x(294986,180)LGKFN04,8226 <= 1
+ 0 <= t_x(294990,0),8227 <= 1
+ 0 <= t_x(294997,0),8228 <= 1
+ 0 <= t_x(295005,0),8229 <= 1
+ 0 <= t_x(295018,0),8230 <= 1
+ 0 <= t_x(295023,0),8231 <= 1
+ 0 <= t_x(295034,237)RNS04M,8232 <= 1
+ 0 <= t_x(295047,0),8233 <= 1
+ 0 <= t_x(295049,0),8234 <= 1
+ 0 <= t_x(295116,102)RQXU04E,8235 <= 1
+ 0 <= t_x(295129,0),8236 <= 1
+ 0 <= t_x(295157,0),8237 <= 1
+ 0 <= t_x(295162,16)RVKWS04,8238 <= 1
+ 0 <= t_x(295168,3)BR204M,8239 <= 1
+ 0 <= t_x(295205,0),8240 <= 1
+ 0 <= t_x(295231,0),8241 <= 1
+ 0 <= t_x(295273,0),8242 <= 1
+ 0 <= t_x(295274,0),8243 <= 1
+ 0 <= t_x(295282,0),8244 <= 1
+ 0 <= t_x(295288,0),8245 <= 1
+ 0 <= t_x(295292,0),8246 <= 1
+ 0 <= t_x(295297,0),8247 <= 1
+ 0 <= t_x(295298,0),8248 <= 1
+ 0 <= t_x(295308,0),8249 <= 1
+ 0 <= t_x(295333,0),8250 <= 1
+ 0 <= t_x(295339,720)RVKWU04M,8251 <= 1
+ 0 <= t_x(295343,627)RVKWU04M,8252 <= 1
+ 0 <= t_x(295369,0),8253 <= 1
+ 0 <= t_x(295371,0),8254 <= 1
+ 0 <= t_x(295372,0),8255 <= 1
+ 0 <= t_x(295393,0),8256 <= 1
+ 0 <= t_x(295407,0),8257 <= 1
+ 0 <= t_x(295413,0),8258 <= 1
+ 0 <= t_x(295448,0),8259 <= 1
+ 0 <= t_x(295456,789)RVKWU04M,8260 <= 1
+ 0 <= t_x(295458,0),8261 <= 1
+ 0 <= t_x(295463,0),8262 <= 1
+ 0 <= t_x(295496,0),8263 <= 1
+ 0 <= t_x(295497,0),8264 <= 1
+ 0 <= t_x(295501,0),8265 <= 1
+ 0 <= t_x(295503,497)RVKWU04M,8266 <= 1
+ 0 <= t_x(295511,0),8267 <= 1
+ 0 <= t_x(295516,0),8268 <= 1
+ 0 <= t_x(295519,1)YB3EH04A,8269 <= 1
+ 0 <= t_x(295521,0),8270 <= 1
+ 0 <= t_x(295522,188)PMXX04M,8271 <= 1
+ 0 <= t_x(295550,0),8272 <= 1
+ 0 <= t_x(295569,0),8273 <= 1
+ 0 <= t_x(295571,0),8274 <= 1
+ 0 <= t_x(295594,0),8275 <= 1
+ 0 <= t_x(295595,0),8276 <= 1
+ 0 <= t_x(295609,152)RASI04M,8277 <= 1
+ 0 <= t_x(295620,888)RVKWU04M,8278 <= 1
+ 0 <= t_x(295634,0),8279 <= 1
+ 0 <= t_x(295688,0),8280 <= 1
+ 0 <= t_x(295691,29)RMZU04,8281 <= 1
+ 0 <= t_x(295708,0),8282 <= 1
+ 0 <= t_x(295711,561)LGAVA04,8283 <= 1
+ 0 <= t_x(295723,475)RVKWU04M,8284 <= 1
+ 0 <= t_x(295728,0),8285 <= 1
+ 0 <= t_x(295730,17)LEMDAT04,8286 <= 1
+ 0 <= t_x(295732,0),8287 <= 1
+ 0 <= t_x(295733,0),8288 <= 1
+ 0 <= t_x(295734,127)LEMDAT04,8289 <= 1
+ 0 <= t_x(295747,58)YB3EH04A,8290 <= 1
+ 0 <= t_x(295752,0),8291 <= 1
+ 0 <= t_x(295754,140)LEMDAT04,8292 <= 1
+ 0 <= t_x(295761,0),8293 <= 1
+ 0 <= t_x(295790,0),8294 <= 1
+ 0 <= t_x(295794,250)LEMDAT04,8295 <= 1
+ 0 <= t_x(295795,0),8296 <= 1
+ 0 <= t_x(295800,0),8297 <= 1
+ 0 <= t_x(295817,0),8298 <= 1
+ 0 <= t_x(295819,174)RVKWU04M,8299 <= 1
+ 0 <= t_x(295822,0),8300 <= 1
+ 0 <= t_x(295850,0),8301 <= 1
+ 0 <= t_x(295862,0),8302 <= 1
+ 0 <= t_x(295870,0),8303 <= 1
+ 0 <= t_x(295875,0),8304 <= 1
+ 0 <= t_x(295877,0),8305 <= 1
+ 0 <= t_x(295885,0),8306 <= 1
+ 0 <= t_x(295886,0),8307 <= 1
+ 0 <= t_x(295887,0),8308 <= 1
+ 0 <= t_x(295893,203)LEMDAT04,8309 <= 1
+ 0 <= t_x(295905,0),8310 <= 1
+ 0 <= t_x(295912,0),8311 <= 1
+ 0 <= t_x(295915,0),8312 <= 1
+ 0 <= t_x(295920,0),8313 <= 1
+ 0 <= t_x(295923,0),8314 <= 1
+ 0 <= t_x(295927,0),8315 <= 1
+ 0 <= t_x(295932,35)RNS04M,8316 <= 1
+ 0 <= t_x(295939,0),8317 <= 1
+ 0 <= t_x(295941,0),8318 <= 1
+ 0 <= t_x(295942,0),8319 <= 1
+ 0 <= t_x(295952,0),8320 <= 1
+ 0 <= t_x(295961,0),8321 <= 1
+ 0 <= t_x(295980,108)RNS04M,8322 <= 1
+ 0 <= t_x(296022,0),8323 <= 1
+ 0 <= t_x(296031,23)MM204,8324 <= 1
+ 0 <= t_x(296039,0),8325 <= 1
+ 0 <= t_x(296046,0),8326 <= 1
+ 0 <= t_x(296104,267)KFUL1U04,8327 <= 1
+ 0 <= t_x(296131,0),8328 <= 1
+ 0 <= t_x(296145,0),8329 <= 1
+ 0 <= t_x(296153,0),8330 <= 1
+ 0 <= t_x(296155,0),8331 <= 1
+ 0 <= t_x(296158,0),8332 <= 1
+ 0 <= t_x(296164,0),8333 <= 1
+ 0 <= t_x(296180,0),8334 <= 1
+ 0 <= t_x(296209,0),8335 <= 1
+ 0 <= t_x(296212,148)KSLN04A,8336 <= 1
+ 0 <= t_x(296238,0),8337 <= 1
+ 0 <= t_x(296248,0),8338 <= 1
+ 0 <= t_x(296289,0),8339 <= 1
+ 0 <= t_x(296295,0),8340 <= 1
+ 0 <= t_x(296307,0),8341 <= 1
+ 0 <= t_x(296317,0),8342 <= 1
+ 0 <= t_x(296334,0),8343 <= 1
+ 0 <= t_x(296337,0),8344 <= 1
+ 0 <= t_x(296350,0),8345 <= 1
+ 0 <= t_x(296365,355)LGAVA04,8346 <= 1
+ 0 <= t_x(296392,154)KSLN04A,8347 <= 1
+ 0 <= t_x(296394,0),8348 <= 1
+ 0 <= t_x(296401,0),8349 <= 1
+ 0 <= t_x(296406,0),8350 <= 1
+ 0 <= t_x(296407,48)YB3EH04A,8351 <= 1
+ 0 <= t_x(296463,0),8352 <= 1
+ 0 <= t_x(296465,0),8353 <= 1
+ 0 <= t_x(296473,7)LCES004,8354 <= 1
+ 0 <= t_x(296477,24)YB3EH04A,8355 <= 1
+ 0 <= t_x(296521,41)KFUL1U04,8356 <= 1
+ 0 <= t_x(296550,33)YB3EH04A,8357 <= 1
+ 0 <= t_x(296563,0),8358 <= 1
+ 0 <= t_x(296565,0),8359 <= 1
+ 0 <= t_x(296585,0),8360 <= 1
+ 0 <= t_x(296635,0),8361 <= 1
+ 0 <= t_x(296640,0),8362 <= 1
+ 0 <= t_x(296641,0),8363 <= 1
+ 0 <= t_x(296649,0),8364 <= 1
+ 0 <= t_x(296668,0),8365 <= 1
+ 0 <= t_x(296685,0),8366 <= 1
+ 0 <= t_x(296721,0),8367 <= 1
+ 0 <= t_x(296754,634)LGKFN04,8368 <= 1
+ 0 <= t_x(296755,0),8369 <= 1
+ 0 <= t_x(296792,0),8370 <= 1
+ 0 <= t_x(296824,0),8371 <= 1
+ 0 <= t_x(296840,0),8372 <= 1
+ 0 <= t_x(296850,0),8373 <= 1
+ 0 <= t_x(296851,0),8374 <= 1
+ 0 <= t_x(296857,5)BR204M,8375 <= 1
+ 0 <= t_x(296864,0),8376 <= 1
+ 0 <= t_x(296878,0),8377 <= 1
+ 0 <= t_x(296918,0),8378 <= 1
+ 0 <= t_x(296922,153)LGKFN04,8379 <= 1
+ 0 <= t_x(296928,72)LGIRA04,8380 <= 1
+ 0 <= t_x(296939,0),8381 <= 1
+ 0 <= t_x(296955,0),8382 <= 1
+ 0 <= t_x(296978,4)YB3EH04A,8383 <= 1
+ 0 <= t_x(297011,0),8384 <= 1
+ 0 <= t_x(297035,0),8385 <= 1
+ 0 <= t_x(297037,56)LEBAS04A,8386 <= 1
+ 0 <= t_x(297057,168)KCHI104M,8387 <= 1
+ 0 <= t_x(297075,0),8388 <= 1
+ 0 <= t_x(297076,0),8389 <= 1
+ 0 <= t_x(297079,0),8390 <= 1
+ 0 <= t_x(297080,0),8391 <= 1
+ 0 <= t_x(297087,0),8392 <= 1
+ 0 <= t_x(297113,0),8393 <= 1
+ 0 <= t_x(297129,0),8394 <= 1
+ 0 <= t_x(297145,24)LOVN1504,8395 <= 1
+ 0 <= t_x(297157,654)LGKFN04,8396 <= 1
+ 0 <= t_x(297158,0),8397 <= 1
+ 0 <= t_x(297185,0),8398 <= 1
+ 0 <= t_x(297207,0),8399 <= 1
+ 0 <= t_x(297228,0),8400 <= 1
+ 0 <= t_x(297232,24)RNI04M,8401 <= 1
+ 0 <= t_x(297250,0),8402 <= 1
+ 0 <= t_x(297288,171)YB3EH04A,8403 <= 1
+ 0 <= t_x(297293,0),8404 <= 1
+ 0 <= t_x(297313,0),8405 <= 1
+ 0 <= t_x(297350,0),8406 <= 1
+ 0 <= t_x(297362,0),8407 <= 1
+ 0 <= t_x(297370,0),8408 <= 1
+ 0 <= t_x(297384,0),8409 <= 1
+ 0 <= t_x(297393,0),8410 <= 1
+ 0 <= t_x(297398,0),8411 <= 1
+ 0 <= t_x(297403,0),8412 <= 1
+ 0 <= t_x(297407,0),8413 <= 1
+ 0 <= t_x(297424,0),8414 <= 1
+ 0 <= t_x(297427,186)RMZSI04,8415 <= 1
+ 0 <= t_x(297433,0),8416 <= 1
+ 0 <= t_x(297436,86)FUJ04M,8417 <= 1
+ 0 <= t_x(297482,0),8418 <= 1
+ 0 <= t_x(297500,393)LEBAS04A,8419 <= 1
+ 0 <= t_x(297505,0),8420 <= 1
+ 0 <= t_x(297519,0),8421 <= 1
+ 0 <= t_x(297546,0),8422 <= 1
+ 0 <= t_x(297571,0),8423 <= 1
+ 0 <= t_x(297572,226)RVKWU04M,8424 <= 1
+ 0 <= t_x(297613,0),8425 <= 1
+ 0 <= t_x(297616,810)LGSRA04,8426 <= 1
+ 0 <= t_x(297679,0),8427 <= 1
+ 0 <= t_x(297680,617)RMZSI04,8428 <= 1
+ 0 <= t_x(297682,0),8429 <= 1
+ 0 <= t_x(297702,92)RMZSI04,8430 <= 1
+ 0 <= t_x(297708,10)KFZ4404M,8431 <= 1
+ 0 <= t_x(297721,0),8432 <= 1
+ 0 <= t_x(297726,0),8433 <= 1
+ 0 <= t_x(297744,0),8434 <= 1
+ 0 <= t_x(297762,0),8435 <= 1
+ 0 <= t_x(297773,0),8436 <= 1
+ 0 <= t_x(297781,10)YB3EH04A,8437 <= 1
+ 0 <= t_x(297827,0),8438 <= 1
+ 0 <= t_x(297851,0),8439 <= 1
+ 0 <= t_x(297904,105)LOVN1504,8440 <= 1
+ 0 <= t_x(297922,0),8441 <= 1
+ 0 <= t_x(297929,0),8442 <= 1
+ 0 <= t_x(297958,0),8443 <= 1
+ 0 <= t_x(297974,0),8444 <= 1
+ 0 <= t_x(298009,0),8445 <= 1
+ 0 <= t_x(298080,0),8446 <= 1
+ 0 <= t_x(298089,0),8447 <= 1
+ 0 <= t_x(298090,0),8448 <= 1
+ 0 <= t_x(298114,0),8449 <= 1
+ 0 <= t_x(298116,0),8450 <= 1
+ 0 <= t_x(298128,0),8451 <= 1
+ 0 <= t_x(298171,0),8452 <= 1
+ 0 <= t_x(298177,0),8453 <= 1
+ 0 <= t_x(298183,80)YB3EH04A,8454 <= 1
+ 0 <= t_x(298212,0),8455 <= 1
+ 0 <= t_x(298218,0),8456 <= 1
+ 0 <= t_x(298237,0),8457 <= 1
+ 0 <= t_x(298246,0),8458 <= 1
+ 0 <= t_x(298249,229)RNS04M,8459 <= 1
+ 0 <= t_x(298297,0),8460 <= 1
+ 0 <= t_x(298300,0),8461 <= 1
+ 0 <= t_x(298306,0),8462 <= 1
+ 0 <= t_x(298321,9)LEBAS04A,8463 <= 1
+ 0 <= t_x(298333,5)KSPE104D,8464 <= 1
+ 0 <= t_x(298368,0),8465 <= 1
+ 0 <= t_x(298378,0),8466 <= 1
+ 0 <= t_x(298384,0),8467 <= 1
+ 0 <= t_x(298397,0),8468 <= 1
+ 0 <= t_x(298402,668)LCES004M,8469 <= 1
+ 0 <= t_x(298426,693)LCES004M,8470 <= 1
+ 0 <= t_x(298434,1477)LCES004,8471 <= 1
+ 0 <= t_x(298447,0),8472 <= 1
+ 0 <= t_x(298477,368)RMZSI04,8473 <= 1
+ 0 <= t_x(298480,0),8474 <= 1
+ 0 <= t_x(298488,0),8475 <= 1
+ 0 <= t_x(298501,0),8476 <= 1
+ 0 <= t_x(298502,32)YB3EH04A,8477 <= 1
+ 0 <= t_x(298503,0),8478 <= 1
+ 0 <= t_x(298528,1167)LCES004,8479 <= 1
+ 0 <= t_x(298564,0),8480 <= 1
+ 0 <= t_x(298588,0),8481 <= 1
+ 0 <= t_x(298592,0),8482 <= 1
+ 0 <= t_x(298619,0),8483 <= 1
+ 0 <= t_x(298646,0),8484 <= 1
+ 0 <= t_x(298660,13)KCHI104M,8485 <= 1
+ 0 <= t_x(298706,0),8486 <= 1
+ 0 <= t_x(298713,0),8487 <= 1
+ 0 <= t_x(298715,0),8488 <= 1
+ 0 <= t_x(300045,40)KSPE104D,8489 <= 1
+ 0 <= t_x(300064,0),8490 <= 1
+ 0 <= t_x(300072,15)KSLN04A,8491 <= 1
+ 0 <= t_x(300133,0),8492 <= 1
+ 0 <= t_x(300137,0),8493 <= 1
+ 0 <= t_x(300146,0),8494 <= 1
+ 0 <= t_x(300185,0),8495 <= 1
+ 0 <= t_x(300204,0),8496 <= 1
+ 0 <= t_x(300231,0),8497 <= 1
+ 0 <= t_x(300232,0),8498 <= 1
+ 0 <= t_x(300237,0),8499 <= 1
+ 0 <= t_x(300256,177)LOVN1504,8500 <= 1
+ 0 <= t_x(300287,156)RNS04M,8501 <= 1
+ 0 <= t_x(300290,0),8502 <= 1
+ 0 <= t_x(300332,0),8503 <= 1
+ 0 <= t_x(300414,0),8504 <= 1
+ 0 <= t_x(300421,0),8505 <= 1
+ 0 <= t_x(300422,0),8506 <= 1
+ 0 <= t_x(300424,0),8507 <= 1
+ 0 <= t_x(300428,0),8508 <= 1
+ 0 <= t_x(300430,0),8509 <= 1
+ 0 <= t_x(300445,1537)LCES004,8510 <= 1
+ 0 <= t_x(300487,0),8511 <= 1
+ 0 <= t_x(300504,377)LGKFN04,8512 <= 1
+ 0 <= t_x(300521,0),8513 <= 1
+ 0 <= t_x(300538,112)KSPE104D,8514 <= 1
+ 0 <= t_x(300571,0),8515 <= 1
+ 0 <= t_x(300582,0),8516 <= 1
+ 0 <= t_x(300590,0),8517 <= 1
+ 0 <= t_x(300621,1409)LCES004,8518 <= 1
+ 0 <= t_x(300666,646)LCES004,8519 <= 1
+ 0 <= t_x(300727,0),8520 <= 1
+ 0 <= t_x(300750,62)EG11G04M,8521 <= 1
+ 0 <= t_x(300765,0),8522 <= 1
+ 0 <= t_x(300774,0),8523 <= 1
+ 0 <= t_x(300786,570)LCES004M,8524 <= 1
+ 0 <= t_x(300815,982)LCES004M,8525 <= 1
+ 0 <= t_x(300850,0),8526 <= 1
+ 0 <= t_x(300851,0),8527 <= 1
+ 0 <= t_x(300885,172)RMZSI04,8528 <= 1
+ 0 <= t_x(300896,0),8529 <= 1
+ 0 <= t_x(300931,21)KSPE104D,8530 <= 1
+ 0 <= t_x(300956,0),8531 <= 1
+ 0 <= t_x(300964,291)LGKFN04,8532 <= 1
+ 0 <= t_x(301010,5)RNS04M,8533 <= 1
+ 0 <= t_x(301035,0),8534 <= 1
+ 0 <= t_x(301041,36)BKED1204,8535 <= 1
+ 0 <= t_x(301058,930)LCES004M,8536 <= 1
+ 0 <= t_x(301059,0),8537 <= 1
+ 0 <= t_x(301070,588)EDGG704,8538 <= 1
+ 0 <= t_x(301074,61)LGKFN04,8539 <= 1
+ 0 <= t_x(301088,173)LEMDAT04,8540 <= 1
+ 0 <= t_x(301101,0),8541 <= 1
+ 0 <= t_x(301139,780)LCES004M,8542 <= 1
+ 0 <= t_x(301145,157)YB3EH04A,8543 <= 1
+ 0 <= t_x(301219,0),8544 <= 1
+ 0 <= t_x(301285,0),8545 <= 1
+ 0 <= t_x(301287,0),8546 <= 1
+ 0 <= t_x(301299,0),8547 <= 1
+ 0 <= t_x(301329,0),8548 <= 1
+ 0 <= t_x(301342,960)LCES004M,8549 <= 1
+ 0 <= t_x(301346,0),8550 <= 1
+ 0 <= t_x(301353,5)KSPE104D,8551 <= 1
+ 0 <= t_x(301367,0),8552 <= 1
+ 0 <= t_x(301391,184)RMZSI04,8553 <= 1
+ 0 <= t_x(301417,154)LGKFN04,8554 <= 1
+ 0 <= t_x(301420,304)LELVL104,8555 <= 1
+ 0 <= t_x(301461,47)YB3EH04A,8556 <= 1
+ 0 <= t_x(301477,184)MRAE04,8557 <= 1
+ 0 <= t_x(301496,0),8558 <= 1
+ 0 <= t_x(301501,114)LCES004,8559 <= 1
+ 0 <= t_x(301540,0),8560 <= 1
+ 0 <= t_x(301590,0),8561 <= 1
+ 0 <= t_x(301601,0),8562 <= 1
+ 0 <= t_x(301687,115)LEBAS04A,8563 <= 1
+ 0 <= t_x(301707,0),8564 <= 1
+ 0 <= t_x(301709,1219)LCES004M,8565 <= 1
+ 0 <= t_x(301721,0),8566 <= 1
+ 0 <= t_x(301727,0),8567 <= 1
+ 0 <= t_x(301749,27)KSLN04A,8568 <= 1
+ 0 <= t_x(301757,0),8569 <= 1
+ 0 <= t_x(301783,0),8570 <= 1
+ 0 <= t_x(301785,0),8571 <= 1
+ 0 <= t_x(301815,9)GL4W04M,8572 <= 1
+ 0 <= t_x(301819,0),8573 <= 1
+ 0 <= t_x(301888,0),8574 <= 1
+ 0 <= t_x(301968,50)EG11G04M,8575 <= 1
+ 0 <= t_x(302060,0),8576 <= 1
+ 0 <= t_x(302073,0),8577 <= 1
+ 0 <= t_x(302096,0),8578 <= 1
+ 0 <= t_x(302136,0),8579 <= 1
+ 0 <= t_x(302179,0),8580 <= 1
+ 0 <= t_x(302180,0),8581 <= 1
+ 0 <= t_x(302224,281)LELVL104,8582 <= 1
+ 0 <= t_x(302247,0),8583 <= 1
+ 0 <= t_x(302262,0),8584 <= 1
+ 0 <= t_x(302300,0),8585 <= 1
+ 0 <= t_x(302310,0),8586 <= 1
+ 0 <= t_x(302341,0),8587 <= 1
+ 0 <= t_x(302351,0),8588 <= 1
+ 0 <= t_x(302365,685)RMZSI04,8589 <= 1
+ 0 <= t_x(302390,131)RMZSI04,8590 <= 1
+ 0 <= t_x(302457,0),8591 <= 1
+ 0 <= t_x(302470,0),8592 <= 1
+ 0 <= t_x(302474,0),8593 <= 1
+ 0 <= t_x(302528,0),8594 <= 1
+ 0 <= t_x(302530,0),8595 <= 1
+ 0 <= t_x(302531,0),8596 <= 1
+ 0 <= t_x(302536,0),8597 <= 1
+ 0 <= t_x(302552,0),8598 <= 1
+ 0 <= t_x(302575,0),8599 <= 1
+ 0 <= t_x(302591,18)BKED1204,8600 <= 1
+ 0 <= t_x(302632,0),8601 <= 1
+ 0 <= t_x(302643,52)EG11G04M,8602 <= 1
+ 0 <= t_x(302650,0),8603 <= 1
+ 0 <= t_x(302661,72)EG11G04M,8604 <= 1
+ 0 <= t_x(302665,35)GL34W04,8605 <= 1
+ 0 <= t_x(302670,146)RMZSI04,8606 <= 1
+ 0 <= t_x(302679,0),8607 <= 1
+ 0 <= t_x(302686,0),8608 <= 1
+ 0 <= t_x(302705,0),8609 <= 1
+ 0 <= t_x(302741,449)RMZSI04,8610 <= 1
+ 0 <= t_x(302774,246)RMZSI04,8611 <= 1
+ 0 <= t_x(302798,0),8612 <= 1
+ 0 <= t_x(302801,0),8613 <= 1
+ 0 <= t_x(302830,70)RMZSI04,8614 <= 1
+ 0 <= t_x(302840,49)RMZU04,8615 <= 1
+ 0 <= t_x(302940,0),8616 <= 1
+ 0 <= t_x(302944,653)RMZSI04,8617 <= 1
+ 0 <= t_x(302970,0),8618 <= 1
+ 0 <= t_x(302986,512)LEBAS04A,8619 <= 1
+ 0 <= t_x(303013,0),8620 <= 1
+ 0 <= t_x(303017,0),8621 <= 1
+ 0 <= t_x(303035,0),8622 <= 1
+ 0 <= t_x(303061,0),8623 <= 1
+ 0 <= t_x(303077,0),8624 <= 1
+ 0 <= t_x(303139,0),8625 <= 1
+ 0 <= t_x(303152,314)LEBAS04A,8626 <= 1
+ 0 <= t_x(303156,266)EG11G04M,8627 <= 1
+ 0 <= t_x(303164,87)KSPE104D,8628 <= 1
+ 0 <= t_x(303173,0),8629 <= 1
+ 0 <= t_x(303194,0),8630 <= 1
+ 0 <= t_x(303195,390)MRAE04,8631 <= 1
+ 0 <= t_x(303203,1707)LCES004,8632 <= 1
+ 0 <= t_x(303209,224)LEBAS04A,8633 <= 1
+ 0 <= t_x(303215,0),8634 <= 1
+ 0 <= t_x(303224,0),8635 <= 1
+ 0 <= t_x(303227,322)LELVL104,8636 <= 1
+ 0 <= t_x(303235,186)EGPFA04,8637 <= 1
+ 0 <= t_x(303247,0),8638 <= 1
+ 0 <= t_x(303253,0),8639 <= 1
+ 0 <= t_x(303270,0),8640 <= 1
+ 0 <= t_x(303282,7)LEMDAT04,8641 <= 1
+ 0 <= t_x(303297,0),8642 <= 1
+ 0 <= t_x(303314,60)EG11G04M,8643 <= 1
+ 0 <= t_x(303341,797)LCES004M,8644 <= 1
+ 0 <= t_x(303409,0),8645 <= 1
+ 0 <= t_x(303471,0),8646 <= 1
+ 0 <= t_x(303476,0),8647 <= 1
+ 0 <= t_x(303485,425)LELVL104,8648 <= 1
+ 0 <= t_x(303503,16)KSLN04A,8649 <= 1
+ 0 <= t_x(303506,1830)LCES004,8650 <= 1
+ 0 <= t_x(303517,420)RMZSI04,8651 <= 1
+ 0 <= t_x(303529,608)EDGG704,8652 <= 1
+ 0 <= t_x(303534,3213)LGZAA04M,8653 <= 1
+ 0 <= t_x(303604,146)LELVL104,8654 <= 1
+ 0 <= t_x(303617,99)KSLN04A,8655 <= 1
+ 0 <= t_x(303652,0),8656 <= 1
+ 0 <= t_x(303662,5)KSPE104D,8657 <= 1
+ 0 <= t_x(303664,219)LGAVA04,8658 <= 1
+ 0 <= t_x(303665,1780)LCES004,8659 <= 1
+ 0 <= t_x(303666,24)YB3EH04A,8660 <= 1
+ 0 <= t_x(303747,38)KSAL1204,8661 <= 1
+ 0 <= t_x(303771,0),8662 <= 1
+ 0 <= t_x(303784,38)KSPE104D,8663 <= 1
+ 0 <= t_x(303790,0),8664 <= 1
+ 0 <= t_x(303810,0),8665 <= 1
+ 0 <= t_x(303814,873)EDGG704,8666 <= 1
+ 0 <= t_x(303829,0),8667 <= 1
+ 0 <= t_x(303832,0),8668 <= 1
+ 0 <= t_x(303842,12)LELVU04,8669 <= 1
+ 0 <= t_x(303874,0),8670 <= 1
+ 0 <= t_x(303900,0),8671 <= 1
+ 0 <= t_x(303911,0),8672 <= 1
+ 0 <= t_x(303930,0),8673 <= 1
+ 0 <= t_x(303959,2115)LGZAA04M,8674 <= 1
+ 0 <= t_x(303971,0),8675 <= 1
+ 0 <= t_x(303979,0),8676 <= 1
+ 0 <= t_x(303992,0),8677 <= 1
+ 0 <= t_x(304001,201)LEBAS04A,8678 <= 1
+ 0 <= t_x(304007,339)EG11G04M,8679 <= 1
+ 0 <= t_x(304041,0),8680 <= 1
+ 0 <= t_x(304074,0),8681 <= 1
+ 0 <= t_x(304100,0),8682 <= 1
+ 0 <= t_x(304139,230)LELVL104,8683 <= 1
+ 0 <= t_x(304182,277)LELVL104,8684 <= 1
+ 0 <= t_x(304230,697)EDGG704,8685 <= 1
+ 0 <= t_x(304242,0),8686 <= 1
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+ 0 <= t_x(304253,1097)LCES004M,8688 <= 1
+ 0 <= t_x(304254,0),8689 <= 1
+ 0 <= t_x(304261,0),8690 <= 1
+ 0 <= t_x(304263,322)LELVL104,8691 <= 1
+ 0 <= t_x(304315,0),8692 <= 1
+ 0 <= t_x(304335,522)LELVL104,8693 <= 1
+ 0 <= t_x(304362,1553)LGZAA04M,8694 <= 1
+ 0 <= t_x(304414,3)LEMDAT04,8695 <= 1
+ 0 <= t_x(304433,0),8696 <= 1
+ 0 <= t_x(304443,0),8697 <= 1
+ 0 <= t_x(304453,0),8698 <= 1
+ 0 <= t_x(304456,0),8699 <= 1
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+ 0 <= t_x(304483,30)LCES004,8701 <= 1
+ 0 <= t_x(304486,66)LELVU04,8702 <= 1
+ 0 <= t_x(304529,0),8703 <= 1
+ 0 <= t_x(304552,0),8704 <= 1
+ 0 <= t_x(304557,0),8705 <= 1
+ 0 <= t_x(304568,76)ZM56704,8706 <= 1
+ 0 <= t_x(304583,0),8707 <= 1
+ 0 <= t_x(304606,196)KFUL1U04,8708 <= 1
+ 0 <= t_x(304631,0),8709 <= 1
+ 0 <= t_x(304701,0),8710 <= 1
+ 0 <= t_x(304713,0),8711 <= 1
+ 0 <= t_x(304734,0),8712 <= 1
+ 0 <= t_x(304739,0),8713 <= 1
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+ 0 <= t_x(304765,0),8715 <= 1
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+ 0 <= t_x(304798,0),8717 <= 1
+ 0 <= t_x(304803,0),8718 <= 1
+ 0 <= t_x(304857,0),8719 <= 1
+ 0 <= t_x(304895,0),8720 <= 1
+ 0 <= t_x(304979,0),8721 <= 1
+ 0 <= t_x(304980,0),8722 <= 1
+ 0 <= t_x(305019,0),8723 <= 1
+ 0 <= t_x(305039,0),8724 <= 1
+ 0 <= t_x(305074,0),8725 <= 1
+ 0 <= t_x(305112,0),8726 <= 1
+ 0 <= t_x(305122,187)LEBAS04A,8727 <= 1
+ 0 <= t_x(305154,16)LELVL104,8728 <= 1
+ 0 <= t_x(305224,0),8729 <= 1
+ 0 <= t_x(305283,0),8730 <= 1
+ 0 <= t_x(305363,0),8731 <= 1
+ 0 <= t_x(305375,0),8732 <= 1
+ 0 <= t_x(305462,746)EDGG704,8733 <= 1
+ 0 <= t_x(305491,0),8734 <= 1
+ 0 <= t_x(305522,51)KSPE104D,8735 <= 1
+ 0 <= t_x(305532,0),8736 <= 1
+ 0 <= t_x(305535,0),8737 <= 1
+ 0 <= t_x(305538,570)RMZSI04,8738 <= 1
+ 0 <= t_x(305548,0),8739 <= 1
+ 0 <= t_x(305557,1200)LCES004,8740 <= 1
+ 0 <= t_x(305593,0),8741 <= 1
+ 0 <= t_x(305597,0),8742 <= 1
+ 0 <= t_x(305599,0),8743 <= 1
+ 0 <= t_x(305604,0),8744 <= 1
+ 0 <= t_x(305671,0),8745 <= 1
+ 0 <= t_x(305686,0),8746 <= 1
+ 0 <= t_x(305689,58)LEMDAT04,8747 <= 1
+ 0 <= t_x(305696,0),8748 <= 1
+ 0 <= t_x(305697,322)LEMDAT04,8749 <= 1
+ 0 <= t_x(305716,6)KWUR1C04,8750 <= 1
+ 0 <= t_x(305728,29)ZM56704,8751 <= 1
+ 0 <= t_x(305730,320)LGIRA04,8752 <= 1
+ 0 <= t_x(305753,0),8753 <= 1
+ 0 <= t_x(305764,0),8754 <= 1
+ 0 <= t_x(305791,0),8755 <= 1
+ 0 <= t_x(305798,900)LCES004,8756 <= 1
+ 0 <= t_x(305802,1083)EDGG704,8757 <= 1
+ 0 <= t_x(305803,0),8758 <= 1
+ 0 <= t_x(305828,0),8759 <= 1
+ 0 <= t_x(305867,1013)EDGG704,8760 <= 1
+ 0 <= t_x(305887,1924)LCES004,8761 <= 1
+ 0 <= t_x(305899,258)LEBAS04A,8762 <= 1
+ 0 <= t_x(305915,0),8763 <= 1
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+ 0 <= t_x(305962,60)LEMDAT04,8765 <= 1
+ 0 <= t_x(305967,111)LELVL104,8766 <= 1
+ 0 <= t_x(306007,21)YB3EH04A,8767 <= 1
+ 0 <= t_x(306066,0),8768 <= 1
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+ 0 <= t_x(306197,115)LEBAS04A,8771 <= 1
+ 0 <= t_x(306206,0),8772 <= 1
+ 0 <= t_x(306207,895)LCES004M,8773 <= 1
+ 0 <= t_x(306242,0),8774 <= 1
+ 0 <= t_x(306243,0),8775 <= 1
+ 0 <= t_x(306251,51)RMZU04,8776 <= 1
+ 0 <= t_x(306253,0),8777 <= 1
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+ 0 <= t_x(306307,4)RMZU04,8780 <= 1
+ 0 <= t_x(306308,0),8781 <= 1
+ 0 <= t_x(306346,1888)LCES004,8782 <= 1
+ 0 <= t_x(306358,207)RMZSI04,8783 <= 1
+ 0 <= t_x(306384,27)LELVU04,8784 <= 1
+ 0 <= t_x(306397,0),8785 <= 1
+ 0 <= t_x(306405,812)EDGG704,8786 <= 1
+ 0 <= t_x(306413,571)LGKFN04,8787 <= 1
+ 0 <= t_x(306449,441)LEBAS04A,8788 <= 1
+ 0 <= t_x(306542,0),8789 <= 1
+ 0 <= t_x(306667,0),8790 <= 1
+ 0 <= t_x(306669,45)MRAE04,8791 <= 1
+ 0 <= t_x(306685,0),8792 <= 1
+ 0 <= t_x(306698,1580)EDGG704,8793 <= 1
+ 0 <= t_x(306710,0),8794 <= 1
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+ 0 <= t_x(306743,290)RMZSI04,8796 <= 1
+ 0 <= t_x(306751,0),8797 <= 1
+ 0 <= t_x(306756,0),8798 <= 1
+ 0 <= t_x(306801,34)RMZU04,8799 <= 1
+ 0 <= t_x(306846,0),8800 <= 1
+ 0 <= t_x(306862,3)KSAL1204,8801 <= 1
+ 0 <= t_x(306868,108)KSLN04A,8802 <= 1
+ 0 <= t_x(306922,40)LOVN1504,8803 <= 1
+ 0 <= t_x(306943,0),8804 <= 1
+ 0 <= t_x(306995,0),8805 <= 1
+ 0 <= t_x(307018,464)RMZSI04,8806 <= 1
+ 0 <= t_x(307021,0),8807 <= 1
+ 0 <= t_x(307055,0),8808 <= 1
+ 0 <= t_x(307060,0),8809 <= 1
+ 0 <= t_x(307068,0),8810 <= 1
+ 0 <= t_x(307091,0),8811 <= 1
+ 0 <= t_x(307105,1897)LGZAA04M,8812 <= 1
+ 0 <= t_x(307107,0),8813 <= 1
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+ 0 <= t_x(307142,140)KSPE104D,8815 <= 1
+ 0 <= t_x(307145,0),8816 <= 1
+ 0 <= t_x(307153,1611)LCES004,8817 <= 1
+ 0 <= t_x(307154,465)LGIRA04,8818 <= 1
+ 0 <= t_x(307190,62)LGKFN04,8819 <= 1
+ 0 <= t_x(307217,604)RMZSI04,8820 <= 1
+ 0 <= t_x(307260,0),8821 <= 1
+ 0 <= t_x(307264,2060)LCES004,8822 <= 1
+ 0 <= t_x(307265,350)LEBAS04A,8823 <= 1
+ 0 <= t_x(307359,408)LELVL104,8824 <= 1
+ 0 <= t_x(307394,0),8825 <= 1
+ 0 <= t_x(307440,0),8826 <= 1
+ 0 <= t_x(307441,0),8827 <= 1
+ 0 <= t_x(307461,0),8828 <= 1
+ 0 <= t_x(307470,346)LGIRA04,8829 <= 1
+ 0 <= t_x(307472,0),8830 <= 1
+ 0 <= t_x(307498,1944)LCES004,8831 <= 1
+ 0 <= t_x(307547,0),8832 <= 1
+ 0 <= t_x(307617,0),8833 <= 1
+ 0 <= t_x(307626,0),8834 <= 1
+ 0 <= t_x(307658,46)RMZU04,8835 <= 1
+ 0 <= t_x(307674,0),8836 <= 1
+ 0 <= t_x(307740,756)LGSRA04,8837 <= 1
+ 0 <= t_x(307752,288)LGAVA04,8838 <= 1
+ 0 <= t_x(307791,32)ZM56704,8839 <= 1
+ 0 <= t_x(307805,0),8840 <= 1
+ 0 <= t_x(307831,0),8841 <= 1
+ 0 <= t_x(307833,0),8842 <= 1
+ 0 <= t_x(307846,0),8843 <= 1
+ 0 <= t_x(307860,0),8844 <= 1
+ 0 <= t_x(307878,8)KWUR1C04,8845 <= 1
+ 0 <= t_x(307897,1052)LCES004M,8846 <= 1
+ 0 <= t_x(307935,0),8847 <= 1
+ 0 <= t_x(307961,0),8848 <= 1
+ 0 <= t_x(307977,0),8849 <= 1
+ 0 <= t_x(307985,73)RMZU04,8850 <= 1
+ 0 <= t_x(307990,602)EDGG704,8851 <= 1
+ 0 <= t_x(307992,1502)LGZAA04M,8852 <= 1
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+ 0 <= x(302361,586)MGY04,24164.p <= 1
+ 0 <= x(302879,1260)MYY04A,24165.p <= 1
+Binaries
+ t_x(262805,0),1.o t_x(262806,0),2.o t_x(262808,0),3.o t_x(262844,0),4.o t_x(262875,342)EBBRA04E,5.o t_x(262897,0),6.o
+ t_x(262913,0),7.o t_x(262946,560)RQXSI04E,8.o t_x(263003,0),9.o t_x(263004,385)RQXSI04E,10.o t_x(263012,0),11.o
+ t_x(263107,22)BR204M,12.o t_x(263142,0),13.o t_x(263168,65)RFBRT04M,14.o t_x(263196,337)RQXSI04E,15.o
+ t_x(263206,0),16.o t_x(263212,0),17.o t_x(263249,0),18.o t_x(263266,0),19.o t_x(263276,0),20.o t_x(263279,151)KFZ4404M,21.o
+ t_x(263280,91)MM304,22.o t_x(263290,0),23.o t_x(263294,0),24.o t_x(263297,0),25.o t_x(263298,245)LELVL04M,26.o
+ t_x(263306,2040)LCES004,27.o t_x(263313,252)RFBRT04M,28.o t_x(263316,0),29.o t_x(263323,32)LEBAS04M,30.o
+ t_x(263329,0),31.o t_x(263330,0),32.o t_x(263332,140)MM204,33.o t_x(263339,289)LCES004M,34.o t_x(263346,0),35.o
+ t_x(263350,110)RFBRT04M,36.o t_x(263351,0),37.o t_x(263367,181)RFBRT04M,38.o t_x(263370,352)RFBRT04M,39.o
+ t_x(263376,0),40.o t_x(263389,17)MM304,41.o t_x(263410,1535)LGKFN04,42.o t_x(263412,167)LCES004M,43.o
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+ t_x(263574,0),58.o t_x(263580,2953)LCES004,59.o t_x(263584,180)LEBAS04A,60.o t_x(263587,1255)LCES004M,61.o
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+ t_x(263638,373)LEBAS04A,70.o t_x(263640,375)LCES004,71.o t_x(263646,0),72.o t_x(263649,0),73.o t_x(263659,0),74.o
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+ t_x(274934,0),158.o t_x(274996,0),159.o t_x(275011,415)MT4AT04E,160.o t_x(275027,184)LGZAA04M,161.o t_x(275135,58)LGSRA04,162.o
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+ t_x(282752,333)KSLN04A,523.o t_x(282755,628)KWUR404E,524.o t_x(282784,61)RQXSI04E,525.o t_x(282785,51)YB3EH04E,526.o
+ t_x(282807,108)LGKFN04,527.o t_x(282822,0),528.o t_x(282837,162)KSLN04M,529.o t_x(282854,0),530.o t_x(282859,126)RQXSI04E,531.o
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+ t_x(282890,775)EGNOR04M,536.o t_x(282894,0),537.o t_x(282904,0),538.o t_x(282912,0),539.o t_x(282924,0),540.o
+ t_x(282933,103)RASI04M,541.o t_x(282954,69)RQXSI04E,542.o t_x(282961,0),543.o t_x(282964,3652)LGSRA04,544.o
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+ t_x(283117,0),559.o t_x(283123,127)KCHI104M,560.o t_x(283128,195)YB3EH04E,561.o t_x(283139,0),562.o t_x(283140,0),563.o
+ t_x(283194,1076)PMXX04M,564.o t_x(283209,138)RMZU04E,565.o t_x(283211,88)RMZU04E,566.o t_x(283232,0),567.o
+ t_x(283233,180)RVKWU04M,568.o t_x(283253,449)RASI04M,569.o t_x(283254,4)EGNOR04M,570.o t_x(283256,186)EGNOR04M,571.o
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+ t_x(283289,83)RMZU04,576.o t_x(283302,21)YB3EH04E,577.o t_x(283305,425)KSLN04A,578.o t_x(283333,0),579.o
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+ t_x(283607,712)PMXX04M,605.o t_x(283663,0),606.o t_x(283667,10)YB3EH04E,607.o t_x(283688,15)RQXI04E,608.o
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+ t_x(283751,237)RQXI04E,617.o t_x(283760,473)FUJ04M,618.o t_x(283795,542)RVKWU04M,619.o t_x(283812,218)RMZU04E,620.o
+ t_x(283821,0),621.o t_x(283823,0),622.o t_x(283829,63)YB5WH04M,623.o t_x(283853,0),624.o t_x(283862,716)RASI04M,625.o
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+ t_x(284341,0),675.o t_x(284344,85)YB3EH04E,676.o t_x(284346,466)LGKFN04,677.o t_x(284349,0),678.o t_x(284350,0),679.o
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+ t_x(287528,0),975.o t_x(287536,914)LELVL04M,976.o t_x(287541,0),977.o t_x(287544,3)BR404M,978.o t_x(287579,686)RQXSI04E,979.o
+ t_x(287580,87)MEK04,980.o t_x(287581,0),981.o t_x(287595,347)KWUR1C04,982.o t_x(287604,687)PMXX04M,983.o
+ t_x(287623,0),984.o t_x(287631,287)LELVL04M,985.o t_x(287660,1024)EG11G04M,986.o t_x(287677,0),987.o
+ t_x(287690,72)LCS12W03,988.o t_x(287696,627)RMZSI04,989.o t_x(287700,2246)LGZAA04M,990.o t_x(287702,0),991.o
+ t_x(287703,0),992.o t_x(287704,0),993.o t_x(287722,235)BKED1204,994.o t_x(287736,1137)PMXX04M,995.o t_x(287749,2354)LGZAA04M,996.o
+ t_x(287767,0),997.o t_x(287785,2178)KFZ4404M,998.o t_x(287796,0),999.o t_x(287799,60)KFZ4404M,1000.o
+ t_x(287817,450)LGKFN04,1001.o t_x(287819,63)PMXX04M,1002.o t_x(287821,471)RMZU04E,1003.o t_x(287828,0),1004.o
+ t_x(287829,0),1005.o t_x(287849,0),1006.o t_x(287855,205)RNS04M,1007.o t_x(287882,716)LGIRA04,1008.o
+ t_x(287887,0),1009.o t_x(287891,0),1010.o t_x(287895,717)PMXX04M,1011.o t_x(287899,140)KFZ4404M,1012.o
+ t_x(287902,0),1013.o t_x(287904,613)LGKFN04,1014.o t_x(287908,1004)LGKFN04,1015.o t_x(287918,53)GL4W04M,1016.o
+ t_x(287924,0),1017.o t_x(287934,33)YB3EH04M,1018.o t_x(287937,0),1019.o t_x(287944,0),1020.o t_x(287946,0),1021.o
+ t_x(287954,0),1022.o t_x(287971,0),1023.o t_x(287978,651)$YH5MH04M,1024.o t_x(287980,56)RQXSI04E,1025.o
+ t_x(287993,35)KSPE104D,1026.o t_x(288004,330)KWUR1C04,1027.o t_x(288008,245)YB3EH04A,1028.o t_x(288023,231)LELVL04M,1029.o
+ t_x(288046,29)LEBAS04M,1030.o t_x(288059,0),1031.o t_x(288078,391)EBBRA04E,1032.o t_x(288079,0),1033.o
+ t_x(288089,0),1034.o t_x(288101,347)KSPE104D,1035.o t_x(288104,165)KSPE104D,1036.o t_x(288107,0),1037.o
+ t_x(288110,253)$LCES004M,1038.o t_x(288113,0),1039.o t_x(288115,22)GL34W04,1040.o t_x(288139,2)KFZ4404M,1041.o
+ t_x(288145,33)YB3EH04E,1042.o t_x(288154,524)PMXX04M,1043.o t_x(288160,279)LFMDA04A,1044.o t_x(288162,80)YB3EH04M,1045.o
+ t_x(288163,0),1046.o t_x(288187,0),1047.o t_x(288191,551)KSPE1P04,1048.o t_x(288221,0),1049.o t_x(288224,0),1050.o
+ t_x(288227,37)LCS12W03,1051.o t_x(288242,585)PMXX04M,1052.o t_x(288247,126)RMZU04E,1053.o t_x(288250,0),1054.o
+ t_x(288252,0),1055.o t_x(288253,263)RNI04M,1056.o t_x(288256,0),1057.o t_x(288261,0),1058.o t_x(288279,213)YB3EH04E,1059.o
+ t_x(288284,357)KSPE104D,1060.o t_x(288292,0),1061.o t_x(288302,0),1062.o t_x(288339,206)KFZ4404M,1063.o
+ t_x(288341,205)KWUR1C04,1064.o t_x(288353,0),1065.o t_x(288358,666)$KWUR404E,1066.o t_x(288361,894)PMXX04M,1067.o
+ t_x(288366,0),1068.o t_x(288377,797)RVKWU04M,1069.o t_x(288381,0),1070.o t_x(288392,4)$LEBAS04M,1071.o
+ t_x(288401,21)EGNOR04M,1072.o t_x(288402,0),1073.o t_x(288404,162)YBOLN04M,1074.o t_x(288405,1000)PMXX04M,1075.o
+ t_x(288411,0),1076.o t_x(288421,0),1077.o t_x(288428,565)RVKWU04M,1078.o t_x(288431,114)$YB3EH04M,1079.o
+ t_x(288445,339)KFZ4404M,1080.o t_x(288468,0),1081.o t_x(288483,159)LGRPA04M,1082.o t_x(288498,0),1083.o
+ t_x(288501,867)LEBAS04M,1084.o t_x(288508,61)GL4W04M,1085.o t_x(288513,25)RQXU04E,1086.o t_x(288519,21)YB5WH04M,1087.o
+ t_x(288522,42)YB3EH04E,1088.o t_x(288529,22)RNI04M,1089.o t_x(288555,0),1090.o t_x(288568,87)RQXSI04E,1091.o
+ t_x(288588,0),1092.o t_x(288599,436)RMZU04E,1093.o t_x(288601,783)LGKFN04,1094.o t_x(288623,284)$KCHI104M,1095.o
+ t_x(288631,0),1096.o t_x(288647,268)LEMDAT04,1097.o t_x(288684,722)$YH5MH04M,1098.o t_x(288692,0),1099.o
+ t_x(288693,4708)RJIU04M,1100.o t_x(288694,54)KCHI104M,1101.o t_x(288696,310)RNI04M,1102.o t_x(288702,0),1103.o
+ t_x(288713,0),1104.o t_x(288720,34)PMXX04M,1105.o t_x(288723,0),1106.o t_x(288725,61)LEMDAT04,1107.o
+ t_x(288728,0),1108.o t_x(288740,814)$RQXSI04E,1109.o t_x(288756,99)YB3EH04A,1110.o t_x(288765,19)RQXSI04E,1111.o
+ t_x(288768,0),1112.o t_x(288792,0),1113.o t_x(288800,224)KFZ4404M,1114.o t_x(288838,83)BR204M,1115.o
+ t_x(288846,10)YB3EH04M,1116.o t_x(288849,827)LGRPA04M,1117.o t_x(288859,0),1118.o t_x(288879,273)RASI04M,1119.o
+ t_x(288911,150)KSPE104D,1120.o t_x(288914,22)MEK04,1121.o t_x(288915,23)MEK04,1122.o t_x(288918,134)RQXSI04E,1123.o
+ t_x(288927,317)PMXX04M,1124.o t_x(288930,0),1125.o t_x(288940,111)EG11G04M,1126.o t_x(288941,0),1127.o
+ t_x(288954,47)KHVL104E,1128.o t_x(288957,566)$LEMDAT04,1129.o t_x(288966,0),1130.o t_x(288970,21)YB5WH04M,1131.o
+ t_x(288982,72)YB3EH04E,1132.o t_x(288987,0),1133.o t_x(288989,2441)LGSRA04,1134.o t_x(288992,0),1135.o
+ t_x(288999,156)$LEMDAT04,1136.o t_x(289007,0),1137.o t_x(289013,10)MEK04,1138.o t_x(289024,962)$YB5WH04M,1139.o
+ t_x(289028,143)KFZ4404M,1140.o t_x(289045,531)RNS04M,1141.o t_x(289049,0),1142.o t_x(289076,4364)RMZU04,1143.o
+ t_x(289099,181)LGAVA04,1144.o t_x(289110,0),1145.o t_x(289114,16)$YB3EH04M,1146.o t_x(289131,0),1147.o
+ t_x(289136,387)RJIU04M,1148.o t_x(289158,839)RVKWU04M,1149.o t_x(289160,0),1150.o t_x(289164,5094)RJIU04M,1151.o
+ t_x(289170,160)LELVL104,1152.o t_x(289171,29)EG11G04M,1153.o t_x(289172,202)LEMDAT04,1154.o t_x(289175,44)KFZ4404M,1155.o
+ t_x(289192,95)ZM56704,1156.o t_x(289194,2643)LGZAA04M,1157.o t_x(289201,0),1158.o t_x(289215,0),1159.o
+ t_x(289224,0),1160.o t_x(289232,0),1161.o t_x(289238,419)EGNOR04M,1162.o t_x(289240,0),1163.o t_x(289241,72)LELVL104,1164.o
+ t_x(289249,419)PMXX04M,1165.o t_x(289276,178)RNS04M,1166.o t_x(289277,0),1167.o t_x(289280,1822)LFMDA04A,1168.o
+ t_x(289283,880)LEMDAT04,1169.o t_x(289288,0),1170.o t_x(289297,105)RASI04M,1171.o t_x(289309,0),1172.o
+ t_x(289314,0),1173.o t_x(289315,0),1174.o t_x(289318,0),1175.o t_x(289328,0),1176.o t_x(289330,480)KSAL1204,1177.o
+ t_x(289347,710)MRAE04,1178.o t_x(289354,0),1179.o t_x(289361,0),1180.o t_x(289367,0),1181.o t_x(289376,99)LGRPA04M,1182.o
+ t_x(289392,0),1183.o t_x(289397,1100)LGKFN04,1184.o t_x(289403,0),1185.o t_x(289405,317)KSLN04M,1186.o
+ t_x(289436,0),1187.o t_x(289440,28)MEK04,1188.o t_x(289455,0),1189.o t_x(289457,20)RJIU04M,1190.o t_x(289463,96)RASI04M,1191.o
+ t_x(289464,50)RNI04M,1192.o t_x(289472,4299)LGZAA04M,1193.o t_x(289490,215)BR204M,1194.o t_x(289499,0),1195.o
+ t_x(289502,1447)EG11G04M,1196.o t_x(289514,0),1197.o t_x(289519,0),1198.o t_x(289531,31)KSPE104D,1199.o
+ t_x(289533,0),1200.o t_x(289563,0),1201.o t_x(289566,1209)LGKFN04,1202.o t_x(289584,0),1203.o t_x(289587,708)PMXX04M,1204.o
+ t_x(289595,0),1205.o t_x(289605,0),1206.o t_x(289613,438)KSLN04A,1207.o t_x(289618,607)YB5WH04M,1208.o
+ t_x(289649,5)YB5KL04E,1209.o t_x(289655,490)RJIU04M,1210.o t_x(289665,0),1211.o t_x(289673,284)MEK04,1212.o
+ t_x(289675,108)KSPE1P04,1213.o t_x(289683,0),1214.o t_x(289684,228)EDGG704,1215.o t_x(289689,0),1216.o
+ t_x(289705,30)YB3EH04E,1217.o t_x(289716,1222)LGKFN04,1218.o t_x(289752,0),1219.o t_x(289758,0),1220.o
+ t_x(289759,422)EDGG704,1221.o t_x(289768,87)RJIU04M,1222.o t_x(289782,0),1223.o t_x(289783,249)KSAL1204,1224.o
+ t_x(289805,83)YBOLN04M,1225.o t_x(289828,9)MYY04A,1226.o t_x(289832,0),1227.o t_x(289843,0),1228.o t_x(289862,61)BKED1204,1229.o
+ t_x(289863,1897)MGY04,1230.o t_x(289866,0),1231.o t_x(289868,3016)LCES004,1232.o t_x(289872,1297)KFZ4404M,1233.o
+ t_x(289894,2265)LCES004,1234.o t_x(289901,726)$RQXSI04E,1235.o t_x(289907,0),1236.o t_x(289911,1389)PMXX04M,1237.o
+ t_x(289913,45)EGNOR04M,1238.o t_x(289932,0),1239.o t_x(289945,1020)LGKFN04,1240.o t_x(289950,0),1241.o
+ t_x(289961,200)KSPE104D,1242.o t_x(289972,525)YBOLN04M,1243.o t_x(289978,964)RJIU04M,1244.o t_x(289980,0),1245.o
+ t_x(289989,1492)EDGG704,1246.o t_x(289999,611)PMXX04M,1247.o t_x(290009,0),1248.o t_x(290012,0),1249.o
+ t_x(290015,13)YD5WH04M,1250.o t_x(290019,211)KWUR1C04,1251.o t_x(290022,94)RQXU04E,1252.o t_x(290037,0),1253.o
+ t_x(290041,231)KFZ4404M,1254.o t_x(290047,475)RASI04M,1255.o t_x(290055,26)YBOLN04M,1256.o t_x(290061,7816)MRAE04,1257.o
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+ t_x(290090,1046)EDGG704,1262.o t_x(290093,0),1263.o t_x(290110,0),1264.o t_x(290112,0),1265.o t_x(290116,345)EDGG704,1266.o
+ t_x(290137,19)YD5WH04M,1267.o t_x(290158,904)PMXX04M,1268.o t_x(290166,240)RNS04M,1269.o t_x(290174,0),1270.o
+ t_x(290208,504)LGRPA04M,1271.o t_x(290215,0),1272.o t_x(290219,12)MGY04,1273.o t_x(290247,0),1274.o t_x(290258,0),1275.o
+ t_x(290261,0),1276.o t_x(290272,321)LEMDAT04,1277.o t_x(290283,592)LGAVA04,1278.o t_x(290302,0),1279.o
+ t_x(290315,0),1280.o t_x(290335,0),1281.o t_x(290342,817)RJIU04M,1282.o t_x(290343,471)RJIU04M,1283.o
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+ t_x(290491,0),1301.o t_x(290499,0),1302.o t_x(290501,0),1303.o t_x(290513,0),1304.o t_x(290517,0),1305.o
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+ t_x(290550,454)MGY04,1310.o t_x(290553,583)LEMDAT04,1311.o t_x(290555,0),1312.o t_x(290566,477)ZM56704,1313.o
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+ t_x(291455,0),1428.o t_x(291464,0),1429.o t_x(291470,0),1430.o t_x(291480,287)KSLN04M,1431.o t_x(291484,0),1432.o
+ t_x(291491,80)ZM56704,1433.o t_x(291494,111)YH5MH04M,1434.o t_x(291499,260)LELVL04M,1435.o t_x(291514,229)YB3EH04E,1436.o
+ t_x(291515,299)KSLN04M,1437.o t_x(291519,0),1438.o t_x(291521,124)LELVL04M,1439.o t_x(291523,34)PMXX04M,1440.o
+ t_x(291528,235)YB3EH04E,1441.o t_x(291534,7)FUJ04M,1442.o t_x(291538,0),1443.o t_x(291539,324)KSLN04M,1444.o
+ t_x(291547,9)KSLN04A,1445.o t_x(291554,125)YH5MH04M,1446.o t_x(291559,204)RFBRT04M,1447.o t_x(291566,0),1448.o
+ t_x(291571,0),1449.o t_x(291572,0),1450.o t_x(291575,11)KSLN04M,1451.o t_x(291577,573)EGNOR04M,1452.o
+ t_x(291579,0),1453.o t_x(291594,982)EG11G04M,1454.o t_x(291603,59)EG11G04M,1455.o t_x(291612,143)KFZ4404E,1456.o
+ t_x(291615,14)YB5WH04M,1457.o t_x(291639,231)YB3EH04A,1458.o t_x(291640,30)BKED1204,1459.o t_x(291645,1536)$LGSRA04,1460.o
+ t_x(291649,270)LEMDAT04,1461.o t_x(291652,213)LEBAS04M,1462.o t_x(291656,297)YH5MH04M,1463.o t_x(291660,0),1464.o
+ t_x(291679,282)RNS04M,1465.o t_x(291695,0),1466.o t_x(291697,0),1467.o t_x(291719,0),1468.o t_x(291724,19)YB3EH04E,1469.o
+ t_x(291727,0),1470.o t_x(291739,494)KSLN04A,1471.o t_x(291761,109)RNS04M,1472.o t_x(291796,0),1473.o
+ t_x(291798,67)RMZU04,1474.o t_x(291812,0),1475.o t_x(291819,19)EGNOR04M,1476.o t_x(291826,6)GL4W04M,1477.o
+ t_x(291836,0),1478.o t_x(291843,134)LELVL04M,1479.o t_x(291845,0),1480.o t_x(291847,0),1481.o t_x(291859,0),1482.o
+ t_x(291874,157)MM304,1483.o t_x(291887,19)YD5WH04M,1484.o t_x(291891,872)LGKFN04,1485.o t_x(291906,2409)RVKWU04M,1486.o
+ t_x(291917,123)RJIU04M,1487.o t_x(291918,2278)LGZAA04M,1488.o t_x(291951,0),1489.o t_x(291957,25)RQXSI04E,1490.o
+ t_x(291959,0),1491.o t_x(291968,0),1492.o t_x(291971,0),1493.o t_x(291994,196)YB5KL04E,1494.o t_x(291995,0),1495.o
+ t_x(292003,0),1496.o t_x(292006,43)RVKWS04,1497.o t_x(292026,1436)LELVL04M,1498.o t_x(292032,0),1499.o
+ t_x(292050,426)RJIU04M,1500.o t_x(292051,0),1501.o t_x(292068,0),1502.o t_x(292069,556)YD5WH04M,1503.o
+ t_x(292088,136)LEBAS04M,1504.o t_x(292091,181)LOVN1504,1505.o t_x(292092,241)KSLN04M,1506.o t_x(292094,136)LELVL04M,1507.o
+ t_x(292099,55)EGNOR04M,1508.o t_x(292100,599)PMXX04M,1509.o t_x(292105,0),1510.o t_x(292107,56)RQXSI04E,1511.o
+ t_x(292111,1312)LGKFN04,1512.o t_x(292112,463)KWUR404E,1513.o t_x(292120,0),1514.o t_x(292130,0),1515.o
+ t_x(292152,0),1516.o t_x(292153,153)YB5WH04M,1517.o t_x(292154,411)$LGRPA04M,1518.o t_x(292178,23)EGNOR04M,1519.o
+ t_x(292186,551)YB3EH04M,1520.o t_x(292187,222)KSPE104D,1521.o t_x(292188,0),1522.o t_x(292189,40)YB3EH04E,1523.o
+ t_x(292197,0),1524.o t_x(292211,376)LGRPA04M,1525.o t_x(292214,0),1526.o t_x(292217,0),1527.o t_x(292231,2989)EG11G04M,1528.o
+ t_x(292232,619)LGAVA04,1529.o t_x(292233,0),1530.o t_x(292245,0),1531.o t_x(292251,9)YB3EH04A,1532.o
+ t_x(292255,2)KFUL1U04,1533.o t_x(292257,1740)RQXI04E,1534.o t_x(292258,0),1535.o t_x(292264,0),1536.o
+ t_x(292265,0),1537.o t_x(292270,0),1538.o t_x(292278,0),1539.o t_x(292286,16)RVKWS04,1540.o t_x(292287,81)KSPE104D,1541.o
+ t_x(292297,500)RJIU04M,1542.o t_x(292319,300)$KSPE1P04,1543.o t_x(292327,130)YB3EH04A,1544.o t_x(292330,282)KSPE1P04,1545.o
+ t_x(292354,243)RMZU04,1546.o t_x(292365,0),1547.o t_x(292366,14)GL4W04M,1548.o t_x(292383,1697)EDGG704,1549.o
+ t_x(292388,780)RQXU04E,1550.o t_x(292405,0),1551.o t_x(292408,185)BKED1204,1552.o t_x(292413,1017)KWUR404E,1553.o
+ t_x(292417,0),1554.o t_x(292423,2039)EDGG704,1555.o t_x(292436,335)YD5WH04M,1556.o t_x(292439,7)KSLN04M,1557.o
+ t_x(292442,420)RQXU04E,1558.o t_x(292446,281)BR204M,1559.o t_x(292451,0),1560.o t_x(292453,0),1561.o
+ t_x(292457,135)LEBAS04M,1562.o t_x(292466,124)LGZAA04M,1563.o t_x(292483,501)RVKWU04M,1564.o t_x(292487,0),1565.o
+ t_x(292494,7)LELVL04M,1566.o t_x(292500,0),1567.o t_x(292507,306)LGSRA04,1568.o t_x(292515,0),1569.o
+ t_x(292533,1275)RNI04M,1570.o t_x(292534,296)YB3EH04A,1571.o t_x(292544,197)YD5WH04M,1572.o t_x(292550,67)RJIU04M,1573.o
+ t_x(292565,85)KFZ4404E,1574.o t_x(292569,0),1575.o t_x(292574,0),1576.o t_x(292587,0),1577.o t_x(292613,79)MM304,1578.o
+ t_x(292614,0),1579.o t_x(292627,0),1580.o t_x(292629,40)LCES004M,1581.o t_x(292635,140)GL4W04M,1582.o
+ t_x(292653,0),1583.o t_x(292656,0),1584.o t_x(292666,281)LGSRA04,1585.o t_x(292667,50)KSPE104D,1586.o
+ t_x(292670,0),1587.o t_x(292672,102)RQXU04E,1588.o t_x(292676,0),1589.o t_x(292683,360)YBOLN04M,1590.o
+ t_x(292688,0),1591.o t_x(292693,0),1592.o t_x(292700,209)GL4W04M,1593.o t_x(292710,434)KSPE1P04,1594.o
+ t_x(292713,0),1595.o t_x(292714,862)RMZU04E,1596.o t_x(292716,0),1597.o t_x(292734,0),1598.o t_x(292735,131)GL4W04M,1599.o
+ t_x(292738,18)KFZ4404M,1600.o t_x(292739,27)LEBAS04M,1601.o t_x(292748,0),1602.o t_x(292753,0),1603.o
+ t_x(292762,12)BKED1204,1604.o t_x(292778,0),1605.o t_x(292783,0),1606.o t_x(292791,821)EGPFA04,1607.o
+ t_x(292796,3138)LCES004,1608.o t_x(292801,793)PMXX04M,1609.o t_x(292803,452)YB3EH04A,1610.o t_x(292805,40)RVKWS04,1611.o
+ t_x(292808,22)RJIU04M,1612.o t_x(292823,0),1613.o t_x(292825,0),1614.o t_x(292837,101)KFZ4404M,1615.o
+ t_x(292859,73)KSLN04M,1616.o t_x(292872,222)KSAL1204,1617.o t_x(292875,579)LELVL04M,1618.o t_x(292876,0),1619.o
+ t_x(292901,0),1620.o t_x(292908,10)EG11G04M,1621.o t_x(292911,0),1622.o t_x(292917,324)LELVL04M,1623.o
+ t_x(292933,0),1624.o t_x(292934,47)MM304,1625.o t_x(292935,19)YB3EH04E,1626.o t_x(292940,1498)EDGG704,1627.o
+ t_x(292941,0),1628.o t_x(292946,0),1629.o t_x(292947,508)KSLN04M,1630.o t_x(292967,413)RNS04M,1631.o
+ t_x(292968,0),1632.o t_x(292969,71)KSLN04M,1633.o t_x(292977,0),1634.o t_x(292989,540)YB5KL04E,1635.o
+ t_x(292991,182)YD5WH04M,1636.o t_x(292992,3438)EG11G04M,1637.o t_x(292993,0),1638.o t_x(293006,181)KSPE1P04,1639.o
+ t_x(293009,119)RQXU04E,1640.o t_x(293021,0),1641.o t_x(293036,0),1642.o t_x(293045,737)RMZU04E,1643.o
+ t_x(293048,139)LELVL04M,1644.o t_x(293049,15)LELVU04,1645.o t_x(293050,197)RQXU04E,1646.o t_x(293070,684)RNS04M,1647.o
+ t_x(293071,367)RASI04M,1648.o t_x(293072,0),1649.o t_x(293074,565)RQXU04E,1650.o t_x(293090,0),1651.o
+ t_x(293092,332)RASI04M,1652.o t_x(293096,1)YB3EH04E,1653.o t_x(293116,2214)LELVL04M,1654.o t_x(293126,0),1655.o
+ t_x(293132,6)RASI04M,1656.o t_x(293139,140)RNS04M,1657.o t_x(293142,0),1658.o t_x(293146,4)KSPE104D,1659.o
+ t_x(293150,0),1660.o t_x(293156,77)RQXU04E,1661.o t_x(293166,203)MM304,1662.o t_x(293168,5)RMZU04E,1663.o
+ t_x(293177,1779)EG11G04M,1664.o t_x(293178,0),1665.o t_x(293188,0),1666.o t_x(293191,28)RASI04M,1667.o
+ t_x(293196,0),1668.o t_x(293200,34)RJIU04M,1669.o t_x(293206,0),1670.o t_x(293207,0),1671.o t_x(293229,0),1672.o
+ t_x(293240,0),1673.o t_x(293241,0),1674.o t_x(293250,734)YB5WH04M,1675.o t_x(293252,1058)RNI04M,1676.o
+ t_x(293268,0),1677.o t_x(293271,0),1678.o t_x(293300,0),1679.o t_x(293305,0),1680.o t_x(293326,0),1681.o
+ t_x(293340,0),1682.o t_x(293354,0),1683.o t_x(293362,171)RNI04M,1684.o t_x(293371,0),1685.o t_x(293377,0),1686.o
+ t_x(293382,0),1687.o t_x(293416,19)EGNOR04M,1688.o t_x(293429,157)$LEBAS04M,1689.o t_x(293430,557)RQXU04E,1690.o
+ t_x(293444,1417)YB5WH04M,1691.o t_x(293445,1141)RNI04M,1692.o t_x(293451,42)MM304,1693.o t_x(293452,0),1694.o
+ t_x(293468,0),1695.o t_x(293473,0),1696.o t_x(293491,187)RVKWS04,1697.o t_x(293498,640)PMXX04M,1698.o
+ t_x(293502,0),1699.o t_x(293511,0),1700.o t_x(293520,336)RFBRT04M,1701.o t_x(293521,607)LELVL04M,1702.o
+ t_x(293522,17)YB3EH04E,1703.o t_x(293524,0),1704.o t_x(293530,0),1705.o t_x(293531,105)GL4W04M,1706.o
+ t_x(293533,300)RFBRT04M,1707.o t_x(293534,0),1708.o t_x(293537,247)KFZ4404M,1709.o t_x(293539,1575)RVKWU04M,1710.o
+ t_x(293540,284)KFZ4404M,1711.o t_x(293544,668)RQXSI04E,1712.o t_x(293545,0),1713.o t_x(293549,574)RQXU04E,1714.o
+ t_x(293552,82)KSPE104D,1715.o t_x(293560,563)RVKWU04M,1716.o t_x(293561,655)RVKWU04M,1717.o t_x(293565,313)RNI04M,1718.o
+ t_x(293566,411)RNI04M,1719.o t_x(293567,0),1720.o t_x(293569,0),1721.o t_x(293570,803)YB5WH04M,1722.o
+ t_x(293571,66)RQXU04E,1723.o t_x(293576,68)RMZU04E,1724.o t_x(293580,0),1725.o t_x(293585,97)YB3EH04A,1726.o
+ t_x(293587,2194)LCES004,1727.o t_x(293601,68)YB5KL04E,1728.o t_x(293621,0),1729.o t_x(293622,0),1730.o
+ t_x(293626,122)LELVL04M,1731.o t_x(293640,8)YB3EH04E,1732.o t_x(293647,0),1733.o t_x(293650,793)EGPFA04,1734.o
+ t_x(293657,1091)YD5WH04M,1735.o t_x(293680,212)LELVL104,1736.o t_x(293687,0),1737.o t_x(293693,0),1738.o
+ t_x(293695,128)BR404M,1739.o t_x(293710,1899)EDGG704,1740.o t_x(293718,821)EGPFA04,1741.o t_x(293737,20)LEBAS04A,1742.o
+ t_x(293757,988)EG11G04M,1743.o t_x(293780,39)KSPE104D,1744.o t_x(293790,202)KSPE104D,1745.o t_x(293802,113)EGPFA04,1746.o
+ t_x(293804,494)KSAL1204,1747.o t_x(293814,3)EBEEC04M,1748.o t_x(293817,0),1749.o t_x(293821,0),1750.o
+ t_x(293834,0),1751.o t_x(293857,1488)LGSRA04,1752.o t_x(293858,0),1753.o t_x(293869,341)FUJ04M,1754.o
+ t_x(293879,71)RASI04M,1755.o t_x(293880,0),1756.o t_x(293881,0),1757.o t_x(293884,279)KWUR404E,1758.o
+ t_x(293889,0),1759.o t_x(293892,0),1760.o t_x(293894,76)RASI04M,1761.o t_x(293898,0),1762.o t_x(293901,486)PMXX04M,1763.o
+ t_x(293909,28)EBEEC04M,1764.o t_x(293924,0),1765.o t_x(293927,240)YB5KL04E,1766.o t_x(293929,687)RVKWU04M,1767.o
+ t_x(293957,1022)RNI04M,1768.o t_x(293959,0),1769.o t_x(293962,0),1770.o t_x(293964,357)RMZU04E,1771.o
+ t_x(293965,325)RNS04M,1772.o t_x(293986,0),1773.o t_x(294001,4004)EGPFA04,1774.o t_x(294004,1358)YB5WH04M,1775.o
+ t_x(294005,453)RJIU04M,1776.o t_x(294010,25)LEMDAT04,1777.o t_x(294023,0),1778.o t_x(294025,334)RQXU04E,1779.o
+ t_x(294030,100)RNS04M,1780.o t_x(294045,0),1781.o t_x(294047,1560)RVKWU04M,1782.o t_x(294048,375)RMZU04E,1783.o
+ t_x(294049,557)RVKWU04M,1784.o t_x(294056,96)LGAVA04,1785.o t_x(294065,53)RASI04M,1786.o t_x(294068,42)RVKWU04M,1787.o
+ t_x(294089,662)LEMDAT04,1788.o t_x(294097,0),1789.o t_x(294101,186)LGZAA04M,1790.o t_x(294107,0),1791.o
+ t_x(294111,564)LELVU04,1792.o t_x(294112,1126)EG11G04M,1793.o t_x(294119,144)LCS12W03,1794.o t_x(294120,371)PMXX04M,1795.o
+ t_x(294121,332)RNS04M,1796.o t_x(294125,25)RQXU04E,1797.o t_x(294126,0),1798.o t_x(294133,254)RJIU04M,1799.o
+ t_x(294135,236)LELVL04M,1800.o t_x(294148,60)RQXU04E,1801.o t_x(294156,218)KWUR404E,1802.o t_x(294158,58)YB3EH04A,1803.o
+ t_x(294164,239)BR404M,1804.o t_x(294193,506)LGKFN04,1805.o t_x(294200,1927)RQXSI04E,1806.o t_x(294211,455)EG11G04M,1807.o
+ t_x(294231,0),1808.o t_x(294274,70)RASI04M,1809.o t_x(294276,17)RQXI04E,1810.o t_x(294284,0),1811.o t_x(294288,18)LEBAS04A,1812.o
+ t_x(294303,2608)EG11G04M,1813.o t_x(294327,120)RJIU04M,1814.o t_x(294362,8)EGNOR04M,1815.o t_x(294364,12)KWUR404E,1816.o
+ t_x(294365,0),1817.o t_x(294370,332)KSPE104D,1818.o t_x(294377,0),1819.o t_x(294406,277)RQXSI04E,1820.o
+ t_x(294418,0),1821.o t_x(294421,324)RVKWU04M,1822.o t_x(294433,694)RVKWU04M,1823.o t_x(294442,295)LOVN1504,1824.o
+ t_x(294448,38)MM304,1825.o t_x(294449,507)BR404M,1826.o t_x(294460,947)PMXX04M,1827.o t_x(294462,0),1828.o
+ t_x(294472,4715)$RVKWU04M,1829.o t_x(294473,60)RJIU04M,1830.o t_x(294490,0),1831.o t_x(294496,0),1832.o
+ t_x(294500,306)RASI04M,1833.o t_x(294501,19)EBEEC04M,1834.o t_x(294503,0),1835.o t_x(294518,1169)EG11G04M,1836.o
+ t_x(294523,0),1837.o t_x(294530,276)RVKWU04M,1838.o t_x(294531,0),1839.o t_x(294541,564)RJIU04M,1840.o
+ t_x(294546,686)LOVN1504,1841.o t_x(294548,989)MGY04,1842.o t_x(294552,180)RVKWU04M,1843.o t_x(294553,0),1844.o
+ t_x(294556,339)RJIU04M,1845.o t_x(294560,370)EG11G04M,1846.o t_x(294571,0),1847.o t_x(294580,1020)MAB04,1848.o
+ t_x(294594,0),1849.o t_x(294595,0),1850.o t_x(294601,0),1851.o t_x(294603,72)YB3EH04A,1852.o t_x(294610,94)RQXU04E,1853.o
+ t_x(294611,254)EGNOR04M,1854.o t_x(294613,2700)RQXSI04E,1855.o t_x(294615,0),1856.o t_x(294633,0),1857.o
+ t_x(294637,6)LELVL04M,1858.o t_x(294642,22)YB3EH04A,1859.o t_x(294654,440)LELVL04M,1860.o t_x(294656,0),1861.o
+ t_x(294670,0),1862.o t_x(294672,645)RQXSI04E,1863.o t_x(294674,0),1864.o t_x(294685,92)LELVU04,1865.o
+ t_x(294686,16)YB3EH04E,1866.o t_x(294690,885)RVKWU04M,1867.o t_x(294696,22)RASI04M,1868.o t_x(294701,0),1869.o
+ t_x(294706,893)MM304,1870.o t_x(294715,0),1871.o t_x(294725,6)GL4W04M,1872.o t_x(294727,0),1873.o t_x(294736,61)RQXI04E,1874.o
+ t_x(294740,0),1875.o t_x(294749,1914)EGNOR04M,1876.o t_x(294750,0),1877.o t_x(294752,19)YB3EH04E,1878.o
+ t_x(294756,306)RJIU04M,1879.o t_x(294770,25)YB3EH04E,1880.o t_x(294773,2039)RMZU04E,1881.o t_x(294779,153)RNS04M,1882.o
+ t_x(294782,0),1883.o t_x(294788,0),1884.o t_x(294791,359)LELVL04M,1885.o t_x(294792,0),1886.o t_x(294795,60)LCES004M,1887.o
+ t_x(294802,0),1888.o t_x(294807,1520)LCES004M,1889.o t_x(294815,384)RMZU04,1890.o t_x(294816,1035)YB5KL04E,1891.o
+ t_x(294817,0),1892.o t_x(294819,512)RNS04M,1893.o t_x(294841,27)CPGSE04,1894.o t_x(294845,282)KFZ4404M,1895.o
+ t_x(294847,124)MM304,1896.o t_x(294848,9)EGNOR04M,1897.o t_x(294857,294)YBOLN04M,1898.o t_x(294876,905)PMXX04M,1899.o
+ t_x(294878,139)KSPE104D,1900.o t_x(294888,0),1901.o t_x(294899,857)PMXX04M,1902.o t_x(294900,140)RMZU04E,1903.o
+ t_x(294908,213)YBOLN04M,1904.o t_x(294910,0),1905.o t_x(294912,163)RNS04M,1906.o t_x(294913,0),1907.o
+ t_x(294925,2280)$RVKWU04M,1908.o t_x(294926,0),1909.o t_x(294938,0),1910.o t_x(294940,1238)BR404M,1911.o
+ t_x(294944,380)RQXU04E,1912.o t_x(294947,0),1913.o t_x(294950,220)RNS04M,1914.o t_x(294985,0),1915.o
+ t_x(294986,351)LGKFN04,1916.o t_x(294990,0),1917.o t_x(294992,0),1918.o t_x(294997,0),1919.o t_x(295003,0),1920.o
+ t_x(295004,0),1921.o t_x(295005,203)KSPE104D,1922.o t_x(295018,73)LEBAS04A,1923.o t_x(295023,52)KSLN04A,1924.o
+ t_x(295025,0),1925.o t_x(295034,337)RNS04M,1926.o t_x(295047,256)EGPFA04,1927.o t_x(295049,0),1928.o
+ t_x(295053,0),1929.o t_x(295054,0),1930.o t_x(295063,0),1931.o t_x(295064,0),1932.o t_x(295070,0),1933.o
+ t_x(295071,0),1934.o t_x(295077,0),1935.o t_x(295082,0),1936.o t_x(295083,0),1937.o t_x(295098,1440)$YB5KL04E,1938.o
+ t_x(295104,0),1939.o t_x(295116,445)RQXU04E,1940.o t_x(295127,0),1941.o t_x(295129,120)YB3EH04E,1942.o
+ t_x(295131,1980)YBOLN04M,1943.o t_x(295147,0),1944.o t_x(295152,0),1945.o t_x(295153,0),1946.o t_x(295156,16)YB3EH04E,1947.o
+ t_x(295157,0),1948.o t_x(295162,111)RVKWS04,1949.o t_x(295168,275)BR204M,1950.o t_x(295174,673)LELVU04,1951.o
+ t_x(295180,1321)RASI04M,1952.o t_x(295183,0),1953.o t_x(295205,0),1954.o t_x(295216,122)YB3EH04E,1955.o
+ t_x(295224,0),1956.o t_x(295231,284)LOVN1504,1957.o t_x(295234,0),1958.o t_x(295238,847)RJIU04M,1959.o
+ t_x(295258,0),1960.o t_x(295264,67)$BR204M,1961.o t_x(295273,200)EG11G04M,1962.o t_x(295274,1402)RNI04M,1963.o
+ t_x(295279,0),1964.o t_x(295282,0),1965.o t_x(295283,54)MGY04,1966.o t_x(295287,660)RQXSI04E,1967.o t_x(295288,285)KSLN04M,1968.o
+ t_x(295292,0),1969.o t_x(295295,0),1970.o t_x(295296,2100)RQXSI04E,1971.o t_x(295297,50)LEBAS04M,1972.o
+ t_x(295298,81)BR204M,1973.o t_x(295300,0),1974.o t_x(295306,30)RJIU04M,1975.o t_x(295308,7)YB3EH04A,1976.o
+ t_x(295310,0),1977.o t_x(295319,453)RJIU04M,1978.o t_x(295328,3060)RQXSI04E,1979.o t_x(295329,887)YBOLN04M,1980.o
+ t_x(295333,78)RMZU04,1981.o t_x(295339,2105)$RVKWU04M,1982.o t_x(295341,54)YB5WH04M,1983.o t_x(295343,996)RVKWU04M,1984.o
+ t_x(295356,0),1985.o t_x(295367,0),1986.o t_x(295369,0),1987.o t_x(295371,982)RQXSI04E,1988.o t_x(295372,365)YB3EH04A,1989.o
+ t_x(295376,0),1990.o t_x(295381,8)YB3EH04A,1991.o t_x(295384,19)KFZ4404M,1992.o t_x(295393,0),1993.o
+ t_x(295407,297)RJIU04M,1994.o t_x(295408,0),1995.o t_x(295409,0),1996.o t_x(295413,288)RFBRT04M,1997.o
+ t_x(295416,1500)EGNOR04M,1998.o t_x(295418,53)GL4W04M,1999.o t_x(295428,0),2000.o t_x(295433,0),2001.o
+ t_x(295437,0),2002.o t_x(295446,0),2003.o t_x(295447,0),2004.o t_x(295448,0),2005.o t_x(295456,1620)$RVKWU04M,2006.o
+ t_x(295458,31)KSLN04A,2007.o t_x(295463,84)KALP2C04,2008.o t_x(295473,1273)LELVU04,2009.o t_x(295496,7)YD5WH04M,2010.o
+ t_x(295497,915)PMXX04M,2011.o t_x(295499,0),2012.o t_x(295501,155)LEBAS04M,2013.o t_x(295503,1512)RVKWU04M,2014.o
+ t_x(295508,2655)MAB04,2015.o t_x(295511,23)YD5WH04M,2016.o t_x(295514,50)YB3EH04A,2017.o t_x(295516,133)RJIU04M,2018.o
+ t_x(295519,370)YB3EH04A,2019.o t_x(295521,0),2020.o t_x(295522,394)PMXX04M,2021.o t_x(295528,822)RQXSI04E,2022.o
+ t_x(295532,710)RJIU04M,2023.o t_x(295534,236)KFZ4404M,2024.o t_x(295545,0),2025.o t_x(295546,44)EGNOR04M,2026.o
+ t_x(295547,614)YB5WH04M,2027.o t_x(295550,269)LELVU04,2028.o t_x(295551,0),2029.o t_x(295558,0),2030.o
+ t_x(295562,256)RQXSI04E,2031.o t_x(295569,0),2032.o t_x(295571,37)YB3EH04E,2033.o t_x(295579,0),2034.o
+ t_x(295585,750)YB3EH04A,2035.o t_x(295587,818)YBOLN04M,2036.o t_x(295594,172)RNS04M,2037.o t_x(295595,0),2038.o
+ t_x(295599,0),2039.o t_x(295608,58)EGNOR04M,2040.o t_x(295609,360)RASI04M,2041.o t_x(295620,1812)$RVKWU04M,2042.o
+ t_x(295628,0),2043.o t_x(295634,0),2044.o t_x(295656,2700)RQXSI04E,2045.o t_x(295667,0),2046.o t_x(295688,117)BKED1204,2047.o
+ t_x(295691,282)RMZU04,2048.o t_x(295700,2280)RQXSI04E,2049.o t_x(295708,0),2050.o t_x(295711,702)LGAVA04,2051.o
+ t_x(295715,0),2052.o t_x(295723,2322)RVKWU04M,2053.o t_x(295726,0),2054.o t_x(295728,401)YB5WH04M,2055.o
+ t_x(295730,253)LEMDAT04,2056.o t_x(295732,269)LEMDAT04,2057.o t_x(295733,283)LEMDAT04,2058.o t_x(295734,914)LEMDAT04,2059.o
+ t_x(295738,0),2060.o t_x(295745,296)RNS04M,2061.o t_x(295747,151)YB3EH04A,2062.o t_x(295752,538)LEMDAT04,2063.o
+ t_x(295754,1242)LEMDAT04,2064.o t_x(295761,68)KSPE104D,2065.o t_x(295780,0),2066.o t_x(295790,672)$LEMDAT04,2067.o
+ t_x(295794,1588)LEMDAT04,2068.o t_x(295795,176)$LEMDAT04,2069.o t_x(295800,0),2070.o t_x(295809,321)RNS04M,2071.o
+ t_x(295817,0),2072.o t_x(295819,821)$RVKWU04M,2073.o t_x(295822,925)LEMDAT04,2074.o t_x(295833,98)$BKED1204,2075.o
+ t_x(295844,29)KSLN04M,2076.o t_x(295847,0),2077.o t_x(295850,54)RJIU04M,2078.o t_x(295862,488)RFBRT04M,2079.o
+ t_x(295870,92)YB3EH04A,2080.o t_x(295875,0),2081.o t_x(295877,81)RFBRT04M,2082.o t_x(295879,73)RNS04M,2083.o
+ t_x(295882,0),2084.o t_x(295885,144)RQXSI04E,2085.o t_x(295886,1128)EG11G04M,2086.o t_x(295887,0),2087.o
+ t_x(295891,0),2088.o t_x(295893,1304)LEMDAT04,2089.o t_x(295897,0),2090.o t_x(295905,40)RJIU04M,2091.o
+ t_x(295912,131)EGNOR04M,2092.o t_x(295915,322)LEMDAT04,2093.o t_x(295917,0),2094.o t_x(295920,48)RMZU04,2095.o
+ t_x(295922,173)KFZ4404M,2096.o t_x(295923,102)RFBRT04M,2097.o t_x(295927,410)RJIU04M,2098.o t_x(295929,1026)RVKWU04M,2099.o
+ t_x(295932,135)RNS04M,2100.o t_x(295936,7)YBOLN04M,2101.o t_x(295939,0),2102.o t_x(295941,0),2103.o t_x(295942,0),2104.o
+ t_x(295946,1)LGAVA04,2105.o t_x(295952,315)RQXSI04E,2106.o t_x(295961,0),2107.o t_x(295965,0),2108.o
+ t_x(295966,2907)YB3EH04E,2109.o t_x(295980,208)RNS04M,2110.o t_x(295984,240)RASI04M,2111.o t_x(296001,0),2112.o
+ t_x(296022,156)MM204,2113.o t_x(296031,137)MM204,2114.o t_x(296035,836)LELVL04M,2115.o t_x(296039,302)LEMDAT04,2116.o
+ t_x(296046,0),2117.o t_x(296059,30)KFUL1U04,2118.o t_x(296062,3517)RQXSI04E,2119.o t_x(296087,8)RVKWU04M,2120.o
+ t_x(296092,0),2121.o t_x(296095,3)KFZ4404M,2122.o t_x(296104,344)$KFUL1U04,2123.o t_x(296107,46)LELVL04M,2124.o
+ t_x(296109,0),2125.o t_x(296112,0),2126.o t_x(296113,0),2127.o t_x(296126,127)LGAVA04,2128.o t_x(296131,159)RASI04M,2129.o
+ t_x(296133,1381)$RVKWU04M,2130.o t_x(296135,162)RQXU04E,2131.o t_x(296137,2374)LGSRA04,2132.o t_x(296145,111)EGPFA04,2133.o
+ t_x(296147,0),2134.o t_x(296148,317)LGIRA04,2135.o t_x(296153,0),2136.o t_x(296155,66)LELVL04M,2137.o
+ t_x(296157,0),2138.o t_x(296158,0),2139.o t_x(296164,757)RQXSI04E,2140.o t_x(296165,0),2141.o t_x(296180,278)RMZU04,2142.o
+ t_x(296181,0),2143.o t_x(296188,0),2144.o t_x(296190,30)YB3EH04E,2145.o t_x(296192,0),2146.o t_x(296194,119)MYY04A,2147.o
+ t_x(296209,0),2148.o t_x(296212,369)KSLN04A,2149.o t_x(296217,0),2150.o t_x(296218,67)LGAVA04,2151.o
+ t_x(296221,0),2152.o t_x(296227,136)LGAVA04,2153.o t_x(296232,0),2154.o t_x(296238,487)RJIU04M,2155.o
+ t_x(296240,0),2156.o t_x(296241,12)YD5WH04M,2157.o t_x(296248,6)GL4W04M,2158.o t_x(296249,0),2159.o t_x(296253,58)MEK04,2160.o
+ t_x(296260,0),2161.o t_x(296261,436)KWUR404E,2162.o t_x(296263,0),2163.o t_x(296265,0),2164.o t_x(296267,42)RQXU04E,2165.o
+ t_x(296289,166)KWUR1C04,2166.o t_x(296295,0),2167.o t_x(296303,14)KWUR404E,2168.o t_x(296304,0),2169.o
+ t_x(296307,1144)RNI04M,2170.o t_x(296317,0),2171.o t_x(296334,0),2172.o t_x(296337,0),2173.o t_x(296338,44)RASI04M,2174.o
+ t_x(296342,2580)EGNOR04M,2175.o t_x(296343,0),2176.o t_x(296345,52)LEBAS04M,2177.o t_x(296346,45)EG11G04M,2178.o
+ t_x(296350,268)RQXSI04E,2179.o t_x(296356,0),2180.o t_x(296365,496)LGAVA04,2181.o t_x(296368,0),2182.o
+ t_x(296392,228)KSLN04A,2183.o t_x(296393,0),2184.o t_x(296394,0),2185.o t_x(296401,0),2186.o t_x(296406,105)RJIU04M,2187.o
+ t_x(296407,140)YB3EH04A,2188.o t_x(296439,45)YB3EH04E,2189.o t_x(296449,674)BKED1204,2190.o t_x(296450,46)YBOLN04M,2191.o
+ t_x(296463,14)LEBAS04A,2192.o t_x(296465,111)KSAL1204,2193.o t_x(296473,1554)LCES004,2194.o t_x(296477,255)YB3EH04A,2195.o
+ t_x(296481,0),2196.o t_x(296521,118)KFUL1U04,2197.o t_x(296549,418)YB5WH04M,2198.o t_x(296550,126)YB3EH04A,2199.o
+ t_x(296552,0),2200.o t_x(296553,0),2201.o t_x(296560,19)PMXX04M,2202.o t_x(296563,769)$KWUR404E,2203.o
+ t_x(296565,243)RNI04M,2204.o t_x(296585,311)LGIRA04,2205.o t_x(296614,0),2206.o t_x(296619,0),2207.o
+ t_x(296635,45)MM204,2208.o t_x(296640,330)KSAL1204,2209.o t_x(296641,0),2210.o t_x(296644,0),2211.o t_x(296646,450)LCES004,2212.o
+ t_x(296649,0),2213.o t_x(296668,150)YB3EH04A,2214.o t_x(296672,106)RASI04M,2215.o t_x(296675,66)FUJ04M,2216.o
+ t_x(296685,0),2217.o t_x(296688,0),2218.o t_x(296700,87)LELVU04,2219.o t_x(296707,0),2220.o t_x(296720,0),2221.o
+ t_x(296721,0),2222.o t_x(296736,164)$KCHI104M,2223.o t_x(296754,1137)LGKFN04,2224.o t_x(296755,630)LGIRA04,2225.o
+ t_x(296772,0),2226.o t_x(296778,300)RASI04M,2227.o t_x(296781,0),2228.o t_x(296792,0),2229.o t_x(296798,0),2230.o
+ t_x(296811,0),2231.o t_x(296814,0),2232.o t_x(296824,0),2233.o t_x(296828,0),2234.o t_x(296836,0),2235.o
+ t_x(296840,70)YB3EH04A,2236.o t_x(296847,0),2237.o t_x(296850,13)FUJ04M,2238.o t_x(296851,0),2239.o t_x(296857,187)BR204M,2240.o
+ t_x(296864,3)RMZSI04M,2241.o t_x(296867,0),2242.o t_x(296878,190)BR204M,2243.o t_x(296885,0),2244.o t_x(296895,1953)YB3EH04E,2245.o
+ t_x(296896,3734)LGZAA04M,2246.o t_x(296907,133)YD5WH04M,2247.o t_x(296918,0),2248.o t_x(296922,1074)LGKFN04,2249.o
+ t_x(296923,900)$YB3EH04E,2250.o t_x(296928,441)LGIRA04,2251.o t_x(296934,0),2252.o t_x(296936,1832)LGZAA04M,2253.o
+ t_x(296939,129)YB3EH04A,2254.o t_x(296946,0),2255.o t_x(296950,0),2256.o t_x(296953,2490)LCES004,2257.o
+ t_x(296955,284)KSAL1204,2258.o t_x(296960,52)MRAEE04,2259.o t_x(296963,0),2260.o t_x(296970,417)KFZ4404M,2261.o
+ t_x(296978,50)YB3EH04A,2262.o t_x(296992,40)YB3EH04E,2263.o t_x(296997,201)KSLN04M,2264.o t_x(297002,649)LGRPA04,2265.o
+ t_x(297011,0),2266.o t_x(297035,0),2267.o t_x(297037,148)LEBAS04A,2268.o t_x(297050,187)LGIRA04,2269.o
+ t_x(297057,414)$KCHI104M,2270.o t_x(297060,0),2271.o t_x(297061,0),2272.o t_x(297062,80)YB3EH04E,2273.o
+ t_x(297075,0),2274.o t_x(297076,23)KSPE104D,2275.o t_x(297079,88)RMZU04,2276.o t_x(297080,3)KFZ4404E,2277.o
+ t_x(297087,833)LGKFN04,2278.o t_x(297097,0),2279.o t_x(297111,0),2280.o t_x(297113,628)RJIU04M,2281.o
+ t_x(297119,15)LOW304M,2282.o t_x(297125,46)YB3EH04E,2283.o t_x(297126,0),2284.o t_x(297129,67)YB3EH04A,2285.o
+ t_x(297135,0),2286.o t_x(297145,239)LOVN1504,2287.o t_x(297154,0),2288.o t_x(297157,1156)LGKFN04,2289.o
+ t_x(297158,0),2290.o t_x(297164,65)RNI04M,2291.o t_x(297168,0),2292.o t_x(297185,47)KSLN04A,2293.o t_x(297189,463)LGRPA04,2294.o
+ t_x(297207,0),2295.o t_x(297216,718)LGRPA04,2296.o t_x(297218,0),2297.o t_x(297219,0),2298.o t_x(297224,456)LGRPA04M,2299.o
+ t_x(297228,6)YB3EH04A,2300.o t_x(297232,414)RNI04M,2301.o t_x(297233,0),2302.o t_x(297234,152)YD5WH04M,2303.o
+ t_x(297250,0),2304.o t_x(297275,0),2305.o t_x(297277,0),2306.o t_x(297278,0),2307.o t_x(297288,402)YB3EH04A,2308.o
+ t_x(297293,82)GL4W04M,2309.o t_x(297313,0),2310.o t_x(297334,0),2311.o t_x(297335,840)BR404M,2312.o t_x(297343,0),2313.o
+ t_x(297344,0),2314.o t_x(297346,542)EGPFA04,2315.o t_x(297347,0),2316.o t_x(297350,0),2317.o t_x(297356,81)LGAVA04,2318.o
+ t_x(297362,578)RNI04M,2319.o t_x(297368,260)LGAVA04,2320.o t_x(297370,302)YB3EH04A,2321.o t_x(297374,77)RQXSI04E,2322.o
+ t_x(297376,0),2323.o t_x(297382,2122)LGSRA04,2324.o t_x(297384,0),2325.o t_x(297388,30)LELVL04M,2326.o
+ t_x(297393,0),2327.o t_x(297398,73)BR204M,2328.o t_x(297402,2764)KSPE104D,2329.o t_x(297403,0),2330.o
+ t_x(297407,494)BKED1204,2331.o t_x(297411,0),2332.o t_x(297424,133)BR204M,2333.o t_x(297427,701)$RMZSI04,2334.o
+ t_x(297433,485)EGPFA04,2335.o t_x(297436,286)FUJ04M,2336.o t_x(297442,1790)$YD5WH04M,2337.o t_x(297452,0),2338.o
+ t_x(297456,9)KSLN04A,2339.o t_x(297482,0),2340.o t_x(297500,670)LEBAS04A,2341.o t_x(297504,0),2342.o
+ t_x(297505,1480)$RQXSI04E,2343.o t_x(297507,0),2344.o t_x(297519,357)FUJ04M,2345.o t_x(297546,536)LGKFN04,2346.o
+ t_x(297554,57)$EBEEC04M,2347.o t_x(297571,87)LELVU04,2348.o t_x(297572,872)RVKWU04M,2349.o t_x(297590,0),2350.o
+ t_x(297596,947)BR404M,2351.o t_x(297613,1192)$RQXSI04E,2352.o t_x(297616,2026)LGSRA04,2353.o t_x(297622,3309)EG11G04M,2354.o
+ t_x(297636,1290)YB5WH04M,2355.o t_x(297670,84)MEK04,2356.o t_x(297679,99)KWUR1C04,2357.o t_x(297680,959)RMZSI04,2358.o
+ t_x(297682,56)$LOVN1504,2359.o t_x(297685,60)LCES004M,2360.o t_x(297697,69)KSLN2C04,2361.o t_x(297702,520)RMZSI04,2362.o
+ t_x(297708,80)KFZ4404M,2363.o t_x(297721,49)KSLN04A,2364.o t_x(297726,27)KFZ4404M,2365.o t_x(297744,493)LOVN1504,2366.o
+ t_x(297746,40)LOVN1504,2367.o t_x(297762,177)LEBAS04M,2368.o t_x(297773,81)$YB3EH04A,2369.o t_x(297781,287)YB3EH04A,2370.o
+ t_x(297818,36)MYY04A,2371.o t_x(297821,0),2372.o t_x(297827,174)MM304,2373.o t_x(297830,0),2374.o t_x(297842,937)YB3EH04E,2375.o
+ t_x(297845,0),2376.o t_x(297851,14)LEBAS04M,2377.o t_x(297852,441)RJIU04M,2378.o t_x(297867,0),2379.o
+ t_x(297904,462)LOVN1504,2380.o t_x(297922,0),2381.o t_x(297927,127)RVKWS04,2382.o t_x(297928,0),2383.o
+ t_x(297929,1279)EGNOR04M,2384.o t_x(297934,0),2385.o t_x(297940,755)$MT4AT04E,2386.o t_x(297958,15)$LEBAS04A,2387.o
+ t_x(297966,0),2388.o t_x(297974,278)YB3EH04A,2389.o t_x(297977,108)EGNOR04M,2390.o t_x(297984,2240)KSLN04A,2391.o
+ t_x(298005,0),2392.o t_x(298006,38)BR404M,2393.o t_x(298009,237)BR204M,2394.o t_x(298038,423)EDGG704,2395.o
+ t_x(298060,60)LCES004M,2396.o t_x(298064,0),2397.o t_x(298079,0),2398.o t_x(298080,0),2399.o t_x(298082,57)LELVL104,2400.o
+ t_x(298089,0),2401.o t_x(298090,14)YB3EH04A,2402.o t_x(298093,0),2403.o t_x(298114,89)LGAVA04,2404.o
+ t_x(298115,40)MM304,2405.o t_x(298116,33)RJIU04M,2406.o t_x(298128,0),2407.o t_x(298130,0),2408.o t_x(298160,401)KSAL1204,2409.o
+ t_x(298171,29)LELVU04,2410.o t_x(298177,0),2411.o t_x(298180,2771)RNI04M,2412.o t_x(298183,311)YB3EH04A,2413.o
+ t_x(298207,0),2414.o t_x(298212,143)RMZU04,2415.o t_x(298217,0),2416.o t_x(298218,61)RMZU04,2417.o t_x(298222,0),2418.o
+ t_x(298237,14)KFUL1U04,2419.o t_x(298246,289)RFBRT04M,2420.o t_x(298249,329)RNS04M,2421.o t_x(298255,240)$YD5WH04M,2422.o
+ t_x(298263,21)KWUR404E,2423.o t_x(298266,3004)LGKFN04,2424.o t_x(298297,68)LOVN1504,2425.o t_x(298300,0),2426.o
+ t_x(298306,39)LOVN1504,2427.o t_x(298312,83)$BR204M,2428.o t_x(298318,99)KSPE104D,2429.o t_x(298321,378)LEBAS04A,2430.o
+ t_x(298329,25)EGNOR04M,2431.o t_x(298333,299)KSPE104D,2432.o t_x(298349,0),2433.o t_x(298358,0),2434.o
+ t_x(298368,498)LOVN1504,2435.o t_x(298378,51)KFZ4404M,2436.o t_x(298384,64)LGAVA04,2437.o t_x(298396,187)$RMZSI04,2438.o
+ t_x(298397,284)YB3EH04A,2439.o t_x(298402,818)LCES004M,2440.o t_x(298415,0),2441.o t_x(298417,0),2442.o
+ t_x(298418,0),2443.o t_x(298426,843)LCES004M,2444.o t_x(298434,1927)LCES004,2445.o t_x(298447,0),2446.o
+ t_x(298471,7290)LGKFN04,2447.o t_x(298477,539)RMZSI04,2448.o t_x(298480,467)RMZU04,2449.o t_x(298488,53)LEBAS04A,2450.o
+ t_x(298501,2)KFZ4404M,2451.o t_x(298502,124)YB3EH04A,2452.o t_x(298503,0),2453.o t_x(298514,300)$EBEEC04M,2454.o
+ t_x(298517,0),2455.o t_x(298519,765)YB3EH04A,2456.o t_x(298527,0),2457.o t_x(298528,2885)LCES004,2458.o
+ t_x(298533,0),2459.o t_x(298536,1644)LFPND04,2460.o t_x(298562,0),2461.o t_x(298564,83)MM304,2462.o t_x(298574,8972)KSLN04M,2463.o
+ t_x(298577,0),2464.o t_x(298578,0),2465.o t_x(298588,328)LGKFN04,2466.o t_x(298590,85)ZM56704,2467.o
+ t_x(298592,231)RMZU04,2468.o t_x(298610,100)$YB3EH04M,2469.o t_x(298611,134)LGIRA04,2470.o t_x(298617,0),2471.o
+ t_x(298619,423)RNS04M,2472.o t_x(298630,0),2473.o t_x(298646,1212)LGKFN04,2474.o t_x(298660,177)$KCHI104M,2475.o
+ t_x(298677,13)YB3EH04A,2476.o t_x(298692,0),2477.o t_x(298697,12)YB3EH04E,2478.o t_x(298698,59)KSLN04M,2479.o
+ t_x(298700,409)LGKFN04,2480.o t_x(298704,19)MRAE04,2481.o t_x(298706,323)KSAL1204,2482.o t_x(298710,0),2483.o
+ t_x(298713,0),2484.o t_x(298715,25)KFZ4404M,2485.o t_x(300045,260)KSPE104D,2486.o t_x(300046,22)MEK04,2487.o
+ t_x(300050,874)LGKFN04,2488.o t_x(300052,188)$YB5WH04M,2489.o t_x(300058,111)RQXU04E,2490.o t_x(300064,221)RJIU04M,2491.o
+ t_x(300072,89)KSLN04A,2492.o t_x(300096,77)RQXU04E,2493.o t_x(300097,1817)RJIU04M,2494.o t_x(300133,660)$RQXSI04E,2495.o
+ t_x(300137,0),2496.o t_x(300140,0),2497.o t_x(300142,0),2498.o t_x(300146,923)LGKFN04,2499.o t_x(300155,0),2500.o
+ t_x(300174,40)RMZU04,2501.o t_x(300178,0),2502.o t_x(300185,148)$YB3EH04M,2503.o t_x(300204,207)EG11G04M,2504.o
+ t_x(300222,7)KWUR1C04,2505.o t_x(300231,0),2506.o t_x(300232,0),2507.o t_x(300237,11)YB3EH04M,2508.o
+ t_x(300256,391)LOVN1504,2509.o t_x(300281,11)BR204M,2510.o t_x(300287,256)RNS04M,2511.o t_x(300290,0),2512.o
+ t_x(300322,824)MT4AT04E,2513.o t_x(300332,310)EG11G04M,2514.o t_x(300345,0),2515.o t_x(300354,0),2516.o
+ t_x(300356,630)RJIU04M,2517.o t_x(300366,0),2518.o t_x(300369,0),2519.o t_x(300396,766)LGSRA04,2520.o
+ t_x(300414,134)YB3EH04A,2521.o t_x(300421,111)EG11G04M,2522.o t_x(300422,242)KSAL1204,2523.o t_x(300424,0),2524.o
+ t_x(300425,0),2525.o t_x(300428,0),2526.o t_x(300430,840)RNI04M,2527.o t_x(300435,171)LGKFN04,2528.o
+ t_x(300445,2502)LCES004,2529.o t_x(300455,586)LCES004M,2530.o t_x(300464,42)MAB3404A,2531.o t_x(300476,0),2532.o
+ t_x(300487,190)YB3EH04A,2533.o t_x(300504,803)LGKFN04,2534.o t_x(300521,200)GL34W04,2535.o t_x(300532,0),2536.o
+ t_x(300538,333)KSPE104D,2537.o t_x(300571,189)ZM56704,2538.o t_x(300578,0),2539.o t_x(300582,88)KWUR404E,2540.o
+ t_x(300590,284)EG11G04M,2541.o t_x(300619,0),2542.o t_x(300621,2783)LCES004,2543.o t_x(300629,0),2544.o
+ t_x(300631,3386)EG11G04M,2545.o t_x(300642,2600)MGY04,2546.o t_x(300666,946)LCES004,2547.o t_x(300671,276)YB3EH04A,2548.o
+ t_x(300715,0),2549.o t_x(300727,59)EGNOR04M,2550.o t_x(300750,140)EG11G04M,2551.o t_x(300762,300)EDGG704,2552.o
+ t_x(300765,101)YB3EH04E,2553.o t_x(300774,0),2554.o t_x(300786,720)LCES004M,2555.o t_x(300809,16)GL4W04M,2556.o
+ t_x(300815,1132)LCES004M,2557.o t_x(300836,0),2558.o t_x(300840,119)KFZ4404M,2559.o t_x(300848,23)LEBAS04M,2560.o
+ t_x(300850,352)LELVU04,2561.o t_x(300851,0),2562.o t_x(300866,10)RMZU04,2563.o t_x(300883,33)LEBAS04A,2564.o
+ t_x(300884,0),2565.o t_x(300885,344)RMZSI04,2566.o t_x(300896,495)GL34W04,2567.o t_x(300900,0),2568.o
+ t_x(300931,241)KSPE104D,2569.o t_x(300956,0),2570.o t_x(300959,30)YB3EH04E,2571.o t_x(300964,634)LGKFN04,2572.o
+ t_x(300988,2580)$LCES004,2573.o t_x(301003,331)RMZU04,2574.o t_x(301010,105)RNS04M,2575.o t_x(301035,0),2576.o
+ t_x(301041,221)BKED1204,2577.o t_x(301058,1080)LCES004M,2578.o t_x(301059,217)GL34W04,2579.o t_x(301070,688)EDGG704,2580.o
+ t_x(301072,0),2581.o t_x(301074,1317)LGKFN04,2582.o t_x(301088,1511)LEMDAT04,2583.o t_x(301101,110)MM204,2584.o
+ t_x(301132,83)RNI04M,2585.o t_x(301138,0),2586.o t_x(301139,930)LCES004M,2587.o t_x(301142,1071)MEK04,2588.o
+ t_x(301145,388)YB3EH04A,2589.o t_x(301149,63)BKED1204,2590.o t_x(301161,0),2591.o t_x(301168,0),2592.o
+ t_x(301195,0),2593.o t_x(301219,346)LGIRA04,2594.o t_x(301224,0),2595.o t_x(301238,169)LELVL104,2596.o
+ t_x(301242,0),2597.o t_x(301243,70)FUJ04M,2598.o t_x(301257,691)RMZU04,2599.o t_x(301260,55)MEK04,2600.o
+ t_x(301272,2460)LGKFN04,2601.o t_x(301285,0),2602.o t_x(301287,543)BKED1204,2603.o t_x(301294,0),2604.o
+ t_x(301295,743)$LGSRA04,2605.o t_x(301297,0),2606.o t_x(301299,253)YB3EH04A,2607.o t_x(301303,0),2608.o
+ t_x(301329,0),2609.o t_x(301342,1710)LCES004M,2610.o t_x(301346,0),2611.o t_x(301350,1087)RMZU04,2612.o
+ t_x(301353,152)KSPE104D,2613.o t_x(301360,240)LCES004M,2614.o t_x(301365,29)ZM56704,2615.o t_x(301367,281)YB3EH04A,2616.o
+ t_x(301391,355)RMZSI04,2617.o t_x(301404,0),2618.o t_x(301417,325)LGKFN04,2619.o t_x(301420,407)LELVL104,2620.o
+ t_x(301431,515)EGNOR04M,2621.o t_x(301455,0),2622.o t_x(301461,93)YB3EH04A,2623.o t_x(301477,859)MRAE04,2624.o
+ t_x(301496,52)KWUR1C04,2625.o t_x(301501,2004)LCES004,2626.o t_x(301514,0),2627.o t_x(301524,662)MAB3404A,2628.o
+ t_x(301540,3)KFUL1U04,2629.o t_x(301556,0),2630.o t_x(301566,302)$LCES004M,2631.o t_x(301576,0),2632.o
+ t_x(301582,0),2633.o t_x(301590,370)LGKFN04,2634.o t_x(301601,514)$LOVN1504,2635.o t_x(301621,357)RNS04M,2636.o
+ t_x(301656,99)RNS04M,2637.o t_x(301673,150)LCES004M,2638.o t_x(301680,0),2639.o t_x(301687,207)LEBAS04A,2640.o
+ t_x(301699,50)LELVL104,2641.o t_x(301707,121)KSLN04A,2642.o t_x(301709,1969)LCES004M,2643.o t_x(301711,0),2644.o
+ t_x(301719,169)LELVL104,2645.o t_x(301721,1265)LGKFN04,2646.o t_x(301722,24)LEBAS04M,2647.o t_x(301726,128)LELVL104,2648.o
+ t_x(301727,821)LGKFN04,2649.o t_x(301736,0),2650.o t_x(301749,175)KSLN04A,2651.o t_x(301757,0),2652.o
+ t_x(301759,4015)LGKFN04,2653.o t_x(301760,523)MGY04,2654.o t_x(301783,0),2655.o t_x(301785,0),2656.o
+ t_x(301796,0),2657.o t_x(301815,92)GL4W04M,2658.o t_x(301819,29)YB3EH04A,2659.o t_x(301843,6490)LGZAA04M,2660.o
+ t_x(301867,1177)YB3EH04A,2661.o t_x(301879,270)LELVL104,2662.o t_x(301888,146)KWUR1C04,2663.o t_x(301907,0),2664.o
+ t_x(301924,0),2665.o t_x(301949,420)LCES004M,2666.o t_x(301957,162)RNS04M,2667.o t_x(301968,1781)EG11G04M,2668.o
+ t_x(301972,552)LGAVA04,2669.o t_x(301984,0),2670.o t_x(301987,510)LCES004M,2671.o t_x(302006,36)GL34W04,2672.o
+ t_x(302033,486)LOVN1504,2673.o t_x(302044,2219)MGY04,2674.o t_x(302047,239)MAB1204A,2675.o t_x(302055,0),2676.o
+ t_x(302060,1230)EG11G04M,2677.o t_x(302073,0),2678.o t_x(302084,0),2679.o t_x(302096,39)LOVN1504,2680.o
+ t_x(302107,0),2681.o t_x(302132,1440)$LOVN1504,2682.o t_x(302135,0),2683.o t_x(302136,0),2684.o t_x(302138,1462)MYY04A,2685.o
+ t_x(302162,963)LCES004M,2686.o t_x(302177,0),2687.o t_x(302179,181)KWUR1C04,2688.o t_x(302180,18)YB3EH04A,2689.o
+ t_x(302209,70)RMZU04,2690.o t_x(302218,0),2691.o t_x(302224,384)LELVL104,2692.o t_x(302247,0),2693.o
+ t_x(302262,19)LEBAS04M,2694.o t_x(302293,6)LELVL104,2695.o t_x(302300,1)LEMDAT04,2696.o t_x(302301,366)MAB1204A,2697.o
+ t_x(302310,401)LGKFN04,2698.o t_x(302317,2647)LGKFN04,2699.o t_x(302341,0),2700.o t_x(302346,0),2701.o
+ t_x(302351,0),2702.o t_x(302356,938)BR404M,2703.o t_x(302361,1249)MRAEE04,2704.o t_x(302365,1028)RMZSI04,2705.o
+ t_x(302366,0),2706.o t_x(302387,0),2707.o t_x(302390,303)RMZSI04,2708.o t_x(302424,0),2709.o t_x(302426,0),2710.o
+ t_x(302434,0),2711.o t_x(302456,403)$MM204,2712.o t_x(302457,204)RJIU04M,2713.o t_x(302470,54)KSAL1204,2714.o
+ t_x(302474,170)LELVL04M,2715.o t_x(302506,0),2716.o t_x(302516,660)$LCES004M,2717.o t_x(302527,0),2718.o
+ t_x(302528,0),2719.o t_x(302530,0),2720.o t_x(302531,680)RJIU04M,2721.o t_x(302536,196)RMZU04,2722.o
+ t_x(302552,49)KFUL1U04,2723.o t_x(302571,0),2724.o t_x(302572,289)RVKWS04,2725.o t_x(302575,26)RJIU04M,2726.o
+ t_x(302576,0),2727.o t_x(302591,203)BKED1204,2728.o t_x(302592,180)YD5WH04M,2729.o t_x(302611,0),2730.o
+ t_x(302616,0),2731.o t_x(302632,0),2732.o t_x(302643,288)EG11G04M,2733.o t_x(302650,0),2734.o t_x(302661,859)EG11G04M,2735.o
+ t_x(302665,410)GL34W04,2736.o t_x(302667,260)LGAVA04,2737.o t_x(302670,232)RMZSI04,2738.o t_x(302679,0),2739.o
+ t_x(302685,0),2740.o t_x(302686,558)EGPFA04,2741.o t_x(302690,0),2742.o t_x(302705,0),2743.o t_x(302709,0),2744.o
+ t_x(302711,68)MYY04A,2745.o t_x(302725,174)LEMDAT04,2746.o t_x(302731,32)LCES004M,2747.o t_x(302741,621)RMZSI04,2748.o
+ t_x(302751,0),2749.o t_x(302758,79)RNI04M,2750.o t_x(302769,95)MAB04,2751.o t_x(302774,675)$RMZSI04,2752.o
+ t_x(302777,306)LELVL104,2753.o t_x(302792,0),2754.o t_x(302798,0),2755.o t_x(302801,0),2756.o t_x(302830,413)$RMZSI04,2757.o
+ t_x(302833,0),2758.o t_x(302840,556)RMZU04,2759.o t_x(302841,0),2760.o t_x(302843,0),2761.o t_x(302844,0),2762.o
+ t_x(302852,0),2763.o t_x(302863,1456)LEBAS04M,2764.o t_x(302874,107)MAB1204A,2765.o t_x(302875,601)LELVU04,2766.o
+ t_x(302879,53)MAB1204A,2767.o t_x(302890,329)LELVL104,2768.o t_x(302903,0),2769.o t_x(302920,557)LELVL104,2770.o
+ t_x(302924,87)LELVL104,2771.o t_x(302940,227)KFZ4404M,2772.o t_x(302944,996)RMZSI04,2773.o t_x(302953,0),2774.o
+ t_x(302955,39)MAB04,2775.o t_x(302966,0),2776.o t_x(302970,0),2777.o t_x(302986,881)LEBAS04A,2778.o t_x(303001,60)$YB3EH04M,2779.o
+ t_x(303013,0),2780.o t_x(303017,0),2781.o t_x(303018,0),2782.o t_x(303029,300)$MT4AT04E,2783.o t_x(303035,152)KWUR1C04,2784.o
+ t_x(303049,0),2785.o t_x(303061,337)BKED1204,2786.o t_x(303077,263)ZM56704,2787.o t_x(303088,0),2788.o
+ t_x(303103,0),2789.o t_x(303128,0),2790.o t_x(303139,0),2791.o t_x(303148,0),2792.o t_x(303152,683)LEBAS04A,2793.o
+ t_x(303155,0),2794.o t_x(303156,424)EG11G04M,2795.o t_x(303164,234)KSPE104D,2796.o t_x(303173,145)EG11G04M,2797.o
+ t_x(303194,0),2798.o t_x(303195,953)MRAE04,2799.o t_x(303200,0),2800.o t_x(303203,3081)LCES004,2801.o
+ t_x(303208,0),2802.o t_x(303209,316)LEBAS04A,2803.o t_x(303215,62)RMZU04,2804.o t_x(303216,19)MEK04,2805.o
+ t_x(303224,27)LEBAS04M,2806.o t_x(303227,426)LELVL104,2807.o t_x(303235,486)EGPFA04,2808.o t_x(303247,104)RJIU04M,2809.o
+ t_x(303253,80)GL34W04,2810.o t_x(303263,27)MGY04,2811.o t_x(303270,0),2812.o t_x(303282,165)LEMDAT04,2813.o
+ t_x(303285,0),2814.o t_x(303297,250)KSLN04M,2815.o t_x(303314,296)EG11G04M,2816.o t_x(303341,1097)LCES004M,2817.o
+ t_x(303350,0),2818.o t_x(303351,534)LELVU04,2819.o t_x(303377,6)MAB1204A,2820.o t_x(303409,12)KSLN04M,2821.o
+ t_x(303416,197)MGY04,2822.o t_x(303423,400)EDGG704,2823.o t_x(303445,0),2824.o t_x(303451,0),2825.o t_x(303471,1042)PMXX04M,2826.o
+ t_x(303476,60)LCES004M,2827.o t_x(303485,528)LELVL104,2828.o t_x(303489,0),2829.o t_x(303491,0),2830.o
+ t_x(303503,238)KSLN04A,2831.o t_x(303505,0),2832.o t_x(303506,2580)LCES004,2833.o t_x(303517,592)RMZSI04,2834.o
+ t_x(303525,0),2835.o t_x(303529,708)EDGG704,2836.o t_x(303534,4146)LGZAA04M,2837.o t_x(303550,1018)LGKFN04,2838.o
+ t_x(303580,192)EG11G04M,2839.o t_x(303592,0),2840.o t_x(303604,250)LELVL104,2841.o t_x(303612,11844)LCES004,2842.o
+ t_x(303617,173)KSLN04A,2843.o t_x(303627,0),2844.o t_x(303644,0),2845.o t_x(303652,0),2846.o t_x(303662,225)KSPE104D,2847.o
+ t_x(303664,360)LGAVA04,2848.o t_x(303665,3155)LCES004,2849.o t_x(303666,70)YB3EH04A,2850.o t_x(303670,0),2851.o
+ t_x(303680,0),2852.o t_x(303684,87)MRAEE04,2853.o t_x(303685,0),2854.o t_x(303692,604)LGKFN04,2855.o
+ t_x(303716,0),2856.o t_x(303717,35)LGZAA04M,2857.o t_x(303728,3)YB5WH04M,2858.o t_x(303741,0),2859.o
+ t_x(303747,375)KSAL1204,2860.o t_x(303771,0),2861.o t_x(303783,0),2862.o t_x(303784,111)KSPE104D,2863.o
+ t_x(303790,201)LOVN1504,2864.o t_x(303810,69)KSPE104D,2865.o t_x(303814,1073)EDGG704,2866.o t_x(303818,497)MAB04,2867.o
+ t_x(303829,236)LOVN1504,2868.o t_x(303832,0),2869.o t_x(303842,700)LELVU04,2870.o t_x(303850,148)LOVN1504,2871.o
+ t_x(303854,23)LEBAS04M,2872.o t_x(303868,720)LEMDAT04,2873.o t_x(303874,0),2874.o t_x(303900,29)BR204M,2875.o
+ t_x(303911,0),2876.o t_x(303929,2303)LGKFN04,2877.o t_x(303930,304)YB3EH04A,2878.o t_x(303939,0),2879.o
+ t_x(303959,3315)LGZAA04M,2880.o t_x(303971,136)ZM56704,2881.o t_x(303978,0),2882.o t_x(303979,0),2883.o
+ t_x(303992,655)LGKFN04,2884.o t_x(304001,293)LEBAS04A,2885.o t_x(304007,496)EG11G04M,2886.o t_x(304041,0),2887.o
+ t_x(304051,626)MYY04A,2888.o t_x(304054,3)ZM56704,2889.o t_x(304074,290)KSPE104D,2890.o t_x(304100,0),2891.o
+ t_x(304109,0),2892.o t_x(304114,3032)MGY04,2893.o t_x(304139,333)LELVL104,2894.o t_x(304148,0),2895.o
+ t_x(304161,333)LELVL104,2896.o t_x(304182,381)LELVL104,2897.o t_x(304230,797)EDGG704,2898.o t_x(304239,471)LELVL104,2899.o
+ t_x(304242,19)YD5WH04M,2900.o t_x(304245,0),2901.o t_x(304253,1247)LCES004M,2902.o t_x(304254,18)KWUR1C04,2903.o
+ t_x(304258,849)MAB04,2904.o t_x(304260,87)MEK04,2905.o t_x(304261,503)RJIU04M,2906.o t_x(304262,3)MGY04,2907.o
+ t_x(304263,426)LELVL104,2908.o t_x(304315,540)RMZU04,2909.o t_x(304335,625)LELVL104,2910.o t_x(304336,51)MAB3404A,2911.o
+ t_x(304351,1205)LLBGA04L,2912.o t_x(304356,1112)LFPND04,2913.o t_x(304357,245)LELVL104,2914.o t_x(304361,0),2915.o
+ t_x(304362,2486)LGZAA04M,2916.o t_x(304372,330)RMZU04,2917.o t_x(304380,51)MEK04,2918.o t_x(304414,160)LEMDAT04,2919.o
+ t_x(304422,2174)MRAEE04,2920.o t_x(304433,185)LELVU04,2921.o t_x(304435,828)LELVU04,2922.o t_x(304443,0),2923.o
+ t_x(304446,80)LELVL104,2924.o t_x(304450,10560)$MRAE04,2925.o t_x(304453,0),2926.o t_x(304456,530)RJIU04M,2927.o
+ t_x(304458,181)LCES004M,2928.o t_x(304463,920)RMZSI04,2929.o t_x(304483,1405)LCES004,2930.o t_x(304486,558)LELVU04,2931.o
+ t_x(304488,0),2932.o t_x(304502,0),2933.o t_x(304529,0),2934.o t_x(304552,0),2935.o t_x(304555,96)MM304,2936.o
+ t_x(304557,95)LEMDAT04,2937.o t_x(304568,307)ZM56704,2938.o t_x(304570,0),2939.o t_x(304579,0),2940.o
+ t_x(304583,604)MRAE04,2941.o t_x(304586,0),2942.o t_x(304592,0),2943.o t_x(304606,273)KFUL1U04,2944.o
+ t_x(304615,537)MRAEE04,2945.o t_x(304629,221)RVKWS04,2946.o t_x(304631,0),2947.o t_x(304690,61)LOVN1504,2948.o
+ t_x(304696,43)MGY04,2949.o t_x(304701,55)LGAVA04,2950.o t_x(304713,0),2951.o t_x(304722,2580)$MAB1204A,2952.o
+ t_x(304734,0),2953.o t_x(304739,49)GL34W04,2954.o t_x(304753,730)LGKFN04,2955.o t_x(304761,17)MAB1204A,2956.o
+ t_x(304765,61)LELVL104,2957.o t_x(304778,283)RNS04M,2958.o t_x(304780,196)KWUR1C04,2959.o t_x(304797,0),2960.o
+ t_x(304798,0),2961.o t_x(304803,0),2962.o t_x(304811,0),2963.o t_x(304825,1776)LEMDAT04,2964.o t_x(304830,0),2965.o
+ t_x(304838,0),2966.o t_x(304857,329)KSAL1204,2967.o t_x(304861,0),2968.o t_x(304862,150)MGY04,2969.o
+ t_x(304871,30)MRAEE04,2970.o t_x(304873,0),2971.o t_x(304880,1042)LGZAA04M,2972.o t_x(304882,278)LLBGA04L,2973.o
+ t_x(304895,78)LOVN1504,2974.o t_x(304925,0),2975.o t_x(304944,23)MAB1204A,2976.o t_x(304979,0),2977.o
+ t_x(304980,0),2978.o t_x(305011,2278)LEMDAT04,2979.o t_x(305013,510)LCES004M,2980.o t_x(305019,554)RNS04M,2981.o
+ t_x(305030,0),2982.o t_x(305039,0),2983.o t_x(305074,66)ZM56704,2984.o t_x(305101,0),2985.o t_x(305104,75)KSPE104D,2986.o
+ t_x(305112,0),2987.o t_x(305122,279)LEBAS04A,2988.o t_x(305154,120)LELVL104,2989.o t_x(305171,0),2990.o
+ t_x(305214,0),2991.o t_x(305224,34)RNS04M,2992.o t_x(305270,0),2993.o t_x(305276,0),2994.o t_x(305282,0),2995.o
+ t_x(305283,458)LGKFN04,2996.o t_x(305292,0),2997.o t_x(305314,15)KSPE104D,2998.o t_x(305315,0),2999.o
+ t_x(305354,546)MEK04,3000.o t_x(305363,195)KWUR1C04,3001.o t_x(305370,0),3002.o t_x(305375,18)ZM56704,3003.o
+ t_x(305384,0),3004.o t_x(305385,0),3005.o t_x(305425,997)MGY04,3006.o t_x(305432,88)RMZSI04,3007.o t_x(305446,412)LELVL104,3008.o
+ t_x(305448,303)LFMDA04A,3009.o t_x(305458,0),3010.o t_x(305462,846)EDGG704,3011.o t_x(305469,78)KSLN04A,3012.o
+ t_x(305491,228)YB3EH04A,3013.o t_x(305510,0),3014.o t_x(305522,272)KSPE104D,3015.o t_x(305532,0),3016.o
+ t_x(305535,77)RMZU04,3017.o t_x(305538,913)RMZSI04,3018.o t_x(305542,8899)$MRAE04,3019.o t_x(305548,160)LEMDAT04,3020.o
+ t_x(305557,3090)LCES004,3021.o t_x(305560,0),3022.o t_x(305573,24)YB3EH04A,3023.o t_x(305584,34)MGY04,3024.o
+ t_x(305585,0),3025.o t_x(305593,52)YB3EH04A,3026.o t_x(305597,220)$LOVN1504,3027.o t_x(305599,0),3028.o
+ t_x(305601,862)LLBGA04L,3029.o t_x(305604,232)KFZ4404M,3030.o t_x(305609,0),3031.o t_x(305621,27)LELVL104,3032.o
+ t_x(305622,0),3033.o t_x(305634,9)MEK04,3034.o t_x(305661,20)LOVN1504,3035.o t_x(305671,407)LELVU04,3036.o
+ t_x(305686,129)LEMDAT04,3037.o t_x(305689,609)LEMDAT04,3038.o t_x(305696,0),3039.o t_x(305697,1581)LEMDAT04,3040.o
+ t_x(305711,0),3041.o t_x(305716,76)KWUR1C04,3042.o t_x(305728,260)ZM56704,3043.o t_x(305730,689)LGIRA04,3044.o
+ t_x(305745,195)RVKWS04,3045.o t_x(305753,137)KSPE104D,3046.o t_x(305754,169)MGY04,3047.o t_x(305764,0),3048.o
+ t_x(305775,0),3049.o t_x(305780,81)LELVL104,3050.o t_x(305783,114)LELVL104,3051.o t_x(305791,39)KWUR1C04,3052.o
+ t_x(305798,1050)LCES004,3053.o t_x(305802,2133)EDGG704,3054.o t_x(305803,189)KWUR1C04,3055.o t_x(305806,241)LELVL104,3056.o
+ t_x(305811,94)KWUR1C04,3057.o t_x(305816,0),3058.o t_x(305823,0),3059.o t_x(305828,946)LCES004,3060.o
+ t_x(305830,0),3061.o t_x(305834,85)LCES004M,3062.o t_x(305837,165)$KFZ4404L,3063.o t_x(305845,0),3064.o
+ t_x(305851,35)MAB1204A,3065.o t_x(305867,1913)EDGG704,3066.o t_x(305873,0),3067.o t_x(305887,3814)LCES004,3068.o
+ t_x(305896,208)LELVL104,3069.o t_x(305899,535)LEBAS04A,3070.o t_x(305915,0),3071.o t_x(305923,144)LELVL104,3072.o
+ t_x(305929,729)LCES004M,3073.o t_x(305950,0),3074.o t_x(305962,847)LEMDAT04,3075.o t_x(305967,214)LELVL104,3076.o
+ t_x(306007,114)YB3EH04A,3077.o t_x(306012,126)LELVL104,3078.o t_x(306044,186)LELVL104,3079.o t_x(306051,61)KSPE104D,3080.o
+ t_x(306054,463)LGRPA04,3081.o t_x(306066,0),3082.o t_x(306069,44)MGY04,3083.o t_x(306095,0),3084.o t_x(306120,34)MEK04,3085.o
+ t_x(306139,550)$LOVN1504,3086.o t_x(306149,69)KSAL1A04,3087.o t_x(306171,0),3088.o t_x(306187,507)LOVN1504,3089.o
+ t_x(306188,849)$LFMDA04A,3090.o t_x(306190,47)YB3EH04A,3091.o t_x(306197,208)LEBAS04A,3092.o t_x(306201,0),3093.o
+ t_x(306204,57)ZM56704,3094.o t_x(306206,67)KWUR1C04,3095.o t_x(306207,1945)LCES004M,3096.o t_x(306241,2)$BKED1204,3097.o
+ t_x(306242,0),3098.o t_x(306243,0),3099.o t_x(306251,728)RMZU04,3100.o t_x(306253,12)YB3EH04A,3101.o
+ t_x(306269,314)MRAE04,3102.o t_x(306270,182)LELVL104,3103.o t_x(306272,135)KSPE104D,3104.o t_x(306283,0),3105.o
+ t_x(306287,142)RVKWS04,3106.o t_x(306304,0),3107.o t_x(306307,680)RMZU04,3108.o t_x(306308,267)KWUR1C04,3109.o
+ t_x(306331,260)KSAL1204,3110.o t_x(306346,2638)LCES004,3111.o t_x(306358,293)RMZSI04,3112.o t_x(306384,420)LELVU04,3113.o
+ t_x(306386,0),3114.o t_x(306388,68)MAB3404A,3115.o t_x(306397,63)KWUR1C04,3116.o t_x(306405,912)EDGG704,3117.o
+ t_x(306413,1157)LGKFN04,3118.o t_x(306439,20)MAB04,3119.o t_x(306449,718)LEBAS04A,3120.o t_x(306459,0),3121.o
+ t_x(306490,988)LFPND04,3122.o t_x(306491,180)LCES004M,3123.o t_x(306499,30)MGY04,3124.o t_x(306530,15)MGY04,3125.o
+ t_x(306542,102)RNS04M,3126.o t_x(306563,36)MGY04,3127.o t_x(306570,364)YB3EH04A,3128.o t_x(306577,390)LELVL104,3129.o
+ t_x(306583,436)$LGRPA04,3130.o t_x(306590,0),3131.o t_x(306597,0),3132.o t_x(306612,13)MAB1204A,3133.o
+ t_x(306617,50)$KFUL1U04,3134.o t_x(306630,12)KSPE104D,3135.o t_x(306667,59)ZM56704,3136.o t_x(306669,495)MRAE04,3137.o
+ t_x(306677,2)MGY04,3138.o t_x(306685,95)KSAL1204,3139.o t_x(306698,1880)EDGG704,3140.o t_x(306710,606)LOVN1504,3141.o
+ t_x(306718,139)LOVN1504,3142.o t_x(306743,462)RMZSI04,3143.o t_x(306751,229)KWUR1C04,3144.o t_x(306756,66)LELVL104,3145.o
+ t_x(306769,315)MAB1204A,3146.o t_x(306801,711)RMZU04,3147.o t_x(306803,0),3148.o t_x(306810,17)MAB3404A,3149.o
+ t_x(306829,2245)MGY04,3150.o t_x(306830,0),3151.o t_x(306846,225)KWUR1C04,3152.o t_x(306848,0),3153.o
+ t_x(306862,508)KSAL1204,3154.o t_x(306868,478)KSLN04A,3155.o t_x(306902,1966)MRAEE04,3156.o t_x(306918,85)BKED1204,3157.o
+ t_x(306920,56)LGKFN04,3158.o t_x(306922,397)LOVN1504,3159.o t_x(306943,0),3160.o t_x(306951,53)MRAEE04,3161.o
+ t_x(306962,0),3162.o t_x(306964,0),3163.o t_x(306995,220)YB3EH04A,3164.o t_x(307018,721)RMZSI04,3165.o
+ t_x(307021,358)LEBAS04A,3166.o t_x(307025,526)YB3EH04A,3167.o t_x(307028,0),3168.o t_x(307040,0),3169.o
+ t_x(307044,0),3170.o t_x(307055,324)YB3EH04A,3171.o t_x(307060,0),3172.o t_x(307068,277)LEBAS04A,3173.o
+ t_x(307087,38)KWUR1C04,3174.o t_x(307091,0),3175.o t_x(307095,983)LEBAS04A,3176.o t_x(307103,0),3177.o
+ t_x(307105,2831)LGZAA04M,3178.o t_x(307107,63)ZM56704,3179.o t_x(307108,0),3180.o t_x(307135,124)EDGG704,3181.o
+ t_x(307140,0),3182.o t_x(307142,361)KSPE104D,3183.o t_x(307145,178)KSAL1204,3184.o t_x(307148,0),3185.o
+ t_x(307153,2511)LCES004,3186.o t_x(307154,834)LGIRA04,3187.o t_x(307158,0),3188.o t_x(307174,0),3189.o
+ t_x(307182,1609)EDGG704,3190.o t_x(307186,0),3191.o t_x(307190,1318)LGKFN04,3192.o t_x(307217,1033)RMZSI04,3193.o
+ t_x(307218,363)ZM56704,3194.o t_x(307231,10)MGY04,3195.o t_x(307258,0),3196.o t_x(307260,0),3197.o t_x(307264,2510)LCES004,3198.o
+ t_x(307265,627)LEBAS04A,3199.o t_x(307285,1134)MGY04,3200.o t_x(307304,135)MRAE04,3201.o t_x(307309,0),3202.o
+ t_x(307311,0),3203.o t_x(307317,0),3204.o t_x(307323,0),3205.o t_x(307355,0),3206.o t_x(307359,512)LELVL104,3207.o
+ t_x(307388,0),3208.o t_x(307394,107)KWUR1C04,3209.o t_x(307410,0),3210.o t_x(307418,12)YB3EH04A,3211.o
+ t_x(307440,37)KWUR1C04,3212.o t_x(307441,173)$BKED1204,3213.o t_x(307460,0),3214.o t_x(307461,402)RJIU04M,3215.o
+ t_x(307470,715)LGIRA04,3216.o t_x(307472,59)KWUR1C04,3217.o t_x(307481,0),3218.o t_x(307482,0),3219.o
+ t_x(307494,0),3220.o t_x(307498,3319)LCES004,3221.o t_x(307532,0),3222.o t_x(307547,224)LEBAS04A,3223.o
+ t_x(307576,132)YB3EH04A,3224.o t_x(307581,0),3225.o t_x(307617,47)LELVU04,3226.o t_x(307626,718)MRAE04,3227.o
+ t_x(307650,0),3228.o t_x(307658,554)RMZU04,3229.o t_x(307672,18)RMZU04,3230.o t_x(307674,0),3231.o t_x(307679,2333)LCES004,3232.o
+ t_x(307696,8103)$MRAE04,3233.o t_x(307707,98)BKED1204,3234.o t_x(307712,483)EDGG704,3235.o t_x(307716,0),3236.o
+ t_x(307726,2144)MGY04,3237.o t_x(307727,0),3238.o t_x(307728,1400)MAB1204A,3239.o t_x(307730,0),3240.o
+ t_x(307733,494)LELVL104,3241.o t_x(307740,1971)LGSRA04,3242.o t_x(307745,0),3243.o t_x(307752,429)LGAVA04,3244.o
+ t_x(307779,0),3245.o t_x(307791,186)ZM56704,3246.o t_x(307805,393)LOVN1504,3247.o t_x(307831,0),3248.o
+ t_x(307833,0),3249.o t_x(307845,0),3250.o t_x(307846,529)RMZU04,3251.o t_x(307860,279)YB3EH04A,3252.o
+ t_x(307867,0),3253.o t_x(307870,9)MAB1204A,3254.o t_x(307875,1)KSLN04A,3255.o t_x(307878,286)KWUR1C04,3256.o
+ t_x(307887,8)YB3EH04A,3257.o t_x(307897,1202)LCES004M,3258.o t_x(307899,0),3259.o t_x(307902,0),3260.o
+ t_x(307914,0),3261.o t_x(307919,0),3262.o t_x(307926,0),3263.o t_x(307935,67)ZM56704,3264.o t_x(307961,133)KWUR1C04,3265.o
+ t_x(307977,0),3266.o t_x(307979,0),3267.o t_x(307985,412)RMZU04,3268.o t_x(307987,408)LELVL104,3269.o
+ t_x(307990,702)EDGG704,3270.o t_x(307992,2435)LGZAA04M,3271.o t_x(307997,0),3272.o t_x(307998,0),3273.o
+ t_x(308003,434)YB3EH04A,3274.o t_x(308004,142)ZM56704,3275.o t_x(308021,0),3276.o t_x(308058,0),3277.o
+ t_x(308064,756)LEBAS04A,3278.o t_x(308077,665)EDGG704,3279.o t_x(308093,0),3280.o t_x(308103,914)LEBAS04A,3281.o
+ t_x(308125,2101)LCES004,3282.o t_x(308133,0),3283.o t_x(308136,126)LELVL104,3284.o t_x(308144,963)MAB04,3285.o
+ t_x(308210,175)LEBAS04A,3286.o t_x(308221,169)KSLN04A,3287.o t_x(308225,661)RMZSI04,3288.o t_x(308239,231)KWUR1C04,3289.o
+ t_x(308248,335)YB3EH04A,3290.o t_x(308251,3082)LCES004,3291.o t_x(308268,173)RMZU04,3292.o t_x(308281,172)RMZU04,3293.o
+ t_x(308294,607)LGIRA04,3294.o t_x(308308,311)YB3EH04A,3295.o t_x(308325,1206)LGKFN04,3296.o t_x(308334,130)EBEEC04M,3297.o
+ t_x(308336,60)MGY04,3298.o t_x(308351,300)$RMZSI04,3299.o t_x(308352,0),3300.o t_x(308362,0),3301.o t_x(308366,0),3302.o
+ t_x(308371,408)ZM56704,3303.o t_x(308386,0),3304.o t_x(308402,391)LELVL104,3305.o t_x(308410,1151)RMZU04,3306.o
+ t_x(308418,0),3307.o t_x(308432,364)RMZU04,3308.o t_x(308449,926)MRAE04,3309.o t_x(308460,8)YB3EH04A,3310.o
+ t_x(308475,16)KFUL1U04,3311.o t_x(308479,0),3312.o t_x(308482,157)KSAL1204,3313.o t_x(308485,700)$LGIRA04,3314.o
+ t_x(308505,0),3315.o t_x(308507,450)LCES004,3316.o t_x(308511,28)ZM56704,3317.o t_x(308515,0),3318.o
+ t_x(308533,357)EDGG704,3319.o t_x(308550,213)RVKWS04,3320.o t_x(308582,2154)EDGG704,3321.o t_x(308593,320)RMZU04,3322.o
+ t_x(308597,0),3323.o t_x(308602,183)$LOVN1504,3324.o t_x(308611,0),3325.o t_x(308619,1978)LGZAA04M,3326.o
+ t_x(308622,2538)LCES004,3327.o t_x(308624,383)LCES004,3328.o t_x(308629,0),3329.o t_x(308647,1392)MRAE04,3330.o
+ t_x(308677,385)RMZSI04,3331.o t_x(308700,23)LEBAS04A,3332.o t_x(308705,360)$LCES004M,3333.o t_x(308717,120)$KFUL1U04,3334.o
+ t_x(308733,48)MAB04,3335.o t_x(308743,845)EDGG704,3336.o t_x(308751,0),3337.o t_x(308759,24)KSPE104D,3338.o
+ t_x(308769,285)MRAE04,3339.o t_x(308780,0),3340.o t_x(308836,83)YB3EH04A,3341.o t_x(308855,324)YB3EH04A,3342.o
+ t_x(308892,0),3343.o t_x(308908,284)ZM56704,3344.o t_x(308914,29)MAB3404A,3345.o t_x(308941,0),3346.o
+ t_x(308945,856)EDGG704,3347.o t_x(308947,0),3348.o t_x(308966,0),3349.o t_x(309000,32)KSLN04A,3350.o
+ t_x(309006,36)ZM56704,3351.o t_x(309011,815)MRAE04,3352.o t_x(309016,61)MGY04,3353.o t_x(309049,324)$RMZSI04,3354.o
+ t_x(309061,65)EGPFA04,3355.o t_x(309070,220)EDGG704,3356.o t_x(309072,0),3357.o t_x(309098,984)RMZSI04,3358.o
+ t_x(309099,673)MRAEE04,3359.o t_x(309103,1026)GL34W04,3360.o t_x(309119,19)ZM56704,3361.o t_x(309127,309)LGZAA04M,3362.o
+ t_x(309142,0),3363.o t_x(309143,23)RMZU04,3364.o t_x(309144,0),3365.o t_x(309172,1583)EDGG704,3366.o
+ t_x(309174,0),3367.o t_x(309188,56)MGY04,3368.o t_x(309190,0),3369.o t_x(309200,1413)LCES004M,3370.o
+ t_x(309203,409)YB3EH04A,3371.o t_x(309207,0),3372.o t_x(309208,0),3373.o t_x(309210,891)EDGG704,3374.o
+ t_x(309267,46)RMZSI04,3375.o t_x(309270,0),3376.o t_x(309271,0),3377.o t_x(309281,38)ZM56704,3378.o t_x(309283,2154)LGSRA04,3379.o
+ t_x(309284,2356)LFMDA04A,3380.o t_x(309298,184)EDGG704,3381.o t_x(309311,0),3382.o t_x(309313,0),3383.o
+ t_x(309316,80)LGIRA04,3384.o t_x(309317,725)MGY04,3385.o t_x(309321,509)LGIRA04,3386.o t_x(309324,1056)RMZSI04,3387.o
+ t_x(309331,116)RMZU04,3388.o t_x(309347,0),3389.o t_x(309349,0),3390.o t_x(309374,368)LGIRA04,3391.o
+ t_x(309385,0),3392.o t_x(309386,0),3393.o t_x(309400,0),3394.o t_x(309414,3019)LCES004,3395.o t_x(309437,0),3396.o
+ t_x(309442,49)MYY04A,3397.o t_x(309449,0),3398.o t_x(309461,0),3399.o t_x(309462,308)LOVN1504,3400.o
+ t_x(309465,1639)LGZAA04M,3401.o t_x(309473,355)LOVN1504,3402.o t_x(309492,0),3403.o t_x(309498,684)RMZSI04,3404.o
+ t_x(309507,0),3405.o t_x(309508,721)LGRPA04,3406.o t_x(309520,0),3407.o t_x(309536,0),3408.o t_x(309547,293)LEBAS04A,3409.o
+ t_x(309557,679)EDGG704,3410.o t_x(309560,0),3411.o t_x(309573,2915)LCES004,3412.o t_x(309577,1716)MRAEE04,3413.o
+ t_x(309583,2890)MGY04,3414.o t_x(309588,0),3415.o t_x(309594,57)KWUR1C04,3416.o t_x(309597,113)KFUL1U04,3417.o
+ t_x(309599,90)YB3EH04A,3418.o t_x(309602,143)LEBAS04A,3419.o t_x(309625,1783)MGY04,3420.o t_x(309641,0),3421.o
+ t_x(309684,50)MAB3404A,3422.o t_x(309693,195)MAB3404A,3423.o t_x(309695,62)MEK04,3424.o t_x(309709,1192)LFPND04,3425.o
+ t_x(309711,1578)MGY04,3426.o t_x(309721,13)YB3EH04A,3427.o t_x(309724,0),3428.o t_x(309725,0),3429.o
+ t_x(309735,0),3430.o t_x(309780,300)LCES004,3431.o t_x(309790,106)YB3EH04A,3432.o t_x(309806,299)LGRPA04,3433.o
+ t_x(309822,142)ZM56704,3434.o t_x(309872,0),3435.o t_x(309887,0),3436.o t_x(309890,254)KWUR1C04,3437.o
+ t_x(309899,0),3438.o t_x(309911,0),3439.o t_x(309920,62)LELVL104,3440.o t_x(309940,365)LELVL104,3441.o
+ t_x(309941,0),3442.o t_x(309953,41)LOVN1504,3443.o t_x(309959,986)MRAEE04,3444.o t_x(309965,203)LEBAS04A,3445.o
+ t_x(309978,913)YB3EH04A,3446.o t_x(309981,303)MAB04,3447.o t_x(309986,0),3448.o t_x(310005,616)EDGG704,3449.o
+ t_x(310024,84)RMZU04,3450.o t_x(310042,0),3451.o t_x(310043,0),3452.o t_x(310058,0),3453.o t_x(310080,115)LEBAS04A,3454.o
+ t_x(310081,0),3455.o t_x(310082,288)EDGG704,3456.o t_x(310087,0),3457.o t_x(310096,180)MEK04,3458.o t_x(310117,25)YB3EH04A,3459.o
+ t_x(310120,452)LGIRA04,3460.o t_x(310127,0),3461.o t_x(310158,2901)LCES004,3462.o t_x(310175,0),3463.o
+ t_x(310199,0),3464.o t_x(310219,2087)EDGG704,3465.o t_x(310235,1)GL34W04,3466.o t_x(310238,0),3467.o
+ t_x(310256,0),3468.o t_x(310272,847)LOVN1504,3469.o t_x(310282,0),3470.o t_x(310287,332)LCES004,3471.o
+ t_x(310303,1303)RMZU04,3472.o t_x(310311,0),3473.o t_x(310381,0),3474.o t_x(310384,62)KWUR1C04,3475.o
+ t_x(310386,0),3476.o t_x(310388,0),3477.o t_x(310392,0),3478.o t_x(310398,232)KFUL1U04,3479.o t_x(310417,0),3480.o
+ t_x(310438,1136)EDGG704,3481.o t_x(310475,2250)LCES004,3482.o t_x(310502,1870)MGY04,3483.o t_x(310512,374)LOVN1504,3484.o
+ t_x(310522,0),3485.o t_x(310533,0),3486.o t_x(310535,436)LELVL104,3487.o t_x(310539,354)YB3EH04A,3488.o
+ t_x(310560,2037)LCES004,3489.o t_x(310570,51)KSLN04A,3490.o t_x(310580,135)EDGG704,3491.o t_x(310593,0),3492.o
+ t_x(310594,148)LELVL104,3493.o t_x(310599,0),3494.o t_x(310618,3598)EDGG704,3495.o t_x(310635,0),3496.o
+ t_x(310647,667)GL34W04,3497.o t_x(310665,0),3498.o t_x(310668,0),3499.o t_x(310671,612)LELVL104,3500.o
+ t_x(310674,1140)MRAEE04,3501.o t_x(310692,0),3502.o t_x(310719,0),3503.o t_x(310724,53)MGY04,3504.o t_x(310732,3016)LCES004,3505.o
+ t_x(310734,756)$RMZSI04,3506.o t_x(310742,119)KSLN04A,3507.o t_x(310743,0),3508.o t_x(310753,0),3509.o
+ t_x(310755,0),3510.o t_x(310759,0),3511.o t_x(310761,493)EDGG704,3512.o t_x(310774,0),3513.o t_x(310792,0),3514.o
+ t_x(310795,299)LELVL104,3515.o t_x(310853,264)LELVL104,3516.o t_x(310899,0),3517.o t_x(310901,414)YB3EH04A,3518.o
+ t_x(310913,0),3519.o t_x(310943,0),3520.o t_x(310951,0),3521.o t_x(310982,0),3522.o t_x(310983,2072)EDGG704,3523.o
+ t_x(311032,1404)$LOVN1504,3524.o t_x(311042,0),3525.o t_x(311049,233)$LGRPA04,3526.o t_x(311070,0),3527.o
+ t_x(311071,86)EDGG704,3528.o t_x(311073,1080)LCES004,3529.o t_x(311074,224)GL34W04,3530.o t_x(311108,1590)LCES004,3531.o
+ t_x(311119,261)RMZSI04,3532.o t_x(311138,0),3533.o t_x(311142,55)ZM56704,3534.o t_x(311143,129)RNS04M,3535.o
+ t_x(311151,35)MAB1204A,3536.o t_x(311155,2476)LCES004,3537.o t_x(311161,0),3538.o t_x(311168,67)KSAL1204,3539.o
+ t_x(311203,0),3540.o t_x(311242,0),3541.o t_x(311253,501)LFMDA04A,3542.o t_x(311255,193)MAB1204A,3543.o
+ t_x(311256,235)YB3EH04A,3544.o t_x(311257,0),3545.o t_x(311260,0),3546.o t_x(311265,2884)LCES004,3547.o
+ t_x(311272,82)LELVL104,3548.o t_x(311284,2187)LCES004,3549.o t_x(311285,2211)LCES004,3550.o t_x(311291,75)LELVL104,3551.o
+ t_x(311293,0),3552.o t_x(311300,42)LEBAS04A,3553.o t_x(311312,37)MEK04,3554.o t_x(311314,465)LELVL104,3555.o
+ t_x(311315,210)LEBAS04A,3556.o t_x(311329,1194)MEK04,3557.o t_x(311344,361)LELVL104,3558.o t_x(311351,133)LOVN1504,3559.o
+ t_x(311402,42)KSAL1A04,3560.o t_x(311412,167)KSLN04A,3561.o t_x(311413,31)ZM56704,3562.o t_x(311440,381)MGY04,3563.o
+ t_x(311443,746)EDGG704,3564.o t_x(311447,865)LGKFN04,3565.o t_x(311462,233)LELVL104,3566.o t_x(311478,461)LELVL104,3567.o
+ t_x(311496,0),3568.o t_x(311520,0),3569.o t_x(311542,656)LCES004,3570.o t_x(311548,168)LELVL104,3571.o
+ t_x(311549,542)LELVL104,3572.o t_x(311550,0),3573.o t_x(311552,1245)$LFMDA04A,3574.o t_x(311636,268)LELVL104,3575.o
+ t_x(311650,1938)MEK04,3576.o t_x(311680,285)LELVL104,3577.o t_x(311697,1760)EDGG704,3578.o t_x(311706,723)MEK04,3579.o
+ t_x(311727,23)MAB04,3580.o t_x(311733,0),3581.o t_x(311757,2790)LCES004,3582.o t_x(311813,183)LELVL104,3583.o
+ t_x(311825,1072)$LGIRA04,3584.o t_x(311838,1458)LCES004,3585.o t_x(311840,1740)LCES004,3586.o t_x(311845,49)YB3EH04A,3587.o
+ t_x(311850,8)MYY04A,3588.o t_x(311856,2045)MEK04,3589.o t_x(311863,32)YB3EH04A,3590.o t_x(311876,360)$LCES004,3591.o
+ t_x(311878,1618)MGY04,3592.o t_x(311882,277)LELVL104,3593.o t_x(311886,690)LCES004,3594.o t_x(311949,0),3595.o
+ t_x(311954,347)MRAE04,3596.o t_x(311988,0),3597.o t_x(311993,0),3598.o t_x(311998,31)MEK04,3599.o t_x(312009,1203)LLBGA04L,3600.o
+ t_x(312011,0),3601.o t_x(312015,1950)LCES004,3602.o t_x(312017,0),3603.o t_x(312020,148)MGY04,3604.o
+ t_x(312034,13)MAB1204A,3605.o t_x(312036,537)MYY04A,3606.o t_x(312051,0),3607.o t_x(312066,1280)MRAE04,3608.o
+ t_x(312085,409)MEK04,3609.o t_x(312091,513)KSLN04A,3610.o t_x(312097,1969)LCES004,3611.o t_x(312192,691)ZM56704,3612.o
+ t_x(312199,3220)LCES004,3613.o t_x(312231,1564)LGSRA04,3614.o t_x(312302,0),3615.o t_x(312325,29)YB3EH04A,3616.o
+ t_x(312349,0),3617.o t_x(312354,420)MAB1204A,3618.o t_x(312369,21)MAB3404A,3619.o t_x(312414,184)$LOVN1504,3620.o
+ t_x(312417,0),3621.o t_x(312436,0),3622.o t_x(312442,249)LEBAS04A,3623.o t_x(312456,75)YB3EH04A,3624.o
+ t_x(312494,625)LOVN1504,3625.o t_x(312497,106)LEBAS04A,3626.o t_x(312503,191)MEK04,3627.o t_x(312532,466)LELVL104,3628.o
+ t_x(312565,594)LCES004,3629.o t_x(312583,3008)LCES004,3630.o t_x(312641,0),3631.o t_x(312648,24)MAB3404A,3632.o
+ t_x(312659,0),3633.o t_x(312674,2271)LCES004,3634.o t_x(312682,442)MRAE04,3635.o t_x(312707,649)MRAE04,3636.o
+ t_x(312715,0),3637.o t_x(312731,0),3638.o t_x(312746,104)LEBAS04A,3639.o t_x(312762,316)MRAE04,3640.o
+ t_x(312773,2121)$GL34W04,3641.o t_x(312792,533)LEBAS04A,3642.o t_x(312800,1580)EDGG704,3643.o t_x(312825,2801)LCES004,3644.o
+ t_x(312879,3092)LCES004,3645.o t_x(312881,4513)MGY04,3646.o t_x(312895,3180)LCES004,3647.o t_x(312912,1248)MAB1204A,3648.o
+ t_x(312938,0),3649.o t_x(312950,0),3650.o t_x(312956,1879)EDGG704,3651.o t_x(312975,275)ZM56704,3652.o
+ t_x(312999,608)EDGG704,3653.o t_x(313002,0),3654.o t_x(313003,937)MRAE04,3655.o t_x(313034,0),3656.o
+ t_x(313050,1138)$LCES004M,3657.o t_x(313054,504)MYY04A,3658.o t_x(313068,2556)LCES004,3659.o t_x(313100,9)RMZU04,3660.o
+ t_x(313102,1393)LCES004,3661.o t_x(313119,39)LOVN1504,3662.o t_x(313135,122)KWUR1C04,3663.o t_x(313202,5)KWUR1C04,3664.o
+ t_x(313298,275)GL34W04,3665.o t_x(313302,1445)LCES004,3666.o t_x(313344,430)MRAE04,3667.o t_x(313354,613)LEBAS04A,3668.o
+ t_x(313372,377)MGY04,3669.o t_x(313410,328)LEBAS04A,3670.o t_x(313433,847)MRAE04,3671.o t_x(313526,0),3672.o
+ t_x(313536,0),3673.o t_x(313540,2900)LCES004,3674.o t_x(313563,0),3675.o t_x(313569,3169)LCES004,3676.o
+ t_x(313590,325)KWUR1C04,3677.o t_x(313638,628)EDGG704,3678.o t_x(313701,66)MRAE04,3679.o t_x(313717,1052)MRAEE04,3680.o
+ t_x(313758,3019)LCES004,3681.o t_x(313874,0),3682.o t_x(313875,60)LCES004,3683.o t_x(313899,859)KSAL1204,3684.o
+ t_x(313994,0),3685.o t_x(314075,84)MAB04,3686.o t_x(314104,0),3687.o t_x(314108,2712)LCES004,3688.o t_x(314131,35)MYY04A,3689.o
+ t_x(314172,690)EDGG704,3690.o t_x(314186,425)MGY04,3691.o t_x(314191,0),3692.o t_x(314198,0),3693.o t_x(314223,2653)LCES004,3694.o
+ t_x(314225,1111)MGY04,3695.o t_x(314236,1440)LCES004,3696.o t_x(314330,56)KWUR1C04,3697.o t_x(314402,9)MGY04,3698.o
+ t_x(314450,0),3699.o t_x(314457,0),3700.o t_x(314530,0),3701.o t_x(314538,1650)EDGG704,3702.o t_x(314563,7531)MRAE04,3703.o
+ t_x(314573,1100)EDGG704,3704.o t_x(314600,2890)MRAE04,3705.o t_x(314699,2866)LCES004,3706.o t_x(314705,16)KSLN04A,3707.o
+ t_x(314730,377)MAB04,3708.o t_x(314736,450)EDGG704,3709.o t_x(314808,627)MRAEE04,3710.o t_x(314816,2191)EDGG704,3711.o
+ t_x(314823,114)MGY04,3712.o t_x(314847,588)MGY04,3713.o t_x(314889,1173)EDGG704,3714.o t_x(314986,0),3715.o
+ t_x(314999,270)EDGG704,3716.o t_x(315019,1536)EDGG704,3717.o t_x(315040,128)LELVL104,3718.o t_x(315081,660)LCES004,3719.o
+ t_x(315138,1032)LCES004,3720.o t_x(315209,64)MAB1204A,3721.o t_x(315232,1759)LCES004,3722.o t_x(315366,38)MGY04,3723.o
+ t_x(315428,622)LELVL104,3724.o t_x(315544,1610)EDGG704,3725.o t_x(315618,1903)EDGG704,3726.o t_x(315692,623)LLBGA04L,3727.o
+ t_x(315748,779)EDGG704,3728.o t_x(315763,1511)EDGG704,3729.o t_x(315779,207)LCES004,3730.o t_x(315788,46)LELVL104,3731.o
+ t_x(315895,0),3732.o t_x(315991,670)EDGG704,3733.o t_x(316029,1787)EDGG704,3734.o t_x(316061,911)LLBGA04L,3735.o
+ t_x(316090,2590)LCES004,3736.o t_x(316213,0),3737.o t_x(316285,76)KWUR1C04,3738.o t_x(316289,401)LELVL104,3739.o
+ t_x(316298,2025)EDGG704,3740.o t_x(316314,262)KWUR1C04,3741.o t_x(316391,1770)EDGG704,3742.o t_x(316430,534)LCES004,3743.o
+ t_x(316446,66)MYY04A,3744.o t_x(316476,1958)EDGG704,3745.o t_x(316499,1937)EDGG704,3746.o t_x(316531,720)$LCES004,3747.o
+ t_x(316538,1320)EDGG704,3748.o t_x(316618,1052)LLBGA04L,3749.o t_x(316626,0),3750.o t_x(316914,65)MGY04,3751.o
+ t_x(316916,749)EDGG704,3752.o t_x(316925,0),3753.o t_x(317001,0),3754.o t_x(317008,13)MAB04,3755.o t_x(317048,2713)LCES004,3756.o
+ t_x(317067,561)LLBGA04L,3757.o t_x(317111,967)EDGG704,3758.o t_x(317116,491)MRAE04,3759.o t_x(317153,2037)EDGG704,3760.o
+ t_x(317216,21)EDGG704,3761.o t_x(317222,1816)EDGG704,3762.o t_x(317300,366)EDGG704,3763.o t_x(317357,1053)LGRPA04,3764.o
+ t_x(317358,82)EDGG704,3765.o t_x(317360,45)MRAEE04,3766.o t_x(317443,712)MRAE04,3767.o t_x(317538,360)MAB1204A,3768.o
+ t_x(317603,1269)LLBGA04L,3769.o t_x(317621,0),3770.o t_x(317644,0),3771.o t_x(317675,0),3772.o t_x(317851,1540)EDGG704,3773.o
+ t_x(317908,1913)EDGG704,3774.o t_x(317920,1716)EDGG704,3775.o t_x(317924,337)MRAE04,3776.o t_x(317978,2132)EDGG704,3777.o
+ t_x(317991,622)EDGG704,3778.o t_x(317994,59)MRAE04,3779.o t_x(318112,21)MGY04,3780.o t_x(318119,900)$LCES004,3781.o
+ t_x(318187,18)MRAEE04,3782.o t_x(318401,534)EDGG704,3783.o t_x(318435,1920)EDGG704,3784.o t_x(318473,1310)LLBGA04L,3785.o
+ t_x(318516,59)MAB04,3786.o t_x(318565,477)LELVL104,3787.o t_x(318660,994)EDGG704,3788.o t_x(318832,42)MGY04,3789.o
+ t_x(319008,1990)EDGG704,3790.o t_x(319288,772)MRAE04,3791.o t_x(319337,1800)EDGG704,3792.o t_x(319782,0),3793.o
+ t_x(320054,116)EDGG704,3794.o t_x(320214,1179)MRAE04,3795.o t_x(320591,0),3796.o t_x(320734,168)EDGG704,3797.o
+ t_x(321498,1650)EDGG704,3798.o t_x(322722,889)EDGG704,3799.o t_x(323044,930)MRAE04,3800.o t_x(323790,0),3801.o
+ t_x(262805,807)$MRAE04,3802 t_x(262806,507)$MRAE04,3803 t_x(262808,2084)$MRAE04,3804 t_x(262844,4523)$LCS12W03,3805
+ t_x(262875,4021)$EBBRA04E,3806 t_x(262897,1873)$EBBRA04E,3807 t_x(262913,11486)$RQXSI04E,3808 t_x(262946,6155)$RQXSI04E,3809
+ t_x(263003,13871)$KFZ4404M,3810 t_x(263004,3985)$RQXSI04E,3811 t_x(263012,11592)$RQXSI04E,3812 t_x(263107,3107)$BR204M,3813
+ t_x(263142,3139)$RFBRT04M,3814 t_x(263168,2183)$RFBRT04M,3815 t_x(263196,2137)$RQXSI04E,3816 t_x(263206,8504)$LELVL04M,3817
+ t_x(263212,3306)$RFBRT04M,3818 t_x(263249,3505)$RFBRT04M,3819 t_x(263266,1690)$MM204,3820 t_x(263276,6640)$LCES004M,3821
+ t_x(263279,12686)$KFZ4404M,3822 t_x(263280,9060)$LEBAS04M,3823 t_x(263290,9600)$LGKFN04,3824 t_x(263294,12180)$LEBAS04M,3825
+ t_x(263297,480)$YB3EH04M,3826 t_x(263298,3858)$LELVL04M,3827 t_x(263306,17760)$LCES004,3828 t_x(263313,1629)$RFBRT04M,3829
+ t_x(263316,1071)$LEBAS04M,3830 t_x(263323,7092)$BKED1204,3831 t_x(263329,4487)$LELVU04,3832 t_x(263330,3217)$BR204M,3833
+ t_x(263332,2184)$MM204,3834 t_x(263339,1339)$LCES004M,3835 t_x(263346,897)$GL4W04M,3836 t_x(263350,534)$RFBRT04M,3837
+ t_x(263351,2806)$RFBRT04M,3838 t_x(263367,2723)$RFBRT04M,3839 t_x(263370,1200)$RFBRT04M,3840 t_x(263376,5280)$LEBAS04M,3841
+ t_x(263389,6780)$LEBAS04M,3842 t_x(263410,27392)$LCES004,3843 t_x(263412,11117)$LCES004M,3844 t_x(263421,804)$LCES004M,3845
+ t_x(263439,15320)$LCES004,3846 t_x(263463,7551)$RMZSI04,3847 t_x(263476,2031)$EBEEC04M,3848 t_x(263492,2530)$MM204,3849
+ t_x(263498,5050)$BKED1204,3850 t_x(263502,3653)$LEBAS04M,3851 t_x(263503,3436)$RNS04M,3852 t_x(263515,26109)$LCES004,3853
+ t_x(263516,3180)$LEBAS04M,3854 t_x(263558,2284)$RNS04M,3855 t_x(263563,7038)$LEBAS04A,3856 t_x(263570,2520)$LELVU04,3857
+ t_x(263574,1789)$RNS04M,3858 t_x(263580,19273)$LCES004,3859 t_x(263584,6457)$LEBAS04A,3860 t_x(263587,5455)$LCES004M,3861
+ t_x(263593,21512)$LCES004,3862 t_x(263594,4505)$LCES004M,3863 t_x(263601,5725)$YB3EH04A,3864 t_x(263602,9780)$LCES004,3865
+ t_x(263607,798)$LCES004M,3866 t_x(263612,17401)$LCES004,3867 t_x(263621,2847)$RMZSI04,3868 t_x(263638,5820)$LEBAS04A,3869
+ t_x(263640,20595)$LCES004,3870 t_x(263646,2003)$LEBAS04A,3871 t_x(263649,1320)$CPRFBR04,3872 t_x(263659,743)$CPRFBR04,3873
+ t_x(263662,645)$CPRFBR04,3874 t_x(263700,438)$LEBAS04A,3875 t_x(263713,7809)$LEBAS04A,3876 t_x(263733,231)$LEBAS04A,3877
+ t_x(263743,9601)$KSLN04A,3878 t_x(263793,3362)$KSAL1204,3879 t_x(263797,2701)$KFUL1U04,3880 t_x(263800,3572)$LEBAS04A,3881
+ t_x(263814,6360)$LEBAS04A,3882 t_x(263816,3773)$RMZU04,3883 t_x(263820,4547)$LGAVA04,3884 t_x(263840,496)$CPRFBR04,3885
+ t_x(263859,1140)$LEBAS04A,3886 t_x(263860,6279)$LCES004,3887 t_x(263862,16560)$LCES004,3888 t_x(263866,14546)$LCES004,3889
+ t_x(263868,9720)$LCES004,3890 t_x(263905,3122)$MAB1204A,3891 t_x(263921,13160)$LCES004,3892 t_x(263922,3528)$GL34W04,3893
+ t_x(263926,12598)$MGY04,3894 t_x(263931,15286)$MRAE04,3895 t_x(263958,4533)$LCES004,3896 t_x(263962,5339)$LCES004,3897
+ t_x(263986,4372)$MAB3404A,3898 t_x(264011,8614)$LCES004,3899 t_x(264013,2569)$MAB3404A,3900 t_x(264033,14236)$MGY04,3901
+ t_x(267696,6291)$YBOLN04M,3902 t_x(267745,4210)$EBBRA04E,3903 t_x(268974,861)$KSPE1P04,3904 t_x(269231,6219)$YBOLN04M,3905
+ t_x(269531,3569)$EBBRA04E,3906 t_x(269558,8039)$RVKWU04M,3907 t_x(269712,5872)$EBBRA04E,3908 t_x(269731,4027)$EBBRA04E,3909
+ t_x(269896,1872)$EBBRA04E,3910 t_x(270314,7480)$EGNOR04M,3911 t_x(270327,918)$EBBRA04E,3912 t_x(270468,9064)$YB3EH04E,3913
+ t_x(270609,2004)$KHVL104E,3914 t_x(270762,2903)$YB5WH04M,3915 t_x(271099,10918)$YB3EH04E,3916 t_x(271199,1019)$RMZU04E,3917
+ t_x(271211,4091)$RQXSI04E,3918 t_x(271214,7401)$RQXU04E,3919 t_x(271412,10073)$LELVL04M,3920 t_x(271428,2331)$KHVL104E,3921
+ t_x(271601,2654)$RASI04M,3922 t_x(271616,6708)$RQXSI04E,3923 t_x(272204,13036)$YB3EH04E,3924 t_x(272234,7976)$RQXU04E,3925
+ t_x(272249,3389)$EGNOR04M,3926 t_x(272266,8797)$RQXSI04E,3927 t_x(272287,12409)$YB3EH04E,3928 t_x(272507,1459)$MT4AT04E,3929
+ t_x(272695,9402)$RQXSI04E,3930 t_x(272849,7399)$LGKFN04,3931 t_x(272894,8602)$RQXU04E,3932 t_x(273004,4273)$EGNOR04M,3933
+ t_x(273032,6054)$RQXSI04E,3934 t_x(273048,10680)$YD5WH04M,3935 t_x(273072,8912)$RQXSI04E,3936 t_x(273386,3598)$EGNOR04M,3937
+ t_x(273540,111)$LOW304M,3938 t_x(273545,13260)$LFPND04,3939 t_x(273554,3615)$EBEEC04M,3940 t_x(273555,2892)$MT4AT04E,3941
+ t_x(273572,51693)$LGZAA04M,3942 t_x(273599,53420)$LGZAA04M,3943 t_x(273793,15859)$LELVL04M,3944 t_x(273960,4985)$EGNOR04M,3945
+ t_x(273980,2983)$PMXX04M,3946 t_x(274216,8632)$EG11G04M,3947 t_x(274389,11460)$LFPND04,3948 t_x(274564,2418)$RQXSI04E,3949
+ t_x(274577,7211)$YD5WH04M,3950 t_x(274596,8054)$YD5WH04M,3951 t_x(274616,14213)$LELVL04M,3952 t_x(274643,5978)$EGNOR04M,3953
+ t_x(274901,3910)$YD5WH04M,3954 t_x(274934,172)$KSLN2C04,3955 t_x(274996,3176)$RFBRT04M,3956 t_x(275011,1390)$MT4AT04E,3957
+ t_x(275027,44584)$LGZAA04M,3958 t_x(275135,45028)$LGSRA04,3959 t_x(275270,10169)$YB3EH04E,3960 t_x(275272,1297)$EGNOR04M,3961
+ t_x(275277,7454)$YD5WH04M,3962 t_x(275338,2726)$FUJ04M,3963 t_x(275522,9966)$GL4W04M,3964 t_x(275587,6160)$EBBRA04E,3965
+ t_x(275682,2106)$RFBRT04M,3966 t_x(275809,780)$YD5WH04M,3967 t_x(275864,16860)$LFPND04,3968 t_x(275987,5767)$MM204,3969
+ t_x(276076,11675)$KFZ4404M,3970 t_x(276122,5196)$EG11G04M,3971 t_x(276210,2155)$KHVL104E,3972 t_x(276300,9264)$LCES004M,3973
+ t_x(276307,7844)$LGKFN04,3974 t_x(276531,815)$KHVL104E,3975 t_x(276534,2211)$KHVL104E,3976 t_x(276588,44225)$LGZAA04M,3977
+ t_x(276611,5255)$RQXSI04E,3978 t_x(276662,456)$EBEEC04M,3979 t_x(276830,2664)$LEBAS04M,3980 t_x(276837,7637)$RJIU04M,3981
+ t_x(276838,455)$KSLN04M,3982 t_x(276911,2759)$RNS04M,3983 t_x(276925,12463)$RQXU04E,3984 t_x(276959,2824)$PMXX04M,3985
+ t_x(276966,9317)$EG11G04M,3986 t_x(276972,6061)$LELVL04M,3987 t_x(276989,10317)$LGKFN04,3988 t_x(276991,4032)$MM204,3989
+ t_x(277112,12498)$RQXU04E,3990 t_x(277127,6407)$LGKFN04,3991 t_x(277129,1268)$KCHI104M,3992 t_x(277167,1105)$KSPE1P04,3993
+ t_x(277190,6951)$EG11G04M,3994 t_x(277197,12290)$RJIU04M,3995 t_x(277201,1416)$KHVL104E,3996 t_x(277232,5696)$LEBAS04M,3997
+ t_x(277243,1020)$KSPE1P04,3998 t_x(277278,2534)$RASI04M,3999 t_x(277284,3764)$EBBRA04E,4000 t_x(277296,3869)$MM204,4001
+ t_x(277313,9867)$YB3EH04E,4002 t_x(277361,13260)$LFPND04,4003 t_x(277366,10000)$LFPNA04,4004 t_x(277387,7055)$YB3EH04E,4005
+ t_x(277424,9253)$EGNOR04M,4006 t_x(277425,3191)$KFZ4404M,4007 t_x(277434,3671)$EG11G04M,4008 t_x(277445,6620)$LEMDAT04,4009
+ t_x(277463,7842)$LGKFN04,4010 t_x(277472,7171)$EG11G04M,4011 t_x(277484,496)$YB3EH04E,4012 t_x(277533,2760)$KSPE1P04,4013
+ t_x(277562,961)$YH5MH04M,4014 t_x(277591,10169)$RQXU04E,4015 t_x(277598,8860)$KSLN04M,4016 t_x(277602,54847)$LGZAA04M,4017
+ t_x(277703,1676)$KHVL104E,4018 t_x(277744,3242)$GL4W04M,4019 t_x(277826,7552)$RJIU04M,4020 t_x(277829,27618)$LGSRA04,4021
+ t_x(277917,458)$BR404M,4022 t_x(277924,9465)$YB3EH04E,4023 t_x(277936,7407)$LGKFN04,4024 t_x(278026,1661)$YD5WH04M,4025
+ t_x(278036,10450)$RJIU04M,4026 t_x(278037,660)$YD5WH04M,4027 t_x(278067,5547)$EG11G04M,4028 t_x(278123,3560)$EGNOR04M,4029
+ t_x(278149,3803)$EGNOR04M,4030 t_x(278154,4136)$YH5MH04M,4031 t_x(278158,280)$YB3EH04M,4032 t_x(278162,12323)$YB3EH04E,4033
+ t_x(278185,13320)$YB3EH04E,4034 t_x(278209,3600)$KHVL104E,4035 t_x(278261,6450)$KFZ4404M,4036 t_x(278295,7040)$RNI04M,4037
+ t_x(278320,6298)$EGNOR04M,4038 t_x(278322,2211)$YH5MH04M,4039 t_x(278386,7190)$EGNOR04M,4040 t_x(278487,1129)$YH5MH04M,4041
+ t_x(278529,7187)$LELVU04,4042 t_x(278554,731)$GL4W04M,4043 t_x(278555,7557)$KFZ4404M,4044 t_x(278562,2668)$YBOLN04M,4045
+ t_x(278564,6773)$EGPFA04,4046 t_x(278565,3360)$LELVU04,4047 t_x(278590,8846)$EGNOR04M,4048 t_x(278592,6162)$LELVU04,4049
+ t_x(278598,8921)$EGNOR04M,4050 t_x(278603,8150)$EGNOR04M,4051 t_x(278607,472)$MM304,4052 t_x(278647,4676)$EHAMA04,4053
+ t_x(278651,1852)$YB5KL04E,4054 t_x(278663,8145)$EGNOR04M,4055 t_x(278669,2831)$EHAMA04,4056 t_x(278681,4358)$EHAMA04,4057
+ t_x(278783,2938)$YB5KL04E,4058 t_x(278814,8718)$YB3EH04E,4059 t_x(278830,11819)$RQXU04E,4060 t_x(278839,3002)$EBEEC04M,4061
+ t_x(278855,2332)$YH5MH04M,4062 t_x(278862,285)$KFZ4404E,4063 t_x(278871,4560)$YB3EH04E,4064 t_x(278872,2402)$EG11G04M,4065
+ t_x(278885,10501)$RQXU04E,4066 t_x(278889,1477)$KHVL104E,4067 t_x(278911,1818)$KFZ4404E,4068 t_x(278920,12508)$YB3EH04E,4069
+ t_x(278940,3060)$GL4W04M,4070 t_x(278945,4069)$LFMDA04A,4071 t_x(279006,1335)$BKED1204,4072 t_x(279011,26356)$LGZAA04M,4073
+ t_x(279048,739)$KHVL104E,4074 t_x(279142,10783)$RQXU04E,4075 t_x(279160,2137)$EBEEC04M,4076 t_x(279163,3121)$YH5MH04M,4077
+ t_x(279186,9577)$YB3EH04A,4078 t_x(279192,132)$MM204,4079 t_x(279241,2937)$EGNOR04M,4080 t_x(279243,2640)$KSPE1P04,4081
+ t_x(279250,975)$KSPE1P04,4082 t_x(279259,1278)$YH5MH04M,4083 t_x(279261,36717)$LGSRA04,4084 t_x(279279,11503)$YB3EH04E,4085
+ t_x(279300,3968)$LCS12W03,4086 t_x(279312,3240)$KSPE1P04,4087 t_x(279318,3300)$LCES004M,4088 t_x(279339,5252)$YBOLN04M,4089
+ t_x(279340,6720)$YB3EH04E,4090 t_x(279347,583)$KSPE1P04,4091 t_x(279349,3159)$YH5MH04M,4092 t_x(279395,9296)$YB3EH04E,4093
+ t_x(279398,1667)$YH5MH04M,4094 t_x(279403,3000)$KSPE1P04,4095 t_x(279405,440)$KFZ4404E,4096 t_x(279409,875)$YH5MH04M,4097
+ t_x(279411,2820)$KSPE1P04,4098 t_x(279431,10729)$YB3EH04E,4099 t_x(279450,3439)$MT4AT04E,4100 t_x(279467,1554)$YH5MH04M,4101
+ t_x(279482,9975)$YB3EH04E,4102 t_x(279485,1368)$KHVL104E,4103 t_x(279494,7905)$EGPFA04,4104 t_x(279524,1097)$KFZ4404E,4105
+ t_x(279544,2370)$RFBRT04M,4106 t_x(279552,3336)$EBBRA04E,4107 t_x(279592,1972)$YH5MH04M,4108 t_x(279621,1225)$YH5MH04M,4109
+ t_x(279622,6436)$EGPFA04,4110 t_x(279627,5078)$EGPFA04,4111 t_x(279642,1375)$KHVL104E,4112 t_x(279651,9956)$YB3EH04E,4113
+ t_x(279652,2337)$KSPE1P04,4114 t_x(279686,8400)$YB3EH04E,4115 t_x(279687,2926)$LGRPA04M,4116 t_x(279690,4630)$EGPFA04,4117
+ t_x(279693,1122)$YH5MH04M,4118 t_x(279716,3420)$LELVU04,4119 t_x(279721,9335)$EGNOR04M,4120 t_x(279734,12307)$YB3EH04E,4121
+ t_x(279735,1036)$KSPE1P04,4122 t_x(279756,2939)$KSPE1P04,4123 t_x(279791,5020)$EHAMA04,4124 t_x(279801,4007)$EHAMA04,4125
+ t_x(279804,2024)$YH5MH04M,4126 t_x(279817,6060)$EGNOR04M,4127 t_x(279827,12860)$KFZ4404M,4128 t_x(279832,4223)$YB5KL04E,4129
+ t_x(279834,1116)$KFZ4404E,4130 t_x(279882,2502)$LCS12W03,4131 t_x(279885,9166)$EGNOR04M,4132 t_x(279887,35963)$LGSRA04,4133
+ t_x(279893,3766)$EHAMA04,4134 t_x(279896,2370)$RASI04M,4135 t_x(279899,423)$KFZ4404E,4136 t_x(279900,2560)$KFZ4404E,4137
+ t_x(279930,1091)$LGKFN04,4138 t_x(279946,5207)$EHAMA04,4139 t_x(279962,6337)$LGRPA04M,4140 t_x(279965,3535)$LEBAS04M,4141
+ t_x(279969,1168)$RFBRT04M,4142 t_x(280002,4080)$LELVU04,4143 t_x(280018,2854)$FUJ04M,4144 t_x(280021,5965)$EGNOR04M,4145
+ t_x(280033,5189)$EHAMA04,4146 t_x(280088,3227)$RMZSI04,4147 t_x(280103,3731)$KSPE104D,4148 t_x(280104,7388)$LFMDA04A,4149
+ t_x(280115,2556)$KWUR1C04,4150 t_x(280122,2534)$KWUR404E,4151 t_x(280142,5068)$EHAMA04,4152 t_x(280143,11751)$YB3EH04E,4153
+ t_x(280153,9060)$LCES004M,4154 t_x(280157,6982)$RMZU04E,4155 t_x(280174,7409)$KSPE1P04,4156 t_x(280192,989)$YH5MH04M,4157
+ t_x(280203,5796)$RMZU04,4158 t_x(280212,25651)$LGSRA04,4159 t_x(280221,10308)$YB3EH04E,4160 t_x(280245,10200)$RQXSI04E,4161
+ t_x(280252,10560)$RQXSI04E,4162 t_x(280263,2949)$KWUR404E,4163 t_x(280274,10440)$RQXSI04E,4164 t_x(280277,1380)$RVKWS04,4165
+ t_x(280278,8871)$EGNOR04M,4166 t_x(280283,967)$YH5MH04M,4167 t_x(280319,6180)$LELVU04,4168 t_x(280331,9480)$RQXU04E,4169
+ t_x(280365,9616)$LELVL04M,4170 t_x(280374,12405)$YB3EH04E,4171 t_x(280391,6661)$RMZU04E,4172 t_x(280396,3485)$YBOLN04M,4173
+ t_x(280411,46791)$LGZAA04M,4174 t_x(280428,11582)$YB3EH04E,4175 t_x(280430,27033)$LGZAA04M,4176 t_x(280453,3447)$EBBRA04E,4177
+ t_x(280458,1168)$EBEEC04M,4178 t_x(280474,8808)$LGKFN04,4179 t_x(280491,172)$RASI04M,4180 t_x(280578,1084)$RQXU04E,4181
+ t_x(280579,2349)$EGNOR04M,4182 t_x(280607,6060)$YB5WH04M,4183 t_x(280608,16011)$KFZ4404M,4184 t_x(280645,10771)$YB3EH04E,4185
+ t_x(280666,3894)$KSLN04A,4186 t_x(280667,17418)$LGSRA04,4187 t_x(280671,4008)$LFMDA04A,4188 t_x(280706,8820)$RQXSI04E,4189
+ t_x(280744,6864)$LEBAS04A,4190 t_x(280754,5367)$KSLN04M,4191 t_x(280768,9297)$KFZ4404M,4192 t_x(280779,4332)$KSAL1204,4193
+ t_x(280781,8563)$LGKFN04,4194 t_x(280791,522)$KCHI104M,4195 t_x(280798,11671)$YB3EH04A,4196 t_x(280804,4274)$RMZU04E,4197
+ t_x(280807,10068)$KFZ4404M,4198 t_x(280810,6509)$RMZU04,4199 t_x(280815,6660)$KSPE104D,4200 t_x(280825,8100)$LGKFN04,4201
+ t_x(280871,5136)$LELVU04,4202 t_x(280895,6877)$RVKWU04M,4203 t_x(280928,7247)$KFZ4404M,4204 t_x(281048,7787)$LGKFN04,4205
+ t_x(281058,4205)$KFZ4404M,4206 t_x(281059,10054)$YB3EH04E,4207 t_x(281074,3386)$RMZU04E,4208 t_x(281090,252)$EBBRA04E,4209
+ t_x(281091,5509)$YB3EH04A,4210 t_x(281143,7974)$LGKFN04,4211 t_x(281148,3539)$LGRPA04M,4212 t_x(281160,9260)$KWUR404E,4213
+ t_x(281174,8952)$YB3EH04E,4214 t_x(281185,7200)$EGNOR04M,4215 t_x(281253,2954)$LGSRA04,4216 t_x(281256,5222)$RMZU04,4217
+ t_x(281290,10448)$RQXU04E,4218 t_x(281293,1773)$KFZ4404E,4219 t_x(281297,1698)$EHAMA04,4220 t_x(281301,4260)$LFPND04,4221
+ t_x(281304,3673)$KSPE1P04,4222 t_x(281334,5702)$RVKWU04M,4223 t_x(281346,7020)$RQXSI04E,4224 t_x(281348,12811)$KFZ4404M,4225
+ t_x(281349,9920)$RQXSI04E,4226 t_x(281359,4700)$PMXX04M,4227 t_x(281372,44909)$LGSRA04,4228 t_x(281447,9137)$YB3EH04A,4229
+ t_x(281466,4261)$EGNOR04M,4230 t_x(281483,4483)$EGNOR04M,4231 t_x(281485,3648)$LELVU04,4232 t_x(281487,3982)$RMZU04E,4233
+ t_x(281511,26110)$LGSRA04,4234 t_x(281523,1591)$EHAMA04,4235 t_x(281534,4095)$LGRPA04M,4236 t_x(281596,3767)$YB5KL04E,4237
+ t_x(281599,7390)$RQXU04E,4238 t_x(281613,884)$CPRFBR04,4239 t_x(281643,1901)$YB5KL04E,4240 t_x(281674,2758)$KSPE1P04,4241
+ t_x(281690,3307)$KWUR404E,4242 t_x(281715,2352)$LGRPA04,4243 t_x(281723,8719)$LELVL04M,4244 t_x(281749,10560)$YB3EH04E,4245
+ t_x(281755,11253)$YB3EH04A,4246 t_x(281774,12818)$RQXSI04E,4247 t_x(281776,42616)$LGSRA04,4248 t_x(281824,3000)$RVKWU04M,4249
+ t_x(281881,2759)$RMZSI04,4250 t_x(281887,2945)$LELVL04M,4251 t_x(281891,2392)$KWUR404E,4252 t_x(281894,4087)$KSPE1P04,4253
+ t_x(281905,898)$YH5MH04M,4254 t_x(281910,4490)$KSLN04M,4255 t_x(281915,2039)$LCS12W03,4256 t_x(281922,2793)$YB5KL04E,4257
+ t_x(281923,9637)$YB3EH04A,4258 t_x(281925,4781)$EBBRA04E,4259 t_x(281946,2458)$KSPE1P04,4260 t_x(281951,12321)$RQXSI04E,4261
+ t_x(281962,5110)$PMXX04M,4262 t_x(281983,11611)$YB3EH04E,4263 t_x(281989,3146)$YH5MH04M,4264 t_x(282046,7053)$YB3EH04E,4265
+ t_x(282057,2344)$KWUR404E,4266 t_x(282070,2129)$RQXU04E,4267 t_x(282085,1292)$CPGSE04,4268 t_x(282090,4860)$LELVL04M,4269
+ t_x(282099,4845)$EG11G04M,4270 t_x(282115,5918)$RMZU04,4271 t_x(282121,4972)$KSPE104D,4272 t_x(282129,11423)$LGZAA04M,4273
+ t_x(282158,1145)$LGRPA04M,4274 t_x(282176,971)$RMZU04E,4275 t_x(282205,5549)$YB3EH04E,4276 t_x(282259,5397)$YB5WH04M,4277
+ t_x(282278,3010)$YH5MH04M,4278 t_x(282283,10443)$RMZU04,4279 t_x(282303,1725)$YBOLN04M,4280 t_x(282313,10753)$RQXSI04E,4281
+ t_x(282374,6856)$RVKWU04M,4282 t_x(282416,1256)$RASI04M,4283 t_x(282417,10469)$RQXU04E,4284 t_x(282430,4174)$EBBRA04E,4285
+ t_x(282460,1841)$EBBRA04E,4286 t_x(282467,3314)$KWUR404E,4287 t_x(282480,9415)$RQXSI04E,4288 t_x(282492,11931)$LELVL04M,4289
+ t_x(282505,1626)$RFBRT04M,4290 t_x(282514,2121)$RQXSI04E,4291 t_x(282582,1838)$KWUR404E,4292 t_x(282583,6860)$PMXX04M,4293
+ t_x(282592,6305)$LEBAS04A,4294 t_x(282606,5435)$LEBAS04A,4295 t_x(282620,4904)$YB3EH04A,4296 t_x(282623,1817)$CPGSE04,4297
+ t_x(282645,9934)$RQXU04E,4298 t_x(282648,2503)$MT4AT04E,4299 t_x(282657,12042)$YB3EH04E,4300 t_x(282660,8682)$GL4W04M,4301
+ t_x(282665,43984)$LGSRA04,4302 t_x(282677,8132)$YB3EH04E,4303 t_x(282696,23)$KFZ4404E,4304 t_x(282720,922)$KWUR404E,4305
+ t_x(282727,8100)$LGKFN04,4306 t_x(282752,2032)$KSLN04A,4307 t_x(282755,1528)$KWUR404E,4308 t_x(282784,7505)$RQXSI04E,4309
+ t_x(282785,3501)$YB3EH04E,4310 t_x(282807,1029)$LGKFN04,4311 t_x(282822,12)$PMXX04M,4312 t_x(282837,5071)$LEBAS04M,4313
+ t_x(282854,12528)$RQXSI04E,4314 t_x(282859,10197)$RQXSI04E,4315 t_x(282860,12576)$YB3EH04E,4316 t_x(282878,12378)$YB3EH04E,4317
+ t_x(282882,980)$LOW304M,4318 t_x(282890,4962)$EGNOR04M,4319 t_x(282894,1562)$YB3EH04E,4320 t_x(282904,944)$EGNOR04M,4321
+ t_x(282912,9300)$RQXU04E,4322 t_x(282924,6963)$RASI04M,4323 t_x(282933,7487)$RASI04M,4324 t_x(282954,8972)$RQXSI04E,4325
+ t_x(282961,1044)$KFZ4404E,4326 t_x(282964,42545)$LGSRA04,4327 t_x(282986,4589)$YB3EH04E,4328 t_x(283000,2176)$EBEEC04M,4329
+ t_x(283005,8040)$RVKWU04M,4330 t_x(283036,8696)$KFZ4404M,4331 t_x(283037,18529)$LGZAA04M,4332 t_x(283042,25010)$LGZAA04M,4333
+ t_x(283045,6556)$RASI04M,4334 t_x(283050,437)$CPRFBR04,4335 t_x(283072,6002)$RASI04M,4336 t_x(283087,1113)$CPRFBR04,4337
+ t_x(283092,821)$KFZ4404E,4338 t_x(283094,6180)$YB3EH04E,4339 t_x(283102,9889)$YB3EH04E,4340 t_x(283115,16360)$LELVL104,4341
+ t_x(283117,10489)$YB3EH04E,4342 t_x(283123,537)$KCHI104M,4343 t_x(283128,3295)$YB3EH04E,4344 t_x(283139,215)$RMZSI04M,4345
+ t_x(283140,10910)$YB3EH04E,4346 t_x(283194,4985)$PMXX04M,4347 t_x(283209,5999)$RMZU04E,4348 t_x(283211,5698)$RMZU04E,4349
+ t_x(283232,7997)$RVKWU04M,4350 t_x(283233,7380)$RVKWU04M,4351 t_x(283253,6169)$RASI04M,4352 t_x(283254,5237)$EGNOR04M,4353
+ t_x(283256,4931)$EGNOR04M,4354 t_x(283258,1418)$RMZU04E,4355 t_x(283259,4923)$EGNOR04M,4356 t_x(283272,9947)$RQXSI04E,4357
+ t_x(283288,1569)$KSLN04A,4358 t_x(283289,1437)$RMZU04,4359 t_x(283302,5071)$YB3EH04E,4360 t_x(283305,2198)$KSLN04A,4361
+ t_x(283333,11503)$YB3EH04E,4362 t_x(283343,10983)$YB3EH04E,4363 t_x(283356,7003)$MM304,4364 t_x(283373,3095)$KWUR404E,4365
+ t_x(283389,2066)$RQXSI04E,4366 t_x(283392,6549)$RQXU04E,4367 t_x(283414,6276)$YB3EH04E,4368 t_x(283432,7560)$RVKWU04M,4369
+ t_x(283444,51025)$LGZAA04M,4370 t_x(283452,3810)$RMZU04,4371 t_x(283458,2032)$RMZSI04,4372 t_x(283464,5239)$YB3EH04A,4373
+ t_x(283468,7488)$RQXSI04E,4374 t_x(283489,5807)$RVKWU04M,4375 t_x(283510,5699)$RMZU04E,4376 t_x(283526,13213)$KFZ4404M,4377
+ t_x(283544,33739)$LGZAA04M,4378 t_x(283549,19294)$KFZ4404M,4379 t_x(283558,469)$YB3EH04E,4380 t_x(283559,7772)$LGKFN04,4381
+ t_x(283561,44055)$LGZAA04M,4382 t_x(283562,4494)$PMXX04M,4383 t_x(283584,5760)$YB3EH04E,4384 t_x(283593,13600)$KFZ4404M,4385
+ t_x(283605,5238)$RASI04M,4386 t_x(283607,6011)$EBEEC04M,4387 t_x(283663,1953)$RQXSI04E,4388 t_x(283667,1610)$YB3EH04E,4389
+ t_x(283688,8364)$RQXSI04E,4390 t_x(283706,14684)$KFZ4404M,4391 t_x(283711,10200)$LELVL104,4392 t_x(283716,225)$LEBAS04A,4393
+ t_x(283734,10134)$EG11G04M,4394 t_x(283735,9391)$EG11G04M,4395 t_x(283746,2698)$RNS04M,4396 t_x(283750,6420)$EG11G04M,4397
+ t_x(283751,8618)$RQXSI04E,4398 t_x(283760,2473)$FUJ04M,4399 t_x(283795,6542)$RVKWU04M,4400 t_x(283812,6068)$RQXU04E,4401
+ t_x(283821,1446)$KWUR404E,4402 t_x(283823,5160)$YB3EH04E,4403 t_x(283829,8081)$YB3EH04E,4404 t_x(283853,4979)$RMZU04E,4405
+ t_x(283862,1028)$RASI04M,4406 t_x(283872,12540)$LELVL04M,4407 t_x(283889,6194)$LELVL04M,4408 t_x(283895,8480)$EG11G04M,4409
+ t_x(283921,5264)$EGNOR04M,4410 t_x(283941,1190)$CPRFBR04,4411 t_x(283943,10212)$LGSRA04,4412 t_x(283954,12582)$RQXU04E,4413
+ t_x(283958,1483)$CPGSE04,4414 t_x(283965,14321)$RJIU04M,4415 t_x(283998,9140)$YD5WH04M,4416 t_x(284008,4337)$RASI04M,4417
+ t_x(284028,6840)$RQXSI04E,4418 t_x(284038,14049)$RJIU04M,4419 t_x(284063,2249)$RMZU04E,4420 t_x(284082,3260)$RASI04M,4421
+ t_x(284085,3308)$RVKWU04M,4422 t_x(284094,3004)$EBBRA04E,4423 t_x(284100,11710)$RQXSI04E,4424 t_x(284104,5880)$EG11G04M,4425
+ t_x(284106,6383)$RQXSI04E,4426 t_x(284107,3903)$RASI04M,4427 t_x(284109,10707)$RQXU04E,4428 t_x(284114,3943)$RASI04M,4429
+ t_x(284125,2554)$RMZSI04,4430 t_x(284141,4315)$KSAL1204,4431 t_x(284154,7795)$RQXSI04E,4432 t_x(284165,2940)$RVKWU04M,4433
+ t_x(284170,3037)$RASI04M,4434 t_x(284183,1908)$LOVN1504,4435 t_x(284184,3132)$RMZSI04,4436 t_x(284185,4241)$KSLN04M,4437
+ t_x(284190,7093)$PMXX04M,4438 t_x(284195,3564)$RMZSI04,4439 t_x(284206,3212)$RMZU04,4440 t_x(284224,1432)$RMZSI04,4441
+ t_x(284228,4421)$BKED1204,4442 t_x(284242,4540)$LEMDAT04,4443 t_x(284247,10507)$KFZ4404M,4444 t_x(284250,2240)$RMZU04E,4445
+ t_x(284260,2911)$RASI04M,4446 t_x(284261,3953)$KSLN04M,4447 t_x(284275,8740)$KFZ4404M,4448 t_x(284283,5125)$RVKWU04M,4449
+ t_x(284287,1396)$PMXX04M,4450 t_x(284291,5629)$EGNOR04M,4451 t_x(284313,3880)$RQXSI04E,4452 t_x(284316,2289)$YD5WH04M,4453
+ t_x(284318,8935)$KFZ4404M,4454 t_x(284341,3755)$KSLN04M,4455 t_x(284344,5035)$YB3EH04E,4456 t_x(284346,8266)$LGKFN04,4457
+ t_x(284349,1620)$RQXU04E,4458 t_x(284350,764)$YBOLN04M,4459 t_x(284357,3913)$RVKWU04M,4460 t_x(284372,1637)$BR204M,4461
+ t_x(284380,5122)$EGNOR04M,4462 t_x(284393,6204)$YB3EH04E,4463 t_x(284399,1654)$LEBAS04A,4464 t_x(284417,3733)$EGNOR04M,4465
+ t_x(284418,3484)$RMZU04E,4466 t_x(284438,11998)$RQXSI04E,4467 t_x(284450,3398)$KSLN04M,4468 t_x(284467,1173)$RMZU04E,4469
+ t_x(284550,7550)$LELVL04M,4470 t_x(284562,12363)$KFZ4404M,4471 t_x(284566,673)$YB3EH04A,4472 t_x(284595,5922)$RQXSI04E,4473
+ t_x(284601,6938)$LEBAS04A,4474 t_x(284631,4260)$RQXSI04E,4475 t_x(284641,16817)$MGY04,4476 t_x(284700,6452)$YB3EH04E,4477
+ t_x(284722,4496)$RJIU04M,4478 t_x(284723,6249)$YB3EH04E,4479 t_x(284738,4411)$BKED1204,4480 t_x(284781,5637)$GL4W04M,4481
+ t_x(284786,7567)$YD5WH04M,4482 t_x(284797,3080)$YB3EH04E,4483 t_x(284809,2218)$LGAVA04,4484 t_x(284839,1789)$RASI04M,4485
+ t_x(284856,7217)$PMXX04M,4486 t_x(284860,2626)$RVKWU04M,4487 t_x(284868,3715)$KSLN04M,4488 t_x(284876,7268)$LFPNA04,4489
+ t_x(284880,1980)$EG11G04M,4490 t_x(284894,6576)$PMXX04M,4491 t_x(284911,12584)$KFZ4404M,4492 t_x(284925,3523)$LGRPA04M,4493
+ t_x(284929,1150)$KCHI104M,4494 t_x(284933,4847)$LELVL04M,4495 t_x(284981,7177)$PMXX04M,4496 t_x(285040,1410)$RASI04M,4497
+ t_x(285042,4971)$LELVL04M,4498 t_x(285070,874)$RMZU04E,4499 t_x(285076,1538)$LGRPA04M,4500 t_x(285084,840)$KALP2C04,4501
+ t_x(285112,5458)$KCHI104M,4502 t_x(285123,2277)$LGKFN04,4503 t_x(285128,7737)$EG11G04M,4504 t_x(285148,1657)$KSLN04M,4505
+ t_x(285157,981)$LELVU04,4506 t_x(285163,6053)$MM304,4507 t_x(285171,1812)$KFZ4404E,4508 t_x(285178,11301)$GL4W04M,4509
+ t_x(285187,12763)$YB3EH04E,4510 t_x(285189,3448)$RVKWU04M,4511 t_x(285193,6306)$BR404M,4512 t_x(285209,7099)$PMXX04M,4513
+ t_x(285230,11187)$KFZ4404M,4514 t_x(285241,32958)$LGZAA04M,4515 t_x(285254,1446)$YD5WH04M,4516 t_x(285291,539)$EBEEC04M,4517
+ t_x(285292,6545)$RASI04M,4518 t_x(285296,11399)$LCES004M,4519 t_x(285300,3841)$YB3EH04E,4520 t_x(285308,3892)$GL4W04M,4521
+ t_x(285328,9343)$KFZ4404M,4522 t_x(285360,6015)$BR404M,4523 t_x(285368,4167)$LGRPA04M,4524 t_x(285372,5254)$YB3EH04E,4525
+ t_x(285379,8040)$RNS04M,4526 t_x(285383,12366)$RJIU04M,4527 t_x(285393,12956)$LGKFN04,4528 t_x(285395,9205)$KFZ4404M,4529
+ t_x(285431,10204)$LGKFN04,4530 t_x(285432,2934)$FUJ04M,4531 t_x(285451,561)$KFZ4404L,4532 t_x(285458,62)$RMZU04E,4533
+ t_x(285459,12321)$LCES004,4534 t_x(285470,7465)$PMXX04M,4535 t_x(285474,1351)$KCHI104M,4536 t_x(285482,5132)$PMXX04M,4537
+ t_x(285483,16413)$KFZ4404M,4538 t_x(285506,5110)$YB5WH04M,4539 t_x(285521,351)$YB3EH04M,4540 t_x(285525,5934)$KFZ4404M,4541
+ t_x(285540,10260)$LGKFN04,4542 t_x(285553,422)$CPGSE04,4543 t_x(285563,675)$LCES004M,4544 t_x(285575,9969)$LELVL04M,4545
+ t_x(285583,2031)$LGAVA04,4546 t_x(285585,12705)$MRAE04,4547 t_x(285590,5116)$LGRPA04M,4548 t_x(285593,10678)$LCES004M,4549
+ t_x(285599,4316)$EBBRA04E,4550 t_x(285611,2823)$LCS12W03,4551 t_x(285624,1158)$YD5WH04M,4552 t_x(285656,6033)$EBEEC04M,4553
+ t_x(285658,4617)$YB5WH04M,4554 t_x(285662,6949)$RNS04M,4555 t_x(285664,20016)$LCES004,4556 t_x(285671,10286)$RJIU04M,4557
+ t_x(285672,9300)$LGKFN04,4558 t_x(285674,9194)$KFZ4404M,4559 t_x(285688,2899)$RQXSI04E,4560 t_x(285693,1374)$YB3EH04E,4561
+ t_x(285704,8520)$EG11G04M,4562 t_x(285711,714)$KCHI104M,4563 t_x(285718,3305)$BR404M,4564 t_x(285723,2304)$EHAMA04,4565
+ t_x(285724,3561)$BR404M,4566 t_x(285733,15014)$LCES004,4567 t_x(285747,7296)$RNI04M,4568 t_x(285758,113)$LOW304M,4569
+ t_x(285766,8488)$RQXSI04E,4570 t_x(285772,200)$YB3EH04E,4571 t_x(285782,8469)$RQXSI04E,4572 t_x(285792,2244)$BR404M,4573
+ t_x(285794,2895)$RQXSI04E,4574 t_x(285818,3805)$YBOLN04M,4575 t_x(285820,128)$YD5WH04M,4576 t_x(285826,9513)$YB3EH04E,4577
+ t_x(285835,11610)$RMZU04,4578 t_x(285840,7984)$LELVL04M,4579 t_x(285843,8280)$LELVL04M,4580 t_x(285850,9512)$EG11G04M,4581
+ t_x(285862,4039)$RMZU04E,4582 t_x(285863,10645)$RQXSI04E,4583 t_x(285875,3200)$EBEEC04M,4584 t_x(285878,8700)$LGKFN04,4585
+ t_x(285895,10155)$PMXX04M,4586 t_x(285899,622)$BR404M,4587 t_x(285938,1527)$RMZSI04,4588 t_x(285949,10271)$RQXSI04E,4589
+ t_x(285972,1755)$KSLN04M,4590 t_x(285980,6485)$LCES004M,4591 t_x(285981,7912)$KFZ4404M,4592 t_x(285984,7814)$RNI04M,4593
+ t_x(285990,1317)$EBEEC04M,4594 t_x(286022,5341)$RASI04M,4595 t_x(286031,8400)$LGKFN04,4596 t_x(286067,316)$BR404M,4597
+ t_x(286071,17534)$EDGG704,4598 t_x(286082,3960)$LELVU04,4599 t_x(286095,714)$EBBRA04E,4600 t_x(286109,1588)$FUJ04M,4601
+ t_x(286122,1578)$KSLN04M,4602 t_x(286126,1748)$CPGSE04,4603 t_x(286141,2141)$KWUR404E,4604 t_x(286143,7100)$KFZ4404M,4605
+ t_x(286160,11035)$LGKFN04,4606 t_x(286185,8160)$LGKFN04,4607 t_x(286199,6812)$RASI04M,4608 t_x(286221,6227)$LELVL04M,4609
+ t_x(286224,5817)$KFZ4404M,4610 t_x(286238,4172)$LEBAS04M,4611 t_x(286277,11272)$KFZ4404M,4612 t_x(286313,10829)$KSLN04A,4613
+ t_x(286317,5935)$KWUR404E,4614 t_x(286328,4583)$YB3EH04E,4615 t_x(286329,4186)$EBBRA04E,4616 t_x(286347,5760)$MM204,4617
+ t_x(286404,3936)$KCHI104M,4618 t_x(286415,745)$EBEEC04M,4619 t_x(286416,1900)$MM304,4620 t_x(286439,5406)$EBBRA04E,4621
+ t_x(286461,952)$YB3EH04E,4622 t_x(286485,8294)$YB3EH04E,4623 t_x(286486,9268)$RNI04M,4624 t_x(286494,5978)$KWUR404E,4625
+ t_x(286499,6574)$KWUR404E,4626 t_x(286506,3284)$LELVL04M,4627 t_x(286516,11725)$EGPFA04,4628 t_x(286568,4456)$EBBRA04E,4629
+ t_x(286569,10609)$RQXSI04E,4630 t_x(286575,5693)$LELVL04M,4631 t_x(286582,11639)$KFZ4404M,4632 t_x(286590,6467)$YB3EH04E,4633
+ t_x(286600,7140)$LGKFN04,4634 t_x(286616,3800)$RVKWU04M,4635 t_x(286621,784)$KFZ4404M,4636 t_x(286625,3490)$PMXX04M,4637
+ t_x(286627,7369)$YB3EH04E,4638 t_x(286628,873)$RMZU04E,4639 t_x(286638,3954)$RNS04M,4640 t_x(286639,11811)$BKED1204,4641
+ t_x(286658,6201)$EBBRA04E,4642 t_x(286678,4323)$EBBRA04E,4643 t_x(286682,4742)$EBBRA04E,4644 t_x(286685,3563)$RQXSI04E,4645
+ t_x(286690,4389)$EHAMA04,4646 t_x(286712,7164)$MM304,4647 t_x(286713,6960)$LFPND04,4648 t_x(286715,19222)$KFZ4404M,4649
+ t_x(286726,8050)$YB3EH04E,4650 t_x(286733,1957)$KWUR1C04,4651 t_x(286743,4601)$LGKFN04,4652 t_x(286753,7445)$LELVL04M,4653
+ t_x(286757,3722)$LEBAS04M,4654 t_x(286762,9116)$LELVU04,4655 t_x(286763,2943)$RASI04M,4656 t_x(286771,14007)$MRAE04,4657
+ t_x(286774,5143)$RASI04M,4658 t_x(286777,6970)$YB3EH04A,4659 t_x(286781,11611)$KFZ4404M,4660 t_x(286791,4463)$EBBRA04E,4661
+ t_x(286793,5536)$EBBRA04E,4662 t_x(286841,4148)$KSAL1204,4663 t_x(286844,7390)$KSAL1204,4664 t_x(286853,3563)$KSLN04M,4665
+ t_x(286855,5100)$KSPE104D,4666 t_x(286857,14220)$KFZ4404M,4667 t_x(286877,4062)$ZM56704,4668 t_x(286894,1440)$LCS12W03,4669
+ t_x(286896,6786)$EBBRA04E,4670 t_x(286897,10048)$RQXSI04E,4671 t_x(286902,6053)$YBOLN04M,4672 t_x(286912,4186)$KFZ4404M,4673
+ t_x(286952,12290)$YB3EH04E,4674 t_x(286963,3709)$RQXSI04E,4675 t_x(286968,96)$FUJ04M,4676 t_x(286969,2289)$RASI04M,4677
+ t_x(286988,6352)$MM204,4678 t_x(286989,8677)$KSAL1204,4679 t_x(287011,1536)$RMZU04E,4680 t_x(287014,4947)$KSLN04M,4681
+ t_x(287016,5177)$EBBRA04E,4682 t_x(287020,4673)$RNS04M,4683 t_x(287027,10751)$LCES004M,4684 t_x(287040,12761)$RJIU04M,4685
+ t_x(287044,5220)$KSPE104D,4686 t_x(287045,485)$LEBAS04A,4687 t_x(287050,7575)$LFKFA04,4688 t_x(287051,61)$BR204M,4689
+ t_x(287076,13193)$KFZ4404M,4690 t_x(287081,20312)$LGSRA04,4691 t_x(287111,2770)$EGNOR04M,4692 t_x(287119,6028)$RJIU04M,4693
+ t_x(287126,1642)$YB3EH04E,4694 t_x(287128,8521)$EGNOR04M,4695 t_x(287132,13069)$KFZ4404M,4696 t_x(287140,2507)$RVKWU04M,4697
+ t_x(287143,3956)$RQXU04E,4698 t_x(287155,4420)$EBBRA04E,4699 t_x(287156,66)$KFZ4404M,4700 t_x(287158,11134)$YB3EH04E,4701
+ t_x(287179,8295)$LGKFN04,4702 t_x(287182,7380)$YB5WH04M,4703 t_x(287185,3565)$YH5MH04M,4704 t_x(287193,4250)$RQXSI04E,4705
+ t_x(287194,4205)$RQXSI04E,4706 t_x(287195,2468)$BR204M,4707 t_x(287200,4019)$GL4W04M,4708 t_x(287201,7413)$YB3EH04E,4709
+ t_x(287205,11828)$YB3EH04E,4710 t_x(287217,919)$FUJ04M,4711 t_x(287222,6218)$RQXSI04E,4712 t_x(287235,5655)$PMXX04M,4713
+ t_x(287240,7125)$LGRPA04M,4714 t_x(287241,2580)$MAB1204A,4715 t_x(287243,6960)$LGKFN04,4716 t_x(287244,5929)$YB3EH04E,4717
+ t_x(287253,629)$YB3EH04E,4718 t_x(287279,6472)$RASI04M,4719 t_x(287286,7275)$EGNOR04M,4720 t_x(287287,666)$RMZU04E,4721
+ t_x(287288,2162)$KSPE1P04,4722 t_x(287314,1380)$LCS12W03,4723 t_x(287319,3157)$EBEEC04M,4724 t_x(287329,6377)$YB5WH04M,4725
+ t_x(287335,900)$LCS12W03,4726 t_x(287337,7935)$KFZ4404M,4727 t_x(287343,1388)$LGIRA04,4728 t_x(287347,14800)$MRAE04,4729
+ t_x(287358,7690)$RQXSI04E,4730 t_x(287367,3985)$EBBRA04E,4731 t_x(287372,874)$KSPE1P04,4732 t_x(287402,8926)$LELVL04M,4733
+ t_x(287409,1987)$EGNOR04M,4734 t_x(287413,205)$FUJ04M,4735 t_x(287426,2100)$GL4W04M,4736 t_x(287433,3767)$EBBRA04E,4737
+ t_x(287438,11331)$RJIU04M,4738 t_x(287468,504)$GL4W04M,4739 t_x(287489,5498)$YB3EH04A,4740 t_x(287515,5446)$KFZ4404M,4741
+ t_x(287518,6412)$YB3EH04E,4742 t_x(287524,4920)$LGKFN04,4743 t_x(287527,1789)$KSPE1P04,4744 t_x(287528,5255)$KFZ4404M,4745
+ t_x(287536,5596)$BR404M,4746 t_x(287541,5973)$RNS04M,4747 t_x(287544,1278)$BR404M,4748 t_x(287579,2149)$RQXSI04E,4749
+ t_x(287580,14393)$MRAE04,4750 t_x(287581,6071)$KWUR1C04,4751 t_x(287595,4863)$KWUR1C04,4752 t_x(287604,1099)$PMXX04M,4753
+ t_x(287623,3342)$LELVL04M,4754 t_x(287631,4417)$LELVL04M,4755 t_x(287660,4723)$EG11G04M,4756 t_x(287677,11961)$RQXSI04E,4757
+ t_x(287690,447)$LCS12W03,4758 t_x(287696,2342)$RMZSI04,4759 t_x(287700,43046)$LGZAA04M,4760 t_x(287702,2979)$GL4W04M,4761
+ t_x(287703,405)$RNI04M,4762 t_x(287704,8672)$KSLN04M,4763 t_x(287722,420)$BKED1204,4764 t_x(287736,3915)$PMXX04M,4765
+ t_x(287749,41954)$LGZAA04M,4766 t_x(287767,4133)$RASI04M,4767 t_x(287785,10627)$KFZ4404M,4768 t_x(287796,2638)$GL4W04M,4769
+ t_x(287799,1792)$KFZ4404M,4770 t_x(287817,5390)$LGKFN04,4771 t_x(287819,1092)$PMXX04M,4772 t_x(287821,4825)$RMZU04E,4773
+ t_x(287828,7217)$YB3EH04E,4774 t_x(287829,475)$KFZ4404M,4775 t_x(287849,5421)$EBBRA04E,4776 t_x(287855,905)$RNS04M,4777
+ t_x(287882,6993)$LGIRA04,4778 t_x(287887,835)$KFUL1U04,4779 t_x(287891,6773)$RJIU04M,4780 t_x(287895,5757)$PMXX04M,4781
+ t_x(287899,6304)$KFZ4404M,4782 t_x(287902,672)$EG11G04M,4783 t_x(287904,4800)$LGKFN04,4784 t_x(287908,10846)$YB3EH04A,4785
+ t_x(287918,4058)$LEMDAT04,4786 t_x(287924,7518)$RNI04M,4787 t_x(287934,183)$YB3EH04M,4788 t_x(287937,11527)$RJIU04M,4789
+ t_x(287944,12136)$KFZ4404M,4790 t_x(287946,10057)$GL4W04M,4791 t_x(287954,2125)$KFZ4404M,4792 t_x(287971,6433)$MM204,4793
+ t_x(287980,11002)$RQXSI04E,4794 t_x(287993,7089)$KSPE104D,4795 t_x(288004,4916)$KWUR1C04,4796 t_x(288008,6415)$RMZU04,4797
+ t_x(288023,6140)$RVKWS04,4798 t_x(288046,954)$MM304,4799 t_x(288059,1909)$KFZ4404M,4800 t_x(288078,3444)$EBBRA04E,4801
+ t_x(288079,9260)$MRAEE04,4802 t_x(288089,8223)$RVKWU04M,4803 t_x(288101,3360)$KSPE104D,4804 t_x(288104,4353)$KSPE104D,4805
+ t_x(288107,975)$KWUR404E,4806 t_x(288113,136)$EG11G04M,4807 t_x(288115,1972)$GL34W04,4808 t_x(288139,4296)$KFZ4404M,4809
+ t_x(288145,2933)$YB3EH04E,4810 t_x(288154,1244)$PMXX04M,4811 t_x(288160,8919)$LFMDA04A,4812 t_x(288162,180)$YB3EH04M,4813
+ t_x(288163,5230)$LEBAS04M,4814 t_x(288187,5277)$EBBRA04E,4815 t_x(288191,781)$KSPE1P04,4816 t_x(288221,11822)$RQXSI04E,4817
+ t_x(288224,6825)$RNS04M,4818 t_x(288227,2406)$LCS12W03,4819 t_x(288242,6860)$PMXX04M,4820 t_x(288247,7302)$LELVL04M,4821
+ t_x(288250,129)$YB3EH04E,4822 t_x(288252,8711)$YB3EH04A,4823 t_x(288253,7003)$RNI04M,4824 t_x(288256,6180)$LELVU04,4825
+ t_x(288261,2281)$KFZ4404M,4826 t_x(288279,3263)$YB3EH04E,4827 t_x(288284,4031)$KSPE104D,4828 t_x(288292,15069)$KFZ4404M,4829
+ t_x(288302,10565)$RJIU04M,4830 t_x(288339,6232)$KFZ4404M,4831 t_x(288341,3540)$KWUR1C04,4832 t_x(288353,1449)$LELVL04M,4833
+ t_x(288361,5729)$PMXX04M,4834 t_x(288366,1668)$GL4W04M,4835 t_x(288377,5136)$RVKWU04M,4836 t_x(288381,5580)$EG11G04M,4837
+ t_x(288401,4347)$EGNOR04M,4838 t_x(288402,4169)$LELVU04,4839 t_x(288404,10656)$YB3EH04E,4840 t_x(288405,3675)$PMXX04M,4841
+ t_x(288411,5751)$EBBRA04E,4842 t_x(288421,11391)$YB3EH04E,4843 t_x(288428,5827)$RVKWU04M,4844 t_x(288445,12736)$KFZ4404M,4845
+ t_x(288468,1632)$EBBRA04E,4846 t_x(288483,5919)$LGRPA04M,4847 t_x(288498,2704)$KFZ4404M,4848 t_x(288501,6798)$LELVU04,4849
+ t_x(288508,2489)$GL4W04M,4850 t_x(288513,7740)$RQXU04E,4851 t_x(288519,657)$YB5WH04M,4852 t_x(288522,1792)$YB3EH04E,4853
+ t_x(288529,11563)$RJIU04M,4854 t_x(288555,6627)$KFZ4404M,4855 t_x(288568,987)$RQXSI04E,4856 t_x(288588,2964)$YBOLN04M,4857
+ t_x(288599,1860)$RMZU04E,4858 t_x(288601,5974)$LGKFN04,4859 t_x(288623,6677)$KFZ4404M,4860 t_x(288631,11241)$YB3EH04E,4861
+ t_x(288647,3180)$LEMDAT04,4862 t_x(288692,8520)$YB3EH04E,4863 t_x(288693,8835)$RJIU04M,4864 t_x(288694,545)$KCHI104M,4865
+ t_x(288696,11383)$RJIU04M,4866 t_x(288702,3263)$RMZSI04,4867 t_x(288713,1213)$EBBRA04E,4868 t_x(288720,7311)$EBEEC04M,4869
+ t_x(288723,6632)$RMZU04,4870 t_x(288725,3366)$LEMDAT04,4871 t_x(288728,3051)$EBEEC04M,4872 t_x(288756,9060)$YB3EH04A,4873
+ t_x(288765,11355)$RQXSI04E,4874 t_x(288768,4789)$RMZU04E,4875 t_x(288792,4982)$YB5WH04M,4876 t_x(288800,7912)$KFZ4404M,4877
+ t_x(288838,1082)$BR204M,4878 t_x(288846,210)$YB3EH04M,4879 t_x(288849,4067)$LGRPA04M,4880 t_x(288859,4526)$KSLN04A,4881
+ t_x(288879,5785)$RASI04M,4882 t_x(288911,2281)$KSPE104D,4883 t_x(288914,11864)$MRAE04,4884 t_x(288915,11865)$MRAE04,4885
+ t_x(288918,6605)$RQXSI04E,4886 t_x(288927,11102)$KFZ4404M,4887 t_x(288930,2268)$KFZ4404M,4888 t_x(288940,1843)$EG11G04M,4889
+ t_x(288941,12135)$RQXSI04E,4890 t_x(288954,3960)$KSPE1P04,4891 t_x(288966,6522)$LCES004M,4892 t_x(288970,2245)$YB5WH04M,4893
+ t_x(288982,3072)$YB3EH04E,4894 t_x(288987,5508)$KFZ4404M,4895 t_x(288989,40118)$LGSRA04,4896 t_x(288992,9894)$RJIU04M,4897
+ t_x(288999,2688)$BKED1204,4898 t_x(289007,4249)$RQXU04E,4899 t_x(289013,12421)$MRAE04,4900 t_x(289024,5212)$YB3EH04E,4901
+ t_x(289028,12194)$KFZ4404M,4902 t_x(289045,5280)$RVKWS04,4903 t_x(289049,3120)$BR204M,4904 t_x(289076,10284)$LGZAA04M,4905
+ t_x(289099,2299)$LGAVA04,4906 t_x(289110,1916)$KWUR404E,4907 t_x(289131,3534)$KFZ4404M,4908 t_x(289136,4953)$RJIU04M,4909
+ t_x(289158,5824)$RVKWU04M,4910 t_x(289160,788)$ZM56704,4911 t_x(289164,8694)$RJIU04M,4912 t_x(289170,6471)$LELVL104,4913
+ t_x(289171,2941)$EG11G04M,4914 t_x(289172,3586)$LEMDAT04,4915 t_x(289175,3092)$KFZ4404M,4916 t_x(289192,11494)$MRAE04,4917
+ t_x(289194,41643)$LGZAA04M,4918 t_x(289201,1861)$RNI04M,4919 t_x(289215,4613)$KFZ4404M,4920 t_x(289224,1645)$LCES004M,4921
+ t_x(289232,8125)$RJIU04M,4922 t_x(289238,3419)$EGNOR04M,4923 t_x(289240,4092)$EG11G04M,4924 t_x(289241,3383)$LELVL104,4925
+ t_x(289249,13591)$KFZ4404M,4926 t_x(289276,778)$RNS04M,4927 t_x(289277,11000)$YB3EH04E,4928 t_x(289280,3262)$LFMDA04A,4929
+ t_x(289283,2140)$LEMDAT04,4930 t_x(289288,10244)$GL4W04M,4931 t_x(289297,3017)$RASI04M,4932 t_x(289309,4104)$KSLN04M,4933
+ t_x(289314,9839)$YB3EH04E,4934 t_x(289315,2708)$GL4W04M,4935 t_x(289318,8541)$RJIU04M,4936 t_x(289328,1530)$KCHI104M,4937
+ t_x(289330,3007)$KSAL1204,4938 t_x(289347,6785)$MRAE04,4939 t_x(289354,8428)$RJIU04M,4940 t_x(289361,623)$EBBRA04E,4941
+ t_x(289367,3348)$RQXSI04E,4942 t_x(289376,1899)$LGRPA04M,4943 t_x(289392,1312)$CPRFBR04,4944 t_x(289397,3780)$LGKFN04,4945
+ t_x(289403,100)$RQXU04E,4946 t_x(289405,2548)$KSLN04M,4947 t_x(289436,374)$KSLN2C04,4948 t_x(289440,9407)$MRAE04,4949
+ t_x(289455,11310)$LELVU04,4950 t_x(289457,7572)$RJIU04M,4951 t_x(289463,1032)$RASI04M,4952 t_x(289464,6000)$RVKWS04,4953
+ t_x(289472,42099)$LGZAA04M,4954 t_x(289490,2756)$BR204M,4955 t_x(289499,6350)$EGNOR04M,4956 t_x(289502,6720)$EG11G04M,4957
+ t_x(289514,10868)$LELVL104,4958 t_x(289519,6001)$RMZU04E,4959 t_x(289531,1501)$KSPE104D,4960 t_x(289533,8396)$EG11G04M,4961
+ t_x(289563,8925)$RJIU04M,4962 t_x(289566,7740)$LGKFN04,4963 t_x(289584,3359)$KFZ4404M,4964 t_x(289587,6468)$PMXX04M,4965
+ t_x(289595,352)$YBOLN04M,4966 t_x(289605,1515)$LCES004M,4967 t_x(289613,2654)$KSLN04A,4968 t_x(289618,4910)$YB3EH04E,4969
+ t_x(289649,7670)$YB3EH04E,4970 t_x(289655,4881)$RJIU04M,4971 t_x(289665,6095)$KSPE104D,4972 t_x(289673,11084)$MRAE04,4973
+ t_x(289675,2560)$KSPE1P04,4974 t_x(289683,4512)$ZM56704,4975 t_x(289684,17728)$EDGG704,4976 t_x(289689,109)$KSLN2C04,4977
+ t_x(289705,1380)$YB3EH04E,4978 t_x(289716,4571)$LGKFN04,4979 t_x(289752,8035)$BKED1204,4980 t_x(289758,8454)$LELVL04M,4981
+ t_x(289759,18122)$EDGG704,4982 t_x(289768,2370)$RJIU04M,4983 t_x(289782,572)$KCHI104M,4984 t_x(289783,3955)$KSAL1204,4985
+ t_x(289805,12083)$YB3EH04E,4986 t_x(289828,13174)$MRAE04,4987 t_x(289832,5597)$KSPE104D,4988 t_x(289843,8616)$MRAE04,4989
+ t_x(289862,2831)$BKED1204,4990 t_x(289863,11915)$MRAE04,4991 t_x(289866,2012)$RVKWS04,4992 t_x(289868,10576)$LCES004,4993
+ t_x(289872,10785)$KFZ4404M,4994 t_x(289894,7420)$LCES004,4995 t_x(289907,609)$MM304,4996 t_x(289911,7474)$EBEEC04M,4997
+ t_x(289913,6420)$EGNOR04M,4998 t_x(289932,621)$BR204M,4999 t_x(289945,7802)$LGKFN04,5000 t_x(289950,266)$YB5WH04M,5001
+ t_x(289961,4168)$KSPE104D,5002 t_x(289972,7816)$YB3EH04E,5003 t_x(289978,7901)$RJIU04M,5004 t_x(289980,4194)$KSPE104D,5005
+ t_x(289989,15092)$EDGG704,5006 t_x(289999,2977)$PMXX04M,5007 t_x(290009,6249)$RNS04M,5008 t_x(290012,1103)$RJIU04M,5009
+ t_x(290015,2937)$BR204M,5010 t_x(290019,3824)$KWUR1C04,5011 t_x(290022,9180)$RQXU04E,5012 t_x(290037,7623)$EGPFA04,5013
+ t_x(290041,5772)$KFZ4404M,5014 t_x(290047,2347)$RASI04M,5015 t_x(290055,9798)$YB3EH04E,5016 t_x(290061,16320)$EDGG704,5017
+ t_x(290063,7539)$RASI04M,5018 t_x(290076,9138)$RJIU04M,5019 t_x(290082,7212)$RNI04M,5020 t_x(290090,16146)$EDGG704,5021
+ t_x(290093,45199)$LGZAA04M,5022 t_x(290110,4465)$KFZ4404M,5023 t_x(290112,1964)$YB3EH04E,5024 t_x(290116,17945)$EDGG704,5025
+ t_x(290137,1983)$YD5WH04M,5026 t_x(290158,6047)$PMXX04M,5027 t_x(290166,5440)$RNS04M,5028 t_x(290174,780)$LGKFN04,5029
+ t_x(290208,864)$LGRPA04M,5030 t_x(290215,11384)$RJIU04M,5031 t_x(290219,9717)$MRAE04,5032 t_x(290247,10380)$YB3EH04E,5033
+ t_x(290258,1349)$RQXU04E,5034 t_x(290261,4134)$MM204,5035 t_x(290272,2761)$LEMDAT04,5036 t_x(290283,1722)$LGAVA04,5037
+ t_x(290302,2191)$YB3EH04E,5038 t_x(290315,60)$MM304,5039 t_x(290335,9592)$LELVU04,5040 t_x(290342,5559)$RJIU04M,5041
+ t_x(290343,4950)$RJIU04M,5042 t_x(290352,1170)$KSPE104D,5043 t_x(290362,12490)$LGKFN04,5044 t_x(290367,5985)$MRAE04,5045
+ t_x(290378,987)$YD5WH04M,5046 t_x(290395,4952)$PMXX04M,5047 t_x(290396,9374)$BR404M,5048 t_x(290406,10741)$LELVU04,5049
+ t_x(290407,7418)$LFMDA04A,5050 t_x(290428,11150)$YB3EH04A,5051 t_x(290429,2111)$BKED1204,5052 t_x(290433,1955)$YD5WH04M,5053
+ t_x(290436,13522)$KFZ4404M,5054 t_x(290447,3246)$LEBAS04M,5055 t_x(290454,1998)$RNS04M,5056 t_x(290455,4154)$RNS04M,5057
+ t_x(290468,420)$LEBAS04M,5058 t_x(290480,5364)$RJIU04M,5059 t_x(290491,5163)$RNS04M,5060 t_x(290499,3219)$YD5WH04M,5061
+ t_x(290501,119)$LGKFN04,5062 t_x(290513,2037)$LELVL04M,5063 t_x(290517,8433)$LELVU04,5064 t_x(290527,15926)$MGY04,5065
+ t_x(290528,11805)$YB3EH04E,5066 t_x(290535,361)$YBOLN04M,5067 t_x(290539,1830)$LGRPA04M,5068 t_x(290550,11254)$MRAE04,5069
+ t_x(290553,2551)$LEMDAT04,5070 t_x(290555,658)$KFZ4404M,5071 t_x(290566,11852)$MRAE04,5072 t_x(290567,3034)$YB3EH04E,5073
+ t_x(290568,6063)$LELVU04,5074 t_x(290573,5191)$EBBRA04E,5075 t_x(290574,9132)$RJIU04M,5076 t_x(290578,7433)$RNI04M,5077
+ t_x(290583,1243)$YD5WH04M,5078 t_x(290584,2862)$LELVL104,5079 t_x(290624,6898)$LEBAS04A,5080 t_x(290633,3622)$RJIU04M,5081
+ t_x(290635,11341)$RQXSI04E,5082 t_x(290646,1270)$KCHI104M,5083 t_x(290650,6464)$GL4W04M,5084 t_x(290661,729)$LCS12W03,5085
+ t_x(290666,9694)$MRAE04,5086 t_x(290667,1908)$GL34W04,5087 t_x(290676,807)$RFBRT04M,5088 t_x(290680,22976)$LGSRA04,5089
+ t_x(290681,8779)$YB3EH04E,5090 t_x(290696,4430)$RNS04M,5091 t_x(290702,5600)$EBBRA04E,5092 t_x(290712,836)$KCHI104M,5093
+ t_x(290738,5977)$EG11G04M,5094 t_x(290752,12979)$LGKFN04,5095 t_x(290760,11448)$YB3EH04A,5096 t_x(290761,1243)$YD5WH04M,5097
+ t_x(290766,4404)$KFZ4404M,5098 t_x(290776,7383)$RJIU04M,5099 t_x(290803,1899)$KHVL104E,5100 t_x(290808,11677)$RMZU04,5101
+ t_x(290819,1849)$GL34W04,5102 t_x(290832,505)$BR204M,5103 t_x(290849,3087)$BKED1204,5104 t_x(290858,7628)$RNS04M,5105
+ t_x(290866,1811)$YBOLN04M,5106 t_x(290867,12109)$YB3EH04A,5107 t_x(290871,10082)$KFZ4404M,5108 t_x(290883,2479)$YD5WH04M,5109
+ t_x(290892,3269)$YB5WH04M,5110 t_x(290904,6418)$RASI04M,5111 t_x(290924,2639)$BR204M,5112 t_x(290928,37158)$LGSRA04,5113
+ t_x(290939,7353)$MM204,5114 t_x(290967,4973)$RJIU04M,5115 t_x(290985,2033)$KSPE104D,5116 t_x(290996,4335)$GL4W04M,5117
+ t_x(291002,3512)$FUJ04M,5118 t_x(291007,10787)$YB3EH04A,5119 t_x(291009,10980)$RQXSI04E,5120 t_x(291013,1497)$BR404M,5121
+ t_x(291014,10860)$LCES004M,5122 t_x(291018,13534)$MGY04,5123 t_x(291019,7831)$LELVL04M,5124 t_x(291024,11005)$RQXSI04E,5125
+ t_x(291027,11819)$YB3EH04E,5126 t_x(291031,5245)$EG11G04M,5127 t_x(291038,16149)$EDGG704,5128 t_x(291040,1349)$YD5WH04M,5129
+ t_x(291046,1551)$MM204,5130 t_x(291048,2842)$LEMDAT04,5131 t_x(291052,1833)$RNS04M,5132 t_x(291060,851)$RJIU04M,5133
+ t_x(291078,2040)$YB5KL04E,5134 t_x(291082,7786)$LFMDA04A,5135 t_x(291096,1627)$KCHI104M,5136 t_x(291100,10660)$RQXSI04E,5137
+ t_x(291104,14224)$LCES004,5138 t_x(291114,4798)$MM304,5139 t_x(291115,1087)$EBBRA04E,5140 t_x(291117,3620)$KSPE104D,5141
+ t_x(291127,500)$PMXX04M,5142 t_x(291128,8011)$KFZ4404M,5143 t_x(291159,9804)$KFZ4404M,5144 t_x(291164,1860)$RQXSI04E,5145
+ t_x(291171,6808)$YB3EH04A,5146 t_x(291178,7505)$EBBRA04E,5147 t_x(291187,2303)$KWUR404E,5148 t_x(291189,3976)$RVKWU04M,5149
+ t_x(291193,11852)$YB3EH04E,5150 t_x(291204,3839)$KSLN04M,5151 t_x(291206,10065)$RQXU04E,5152 t_x(291212,1920)$RVKWS04,5153
+ t_x(291218,11109)$RQXSI04E,5154 t_x(291223,2140)$EGPFA04,5155 t_x(291224,7289)$LEMDAT04,5156 t_x(291226,2149)$RQXSI04E,5157
+ t_x(291238,2185)$YH5MH04M,5158 t_x(291241,840)$GL4W04M,5159 t_x(291257,15846)$EDGG704,5160 t_x(291264,4885)$PMXX04M,5161
+ t_x(291267,4311)$RNS04M,5162 t_x(291287,9107)$LELVL04M,5163 t_x(291292,307)$EBEEC04M,5164 t_x(291296,5755)$KSLN04M,5165
+ t_x(291299,6848)$KSPE104D,5166 t_x(291305,15168)$EDGG704,5167 t_x(291309,2267)$MT4AT04E,5168 t_x(291312,23697)$LGSRA04,5169
+ t_x(291314,5709)$LELVL04M,5170 t_x(291317,6140)$RNS04M,5171 t_x(291320,280)$BR204M,5172 t_x(291323,6886)$YB3EH04E,5173
+ t_x(291326,6844)$YB3EH04A,5174 t_x(291337,1727)$EGNOR04M,5175 t_x(291341,11933)$KFZ4404M,5176 t_x(291353,9598)$RQXSI04E,5177
+ t_x(291359,518)$KCHI104M,5178 t_x(291367,4020)$EG11G04M,5179 t_x(291377,5669)$EG11G04M,5180 t_x(291407,724)$KCHI104M,5181
+ t_x(291417,6148)$RMZU04E,5182 t_x(291420,3672)$LELVL104,5183 t_x(291444,1462)$KSAL1204,5184 t_x(291447,5700)$KSPE104D,5185
+ t_x(291455,5426)$YBOLN04M,5186 t_x(291464,3654)$KFZ4404M,5187 t_x(291470,289)$YB3EH04E,5188 t_x(291480,2441)$KSLN04M,5189
+ t_x(291484,4788)$RNS04M,5190 t_x(291491,4388)$ZM56704,5191 t_x(291494,1690)$YH5MH04M,5192 t_x(291499,4080)$LELVL04M,5193
+ t_x(291514,3379)$YB3EH04E,5194 t_x(291515,2376)$KSLN04M,5195 t_x(291519,8341)$MRAEE04,5196 t_x(291521,4666)$LELVL04M,5197
+ t_x(291523,1680)$PMXX04M,5198 t_x(291528,6835)$YB3EH04E,5199 t_x(291534,1707)$FUJ04M,5200 t_x(291538,2730)$KSPE1P04,5201
+ t_x(291539,3324)$KSLN04M,5202 t_x(291547,3406)$KSLN04A,5203 t_x(291554,1136)$YH5MH04M,5204 t_x(291559,2004)$RFBRT04M,5205
+ t_x(291566,4022)$KFZ4404M,5206 t_x(291571,10562)$KFZ4404M,5207 t_x(291572,11207)$YB3EH04A,5208 t_x(291575,5346)$YB3EH04M,5209
+ t_x(291577,4341)$EGNOR04M,5210 t_x(291579,9786)$RJIU04M,5211 t_x(291594,5782)$EG11G04M,5212 t_x(291603,1476)$EG11G04M,5213
+ t_x(291612,1412)$KFZ4404E,5214 t_x(291615,5874)$YB3EH04E,5215 t_x(291639,278)$YB3EH04A,5216 t_x(291640,3907)$BKED1204,5217
+ t_x(291649,2804)$RVKWS04,5218 t_x(291652,2521)$LEBAS04M,5219 t_x(291656,3076)$YH5MH04M,5220 t_x(291660,9142)$EG11G04M,5221
+ t_x(291679,5382)$RNS04M,5222 t_x(291695,13800)$YB3EH04E,5223 t_x(291697,3896)$GL4W04M,5224 t_x(291719,179)$EG11G04M,5225
+ t_x(291724,4923)$KSLN04M,5226 t_x(291727,717)$EBEEC04M,5227 t_x(291739,2414)$KSLN04A,5228 t_x(291761,1509)$RNS04M,5229
+ t_x(291796,2198)$YH5MH04M,5230 t_x(291798,6329)$RMZU04,5231 t_x(291812,12071)$RQXSI04E,5232 t_x(291819,2880)$EGNOR04M,5233
+ t_x(291826,2518)$GL4W04M,5234 t_x(291836,7086)$RMZU04E,5235 t_x(291843,10183)$RJIU04M,5236 t_x(291845,760)$CPRFBR04,5237
+ t_x(291847,6702)$YB5WH04M,5238 t_x(291859,216)$EHAMA04,5239 t_x(291874,6457)$MM304,5240 t_x(291887,2801)$YD5WH04M,5241
+ t_x(291891,7905)$LGKFN04,5242 t_x(291906,4600)$EGNOR04M,5243 t_x(291917,3811)$RJIU04M,5244 t_x(291918,20278)$LGZAA04M,5245
+ t_x(291951,3600)$RMZU04E,5246 t_x(291957,11361)$RQXSI04E,5247 t_x(291959,2614)$RJIU04M,5248 t_x(291968,7140)$EG11G04M,5249
+ t_x(291971,3420)$KSLN04A,5250 t_x(291994,10658)$YB3EH04E,5251 t_x(291995,8204)$RQXU04E,5252 t_x(292003,7058)$GL4W04M,5253
+ t_x(292006,1380)$RVKWS04,5254 t_x(292026,7940)$LELVL04M,5255 t_x(292032,480)$EGNOR04M,5256 t_x(292050,10767)$LELVU04,5257
+ t_x(292051,2141)$GL4W04M,5258 t_x(292068,6871)$YB3EH04A,5259 t_x(292069,7756)$EG11G04M,5260 t_x(292088,3090)$LEBAS04M,5261
+ t_x(292091,2753)$LOVN1504,5262 t_x(292092,3011)$KSLN04M,5263 t_x(292094,7466)$LELVL04M,5264 t_x(292099,4381)$EGNOR04M,5265
+ t_x(292100,2657)$PMXX04M,5266 t_x(292105,4628)$KSLN04M,5267 t_x(292107,11197)$RQXSI04E,5268 t_x(292111,4243)$LGKFN04,5269
+ t_x(292112,1320)$LOW304M,5270 t_x(292120,7013)$YB3EH04E,5271 t_x(292130,8157)$YB3EH04A,5272 t_x(292152,1787)$BR404M,5273
+ t_x(292153,11129)$YD5WH04M,5274 t_x(292178,5117)$EGNOR04M,5275 t_x(292186,23775)$LGSRA04,5276 t_x(292187,2280)$KSPE104D,5277
+ t_x(292188,13680)$KFZ4404M,5278 t_x(292189,5640)$YB3EH04E,5279 t_x(292197,1899)$KSLN04M,5280 t_x(292211,5056)$LGRPA04M,5281
+ t_x(292214,10734)$RQXU04E,5282 t_x(292217,3160)$BR204M,5283 t_x(292231,6452)$EG11G04M,5284 t_x(292232,2172)$LGAVA04,5285
+ t_x(292233,2757)$KFUL1U04,5286 t_x(292245,9615)$RJIU04M,5287 t_x(292251,5321)$YB3EH04A,5288 t_x(292255,1536)$KFUL1U04,5289
+ t_x(292257,10737)$LELVL04M,5290 t_x(292258,1867)$KFZ4404M,5291 t_x(292264,5630)$KSLN04M,5292 t_x(292265,13054)$LELVU04,5293
+ t_x(292270,6521)$YBOLN04M,5294 t_x(292278,8209)$LELVL04M,5295 t_x(292286,780)$RVKWS04,5296 t_x(292287,1698)$KSPE104D,5297
+ t_x(292297,6822)$RJIU04M,5298 t_x(292327,7890)$YB3EH04A,5299 t_x(292330,1738)$KSPE1P04,5300 t_x(292354,5236)$RMZU04,5301
+ t_x(292365,909)$KCHI104M,5302 t_x(292366,1605)$GL4W04M,5303 t_x(292383,14897)$EDGG704,5304 t_x(292388,7380)$RQXU04E,5305
+ t_x(292405,7477)$RQXU04E,5306 t_x(292408,2032)$BKED1204,5307 t_x(292413,1920)$LOW304M,5308 t_x(292417,21175)$LCES004,5309
+ t_x(292423,13139)$EDGG704,5310 t_x(292436,4576)$EG11G04M,5311 t_x(292439,1511)$EBEEC04M,5312 t_x(292442,5820)$RQXU04E,5313
+ t_x(292446,2187)$BR204M,5314 t_x(292451,11356)$YB3EH04E,5315 t_x(292453,7978)$KFZ4404M,5316 t_x(292457,3881)$MM304,5317
+ t_x(292466,1058)$LGZAA04M,5318 t_x(292483,5948)$RVKWU04M,5319 t_x(292487,5004)$KSLN04M,5320 t_x(292494,7749)$LELVL04M,5321
+ t_x(292500,4004)$YB3EH04A,5322 t_x(292507,11245)$LGSRA04,5323 t_x(292515,7948)$LELVU04,5324 t_x(292533,6257)$RNI04M,5325
+ t_x(292534,4500)$YB3EH04A,5326 t_x(292544,3780)$EG11G04M,5327 t_x(292550,8467)$RJIU04M,5328 t_x(292565,790)$KFZ4404E,5329
+ t_x(292569,6237)$RJIU04M,5330 t_x(292574,298)$YB3EH04M,5331 t_x(292587,2401)$ZM56704,5332 t_x(292613,3513)$EBEEC04M,5333
+ t_x(292614,776)$KFUL1U04,5334 t_x(292627,5460)$KSPE104D,5335 t_x(292629,6490)$LCES004M,5336 t_x(292635,1061)$GL4W04M,5337
+ t_x(292653,2559)$EBBRA04E,5338 t_x(292656,593)$KALP2C04,5339 t_x(292666,41605)$LGSRA04,5340 t_x(292667,1740)$KSPE104D,5341
+ t_x(292670,7560)$RQXU04E,5342 t_x(292672,7560)$RQXU04E,5343 t_x(292676,198)$RFBRT04M,5344 t_x(292683,12360)$YB3EH04E,5345
+ t_x(292688,2332)$BR404M,5346 t_x(292693,13025)$KFZ4404M,5347 t_x(292700,1298)$GL4W04M,5348 t_x(292710,511)$KSPE1P04,5349
+ t_x(292713,7577)$RASI04M,5350 t_x(292714,10097)$YD5WH04M,5351 t_x(292716,2555)$KSLN04M,5352 t_x(292734,8476)$KSAL1204,5353
+ t_x(292735,1387)$GL4W04M,5354 t_x(292738,1681)$KFZ4404M,5355 t_x(292739,5197)$LEBAS04M,5356 t_x(292748,1899)$GL4W04M,5357
+ t_x(292753,5460)$YB5WH04M,5358 t_x(292762,2043)$BKED1204,5359 t_x(292778,2205)$YB3EH04A,5360 t_x(292783,8760)$YB3EH04A,5361
+ t_x(292791,5021)$EGPFA04,5362 t_x(292796,13619)$LCES004,5363 t_x(292801,6348)$PMXX04M,5364 t_x(292803,11389)$KSLN04A,5365
+ t_x(292805,1472)$RVKWS04,5366 t_x(292808,12859)$LELVU04,5367 t_x(292823,1600)$KCHI104M,5368 t_x(292825,1535)$RJIU04M,5369
+ t_x(292837,5573)$KFZ4404M,5370 t_x(292859,3835)$EBEEC04M,5371 t_x(292872,2580)$KSAL1204,5372 t_x(292875,8218)$LELVL04M,5373
+ t_x(292876,8353)$EDGG704,5374 t_x(292901,2096)$EBEEC04M,5375 t_x(292908,4653)$EG11G04M,5376 t_x(292911,7581)$YB3EH04A,5377
+ t_x(292917,4970)$LELVL04M,5378 t_x(292933,5712)$YBOLN04M,5379 t_x(292934,6460)$MM304,5380 t_x(292935,4945)$KSLN04M,5381
+ t_x(292940,11998)$EDGG704,5382 t_x(292941,779)$KSPE104D,5383 t_x(292946,5040)$YB3EH04E,5384 t_x(292947,12601)$KFZ4404M,5385
+ t_x(292967,5113)$RNS04M,5386 t_x(292968,1938)$RVKWS04,5387 t_x(292969,5519)$MM304,5388 t_x(292977,1828)$KFZ4404M,5389
+ t_x(292989,10975)$YB3EH04E,5390 t_x(292991,2201)$YD5WH04M,5391 t_x(292992,7530)$EG11G04M,5392 t_x(292993,4503)$KSLN04M,5393
+ t_x(293006,1101)$KSPE1P04,5394 t_x(293009,11057)$YD5WH04M,5395 t_x(293021,1411)$CPGSE04,5396 t_x(293036,4289)$MM304,5397
+ t_x(293045,5632)$RQXU04E,5398 t_x(293048,13290)$RJIU04M,5399 t_x(293049,4737)$LELVU04,5400 t_x(293050,10140)$RQXU04E,5401
+ t_x(293070,4384)$RNS04M,5402 t_x(293071,2967)$RASI04M,5403 t_x(293072,6360)$EGNOR04M,5404 t_x(293074,7080)$RQXU04E,5405
+ t_x(293090,10207)$YB3EH04A,5406 t_x(293092,2516)$RASI04M,5407 t_x(293096,6147)$RQXU04E,5408 t_x(293116,6137)$LELVL04M,5409
+ t_x(293126,6127)$EGPFA04,5410 t_x(293132,7494)$RASI04M,5411 t_x(293139,1440)$RNS04M,5412 t_x(293142,2345)$MM204,5413
+ t_x(293146,4560)$KSPE104D,5414 t_x(293150,9631)$YB3EH04A,5415 t_x(293156,8039)$LELVL04M,5416 t_x(293166,6166)$MM304,5417
+ t_x(293168,15898)$LELVL04M,5418 t_x(293177,7052)$EG11G04M,5419 t_x(293178,516)$LEBAS04M,5420 t_x(293188,6556)$RJIU04M,5421
+ t_x(293191,3668)$RASI04M,5422 t_x(293196,179)$KSPE104D,5423 t_x(293200,1527)$RJIU04M,5424 t_x(293206,5954)$LEBAS04M,5425
+ t_x(293207,13778)$KFZ4404M,5426 t_x(293229,8925)$KFZ4404M,5427 t_x(293240,13904)$KFZ4404M,5428 t_x(293241,11685)$YB3EH04A,5429
+ t_x(293250,16183)$LELVL04M,5430 t_x(293252,6821)$RNI04M,5431 t_x(293268,12248)$RMZU04,5432 t_x(293271,420)$KALP2C04,5433
+ t_x(293300,7357)$KFZ4404M,5434 t_x(293305,13774)$MRAE04,5435 t_x(293326,2241)$RNI04M,5436 t_x(293340,820)$EG11G04M,5437
+ t_x(293354,10367)$YB3EH04E,5438 t_x(293362,12482)$RJIU04M,5439 t_x(293371,9962)$RJIU04M,5440 t_x(293377,7007)$RASI04M,5441
+ t_x(293382,3474)$YB3EH04E,5442 t_x(293416,5880)$EGNOR04M,5443 t_x(293430,7500)$RQXU04E,5444 t_x(293444,10439)$YB3EH04E,5445
+ t_x(293445,12118)$RJIU04M,5446 t_x(293451,5667)$MM304,5447 t_x(293452,6646)$RASI04M,5448 t_x(293468,10034)$RJIU04M,5449
+ t_x(293473,11748)$KSLN04A,5450 t_x(293491,1333)$RVKWS04,5451 t_x(293498,2492)$PMXX04M,5452 t_x(293502,7771)$EG11G04M,5453
+ t_x(293511,7698)$RVKWU04M,5454 t_x(293520,972)$RFBRT04M,5455 t_x(293521,11717)$RJIU04M,5456 t_x(293522,11832)$PMXX04M,5457
+ t_x(293524,7860)$RVKWU04M,5458 t_x(293530,11049)$RJIU04M,5459 t_x(293531,1445)$GL4W04M,5460 t_x(293533,1359)$RFBRT04M,5461
+ t_x(293534,9512)$RJIU04M,5462 t_x(293537,5996)$KFZ4404M,5463 t_x(293539,3883)$RVKWU04M,5464 t_x(293540,5756)$KFZ4404M,5465
+ t_x(293544,1568)$RQXSI04E,5466 t_x(293545,9487)$LELVL04M,5467 t_x(293549,6660)$RQXU04E,5468 t_x(293552,7198)$KSAL1204,5469
+ t_x(293560,6840)$RVKWU04M,5470 t_x(293561,6840)$RVKWU04M,5471 t_x(293565,9302)$RJIU04M,5472 t_x(293566,4123)$RNI04M,5473
+ t_x(293567,11494)$YB3EH04A,5474 t_x(293569,2568)$RJIU04M,5475 t_x(293570,9764)$YB3EH04E,5476 t_x(293571,3838)$RQXU04E,5477
+ t_x(293576,10509)$LELVL04M,5478 t_x(293580,7779)$RQXU04E,5479 t_x(293585,12060)$YB3EH04A,5480 t_x(293587,6146)$LCES004,5481
+ t_x(293601,420)$YB5KL04E,5482 t_x(293621,10154)$YB3EH04A,5483 t_x(293622,7338)$KFZ4404M,5484 t_x(293626,4922)$LELVL04M,5485
+ t_x(293640,3408)$YB3EH04E,5486 t_x(293647,11641)$LELVU04,5487 t_x(293650,4093)$EGPFA04,5488 t_x(293657,6480)$EG11G04M,5489
+ t_x(293680,7350)$LELVL104,5490 t_x(293687,7800)$RQXU04E,5491 t_x(293693,6725)$YB3EH04A,5492 t_x(293695,353)$BR404M,5493
+ t_x(293710,14099)$EDGG704,5494 t_x(293718,4721)$EGPFA04,5495 t_x(293737,2790)$LEBAS04A,5496 t_x(293757,7202)$KFZ4404M,5497
+ t_x(293780,7166)$KSPE104D,5498 t_x(293790,2700)$KSPE104D,5499 t_x(293802,5513)$EGPFA04,5500 t_x(293804,2516)$KSAL1204,5501
+ t_x(293814,2061)$EBEEC04M,5502 t_x(293817,1560)$YD5WH04M,5503 t_x(293821,5766)$KFUL1U04,5504 t_x(293834,10053)$LELVU04,5505
+ t_x(293857,17288)$LGSRA04,5506 t_x(293858,1361)$LELVL04M,5507 t_x(293869,6545)$GL4W04M,5508 t_x(293879,3815)$RASI04M,5509
+ t_x(293880,4980)$RQXU04E,5510 t_x(293881,5062)$EGNOR04M,5511 t_x(293884,5738)$EGNOR04M,5512 t_x(293889,9790)$RJIU04M,5513
+ t_x(293892,6891)$EGPFA04,5514 t_x(293894,3196)$RASI04M,5515 t_x(293898,2524)$RJIU04M,5516 t_x(293901,5460)$RQXU04E,5517
+ t_x(293909,3114)$EBEEC04M,5518 t_x(293924,8409)$LELVL04M,5519 t_x(293927,9466)$YB3EH04E,5520 t_x(293929,6780)$RVKWU04M,5521
+ t_x(293957,12089)$RJIU04M,5522 t_x(293959,4788)$KFZ4404M,5523 t_x(293962,5340)$EGNOR04M,5524 t_x(293964,1697)$RMZU04E,5525
+ t_x(293965,1525)$RNS04M,5526 t_x(293986,10622)$KFZ4404M,5527 t_x(294001,10725)$LELVU04,5528 t_x(294004,10379)$YB3EH04E,5529
+ t_x(294005,9585)$RJIU04M,5530 t_x(294010,4511)$LEMDAT04,5531 t_x(294023,6240)$LELVL04M,5532 t_x(294025,5820)$RQXU04E,5533
+ t_x(294030,600)$RNS04M,5534 t_x(294045,6636)$LCES004M,5535 t_x(294047,4393)$LELVL04M,5536 t_x(294048,1380)$RMZU04E,5537
+ t_x(294049,5911)$RVKWU04M,5538 t_x(294056,2355)$LGAVA04,5539 t_x(294065,5149)$RASI04M,5540 t_x(294068,7150)$RVKWU04M,5541
+ t_x(294089,2472)$LEMDAT04,5542 t_x(294097,4147)$LELVU04,5543 t_x(294101,51786)$LGZAA04M,5544 t_x(294107,6937)$EGNOR04M,5545
+ t_x(294111,2040)$LELVU04,5546 t_x(294112,5769)$EG11G04M,5547 t_x(294119,643)$LCS12W03,5548 t_x(294120,5580)$RQXU04E,5549
+ t_x(294121,3332)$RNS04M,5550 t_x(294125,10140)$RQXU04E,5551 t_x(294126,9180)$RQXU04E,5552 t_x(294133,4469)$RJIU04M,5553
+ t_x(294135,5036)$LELVL04M,5554 t_x(294148,5428)$LELVL04M,5555 t_x(294156,10708)$KSLN04M,5556 t_x(294158,6202)$YB3EH04A,5557
+ t_x(294164,2264)$BR404M,5558 t_x(294193,5279)$LGKFN04,5559 t_x(294200,2040)$RQXSI04E,5560 t_x(294211,2580)$EG11G04M,5561
+ t_x(294231,12822)$RJIU04M,5562 t_x(294274,4750)$RASI04M,5563 t_x(294276,10500)$RQXSI04E,5564 t_x(294284,14292)$MGY04,5565
+ t_x(294288,480)$LEBAS04A,5566 t_x(294303,5520)$EG11G04M,5567 t_x(294327,8520)$RJIU04M,5568 t_x(294362,5032)$EGNOR04M,5569
+ t_x(294364,15709)$LGKFN04,5570 t_x(294365,721)$RNI04M,5571 t_x(294370,3418)$KSPE104D,5572 t_x(294377,2520)$LCES004M,5573
+ t_x(294406,4440)$RQXSI04E,5574 t_x(294418,3111)$BR404M,5575 t_x(294421,6232)$RVKWU04M,5576 t_x(294433,4387)$RVKWU04M,5577
+ t_x(294442,2510)$LOVN1504,5578 t_x(294448,9811)$LELVU04,5579 t_x(294449,2157)$BR404M,5580 t_x(294460,5370)$PMXX04M,5581
+ t_x(294462,4709)$KSPE104D,5582 t_x(294473,3046)$RJIU04M,5583 t_x(294490,6648)$RNS04M,5584 t_x(294496,894)$EHAMA04,5585
+ t_x(294500,3010)$RASI04M,5586 t_x(294501,1665)$EBEEC04M,5587 t_x(294503,5847)$RNS04M,5588 t_x(294518,6992)$EG11G04M,5589
+ t_x(294523,748)$EBEEC04M,5590 t_x(294530,6000)$RVKWU04M,5591 t_x(294531,10288)$RJIU04M,5592 t_x(294541,10164)$RJIU04M,5593
+ t_x(294546,758)$LOVN1504,5594 t_x(294548,11789)$MRAE04,5595 t_x(294552,6033)$EGNOR04M,5596 t_x(294553,3880)$LGAVA04,5597
+ t_x(294556,6310)$RJIU04M,5598 t_x(294560,3203)$EG11G04M,5599 t_x(294571,3577)$YB3EH04A,5600 t_x(294580,10596)$MRAE04,5601
+ t_x(294594,3301)$KSAL1204,5602 t_x(294595,5466)$LOW304M,5603 t_x(294601,12523)$RMZU04,5604 t_x(294603,9079)$YB3EH04A,5605
+ t_x(294610,3780)$RQXU04E,5606 t_x(294611,3254)$EGNOR04M,5607 t_x(294613,3585)$LELVL04M,5608 t_x(294615,638)$LELVL04M,5609
+ t_x(294633,6882)$KFZ4404M,5610 t_x(294637,5890)$LELVL04M,5611 t_x(294642,6720)$YB3EH04A,5612 t_x(294654,7640)$LELVL04M,5613
+ t_x(294656,201)$BR404M,5614 t_x(294670,2940)$RQXU04E,5615 t_x(294672,2220)$RQXSI04E,5616 t_x(294674,1260)$EBEEC04M,5617
+ t_x(294685,3929)$LELVU04,5618 t_x(294686,1666)$YB3EH04E,5619 t_x(294690,5593)$RVKWU04M,5620 t_x(294696,4806)$RASI04M,5621
+ t_x(294701,3225)$KSAL1204,5622 t_x(294706,2131)$MM304,5623 t_x(294715,7076)$YB3EH04A,5624 t_x(294725,7570)$LELVU04,5625
+ t_x(294727,11507)$YB3EH04A,5626 t_x(294736,10200)$RQXSI04E,5627 t_x(294740,1200)$YB3EH04E,5628 t_x(294749,4147)$EGNOR04M,5629
+ t_x(294750,4539)$MM304,5630 t_x(294752,2869)$YB3EH04E,5631 t_x(294756,5399)$RJIU04M,5632 t_x(294770,2675)$YB3EH04E,5633
+ t_x(294773,2694)$YBOLN04M,5634 t_x(294779,5753)$RNS04M,5635 t_x(294782,438)$EBEEC04M,5636 t_x(294788,6540)$YB3EH04A,5637
+ t_x(294791,5624)$LELVL04M,5638 t_x(294792,4627)$KSAL1204,5639 t_x(294795,7560)$LCES004M,5640 t_x(294802,2520)$RQXU04E,5641
+ t_x(294807,5270)$LCES004M,5642 t_x(294815,4531)$RMZU04,5643 t_x(294816,12300)$YB3EH04E,5644 t_x(294817,3349)$RASI04M,5645
+ t_x(294819,5938)$EGPFA04,5646 t_x(294841,1167)$CPGSE04,5647 t_x(294845,5961)$KFZ4404M,5648 t_x(294847,3387)$MM304,5649
+ t_x(294848,2940)$EGNOR04M,5650 t_x(294857,4016)$KWUR404E,5651 t_x(294876,6254)$PMXX04M,5652 t_x(294878,1682)$KSPE104D,5653
+ t_x(294888,1763)$LEBAS04A,5654 t_x(294899,2297)$PMXX04M,5655 t_x(294900,6420)$RMZU04E,5656 t_x(294908,10969)$YB3EH04E,5657
+ t_x(294910,3582)$BR204M,5658 t_x(294912,1263)$RNS04M,5659 t_x(294913,1440)$RASI04M,5660 t_x(294926,3360)$RQXU04E,5661
+ t_x(294938,3008)$BR404M,5662 t_x(294940,5296)$RNS04M,5663 t_x(294944,11285)$YD5WH04M,5664 t_x(294947,7871)$EG11G04M,5665
+ t_x(294950,5220)$RNS04M,5666 t_x(294985,1555)$KFZ4404M,5667 t_x(294986,7980)$LGKFN04,5668 t_x(294990,3017)$YD5WH04M,5669
+ t_x(294992,2755)$RQXU04E,5670 t_x(294997,4320)$RMZU04E,5671 t_x(295003,6982)$RVKWU04M,5672 t_x(295004,1995)$RMZU04E,5673
+ t_x(295005,4318)$KSPE104D,5674 t_x(295018,720)$LEBAS04A,5675 t_x(295023,3376)$KSLN04A,5676 t_x(295025,5944)$KSLN04M,5677
+ t_x(295034,1237)$RNS04M,5678 t_x(295047,5356)$EGPFA04,5679 t_x(295049,3340)$GL4W04M,5680 t_x(295053,5880)$RQXU04E,5681
+ t_x(295054,8373)$RVKWU04M,5682 t_x(295063,11197)$YB3EH04E,5683 t_x(295064,10020)$KSAL1204,5684 t_x(295070,10606)$YB3EH04A,5685
+ t_x(295071,6097)$YB3EH04A,5686 t_x(295077,350)$KFZ4404M,5687 t_x(295082,3535)$KSAL1204,5688 t_x(295083,1799)$EBEEC04M,5689
+ t_x(295104,1806)$MM304,5690 t_x(295116,7560)$RQXU04E,5691 t_x(295127,11375)$YB3EH04A,5692 t_x(295129,2520)$YB3EH04E,5693
+ t_x(295131,10980)$YB3EH04E,5694 t_x(295147,900)$KSPE104D,5695 t_x(295152,7064)$YB3EH04A,5696 t_x(295153,10986)$YB3EH04E,5697
+ t_x(295156,1266)$YB3EH04E,5698 t_x(295157,4449)$LEBAS04M,5699 t_x(295162,780)$RVKWS04,5700 t_x(295168,2725)$BR204M,5701
+ t_x(295174,3204)$BKED1204,5702 t_x(295180,5169)$RASI04M,5703 t_x(295183,7910)$YB3EH04A,5704 t_x(295205,2552)$EBBRA04E,5705
+ t_x(295216,1222)$YB3EH04E,5706 t_x(295224,10601)$LELVL04M,5707 t_x(295231,1356)$LOVN1504,5708 t_x(295234,1653)$GL4W04M,5709
+ t_x(295238,5589)$RJIU04M,5710 t_x(295258,2298)$YD5WH04M,5711 t_x(295273,2640)$EG11G04M,5712 t_x(295274,6579)$RNI04M,5713
+ t_x(295279,5355)$MAB1204A,5714 t_x(295282,8121)$YB3EH04A,5715 t_x(295283,14586)$MRAE04,5716 t_x(295287,7860)$RQXSI04E,5717
+ t_x(295288,3132)$KSLN04M,5718 t_x(295292,5244)$YB3EH04A,5719 t_x(295295,3059)$KFUL1U04,5720 t_x(295296,2700)$RQXSI04E,5721
+ t_x(295297,1620)$LEBAS04M,5722 t_x(295298,1533)$BR204M,5723 t_x(295300,4892)$LFKFA04,5724 t_x(295306,2489)$RJIU04M,5725
+ t_x(295308,9984)$YB3EH04A,5726 t_x(295310,4245)$GL4W04M,5727 t_x(295319,10188)$EGPFA04,5728 t_x(295328,3660)$RQXSI04E,5729
+ t_x(295329,12127)$YB3EH04E,5730 t_x(295333,1009)$RMZU04,5731 t_x(295341,3209)$RQXU04E,5732 t_x(295343,4320)$RVKWU04M,5733
+ t_x(295356,8880)$RQXU04E,5734 t_x(295367,4557)$GL4W04M,5735 t_x(295369,6348)$EGNOR04M,5736 t_x(295371,4132)$RQXSI04E,5737
+ t_x(295372,4707)$YB3EH04A,5738 t_x(295376,4316)$KFZ4404M,5739 t_x(295381,6475)$YB3EH04A,5740 t_x(295384,13178)$KFZ4404M,5741
+ t_x(295393,4620)$RQXU04E,5742 t_x(295407,4424)$RJIU04M,5743 t_x(295408,3655)$RMZSI04,5744 t_x(295409,3744)$LGAVA04,5745
+ t_x(295413,1241)$RFBRT04M,5746 t_x(295416,3900)$EGNOR04M,5747 t_x(295418,6544)$MM304,5748 t_x(295428,7823)$EGPFA04,5749
+ t_x(295433,1072)$CPGSE04,5750 t_x(295437,7814)$LCES004M,5751 t_x(295446,4361)$RMZU04E,5752 t_x(295447,6222)$YB3EH04M,5753
+ t_x(295448,1920)$RMZU04E,5754 t_x(295458,4093)$KSLN04A,5755 t_x(295463,534)$KALP2C04,5756 t_x(295473,3044)$LELVU04,5757
+ t_x(295496,1807)$YD5WH04M,5758 t_x(295497,3487)$PMXX04M,5759 t_x(295499,2940)$YB3EH04A,5760 t_x(295501,2094)$LEBAS04M,5761
+ t_x(295503,2805)$RVKWU04M,5762 t_x(295508,11460)$MRAE04,5763 t_x(295511,1878)$YD5WH04M,5764 t_x(295514,6147)$YB3EH04A,5765
+ t_x(295516,3733)$RJIU04M,5766 t_x(295519,5128)$YB3EH04A,5767 t_x(295521,10776)$YB3EH04A,5768 t_x(295522,7080)$PMXX04M,5769
+ t_x(295528,9141)$RQXSI04E,5770 t_x(295532,8822)$RJIU04M,5771 t_x(295534,12956)$KFZ4404M,5772 t_x(295545,4101)$LEMDAT04,5773
+ t_x(295546,3812)$EGNOR04M,5774 t_x(295547,8879)$YB3EH04E,5775 t_x(295550,2040)$LELVU04,5776 t_x(295551,3489)$RASI04M,5777
+ t_x(295558,1140)$RQXU04E,5778 t_x(295562,9840)$RQXSI04E,5779 t_x(295569,9660)$YB3EH04A,5780 t_x(295571,4587)$YB3EH04E,5781
+ t_x(295579,6846)$EBEEC04M,5782 t_x(295585,3059)$LGIRA04,5783 t_x(295587,12218)$YB3EH04E,5784 t_x(295594,5472)$RNS04M,5785
+ t_x(295595,9489)$YB3EH04A,5786 t_x(295599,7075)$LEMDAT04,5787 t_x(295608,3128)$EGNOR04M,5788 t_x(295609,2024)$RASI04M,5789
+ t_x(295628,1086)$CPRFBR04,5790 t_x(295634,10066)$YB3EH04A,5791 t_x(295656,8100)$RQXSI04E,5792 t_x(295667,6654)$RASI04M,5793
+ t_x(295688,1594)$BKED1204,5794 t_x(295691,2906)$RMZU04,5795 t_x(295700,7680)$RQXSI04E,5796 t_x(295708,1165)$BR204M,5797
+ t_x(295711,2114)$LGAVA04,5798 t_x(295715,301)$CPGSE04,5799 t_x(295723,2599)$RVKWU04M,5800 t_x(295726,6838)$KFUL1U04,5801
+ t_x(295728,2996)$YB5WH04M,5802 t_x(295730,3244)$LEMDAT04,5803 t_x(295732,2866)$LEMDAT04,5804 t_x(295733,3038)$LEMDAT04,5805
+ t_x(295734,2095)$LEMDAT04,5806 t_x(295738,531)$EGNOR04M,5807 t_x(295745,1496)$RNS04M,5808 t_x(295747,5971)$YB3EH04A,5809
+ t_x(295752,2584)$LEMDAT04,5810 t_x(295754,2029)$LEMDAT04,5811 t_x(295761,5211)$KSPE104D,5812 t_x(295780,6672)$KSPE104D,5813
+ t_x(295794,1903)$LEMDAT04,5814 t_x(295800,2688)$RJIU04M,5815 t_x(295809,5721)$RNS04M,5816 t_x(295817,7920)$RQXU04E,5817
+ t_x(295822,1004)$LEMDAT04,5818 t_x(295844,7927)$MM204,5819 t_x(295847,3540)$YB3EH04A,5820 t_x(295850,3128)$RJIU04M,5821
+ t_x(295862,1759)$RFBRT04M,5822 t_x(295870,9376)$YB3EH04A,5823 t_x(295875,5247)$YB3EH04E,5824 t_x(295877,2305)$RFBRT04M,5825
+ t_x(295879,5873)$RNS04M,5826 t_x(295882,2400)$RVKWS04,5827 t_x(295885,6420)$RQXSI04E,5828 t_x(295886,5220)$EG11G04M,5829
+ t_x(295887,2850)$YB3EH04A,5830 t_x(295891,2230)$BR204M,5831 t_x(295893,2013)$LEMDAT04,5832 t_x(295897,4381)$LGAVA04,5833
+ t_x(295905,3289)$RJIU04M,5834 t_x(295912,480)$EGNOR04M,5835 t_x(295915,2604)$LEMDAT04,5836 t_x(295917,6220)$YB3EH04A,5837
+ t_x(295920,6225)$RMZU04,5838 t_x(295922,12293)$KFZ4404M,5839 t_x(295923,2220)$RFBRT04M,5840 t_x(295927,7084)$RJIU04M,5841
+ t_x(295929,6629)$RASI04M,5842 t_x(295932,4735)$RNS04M,5843 t_x(295936,20928)$KFZ4404M,5844 t_x(295939,1920)$KFUL1U04,5845
+ t_x(295941,314)$EG11G04M,5846 t_x(295942,646)$KCHI104M,5847 t_x(295946,3672)$LGAVA04,5848 t_x(295952,5040)$RQXSI04E,5849
+ t_x(295961,1357)$YD5WH04M,5850 t_x(295965,2340)$RQXU04E,5851 t_x(295966,10067)$YB3EH04E,5852 t_x(295980,4708)$RNS04M,5853
+ t_x(295984,5040)$RASI04M,5854 t_x(296001,3507)$YB3EH04E,5855 t_x(296022,2086)$MM204,5856 t_x(296031,4678)$MM204,5857
+ t_x(296035,2695)$LELVL04M,5858 t_x(296039,2978)$LEMDAT04,5859 t_x(296046,8037)$KFZ4404M,5860 t_x(296059,1410)$KFUL1U04,5861
+ t_x(296062,4080)$RQXSI04E,5862 t_x(296087,7393)$RVKWU04M,5863 t_x(296092,3295)$RMZSI04,5864 t_x(296095,1804)$KFZ4404M,5865
+ t_x(296107,2524)$LELVL04M,5866 t_x(296109,3473)$RMZU04E,5867 t_x(296112,7064)$YB3EH04E,5868 t_x(296113,1740)$RQXU04E,5869
+ t_x(296126,3092)$LGAVA04,5870 t_x(296131,1407)$RASI04M,5871 t_x(296135,2220)$RQXU04E,5872 t_x(296137,36405)$LGSRA04,5873
+ t_x(296145,6111)$EGPFA04,5874 t_x(296147,3442)$LELVU04,5875 t_x(296148,5117)$LGIRA04,5876 t_x(296153,1920)$RNI04M,5877
+ t_x(296155,8428)$LELVL04M,5878 t_x(296157,6780)$RQXSI04E,5879 t_x(296158,6300)$YB5WH04M,5880 t_x(296164,3120)$RQXSI04E,5881
+ t_x(296165,6044)$BR204M,5882 t_x(296180,5440)$RMZU04,5883 t_x(296181,7660)$GL4W04M,5884 t_x(296188,4798)$LELVU04,5885
+ t_x(296190,1630)$YB3EH04E,5886 t_x(296192,873)$KSPE104D,5887 t_x(296194,12133)$MRAE04,5888 t_x(296209,6127)$KSPE104D,5889
+ t_x(296212,2659)$KSLN04A,5890 t_x(296217,2915)$YB3EH04E,5891 t_x(296218,491)$LGAVA04,5892 t_x(296221,391)$KSPE104D,5893
+ t_x(296227,3525)$LGAVA04,5894 t_x(296232,3551)$RMZU04,5895 t_x(296238,9268)$RJIU04M,5896 t_x(296240,191)$BR204M,5897
+ t_x(296241,7922)$EG11G04M,5898 t_x(296248,844)$GL4W04M,5899 t_x(296249,517)$CPGSE04,5900 t_x(296253,11332)$MRAE04,5901
+ t_x(296260,2845)$KSAL1204,5902 t_x(296261,7597)$YB3EH04E,5903 t_x(296263,6552)$YB3EH04A,5904 t_x(296265,1027)$LELVU04,5905
+ t_x(296267,6879)$LELVL04M,5906 t_x(296289,4196)$KWUR1C04,5907 t_x(296295,2640)$YB3EH04E,5908 t_x(296303,14527)$LGKFN04,5909
+ t_x(296304,6913)$MM204,5910 t_x(296307,6614)$RNI04M,5911 t_x(296317,1795)$YB3EH04A,5912 t_x(296334,2160)$YB3EH04E,5913
+ t_x(296337,1424)$BR404M,5914 t_x(296338,7740)$RASI04M,5915 t_x(296342,4980)$EGNOR04M,5916 t_x(296343,8589)$RNI04M,5917
+ t_x(296345,9961)$LELVU04,5918 t_x(296346,8308)$EG11G04M,5919 t_x(296350,4768)$RQXSI04E,5920 t_x(296356,247)$KSPE104D,5921
+ t_x(296365,2191)$LGAVA04,5922 t_x(296368,545)$LGAVA04,5923 t_x(296392,2813)$KSLN04A,5924 t_x(296393,7370)$YB3EH04A,5925
+ t_x(296394,8269)$YB3EH04A,5926 t_x(296401,730)$BR404M,5927 t_x(296406,7832)$RJIU04M,5928 t_x(296407,6053)$YB3EH04A,5929
+ t_x(296439,15518)$KFZ4404M,5930 t_x(296449,1228)$BKED1204,5931 t_x(296450,7968)$YB3EH04E,5932 t_x(296463,6753)$LEBAS04A,5933
+ t_x(296465,3480)$KSAL1204,5934 t_x(296473,2757)$LCES004,5935 t_x(296477,1364)$YB3EH04A,5936 t_x(296481,14548)$KFZ4404M,5937
+ t_x(296521,425)$KFUL1U04,5938 t_x(296549,8209)$YB3EH04E,5939 t_x(296550,5992)$YB3EH04A,5940 t_x(296552,4719)$KSLN04A,5941
+ t_x(296553,4651)$KSLN04A,5942 t_x(296560,1562)$PMXX04M,5943 t_x(296565,3076)$RNI04M,5944 t_x(296585,1788)$LGIRA04,5945
+ t_x(296614,3381)$KFUL1U04,5946 t_x(296619,11074)$YB3EH04A,5947 t_x(296635,3678)$MM204,5948 t_x(296640,2520)$KSAL1204,5949
+ t_x(296641,632)$KSLN04A,5950 t_x(296644,786)$RJIU04M,5951 t_x(296646,20520)$LCES004,5952 t_x(296649,8520)$YB3EH04A,5953
+ t_x(296668,289)$YB3EH04A,5954 t_x(296672,6554)$RASI04M,5955 t_x(296675,2766)$FUJ04M,5956 t_x(296685,1980)$YB3EH04E,5957
+ t_x(296688,2359)$YD5WH04M,5958 t_x(296700,1268)$LELVU04,5959 t_x(296707,1437)$CPGSE04,5960 t_x(296720,240)$YB5KL04E,5961
+ t_x(296721,3604)$LEBAS04A,5962 t_x(296754,7500)$LGKFN04,5963 t_x(296755,9123)$LGIRA04,5964 t_x(296772,7380)$MAB1204A,5965
+ t_x(296778,6332)$RASI04M,5966 t_x(296781,3482)$KFZ4404M,5967 t_x(296792,9939)$LGKFN04,5968 t_x(296798,4275)$RASI04M,5969
+ t_x(296811,8969)$LGKFN04,5970 t_x(296814,4407)$KSLN04A,5971 t_x(296824,2176)$YB3EH04A,5972 t_x(296828,2909)$KSLN04A,5973
+ t_x(296836,1426)$MM304,5974 t_x(296840,5244)$YB3EH04A,5975 t_x(296847,6392)$EBBRA04E,5976 t_x(296850,3213)$FUJ04M,5977
+ t_x(296851,11711)$YB3EH04A,5978 t_x(296857,3000)$BR204M,5979 t_x(296864,89)$RMZSI04M,5980 t_x(296867,3720)$LGAVA04,5981
+ t_x(296878,2550)$BR204M,5982 t_x(296885,15368)$MGY04,5983 t_x(296895,33678)$LGSRA04,5984 t_x(296896,37334)$LGZAA04M,5985
+ t_x(296907,13162)$KFZ4404M,5986 t_x(296918,4009)$RQXU04E,5987 t_x(296922,6600)$LGKFN04,5988 t_x(296928,1549)$LGIRA04,5989
+ t_x(296934,11496)$YB3EH04A,5990 t_x(296936,37832)$LGZAA04M,5991 t_x(296939,5765)$YB3EH04A,5992 t_x(296946,2529)$MM304,5993
+ t_x(296950,2874)$YB3EH04A,5994 t_x(296953,15205)$LCES004,5995 t_x(296955,1800)$KSAL1204,5996 t_x(296960,8452)$MRAE04,5997
+ t_x(296963,2308)$CPGSE04,5998 t_x(296970,12537)$KFZ4404M,5999 t_x(296978,12060)$YB3EH04A,6000 t_x(296992,1140)$YB3EH04E,6001
+ t_x(296997,6959)$LEMDAT04,6002 t_x(297002,2089)$LGRPA04,6003 t_x(297011,4379)$KSPE104D,6004 t_x(297035,7002)$LEBAS04A,6005
+ t_x(297037,6518)$LEBAS04A,6006 t_x(297050,3511)$LGIRA04,6007 t_x(297060,9995)$LGKFN04,6008 t_x(297061,545)$GL4W04M,6009
+ t_x(297062,1080)$YB3EH04E,6010 t_x(297075,4305)$YB3EH04E,6011 t_x(297076,1860)$KSPE104D,6012 t_x(297079,2204)$RMZU04,6013
+ t_x(297080,2753)$KFZ4404E,6014 t_x(297087,5940)$LGKFN04,6015 t_x(297097,4343)$LGAVA04,6016 t_x(297111,2142)$LELVL04M,6017
+ t_x(297113,5897)$RJIU04M,6018 t_x(297119,18334)$KFZ4404M,6019 t_x(297125,1046)$YB3EH04E,6020 t_x(297126,8827)$EG11G04M,6021
+ t_x(297129,9120)$YB3EH04A,6022 t_x(297135,3000)$RNI04M,6023 t_x(297145,2739)$LOVN1504,6024 t_x(297154,9666)$KFZ4404M,6025
+ t_x(297157,7603)$LGKFN04,6026 t_x(297158,4620)$KSAL1204,6027 t_x(297164,7586)$RNI04M,6028 t_x(297168,2813)$RFBRT04M,6029
+ t_x(297185,3814)$KSLN04A,6030 t_x(297189,2623)$LGRPA04,6031 t_x(297207,3501)$YB3EH04A,6032 t_x(297216,1078)$LGRPA04,6033
+ t_x(297218,5284)$GL4W04M,6034 t_x(297219,2897)$FUJ04M,6035 t_x(297224,5856)$LGRPA04M,6036 t_x(297228,9798)$YB3EH04A,6037
+ t_x(297232,6959)$RNI04M,6038 t_x(297233,1242)$CPGSE04,6039 t_x(297234,916)$YD5WH04M,6040 t_x(297250,2761)$GL4W04M,6041
+ t_x(297275,718)$CPGSE04,6042 t_x(297277,5195)$KWUR1C04,6043 t_x(297278,8856)$YB3EH04A,6044 t_x(297288,1234)$YB3EH04A,6045
+ t_x(297293,417)$GL4W04M,6046 t_x(297313,10232)$KFZ4404M,6047 t_x(297334,6591)$RNS04M,6048 t_x(297335,9406)$EGPFA04,6049
+ t_x(297343,4200)$RQXU04E,6050 t_x(297344,3338)$FUJ04M,6051 t_x(297346,7339)$LELVU04,6052 t_x(297347,3453)$FUJ04M,6053
+ t_x(297350,2026)$BR204M,6054 t_x(297356,3611)$LGAVA04,6055 t_x(297362,4974)$RNI04M,6056 t_x(297368,3366)$LGAVA04,6057
+ t_x(297370,4552)$YB3EH04A,6058 t_x(297374,1090)$RQXSI04E,6059 t_x(297376,9355)$LGIRA04,6060 t_x(297382,32722)$LGSRA04,6061
+ t_x(297384,660)$RQXU04E,6062 t_x(297388,2611)$LELVL04M,6063 t_x(297393,2592)$BR404M,6064 t_x(297398,2795)$BR204M,6065
+ t_x(297402,18217)$LCES004,6066 t_x(297403,3764)$KSLN04M,6067 t_x(297407,1418)$BKED1204,6068 t_x(297411,3561)$FUJ04M,6069
+ t_x(297424,1767)$BR204M,6070 t_x(297433,2885)$EGPFA04,6071 t_x(297436,2586)$FUJ04M,6072 t_x(297442,5400)$EG11G04M,6073
+ t_x(297452,5215)$KSLN04A,6074 t_x(297456,1486)$KSLN04A,6075 t_x(297482,6954)$KFZ4404M,6076 t_x(297500,5286)$LEBAS04A,6077
+ t_x(297504,10421)$YB3EH04A,6078 t_x(297507,7155)$RQXSI04E,6079 t_x(297519,2257)$FUJ04M,6080 t_x(297546,4806)$LGKFN04,6081
+ t_x(297554,902)$RNI04M,6082 t_x(297571,2055)$LELVU04,6083 t_x(297572,4380)$RVKWU04M,6084 t_x(297590,1718)$KCHI104M,6085
+ t_x(297596,2147)$BR404M,6086 t_x(297616,8103)$LGSRA04,6087 t_x(297622,6909)$EG11G04M,6088 t_x(297636,7894)$YB3EH04E,6089
+ t_x(297670,13632)$MRAE04,6090 t_x(297679,4337)$KWUR1C04,6091 t_x(297680,1817)$RMZSI04,6092 t_x(297685,10860)$LCES004M,6093
+ t_x(297697,327)$KSLN2C04,6094 t_x(297702,778)$RMZSI04,6095 t_x(297708,3058)$KFZ4404M,6096 t_x(297721,2856)$KSLN04A,6097
+ t_x(297726,6814)$KFZ4404M,6098 t_x(297744,1351)$LOVN1504,6099 t_x(297746,1040)$LOVN1504,6100 t_x(297762,2577)$LEBAS04M,6101
+ t_x(297781,888)$YB3EH04A,6102 t_x(297818,12954)$MRAE04,6103 t_x(297821,11635)$KFZ4404M,6104 t_x(297827,3324)$MM304,6105
+ t_x(297830,568)$KFZ4404M,6106 t_x(297842,6937)$YB3EH04E,6107 t_x(297845,6746)$YB3EH04A,6108 t_x(297851,2230)$LEBAS04M,6109
+ t_x(297852,6441)$RJIU04M,6110 t_x(297867,9814)$LELVU04,6111 t_x(297904,1748)$LOVN1504,6112 t_x(297922,1502)$KSLN04A,6113
+ t_x(297927,318)$RVKWS04,6114 t_x(297928,561)$EGNOR04M,6115 t_x(297929,4140)$EGNOR04M,6116 t_x(297934,19718)$EDGG704,6117
+ t_x(297966,3844)$KSLN04M,6118 t_x(297974,5174)$YB3EH04A,6119 t_x(297977,4295)$EGNOR04M,6120 t_x(297984,9509)$LCES004,6121
+ t_x(298005,878)$BR204M,6122 t_x(298006,12239)$LELVU04,6123 t_x(298009,1508)$BR204M,6124 t_x(298038,18223)$EDGG704,6125
+ t_x(298060,10860)$LCES004M,6126 t_x(298064,4512)$LGAVA04,6127 t_x(298079,8250)$LEBAS04A,6128 t_x(298080,4380)$RQXU04E,6129
+ t_x(298082,11747)$LELVL104,6130 t_x(298089,891)$CPGSE04,6131 t_x(298090,10361)$YB3EH04A,6132 t_x(298093,2860)$RFBRT04M,6133
+ t_x(298114,2631)$LGAVA04,6134 t_x(298115,5479)$EBEEC04M,6135 t_x(298116,6619)$RJIU04M,6136 t_x(298128,2895)$KFZ4404M,6137
+ t_x(298130,2630)$KSLN04A,6138 t_x(298160,3401)$KSAL1204,6139 t_x(298171,3669)$LELVU04,6140 t_x(298177,1083)$RMZU04,6141
+ t_x(298180,7571)$RNI04M,6142 t_x(298183,5716)$YB3EH04A,6143 t_x(298207,545)$FUJ04M,6144 t_x(298212,1328)$RMZU04,6145
+ t_x(298217,6224)$YB3EH04A,6146 t_x(298218,1331)$RMZU04,6147 t_x(298222,2028)$KFUL1U04,6148 t_x(298237,1854)$KFUL1U04,6149
+ t_x(298246,1454)$RFBRT04M,6150 t_x(298249,4629)$RNS04M,6151 t_x(298263,14446)$LGKFN04,6152 t_x(298266,27545)$LGSRA04,6153
+ t_x(298297,1926)$LOVN1504,6154 t_x(298300,1020)$KSAL1204,6155 t_x(298306,2825)$LOVN1504,6156 t_x(298318,1495)$KSPE104D,6157
+ t_x(298321,4348)$LEBAS04A,6158 t_x(298329,1560)$EGNOR04M,6159 t_x(298333,2871)$KSPE104D,6160 t_x(298349,4411)$LGAVA04,6161
+ t_x(298358,11505)$LGKFN04,6162 t_x(298368,998)$LOVN1504,6163 t_x(298378,6007)$KFZ4404M,6164 t_x(298384,912)$LGAVA04,6165
+ t_x(298397,4903)$YB3EH04A,6166 t_x(298402,6068)$LCES004M,6167 t_x(298415,393)$LELVU04,6168 t_x(298417,2340)$LEBAS04A,6169
+ t_x(298418,2503)$YBOLN04M,6170 t_x(298426,10443)$LCES004M,6171 t_x(298434,17497)$LCES004,6172 t_x(298447,723)$KSLN04A,6173
+ t_x(298471,32715)$LGZAA04M,6174 t_x(298477,2511)$RMZSI04,6175 t_x(298480,4952)$RMZU04,6176 t_x(298488,1715)$LEBAS04A,6177
+ t_x(298501,4920)$KFZ4404M,6178 t_x(298502,5852)$YB3EH04A,6179 t_x(298503,4859)$KSPE104D,6180 t_x(298514,7656)$KFZ4404M,6181
+ t_x(298517,6879)$KSPE104D,6182 t_x(298519,10788)$YB3EH04A,6183 t_x(298527,3397)$FUJ04M,6184 t_x(298528,15600)$LCES004,6185
+ t_x(298533,4267)$KSLN04A,6186 t_x(298536,16860)$LFPND04,6187 t_x(298562,5883)$RMZU04,6188 t_x(298564,3121)$MM304,6189
+ t_x(298574,35947)$LGZAA04M,6190 t_x(298577,5716)$RMZU04,6191 t_x(298578,8060)$MRAE04,6192 t_x(298588,4849)$LGKFN04,6193
+ t_x(298590,6370)$MAB3404A,6194 t_x(298592,2516)$RMZU04,6195 t_x(298611,3088)$LGIRA04,6196 t_x(298617,2527)$KWUR404E,6197
+ t_x(298619,3723)$RNS04M,6198 t_x(298630,191)$KSAL1A04,6199 t_x(298646,4310)$LGKFN04,6200 t_x(298677,6203)$YB3EH04A,6201
+ t_x(298692,4128)$KSLN04A,6202 t_x(298697,5612)$YB3EH04E,6203 t_x(298698,2623)$YB3EH04M,6204 t_x(298700,7476)$YB3EH04A,6205
+ t_x(298704,7332)$MRAE04,6206 t_x(298706,2260)$KSAL1204,6207 t_x(298710,14402)$MGY04,6208 t_x(298713,3701)$YB3EH04E,6209
+ t_x(298715,6743)$KFZ4404M,6210 t_x(300045,3420)$KSPE104D,6211 t_x(300046,13380)$MRAE04,6212 t_x(300050,31411)$LGZAA04M,6213
+ t_x(300052,4548)$YB3EH04E,6214 t_x(300058,2340)$RQXU04E,6215 t_x(300064,5402)$RJIU04M,6216 t_x(300072,3634)$KSLN04A,6217
+ t_x(300096,2220)$RQXU04E,6218 t_x(300097,6017)$RJIU04M,6219 t_x(300137,6342)$RMZU04,6220 t_x(300140,5518)$RMZU04,6221
+ t_x(300142,917)$RNI04M,6222 t_x(300146,4607)$LGKFN04,6223 t_x(300155,8398)$LCES004M,6224 t_x(300174,5440)$RMZU04,6225
+ t_x(300178,1933)$KFUL1U04,6226 t_x(300204,2726)$EG11G04M,6227 t_x(300222,5635)$KWUR1C04,6228 t_x(300231,7387)$KFZ4404M,6229
+ t_x(300232,2208)$YB3EH04A,6230 t_x(300237,461)$YB3EH04M,6231 t_x(300256,2677)$LOVN1504,6232 t_x(300281,2371)$BR204M,6233
+ t_x(300287,1256)$RNS04M,6234 t_x(300290,3900)$YB3EH04A,6235 t_x(300322,1312)$MT4AT04E,6236 t_x(300332,3065)$EG11G04M,6237
+ t_x(300345,7950)$YB3EH04A,6238 t_x(300354,8212)$MRAEE04,6239 t_x(300356,6689)$RJIU04M,6240 t_x(300366,4247)$LELVL104,6241
+ t_x(300369,9643)$KFZ4404M,6242 t_x(300396,27505)$LGSRA04,6243 t_x(300414,9049)$YB3EH04A,6244 t_x(300421,1685)$EG11G04M,6245
+ t_x(300422,4200)$KSAL1204,6246 t_x(300424,4666)$KFZ4404M,6247 t_x(300425,4073)$LEBAS04M,6248 t_x(300428,6627)$KFZ4404M,6249
+ t_x(300430,5627)$RNI04M,6250 t_x(300435,3688)$LGKFN04,6251 t_x(300445,17107)$LCES004,6252 t_x(300455,6286)$LCES004M,6253
+ t_x(300464,3300)$MAB3404A,6254 t_x(300476,76)$YD5WH04M,6255 t_x(300487,283)$YB3EH04A,6256 t_x(300504,7920)$LGKFN04,6257
+ t_x(300521,1625)$GL34W04,6258 t_x(300532,2196)$EG11G04M,6259 t_x(300538,4080)$KSPE104D,6260 t_x(300571,3420)$ZM56704,6261
+ t_x(300578,8990)$MRAEE04,6262 t_x(300582,1819)$KWUR404E,6263 t_x(300590,2252)$EG11G04M,6264 t_x(300619,12352)$LCES004M,6265
+ t_x(300621,16529)$LCES004,6266 t_x(300629,596)$YB3EH04M,6267 t_x(300631,6986)$EG11G04M,6268 t_x(300642,6200)$MRAE04,6269
+ t_x(300666,20266)$LCES004,6270 t_x(300671,10396)$LGSRA04,6271 t_x(300715,6935)$BKED1204,6272 t_x(300727,4943)$EGNOR04M,6273
+ t_x(300750,1636)$EG11G04M,6274 t_x(300762,17700)$EDGG704,6275 t_x(300765,2551)$YB3EH04E,6276 t_x(300774,2308)$KFZ4404M,6277
+ t_x(300786,10020)$LCES004M,6278 t_x(300809,1021)$GL4W04M,6279 t_x(300815,5482)$LCES004M,6280 t_x(300836,3163)$YB3EH04A,6281
+ t_x(300840,5937)$KFZ4404M,6282 t_x(300848,7406)$LELVU04,6283 t_x(300850,3205)$LELVU04,6284 t_x(300851,2171)$KFZ4404M,6285
+ t_x(300866,5764)$RMZU04,6286 t_x(300883,218)$LEBAS04A,6287 t_x(300884,8992)$YB3EH04A,6288 t_x(300885,2744)$RMZSI04,6289
+ t_x(300896,2520)$GL34W04,6290 t_x(300900,3999)$KFZ4404M,6291 t_x(300931,3548)$KSPE104D,6292 t_x(300956,3163)$GL4W04M,6293
+ t_x(300959,3230)$YB3EH04E,6294 t_x(300964,7920)$LGKFN04,6295 t_x(301003,7511)$YB3EH04A,6296 t_x(301010,5605)$RNS04M,6297
+ t_x(301035,729)$EG11G04M,6298 t_x(301041,4283)$BKED1204,6299 t_x(301058,5580)$LCES004M,6300 t_x(301059,1867)$GL34W04,6301
+ t_x(301070,17288)$EDGG704,6302 t_x(301072,9809)$EGPFA04,6303 t_x(301074,4080)$LGKFN04,6304 t_x(301088,1905)$LEMDAT04,6305
+ t_x(301101,6467)$MM204,6306 t_x(301132,3111)$RNI04M,6307 t_x(301138,16626)$MGY04,6308 t_x(301139,10380)$LCES004M,6309
+ t_x(301142,13008)$MRAE04,6310 t_x(301145,1266)$YB3EH04A,6311 t_x(301149,3571)$BKED1204,6312 t_x(301161,13728)$MGY04,6313
+ t_x(301168,102)$RJIU04M,6314 t_x(301195,2282)$LEBAS04A,6315 t_x(301219,7731)$LGIRA04,6316 t_x(301224,13489)$MRAE04,6317
+ t_x(301238,9480)$LELVL104,6318 t_x(301242,3793)$KFZ4404M,6319 t_x(301243,2470)$FUJ04M,6320 t_x(301257,1707)$RMZU04,6321
+ t_x(301260,11992)$MRAE04,6322 t_x(301272,9302)$LEBAS04M,6323 t_x(301285,240)$KSAL1204,6324 t_x(301287,1282)$BKED1204,6325
+ t_x(301294,6475)$KWUR1C04,6326 t_x(301297,11692)$MRAE04,6327 t_x(301299,900)$YB3EH04A,6328 t_x(301303,14190)$MGY04,6329
+ t_x(301329,7874)$MM204,6330 t_x(301342,4860)$LCES004M,6331 t_x(301346,4673)$LEBAS04M,6332 t_x(301350,2611)$RMZU04,6333
+ t_x(301353,2357)$KSPE104D,6334 t_x(301360,11340)$LCES004M,6335 t_x(301365,4492)$MAB3404A,6336 t_x(301367,697)$YB3EH04A,6337
+ t_x(301391,2670)$RMZSI04,6338 t_x(301404,11760)$LELVL104,6339 t_x(301417,8040)$LGKFN04,6340 t_x(301420,8270)$LELVL104,6341
+ t_x(301431,3515)$EGNOR04M,6342 t_x(301455,1857)$KFZ4404M,6343 t_x(301461,1433)$YB3EH04A,6344 t_x(301477,5022)$MRAE04,6345
+ t_x(301496,2067)$KWUR1C04,6346 t_x(301501,5441)$LCES004,6347 t_x(301514,656)$KSAL1204,6348 t_x(301524,12111)$MGY04,6349
+ t_x(301540,770)$KFUL1U04,6350 t_x(301556,15145)$MRAE04,6351 t_x(301576,7620)$EG11G04M,6352 t_x(301582,3555)$RNI04M,6353
+ t_x(301590,5059)$LGKFN04,6354 t_x(301621,3957)$RNS04M,6355 t_x(301656,2099)$RNS04M,6356 t_x(301673,4200)$LCES004M,6357
+ t_x(301680,4655)$KWUR1C04,6358 t_x(301687,1500)$LEBAS04A,6359 t_x(301699,11223)$LELVL104,6360 t_x(301707,3371)$KSLN04A,6361
+ t_x(301709,5269)$LCES004M,6362 t_x(301711,2714)$LCES004M,6363 t_x(301719,11652)$LELVL104,6364 t_x(301721,4112)$LGKFN04,6365
+ t_x(301722,9279)$LELVU04,6366 t_x(301726,2197)$LELVL104,6367 t_x(301727,3417)$LGKFN04,6368 t_x(301736,4616)$KSLN04M,6369
+ t_x(301749,3794)$KSLN04A,6370 t_x(301757,1294)$KSAL1204,6371 t_x(301759,7615)$LGKFN04,6372 t_x(301760,14760)$MRAE04,6373
+ t_x(301783,11715)$YB3EH04A,6374 t_x(301785,4451)$BKED1204,6375 t_x(301796,10311)$LELVL104,6376 t_x(301815,1516)$GL4W04M,6377
+ t_x(301819,9960)$YB3EH04A,6378 t_x(301843,26290)$LGZAA04M,6379 t_x(301867,5612)$YB3EH04A,6380 t_x(301879,1822)$LELVL104,6381
+ t_x(301888,3273)$KWUR1C04,6382 t_x(301907,10827)$LELVL104,6383 t_x(301924,8519)$MRAEE04,6384 t_x(301949,1020)$LCES004M,6385
+ t_x(301957,1762)$RNS04M,6386 t_x(301968,6660)$EG11G04M,6387 t_x(301972,5690)$YB3EH04A,6388 t_x(301984,4357)$MAB1204A,6389
+ t_x(301987,6360)$LCES004M,6390 t_x(302006,12978)$MRAE04,6391 t_x(302033,2886)$LOVN1504,6392 t_x(302044,12393)$MRAE04,6393
+ t_x(302047,815)$MAB1204A,6394 t_x(302055,5628)$ZM56704,6395 t_x(302060,6660)$EG11G04M,6396 t_x(302073,8217)$MM204,6397
+ t_x(302084,5205)$KWUR1C04,6398 t_x(302096,2182)$LOVN1504,6399 t_x(302107,149)$KSPE104D,6400 t_x(302135,7620)$EG11G04M,6401
+ t_x(302136,1068)$BR404M,6402 t_x(302138,12815)$MRAE04,6403 t_x(302162,10033)$LGKFN04,6404 t_x(302177,6780)$LELVU04,6405
+ t_x(302179,3238)$KWUR1C04,6406 t_x(302180,12074)$YB3EH04A,6407 t_x(302209,15006)$LELVL104,6408 t_x(302218,1427)$YB3EH04A,6409
+ t_x(302224,6902)$LELVL104,6410 t_x(302247,6016)$KWUR1C04,6411 t_x(302262,4635)$LEBAS04M,6412 t_x(302293,10248)$LELVL104,6413
+ t_x(302300,4251)$LEMDAT04,6414 t_x(302301,3341)$MAB3404A,6415 t_x(302310,2160)$LGKFN04,6416 t_x(302317,6834)$LGKFN04,6417
+ t_x(302341,888)$CPGSE04,6418 t_x(302346,6540)$RVKWS04,6419 t_x(302351,2771)$GL34W04,6420 t_x(302356,9185)$BKED1204,6421
+ t_x(302361,10849)$MRAE04,6422 t_x(302365,1800)$RMZSI04,6423 t_x(302366,12568)$MGY04,6424 t_x(302387,1253)$YB3EH04A,6425
+ t_x(302390,2789)$RMZSI04,6426 t_x(302424,14674)$MRAE04,6427 t_x(302426,7583)$LCES004M,6428 t_x(302434,8450)$MRAEE04,6429
+ t_x(302456,3961)$LELVU04,6430 t_x(302457,3541)$RJIU04M,6431 t_x(302470,3676)$KSAL1204,6432 t_x(302474,3887)$LELVL04M,6433
+ t_x(302506,8684)$LGKFN04,6434 t_x(302527,9445)$LGRPA04,6435 t_x(302528,8140)$YB3EH04A,6436 t_x(302530,839)$LEBAS04M,6437
+ t_x(302531,6300)$RJIU04M,6438 t_x(302536,5527)$RMZU04,6439 t_x(302552,433)$KFUL1U04,6440 t_x(302571,2880)$LEBAS04A,6441
+ t_x(302572,671)$RVKWS04,6442 t_x(302575,3187)$RJIU04M,6443 t_x(302576,162)$MM304,6444 t_x(302591,1865)$BKED1204,6445
+ t_x(302592,780)$YD5WH04M,6446 t_x(302611,4776)$LEMDAT04,6447 t_x(302616,9301)$MRAE04,6448 t_x(302632,225)$ZM56704,6449
+ t_x(302643,7056)$EG11G04M,6450 t_x(302650,899)$KSLN04A,6451 t_x(302661,6840)$EG11G04M,6452 t_x(302665,2660)$GL34W04,6453
+ t_x(302667,3508)$LGAVA04,6454 t_x(302670,2975)$RMZSI04,6455 t_x(302679,1248)$KWUR1C04,6456 t_x(302685,2764)$ZM56704,6457
+ t_x(302686,2358)$EGPFA04,6458 t_x(302690,4531)$ZM56704,6459 t_x(302705,2235)$KFUL1U04,6460 t_x(302709,8515)$KFZ4404M,6461
+ t_x(302711,12904)$MRAE04,6462 t_x(302725,3774)$MM204,6463 t_x(302731,2432)$LCES004M,6464 t_x(302741,2507)$RMZSI04,6465
+ t_x(302751,1433)$KWUR1C04,6466 t_x(302758,11587)$RJIU04M,6467 t_x(302769,9671)$MRAE04,6468 t_x(302777,8996)$LELVL104,6469
+ t_x(302792,128)$KSLN04A,6470 t_x(302798,1500)$LGKFN04,6471 t_x(302801,1239)$KSLN04A,6472 t_x(302833,16460)$MGY04,6473
+ t_x(302840,5126)$RMZU04,6474 t_x(302841,7685)$LCES004M,6475 t_x(302843,6912)$MM204,6476 t_x(302844,13114)$MRAE04,6477
+ t_x(302852,3120)$YB3EH04A,6478 t_x(302863,6321)$LELVU04,6479 t_x(302874,14130)$MRAE04,6480 t_x(302875,3601)$LELVU04,6481
+ t_x(302879,14118)$MRAE04,6482 t_x(302890,9329)$LELVL104,6483 t_x(302903,8262)$KFZ4404M,6484 t_x(302920,1178)$LELVL104,6485
+ t_x(302924,9501)$LELVL104,6486 t_x(302940,5214)$KFZ4404M,6487 t_x(302944,2025)$RMZSI04,6488 t_x(302953,13113)$LELVL104,6489
+ t_x(302955,8319)$MRAE04,6490 t_x(302966,9761)$BKED1204,6491 t_x(302970,2843)$LOVN1504,6492 t_x(302986,5220)$LEBAS04A,6493
+ t_x(303013,11720)$YB3EH04A,6494 t_x(303017,3666)$LEBAS04M,6495 t_x(303018,10680)$LELVU04,6496 t_x(303035,4112)$KWUR1C04,6497
+ t_x(303049,4829)$MAB3404A,6498 t_x(303061,707)$BKED1204,6499 t_x(303077,2340)$ZM56704,6500 t_x(303088,584)$LELVL04M,6501
+ t_x(303103,6179)$RNS04M,6502 t_x(303128,1140)$LGKFN04,6503 t_x(303139,252)$GL34W04,6504 t_x(303148,7312)$MRAE04,6505
+ t_x(303152,4930)$LEBAS04A,6506 t_x(303155,11624)$YB3EH04A,6507 t_x(303156,7585)$EG11G04M,6508 t_x(303164,2218)$KSPE104D,6509
+ t_x(303173,2742)$EG11G04M,6510 t_x(303194,5)$GL4W04M,6511 t_x(303195,5453)$MRAE04,6512 t_x(303200,13833)$MGY04,6513
+ t_x(303203,13391)$LCES004,6514 t_x(303208,13155)$MRAE04,6515 t_x(303209,6132)$LEBAS04A,6516 t_x(303215,909)$RMZU04,6517
+ t_x(303216,14514)$MRAE04,6518 t_x(303224,212)$LEBAS04M,6519 t_x(303227,8185)$LELVL104,6520 t_x(303235,5286)$EGPFA04,6521
+ t_x(303247,2300)$RJIU04M,6522 t_x(303253,1130)$GL34W04,6523 t_x(303263,12001)$MRAE04,6524 t_x(303270,7879)$EG11G04M,6525
+ t_x(303282,4493)$LEMDAT04,6526 t_x(303285,4173)$GL4W04M,6527 t_x(303297,2250)$KSLN04M,6528 t_x(303314,6985)$EG11G04M,6529
+ t_x(303341,6047)$LCES004M,6530 t_x(303350,13403)$MRAE04,6531 t_x(303351,3780)$LELVU04,6532 t_x(303377,2742)$MAB3404A,6533
+ t_x(303409,2551)$KSLN04M,6534 t_x(303416,11545)$MRAE04,6535 t_x(303423,18600)$EDGG704,6536 t_x(303445,1251)$CPRFBR04,6537
+ t_x(303451,4793)$KWUR1C04,6538 t_x(303471,2174)$PMXX04M,6539 t_x(303476,9060)$LCES004M,6540 t_x(303485,8908)$LELVL104,6541
+ t_x(303489,7386)$YB3EH04A,6542 t_x(303491,3362)$LGRPA04,6543 t_x(303503,3340)$KSLN04A,6544 t_x(303505,7392)$YB3EH04A,6545
+ t_x(303506,19500)$LCES004,6546 t_x(303517,2392)$RMZSI04,6547 t_x(303525,6448)$RNS04M,6548 t_x(303529,17008)$EDGG704,6549
+ t_x(303534,20013)$LGZAA04M,6550 t_x(303550,23206)$LGZAA04M,6551 t_x(303580,7589)$EG11G04M,6552 t_x(303592,14191)$MRAE04,6553
+ t_x(303604,7802)$LELVL104,6554 t_x(303612,16140)$LCES004,6555 t_x(303617,2684)$KSLN04A,6556 t_x(303627,1389)$RJIU04M,6557
+ t_x(303644,3444)$RMZSI04,6558 t_x(303652,1345)$ZM56704,6559 t_x(303662,2944)$KSPE104D,6560 t_x(303664,2196)$LGAVA04,6561
+ t_x(303665,13980)$LCES004,6562 t_x(303666,11987)$YB3EH04A,6563 t_x(303670,5384)$KSPE104D,6564 t_x(303680,2427)$MM304,6565
+ t_x(303684,8949)$MRAE04,6566 t_x(303685,11400)$LCES004M,6567 t_x(303692,7135)$LGKFN04,6568 t_x(303716,4322)$KSPE104D,6569
+ t_x(303717,20435)$LGZAA04M,6570 t_x(303728,5648)$YB3EH04E,6571 t_x(303741,4698)$MAB1204A,6572 t_x(303747,3407)$KSAL1204,6573
+ t_x(303771,1317)$LELVU04,6574 t_x(303783,9841)$MRAE04,6575 t_x(303784,6577)$KSPE104D,6576 t_x(303790,1916)$LOVN1504,6577
+ t_x(303810,2494)$KSPE104D,6578 t_x(303814,15473)$EDGG704,6579 t_x(303818,11225)$MRAE04,6580 t_x(303829,1451)$LOVN1504,6581
+ t_x(303832,307)$KFZ4404M,6582 t_x(303842,2963)$LELVU04,6583 t_x(303850,720)$LOVN1504,6584 t_x(303854,3900)$LEBAS04M,6585
+ t_x(303868,3840)$RVKWS04,6586 t_x(303874,716)$KSLN04A,6587 t_x(303900,1935)$BR204M,6588 t_x(303911,1610)$YB3EH04A,6589
+ t_x(303929,6307)$YB3EH04M,6590 t_x(303930,5154)$YB3EH04A,6591 t_x(303939,1250)$KFZ4404M,6592 t_x(303959,20115)$LGZAA04M,6593
+ t_x(303971,3906)$ZM56704,6594 t_x(303978,5231)$KWUR1C04,6595 t_x(303979,4618)$KSPE104D,6596 t_x(303992,3000)$LGKFN04,6597
+ t_x(304001,6201)$LEBAS04A,6598 t_x(304007,7500)$EG11G04M,6599 t_x(304041,6252)$KWUR1C04,6600 t_x(304051,13803)$MGY04,6601
+ t_x(304054,14929)$MRAE04,6602 t_x(304074,4111)$KSPE104D,6603 t_x(304100,12093)$YB3EH04A,6604 t_x(304109,1696)$MRAE04,6605
+ t_x(304114,12580)$MRAE04,6606 t_x(304139,7058)$LELVL104,6607 t_x(304148,5343)$MAB1204A,6608 t_x(304161,540)$LELVL104,6609
+ t_x(304182,7209)$LELVL104,6610 t_x(304230,16397)$EDGG704,6611 t_x(304239,1299)$LELVL104,6612 t_x(304242,1547)$YD5WH04M,6613
+ t_x(304245,2623)$MRAE04,6614 t_x(304253,5897)$LCES004M,6615 t_x(304254,2172)$KWUR1C04,6616 t_x(304258,9840)$MRAE04,6617
+ t_x(304260,13256)$MRAE04,6618 t_x(304261,4279)$RJIU04M,6619 t_x(304262,9003)$MRAE04,6620 t_x(304263,6840)$LELVL104,6621
+ t_x(304315,4094)$RMZU04,6622 t_x(304335,8798)$LELVL104,6623 t_x(304336,909)$MAB3404A,6624 t_x(304351,3905)$LLBGA04L,6625
+ t_x(304356,15060)$LFPND04,6626 t_x(304357,2625)$LELVL104,6627 t_x(304361,4388)$LELVL104,6628 t_x(304362,9020)$LGZAA04M,6629
+ t_x(304372,2700)$RMZU04,6630 t_x(304380,11230)$MRAE04,6631 t_x(304414,3308)$LEMDAT04,6632 t_x(304422,11128)$MRAE04,6633
+ t_x(304433,3530)$LELVU04,6634 t_x(304435,9019)$RMZU04,6635 t_x(304443,288)$KFZ4404L,6636 t_x(304446,1839)$LELVL104,6637
+ t_x(304453,919)$RVKWS04,6638 t_x(304456,7291)$RJIU04M,6639 t_x(304458,8731)$LCES004M,6640 t_x(304463,3720)$RMZU04,6641
+ t_x(304483,2436)$LCES004,6642 t_x(304486,3116)$LELVU04,6643 t_x(304488,10882)$LELVL104,6644 t_x(304502,5159)$KSLN04A,6645
+ t_x(304529,1362)$CPGSE04,6646 t_x(304552,3835)$LEMDAT04,6647 t_x(304555,771)$MM304,6648 t_x(304557,3636)$LEMDAT04,6649
+ t_x(304568,4384)$ZM56704,6650 t_x(304570,2820)$LCES004M,6651 t_x(304579,937)$KWUR1C04,6652 t_x(304583,6004)$MRAE04,6653
+ t_x(304586,4259)$LELVL104,6654 t_x(304592,1752)$LEBAS04M,6655 t_x(304606,350)$KFUL1U04,6656 t_x(304615,9491)$MRAE04,6657
+ t_x(304629,508)$RVKWS04,6658 t_x(304631,2580)$EBEEC04M,6659 t_x(304690,2990)$LOVN1504,6660 t_x(304696,10609)$MRAE04,6661
+ t_x(304701,2455)$LGAVA04,6662 t_x(304713,1872)$KWUR1C04,6663 t_x(304734,5549)$KSPE104D,6664 t_x(304739,2674)$GL34W04,6665
+ t_x(304753,2656)$LGKFN04,6666 t_x(304761,1826)$MAB1204A,6667 t_x(304765,6268)$LELVL104,6668 t_x(304778,3283)$RNS04M,6669
+ t_x(304780,3879)$KWUR1C04,6670 t_x(304797,15319)$MGY04,6671 t_x(304798,757)$LEBAS04M,6672 t_x(304803,9420)$YB3EH04A,6673
+ t_x(304811,4023)$LELVL104,6674 t_x(304825,2957)$LEMDAT04,6675 t_x(304830,2204)$YB3EH04A,6676 t_x(304838,12060)$LCES004M,6677
+ t_x(304857,3277)$KSAL1204,6678 t_x(304861,11819)$LELVL104,6679 t_x(304862,14394)$MRAE04,6680 t_x(304871,9169)$MRAE04,6681
+ t_x(304873,5040)$KSLN04A,6682 t_x(304880,15042)$LGZAA04M,6683 t_x(304882,1109)$LLBGA04L,6684 t_x(304895,2078)$LOVN1504,6685
+ t_x(304925,2779)$KFUL1U04,6686 t_x(304944,2325)$MAB1204A,6687 t_x(304979,10721)$YB3EH04A,6688 t_x(304980,9867)$YB3EH04A,6689
+ t_x(305011,2829)$LEMDAT04,6690 t_x(305013,10860)$LCES004M,6691 t_x(305019,3654)$RNS04M,6692 t_x(305030,22311)$EDGG704,6693
+ t_x(305039,5526)$LELVL104,6694 t_x(305074,1990)$ZM56704,6695 t_x(305101,14774)$MGY04,6696 t_x(305104,7055)$KSPE104D,6697
+ t_x(305112,2460)$LEBAS04A,6698 t_x(305122,6003)$LEBAS04A,6699 t_x(305154,6120)$LELVL104,6700 t_x(305171,6444)$RMZU04,6701
+ t_x(305214,4830)$KSPE104D,6702 t_x(305224,334)$RNS04M,6703 t_x(305270,199)$KSLN04A,6704 t_x(305276,14176)$MGY04,6705
+ t_x(305282,1215)$CPGSE04,6706 t_x(305283,4812)$LGKFN04,6707 t_x(305292,9682)$LELVL104,6708 t_x(305314,5379)$KSPE104D,6709
+ t_x(305315,3850)$LELVL104,6710 t_x(305354,12483)$MRAE04,6711 t_x(305363,4642)$KWUR1C04,6712 t_x(305370,3835)$LEMDAT04,6713
+ t_x(305375,480)$ZM56704,6714 t_x(305384,178)$LELVU04,6715 t_x(305385,2399)$KFUL1U04,6716 t_x(305425,12971)$MRAE04,6717
+ t_x(305432,3174)$RMZSI04,6718 t_x(305446,516)$LELVL104,6719 t_x(305448,13992)$YB3EH04A,6720 t_x(305458,320)$KSAL1A04,6721
+ t_x(305462,16246)$EDGG704,6722 t_x(305469,2510)$YB3EH04A,6723 t_x(305491,459)$YB3EH04A,6724 t_x(305510,10610)$MRAE04,6725
+ t_x(305522,3505)$KSPE104D,6726 t_x(305532,10664)$YB3EH04A,6727 t_x(305535,6170)$RMZU04,6728 t_x(305538,2028)$RMZSI04,6729
+ t_x(305548,3623)$LEMDAT04,6730 t_x(305557,8760)$LCES004,6731 t_x(305560,14242)$MRAE04,6732 t_x(305573,1364)$YB3EH04A,6733
+ t_x(305584,9504)$MRAE04,6734 t_x(305585,12379)$MRAE04,6735 t_x(305593,10306)$YB3EH04A,6736 t_x(305599,10004)$YB3EH04A,6737
+ t_x(305601,2524)$LLBGA04L,6738 t_x(305604,5288)$KFZ4404M,6739 t_x(305609,269)$KSAL1A04,6740 t_x(305621,9648)$LELVL104,6741
+ t_x(305622,900)$CPRFBR04,6742 t_x(305634,14220)$MRAE04,6743 t_x(305661,1020)$LOVN1504,6744 t_x(305671,2473)$LELVU04,6745
+ t_x(305686,3356)$LEMDAT04,6746 t_x(305689,2498)$LEMDAT04,6747 t_x(305696,60)$KSAL1A04,6748 t_x(305697,1739)$LEMDAT04,6749
+ t_x(305711,16784)$MGY04,6750 t_x(305716,5148)$KWUR1C04,6751 t_x(305728,4260)$ZM56704,6752 t_x(305730,1428)$LGIRA04,6753
+ t_x(305745,673)$RVKWS04,6754 t_x(305753,6750)$KSPE104D,6755 t_x(305754,3926)$MRAE04,6756 t_x(305764,814)$LELVU04,6757
+ t_x(305775,8485)$YB3EH04A,6758 t_x(305780,3081)$LELVL104,6759 t_x(305783,2390)$LELVL104,6760 t_x(305791,2332)$KWUR1C04,6761
+ t_x(305798,20220)$LCES004,6762 t_x(305802,10683)$EDGG704,6763 t_x(305803,3385)$KWUR1C04,6764 t_x(305806,2724)$LELVL104,6765
+ t_x(305811,4888)$KWUR1C04,6766 t_x(305816,937)$MAB1204A,6767 t_x(305823,10653)$MRAE04,6768 t_x(305828,3180)$LCES004,6769
+ t_x(305830,430)$CPGSE04,6770 t_x(305834,1735)$LCES004M,6771 t_x(305837,5756)$KWUR1C04,6772 t_x(305845,10740)$LELVL104,6773
+ t_x(305851,1668)$MAB3404A,6774 t_x(305867,10763)$EDGG704,6775 t_x(305873,2884)$LELVL104,6776 t_x(305887,9656)$LCES004,6777
+ t_x(305896,9002)$LELVL104,6778 t_x(305899,5520)$LEBAS04A,6779 t_x(305915,2520)$YB3EH04A,6780 t_x(305923,2834)$LELVL104,6781
+ t_x(305929,6279)$LCES004M,6782 t_x(305950,3953)$YB3EH04A,6783 t_x(305962,2185)$LEMDAT04,6784 t_x(305967,7456)$LELVL104,6785
+ t_x(306007,7920)$YB3EH04A,6786 t_x(306012,11713)$LELVL104,6787 t_x(306044,9083)$LELVL104,6788 t_x(306051,4470)$KSPE104D,6789
+ t_x(306054,2983)$LGRPA04,6790 t_x(306066,6255)$YB3EH04A,6791 t_x(306069,11471)$MRAE04,6792 t_x(306095,6600)$YB3EH04A,6793
+ t_x(306120,14141)$MRAE04,6794 t_x(306149,412)$KSAL1A04,6795 t_x(306171,757)$LOVN1504,6796 t_x(306187,936)$LOVN1504,6797
+ t_x(306190,6468)$YB3EH04A,6798 t_x(306197,6208)$LEBAS04A,6799 t_x(306201,2149)$KSAL1204,6800 t_x(306204,3779)$MAB3404A,6801
+ t_x(306206,4931)$KWUR1C04,6802 t_x(306207,4645)$LCES004M,6803 t_x(306242,2617)$KWUR1C04,6804 t_x(306243,8460)$LGKFN04,6805
+ t_x(306251,4367)$RMZU04,6806 t_x(306253,7680)$YB3EH04A,6807 t_x(306269,7402)$MRAE04,6808 t_x(306270,1838)$LELVL104,6809
+ t_x(306272,2487)$KSPE104D,6810 t_x(306283,1331)$KSAL1204,6811 t_x(306287,715)$RVKWS04,6812 t_x(306304,1468)$MAB3404A,6813
+ t_x(306307,4404)$RMZU04,6814 t_x(306308,4089)$KWUR1C04,6815 t_x(306331,3437)$KSLN04A,6816 t_x(306346,18658)$LCES004,6817
+ t_x(306358,3122)$RMZSI04,6818 t_x(306384,3175)$LELVU04,6819 t_x(306386,840)$RVKWS04,6820 t_x(306388,1268)$MAB3404A,6821
+ t_x(306397,4371)$KWUR1C04,6822 t_x(306405,15512)$EDGG704,6823 t_x(306413,7185)$LGKFN04,6824 t_x(306439,10172)$MRAE04,6825
+ t_x(306449,5518)$LEBAS04A,6826 t_x(306459,1657)$RJIU04M,6827 t_x(306490,6060)$LFPND04,6828 t_x(306491,1380)$LCES004M,6829
+ t_x(306499,12552)$MRAE04,6830 t_x(306530,12018)$MRAE04,6831 t_x(306542,302)$RNS04M,6832 t_x(306563,8410)$MRAE04,6833
+ t_x(306570,6134)$KFUL1U04,6834 t_x(306577,804)$LELVL104,6835 t_x(306590,3659)$MAB1204A,6836 t_x(306597,3137)$YB3EH04A,6837
+ t_x(306612,4534)$MAB1204A,6838 t_x(306630,2878)$KSPE104D,6839 t_x(306667,4444)$ZM56704,6840 t_x(306669,7020)$MRAE04,6841
+ t_x(306677,11820)$MRAE04,6842 t_x(306685,4306)$KSAL1204,6843 t_x(306698,14680)$EDGG704,6844 t_x(306710,892)$LOVN1504,6845
+ t_x(306718,2068)$LOVN1504,6846 t_x(306743,2605)$RMZSI04,6847 t_x(306751,3773)$KWUR1C04,6848 t_x(306756,6170)$LELVL104,6849
+ t_x(306769,14355)$MGY04,6850 t_x(306801,4519)$RMZU04,6851 t_x(306803,1465)$KWUR1C04,6852 t_x(306810,4560)$MAB3404A,6853
+ t_x(306829,13045)$MRAE04,6854 t_x(306830,421)$RMZU04,6855 t_x(306846,3977)$KWUR1C04,6856 t_x(306848,3785)$LGIRA04,6857
+ t_x(306862,3203)$KSAL1204,6858 t_x(306868,2472)$KSLN04A,6859 t_x(306902,12120)$MRAE04,6860 t_x(306918,2116)$BKED1204,6861
+ t_x(306920,1061)$LGKFN04,6862 t_x(306922,1755)$LOVN1504,6863 t_x(306943,1933)$RJIU04M,6864 t_x(306951,8177)$MRAE04,6865
+ t_x(306962,5785)$MAB3404A,6866 t_x(306964,7990)$KFUL1U04,6867 t_x(306995,5209)$YB3EH04A,6868 t_x(307018,2093)$RMZSI04,6869
+ t_x(307021,4420)$LEBAS04A,6870 t_x(307025,5566)$YB3EH04A,6871 t_x(307028,1440)$YB3EH04A,6872 t_x(307040,21686)$LCES004,6873
+ t_x(307044,10496)$LELVL104,6874 t_x(307055,4620)$YB3EH04A,6875 t_x(307060,4260)$LELVU04,6876 t_x(307068,4431)$LEBAS04A,6877
+ t_x(307087,5180)$KWUR1C04,6878 t_x(307091,1503)$RMZU04,6879 t_x(307095,8713)$KSLN04A,6880 t_x(307103,3740)$MAB3404A,6881
+ t_x(307105,11231)$LGZAA04M,6882 t_x(307107,3602)$ZM56704,6883 t_x(307108,2460)$LFPND04,6884 t_x(307135,18724)$EDGG704,6885
+ t_x(307140,661)$KSLN04A,6886 t_x(307142,3300)$KSPE104D,6887 t_x(307145,2621)$KSAL1204,6888 t_x(307148,5899)$LEBAS04M,6889
+ t_x(307153,19731)$LCES004,6890 t_x(307154,2681)$LGIRA04,6891 t_x(307158,10278)$MRAE04,6892 t_x(307174,4624)$LELVL104,6893
+ t_x(307182,15409)$EDGG704,6894 t_x(307186,10198)$MRAE04,6895 t_x(307190,4500)$LGKFN04,6896 t_x(307217,1376)$RMZSI04,6897
+ t_x(307218,3148)$MAB3404A,6898 t_x(307231,7080)$MRAE04,6899 t_x(307258,20167)$EDGG704,6900 t_x(307260,7533)$YB3EH04A,6901
+ t_x(307264,19280)$LCES004,6902 t_x(307265,5520)$LEBAS04A,6903 t_x(307285,10682)$MRAE04,6904 t_x(307304,7560)$MRAE04,6905
+ t_x(307309,265)$KWUR1C04,6906 t_x(307311,1008)$KWUR1C04,6907 t_x(307317,734)$KWUR1C04,6908 t_x(307323,9217)$YB3EH04A,6909
+ t_x(307355,5256)$MAB3404A,6910 t_x(307359,8581)$LELVL104,6911 t_x(307388,1500)$LCES004M,6912 t_x(307394,4276)$KWUR1C04,6913
+ t_x(307410,10110)$MRAE04,6914 t_x(307418,6525)$YB3EH04A,6915 t_x(307440,5943)$KWUR1C04,6916 t_x(307460,8285)$MRAE04,6917
+ t_x(307461,4354)$RJIU04M,6918 t_x(307470,6623)$LGIRA04,6919 t_x(307472,6521)$KWUR1C04,6920 t_x(307481,14203)$MRAE04,6921
+ t_x(307482,608)$LGKFN04,6922 t_x(307494,19544)$EDGG704,6923 t_x(307498,13972)$LCES004,6924 t_x(307532,9189)$LGIRA04,6925
+ t_x(307547,1055)$LEBAS04A,6926 t_x(307576,6507)$YB3EH04A,6927 t_x(307581,6031)$KWUR1C04,6928 t_x(307617,4080)$LELVU04,6929
+ t_x(307626,5781)$MRAE04,6930 t_x(307650,23393)$EDGG704,6931 t_x(307658,5208)$RMZU04,6932 t_x(307672,5857)$RMZU04,6933
+ t_x(307674,1560)$YB3EH04A,6934 t_x(307679,21653)$LCES004,6935 t_x(307707,1391)$BKED1204,6936 t_x(307712,18383)$EDGG704,6937
+ t_x(307716,6712)$MAB3404A,6938 t_x(307726,12944)$MRAE04,6939 t_x(307727,131)$KWUR1C04,6940 t_x(307728,2551)$MAB1204A,6941
+ t_x(307730,146)$KSPE104D,6942 t_x(307733,1736)$LELVL104,6943 t_x(307740,9264)$LGSRA04,6944 t_x(307745,3240)$GL34W04,6945
+ t_x(307752,1418)$LGAVA04,6946 t_x(307779,12362)$MRAE04,6947 t_x(307791,2340)$ZM56704,6948 t_x(307805,1108)$LOVN1504,6949
+ t_x(307831,660)$ZM56704,6950 t_x(307833,3453)$YB3EH04A,6951 t_x(307845,8966)$MRAE04,6952 t_x(307846,3660)$RMZU04,6953
+ t_x(307860,4991)$YB3EH04A,6954 t_x(307867,3466)$LELVL104,6955 t_x(307870,2886)$MAB1204A,6956 t_x(307875,2881)$KSLN04A,6957
+ t_x(307878,3760)$KWUR1C04,6958 t_x(307887,1440)$YB3EH04A,6959 t_x(307897,6002)$LCES004M,6960 t_x(307899,3305)$LEBAS04A,6961
+ t_x(307902,21689)$EDGG704,6962 t_x(307914,1438)$KSPE104D,6963 t_x(307919,192)$KWUR1C04,6964 t_x(307926,307)$KWUR1C04,6965
+ t_x(307935,2760)$ZM56704,6966 t_x(307961,4232)$KWUR1C04,6967 t_x(307977,722)$ZM56704,6968 t_x(307979,13086)$MRAE04,6969
+ t_x(307985,2866)$RMZU04,6970 t_x(307987,1340)$LELVL104,6971 t_x(307990,16802)$EDGG704,6972 t_x(307992,9902)$LGZAA04M,6973
+ t_x(307997,4620)$ZM56704,6974 t_x(307998,350)$CPRFBR04,6975 t_x(308003,4822)$YB3EH04A,6976 t_x(308004,1989)$ZM56704,6977
+ t_x(308021,14034)$MRAE04,6978 t_x(308058,9227)$LFMDA04A,6979 t_x(308064,5280)$LEBAS04A,6980 t_x(308077,17165)$EDGG704,6981
+ t_x(308093,1895)$YB3EH04A,6982 t_x(308103,6486)$RMZSI04,6983 t_x(308125,6569)$LCES004,6984 t_x(308133,2853)$YB3EH04A,6985
+ t_x(308136,11402)$LELVL104,6986 t_x(308144,11150)$MRAE04,6987 t_x(308210,1560)$LEBAS04A,6988 t_x(308221,2828)$KSLN04A,6989
+ t_x(308225,2290)$RMZSI04,6990 t_x(308239,3636)$KWUR1C04,6991 t_x(308248,1352)$YB3EH04A,6992 t_x(308251,10471)$LCES004,6993
+ t_x(308268,2120)$RMZU04,6994 t_x(308281,2203)$RMZU04,6995 t_x(308294,7254)$LGIRA04,6996 t_x(308308,1004)$YB3EH04A,6997
+ t_x(308325,6900)$LGKFN04,6998 t_x(308334,1159)$EBEEC04M,6999 t_x(308336,12504)$MRAE04,7000 t_x(308352,22620)$LCES004,7001
+ t_x(308362,2344)$KWUR1C04,7002 t_x(308366,1580)$YB3EH04A,7003 t_x(308371,12408)$MRAE04,7004 t_x(308386,5407)$LELVL104,7005
+ t_x(308402,8978)$LELVL104,7006 t_x(308410,4751)$RMZU04,7007 t_x(308418,66)$KSLN04A,7008 t_x(308432,4680)$RMZU04,7009
+ t_x(308449,5651)$MRAE04,7010 t_x(308460,7769)$LGIRA04,7011 t_x(308475,1550)$KFUL1U04,7012 t_x(308479,19670)$EDGG704,7013
+ t_x(308482,4200)$KSAL1204,7014 t_x(308505,1704)$YB3EH04A,7015 t_x(308507,20820)$LCES004,7016 t_x(308511,11891)$MRAE04,7017
+ t_x(308515,13712)$MGY04,7018 t_x(308533,18657)$EDGG704,7019 t_x(308550,309)$RVKWS04,7020 t_x(308582,13854)$EDGG704,7021
+ t_x(308593,4551)$RMZU04,7022 t_x(308597,10590)$YB3EH04A,7023 t_x(308611,39)$KSLN04A,7024 t_x(308619,11312)$LGZAA04M,7025
+ t_x(308622,10958)$LCES004,7026 t_x(308624,21053)$LCES004,7027 t_x(308629,8536)$MRAE04,7028 t_x(308647,4992)$MRAE04,7029
+ t_x(308677,2614)$RMZSI04,7030 t_x(308700,2700)$LEBAS04A,7031 t_x(308733,8760)$MRAE04,7032 t_x(308743,18245)$EDGG704,7033
+ t_x(308751,10405)$MRAE04,7034 t_x(308759,2008)$KSPE104D,7035 t_x(308769,7260)$MRAE04,7036 t_x(308780,3982)$KSLN04A,7037
+ t_x(308836,7936)$YB3EH04A,7038 t_x(308855,694)$YB3EH04A,7039 t_x(308892,12726)$MGY04,7040 t_x(308908,3361)$ZM56704,7041
+ t_x(308914,12403)$MRAE04,7042 t_x(308941,1777)$YB3EH04A,7043 t_x(308945,16156)$EDGG704,7044 t_x(308947,1703)$YB3EH04A,7045
+ t_x(308966,1746)$KWUR1C04,7046 t_x(309000,1214)$KSLN04A,7047 t_x(309006,2639)$MAB3404A,7048 t_x(309011,5653)$MRAE04,7049
+ t_x(309016,8040)$MRAE04,7050 t_x(309061,3065)$EGPFA04,7051 t_x(309070,18720)$EDGG704,7052 t_x(309072,20013)$EDGG704,7053
+ t_x(309098,1670)$RMZSI04,7054 t_x(309099,10827)$MRAE04,7055 t_x(309103,12420)$MRAE04,7056 t_x(309119,3635)$ZM56704,7057
+ t_x(309127,11509)$LGZAA04M,7058 t_x(309142,2820)$LEBAS04A,7059 t_x(309143,14430)$LELVL104,7060 t_x(309144,1581)$RMZU04,7061
+ t_x(309172,11933)$EDGG704,7062 t_x(309174,9720)$LELVL104,7063 t_x(309188,22080)$EDGG704,7064 t_x(309190,9377)$MRAE04,7065
+ t_x(309200,3813)$LCES004M,7066 t_x(309203,871)$YB3EH04A,7067 t_x(309207,2490)$KFUL1U04,7068 t_x(309208,5527)$LELVL104,7069
+ t_x(309210,15791)$EDGG704,7070 t_x(309267,3218)$RMZSI04,7071 t_x(309270,21101)$EDGG704,7072 t_x(309271,495)$KSAL1204,7073
+ t_x(309281,4500)$ZM56704,7074 t_x(309283,7016)$LGSRA04,7075 t_x(309284,3076)$LFMDA04A,7076 t_x(309298,19084)$EDGG704,7077
+ t_x(309311,8514)$YB3EH04A,7078 t_x(309313,2492)$LEBAS04A,7079 t_x(309316,5250)$LGIRA04,7080 t_x(309317,7925)$MRAE04,7081
+ t_x(309321,8633)$LGIRA04,7082 t_x(309324,1999)$RMZSI04,7083 t_x(309331,1978)$RMZU04,7084 t_x(309347,12951)$LGZAA04M,7085
+ t_x(309349,1296)$KFUL1U04,7086 t_x(309374,7384)$LGIRA04,7087 t_x(309385,2023)$MRAE04,7088 t_x(309386,22024)$LCES004,7089
+ t_x(309400,5807)$MAB3404A,7090 t_x(309414,11610)$LCES004,7091 t_x(309437,120)$ZM56704,7092 t_x(309442,13885)$MGY04,7093
+ t_x(309449,7602)$LEBAS04A,7094 t_x(309461,1894)$KFUL1U04,7095 t_x(309462,1451)$LOVN1504,7096 t_x(309465,6306)$LGZAA04M,7097
+ t_x(309473,2713)$LOVN1504,7098 t_x(309492,1025)$KWUR1C04,7099 t_x(309498,2227)$RMZSI04,7100 t_x(309507,7678)$LEBAS04A,7101
+ t_x(309508,1801)$LGRPA04,7102 t_x(309520,10171)$MRAE04,7103 t_x(309536,5417)$LELVU04,7104 t_x(309547,5832)$LEBAS04A,7105
+ t_x(309557,17079)$EDGG704,7106 t_x(309560,2624)$YB3EH04A,7107 t_x(309573,9960)$LCES004,7108 t_x(309577,12332)$MRAE04,7109
+ t_x(309583,6960)$MRAE04,7110 t_x(309588,6111)$MRAE04,7111 t_x(309594,2142)$KWUR1C04,7112 t_x(309597,1800)$KFUL1U04,7113
+ t_x(309599,4247)$YB3EH04A,7114 t_x(309602,1620)$LEBAS04A,7115 t_x(309625,11957)$MRAE04,7116 t_x(309641,579)$KFUL1U04,7117
+ t_x(309684,1679)$MAB3404A,7118 t_x(309693,13376)$MRAE04,7119 t_x(309695,11336)$MRAE04,7120 t_x(309709,2460)$LFPND04,7121
+ t_x(309711,11752)$MRAE04,7122 t_x(309721,706)$YB3EH04A,7123 t_x(309724,285)$RMZU04,7124 t_x(309725,11752)$LELVL104,7125
+ t_x(309735,1230)$KSPE104D,7126 t_x(309780,21120)$LCES004,7127 t_x(309790,5880)$YB3EH04A,7128 t_x(309806,3539)$LGRPA04,7129
+ t_x(309822,3835)$ZM56704,7130 t_x(309872,6038)$KSAL1204,7131 t_x(309887,256)$LGKFN04,7132 t_x(309890,4631)$KWUR1C04,7133
+ t_x(309899,11321)$YB3EH04A,7134 t_x(309911,1923)$RJIU04M,7135 t_x(309920,11442)$LELVL104,7136 t_x(309940,1814)$LELVL104,7137
+ t_x(309941,8520)$MRAEE04,7138 t_x(309953,1684)$LOVN1504,7139 t_x(309959,10586)$MRAE04,7140 t_x(309965,3527)$LEBAS04A,7141
+ t_x(309978,5948)$YB3EH04A,7142 t_x(309981,14832)$EDGG704,7143 t_x(309986,2213)$LEBAS04A,7144 t_x(310005,16516)$EDGG704,7145
+ t_x(310024,761)$RMZU04,7146 t_x(310042,235)$KFZ4404L,7147 t_x(310043,5071)$ZM56704,7148 t_x(310058,276)$KSLN04A,7149
+ t_x(310080,6577)$LEBAS04A,7150 t_x(310081,670)$KFUL1U04,7151 t_x(310082,18688)$EDGG704,7152 t_x(310087,168)$EGPFA04,7153
+ t_x(310096,12686)$MRAE04,7154 t_x(310117,6076)$YB3EH04A,7155 t_x(310120,5991)$LGIRA04,7156 t_x(310127,970)$YB3EH04A,7157
+ t_x(310158,12180)$LCES004,7158 t_x(310175,4205)$LELVL104,7159 t_x(310199,8292)$MRAE04,7160 t_x(310219,13487)$EDGG704,7161
+ t_x(310235,939)$MAB3404A,7162 t_x(310238,3651)$LELVL104,7163 t_x(310256,660)$KSAL1204,7164 t_x(310272,20820)$LCES004,7165
+ t_x(310282,21663)$LCES004,7166 t_x(310287,1020)$LCES004,7167 t_x(310303,3503)$RMZU04,7168 t_x(310311,9504)$LELVL104,7169
+ t_x(310381,2395)$KFUL1U04,7170 t_x(310384,5065)$KWUR1C04,7171 t_x(310386,1678)$EDGG704,7172 t_x(310388,300)$KSAL1204,7173
+ t_x(310392,21555)$LCES004,7174 t_x(310398,386)$KFUL1U04,7175 t_x(310417,1799)$KFUL1U04,7176 t_x(310438,15236)$EDGG704,7177
+ t_x(310475,19920)$LCES004,7178 t_x(310502,11418)$MRAE04,7179 t_x(310512,1803)$LOVN1504,7180 t_x(310522,10432)$LELVL104,7181
+ t_x(310533,14932)$MRAE04,7182 t_x(310535,8092)$LELVL104,7183 t_x(310539,5389)$YB3EH04A,7184 t_x(310560,7020)$LCES004,7185
+ t_x(310570,3079)$KSLN04A,7186 t_x(310580,19235)$EDGG704,7187 t_x(310593,3596)$LELVL104,7188 t_x(310594,2114)$LELVL104,7189
+ t_x(310599,255)$KFZ4404L,7190 t_x(310618,12898)$EDGG704,7191 t_x(310635,5289)$ZM56704,7192 t_x(310647,14325)$MRAE04,7193
+ t_x(310665,7035)$YB3EH04A,7194 t_x(310668,2847)$GL34W04,7195 t_x(310671,8888)$LELVL104,7196 t_x(310674,10740)$MRAE04,7197
+ t_x(310692,17101)$MGY04,7198 t_x(310719,3892)$LELVL104,7199 t_x(310724,13853)$MRAE04,7200 t_x(310732,10920)$LCES004,7201
+ t_x(310742,2852)$KSLN04A,7202 t_x(310743,3408)$LELVL104,7203 t_x(310753,5940)$RMZU04,7204 t_x(310755,5421)$ZM56704,7205
+ t_x(310759,13269)$MRAE04,7206 t_x(310761,17593)$EDGG704,7207 t_x(310774,9670)$LELVL104,7208 t_x(310792,531)$MAB1204A,7209
+ t_x(310795,9403)$LELVL104,7210 t_x(310853,9471)$LELVL104,7211 t_x(310899,3908)$KSLN04A,7212 t_x(310901,1200)$YB3EH04A,7213
+ t_x(310913,15483)$MGY04,7214 t_x(310943,7289)$LEBAS04A,7215 t_x(310951,921)$KWUR1C04,7216 t_x(310982,3574)$YB3EH04A,7217
+ t_x(310983,14072)$EDGG704,7218 t_x(311042,2139)$KSAL1204,7219 t_x(311070,1270)$CPRFBR04,7220 t_x(311071,18786)$EDGG704,7221
+ t_x(311073,16800)$LCES004,7222 t_x(311074,899)$GL34W04,7223 t_x(311108,20160)$LCES004,7224 t_x(311119,2833)$RMZSI04,7225
+ t_x(311138,2206)$KWUR1C04,7226 t_x(311142,3239)$MAB3404A,7227 t_x(311143,229)$RNS04M,7228 t_x(311151,13219)$MRAE04,7229
+ t_x(311155,19546)$LCES004,7230 t_x(311161,232)$MRAE04,7231 t_x(311168,4446)$KSAL1204,7232 t_x(311203,4446)$LELVL104,7233
+ t_x(311242,5101)$LELVL104,7234 t_x(311253,4101)$LFMDA04A,7235 t_x(311255,12744)$MRAE04,7236 t_x(311256,420)$YB3EH04A,7237
+ t_x(311257,2601)$KFUL1U04,7238 t_x(311260,15939)$MGY04,7239 t_x(311265,11647)$LCES004,7240 t_x(311272,10117)$LELVL104,7241
+ t_x(311284,16620)$LCES004,7242 t_x(311285,5820)$LCES004,7243 t_x(311291,2248)$LELVL104,7244 t_x(311293,2677)$LGAVA04,7245
+ t_x(311300,6689)$LEBAS04A,7246 t_x(311312,13680)$MRAE04,7247 t_x(311314,776)$LELVL104,7248 t_x(311315,4087)$LEBAS04A,7249
+ t_x(311329,11994)$MRAE04,7250 t_x(311344,8327)$LELVL104,7251 t_x(311351,1919)$LOVN1504,7252 t_x(311402,300)$KSAL1A04,7253
+ t_x(311412,2531)$KSLN04A,7254 t_x(311413,3239)$MAB3404A,7255 t_x(311440,6955)$MRAE04,7256 t_x(311443,17446)$EDGG704,7257
+ t_x(311447,4800)$LGKFN04,7258 t_x(311462,2096)$LELVL104,7259 t_x(311478,1806)$LELVL104,7260 t_x(311496,54)$CPGSE04,7261
+ t_x(311520,5089)$LELVL104,7262 t_x(311542,20276)$LCES004,7263 t_x(311548,7617)$LELVL104,7264 t_x(311549,1680)$LELVL104,7265
+ t_x(311550,841)$KSLN04A,7266 t_x(311636,7613)$LELVL104,7267 t_x(311650,12900)$MRAE04,7268 t_x(311680,7320)$LELVL104,7269
+ t_x(311697,14860)$EDGG704,7270 t_x(311706,12660)$MRAE04,7271 t_x(311727,8159)$MRAE04,7272 t_x(311733,16840)$MGY04,7273
+ t_x(311757,18960)$LCES004,7274 t_x(311813,2770)$LELVL104,7275 t_x(311825,1728)$RMZU04,7276 t_x(311838,20178)$LCES004,7277
+ t_x(311840,20160)$LCES004,7278 t_x(311845,7948)$YB3EH04A,7279 t_x(311850,12691)$MGY04,7280 t_x(311856,14808)$MRAE04,7281
+ t_x(311863,6165)$KSLN04A,7282 t_x(311878,10618)$MRAE04,7283 t_x(311882,7209)$LELVL104,7284 t_x(311886,20460)$LCES004,7285
+ t_x(311949,5388)$MAB1204A,7286 t_x(311954,7097)$MRAE04,7287 t_x(311988,6061)$MAB3404A,7288 t_x(311993,1652)$CPRFBR04,7289
+ t_x(311998,11400)$MRAE04,7290 t_x(312009,3696)$LLBGA04L,7291 t_x(312011,1951)$YB3EH04A,7292 t_x(312015,17820)$LCES004,7293
+ t_x(312017,22800)$LCES004,7294 t_x(312020,8300)$MRAE04,7295 t_x(312034,2890)$MAB1204A,7296 t_x(312036,14337)$MGY04,7297
+ t_x(312051,1828)$YB3EH04A,7298 t_x(312066,10002)$EDGG704,7299 t_x(312085,13746)$MRAE04,7300 t_x(312091,2360)$KSLN04A,7301
+ t_x(312097,6780)$LCES004,7302 t_x(312192,8520)$MRAEE04,7303 t_x(312199,15420)$LCES004,7304 t_x(312231,2780)$LGSRA04,7305
+ t_x(312302,22740)$LCES004,7306 t_x(312325,4469)$YB3EH04A,7307 t_x(312349,5321)$KWUR1C04,7308 t_x(312354,1620)$MAB1204A,7309
+ t_x(312369,13005)$MRAE04,7310 t_x(312417,177)$KFZ4404L,7311 t_x(312436,15812)$MGY04,7312 t_x(312442,5880)$LEBAS04A,7313
+ t_x(312456,4270)$KFUL1U04,7314 t_x(312494,840)$LOVN1504,7315 t_x(312497,6660)$LEBAS04A,7316 t_x(312503,13661)$MRAE04,7317
+ t_x(312532,1191)$LELVL104,7318 t_x(312565,3000)$LCES004,7319 t_x(312583,14520)$LCES004,7320 t_x(312641,300)$LCES004,7321
+ t_x(312648,20861)$EDGG704,7322 t_x(312659,10800)$MRAE04,7323 t_x(312674,17220)$LCES004,7324 t_x(312682,7080)$MRAE04,7325
+ t_x(312707,5824)$MRAE04,7326 t_x(312715,14813)$MGY04,7327 t_x(312731,3018)$GL34W04,7328 t_x(312746,1674)$LEBAS04A,7329
+ t_x(312762,6054)$MRAE04,7330 t_x(312792,5703)$LEBAS04A,7331 t_x(312800,15080)$EDGG704,7332 t_x(312825,11736)$LCES004,7333
+ t_x(312879,15120)$LCES004,7334 t_x(312881,13513)$MRAE04,7335 t_x(312895,14520)$LCES004,7336 t_x(312912,2448)$MAB1204A,7337
+ t_x(312938,4860)$LCES004,7338 t_x(312950,8640)$MRAE04,7339 t_x(312956,14579)$EDGG704,7340 t_x(312975,3583)$ZM56704,7341
+ t_x(312999,17508)$EDGG704,7342 t_x(313002,16635)$MGY04,7343 t_x(313003,5325)$MRAE04,7344 t_x(313034,2693)$GL34W04,7345
+ t_x(313054,13704)$MGY04,7346 t_x(313068,15786)$LCES004,7347 t_x(313100,1786)$RMZU04,7348 t_x(313102,2940)$LCES004,7349
+ t_x(313119,1468)$LOVN1504,7350 t_x(313135,3040)$KWUR1C04,7351 t_x(313202,4938)$KWUR1C04,7352 t_x(313298,1850)$GL34W04,7353
+ t_x(313302,2820)$LCES004,7354 t_x(313344,6280)$MRAE04,7355 t_x(313354,5690)$LEBAS04A,7356 t_x(313372,14177)$MRAE04,7357
+ t_x(313410,1436)$LEBAS04A,7358 t_x(313433,5460)$MRAE04,7359 t_x(313526,10614)$LELVL104,7360 t_x(313536,5535)$KWUR1C04,7361
+ t_x(313540,10632)$LCES004,7362 t_x(313563,938)$MAB1204A,7363 t_x(313569,15540)$LCES004,7364 t_x(313590,2549)$KWUR1C04,7365
+ t_x(313638,16628)$EDGG704,7366 t_x(313701,4866)$MRAE04,7367 t_x(313717,11206)$MRAE04,7368 t_x(313758,9720)$LCES004,7369
+ t_x(313874,3540)$MAB1204A,7370 t_x(313875,3840)$LCES004,7371 t_x(313899,2659)$KSAL1204,7372 t_x(313994,5641)$EDGG704,7373
+ t_x(314075,7860)$MRAE04,7374 t_x(314104,434)$KFUL1U04,7375 t_x(314108,12678)$LCES004,7376 t_x(314131,15012)$MRAE04,7377
+ t_x(314172,17490)$EDGG704,7378 t_x(314186,11773)$MRAE04,7379 t_x(314191,8158)$MRAEE04,7380 t_x(314198,4834)$MAB1204A,7381
+ t_x(314223,7980)$LCES004,7382 t_x(314225,14911)$MRAE04,7383 t_x(314236,4018)$LCES004,7384 t_x(314330,2905)$KWUR1C04,7385
+ t_x(314402,12895)$MRAE04,7386 t_x(314450,1493)$KWUR1C04,7387 t_x(314457,19492)$EDGG704,7388 t_x(314530,2683)$GL34W04,7389
+ t_x(314538,11400)$EDGG704,7390 t_x(314563,9331)$MRAE04,7391 t_x(314573,15300)$EDGG704,7392 t_x(314600,12138)$EDGG704,7393
+ t_x(314699,12660)$LCES004,7394 t_x(314705,1567)$KSLN04A,7395 t_x(314730,10025)$MRAE04,7396 t_x(314736,8400)$EDGG704,7397
+ t_x(314808,9627)$MRAE04,7398 t_x(314816,14041)$EDGG704,7399 t_x(314823,12714)$MRAE04,7400 t_x(314847,14388)$MRAE04,7401
+ t_x(314889,15473)$EDGG704,7402 t_x(314986,1418)$KWUR1C04,7403 t_x(314999,19070)$EDGG704,7404 t_x(315019,11436)$EDGG704,7405
+ t_x(315040,3232)$LELVL104,7406 t_x(315081,2580)$LCES004,7407 t_x(315138,1892)$LCES004,7408 t_x(315209,5160)$MAB1204A,7409
+ t_x(315232,4680)$LCES004,7410 t_x(315366,8725)$MRAE04,7411 t_x(315428,1140)$LELVL104,7412 t_x(315544,14910)$EDGG704,7413
+ t_x(315618,14503)$EDGG704,7414 t_x(315692,1870)$LLBGA04L,7415 t_x(315748,16279)$EDGG704,7416 t_x(315763,11711)$EDGG704,7417
+ t_x(315779,3300)$LCES004,7418 t_x(315788,3253)$LELVL104,7419 t_x(315895,15300)$MRAE04,7420 t_x(315991,16470)$EDGG704,7421
+ t_x(316029,14787)$EDGG704,7422 t_x(316061,2781)$LLBGA04L,7423 t_x(316090,15649)$LCES004,7424 t_x(316213,5469)$EDGG704,7425
+ t_x(316285,2855)$KWUR1C04,7426 t_x(316289,7022)$LELVL104,7427 t_x(316298,12675)$EDGG704,7428 t_x(316314,3528)$KWUR1C04,7429
+ t_x(316391,12720)$EDGG704,7430 t_x(316430,2940)$LCES004,7431 t_x(316446,13819)$MGY04,7432 t_x(316476,14458)$EDGG704,7433
+ t_x(316499,14337)$EDGG704,7434 t_x(316538,15120)$EDGG704,7435 t_x(316618,2506)$LLBGA04L,7436 t_x(316626,6589)$KWUR1C04,7437
+ t_x(316914,8439)$MRAE04,7438 t_x(316916,16449)$EDGG704,7439 t_x(316925,4575)$EDGG704,7440 t_x(317001,6047)$EDGG704,7441
+ t_x(317008,8136)$MRAE04,7442 t_x(317048,11820)$LCES004,7443 t_x(317067,1600)$LLBGA04L,7444 t_x(317111,15667)$EDGG704,7445
+ t_x(317116,6454)$MRAE04,7446 t_x(317153,13287)$EDGG704,7447 t_x(317216,19321)$EDGG704,7448 t_x(317222,14716)$EDGG704,7449
+ t_x(317300,18466)$EDGG704,7450 t_x(317357,1773)$LGRPA04,7451 t_x(317358,19482)$EDGG704,7452 t_x(317360,10384)$MRAE04,7453
+ t_x(317443,5662)$MRAE04,7454 t_x(317538,960)$MAB1204A,7455 t_x(317603,3346)$LLBGA04L,7456 t_x(317621,6943)$EDGG704,7457
+ t_x(317644,8400)$MRAE04,7458 t_x(317675,5573)$EDGG704,7459 t_x(317851,14940)$EDGG704,7460 t_x(317908,11063)$EDGG704,7461
+ t_x(317920,11166)$EDGG704,7462 t_x(317924,8100)$MRAE04,7463 t_x(317978,13682)$EDGG704,7464 t_x(317991,16822)$EDGG704,7465
+ t_x(317994,1972)$MRAE04,7466 t_x(318112,8161)$MRAE04,7467 t_x(318187,10080)$MRAE04,7468 t_x(318401,8634)$EDGG704,7469
+ t_x(318435,12720)$EDGG704,7470 t_x(318473,3595)$LLBGA04L,7471 t_x(318516,8757)$MRAE04,7472 t_x(318565,1512)$LELVL104,7473
+ t_x(318660,9244)$EDGG704,7474 t_x(318832,2156)$MRAE04,7475 t_x(319008,14090)$EDGG704,7476 t_x(319288,6960)$MRAE04,7477
+ t_x(319337,14100)$EDGG704,7478 t_x(319782,1369)$MRAE04,7479 t_x(320054,19316)$EDGG704,7480 t_x(320214,4442)$MRAE04,7481
+ t_x(320591,2598)$EDGG704,7482 t_x(320734,19168)$EDGG704,7483 t_x(321498,11700)$EDGG704,7484 t_x(322722,15689)$EDGG704,7485
+ t_x(323044,4080)$MRAE04,7486 t_x(323790,7800)$EDGG704,7487 t_x(262808,0),7488 t_x(262875,29)EBBRA04E,7489
+ t_x(262946,0),7490 t_x(263142,0),7491 t_x(263279,12)KFZ4404M,7492 t_x(263297,0),7493 t_x(263298,0),7494
+ t_x(263306,1590)LCES004,7495 t_x(263332,0),7496 t_x(263350,4)RFBRT04M,7497 t_x(263367,0),7498 t_x(263370,0),7499
+ t_x(263502,0),7500 t_x(263503,0),7501 t_x(263516,0),7502 t_x(263580,2203)LCES004,7503 t_x(263584,87)LEBAS04A,7504
+ t_x(263587,1105)LCES004M,7505 t_x(263594,905)LCES004M,7506 t_x(263601,0),7507 t_x(263602,1189)LCES004,7508
+ t_x(263612,1531)LCES004,7509 t_x(263613,0),7510 t_x(263638,281)LEBAS04A,7511 t_x(263646,0),7512 t_x(263713,0),7513
+ t_x(263814,83)LEBAS04A,7514 t_x(263816,0),7515 t_x(263860,437)LCES004,7516 t_x(263862,1290)LCES004,7517
+ t_x(263866,1659)LCES004,7518 t_x(263868,1816)LCES004,7519 t_x(263921,1648)LCES004,7520 t_x(263958,0),7521
+ t_x(263962,184)LCES004,7522 t_x(264011,1225)LCES004,7523 t_x(267735,0),7524 t_x(267745,0),7525 t_x(269731,0),7526
+ t_x(270327,0),7527 t_x(271199,0),7528 t_x(272849,701)LGKFN04,7529 t_x(273032,0),7530 t_x(273960,0),7531
+ t_x(273980,0),7532 t_x(274216,0),7533 t_x(275587,0),7534 t_x(275682,0),7535 t_x(275809,0),7536 t_x(276210,24)KHVL104E,7537
+ t_x(276300,0),7538 t_x(276307,472)LGKFN04,7539 t_x(276531,0),7540 t_x(276534,6)KHVL104E,7541 t_x(276611,0),7542
+ t_x(276830,0),7543 t_x(276838,0),7544 t_x(276911,0),7545 t_x(276959,46)PMXX04M,7546 t_x(276972,0),7547
+ t_x(276991,0),7548 t_x(277127,44)LGKFN04,7549 t_x(277129,0),7550 t_x(277190,105)EG11G04M,7551 t_x(277201,0),7552
+ t_x(277284,0),7553 t_x(277425,0),7554 t_x(277434,0),7555 t_x(277472,89)EG11G04M,7556 t_x(277562,76)YH5MH04M,7557
+ t_x(277703,0),7558 t_x(277744,0),7559 t_x(277803,0),7560 t_x(277826,0),7561 t_x(277936,625)LGKFN04,7562
+ t_x(278026,0),7563 t_x(278067,0),7564 t_x(278158,0),7565 t_x(278209,0),7566 t_x(278261,0),7567 t_x(278295,0),7568
+ t_x(278320,0),7569 t_x(278487,0),7570 t_x(278555,0),7571 t_x(278565,15)LELVU04,7572 t_x(278647,210)EHAMA04,7573
+ t_x(278669,0),7574 t_x(278681,311)EHAMA04,7575 t_x(278839,0),7576 t_x(278872,0),7577 t_x(278889,0),7578
+ t_x(278940,0),7579 t_x(279048,0),7580 t_x(279186,0),7581 t_x(279250,0),7582 t_x(279259,0),7583 t_x(279347,0),7584
+ t_x(279349,0),7585 t_x(279386,0),7586 t_x(279398,0),7587 t_x(279409,117)YH5MH04M,7588 t_x(279467,0),7589
+ t_x(279485,0),7590 t_x(279544,0),7591 t_x(279552,0),7592 t_x(279627,278)EGPFA04,7593 t_x(279642,0),7594
+ t_x(279690,730)EGPFA04,7595 t_x(279693,48)YH5MH04M,7596 t_x(279716,0),7597 t_x(279791,415)EHAMA04,7598
+ t_x(279801,100)EHAMA04,7599 t_x(279827,0),7600 t_x(279845,0),7601 t_x(279887,1932)LGSRA04,7602 t_x(279893,0),7603
+ t_x(279896,0),7604 t_x(279965,27)LEBAS04M,7605 t_x(279969,3)RFBRT04M,7606 t_x(280103,0),7607 t_x(280104,908)LFMDA04A,7608
+ t_x(280115,0),7609 t_x(280142,323)EHAMA04,7610 t_x(280153,60)LCES004M,7611 t_x(280192,0),7612 t_x(280277,43)RVKWS04,7613
+ t_x(280283,19)YH5MH04M,7614 t_x(280331,0),7615 t_x(280396,0),7616 t_x(280453,0),7617 t_x(280578,0),7618
+ t_x(280579,0),7619 t_x(280587,668)RVKWU04M,7620 t_x(280607,0),7621 t_x(280666,0),7622 t_x(280791,112)KCHI104M,7623
+ t_x(280804,0),7624 t_x(280815,47)KSPE104D,7625 t_x(280928,0),7626 t_x(281048,587)LGKFN04,7627 t_x(281074,0),7628
+ t_x(281091,0),7629 t_x(281143,259)LGKFN04,7630 t_x(281256,0),7631 t_x(281348,0),7632 t_x(281359,0),7633
+ t_x(281485,0),7634 t_x(281487,0),7635 t_x(281723,0),7636 t_x(281776,1292)LGSRA04,7637 t_x(281824,415)RVKWU04M,7638
+ t_x(281905,76)YH5MH04M,7639 t_x(281910,0),7640 t_x(281922,0),7641 t_x(281923,0),7642 t_x(281946,0),7643
+ t_x(281962,0),7644 t_x(282121,0),7645 t_x(282176,0),7646 t_x(282259,0),7647 t_x(282303,10)YBOLN04M,7648
+ t_x(282416,0),7649 t_x(282430,26)EBBRA04E,7650 t_x(282582,0),7651 t_x(282583,71)PMXX04M,7652 t_x(282592,120)LEBAS04A,7653
+ t_x(282606,450)LEBAS04A,7654 t_x(282620,0),7655 t_x(282720,0),7656 t_x(282727,128)LGKFN04,7657 t_x(282752,0),7658
+ t_x(282755,0),7659 t_x(282785,0),7660 t_x(282822,0),7661 t_x(282868,0),7662 t_x(282912,0),7663 t_x(282933,0),7664
+ t_x(282964,2437)LGSRA04,7665 t_x(282986,0),7666 t_x(283037,2662)LGZAA04M,7667 t_x(283072,282)RASI04M,7668
+ t_x(283123,46)KCHI104M,7669 t_x(283128,0),7670 t_x(283139,0),7671 t_x(283194,0),7672 t_x(283209,0),7673
+ t_x(283211,0),7674 t_x(283253,241)RASI04M,7675 t_x(283254,0),7676 t_x(283256,0),7677 t_x(283259,39)EGNOR04M,7678
+ t_x(283288,0),7679 t_x(283289,0),7680 t_x(283305,56)KSLN04A,7681 t_x(283389,41)RQXSI04E,7682 t_x(283452,0),7683
+ t_x(283458,489)RMZSI04,7684 t_x(283464,0),7685 t_x(283510,0),7686 t_x(283559,655)LGKFN04,7687 t_x(283562,0),7688
+ t_x(283593,0),7689 t_x(283746,0),7690 t_x(283760,73)FUJ04M,7691 t_x(283853,0),7692 t_x(283943,488)LGSRA04,7693
+ t_x(284082,0),7694 t_x(284085,631)RVKWU04M,7695 t_x(284094,0),7696 t_x(284106,0),7697 t_x(284125,325)RMZSI04,7698
+ t_x(284141,0),7699 t_x(284154,0),7700 t_x(284165,447)RVKWU04M,7701 t_x(284170,0),7702 t_x(284183,50)LOVN1504,7703
+ t_x(284185,0),7704 t_x(284190,98)PMXX04M,7705 t_x(284206,0),7706 t_x(284224,574)RMZSI04,7707 t_x(284228,0),7708
+ t_x(284247,0),7709 t_x(284260,311)RASI04M,7710 t_x(284283,786)RVKWU04M,7711 t_x(284287,0),7712 t_x(284291,0),7713
+ t_x(284297,0),7714 t_x(284313,0),7715 t_x(284316,0),7716 t_x(284341,0),7717 t_x(284344,0),7718 t_x(284349,0),7719
+ t_x(284350,0),7720 t_x(284357,405)RVKWU04M,7721 t_x(284372,0),7722 t_x(284380,0),7723 t_x(284450,0),7724
+ t_x(284467,0),7725 t_x(284550,0),7726 t_x(284562,0),7727 t_x(284566,26)YB3EH04A,7728 t_x(284595,0),7729
+ t_x(284601,0),7730 t_x(284631,0),7731 t_x(284722,0),7732 t_x(284738,0),7733 t_x(284809,100)LGAVA04,7734
+ t_x(284839,21)RASI04M,7735 t_x(284860,410)RVKWU04M,7736 t_x(284868,0),7737 t_x(284880,0),7738 t_x(284894,0),7739
+ t_x(284911,0),7740 t_x(285040,0),7741 t_x(285070,0),7742 t_x(285123,0),7743 t_x(285148,0),7744 t_x(285157,0),7745
+ t_x(285163,0),7746 t_x(285189,401)RVKWU04M,7747 t_x(285209,1)PMXX04M,7748 t_x(285254,0),7749 t_x(285300,0),7750
+ t_x(285308,0),7751 t_x(285328,0),7752 t_x(285395,0),7753 t_x(285458,0),7754 t_x(285459,1496)LCES004,7755
+ t_x(285474,0),7756 t_x(285482,0),7757 t_x(285521,0),7758 t_x(285583,619)LGAVA04,7759 t_x(285593,778)LCES004M,7760
+ t_x(285599,0),7761 t_x(285624,0),7762 t_x(285664,1446)LCES004,7763 t_x(285672,0),7764 t_x(285688,0),7765
+ t_x(285704,0),7766 t_x(285711,0),7767 t_x(285723,71)EHAMA04,7768 t_x(285724,36)BR404M,7769 t_x(285733,1955)LCES004,7770
+ t_x(285747,0),7771 t_x(285766,0),7772 t_x(285792,0),7773 t_x(285794,82)RQXSI04E,7774 t_x(285840,0),7775
+ t_x(285843,0),7776 t_x(285862,0),7777 t_x(285875,0),7778 t_x(285899,0),7779 t_x(285938,584)RMZSI04,7780
+ t_x(285972,0),7781 t_x(285990,0),7782 t_x(286071,434)EDGG704,7783 t_x(286082,0),7784 t_x(286095,0),7785
+ t_x(286109,0),7786 t_x(286122,0),7787 t_x(286141,0),7788 t_x(286143,0),7789 t_x(286221,0),7790 t_x(286224,0),7791
+ t_x(286329,0),7792 t_x(286439,0),7793 t_x(286506,0),7794 t_x(286568,0),7795 t_x(286575,0),7796 t_x(286628,0),7797
+ t_x(286638,54)RNS04M,7798 t_x(286678,0),7799 t_x(286685,0),7800 t_x(286690,63)EHAMA04,7801 t_x(286733,0),7802
+ t_x(286743,0),7803 t_x(286753,0),7804 t_x(286757,0),7805 t_x(286763,239)RASI04M,7806 t_x(286841,105)KSAL1204,7807
+ t_x(286853,0),7808 t_x(286855,0),7809 t_x(286877,0),7810 t_x(286896,0),7811 t_x(286963,0),7812 t_x(286969,209)RASI04M,7813
+ t_x(287011,29)RMZU04E,7814 t_x(287020,173)RNS04M,7815 t_x(287027,701)LCES004M,7816 t_x(287140,937)RVKWU04M,7817
+ t_x(287143,0),7818 t_x(287155,0),7819 t_x(287185,28)YH5MH04M,7820 t_x(287193,0),7821 t_x(287194,0),7822
+ t_x(287235,0),7823 t_x(287240,0),7824 t_x(287287,0),7825 t_x(287319,0),7826 t_x(287337,0),7827 t_x(287343,649)LGIRA04,7828
+ t_x(287468,1)GL4W04M,7829 t_x(287476,0),7830 t_x(287515,0),7831 t_x(287524,0),7832 t_x(287579,0),7833
+ t_x(287581,0),7834 t_x(287595,69)KWUR1C04,7835 t_x(287604,0),7836 t_x(287623,0),7837 t_x(287631,0),7838
+ t_x(287660,0),7839 t_x(287696,456)RMZSI04,7840 t_x(287722,0),7841 t_x(287736,0),7842 t_x(287796,0),7843
+ t_x(287817,0),7844 t_x(287855,5)RNS04M,7845 t_x(287882,346)LGIRA04,7846 t_x(287895,0),7847 t_x(287899,0),7848
+ t_x(287904,0),7849 t_x(287934,0),7850 t_x(287978,19)YH5MH04M,7851 t_x(288004,52)KWUR1C04,7852 t_x(288078,0),7853
+ t_x(288101,127)KSPE104D,7854 t_x(288104,0),7855 t_x(288113,0),7856 t_x(288115,0),7857 t_x(288145,0),7858
+ t_x(288154,0),7859 t_x(288162,0),7860 t_x(288163,0),7861 t_x(288191,0),7862 t_x(288224,0),7863 t_x(288242,174)PMXX04M,7864
+ t_x(288252,0),7865 t_x(288253,0),7866 t_x(288261,0),7867 t_x(288279,0),7868 t_x(288284,137)KSPE104D,7869
+ t_x(288339,0),7870 t_x(288341,0),7871 t_x(288358,0),7872 t_x(288361,0),7873 t_x(288377,520)RVKWU04M,7874
+ t_x(288392,0),7875 t_x(288405,0),7876 t_x(288431,14)YB3EH04M,7877 t_x(288508,0),7878 t_x(288599,0),7879
+ t_x(288601,0),7880 t_x(288647,32)LEMDAT04,7881 t_x(288684,27)YH5MH04M,7882 t_x(288694,0),7883 t_x(288725,0),7884
+ t_x(288756,0),7885 t_x(288792,0),7886 t_x(288800,17)KFZ4404M,7887 t_x(288838,0),7888 t_x(288846,0),7889
+ t_x(288879,169)RASI04M,7890 t_x(288911,3)KSPE104D,7891 t_x(288918,0),7892 t_x(288930,0),7893 t_x(288940,0),7894
+ t_x(288957,15)LEMDAT04,7895 t_x(288970,0),7896 t_x(289099,40)LGAVA04,7897 t_x(289136,0),7898 t_x(289160,0),7899
+ t_x(289170,57)LELVL104,7900 t_x(289172,45)LEMDAT04,7901 t_x(289175,0),7902 t_x(289201,0),7903 t_x(289215,0),7904
+ t_x(289276,0),7905 t_x(289283,94)LEMDAT04,7906 t_x(289297,1)RASI04M,7907 t_x(289315,0),7908 t_x(289330,0),7909
+ t_x(289347,35)MRAE04,7910 t_x(289361,0),7911 t_x(289397,0),7912 t_x(289405,0),7913 t_x(289457,0),7914
+ t_x(289463,0),7915 t_x(289490,0),7916 t_x(289499,0),7917 t_x(289519,0),7918 t_x(289566,707)LGKFN04,7919
+ t_x(289584,0),7920 t_x(289587,0),7921 t_x(289613,217)KSLN04A,7922 t_x(289655,0),7923 t_x(289665,0),7924
+ t_x(289716,50)LGKFN04,7925 t_x(289758,0),7926 t_x(289768,0),7927 t_x(289783,0),7928 t_x(289862,0),7929
+ t_x(289868,1469)LCES004,7930 t_x(289894,375)LCES004,7931 t_x(289901,0),7932 t_x(289907,0),7933 t_x(289945,516)LGKFN04,7934
+ t_x(289961,0),7935 t_x(289989,1092)EDGG704,7936 t_x(289999,97)PMXX04M,7937 t_x(290019,0),7938 t_x(290022,0),7939
+ t_x(290041,23)KFZ4404M,7940 t_x(290047,163)RASI04M,7941 t_x(290063,0),7942 t_x(290082,0),7943 t_x(290090,946)EDGG704,7944
+ t_x(290110,0),7945 t_x(290112,0),7946 t_x(290137,0),7947 t_x(290158,0),7948 t_x(290166,40)RNS04M,7949
+ t_x(290258,0),7950 t_x(290272,6)LEMDAT04,7951 t_x(290283,451)LGAVA04,7952 t_x(290302,0),7953 t_x(290343,0),7954
+ t_x(290367,0),7955 t_x(290378,114)YD5WH04M,7956 t_x(290395,0),7957 t_x(290407,218)LFMDA04A,7958 t_x(290429,0),7959
+ t_x(290433,0),7960 t_x(290436,0),7961 t_x(290447,0),7962 t_x(290468,0),7963 t_x(290480,95)RJIU04M,7964
+ t_x(290499,0),7965 t_x(290501,0),7966 t_x(290513,0),7967 t_x(290535,0),7968 t_x(290553,32)LEMDAT04,7969
+ t_x(290567,0),7970 t_x(290573,0),7971 t_x(290578,0),7972 t_x(290583,0),7973 t_x(290624,0),7974 t_x(290633,0),7975
+ t_x(290646,0),7976 t_x(290667,0),7977 t_x(290676,0),7978 t_x(290680,0),7979 t_x(290696,130)RNS04M,7980
+ t_x(290761,0),7981 t_x(290766,0),7982 t_x(290776,0),7983 t_x(290803,0),7984 t_x(290819,0),7985 t_x(290863,290)RVKWU04M,7986
+ t_x(290866,0),7987 t_x(290867,0),7988 t_x(290871,0),7989 t_x(290883,0),7990 t_x(290892,0),7991 t_x(290967,0),7992
+ t_x(291009,0),7993 t_x(291013,0),7994 t_x(291014,660)LCES004M,7995 t_x(291038,849)EDGG704,7996 t_x(291040,0),7997
+ t_x(291048,9)LEMDAT04,7998 t_x(291078,0),7999 t_x(291104,1853)LCES004,8000 t_x(291117,0),8001 t_x(291128,0),8002
+ t_x(291159,0),8003 t_x(291189,376)RVKWU04M,8004 t_x(291204,0),8005 t_x(291223,40)EGPFA04,8006 t_x(291226,11)RQXSI04E,8007
+ t_x(291238,0),8008 t_x(291241,0),8009 t_x(291257,746)EDGG704,8010 t_x(291264,0),8011 t_x(291267,311)RNS04M,8012
+ t_x(291292,0),8013 t_x(291299,15)KSPE104D,8014 t_x(291305,968)EDGG704,8015 t_x(291309,0),8016 t_x(291314,0),8017
+ t_x(291317,0),8018 t_x(291326,0),8019 t_x(291341,0),8020 t_x(291359,190)KCHI104M,8021 t_x(291377,0),8022
+ t_x(291417,0),8023 t_x(291447,0),8024 t_x(291455,0),8025 t_x(291480,0),8026 t_x(291491,3)ZM56704,8027
+ t_x(291494,0),8028 t_x(291499,0),8029 t_x(291515,0),8030 t_x(291521,0),8031 t_x(291534,0),8032 t_x(291539,0),8033
+ t_x(291547,0),8034 t_x(291554,0),8035 t_x(291577,0),8036 t_x(291579,0),8037 t_x(291594,0),8038 t_x(291603,0),8039
+ t_x(291612,0),8040 t_x(291639,0),8041 t_x(291640,0),8042 t_x(291645,320)LGSRA04,8043 t_x(291652,0),8044
+ t_x(291679,82)RNS04M,8045 t_x(291697,0),8046 t_x(291719,0),8047 t_x(291739,124)KSLN04A,8048 t_x(291798,0),8049
+ t_x(291826,0),8050 t_x(291859,0),8051 t_x(291874,44)MM304,8052 t_x(291891,447)LGKFN04,8053 t_x(291917,0),8054
+ t_x(291918,1078)LGZAA04M,8055 t_x(291959,0),8056 t_x(292006,0),8057 t_x(292091,0),8058 t_x(292092,0),8059
+ t_x(292099,0),8060 t_x(292100,0),8061 t_x(292111,0),8062 t_x(292130,0),8063 t_x(292187,75)KSPE104D,8064
+ t_x(292197,0),8065 t_x(292232,477)LGAVA04,8066 t_x(292251,0),8067 t_x(292286,111)RVKWS04,8068 t_x(292319,0),8069
+ t_x(292327,37)YB3EH04A,8070 t_x(292330,0),8071 t_x(292354,0),8072 t_x(292383,1397)EDGG704,8073 t_x(292388,94)RQXU04E,8074
+ t_x(292408,1)BKED1204,8075 t_x(292423,1589)EDGG704,8076 t_x(292442,0),8077 t_x(292453,0),8078 t_x(292500,0),8079
+ t_x(292533,0),8080 t_x(292534,0),8081 t_x(292565,0),8082 t_x(292574,0),8083 t_x(292587,0),8084 t_x(292614,0),8085
+ t_x(292627,0),8086 t_x(292635,0),8087 t_x(292672,17)RQXU04E,8088 t_x(292676,0),8089 t_x(292700,42)GL4W04M,8090
+ t_x(292710,0),8091 t_x(292713,0),8092 t_x(292716,0),8093 t_x(292735,47)GL4W04M,8094 t_x(292739,0),8095
+ t_x(292748,0),8096 t_x(292762,0),8097 t_x(292778,0),8098 t_x(292783,0),8099 t_x(292791,521)EGPFA04,8100
+ t_x(292796,1763)LCES004,8101 t_x(292801,0),8102 t_x(292805,0),8103 t_x(292837,0),8104 t_x(292872,0),8105
+ t_x(292917,0),8106 t_x(292934,0),8107 t_x(292940,1048)EDGG704,8108 t_x(292946,0),8109 t_x(292991,0),8110
+ t_x(293036,0),8111 t_x(293050,25)RQXU04E,8112 t_x(293070,284)RNS04M,8113 t_x(293071,159)RASI04M,8114
+ t_x(293072,0),8115 t_x(293074,0),8116 t_x(293090,0),8117 t_x(293092,20)RASI04M,8118 t_x(293132,0),8119
+ t_x(293146,0),8120 t_x(293150,0),8121 t_x(293166,0),8122 t_x(293191,0),8123 t_x(293241,0),8124 t_x(293252,0),8125
+ t_x(293300,0),8126 t_x(293340,0),8127 t_x(293371,0),8128 t_x(293416,0),8129 t_x(293429,0),8130 t_x(293430,128)RQXU04E,8131
+ t_x(293451,0),8132 t_x(293491,92)RVKWS04,8133 t_x(293498,0),8134 t_x(293520,0),8135 t_x(293531,21)GL4W04M,8136
+ t_x(293533,0),8137 t_x(293537,40)KFZ4404M,8138 t_x(293539,559)RVKWU04M,8139 t_x(293549,0),8140 t_x(293566,20)RNI04M,8141
+ t_x(293569,0),8142 t_x(293571,0),8143 t_x(293585,50)YB3EH04A,8144 t_x(293587,476)LCES004,8145 t_x(293601,0),8146
+ t_x(293621,0),8147 t_x(293622,0),8148 t_x(293640,0),8149 t_x(293650,493)EGPFA04,8150 t_x(293680,108)LELVL104,8151
+ t_x(293710,1599)EDGG704,8152 t_x(293718,521)EGPFA04,8153 t_x(293737,0),8154 t_x(293790,0),8155 t_x(293802,0),8156
+ t_x(293804,0),8157 t_x(293817,0),8158 t_x(293879,0),8159 t_x(293880,0),8160 t_x(293894,0),8161 t_x(293898,0),8162
+ t_x(293909,0),8163 t_x(293964,0),8164 t_x(293986,0),8165 t_x(294005,0),8166 t_x(294010,0),8167 t_x(294025,0),8168
+ t_x(294030,0),8169 t_x(294048,0),8170 t_x(294056,0),8171 t_x(294089,190)LEMDAT04,8172 t_x(294111,0),8173
+ t_x(294112,0),8174 t_x(294125,0),8175 t_x(294126,0),8176 t_x(294133,0),8177 t_x(294164,0),8178 t_x(294193,0),8179
+ t_x(294200,127)RQXSI04E,8180 t_x(294211,0),8181 t_x(294362,0),8182 t_x(294365,0),8183 t_x(294370,111)KSPE104D,8184
+ t_x(294406,0),8185 t_x(294418,0),8186 t_x(294433,140)RVKWU04M,8187 t_x(294442,152)LOVN1504,8188 t_x(294449,0),8189
+ t_x(294460,0),8190 t_x(294473,0),8191 t_x(294490,0),8192 t_x(294500,98)RASI04M,8193 t_x(294501,0),8194
+ t_x(294546,0),8195 t_x(294556,0),8196 t_x(294560,0),8197 t_x(294603,0),8198 t_x(294610,8)RQXU04E,8199
+ t_x(294615,0),8200 t_x(294633,0),8201 t_x(294637,0),8202 t_x(294656,0),8203 t_x(294672,0),8204 t_x(294674,0),8205
+ t_x(294685,0),8206 t_x(294750,0),8207 t_x(294752,0),8208 t_x(294756,0),8209 t_x(294779,53)RNS04M,8210
+ t_x(294791,0),8211 t_x(294807,1070)LCES004M,8212 t_x(294815,0),8213 t_x(294841,0),8214 t_x(294845,74)KFZ4404M,8215
+ t_x(294847,0),8216 t_x(294876,0),8217 t_x(294899,0),8218 t_x(294900,0),8219 t_x(294912,63)RNS04M,8220
+ t_x(294913,0),8221 t_x(294925,803)RVKWU04M,8222 t_x(294926,0),8223 t_x(294938,0),8224 t_x(294950,20)RNS04M,8225
+ t_x(294986,180)LGKFN04,8226 t_x(294990,0),8227 t_x(294997,0),8228 t_x(295005,0),8229 t_x(295018,0),8230
+ t_x(295023,0),8231 t_x(295034,237)RNS04M,8232 t_x(295047,0),8233 t_x(295049,0),8234 t_x(295116,102)RQXU04E,8235
+ t_x(295129,0),8236 t_x(295157,0),8237 t_x(295162,16)RVKWS04,8238 t_x(295168,3)BR204M,8239 t_x(295205,0),8240
+ t_x(295231,0),8241 t_x(295273,0),8242 t_x(295274,0),8243 t_x(295282,0),8244 t_x(295288,0),8245 t_x(295292,0),8246
+ t_x(295297,0),8247 t_x(295298,0),8248 t_x(295308,0),8249 t_x(295333,0),8250 t_x(295339,720)RVKWU04M,8251
+ t_x(295343,627)RVKWU04M,8252 t_x(295369,0),8253 t_x(295371,0),8254 t_x(295372,0),8255 t_x(295393,0),8256
+ t_x(295407,0),8257 t_x(295413,0),8258 t_x(295448,0),8259 t_x(295456,789)RVKWU04M,8260 t_x(295458,0),8261
+ t_x(295463,0),8262 t_x(295496,0),8263 t_x(295497,0),8264 t_x(295501,0),8265 t_x(295503,497)RVKWU04M,8266
+ t_x(295511,0),8267 t_x(295516,0),8268 t_x(295519,1)YB3EH04A,8269 t_x(295521,0),8270 t_x(295522,188)PMXX04M,8271
+ t_x(295550,0),8272 t_x(295569,0),8273 t_x(295571,0),8274 t_x(295594,0),8275 t_x(295595,0),8276 t_x(295609,152)RASI04M,8277
+ t_x(295620,888)RVKWU04M,8278 t_x(295634,0),8279 t_x(295688,0),8280 t_x(295691,29)RMZU04,8281 t_x(295708,0),8282
+ t_x(295711,561)LGAVA04,8283 t_x(295723,475)RVKWU04M,8284 t_x(295728,0),8285 t_x(295730,17)LEMDAT04,8286
+ t_x(295732,0),8287 t_x(295733,0),8288 t_x(295734,127)LEMDAT04,8289 t_x(295747,58)YB3EH04A,8290 t_x(295752,0),8291
+ t_x(295754,140)LEMDAT04,8292 t_x(295761,0),8293 t_x(295790,0),8294 t_x(295794,250)LEMDAT04,8295 t_x(295795,0),8296
+ t_x(295800,0),8297 t_x(295817,0),8298 t_x(295819,174)RVKWU04M,8299 t_x(295822,0),8300 t_x(295850,0),8301
+ t_x(295862,0),8302 t_x(295870,0),8303 t_x(295875,0),8304 t_x(295877,0),8305 t_x(295885,0),8306 t_x(295886,0),8307
+ t_x(295887,0),8308 t_x(295893,203)LEMDAT04,8309 t_x(295905,0),8310 t_x(295912,0),8311 t_x(295915,0),8312
+ t_x(295920,0),8313 t_x(295923,0),8314 t_x(295927,0),8315 t_x(295932,35)RNS04M,8316 t_x(295939,0),8317
+ t_x(295941,0),8318 t_x(295942,0),8319 t_x(295952,0),8320 t_x(295961,0),8321 t_x(295980,108)RNS04M,8322
+ t_x(296022,0),8323 t_x(296031,23)MM204,8324 t_x(296039,0),8325 t_x(296046,0),8326 t_x(296104,267)KFUL1U04,8327
+ t_x(296131,0),8328 t_x(296145,0),8329 t_x(296153,0),8330 t_x(296155,0),8331 t_x(296158,0),8332 t_x(296164,0),8333
+ t_x(296180,0),8334 t_x(296209,0),8335 t_x(296212,148)KSLN04A,8336 t_x(296238,0),8337 t_x(296248,0),8338
+ t_x(296289,0),8339 t_x(296295,0),8340 t_x(296307,0),8341 t_x(296317,0),8342 t_x(296334,0),8343 t_x(296337,0),8344
+ t_x(296350,0),8345 t_x(296365,355)LGAVA04,8346 t_x(296392,154)KSLN04A,8347 t_x(296394,0),8348 t_x(296401,0),8349
+ t_x(296406,0),8350 t_x(296407,48)YB3EH04A,8351 t_x(296463,0),8352 t_x(296465,0),8353 t_x(296473,7)LCES004,8354
+ t_x(296477,24)YB3EH04A,8355 t_x(296521,41)KFUL1U04,8356 t_x(296550,33)YB3EH04A,8357 t_x(296563,0),8358
+ t_x(296565,0),8359 t_x(296585,0),8360 t_x(296635,0),8361 t_x(296640,0),8362 t_x(296641,0),8363 t_x(296649,0),8364
+ t_x(296668,0),8365 t_x(296685,0),8366 t_x(296721,0),8367 t_x(296754,634)LGKFN04,8368 t_x(296755,0),8369
+ t_x(296792,0),8370 t_x(296824,0),8371 t_x(296840,0),8372 t_x(296850,0),8373 t_x(296851,0),8374 t_x(296857,5)BR204M,8375
+ t_x(296864,0),8376 t_x(296878,0),8377 t_x(296918,0),8378 t_x(296922,153)LGKFN04,8379 t_x(296928,72)LGIRA04,8380
+ t_x(296939,0),8381 t_x(296955,0),8382 t_x(296978,4)YB3EH04A,8383 t_x(297011,0),8384 t_x(297035,0),8385
+ t_x(297037,56)LEBAS04A,8386 t_x(297057,168)KCHI104M,8387 t_x(297075,0),8388 t_x(297076,0),8389 t_x(297079,0),8390
+ t_x(297080,0),8391 t_x(297087,0),8392 t_x(297113,0),8393 t_x(297129,0),8394 t_x(297145,24)LOVN1504,8395
+ t_x(297157,654)LGKFN04,8396 t_x(297158,0),8397 t_x(297185,0),8398 t_x(297207,0),8399 t_x(297228,0),8400
+ t_x(297232,24)RNI04M,8401 t_x(297250,0),8402 t_x(297288,171)YB3EH04A,8403 t_x(297293,0),8404 t_x(297313,0),8405
+ t_x(297350,0),8406 t_x(297362,0),8407 t_x(297370,0),8408 t_x(297384,0),8409 t_x(297393,0),8410 t_x(297398,0),8411
+ t_x(297403,0),8412 t_x(297407,0),8413 t_x(297424,0),8414 t_x(297427,186)RMZSI04,8415 t_x(297433,0),8416
+ t_x(297436,86)FUJ04M,8417 t_x(297482,0),8418 t_x(297500,393)LEBAS04A,8419 t_x(297505,0),8420 t_x(297519,0),8421
+ t_x(297546,0),8422 t_x(297571,0),8423 t_x(297572,226)RVKWU04M,8424 t_x(297613,0),8425 t_x(297616,810)LGSRA04,8426
+ t_x(297679,0),8427 t_x(297680,617)RMZSI04,8428 t_x(297682,0),8429 t_x(297702,92)RMZSI04,8430 t_x(297708,10)KFZ4404M,8431
+ t_x(297721,0),8432 t_x(297726,0),8433 t_x(297744,0),8434 t_x(297762,0),8435 t_x(297773,0),8436 t_x(297781,10)YB3EH04A,8437
+ t_x(297827,0),8438 t_x(297851,0),8439 t_x(297904,105)LOVN1504,8440 t_x(297922,0),8441 t_x(297929,0),8442
+ t_x(297958,0),8443 t_x(297974,0),8444 t_x(298009,0),8445 t_x(298080,0),8446 t_x(298089,0),8447 t_x(298090,0),8448
+ t_x(298114,0),8449 t_x(298116,0),8450 t_x(298128,0),8451 t_x(298171,0),8452 t_x(298177,0),8453 t_x(298183,80)YB3EH04A,8454
+ t_x(298212,0),8455 t_x(298218,0),8456 t_x(298237,0),8457 t_x(298246,0),8458 t_x(298249,229)RNS04M,8459
+ t_x(298297,0),8460 t_x(298300,0),8461 t_x(298306,0),8462 t_x(298321,9)LEBAS04A,8463 t_x(298333,5)KSPE104D,8464
+ t_x(298368,0),8465 t_x(298378,0),8466 t_x(298384,0),8467 t_x(298397,0),8468 t_x(298402,668)LCES004M,8469
+ t_x(298426,693)LCES004M,8470 t_x(298434,1477)LCES004,8471 t_x(298447,0),8472 t_x(298477,368)RMZSI04,8473
+ t_x(298480,0),8474 t_x(298488,0),8475 t_x(298501,0),8476 t_x(298502,32)YB3EH04A,8477 t_x(298503,0),8478
+ t_x(298528,1167)LCES004,8479 t_x(298564,0),8480 t_x(298588,0),8481 t_x(298592,0),8482 t_x(298619,0),8483
+ t_x(298646,0),8484 t_x(298660,13)KCHI104M,8485 t_x(298706,0),8486 t_x(298713,0),8487 t_x(298715,0),8488
+ t_x(300045,40)KSPE104D,8489 t_x(300064,0),8490 t_x(300072,15)KSLN04A,8491 t_x(300133,0),8492 t_x(300137,0),8493
+ t_x(300146,0),8494 t_x(300185,0),8495 t_x(300204,0),8496 t_x(300231,0),8497 t_x(300232,0),8498 t_x(300237,0),8499
+ t_x(300256,177)LOVN1504,8500 t_x(300287,156)RNS04M,8501 t_x(300290,0),8502 t_x(300332,0),8503 t_x(300414,0),8504
+ t_x(300421,0),8505 t_x(300422,0),8506 t_x(300424,0),8507 t_x(300428,0),8508 t_x(300430,0),8509 t_x(300445,1537)LCES004,8510
+ t_x(300487,0),8511 t_x(300504,377)LGKFN04,8512 t_x(300521,0),8513 t_x(300538,112)KSPE104D,8514 t_x(300571,0),8515
+ t_x(300582,0),8516 t_x(300590,0),8517 t_x(300621,1409)LCES004,8518 t_x(300666,646)LCES004,8519 t_x(300727,0),8520
+ t_x(300750,62)EG11G04M,8521 t_x(300765,0),8522 t_x(300774,0),8523 t_x(300786,570)LCES004M,8524 t_x(300815,982)LCES004M,8525
+ t_x(300850,0),8526 t_x(300851,0),8527 t_x(300885,172)RMZSI04,8528 t_x(300896,0),8529 t_x(300931,21)KSPE104D,8530
+ t_x(300956,0),8531 t_x(300964,291)LGKFN04,8532 t_x(301010,5)RNS04M,8533 t_x(301035,0),8534 t_x(301041,36)BKED1204,8535
+ t_x(301058,930)LCES004M,8536 t_x(301059,0),8537 t_x(301070,588)EDGG704,8538 t_x(301074,61)LGKFN04,8539
+ t_x(301088,173)LEMDAT04,8540 t_x(301101,0),8541 t_x(301139,780)LCES004M,8542 t_x(301145,157)YB3EH04A,8543
+ t_x(301219,0),8544 t_x(301285,0),8545 t_x(301287,0),8546 t_x(301299,0),8547 t_x(301329,0),8548 t_x(301342,960)LCES004M,8549
+ t_x(301346,0),8550 t_x(301353,5)KSPE104D,8551 t_x(301367,0),8552 t_x(301391,184)RMZSI04,8553 t_x(301417,154)LGKFN04,8554
+ t_x(301420,304)LELVL104,8555 t_x(301461,47)YB3EH04A,8556 t_x(301477,184)MRAE04,8557 t_x(301496,0),8558
+ t_x(301501,114)LCES004,8559 t_x(301540,0),8560 t_x(301590,0),8561 t_x(301601,0),8562 t_x(301687,115)LEBAS04A,8563
+ t_x(301707,0),8564 t_x(301709,1219)LCES004M,8565 t_x(301721,0),8566 t_x(301727,0),8567 t_x(301749,27)KSLN04A,8568
+ t_x(301757,0),8569 t_x(301783,0),8570 t_x(301785,0),8571 t_x(301815,9)GL4W04M,8572 t_x(301819,0),8573
+ t_x(301888,0),8574 t_x(301968,50)EG11G04M,8575 t_x(302060,0),8576 t_x(302073,0),8577 t_x(302096,0),8578
+ t_x(302136,0),8579 t_x(302179,0),8580 t_x(302180,0),8581 t_x(302224,281)LELVL104,8582 t_x(302247,0),8583
+ t_x(302262,0),8584 t_x(302300,0),8585 t_x(302310,0),8586 t_x(302341,0),8587 t_x(302351,0),8588 t_x(302365,685)RMZSI04,8589
+ t_x(302390,131)RMZSI04,8590 t_x(302457,0),8591 t_x(302470,0),8592 t_x(302474,0),8593 t_x(302528,0),8594
+ t_x(302530,0),8595 t_x(302531,0),8596 t_x(302536,0),8597 t_x(302552,0),8598 t_x(302575,0),8599 t_x(302591,18)BKED1204,8600
+ t_x(302632,0),8601 t_x(302643,52)EG11G04M,8602 t_x(302650,0),8603 t_x(302661,72)EG11G04M,8604 t_x(302665,35)GL34W04,8605
+ t_x(302670,146)RMZSI04,8606 t_x(302679,0),8607 t_x(302686,0),8608 t_x(302705,0),8609 t_x(302741,449)RMZSI04,8610
+ t_x(302774,246)RMZSI04,8611 t_x(302798,0),8612 t_x(302801,0),8613 t_x(302830,70)RMZSI04,8614 t_x(302840,49)RMZU04,8615
+ t_x(302940,0),8616 t_x(302944,653)RMZSI04,8617 t_x(302970,0),8618 t_x(302986,512)LEBAS04A,8619 t_x(303013,0),8620
+ t_x(303017,0),8621 t_x(303035,0),8622 t_x(303061,0),8623 t_x(303077,0),8624 t_x(303139,0),8625 t_x(303152,314)LEBAS04A,8626
+ t_x(303156,266)EG11G04M,8627 t_x(303164,87)KSPE104D,8628 t_x(303173,0),8629 t_x(303194,0),8630 t_x(303195,390)MRAE04,8631
+ t_x(303203,1707)LCES004,8632 t_x(303209,224)LEBAS04A,8633 t_x(303215,0),8634 t_x(303224,0),8635 t_x(303227,322)LELVL104,8636
+ t_x(303235,186)EGPFA04,8637 t_x(303247,0),8638 t_x(303253,0),8639 t_x(303270,0),8640 t_x(303282,7)LEMDAT04,8641
+ t_x(303297,0),8642 t_x(303314,60)EG11G04M,8643 t_x(303341,797)LCES004M,8644 t_x(303409,0),8645 t_x(303471,0),8646
+ t_x(303476,0),8647 t_x(303485,425)LELVL104,8648 t_x(303503,16)KSLN04A,8649 t_x(303506,1830)LCES004,8650
+ t_x(303517,420)RMZSI04,8651 t_x(303529,608)EDGG704,8652 t_x(303534,3213)LGZAA04M,8653 t_x(303604,146)LELVL104,8654
+ t_x(303617,99)KSLN04A,8655 t_x(303652,0),8656 t_x(303662,5)KSPE104D,8657 t_x(303664,219)LGAVA04,8658
+ t_x(303665,1780)LCES004,8659 t_x(303666,24)YB3EH04A,8660 t_x(303747,38)KSAL1204,8661 t_x(303771,0),8662
+ t_x(303784,38)KSPE104D,8663 t_x(303790,0),8664 t_x(303810,0),8665 t_x(303814,873)EDGG704,8666 t_x(303829,0),8667
+ t_x(303832,0),8668 t_x(303842,12)LELVU04,8669 t_x(303874,0),8670 t_x(303900,0),8671 t_x(303911,0),8672
+ t_x(303930,0),8673 t_x(303959,2115)LGZAA04M,8674 t_x(303971,0),8675 t_x(303979,0),8676 t_x(303992,0),8677
+ t_x(304001,201)LEBAS04A,8678 t_x(304007,339)EG11G04M,8679 t_x(304041,0),8680 t_x(304074,0),8681 t_x(304100,0),8682
+ t_x(304139,230)LELVL104,8683 t_x(304182,277)LELVL104,8684 t_x(304230,697)EDGG704,8685 t_x(304242,0),8686
+ t_x(304245,0),8687 t_x(304253,1097)LCES004M,8688 t_x(304254,0),8689 t_x(304261,0),8690 t_x(304263,322)LELVL104,8691
+ t_x(304315,0),8692 t_x(304335,522)LELVL104,8693 t_x(304362,1553)LGZAA04M,8694 t_x(304414,3)LEMDAT04,8695
+ t_x(304433,0),8696 t_x(304443,0),8697 t_x(304453,0),8698 t_x(304456,0),8699 t_x(304458,0),8700 t_x(304483,30)LCES004,8701
+ t_x(304486,66)LELVU04,8702 t_x(304529,0),8703 t_x(304552,0),8704 t_x(304557,0),8705 t_x(304568,76)ZM56704,8706
+ t_x(304583,0),8707 t_x(304606,196)KFUL1U04,8708 t_x(304631,0),8709 t_x(304701,0),8710 t_x(304713,0),8711
+ t_x(304734,0),8712 t_x(304739,0),8713 t_x(304753,0),8714 t_x(304765,0),8715 t_x(304780,0),8716 t_x(304798,0),8717
+ t_x(304803,0),8718 t_x(304857,0),8719 t_x(304895,0),8720 t_x(304979,0),8721 t_x(304980,0),8722 t_x(305019,0),8723
+ t_x(305039,0),8724 t_x(305074,0),8725 t_x(305112,0),8726 t_x(305122,187)LEBAS04A,8727 t_x(305154,16)LELVL104,8728
+ t_x(305224,0),8729 t_x(305283,0),8730 t_x(305363,0),8731 t_x(305375,0),8732 t_x(305462,746)EDGG704,8733
+ t_x(305491,0),8734 t_x(305522,51)KSPE104D,8735 t_x(305532,0),8736 t_x(305535,0),8737 t_x(305538,570)RMZSI04,8738
+ t_x(305548,0),8739 t_x(305557,1200)LCES004,8740 t_x(305593,0),8741 t_x(305597,0),8742 t_x(305599,0),8743
+ t_x(305604,0),8744 t_x(305671,0),8745 t_x(305686,0),8746 t_x(305689,58)LEMDAT04,8747 t_x(305696,0),8748
+ t_x(305697,322)LEMDAT04,8749 t_x(305716,6)KWUR1C04,8750 t_x(305728,29)ZM56704,8751 t_x(305730,320)LGIRA04,8752
+ t_x(305753,0),8753 t_x(305764,0),8754 t_x(305791,0),8755 t_x(305798,900)LCES004,8756 t_x(305802,1083)EDGG704,8757
+ t_x(305803,0),8758 t_x(305828,0),8759 t_x(305867,1013)EDGG704,8760 t_x(305887,1924)LCES004,8761 t_x(305899,258)LEBAS04A,8762
+ t_x(305915,0),8763 t_x(305950,0),8764 t_x(305962,60)LEMDAT04,8765 t_x(305967,111)LELVL104,8766 t_x(306007,21)YB3EH04A,8767
+ t_x(306066,0),8768 t_x(306149,0),8769 t_x(306187,0),8770 t_x(306197,115)LEBAS04A,8771 t_x(306206,0),8772
+ t_x(306207,895)LCES004M,8773 t_x(306242,0),8774 t_x(306243,0),8775 t_x(306251,51)RMZU04,8776 t_x(306253,0),8777
+ t_x(306272,0),8778 t_x(306283,0),8779 t_x(306307,4)RMZU04,8780 t_x(306308,0),8781 t_x(306346,1888)LCES004,8782
+ t_x(306358,207)RMZSI04,8783 t_x(306384,27)LELVU04,8784 t_x(306397,0),8785 t_x(306405,812)EDGG704,8786
+ t_x(306413,571)LGKFN04,8787 t_x(306449,441)LEBAS04A,8788 t_x(306542,0),8789 t_x(306667,0),8790 t_x(306669,45)MRAE04,8791
+ t_x(306685,0),8792 t_x(306698,1580)EDGG704,8793 t_x(306710,0),8794 t_x(306718,0),8795 t_x(306743,290)RMZSI04,8796
+ t_x(306751,0),8797 t_x(306756,0),8798 t_x(306801,34)RMZU04,8799 t_x(306846,0),8800 t_x(306862,3)KSAL1204,8801
+ t_x(306868,108)KSLN04A,8802 t_x(306922,40)LOVN1504,8803 t_x(306943,0),8804 t_x(306995,0),8805 t_x(307018,464)RMZSI04,8806
+ t_x(307021,0),8807 t_x(307055,0),8808 t_x(307060,0),8809 t_x(307068,0),8810 t_x(307091,0),8811 t_x(307105,1897)LGZAA04M,8812
+ t_x(307107,0),8813 t_x(307140,0),8814 t_x(307142,140)KSPE104D,8815 t_x(307145,0),8816 t_x(307153,1611)LCES004,8817
+ t_x(307154,465)LGIRA04,8818 t_x(307190,62)LGKFN04,8819 t_x(307217,604)RMZSI04,8820 t_x(307260,0),8821
+ t_x(307264,2060)LCES004,8822 t_x(307265,350)LEBAS04A,8823 t_x(307359,408)LELVL104,8824 t_x(307394,0),8825
+ t_x(307440,0),8826 t_x(307441,0),8827 t_x(307461,0),8828 t_x(307470,346)LGIRA04,8829 t_x(307472,0),8830
+ t_x(307498,1944)LCES004,8831 t_x(307547,0),8832 t_x(307617,0),8833 t_x(307626,0),8834 t_x(307658,46)RMZU04,8835
+ t_x(307674,0),8836 t_x(307740,756)LGSRA04,8837 t_x(307752,288)LGAVA04,8838 t_x(307791,32)ZM56704,8839
+ t_x(307805,0),8840 t_x(307831,0),8841 t_x(307833,0),8842 t_x(307846,0),8843 t_x(307860,0),8844 t_x(307878,8)KWUR1C04,8845
+ t_x(307897,1052)LCES004M,8846 t_x(307935,0),8847 t_x(307961,0),8848 t_x(307977,0),8849 t_x(307985,73)RMZU04,8850
+ t_x(307990,602)EDGG704,8851 t_x(307992,1502)LGZAA04M,8852 t_x(308003,0),8853 t_x(308004,0),8854 t_x(308064,480)LEBAS04A,8855
+ t_x(308077,565)EDGG704,8856 t_x(308125,383)LCES004,8857 t_x(308133,0),8858 t_x(308210,83)LEBAS04A,8859
+ t_x(308221,95)KSLN04A,8860 t_x(308225,490)RMZSI04,8861 t_x(308239,0),8862 t_x(308248,151)YB3EH04A,8863
+ t_x(308251,1536)LCES004,8864 t_x(308268,0),8865 t_x(308281,0),8866 t_x(308294,238)LGIRA04,8867 t_x(308308,34)YB3EH04A,8868
+ t_x(308325,369)LGKFN04,8869 t_x(308351,214)RMZSI04,8870 t_x(308366,0),8871 t_x(308386,0),8872 t_x(308418,0),8873
+ t_x(308432,0),8874 t_x(308449,363)MRAE04,8875 t_x(308482,0),8876 t_x(308485,330)LGIRA04,8877 t_x(308505,0),8878
+ t_x(308582,1754)EDGG704,8879 t_x(308593,0),8880 t_x(308602,0),8881 t_x(308619,1045)LGZAA04M,8882 t_x(308622,1164)LCES004,8883
+ t_x(308647,267)MRAE04,8884 t_x(308677,214)RMZSI04,8885 t_x(308700,0),8886 t_x(308780,0),8887 t_x(308836,0),8888
+ t_x(308855,1)YB3EH04A,8889 t_x(308908,0),8890 t_x(308941,0),8891 t_x(308945,756)EDGG704,8892 t_x(308947,0),8893
+ t_x(309000,0),8894 t_x(309011,253)MRAE04,8895 t_x(309049,66)RMZSI04,8896 t_x(309061,0),8897 t_x(309098,641)RMZSI04,8898
+ t_x(309119,0),8899 t_x(309144,0),8900 t_x(309172,1133)EDGG704,8901 t_x(309203,39)YB3EH04A,8902 t_x(309208,0),8903
+ t_x(309210,791)EDGG704,8904 t_x(309281,0),8905 t_x(309283,939)LGSRA04,8906 t_x(309311,0),8907 t_x(309313,0),8908
+ t_x(309321,0),8909 t_x(309324,713)RMZSI04,8910 t_x(309331,0),8911 t_x(309374,0),8912 t_x(309385,0),8913
+ t_x(309414,1644)LCES004,8914 t_x(309437,0),8915 t_x(309461,0),8916 t_x(309465,0),8917 t_x(309473,141)LOVN1504,8918
+ t_x(309498,512)RMZSI04,8919 t_x(309536,0),8920 t_x(309547,201)LEBAS04A,8921 t_x(309557,579)EDGG704,8922
+ t_x(309573,1197)LCES004,8923 t_x(309594,0),8924 t_x(309597,0),8925 t_x(309599,0),8926 t_x(309602,50)LEBAS04A,8927
+ t_x(309641,0),8928 t_x(309735,0),8929 t_x(309790,14)YB3EH04A,8930 t_x(309806,0),8931 t_x(309822,0),8932
+ t_x(309890,0),8933 t_x(309911,0),8934 t_x(309965,19)LEBAS04A,8935 t_x(309986,0),8936 t_x(310005,516)EDGG704,8937
+ t_x(310024,0),8938 t_x(310043,0),8939 t_x(310080,23)LEBAS04A,8940 t_x(310081,0),8941 t_x(310087,0),8942
+ t_x(310120,83)LGIRA04,8943 t_x(310158,1527)LCES004,8944 t_x(310219,1637)EDGG704,8945 t_x(310256,0),8946
+ t_x(310287,0),8947 t_x(310384,0),8948 t_x(310398,79)KFUL1U04,8949 t_x(310438,936)EDGG704,8950 t_x(310475,1500)LCES004,8951
+ t_x(310512,17)LOVN1504,8952 t_x(310535,333)LELVL104,8953 t_x(310560,147)LCES004,8954 t_x(310570,0),8955
+ t_x(310599,0),8956 t_x(310671,508)LELVL104,8957 t_x(310732,1298)LCES004,8958 t_x(310734,156)RMZSI04,8959
+ t_x(310742,45)KSLN04A,8960 t_x(310755,0),8961 t_x(310761,393)EDGG704,8962 t_x(310899,0),8963 t_x(310901,183)YB3EH04A,8964
+ t_x(310983,1772)EDGG704,8965 t_x(311074,0),8966 t_x(311108,1290)LCES004,8967 t_x(311119,90)RMZSI04,8968
+ t_x(311138,0),8969 t_x(311155,1726)LCES004,8970 t_x(311168,0),8971 t_x(311265,1509)LCES004,8972 t_x(311284,1200)LCES004,8973
+ t_x(311285,321)LCES004,8974 t_x(311293,0),8975 t_x(311300,0),8976 t_x(311315,0),8977 t_x(311344,258)LELVL104,8978
+ t_x(311351,0),8979 t_x(311402,0),8980 t_x(311443,646)EDGG704,8981 t_x(311447,27)LGKFN04,8982 t_x(311542,506)LCES004,8983
+ t_x(311548,65)LELVL104,8984 t_x(311550,0),8985 t_x(311636,164)LELVL104,8986 t_x(311680,182)LELVL104,8987
+ t_x(311697,1460)EDGG704,8988 t_x(311757,2040)LCES004,8989 t_x(311838,1008)LCES004,8990 t_x(311840,1440)LCES004,8991
+ t_x(311845,0),8992 t_x(311882,174)LELVL104,8993 t_x(311886,540)LCES004,8994 t_x(311954,0),8995 t_x(312011,0),8996
+ t_x(312015,1500)LCES004,8997 t_x(312051,0),8998 t_x(312091,144)KSLN04A,8999 t_x(312097,79)LCES004,9000
+ t_x(312199,1674)LCES004,9001 t_x(312414,0),9002 t_x(312417,0),9003 t_x(312442,156)LEBAS04A,9004 t_x(312494,0),9005
+ t_x(312497,13)LEBAS04A,9006 t_x(312583,1805)LCES004,9007 t_x(312674,1500)LCES004,9008 t_x(312682,0),9009
+ t_x(312707,0),9010 t_x(312731,0),9011 t_x(312746,12)LEBAS04A,9012 t_x(312762,0),9013 t_x(312792,256)LEBAS04A,9014
+ t_x(312800,1280)EDGG704,9015 t_x(312825,1426)LCES004,9016 t_x(312879,1890)LCES004,9017 t_x(312895,1977)LCES004,9018
+ t_x(312956,1579)EDGG704,9019 t_x(312975,0),9020 t_x(312999,508)EDGG704,9021 t_x(313003,375)MRAE04,9022
+ t_x(313034,0),9023 t_x(313068,837)LCES004,9024 t_x(313100,0),9025 t_x(313102,0),9026 t_x(313135,0),9027
+ t_x(313202,0),9028 t_x(313298,0),9029 t_x(313302,0),9030 t_x(313344,0),9031 t_x(313354,336)LEBAS04A,9032
+ t_x(313410,143)LEBAS04A,9033 t_x(313433,285)MRAE04,9034 t_x(313536,0),9035 t_x(313540,1353)LCES004,9036
+ t_x(313569,1622)LCES004,9037 t_x(313638,528)EDGG704,9038 t_x(313758,1300)LCES004,9039 t_x(314104,0),9040
+ t_x(314108,1338)LCES004,9041 t_x(314172,590)EDGG704,9042 t_x(314223,763)LCES004,9043 t_x(314236,0),9044
+ t_x(314330,0),9045 t_x(314530,0),9046 t_x(314538,1200)EDGG704,9047 t_x(314573,900)EDGG704,9048 t_x(314699,1491)LCES004,9049
+ t_x(314736,0),9050 t_x(314816,1841)EDGG704,9051 t_x(314889,973)EDGG704,9052 t_x(314986,0),9053 t_x(315019,1086)EDGG704,9054
+ t_x(315138,2)LCES004,9055 t_x(315232,0),9056 t_x(315544,1310)EDGG704,9057 t_x(315618,1603)EDGG704,9058
+ t_x(315748,679)EDGG704,9059 t_x(315763,1061)EDGG704,9060 t_x(315991,570)EDGG704,9061 t_x(316029,1487)EDGG704,9062
+ t_x(316090,1044)LCES004,9063 t_x(316285,0),9064 t_x(316289,297)LELVL104,9065 t_x(316298,1575)EDGG704,9066
+ t_x(316314,0),9067 t_x(316391,1320)EDGG704,9068 t_x(316476,1658)EDGG704,9069 t_x(316499,1637)EDGG704,9070
+ t_x(316531,32)LCES004,9071 t_x(316538,1020)EDGG704,9072 t_x(316916,649)EDGG704,9073 t_x(317048,1339)LCES004,9074
+ t_x(317111,867)EDGG704,9075 t_x(317116,0),9076 t_x(317153,1587)EDGG704,9077 t_x(317222,1516)EDGG704,9078
+ t_x(317443,0),9079 t_x(317851,1240)EDGG704,9080 t_x(317908,1163)EDGG704,9081 t_x(317920,1116)EDGG704,9082
+ t_x(317978,1682)EDGG704,9083 t_x(317991,522)EDGG704,9084 t_x(317994,0),9085 t_x(318119,0),9086 t_x(318401,0),9087
+ t_x(318435,1470)EDGG704,9088 t_x(318660,0),9089 t_x(319008,1690)EDGG704,9090 t_x(319288,97)MRAE04,9091
+ t_x(319337,1500)EDGG704,9092 t_x(319782,0),9093 t_x(320214,0),9094 t_x(321498,1200)EDGG704,9095 t_x(322722,789)EDGG704,9096
+ t_x(323044,0),9097 x(304450,2)MGY04,9098.p x(263593,179)LOVN1504,9099.p x(307679,207)LOVN1504,9100.p
+ x(280888,15)YBOLN04M,9101.p x(310272,275)LOVN1504,9102.p x(311886,90)LCES004,9103.p x(311542,56)LCES004,9104.p
+ x(300666,46)LCES004,9105.p x(307696,3)MRAE04,9106.p x(305798,0),9107.p x(311838,108)LCES004,9108.p x(311840,90)LCES004,9109.p
+ x(311108,90)LCES004,9110.p x(314563,17)MGY04,9111.p x(284810,342)RQXSI04E,9112.p x(305542,37)MRAEE04,9113.p
+ x(303612,3557)KSPE104D,9114.p x(298574,3)YB3EH04E,9115.p x(308743,44)MAB3404A,9116.p x(289164,1)RJIU04M,9117.p
+ x(301843,1008)LGKFN04,9118.p x(310761,93)EDGG704,9119.p x(286071,34)EDGG704,9120.p x(312999,8)EDGG704,9121.p
+ x(314172,90)EDGG704,9122.p x(311443,46)EDGG704,9123.p x(288693,25)BR404M,9124.p x(280212,19)LGKFN04,9125.p
+ x(312881,183)MYY04A,9126.p x(290061,787)MGY04,9127.p x(294472,7)RVKWU04M,9128.p x(294001,638)RJIU04M,9129.p
+ x(285782,25)RQXI04E,9130.p x(298471,258)LGKFN04,9131.p x(292992,87)YD5WH04M,9132.p x(295656,52)RQXI04E,9133.p
+ x(295966,5)YB5KL04E,9134.p x(282129,223)LGZAA04M,9135.p x(296062,367)RQXSI04E,9136.p x(298180,147)RNI04M,9137.p
+ x(304114,35)MAB3404A,9138.p x(286180,35)YB5KL04E,9139.p x(301759,833)LGKFN04,9140.p x(308619,112)LGZAA04M,9141.p
+ x(272266,8)RQXI04E,9142.p x(293116,46)LELVL04M,9143.p x(296342,26)EGNOR04M,9144.p x(281776,77)LGSRA04,9145.p
+ x(304722,32)MAB1204A,9146.p x(295929,77)RASI04M,9147.p x(309583,307)MGY04,9148.p x(307105,31)LGZAA04M,9149.p
+ x(295508,28)MGY04,9150.p x(306829,45)MYY04A,9151.p x(292026,94)LELVL04M,9152.p x(295328,285)RQXSI04E,9153.p
+ x(298519,26)YB3EH04A,9154.p x(294773,30)RMZU04E,9155.p x(302317,522)KSLN04M,9156.p x(285863,56)RQXI04E,9157.p
+ x(307726,26)MYY04A,9158.p x(288377,151)RVKWU04M,9159.p x(279193,50)KHVL104E,9160.p x(282964,6)LGSRA04,9161.p
+ x(295131,14)YB5KL04E,9162.p x(284283,140)RVKWU04M,9163.p x(311650,43)MEK04,9164.p x(295700,42)RQXSI04E,9165.p
+ x(297622,1400)EG11G04M,9166.p x(294613,37)RQXSI04E,9167.p x(300631,1477)EG11G04M,9168.p x(295180,52)RVKWU04M,9169.p
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+ x(304422,441)MYY04A,24151.p x(306499,1265)GL34W04,24152.p x(304114,815)GL34W04,24153.p x(305585,1108)MYY04A,24154.p
+ x(309625,1078)MGY04,24155.p x(293126,681)RJIU04M,24156.p x(302879,1466)MAB1204A,24157.p x(295508,1672)MGY04,24158.p
+ x(302361,1849)$MEK04,24159.p x(289863,998)ZM56704,24160.p x(290666,416)MAB04,24161.p x(302361,1710)MRAEE04,24162.p
+ x(302879,1137)MAB1204A,24163.p x(302361,586)MGY04,24164.p x(302879,1260)MYY04A,24165.p
+End
diff --git a/data/problem_t_pricer_12_2.lp b/data/problem_t_pricer_12_2.lp
new file mode 100644
index 0000000000000000000000000000000000000000..fe36d6bc68adb8d5710c538a6e92413428cf8dc9
--- /dev/null
+++ b/data/problem_t_pricer_12_2.lp
@@ -0,0 +1,50687 @@
+\ SCIP STATISTICS
+\   Problem name     : t_CRO Problem
+\   Variables        : 20602 (20602 binary, 0 integer, 0 implicit integer, 0 continuous)
+\   Constraints      : 9101
+\   Obj. scale       : 1
+\   Obj. offset      : 0
+Minimize
+ Obj: +272.894736842105 t_x(262875,264)EBBRA04E,4.o +26.5 t_x(262913,0),6.o +585.182119205298 t_x(262946,560)RQXSI04E,7.o
+      +10 t_x(263003,0),8.o +947 t_x(263004,947)RQXSI04E,9.o +55 t_x(263012,0),10.o +102.692118226601 t_x(263107,22)BR204M,11.o
+      +34 t_x(263142,0),12.o +146.126353790614 t_x(263168,65)RFBRT04M,13.o +1237 t_x(263196,1237)RQXSI04E,14.o
+      +20 t_x(263276,0),19.o +161.820454545455 t_x(263279,151)KFZ4404M,20.o +91 t_x(263280,91)MM304,21.o
+      +17.5 t_x(263294,0),23.o +331.174187725632 t_x(263298,245)LELVL04M,25.o +2045.13698630137 t_x(263306,2040)LCES004,26.o
+      +267.692737430168 t_x(263313,252)RFBRT04M,27.o +156.156957928803 t_x(263323,32)LEBAS04M,29.o +25.5 t_x(263329,0),30.o
+      +20.5 t_x(263330,0),31.o +426.009472259811 t_x(263339,289)LCES004M,33.o +59 t_x(263346,59)GL4W04M,34.o
+      +136.009259259259 t_x(263350,110)RFBRT04M,35.o +79 t_x(263351,0),36.o +181 t_x(263367,181)RFBRT04M,37.o
+      +364.266375545852 t_x(263370,352)RFBRT04M,38.o +18 t_x(263376,18)LEBAS04M,39.o +121.597107438017 t_x(263389,17)MM304,40.o
+      +1555 t_x(263410,1535)LGKFN04,41.o +167 t_x(263412,167)LCES004M,42.o +411.234098939929 t_x(263418,381)BKED1204,43.o
+      +358.816513761468 t_x(263421,204)LCES004M,44.o +2899.40400641026 t_x(263439,2891)YB3EH04A,45.o +379.340172786177 t_x(263463,370)LEBAS04A,46.o
+      +105.634078212291 t_x(263476,76)EBEEC04M,47.o +7.5 t_x(263492,0),48.o +145 t_x(263502,145)LEBAS04M,50.o
+      +436 t_x(263503,436)RNS04M,51.o +602.765957446809 t_x(263515,584)LGKFN04,52.o +267.287804878049 t_x(263516,226)LEBAS04M,53.o
+      +335.826992753623 t_x(263570,257)LELVU04,56.o +2953 t_x(263580,2953)LCES004,58.o +195.558823529412 t_x(263584,180)LEBAS04A,59.o
+      +1283.93890675241 t_x(263587,1255)LCES004M,60.o +2894 t_x(263593,2322)LOVN1504,61.o +1382.19033232628 t_x(263594,1355)LCES004M,62.o
+      +188.9 t_x(263601,136)YB3EH04A,63.o +2907 t_x(263602,2907)LCES004,64.o +474.87969924812 t_x(263607,348)LCES004M,65.o
+      +1986.27921163773 t_x(263612,1981)LCES004,66.o +206 t_x(263613,206)$BKED1204,67.o +189 t_x(263621,189)RMZSI04,68.o
+      +564.510769230769 t_x(263638,558)LEBAS04A,69.o +579.545454545455 t_x(263640,525)LCES004,70.o +175 t_x(263699,175)$RMZSI04,75.o
+      +68 t_x(263700,68)LEBAS04A,76.o +388.966101694915 t_x(263743,380)LEBAS04A,79.o +135.05081300813 t_x(263793,77)KSAL1204,80.o
+      +17 t_x(263797,17)KFUL1U04,81.o +32 t_x(263800,0),82.o +190.850187265918 t_x(263814,175)LEBAS04A,83.o
+      +395.637420718816 t_x(263816,388)RMZU04,84.o +14.5 t_x(263820,0),85.o +124 t_x(263859,124)LEBAS04A,87.o
+      +1983 t_x(263860,1983)LCES004,88.o +2642 t_x(263862,2642)LCES004,89.o +3034 t_x(263866,3034)LCES004,90.o
+      +3893 t_x(263868,3878)LCES004,91.o +3194 t_x(263921,3194)LCES004,93.o +121.966960352423 t_x(263931,62)MYY04A,96.o
+      +1440 t_x(263958,1440)LCES004,97.o +1730 t_x(263962,1730)LCES004,98.o +172 t_x(263986,172)MAB3404A,99.o
+      +3287 t_x(264011,3287)LCES004,100.o +517.328595317726 t_x(264013,511)MAB3404A,101.o +35.5 t_x(264033,0),102.o
+      +29 t_x(267696,0),103.o +120 t_x(267735,120)$KSPE1P04,104.o +70 t_x(267745,0),105.o +200.561097256858 t_x(268974,7)KHVL104E,106.o
+      +230.883223684211 t_x(269231,219)YBOLN04M,107.o +168.70390070922 t_x(269531,125)EBBRA04E,108.o +4 t_x(269558,0),109.o
+      +203.266666666667 t_x(269731,192)EBBRA04E,111.o +209.460486322188 t_x(270314,172)EBBRA04E,113.o
+      +407.970249520154 t_x(270468,392)YB5KL04E,115.o +84.6976047904192 t_x(270609,20)KHVL104E,116.o +311.890581717452 t_x(270762,308)YB5WH04M,117.o
+      +142.729083665339 t_x(271099,93)YB5WH04M,118.o +265 t_x(271199,265)RMZU04E,119.o +633.570652173913 t_x(271211,603)RQXSI04E,120.o
+      +342.00079491256 t_x(271214,186)RMZU04E,121.o +163.624555160142 t_x(271412,114)RMZU04E,122.o +1898 t_x(271601,1898)$RVKWU04M,124.o
+      +370.572778827977 t_x(271616,335)RQXSI04E,125.o +61 t_x(272204,61)YBOLN04M,126.o +98.5406091370558 t_x(272234,4)RQXU04E,127.o
+      +584.251847940866 t_x(272249,458)EGNOR04M,128.o +933 t_x(272266,921)YB5WH04M,129.o +93 t_x(272287,0),130.o
+      +552.896333754741 t_x(272695,499)RQXSI04E,132.o +1213.2932166302 t_x(272849,1203)LGKFN04,133.o +127.785714285714 t_x(272894,30)RQXU04E,134.o
+      +439.851485148515 t_x(273004,435)EGNOR04M,135.o +773.263367463026 t_x(273032,766)RQXSI04E,136.o
+      +553.4173693086 t_x(273048,552)YB5WH04M,137.o +1571 t_x(273072,1394)RQXI04E,138.o +740.035935563817 t_x(273386,737)EGNOR04M,139.o
+      +111 t_x(273540,111)$LOW304M,140.o +580 t_x(273545,580)LFPND04,141.o +205 t_x(273554,0),142.o +1293 t_x(273572,1293)LGZAA04M,144.o
+      +310 t_x(273599,0),145.o +458.718905472637 t_x(273793,302)RQXSI04E,146.o +50.5 t_x(273960,0),147.o
+      +668.277837837838 t_x(273980,617)PMXX04M,148.o +27 t_x(274216,0),149.o +1316 t_x(274389,1316)LFPND04,150.o
+      +1068 t_x(274564,1068)RQXSI04E,151.o +1114 t_x(274577,1114)RQXSI04E,152.o +80.5364238410596 t_x(274596,39)RQXSI04E,153.o
+      +99.2755681818182 t_x(274616,63)RQXSI04E,154.o +58.5 t_x(274643,0),155.o +86 t_x(274934,0),157.o
+      +415 t_x(275011,415)MT4AT04E,159.o +704.231213872832 t_x(275027,184)LGZAA04M,160.o +58 t_x(275135,58)LGSRA04,161.o
+      +513 t_x(275270,513)RQXSI04E,162.o +41 t_x(275272,41)EGNOR04M,163.o +1048 t_x(275277,1048)RQXSI04E,164.o
+      +148.12389380531 t_x(275338,126)FUJ04M,165.o +382.190928270042 t_x(275522,371)PMXX04M,166.o +254.161800486618 t_x(275682,200)RFBRT04M,168.o
+      +268.909270216963 t_x(275809,125)YD5WH04M,169.o +376 t_x(275864,376)LFPND04,170.o +1747.14321990858 t_x(276122,1733)EG11G04M,173.o
+      +181.920081967213 t_x(276210,171)KHVL104E,174.o +114 t_x(276300,114)LCES004M,175.o +898.521983640082 t_x(276307,895)LGKFN04,176.o
+      +340.374579124579 t_x(276531,227)KHVL104E,177.o +127.596916299559 t_x(276534,80)KHVL104E,178.o +1348.59550561798 t_x(276588,1025)LGZAA04M,179.o
+      +429.046226415094 t_x(276611,417)RQXSI04E,180.o +467 t_x(276662,456)$EBEEC04M,181.o +19 t_x(276745,19)$KCHI104M,182.o
+      +132 t_x(276830,0),183.o +837 t_x(276837,700)RJIU04M,184.o +59 t_x(276911,59)RNS04M,186.o +48 t_x(276925,0),187.o
+      +787.829218106996 t_x(276959,766)PMXX04M,188.o +88.5 t_x(276972,0),190.o +59 t_x(276991,59)MM204,192.o
+      +61 t_x(277031,61)$LGRPA04M,193.o +77 t_x(277112,0),194.o +1008.16346153846 t_x(277127,965)LGKFN04,195.o
+      +67.5573770491803 t_x(277129,40)KCHI104M,196.o +300 t_x(277167,300)$KHVL104E,197.o +1178.77218934911 t_x(277190,1128)EG11G04M,198.o
+      +88.4447674418605 t_x(277197,29)EG11G04M,199.o +465.12734082397 t_x(277201,460)KHVL104E,200.o +88.5 t_x(277243,0),202.o
+      +249.20704845815 t_x(277278,142)RASI04M,203.o +171.2890625 t_x(277284,85)EBBRA04E,204.o +89.5 t_x(277296,0),205.o
+      +160.538940809969 t_x(277313,5)YBOLN04M,206.o +1848 t_x(277361,1848)LFPND04,207.o +110 t_x(277387,96)YB5WH04M,209.o
+      +512.534213098729 t_x(277424,46)EHAMA04,210.o +927.621973929236 t_x(277434,916)EG11G04M,212.o +23.5 t_x(277445,0),213.o
+      +838.717452830189 t_x(277463,809)LGKFN04,214.o +350.569502074689 t_x(277472,325)EG11G04M,215.o +46 t_x(277484,46)YB3EH04E,216.o
+      +1 t_x(277533,0),217.o +582 t_x(277562,582)YH5MH04M,218.o +228.823529411765 t_x(277591,200)RMZU04E,219.o
+      +40.5 t_x(277598,0),220.o +263.190866510539 t_x(277703,206)KHVL104E,221.o +337 t_x(277803,337)$YH5MH04M,223.o
+      +298.880410022779 t_x(277826,264)RJIU04M,224.o +439.5 t_x(277829,0),225.o +116.5 t_x(277917,0),226.o
+      +157.501785714286 t_x(277924,99)YBOLN04M,227.o +1137.8972972973 t_x(277936,1127)LGKFN04,228.o +39.5 t_x(278026,0),229.o
+      +0.5 t_x(278036,0),230.o +288.530909090909 t_x(278037,122)$BR404M,231.o +1482.86772187677 t_x(278067,1455)EG11G04M,232.o
+      +1416 t_x(278123,1327)EGNOR04M,233.o +744.078555045872 t_x(278149,733)EGNOR04M,234.o +19 t_x(278154,19)KHVL104E,235.o
+      +30 t_x(278158,30)YB3EH04M,236.o +80 t_x(278162,0),237.o +212 t_x(278261,0),240.o +495 t_x(278295,495)RNI04M,241.o
+      +74 t_x(278320,0),242.o +31.5 t_x(278322,0),243.o +199.93059125964 t_x(278386,65)EGNOR04M,244.o
+      +325.581797235023 t_x(278487,307)YH5MH04M,245.o +79.5125786163522 t_x(278529,2)KSLN04M,246.o +61 t_x(278554,61)GL4W04M,247.o
+      +73 t_x(278555,0),248.o +613 t_x(278562,547)YBOLN04M,249.o +86.5 t_x(278564,0),250.o +440.748760330579 t_x(278565,409)LELVU04,251.o
+      +387.291338582677 t_x(278590,368)EHAMA04,252.o +910 t_x(278598,910)EHAMA04,254.o +709.771681415929 t_x(278603,572)EHAMA04,255.o
+      +22 t_x(278607,22)MM304,256.o +917.351145038168 t_x(278647,908)EHAMA04,257.o +330 t_x(278651,330)YB5KL04E,258.o
+      +1399.30616302187 t_x(278663,1395)EGNOR04M,259.o +496.5165336374 t_x(278669,319)EHAMA04,260.o +1288 t_x(278681,1288)EHAMA04,261.o
+      +64.47265625 t_x(278783,11)YB5KL04E,262.o +87.5 t_x(278814,0),263.o +39.5 t_x(278830,0),264.o +122 t_x(278839,122)EBEEC04M,265.o
+      +124.346405228758 t_x(278855,121)YH5MH04M,266.o +1.5 t_x(278862,0),267.o +438.732604373757 t_x(278871,434)KWUR404E,268.o
+      +305.397465437788 t_x(278872,277)EG11G04M,269.o +142 t_x(278885,0),270.o +380.111607142857 t_x(278889,374)KHVL104E,271.o
+      +27.5 t_x(278911,0),272.o +1189 t_x(278945,1189)LFMDA04A,274.o +439.712248322148 t_x(279006,411)BKED1204,275.o
+      +2464.74071991001 t_x(279011,2210)LGKFN04,276.o +412.250844594595 t_x(279048,371)KHVL104E,277.o
+      +174.384228187919 t_x(279142,123)YB5KL04E,278.o +76 t_x(279163,0),280.o +54 t_x(279186,0),281.o
+      +9 t_x(279192,0),282.o +163.016666666667 t_x(279193,123)KHVL104E,283.o +784.581051478642 t_x(279241,774)EGNOR04M,284.o
+      +184.178082191781 t_x(279243,35)KSPE1P04,285.o +111.736842105263 t_x(279250,55)KSPE1P04,286.o +144.893258426966 t_x(279259,78)YH5MH04M,287.o
+      +1470 t_x(279261,1470)LGSRA04,288.o +324 t_x(279279,324)YH5MH04M,289.o +408.59768907563 t_x(279312,403)KHVL104E,290.o
+      +650 t_x(279318,600)LCES004M,291.o +304 t_x(279339,244)YBOLN04M,292.o +10.9 t_x(279340,6)YB5WH04M,293.o
+      +233.157223796034 t_x(279347,200)KSPE1P04,294.o +0.5 t_x(279349,0),295.o +107 t_x(279386,107)$YH5MH04M,296.o
+      +100.987562189055 t_x(279395,14)YB5WH04M,297.o +202.214640198511 t_x(279398,24)YH5MH04M,298.o +12 t_x(279403,12)KSPE1P04,299.o
+      +911 t_x(279409,875)$YH5MH04M,301.o +348.948148148148 t_x(279411,292)KSPE1P04,302.o +27.5 t_x(279431,0),303.o
+      +13 t_x(279450,0),304.o +220.731414868106 t_x(279467,101)YH5MH04M,305.o +225.254545454545 t_x(279482,68)YBOLN04M,306.o
+      +590.308333333333 t_x(279485,559)KHVL104E,307.o +52.5 t_x(279494,0),308.o +39 t_x(279524,39)KFZ4404E,309.o
+      +78.4794520547945 t_x(279544,40)RFBRT04M,310.o +440 t_x(279552,440)EBBRA04E,311.o +325.09765625 t_x(279592,266)YH5MH04M,312.o
+      +1328 t_x(279621,1161)YH5MH04M,313.o +68 t_x(279622,0),314.o +730.801358234295 t_x(279627,578)EGPFA04,315.o
+      +509.88203125 t_x(279642,493)KHVL104E,316.o +390.160037878788 t_x(279651,365)YBOLN04M,317.o +330.711586901763 t_x(279652,324)KHVL104E,318.o
+      +180.2 t_x(279686,159)YB5WH04M,319.o +766 t_x(279687,766)LGRPA04M,320.o +1140.42944785276 t_x(279690,1030)EGPFA04,321.o
+      +431.05 t_x(279693,427)YH5MH04M,322.o +404.223104056437 t_x(279716,370)LELVU04,323.o +418.76993006993 t_x(279721,296)EHAMA04,324.o
+      +134.52380952381 t_x(279734,123)$RMZSI04M,325.o +447 t_x(279735,441)$KHVL104E,326.o +918 t_x(279756,899)YH5MH04M,327.o
+      +973 t_x(279791,973)EHAMA04,328.o +1084.05921052632 t_x(279801,1076)EHAMA04,329.o +615 t_x(279804,540)KHVL104E,330.o
+      +434.184516129032 t_x(279817,269)EGNOR04M,331.o +93 t_x(279827,0),332.o +62.5 t_x(279832,0),333.o
+      +552 t_x(279834,552)KFZ4404E,334.o +113.055309734513 t_x(279845,5)KHVL104E,335.o +975.698889916744 t_x(279885,970)EHAMA04,336.o
+      +3147 t_x(279887,3147)LGSRA04,337.o +1006.03708133971 t_x(279893,975)EHAMA04,338.o +370.85049833887 t_x(279896,290)RASI04M,339.o
+      +11 t_x(279900,0),341.o +2 t_x(279930,2)LGKFN04,342.o +22 t_x(279946,0),343.o +108.5 t_x(279962,0),344.o
+      +139.056872037915 t_x(279965,119)LEBAS04M,345.o +436.56015037594 t_x(279969,426)RFBRT04M,346.o +23.5 t_x(280002,0),347.o
+      +86.4675324675325 t_x(280018,54)FUJ04M,348.o +540.370028409091 t_x(280021,515)KSPE1P04,349.o +222.761261261261 t_x(280033,26)EHAMA04,350.o
+      +27.5 t_x(280088,0),351.o +234.782051282051 t_x(280103,204)KSPE104D,352.o +1628 t_x(280104,1628)LFMDA04A,353.o
+      +602 t_x(280142,602)EHAMA04,356.o +454 t_x(280143,445)YBOLN04M,357.o +210 t_x(280153,210)LCES004M,358.o
+      +143.5 t_x(280174,0),360.o +373.434782608696 t_x(280192,357)YH5MH04M,361.o +70 t_x(280203,42)RMZU04,362.o
+      +3542.56770005299 t_x(280212,3535)LGKFN04,363.o +246.247232472325 t_x(280221,245)YB5KL04E,364.o
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+      +3288 t_x(263570,2520)$LELVU04,3836 +1789 t_x(263574,1789)$RNS04M,3837 +26182 t_x(263580,19273)$LCES004,3838
+      +9419 t_x(263584,6457)$LEBAS04A,3839 +6849 t_x(263587,5455)$LCES004M,3840 +31587 t_x(263593,21512)$LCES004,3841
+      +5406 t_x(263594,4505)$LCES004M,3842 +8276 t_x(263601,5725)$YB3EH04A,3843 +12195 t_x(263602,9780)$LCES004,3844
+      +798 t_x(263607,798)$LCES004M,3845 +24100 t_x(263612,17401)$LCES004,3846 +4087 t_x(263621,2847)$RMZSI04,3847
+      +8116 t_x(263638,5820)$LEBAS04A,3848 +30084 t_x(263640,20595)$LCES004,3849 +2003 t_x(263646,2003)$LEBAS04A,3850
+      +1320 t_x(263649,1320)$CPRFBR04,3851 +743 t_x(263659,743)$CPRFBR04,3852 +645 t_x(263662,645)$CPRFBR04,3853
+      +594 t_x(263700,438)$LEBAS04A,3854 +7809 t_x(263713,7809)$LEBAS04A,3855 +231 t_x(263733,231)$LEBAS04A,3856
+      +13941 t_x(263743,9601)$KSLN04A,3857 +4806 t_x(263793,3362)$KSAL1204,3858 +4034 t_x(263797,2701)$KFUL1U04,3859
+      +5294 t_x(263800,3572)$LEBAS04A,3860 +9278 t_x(263814,6360)$LEBAS04A,3861 +5216 t_x(263816,3773)$RMZU04,3862
+      +6791 t_x(263820,4547)$LGAVA04,3863 +496 t_x(263840,496)$CPRFBR04,3864 +1592 t_x(263859,1140)$LEBAS04A,3865
+      +7748 t_x(263860,6279)$LCES004,3866 +22408 t_x(263862,16560)$LCES004,3867 +19101 t_x(263866,14546)$LCES004,3868
+      +11688 t_x(263868,9720)$LCES004,3869 +3122 t_x(263905,3122)$MAB1204A,3870 +16933 t_x(263921,13160)$LCES004,3871
+      +3528 t_x(263922,3528)$GL34W04,3872 +12598 t_x(263926,12598)$MGY04,3873 +22703 t_x(263931,15286)$MRAE04,3874
+      +5588 t_x(263958,4533)$LCES004,3875 +6558 t_x(263962,5339)$LCES004,3876 +6389 t_x(263986,4372)$MAB3404A,3877
+      +10261 t_x(264011,8614)$LCES004,3878 +3325 t_x(264013,2569)$MAB3404A,3879 +21283 t_x(264033,14236)$MGY04,3880
+      +9378 t_x(267696,6291)$YBOLN04M,3881 +6177 t_x(267745,4210)$EBBRA04E,3882 +983 t_x(268974,861)$KSPE1P04,3883
+      +9031 t_x(269231,6219)$YBOLN04M,3884 +5082 t_x(269531,3569)$EBBRA04E,3885 +12050 t_x(269558,8039)$RVKWU04M,3886
+      +5872 t_x(269712,5872)$EBBRA04E,3887 +5779 t_x(269731,4027)$EBBRA04E,3888 +1872 t_x(269896,1872)$EBBRA04E,3889
+      +10898 t_x(270314,7480)$EGNOR04M,3890 +918 t_x(270327,918)$EBBRA04E,3891 +13089 t_x(270468,9064)$YB3EH04E,3892
+      +2845 t_x(270609,2004)$KHVL104E,3893 +4015 t_x(270762,2903)$YB5WH04M,3894 +16128 t_x(271099,10918)$YB3EH04E,3895
+      +1297 t_x(271199,1019)$RMZU04E,3896 +5392 t_x(271211,4091)$RQXSI04E,3897 +10499 t_x(271214,7401)$RQXU04E,3898
+      +14832 t_x(271412,10073)$LELVL04M,3899 +2331 t_x(271428,2331)$KHVL104E,3900 +2761 t_x(271601,2654)$RASI04M,3901
+      +9553 t_x(271616,6708)$RQXSI04E,3902 +13036 t_x(272204,13036)$YB3EH04E,3903 +11769 t_x(272234,7976)$RQXU04E,3904
+      +4268 t_x(272249,3389)$EGNOR04M,3905 +12460 t_x(272266,8797)$RQXSI04E,3906 +18428 t_x(272287,12409)$YB3EH04E,3907
+      +1459 t_x(272507,1459)$MT4AT04E,3908 +13345 t_x(272695,9402)$RQXSI04E,3909 +9854 t_x(272849,7399)$LGKFN04,3910
+      +12654 t_x(272894,8602)$RQXU04E,3911 +5934 t_x(273004,4273)$EGNOR04M,3912 +8265 t_x(273032,6054)$RQXSI04E,3913
+      +15443 t_x(273048,10680)$YD5WH04M,3914 +12704 t_x(273072,8912)$RQXSI04E,3915 +4680 t_x(273386,3598)$EGNOR04M,3916
+      +19322 t_x(273545,13260)$LFPND04,3917 +5035 t_x(273554,3615)$EBEEC04M,3918 +2892 t_x(273555,2892)$MT4AT04E,3919
+      +76262 t_x(273572,51693)$LGZAA04M,3920 +79513 t_x(273599,53420)$LGZAA04M,3921 +23004 t_x(273793,15859)$LELVL04M,3922
+      +7377 t_x(273960,4985)$EGNOR04M,3923 +3692 t_x(273980,2983)$PMXX04M,3924 +12894 t_x(274216,8632)$EG11G04M,3925
+      +15949 t_x(274389,11460)$LFPND04,3926 +2794 t_x(274564,2418)$RQXSI04E,3927 +9788 t_x(274577,7211)$YD5WH04M,3928
+      +11931 t_x(274596,8054)$YD5WH04M,3929 +21144 t_x(274616,14213)$LELVL04M,3930 +8851 t_x(274643,5978)$EGNOR04M,3931
+      +3910 t_x(274901,3910)$YD5WH04M,3932 +172 t_x(274934,172)$KSLN2C04,3933 +3176 t_x(274996,3176)$RFBRT04M,3934
+      +1731 t_x(275011,1390)$MT4AT04E,3935 +65513 t_x(275027,44584)$LGZAA04M,3936 +67484 t_x(275135,45028)$LGSRA04,3937
+      +14753 t_x(275270,10169)$YB3EH04E,3938 +1297 t_x(275272,1297)$EGNOR04M,3939 +10206 t_x(275277,7454)$YD5WH04M,3940
+      +3872 t_x(275338,2726)$FUJ04M,3941 +14486 t_x(275522,9966)$GL4W04M,3942 +6160 t_x(275587,6160)$EBBRA04E,3943
+      +2788 t_x(275682,2106)$RFBRT04M,3944 +827 t_x(275809,780)$YD5WH04M,3945 +24918 t_x(275864,16860)$LFPND04,3946
+      +5767 t_x(275987,5767)$MM204,3947 +11675 t_x(276076,11675)$KFZ4404M,3948 +6198 t_x(276122,5196)$EG11G04M,3949
+      +3002 t_x(276210,2155)$KHVL104E,3950 +13782 t_x(276300,9264)$LCES004M,3951 +10848 t_x(276307,7844)$LGKFN04,3952
+      +844 t_x(276531,815)$KHVL104E,3953 +3101 t_x(276534,2211)$KHVL104E,3954 +64168 t_x(276588,44225)$LGZAA04M,3955
+      +7379 t_x(276611,5255)$RQXSI04E,3956 +3745 t_x(276830,2664)$LEBAS04M,3957 +11198 t_x(276837,7637)$RJIU04M,3958
+      +455 t_x(276838,455)$KSLN04M,3959 +4080 t_x(276911,2759)$RNS04M,3960 +18598 t_x(276925,12463)$RQXU04E,3961
+      +3431 t_x(276959,2824)$PMXX04M,3962 +9317 t_x(276966,9317)$EG11G04M,3963 +8917 t_x(276972,6061)$LELVL04M,3964
+      +10317 t_x(276989,10317)$LGKFN04,3965 +4032 t_x(276991,4032)$MM204,3966 +18593 t_x(277112,12498)$RQXU04E,3967
+      +8442 t_x(277127,6407)$LGKFN04,3968 +1785 t_x(277129,1268)$KCHI104M,3969 +1398 t_x(277167,1105)$KSPE1P04,3970
+      +9071 t_x(277190,6951)$EG11G04M,3971 +18264 t_x(277197,12290)$RJIU04M,3972 +1690 t_x(277201,1416)$KHVL104E,3973
+      +5696 t_x(277232,5696)$LEBAS04M,3974 +1368 t_x(277243,1020)$KSPE1P04,3975 +3387 t_x(277278,2534)$RASI04M,3976
+      +5339 t_x(277284,3764)$EBBRA04E,3977 +5628 t_x(277296,3869)$MM204,3978 +14484 t_x(277313,9867)$YB3EH04E,3979
+      +18170 t_x(277361,13260)$LFPND04,3980 +10000 t_x(277366,10000)$LFPNA04,3981 +10539 t_x(277387,7055)$YB3EH04E,3982
+      +12913 t_x(277424,9253)$EGNOR04M,3983 +3191 t_x(277425,3191)$KFZ4404M,3984 +4589 t_x(277434,3671)$EG11G04M,3985
+      +9883 t_x(277445,6620)$LEMDAT04,3986 +10774 t_x(277463,7842)$LGKFN04,3987 +10290 t_x(277472,7171)$EG11G04M,3988
+      +700 t_x(277484,496)$YB3EH04E,3989 +4138 t_x(277533,2760)$KSPE1P04,3990 +1035 t_x(277562,961)$YH5MH04M,3991
+      +14919 t_x(277591,10169)$RQXU04E,3992 +13209 t_x(277598,8860)$KSLN04M,3993 +2141 t_x(277703,1676)$KHVL104E,3994
+      +3242 t_x(277744,3242)$GL4W04M,3995 +10901 t_x(277826,7552)$RJIU04M,3996 +40561 t_x(277829,27618)$LGSRA04,3997
+      +513 t_x(277917,458)$BR404M,3998 +13921 t_x(277924,9465)$YB3EH04E,3999 +9928 t_x(277936,7407)$LGKFN04,4000
+      +2414 t_x(278026,1661)$YD5WH04M,4001 +15674 t_x(278036,10450)$RJIU04M,4002 +669 t_x(278037,660)$YD5WH04M,4003
+      +6833 t_x(278067,5547)$EG11G04M,4004 +4599 t_x(278123,3560)$EGNOR04M,4005 +4932 t_x(278149,3803)$EGNOR04M,4006
+      +6185 t_x(278154,4136)$YH5MH04M,4007 +280 t_x(278158,280)$YB3EH04M,4008 +18325 t_x(278162,12323)$YB3EH04E,4009
+      +13320 t_x(278185,13320)$YB3EH04E,4010 +3600 t_x(278209,3600)$KHVL104E,4011 +9264 t_x(278261,6450)$KFZ4404M,4012
+      +10082 t_x(278295,7040)$RNI04M,4013 +9300 t_x(278320,6298)$EGNOR04M,4014 +3254 t_x(278322,2211)$YH5MH04M,4015
+      +10406 t_x(278386,7190)$EGNOR04M,4016 +1342 t_x(278487,1129)$YH5MH04M,4017 +10623 t_x(278529,7187)$LELVU04,4018
+      +1038 t_x(278554,731)$GL4W04M,4019 +11190 t_x(278555,7557)$KFZ4404M,4020 +3739 t_x(278562,2668)$YBOLN04M,4021
+      +9988 t_x(278564,6773)$EGPFA04,4022 +4489 t_x(278565,3360)$LELVU04,4023 +12775 t_x(278590,8846)$EGNOR04M,4024
+      +6162 t_x(278592,6162)$LELVU04,4025 +12517 t_x(278598,8921)$EGNOR04M,4026 +11173 t_x(278603,8150)$EGNOR04M,4027
+      +686 t_x(278607,472)$MM304,4028 +6083 t_x(278647,4676)$EHAMA04,4029 +2477 t_x(278651,1852)$YB5KL04E,4030
+      +10848 t_x(278663,8145)$EGNOR04M,4031 +3505 t_x(278669,2831)$EHAMA04,4032 +5439 t_x(278681,4358)$EHAMA04,4033
+      +4281 t_x(278783,2938)$YB5KL04E,4034 +12903 t_x(278814,8718)$YB3EH04E,4035 +17649 t_x(278830,11819)$RQXU04E,4036
+      +4383 t_x(278839,3002)$EBEEC04M,4037 +3350 t_x(278855,2332)$YH5MH04M,4038 +424 t_x(278862,285)$KFZ4404E,4039
+      +6364 t_x(278871,4560)$YB3EH04E,4040 +3208 t_x(278872,2402)$EG11G04M,4041 +15471 t_x(278885,10501)$RQXU04E,4042
+      +1835 t_x(278889,1477)$KHVL104E,4043 +2672 t_x(278911,1818)$KFZ4404E,4044 +3060 t_x(278940,3060)$GL4W04M,4045
+      +5088 t_x(278945,4069)$LFMDA04A,4046 +1539 t_x(279006,1335)$BKED1204,4047 +36217 t_x(279011,26356)$LGZAA04M,4048
+      +753 t_x(279048,739)$KHVL104E,4049 +15880 t_x(279142,10783)$RQXU04E,4050 +2137 t_x(279160,2137)$EBEEC04M,4051
+      +4533 t_x(279163,3121)$YH5MH04M,4052 +14258 t_x(279186,9577)$YB3EH04A,4053 +181 t_x(279192,132)$MM204,4054
+      +2892 t_x(279193,2097)$YH5MH04M,4055 +3634 t_x(279241,2937)$EGNOR04M,4056 +3620 t_x(279243,2640)$KSPE1P04,4057
+      +1275 t_x(279250,975)$KSPE1P04,4058 +1677 t_x(279259,1278)$YH5MH04M,4059 +53634 t_x(279261,36717)$LGSRA04,4060
+      +16935 t_x(279279,11503)$YB3EH04E,4061 +4418 t_x(279312,3240)$KSPE1P04,4062 +4172 t_x(279318,3300)$LCES004M,4063
+      +7806 t_x(279339,5252)$YBOLN04M,4064 +10060 t_x(279340,6720)$YB3EH04E,4065 +628 t_x(279347,583)$KSPE1P04,4066
+      +4737 t_x(279349,3159)$YH5MH04M,4067 +13745 t_x(279395,9296)$YB3EH04E,4068 +2146 t_x(279398,1667)$YH5MH04M,4069
+      +4488 t_x(279403,3000)$KSPE1P04,4070 +440 t_x(279405,440)$KFZ4404E,4071 +3741 t_x(279411,2820)$KSPE1P04,4072
+      +16038 t_x(279431,10729)$YB3EH04E,4073 +5132 t_x(279450,3439)$MT4AT04E,4074 +1969 t_x(279467,1554)$YH5MH04M,4075
+      +14532 t_x(279482,9975)$YB3EH04E,4076 +1494 t_x(279485,1368)$KHVL104E,4077 +11753 t_x(279494,7905)$EGPFA04,4078
+      +1097 t_x(279524,1097)$KFZ4404E,4079 +3413 t_x(279544,2370)$RFBRT04M,4080 +4593 t_x(279552,3336)$EBBRA04E,4081
+      +2512 t_x(279592,1972)$YH5MH04M,4082 +1417 t_x(279621,1225)$YH5MH04M,4083 +9519 t_x(279622,6436)$EGPFA04,4084
+      +6575 t_x(279627,5078)$EGPFA04,4085 +1571 t_x(279642,1375)$KHVL104E,4086 +14420 t_x(279651,9956)$YB3EH04E,4087
+      +3142 t_x(279652,2337)$KSPE1P04,4088 +12339 t_x(279686,8400)$YB3EH04E,4089 +3723 t_x(279687,2926)$LGRPA04M,4090
+      +5601 t_x(279690,4630)$EGPFA04,4091 +1299 t_x(279693,1122)$YH5MH04M,4092 +4610 t_x(279716,3420)$LELVU04,4093
+      +13314 t_x(279721,9335)$EGNOR04M,4094 +18272 t_x(279734,12307)$YB3EH04E,4095 +1252 t_x(279735,1036)$KSPE1P04,4096
+      +3781 t_x(279756,2939)$KSPE1P04,4097 +6651 t_x(279791,5020)$EHAMA04,4098 +4979 t_x(279801,4007)$EHAMA04,4099
+      +2797 t_x(279804,2024)$YH5MH04M,4100 +8364 t_x(279817,6060)$EGNOR04M,4101 +19105 t_x(279827,12860)$KFZ4404M,4102
+      +6211 t_x(279832,4223)$YB5KL04E,4103 +1275 t_x(279834,1116)$KFZ4404E,4104 +226 t_x(279845,226)$KHVL104E,4105
+      +12731 t_x(279885,9166)$EGNOR04M,4106 +50935 t_x(279887,35963)$LGSRA04,4107 +4603 t_x(279893,3766)$EHAMA04,4108
+      +3029 t_x(279896,2370)$RASI04M,4109 +423 t_x(279899,423)$KFZ4404E,4110 +3818 t_x(279900,2560)$KFZ4404E,4111
+      +1634 t_x(279930,1091)$LGKFN04,4112 +7766 t_x(279946,5207)$EHAMA04,4113 +9292 t_x(279962,6337)$LGRPA04M,4114
+      +5097 t_x(279965,3535)$LEBAS04M,4115 +1341 t_x(279969,1168)$RFBRT04M,4116 +6073 t_x(280002,4080)$LELVU04,4117
+      +4131 t_x(280018,2854)$FUJ04M,4118 +8285 t_x(280021,5965)$EGNOR04M,4119 +7358 t_x(280033,5189)$EHAMA04,4120
+      +4785 t_x(280088,3227)$RMZSI04,4121 +5262 t_x(280103,3731)$KSPE104D,4122 +9633 t_x(280104,7388)$LFMDA04A,4123
+      +2556 t_x(280115,2556)$KWUR1C04,4124 +2534 t_x(280122,2534)$KWUR404E,4125 +7035 t_x(280142,5068)$EHAMA04,4126
+      +17276 t_x(280143,11751)$YB3EH04E,4127 +13382 t_x(280153,9060)$LCES004M,4128 +6982 t_x(280157,6982)$RMZU04E,4129
+      +10832 t_x(280174,7409)$KSPE1P04,4130 +1118 t_x(280192,989)$YH5MH04M,4131 +8569 t_x(280203,5796)$RMZU04,4132
+      +34980 t_x(280212,25651)$LGSRA04,4133 +15194 t_x(280221,10308)$YB3EH04E,4134 +14611 t_x(280245,10200)$RQXSI04E,4135
+      +15269 t_x(280252,10560)$RQXSI04E,4136 +2949 t_x(280263,2949)$KWUR404E,4137 +15019 t_x(280274,10440)$RQXSI04E,4138
+      +2027 t_x(280277,1380)$RVKWS04,4139 +12189 t_x(280278,8871)$EGNOR04M,4140 +1068 t_x(280283,967)$YH5MH04M,4141
+      +6180 t_x(280319,6180)$LELVU04,4142 +9480 t_x(280331,9480)$RQXU04E,4143 +9616 t_x(280365,9616)$LELVL04M,4144
+      +12405 t_x(280374,12405)$YB3EH04E,4145 +6661 t_x(280391,6661)$RMZU04E,4146 +5171 t_x(280396,3485)$YBOLN04M,4147
+      +46791 t_x(280411,46791)$LGZAA04M,4148 +17332 t_x(280428,11582)$YB3EH04E,4149 +37686 t_x(280430,27033)$LGZAA04M,4150
+      +4868 t_x(280453,3447)$EBBRA04E,4151 +1535 t_x(280458,1168)$EBEEC04M,4152 +8808 t_x(280474,8808)$LGKFN04,4153
+      +172 t_x(280491,172)$RASI04M,4154 +1084 t_x(280578,1084)$RQXU04E,4155 +3049 t_x(280579,2349)$EGNOR04M,4156
+      +8858 t_x(280607,6060)$YB5WH04M,4157 +16011 t_x(280608,16011)$KFZ4404M,4158 +15958 t_x(280645,10771)$YB3EH04E,4159
+      +3894 t_x(280666,3894)$KSLN04A,4160 +24584 t_x(280667,17418)$LGSRA04,4161 +4590 t_x(280671,4008)$LFMDA04A,4162
+      +12562 t_x(280706,8820)$RQXSI04E,4163 +10172 t_x(280744,6864)$LEBAS04A,4164 +5367 t_x(280754,5367)$KSLN04M,4165
+      +9297 t_x(280768,9297)$KFZ4404M,4166 +4332 t_x(280779,4332)$KSAL1204,4167 +8563 t_x(280781,8563)$LGKFN04,4168
+      +547 t_x(280791,522)$KCHI104M,4169 +17429 t_x(280798,11671)$YB3EH04A,4170 +6324 t_x(280804,4274)$RMZU04E,4171
+      +10068 t_x(280807,10068)$KFZ4404M,4172 +6509 t_x(280810,6509)$RMZU04,4173 +9870 t_x(280815,6660)$KSPE104D,4174
+      +11692 t_x(280825,8100)$LGKFN04,4175 +6621 t_x(280871,5136)$LELVU04,4176 +13430 t_x(280888,9110)$YB3EH04E,4177
+      +10000 t_x(280895,6877)$RVKWU04M,4178 +10622 t_x(280928,7247)$KFZ4404M,4179 +10595 t_x(281048,7787)$LGKFN04,4180
+      +4205 t_x(281058,4205)$KFZ4404M,4181 +14837 t_x(281059,10054)$YB3EH04E,4182 +5042 t_x(281074,3386)$RMZU04E,4183
+      +252 t_x(281090,252)$EBBRA04E,4184 +7894 t_x(281091,5509)$YB3EH04A,4185 +11302 t_x(281143,7974)$LGKFN04,4186
+      +4710 t_x(281148,3539)$LGRPA04M,4187 +9260 t_x(281160,9260)$KWUR404E,4188 +12950 t_x(281174,8952)$YB3EH04E,4189
+      +10725 t_x(281185,7200)$EGNOR04M,4190 +3954 t_x(281253,2954)$LGSRA04,4191 +7450 t_x(281256,5222)$RMZU04,4192
+      +15540 t_x(281290,10448)$RQXU04E,4193 +2370 t_x(281293,1773)$KFZ4404E,4194 +2271 t_x(281297,1698)$EHAMA04,4195
+      +5958 t_x(281301,4260)$LFPND04,4196 +3673 t_x(281304,3673)$KSPE1P04,4197 +7570 t_x(281334,5702)$RVKWU04M,4198
+      +10002 t_x(281346,7020)$RQXSI04E,4199 +19012 t_x(281348,12811)$KFZ4404M,4200 +14002 t_x(281349,9920)$RQXSI04E,4201
+      +6078 t_x(281359,4700)$PMXX04M,4202 +66223 t_x(281372,44909)$LGSRA04,4203 +13621 t_x(281447,9137)$YB3EH04A,4204
+      +5747 t_x(281466,4261)$EGNOR04M,4205 +6503 t_x(281483,4483)$EGNOR04M,4206 +5181 t_x(281485,3648)$LELVU04,4207
+      +3982 t_x(281487,3982)$RMZU04E,4208 +36322 t_x(281511,26110)$LGSRA04,4209 +2086 t_x(281523,1591)$EHAMA04,4210
+      +5677 t_x(281534,4095)$LGRPA04M,4211 +5630 t_x(281596,3767)$YB5KL04E,4212 +10414 t_x(281599,7390)$RQXU04E,4213
+      +884 t_x(281613,884)$CPRFBR04,4214 +2558 t_x(281643,1901)$YB5KL04E,4215 +4061 t_x(281674,2758)$KSPE1P04,4216
+      +3307 t_x(281690,3307)$KWUR404E,4217 +3040 t_x(281715,2352)$LGRPA04,4218 +8719 t_x(281723,8719)$LELVL04M,4219
+      +15494 t_x(281749,10560)$YB3EH04E,4220 +16759 t_x(281755,11253)$YB3EH04A,4221 +12818 t_x(281774,12818)$RQXSI04E,4222
+      +62651 t_x(281776,42616)$LGSRA04,4223 +3142 t_x(281824,3000)$RVKWU04M,4224 +711 t_x(281854,680)$KWUR404E,4225
+      +3802 t_x(281881,2759)$RMZSI04,4226 +3583 t_x(281887,2945)$LELVL04M,4227 +3550 t_x(281891,2392)$KWUR404E,4228
+      +6483 t_x(281910,4490)$KSLN04M,4229 +3928 t_x(281922,2793)$YB5KL04E,4230 +14380 t_x(281923,9637)$YB3EH04A,4231
+      +7164 t_x(281925,4781)$EBBRA04E,4232 +3605 t_x(281946,2458)$KSPE1P04,4233 +12321 t_x(281951,12321)$RQXSI04E,4234
+      +6850 t_x(281962,5110)$PMXX04M,4235 +16980 t_x(281983,11611)$YB3EH04E,4236 +4336 t_x(281989,3146)$YH5MH04M,4237
+      +10241 t_x(282046,7053)$YB3EH04E,4238 +3457 t_x(282057,2344)$KWUR404E,4239 +2964 t_x(282070,2129)$RQXU04E,4240
+      +1292 t_x(282085,1292)$CPGSE04,4241 +6703 t_x(282090,4860)$LELVL04M,4242 +5867 t_x(282099,4845)$EG11G04M,4243
+      +5918 t_x(282115,5918)$RMZU04,4244 +7409 t_x(282121,4972)$KSPE104D,4245 +16036 t_x(282129,11423)$LGZAA04M,4246
+      +1371 t_x(282158,1145)$LGRPA04M,4247 +1202 t_x(282176,971)$RMZU04E,4248 +8274 t_x(282205,5549)$YB3EH04E,4249
+      +7691 t_x(282259,5397)$YB5WH04M,4250 +4140 t_x(282278,3010)$YH5MH04M,4251 +15557 t_x(282283,10443)$RMZU04,4252
+      +2490 t_x(282303,1725)$YBOLN04M,4253 +15840 t_x(282313,10753)$RQXSI04E,4254 +9729 t_x(282374,6856)$RVKWU04M,4255
+      +1604 t_x(282416,1256)$RASI04M,4256 +15692 t_x(282417,10469)$RQXU04E,4257 +2720 t_x(282460,1841)$EBBRA04E,4258
+      +3314 t_x(282467,3314)$KWUR404E,4259 +13442 t_x(282480,9415)$RQXSI04E,4260 +17613 t_x(282492,11931)$LELVL04M,4261
+      +2043 t_x(282505,1626)$RFBRT04M,4262 +2267 t_x(282514,2121)$RQXSI04E,4263 +2528 t_x(282582,1838)$KWUR404E,4264
+      +9824 t_x(282583,6860)$PMXX04M,4265 +9159 t_x(282592,6305)$LEBAS04A,4266 +7317 t_x(282606,5435)$LEBAS04A,4267
+      +6951 t_x(282620,4904)$YB3EH04A,4268 +1817 t_x(282623,1817)$CPGSE04,4269 +14483 t_x(282645,9934)$RQXU04E,4270
+      +3690 t_x(282648,2503)$MT4AT04E,4271 +17693 t_x(282657,12042)$YB3EH04E,4272 +11973 t_x(282660,8682)$GL4W04M,4273
+      +64554 t_x(282665,43984)$LGSRA04,4274 +12016 t_x(282677,8132)$YB3EH04E,4275 +23 t_x(282696,23)$KFZ4404E,4276
+      +1049 t_x(282720,922)$KWUR404E,4277 +11612 t_x(282727,8100)$LGKFN04,4278 +2742 t_x(282752,2032)$KSLN04A,4279
+      +1835 t_x(282755,1528)$KWUR404E,4280 +10729 t_x(282784,7505)$RQXSI04E,4281 +3501 t_x(282785,3501)$YB3EH04E,4282
+      +1441 t_x(282807,1029)$LGKFN04,4283 +7228 t_x(282837,5071)$LEBAS04M,4284 +12528 t_x(282854,12528)$RQXSI04E,4285
+      +14520 t_x(282859,10197)$RQXSI04E,4286 +12576 t_x(282860,12576)$YB3EH04E,4287 +12378 t_x(282878,12378)$YB3EH04E,4288
+      +1067 t_x(282882,980)$LOW304M,4289 +6976 t_x(282890,4962)$EGNOR04M,4290 +2235 t_x(282894,1562)$YB3EH04E,4291
+      +944 t_x(282904,944)$EGNOR04M,4292 +9300 t_x(282912,9300)$RQXU04E,4293 +10346 t_x(282924,6963)$RASI04M,4294
+      +11026 t_x(282933,7487)$RASI04M,4295 +12828 t_x(282954,8972)$RQXSI04E,4296 +1044 t_x(282961,1044)$KFZ4404E,4297
+      +61450 t_x(282964,42545)$LGSRA04,4298 +4589 t_x(282986,4589)$YB3EH04E,4299 +2176 t_x(283000,2176)$EBEEC04M,4300
+      +8040 t_x(283005,8040)$RVKWU04M,4301 +12704 t_x(283036,8696)$KFZ4404M,4302 +23818 t_x(283037,18529)$LGZAA04M,4303
+      +33329 t_x(283042,25010)$LGZAA04M,4304 +9625 t_x(283045,6556)$RASI04M,4305 +437 t_x(283050,437)$CPRFBR04,4306
+      +8533 t_x(283072,6002)$RASI04M,4307 +1636 t_x(283087,1113)$CPRFBR04,4308 +821 t_x(283092,821)$KFZ4404E,4309
+      +9240 t_x(283094,6180)$YB3EH04E,4310 +14579 t_x(283102,9889)$YB3EH04E,4311 +24038 t_x(283115,16360)$LELVL104,4312
+      +15546 t_x(283117,10489)$YB3EH04E,4313 +593 t_x(283123,537)$KCHI104M,4314 +3295 t_x(283128,3295)$YB3EH04E,4315
+      +232 t_x(283139,215)$RMZSI04M,4316 +16167 t_x(283140,10910)$YB3EH04E,4317 +6683 t_x(283194,4985)$PMXX04M,4318
+      +8862 t_x(283209,5999)$RMZU04E,4319 +8377 t_x(283211,5698)$RMZU04E,4320 +11937 t_x(283232,7997)$RVKWU04M,4321
+      +10803 t_x(283233,7380)$RVKWU04M,4322 +8725 t_x(283253,6169)$RASI04M,4323 +7851 t_x(283254,5237)$EGNOR04M,4324
+      +7016 t_x(283256,4931)$EGNOR04M,4325 +1903 t_x(283258,1418)$RMZU04E,4326 +6948 t_x(283259,4923)$EGNOR04M,4327
+      +14107 t_x(283272,9947)$RQXSI04E,4328 +2335 t_x(283288,1569)$KSLN04A,4329 +1998 t_x(283289,1437)$RMZU04,4330
+      +5071 t_x(283302,5071)$YB3EH04E,4331 +2913 t_x(283305,2198)$KSLN04A,4332 +17215 t_x(283333,11503)$YB3EH04E,4333
+      +16345 t_x(283343,10983)$YB3EH04E,4334 +7003 t_x(283356,7003)$MM304,4335 +3095 t_x(283373,3095)$KWUR404E,4336
+      +2176 t_x(283389,2066)$RQXSI04E,4337 +9160 t_x(283392,6549)$RQXU04E,4338 +9171 t_x(283414,6276)$YB3EH04E,4339
+      +11167 t_x(283432,7560)$RVKWU04M,4340 +74745 t_x(283444,51025)$LGZAA04M,4341 +5313 t_x(283452,3810)$RMZU04,4342
+      +2337 t_x(283458,2032)$RMZSI04,4343 +7483 t_x(283464,5239)$YB3EH04A,4344 +10630 t_x(283468,7488)$RQXSI04E,4345
+      +7715 t_x(283489,5807)$RVKWU04M,4346 +8460 t_x(283510,5699)$RMZU04E,4347 +19751 t_x(283526,13213)$KFZ4404M,4348
+      +46031 t_x(283544,33739)$LGZAA04M,4349 +28879 t_x(283549,19294)$KFZ4404M,4350 +639 t_x(283558,469)$YB3EH04E,4351
+      +10516 t_x(283559,7772)$LGKFN04,4352 +62947 t_x(283561,44055)$LGZAA04M,4353 +5625 t_x(283562,4494)$PMXX04M,4354
+      +8520 t_x(283584,5760)$YB3EH04E,4355 +13600 t_x(283593,13600)$KFZ4404M,4356 +7716 t_x(283605,5238)$RASI04M,4357
+      +7915 t_x(283607,6011)$EBEEC04M,4358 +2004 t_x(283663,1953)$RQXSI04E,4359 +2308 t_x(283667,1610)$YB3EH04E,4360
+      +11744 t_x(283688,8364)$RQXSI04E,4361 +21886 t_x(283706,14684)$KFZ4404M,4362 +15136 t_x(283711,10200)$LELVL104,4363
+      +301 t_x(283716,225)$LEBAS04A,4364 +14833 t_x(283734,10134)$EG11G04M,4365 +9391 t_x(283735,9391)$EG11G04M,4366
+      +3950 t_x(283746,2698)$RNS04M,4367 +8042 t_x(283750,6420)$EG11G04M,4368 +12266 t_x(283751,8618)$RQXSI04E,4369
+      +3364 t_x(283760,2473)$FUJ04M,4370 +9209 t_x(283795,6542)$RVKWU04M,4371 +8626 t_x(283812,6068)$RQXU04E,4372
+      +1726 t_x(283821,1446)$KWUR404E,4373 +7206 t_x(283823,5160)$YB3EH04E,4374 +11902 t_x(283829,8081)$YB3EH04E,4375
+      +7347 t_x(283853,4979)$RMZU04E,4376 +1049 t_x(283862,1028)$RASI04M,4377 +18767 t_x(283872,12540)$LELVL04M,4378
+      +8639 t_x(283889,6194)$LELVL04M,4379 +12505 t_x(283895,8480)$EG11G04M,4380 +5264 t_x(283921,5264)$EGNOR04M,4381
+      +1736 t_x(283941,1190)$CPRFBR04,4382 +13756 t_x(283943,10212)$LGSRA04,4383 +18535 t_x(283954,12582)$RQXU04E,4384
+      +1483 t_x(283958,1483)$CPGSE04,4385 +21281 t_x(283965,14321)$RJIU04M,4386 +13047 t_x(283998,9140)$YD5WH04M,4387
+      +6433 t_x(284008,4337)$RASI04M,4388 +9808 t_x(284028,6840)$RQXSI04E,4389 +20748 t_x(284038,14049)$RJIU04M,4390
+      +3302 t_x(284063,2249)$RMZU04E,4391 +4753 t_x(284082,3260)$RASI04M,4392 +3597 t_x(284085,3308)$RVKWU04M,4393
+      +4325 t_x(284094,3004)$EBBRA04E,4394 +17483 t_x(284100,11710)$RQXSI04E,4395 +7531 t_x(284104,5880)$EG11G04M,4396
+      +9009 t_x(284106,6383)$RQXSI04E,4397 +5698 t_x(284107,3903)$RASI04M,4398 +15982 t_x(284109,10707)$RQXU04E,4399
+      +5820 t_x(284114,3943)$RASI04M,4400 +3250 t_x(284125,2554)$RMZSI04,4401 +6452 t_x(284141,4315)$KSAL1204,4402
+      +11165 t_x(284154,7795)$RQXSI04E,4403 +3057 t_x(284165,2940)$RVKWU04M,4404 +4433 t_x(284170,3037)$RASI04M,4405
+      +2443 t_x(284183,1908)$LOVN1504,4406 +4488 t_x(284184,3132)$RMZSI04,4407 +6275 t_x(284185,4241)$KSLN04M,4408
+      +10244 t_x(284190,7093)$PMXX04M,4409 +3564 t_x(284195,3564)$RMZSI04,4410 +4353 t_x(284206,3212)$RMZU04,4411
+      +1473 t_x(284224,1432)$RMZSI04,4412 +6287 t_x(284228,4421)$BKED1204,4413 +6756 t_x(284242,4540)$LEMDAT04,4414
+      +15574 t_x(284247,10507)$KFZ4404M,4415 +3218 t_x(284250,2240)$RMZU04E,4416 +3893 t_x(284260,2911)$RASI04M,4417
+      +5838 t_x(284261,3953)$KSLN04M,4418 +8740 t_x(284275,8740)$KFZ4404M,4419 +6455 t_x(284283,5125)$RVKWU04M,4420
+      +1581 t_x(284287,1396)$PMXX04M,4421 +8259 t_x(284291,5629)$EGNOR04M,4422 +4982 t_x(284313,3880)$RQXSI04E,4423
+      +3278 t_x(284316,2289)$YD5WH04M,4424 +8935 t_x(284318,8935)$KFZ4404M,4425 +5350 t_x(284341,3755)$KSLN04M,4426
+      +7468 t_x(284344,5035)$YB3EH04E,4427 +12110 t_x(284346,8266)$LGKFN04,4428 +2354 t_x(284349,1620)$RQXU04E,4429
+      +764 t_x(284350,764)$YBOLN04M,4430 +4593 t_x(284357,3913)$RVKWU04M,4431 +2202 t_x(284372,1637)$BR204M,4432
+      +5122 t_x(284380,5122)$EGNOR04M,4433 +9075 t_x(284393,6204)$YB3EH04E,4434 +2399 t_x(284399,1654)$LEBAS04A,4435
+      +4829 t_x(284417,3733)$EGNOR04M,4436 +3484 t_x(284418,3484)$RMZU04E,4437 +17918 t_x(284438,11998)$RQXSI04E,4438
+      +4722 t_x(284450,3398)$KSLN04M,4439 +1534 t_x(284467,1173)$RMZU04E,4440 +10910 t_x(284550,7550)$LELVL04M,4441
+      +18303 t_x(284562,12363)$KFZ4404M,4442 +712 t_x(284566,673)$YB3EH04A,4443 +8086 t_x(284595,5922)$RQXSI04E,4444
+      +10393 t_x(284601,6938)$LEBAS04A,4445 +5977 t_x(284631,4260)$RQXSI04E,4446 +16817 t_x(284641,16817)$MGY04,4447
+      +9251 t_x(284700,6452)$YB3EH04E,4448 +6232 t_x(284722,4496)$RJIU04M,4449 +9133 t_x(284723,6249)$YB3EH04E,4450
+      +6114 t_x(284738,4411)$BKED1204,4451 +5637 t_x(284781,5637)$GL4W04M,4452 +11171 t_x(284786,7567)$YD5WH04M,4453
+      +4409 t_x(284797,3080)$YB3EH04E,4454 +2865 t_x(284809,2218)$LGAVA04,4455 +10958 t_x(284810,7980)$RQXSI04E,4456
+      +2299 t_x(284839,1789)$RASI04M,4457 +7217 t_x(284856,7217)$PMXX04M,4458 +2652 t_x(284860,2626)$RVKWU04M,4459
+      +5187 t_x(284868,3715)$KSLN04M,4460 +10033 t_x(284876,7268)$LFPNA04,4461 +2605 t_x(284880,1980)$EG11G04M,4462
+      +9472 t_x(284894,6576)$PMXX04M,4463 +18622 t_x(284911,12584)$KFZ4404M,4464 +4424 t_x(284925,3523)$LGRPA04M,4465
+      +1642 t_x(284929,1150)$KCHI104M,4466 +6606 t_x(284933,4847)$LELVL04M,4467 +10686 t_x(284981,7177)$PMXX04M,4468
+      +1874 t_x(285040,1410)$RASI04M,4469 +7239 t_x(285042,4971)$LELVL04M,4470 +1071 t_x(285070,874)$RMZU04E,4471
+      +1917 t_x(285076,1538)$LGRPA04M,4472 +1228 t_x(285084,840)$KALP2C04,4473 +7739 t_x(285112,5458)$KCHI104M,4474
+      +2956 t_x(285123,2277)$LGKFN04,4475 +11198 t_x(285128,7737)$EG11G04M,4476 +2235 t_x(285148,1657)$KSLN04M,4477
+      +1381 t_x(285157,981)$LELVU04,4478 +8990 t_x(285163,6053)$MM304,4479 +2601 t_x(285171,1812)$KFZ4404E,4480
+      +16796 t_x(285178,11301)$GL4W04M,4481 +19130 t_x(285187,12763)$YB3EH04E,4482 +3805 t_x(285189,3448)$RVKWU04M,4483
+      +9245 t_x(285193,6306)$BR404M,4484 +10444 t_x(285209,7099)$PMXX04M,4485 +11187 t_x(285230,11187)$KFZ4404M,4486
+      +44514 t_x(285241,32958)$LGZAA04M,4487 +2089 t_x(285254,1446)$YD5WH04M,4488 +578 t_x(285291,539)$EBEEC04M,4489
+      +9421 t_x(285292,6545)$RASI04M,4490 +16950 t_x(285296,11399)$LCES004M,4491 +3841 t_x(285300,3841)$YB3EH04E,4492
+      +5644 t_x(285308,3892)$GL4W04M,4493 +9343 t_x(285328,9343)$KFZ4404M,4494 +8506 t_x(285360,6015)$BR404M,4495
+      +6048 t_x(285368,4167)$LGRPA04M,4496 +7800 t_x(285372,5254)$YB3EH04E,4497 +11886 t_x(285379,8040)$RNS04M,4498
+      +18204 t_x(285383,12366)$RJIU04M,4499 +12956 t_x(285393,12956)$LGKFN04,4500 +9205 t_x(285395,9205)$KFZ4404M,4501
+      +14034 t_x(285431,10204)$LGKFN04,4502 +4367 t_x(285432,2934)$FUJ04M,4503 +806 t_x(285451,561)$KFZ4404L,4504
+      +62 t_x(285458,62)$RMZU04E,4505 +15815 t_x(285459,12321)$LCES004,4506 +7465 t_x(285470,7465)$PMXX04M,4507
+      +1986 t_x(285474,1351)$KCHI104M,4508 +6950 t_x(285482,5132)$PMXX04M,4509 +24520 t_x(285483,16413)$KFZ4404M,4510
+      +7381 t_x(285506,5110)$YB5WH04M,4511 +351 t_x(285521,351)$YB3EH04M,4512 +8521 t_x(285525,5934)$KFZ4404M,4513
+      +10260 t_x(285540,10260)$LGKFN04,4514 +631 t_x(285553,422)$CPGSE04,4515 +675 t_x(285563,675)$LCES004M,4516
+      +14298 t_x(285575,9969)$LELVL04M,4517 +2271 t_x(285583,2031)$LGAVA04,4518 +18571 t_x(285585,12705)$MRAE04,4519
+      +7598 t_x(285590,5116)$LGRPA04M,4520 +15129 t_x(285593,10678)$LCES004M,4521 +6309 t_x(285599,4316)$EBBRA04E,4522
+      +1375 t_x(285624,1158)$YD5WH04M,4523 +8198 t_x(285656,6033)$EBEEC04M,4524 +6464 t_x(285658,4617)$YB5WH04M,4525
+      +6949 t_x(285662,6949)$RNS04M,4526 +27948 t_x(285664,20016)$LCES004,4527 +14936 t_x(285671,10286)$RJIU04M,4528
+      +9300 t_x(285672,9300)$LGKFN04,4529 +13739 t_x(285674,9194)$KFZ4404M,4530 +3530 t_x(285688,2899)$RQXSI04E,4531
+      +2037 t_x(285693,1374)$YB3EH04E,4532 +12680 t_x(285704,8520)$EG11G04M,4533 +1014 t_x(285711,714)$KCHI104M,4534
+      +4821 t_x(285718,3305)$BR404M,4535 +2815 t_x(285723,2304)$EHAMA04,4536 +5305 t_x(285724,3561)$BR404M,4537
+      +19560 t_x(285733,15014)$LCES004,4538 +10685 t_x(285747,7296)$RNI04M,4539 +137 t_x(285758,113)$LOW304M,4540
+      +12102 t_x(285766,8488)$RQXSI04E,4541 +225 t_x(285772,200)$YB3EH04E,4542 +12002 t_x(285782,8469)$RQXSI04E,4543
+      +2907 t_x(285792,2244)$BR404M,4544 +3454 t_x(285794,2895)$RQXSI04E,4545 +5692 t_x(285818,3805)$YBOLN04M,4546
+      +128 t_x(285820,128)$YD5WH04M,4547 +13935 t_x(285826,9513)$YB3EH04E,4548 +17378 t_x(285835,11610)$RMZU04,4549
+      +11638 t_x(285840,7984)$LELVL04M,4550 +12295 t_x(285843,8280)$LELVL04M,4551 +9512 t_x(285850,9512)$EG11G04M,4552
+      +4039 t_x(285862,4039)$RMZU04E,4553 +15594 t_x(285863,10645)$RQXSI04E,4554 +3200 t_x(285875,3200)$EBEEC04M,4555
+      +8700 t_x(285878,8700)$LGKFN04,4556 +15217 t_x(285895,10155)$PMXX04M,4557 +843 t_x(285899,622)$BR404M,4558
+      +1587 t_x(285938,1527)$RMZSI04,4559 +14834 t_x(285949,10271)$RQXSI04E,4560 +2429 t_x(285972,1755)$KSLN04M,4561
+      +8990 t_x(285980,6485)$LCES004M,4562 +11513 t_x(285981,7912)$KFZ4404M,4563 +7814 t_x(285984,7814)$RNI04M,4564
+      +1803 t_x(285990,1317)$EBEEC04M,4565 +7872 t_x(286022,5341)$RASI04M,4566 +8400 t_x(286031,8400)$LGKFN04,4567
+      +316 t_x(286067,316)$BR404M,4568 +25775 t_x(286071,17534)$EDGG704,4569 +5724 t_x(286082,3960)$LELVU04,4570
+      +714 t_x(286095,714)$EBBRA04E,4571 +1588 t_x(286109,1588)$FUJ04M,4572 +2120 t_x(286122,1578)$KSLN04M,4573
+      +1748 t_x(286126,1748)$CPGSE04,4574 +3082 t_x(286141,2141)$KWUR404E,4575 +10343 t_x(286143,7100)$KFZ4404M,4576
+      +11035 t_x(286160,11035)$LGKFN04,4577 +3973 t_x(286180,2889)$KWUR404E,4578 +11887 t_x(286185,8160)$LGKFN04,4579
+      +10166 t_x(286199,6812)$RASI04M,4580 +9307 t_x(286221,6227)$LELVL04M,4581 +8390 t_x(286224,5817)$KFZ4404M,4582
+      +4172 t_x(286238,4172)$LEBAS04M,4583 +15745 t_x(286277,11272)$KFZ4404M,4584 +16104 t_x(286313,10829)$KSLN04A,4585
+      +8486 t_x(286317,5935)$KWUR404E,4586 +6841 t_x(286328,4583)$YB3EH04E,4587 +5942 t_x(286329,4186)$EBBRA04E,4588
+      +8556 t_x(286347,5760)$MM204,4589 +4990 t_x(286404,3936)$KCHI104M,4590 +858 t_x(286415,745)$EBEEC04M,4591
+      +1900 t_x(286416,1900)$MM304,4592 +8103 t_x(286439,5406)$EBBRA04E,4593 +1288 t_x(286461,952)$YB3EH04E,4594
+      +12339 t_x(286485,8294)$YB3EH04E,4595 +13648 t_x(286486,9268)$RNI04M,4596 +8643 t_x(286494,5978)$KWUR404E,4597
+      +6574 t_x(286499,6574)$KWUR404E,4598 +4467 t_x(286506,3284)$LELVL04M,4599 +17378 t_x(286516,11725)$EGPFA04,4600
+      +4456 t_x(286568,4456)$EBBRA04E,4601 +15389 t_x(286569,10609)$RQXSI04E,4602 +8127 t_x(286575,5693)$LELVL04M,4603
+      +16431 t_x(286582,11639)$KFZ4404M,4604 +9606 t_x(286590,6467)$YB3EH04E,4605 +9545 t_x(286600,7140)$LGKFN04,4606
+      +4393 t_x(286616,3800)$RVKWU04M,4607 +1154 t_x(286621,784)$KFZ4404M,4608 +4291 t_x(286625,3490)$PMXX04M,4609
+      +10700 t_x(286627,7369)$YB3EH04E,4610 +1017 t_x(286628,873)$RMZU04E,4611 +5415 t_x(286638,3954)$RNS04M,4612
+      +17467 t_x(286639,11811)$BKED1204,4613 +9015 t_x(286658,6201)$EBBRA04E,4614 +6389 t_x(286678,4323)$EBBRA04E,4615
+      +6782 t_x(286682,4742)$EBBRA04E,4616 +4346 t_x(286685,3563)$RQXSI04E,4617 +5562 t_x(286690,4389)$EHAMA04,4618
+      +100 t_x(286706,84)$YB5WH04M,4619 +10416 t_x(286712,7164)$MM304,4620 +9847 t_x(286713,6960)$LFPND04,4621
+      +28690 t_x(286715,19222)$KFZ4404M,4622 +11845 t_x(286726,8050)$YB3EH04E,4623 +1957 t_x(286733,1957)$KWUR1C04,4624
+      +5760 t_x(286743,4601)$LGKFN04,4625 +10658 t_x(286753,7445)$LELVL04M,4626 +3722 t_x(286757,3722)$LEBAS04M,4627
+      +12916 t_x(286762,9116)$LELVU04,4628 +4001 t_x(286763,2943)$RASI04M,4629 +20576 t_x(286771,14007)$MRAE04,4630
+      +7272 t_x(286774,5143)$RASI04M,4631 +6970 t_x(286777,6970)$YB3EH04A,4632 +17371 t_x(286781,11611)$KFZ4404M,4633
+      +4463 t_x(286791,4463)$EBBRA04E,4634 +5536 t_x(286793,5536)$EBBRA04E,4635 +5957 t_x(286841,4148)$KSAL1204,4636
+      +10729 t_x(286844,7390)$KSAL1204,4637 +4958 t_x(286853,3563)$KSLN04M,4638 +7620 t_x(286855,5100)$KSPE104D,4639
+      +14220 t_x(286857,14220)$KFZ4404M,4640 +5883 t_x(286877,4062)$ZM56704,4641 +6786 t_x(286896,6786)$EBBRA04E,4642
+      +14255 t_x(286897,10048)$RQXSI04E,4643 +6053 t_x(286902,6053)$YBOLN04M,4644 +6249 t_x(286912,4186)$KFZ4404M,4645
+      +18175 t_x(286952,12290)$YB3EH04E,4646 +4691 t_x(286963,3709)$RQXSI04E,4647 +96 t_x(286968,96)$FUJ04M,4648
+      +2820 t_x(286969,2289)$RASI04M,4649 +9128 t_x(286988,6352)$MM204,4650 +12971 t_x(286989,8677)$KSAL1204,4651
+      +2049 t_x(287011,1536)$RMZU04E,4652 +7397 t_x(287014,4947)$KSLN04M,4653 +7676 t_x(287016,5177)$EBBRA04E,4654
+      +2928 t_x(287018,2500)$RQXSI04E,4655 +6651 t_x(287020,4673)$RNS04M,4656 +15309 t_x(287027,10751)$LCES004M,4657
+      +19118 t_x(287040,12761)$RJIU04M,4658 +7827 t_x(287044,5220)$KSPE104D,4659 +485 t_x(287045,485)$LEBAS04A,4660
+      +10996 t_x(287050,7575)$LFKFA04,4661 +61 t_x(287051,61)$BR204M,4662 +19696 t_x(287076,13193)$KFZ4404M,4663
+      +27439 t_x(287081,20312)$LGSRA04,4664 +3410 t_x(287111,2770)$EGNOR04M,4665 +8330 t_x(287119,6028)$RJIU04M,4666
+      +2421 t_x(287126,1642)$YB3EH04E,4667 +12639 t_x(287128,8521)$EGNOR04M,4668 +19486 t_x(287132,13069)$KFZ4404M,4669
+      +2513 t_x(287140,2507)$RVKWU04M,4670 +5754 t_x(287143,3956)$RQXU04E,4671 +6593 t_x(287155,4420)$EBBRA04E,4672
+      +66 t_x(287156,66)$KFZ4404M,4673 +16647 t_x(287158,11134)$YB3EH04E,4674 +12208 t_x(287179,8295)$LGKFN04,4675
+      +10775 t_x(287182,7380)$YB5WH04M,4676 +5319 t_x(287185,3565)$YH5MH04M,4677 +5871 t_x(287193,4250)$RQXSI04E,4678
+      +5651 t_x(287194,4205)$RQXSI04E,4679 +3350 t_x(287195,2468)$BR204M,4680 +5889 t_x(287200,4019)$GL4W04M,4681
+      +10977 t_x(287201,7413)$YB3EH04E,4682 +11828 t_x(287205,11828)$YB3EH04E,4683 +919 t_x(287217,919)$FUJ04M,4684
+      +8648 t_x(287222,6218)$RQXSI04E,4685 +7721 t_x(287235,5655)$PMXX04M,4686 +3681 t_x(287241,2580)$MAB1204A,4687
+      +9289 t_x(287243,6960)$LGKFN04,4688 +5929 t_x(287244,5929)$YB3EH04E,4689 +915 t_x(287253,629)$YB3EH04E,4690
+      +9282 t_x(287279,6472)$RASI04M,4691 +10013 t_x(287286,7275)$EGNOR04M,4692 +797 t_x(287287,666)$RMZU04E,4693
+      +2731 t_x(287288,2162)$KSPE1P04,4694 +3157 t_x(287319,3157)$EBEEC04M,4695 +9334 t_x(287329,6377)$YB5WH04M,4696
+      +11659 t_x(287337,7935)$KFZ4404M,4697 +1437 t_x(287343,1388)$LGIRA04,4698 +22048 t_x(287347,14800)$MRAE04,4699
+      +11015 t_x(287358,7690)$RQXSI04E,4700 +5611 t_x(287367,3985)$EBBRA04E,4701 +1038 t_x(287372,874)$KSPE1P04,4702
+      +13089 t_x(287402,8926)$LELVL04M,4703 +2635 t_x(287409,1987)$EGNOR04M,4704 +205 t_x(287413,205)$FUJ04M,4705
+      +3144 t_x(287426,2100)$GL4W04M,4706 +5395 t_x(287433,3767)$EBBRA04E,4707 +16100 t_x(287438,11331)$RJIU04M,4708
+      +567 t_x(287468,504)$GL4W04M,4709 +175 t_x(287476,175)$KFZ4404L,4710 +7845 t_x(287489,5498)$YB3EH04A,4711
+      +7792 t_x(287515,5446)$KFZ4404M,4712 +9510 t_x(287518,6412)$YB3EH04E,4713 +6701 t_x(287524,4920)$LGKFN04,4714
+      +2246 t_x(287527,1789)$KSPE1P04,4715 +7556 t_x(287528,5255)$KFZ4404M,4716 +7915 t_x(287536,5596)$BR404M,4717
+      +5973 t_x(287541,5973)$RNS04M,4718 +1594 t_x(287544,1278)$BR404M,4719 +2443 t_x(287579,2149)$RQXSI04E,4720
+      +14393 t_x(287580,14393)$MRAE04,4721 +6071 t_x(287581,6071)$KWUR1C04,4722 +7025 t_x(287595,4863)$KWUR1C04,4723
+      +1219 t_x(287604,1099)$PMXX04M,4724 +4683 t_x(287623,3342)$LELVL04M,4725 +6068 t_x(287631,4417)$LELVL04M,4726
+      +5720 t_x(287660,4723)$EG11G04M,4727 +17803 t_x(287677,11961)$RQXSI04E,4728 +2795 t_x(287696,2342)$RMZSI04,4729
+      +61260 t_x(287700,43046)$LGZAA04M,4730 +2979 t_x(287702,2979)$GL4W04M,4731 +405 t_x(287703,405)$RNI04M,4732
+      +12908 t_x(287704,8672)$KSLN04M,4733 +4828 t_x(287736,3915)$PMXX04M,4734 +58446 t_x(287749,41954)$LGZAA04M,4735
+      +6123 t_x(287767,4133)$RASI04M,4736 +14796 t_x(287785,10627)$KFZ4404M,4737 +2638 t_x(287796,2638)$GL4W04M,4738
+      +2563 t_x(287799,1792)$KFZ4404M,4739 +7357 t_x(287817,5390)$LGKFN04,4740 +1169 t_x(287819,1092)$PMXX04M,4741
+      +7185 t_x(287821,4825)$RMZU04E,4742 +7217 t_x(287828,7217)$YB3EH04E,4743 +475 t_x(287829,475)$KFZ4404M,4744
+      +5421 t_x(287849,5421)$EBBRA04E,4745 +1103 t_x(287855,905)$RNS04M,4746 +9488 t_x(287882,6993)$LGIRA04,4747
+      +835 t_x(287887,835)$KFUL1U04,4748 +9723 t_x(287891,6773)$RJIU04M,4749 +7963 t_x(287895,5757)$PMXX04M,4750
+      +9117 t_x(287899,6304)$KFZ4404M,4751 +672 t_x(287902,672)$EG11G04M,4752 +6088 t_x(287904,4800)$LGKFN04,4753
+      +15955 t_x(287908,10846)$YB3EH04A,4754 +6034 t_x(287918,4058)$LEMDAT04,4755 +10749 t_x(287924,7518)$RNI04M,4756
+      +183 t_x(287934,183)$YB3EH04M,4757 +16518 t_x(287937,11527)$RJIU04M,4758 +17219 t_x(287944,12136)$KFZ4404M,4759
+      +14455 t_x(287946,10057)$GL4W04M,4760 +3141 t_x(287954,2125)$KFZ4404M,4761 +9573 t_x(287971,6433)$MM204,4762
+      +16161 t_x(287980,11002)$RQXSI04E,4763 +10598 t_x(287993,7089)$KSPE104D,4764 +7186 t_x(288004,4916)$KWUR1C04,4765
+      +9206 t_x(288008,6415)$RMZU04,4766 +8692 t_x(288023,6140)$RVKWS04,4767 +1402 t_x(288046,954)$MM304,4768
+      +1909 t_x(288059,1909)$KFZ4404M,4769 +4797 t_x(288078,3444)$EBBRA04E,4770 +9260 t_x(288079,9260)$MRAEE04,4771
+      +8223 t_x(288089,8223)$RVKWU04M,4772 +4582 t_x(288101,3360)$KSPE104D,4773 +6367 t_x(288104,4353)$KSPE104D,4774
+      +1132 t_x(288107,975)$KWUR404E,4775 +136 t_x(288113,136)$EG11G04M,4776 +2793 t_x(288115,1972)$GL34W04,4777
+      +6442 t_x(288139,4296)$KFZ4404M,4778 +4366 t_x(288145,2933)$YB3EH04E,4779 +1397 t_x(288154,1244)$PMXX04M,4780
+      +13103 t_x(288160,8919)$LFMDA04A,4781 +242 t_x(288162,180)$YB3EH04M,4782 +5230 t_x(288163,5230)$LEBAS04M,4783
+      +5277 t_x(288187,5277)$EBBRA04E,4784 +874 t_x(288191,781)$KSPE1P04,4785 +17636 t_x(288221,11822)$RQXSI04E,4786
+      +6825 t_x(288224,6825)$RNS04M,4787 +9729 t_x(288242,6860)$PMXX04M,4788 +10459 t_x(288247,7302)$LELVL04M,4789
+      +12993 t_x(288252,8711)$YB3EH04A,4790 +9881 t_x(288253,7003)$RNI04M,4791 +9214 t_x(288256,6180)$LELVU04,4792
+      +2281 t_x(288261,2281)$KFZ4404M,4793 +4881 t_x(288279,3263)$YB3EH04E,4794 +5574 t_x(288284,4031)$KSPE104D,4795
+      +22594 t_x(288292,15069)$KFZ4404M,4796 +15197 t_x(288302,10565)$RJIU04M,4797 +9012 t_x(288339,6232)$KFZ4404M,4798
+      +5046 t_x(288341,3540)$KWUR1C04,4799 +1449 t_x(288353,1449)$LELVL04M,4800 +7857 t_x(288361,5729)$PMXX04M,4801
+      +1668 t_x(288366,1668)$GL4W04M,4802 +6815 t_x(288377,5136)$RVKWU04M,4803 +6967 t_x(288381,5580)$EG11G04M,4804
+      +6230 t_x(288401,4347)$EGNOR04M,4805 +4169 t_x(288402,4169)$LELVU04,4806 +15448 t_x(288404,10656)$YB3EH04E,4807
+      +4575 t_x(288405,3675)$PMXX04M,4808 +8385 t_x(288411,5751)$EBBRA04E,4809 +16867 t_x(288421,11391)$YB3EH04E,4810
+      +7959 t_x(288428,5827)$RVKWU04M,4811 +18904 t_x(288445,12736)$KFZ4404M,4812 +1632 t_x(288468,1632)$EBBRA04E,4813
+      +8721 t_x(288483,5919)$LGRPA04M,4814 +2704 t_x(288498,2704)$KFZ4404M,4815 +9852 t_x(288501,6798)$LELVU04,4816
+      +2489 t_x(288508,2489)$GL4W04M,4817 +11415 t_x(288513,7740)$RQXU04E,4818 +657 t_x(288519,657)$YB5WH04M,4819
+      +1792 t_x(288522,1792)$YB3EH04E,4820 +16660 t_x(288529,11563)$RJIU04M,4821 +9493 t_x(288555,6627)$KFZ4404M,4822
+      +2964 t_x(288588,2964)$YBOLN04M,4823 +2470 t_x(288599,1860)$RMZU04E,4824 +8086 t_x(288601,5974)$LGKFN04,4825
+      +9717 t_x(288623,6677)$KFZ4404M,4826 +16665 t_x(288631,11241)$YB3EH04E,4827 +4373 t_x(288647,3180)$LEMDAT04,4828
+      +12614 t_x(288692,8520)$YB3EH04E,4829 +12861 t_x(288693,8835)$RJIU04M,4830 +643 t_x(288694,545)$KCHI104M,4831
+      +16213 t_x(288696,11383)$RJIU04M,4832 +4889 t_x(288702,3263)$RMZSI04,4833 +1213 t_x(288713,1213)$EBBRA04E,4834
+      +10251 t_x(288720,7311)$EBEEC04M,4835 +9495 t_x(288723,6632)$RMZU04,4836 +4838 t_x(288725,3366)$LEMDAT04,4837
+      +4509 t_x(288728,3051)$EBEEC04M,4838 +13446 t_x(288756,9060)$YB3EH04A,4839 +16916 t_x(288765,11355)$RQXSI04E,4840
+      +7084 t_x(288768,4789)$RMZU04E,4841 +7111 t_x(288792,4982)$YB5WH04M,4842 +11579 t_x(288800,7912)$KFZ4404M,4843
+      +1462 t_x(288838,1082)$BR204M,4844 +210 t_x(288846,210)$YB3EH04M,4845 +5357 t_x(288849,4067)$LGRPA04M,4846
+      +4526 t_x(288859,4526)$KSLN04A,4847 +8312 t_x(288879,5785)$RASI04M,4848 +3276 t_x(288911,2281)$KSPE104D,4849
+      +17130 t_x(288914,11864)$MRAE04,4850 +17220 t_x(288915,11865)$MRAE04,4851 +9405 t_x(288918,6605)$RQXSI04E,4852
+      +15572 t_x(288927,11102)$KFZ4404M,4853 +3351 t_x(288930,2268)$KFZ4404M,4854 +2450 t_x(288940,1843)$EG11G04M,4855
+      +12135 t_x(288941,12135)$RQXSI04E,4856 +9421 t_x(288966,6522)$LCES004M,4857 +3244 t_x(288970,2245)$YB5WH04M,4858
+      +4586 t_x(288982,3072)$YB3EH04E,4859 +7892 t_x(288987,5508)$KFZ4404M,4860 +57810 t_x(288989,40118)$LGSRA04,4861
+      +14531 t_x(288992,9894)$RJIU04M,4862 +3759 t_x(288999,2688)$BKED1204,4863 +6141 t_x(289007,4249)$RQXU04E,4864
+      +18340 t_x(289013,12421)$MRAE04,4865 +7809 t_x(289024,5212)$YB3EH04E,4866 +18079 t_x(289028,12194)$KFZ4404M,4867
+      +7415 t_x(289045,5280)$RVKWS04,4868 +4557 t_x(289049,3120)$BR204M,4869 +12994 t_x(289076,10284)$LGZAA04M,4870
+      +3032 t_x(289099,2299)$LGAVA04,4871 +2697 t_x(289110,1916)$KWUR404E,4872 +3534 t_x(289131,3534)$KFZ4404M,4873
+      +6822 t_x(289136,4953)$RJIU04M,4874 +7802 t_x(289158,5824)$RVKWU04M,4875 +788 t_x(289160,788)$ZM56704,4876
+      +12696 t_x(289164,8694)$RJIU04M,4877 +9349 t_x(289170,6471)$LELVL104,4878 +3888 t_x(289171,2941)$EG11G04M,4879
+      +5037 t_x(289172,3586)$LEMDAT04,4880 +3092 t_x(289175,3092)$KFZ4404M,4881 +16207 t_x(289192,11494)$MRAE04,4882
+      +57203 t_x(289194,41643)$LGZAA04M,4883 +2786 t_x(289201,1861)$RNI04M,4884 +6877 t_x(289215,4613)$KFZ4404M,4885
+      +2328 t_x(289224,1645)$LCES004M,4886 +11799 t_x(289232,8125)$RJIU04M,4887 +4341 t_x(289238,3419)$EGNOR04M,4888
+      +5072 t_x(289240,4092)$EG11G04M,4889 +4807 t_x(289241,3383)$LELVL104,4890 +19858 t_x(289249,13591)$KFZ4404M,4891
+      +938 t_x(289276,778)$RNS04M,4892 +16291 t_x(289277,11000)$YB3EH04E,4893 +3579 t_x(289280,3262)$LFMDA04A,4894
+      +2465 t_x(289283,2140)$LEMDAT04,4895 +14761 t_x(289288,10244)$GL4W04M,4896 +4323 t_x(289297,3017)$RASI04M,4897
+      +6082 t_x(289309,4104)$KSLN04M,4898 +14542 t_x(289314,9839)$YB3EH04E,4899 +2708 t_x(289315,2708)$GL4W04M,4900
+      +12444 t_x(289318,8541)$RJIU04M,4901 +2239 t_x(289328,1530)$KCHI104M,4902 +4140 t_x(289330,3007)$KSAL1204,4903
+      +9405 t_x(289347,6785)$MRAE04,4904 +12133 t_x(289354,8428)$RJIU04M,4905 +623 t_x(289361,623)$EBBRA04E,4906
+      +4104 t_x(289367,3348)$RQXSI04E,4907 +2752 t_x(289376,1899)$LGRPA04M,4908 +1312 t_x(289392,1312)$CPRFBR04,4909
+      +4671 t_x(289397,3780)$LGKFN04,4910 +100 t_x(289403,100)$RQXU04E,4911 +3524 t_x(289405,2548)$KSLN04M,4912
+      +531 t_x(289436,374)$KSLN2C04,4913 +13989 t_x(289440,9407)$MRAE04,4914 +16570 t_x(289455,11310)$LELVU04,4915
+      +10995 t_x(289457,7572)$RJIU04M,4916 +1288 t_x(289463,1032)$RASI04M,4917 +8853 t_x(289464,6000)$RVKWS04,4918
+      +59612 t_x(289472,42099)$LGZAA04M,4919 +3844 t_x(289490,2756)$BR204M,4920 +9475 t_x(289499,6350)$EGNOR04M,4921
+      +8607 t_x(289502,6720)$EG11G04M,4922 +16297 t_x(289514,10868)$LELVL104,4923 +8945 t_x(289519,6001)$RMZU04E,4924
+      +2150 t_x(289531,1501)$KSPE104D,4925 +12384 t_x(289533,8396)$EG11G04M,4926 +13073 t_x(289563,8925)$RJIU04M,4927
+      +10425 t_x(289566,7740)$LGKFN04,4928 +3359 t_x(289584,3359)$KFZ4404M,4929 +9219 t_x(289587,6468)$PMXX04M,4930
+      +352 t_x(289595,352)$YBOLN04M,4931 +2116 t_x(289605,1515)$LCES004M,4932 +3641 t_x(289613,2654)$KSLN04A,4933
+      +7256 t_x(289618,4910)$YB3EH04E,4934 +11331 t_x(289649,7670)$YB3EH04E,4935 +6625 t_x(289655,4881)$RJIU04M,4936
+      +9072 t_x(289665,6095)$KSPE104D,4937 +15894 t_x(289673,11084)$MRAE04,4938 +3638 t_x(289675,2560)$KSPE1P04,4939
+      +6718 t_x(289683,4512)$ZM56704,4940 +26267 t_x(289684,17728)$EDGG704,4941 +1380 t_x(289705,1380)$YB3EH04E,4942
+      +5678 t_x(289716,4571)$LGKFN04,4943 +11857 t_x(289752,8035)$BKED1204,4944 +8454 t_x(289758,8454)$LELVL04M,4945
+      +26668 t_x(289759,18122)$EDGG704,4946 +3469 t_x(289768,2370)$RJIU04M,4947 +718 t_x(289782,572)$KCHI104M,4948
+      +5770 t_x(289783,3955)$KSAL1204,4949 +17802 t_x(289805,12083)$YB3EH04E,4950 +19581 t_x(289828,13174)$MRAE04,4951
+      +8382 t_x(289832,5597)$KSPE104D,4952 +12461 t_x(289843,8616)$MRAE04,4953 +4011 t_x(289862,2831)$BKED1204,4954
+      +17098 t_x(289863,11915)$MRAE04,4955 +2918 t_x(289866,2012)$RVKWS04,4956 +13157 t_x(289868,10576)$LCES004,4957
+      +15042 t_x(289872,10785)$KFZ4404M,4958 +9093 t_x(289894,7420)$LCES004,4959 +869 t_x(289907,609)$MM304,4960
+      +10666 t_x(289911,7474)$EBEEC04M,4961 +9338 t_x(289913,6420)$EGNOR04M,4962 +621 t_x(289932,621)$BR204M,4963
+      +10677 t_x(289945,7802)$LGKFN04,4964 +398 t_x(289950,266)$YB5WH04M,4965 +5919 t_x(289961,4168)$KSPE104D,4966
+      +10889 t_x(289972,7816)$YB3EH04E,4967 +11594 t_x(289978,7901)$RJIU04M,4968 +6001 t_x(289980,4194)$KSPE104D,4969
+      +21219 t_x(289989,15092)$EDGG704,4970 +3618 t_x(289999,2977)$PMXX04M,4971 +6249 t_x(290009,6249)$RNS04M,4972
+      +1103 t_x(290012,1103)$RJIU04M,4973 +3944 t_x(290015,2937)$BR204M,4974 +5466 t_x(290019,3824)$KWUR1C04,4975
+      +13762 t_x(290022,9180)$RQXU04E,4976 +11023 t_x(290037,7623)$EGPFA04,4977 +8299 t_x(290041,5772)$KFZ4404M,4978
+      +2936 t_x(290047,2347)$RASI04M,4979 +14404 t_x(290055,9798)$YB3EH04E,4980 +23680 t_x(290061,16320)$EDGG704,4981
+      +11257 t_x(290063,7539)$RASI04M,4982 +13244 t_x(290076,9138)$RJIU04M,4983 +10453 t_x(290082,7212)$RNI04M,4984
+      +23113 t_x(290090,16146)$EDGG704,4985 +67006 t_x(290093,45199)$LGZAA04M,4986 +4465 t_x(290110,4465)$KFZ4404M,4987
+      +1964 t_x(290112,1964)$YB3EH04E,4988 +26478 t_x(290116,17945)$EDGG704,4989 +2955 t_x(290137,1983)$YD5WH04M,4990
+      +8412 t_x(290158,6047)$PMXX04M,4991 +7925 t_x(290166,5440)$RNS04M,4992 +780 t_x(290174,780)$LGKFN04,4993
+      +939 t_x(290208,864)$LGRPA04M,4994 +16281 t_x(290215,11384)$RJIU04M,4995 +14031 t_x(290219,9717)$MRAE04,4996
+      +15293 t_x(290247,10380)$YB3EH04E,4997 +1961 t_x(290258,1349)$RQXU04E,4998 +4134 t_x(290261,4134)$MM204,4999
+      +3519 t_x(290272,2761)$LEMDAT04,5000 +1930 t_x(290283,1722)$LGAVA04,5001 +2191 t_x(290302,2191)$YB3EH04E,5002
+      +60 t_x(290315,60)$MM304,5003 +9592 t_x(290335,9592)$LELVU04,5004 +7657 t_x(290342,5559)$RJIU04M,5005
+      +6744 t_x(290343,4950)$RJIU04M,5006 +1689 t_x(290352,1170)$KSPE104D,5007 +18720 t_x(290362,12490)$LGKFN04,5008
+      +8031 t_x(290367,5985)$MRAE04,5009 +1169 t_x(290378,987)$YD5WH04M,5010 +6577 t_x(290395,4952)$PMXX04M,5011
+      +13771 t_x(290396,9374)$BR404M,5012 +15593 t_x(290406,10741)$LELVU04,5013 +10248 t_x(290407,7418)$LFMDA04A,5014
+      +16569 t_x(290428,11150)$YB3EH04A,5015 +3088 t_x(290429,2111)$BKED1204,5016 +2888 t_x(290433,1955)$YD5WH04M,5017
+      +20266 t_x(290436,13522)$KFZ4404M,5018 +4590 t_x(290447,3246)$LEBAS04M,5019 +1998 t_x(290454,1998)$RNS04M,5020
+      +5713 t_x(290455,4154)$RNS04M,5021 +582 t_x(290468,420)$LEBAS04M,5022 +7234 t_x(290480,5364)$RJIU04M,5023
+      +7394 t_x(290491,5163)$RNS04M,5024 +3219 t_x(290499,3219)$YD5WH04M,5025 +119 t_x(290501,119)$LGKFN04,5026
+      +2885 t_x(290513,2037)$LELVL04M,5027 +8433 t_x(290517,8433)$LELVU04,5028 +23858 t_x(290527,15926)$MGY04,5029
+      +17349 t_x(290528,11805)$YB3EH04E,5030 +361 t_x(290535,361)$YBOLN04M,5031 +2396 t_x(290539,1830)$LGRPA04M,5032
+      +15852 t_x(290550,11254)$MRAE04,5033 +3138 t_x(290553,2551)$LEMDAT04,5034 +658 t_x(290555,658)$KFZ4404M,5035
+      +16916 t_x(290566,11852)$MRAE04,5036 +4517 t_x(290567,3034)$YB3EH04E,5037 +8105 t_x(290568,6063)$LELVU04,5038
+      +7761 t_x(290573,5191)$EBBRA04E,5039 +13301 t_x(290574,9132)$RJIU04M,5040 +11043 t_x(290578,7433)$RNI04M,5041
+      +1512 t_x(290583,1243)$YD5WH04M,5042 +4031 t_x(290584,2862)$LELVL104,5043 +10280 t_x(290624,6898)$LEBAS04A,5044
+      +5159 t_x(290633,3622)$RJIU04M,5045 +16813 t_x(290635,11341)$RQXSI04E,5046 +1863 t_x(290646,1270)$KCHI104M,5047
+      +8849 t_x(290650,6464)$GL4W04M,5048 +13945 t_x(290666,9694)$MRAE04,5049 +2621 t_x(290667,1908)$GL34W04,5050
+      +918 t_x(290676,807)$RFBRT04M,5051 +30208 t_x(290680,22976)$LGSRA04,5052 +13025 t_x(290681,8779)$YB3EH04E,5053
+      +6146 t_x(290696,4430)$RNS04M,5054 +5600 t_x(290702,5600)$EBBRA04E,5055 +1237 t_x(290712,836)$KCHI104M,5056
+      +7660 t_x(290738,5977)$EG11G04M,5057 +18476 t_x(290752,12979)$LGKFN04,5058 +16996 t_x(290760,11448)$YB3EH04A,5059
+      +1477 t_x(290761,1243)$YD5WH04M,5060 +4404 t_x(290766,4404)$KFZ4404M,5061 +10725 t_x(290776,7383)$RJIU04M,5062
+      +2587 t_x(290803,1899)$KHVL104E,5063 +17431 t_x(290808,11677)$RMZU04,5064 +2341 t_x(290819,1849)$GL34W04,5065
+      +505 t_x(290832,505)$BR204M,5066 +4329 t_x(290849,3087)$BKED1204,5067 +11026 t_x(290858,7628)$RNS04M,5068
+      +2580 t_x(290866,1811)$YBOLN04M,5069 +12109 t_x(290867,12109)$YB3EH04A,5070 +10082 t_x(290871,10082)$KFZ4404M,5071
+      +3589 t_x(290883,2479)$YD5WH04M,5072 +4761 t_x(290892,3269)$YB5WH04M,5073 +9155 t_x(290904,6418)$RASI04M,5074
+      +3614 t_x(290924,2639)$BR204M,5075 +55047 t_x(290928,37158)$LGSRA04,5076 +7353 t_x(290939,7353)$MM204,5077
+      +6911 t_x(290967,4973)$RJIU04M,5078 +2931 t_x(290985,2033)$KSPE104D,5079 +5991 t_x(290996,4335)$GL4W04M,5080
+      +5256 t_x(291002,3512)$FUJ04M,5081 +16109 t_x(291007,10787)$YB3EH04A,5082 +16055 t_x(291009,10980)$RQXSI04E,5083
+      +1919 t_x(291013,1497)$BR404M,5084 +15510 t_x(291014,10860)$LCES004M,5085 +20110 t_x(291018,13534)$MGY04,5086
+      +11358 t_x(291019,7831)$LELVL04M,5087 +16257 t_x(291024,11005)$RQXSI04E,5088 +17400 t_x(291027,11819)$YB3EH04E,5089
+      +6388 t_x(291031,5245)$EG11G04M,5090 +23208 t_x(291038,16149)$EDGG704,5091 +1932 t_x(291040,1349)$YD5WH04M,5092
+      +1551 t_x(291046,1551)$MM204,5093 +3758 t_x(291048,2842)$LEMDAT04,5094 +1833 t_x(291052,1833)$RNS04M,5095
+      +851 t_x(291060,851)$RJIU04M,5096 +2796 t_x(291078,2040)$YB5KL04E,5097 +11332 t_x(291082,7786)$LFMDA04A,5098
+      +1627 t_x(291096,1627)$KCHI104M,5099 +15697 t_x(291100,10660)$RQXSI04E,5100 +18343 t_x(291104,14224)$LCES004,5101
+      +6971 t_x(291114,4798)$MM304,5102 +1087 t_x(291115,1087)$EBBRA04E,5103 +5130 t_x(291117,3620)$KSPE104D,5104
+      +510 t_x(291127,500)$PMXX04M,5105 +11901 t_x(291128,8011)$KFZ4404M,5106 +9804 t_x(291159,9804)$KFZ4404M,5107
+      +1890 t_x(291164,1860)$RQXSI04E,5108 +6808 t_x(291171,6808)$YB3EH04A,5109 +11228 t_x(291178,7505)$EBBRA04E,5110
+      +3369 t_x(291187,2303)$KWUR404E,5111 +4757 t_x(291189,3976)$RVKWU04M,5112 +17505 t_x(291193,11852)$YB3EH04E,5113
+      +5690 t_x(291204,3839)$KSLN04M,5114 +14875 t_x(291206,10065)$RQXU04E,5115 +2605 t_x(291212,1920)$RVKWS04,5116
+      +16406 t_x(291218,11109)$RQXSI04E,5117 +2476 t_x(291223,2140)$EGPFA04,5118 +10745 t_x(291224,7289)$LEMDAT04,5119
+      +2387 t_x(291226,2149)$RQXSI04E,5120 +3120 t_x(291238,2185)$YH5MH04M,5121 +1178 t_x(291241,840)$GL4W04M,5122
+      +22851 t_x(291257,15846)$EDGG704,5123 +6367 t_x(291264,4885)$PMXX04M,5124 +5898 t_x(291267,4311)$RNS04M,5125
+      +9107 t_x(291287,9107)$LELVL04M,5126 +5755 t_x(291296,5755)$KSLN04M,5127 +10257 t_x(291299,6848)$KSPE104D,5128
+      +21445 t_x(291305,15168)$EDGG704,5129 +3105 t_x(291309,2267)$MT4AT04E,5130 +31676 t_x(291312,23697)$LGSRA04,5131
+      +8330 t_x(291314,5709)$LELVL04M,5132 +9170 t_x(291317,6140)$RNS04M,5133 +413 t_x(291320,280)$BR204M,5134
+      +10293 t_x(291323,6886)$YB3EH04E,5135 +6844 t_x(291326,6844)$YB3EH04A,5136 +2409 t_x(291337,1727)$EGNOR04M,5137
+      +17809 t_x(291341,11933)$KFZ4404M,5138 +13637 t_x(291353,9598)$RQXSI04E,5139 +518 t_x(291359,518)$KCHI104M,5140
+      +4964 t_x(291367,4020)$EG11G04M,5141 +7090 t_x(291377,5669)$EG11G04M,5142 +724 t_x(291407,724)$KCHI104M,5143
+      +9103 t_x(291417,6148)$RMZU04E,5144 +5457 t_x(291420,3672)$LELVL104,5145 +1462 t_x(291444,1462)$KSAL1204,5146
+      +5700 t_x(291447,5700)$KSPE104D,5147 +8127 t_x(291455,5426)$YBOLN04M,5148 +3654 t_x(291464,3654)$KFZ4404M,5149
+      +397 t_x(291470,289)$YB3EH04E,5150 +3324 t_x(291480,2441)$KSLN04M,5151 +6997 t_x(291484,4788)$RNS04M,5152
+      +6427 t_x(291491,4388)$ZM56704,5153 +2210 t_x(291494,1690)$YH5MH04M,5154 +5679 t_x(291499,4080)$LELVL04M,5155
+      +4880 t_x(291514,3379)$YB3EH04E,5156 +3154 t_x(291515,2376)$KSLN04M,5157 +12279 t_x(291519,8341)$MRAEE04,5158
+      +6402 t_x(291521,4666)$LELVL04M,5159 +1935 t_x(291523,1680)$PMXX04M,5160 +9901 t_x(291528,6835)$YB3EH04E,5161
+      +2553 t_x(291534,1707)$FUJ04M,5162 +3972 t_x(291538,2730)$KSPE1P04,5163 +4610 t_x(291539,3324)$KSLN04M,5164
+      +5027 t_x(291547,3406)$KSLN04A,5165 +1388 t_x(291554,1136)$YH5MH04M,5166 +2552 t_x(291559,2004)$RFBRT04M,5167
+      +4022 t_x(291566,4022)$KFZ4404M,5168 +15738 t_x(291571,10562)$KFZ4404M,5169 +16644 t_x(291572,11207)$YB3EH04A,5170
+      +7856 t_x(291575,5346)$YB3EH04M,5171 +6099 t_x(291577,4341)$EGNOR04M,5172 +14552 t_x(291579,9786)$RJIU04M,5173
+      +7343 t_x(291594,5782)$EG11G04M,5174 +2013 t_x(291603,1476)$EG11G04M,5175 +1412 t_x(291612,1412)$KFZ4404E,5176
+      +8797 t_x(291615,5874)$YB3EH04E,5177 +278 t_x(291639,278)$YB3EH04A,5178 +5481 t_x(291640,3907)$BKED1204,5179
+      +3562 t_x(291649,2804)$RVKWS04,5180 +3494 t_x(291652,2521)$LEBAS04M,5181 +4190 t_x(291656,3076)$YH5MH04M,5182
+      +9142 t_x(291660,9142)$EG11G04M,5183 +7798 t_x(291679,5382)$RNS04M,5184 +13800 t_x(291695,13800)$YB3EH04E,5185
+      +5734 t_x(291697,3896)$GL4W04M,5186 +179 t_x(291719,179)$EG11G04M,5187 +7233 t_x(291724,4923)$KSLN04M,5188
+      +783 t_x(291727,717)$EBEEC04M,5189 +3177 t_x(291739,2414)$KSLN04A,5190 +2068 t_x(291761,1509)$RNS04M,5191
+      +3186 t_x(291796,2198)$YH5MH04M,5192 +9426 t_x(291798,6329)$RMZU04,5193 +12071 t_x(291812,12071)$RQXSI04E,5194
+      +3542 t_x(291819,2880)$EGNOR04M,5195 +2518 t_x(291826,2518)$GL4W04M,5196 +7086 t_x(291836,7086)$RMZU04E,5197
+      +14815 t_x(291843,10183)$RJIU04M,5198 +760 t_x(291845,760)$CPRFBR04,5199 +9865 t_x(291847,6702)$YB5WH04M,5200
+      +261 t_x(291859,216)$EHAMA04,5201 +9530 t_x(291874,6457)$MM304,5202 +3922 t_x(291887,2801)$YD5WH04M,5203
+      +11033 t_x(291891,7905)$LGKFN04,5204 +5365 t_x(291906,4600)$EGNOR04M,5205 +5430 t_x(291917,3811)$RJIU04M,5206
+      +27237 t_x(291918,20278)$LGZAA04M,5207 +3600 t_x(291951,3600)$RMZU04E,5208 +17016 t_x(291957,11361)$RQXSI04E,5209
+      +2614 t_x(291959,2614)$RJIU04M,5210 +10199 t_x(291968,7140)$EG11G04M,5211 +5107 t_x(291971,3420)$KSLN04A,5212
+      +15785 t_x(291994,10658)$YB3EH04E,5213 +8204 t_x(291995,8204)$RQXU04E,5214 +7058 t_x(292003,7058)$GL4W04M,5215
+      +1380 t_x(292006,1380)$RVKWS04,5216 +11389 t_x(292026,7940)$LELVL04M,5217 +662 t_x(292032,480)$EGNOR04M,5218
+      +15566 t_x(292050,10767)$LELVU04,5219 +2141 t_x(292051,2141)$GL4W04M,5220 +6871 t_x(292068,6871)$YB3EH04A,5221
+      +11283 t_x(292069,7756)$EG11G04M,5222 +4171 t_x(292088,3090)$LEBAS04M,5223 +3888 t_x(292091,2753)$LOVN1504,5224
+      +4081 t_x(292092,3011)$KSLN04M,5225 +10766 t_x(292094,7466)$LELVL04M,5226 +6381 t_x(292099,4381)$EGNOR04M,5227
+      +3232 t_x(292100,2657)$PMXX04M,5228 +6930 t_x(292105,4628)$KSLN04M,5229 +16547 t_x(292107,11197)$RQXSI04E,5230
+      +5198 t_x(292111,4243)$LGKFN04,5231 +1645 t_x(292112,1320)$LOW304M,5232 +10199 t_x(292120,7013)$YB3EH04E,5233
+      +8157 t_x(292130,8157)$YB3EH04A,5234 +2241 t_x(292152,1787)$BR404M,5235 +16168 t_x(292153,11129)$YD5WH04M,5236
+      +7380 t_x(292178,5117)$EGNOR04M,5237 +32753 t_x(292186,23775)$LGSRA04,5238 +3208 t_x(292187,2280)$KSPE104D,5239
+      +20403 t_x(292188,13680)$KFZ4404M,5240 +8420 t_x(292189,5640)$YB3EH04E,5241 +2586 t_x(292197,1899)$KSLN04M,5242
+      +7221 t_x(292211,5056)$LGRPA04M,5243 +15867 t_x(292214,10734)$RQXU04E,5244 +4665 t_x(292217,3160)$BR204M,5245
+      +8122 t_x(292231,6452)$EG11G04M,5246 +2543 t_x(292232,2172)$LGAVA04,5247 +2757 t_x(292233,2757)$KFUL1U04,5248
+      +13992 t_x(292245,9615)$RJIU04M,5249 +7659 t_x(292251,5321)$YB3EH04A,5250 +2155 t_x(292255,1536)$KFUL1U04,5251
+      +15290 t_x(292257,10737)$LELVL04M,5252 +1867 t_x(292258,1867)$KFZ4404M,5253 +5630 t_x(292264,5630)$KSLN04M,5254
+      +19219 t_x(292265,13054)$LELVU04,5255 +6521 t_x(292270,6521)$YBOLN04M,5256 +12057 t_x(292278,8209)$LELVL04M,5257
+      +1066 t_x(292286,780)$RVKWS04,5258 +2399 t_x(292287,1698)$KSPE104D,5259 +9833 t_x(292297,6822)$RJIU04M,5260
+      +11751 t_x(292327,7890)$YB3EH04A,5261 +2555 t_x(292330,1738)$KSPE1P04,5262 +7536 t_x(292354,5236)$RMZU04,5263
+      +1354 t_x(292365,909)$KCHI104M,5264 +2393 t_x(292366,1605)$GL4W04M,5265 +20745 t_x(292383,14897)$EDGG704,5266
+      +10331 t_x(292388,7380)$RQXU04E,5267 +10622 t_x(292405,7477)$RQXU04E,5268 +2711 t_x(292408,2032)$BKED1204,5269
+      +2545 t_x(292413,1920)$LOW304M,5270 +31263 t_x(292417,21175)$LCES004,5271 +17701 t_x(292423,13139)$EDGG704,5272
+      +5502 t_x(292436,4576)$EG11G04M,5273 +2197 t_x(292439,1511)$EBEEC04M,5274 +8325 t_x(292442,5820)$RQXU04E,5275
+      +2940 t_x(292446,2187)$BR204M,5276 +16730 t_x(292451,11356)$YB3EH04E,5277 +11749 t_x(292453,7978)$KFZ4404M,5278
+      +5390 t_x(292457,3881)$MM304,5279 +1470 t_x(292466,1058)$LGZAA04M,5280 +8357 t_x(292483,5948)$RVKWU04M,5281
+      +7502 t_x(292487,5004)$KSLN04M,5282 +11142 t_x(292494,7749)$LELVL04M,5283 +5929 t_x(292500,4004)$YB3EH04A,5284
+      +16565 t_x(292507,11245)$LGSRA04,5285 +11890 t_x(292515,7948)$LELVU04,5286 +8480 t_x(292533,6257)$RNI04M,5287
+      +6377 t_x(292534,4500)$YB3EH04A,5288 +4727 t_x(292544,3780)$EG11G04M,5289 +12237 t_x(292550,8467)$RJIU04M,5290
+      +790 t_x(292565,790)$KFZ4404E,5291 +8612 t_x(292569,6237)$RJIU04M,5292 +298 t_x(292574,298)$YB3EH04M,5293
+      +3299 t_x(292587,2401)$ZM56704,5294 +5083 t_x(292613,3513)$EBEEC04M,5295 +776 t_x(292614,776)$KFUL1U04,5296
+      +8167 t_x(292627,5460)$KSPE104D,5297 +9126 t_x(292629,6490)$LCES004M,5298 +1061 t_x(292635,1061)$GL4W04M,5299
+      +2559 t_x(292653,2559)$EBBRA04E,5300 +593 t_x(292656,593)$KALP2C04,5301 +59783 t_x(292666,41605)$LGSRA04,5302
+      +2491 t_x(292667,1740)$KSPE104D,5303 +11070 t_x(292670,7560)$RQXU04E,5304 +10988 t_x(292672,7560)$RQXU04E,5305
+      +198 t_x(292676,198)$RFBRT04M,5306 +18379 t_x(292683,12360)$YB3EH04E,5307 +3277 t_x(292688,2332)$BR404M,5308
+      +19395 t_x(292693,13025)$KFZ4404M,5309 +1828 t_x(292700,1298)$GL4W04M,5310 +516 t_x(292710,511)$KSPE1P04,5311
+      +7577 t_x(292713,7577)$RASI04M,5312 +14753 t_x(292714,10097)$YD5WH04M,5313 +3668 t_x(292716,2555)$KSLN04M,5314
+      +12650 t_x(292734,8476)$KSAL1204,5315 +1955 t_x(292735,1387)$GL4W04M,5316 +2435 t_x(292738,1681)$KFZ4404M,5317
+      +7768 t_x(292739,5197)$LEBAS04M,5318 +1899 t_x(292748,1899)$GL4W04M,5319 +7925 t_x(292753,5460)$YB5WH04M,5320
+      +2877 t_x(292762,2043)$BKED1204,5321 +3273 t_x(292778,2205)$YB3EH04A,5322 +13064 t_x(292783,8760)$YB3EH04A,5323
+      +6311 t_x(292791,5021)$EGPFA04,5324 +17521 t_x(292796,13619)$LCES004,5325 +9055 t_x(292801,6348)$PMXX04M,5326
+      +15931 t_x(292803,11389)$KSLN04A,5327 +1472 t_x(292805,1472)$RVKWS04,5328 +18751 t_x(292808,12859)$LELVU04,5329
+      +2355 t_x(292823,1600)$KCHI104M,5330 +1535 t_x(292825,1535)$RJIU04M,5331 +8059 t_x(292837,5573)$KFZ4404M,5332
+      +5390 t_x(292859,3835)$EBEEC04M,5333 +3582 t_x(292872,2580)$KSAL1204,5334 +12162 t_x(292875,8218)$LELVL04M,5335
+      +12136 t_x(292876,8353)$EDGG704,5336 +3106 t_x(292901,2096)$EBEEC04M,5337 +5614 t_x(292908,4653)$EG11G04M,5338
+      +7581 t_x(292911,7581)$YB3EH04A,5339 +7141 t_x(292917,4970)$LELVL04M,5340 +5712 t_x(292933,5712)$YBOLN04M,5341
+      +9643 t_x(292934,6460)$MM304,5342 +7320 t_x(292935,4945)$KSLN04M,5343 +16207 t_x(292940,11998)$EDGG704,5344
+      +779 t_x(292941,779)$KSPE104D,5345 +7520 t_x(292946,5040)$YB3EH04E,5346 +18477 t_x(292947,12601)$KFZ4404M,5347
+      +7273 t_x(292967,5113)$RNS04M,5348 +2700 t_x(292968,1938)$RVKWS04,5349 +7912 t_x(292969,5519)$MM304,5350
+      +2715 t_x(292977,1828)$KFZ4404M,5351 +16335 t_x(292989,10975)$YB3EH04E,5352 +3177 t_x(292991,2201)$YD5WH04M,5353
+      +10642 t_x(292992,7530)$EG11G04M,5354 +6563 t_x(292993,4503)$KSLN04M,5355 +1533 t_x(293006,1101)$KSPE1P04,5356
+      +15810 t_x(293009,11057)$YD5WH04M,5357 +1411 t_x(293021,1411)$CPGSE04,5358 +6419 t_x(293036,4289)$MM304,5359
+      +7980 t_x(293045,5632)$RQXU04E,5360 +19543 t_x(293048,13290)$RJIU04M,5361 +7090 t_x(293049,4737)$LELVU04,5362
+      +15099 t_x(293050,10140)$RQXU04E,5363 +6030 t_x(293070,4384)$RNS04M,5364 +4106 t_x(293071,2967)$RASI04M,5365
+      +6360 t_x(293072,6360)$EGNOR04M,5366 +9998 t_x(293074,7080)$RQXU04E,5367 +15219 t_x(293090,10207)$YB3EH04A,5368
+      +3212 t_x(293092,2516)$RASI04M,5369 +8826 t_x(293096,6147)$RQXU04E,5370 +8209 t_x(293116,6137)$LELVL04M,5371
+      +8393 t_x(293126,6127)$EGPFA04,5372 +11131 t_x(293132,7494)$RASI04M,5373 +1860 t_x(293139,1440)$RNS04M,5374
+      +2345 t_x(293142,2345)$MM204,5375 +6691 t_x(293146,4560)$KSPE104D,5376 +14331 t_x(293150,9631)$YB3EH04A,5377
+      +11867 t_x(293156,8039)$LELVL04M,5378 +9158 t_x(293166,6166)$MM304,5379 +23392 t_x(293168,15898)$LELVL04M,5380
+      +9521 t_x(293177,7052)$EG11G04M,5381 +516 t_x(293178,516)$LEBAS04M,5382 +9355 t_x(293188,6556)$RJIU04M,5383
+      +5372 t_x(293191,3668)$RASI04M,5384 +179 t_x(293196,179)$KSPE104D,5385 +2256 t_x(293200,1527)$RJIU04M,5386
+      +5954 t_x(293206,5954)$LEBAS04M,5387 +13778 t_x(293207,13778)$KFZ4404M,5388 +8925 t_x(293229,8925)$KFZ4404M,5389
+      +13904 t_x(293240,13904)$KFZ4404M,5390 +17482 t_x(293241,11685)$YB3EH04A,5391 +23840 t_x(293250,16183)$LELVL04M,5392
+      +9597 t_x(293252,6821)$RNI04M,5393 +18219 t_x(293268,12248)$RMZU04,5394 +420 t_x(293271,420)$KALP2C04,5395
+      +10815 t_x(293300,7357)$KFZ4404M,5396 +13774 t_x(293305,13774)$MRAE04,5397 +2241 t_x(293326,2241)$RNI04M,5398
+      +820 t_x(293340,820)$EG11G04M,5399 +15537 t_x(293354,10367)$YB3EH04E,5400 +18580 t_x(293362,12482)$RJIU04M,5401
+      +14903 t_x(293371,9962)$RJIU04M,5402 +7007 t_x(293377,7007)$RASI04M,5403 +3474 t_x(293382,3474)$YB3EH04E,5404
+      +8663 t_x(293416,5880)$EGNOR04M,5405 +10793 t_x(293430,7500)$RQXU04E,5406 +15427 t_x(293444,10439)$YB3EH04E,5407
+      +17782 t_x(293445,12118)$RJIU04M,5408 +8458 t_x(293451,5667)$MM304,5409 +9875 t_x(293452,6646)$RASI04M,5410
+      +14939 t_x(293468,10034)$RJIU04M,5411 +11748 t_x(293473,11748)$KSLN04A,5412 +1910 t_x(293491,1333)$RVKWS04,5413
+      +2969 t_x(293498,2492)$PMXX04M,5414 +11519 t_x(293502,7771)$EG11G04M,5415 +7698 t_x(293511,7698)$RVKWU04M,5416
+      +1116 t_x(293520,972)$RFBRT04M,5417 +16790 t_x(293521,11717)$RJIU04M,5418 +17681 t_x(293522,11832)$PMXX04M,5419
+      +11777 t_x(293524,7860)$RVKWU04M,5420 +15715 t_x(293530,11049)$RJIU04M,5421 +2066 t_x(293531,1445)$GL4W04M,5422
+      +1693 t_x(293533,1359)$RFBRT04M,5423 +13700 t_x(293534,9512)$RJIU04M,5424 +8752 t_x(293537,5996)$KFZ4404M,5425
+      +4515 t_x(293539,3883)$RVKWU04M,5426 +8226 t_x(293540,5756)$KFZ4404M,5427 +1584 t_x(293544,1568)$RQXSI04E,5428
+      +9487 t_x(293545,9487)$LELVL04M,5429 +9600 t_x(293549,6660)$RQXU04E,5430 +10501 t_x(293552,7198)$KSAL1204,5431
+      +9636 t_x(293560,6840)$RVKWU04M,5432 +9553 t_x(293561,6840)$RVKWU04M,5433 +13740 t_x(293565,9302)$RJIU04M,5434
+      +5974 t_x(293566,4123)$RNI04M,5435 +17065 t_x(293567,11494)$YB3EH04A,5436 +3831 t_x(293569,2568)$RJIU04M,5437
+      +14342 t_x(293570,9764)$YB3EH04E,5438 +5526 t_x(293571,3838)$RQXU04E,5439 +15530 t_x(293576,10509)$LELVL04M,5440
+      +11519 t_x(293580,7779)$RQXU04E,5441 +17993 t_x(293585,12060)$YB3EH04A,5442 +7529 t_x(293587,6146)$LCES004,5443
+      +567 t_x(293601,420)$YB5KL04E,5444 +15147 t_x(293621,10154)$YB3EH04A,5445 +10738 t_x(293622,7338)$KFZ4404M,5446
+      +6923 t_x(293626,4922)$LELVL04M,5447 +3408 t_x(293640,3408)$YB3EH04E,5448 +17020 t_x(293647,11641)$LELVU04,5449
+      +4983 t_x(293650,4093)$EGPFA04,5450 +8257 t_x(293657,6480)$EG11G04M,5451 +10618 t_x(293680,7350)$LELVL104,5452
+      +11615 t_x(293687,7800)$RQXU04E,5453 +10060 t_x(293693,6725)$YB3EH04A,5454 +384 t_x(293695,353)$BR404M,5455
+      +19291 t_x(293710,14099)$EDGG704,5456 +5874 t_x(293718,4721)$EGPFA04,5457 +4165 t_x(293737,2790)$LEBAS04A,5458
+      +9490 t_x(293757,7202)$KFZ4404M,5459 +10710 t_x(293780,7166)$KSPE104D,5460 +3789 t_x(293790,2700)$KSPE104D,5461
+      +7602 t_x(293802,5513)$EGPFA04,5462 +3328 t_x(293804,2516)$KSAL1204,5463 +2988 t_x(293814,2061)$EBEEC04M,5464
+      +2308 t_x(293817,1560)$YD5WH04M,5465 +8632 t_x(293821,5766)$KFUL1U04,5466 +10053 t_x(293834,10053)$LELVU04,5467
+      +23440 t_x(293857,17288)$LGSRA04,5468 +1420 t_x(293858,1361)$LELVL04M,5469 +9485 t_x(293869,6545)$GL4W04M,5470
+      +5551 t_x(293879,3815)$RASI04M,5471 +7376 t_x(293880,4980)$RQXU04E,5472 +7555 t_x(293881,5062)$EGNOR04M,5473
+      +8140 t_x(293884,5738)$EGNOR04M,5474 +14367 t_x(293889,9790)$RJIU04M,5475 +6891 t_x(293892,6891)$EGPFA04,5476
+      +4619 t_x(293894,3196)$RASI04M,5477 +3721 t_x(293898,2524)$RJIU04M,5478 +7281 t_x(293901,5460)$RQXU04E,5479
+      +4643 t_x(293909,3114)$EBEEC04M,5480 +12464 t_x(293924,8409)$LELVL04M,5481 +13966 t_x(293927,9466)$YB3EH04E,5482
+      +9434 t_x(293929,6780)$RVKWU04M,5483 +17572 t_x(293957,12089)$RJIU04M,5484 +7104 t_x(293959,4788)$KFZ4404M,5485
+      +5340 t_x(293962,5340)$EGNOR04M,5486 +2226 t_x(293964,1697)$RMZU04E,5487 +2085 t_x(293965,1525)$RNS04M,5488
+      +15907 t_x(293986,10622)$KFZ4404M,5489 +15386 t_x(294001,10725)$LELVU04,5490 +15291 t_x(294004,10379)$YB3EH04E,5491
+      +14190 t_x(294005,9585)$RJIU04M,5492 +6663 t_x(294010,4511)$LEMDAT04,5493 +8875 t_x(294023,6240)$LELVL04M,5494
+      +8169 t_x(294025,5820)$RQXU04E,5495 +733 t_x(294030,600)$RNS04M,5496 +9770 t_x(294045,6636)$LCES004M,5497
+      +5110 t_x(294047,4393)$LELVL04M,5498 +1809 t_x(294048,1380)$RMZU04E,5499 +8253 t_x(294049,5911)$RVKWU04M,5500
+      +3184 t_x(294056,2355)$LGAVA04,5501 +7371 t_x(294065,5149)$RASI04M,5502 +10592 t_x(294068,7150)$RVKWU04M,5503
+      +2878 t_x(294089,2472)$LEMDAT04,5504 +6133 t_x(294097,4147)$LELVU04,5505 +77493 t_x(294101,51786)$LGZAA04M,5506
+      +6937 t_x(294107,6937)$EGNOR04M,5507 +2647 t_x(294111,2040)$LELVU04,5508 +7220 t_x(294112,5769)$EG11G04M,5509
+      +7344 t_x(294120,5580)$RQXU04E,5510 +4594 t_x(294121,3332)$RNS04M,5511 +15185 t_x(294125,10140)$RQXU04E,5512
+      +9180 t_x(294126,9180)$RQXU04E,5513 +6139 t_x(294133,4469)$RJIU04M,5514 +7293 t_x(294135,5036)$LELVL04M,5515
+      +7785 t_x(294148,5428)$LELVL04M,5516 +15667 t_x(294156,10708)$KSLN04M,5517 +9198 t_x(294158,6202)$YB3EH04A,5518
+      +2979 t_x(294164,2264)$BR404M,5519 +7144 t_x(294193,5279)$LGKFN04,5520 +2117 t_x(294200,2040)$RQXSI04E,5521
+      +3391 t_x(294211,2580)$EG11G04M,5522 +12822 t_x(294231,12822)$RJIU04M,5523 +6758 t_x(294274,4750)$RASI04M,5524
+      +15144 t_x(294276,10500)$RQXSI04E,5525 +21277 t_x(294284,14292)$MGY04,5526 +702 t_x(294288,480)$LEBAS04A,5527
+      +6759 t_x(294303,5520)$EG11G04M,5528 +12350 t_x(294327,8520)$RJIU04M,5529 +7470 t_x(294362,5032)$EGNOR04M,5530
+      +23346 t_x(294364,15709)$LGKFN04,5531 +886 t_x(294365,721)$RNI04M,5532 +4681 t_x(294370,3418)$KSPE104D,5533
+      +3274 t_x(294377,2520)$LCES004M,5534 +6391 t_x(294406,4440)$RQXSI04E,5535 +3111 t_x(294418,3111)$BR404M,5536
+      +8860 t_x(294421,6232)$RVKWU04M,5537 +5445 t_x(294433,4387)$RVKWU04M,5538 +3424 t_x(294442,2510)$LOVN1504,5539
+      +14678 t_x(294448,9811)$LELVU04,5540 +2732 t_x(294449,2157)$BR404M,5541 +7277 t_x(294460,5370)$PMXX04M,5542
+      +6984 t_x(294462,4709)$KSPE104D,5543 +5886 t_x(294472,4715)$RVKWU04M,5544 +4342 t_x(294473,3046)$RJIU04M,5545
+      +9924 t_x(294490,6648)$RNS04M,5546 +1286 t_x(294496,894)$EHAMA04,5547 +4224 t_x(294500,3010)$RASI04M,5548
+      +2379 t_x(294501,1665)$EBEEC04M,5549 +8625 t_x(294503,5847)$RNS04M,5550 +9416 t_x(294518,6992)$EG11G04M,5551
+      +1094 t_x(294523,748)$EBEEC04M,5552 +8472 t_x(294530,6000)$RVKWU04M,5553 +15170 t_x(294531,10288)$RJIU04M,5554
+      +14784 t_x(294541,10164)$RJIU04M,5555 +16735 t_x(294548,11789)$MRAE04,5556 +7827 t_x(294552,6033)$EGNOR04M,5557
+      +5752 t_x(294553,3880)$LGAVA04,5558 +8891 t_x(294556,6310)$RJIU04M,5559 +4193 t_x(294560,3203)$EG11G04M,5560
+      +3577 t_x(294571,3577)$YB3EH04A,5561 +15829 t_x(294580,10596)$MRAE04,5562 +4693 t_x(294594,3301)$KSAL1204,5563
+      +5466 t_x(294595,5466)$LOW304M,5564 +18669 t_x(294601,12523)$RMZU04,5565 +13501 t_x(294603,9079)$YB3EH04A,5566
+      +5414 t_x(294610,3780)$RQXU04E,5567 +4020 t_x(294611,3254)$EGNOR04M,5568 +4403 t_x(294613,3585)$LELVL04M,5569
+      +638 t_x(294615,638)$LELVL04M,5570 +10093 t_x(294633,6882)$KFZ4404M,5571 +8727 t_x(294637,5890)$LELVL04M,5572
+      +10012 t_x(294642,6720)$YB3EH04A,5573 +10909 t_x(294654,7640)$LELVL04M,5574 +201 t_x(294656,201)$BR404M,5575
+      +2940 t_x(294670,2940)$RQXU04E,5576 +2565 t_x(294672,2220)$RQXSI04E,5577 +1680 t_x(294674,1260)$EBEEC04M,5578
+      +5615 t_x(294685,3929)$LELVU04,5579 +2483 t_x(294686,1666)$YB3EH04E,5580 +7276 t_x(294690,5593)$RVKWU04M,5581
+      +6886 t_x(294696,4806)$RASI04M,5582 +4496 t_x(294701,3225)$KSAL1204,5583 +2359 t_x(294706,2131)$MM304,5584
+      +7076 t_x(294715,7076)$YB3EH04A,5585 +11265 t_x(294725,7570)$LELVU04,5586 +17208 t_x(294727,11507)$YB3EH04A,5587
+      +14702 t_x(294736,10200)$RQXSI04E,5588 +1616 t_x(294740,1200)$YB3EH04E,5589 +5499 t_x(294749,4147)$EGNOR04M,5590
+      +4539 t_x(294750,4539)$MM304,5591 +4235 t_x(294752,2869)$YB3EH04E,5592 +7329 t_x(294756,5399)$RJIU04M,5593
+      +2675 t_x(294770,2675)$YB3EH04E,5594 +3921 t_x(294773,2694)$YBOLN04M,5595 +8478 t_x(294779,5753)$RNS04M,5596
+      +438 t_x(294782,438)$EBEEC04M,5597 +9783 t_x(294788,6540)$YB3EH04A,5598 +7992 t_x(294791,5624)$LELVL04M,5599
+      +4627 t_x(294792,4627)$KSAL1204,5600 +11132 t_x(294795,7560)$LCES004M,5601 +3662 t_x(294802,2520)$RQXU04E,5602
+      +6604 t_x(294807,5270)$LCES004M,5603 +6203 t_x(294815,4531)$RMZU04,5604 +18179 t_x(294816,12300)$YB3EH04E,5605
+      +5002 t_x(294817,3349)$RASI04M,5606 +8128 t_x(294819,5938)$EGPFA04,5607 +1723 t_x(294841,1167)$CPGSE04,5608
+      +8666 t_x(294845,5961)$KFZ4404M,5609 +4851 t_x(294847,3387)$MM304,5610 +3685 t_x(294848,2940)$EGNOR04M,5611
+      +5860 t_x(294857,4016)$KWUR404E,5612 +8906 t_x(294876,6254)$PMXX04M,5613 +2324 t_x(294878,1682)$KSPE104D,5614
+      +1763 t_x(294888,1763)$LEBAS04A,5615 +2748 t_x(294899,2297)$PMXX04M,5616 +9573 t_x(294900,6420)$RMZU04E,5617
+      +15987 t_x(294908,10969)$YB3EH04E,5618 +5263 t_x(294910,3582)$BR204M,5619 +1658 t_x(294912,1263)$RNS04M,5620
+      +1980 t_x(294913,1440)$RASI04M,5621 +3360 t_x(294926,3360)$RQXU04E,5622 +3008 t_x(294938,3008)$BR404M,5623
+      +7656 t_x(294940,5296)$RNS04M,5624 +16626 t_x(294944,11285)$YD5WH04M,5625 +11649 t_x(294947,7871)$EG11G04M,5626
+      +7519 t_x(294950,5220)$RNS04M,5627 +2301 t_x(294985,1555)$KFZ4404M,5628 +11385 t_x(294986,7980)$LGKFN04,5629
+      +3017 t_x(294990,3017)$YD5WH04M,5630 +2755 t_x(294992,2755)$RQXU04E,5631 +6430 t_x(294997,4320)$RMZU04E,5632
+      +10415 t_x(295003,6982)$RVKWU04M,5633 +2924 t_x(295004,1995)$RMZU04E,5634 +6141 t_x(295005,4318)$KSPE104D,5635
+      +720 t_x(295018,720)$LEBAS04A,5636 +4940 t_x(295023,3376)$KSLN04A,5637 +5944 t_x(295025,5944)$KSLN04M,5638
+      +1495 t_x(295034,1237)$RNS04M,5639 +7246 t_x(295047,5356)$EGPFA04,5640 +3340 t_x(295049,3340)$GL4W04M,5641
+      +8439 t_x(295053,5880)$RQXU04E,5642 +8373 t_x(295054,8373)$RVKWU04M,5643 +16723 t_x(295063,11197)$YB3EH04E,5644
+      +14993 t_x(295064,10020)$KSAL1204,5645 +15743 t_x(295070,10606)$YB3EH04A,5646 +9054 t_x(295071,6097)$YB3EH04A,5647
+      +350 t_x(295077,350)$KFZ4404M,5648 +3535 t_x(295082,3535)$KSAL1204,5649 +2649 t_x(295083,1799)$EBEEC04M,5650
+      +1916 t_x(295098,1440)$YB5KL04E,5651 +1890 t_x(295104,1806)$MM304,5652 +10908 t_x(295116,7560)$RQXU04E,5653
+      +16912 t_x(295127,11375)$YB3EH04A,5654 +2520 t_x(295129,2520)$YB3EH04E,5655 +16224 t_x(295131,10980)$YB3EH04E,5656
+      +900 t_x(295147,900)$KSPE104D,5657 +7064 t_x(295152,7064)$YB3EH04A,5658 +10986 t_x(295153,10986)$YB3EH04E,5659
+      +1788 t_x(295156,1266)$YB3EH04E,5660 +6655 t_x(295157,4449)$LEBAS04M,5661 +1154 t_x(295162,780)$RVKWS04,5662
+      +3746 t_x(295168,2725)$BR204M,5663 +4054 t_x(295174,3204)$BKED1204,5664 +6516 t_x(295180,5169)$RASI04M,5665
+      +11808 t_x(295183,7910)$YB3EH04A,5666 +3781 t_x(295205,2552)$EBBRA04E,5667 +1717 t_x(295216,1222)$YB3EH04E,5668
+      +15740 t_x(295224,10601)$LELVL04M,5669 +1544 t_x(295231,1356)$LOVN1504,5670 +1653 t_x(295234,1653)$GL4W04M,5671
+      +7752 t_x(295238,5589)$RJIU04M,5672 +3333 t_x(295258,2298)$YD5WH04M,5673 +3495 t_x(295273,2640)$EG11G04M,5674
+      +9277 t_x(295274,6579)$RNI04M,5675 +8020 t_x(295279,5355)$MAB1204A,5676 +8121 t_x(295282,8121)$YB3EH04A,5677
+      +21365 t_x(295283,14586)$MRAE04,5678 +11292 t_x(295287,7860)$RQXSI04E,5679 +4356 t_x(295288,3132)$KSLN04M,5680
+      +7573 t_x(295292,5244)$YB3EH04A,5681 +3059 t_x(295295,3059)$KFUL1U04,5682 +3227 t_x(295296,2700)$RQXSI04E,5683
+      +1620 t_x(295297,1620)$LEBAS04M,5684 +1987 t_x(295298,1533)$BR204M,5685 +6216 t_x(295300,4892)$LFKFA04,5686
+      +3618 t_x(295306,2489)$RJIU04M,5687 +14923 t_x(295308,9984)$YB3EH04A,5688 +6188 t_x(295310,4245)$GL4W04M,5689
+      +15020 t_x(295319,10188)$EGPFA04,5690 +4496 t_x(295328,3660)$RQXSI04E,5691 +17889 t_x(295329,12127)$YB3EH04E,5692
+      +1438 t_x(295333,1009)$RMZU04,5693 +4771 t_x(295341,3209)$RQXU04E,5694 +5093 t_x(295343,4320)$RVKWU04M,5695
+      +8880 t_x(295356,8880)$RQXU04E,5696 +6711 t_x(295367,4557)$GL4W04M,5697 +9400 t_x(295369,6348)$EGNOR04M,5698
+      +5510 t_x(295371,4132)$RQXSI04E,5699 +6667 t_x(295372,4707)$YB3EH04A,5700 +4316 t_x(295376,4316)$KFZ4404M,5701
+      +9613 t_x(295381,6475)$YB3EH04A,5702 +19748 t_x(295384,13178)$KFZ4404M,5703 +4620 t_x(295393,4620)$RQXU04E,5704
+      +6035 t_x(295407,4424)$RJIU04M,5705 +3655 t_x(295408,3655)$RMZSI04,5706 +5543 t_x(295409,3744)$LGAVA04,5707
+      +1530 t_x(295413,1241)$RFBRT04M,5708 +5108 t_x(295416,3900)$EGNOR04M,5709 +9763 t_x(295418,6544)$MM304,5710
+      +11398 t_x(295428,7823)$EGPFA04,5711 +1072 t_x(295433,1072)$CPGSE04,5712 +11707 t_x(295437,7814)$LCES004M,5713
+      +6534 t_x(295446,4361)$RMZU04E,5714 +9261 t_x(295447,6222)$YB3EH04M,5715 +2725 t_x(295448,1920)$RMZU04E,5716
+      +4093 t_x(295458,4093)$KSLN04A,5717 +792 t_x(295463,534)$KALP2C04,5718 +3885 t_x(295473,3044)$LELVU04,5719
+      +2703 t_x(295496,1807)$YD5WH04M,5720 +4221 t_x(295497,3487)$PMXX04M,5721 +2940 t_x(295499,2940)$YB3EH04A,5722
+      +2908 t_x(295501,2094)$LEBAS04M,5723 +2879 t_x(295503,2805)$RVKWU04M,5724 +16702 t_x(295508,11460)$MRAE04,5725
+      +2794 t_x(295511,1878)$YD5WH04M,5726 +8944 t_x(295514,6147)$YB3EH04A,5727 +5304 t_x(295516,3733)$RJIU04M,5728
+      +7250 t_x(295519,5128)$YB3EH04A,5729 +16058 t_x(295521,10776)$YB3EH04A,5730 +10140 t_x(295522,7080)$PMXX04M,5731
+      +13016 t_x(295528,9141)$RQXSI04E,5732 +12849 t_x(295532,8822)$RJIU04M,5733 +19290 t_x(295534,12956)$KFZ4404M,5734
+      +6142 t_x(295545,4101)$LEMDAT04,5735 +4992 t_x(295546,3812)$EGNOR04M,5736 +12809 t_x(295547,8879)$YB3EH04E,5737
+      +2726 t_x(295550,2040)$LELVU04,5738 +5176 t_x(295551,3489)$RASI04M,5739 +1140 t_x(295558,1140)$RQXU04E,5740
+      +13867 t_x(295562,9840)$RQXSI04E,5741 +14484 t_x(295569,9660)$YB3EH04A,5742 +4587 t_x(295571,4587)$YB3EH04E,5743
+      +6846 t_x(295579,6846)$EBEEC04M,5744 +3861 t_x(295585,3059)$LGIRA04,5745 +18049 t_x(295587,12218)$YB3EH04E,5746
+      +8038 t_x(295594,5472)$RNS04M,5747 +14030 t_x(295595,9489)$YB3EH04A,5748 +7075 t_x(295599,7075)$LEMDAT04,5749
+      +3875 t_x(295608,3128)$EGNOR04M,5750 +2547 t_x(295609,2024)$RASI04M,5751 +1565 t_x(295628,1086)$CPRFBR04,5752
+      +15056 t_x(295634,10066)$YB3EH04A,5753 +11610 t_x(295656,8100)$RQXSI04E,5754 +6654 t_x(295667,6654)$RASI04M,5755
+      +2118 t_x(295688,1594)$BKED1204,5756 +4090 t_x(295691,2906)$RMZU04,5757 +10920 t_x(295700,7680)$RQXSI04E,5758
+      +1593 t_x(295708,1165)$BR204M,5759 +2416 t_x(295711,2114)$LGAVA04,5760 +301 t_x(295715,301)$CPGSE04,5761
+      +2613 t_x(295723,2599)$RVKWU04M,5762 +10176 t_x(295726,6838)$KFUL1U04,5763 +4119 t_x(295728,2996)$YB5WH04M,5764
+      +4481 t_x(295730,3244)$LEMDAT04,5765 +3904 t_x(295732,2866)$LEMDAT04,5766 +4216 t_x(295733,3038)$LEMDAT04,5767
+      +2384 t_x(295734,2095)$LEMDAT04,5768 +756 t_x(295738,531)$EGNOR04M,5769 +1886 t_x(295745,1496)$RNS04M,5770
+      +8718 t_x(295747,5971)$YB3EH04A,5771 +3217 t_x(295752,2584)$LEMDAT04,5772 +2286 t_x(295754,2029)$LEMDAT04,5773
+      +7748 t_x(295761,5211)$KSPE104D,5774 +9949 t_x(295780,6672)$KSPE104D,5775 +1982 t_x(295794,1903)$LEMDAT04,5776
+      +2688 t_x(295800,2688)$RJIU04M,5777 +8364 t_x(295809,5721)$RNS04M,5778 +11846 t_x(295817,7920)$RQXU04E,5779
+      +1016 t_x(295822,1004)$LEMDAT04,5780 +11861 t_x(295844,7927)$MM204,5781 +3540 t_x(295847,3540)$YB3EH04A,5782
+      +4553 t_x(295850,3128)$RJIU04M,5783 +2297 t_x(295862,1759)$RFBRT04M,5784 +13836 t_x(295870,9376)$YB3EH04A,5785
+      +5247 t_x(295875,5247)$YB3EH04E,5786 +3278 t_x(295877,2305)$RFBRT04M,5787 +8736 t_x(295879,5873)$RNS04M,5788
+      +3210 t_x(295882,2400)$RVKWS04,5789 +9208 t_x(295885,6420)$RQXSI04E,5790 +6266 t_x(295886,5220)$EG11G04M,5791
+      +4243 t_x(295887,2850)$YB3EH04A,5792 +3044 t_x(295891,2230)$BR204M,5793 +2234 t_x(295893,2013)$LEMDAT04,5794
+      +6294 t_x(295897,4381)$LGAVA04,5795 +4807 t_x(295905,3289)$RJIU04M,5796 +606 t_x(295912,480)$EGNOR04M,5797
+      +3289 t_x(295915,2604)$LEMDAT04,5798 +9300 t_x(295917,6220)$YB3EH04A,5799 +9289 t_x(295920,6225)$RMZU04,5800
+      +18199 t_x(295922,12293)$KFZ4404M,5801 +3131 t_x(295923,2220)$RFBRT04M,5802 +10310 t_x(295927,7084)$RJIU04M,5803
+      +9076 t_x(295929,6629)$RASI04M,5804 +6873 t_x(295932,4735)$RNS04M,5805 +30991 t_x(295936,20928)$KFZ4404M,5806
+      +2877 t_x(295939,1920)$KFUL1U04,5807 +314 t_x(295941,314)$EG11G04M,5808 +900 t_x(295942,646)$KCHI104M,5809
+      +5235 t_x(295946,3672)$LGAVA04,5810 +7151 t_x(295952,5040)$RQXSI04E,5811 +1989 t_x(295961,1357)$YD5WH04M,5812
+      +3401 t_x(295965,2340)$RQXU04E,5813 +14863 t_x(295966,10067)$YB3EH04E,5814 +6764 t_x(295980,4708)$RNS04M,5815
+      +7117 t_x(295984,5040)$RASI04M,5816 +3507 t_x(296001,3507)$YB3EH04E,5817 +3087 t_x(296022,2086)$MM204,5818
+      +6882 t_x(296031,4678)$MM204,5819 +2780 t_x(296035,2695)$LELVL04M,5820 +4110 t_x(296039,2978)$LEMDAT04,5821
+      +8037 t_x(296046,8037)$KFZ4404M,5822 +2012 t_x(296059,1410)$KFUL1U04,5823 +5295 t_x(296062,4080)$RQXSI04E,5824
+      +10899 t_x(296087,7393)$RVKWU04M,5825 +3295 t_x(296092,3295)$RMZSI04,5826 +2635 t_x(296095,1804)$KFZ4404M,5827
+      +3455 t_x(296107,2524)$LELVL04M,5828 +5169 t_x(296109,3473)$RMZU04E,5829 +10196 t_x(296112,7064)$YB3EH04E,5830
+      +2585 t_x(296113,1740)$RQXU04E,5831 +4136 t_x(296126,3092)$LGAVA04,5832 +1791 t_x(296131,1407)$RASI04M,5833
+      +3095 t_x(296135,2220)$RQXU04E,5834 +52310 t_x(296137,36405)$LGSRA04,5835 +8496 t_x(296145,6111)$EGPFA04,5836
+      +4707 t_x(296147,3442)$LELVU04,5837 +7035 t_x(296148,5117)$LGIRA04,5838 +1920 t_x(296153,1920)$RNI04M,5839
+      +12576 t_x(296155,8428)$LELVL04M,5840 +9684 t_x(296157,6780)$RQXSI04E,5841 +9242 t_x(296158,6300)$YB5WH04M,5842
+      +3777 t_x(296164,3120)$RQXSI04E,5843 +8545 t_x(296165,6044)$BR204M,5844 +7731 t_x(296180,5440)$RMZU04,5845
+      +11452 t_x(296181,7660)$GL4W04M,5846 +7059 t_x(296188,4798)$LELVU04,5847 +2366 t_x(296190,1630)$YB3EH04E,5848
+      +873 t_x(296192,873)$KSPE104D,5849 +17375 t_x(296194,12133)$MRAE04,5850 +9161 t_x(296209,6127)$KSPE104D,5851
+      +3709 t_x(296212,2659)$KSLN04A,5852 +4308 t_x(296217,2915)$YB3EH04E,5853 +511 t_x(296218,491)$LGAVA04,5854
+      +391 t_x(296221,391)$KSPE104D,5855 +4771 t_x(296227,3525)$LGAVA04,5856 +4858 t_x(296232,3551)$RMZU04,5857
+      +13680 t_x(296238,9268)$RJIU04M,5858 +277 t_x(296240,191)$BR204M,5859 +7922 t_x(296241,7922)$EG11G04M,5860
+      +1260 t_x(296248,844)$GL4W04M,5861 +517 t_x(296249,517)$CPGSE04,5862 +16478 t_x(296253,11332)$MRAE04,5863
+      +3967 t_x(296260,2845)$KSAL1204,5864 +10972 t_x(296261,7597)$YB3EH04E,5865 +6552 t_x(296263,6552)$YB3EH04A,5866
+      +1498 t_x(296265,1027)$LELVU04,5867 +9944 t_x(296267,6879)$LELVL04M,5868 +6064 t_x(296289,4196)$KWUR1C04,5869
+      +2640 t_x(296295,2640)$YB3EH04E,5870 +21638 t_x(296303,14527)$LGKFN04,5871 +6913 t_x(296304,6913)$MM204,5872
+      +9386 t_x(296307,6614)$RNI04M,5873 +1795 t_x(296317,1795)$YB3EH04A,5874 +2160 t_x(296334,2160)$YB3EH04E,5875
+      +1757 t_x(296337,1424)$BR404M,5876 +10990 t_x(296338,7740)$RASI04M,5877 +7306 t_x(296342,4980)$EGNOR04M,5878
+      +8589 t_x(296343,8589)$RNI04M,5879 +9961 t_x(296345,9961)$LELVU04,5880 +12185 t_x(296346,8308)$EG11G04M,5881
+      +6891 t_x(296350,4768)$RQXSI04E,5882 +247 t_x(296356,247)$KSPE104D,5883 +2645 t_x(296365,2191)$LGAVA04,5884
+      +618 t_x(296368,545)$LGAVA04,5885 +3933 t_x(296392,2813)$KSLN04A,5886 +11029 t_x(296393,7370)$YB3EH04A,5887
+      +8269 t_x(296394,8269)$YB3EH04A,5888 +976 t_x(296401,730)$BR404M,5889 +11388 t_x(296406,7832)$RJIU04M,5890
+      +8895 t_x(296407,6053)$YB3EH04A,5891 +15518 t_x(296439,15518)$KFZ4404M,5892 +1283 t_x(296449,1228)$BKED1204,5893
+      +11798 t_x(296450,7968)$YB3EH04E,5894 +10024 t_x(296463,6753)$LEBAS04A,5895 +5110 t_x(296465,3480)$KSAL1204,5896
+      +3099 t_x(296473,2757)$LCES004,5897 +1743 t_x(296477,1364)$YB3EH04A,5898 +14548 t_x(296481,14548)$KFZ4404M,5899
+      +452 t_x(296521,425)$KFUL1U04,5900 +12110 t_x(296549,8209)$YB3EH04E,5901 +8773 t_x(296550,5992)$YB3EH04A,5902
+      +4719 t_x(296552,4719)$KSLN04A,5903 +4651 t_x(296553,4651)$KSLN04A,5904 +1778 t_x(296560,1562)$PMXX04M,5905
+      +847 t_x(296563,769)$KWUR404E,5906 +4291 t_x(296565,3076)$RNI04M,5907 +2398 t_x(296585,1788)$LGIRA04,5908
+      +5015 t_x(296614,3381)$KFUL1U04,5909 +16484 t_x(296619,11074)$YB3EH04A,5910 +5361 t_x(296635,3678)$MM204,5911
+      +3471 t_x(296640,2520)$KSAL1204,5912 +843 t_x(296641,632)$KSLN04A,5913 +786 t_x(296644,786)$RJIU04M,5914
+      +29899 t_x(296646,20520)$LCES004,5915 +8520 t_x(296649,8520)$YB3EH04A,5916 +292 t_x(296668,289)$YB3EH04A,5917
+      +9524 t_x(296672,6554)$RASI04M,5918 +3987 t_x(296675,2766)$FUJ04M,5919 +1980 t_x(296685,1980)$YB3EH04E,5920
+      +3419 t_x(296688,2359)$YD5WH04M,5921 +1268 t_x(296700,1268)$LELVU04,5922 +1437 t_x(296707,1437)$CPGSE04,5923
+      +304 t_x(296720,240)$YB5KL04E,5924 +5402 t_x(296721,3604)$LEBAS04A,5925 +10059 t_x(296754,7500)$LGKFN04,5926
+      +13076 t_x(296755,9123)$LGIRA04,5927 +11016 t_x(296772,7380)$MAB1204A,5928 +8915 t_x(296778,6332)$RASI04M,5929
+      +3482 t_x(296781,3482)$KFZ4404M,5930 +14742 t_x(296792,9939)$LGKFN04,5931 +6299 t_x(296798,4275)$RASI04M,5932
+      +8969 t_x(296811,8969)$LGKFN04,5933 +4407 t_x(296814,4407)$KSLN04A,5934 +3169 t_x(296824,2176)$YB3EH04A,5935
+      +2909 t_x(296828,2909)$KSLN04A,5936 +1426 t_x(296836,1426)$MM304,5937 +7529 t_x(296840,5244)$YB3EH04A,5938
+      +6392 t_x(296847,6392)$EBBRA04E,5939 +4708 t_x(296850,3213)$FUJ04M,5940 +17541 t_x(296851,11711)$YB3EH04A,5941
+      +4318 t_x(296857,3000)$BR204M,5942 +89 t_x(296864,89)$RMZSI04M,5943 +5394 t_x(296867,3720)$LGAVA04,5944
+      +3480 t_x(296878,2550)$BR204M,5945 +15368 t_x(296885,15368)$MGY04,5946 +48503 t_x(296895,33678)$LGSRA04,5947
+      +51393 t_x(296896,37334)$LGZAA04M,5948 +19601 t_x(296907,13162)$KFZ4404M,5949 +5948 t_x(296918,4009)$RQXU04E,5950
+      +8775 t_x(296922,6600)$LGKFN04,5951 +1212 t_x(296923,900)$YB3EH04E,5952 +1945 t_x(296928,1549)$LGIRA04,5953
+      +17111 t_x(296934,11496)$YB3EH04A,5954 +52752 t_x(296936,37832)$LGZAA04M,5955 +8342 t_x(296939,5765)$YB3EH04A,5956
+      +3649 t_x(296946,2529)$MM304,5957 +2874 t_x(296950,2874)$YB3EH04A,5958 +19962 t_x(296953,15205)$LCES004,5959
+      +2511 t_x(296955,1800)$KSAL1204,5960 +8452 t_x(296960,8452)$MRAE04,5961 +3384 t_x(296963,2308)$CPGSE04,5962
+      +18529 t_x(296970,12537)$KFZ4404M,5963 +18040 t_x(296978,12060)$YB3EH04A,5964 +1535 t_x(296992,1140)$YB3EH04E,5965
+      +10092 t_x(296997,6959)$LEMDAT04,5966 +2585 t_x(297002,2089)$LGRPA04,5967 +6453 t_x(297011,4379)$KSPE104D,5968
+      +7002 t_x(297035,7002)$LEBAS04A,5969 +9540 t_x(297037,6518)$LEBAS04A,5970 +5084 t_x(297050,3511)$LGIRA04,5971
+      +414 t_x(297057,414)$KCHI104M,5972 +14940 t_x(297060,9995)$LGKFN04,5973 +647 t_x(297061,545)$GL4W04M,5974
+      +1455 t_x(297062,1080)$YB3EH04E,5975 +4305 t_x(297075,4305)$YB3EH04E,5976 +2627 t_x(297076,1860)$KSPE104D,5977
+      +3219 t_x(297079,2204)$RMZU04,5978 +2753 t_x(297080,2753)$KFZ4404E,5979 +7994 t_x(297087,5940)$LGKFN04,5980
+      +6142 t_x(297097,4343)$LGAVA04,5981 +3113 t_x(297111,2142)$LELVL04M,5982 +8020 t_x(297113,5897)$RJIU04M,5983
+      +27229 t_x(297119,18334)$KFZ4404M,5984 +1391 t_x(297125,1046)$YB3EH04E,5985 +8827 t_x(297126,8827)$EG11G04M,5986
+      +13567 t_x(297129,9120)$YB3EH04A,5987 +4159 t_x(297135,3000)$RNI04M,5988 +3753 t_x(297145,2739)$LOVN1504,5989
+      +9666 t_x(297154,9666)$KFZ4404M,5990 +10196 t_x(297157,7603)$LGKFN04,5991 +6858 t_x(297158,4620)$KSAL1204,5992
+      +7586 t_x(297164,7586)$RNI04M,5993 +4160 t_x(297168,2813)$RFBRT04M,5994 +3814 t_x(297185,3814)$KSLN04A,5995
+      +3512 t_x(297189,2623)$LGRPA04,5996 +3501 t_x(297207,3501)$YB3EH04A,5997 +1138 t_x(297216,1078)$LGRPA04,5998
+      +5284 t_x(297218,5284)$GL4W04M,5999 +4250 t_x(297219,2897)$FUJ04M,6000 +8345 t_x(297224,5856)$LGRPA04M,6001
+      +14599 t_x(297228,9798)$YB3EH04A,6002 +9767 t_x(297232,6959)$RNI04M,6003 +1242 t_x(297233,1242)$CPGSE04,6004
+      +1047 t_x(297234,916)$YD5WH04M,6005 +2761 t_x(297250,2761)$GL4W04M,6006 +718 t_x(297275,718)$CPGSE04,6007
+      +7739 t_x(297277,5195)$KWUR1C04,6008 +13158 t_x(297278,8856)$YB3EH04A,6009 +1514 t_x(297288,1234)$YB3EH04A,6010
+      +450 t_x(297293,417)$GL4W04M,6011 +10232 t_x(297313,10232)$KFZ4404M,6012 +9796 t_x(297334,6591)$RNS04M,6013
+      +13727 t_x(297335,9406)$EGPFA04,6014 +4200 t_x(297343,4200)$RQXU04E,6015 +4871 t_x(297344,3338)$FUJ04M,6016
+      +9955 t_x(297346,7339)$LELVU04,6017 +5126 t_x(297347,3453)$FUJ04M,6018 +2759 t_x(297350,2026)$BR204M,6019
+      +5071 t_x(297356,3611)$LGAVA04,6020 +7004 t_x(297362,4974)$RNI04M,6021 +4435 t_x(297368,3366)$LGAVA04,6022
+      +6450 t_x(297370,4552)$YB3EH04A,6023 +13909 t_x(297376,9355)$LGIRA04,6024 +46829 t_x(297382,32722)$LGSRA04,6025
+      +660 t_x(297384,660)$RQXU04E,6026 +3598 t_x(297388,2611)$LELVL04M,6027 +3703 t_x(297393,2592)$BR404M,6028
+      +4034 t_x(297398,2795)$BR204M,6029 +25129 t_x(297402,18217)$LCES004,6030 +5427 t_x(297403,3764)$KSLN04M,6031
+      +1850 t_x(297407,1418)$BKED1204,6032 +3561 t_x(297411,3561)$FUJ04M,6033 +2440 t_x(297424,1767)$BR204M,6034
+      +3446 t_x(297433,2885)$EGPFA04,6035 +3699 t_x(297436,2586)$FUJ04M,6036 +6613 t_x(297442,5400)$EG11G04M,6037
+      +5215 t_x(297452,5215)$KSLN04A,6038 +2081 t_x(297456,1486)$KSLN04A,6039 +10199 t_x(297482,6954)$KFZ4404M,6040
+      +7143 t_x(297500,5286)$LEBAS04A,6041 +15465 t_x(297504,10421)$YB3EH04A,6042 +10259 t_x(297507,7155)$RQXSI04E,6043
+      +3056 t_x(297519,2257)$FUJ04M,6044 +6217 t_x(297546,4806)$LGKFN04,6045 +1240 t_x(297554,902)$RNI04M,6046
+      +2818 t_x(297571,2055)$LELVU04,6047 +5198 t_x(297572,4380)$RVKWU04M,6048 +1718 t_x(297590,1718)$KCHI104M,6049
+      +2670 t_x(297596,2147)$BR404M,6050 +10381 t_x(297616,8103)$LGSRA04,6051 +8921 t_x(297622,6909)$EG11G04M,6052
+      +11653 t_x(297636,7894)$YB3EH04E,6053 +13632 t_x(297670,13632)$MRAE04,6054 +6340 t_x(297679,4337)$KWUR1C04,6055
+      +1981 t_x(297680,1817)$RMZSI04,6056 +16230 t_x(297685,10860)$LCES004M,6057 +338 t_x(297697,327)$KSLN2C04,6058
+      +778 t_x(297702,778)$RMZSI04,6059 +4577 t_x(297708,3058)$KFZ4404M,6060 +4235 t_x(297721,2856)$KSLN04A,6061
+      +9923 t_x(297726,6814)$KFZ4404M,6062 +1472 t_x(297744,1351)$LOVN1504,6063 +1128 t_x(297746,1040)$LOVN1504,6064
+      +3610 t_x(297762,2577)$LEBAS04M,6065 +1033 t_x(297781,888)$YB3EH04A,6066 +19235 t_x(297818,12954)$MRAE04,6067
+      +11635 t_x(297821,11635)$KFZ4404M,6068 +4712 t_x(297827,3324)$MM304,6069 +568 t_x(297830,568)$KFZ4404M,6070
+      +10105 t_x(297842,6937)$YB3EH04E,6071 +10117 t_x(297845,6746)$YB3EH04A,6072 +3072 t_x(297851,2230)$LEBAS04M,6073
+      +9208 t_x(297852,6441)$RJIU04M,6074 +14027 t_x(297867,9814)$LELVU04,6075 +2170 t_x(297904,1748)$LOVN1504,6076
+      +2158 t_x(297922,1502)$KSLN04A,6077 +375 t_x(297927,318)$RVKWS04,6078 +561 t_x(297928,561)$EGNOR04M,6079
+      +5330 t_x(297929,4140)$EGNOR04M,6080 +19718 t_x(297934,19718)$EDGG704,6081 +3844 t_x(297966,3844)$KSLN04M,6082
+      +7361 t_x(297974,5174)$YB3EH04A,6083 +6009 t_x(297977,4295)$EGNOR04M,6084 +11199 t_x(297984,9509)$LCES004,6085
+      +1258 t_x(298005,878)$BR204M,6086 +18040 t_x(298006,12239)$LELVU04,6087 +1901 t_x(298009,1508)$BR204M,6088
+      +26819 t_x(298038,18223)$EDGG704,6089 +15650 t_x(298060,10860)$LCES004M,6090 +6635 t_x(298064,4512)$LGAVA04,6091
+      +12341 t_x(298079,8250)$LEBAS04A,6092 +4380 t_x(298080,4380)$RQXU04E,6093 +17461 t_x(298082,11747)$LELVL104,6094
+      +891 t_x(298089,891)$CPGSE04,6095 +15389 t_x(298090,10361)$YB3EH04A,6096 +4043 t_x(298093,2860)$RFBRT04M,6097
+      +3600 t_x(298114,2631)$LGAVA04,6098 +8068 t_x(298115,5479)$EBEEC04M,6099 +9473 t_x(298116,6619)$RJIU04M,6100
+      +2895 t_x(298128,2895)$KFZ4404M,6101 +3563 t_x(298130,2630)$KSLN04A,6102 +4906 t_x(298160,3401)$KSAL1204,6103
+      +5284 t_x(298171,3669)$LELVU04,6104 +1559 t_x(298177,1083)$RMZU04,6105 +11306 t_x(298180,7571)$RNI04M,6106
+      +8227 t_x(298183,5716)$YB3EH04A,6107 +545 t_x(298207,545)$FUJ04M,6108 +1783 t_x(298212,1328)$RMZU04,6109
+      +6224 t_x(298217,6224)$YB3EH04A,6110 +1858 t_x(298218,1331)$RMZU04,6111 +2028 t_x(298222,2028)$KFUL1U04,6112
+      +2621 t_x(298237,1854)$KFUL1U04,6113 +1839 t_x(298246,1454)$RFBRT04M,6114 +6357 t_x(298249,4629)$RNS04M,6115
+      +240 t_x(298255,240)$YD5WH04M,6116 +21105 t_x(298263,14446)$LGKFN04,6117 +39370 t_x(298266,27545)$LGSRA04,6118
+      +2689 t_x(298297,1926)$LOVN1504,6119 +1521 t_x(298300,1020)$KSAL1204,6120 +3995 t_x(298306,2825)$LOVN1504,6121
+      +2080 t_x(298318,1495)$KSPE104D,6122 +5995 t_x(298321,4348)$LEBAS04A,6123 +2184 t_x(298329,1560)$EGNOR04M,6124
+      +3957 t_x(298333,2871)$KSPE104D,6125 +6444 t_x(298349,4411)$LGAVA04,6126 +11505 t_x(298358,11505)$LGKFN04,6127
+      +1021 t_x(298368,998)$LOVN1504,6128 +8824 t_x(298378,6007)$KFZ4404M,6129 +1010 t_x(298384,912)$LGAVA04,6130
+      +6908 t_x(298397,4903)$YB3EH04A,6131 +8086 t_x(298402,6068)$LCES004M,6132 +393 t_x(298415,393)$LELVU04,6133
+      +2340 t_x(298417,2340)$LEBAS04A,6134 +3479 t_x(298418,2503)$YBOLN04M,6135 +14855 t_x(298426,10443)$LCES004M,6136
+      +24291 t_x(298434,17497)$LCES004,6137 +723 t_x(298447,723)$KSLN04A,6138 +43366 t_x(298471,32715)$LGZAA04M,6139
+      +3096 t_x(298477,2511)$RMZSI04,6140 +7060 t_x(298480,4952)$RMZU04,6141 +1715 t_x(298488,1715)$LEBAS04A,6142
+      +7241 t_x(298501,4920)$KFZ4404M,6143 +8433 t_x(298502,5852)$YB3EH04A,6144 +7278 t_x(298503,4859)$KSPE104D,6145
+      +11189 t_x(298514,7656)$KFZ4404M,6146 +6879 t_x(298517,6879)$KSPE104D,6147 +15748 t_x(298519,10788)$YB3EH04A,6148
+      +4999 t_x(298527,3397)$FUJ04M,6149 +20781 t_x(298528,15600)$LCES004,6150 +4267 t_x(298533,4267)$KSLN04A,6151
+      +23726 t_x(298536,16860)$LFPND04,6152 +8780 t_x(298562,5883)$RMZU04,6153 +4491 t_x(298564,3121)$MM304,6154
+      +48465 t_x(298574,35947)$LGZAA04M,6155 +8281 t_x(298577,5716)$RMZU04,6156 +11635 t_x(298578,8060)$MRAE04,6157
+      +6445 t_x(298588,4849)$LGKFN04,6158 +6370 t_x(298590,6370)$MAB3404A,6159 +3477 t_x(298592,2516)$RMZU04,6160
+      +4500 t_x(298611,3088)$LGIRA04,6161 +2527 t_x(298617,2527)$KWUR404E,6162 +5185 t_x(298619,3723)$RNS04M,6163
+      +191 t_x(298630,191)$KSAL1A04,6164 +5306 t_x(298646,4310)$LGKFN04,6165 +9245 t_x(298677,6203)$YB3EH04A,6166
+      +4128 t_x(298692,4128)$KSLN04A,6167 +8356 t_x(298697,5612)$YB3EH04E,6168 +3594 t_x(298698,2623)$YB3EH04M,6169
+      +10285 t_x(298700,7476)$YB3EH04A,6170 +10867 t_x(298704,7332)$MRAE04,6171 +3090 t_x(298706,2260)$KSAL1204,6172
+      +14402 t_x(298710,14402)$MGY04,6173 +3701 t_x(298713,3701)$YB3EH04E,6174 +9819 t_x(298715,6743)$KFZ4404M,6175
+      +4747 t_x(300045,3420)$KSPE104D,6176 +13380 t_x(300046,13380)$MRAE04,6177 +41519 t_x(300050,31411)$LGZAA04M,6178
+      +6725 t_x(300052,4548)$YB3EH04E,6179 +3321 t_x(300058,2340)$RQXU04E,6180 +7406 t_x(300064,5402)$RJIU04M,6181
+      +5436 t_x(300072,3634)$KSLN04A,6182 +3173 t_x(300096,2220)$RQXU04E,6183 +8247 t_x(300097,6017)$RJIU04M,6184
+      +6342 t_x(300137,6342)$RMZU04,6185 +8012 t_x(300140,5518)$RMZU04,6186 +1339 t_x(300142,917)$RNI04M,6187
+      +5824 t_x(300146,4607)$LGKFN04,6188 +8398 t_x(300155,8398)$LCES004M,6189 +7809 t_x(300174,5440)$RMZU04,6190
+      +1933 t_x(300178,1933)$KFUL1U04,6191 +3616 t_x(300204,2726)$EG11G04M,6192 +8348 t_x(300222,5635)$KWUR1C04,6193
+      +11034 t_x(300231,7387)$KFZ4404M,6194 +2208 t_x(300232,2208)$YB3EH04A,6195 +680 t_x(300237,461)$YB3EH04M,6196
+      +3593 t_x(300256,2677)$LOVN1504,6197 +3211 t_x(300281,2371)$BR204M,6198 +1578 t_x(300287,1256)$RNS04M,6199
+      +5784 t_x(300290,3900)$YB3EH04A,6200 +1402 t_x(300322,1312)$MT4AT04E,6201 +4036 t_x(300332,3065)$EG11G04M,6202
+      +7950 t_x(300345,7950)$YB3EH04A,6203 +12160 t_x(300354,8212)$MRAEE04,6204 +9594 t_x(300356,6689)$RJIU04M,6205
+      +6262 t_x(300366,4247)$LELVL104,6206 +9643 t_x(300369,9643)$KFZ4404M,6207 +38246 t_x(300396,27505)$LGSRA04,6208
+      +13395 t_x(300414,9049)$YB3EH04A,6209 +2280 t_x(300421,1685)$EG11G04M,6210 +6064 t_x(300422,4200)$KSAL1204,6211
+      +6973 t_x(300424,4666)$KFZ4404M,6212 +6098 t_x(300425,4073)$LEBAS04M,6213 +9624 t_x(300428,6627)$KFZ4404M,6214
+      +7832 t_x(300430,5627)$RNI04M,6215 +4381 t_x(300435,3688)$LGKFN04,6216 +23638 t_x(300445,17107)$LCES004,6217
+      +8605 t_x(300455,6286)$LCES004M,6218 +3300 t_x(300464,3300)$MAB3404A,6219 +76 t_x(300476,76)$YD5WH04M,6220
+      +283 t_x(300487,283)$YB3EH04A,6221 +11117 t_x(300504,7920)$LGKFN04,6222 +2014 t_x(300521,1625)$GL34W04,6223
+      +2879 t_x(300532,2196)$EG11G04M,6224 +5734 t_x(300538,4080)$KSPE104D,6225 +4946 t_x(300571,3420)$ZM56704,6226
+      +13401 t_x(300578,8990)$MRAEE04,6227 +2457 t_x(300582,1819)$KWUR404E,6228 +3044 t_x(300590,2252)$EG11G04M,6229
+      +18476 t_x(300619,12352)$LCES004M,6230 +22244 t_x(300621,16529)$LCES004,6231 +596 t_x(300629,596)$YB3EH04M,6232
+      +9283 t_x(300631,6986)$EG11G04M,6233 +8551 t_x(300642,6200)$MRAE04,6234 +29051 t_x(300666,20266)$LCES004,6235
+      +14943 t_x(300671,10396)$LGSRA04,6236 +10201 t_x(300715,6935)$BKED1204,6237 +7153 t_x(300727,4943)$EGNOR04M,6238
+      +2183 t_x(300750,1636)$EG11G04M,6239 +26057 t_x(300762,17700)$EDGG704,6240 +2551 t_x(300765,2551)$YB3EH04E,6241
+      +2308 t_x(300774,2308)$KFZ4404M,6242 +14335 t_x(300786,10020)$LCES004M,6243 +1515 t_x(300809,1021)$GL4W04M,6244
+      +6978 t_x(300815,5482)$LCES004M,6245 +3163 t_x(300836,3163)$YB3EH04A,6246 +8587 t_x(300840,5937)$KFZ4404M,6247
+      +10825 t_x(300848,7406)$LELVU04,6248 +4225 t_x(300850,3205)$LELVU04,6249 +3232 t_x(300851,2171)$KFZ4404M,6250
+      +8469 t_x(300866,5764)$RMZU04,6251 +237 t_x(300883,218)$LEBAS04A,6252 +12877 t_x(300884,8992)$YB3EH04A,6253
+      +3720 t_x(300885,2744)$RMZSI04,6254 +3524 t_x(300896,2520)$GL34W04,6255 +3999 t_x(300900,3999)$KFZ4404M,6256
+      +5020 t_x(300931,3548)$KSPE104D,6257 +3163 t_x(300956,3163)$GL4W04M,6258 +4815 t_x(300959,3230)$YB3EH04E,6259
+      +11192 t_x(300964,7920)$LGKFN04,6260 +2860 t_x(300988,2580)$LCES004,6261 +11039 t_x(301003,7511)$YB3EH04A,6262
+      +8206 t_x(301010,5605)$RNS04M,6263 +729 t_x(301035,729)$EG11G04M,6264 +5875 t_x(301041,4283)$BKED1204,6265
+      +7275 t_x(301058,5580)$LCES004M,6266 +2531 t_x(301059,1867)$GL34W04,6267 +25257 t_x(301070,17288)$EDGG704,6268
+      +9809 t_x(301072,9809)$EGPFA04,6269 +4960 t_x(301074,4080)$LGKFN04,6270 +2036 t_x(301088,1905)$LEMDAT04,6271
+      +6467 t_x(301101,6467)$MM204,6272 +4400 t_x(301132,3111)$RNI04M,6273 +16626 t_x(301138,16626)$MGY04,6274
+      +14681 t_x(301139,10380)$LCES004M,6275 +19202 t_x(301142,13008)$MRAE04,6276 +1603 t_x(301145,1266)$YB3EH04A,6277
+      +5118 t_x(301149,3571)$BKED1204,6278 +20453 t_x(301161,13728)$MGY04,6279 +102 t_x(301168,102)$RJIU04M,6280
+      +2282 t_x(301195,2282)$LEBAS04A,6281 +10914 t_x(301219,7731)$LGIRA04,6282 +13489 t_x(301224,13489)$MRAE04,6283
+      +13851 t_x(301238,9480)$LELVL104,6284 +3793 t_x(301242,3793)$KFZ4404M,6285 +3279 t_x(301243,2470)$FUJ04M,6286
+      +1922 t_x(301257,1707)$RMZU04,6287 +17471 t_x(301260,11992)$MRAE04,6288 +12814 t_x(301272,9302)$LEBAS04M,6289
+      +299 t_x(301285,240)$KSAL1204,6290 +1401 t_x(301287,1282)$BKED1204,6291 +9699 t_x(301294,6475)$KWUR1C04,6292
+      +17127 t_x(301297,11692)$MRAE04,6293 +1100 t_x(301299,900)$YB3EH04A,6294 +21178 t_x(301303,14190)$MGY04,6295
+      +11770 t_x(301329,7874)$MM204,6296 +5880 t_x(301342,4860)$LCES004M,6297 +6952 t_x(301346,4673)$LEBAS04M,6298
+      +3044 t_x(301350,2611)$RMZU04,6299 +3388 t_x(301353,2357)$KSPE104D,6300 +16772 t_x(301360,11340)$LCES004M,6301
+      +6558 t_x(301365,4492)$MAB3404A,6302 +795 t_x(301367,697)$YB3EH04A,6303 +3530 t_x(301391,2670)$RMZSI04,6304
+      +11760 t_x(301404,11760)$LELVL104,6305 +11499 t_x(301417,8040)$LGKFN04,6306 +11813 t_x(301420,8270)$LELVL104,6307
+      +4463 t_x(301431,3515)$EGNOR04M,6308 +1857 t_x(301455,1857)$KFZ4404M,6309 +1936 t_x(301461,1433)$YB3EH04A,6310
+      +6565 t_x(301477,5022)$MRAE04,6311 +2067 t_x(301496,2067)$KWUR1C04,6312 +6754 t_x(301501,5441)$LCES004,6313
+      +656 t_x(301514,656)$KSAL1204,6314 +17877 t_x(301524,12111)$MGY04,6315 +1152 t_x(301540,770)$KFUL1U04,6316
+      +22550 t_x(301556,15145)$MRAE04,6317 +10984 t_x(301576,7620)$EG11G04M,6318 +5106 t_x(301582,3555)$RNI04M,6319
+      +6932 t_x(301590,5059)$LGKFN04,6320 +5504 t_x(301621,3957)$RNS04M,6321 +2826 t_x(301656,2099)$RNS04M,6322
+      +5067 t_x(301673,4200)$LCES004M,6323 +6779 t_x(301680,4655)$KWUR1C04,6324 +2057 t_x(301687,1500)$LEBAS04A,6325
+      +16681 t_x(301699,11223)$LELVL104,6326 +4867 t_x(301707,3371)$KSLN04A,6327 +6498 t_x(301709,5269)$LCES004M,6328
+      +3526 t_x(301711,2714)$LCES004M,6329 +17209 t_x(301719,11652)$LELVL104,6330 +5040 t_x(301721,4112)$LGKFN04,6331
+      +13622 t_x(301722,9279)$LELVU04,6332 +2986 t_x(301726,2197)$LELVL104,6333 +4110 t_x(301727,3417)$LGKFN04,6334
+      +6847 t_x(301736,4616)$KSLN04M,6335 +5664 t_x(301749,3794)$KSLN04A,6336 +1831 t_x(301757,1294)$KSAL1204,6337
+      +10273 t_x(301759,7615)$LGKFN04,6338 +22087 t_x(301760,14760)$MRAE04,6339 +11715 t_x(301783,11715)$YB3EH04A,6340
+      +6477 t_x(301785,4451)$BKED1204,6341 +15397 t_x(301796,10311)$LELVL104,6342 +2184 t_x(301815,1516)$GL4W04M,6343
+      +14865 t_x(301819,9960)$YB3EH04A,6344 +35163 t_x(301843,26290)$LGZAA04M,6345 +7832 t_x(301867,5612)$YB3EH04A,6346
+      +2318 t_x(301879,1822)$LELVL104,6347 +4636 t_x(301888,3273)$KWUR1C04,6348 +16172 t_x(301907,10827)$LELVL104,6349
+      +12691 t_x(301924,8519)$MRAEE04,6350 +1064 t_x(301949,1020)$LCES004M,6351 +2488 t_x(301957,1762)$RNS04M,6352
+      +8447 t_x(301968,6660)$EG11G04M,6353 +8106 t_x(301972,5690)$YB3EH04A,6354 +4357 t_x(301984,4357)$MAB1204A,6355
+      +8781 t_x(301987,6360)$LCES004M,6356 +19356 t_x(302006,12978)$MRAE04,6357 +4230 t_x(302033,2886)$LOVN1504,6358
+      +17661 t_x(302044,12393)$MRAE04,6359 +852 t_x(302047,815)$MAB1204A,6360 +5628 t_x(302055,5628)$ZM56704,6361
+      +8505 t_x(302060,6660)$EG11G04M,6362 +8217 t_x(302073,8217)$MM204,6363 +5205 t_x(302084,5205)$KWUR1C04,6364
+      +3034 t_x(302096,2182)$LOVN1504,6365 +221 t_x(302107,149)$KSPE104D,6366 +1695 t_x(302132,1440)$LOVN1504,6367
+      +10910 t_x(302135,7620)$EG11G04M,6368 +1281 t_x(302136,1068)$BR404M,6369 +18781 t_x(302138,12815)$MRAE04,6370
+      +13359 t_x(302162,10033)$LGKFN04,6371 +6780 t_x(302177,6780)$LELVU04,6372 +4552 t_x(302179,3238)$KWUR1C04,6373
+      +18093 t_x(302180,12074)$YB3EH04A,6374 +21943 t_x(302209,15006)$LELVL104,6375 +1857 t_x(302218,1427)$YB3EH04A,6376
+      +9787 t_x(302224,6902)$LELVL104,6377 +8983 t_x(302247,6016)$KWUR1C04,6378 +6842 t_x(302262,4635)$LEBAS04M,6379
+      +15262 t_x(302293,10248)$LELVL104,6380 +6375 t_x(302300,4251)$LEMDAT04,6381 +4722 t_x(302301,3341)$MAB3404A,6382
+      +2809 t_x(302310,2160)$LGKFN04,6383 +9068 t_x(302317,6834)$LGKFN04,6384 +1285 t_x(302341,888)$CPGSE04,6385
+      +9787 t_x(302346,6540)$RVKWS04,6386 +2771 t_x(302351,2771)$GL34W04,6387 +9185 t_x(302356,9185)$BKED1204,6388
+      +15674 t_x(302361,10849)$MRAE04,6389 +1930 t_x(302365,1800)$RMZSI04,6390 +18651 t_x(302366,12568)$MGY04,6391
+      +1560 t_x(302387,1253)$YB3EH04A,6392 +3896 t_x(302390,2789)$RMZSI04,6393 +21879 t_x(302424,14674)$MRAE04,6394
+      +11291 t_x(302426,7583)$LCES004M,6395 +12562 t_x(302434,8450)$MRAEE04,6396 +5819 t_x(302456,3961)$LELVU04,6397
+      +5031 t_x(302457,3541)$RJIU04M,6398 +5460 t_x(302470,3676)$KSAL1204,6399 +5380 t_x(302474,3887)$LELVL04M,6400
+      +13000 t_x(302506,8684)$LGKFN04,6401 +13979 t_x(302527,9445)$LGRPA04,6402 +8140 t_x(302528,8140)$YB3EH04A,6403
+      +839 t_x(302530,839)$LEBAS04M,6404 +8806 t_x(302531,6300)$RJIU04M,6405 +8097 t_x(302536,5527)$RMZU04,6406
+      +541 t_x(302552,433)$KFUL1U04,6407 +2880 t_x(302571,2880)$LEBAS04A,6408 +779 t_x(302572,671)$RVKWS04,6409
+      +4669 t_x(302575,3187)$RJIU04M,6410 +162 t_x(302576,162)$MM304,6411 +2449 t_x(302591,1865)$BKED1204,6412
+      +797 t_x(302592,780)$YD5WH04M,6413 +4776 t_x(302611,4776)$LEMDAT04,6414 +13431 t_x(302616,9301)$MRAE04,6415
+      +225 t_x(302632,225)$ZM56704,6416 +9590 t_x(302643,7056)$EG11G04M,6417 +899 t_x(302650,899)$KSLN04A,6418
+      +8752 t_x(302661,6840)$EG11G04M,6419 +3811 t_x(302665,2660)$GL34W04,6420 +4644 t_x(302667,3508)$LGAVA04,6421
+      +4239 t_x(302670,2975)$RMZSI04,6422 +1248 t_x(302679,1248)$KWUR1C04,6423 +3930 t_x(302685,2764)$ZM56704,6424
+      +2835 t_x(302686,2358)$EGPFA04,6425 +4531 t_x(302690,4531)$ZM56704,6426 +2235 t_x(302705,2235)$KFUL1U04,6427
+      +8515 t_x(302709,8515)$KFZ4404M,6428 +19055 t_x(302711,12904)$MRAE04,6429 +5452 t_x(302725,3774)$MM204,6430
+      +3098 t_x(302731,2432)$LCES004M,6431 +3036 t_x(302741,2507)$RMZSI04,6432 +2107 t_x(302751,1433)$KWUR1C04,6433
+      +16734 t_x(302758,11587)$RJIU04M,6434 +9671 t_x(302769,9671)$MRAE04,6435 +12995 t_x(302777,8996)$LELVL104,6436
+      +128 t_x(302792,128)$KSLN04A,6437 +1500 t_x(302798,1500)$LGKFN04,6438 +1239 t_x(302801,1239)$KSLN04A,6439
+      +16460 t_x(302833,16460)$MGY04,6440 +7238 t_x(302840,5126)$RMZU04,6441 +11492 t_x(302841,7685)$LCES004M,6442
+      +10267 t_x(302843,6912)$MM204,6443 +19631 t_x(302844,13114)$MRAE04,6444 +4655 t_x(302852,3120)$YB3EH04A,6445
+      +8830 t_x(302863,6321)$LELVU04,6446 +20845 t_x(302874,14130)$MRAE04,6447 +4976 t_x(302875,3601)$LELVU04,6448
+      +20626 t_x(302879,14118)$MRAE04,6449 +13473 t_x(302890,9329)$LELVL104,6450 +8262 t_x(302903,8262)$KFZ4404M,6451
+      +1250 t_x(302920,1178)$LELVL104,6452 +13962 t_x(302924,9501)$LELVL104,6453 +7467 t_x(302940,5214)$KFZ4404M,6454
+      +2244 t_x(302944,2025)$RMZSI04,6455 +19562 t_x(302953,13113)$LELVL104,6456 +8319 t_x(302955,8319)$MRAE04,6457
+      +14595 t_x(302966,9761)$BKED1204,6458 +4139 t_x(302970,2843)$LOVN1504,6459 +6947 t_x(302986,5220)$LEBAS04A,6460
+      +11720 t_x(303013,11720)$YB3EH04A,6461 +3666 t_x(303017,3666)$LEBAS04M,6462 +10680 t_x(303018,10680)$LELVU04,6463
+      +5952 t_x(303035,4112)$KWUR1C04,6464 +7053 t_x(303049,4829)$MAB3404A,6465 +707 t_x(303061,707)$BKED1204,6466
+      +3194 t_x(303077,2340)$ZM56704,6467 +812 t_x(303088,584)$LELVL04M,6468 +6179 t_x(303103,6179)$RNS04M,6469
+      +1140 t_x(303128,1140)$LGKFN04,6470 +352 t_x(303139,252)$GL34W04,6471 +10747 t_x(303148,7312)$MRAE04,6472
+      +6603 t_x(303152,4930)$LEBAS04A,6473 +17360 t_x(303155,11624)$YB3EH04A,6474 +10746 t_x(303156,7585)$EG11G04M,6475
+      +3105 t_x(303164,2218)$KSPE104D,6476 +3691 t_x(303173,2742)$EG11G04M,6477 +5 t_x(303194,5)$GL4W04M,6478
+      +7042 t_x(303195,5453)$MRAE04,6479 +13833 t_x(303200,13833)$MGY04,6480 +17228 t_x(303203,13391)$LCES004,6481
+      +13155 t_x(303208,13155)$MRAE04,6482 +8803 t_x(303209,6132)$LEBAS04A,6483 +1303 t_x(303215,909)$RMZU04,6484
+      +21752 t_x(303216,14514)$MRAE04,6485 +212 t_x(303224,212)$LEBAS04M,6486 +11668 t_x(303227,8185)$LELVL104,6487
+      +6954 t_x(303235,5286)$EGPFA04,6488 +3348 t_x(303247,2300)$RJIU04M,6489 +1617 t_x(303253,1130)$GL34W04,6490
+      +17292 t_x(303263,12001)$MRAE04,6491 +11730 t_x(303270,7879)$EG11G04M,6492 +6577 t_x(303282,4493)$LEMDAT04,6493
+      +6061 t_x(303285,4173)$GL4W04M,6494 +2946 t_x(303297,2250)$KSLN04M,6495 +9157 t_x(303314,6985)$EG11G04M,6496
+      +7952 t_x(303341,6047)$LCES004M,6497 +19542 t_x(303350,13403)$MRAE04,6498 +5438 t_x(303351,3780)$LELVU04,6499
+      +3593 t_x(303377,2742)$MAB3404A,6500 +3595 t_x(303409,2551)$KSLN04M,6501 +16307 t_x(303416,11545)$MRAE04,6502
+      +27504 t_x(303423,18600)$EDGG704,6503 +1826 t_x(303445,1251)$CPRFBR04,6504 +6920 t_x(303451,4793)$KWUR1C04,6505
+      +2468 t_x(303471,2174)$PMXX04M,6506 +13530 t_x(303476,9060)$LCES004M,6507 +12752 t_x(303485,8908)$LELVL104,6508
+      +7386 t_x(303489,7386)$YB3EH04A,6509 +4923 t_x(303491,3362)$LGRPA04,6510 +4780 t_x(303503,3340)$KSLN04A,6511
+      +7392 t_x(303505,7392)$YB3EH04A,6512 +26840 t_x(303506,19500)$LCES004,6513 +2889 t_x(303517,2392)$RMZSI04,6514
+      +9624 t_x(303525,6448)$RNS04M,6515 +24818 t_x(303529,17008)$EDGG704,6516 +25584 t_x(303534,20013)$LGZAA04M,6517
+      +31148 t_x(303550,23206)$LGZAA04M,6518 +10821 t_x(303580,7589)$EG11G04M,6519 +20952 t_x(303592,14191)$MRAE04,6520
+      +11259 t_x(303604,7802)$LELVL104,6521 +21562 t_x(303612,16140)$LCES004,6522 +3790 t_x(303617,2684)$KSLN04A,6523
+      +1389 t_x(303627,1389)$RJIU04M,6524 +3444 t_x(303644,3444)$RMZSI04,6525 +1345 t_x(303652,1345)$ZM56704,6526
+      +4132 t_x(303662,2944)$KSPE104D,6527 +2745 t_x(303664,2196)$LGAVA04,6528 +18038 t_x(303665,13980)$LCES004,6529
+      +17910 t_x(303666,11987)$YB3EH04A,6530 +8056 t_x(303670,5384)$KSPE104D,6531 +3569 t_x(303680,2427)$MM304,6532
+      +8949 t_x(303684,8949)$MRAE04,6533 +11400 t_x(303685,11400)$LCES004M,6534 +9473 t_x(303692,7135)$LGKFN04,6535
+      +6280 t_x(303716,4322)$KSPE104D,6536 +28362 t_x(303717,20435)$LGZAA04M,6537 +8416 t_x(303728,5648)$YB3EH04E,6538
+      +4698 t_x(303741,4698)$MAB1204A,6539 +4990 t_x(303747,3407)$KSAL1204,6540 +1317 t_x(303771,1317)$LELVU04,6541
+      +9841 t_x(303783,9841)$MRAE04,6542 +9755 t_x(303784,6577)$KSPE104D,6543 +2503 t_x(303790,1916)$LOVN1504,6544
+      +3603 t_x(303810,2494)$KSPE104D,6545 +22173 t_x(303814,15473)$EDGG704,6546 +16127 t_x(303818,11225)$MRAE04,6547
+      +1748 t_x(303829,1451)$LOVN1504,6548 +307 t_x(303832,307)$KFZ4404M,6549 +3683 t_x(303842,2963)$LELVU04,6550
+      +3900 t_x(303854,3900)$LEBAS04M,6551 +4794 t_x(303868,3840)$RVKWS04,6552 +1024 t_x(303874,716)$KSLN04A,6553
+      +2624 t_x(303900,1935)$BR204M,6554 +1610 t_x(303911,1610)$YB3EH04A,6555 +8560 t_x(303929,6307)$YB3EH04M,6556
+      +7307 t_x(303930,5154)$YB3EH04A,6557 +1250 t_x(303939,1250)$KFZ4404M,6558 +26373 t_x(303959,20115)$LGZAA04M,6559
+      +5651 t_x(303971,3906)$ZM56704,6560 +5231 t_x(303978,5231)$KWUR1C04,6561 +6793 t_x(303979,4618)$KSPE104D,6562
+      +3618 t_x(303992,3000)$LGKFN04,6563 +8928 t_x(304001,6201)$LEBAS04A,6564 +10553 t_x(304007,7500)$EG11G04M,6565
+      +6252 t_x(304041,6252)$KWUR1C04,6566 +20573 t_x(304051,13803)$MGY04,6567 +21971 t_x(304054,14929)$MRAE04,6568
+      +5818 t_x(304074,4111)$KSPE104D,6569 +12093 t_x(304100,12093)$YB3EH04A,6570 +2536 t_x(304109,1696)$MRAE04,6571
+      +18354 t_x(304114,12580)$MRAE04,6572 +10067 t_x(304139,7058)$LELVL104,6573 +7933 t_x(304148,5343)$MAB1204A,6574
+      +540 t_x(304161,540)$LELVL104,6575 +10249 t_x(304182,7209)$LELVL104,6576 +23817 t_x(304230,16397)$EDGG704,6577
+      +1447 t_x(304239,1299)$LELVL104,6578 +2197 t_x(304242,1547)$YD5WH04M,6579 +2623 t_x(304245,2623)$MRAE04,6580
+      +7613 t_x(304253,5897)$LCES004M,6581 +2172 t_x(304254,2172)$KWUR1C04,6582 +14372 t_x(304258,9840)$MRAE04,6583
+      +13256 t_x(304260,13256)$MRAE04,6584 +5793 t_x(304261,4279)$RJIU04M,6585 +13044 t_x(304262,9003)$MRAE04,6586
+      +9656 t_x(304263,6840)$LELVL104,6587 +5564 t_x(304315,4094)$RMZU04,6588 +12498 t_x(304335,8798)$LELVL104,6589
+      +1236 t_x(304336,909)$MAB3404A,6590 +4838 t_x(304351,3905)$LLBGA04L,6591 +21519 t_x(304356,15060)$LFPND04,6592
+      +3524 t_x(304357,2625)$LELVL104,6593 +6539 t_x(304361,4388)$LELVL104,6594 +10758 t_x(304362,9020)$LGZAA04M,6595
+      +3740 t_x(304372,2700)$RMZU04,6596 +16333 t_x(304380,11230)$MRAE04,6597 +4660 t_x(304414,3308)$LEMDAT04,6598
+      +16008 t_x(304422,11128)$MRAE04,6599 +4847 t_x(304433,3530)$LELVU04,6600 +12974 t_x(304435,9019)$RMZU04,6601
+      +288 t_x(304443,288)$KFZ4404L,6602 +2493 t_x(304446,1839)$LELVL104,6603 +15068 t_x(304450,10560)$MRAE04,6604
+      +919 t_x(304453,919)$RVKWS04,6605 +10591 t_x(304456,7291)$RJIU04M,6606 +12917 t_x(304458,8731)$LCES004M,6607
+      +5110 t_x(304463,3720)$RMZU04,6608 +2587 t_x(304483,2436)$LCES004,6609 +4010 t_x(304486,3116)$LELVU04,6610
+      +10882 t_x(304488,10882)$LELVL104,6611 +5159 t_x(304502,5159)$KSLN04A,6612 +1362 t_x(304529,1362)$CPGSE04,6613
+      +5618 t_x(304552,3835)$LEMDAT04,6614 +777 t_x(304555,771)$MM304,6615 +5210 t_x(304557,3636)$LEMDAT04,6616
+      +6352 t_x(304568,4384)$ZM56704,6617 +3717 t_x(304570,2820)$LCES004M,6618 +937 t_x(304579,937)$KWUR1C04,6619
+      +8138 t_x(304583,6004)$MRAE04,6620 +6371 t_x(304586,4259)$LELVL104,6621 +1752 t_x(304592,1752)$LEBAS04M,6622
+      +350 t_x(304606,350)$KFUL1U04,6623 +14125 t_x(304615,9491)$MRAE04,6624 +589 t_x(304629,508)$RVKWS04,6625
+      +3862 t_x(304631,2580)$EBEEC04M,6626 +2990 t_x(304690,2990)$LOVN1504,6627 +15048 t_x(304696,10609)$MRAE04,6628
+      +3368 t_x(304701,2455)$LGAVA04,6629 +1872 t_x(304713,1872)$KWUR1C04,6630 +3606 t_x(304722,2580)$MAB1204A,6631
+      +8285 t_x(304734,5549)$KSPE104D,6632 +3889 t_x(304739,2674)$GL34W04,6633 +3294 t_x(304753,2656)$LGKFN04,6634
+      +2300 t_x(304761,1826)$MAB1204A,6635 +9139 t_x(304765,6268)$LELVL104,6636 +4477 t_x(304778,3283)$RNS04M,6637
+      +5561 t_x(304780,3879)$KWUR1C04,6638 +22977 t_x(304797,15319)$MGY04,6639 +757 t_x(304798,757)$LEBAS04M,6640
+      +13904 t_x(304803,9420)$YB3EH04A,6641 +5944 t_x(304811,4023)$LELVL104,6642 +4029 t_x(304825,2957)$LEMDAT04,6643
+      +3228 t_x(304830,2204)$YB3EH04A,6644 +12060 t_x(304838,12060)$LCES004M,6645 +4603 t_x(304857,3277)$KSAL1204,6646
+      +11819 t_x(304861,11819)$LELVL104,6647 +21519 t_x(304862,14394)$MRAE04,6648 +9169 t_x(304871,9169)$MRAE04,6649
+      +5040 t_x(304873,5040)$KSLN04A,6650 +20717 t_x(304880,15042)$LGZAA04M,6651 +1284 t_x(304882,1109)$LLBGA04L,6652
+      +2908 t_x(304895,2078)$LOVN1504,6653 +2779 t_x(304925,2779)$KFUL1U04,6654 +2966 t_x(304944,2325)$MAB1204A,6655
+      +15894 t_x(304979,10721)$YB3EH04A,6656 +14680 t_x(304980,9867)$YB3EH04A,6657 +3627 t_x(305011,2829)$LEMDAT04,6658
+      +15791 t_x(305013,10860)$LCES004M,6659 +4968 t_x(305019,3654)$RNS04M,6660 +33257 t_x(305030,22311)$EDGG704,6661
+      +8246 t_x(305039,5526)$LELVL104,6662 +2710 t_x(305074,1990)$ZM56704,6663 +22103 t_x(305101,14774)$MGY04,6664
+      +10507 t_x(305104,7055)$KSPE104D,6665 +2460 t_x(305112,2460)$LEBAS04A,6666 +8558 t_x(305122,6003)$LEBAS04A,6667
+      +8862 t_x(305154,6120)$LELVL104,6668 +6444 t_x(305171,6444)$RMZU04,6669 +7191 t_x(305214,4830)$KSPE104D,6670
+      +468 t_x(305224,334)$RNS04M,6671 +199 t_x(305270,199)$KSLN04A,6672 +21089 t_x(305276,14176)$MGY04,6673
+      +1807 t_x(305282,1215)$CPGSE04,6674 +6287 t_x(305283,4812)$LGKFN04,6675 +14462 t_x(305292,9682)$LELVL104,6676
+      +7980 t_x(305314,5379)$KSPE104D,6677 +5652 t_x(305315,3850)$LELVL104,6678 +18466 t_x(305354,12483)$MRAE04,6679
+      +6705 t_x(305363,4642)$KWUR1C04,6680 +3835 t_x(305370,3835)$LEMDAT04,6681 +480 t_x(305375,480)$ZM56704,6682
+      +178 t_x(305384,178)$LELVU04,6683 +2399 t_x(305385,2399)$KFUL1U04,6684 +19321 t_x(305425,12971)$MRAE04,6685
+      +4591 t_x(305432,3174)$RMZSI04,6686 +516 t_x(305446,516)$LELVL104,6687 +20688 t_x(305448,13992)$YB3EH04A,6688
+      +320 t_x(305458,320)$KSAL1A04,6689 +23450 t_x(305462,16246)$EDGG704,6690 +3388 t_x(305469,2510)$YB3EH04A,6691
+      +480 t_x(305491,459)$YB3EH04A,6692 +10610 t_x(305510,10610)$MRAE04,6693 +4929 t_x(305522,3505)$KSPE104D,6694
+      +15818 t_x(305532,10664)$YB3EH04A,6695 +9178 t_x(305535,6170)$RMZU04,6696 +2289 t_x(305538,2028)$RMZSI04,6697
+      +8899 t_x(305542,8899)$MRAE04,6698 +5130 t_x(305548,3623)$LEMDAT04,6699 +10485 t_x(305557,8760)$LCES004,6700
+      +20719 t_x(305560,14242)$MRAE04,6701 +1778 t_x(305573,1364)$YB3EH04A,6702 +13765 t_x(305584,9504)$MRAE04,6703
+      +17580 t_x(305585,12379)$MRAE04,6704 +15316 t_x(305593,10306)$YB3EH04A,6705 +14979 t_x(305599,10004)$YB3EH04A,6706
+      +3071 t_x(305601,2524)$LLBGA04L,6707 +7639 t_x(305604,5288)$KFZ4404M,6708 +282 t_x(305609,269)$KSAL1A04,6709
+      +14240 t_x(305621,9648)$LELVL104,6710 +900 t_x(305622,900)$CPRFBR04,6711 +14220 t_x(305634,14220)$MRAE04,6712
+      +1060 t_x(305661,1020)$LOVN1504,6713 +3179 t_x(305671,2473)$LELVU04,6714 +4759 t_x(305686,3356)$LEMDAT04,6715
+      +3044 t_x(305689,2498)$LEMDAT04,6716 +60 t_x(305696,60)$KSAL1A04,6717 +1803 t_x(305697,1739)$LEMDAT04,6718
+      +16784 t_x(305711,16784)$MGY04,6719 +7579 t_x(305716,5148)$KWUR1C04,6720 +6137 t_x(305728,4260)$ZM56704,6721
+      +1619 t_x(305730,1428)$LGIRA04,6722 +842 t_x(305745,673)$RVKWS04,6723 +6750 t_x(305753,6750)$KSPE104D,6724
+      +5281 t_x(305754,3926)$MRAE04,6725 +1194 t_x(305764,814)$LELVU04,6726 +12649 t_x(305775,8485)$YB3EH04A,6727
+      +4347 t_x(305780,3081)$LELVL104,6728 +3285 t_x(305783,2390)$LELVL104,6729 +2332 t_x(305791,2332)$KWUR1C04,6730
+      +28885 t_x(305798,20220)$LCES004,6731 +14225 t_x(305802,10683)$EDGG704,6732 +4829 t_x(305803,3385)$KWUR1C04,6733
+      +3674 t_x(305806,2724)$LELVL104,6734 +7104 t_x(305811,4888)$KWUR1C04,6735 +1027 t_x(305816,937)$MAB1204A,6736
+      +15216 t_x(305823,10653)$MRAE04,6737 +4090 t_x(305828,3180)$LCES004,6738 +430 t_x(305830,430)$CPGSE04,6739
+      +2519 t_x(305834,1735)$LCES004M,6740 +8471 t_x(305837,5756)$KWUR1C04,6741 +16026 t_x(305845,10740)$LELVL104,6742
+      +2057 t_x(305851,1668)$MAB3404A,6743 +14401 t_x(305867,10763)$EDGG704,6744 +4138 t_x(305873,2884)$LELVL104,6745
+      +11423 t_x(305887,9656)$LCES004,6746 +13097 t_x(305896,9002)$LELVL104,6747 +7606 t_x(305899,5520)$LEBAS04A,6748
+      +2520 t_x(305915,2520)$YB3EH04A,6749 +3921 t_x(305923,2834)$LELVL104,6750 +8473 t_x(305929,6279)$LCES004M,6751
+      +5857 t_x(305950,3953)$YB3EH04A,6752 +2548 t_x(305962,2185)$LEMDAT04,6753 +10774 t_x(305967,7456)$LELVL104,6754
+      +11859 t_x(306007,7920)$YB3EH04A,6755 +17341 t_x(306012,11713)$LELVL104,6756 +13240 t_x(306044,9083)$LELVL104,6757
+      +6572 t_x(306051,4470)$KSPE104D,6758 +4047 t_x(306054,2983)$LGRPA04,6759 +6255 t_x(306066,6255)$YB3EH04A,6760
+      +16123 t_x(306069,11471)$MRAE04,6761 +6600 t_x(306095,6600)$YB3EH04A,6762 +14141 t_x(306120,14141)$MRAE04,6763
+      +412 t_x(306149,412)$KSAL1A04,6764 +938 t_x(306187,936)$LOVN1504,6765 +9563 t_x(306190,6468)$YB3EH04A,6766
+      +9019 t_x(306197,6208)$LEBAS04A,6767 +2947 t_x(306201,2149)$KSAL1204,6768 +5463 t_x(306204,3779)$MAB3404A,6769
+      +7261 t_x(306206,4931)$KWUR1C04,6770 +5613 t_x(306207,4645)$LCES004M,6771 +2617 t_x(306242,2617)$KWUR1C04,6772
+      +8460 t_x(306243,8460)$LGKFN04,6773 +5883 t_x(306251,4367)$RMZU04,6774 +7680 t_x(306253,7680)$YB3EH04A,6775
+      +11014 t_x(306269,7402)$MRAE04,6776 +2409 t_x(306270,1838)$LELVL104,6777 +3530 t_x(306272,2487)$KSPE104D,6778
+      +1331 t_x(306283,1331)$KSAL1204,6779 +944 t_x(306287,715)$RVKWS04,6780 +2109 t_x(306304,1468)$MAB3404A,6781
+      +5978 t_x(306307,4404)$RMZU04,6782 +5875 t_x(306308,4089)$KWUR1C04,6783 +4753 t_x(306331,3437)$KSLN04A,6784
+      +25535 t_x(306346,18658)$LCES004,6785 +4403 t_x(306358,3122)$RMZSI04,6786 +4128 t_x(306384,3175)$LELVU04,6787
+      +840 t_x(306386,840)$RVKWS04,6788 +1758 t_x(306388,1268)$MAB3404A,6789 +6425 t_x(306397,4371)$KWUR1C04,6790
+      +22289 t_x(306405,15512)$EDGG704,6791 +9644 t_x(306413,7185)$LGKFN04,6792 +15238 t_x(306439,10172)$MRAE04,6793
+      +7448 t_x(306449,5518)$LEBAS04A,6794 +1657 t_x(306459,1657)$RJIU04M,6795 +8182 t_x(306490,6060)$LFPND04,6796
+      +1583 t_x(306491,1380)$LCES004M,6797 +18263 t_x(306499,12552)$MRAE04,6798 +17039 t_x(306530,12018)$MRAE04,6799
+      +368 t_x(306542,302)$RNS04M,6800 +12125 t_x(306563,8410)$MRAE04,6801 +9023 t_x(306570,6134)$KFUL1U04,6802
+      +830 t_x(306577,804)$LELVL104,6803 +5446 t_x(306590,3659)$MAB1204A,6804 +3137 t_x(306597,3137)$YB3EH04A,6805
+      +4534 t_x(306612,4534)$MAB1204A,6806 +4027 t_x(306630,2878)$KSPE104D,6807 +6532 t_x(306667,4444)$ZM56704,6808
+      +9949 t_x(306669,7020)$MRAE04,6809 +16826 t_x(306677,11820)$MRAE04,6810 +6365 t_x(306685,4306)$KSAL1204,6811
+      +20173 t_x(306698,14680)$EDGG704,6812 +892 t_x(306710,892)$LOVN1504,6813 +2839 t_x(306718,2068)$LOVN1504,6814
+      +3351 t_x(306743,2605)$RMZSI04,6815 +5372 t_x(306751,3773)$KWUR1C04,6816 +8988 t_x(306756,6170)$LELVL104,6817
+      +14355 t_x(306769,14355)$MGY04,6818 +6123 t_x(306801,4519)$RMZU04,6819 +2191 t_x(306803,1465)$KWUR1C04,6820
+      +6823 t_x(306810,4560)$MAB3404A,6821 +19433 t_x(306829,13045)$MRAE04,6822 +421 t_x(306830,421)$RMZU04,6823
+      +5746 t_x(306846,3977)$KWUR1C04,6824 +5586 t_x(306848,3785)$LGIRA04,6825 +4408 t_x(306862,3203)$KSAL1204,6826
+      +3276 t_x(306868,2472)$KSLN04A,6827 +17721 t_x(306902,12120)$MRAE04,6828 +2116 t_x(306918,2116)$BKED1204,6829
+      +1536 t_x(306920,1061)$LGKFN04,6830 +2226 t_x(306922,1755)$LOVN1504,6831 +1933 t_x(306943,1933)$RJIU04M,6832
+      +12212 t_x(306951,8177)$MRAE04,6833 +8635 t_x(306962,5785)$MAB3404A,6834 +11885 t_x(306964,7990)$KFUL1U04,6835
+      +7424 t_x(306995,5209)$YB3EH04A,6836 +2437 t_x(307018,2093)$RMZSI04,6837 +6120 t_x(307021,4420)$LEBAS04A,6838
+      +7970 t_x(307025,5566)$YB3EH04A,6839 +2152 t_x(307028,1440)$YB3EH04A,6840 +21686 t_x(307040,21686)$LCES004,6841
+      +15697 t_x(307044,10496)$LELVL104,6842 +6532 t_x(307055,4620)$YB3EH04A,6843 +4260 t_x(307060,4260)$LELVU04,6844
+      +6209 t_x(307068,4431)$LEBAS04A,6845 +7663 t_x(307087,5180)$KWUR1C04,6846 +2112 t_x(307091,1503)$RMZU04,6847
+      +12141 t_x(307095,8713)$KSLN04A,6848 +5375 t_x(307103,3740)$MAB3404A,6849 +14372 t_x(307105,11231)$LGZAA04M,6850
+      +5265 t_x(307107,3602)$ZM56704,6851 +2460 t_x(307108,2460)$LFPND04,6852 +27962 t_x(307135,18724)$EDGG704,6853
+      +925 t_x(307140,661)$KSLN04A,6854 +4481 t_x(307142,3300)$KSPE104D,6855 +3681 t_x(307145,2621)$KSAL1204,6856
+      +5899 t_x(307148,5899)$LEBAS04M,6857 +27245 t_x(307153,19731)$LCES004,6858 +3317 t_x(307154,2681)$LGIRA04,6859
+      +15386 t_x(307158,10278)$MRAE04,6860 +4624 t_x(307174,4624)$LELVL104,6861 +21951 t_x(307182,15409)$EDGG704,6862
+      +10198 t_x(307186,10198)$MRAE04,6863 +5509 t_x(307190,4500)$LGKFN04,6864 +1400 t_x(307217,1376)$RMZSI04,6865
+      +4379 t_x(307218,3148)$MAB3404A,6866 +10191 t_x(307231,7080)$MRAE04,6867 +20167 t_x(307258,20167)$EDGG704,6868
+      +7533 t_x(307260,7533)$YB3EH04A,6869 +26573 t_x(307264,19280)$LCES004,6870 +7527 t_x(307265,5520)$LEBAS04A,6871
+      +15306 t_x(307285,10682)$MRAE04,6872 +11318 t_x(307304,7560)$MRAE04,6873 +265 t_x(307309,265)$KWUR1C04,6874
+      +1008 t_x(307311,1008)$KWUR1C04,6875 +734 t_x(307317,734)$KWUR1C04,6876 +13709 t_x(307323,9217)$YB3EH04A,6877
+      +5256 t_x(307355,5256)$MAB3404A,6878 +12183 t_x(307359,8581)$LELVL104,6879 +1980 t_x(307388,1500)$LCES004M,6880
+      +6240 t_x(307394,4276)$KWUR1C04,6881 +14472 t_x(307410,10110)$MRAE04,6882 +9729 t_x(307418,6525)$YB3EH04A,6883
+      +8877 t_x(307440,5943)$KWUR1C04,6884 +12422 t_x(307460,8285)$MRAE04,6885 +5915 t_x(307461,4354)$RJIU04M,6886
+      +8939 t_x(307470,6623)$LGIRA04,6887 +6521 t_x(307472,6521)$KWUR1C04,6888 +21035 t_x(307481,14203)$MRAE04,6889
+      +608 t_x(307482,608)$LGKFN04,6890 +19544 t_x(307494,19544)$EDGG704,6891 +17903 t_x(307498,13972)$LCES004,6892
+      +13462 t_x(307532,9189)$LGIRA04,6893 +1382 t_x(307547,1055)$LEBAS04A,6894 +9338 t_x(307576,6507)$YB3EH04A,6895
+      +6031 t_x(307581,6031)$KWUR1C04,6896 +5977 t_x(307617,4080)$LELVU04,6897 +7711 t_x(307626,5781)$MRAE04,6898
+      +23393 t_x(307650,23393)$EDGG704,6899 +7364 t_x(307658,5208)$RMZU04,6900 +8683 t_x(307672,5857)$RMZU04,6901
+      +2305 t_x(307674,1560)$YB3EH04A,6902 +32202 t_x(307679,21653)$LCES004,6903 +11777 t_x(307696,8103)$MRAE04,6904
+      +1697 t_x(307707,1391)$BKED1204,6905 +27097 t_x(307712,18383)$EDGG704,6906 +6712 t_x(307716,6712)$MAB3404A,6907
+      +19153 t_x(307726,12944)$MRAE04,6908 +131 t_x(307727,131)$KWUR1C04,6909 +3516 t_x(307728,2551)$MAB1204A,6910
+      +164 t_x(307730,146)$KSPE104D,6911 +2044 t_x(307733,1736)$LELVL104,6912 +12134 t_x(307740,9264)$LGSRA04,6913
+      +3240 t_x(307745,3240)$GL34W04,6914 +1530 t_x(307752,1418)$LGAVA04,6915 +18217 t_x(307779,12362)$MRAE04,6916
+      +3130 t_x(307791,2340)$ZM56704,6917 +1220 t_x(307805,1108)$LOVN1504,6918 +947 t_x(307831,660)$ZM56704,6919
+      +5144 t_x(307833,3453)$YB3EH04A,6920 +12950 t_x(307845,8966)$MRAE04,6921 +4999 t_x(307846,3660)$RMZU04,6922
+      +7128 t_x(307860,4991)$YB3EH04A,6923 +5047 t_x(307867,3466)$LELVL104,6924 +4160 t_x(307870,2886)$MAB1204A,6925
+      +4320 t_x(307875,2881)$KSLN04A,6926 +5301 t_x(307878,3760)$KWUR1C04,6927 +2107 t_x(307887,1440)$YB3EH04A,6928
+      +7803 t_x(307897,6002)$LCES004M,6929 +4884 t_x(307899,3305)$LEBAS04A,6930 +21689 t_x(307902,21689)$EDGG704,6931
+      +1980 t_x(307914,1438)$KSPE104D,6932 +192 t_x(307919,192)$KWUR1C04,6933 +307 t_x(307926,307)$KWUR1C04,6934
+      +3858 t_x(307935,2760)$ZM56704,6935 +6150 t_x(307961,4232)$KWUR1C04,6936 +722 t_x(307977,722)$ZM56704,6937
+      +19522 t_x(307979,13086)$MRAE04,6938 +3990 t_x(307985,2866)$RMZU04,6939 +1536 t_x(307987,1340)$LELVL104,6940
+      +24515 t_x(307990,16802)$EDGG704,6941 +12057 t_x(307992,9902)$LGZAA04M,6942 +6926 t_x(307997,4620)$ZM56704,6943
+      +350 t_x(307998,350)$CPRFBR04,6944 +6818 t_x(308003,4822)$YB3EH04A,6945 +2645 t_x(308004,1989)$ZM56704,6946
+      +14034 t_x(308021,14034)$MRAE04,6947 +9227 t_x(308058,9227)$LFMDA04A,6948 +7062 t_x(308064,5280)$LEBAS04A,6949
+      +25095 t_x(308077,17165)$EDGG704,6950 +1895 t_x(308093,1895)$YB3EH04A,6951 +9123 t_x(308103,6486)$RMZSI04,6952
+      +8088 t_x(308125,6569)$LCES004,6953 +2853 t_x(308133,2853)$YB3EH04A,6954 +16876 t_x(308136,11402)$LELVL104,6955
+      +15720 t_x(308144,11150)$MRAE04,6956 +2174 t_x(308210,1560)$LEBAS04A,6957 +4009 t_x(308221,2828)$KSLN04A,6958
+      +2701 t_x(308225,2290)$RMZSI04,6959 +5165 t_x(308239,3636)$KWUR1C04,6960 +1699 t_x(308248,1352)$YB3EH04A,6961
+      +12958 t_x(308251,10471)$LCES004,6962 +3014 t_x(308268,2120)$RMZU04,6963 +3139 t_x(308281,2203)$RMZU04,6964
+      +9969 t_x(308294,7254)$LGIRA04,6965 +1243 t_x(308308,1004)$YB3EH04A,6966 +9180 t_x(308325,6900)$LGKFN04,6967
+      +1451 t_x(308334,1159)$EBEEC04M,6968 +18088 t_x(308336,12504)$MRAE04,6969 +33631 t_x(308352,22620)$LCES004,6970
+      +2344 t_x(308362,2344)$KWUR1C04,6971 +2361 t_x(308366,1580)$YB3EH04A,6972 +17814 t_x(308371,12408)$MRAE04,6973
+      +8083 t_x(308386,5407)$LELVL104,6974 +12888 t_x(308402,8978)$LELVL104,6975 +6711 t_x(308410,4751)$RMZU04,6976
+      +66 t_x(308418,66)$KSLN04A,6977 +6517 t_x(308432,4680)$RMZU04,6978 +7354 t_x(308449,5651)$MRAE04,6979
+      +11278 t_x(308460,7769)$LGIRA04,6980 +2234 t_x(308475,1550)$KFUL1U04,6981 +19670 t_x(308479,19670)$EDGG704,6982
+      +6145 t_x(308482,4200)$KSAL1204,6983 +1704 t_x(308505,1704)$YB3EH04A,6984 +30493 t_x(308507,20820)$LCES004,6985
+      +17011 t_x(308511,11891)$MRAE04,6986 +20363 t_x(308515,13712)$MGY04,6987 +27631 t_x(308533,18657)$EDGG704,6988
+      +323 t_x(308550,309)$RVKWS04,6989 +18668 t_x(308582,13854)$EDGG704,6990 +6363 t_x(308593,4551)$RMZU04,6991
+      +15689 t_x(308597,10590)$YB3EH04A,6992 +39 t_x(308611,39)$KSLN04A,6993 +15162 t_x(308619,11312)$LGZAA04M,6994
+      +13808 t_x(308622,10958)$LCES004,6995 +30762 t_x(308624,21053)$LCES004,6996 +12672 t_x(308629,8536)$MRAE04,6997
+      +6457 t_x(308647,4992)$MRAE04,6998 +3424 t_x(308677,2614)$RMZSI04,6999 +4027 t_x(308700,2700)$LEBAS04A,7000
+      +8760 t_x(308733,8760)$MRAE04,7001 +26927 t_x(308743,18245)$EDGG704,7002 +14858 t_x(308751,10405)$MRAE04,7003
+      +2848 t_x(308759,2008)$KSPE104D,7004 +10610 t_x(308769,7260)$MRAE04,7005 +3982 t_x(308780,3982)$KSLN04A,7006
+      +7936 t_x(308836,7936)$YB3EH04A,7007 +769 t_x(308855,694)$YB3EH04A,7008 +18960 t_x(308892,12726)$MGY04,7009
+      +4840 t_x(308908,3361)$ZM56704,7010 +17739 t_x(308914,12403)$MRAE04,7011 +2644 t_x(308941,1777)$YB3EH04A,7012
+      +23306 t_x(308945,16156)$EDGG704,7013 +2514 t_x(308947,1703)$YB3EH04A,7014 +1746 t_x(308966,1746)$KWUR1C04,7015
+      +1789 t_x(309000,1214)$KSLN04A,7016 +3637 t_x(309006,2639)$MAB3404A,7017 +7444 t_x(309011,5653)$MRAE04,7018
+      +11779 t_x(309016,8040)$MRAE04,7019 +3784 t_x(309061,3065)$EGPFA04,7020 +27861 t_x(309070,18720)$EDGG704,7021
+      +29308 t_x(309072,20013)$EDGG704,7022 +1749 t_x(309098,1670)$RMZSI04,7023 +15572 t_x(309099,10827)$MRAE04,7024
+      +17894 t_x(309103,12420)$MRAE04,7025 +5357 t_x(309119,3635)$ZM56704,7026 +16958 t_x(309127,11509)$LGZAA04M,7027
+      +2820 t_x(309142,2820)$LEBAS04A,7028 +21287 t_x(309143,14430)$LELVL104,7029 +2315 t_x(309144,1581)$RMZU04,7030
+      +16039 t_x(309172,11933)$EDGG704,7031 +9720 t_x(309174,9720)$LELVL104,7032 +32601 t_x(309188,22080)$EDGG704,7033
+      +13621 t_x(309190,9377)$MRAE04,7034 +4665 t_x(309200,3813)$LCES004M,7035 +993 t_x(309203,871)$YB3EH04A,7036
+      +2490 t_x(309207,2490)$KFUL1U04,7037 +5527 t_x(309208,5527)$LELVL104,7038 +22726 t_x(309210,15791)$EDGG704,7039
+      +4697 t_x(309267,3218)$RMZSI04,7040 +31558 t_x(309270,21101)$EDGG704,7041 +495 t_x(309271,495)$KSAL1204,7042
+      +6636 t_x(309281,4500)$ZM56704,7043 +8700 t_x(309283,7016)$LGSRA04,7044 +3160 t_x(309284,3076)$LFMDA04A,7045
+      +28442 t_x(309298,19084)$EDGG704,7046 +12756 t_x(309311,8514)$YB3EH04A,7047 +2492 t_x(309313,2492)$LEBAS04A,7048
+      +7444 t_x(309316,5250)$LGIRA04,7049 +11487 t_x(309317,7925)$MRAE04,7050 +12115 t_x(309321,8633)$LGIRA04,7051
+      +2183 t_x(309324,1999)$RMZSI04,7052 +2854 t_x(309331,1978)$RMZU04,7053 +18635 t_x(309347,12951)$LGZAA04M,7054
+      +1876 t_x(309349,1296)$KFUL1U04,7055 +10375 t_x(309374,7384)$LGIRA04,7056 +2023 t_x(309385,2023)$MRAE04,7057
+      +32908 t_x(309386,22024)$LCES004,7058 +5807 t_x(309400,5807)$MAB3404A,7059 +14663 t_x(309414,11610)$LCES004,7060
+      +120 t_x(309437,120)$ZM56704,7061 +13885 t_x(309442,13885)$MGY04,7062 +7602 t_x(309449,7602)$LEBAS04A,7063
+      +2787 t_x(309461,1894)$KFUL1U04,7064 +1795 t_x(309462,1451)$LOVN1504,7065 +8032 t_x(309465,6306)$LGZAA04M,7066
+      +3676 t_x(309473,2713)$LOVN1504,7067 +1025 t_x(309492,1025)$KWUR1C04,7068 +2598 t_x(309498,2227)$RMZSI04,7069
+      +7678 t_x(309507,7678)$LEBAS04A,7070 +2124 t_x(309508,1801)$LGRPA04,7071 +15165 t_x(309520,10171)$MRAE04,7072
+      +5417 t_x(309536,5417)$LELVU04,7073 +8205 t_x(309547,5832)$LEBAS04A,7074 +24952 t_x(309557,17079)$EDGG704,7075
+      +2624 t_x(309560,2624)$YB3EH04A,7076 +12451 t_x(309573,9960)$LCES004,7077 +18018 t_x(309577,12332)$MRAE04,7078
+      +9811 t_x(309583,6960)$MRAE04,7079 +8398 t_x(309588,6111)$MRAE04,7080 +2142 t_x(309594,2142)$KWUR1C04,7081
+      +2520 t_x(309597,1800)$KFUL1U04,7082 +6148 t_x(309599,4247)$YB3EH04A,7083 +2293 t_x(309602,1620)$LEBAS04A,7084
+      +17194 t_x(309625,11957)$MRAE04,7085 +579 t_x(309641,579)$KFUL1U04,7086 +1679 t_x(309684,1679)$MAB3404A,7087
+      +19915 t_x(309693,13376)$MRAE04,7088 +16571 t_x(309695,11336)$MRAE04,7089 +2786 t_x(309709,2460)$LFPND04,7090
+      +16572 t_x(309711,11752)$MRAE04,7091 +828 t_x(309721,706)$YB3EH04A,7092 +285 t_x(309724,285)$RMZU04,7093
+      +17566 t_x(309725,11752)$LELVL104,7094 +1792 t_x(309735,1230)$KSPE104D,7095 +30943 t_x(309780,21120)$LCES004,7096
+      +8536 t_x(309790,5880)$YB3EH04A,7097 +3539 t_x(309806,3539)$LGRPA04,7098 +5539 t_x(309822,3835)$ZM56704,7099
+      +8969 t_x(309872,6038)$KSAL1204,7100 +256 t_x(309887,256)$LGKFN04,7101 +6634 t_x(309890,4631)$KWUR1C04,7102
+      +16839 t_x(309899,11321)$YB3EH04A,7103 +1923 t_x(309911,1923)$RJIU04M,7104 +16998 t_x(309920,11442)$LELVL104,7105
+      +2239 t_x(309940,1814)$LELVL104,7106 +8520 t_x(309941,8520)$MRAEE04,7107 +2071 t_x(309953,1684)$LOVN1504,7108
+      +15171 t_x(309959,10586)$MRAE04,7109 +5181 t_x(309965,3527)$LEBAS04A,7110 +8512 t_x(309978,5948)$YB3EH04A,7111
+      +20529 t_x(309981,14832)$EDGG704,7112 +3232 t_x(309986,2213)$LEBAS04A,7113 +24169 t_x(310005,16516)$EDGG704,7114
+      +761 t_x(310024,761)$RMZU04,7115 +282 t_x(310042,235)$KFZ4404L,7116 +5071 t_x(310043,5071)$ZM56704,7117
+      +276 t_x(310058,276)$KSLN04A,7118 +9661 t_x(310080,6577)$LEBAS04A,7119 +670 t_x(310081,670)$KFUL1U04,7120
+      +27746 t_x(310082,18688)$EDGG704,7121 +168 t_x(310087,168)$EGPFA04,7122 +18756 t_x(310096,12686)$MRAE04,7123
+      +8953 t_x(310117,6076)$YB3EH04A,7124 +8221 t_x(310120,5991)$LGIRA04,7125 +1185 t_x(310127,970)$YB3EH04A,7126
+      +15584 t_x(310158,12180)$LCES004,7127 +6140 t_x(310175,4205)$LELVL104,7128 +12362 t_x(310199,8292)$MRAE04,7129
+      +18179 t_x(310219,13487)$EDGG704,7130 +1086 t_x(310235,939)$MAB3404A,7131 +5345 t_x(310238,3651)$LELVL104,7132
+      +660 t_x(310256,660)$KSAL1204,7133 +30349 t_x(310272,20820)$LCES004,7134 +32401 t_x(310282,21663)$LCES004,7135
+      +1034 t_x(310287,1020)$LCES004,7136 +4608 t_x(310303,3503)$RMZU04,7137 +14064 t_x(310311,9504)$LELVL104,7138
+      +3451 t_x(310381,2395)$KFUL1U04,7139 +7467 t_x(310384,5065)$KWUR1C04,7140 +1678 t_x(310386,1678)$EDGG704,7141
+      +406 t_x(310388,300)$KSAL1204,7142 +32049 t_x(310392,21555)$LCES004,7143 +393 t_x(310398,386)$KFUL1U04,7144
+      +2453 t_x(310417,1799)$KFUL1U04,7145 +21668 t_x(310438,15236)$EDGG704,7146 +27757 t_x(310475,19920)$LCES004,7147
+      +16021 t_x(310502,11418)$MRAE04,7148 +2314 t_x(310512,1803)$LOVN1504,7149 +15561 t_x(310522,10432)$LELVL104,7150
+      +22340 t_x(310533,14932)$MRAE04,7151 +11520 t_x(310535,8092)$LELVL104,7152 +7741 t_x(310539,5389)$YB3EH04A,7153
+      +8668 t_x(310560,7020)$LCES004,7154 +4567 t_x(310570,3079)$KSLN04A,7155 +28717 t_x(310580,19235)$EDGG704,7156
+      +5216 t_x(310593,3596)$LELVL104,7157 +2845 t_x(310594,2114)$LELVL104,7158 +354 t_x(310599,255)$KFZ4404L,7159
+      +17419 t_x(310618,12898)$EDGG704,7160 +7828 t_x(310635,5289)$ZM56704,7161 +21002 t_x(310647,14325)$MRAE04,7162
+      +7035 t_x(310665,7035)$YB3EH04A,7163 +2847 t_x(310668,2847)$GL34W04,7164 +12645 t_x(310671,8888)$LELVL104,7165
+      +15435 t_x(310674,10740)$MRAE04,7166 +17101 t_x(310692,17101)$MGY04,7167 +5774 t_x(310719,3892)$LELVL104,7168
+      +20470 t_x(310724,13853)$MRAE04,7169 +13657 t_x(310732,10920)$LCES004,7170 +4161 t_x(310742,2852)$KSLN04A,7171
+      +4916 t_x(310743,3408)$LELVL104,7172 +5940 t_x(310753,5940)$RMZU04,7173 +5421 t_x(310755,5421)$ZM56704,7174
+      +13269 t_x(310759,13269)$MRAE04,7175 +25903 t_x(310761,17593)$EDGG704,7176 +14354 t_x(310774,9670)$LELVL104,7177
+      +13612 t_x(310795,9403)$LELVL104,7178 +13747 t_x(310853,9471)$LELVL104,7179 +3908 t_x(310899,3908)$KSLN04A,7180
+      +1457 t_x(310901,1200)$YB3EH04A,7181 +15483 t_x(310913,15483)$MGY04,7182 +7289 t_x(310943,7289)$LEBAS04A,7183
+      +1364 t_x(310951,921)$KWUR1C04,7184 +3574 t_x(310982,3574)$YB3EH04A,7185 +19061 t_x(310983,14072)$EDGG704,7186
+      +1624 t_x(311032,1404)$LOVN1504,7187 +2870 t_x(311042,2139)$KSAL1204,7188 +1895 t_x(311070,1270)$CPRFBR04,7189
+      +28093 t_x(311071,18786)$EDGG704,7190 +23148 t_x(311073,16800)$LCES004,7191 +1211 t_x(311074,899)$GL34W04,7192
+      +28575 t_x(311108,20160)$LCES004,7193 +4000 t_x(311119,2833)$RMZSI04,7194 +2206 t_x(311138,2206)$KWUR1C04,7195
+      +4585 t_x(311142,3239)$MAB3404A,7196 +250 t_x(311143,229)$RNS04M,7197 +19154 t_x(311151,13219)$MRAE04,7198
+      +26999 t_x(311155,19546)$LCES004,7199 +341 t_x(311161,232)$MRAE04,7200 +4446 t_x(311168,4446)$KSAL1204,7201
+      +4446 t_x(311203,4446)$LELVL104,7202 +5101 t_x(311242,5101)$LELVL104,7203 +5681 t_x(311253,4101)$LFMDA04A,7204
+      +18520 t_x(311255,12744)$MRAE04,7205 +430 t_x(311256,420)$YB3EH04A,7206 +2601 t_x(311257,2601)$KFUL1U04,7207
+      +15939 t_x(311260,15939)$MGY04,7208 +14815 t_x(311265,11647)$LCES004,7209 +14992 t_x(311272,10117)$LELVL104,7210
+      +22886 t_x(311284,16620)$LCES004,7211 +7161 t_x(311285,5820)$LCES004,7212 +3107 t_x(311291,2248)$LELVL104,7213
+      +3752 t_x(311293,2677)$LGAVA04,7214 +9899 t_x(311300,6689)$LEBAS04A,7215 +13680 t_x(311312,13680)$MRAE04,7216
+      +782 t_x(311314,776)$LELVL104,7217 +5755 t_x(311315,4087)$LEBAS04A,7218 +17562 t_x(311329,11994)$MRAE04,7219
+      +11941 t_x(311344,8327)$LELVL104,7220 +2562 t_x(311351,1919)$LOVN1504,7221 +410 t_x(311402,300)$KSAL1A04,7222
+      +3437 t_x(311412,2531)$KSLN04A,7223 +4752 t_x(311413,3239)$MAB3404A,7224 +9608 t_x(311440,6955)$MRAE04,7225
+      +25438 t_x(311443,17446)$EDGG704,7226 +6027 t_x(311447,4800)$LGKFN04,7227 +2750 t_x(311462,2096)$LELVL104,7228
+      +2164 t_x(311478,1806)$LELVL104,7229 +54 t_x(311496,54)$CPGSE04,7230 +7613 t_x(311520,5089)$LELVL104,7231
+      +29338 t_x(311542,20276)$LCES004,7232 +11059 t_x(311548,7617)$LELVL104,7233 +1938 t_x(311549,1680)$LELVL104,7234
+      +841 t_x(311550,841)$KSLN04A,7235 +10959 t_x(311636,7613)$LELVL104,7236 +19120 t_x(311650,12900)$MRAE04,7237
+      +10504 t_x(311680,7320)$LELVL104,7238 +20634 t_x(311697,14860)$EDGG704,7239 +18650 t_x(311706,12660)$MRAE04,7240
+      +8159 t_x(311727,8159)$MRAE04,7241 +16840 t_x(311733,16840)$MGY04,7242 +25855 t_x(311757,18960)$LCES004,7243
+      +3792 t_x(311813,2770)$LELVL104,7244 +1852 t_x(311825,1728)$RMZU04,7245 +28723 t_x(311838,20178)$LCES004,7246
+      +28303 t_x(311840,20160)$LCES004,7247 +7948 t_x(311845,7948)$YB3EH04A,7248 +18945 t_x(311850,12691)$MGY04,7249
+      +21634 t_x(311856,14808)$MRAE04,7250 +9124 t_x(311863,6165)$KSLN04A,7251 +15124 t_x(311878,10618)$MRAE04,7252
+      +10345 t_x(311882,7209)$LELVL104,7253 +29581 t_x(311886,20460)$LCES004,7254 +5388 t_x(311949,5388)$MAB1204A,7255
+      +10415 t_x(311954,7097)$MRAE04,7256 +9081 t_x(311988,6061)$MAB3404A,7257 +1652 t_x(311993,1652)$CPRFBR04,7258
+      +16697 t_x(311998,11400)$MRAE04,7259 +4536 t_x(312009,3696)$LLBGA04L,7260 +1951 t_x(312011,1951)$YB3EH04A,7261
+      +24753 t_x(312015,17820)$LCES004,7262 +34170 t_x(312017,22800)$LCES004,7263 +12001 t_x(312020,8300)$MRAE04,7264
+      +4322 t_x(312034,2890)$MAB1204A,7265 +21349 t_x(312036,14337)$MGY04,7266 +1828 t_x(312051,1828)$YB3EH04A,7267
+      +13656 t_x(312066,10002)$EDGG704,7268 +20401 t_x(312085,13746)$MRAE04,7269 +3082 t_x(312091,2360)$KSLN04A,7270
+      +8367 t_x(312097,6780)$LCES004,7271 +12523 t_x(312192,8520)$MRAEE04,7272 +20382 t_x(312199,15420)$LCES004,7273
+      +3045 t_x(312231,2780)$LGSRA04,7274 +33990 t_x(312302,22740)$LCES004,7275 +6317 t_x(312325,4469)$YB3EH04A,7276
+      +5321 t_x(312349,5321)$KWUR1C04,7277 +1972 t_x(312354,1620)$MAB1204A,7278 +18904 t_x(312369,13005)$MRAE04,7279
+      +192 t_x(312417,177)$KFZ4404L,7280 +15812 t_x(312436,15812)$MGY04,7281 +8317 t_x(312442,5880)$LEBAS04A,7282
+      +6241 t_x(312456,4270)$KFUL1U04,7283 +9794 t_x(312497,6660)$LEBAS04A,7284 +20208 t_x(312503,13661)$MRAE04,7285
+      +1303 t_x(312532,1191)$LELVL104,7286 +3831 t_x(312565,3000)$LCES004,7287 +18948 t_x(312583,14520)$LCES004,7288
+      +31181 t_x(312648,20861)$EDGG704,7289 +10800 t_x(312659,10800)$MRAE04,7290 +23858 t_x(312674,17220)$LCES004,7291
+      +10086 t_x(312682,7080)$MRAE04,7292 +7833 t_x(312707,5824)$MRAE04,7293 +14813 t_x(312715,14813)$MGY04,7294
+      +3018 t_x(312731,3018)$GL34W04,7295 +2499 t_x(312746,1674)$LEBAS04A,7296 +8265 t_x(312762,6054)$MRAE04,7297
+      +2699 t_x(312773,2121)$GL34W04,7298 +7881 t_x(312792,5703)$LEBAS04A,7299 +21122 t_x(312800,15080)$EDGG704,7300
+      +15007 t_x(312825,11736)$LCES004,7301 +19768 t_x(312879,15120)$LCES004,7302 +20012 t_x(312881,13513)$MRAE04,7303
+      +18815 t_x(312895,14520)$LCES004,7304 +3116 t_x(312912,2448)$MAB1204A,7305 +6075 t_x(312938,4860)$LCES004,7306
+      +8640 t_x(312950,8640)$MRAE04,7307 +20023 t_x(312956,14579)$EDGG704,7308 +5181 t_x(312975,3583)$ZM56704,7309
+      +25664 t_x(312999,17508)$EDGG704,7310 +16635 t_x(313002,16635)$MGY04,7311 +6865 t_x(313003,5325)$MRAE04,7312
+      +2693 t_x(313034,2693)$GL34W04,7313 +1226 t_x(313050,1138)$LCES004M,7314 +20278 t_x(313054,13704)$MGY04,7315
+      +21187 t_x(313068,15786)$LCES004,7316 +2670 t_x(313100,1786)$RMZU04,7317 +3663 t_x(313102,2940)$LCES004,7318
+      +1859 t_x(313119,1468)$LOVN1504,7319 +4375 t_x(313135,3040)$KWUR1C04,7320 +7333 t_x(313202,4938)$KWUR1C04,7321
+      +2398 t_x(313298,1850)$GL34W04,7322 +3244 t_x(313302,2820)$LCES004,7323 +8901 t_x(313344,6280)$MRAE04,7324
+      +7793 t_x(313354,5690)$LEBAS04A,7325 +20868 t_x(313372,14177)$MRAE04,7326 +1863 t_x(313410,1436)$LEBAS04A,7327
+      +7133 t_x(313433,5460)$MRAE04,7328 +15859 t_x(313526,10614)$LELVL104,7329 +5535 t_x(313536,5535)$KWUR1C04,7330
+      +13319 t_x(313540,10632)$LCES004,7331 +1068 t_x(313563,938)$MAB1204A,7332 +20601 t_x(313569,15540)$LCES004,7333
+      +3272 t_x(313590,2549)$KWUR1C04,7334 +24325 t_x(313638,16628)$EDGG704,7335 +6282 t_x(313701,4866)$MRAE04,7336
+      +16229 t_x(313717,11206)$MRAE04,7337 +12029 t_x(313758,9720)$LCES004,7338 +5305 t_x(313874,3540)$MAB1204A,7339
+      +4824 t_x(313875,3840)$LCES004,7340 +3781 t_x(313899,2659)$KSAL1204,7341 +5641 t_x(313994,5641)$EDGG704,7342
+      +11582 t_x(314075,7860)$MRAE04,7343 +603 t_x(314104,434)$KFUL1U04,7344 +16461 t_x(314108,12678)$LCES004,7345
+      +22401 t_x(314131,15012)$MRAE04,7346 +25558 t_x(314172,17490)$EDGG704,7347 +16655 t_x(314186,11773)$MRAE04,7348
+      +12039 t_x(314191,8158)$MRAEE04,7349 +4834 t_x(314198,4834)$MAB1204A,7350 +9645 t_x(314223,7980)$LCES004,7351
+      +22186 t_x(314225,14911)$MRAE04,7352 +5079 t_x(314236,4018)$LCES004,7353 +4234 t_x(314330,2905)$KWUR1C04,7354
+      +18723 t_x(314402,12895)$MRAE04,7355 +1493 t_x(314450,1493)$KWUR1C04,7356 +19492 t_x(314457,19492)$EDGG704,7357
+      +3967 t_x(314530,2683)$GL34W04,7358 +15193 t_x(314538,11400)$EDGG704,7359 +13522 t_x(314563,9331)$MRAE04,7360
+      +21797 t_x(314573,15300)$EDGG704,7361 +16423 t_x(314600,12138)$EDGG704,7362 +16316 t_x(314699,12660)$LCES004,7363
+      +2263 t_x(314705,1567)$KSLN04A,7364 +14948 t_x(314730,10025)$MRAE04,7365 +12305 t_x(314736,8400)$EDGG704,7366
+      +14288 t_x(314808,9627)$MRAE04,7367 +18915 t_x(314816,14041)$EDGG704,7368 +18651 t_x(314823,12714)$MRAE04,7369
+      +21438 t_x(314847,14388)$MRAE04,7370 +22080 t_x(314889,15473)$EDGG704,7371 +2032 t_x(314986,1418)$KWUR1C04,7372
+      +28336 t_x(314999,19070)$EDGG704,7373 +15340 t_x(315019,11436)$EDGG704,7374 +4530 t_x(315040,3232)$LELVL104,7375
+      +2786 t_x(315081,2580)$LCES004,7376 +2017 t_x(315138,1892)$LCES004,7377 +7596 t_x(315209,5160)$MAB1204A,7378
+      +5818 t_x(315232,4680)$LCES004,7379 +12595 t_x(315366,8725)$MRAE04,7380 +1182 t_x(315428,1140)$LELVL104,7381
+      +20841 t_x(315544,14910)$EDGG704,7382 +19889 t_x(315618,14503)$EDGG704,7383 +2285 t_x(315692,1870)$LLBGA04L,7384
+      +23563 t_x(315748,16279)$EDGG704,7385 +15769 t_x(315763,11711)$EDGG704,7386 +4306 t_x(315779,3300)$LCES004,7387
+      +4636 t_x(315788,3253)$LELVL104,7388 +22715 t_x(315895,15300)$MRAE04,7389 +24048 t_x(315991,16470)$EDGG704,7390
+      +20413 t_x(316029,14787)$EDGG704,7391 +3409 t_x(316061,2781)$LLBGA04L,7392 +20955 t_x(316090,15649)$LCES004,7393
+      +8032 t_x(316213,5469)$EDGG704,7394 +4141 t_x(316285,2855)$KWUR1C04,7395 +9951 t_x(316289,7022)$LELVL104,7396
+      +16900 t_x(316298,12675)$EDGG704,7397 +4975 t_x(316314,3528)$KWUR1C04,7398 +17178 t_x(316391,12720)$EDGG704,7399
+      +3547 t_x(316430,2940)$LCES004,7400 +20662 t_x(316446,13819)$MGY04,7401 +19775 t_x(316476,14458)$EDGG704,7402
+      +19613 t_x(316499,14337)$EDGG704,7403 +21326 t_x(316538,15120)$EDGG704,7404 +2927 t_x(316618,2506)$LLBGA04L,7405
+      +6589 t_x(316626,6589)$KWUR1C04,7406 +12214 t_x(316914,8439)$MRAE04,7407 +23941 t_x(316916,16449)$EDGG704,7408
+      +4575 t_x(316925,4575)$EDGG704,7409 +6047 t_x(317001,6047)$EDGG704,7410 +11751 t_x(317008,8136)$MRAE04,7411
+      +15197 t_x(317048,11820)$LCES004,7412 +1937 t_x(317067,1600)$LLBGA04L,7413 +22469 t_x(317111,15667)$EDGG704,7414
+      +9105 t_x(317116,6454)$MRAE04,7415 +17923 t_x(317153,13287)$EDGG704,7416 +28960 t_x(317216,19321)$EDGG704,7417
+      +20282 t_x(317222,14716)$EDGG704,7418 +27336 t_x(317300,18466)$EDGG704,7419 +1919 t_x(317357,1773)$LGRPA04,7420
+      +29141 t_x(317358,19482)$EDGG704,7421 +15531 t_x(317360,10384)$MRAE04,7422 +7541 t_x(317443,5662)$MRAE04,7423
+      +1132 t_x(317538,960)$MAB1204A,7424 +3990 t_x(317603,3346)$LLBGA04L,7425 +6943 t_x(317621,6943)$EDGG704,7426
+      +8400 t_x(317644,8400)$MRAE04,7427 +8292 t_x(317675,5573)$EDGG704,7428 +20949 t_x(317851,14940)$EDGG704,7429
+      +14723 t_x(317908,11063)$EDGG704,7430 +14914 t_x(317920,11166)$EDGG704,7431 +11900 t_x(317924,8100)$MRAE04,7432
+      +18431 t_x(317978,13682)$EDGG704,7433 +24622 t_x(317991,16822)$EDGG704,7434 +2899 t_x(317994,1972)$MRAE04,7435
+      +11838 t_x(318112,8161)$MRAE04,7436 +14712 t_x(318187,10080)$MRAE04,7437 +12575 t_x(318401,8634)$EDGG704,7438
+      +17053 t_x(318435,12720)$EDGG704,7439 +4321 t_x(318473,3595)$LLBGA04L,7440 +12686 t_x(318516,8757)$MRAE04,7441
+      +1738 t_x(318565,1512)$LELVL104,7442 +13060 t_x(318660,9244)$EDGG704,7443 +2156 t_x(318832,2156)$MRAE04,7444
+      +19200 t_x(319008,14090)$EDGG704,7445 +9710 t_x(319288,6960)$MRAE04,7446 +19378 t_x(319337,14100)$EDGG704,7447
+      +1369 t_x(319782,1369)$MRAE04,7448 +28858 t_x(320054,19316)$EDGG704,7449 +5811 t_x(320214,4442)$MRAE04,7450
+      +3841 t_x(320591,2598)$EDGG704,7451 +28584 t_x(320734,19168)$EDGG704,7452 +15638 t_x(321498,11700)$EDGG704,7453
+      +22575 t_x(322722,15689)$EDGG704,7454 +5475 t_x(323044,4080)$MRAE04,7455 +7800 t_x(323790,7800)$EDGG704,7456
+      +171 t_x(262875,0),7457 +377.5 t_x(262946,0),7458 +34 t_x(263142,0),7459 +110.327272727273 t_x(263279,12)KFZ4404M,7460
+      +277 t_x(263298,0),7462 +1672.19178082192 t_x(263306,1590)LCES004,7463 +108.037037037037 t_x(263350,4)RFBRT04M,7464
+      +90.5 t_x(263367,0),7465 +229 t_x(263370,0),7466 +72.5 t_x(263502,0),7467 +218 t_x(263503,0),7468
+      +205 t_x(263516,0),7469 +2298.24212665086 t_x(263580,2203)LCES004,7470 +149.913602941176 t_x(263584,87)LEBAS04A,7471
+      +1170.11254019293 t_x(263587,1105)LCES004M,7472 +1074.93957703927 t_x(263594,905)LCES004M,7473 +160 t_x(263601,0),7474
+      +1696.65806673547 t_x(263602,1189)LCES004,7475 +1615.46738620366 t_x(263612,1531)LCES004,7476 +103 t_x(263613,0),7477
+      +385.739230769231 t_x(263638,281)LEBAS04A,7478 +497.727272727273 t_x(263640,375)LCES004,7479 +146.40074906367 t_x(263814,83)LEBAS04A,7482
+      +236.5 t_x(263816,0),7483 +1039.65153807363 t_x(263860,437)LCES004,7484 +1635.93186979561 t_x(263862,1290)LCES004,7485
+      +1970.57300593276 t_x(263866,1659)LCES004,7486 +2233.58970005659 t_x(263868,1816)LCES004,7487 +2022.15716969317 t_x(263921,1648)LCES004,7488
+      +720 t_x(263958,0),7489 +874.784971098266 t_x(263962,184)LCES004,7490 +1871.76665652571 t_x(264011,1225)LCES004,7491
+      +60 t_x(267735,0),7492 +70 t_x(267745,0),7493 +135 t_x(269731,0),7494 +132.5 t_x(271199,0),7496
+      +264.5 t_x(271616,0),7497 +864.712618526623 t_x(272849,701)LGKFN04,7498 +439.5 t_x(273032,0),7499
+      +50.5 t_x(273960,0),7500 +462.5 t_x(273980,0),7501 +27 t_x(274216,0),7502 +205.5 t_x(275682,0),7503
+      +253.5 t_x(275809,0),7504 +123.180327868852 t_x(276210,24)KHVL104E,7505 +57 t_x(276300,0),7506 +602.897750511247 t_x(276307,472)LGKFN04,7507
+      +297 t_x(276531,0),7508 +113.579295154185 t_x(276534,6)KHVL104E,7509 +265 t_x(276611,0),7510 +179.242209631728 t_x(276662,44)EBEEC04M,7511
+      +132 t_x(276830,0),7512 +29.5 t_x(276911,0),7513 +487.088477366255 t_x(276959,46)PMXX04M,7514 +650.744615384615 t_x(277127,44)LGKFN04,7516
+      +61 t_x(277129,0),7517 +764.12426035503 t_x(277190,105)EG11G04M,7518 +267 t_x(277201,0),7519 +160 t_x(277284,0),7520
+      +537 t_x(277434,0),7522 +249.216804979253 t_x(277472,89)EG11G04M,7523 +295.962199312715 t_x(277562,76)YH5MH04M,7524
+      +213.5 t_x(277703,0),7525 +168.5 t_x(277803,0),7526 +219.5 t_x(277826,0),7527 +798.320463320463 t_x(277936,625)LGKFN04,7528
+      +884.5 t_x(278067,0),7529 +247.5 t_x(278295,0),7531 +217 t_x(278487,0),7532 +302.685950413223 t_x(278565,15)LELVU04,7533
+      +11 t_x(278607,0),7534 +545.040076335878 t_x(278647,210)EHAMA04,7535 +438.5 t_x(278669,0),7536 +681.546972049689 t_x(278681,311)EHAMA04,7537
+      +64 t_x(278783,0),7538 +61 t_x(278839,0),7539 +217 t_x(278872,0),7540 +224 t_x(278889,0),7541 +296 t_x(279048,0),7543
+      +54 t_x(279186,0),7544 +104.5 t_x(279250,0),7545 +133.5 t_x(279259,0),7546 +176.5 t_x(279347,0),7547
+      +0.5 t_x(279349,0),7548 +53.5 t_x(279386,0),7549 +201.5 t_x(279398,0),7550 +322.004019292605 t_x(279409,117)YH5MH04M,7551
+      +208.5 t_x(279467,0),7552 +390 t_x(279485,0),7553 +73 t_x(279544,0),7554 +220 t_x(279552,0),7555
+      +621.803056027165 t_x(279627,278)EGPFA04,7556 +320 t_x(279642,0),7557 +978.466257668712 t_x(279690,730)EGPFA04,7558
+      +247.351020408163 t_x(279693,48)YH5MH04M,7559 +283.5 t_x(279716,0),7560 +575.002055498458 t_x(279791,415)EHAMA04,7561
+      +612.111842105263 t_x(279801,100)EHAMA04,7562 +93 t_x(279827,0),7563 +113 t_x(279845,0),7564 +2166.54480457579 t_x(279887,1932)LGSRA04,7565
+      +627 t_x(279893,0),7566 +301 t_x(279896,0),7567 +107.227488151659 t_x(279965,27)LEBAS04M,7568 +266.008458646617 t_x(279969,3)RFBRT04M,7569
+      +175.5 t_x(280103,0),7570 +1067.21375921376 t_x(280104,908)LFMDA04A,7571 +387.651993355482 t_x(280142,323)EHAMA04,7573
+      +113.571428571429 t_x(280153,60)LCES004M,7574 +241.5 t_x(280192,0),7575 +262.344465648855 t_x(280283,19)YH5MH04M,7576
+      +28 t_x(280396,0),7577 +158 t_x(280453,0),7578 +123.677685950413 t_x(280458,36)EBEEC04M,7579 +267.5 t_x(280579,0),7580
+      +1094.27460479347 t_x(280587,668)RVKWU04M,7581 +118 t_x(280607,0),7582 +43.5 t_x(280804,0),7583
+      +69.6280991735537 t_x(280815,47)KSPE104D,7584 +237.372611464968 t_x(280825,42)LGKFN04,7585 +733.375106564365 t_x(281048,587)LGKFN04,7586
+      +18.5 t_x(281074,0),7587 +191 t_x(281091,0),7588 +392.750726744186 t_x(281143,259)LGKFN04,7589 +199 t_x(281256,0),7590
+      +274.5 t_x(281346,0),7591 +103 t_x(281348,0),7592 +550 t_x(281359,0),7593 +151.5 t_x(281485,0),7594
+      +38.5 t_x(281674,0),7596 +60.5 t_x(281755,0),7599 +1079.48000963391 t_x(281824,415)RVKWU04M,7600
+      +295.962199312715 t_x(281905,76)YH5MH04M,7601 +129.5 t_x(281910,0),7602 +137.5 t_x(281922,0),7603
+      +37.5 t_x(281923,0),7604 +41.5 t_x(281946,0),7605 +446 t_x(281962,0),7606 +150.5 t_x(282176,0),7607
+      +210 t_x(282259,0),7608 +50.5 t_x(282303,10)YBOLN04M,7609 +160 t_x(282416,0),7610 +122.5 t_x(282582,0),7612
+      +246.229253112033 t_x(282583,71)PMXX04M,7613 +176.106557377049 t_x(282592,120)LEBAS04A,7614 +566.641602634468 t_x(282606,450)LEBAS04A,7615
+      +211.5 t_x(282620,0),7616 +218.5 t_x(282720,0),7617 +293.207360861759 t_x(282727,128)LGKFN04,7618
+      +166.5 t_x(282752,0),7619 +279 t_x(282755,0),7620 +6 t_x(282822,0),7622 +310.5 t_x(282868,0),7623
+      +2437 t_x(282964,2437)LGSRA04,7624 +3046.81883417973 t_x(283037,2662)LGZAA04M,7626 +435 t_x(283194,0),7628
+      +69 t_x(283209,0),7629 +86 t_x(283211,0),7630 +2 t_x(283254,0),7631 +198 t_x(283256,0),7632 +230.164113785558 t_x(283259,39)EGNOR04M,7633
+      +9 t_x(283288,0),7634 +83.5 t_x(283289,0),7635 +216.189411764706 t_x(283305,56)KSLN04A,7636 +696.10424155284 t_x(283389,41)RQXSI04E,7637
+      +212.5 t_x(283452,0),7638 +588.882224645583 t_x(283458,489)RMZSI04,7639 +194.5 t_x(283464,0),7640
+      +44.5 t_x(283510,0),7641 +793.354552780016 t_x(283559,655)LGKFN04,7642 +652.5 t_x(283562,0),7643
+      +49 t_x(283746,0),7645 +193.643431635389 t_x(283760,73)FUJ04M,7646 +61.5 t_x(283853,0),7647 +921.877934272301 t_x(283943,488)LGSRA04,7648
+      +233.5 t_x(284028,0),7649 +1065.02600104004 t_x(284085,631)RVKWU04M,7650 +93 t_x(284094,0),7651
+      +296.5 t_x(284106,0),7652 +413.060628742515 t_x(284125,325)RMZSI04,7653 +10 t_x(284141,0),7654 +273 t_x(284154,0),7655
+      +1101.87055476529 t_x(284165,447)RVKWU04M,7656 +242.109603340292 t_x(284183,50)LOVN1504,7657 +43.5 t_x(284185,0),7658
+      +252 t_x(284206,0),7659 +695.774563820018 t_x(284224,574)RMZSI04,7660 +179.5 t_x(284228,0),7661
+      +94 t_x(284247,0),7662 +352.680154142582 t_x(284260,311)RASI04M,7663 +931.710893854749 t_x(284283,786)RVKWU04M,7664
+      +338 t_x(284287,0),7665 +93.5 t_x(284291,0),7666 +633 t_x(284297,0),7667 +477.5 t_x(284313,0),7668
+      +80.5 t_x(284316,0),7669 +146.5 t_x(284341,0),7670 +42.5 t_x(284344,0),7671 +853.598130841121 t_x(284357,405)RVKWU04M,7673
+      +138 t_x(284372,0),7674 +199 t_x(284450,0),7677 +126 t_x(284467,0),7678 +213.5 t_x(284550,0),7679
+      +121.5 t_x(284562,0),7680 +221.764705882353 t_x(284566,26)YB3EH04A,7681 +429.5 t_x(284595,0),7682
+      +217.5 t_x(284631,0),7683 +272 t_x(284722,0),7684 +267 t_x(284738,0),7685 +271.060229445507 t_x(284809,100)LGAVA04,7686
+      +219.004576659039 t_x(284839,21)RASI04M,7687 +1165.25620567376 t_x(284860,410)RVKWU04M,7688 +203.5 t_x(284868,0),7689
+      +203 t_x(284880,0),7690 +202 t_x(284894,0),7691 +128 t_x(284911,0),7692 +133 t_x(285040,0),7693
+      +143.5 t_x(285070,0),7694 +259 t_x(285123,0),7695 +209.747607655502 t_x(285128,25)EG11G04M,7696
+      +136 t_x(285148,0),7697 +47.5 t_x(285157,0),7698 +45 t_x(285163,0),7699 +981.811767838126 t_x(285189,401)RVKWU04M,7700
+      +41 t_x(285254,0),7701 +99.5 t_x(285308,0),7703 +1888.85272846811 t_x(285459,1496)LCES004,7707 +20.5 t_x(285474,0),7708
+      +406 t_x(285482,0),7709 +704.858445297505 t_x(285583,619)LGAVA04,7711 +790.122844827586 t_x(285593,778)LCES004M,7712
+      +84 t_x(285599,0),7713 +224 t_x(285624,0),7714 +1574.0737704918 t_x(285664,1446)LCES004,7715 +493 t_x(285688,0),7716
+      +50 t_x(285704,0),7717 +29.5 t_x(285711,0),7718 +387.777633289987 t_x(285723,71)EHAMA04,7719 +2238.87762762763 t_x(285733,1955)LCES004,7720
+      +131.5 t_x(285747,0),7721 +327.5 t_x(285766,0),7722 +259.5 t_x(285792,0),7723 +550.570319634703 t_x(285794,82)RQXSI04E,7724
+      +7.5 t_x(285818,0),7725 +172.5 t_x(285840,0),7726 +48.5 t_x(285899,0),7728 +704.307832422587 t_x(285938,584)RMZSI04,7729
+      +108 t_x(285972,0),7730 +92.5 t_x(285990,0),7731 +158 t_x(286067,0),7732 +443.36329588015 t_x(286071,434)EDGG704,7733
+      +111 t_x(286082,0),7734 +135 t_x(286122,0),7737 +66.5 t_x(286141,0),7738 +180 t_x(286185,0),7739
+      +172.5 t_x(286224,0),7740 +175.5 t_x(286329,0),7741 +166.5 t_x(286415,0),7742 +248 t_x(286506,0),7743
+      +214 t_x(286575,0),7744 +185 t_x(286628,0),7745 +279.631768953069 t_x(286638,54)RNS04M,7746 +48 t_x(286678,0),7747
+      +600 t_x(286685,0),7748 +591.18320610687 t_x(286690,63)EHAMA04,7749 +667.5 t_x(286743,0),7751 +264 t_x(286753,0),7752
+      +287.393736017897 t_x(286763,239)RASI04M,7754 +157.118613138686 t_x(286841,105)KSAL1204,7755 +204.5 t_x(286853,0),7756
+      +107.5 t_x(286877,0),7757 +504.5 t_x(286963,0),7759 +394.459533607682 t_x(286969,209)RASI04M,7760
+      +141.501785714286 t_x(287011,29)RMZU04E,7761 +226.619302949062 t_x(287020,173)RNS04M,7762 +714.219741480611 t_x(287027,701)LCES004M,7763
+      +1761.50500606796 t_x(287081,865)LGSRA04,7764 +1350.0544788975 t_x(287140,937)RVKWU04M,7765 +92 t_x(287143,0),7766
+      +28 t_x(287185,28)YH5MH04M,7767 +268.5 t_x(287193,0),7768 +358.5 t_x(287194,0),7769 +410 t_x(287235,0),7770
+      +123.5 t_x(287287,0),7771 +715.876719056974 t_x(287343,649)LGIRA04,7773 +126.001984126984 t_x(287468,1)GL4W04M,7774
+      +87.5 t_x(287476,0),7775 +195 t_x(287515,0),7776 +366.5 t_x(287524,0),7777 +512 t_x(287579,0),7778
+      +147.093862815884 t_x(287595,69)KWUR1C04,7780 +292 t_x(287604,0),7781 +174 t_x(287623,0),7782 +298.5 t_x(287631,0),7783
+      +827 t_x(287660,0),7784 +559.610859728507 t_x(287696,456)RMZSI04,7785 +202.5 t_x(287703,0),7786
+      +210 t_x(287722,0),7787 +620 t_x(287736,0),7788 +2959.80563735801 t_x(287749,2354)LGZAA04M,7789
+      +392.5 t_x(287817,0),7791 +152.540983606557 t_x(287855,5)RNS04M,7792 +597.66866359447 t_x(287882,346)LGIRA04,7793
+      +358.5 t_x(287895,0),7794 +641.5 t_x(287904,0),7795 +325.5 t_x(287978,0),7797 +102.578534031414 t_x(288004,52)KWUR1C04,7798
+      +195.5 t_x(288078,0),7799 +263.324898785425 t_x(288101,127)KSPE104D,7800 +82.5 t_x(288104,0),7801
+      +86 t_x(288115,0),7803 +16.5 t_x(288145,0),7804 +313 t_x(288154,0),7805 +15 t_x(288162,0),7806 +199 t_x(288191,0),7807
+      +318.376923076923 t_x(288242,174)PMXX04M,7809 +36.5 t_x(288252,0),7810 +327 t_x(288253,0),7811 +6.5 t_x(288279,0),7813
+      +270.62003968254 t_x(288284,137)KSPE104D,7814 +172.5 t_x(288339,0),7815 +137 t_x(288341,0),7816
+      +263.5 t_x(288358,0),7817 +395.5 t_x(288361,0),7818 +628.678207739307 t_x(288377,520)RVKWU04M,7819
+      +2 t_x(288392,0),7820 +551.5 t_x(288405,0),7821 +57.859649122807 t_x(288431,14)YB3EH04M,7822 +100.086294416244 t_x(288513,25)RQXU04E,7824
+      +176.5 t_x(288599,0),7825 +475 t_x(288601,0),7826 +213.704705882353 t_x(288647,32)LEMDAT04,7827
+      +109 t_x(288725,0),7828 +72.5 t_x(288756,0),7829 +188 t_x(288792,0),7830 +87 t_x(288838,0),7831
+      +75.03 t_x(288911,3)KSPE104D,7833 +261.5 t_x(288918,0),7834 +25.5 t_x(288930,0),7835 +173.5 t_x(288940,0),7836
+      +283.198763250883 t_x(288957,15)LEMDAT04,7837 +63.5 t_x(288970,0),7838 +233.227861771058 t_x(289099,40)LGAVA04,7839
+      +325 t_x(289136,0),7840 +187.926430517711 t_x(289170,57)LELVL104,7842 +182.320334261838 t_x(289172,45)LEMDAT04,7843
+      +2.5 t_x(289201,0),7844 +139 t_x(289276,0),7845 +484.106882168926 t_x(289283,94)LEMDAT04,7846 +198 t_x(289330,0),7848
+      +411.745133819951 t_x(289347,35)MRAE04,7849 +592 t_x(289397,0),7851 +158.5 t_x(289405,0),7852 +186 t_x(289457,0),7853
+      +152 t_x(289463,0),7854 +153 t_x(289490,0),7855 +28 t_x(289519,0),7856 +839.790409899459 t_x(289566,707)LGKFN04,7857
+      +251 t_x(289587,0),7859 +246.682692307692 t_x(289613,217)KSLN04A,7860 +377 t_x(289655,0),7861 +35 t_x(289665,0),7862
+      +695.39992800576 t_x(289716,50)LGKFN04,7863 +43.5 t_x(289768,0),7865 +82.5 t_x(289783,0),7866 +123 t_x(289862,0),7867
+      +1932.05679322247 t_x(289868,1469)LCES004,7868 +1247.35207221994 t_x(289894,375)LCES004,7869 +363 t_x(289901,0),7870
+      +23 t_x(289907,0),7871 +672.586956521739 t_x(289945,516)LGKFN04,7872 +173.5 t_x(289961,0),7873 +1145.61930294906 t_x(289989,1092)EDGG704,7874
+      +515.603228962818 t_x(289999,97)PMXX04M,7875 +140 t_x(290019,0),7876 +185.714864864865 t_x(290041,23)KFZ4404M,7877
+      +360.950219619327 t_x(290047,163)RASI04M,7878 +187 t_x(290082,0),7879 +963.452006980803 t_x(290090,946)EDGG704,7880
+      +9.5 t_x(290137,0),7882 +349 t_x(290158,0),7883 +123.333333333333 t_x(290166,40)RNS04M,7884 +357.525174825175 t_x(290272,6)LEMDAT04,7886
+      +553.362128146453 t_x(290283,451)LGAVA04,7887 +367.5 t_x(290343,0),7890 +517.5 t_x(290367,0),7891
+      +210.290697674419 t_x(290378,114)YD5WH04M,7892 +470 t_x(290395,0),7893 +494.332622601279 t_x(290407,218)LFMDA04A,7894
+      +78.5 t_x(290428,0),7895 +40 t_x(290429,0),7896 +22.5 t_x(290433,0),7897 +8.5 t_x(290436,0),7898
+      +146 t_x(290447,0),7899 +25 t_x(290468,0),7900 +447.598870056497 t_x(290480,95)RJIU04M,7901 +410.125152625153 t_x(290553,32)LEMDAT04,7903
+      +17 t_x(290567,0),7904 +53.5 t_x(290578,0),7905 +212 t_x(290583,0),7906 +142.5 t_x(290633,0),7907
+      +21 t_x(290646,0),7908 +129 t_x(290667,0),7909 +191.5 t_x(290676,0),7910 +2372.5 t_x(290680,0),7911
+      +280.943396226415 t_x(290696,130)RNS04M,7912 +88.5 t_x(290760,0),7913 +239.5 t_x(290761,0),7914
+      +179 t_x(290776,0),7916 +141 t_x(290803,0),7917 +249.5 t_x(290819,0),7918 +393.712121212121 t_x(290863,290)RVKWU04M,7919
+      +70.5 t_x(290866,0),7920 +291 t_x(290967,0),7922 +211.5 t_x(291009,0),7923 +186 t_x(291013,0),7924
+      +673.888888888889 t_x(291014,660)LCES004M,7925 +868.06577693041 t_x(291038,849)EDGG704,7926 +47 t_x(291040,0),7927
+      +280.072321428571 t_x(291048,9)LEMDAT04,7928 +141.5 t_x(291078,0),7929 +2204.591056193 t_x(291104,1853)LCES004,7930
+      +156.5 t_x(291117,0),7931 +789.165542818611 t_x(291189,376)RVKWU04M,7933 +34.5 t_x(291204,0),7934
+      +470.851063829787 t_x(291223,40)EGPFA04,7935 +568.053257042254 t_x(291226,11)RQXSI04E,7936 +81.5 t_x(291238,0),7937
+      +43 t_x(291241,0),7938 +767.141649048626 t_x(291257,746)EDGG704,7939 +539.5 t_x(291264,0),7940 +384.649754500818 t_x(291267,311)RNS04M,7941
+      +153.5 t_x(291292,0),7942 +1026.47953216374 t_x(291305,968)EDGG704,7943 +158.5 t_x(291309,0),7944
+      +119 t_x(291314,0),7945 +20 t_x(291317,0),7946 +45 t_x(291341,0),7948 +827.5 t_x(291377,0),7949
+      +60 t_x(291417,0),7950 +182 t_x(291480,0),7952 +94 t_x(291484,0),7953 +233.5 t_x(291499,0),7954
+      +226 t_x(291515,0),7955 +320 t_x(291521,0),7956 +3.5 t_x(291534,0),7957 +62.5 t_x(291538,0),7958
+      +200 t_x(291539,0),7959 +189 t_x(291554,0),7960 +83.5 t_x(291572,0),7961 +217 t_x(291577,0),7962
+      +63.5 t_x(291579,0),7963 +766 t_x(291594,0),7964 +108 t_x(291603,0),7965 +139 t_x(291639,0),7967
+      +199.5 t_x(291640,0),7968 +801.333333333333 t_x(291645,320)LGSRA04,7969 +152.5 t_x(291652,0),7970
+      +152.921985815603 t_x(291679,82)RNS04M,7971 +55.5 t_x(291697,0),7972 +204 t_x(291727,0),7974 +262.562753036437 t_x(291739,124)KSLN04A,7975
+      +33.5 t_x(291798,0),7976 +84.6656050955414 t_x(291874,44)MM304,7978 +550.569380733945 t_x(291891,447)LGKFN04,7979
+      +149 t_x(291917,0),7980 +1906.06210465785 t_x(291918,1078)LGZAA04M,7981 +126.5 t_x(292091,0),7983
+      +236 t_x(292092,0),7984 +97 t_x(292099,0),7985 +454 t_x(292100,0),7986 +698 t_x(292111,0),7987 +123.668918918919 t_x(292187,75)KSPE104D,7989
+      +141.5 t_x(292197,0),7990 +576.764705882353 t_x(292232,477)LGAVA04,7991 +166 t_x(292251,0),7992
+      +150 t_x(292319,0),7993 +50.1488095238095 t_x(292327,37)YB3EH04A,7994 +164 t_x(292354,0),7995 +1423.51738361815 t_x(292383,1397)EDGG704,7996
+      +395.664102564103 t_x(292388,94)RQXU04E,7997 +185.001351351351 t_x(292408,1)BKED1204,7998 +252.5 t_x(292417,0),7999
+      +1671.22932846048 t_x(292423,1589)EDGG704,8000 +210 t_x(292442,0),8001 +38.5 t_x(292500,0),8002
+      +491 t_x(292533,0),8003 +194.5 t_x(292534,0),8004 +162 t_x(292587,0),8007 +11.5 t_x(292627,0),8009
+      +137 t_x(292670,0),8011 +180.401388888889 t_x(292672,17)RQXU04E,8012 +116 t_x(292688,0),8014 +69.556 t_x(292700,42)GL4W04M,8015
+      +217 t_x(292710,0),8016 +85 t_x(292716,0),8017 +73.9312977099237 t_x(292735,47)GL4W04M,8018 +13.5 t_x(292739,0),8019
+      +135.5 t_x(292753,0),8021 +98 t_x(292762,0),8022 +38 t_x(292783,0),8023 +806.010555946517 t_x(292791,521)EGPFA04,8024
+      +2124.15382290722 t_x(292796,1763)LCES004,8025 +242.5 t_x(292801,0),8026 +154.5 t_x(292837,0),8027
+      +153 t_x(292872,0),8028 +162 t_x(292917,0),8029 +23.5 t_x(292934,0),8030 +1255.90554414784 t_x(292940,1048)EDGG704,8031
+      +20 t_x(292946,0),8032 +64 t_x(292991,0),8033 +7 t_x(293036,0),8034 +361.054794520548 t_x(293070,284)RNS04M,8035
+      +217.942779291553 t_x(293071,159)RASI04M,8036 +325.5 t_x(293074,0),8037 +45.5 t_x(293090,0),8038
+      +322.310559006211 t_x(293092,20)RASI04M,8039 +198.823529411765 t_x(293139,140)RNS04M,8040 +75.5 t_x(293146,0),8041
+      +58 t_x(293150,0),8042 +45.5 t_x(293166,0),8043 +66 t_x(293191,0),8044 +333.5 t_x(293252,0),8045
+      +111.5 t_x(293300,0),8046 +20 t_x(293371,0),8048 +79.5 t_x(293416,0),8049 +78.5 t_x(293429,0),8050
+      +252.892781316348 t_x(293430,128)RQXU04E,8051 +21 t_x(293451,0),8052 +474.5 t_x(293498,0),8053 +221 t_x(293520,0),8054
+      +54.6 t_x(293531,21)GL4W04M,8055 +203 t_x(293533,0),8056 +927.225554889022 t_x(293539,559)RVKWU04M,8057
+      +201 t_x(293549,0),8058 +108.925925925926 t_x(293566,20)RNI04M,8059 +88.5 t_x(293567,0),8060 +10.5 t_x(293569,0),8061
+      +119 t_x(293571,0),8062 +75 t_x(293580,0),8063 +1067.02769535114 t_x(293587,476)LCES004,8064 +34 t_x(293601,0),8065
+      +42 t_x(293621,0),8066 +137 t_x(293622,0),8067 +783.739411342426 t_x(293650,493)EGPFA04,8069 +222.952153110048 t_x(293680,108)LELVL104,8070
+      +1639.020010005 t_x(293710,1599)EDGG704,8071 +806.010555946517 t_x(293718,521)EGPFA04,8072 +10 t_x(293737,0),8073
+      +137.5 t_x(293790,0),8074 +247 t_x(293804,0),8075 +87.5 t_x(293879,0),8076 +32.5 t_x(293898,0),8077
+      +14 t_x(293909,0),8078 +178.5 t_x(293964,0),8079 +13 t_x(293986,0),8080 +94.5 t_x(294005,0),8081
+      +52 t_x(294010,0),8082 +100 t_x(294030,0),8083 +145.5 t_x(294048,0),8084 +189 t_x(294056,0),8085
+      +544.609004739337 t_x(294089,190)LEMDAT04,8086 +233 t_x(294111,0),8087 +838.5 t_x(294112,0),8088
+      +302.5 t_x(294133,0),8089 +232 t_x(294164,0),8090 +420.5 t_x(294193,0),8091 +743.960054163846 t_x(294200,127)RQXSI04E,8092
+      +267 t_x(294211,0),8093 +39 t_x(294362,0),8094 +116 t_x(294365,0),8095 +252.361169102296 t_x(294370,111)KSPE104D,8096
+      +138.5 t_x(294406,0),8097 +677.313432835821 t_x(294433,140)RVKWU04M,8098 +214.976839237057 t_x(294442,152)LOVN1504,8099
+      +291 t_x(294449,0),8100 +422 t_x(294460,0),8101 +118 t_x(294473,0),8102 +24 t_x(294490,0),8103 +61 t_x(294501,0),8104
+      +14 t_x(294523,0),8105 +379 t_x(294546,0),8106 +301 t_x(294556,0),8107 +342 t_x(294560,0),8108 +59 t_x(294603,0),8109
+      +132.620754716981 t_x(294610,8)RQXU04E,8110 +54.5 t_x(294637,0),8112 +100.5 t_x(294656,0),8113 +491 t_x(294672,0),8114
+      +115.5 t_x(294674,0),8115 +144.5 t_x(294685,0),8116 +939.290669856459 t_x(294690,885)RVKWU04M,8117
+      +26 t_x(294727,0),8118 +34.5 t_x(294752,0),8120 +416.5 t_x(294756,0),8121 +85.6797385620915 t_x(294779,53)RNS04M,8122
+      +231 t_x(294791,0),8123 +1136.61184210526 t_x(294807,1070)LCES004M,8124 +319 t_x(294815,0),8125
+      +13.5 t_x(294841,0),8126 +118.5 t_x(294847,0),8127 +247 t_x(294876,0),8128 +428.5 t_x(294899,0),8129
+      +28.5 t_x(294900,0),8130 +139.045627376426 t_x(294912,63)RNS04M,8131 +96 t_x(294913,0),8132 +1240.91860996799 t_x(294925,803)RVKWU04M,8133
+      +160.625 t_x(294950,20)RNS04M,8134 +330.644736842105 t_x(294986,180)LGKFN04,8135 +25 t_x(294997,0),8137
+      +175 t_x(295005,0),8138 +63 t_x(295023,0),8140 +282.766590389016 t_x(295034,237)RNS04M,8141 +428 t_x(295047,0),8142
+      +234.189887640449 t_x(295116,102)RQXU04E,8143 +75.5 t_x(295127,0),8144 +9 t_x(295157,0),8146 +182.512328767123 t_x(295168,3)BR204M,8147
+      +23.5 t_x(295205,0),8148 +320.5 t_x(295231,0),8149 +58 t_x(295258,0),8150 +257.5 t_x(295273,0),8151
+      +310 t_x(295274,0),8152 +181 t_x(295288,0),8154 +150.5 t_x(295292,0),8155 +176.5 t_x(295298,0),8156
+      +26.5 t_x(295308,0),8157 +1175.63539192399 t_x(295339,720)RVKWU04M,8158 +980.793659942363 t_x(295343,627)RVKWU04M,8159
+      +378.5 t_x(295371,0),8160 +205.5 t_x(295372,0),8161 +324 t_x(295407,0),8162 +196.5 t_x(295413,0),8163
+      +80.5 t_x(295448,0),8164 +1002.13611111111 t_x(295456,789)RVKWU04M,8165 +4.5 t_x(295463,0),8166
+      +3.5 t_x(295496,0),8167 +612 t_x(295497,0),8168 +123.5 t_x(295501,0),8169 +1136.23100092678 t_x(295503,497)RVKWU04M,8170
+      +11.5 t_x(295511,0),8171 +154 t_x(295516,0),8172 +231.001082251082 t_x(295519,1)YB3EH04A,8173 +53 t_x(295521,0),8174
+      +284.057344064386 t_x(295522,188)PMXX04M,8175 +183.5 t_x(295550,0),8176 +3 t_x(295569,0),8177 +86 t_x(295594,0),8179
+      +102.5 t_x(295595,0),8180 +304.338028169014 t_x(295609,152)RASI04M,8181 +1123.58940397351 t_x(295620,888)RVKWU04M,8182
+      +21.5 t_x(295634,0),8183 +150.5 t_x(295688,0),8184 +142.491134751773 t_x(295691,29)RMZU04,8185 +83 t_x(295708,0),8186
+      +651.919207317073 t_x(295711,561)LGAVA04,8187 +1209.58419465978 t_x(295723,475)RVKWU04M,8188 +200.5 t_x(295728,0),8189
+      +205.851581508516 t_x(295730,17)LEMDAT04,8190 +213 t_x(295732,0),8191 +181 t_x(295733,0),8192 +504.621349446123 t_x(295734,127)LEMDAT04,8193
+      +128.421810699588 t_x(295747,58)YB3EH04A,8194 +387 t_x(295752,0),8195 +512.741550695825 t_x(295754,140)LEMDAT04,8196
+      +336 t_x(295790,0),8197 +699.113905325444 t_x(295794,250)LEMDAT04,8198 +88 t_x(295795,0),8199 +17 t_x(295817,0),8201
+      +428.938489646772 t_x(295819,174)RVKWU04M,8202 +423 t_x(295822,0),8203 +71 t_x(295850,0),8204 +191 t_x(295862,0),8205
+      +115 t_x(295870,0),8206 +93.5 t_x(295877,0),8207 +218 t_x(295885,0),8208 +957.5 t_x(295886,0),8209
+      +16 t_x(295887,0),8210 +553.292602996255 t_x(295893,203)LEMDAT04,8211 +64 t_x(295905,0),8212 +65.5 t_x(295912,0),8213
+      +357.5 t_x(295915,0),8214 +24 t_x(295920,0),8215 +104 t_x(295923,0),8216 +161.5 t_x(295927,0),8217
+      +120.106382978723 t_x(295932,35)RNS04M,8218 +1.5 t_x(295939,0),8219 +36.5 t_x(295942,0),8221 +213.5 t_x(295952,0),8222
+      +23.5 t_x(295961,0),8223 +172.935064935065 t_x(295980,108)RNS04M,8224 +70.4306569343066 t_x(296031,23)MM204,8225
+      +190.5 t_x(296039,0),8226 +275.61773255814 t_x(296104,267)KFUL1U04,8227 +20 t_x(296109,0),8228 +183.5 t_x(296131,0),8229
+      +33 t_x(296155,0),8230 +252 t_x(296157,0),8231 +105.5 t_x(296158,0),8232 +547.5 t_x(296164,0),8233
+      +223.5 t_x(296180,0),8234 +14.5 t_x(296209,0),8235 +184.625423728814 t_x(296212,148)KSLN04A,8236
+      +112 t_x(296238,0),8237 +3 t_x(296248,0),8238 +118 t_x(296289,0),8239 +279 t_x(296307,0),8241 +224.5 t_x(296337,0),8244
+      +134 t_x(296350,0),8245 +470.388960205392 t_x(296365,355)LGAVA04,8246 +190.264900662252 t_x(296392,154)KSLN04A,8247
+      +65 t_x(296401,0),8249 +184 t_x(296406,0),8250 +53 t_x(296463,0),8251 +691.017727930535 t_x(296473,7)LCES004,8252
+      +138.60147601476 t_x(296521,41)KFUL1U04,8253 +111.497706422018 t_x(296550,33)YB3EH04A,8254 +211 t_x(296563,0),8255
+      +170.5 t_x(296565,0),8256 +155.5 t_x(296585,0),8257 +79.5 t_x(296635,0),8258 +165 t_x(296640,0),8259
+      +57.5 t_x(296641,0),8260 +562.5 t_x(296646,450)LCES004,8261 +121 t_x(296668,0),8262 +61 t_x(296688,0),8264
+      +2 t_x(296721,0),8265 +806.124233128834 t_x(296754,634)LGKFN04,8266 +315 t_x(296755,0),8267 +174 t_x(296840,0),8268
+      +56.5 t_x(296850,0),8269 +186 t_x(296878,0),8270 +33 t_x(296918,0),8271 +629.931506849315 t_x(296922,153)LGKFN04,8272
+      +226.377551020408 t_x(296928,72)LGIRA04,8273 +157 t_x(296939,0),8274 +100 t_x(296955,0),8275 +58.5 t_x(297011,0),8276
+      +127.00622406639 t_x(297037,56)LEBAS04A,8277 +85 t_x(297076,0),8279 +44 t_x(297079,0),8280 +500 t_x(297087,0),8282
+      +446 t_x(297113,0),8283 +56.5 t_x(297129,0),8284 +191.255905511811 t_x(297145,24)LOVN1504,8285 +823.146258503401 t_x(297157,654)LGKFN04,8286
+      +36 t_x(297158,0),8287 +353.907355021216 t_x(297232,24)RNI04M,8289 +237.369402985075 t_x(297288,171)YB3EH04A,8291
+      +124.5 t_x(297293,0),8292 +151 t_x(297350,0),8294 +240 t_x(297362,0),8295 +197.5 t_x(297370,0),8296
+      +96 t_x(297393,0),8297 +112.5 t_x(297403,0),8298 +155 t_x(297407,0),8299 +112 t_x(297424,0),8300
+      +375.176176890157 t_x(297427,186)RMZSI04,8301 +542.5 t_x(297433,0),8302 +112.881720430108 t_x(297436,86)FUJ04M,8303
+      +517.821052631579 t_x(297500,393)LEBAS04A,8304 +83.5 t_x(297504,0),8305 +683.5 t_x(297505,0),8306
+      +178.5 t_x(297519,0),8307 +561 t_x(297546,0),8308 +142 t_x(297571,0),8309 +866.495889606577 t_x(297572,226)RVKWU04M,8310
+      +596 t_x(297613,0),8311 +1174.92003948667 t_x(297616,810)LGSRA04,8312 +84 t_x(297679,0),8313 +704.647846889952 t_x(297680,617)RMZSI04,8314
+      +28 t_x(297682,0),8315 +394.439588688946 t_x(297702,92)RMZSI04,8316 +24.5 t_x(297721,0),8317 +389.5 t_x(297744,0),8318
+      +134.5 t_x(297762,0),8319 +40.5 t_x(297773,0),8320 +189.631926121372 t_x(297781,10)YB3EH04A,8321
+      +143 t_x(297827,0),8322 +145.5 t_x(297851,0),8323 +276.842401500938 t_x(297904,105)LOVN1504,8324
+      +49 t_x(297922,0),8325 +500 t_x(297929,0),8326 +7.5 t_x(297958,0),8327 +208 t_x(297974,0),8328 +209.5 t_x(298009,0),8329
+      +76.5 t_x(298090,0),8332 +186 t_x(298114,0),8333 +236 t_x(298116,0),8334 +113 t_x(298171,0),8335
+      +187.938547486034 t_x(298183,80)YB3EH04A,8336 +114 t_x(298212,0),8337 +73 t_x(298218,0),8338 +83.5 t_x(298237,0),8339
+      +197.5 t_x(298246,0),8340 +356.186009538951 t_x(298249,229)RNS04M,8341 +105.5 t_x(298297,0),8342
+      +4.5 t_x(298300,0),8343 +126.5 t_x(298306,0),8344 +281.571936056838 t_x(298321,9)LEBAS04A,8345 +186.533512064343 t_x(298333,5)KSPE104D,8346
+      +391.5 t_x(298368,0),8347 +244 t_x(298384,0),8348 +234 t_x(298397,0),8349 +706.345195729537 t_x(298426,693)LCES004M,8350
+      +1563.663456909 t_x(298434,1477)LCES004,8351 +483.065326633166 t_x(298477,368)RMZSI04,8353 +191 t_x(298480,0),8354
+      +178.942253521127 t_x(298502,32)YB3EH04A,8355 +5 t_x(298503,0),8356 +1678.52928942808 t_x(298528,1167)LCES004,8357
+      +98 t_x(298564,0),8358 +457 t_x(298588,0),8359 +158 t_x(298592,0),8360 +211.5 t_x(298619,0),8361
+      +689.5 t_x(298646,0),8362 +88.9774011299435 t_x(298660,13)KCHI104M,8363 +161.5 t_x(298706,0),8364
+      +205.465601965602 t_x(300045,40)KSPE104D,8366 +374 t_x(300064,0),8367 +330 t_x(300133,0),8368 +629 t_x(300146,0),8370
+      +24 t_x(300185,0),8371 +261 t_x(300204,0),8372 +5.5 t_x(300237,0),8373 +264.905844155844 t_x(300256,177)LOVN1504,8374
+      +212.179775280899 t_x(300287,156)RNS04M,8375 +33 t_x(300290,0),8376 +312.5 t_x(300332,0),8377 +90 t_x(300414,0),8378
+      +134 t_x(300421,0),8379 +121 t_x(300422,0),8380 +322.5 t_x(300430,0),8381 +1626.35148285449 t_x(300445,1537)LCES004,8382
+      +141.5 t_x(300487,0),8383 +489.998754669988 t_x(300504,377)LGKFN04,8384 +250 t_x(300521,0),8385
+      +218.448275862069 t_x(300538,112)KSPE104D,8386 +94.5 t_x(300571,0),8387 +147.5 t_x(300582,0),8388
+      +181.5 t_x(300590,0),8389 +1748.18002155947 t_x(300621,1409)LCES004,8390 +847.468481375358 t_x(300666,646)LCES004,8391
+      +134 t_x(300727,0),8392 +155.44966442953 t_x(300750,62)EG11G04M,8393 +585.625 t_x(300786,570)LCES004M,8396
+      +1052.70530726257 t_x(300815,982)LCES004M,8397 +323.5 t_x(300850,0),8398 +12 t_x(300851,0),8399
+      +248.980186480186 t_x(300885,172)RMZSI04,8400 +135 t_x(300896,0),8401 +158.2 t_x(300931,21)KSPE104D,8402
+      +418.80625 t_x(300964,291)LGKFN04,8404 +102.560975609756 t_x(301010,5)RNS04M,8405 +296.098305084746 t_x(301041,36)BKED1204,8407
+      +146 t_x(301059,0),8408 +595.267441860465 t_x(301070,588)EDGG704,8409 +701.328928571429 t_x(301074,61)LGKFN04,8410
+      +610.512123745819 t_x(301088,173)LEMDAT04,8411 +792.096774193548 t_x(301139,780)LCES004M,8413 +207.036549707602 t_x(301145,157)YB3EH04A,8414
+      +357.5 t_x(301219,0),8415 +35.5 t_x(301285,0),8416 +364 t_x(301287,0),8417 +149.5 t_x(301299,0),8418
+      +20.5 t_x(301329,0),8419 +1124.47368421053 t_x(301342,960)LCES004M,8420 +28.5 t_x(301346,0),8421
+      +76.0822368421053 t_x(301353,5)KSPE104D,8422 +163.5 t_x(301367,0),8423 +295.621442125237 t_x(301391,184)RMZSI04,8424
+      +311.374570446735 t_x(301417,154)LGKFN04,8425 +382.257328990228 t_x(301420,304)LELVL104,8426 +557.616236162362 t_x(301477,184)MRAE04,8427
+      +834.412101143889 t_x(301501,114)LCES004,8429 +1.5 t_x(301540,0),8430 +117 t_x(301582,0),8431 +352.5 t_x(301590,0),8432
+      +257 t_x(301601,0),8433 +135.444444444444 t_x(301687,115)LEBAS04A,8434 +97.5 t_x(301707,0),8435
+      +1279.66506890354 t_x(301709,1219)LCES004M,8436 +674.5 t_x(301721,0),8437 +620 t_x(301727,0),8438
+      +57.5 t_x(301757,0),8439 +102 t_x(301785,0),8440 +46.4402173913044 t_x(301815,9)GL4W04M,8441 +37.5 t_x(301819,0),8442
+      +142.5 t_x(301888,0),8443 +891.201852891634 t_x(301968,50)EG11G04M,8444 +851 t_x(302060,0),8445
+      +126.5 t_x(302096,0),8447 +269 t_x(302135,0),8448 +196.5 t_x(302136,0),8449 +160 t_x(302179,0),8450
+      +362.302876480541 t_x(302224,281)LELVL104,8451 +20.5 t_x(302247,0),8452 +55.5 t_x(302262,0),8453
+      +0.5 t_x(302300,0),8454 +242.5 t_x(302310,0),8455 +24 t_x(302341,0),8456 +767.60368043088 t_x(302365,685)RMZSI04,8457
+      +179.818481848185 t_x(302390,131)RMZSI04,8458 +146 t_x(302457,0),8459 +27 t_x(302470,0),8460 +240 t_x(302474,0),8461
+      +340 t_x(302531,0),8464 +98 t_x(302536,0),8465 +63 t_x(302552,0),8466 +56.5 t_x(302575,0),8467 +194.417525773196 t_x(302591,18)BKED1204,8469
+      +538.757674418605 t_x(302643,52)EG11G04M,8470 +864.002608695652 t_x(302661,72)EG11G04M,8472 +95.8108108108108 t_x(302665,35)GL34W04,8473
+      +429 t_x(302686,0),8475 +553.806947608201 t_x(302741,449)RMZSI04,8477 +382.326666666667 t_x(302774,246)RMZSI04,8478
+      +212.432203389831 t_x(302830,70)RMZSI04,8481 +238.54343220339 t_x(302840,49)RMZU04,8482 +183 t_x(302940,0),8483
+      +738.046672828096 t_x(302944,653)RMZSI04,8484 +621.20914696814 t_x(302986,512)LEBAS04A,8485 +110.5 t_x(303035,0),8487
+      +353.5 t_x(303061,0),8488 +170 t_x(303077,0),8489 +490.794930875576 t_x(303152,314)LEBAS04A,8490
+      +383.60303030303 t_x(303156,266)EG11G04M,8491 +133.173076923077 t_x(303164,87)KSPE104D,8492 +230 t_x(303173,0),8493
+      +703.953488372093 t_x(303195,390)MRAE04,8495 +2074.37104211497 t_x(303203,1707)LCES004,8496 +265.490196078431 t_x(303209,224)LEBAS04A,8497
+      +31 t_x(303215,0),8498 +106 t_x(303224,0),8499 +398.398894154818 t_x(303227,322)LELVL104,8500 +558.92817679558 t_x(303235,186)EGPFA04,8501
+      +52 t_x(303247,0),8502 +40 t_x(303253,0),8503 +44 t_x(303270,0),8504 +82.6484848484848 t_x(303282,7)LEMDAT04,8505
+      +240 t_x(303297,0),8506 +739.219512195122 t_x(303314,60)EG11G04M,8507 +121.5 t_x(303409,0),8508
+      +521 t_x(303471,0),8509 +30 t_x(303476,0),8510 +458.899525316456 t_x(303485,425)LELVL104,8511 +119.53781512605 t_x(303503,16)KSLN04A,8512
+      +1939.01162790698 t_x(303506,1830)LCES004,8513 +528.386925795053 t_x(303517,420)RMZSI04,8514 +615.062146892655 t_x(303529,608)EDGG704,8515
+      +3555.77968103957 t_x(303534,3213)LGZAA04M,8516 +324.007692307692 t_x(303580,192)EG11G04M,8517 +251.821663019694 t_x(303604,146)LELVL104,8518
+      +143.34008097166 t_x(303617,99)KSLN04A,8519 +149.541806020067 t_x(303662,5)KSPE104D,8521 +358.794712286159 t_x(303664,219)LGAVA04,8522
+      +2139.66471295461 t_x(303665,1780)LCES004,8523 +1217.75154004107 t_x(303717,35)LGZAA04M,8524 +62.0045045045045 t_x(303784,38)KSPE104D,8526
+      +208 t_x(303790,0),8527 +71 t_x(303810,0),8528 +891.639328984157 t_x(303814,873)EDGG704,8529 +261 t_x(303829,0),8530
+      +448.580267558528 t_x(303842,12)LELVU04,8532 +25.5 t_x(303874,0),8533 +150.5 t_x(303900,0),8534
+      +221 t_x(303930,0),8536 +2650.50953389831 t_x(303959,2115)LGZAA04M,8537 +106.5 t_x(303971,0),8538
+      +68 t_x(303979,0),8539 +537 t_x(303992,0),8540 +244.968831168831 t_x(304001,201)LEBAS04A,8541 +444.497950819672 t_x(304007,339)EG11G04M,8542
+      +182 t_x(304074,0),8544 +318.981481481481 t_x(304139,230)LELVL104,8545 +359.24574829932 t_x(304182,277)LELVL104,8546
+      +703.273525721455 t_x(304230,697)EDGG704,8547 +339.5 t_x(304261,0),8549 +398.398894154818 t_x(304263,322)LELVL104,8550
+      +312 t_x(304315,0),8551 +551.388888888889 t_x(304335,522)LELVL104,8552 +2062.60365497076 t_x(304362,1553)LGZAA04M,8553
+      +158.514195583596 t_x(304414,3)LEMDAT04,8554 +240 t_x(304433,0),8555 +177 t_x(304456,0),8557 +90.5 t_x(304458,0),8558
+      +788.285532994924 t_x(304483,30)LCES004,8559 +380.384768211921 t_x(304486,66)LELVU04,8560 +68 t_x(304552,0),8562
+      +126 t_x(304557,0),8563 +470.5 t_x(304583,0),8564 +229.88 t_x(304606,196)KFUL1U04,8565 +4 t_x(304631,0),8566
+      +168.5 t_x(304701,0),8567 +19 t_x(304734,0),8569 +407 t_x(304753,0),8570 +134 t_x(304765,0),8571
+      +133 t_x(304780,0),8572 +114 t_x(304803,0),8574 +164.5 t_x(304857,0),8575 +110 t_x(304895,0),8576
+      +94.5 t_x(304979,0),8577 +60.5 t_x(304980,0),8578 +277 t_x(305019,0),8579 +21.5 t_x(305039,0),8580
+      +148.5 t_x(305074,0),8581 +269.682112068966 t_x(305122,187)LEBAS04A,8583 +163.39263803681 t_x(305154,16)LELVL104,8584
+      +17 t_x(305224,0),8585 +522 t_x(305283,0),8586 +132.5 t_x(305363,0),8587 +767.141649048626 t_x(305462,746)EDGG704,8588
+      +160 t_x(305491,0),8589 +176.269565217391 t_x(305522,51)KSPE104D,8590 +89.5 t_x(305532,0),8591 +38.5 t_x(305535,0),8592
+      +662.112612612613 t_x(305538,570)RMZSI04,8593 +159 t_x(305548,0),8594 +1851.29116835327 t_x(305557,1200)LCES004,8595
+      +72 t_x(305593,0),8596 +110 t_x(305597,0),8597 +13.5 t_x(305599,0),8598 +150.5 t_x(305604,0),8599
+      +302 t_x(305671,0),8600 +143.5 t_x(305686,0),8601 +424.490532544379 t_x(305689,58)LEMDAT04,8602
+      +30 t_x(305696,0),8603 +673.949447077409 t_x(305697,322)LEMDAT04,8604 +72.6241379310345 t_x(305716,6)KWUR1C04,8605
+      +131.617307692308 t_x(305728,29)ZM56704,8606 +418.810595065312 t_x(305730,320)LGIRA04,8607 +13.5 t_x(305764,0),8608
+      +1020 t_x(305798,900)LCES004,8610 +1287.23600605144 t_x(305802,1083)EDGG704,8611 +129 t_x(305803,0),8612
+      +387 t_x(305828,0),8613 +1224.70935703084 t_x(305867,1013)EDGG704,8614 +2392.28788673309 t_x(305887,1924)LCES004,8615
+      +406.225 t_x(305899,258)LEBAS04A,8616 +36.5 t_x(305950,0),8617 +464.445945945946 t_x(305962,60)LEMDAT04,8618
+      +225.133016627078 t_x(305967,111)LELVL104,8619 +432 t_x(306187,0),8621 +172.041666666667 t_x(306197,115)LEBAS04A,8622
+      +68.5 t_x(306206,0),8623 +1065.9726443769 t_x(306207,895)LCES004M,8624 +365.786401098901 t_x(306251,51)RMZU04,8627
+      +104.5 t_x(306272,0),8629 +340.011764705882 t_x(306307,4)RMZU04,8631 +133.5 t_x(306308,0),8632 +1994.61485974223 t_x(306346,1888)LCES004,8633
+      +358.00979020979 t_x(306384,27)LELVU04,8634 +66.5 t_x(306397,0),8635 +831.762845849802 t_x(306405,812)EDGG704,8636
+      +751.46814516129 t_x(306413,571)LGKFN04,8637 +558.805432372505 t_x(306449,441)LEBAS04A,8638 +51 t_x(306542,0),8639
+      +305.168039538715 t_x(306669,45)MRAE04,8640 +47.5 t_x(306685,0),8641 +1620.40404040404 t_x(306698,1580)EDGG704,8642
+      +446 t_x(306710,0),8643 +141 t_x(306718,0),8644 +382.929699842022 t_x(306743,290)RMZSI04,8645 +149.5 t_x(306751,0),8646
+      +136.5 t_x(306756,0),8647 +356.3129395218 t_x(306801,34)RMZU04,8648 +112.5 t_x(306846,0),8649 +212.010613207547 t_x(306862,3)KSAL1204,8650
+      +251.200836820084 t_x(306868,108)KSLN04A,8651 +236.205756929638 t_x(306922,40)LOVN1504,8652 +202.5 t_x(306995,0),8654
+      +567.04647256439 t_x(307018,464)RMZSI04,8655 +271.5 t_x(307021,0),8656 +208 t_x(307055,0),8657 +230.5 t_x(307068,0),8659
+      +2051.07205934299 t_x(307105,1897)LGZAA04M,8660 +70 t_x(307107,0),8661 +35 t_x(307140,0),8662 +273.291338582677 t_x(307142,140)KSPE104D,8663
+      +131.5 t_x(307145,0),8664 +1772.29032258065 t_x(307153,1611)LCES004,8665 +546.631294964029 t_x(307154,465)LGIRA04,8666
+      +744.293405114401 t_x(307190,62)LGKFN04,8667 +722.155635062612 t_x(307217,604)RMZSI04,8668 +2100.33864541833 t_x(307264,2060)LCES004,8670
+      +481.431034482759 t_x(307265,350)LEBAS04A,8671 +474.922005571031 t_x(307359,408)LELVL104,8672 +88.5 t_x(307394,0),8673
+      +86.5 t_x(307441,0),8674 +333 t_x(307461,0),8675 +597.219557195572 t_x(307470,346)LGIRA04,8676 +2286.76840446863 t_x(307498,1944)LCES004,8678
+      +112 t_x(307547,0),8679 +72.5 t_x(307617,0),8680 +528 t_x(307626,0),8681 +236.755863539446 t_x(307658,46)RMZU04,8682
+      +17.5 t_x(307674,0),8683 +1130.48630136986 t_x(307740,756)LGSRA04,8684 +475.118991793669 t_x(307752,288)LGAVA04,8685
+      +209.230769230769 t_x(307791,32)ZM56704,8686 +304 t_x(307805,0),8687 +22 t_x(307831,0),8688 +17.5 t_x(307833,0),8689
+      +264.5 t_x(307846,0),8690 +186 t_x(307860,0),8691 +177.59014084507 t_x(307878,8)KWUR1C04,8692 +101 t_x(307961,0),8693
+      +171.648318042813 t_x(307985,73)RMZU04,8695 +609.122507122507 t_x(307990,602)EDGG704,8696 +2018.9174584323 t_x(307992,1502)LGZAA04M,8697
+      +217 t_x(308003,0),8698 +186.5 t_x(308004,0),8699 +592.922954303932 t_x(308064,480)LEBAS04A,8700
+      +572.518796992481 t_x(308077,565)EDGG704,8701 +1085.409328891 t_x(308125,383)LCES004,8702 +107.182857142857 t_x(308210,83)LEBAS04A,8704
+      +140.069958847737 t_x(308221,95)KSLN04A,8705 +589.773420479303 t_x(308225,490)RMZSI04,8706 +150.5 t_x(308239,0),8707
+      +220.844240837696 t_x(308248,151)YB3EH04A,8708 +1989.52243392747 t_x(308251,1536)LCES004,8709 +86.5 t_x(308268,0),8710
+      +86 t_x(308281,0),8711 +517.488741044012 t_x(308294,238)LGIRA04,8712 +157.358520900322 t_x(308308,34)YB3EH04A,8713
+      +697.775581395349 t_x(308325,369)LGKFN04,8714 +193.14880952381 t_x(308334,130)EBEEC04M,8715 +226.326666666667 t_x(308351,214)RMZSI04,8716
+      +4.5 t_x(308366,0),8717 +13.5 t_x(308386,0),8718 +266.5 t_x(308432,0),8720 +683.665083135392 t_x(308449,363)MRAE04,8721
+      +78.5 t_x(308482,0),8722 +427.785714285714 t_x(308485,330)LGIRA04,8723 +510 t_x(308507,450)LCES004,8725
+      +1819.64670138889 t_x(308582,1754)EDGG704,8726 +244.5 t_x(308593,0),8727 +91.5 t_x(308602,0),8728
+      +1265.04271991911 t_x(308619,1045)LGZAA04M,8729 +1748.8231827112 t_x(308622,1164)LCES004,8730 +504.548619447779 t_x(308624,383)LCES004,8731
+      +614.043701799486 t_x(308647,267)MRAE04,8732 +319.18345323741 t_x(308677,214)RMZSI04,8733 +11.5 t_x(308700,0),8734
+      +185.001351351351 t_x(308855,1)YB3EH04A,8735 +103.5 t_x(308908,0),8736 +10.5 t_x(308941,0),8737
+      +776.92050209205 t_x(308945,756)EDGG704,8738 +20 t_x(308947,0),8739 +16 t_x(309000,0),8740 +604.257588898526 t_x(309011,253)MRAE04,8741
+      +168.722222222222 t_x(309049,66)RMZSI04,8742 +482.5 t_x(309061,0),8743 +755.370562770563 t_x(309098,641)RMZSI04,8744
+      +48 t_x(309119,0),8745 +1332.21298573537 t_x(309172,1133)EDGG704,8746 +206.359413202934 t_x(309203,39)YB3EH04A,8747
+      +811.181634712412 t_x(309210,791)EDGG704,8749 +1281.67061281337 t_x(309283,939)LGSRA04,8750 +7.5 t_x(309311,0),8751
+      +439.5 t_x(309321,0),8753 +793.273444347064 t_x(309324,713)RMZSI04,8754 +58 t_x(309331,0),8755 +368.5 t_x(309374,0),8756
+      +2018.6263322884 t_x(309414,1644)LCES004,8757 +27 t_x(309461,0),8759 +819.5 t_x(309465,0),8760 +236.779859484778 t_x(309473,141)LOVN1504,8761
+      +609.790116896918 t_x(309498,512)RMZSI04,8762 +320.43947368421 t_x(309547,201)LEBAS04A,8764 +586.363770250368 t_x(309557,579)EDGG704,8765
+      +1703.26483704974 t_x(309573,1197)LCES004,8766 +95 t_x(309597,0),8768 +114 t_x(309599,0),8769 +80.2412587412587 t_x(309602,50)LEBAS04A,8770
+      +27 t_x(309735,0),8772 +435 t_x(309780,300)LCES004,8773 +145.83676975945 t_x(309790,14)YB3EH04A,8774
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+      +79.4542253521127 x(287200,49)GL4W04M,20550.p +118 x(295306,118)RJIU04M,20551.p +1623 x(309959,1447)MRAEE04,20552.p
+      +783.700963222417 x(297346,697)RJIU04M,20553.p +982 x(297113,979)RJIU04M,20554.p +510 x(294001,462)RJIU04M,20555.p
+      +142 x(295850,142)RJIU04M,20556.p +164.406779661017 x(294473,148)RJIU04M,20557.p +178 x(293898,153)RJIU04M,20558.p
+      +3566 x(280252,2727)RQXSI04E,20559.p +5248.92295926582 x(300050,5160)GL4W04M,20560.p +1927 x(302361,1618)MRAEE04,20561.p
+      +671 x(295238,671)RJIU04M,20562.p +935 x(296194,932)MGY04,20563.p +298 x(291917,298)RJIU04M,20564.p
+      +654 x(295508,639)MAB04,20565.p +2038 x(304450,1773)MAB04,20566.p +1404 x(301759,1397)KCHI104M,20567.p
+      +434 x(308003,434)YB3EH04A,20568.p +1318 x(309711,1304)MYY04A,20569.p +3963 x(284810,3245)PMXX04M,20570.p
+      +1381 x(277936,1379)LGKFN04,20571.p +744 x(314402,737)MAB1204A,20572.p +1282 x(302879,1137)MAB1204A,20573.p
+      +550.975151515152 x(308371,478)MYY04A,20574.p +770 x(304261,766)RJIU04M,20575.p +4685 x(283688,3621)PMXX04M,20576.p
+      +620.506124721604 x(308914,555)MYY04A,20577.p +268 x(297636,259)KWUR404E,20578.p +220 x(302575,201)RJIU04M,20579.p
+      +1291.11047400612 x(302317,1291)KSLN04M,20580.p +286 x(309016,286)MRAEE04,20581.p +459.849173553719 x(294001,375)RJIU04M,20582.p
+      +246 x(295850,230)RJIU04M,20583.p +892 x(297113,892)RJIU04M,20584.p +5319.27684752858 x(300050,5244)GL4W04M,20585.p
+      +885 x(290480,885)RJIU04M,20586.p +1682 x(272266,1503)YB5WH04M,20587.p +4240 x(280252,3182)PMXX04M,20588.p
+      +924 x(294756,920)RJIU04M,20589.p +369.997292418773 x(312773,321)GL34W04,20590.p +798 x(302879,770)MGY04,20591.p
+      +913 x(302361,875)MAB04,20592.p +1095.27156549521 x(301759,1084)LGKFN04,20593.p +704.333333333333 x(294001,704)EGPFA04,20594.p
+      +808.340807174888 x(297113,804)RJIU04M,20595.p +5390.76678473676 x(300050,5328)GL4W04M,20596.p +527 x(304114,527)MGY04,20597.p
+      +843 x(311856,813)MEK04,20598.p +1160.77558420629 x(283559,1158)LGKFN04,20599.p +961 x(306677,961)MYY04A,20600.p
+      +4656.19382232176 x(285241,4603)LGKFN04,20601.p +818 x(294001,814)RJIU04M,20602.p
+Subject to
+ slot(BKED1204,40800): +1 t_x(263329,0),30.o +1 t_x(301785,0),8440 <= +1
+ slot(BKED1204,40984): +1 t_x(301785,0),2635.o +1 t_x(284228,0),7661 <= +1
+ slot(BKED1204,41169): +1 t_x(284228,0),652.o +1 t_x(284738,0),7685 +1 x(263329,51)BKED1204,16121.p <= +1
+ slot(BKED1204,41353): +1 t_x(284738,164)BKED1204,692.o +1 t_x(301041,36)BKED1204,8407 <= +1
+ slot(BKED1204,41538): +1 t_x(301041,221)BKED1204,2556.o +1 t_x(291640,0),7968 <= +1
+ slot(BKED1204,41723): +1 t_x(291640,30)BKED1204,1439.o <= +1
+ slot(BKED1204,41907): <= +1
+ slot(BKED1204,42092): +1 t_x(301149,63)BKED1204,2569.o <= +1
+ slot(BKED1204,42276): +1 t_x(290849,0),1325.o +1 x(295174,83)LELVU04,15083.p <= +1
+ slot(BKED1204,42646): +1 t_x(295174,673)LELVU04,1930.o +1 t_x(289862,0),7867 +1 x(295174,250)BKED1204,9398.p
+  <= +1
+ slot(BKED1204,42830): +1 t_x(289862,61)BKED1204,1211.o +1 x(295174,378)LELVU04,11384.p +1 x(295174,434)BKED1204,13037.p
+  <= +1
+ slot(BKED1204,43015): +1 t_x(288999,156)$LEMDAT04,1118.o +1 x(288999,77)LEMDAT04,10476.p <= +1
+ slot(BKED1204,43200): +1 t_x(306918,85)BKED1204,3136.o +1 t_x(290429,0),7896 <= +1
+ slot(BKED1204,43384): +1 t_x(290429,0),1274.o +1 t_x(292762,0),8022 <= +1
+ slot(BKED1204,43569): +1 t_x(292762,12)BKED1204,1584.o +1 t_x(292408,1)BKED1204,7998 <= +1
+ slot(BKED1204,43753): +1 t_x(292408,185)BKED1204,1532.o +1 t_x(302591,18)BKED1204,8469 <= +1
+ slot(BKED1204,43938): +1 t_x(302591,203)BKED1204,2707.o +1 t_x(295688,0),8184 <= +1
+ slot(BKED1204,44123): +1 t_x(295688,117)BKED1204,2026.o +1 t_x(297407,0),8299 <= +1
+ slot(BKED1204,44307): +1 t_x(297407,125)BKED1204,2310.o +1 t_x(301287,0),8417 +1 x(307707,98)BKED1204,13502.p
+  <= +1
+ slot(BKED1204,44492): +1 t_x(307707,283)BKED1204,3213.o +1 t_x(303061,0),8488 +1 x(279006,227)BKED1204,11551.p
+  +1 x(301287,174)BKED1204,11589.p +1 x(297407,310)BKED1204,11772.p +1 x(296449,109)LELVU04,11809.p <= +1
+ slot(BKED1204,44676): +1 t_x(279006,411)BKED1204,275.o +1 x(301287,358)BKED1204,9368.p +1 x(297407,494)BKED1204,9730.p
+  +1 x(307707,467)BKED1204,9984.p +1 x(296449,304)BKED1204,10405.p <= +1
+ slot(BKED1204,44861): +1 t_x(296449,404)LELVU04,2169.o +1 x(263418,12)BKED1204,9719.p +1 x(301287,543)BKED1204,13394.p
+  +1 x(279006,596)BKED1204,13505.p <= +1
+ slot(BKED1204,45046): +1 t_x(301287,728)BKED1204,2582.o +1 t_x(287722,0),7787 +1 x(263418,197)BKED1204,11910.p
+  +1 x(303061,153)BKED1204,12005.p <= +1
+ slot(BKED1204,45230): +1 t_x(263418,381)BKED1204,43.o +1 t_x(263613,0),7477 +1 x(287722,50)BKED1204,10091.p
+  +1 x(303061,337)BKED1204,10118.p <= +1
+ slot(BKED1204,45415): +1 t_x(303061,522)BKED1204,2765.o +1 t_x(307441,0),8674 +1 x(263613,21)BKED1204,10581.p
+  +1 x(287722,235)BKED1204,12103.p <= +1
+ slot(BR204M,31800): +1 t_x(263330,0),31.o +1 x(292094,33)LELVL04M,10554.p <= +1
+ slot(BR204M,31890): +1 t_x(291019,0),1346.o +1 x(292094,79)BR204M,19109.p <= +1
+ slot(BR204M,31981): +1 t_x(292094,136)LELVL04M,1487.o +1 x(294910,5)RFBRT04M,13606.p <= +1
+ slot(BR204M,32072): +1 t_x(292217,0),1507.o +1 x(292094,240)LELVL04M,18394.p <= +1
+ slot(BR204M,32162): +1 t_x(294910,0),1884.o +1 x(292094,343)LELVL04M,15890.p <= +1
+ slot(BR204M,32253): <= +1
+ slot(BR204M,32344): +1 t_x(289049,0),1124.o +1 x(291019,64)BR204M,19880.p <= +1
+ slot(BR204M,32435): +1 t_x(263107,22)BR204M,11.o +1 x(291019,155)BR204M,18044.p <= +1
+ slot(BR204M,32525): +1 t_x(296857,5)BR204M,2219.o +1 x(263107,112)BR204M,19969.p <= +1
+ slot(BR204M,32616): +1 t_x(297398,0),2307.o +1 x(290015,13)YD5WH04M,10267.p +1 x(290015,68)YD5WH04M,11431.p
+  <= +1
+ slot(BR204M,32707): +1 t_x(290015,124)BR204M,1232.o +1 t_x(289490,0),7855 <= +1
+ slot(BR204M,32798): +1 t_x(289490,34)BR204M,1176.o +1 t_x(295168,3)BR204M,8147 +1 x(284797,30)YB3EH04E,9637.p
+  +1 x(297398,73)BR204M,17976.p +1 x(290015,215)BR204M,18010.p <= +1
+ slot(BR204M,32888): +1 t_x(284797,127)BR204M,695.o +1 t_x(296878,0),8270 +1 x(289490,124)BR204M,11750.p
+  +1 x(295168,93)BR204M,12128.p +1 x(290924,7)BR204M,12202.p +1 x(290015,286)YD5WH04M,18800.p +1 x(284797,130)YB3EH04E,19988.p
+  <= +1
+ slot(BR204M,32979): +1 t_x(295168,184)BR204M,1929.o +1 x(296878,9)BR204M,9841.p +1 x(290924,98)BR204M,10437.p
+  +1 x(284797,180)YB3EH04E,11972.p <= +1
+ slot(BR204M,33070): +1 t_x(290924,189)BR204M,1334.o +1 t_x(297350,0),8294 +1 x(287195,18)BR204M,9399.p
+  +1 x(296878,100)BR204M,13701.p +1 x(284797,280)YB3EH04E,15691.p +1 x(284797,309)BR204M,19539.p <= +1
+ slot(BR204M,33160): +1 t_x(296878,190)BR204M,2222.o +1 t_x(303900,0),8534 +1 x(287195,108)BR204M,13397.p
+  +1 x(300281,11)BR204M,13458.p <= +1
+ slot(BR204M,33251): +1 t_x(295891,0),2067.o +1 x(300281,102)BR204M,11661.p +1 x(296878,281)BR204M,12000.p
+  +1 x(287195,199)BR204M,12241.p <= +1
+ slot(BR204M,33342): +1 t_x(300281,11)BR204M,2489.o +1 x(292446,9)BR204M,10044.p +1 x(287195,253)RFBRT04M,15060.p
+  +1 x(284797,581)BR204M,17026.p <= +1
+ slot(BR204M,33433): +1 t_x(287195,359)RFBRT04M,923.o +1 x(292446,100)BR204M,11659.p <= +1
+ slot(BR204M,33523): +1 t_x(297350,29)BR204M,2296.o +1 x(292446,190)BR204M,13305.p +1 x(295891,233)BR204M,13386.p
+  +1 x(284797,730)YB3EH04E,18038.p +1 x(284797,762)BR204M,18802.p <= +1
+ slot(BR204M,33614): +1 t_x(303900,29)BR204M,2854.o +1 t_x(297424,0),8300 +1 x(297350,120)BR204M,15093.p
+  <= +1
+ slot(BR204M,33705): +1 t_x(286712,0),863.o +1 t_x(284372,0),7674 +1 x(303900,120)BR204M,10153.p <= +1
+ slot(BR204M,33796): +1 t_x(292446,281)BR204M,1539.o +1 t_x(295298,0),8156 +1 x(297424,43)BR204M,10054.p
+  +1 x(298093,1)RFBRT04M,10156.p <= +1
+ slot(BR204M,33886): +1 t_x(297424,133)BR204M,2312.o +1 t_x(298009,0),8329 +1 x(298093,76)BR204M,11265.p
+  +1 x(284372,3)BR204M,16354.p <= +1
+ slot(BR204M,33977): +1 t_x(284372,94)BR204M,672.o +1 x(286712,54)RFBRT04M,10102.p +1 x(297424,224)BR204M,12195.p
+  <= +1
+ slot(BR204M,34068): +1 t_x(295298,81)BR204M,1952.o +1 x(298009,56)BR204M,10171.p +1 x(286712,156)BR204M,11983.p
+  <= +1
+ slot(BR204M,34159): +1 t_x(298093,0),2382.o +1 x(298009,147)BR204M,12035.p +1 x(295298,172)BR204M,12074.p
+  <= +1
+ slot(BR204M,34249): +1 t_x(298009,237)BR204M,2373.o +1 t_x(295708,0),8186 <= +1
+ slot(BR204M,34340): +1 t_x(295708,0),2029.o +1 t_x(288838,0),7831 <= +1
+ slot(BR204M,34431): +1 t_x(298005,0),2371.o +1 x(295708,76)BR204M,10659.p <= +1
+ slot(BR204M,34521): +1 t_x(288838,83)BR204M,1098.o <= +1
+ slot(BR204M,34612): <= +1
+ slot(BR204M,34703): <= +1
+ slot(BR204M,34794): <= +1
+ slot(BR204M,34884): +1 t_x(289932,0),1221.o <= +1
+ slot(BR204M,34975): +1 t_x(290832,0),1324.o <= +1
+ slot(BR204M,35066): +1 t_x(291320,0),1394.o <= +1
+ slot(BR204M,35247): +1 t_x(294231,0),1787.o <= +1
+ slot(BR204M,35338): +1 t_x(296240,0),2135.o <= +1
+ slot(BR204M,35429): +1 t_x(287051,0),905.o <= +1
+ slot(BR404M,36675): +1 t_x(285724,36)BR404M,779.o <= +1
+ slot(BR404M,36750): +1 t_x(294418,0),1800.o +1 x(293521,1004)RJIU04M,16468.p <= +1
+ slot(BR404M,36825): +1 t_x(294938,0),1889.o +1 x(293521,1081)BR404M,17534.p <= +1
+ slot(BR404M,36900): +1 t_x(294531,0),1818.o +1 x(285718,5)BR404M,10225.p <= +1
+ slot(BR404M,36975): +1 x(285718,80)BR404M,19509.p <= +1
+ slot(BR404M,37050): +1 t_x(285718,139)LELVL04M,777.o <= +1
+ slot(BR404M,37125): +1 x(293521,1356)RJIU04M,18869.p <= +1
+ slot(BR404M,37200): +1 t_x(277445,0),213.o +1 t_x(297393,0),8297 <= +1
+ slot(BR404M,37275): +1 t_x(288992,0),1117.o +1 x(294531,69)RNI04M,11007.p +1 x(295809,2)BR404M,17827.p
+  <= +1
+ slot(BR404M,37350): +1 t_x(293468,0),1675.o +1 x(295809,77)BR404M,10263.p +1 x(294531,156)BR404M,12374.p
+  <= +1
+ slot(BR404M,37425): +1 t_x(293889,0),1739.o +1 x(295809,221)RNS04M,13183.p +1 x(293468,24)RJIU04M,13802.p
+  +1 x(294531,231)BR404M,17179.p <= +1
+ slot(BR404M,37575): +1 t_x(302356,113)BR404M,2682.o +1 x(294531,366)RJIU04M,14472.p +1 x(295809,302)BR404M,14477.p
+  +1 x(293468,112)BR404M,15294.p <= +1
+ slot(BR404M,37650): +1 t_x(295809,321)RNS04M,2050.o +1 x(297393,42)BR404M,9588.p +1 x(277445,47)BR404M,9608.p
+  +1 x(294940,96)RNS04M,9947.p +1 x(288992,14)BR404M,15620.p +1 x(288992,59)RJIU04M,16502.p +1 x(293468,187)BR404M,16509.p
+  <= +1
+ slot(BR404M,37800): +1 t_x(297393,192)BR404M,2306.o +1 t_x(292688,0),8014 +1 x(293889,43)RJIU04M,11120.p
+  +1 x(294940,188)BR404M,16210.p +1 x(293889,98)BR404M,18822.p <= +1
+ slot(BR404M,37875): +1 t_x(294940,263)BR404M,1890.o +1 t_x(294164,0),8090 +1 x(292688,7)BR404M,9926.p
+  <= +1
+ slot(BR404M,37950): +1 t_x(292688,82)BR404M,1571.o +1 t_x(285792,0),7723 +1 x(294164,14)BR404M,16384.p
+  +1 x(291887,70)BR404M,16407.p <= +1
+ slot(BR404M,38025): +1 t_x(291887,19)YD5WH04M,1464.o +1 t_x(294449,0),8100 +1 x(294940,396)RNS04M,12380.p
+  +1 x(292688,157)BR404M,12583.p +1 x(297393,417)BR404M,12643.p +1 x(277445,422)BR404M,12696.p +1 x(294164,89)BR404M,17397.p
+  +1 x(285792,69)BR404M,17431.p +1 x(291887,128)YD5WH04M,20218.p <= +1
+ slot(BR404M,38100): +1 t_x(292245,0),1511.o +1 x(297596,19)LELVL04M,9740.p +1 x(294449,57)BR404M,9747.p
+  +1 x(285792,144)BR404M,9839.p +1 x(291887,220)BR404M,9952.p +1 x(294164,164)BR404M,10472.p +1 x(292245,215)BR404M,17587.p
+  <= +1
+ slot(BR404M,38175): +1 t_x(294164,239)BR404M,1783.o +1 x(297596,122)LELVL04M,11669.p +1 x(294449,132)BR404M,11676.p
+  +1 x(285792,219)BR404M,11771.p +1 x(292245,266)LELVL04M,11796.p +1 x(291887,291)YD5WH04M,12177.p +1 x(292688,307)BR404M,12207.p
+  +1 x(294940,563)BR404M,17363.p +1 x(293534,204)RJIU04M,19426.p <= +1
+ slot(BR404M,38325): +1 t_x(293534,0),1688.o +1 x(285792,369)BR404M,12550.p +1 x(294164,389)BR404M,12554.p
+  +1 x(292245,370)LELVL04M,12561.p +1 x(297596,225)LELVL04M,13303.p +1 x(294449,282)BR404M,13347.p <= +1
+ slot(BR404M,38400): +1 t_x(285792,444)BR404M,786.o +1 t_x(291013,0),7924 +1 x(290076,6)RJIU04M,9122.p
+  +1 x(290574,0),10626.p +1 x(294449,357)BR404M,17340.p +1 x(297596,329)LELVL04M,17421.p +1 x(293534,436)BR404M,18772.p
+  <= +1
+ slot(BR404M,38475): +1 t_x(290574,88)RJIU04M,1298.o +1 t_x(296337,0),8244 +1 x(292152,62)BR404M,10229.p
+  +1 x(290076,94)RJIU04M,11072.p +1 x(294940,863)BR404M,14610.p +1 x(285792,519)BR404M,14635.p +1 x(294164,539)BR404M,14686.p
+  +1 x(297596,422)BR404M,14742.p +1 x(294449,432)BR404M,15020.p +1 x(291887,564)YD5WH04M,15129.p +1 x(292245,571)RJIU04M,18971.p
+  <= +1
+ slot(BR404M,38550): +1 t_x(294449,507)BR404M,1805.o +1 x(292152,137)BR404M,12038.p +1 x(290076,175)BR404M,15095.p
+  +1 x(290574,175)RJIU04M,15106.p +1 x(297596,497)BR404M,19133.p <= +1
+ slot(BR404M,38625): +1 t_x(297596,535)LELVL04M,2330.o +1 x(297335,15)BR404M,9324.p +1 x(292152,181)LELVL04M,17961.p
+  +1 x(290076,250)BR404M,17986.p +1 x(290574,255)BR404M,17999.p +1 x(294940,996)RNS04M,18122.p +1 x(294449,582)BR404M,18173.p
+  +1 x(285792,669)BR404M,18347.p <= +1
+ slot(BR404M,38700): +1 t_x(292152,284)LELVL04M,1496.o +1 x(290076,325)BR404M,15846.p +1 x(290574,330)BR404M,15864.p
+  +1 x(297335,90)BR404M,15980.p +1 x(293534,731)RJIU04M,16107.p +1 x(297596,638)LELVL04M,16247.p +1 x(294449,657)BR404M,16351.p
+  <= +1
+ slot(BR404M,38775): +1 t_x(291013,72)BR404M,1343.o +1 x(288693,25)BR404M,10005.p +1 x(290574,405)BR404M,17166.p
+  <= +1
+ slot(BR404M,38850): +1 t_x(296337,74)BR404M,2152.o +1 x(297335,232)RJIU04M,11335.p +1 x(288693,100)BR404M,11865.p
+  +1 x(293534,870)LELVL04M,12706.p +1 x(293889,1148)BR404M,13033.p +1 x(290076,445)RJIU04M,18996.p +1 x(291013,147)BR404M,19057.p
+  <= +1
+ slot(BR404M,38925): +1 t_x(287544,3)BR404M,964.o +1 x(290076,533)RJIU04M,12376.p +1 x(290574,527)RJIU04M,12384.p
+  +1 x(297335,315)BR404M,12396.p +1 x(291013,222)BR404M,18104.p +1 x(296337,149)BR404M,18325.p <= +1
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+  +1 x(287544,78)BR404M,15976.p +1 x(296337,224)BR404M,16119.p +1 x(297335,390)BR404M,19025.p <= +1
+ slot(BR404M,39075): +1 t_x(288693,317)RJIU04M,1083.o +1 t_x(296401,0),8249 +1 x(290076,700)BR404M,17116.p
+  +1 x(297335,465)BR404M,17123.p +1 x(287544,153)BR404M,17131.p +1 x(296337,299)BR404M,19505.p <= +1
+ slot(BR404M,39150): +1 t_x(290076,775)BR404M,1241.o +1 t_x(285899,0),7728 +1 x(292550,25)BR404M,10119.p
+  +1 x(302136,18)BR404M,10615.p +1 x(297335,540)BR404M,14607.p +1 x(292808,62)BR404M,14930.p +1 x(287544,228)BR404M,18924.p
+  +1 x(288693,400)BR404M,18957.p +1 x(296337,374)BR404M,19058.p <= +1
+ slot(BR404M,39225): +1 t_x(302136,93)BR404M,2663.o +1 x(292808,110)RJIU04M,11376.p +1 x(288693,475)BR404M,14556.p
+  +1 x(292550,100)BR404M,14815.p <= +1
+ slot(BR404M,39300): +1 t_x(297335,671)RJIU04M,2291.o +1 x(292550,175)BR404M,12030.p +1 x(292808,198)RJIU04M,12443.p
+  +1 x(302136,168)BR404M,17383.p +1 x(288693,550)BR404M,18129.p <= +1
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+ slot(BR404M,39525): +1 t_x(285899,0),801.o +1 x(292550,388)RJIU04M,16349.p <= +1
+ slot(BR404M,39600): +1 t_x(277917,0),226.o +1 x(289978,21)BR404M,10598.p +1 x(292808,512)BR404M,17052.p
+  +1 x(292550,475)BR404M,18352.p +1 x(285899,22)BR404M,19118.p <= +1
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+  +1 x(277917,8)BR404M,16281.p <= +1
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+  +1 x(277917,83)BR404M,13055.p <= +1
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+  +1 x(286067,16)BR404M,14811.p +1 x(277917,158)BR404M,14880.p +1 x(276837,225)BR404M,19486.p <= +1
+ slot(BR404M,39975): +1 t_x(294656,0),1840.o +1 x(295428,80)RJIU04M,11867.p +1 x(289978,396)BR404M,12482.p
+  +1 x(286067,91)BR404M,17326.p +1 x(293695,128)BR404M,17384.p <= +1
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+  +1 x(295428,168)RJIU04M,12463.p +1 x(294656,51)BR404M,14922.p +1 x(276837,349)RJIU04M,15970.p <= +1
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+  +1 x(276837,524)RJIU04M,14548.p +1 x(295428,323)EGPFA04,15917.p +1 x(289978,613)RJIU04M,16024.p +1 x(294656,126)BR404M,16228.p
+  +1 x(286067,241)BR404M,16305.p +1 x(276837,437)RJIU04M,17248.p <= +1
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+ slot(CPGSE04,53520): +1 t_x(286126,0),817.o <= +1
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+ slot(CPGSE04,53640): +1 t_x(296707,0),2199.o <= +1
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+ slot(CPGSE04,53760): +1 t_x(298349,0),2412.o +1 t_x(304529,0),8561 <= +1
+ slot(CPGSE04,53820): +1 t_x(304529,0),2913.o <= +1
+ slot(CPGSE04,53880): <= +1
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+ slot(CPGSE04,54000): +1 t_x(297233,0),2281.o <= +1
+ slot(CPGSE04,54060): +1 t_x(305282,0),2974.o <= +1
+ slot(CPGSE04,54120): +1 t_x(295433,0),1980.o +1 t_x(294841,0),8126 <= +1
+ slot(CPGSE04,54180): +1 t_x(294841,27)CPGSE04,1873.o +1 t_x(298089,0),8331 <= +1
+ slot(CPGSE04,54240): +1 t_x(298089,0),2380.o +1 t_x(302341,0),8456 <= +1
+ slot(CPGSE04,54300): +1 t_x(302341,0),2679.o <= +1
+ slot(CPGSE04,54360): +1 t_x(304925,0),2954.o +1 x(307899,28)CPGSE04,10479.p <= +1
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+ slot(CPGSE04,54480): <= +1
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+ slot(CPGSE04,54600): +1 t_x(296249,0),2138.o <= +1
+ slot(CPGSE04,54660): +1 t_x(305830,0),3040.o <= +1
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+ slot(CPGSE04,54780): +1 t_x(295715,0),2031.o <= +1
+ slot(CPGSE04,54840): <= +1
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+ slot(CPGSE04,54960): <= +1
+ slot(CPGSE04,55020): <= +1
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+ slot(CPGSE04,55260): <= +1
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+ slot(CPRFBR04,54540): <= +1
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+ slot(CPRFBR04,54660): +1 t_x(289392,0),1165.o <= +1
+ slot(CPRFBR04,54720): +1 t_x(311070,0),3506.o <= +1
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+ slot(CPRFBR04,54960): +1 t_x(295628,0),2022.o <= +1
+ slot(CPRFBR04,55020): <= +1
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+ slot(CPRFBR04,55260): +1 t_x(281613,0),446.o <= +1
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+ slot(CPRFBR04,55440): +1 t_x(263662,0),74.o <= +1
+ slot(CPRFBR04,55500): +1 t_x(263840,0),86.o <= +1
+ slot(CPRFBR04,55560): +1 t_x(283050,0),543.o <= +1
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+ slot(CPRFBR04,55800): +1 t_x(295408,0),1974.o <= +1
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+ slot(CPRFBR04,55920): <= +1
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+ slot(CPRFBR04,56040): <= +1
+ slot(CPRFBR04,56100): <= +1
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+ slot(EBBRA04E,20478): +1 t_x(281774,0),454.o <= +1
+ slot(EBBRA04E,20556): +1 t_x(286896,0),885.o <= +1
+ slot(EBBRA04E,20713): <= +1
+ slot(EBBRA04E,20791): <= +1
+ slot(EBBRA04E,20869): <= +1
+ slot(EBBRA04E,20947): <= +1
+ slot(EBBRA04E,21026): +1 t_x(296847,0),2216.o <= +1
+ slot(EBBRA04E,21104): +1 t_x(275587,0),167.o <= +1
+ slot(EBBRA04E,21182): <= +1
+ slot(EBBRA04E,21260): <= +1
+ slot(EBBRA04E,21339): <= +1
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+ slot(EBBRA04E,21495): +1 t_x(286658,67)YBOLN04M,857.o +1 x(286658,96)EBBRA04E,11084.p <= +1
+ slot(EBBRA04E,21573): +1 x(286658,158)YBOLN04M,12681.p <= +1
+ slot(EBBRA04E,21652): +1 t_x(269712,0),110.o +1 x(286658,248)YBOLN04M,15099.p +1 x(286658,293)YBOLN04M,16321.p
+  <= +1
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+ slot(EBBRA04E,21886): +1 t_x(286793,0),878.o +1 x(288411,21)YBOLN04M,10019.p +1 x(288411,66)YBOLN04M,19977.p
+  <= +1
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+ slot(EBBRA04E,22043): +1 t_x(286439,0),836.o +1 x(288411,194)EBBRA04E,12090.p <= +1
+ slot(EBBRA04E,22121): +1 t_x(288411,246)YBOLN04M,1060.o +1 x(288411,272)EBBRA04E,17012.p +1 x(286793,57)EBBRA04E,17071.p
+  <= +1
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+  <= +1
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+ slot(EBBRA04E,22434): +1 t_x(287128,0),911.o +1 x(287016,11)EBBRA04E,10481.p +1 x(288187,111)EBBRA04E,17970.p
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+  <= +1
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+  <= +1
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+  <= +1
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+  <= +1
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+  <= +1
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+ slot(EBBRA04E,22982): +1 t_x(286569,438)EBBRA04E,845.o +1 t_x(286678,0),7747 +1 x(285949,0),9634.p +1 x(286682,124)EBBRA04E,9731.p
+  +1 x(286569,338)RQXI04E,12283.p +1 x(286682,91)YH5MH04M,18282.p <= +1
+ slot(EBBRA04E,23060): +1 t_x(286682,202)EBBRA04E,859.o +1 t_x(285599,0),7713 <= +1
+ slot(EBBRA04E,23139): +1 t_x(286791,2)EBBRA04E,877.o +1 t_x(267745,0),7493 <= +1
+ slot(EBBRA04E,23217): +1 t_x(286678,0),858.o +1 x(286897,33)EBBRA04E,9182.p +1 x(286791,80)EBBRA04E,10392.p
+  +1 x(291024,730)EBBRA04E,12902.p +1 x(287155,37)EBBRA04E,16087.p +1 x(286682,343)YH5MH04M,16197.p <= +1
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+  <= +1
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+  +1 x(267745,62)EBBRA04E,10498.p <= +1
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+  +1 x(285949,551)EBBRA04E,11466.p <= +1
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+  +1 x(262875,186)EBBRA04E,10411.p +1 x(287367,88)YBOLN04M,11459.p +1 x(285949,681)RMZSI04M,19980.p <= +1
+ slot(EBBRA04E,23843): +1 t_x(262875,264)EBBRA04E,4.o +1 x(282480,25)RQXSI04E,9429.p +1 x(287433,10)EBBRA04E,9757.p
+  +1 x(277284,7)EBBRA04E,10612.p +1 x(285949,847)RQXI04E,18481.p +1 x(286897,650)RMZSI04M,18566.p +1 x(287367,223)YBOLN04M,19621.p
+  <= +1
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+  +1 x(287367,306)EBBRA04E,12787.p +1 x(262875,342)EBBRA04E,13097.p +1 x(269731,348)EBBRA04E,13127.p +1 x(286329,507)EBBRA04E,13320.p
+  +1 x(285949,938)RMZSI04M,20352.p <= +1
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+  +1 x(262875,421)EBBRA04E,14369.p +1 x(269731,427)EBBRA04E,14377.p +1 x(286329,586)EBBRA04E,14491.p +1 x(286682,1165)$YH5MH04M,14525.p
+  +1 x(267745,610)EBBRA04E,14841.p +1 x(287367,385)EBBRA04E,16018.p +1 x(287433,129)YBOLN04M,16096.p +1 x(286897,816)EBBRA04E,17843.p
+  +1 x(287433,167)EBBRA04E,18874.p +1 x(285949,1021)EBBRA04E,19235.p <= +1
+ slot(EBBRA04E,24078): +1 t_x(287433,219)YBOLN04M,952.o +1 t_x(288078,0),7799 +1 x(269531,47)EBBRA04E,10029.p
+  +1 x(286897,908)$RMZSI04M,12551.p +1 x(287367,449)YBOLN04M,18311.p +1 x(287433,245)EBBRA04E,19507.p
+  <= +1
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+  +1 x(270314,94)EBBRA04E,14864.p +1 x(287433,354)YBOLN04M,16893.p <= +1
+ slot(EBBRA04E,24234): +1 t_x(270314,172)EBBRA04E,113.o +1 t_x(284094,0),7651 +1 x(269531,203)EBBRA04E,11960.p
+  +1 x(282480,388)EBBRA04E,12370.p +1 x(287367,584)YBOLN04M,14062.p +1 x(280453,81)EBBRA04E,16256.p +1 x(288078,78)EBBRA04E,16269.p
+  +1 x(287367,619)EBBRA04E,16865.p <= +1
+ slot(EBBRA04E,24313): +1 t_x(280453,160)EBBRA04E,381.o +1 x(279552,49)EBBRA04E,9751.p +1 x(286317,119)EBBRA04E,9994.p
+  +1 x(288078,157)EBBRA04E,10125.p +1 x(270314,251)EBBRA04E,10397.p +1 x(286897,1129)EBBRA04E,20150.p
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+  +1 x(286317,197)EBBRA04E,11908.p +1 x(288078,235)EBBRA04E,12059.p +1 x(287433,535)YBOLN04M,18141.p <= +1
+ slot(EBBRA04E,24469): +1 t_x(288078,313)EBBRA04E,1017.o +1 x(279552,205)EBBRA04E,13236.p +1 x(280453,316)EBBRA04E,13335.p
+  +1 x(286317,275)EBBRA04E,13583.p +1 x(270314,407)EBBRA04E,13661.p +1 x(282480,609)RQXSI04E,18724.p <= +1
+ slot(EBBRA04E,24547): +1 t_x(286317,353)EBBRA04E,829.o +1 x(279552,283)EBBRA04E,14759.p +1 x(288078,391)EBBRA04E,14798.p
+  +1 x(280453,394)EBBRA04E,14871.p +1 x(282480,701)EBBRA04E,17934.p +1 x(286897,1339)RQXSI04E,19859.p
+  <= +1
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+  +1 x(279552,362)EBBRA04E,16290.p +1 x(286317,432)EBBRA04E,16335.p +1 x(286897,1437)RQXSI04E,16531.p
+  +1 x(286569,1998)RQXSI04E,16545.p +1 x(282480,804)RQXSI04E,16613.p <= +1
+ slot(EBBRA04E,24704): +1 t_x(279552,440)EBBRA04E,311.o +1 x(284094,108)EBBRA04E,12033.p +1 x(285949,1694)RQXI04E,16530.p
+  <= +1
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+ slot(EBBRA04E,24860): +1 t_x(295205,0),1933.o +1 x(286897,1676)EBBRA04E,13767.p <= +1
+ slot(EBBRA04E,24939): +1 x(285949,1960)EBBRA04E,13758.p +1 x(286569,2317)EBBRA04E,13760.p +1 x(282480,1093)EBBRA04E,13788.p
+  +1 x(291024,2428)RQXI04E,16727.p <= +1
+ slot(EBBRA04E,25017): <= +1
+ slot(EBBRA04E,25095): +1 t_x(292653,54)EBBRA04E,1563.o +1 x(291024,2608)EBBRA04E,14364.p +1 x(295205,47)EBBRA04E,17062.p
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+ slot(EG11G04M,31829): +1 t_x(297126,0),2263.o <= +1
+ slot(EG11G04M,31908): +1 t_x(283895,0),619.o +1 t_x(274216,0),7502 +1 x(288445,1778)YD5WH04M,12316.p
+  <= +1
+ slot(EG11G04M,31986): +1 t_x(274216,0),149.o +1 t_x(285704,0),7717 <= +1
+ slot(EG11G04M,32222): +1 t_x(285704,0),775.o <= +1
+ slot(EG11G04M,32380): +1 t_x(289533,0),1182.o <= +1
+ slot(EG11G04M,32537): +1 t_x(296346,45)EG11G04M,2157.o <= +1
+ slot(EG11G04M,32616): +1 t_x(294947,0),1892.o +1 t_x(303270,0),8504 <= +1
+ slot(EG11G04M,32773): +1 t_x(296241,12)YD5WH04M,2136.o +1 x(288445,2705)YD5WH04M,15279.p <= +1
+ slot(EG11G04M,32852): +1 t_x(303270,0),2791.o <= +1
+ slot(EG11G04M,33009): +1 t_x(293502,0),1679.o +1 x(294947,76)YD5WH04M,12111.p <= +1
+ slot(EG11G04M,33088): +1 t_x(292069,44)EG11G04M,1483.o +1 t_x(285128,25)EG11G04M,7696 +1 x(292069,10)YD5WH04M,10423.p
+  <= +1
+ slot(EG11G04M,33167): +1 t_x(285128,104)EG11G04M,717.o +1 t_x(302135,0),8448 +1 x(292069,123)EG11G04M,17488.p
+  <= +1
+ slot(EG11G04M,33403): +1 t_x(302135,223)EG11G04M,2662.o +1 t_x(303580,192)EG11G04M,8517 +1 x(301576,223)EG11G04M,9366.p
+  +1 x(292992,32)YD5WH04M,18153.p +1 x(292069,392)YD5WH04M,18318.p +1 x(292992,87)YD5WH04M,18794.p +1 x(292992,133)EG11G04M,19435.p
+  <= +1
+ slot(EG11G04M,33481): +1 t_x(301576,0),2611.o +1 t_x(303156,266)EG11G04M,8491 +1 x(303580,270)EG11G04M,10840.p
+  +1 x(302135,301)EG11G04M,10842.p +1 x(285128,418)EG11G04M,10869.p +1 x(292069,501)YD5WH04M,10888.p +1 x(292992,196)YD5WH04M,17170.p
+  +1 x(292069,437)EG11G04M,19123.p <= +1
+ slot(EG11G04M,33639): +1 t_x(303580,428)EG11G04M,2818.o +1 t_x(304007,339)EG11G04M,8542 +1 x(303156,424)EG11G04M,9293.p
+  +1 x(292992,360)YD5WH04M,9336.p +1 x(302135,459)EG11G04M,18973.p <= +1
+ slot(EG11G04M,33718): +1 t_x(303156,503)EG11G04M,2774.o +1 t_x(277472,89)EG11G04M,7523 +1 x(304007,418)EG11G04M,10839.p
+  +1 x(292992,448)EG11G04M,10844.p +1 x(303580,507)EG11G04M,18378.p <= +1
+ slot(EG11G04M,33796): +1 t_x(304007,496)EG11G04M,2865.o +1 t_x(302643,52)EG11G04M,8470 +1 x(293177,48)EG11G04M,9184.p
+  +1 x(277472,167)EG11G04M,9282.p +1 x(291968,136)EG11G04M,10097.p +1 x(303580,585)EG11G04M,17411.p +1 x(303156,581)EG11G04M,17443.p
+  +1 x(292992,523)YD5WH04M,19913.p <= +1
+ slot(EG11G04M,33875): +1 t_x(292992,578)YD5WH04M,1617.o +1 t_x(303314,60)EG11G04M,8507 +1 x(304007,575)EG11G04M,12559.p
+  +1 x(303156,660)EG11G04M,12568.p +1 x(303580,664)EG11G04M,12573.p +1 x(302135,695)EG11G04M,12590.p +1 x(301576,683)YD5WH04M,12621.p
+  +1 x(285128,812)EG11G04M,12648.p +1 x(292069,829)YD5WH04M,12656.p +1 x(277472,246)EG11G04M,12789.p +1 x(291968,184)YD5WH04M,12790.p
+  <= +1
+ slot(EG11G04M,33954): +1 t_x(277472,325)EG11G04M,215.o +1 t_x(277190,105)EG11G04M,7518 +1 x(302643,210)EG11G04M,10987.p
+  +1 x(291968,293)YD5WH04M,10989.p +1 x(304007,654)EG11G04M,19634.p <= +1
+ slot(EG11G04M,34032): +1 t_x(291968,348)YD5WH04M,1472.o +1 t_x(302661,72)EG11G04M,8472 +1 x(277472,403)EG11G04M,15874.p
+  +1 x(304007,732)EG11G04M,15912.p +1 x(292992,741)YD5WH04M,15927.p +1 x(303156,817)EG11G04M,15941.p +1 x(303580,821)EG11G04M,15952.p
+  +1 x(302135,852)EG11G04M,16026.p +1 x(301576,847)YD5WH04M,16372.p <= +1
+ slot(EG11G04M,34111): +1 t_x(302643,367)EG11G04M,2712.o +1 t_x(302060,0),8445 +1 x(297622,220)EG11G04M,9118.p
+  +1 x(277190,262)EG11G04M,9309.p +1 x(294518,303)EG11G04M,9353.p +1 x(303314,296)EG11G04M,9358.p +1 x(302661,151)EG11G04M,10271.p
+  +1 x(277472,482)EG11G04M,18922.p +1 x(291968,451)EG11G04M,18930.p +1 x(304007,811)EG11G04M,19079.p <= +1
+ slot(EG11G04M,34190): +1 t_x(303314,375)EG11G04M,2795.o +1 t_x(301968,50)EG11G04M,8444 +1 x(277472,561)EG11G04M,14247.p
+  +1 x(304007,890)EG11G04M,14259.p +1 x(292992,905)YD5WH04M,14266.p +1 x(303156,975)EG11G04M,14279.p +1 x(303580,979)EG11G04M,14295.p
+  +1 x(302135,1010)EG11G04M,14348.p +1 x(291968,530)EG11G04M,14411.p +1 x(301576,1010)EG11G04M,14442.p
+  +1 x(285128,1127)EG11G04M,14550.p +1 x(292069,1146)EG11G04M,15033.p +1 x(293177,430)YD5WH04M,17957.p
+  +1 x(277190,341)EG11G04M,18032.p +1 x(294518,382)EG11G04M,18040.p +1 x(302643,446)EG11G04M,18055.p <= +1
+ slot(EG11G04M,34819): +1 t_x(294518,1011)EG11G04M,1815.o +1 t_x(291594,0),7964 +1 x(300631,994)LGKFN04,10748.p
+  +1 x(297622,928)EG11G04M,11044.p +1 x(293177,1071)EG11G04M,18761.p +1 x(289502,739)EG11G04M,18777.p
+  +1 x(277190,970)EG11G04M,18806.p +1 x(302661,859)EG11G04M,18823.p +1 x(303314,1004)EG11G04M,18856.p
+  <= +1
+ slot(EG11G04M,34898): +1 t_x(289502,816)YD5WH04M,1178.o +1 t_x(294112,0),8088 +1 x(293177,1140)YD5WH04M,15595.p
+  +1 x(294518,1090)EG11G04M,15653.p +1 x(303314,1083)EG11G04M,15685.p +1 x(302643,1154)EG11G04M,15703.p
+  +1 x(277190,1049)EG11G04M,20003.p <= +1
+ slot(EG11G04M,34977): +1 t_x(277190,1128)EG11G04M,198.o +1 t_x(291377,0),7949 +1 x(302643,1233)EG11G04M,12666.p
+  +1 x(294518,1169)EG11G04M,12674.p +1 x(292992,1778)YD5WH04M,12679.p +1 x(303314,1162)EG11G04M,12858.p
+  +1 x(289502,870)YD5WH04M,19465.p +1 x(293177,1194)YD5WH04M,19522.p +1 x(289502,925)YD5WH04M,20228.p
+  +1 x(302661,1017)EG11G04M,20355.p <= +1
+ slot(EG11G04M,35134): +1 t_x(293657,814)EG11G04M,1715.o +1 t_x(278067,0),7529 +1 x(302661,1174)EG11G04M,16736.p
+  +1 x(302060,994)EG11G04M,16744.p +1 x(289502,1034)YD5WH04M,16746.p +1 x(301968,994)EG11G04M,16753.p
+  +1 x(293177,1358)YD5WH04M,16759.p +1 x(277190,1285)EG11G04M,16799.p +1 x(292231,758)YD5WH04M,16803.p
+  +1 x(297622,1216)YD5WH04M,16878.p +1 x(303314,1319)EG11G04M,16910.p +1 x(294518,1326)EG11G04M,16914.p
+  +1 x(283750,754)EG11G04M,16964.p +1 x(302643,1390)EG11G04M,17024.p +1 x(290738,290)YD5WH04M,17059.p
+  <= +1
+ slot(EG11G04M,35291): +1 t_x(302661,1331)EG11G04M,2714.o +1 x(300631,1477)EG11G04M,8962.p +1 x(278067,38)EG11G04M,9085.p
+  +1 x(293657,927)YD5WH04M,9102.p +1 x(290738,399)YD5WH04M,9213.p +1 x(291377,160)EG11G04M,9278.p +1 x(294112,260)EG11G04M,9281.p
+  +1 x(301968,1151)EG11G04M,9319.p +1 x(291594,273)EG11G04M,9334.p +1 x(292231,867)YD5WH04M,9380.p +1 x(288381,26)YD5WH04M,9473.p
+  +1 x(289502,1143)YD5WH04M,9481.p +1 x(293757,207)KFZ4404M,9566.p +1 x(283750,868)YD5WH04M,9827.p +1 x(302060,1151)EG11G04M,10317.p
+  +1 x(284104,304)YD5WH04M,10376.p +1 x(297622,1400)EG11G04M,20125.p <= +1
+ slot(EG11G04M,35370): +1 t_x(302060,1230)EG11G04M,2656.o +1 x(283750,977)YD5WH04M,10871.p +1 x(302661,1410)EG11G04M,10874.p
+  +1 x(294303,74)YD5WH04M,10903.p +1 x(301968,1230)EG11G04M,10979.p +1 x(278067,117)EG11G04M,10990.p +1 x(288381,135)YD5WH04M,11004.p
+  +1 x(293657,1036)YD5WH04M,11045.p +1 x(303314,1555)EG11G04M,11095.p +1 x(290738,508)YD5WH04M,11203.p
+  +1 x(291377,239)EG11G04M,11239.p +1 x(294112,339)EG11G04M,11243.p +1 x(291594,352)EG11G04M,11296.p +1 x(292231,1022)EG11G04M,11406.p
+  +1 x(289502,1252)YD5WH04M,11541.p +1 x(293757,350)$YD5WH04M,11548.p +1 x(277190,1521)EG11G04M,11579.p
+  +1 x(293177,1622)EG11G04M,11688.p +1 x(284104,413)YD5WH04M,12153.p <= +1
+ slot(EG11G04M,35527): +1 t_x(301968,1387)EG11G04M,2647.o +1 t_x(295886,0),8209 +1 x(292231,1140)$YD5WH04M,15624.p
+  +1 x(302060,1387)EG11G04M,15634.p +1 x(302661,1567)EG11G04M,15646.p +1 x(277190,1678)EG11G04M,15659.p
+  +1 x(283750,1032)YD5WH04M,15672.p +1 x(297622,1636)EG11G04M,15675.p +1 x(288381,353)YD5WH04M,15701.p
+  +1 x(294303,292)YD5WH04M,15711.p +1 x(294112,496)EG11G04M,15714.p +1 x(291377,396)EG11G04M,15727.p +1 x(278067,274)EG11G04M,15759.p
+  +1 x(291594,509)EG11G04M,15851.p +1 x(293657,1091)YD5WH04M,15898.p +1 x(284104,607)EG11G04M,15961.p
+  +1 x(289502,1361)YD5WH04M,16006.p +1 x(290738,617)YD5WH04M,16032.p +1 x(293757,415)KFZ4404M,16230.p
+  <= +1
+ slot(EG11G04M,35685): +1 t_x(283750,1250)YD5WH04M,607.o +1 x(294303,347)YD5WH04M,9066.p +1 x(297442,208)YD5WH04M,9160.p
+  +1 x(276122,81)EG11G04M,9205.p +1 x(291031,130)EG11G04M,9280.p +1 x(295886,105)EG11G04M,9493.p +1 x(293657,1309)YD5WH04M,17854.p
+  +1 x(289502,1634)YD5WH04M,18029.p +1 x(293657,1363)YD5WH04M,19536.p +1 x(301968,1545)EG11G04M,20340.p
+  +1 x(302060,1545)EG11G04M,20361.p <= +1
+ slot(EG11G04M,35763): +1 t_x(284104,522)YD5WH04M,635.o +1 x(295886,183)EG11G04M,11016.p +1 x(276122,152)YD5WH04M,11154.p
+  +1 x(291031,208)EG11G04M,11238.p +1 x(288381,517)YD5WH04M,16892.p +1 x(294303,456)YD5WH04M,16952.p +1 x(293657,1472)YD5WH04M,18821.p
+  +1 x(292231,1415)EG11G04M,19812.p +1 x(301968,1623)EG11G04M,19818.p +1 x(297622,1870)YD5WH04M,19825.p
+  +1 x(302060,1623)EG11G04M,19832.p +1 x(290738,940)EG11G04M,19835.p +1 x(283750,1359)YD5WH04M,19877.p
+  +1 x(293657,1418)YD5WH04M,19901.p +1 x(302661,1803)EG11G04M,19949.p <= +1
+ slot(EG11G04M,35842): +1 t_x(293177,1779)EG11G04M,1644.o +1 x(288381,622)EG11G04M,12459.p +1 x(291031,287)EG11G04M,12472.p
+  +1 x(300631,1999)LGKFN04,12473.p +1 x(284104,904)YD5WH04M,12494.p +1 x(283750,1462)EG11G04M,12497.p
+  +1 x(294303,562)EG11G04M,12502.p +1 x(302060,1702)EG11G04M,12520.p +1 x(302661,1882)EG11G04M,12532.p
+  +1 x(295886,262)EG11G04M,12604.p +1 x(276122,207)YD5WH04M,12607.p +1 x(297622,1980)YD5WH04M,12652.p
+  +1 x(278067,589)EG11G04M,12665.p +1 x(301968,1702)EG11G04M,12670.p +1 x(290738,1019)EG11G04M,12708.p
+  +1 x(294112,811)EG11G04M,12762.p +1 x(293657,1522)EG11G04M,12797.p +1 x(291377,711)EG11G04M,12807.p
+  +1 x(291594,824)EG11G04M,13108.p +1 x(289502,1743)YD5WH04M,13125.p +1 x(293757,830)EG11G04M,13461.p
+  +1 x(292231,1494)EG11G04M,13551.p +1 x(297622,1925)YD5WH04M,20303.p <= +1
+ slot(EG11G04M,35921): +1 t_x(292231,1573)EG11G04M,1508.o +1 x(300631,2082)LGKFN04,14013.p +1 x(291377,790)EG11G04M,14027.p
+  +1 x(294112,890)EG11G04M,14029.p +1 x(302060,1781)EG11G04M,14044.p +1 x(291594,903)EG11G04M,14048.p
+  +1 x(297622,2030)EG11G04M,14049.p +1 x(291031,366)EG11G04M,14052.p +1 x(288381,681)YD5WH04M,14055.p
+  +1 x(302661,1961)EG11G04M,14058.p +1 x(277190,2072)EG11G04M,14078.p +1 x(297442,521)EG11G04M,14081.p
+  +1 x(295886,341)EG11G04M,14085.p +1 x(290738,1098)EG11G04M,14090.p +1 x(293177,2173)EG11G04M,14096.p
+  +1 x(294303,620)YD5WH04M,14106.p +1 x(278067,668)EG11G04M,14107.p +1 x(276122,316)YD5WH04M,14113.p +1 x(294518,2113)EG11G04M,14122.p
+  +1 x(293757,899)KFZ4404M,14126.p +1 x(283750,1523)YD5WH04M,14151.p +1 x(284104,1001)EG11G04M,14155.p
+  +1 x(302643,2177)EG11G04M,14172.p +1 x(301968,1781)EG11G04M,14181.p +1 x(289502,1841)EG11G04M,14216.p
+  +1 x(293657,1582)YD5WH04M,14276.p +1 x(303314,2106)EG11G04M,14400.p <= +1
+ slot(EG11G04M,36000): +1 t_x(290738,1177)EG11G04M,1315.o +1 t_x(287660,0),7784 +1 x(300631,2250)LGKFN04,15775.p
+  +1 x(291031,445)EG11G04M,15901.p +1 x(297442,600)EG11G04M,15938.p +1 x(295886,420)EG11G04M,16196.p +1 x(297622,2089)YD5WH04M,19247.p
+  +1 x(292231,1652)EG11G04M,19261.p +1 x(301968,1860)EG11G04M,19290.p +1 x(291594,982)EG11G04M,19293.p
+  +1 x(294112,969)EG11G04M,19306.p +1 x(302060,1860)EG11G04M,19314.p +1 x(293757,1038)KFZ4404M,19318.p
+  +1 x(291377,869)EG11G04M,19319.p +1 x(302661,2040)EG11G04M,19384.p +1 x(284104,1068)YD5WH04M,19418.p
+  +1 x(283750,1620)EG11G04M,19433.p +1 x(278067,747)EG11G04M,19497.p <= +1
+ slot(EG11G04M,36157): +1 t_x(297622,2252)YD5WH04M,2333.o +1 x(282099,202)EG11G04M,9159.p +1 x(287660,80)EG11G04M,9569.p
+  +1 x(292908,10)EG11G04M,9814.p +1 x(293757,1145)EG11G04M,18369.p +1 x(291594,1139)EG11G04M,18598.p +1 x(294112,1126)EG11G04M,18602.p
+  +1 x(291377,1026)EG11G04M,18606.p +1 x(292231,1809)EG11G04M,18651.p +1 x(301968,2017)EG11G04M,18711.p
+  +1 x(283750,1741)YD5WH04M,18744.p +1 x(302060,2017)EG11G04M,18763.p +1 x(278067,904)EG11G04M,18816.p
+  +1 x(284104,1177)YD5WH04M,18842.p +1 x(290738,1334)EG11G04M,18933.p +1 x(297622,2198)YD5WH04M,18989.p
+  <= +1
+ slot(EG11G04M,36236): +1 t_x(288381,1008)YD5WH04M,1054.o +1 x(287660,159)EG11G04M,11523.p +1 x(294112,1205)EG11G04M,17774.p
+  +1 x(291377,1105)EG11G04M,17798.p +1 x(278067,983)EG11G04M,17814.p +1 x(292231,1888)EG11G04M,17853.p
+  +1 x(297442,836)EG11G04M,17873.p +1 x(295886,656)EG11G04M,17894.p +1 x(301968,2096)EG11G04M,17908.p
+  +1 x(291031,681)EG11G04M,17927.p +1 x(302060,2096)EG11G04M,17941.p +1 x(290738,1413)EG11G04M,17991.p
+  +1 x(302661,2276)EG11G04M,18035.p +1 x(297622,2307)YD5WH04M,18097.p +1 x(284104,1316)EG11G04M,18148.p
+  +1 x(291594,1218)EG11G04M,18216.p <= +1
+ slot(EG11G04M,36314): +1 t_x(291594,1296)EG11G04M,1434.o +1 x(287660,237)EG11G04M,12761.p +1 x(294303,1001)YD5WH04M,17922.p
+  +1 x(288381,1062)YD5WH04M,17973.p +1 x(291377,1183)EG11G04M,19950.p +1 x(294112,1283)EG11G04M,20354.p
+  <= +1
+ slot(EG11G04M,36393): +1 t_x(293757,988)EG11G04M,1723.o +1 x(292436,169)EG11G04M,9178.p +1 x(291377,1262)EG11G04M,16860.p
+  +1 x(294112,1362)EG11G04M,16863.p +1 x(278067,1140)EG11G04M,16903.p +1 x(297442,971)YD5WH04M,16909.p
+  +1 x(295886,813)EG11G04M,16955.p +1 x(291031,838)EG11G04M,16970.p +1 x(287660,316)EG11G04M,17150.p +1 x(291594,1375)EG11G04M,17271.p
+  +1 x(276122,789)EG11G04M,17484.p <= +1
+ slot(EG11G04M,36472): +1 t_x(294112,1441)EG11G04M,1773.o +1 x(297442,1072)EG11G04M,10824.p +1 x(292436,225)YD5WH04M,10995.p
+  +1 x(291031,917)EG11G04M,20130.p +1 x(278067,1219)EG11G04M,20138.p +1 x(291377,1341)EG11G04M,20191.p
+  <= +1
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+  +1 x(297442,1190)YD5WH04M,12769.p +1 x(282099,626)YD5WH04M,12920.p +1 x(278067,1297)EG11G04M,19822.p
+  +1 x(294112,1519)EG11G04M,19958.p +1 x(288381,1330)EG11G04M,20095.p +1 x(297442,1135)YD5WH04M,20174.p
+  <= +1
+ slot(EG11G04M,36708): +1 t_x(278067,1455)EG11G04M,232.o +1 t_x(277434,0),7522 +1 x(282099,735)YD5WH04M,14433.p
+  +1 x(292436,389)YD5WH04M,14514.p +1 x(287660,631)EG11G04M,14546.p +1 x(297442,1244)YD5WH04M,19304.p
+  +1 x(291031,1153)EG11G04M,19644.p <= +1
+ slot(EG11G04M,36786): +1 t_x(295886,1206)EG11G04M,2065.o +1 x(289240,78)EG11G04M,9209.p +1 x(282099,831)EG11G04M,15960.p
+  +1 x(288381,1566)EG11G04M,18611.p +1 x(291031,1231)EG11G04M,18769.p +1 x(278067,1533)EG11G04M,20475.p
+  <= +1
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+  +1 x(282099,899)YD5WH04M,17083.p +1 x(292436,607)YD5WH04M,17188.p +1 x(294303,1547)YD5WH04M,18652.p
+  +1 x(297442,1517)YD5WH04M,18730.p +1 x(287660,788)EG11G04M,18841.p +1 x(292436,641)EG11G04M,18964.p
+  +1 x(297442,1462)YD5WH04M,19799.p +1 x(295886,1285)EG11G04M,20289.p +1 x(291031,1310)EG11G04M,20296.p
+  +1 x(288381,1608)YD5WH04M,20328.p +1 x(278067,1612)EG11G04M,20365.p <= +1
+ slot(EG11G04M,37022): +1 t_x(291031,1467)EG11G04M,1349.o +1 x(292544,2)EG11G04M,10565.p +1 x(292908,845)YD5WH04M,11002.p
+  +1 x(291367,187)YD5WH04M,11134.p +1 x(288381,1771)YD5WH04M,19278.p +1 x(295886,1442)EG11G04M,19338.p
+  +1 x(294303,1710)YD5WH04M,19387.p +1 x(287660,945)EG11G04M,19456.p +1 x(282099,1008)YD5WH04M,19489.p
+  <= +1
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+  +1 x(289240,393)EG11G04M,13032.p +1 x(291367,297)YD5WH04M,13226.p +1 x(295886,1521)EG11G04M,19765.p
+  +1 x(288381,1881)YD5WH04M,19772.p +1 x(291031,1546)EG11G04M,19779.p +1 x(294303,1820)YD5WH04M,19829.p
+  +1 x(282099,1146)EG11G04M,19879.p <= +1
+ slot(EG11G04M,37180): +1 t_x(297442,1790)$YD5WH04M,2316.o +1 x(277434,51)EG11G04M,9283.p +1 x(292436,935)$YD5WH04M,16008.p
+  +1 x(289240,472)EG11G04M,16062.p +1 x(292908,1009)YD5WH04M,16104.p +1 x(287660,1103)EG11G04M,16108.p
+  +1 x(295886,1600)EG11G04M,20105.p +1 x(294303,1874)YD5WH04M,20124.p +1 x(282099,1225)EG11G04M,20177.p
+  <= +1
+ slot(EG11G04M,37337): +1 t_x(294303,1929)YD5WH04M,1792.o +1 t_x(294560,0),8108 +1 x(292908,1064)YD5WH04M,14530.p
+  +1 x(289240,629)EG11G04M,14601.p +1 x(277434,208)EG11G04M,14700.p +1 x(292544,252)$YD5WH04M,14797.p
+  +1 x(291367,515)YD5WH04M,14833.p +1 x(282099,1281)$YD5WH04M,18723.p <= +1
+ slot(EG11G04M,37495): +1 t_x(282099,1540)EG11G04M,477.o +1 t_x(300332,0),8377 +1 x(277434,366)EG11G04M,13476.p
+  +1 x(292544,475)EG11G04M,13755.p +1 x(292908,1282)YD5WH04M,17313.p +1 x(292436,1271)EG11G04M,19564.p
+  <= +1
+ slot(EG11G04M,37573): +1 t_x(292544,197)YD5WH04M,1552.o +1 x(277434,444)EG11G04M,11297.p +1 x(282099,1618)EG11G04M,17987.p
+  +1 x(292908,1391)YD5WH04M,18089.p +1 x(292436,1349)EG11G04M,18144.p +1 x(287660,1496)EG11G04M,18149.p
+  <= +1
+ slot(EG11G04M,37652): +1 t_x(300631,3386)EG11G04M,2524.o +1 x(294560,55)EG11G04M,9640.p +1 x(291367,842)YD5WH04M,16051.p
+  +1 x(277434,523)EG11G04M,16072.p +1 x(292544,632)EG11G04M,16241.p +1 x(289240,944)EG11G04M,19008.p +1 x(292436,1428)EG11G04M,20213.p
+  <= +1
+ slot(EG11G04M,37731): +1 t_x(276122,1733)EG11G04M,173.o +1 x(294560,134)EG11G04M,11294.p +1 x(291367,951)EG11G04M,17197.p
+  +1 x(289240,1023)EG11G04M,17291.p +1 x(292544,711)EG11G04M,17425.p +1 x(292908,1555)$YD5WH04M,19105.p
+  <= +1
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+  +1 x(277434,680)EG11G04M,17217.p +1 x(294560,212)EG11G04M,17387.p +1 x(291367,1029)EG11G04M,19107.p
+  +1 x(289240,1101)EG11G04M,19622.p +1 x(292908,1662)EG11G04M,20004.p <= +1
+ slot(EG11G04M,37888): +1 t_x(289240,1180)EG11G04M,1145.o +1 t_x(300204,0),8372 +1 x(300332,153)EG11G04M,11617.p
+  +1 x(277434,759)EG11G04M,18134.p +1 x(291367,1108)EG11G04M,18146.p +1 x(294560,291)EG11G04M,18233.p
+  +1 x(292544,868)EG11G04M,19633.p <= +1
+ slot(EG11G04M,37967): +1 t_x(291367,1187)EG11G04M,1401.o +1 t_x(295273,0),8151 +1 x(294560,370)EG11G04M,14732.p
+  +1 x(300332,232)EG11G04M,14775.p +1 x(289171,108)EG11G04M,15047.p +1 x(277434,838)EG11G04M,19076.p +1 x(292544,947)EG11G04M,19080.p
+  <= +1
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+  +1 x(300332,310)EG11G04M,13340.p <= +1
+ slot(EG11G04M,38124): +1 t_x(289171,29)EG11G04M,1135.o +1 t_x(278872,0),7540 +1 x(303173,66)EG11G04M,13332.p
+  +1 x(300204,50)EG11G04M,13398.p +1 x(300332,389)EG11G04M,16213.p +1 x(294560,527)EG11G04M,16270.p <= +1
+ slot(EG11G04M,38203): +1 t_x(294560,606)EG11G04M,1825.o +1 x(300204,129)EG11G04M,9855.p +1 x(295273,43)EG11G04M,9978.p
+  +1 x(303173,145)EG11G04M,10194.p +1 x(300332,468)EG11G04M,17390.p <= +1
+ slot(EG11G04M,38281): +1 t_x(300332,546)EG11G04M,2493.o +1 x(294211,61)EG11G04M,9778.p +1 x(295273,121)EG11G04M,13587.p
+  +1 x(303173,223)EG11G04M,15118.p <= +1
+ slot(EG11G04M,38360): +1 t_x(303173,302)EG11G04M,2776.o +1 x(295273,200)EG11G04M,11653.p +1 x(294211,140)EG11G04M,11704.p
+  +1 x(300204,286)EG11G04M,11885.p <= +1
+ slot(EG11G04M,38439): +1 t_x(300204,365)EG11G04M,2483.o +1 t_x(300590,0),8389 +1 x(278872,41)EG11G04M,11945.p
+  +1 x(294211,219)EG11G04M,15052.p +1 x(295273,279)EG11G04M,15086.p <= +1
+ slot(EG11G04M,38518): +1 t_x(295273,358)EG11G04M,1941.o +1 t_x(284880,0),7690 +1 x(278872,120)EG11G04M,10278.p
+  +1 x(294211,298)EG11G04M,16360.p <= +1
+ slot(EG11G04M,38596): +1 t_x(294211,376)EG11G04M,1786.o +1 t_x(288940,0),7836 +1 x(278872,198)EG11G04M,13615.p
+  +1 x(300590,48)EG11G04M,13703.p <= +1
+ slot(EG11G04M,38675): +1 t_x(278872,277)EG11G04M,269.o +1 x(300532,71)EG11G04M,10348.p +1 x(300590,127)EG11G04M,10443.p
+  <= +1
+ slot(EG11G04M,38754): +1 t_x(300590,206)EG11G04M,2520.o +1 x(300532,150)EG11G04M,12104.p <= +1
+ slot(EG11G04M,38832): +1 t_x(300532,228)EG11G04M,2515.o +1 x(284880,12)EG11G04M,10619.p <= +1
+ slot(EG11G04M,38911): +1 t_x(284880,91)EG11G04M,703.o <= +1
+ slot(EG11G04M,39068): +1 t_x(288940,111)EG11G04M,1109.o +1 t_x(300421,0),8379 <= +1
+ slot(EG11G04M,39226): +1 t_x(300421,111)EG11G04M,2501.o +1 t_x(300750,62)EG11G04M,8393 <= +1
+ slot(EG11G04M,39304): +1 t_x(300750,140)EG11G04M,2530.o +1 t_x(291603,0),7965 <= +1
+ slot(EG11G04M,39383): +1 t_x(291603,59)EG11G04M,1435.o <= +1
+ slot(EG11G04M,39462): <= +1
+ slot(EG11G04M,39540): +1 t_x(277197,29)EG11G04M,199.o <= +1
+ slot(EG11G04M,39619): +1 t_x(287902,0),998.o +1 t_x(293340,0),8047 +1 x(277197,108)EG11G04M,19308.p <= +1
+ slot(EG11G04M,39698): +1 t_x(293340,0),1662.o +1 t_x(301035,0),8406 <= +1
+ slot(EG11G04M,39777): +1 t_x(301035,0),2555.o <= +1
+ slot(EG11G04M,39934): +1 x(277197,423)EG11G04M,18050.p <= +1
+ slot(EG11G04M,40013): <= +1
+ slot(EG11G04M,40091): +1 x(277197,563)RNI04M,13806.p <= +1
+ slot(EG11G04M,40170): +1 x(277197,659)EG11G04M,16557.p <= +1
+ slot(EG11G04M,40249): +1 t_x(287954,0),1007.o +1 t_x(295941,0),8220 <= +1
+ slot(EG11G04M,40327): +1 t_x(295941,0),2082.o +1 t_x(291719,0),7973 <= +1
+ slot(EG11G04M,40485): +1 t_x(291719,0),1448.o +1 t_x(288113,0),7802 <= +1
+ slot(EG11G04M,40563): +1 t_x(288113,0),1024.o <= +1
+ slot(EG11G04M,40642): <= +1
+ slot(EG11G04M,40721): +1 x(277197,1210)EG11G04M,12339.p <= +1
+ slot(EGNOR04M,21675): +1 t_x(278386,65)EGNOR04M,244.o +1 x(287286,150)EGNOR04M,10273.p +1 x(281185,19)YH5MH04M,12432.p
+  +1 x(281185,60)KFZ4404E,13996.p +1 x(278603,991)EHAMA04,15839.p <= +1
+ slot(EGNOR04M,21750): +1 t_x(281185,0),421.o +1 x(278386,136)YH5MH04M,10847.p +1 x(270314,407)EBBRA04E,13661.p
+  +1 x(281185,130)KFZ4404E,15460.p +1 x(278603,1100)EGNOR04M,17077.p +1 x(278663,1095)EGNOR04M,17857.p
+  +1 x(287286,225)EGNOR04M,18268.p <= +1
+ slot(EGNOR04M,21825): +1 t_x(287286,377)EHAMA04,935.o +1 x(289472,3125)KWUR404E,10662.p +1 x(278386,199)YH5MH04M,14321.p
+  +1 x(281185,201)KFZ4404E,17004.p <= +1
+ slot(EGNOR04M,21900): +1 t_x(294107,0),1771.o +1 x(289472,3194)KWUR404E,14154.p <= +1
+ slot(EGNOR04M,21975): +1 x(287286,450)EGNOR04M,16200.p +1 x(294107,112)EGNOR04M,16398.p +1 x(289472,3264)KWUR404E,17336.p
+  +1 x(278603,1325)EGNOR04M,18212.p +1 x(278386,365)EGNOR04M,18792.p <= +1
+ slot(EGNOR04M,22050): +1 t_x(278663,1395)EGNOR04M,259.o <= +1
+ slot(EGNOR04M,22200): +1 t_x(293072,0),1629.o +1 x(278386,578)YH5MH04M,12576.p <= +1
+ slot(EGNOR04M,22275): +1 t_x(289499,0),1177.o <= +1
+ slot(EGNOR04M,22350): +1 t_x(295369,0),1966.o <= +1
+ slot(EGNOR04M,22425): +1 t_x(278320,0),242.o +1 x(289913,45)EGNOR04M,11141.p <= +1
+ slot(EGNOR04M,22500): +1 x(289913,109)YH5MH04M,15787.p <= +1
+ slot(EGNOR04M,22575): +1 t_x(294364,12)KWUR404E,1795.o +1 x(289913,172)YH5MH04M,12940.p +1 x(278320,73)EGNOR04M,16033.p
+  <= +1
+ slot(EGNOR04M,22650): +1 t_x(289913,235)YH5MH04M,1220.o +1 x(294364,139)EGNOR04M,12677.p +1 x(289913,270)EGNOR04M,16884.p
+  +1 x(278320,148)EGNOR04M,17305.p <= +1
+ slot(EGNOR04M,22725): +1 t_x(274643,0),155.o +1 x(294364,214)EGNOR04M,14073.p +1 x(289913,345)EGNOR04M,19639.p
+  <= +1
+ slot(EGNOR04M,22800): +1 t_x(279817,269)EGNOR04M,331.o +1 t_x(293416,0),8049 +1 x(294552,33)EGNOR04M,8972.p
+  +1 x(294364,289)EGNOR04M,15611.p <= +1
+ slot(EGNOR04M,22869): +1 t_x(293416,0),1668.o +1 t_x(284291,0),7666 +1 x(280021,55)KSPE1P04,9820.p +1 x(274643,47)EGNOR04M,15625.p
+  <= +1
+ slot(EGNOR04M,22939): +1 t_x(284291,0),661.o +1 x(279817,199)EGNOR04M,10536.p +1 x(294552,172)EGNOR04M,10774.p
+  +1 x(294364,427)KWUR404E,16722.p +1 x(293416,19)EGNOR04M,17029.p +1 x(274643,117)EGNOR04M,17124.p <= +1
+ slot(EGNOR04M,23009): +1 x(293416,89)EGNOR04M,18103.p +1 x(294364,496)KWUR404E,18123.p <= +1
+ slot(EGNOR04M,23079): +1 t_x(293884,17)EGNOR04M,1738.o +1 x(280021,244)EGNOR04M,11774.p +1 x(279817,396)YH5MH04M,11864.p
+  +1 x(280021,261)YH5MH04M,18003.p +1 x(294552,364)RVKWU04M,18990.p <= +1
+ slot(EGNOR04M,23218): +1 t_x(294552,180)RVKWU04M,1822.o +1 x(280021,325)YH5MH04M,13171.p +1 x(279817,460)YH5MH04M,13524.p
+  +1 x(280021,438)KSPE1P04,15029.p +1 x(280021,362)KSPE1P04,16283.p <= +1
+ slot(EGNOR04M,23358): +1 t_x(280021,515)KSPE1P04,349.o +1 x(293884,279)KWUR404E,11594.p +1 x(294552,591)EGNOR04M,15920.p
+  +1 x(279817,586)YH5MH04M,17409.p <= +1
+ slot(EGNOR04M,23427): +1 t_x(293962,0),1750.o +1 x(293884,348)KWUR404E,13336.p +1 x(279817,687)EGNOR04M,14734.p
+  <= +1
+ slot(EGNOR04M,23497): +1 t_x(283921,31)EGNOR04M,620.o +1 t_x(283254,0),7631 <= +1
+ slot(EGNOR04M,23567): +1 t_x(283254,4)EGNOR04M,561.o +1 t_x(284380,0),7675 <= +1
+ slot(EGNOR04M,23637): +1 t_x(284380,0),673.o +1 t_x(294362,0),8094 <= +1
+ slot(EGNOR04M,23706): +1 t_x(294362,0),1794.o +1 t_x(273960,0),7500 +1 x(292178,23)EGNOR04M,11552.p <= +1
+ slot(EGNOR04M,23776): +1 t_x(273960,0),147.o +1 t_x(300727,0),8392 +1 x(293881,38)EGNOR04M,11027.p +1 x(294362,8)EGNOR04M,19135.p
+  <= +1
+ slot(EGNOR04M,23846): +1 t_x(296342,26)EGNOR04M,2154.o +1 t_x(283256,0),7632 +1 x(292178,151)KSPE1P04,9350.p
+  +1 x(273960,31)EGNOR04M,10052.p +1 x(294362,78)EGNOR04M,10186.p <= +1
+ slot(EGNOR04M,23916): +1 t_x(300727,59)EGNOR04M,2529.o +1 t_x(283259,39)EGNOR04M,7633 +1 x(282890,75)KWUR404E,11003.p
+  +1 x(283256,47)EGNOR04M,11012.p +1 x(296342,96)EGNOR04M,11022.p +1 x(292178,233)EGNOR04M,19069.p <= +1
+ slot(EGNOR04M,23986): +1 t_x(293881,0),1737.o +1 x(282890,144)KWUR404E,9174.p +1 x(283259,109)EGNOR04M,9913.p
+  +1 x(300727,129)EGNOR04M,9957.p +1 x(283256,117)EGNOR04M,10459.p <= +1
+ slot(EGNOR04M,24055): +1 t_x(283256,186)EGNOR04M,562.o +1 t_x(292099,0),7985 +1 x(282890,214)KWUR404E,15998.p
+  +1 x(300727,198)EGNOR04M,16015.p +1 x(292178,372)EGNOR04M,16016.p +1 x(296342,235)EGNOR04M,16136.p +1 x(283259,178)EGNOR04M,16167.p
+  +1 x(273960,240)EGNOR04M,16387.p <= +1
+ slot(EGNOR04M,24125): +1 t_x(297119,15)LOW304M,2261.o +1 t_x(291577,0),7962 +1 x(283259,248)EGNOR04M,17259.p
+  +1 x(292178,442)EGNOR04M,17262.p +1 x(283256,256)EGNOR04M,17273.p +1 x(300727,268)EGNOR04M,17400.p +1 x(282890,283)KWUR404E,17402.p
+  <= +1
+ slot(EGNOR04M,24265): +1 t_x(283259,388)EGNOR04M,564.o +1 x(297119,90)LOW304M,9783.p +1 x(297119,135)EGNOR04M,11712.p
+  +1 x(292178,534)KSPE1P04,18168.p +1 x(282890,421)KWUR404E,18226.p <= +1
+ slot(EGNOR04M,24334): +1 t_x(292178,651)EGNOR04M,1499.o +1 x(281483,17)EGNOR04M,10642.p +1 x(297119,204)EGNOR04M,12587.p
+  +1 x(283259,457)EGNOR04M,12597.p +1 x(282890,491)KWUR404E,12627.p +1 x(283256,465)EGNOR04M,12628.p +1 x(300727,477)EGNOR04M,12638.p
+  +1 x(296342,514)EGNOR04M,12678.p +1 x(273960,519)EGNOR04M,12704.p +1 x(284380,656)EGNOR04M,12711.p +1 x(294362,566)EGNOR04M,12740.p
+  +1 x(283921,798)EGNOR04M,12753.p +1 x(293881,596)EGNOR04M,12798.p +1 x(283254,771)EGNOR04M,12970.p <= +1
+ slot(EGNOR04M,24404): +1 t_x(281483,56)EHAMA04,438.o +1 x(292178,687)KSPE1P04,13984.p +1 x(300727,547)EGNOR04M,14005.p
+  +1 x(282890,560)KWUR404E,14017.p +1 x(296342,584)EGNOR04M,14028.p +1 x(297119,240)LOW304M,14032.p +1 x(284380,726)EGNOR04M,14036.p
+  +1 x(273960,589)EGNOR04M,14039.p +1 x(283259,527)EGNOR04M,14046.p +1 x(283921,868)EGNOR04M,14061.p +1 x(294362,636)EGNOR04M,14064.p
+  +1 x(283256,535)EGNOR04M,14079.p +1 x(293881,666)EGNOR04M,14105.p +1 x(283254,841)EGNOR04M,14178.p +1 x(294552,1637)EGNOR04M,14467.p
+  <= +1
+ slot(EGNOR04M,24474): +1 t_x(292099,55)EGNOR04M,1488.o +1 x(291906,274)EGNOR04M,9217.p +1 x(291577,15)EGNOR04M,9755.p
+  +1 x(288401,21)EGNOR04M,10602.p <= +1
+ slot(EGNOR04M,24544): +1 t_x(288401,91)EGNOR04M,1056.o +1 x(273004,17)EGNOR04M,9819.p +1 x(281466,5)EGNOR04M,9847.p
+  +1 x(297977,39)EGNOR04M,10613.p +1 x(292099,125)EGNOR04M,15030.p +1 x(291577,85)EGNOR04M,17414.p +1 x(282890,698)KWUR404E,19021.p
+  <= +1
+ slot(EGNOR04M,24613): +1 t_x(282890,768)$KWUR404E,527.o +1 t_x(297929,0),8326 +1 x(291577,154)EGNOR04M,12917.p
+  +1 x(292099,194)EGNOR04M,12969.p +1 x(288401,160)EGNOR04M,13048.p +1 x(297977,108)EGNOR04M,13160.p <= +1
+ slot(EGNOR04M,24753): +1 t_x(297977,108)EGNOR04M,2369.o +1 x(297929,93)EGNOR04M,9576.p +1 x(294749,100)EGNOR04M,9764.p
+  +1 x(291577,294)EGNOR04M,14861.p +1 x(288401,300)EGNOR04M,15152.p <= +1
+ slot(EGNOR04M,24893): +1 t_x(291577,434)EGNOR04M,1432.o +1 x(294749,240)EGNOR04M,10996.p +1 x(297977,388)EGNOR04M,11034.p
+  +1 x(281466,354)EGNOR04M,11050.p +1 x(273004,366)EGNOR04M,11059.p +1 x(288401,440)EGNOR04M,11081.p +1 x(292099,474)EGNOR04M,11143.p
+  +1 x(297929,233)EGNOR04M,11170.p <= +1
+ slot(EGNOR04M,24962): +1 t_x(273004,435)EGNOR04M,135.o +1 x(295416,62)EGNOR04M,9072.p +1 x(281466,423)EGNOR04M,12946.p
+  +1 x(294749,309)EGNOR04M,13004.p +1 x(297929,302)EGNOR04M,13357.p <= +1
+ slot(EGNOR04M,25032): +1 t_x(281466,493)EGNOR04M,437.o +1 x(278149,35)EGNOR04M,9577.p +1 x(295546,44)EGNOR04M,9619.p
+  +1 x(273004,505)EGNOR04M,16206.p +1 x(291577,573)EGNOR04M,16316.p +1 x(297977,527)EGNOR04M,16367.p +1 x(294749,379)EGNOR04M,18283.p
+  +1 x(297929,372)EGNOR04M,18382.p <= +1
+ slot(EGNOR04M,25241): +1 t_x(294749,588)EGNOR04M,1855.o +1 x(278123,1)EGNOR04M,9124.p +1 x(273386,39)EGNOR04M,9546.p
+  +1 x(284417,174)EGNOR04M,9599.p +1 x(273004,714)EGNOR04M,14894.p +1 x(281466,702)EGNOR04M,14945.p +1 x(297929,581)EGNOR04M,17180.p
+  +1 x(295416,335)$KSLN2C04,17244.p <= +1
+ slot(EGNOR04M,25451): +1 t_x(297929,791)EGNOR04M,2363.o +1 x(301431,166)EGNOR04M,9996.p +1 x(272249,40)EGNOR04M,10066.p
+  +1 x(289238,70)EGNOR04M,10121.p +1 x(295416,551)EGNOR04M,12981.p +1 x(295546,463)EGNOR04M,12998.p <= +1
+ slot(EGNOR04M,25660): +1 t_x(295546,672)EGNOR04M,2005.o +1 x(294611,114)EGNOR04M,10512.p +1 x(278123,420)EGNOR04M,11107.p
+  +1 x(295416,760)EGNOR04M,11110.p +1 x(291906,1460)EGNOR04M,11144.p +1 x(278149,663)EGNOR04M,11214.p
+  +1 x(273386,458)EGNOR04M,11425.p +1 x(272249,249)EGNOR04M,11426.p +1 x(289238,279)EGNOR04M,11477.p +1 x(284417,593)EGNOR04M,11962.p
+  +1 x(301431,375)EGNOR04M,12105.p <= +1
+ slot(EGNOR04M,25730): +1 t_x(278149,733)EGNOR04M,234.o +1 x(295608,58)EGNOR04M,9449.p +1 x(295546,742)EGNOR04M,14527.p
+  +1 x(295416,830)EGNOR04M,14533.p +1 x(297929,1070)EGNOR04M,14562.p +1 x(284417,663)EGNOR04M,15039.p
+  <= +1
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+  +1 x(273386,598)EGNOR04M,15795.p +1 x(278149,803)EGNOR04M,15827.p +1 x(295546,812)EGNOR04M,15834.p +1 x(295416,900)EGNOR04M,15887.p
+  +1 x(297929,1140)EGNOR04M,15897.p +1 x(289238,419)EGNOR04M,15981.p +1 x(294749,1147)EGNOR04M,16379.p
+  <= +1
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+  +1 x(284417,802)EGNOR04M,19631.p <= +1
+ slot(EGNOR04M,25939): +1 t_x(273386,737)EGNOR04M,139.o +1 x(291819,19)EGNOR04M,9785.p +1 x(278123,699)EGNOR04M,12925.p
+  +1 x(284417,872)EGNOR04M,13184.p +1 x(272249,528)EGNOR04M,13199.p +1 x(278149,942)EGNOR04M,13276.p +1 x(301431,654)EGNOR04M,13284.p
+  +1 x(289238,558)EGNOR04M,13642.p <= +1
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+  +1 x(272249,598)EGNOR04M,15820.p +1 x(295608,337)EGNOR04M,16235.p <= +1
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+  +1 x(295608,407)EGNOR04M,14731.p +1 x(294848,219)EGNOR04M,14990.p +1 x(272249,668)EGNOR04M,15002.p <= +1
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+  +1 x(272249,807)EGNOR04M,16968.p +1 x(278123,978)EGNOR04M,17054.p +1 x(273386,1016)EGNOR04M,17090.p
+  +1 x(284417,1151)EGNOR04M,17121.p +1 x(278149,1221)EGNOR04M,17159.p +1 x(301431,933)EGNOR04M,17177.p
+  +1 x(295608,546)EGNOR04M,17182.p +1 x(289238,837)EGNOR04M,17205.p +1 x(295546,1230)EGNOR04M,17226.p
+  +1 x(279241,355)EGNOR04M,17394.p <= +1
+ slot(EGNOR04M,26288): +1 t_x(294848,9)EGNOR04M,1876.o +1 x(291906,2088)EGNOR04M,12856.p +1 x(295608,616)EGNOR04M,13015.p
+  +1 x(279241,425)EGNOR04M,13026.p +1 x(287111,258)EGNOR04M,13165.p +1 x(291819,368)EGNOR04M,13389.p +1 x(294611,742)EGNOR04M,13585.p
+  <= +1
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+  +1 x(287111,328)EGNOR04M,15031.p +1 x(294848,498)EGNOR04M,18079.p +1 x(272249,947)EGNOR04M,18194.p +1 x(295608,686)EGNOR04M,18288.p
+  <= +1
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+  +1 x(279241,704)EGNOR04M,16314.p +1 x(294848,707)EGNOR04M,18793.p <= +1
+ slot(EGNOR04M,26637): +1 t_x(279241,774)EGNOR04M,284.o +1 x(280579,186)EGNOR04M,11739.p +1 x(287111,607)EGNOR04M,17370.p
+  +1 x(294848,777)EGNOR04M,19582.p +1 x(295608,965)EGNOR04M,19618.p <= +1
+ slot(EGNOR04M,26706): +1 t_x(295416,1500)EGNOR04M,1977.o +1 x(280579,255)EGNOR04M,13365.p +1 x(291906,2506)EGNOR04M,16084.p
+  +1 x(287111,676)EGNOR04M,18341.p +1 x(279241,843)EGNOR04M,18384.p +1 x(291819,786)EGNOR04M,18954.p <= +1
+ slot(EGNOR04M,26776): +1 t_x(287111,746)EGNOR04M,908.o +1 x(280579,325)EGNOR04M,14909.p <= +1
+ slot(EGNOR04M,26846): +1 t_x(278123,1327)EGNOR04M,233.o +1 x(291906,2646)EGNOR04M,14680.p <= +1
+ slot(EGNOR04M,26916): +1 t_x(280579,465)EGNOR04M,386.o +1 x(291906,2716)EGNOR04M,17237.p <= +1
+ slot(EGNOR04M,26986): +1 t_x(287409,33)EGNOR04M,949.o +1 x(280579,535)EGNOR04M,18264.p +1 x(291906,2786)EGNOR04M,18344.p
+  <= +1
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+ slot(EGNOR04M,27265): +1 t_x(291337,0),1397.o <= +1
+ slot(EGNOR04M,27404): <= +1
+ slot(EGNOR04M,27474): +1 t_x(298329,25)EGNOR04M,2410.o <= +1
+ slot(EGNOR04M,27544): +1 t_x(275272,41)EGNOR04M,163.o <= +1
+ slot(EGNOR04M,27613): +1 t_x(282904,0),529.o <= +1
+ slot(EGNOR04M,27683): <= +1
+ slot(EGNOR04M,27753): <= +1
+ slot(EGNOR04M,27823): <= +1
+ slot(EGNOR04M,27893): <= +1
+ slot(EGNOR04M,27962): <= +1
+ slot(EGNOR04M,28102): <= +1
+ slot(EGNOR04M,28172): <= +1
+ slot(EGNOR04M,28311): +1 t_x(292032,0),1479.o +1 t_x(295912,0),8213 <= +1
+ slot(EGNOR04M,28381): +1 t_x(295738,0),2039.o +1 x(295912,61)EGNOR04M,10342.p +1 x(292032,61)EGNOR04M,10453.p
+  <= +1
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+ slot(EGNOR04M,28520): +1 t_x(297928,0),2362.o <= +1
+ slot(EGNOR04M,28590): <= +1
+ slot(EGNOR04M,28660): <= +1
+ slot(EGNOR04M,28730): <= +1
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+ slot(EGPFA04,45900): +1 t_x(295428,0),1979.o <= +1
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+  <= +1
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+  +1 x(295428,432)RJIU04M,17254.p +1 x(295428,332)$BR404M,20545.p <= +1
+ slot(EGPFA04,46800): +1 t_x(293892,0),1740.o +1 x(295428,519)RJIU04M,14762.p +1 x(290037,423)EGPFA04,16299.p
+  <= +1
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+ slot(EGPFA04,47400): +1 t_x(279622,0),314.o +1 x(290037,1023)EGPFA04,14409.p <= +1
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+  <= +1
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+  +1 x(296145,111)EGPFA04,18013.p +1 x(294001,550)RJIU04M,20261.p +1 x(294001,462)RJIU04M,20555.p +1 x(294001,375)RJIU04M,20582.p
+  <= +1
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+  +1 x(296145,411)EGPFA04,12333.p +1 x(293126,330)RJIU04M,12387.p +1 x(294001,704)EGPFA04,20594.p +1 x(294001,814)RJIU04M,20602.p
+  <= +1
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+  +1 x(296145,711)EGPFA04,14047.p +1 x(293802,113)EGPFA04,14485.p +1 x(294819,538)EGPFA04,20322.p <= +1
+ slot(EGPFA04,48900): +1 t_x(295047,256)EGPFA04,1906.o +1 t_x(303235,186)EGPFA04,8501 +1 x(294001,1253)RJIU04M,13929.p
+  +1 x(293126,945)RJIU04M,14506.p +1 x(294819,712)RNS04M,18304.p <= +1
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+  +1 x(293802,713)EGPFA04,15415.p +1 x(294819,1012)RNS04M,15421.p +1 x(296145,1311)EGPFA04,15544.p <= +1
+ slot(EGPFA04,49500): +1 t_x(279627,578)EGPFA04,315.o +1 t_x(292791,521)EGPFA04,8024 +1 x(293126,1559)RJIU04M,15334.p
+  +1 x(294001,1867)RJIU04M,15343.p <= +1
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+  +1 x(279627,878)EGPFA04,16535.p +1 x(294001,2131)RJIU04M,16537.p +1 x(303235,1086)EGPFA04,16558.p +1 x(295047,1156)EGPFA04,16582.p
+  +1 x(293802,1313)EGPFA04,16626.p +1 x(294819,1738)EGPFA04,16697.p +1 x(296145,1911)EGPFA04,16881.p <= +1
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+  +1 x(294001,2394)RJIU04M,17546.p +1 x(293126,2174)RJIU04M,18427.p <= +1
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+  +1 x(293126,2437)RJIU04M,20267.p +1 x(293126,2525)RJIU04M,20368.p +1 x(294001,2804)EGPFA04,20371.p +1 x(293718,1121)EGPFA04,20418.p
+  +1 x(293126,2613)RJIU04M,20484.p +1 x(294001,2921)RJIU04M,20485.p <= +1
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+  +1 x(293126,2701)RJIU04M,19143.p +1 x(279690,1330)EGPFA04,19144.p +1 x(293718,1421)EGPFA04,19145.p +1 x(294001,3009)RJIU04M,19146.p
+  +1 x(292791,1721)EGPFA04,19147.p +1 x(279627,1778)EGPFA04,19152.p +1 x(303235,1986)EGPFA04,19163.p +1 x(295047,2056)EGPFA04,19194.p
+  <= +1
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+  +1 x(293650,1093)EGPFA04,19658.p +1 x(293718,1721)EGPFA04,19659.p +1 x(279690,1630)EGPFA04,19660.p +1 x(292791,2021)EGPFA04,19661.p
+  +1 x(293126,3052)RJIU04M,19662.p +1 x(279627,2078)EGPFA04,19663.p +1 x(294001,3272)RJIU04M,19664.p +1 x(303235,2286)EGPFA04,19665.p
+  +1 x(295047,2356)EGPFA04,19688.p <= +1
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+  +1 x(297346,697)RJIU04M,20553.p <= +1
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+  +1 x(297346,1048)RJIU04M,20011.p +1 x(293650,1693)EGPFA04,20012.p +1 x(279690,2230)EGPFA04,20013.p +1 x(293718,2321)EGPFA04,20014.p
+  +1 x(293126,3579)RJIU04M,20018.p +1 x(292791,2621)EGPFA04,20019.p +1 x(279627,2678)EGPFA04,20035.p +1 x(294001,3887)RJIU04M,20068.p
+  <= +1
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+  +1 x(297433,785)EGPFA04,20235.p +1 x(309061,965)EGPFA04,20236.p +1 x(297346,1311)RJIU04M,20237.p +1 x(293650,1993)EGPFA04,20238.p
+  +1 x(279690,2530)EGPFA04,20239.p +1 x(293718,2621)EGPFA04,20240.p +1 x(292791,2921)EGPFA04,20255.p <= +1
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+ slot(EGPFA04,52500): +1 t_x(291223,640)EGPFA04,1377.o <= +1
+ slot(EGPFA04,52800): <= +1
+ slot(EGPFA04,53100): <= +1
+ slot(EGPFA04,53400): +1 t_x(294097,0),1769.o +1 t_x(310087,0),8785 <= +1
+ slot(EGPFA04,53700): +1 t_x(310087,0),3436.o +1 x(294097,15)LELVU04,10394.p <= +1
+ slot(EHAMA04,19758): <= +1
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+ slot(EHAMA04,20037): +1 t_x(280033,26)EHAMA04,350.o <= +1
+ slot(EHAMA04,20455): +1 t_x(278590,368)EHAMA04,252.o +1 t_x(280142,323)EHAMA04,7573 <= +1
+ slot(EHAMA04,20595): +1 t_x(279721,296)EHAMA04,324.o +1 t_x(279791,415)EHAMA04,7561 +1 x(280142,463)EHAMA04,13593.p
+  +1 x(278590,508)EHAMA04,13691.p <= +1
+ slot(EHAMA04,20734): +1 t_x(280142,602)EHAMA04,356.o +1 t_x(278647,210)EHAMA04,7535 +1 x(279791,554)EHAMA04,12022.p
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+ slot(KFUL1U04,59210): <= +1
+ slot(KFUL1U04,59286): <= +1
+ slot(KFUL1U04,59363): <= +1
+ slot(KFUL1U04,59440): +1 t_x(287887,0),994.o +1 t_x(292614,0),8008 <= +1
+ slot(KFUL1U04,59516): +1 t_x(292614,0),1559.o +1 t_x(301540,0),8430 <= +1
+ slot(KFUL1U04,59593): +1 t_x(301540,3)KFUL1U04,2608.o +1 t_x(310081,0),8784 <= +1
+ slot(KFUL1U04,59670): +1 t_x(310081,0),3434.o +1 t_x(309641,0),8771 <= +1
+ slot(KFUL1U04,59746): +1 t_x(309641,0),3400.o +1 t_x(314104,0),8877 <= +1
+ slot(KFUL1U04,59823): +1 t_x(314104,0),3666.o +1 t_x(302552,0),8466 <= +1
+ slot(KFUL1U04,59976): +1 t_x(302552,49)KFUL1U04,2702.o +1 t_x(296521,41)KFUL1U04,8253 <= +1
+ slot(KFUL1U04,60053): +1 t_x(296521,118)KFUL1U04,2176.o +1 t_x(310398,79)KFUL1U04,8792 <= +1
+ slot(KFUL1U04,60206): +1 t_x(310398,232)KFUL1U04,3458.o +1 t_x(304606,196)KFUL1U04,8565 <= +1
+ slot(KFUL1U04,60283): +1 t_x(304606,273)KFUL1U04,2923.o +1 t_x(296104,267)KFUL1U04,8227 <= +1
+ slot(KFZ4404E,18000): +1 t_x(279900,0),341.o +1 t_x(297080,0),8281 <= +1
+ slot(KFZ4404E,18070): +1 t_x(297080,3)KFZ4404E,2256.o <= +1
+ slot(KFZ4404E,18141): <= +1
+ slot(KFZ4404E,18282): <= +1
+ slot(KFZ4404E,18352): <= +1
+ slot(KFZ4404E,18423): <= +1
+ slot(KFZ4404E,18493): <= +1
+ slot(KFZ4404E,18564): <= +1
+ slot(KFZ4404E,18634): +1 t_x(278911,0),272.o <= +1
+ slot(KFZ4404E,18705): +1 t_x(270609,20)KHVL104E,116.o <= +1
+ slot(KFZ4404E,18775): +1 t_x(281293,0),426.o <= +1
+ slot(KFZ4404E,18846): +1 t_x(285171,0),721.o <= +1
+ slot(KFZ4404E,18916): +1 x(294816,17)KFZ4404E,9257.p <= +1
+ slot(KFZ4404E,19057): +1 x(294816,182)YBOLN04M,11242.p +1 x(281293,2)YH5MH04M,11427.p +1 x(294816,136)YB5WH04M,14479.p
+  +1 x(270609,78)KFZ4404E,18031.p <= +1
+ slot(KFZ4404E,19128): +1 x(270609,149)KFZ4404E,13228.p +1 x(281293,65)YH5MH04M,17479.p <= +1
+ slot(KFZ4404E,19198): +1 x(281293,128)YH5MH04M,16216.p +1 x(270609,219)KFZ4404E,18884.p <= +1
+ slot(KFZ4404E,19269): +1 t_x(294816,318)YBOLN04M,1870.o +1 t_x(291612,0),7966 +1 x(281185,19)YH5MH04M,12432.p
+  +1 x(281185,60)KFZ4404E,13996.p +1 x(294816,363)YBOLN04M,19935.p <= +1
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+  +1 x(294816,440)KFZ4404E,20298.p <= +1
+ slot(KFZ4404E,19410): +1 t_x(281185,0),421.o +1 x(294816,543)YBOLN04M,12650.p +1 x(281293,363)KFZ4404E,12936.p
+  +1 x(281185,201)KFZ4404E,17004.p +1 x(270609,431)KFZ4404E,17135.p <= +1
+ slot(KFZ4404E,19480): +1 t_x(282961,0),534.o +1 x(294816,560)YB5WH04M,20202.p <= +1
+ slot(KFZ4404E,19551): +1 x(294816,684)YB5KL04E,18556.p <= +1
+ slot(KFZ4404E,19621): <= +1
+ slot(KFZ4404E,19692): <= +1
+ slot(KFZ4404E,19762): +1 t_x(279524,39)KFZ4404E,309.o +1 x(279834,58)KFZ4404E,9765.p <= +1
+ slot(KFZ4404E,19833): +1 t_x(279405,0),300.o +1 t_x(292565,0),8005 <= +1
+ slot(KFZ4404E,19903): +1 t_x(295131,14)YB5KL04E,1922.o +1 x(279834,199)KFZ4404E,12167.p +1 x(294816,1035)YB5KL04E,19336.p
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+  +1 x(295131,73)YB5KL04E,16435.p <= +1
+ slot(KFZ4404E,20044): +1 t_x(292565,14)KFZ4404E,1554.o +1 x(279834,331)YH5MH04M,14741.p +1 x(283092,45)KFZ4404E,15580.p
+  +1 x(295131,170)KFZ4404E,20438.p <= +1
+ slot(KFZ4404E,20115): +1 t_x(286902,26)KFZ4404E,887.o +1 x(294816,1195)YB5WH04M,15619.p +1 x(295131,241)KFZ4404E,15793.p
+  +1 x(279834,394)YH5MH04M,16370.p +1 x(283092,116)KFZ4404E,17882.p +1 x(292565,85)KFZ4404E,17883.p <= +1
+ slot(KFZ4404E,20185): +1 x(286902,96)KFZ4404E,17323.p +1 x(279834,457)YH5MH04M,19024.p +1 x(295131,306)YBOLN04M,20117.p
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+  +1 x(295131,351)YBOLN04M,19431.p +1 x(295131,396)YBOLN04M,19774.p <= +1
+ slot(KFZ4404E,20326): +1 x(295131,465)YB5WH04M,14108.p +1 x(279834,622)KFZ4404E,18275.p +1 x(295131,424)YB5KL04E,18630.p
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+  <= +1
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+  <= +1
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+  <= +1
+ slot(KFZ4404E,20608): +1 x(290247,110)YB5KL04E,17641.p +1 x(290247,157)YBOLN04M,20337.p <= +1
+ slot(KFZ4404E,20679): +1 t_x(290247,0),1255.o +1 x(271099,18)YBOLN04M,9838.p +1 x(271099,63)YBOLN04M,11306.p
+  +1 x(290247,200)KFZ4404E,13882.p +1 x(290247,227)YB5KL04E,19562.p <= +1
+ slot(KFZ4404E,20749): +1 t_x(271099,93)YB5WH04M,118.o +1 x(271099,146)YB5WH04M,14022.p +1 x(295131,847)YBOLN04M,17694.p
+  +1 x(290247,270)KFZ4404E,19787.p +1 x(290247,292)YBOLN04M,20145.p +1 x(290247,247)YBOLN04M,20451.p <= +1
+ slot(KFZ4404L,68400): +1 t_x(285451,0),745.o +1 t_x(304443,0),8556 <= +1
+ slot(KFZ4404L,68475): +1 t_x(300222,7)KWUR1C04,2484.o +1 t_x(310599,0),8799 +1 x(301680,69)KWUR1C04,9472.p
+  +1 x(307581,37)KFZ4404L,12095.p +1 x(300222,30)KFZ4404L,13590.p <= +1
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+  +1 x(300222,77)KWUR1C04,15005.p <= +1
+ slot(KFZ4404L,68625): +1 t_x(310599,0),3473.o +1 t_x(287476,0),7775 <= +1
+ slot(KFZ4404L,68700): +1 t_x(312417,0),3600.o <= +1
+ slot(KFZ4404L,68775): +1 t_x(287476,0),955.o +1 x(310042,10)KFZ4404L,13734.p <= +1
+ slot(KFZ4404L,68850): +1 t_x(307581,0),3204.o +1 x(305837,15)KFZ4404L,10174.p +1 x(303451,138)KWUR1C04,13542.p
+  +1 x(287476,25)KFZ4404L,15170.p <= +1
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+  +1 x(303451,277)KWUR1C04,12200.p +1 x(305837,128)KWUR1C04,13714.p <= +1
+ slot(KFZ4404M,31200): +1 t_x(263003,0),8.o +1 t_x(283593,0),7644 <= +1
+ slot(KFZ4404M,31269): +1 t_x(283593,0),594.o +1 t_x(290436,0),7898 <= +1
+ slot(KFZ4404M,31338): +1 t_x(290436,0),1276.o <= +1
+ slot(KFZ4404M,31407): +1 t_x(292188,0),1502.o <= +1
+ slot(KFZ4404M,31477): +1 t_x(293207,0),1651.o <= +1
+ slot(KFZ4404M,31546): +1 t_x(293240,0),1653.o +1 x(289249,17)KFZ4404M,8988.p <= +1
+ slot(KFZ4404M,31615): +1 t_x(289249,86)KFZ4404M,1147.o <= +1
+ slot(KFZ4404M,31684): <= +1
+ slot(KFZ4404M,31754): <= +1
+ slot(KFZ4404M,31823): +1 t_x(287132,0),912.o +1 x(289249,294)KFZ4404M,12267.p <= +1
+ slot(KFZ4404M,31892): +1 t_x(295384,19)KFZ4404M,1971.o +1 t_x(279827,0),7563 +1 x(283526,18)YB3EH04E,9470.p
+  <= +1
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+  +1 x(295384,19)KFZ4404M,11883.p +1 x(296907,3)KFZ4404M,15165.p +1 x(283526,118)YB3EH04E,18314.p <= +1
+ slot(KFZ4404M,32100): +1 t_x(296907,78)YD5WH04M,2226.o +1 x(292693,5)KFZ4404M,13235.p +1 x(283526,193)KFZ4404M,13584.p
+  +1 x(295384,158)KFZ4404M,13629.p <= +1
+ slot(KFZ4404M,32169): +1 t_x(279827,0),332.o +1 x(295534,5)KFZ4404M,9828.p +1 x(283526,262)KFZ4404M,16198.p
+  +1 x(296907,187)YD5WH04M,16318.p <= +1
+ slot(KFZ4404M,32238): +1 t_x(283526,331)KFZ4404M,586.o +1 x(295534,74)KFZ4404M,11646.p +1 x(289249,709)KFZ4404M,13937.p
+  +1 x(292693,143)KFZ4404M,18350.p <= +1
+ slot(KFZ4404M,32308): +1 t_x(292693,0),1572.o +1 x(279827,48)KFZ4404M,11624.p +1 x(283526,401)KFZ4404M,14738.p
+  <= +1
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+  +1 x(279827,186)KFZ4404M,13706.p <= +1
+ slot(KFZ4404M,32515): +1 t_x(288445,131)KFZ4404M,1064.o +1 t_x(284911,0),7692 +1 x(263279,81)KFZ4404M,10608.p
+  +1 x(281348,206)KFZ4404M,15167.p <= +1
+ slot(KFZ4404M,32585): +1 t_x(263279,151)KFZ4404M,20.o +1 t_x(284562,0),7680 +1 x(288445,201)KFZ4404M,9512.p
+  +1 x(292947,46)KSLN04M,9666.p +1 x(296970,2)KFZ4404M,10471.p +1 x(284911,49)KFZ4404M,10549.p +1 x(289249,1053)PMXX04M,15806.p
+  +1 x(281348,276)KFZ4404M,18395.p <= +1
+ slot(KFZ4404M,32654): +1 t_x(284911,118)KFZ4404M,705.o +1 x(296970,71)KFZ4404M,12152.p +1 x(263279,220)KFZ4404M,19071.p
+  <= +1
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+ slot(KFZ4404M,32792): +1 t_x(284562,35)KFZ4404M,683.o +1 x(292947,273)KFZ4404M,20455.p <= +1
+ slot(KFZ4404M,32862): +1 t_x(295534,236)KFZ4404M,2003.o +1 x(295922,35)KFZ4404M,10296.p +1 x(288445,461)LGKFN04,14245.p
+  <= +1
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+  <= +1
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+  <= +1
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+ slot(KFZ4404M,33208): <= +1
+ slot(KFZ4404M,33277): +1 t_x(292947,508)KSLN04M,1610.o <= +1
+ slot(KFZ4404M,33346): +1 t_x(295922,173)KFZ4404M,2075.o +1 x(287944,362)KFZ4404M,15904.p <= +1
+ slot(KFZ4404M,33416): <= +1
+ slot(KFZ4404M,33485): +1 t_x(297821,0),2351.o <= +1
+ slot(KFZ4404M,33554): +1 t_x(286781,45)KFZ4404M,876.o +1 x(287944,570)KFZ4404M,10862.p +1 x(286781,36)MM204,12214.p
+  <= +1
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+  <= +1
+ slot(KFZ4404M,33693): +1 x(286582,212)KFZ4404M,10877.p <= +1
+ slot(KFZ4404M,33831): +1 x(287944,822)PMXX04M,14507.p <= +1
+ slot(KFZ4404M,33900): +1 x(286582,419)KFZ4404M,14470.p +1 x(286277,52)KFZ4404M,14633.p +1 x(287944,916)KFZ4404M,19902.p
+  <= +1
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+ slot(KFZ4404M,34108): +1 x(286277,260)KFZ4404M,9078.p +1 x(288927,90)KFZ4404M,12109.p +1 x(286582,563)PMXX04M,15642.p
+  +1 x(286277,200)PMXX04M,16002.p +1 x(286582,627)KFZ4404M,16811.p +1 x(287944,1124)KFZ4404M,19326.p <= +1
+ slot(KFZ4404M,34177): +1 x(288445,1778)YD5WH04M,12316.p +1 x(287944,1193)KFZ4404M,12519.p <= +1
+ slot(KFZ4404M,34247): +1 t_x(286582,975)PMXX04M,847.o +1 t_x(293986,0),8080 +1 x(286277,399)KFZ4404M,10993.p
+  +1 x(288927,214)PMXX04M,13692.p +1 x(286582,766)KFZ4404M,19846.p <= +1
+ slot(KFZ4404M,34316): +1 t_x(288927,317)PMXX04M,1107.o +1 t_x(284247,0),7662 +1 x(286582,835)KFZ4404M,12487.p
+  +1 x(286277,468)KFZ4404M,12490.p <= +1
+ slot(KFZ4404M,34385): +1 t_x(293986,0),1753.o <= +1
+ slot(KFZ4404M,34454): +1 t_x(284247,0),654.o +1 x(286277,606)KFZ4404M,17221.p +1 x(286582,973)KFZ4404M,20073.p
+  <= +1
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+  +1 x(287944,1540)KFZ4404M,17511.p <= +1
+ slot(KFZ4404M,34662): +1 x(287785,169)KFZ4404M,11117.p +1 x(287785,287)PMXX04M,12731.p +1 x(286582,1180)PMXX04M,17505.p
+  +1 x(284247,49)KFZ4404M,18218.p +1 x(287944,1678)KFZ4404M,18423.p +1 x(288927,644)KFZ4404M,18703.p <= +1
+ slot(KFZ4404M,34801): +1 t_x(280807,0),403.o +1 t_x(297313,0),8293 +1 x(289872,466)KFZ4404M,10931.p +1 x(286277,953)KFZ4404M,18413.p
+  +1 x(286582,1320)KFZ4404M,18414.p <= +1
+ slot(KFZ4404M,34870): +1 t_x(297313,0),2289.o +1 t_x(290871,0),7921 +1 x(289872,535)KFZ4404M,12521.p
+  +1 x(287785,377)KFZ4404M,17902.p <= +1
+ slot(KFZ4404M,34939): +1 t_x(290871,0),1330.o +1 t_x(291159,0),7932 +1 x(288927,921)KFZ4404M,17812.p
+  <= +1
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+  <= +1
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+  +1 x(280807,26)KFZ4404M,18403.p +1 x(287785,585)KFZ4404M,19801.p <= +1
+ slot(KFZ4404M,35216): +1 x(287785,698)PMXX04M,16237.p +1 x(289249,3624)PMXX04M,17649.p +1 x(289872,881)KFZ4404M,19793.p
+  +1 x(288927,1139)PMXX04M,19798.p +1 x(286277,1332)PMXX04M,20165.p <= +1
+ slot(KFZ4404M,35285): +1 t_x(287785,792)KFZ4404M,983.o +1 x(289872,950)KFZ4404M,15751.p +1 x(289249,3756)KFZ4404M,18712.p
+  +1 x(286277,1434)PMXX04M,19713.p <= +1
+ slot(KFZ4404M,35355): +1 t_x(297154,0),2267.o +1 x(288927,1337)KFZ4404M,17361.p +1 x(287785,862)KFZ4404M,20128.p
+  <= +1
+ slot(KFZ4404M,35424): +1 t_x(289872,1297)KFZ4404M,1215.o +1 t_x(285328,0),7704 +1 x(289872,1089)KFZ4404M,16985.p
+  <= +1
+ slot(KFZ4404M,35493): +1 t_x(285328,0),735.o +1 t_x(285395,0),7705 +1 x(287785,1000)KFZ4404M,18600.p
+  <= +1
+ slot(KFZ4404M,35562): +1 t_x(285395,0),742.o +1 x(287785,1069)KFZ4404M,20321.p <= +1
+ slot(KFZ4404M,35632): +1 t_x(285674,0),771.o +1 x(289872,1305)PMXX04M,18725.p <= +1
+ slot(KFZ4404M,35701): <= +1
+ slot(KFZ4404M,35770): +1 t_x(300369,0),2498.o <= +1
+ slot(KFZ4404M,35840): +1 t_x(280768,17)KFZ4404M,397.o <= +1
+ slot(KFZ4404M,35978): +1 x(287785,1485)KFZ4404M,14484.p <= +1
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+  +1 x(294845,143)KFZ4404M,12218.p <= +1
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+ slot(KFZ4404M,42765): +1 t_x(288261,0),1042.o +1 t_x(288930,0),7835 <= +1
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+ slot(KFZ4404M,42903): +1 t_x(300851,0),2541.o <= +1
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+ slot(KFZ4404M,43873): +1 t_x(286621,0),851.o <= +1
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+ slot(KFZ4404M,44150): <= +1
+ slot(KFZ4404M,44219): <= +1
+ slot(KFZ4404M,44358): <= +1
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+ slot(KFZ4404M,44496): +1 t_x(290555,0),1293.o +1 t_x(303832,0),8531 <= +1
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+ slot(KFZ4404M,44635): +1 t_x(297830,0),2353.o <= +1
+ slot(KFZ4404M,44704): +1 t_x(303832,0),2848.o <= +1
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+ slot(KFZ4404M,45050): <= +1
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+ slot(KHVL104E,15893): +1 t_x(284109,0),638.o <= +1
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+ slot(KHVL104E,16040): +1 x(285863,162)RQXI04E,11138.p +1 x(284109,54)KHVL104E,11863.p <= +1
+ slot(KHVL104E,16114): <= +1
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+ slot(KHVL104E,16261): +1 t_x(285863,352)KHVL104E,796.o <= +1
+ slot(KHVL104E,16334): <= +1
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+ slot(KHVL104E,16481): <= +1
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+ slot(KHVL104E,16628): <= +1
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+  +1 x(291178,103)KHVL104E,14003.p <= +1
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+  +1 x(279163,215)YH5MH04M,15428.p +1 x(291178,250)KHVL104E,15461.p <= +1
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+  +1 x(276534,300)KHVL104E,9600.p +1 x(291178,305)EBBRA04E,10167.p +1 x(270609,78)KFZ4404E,18031.p <= +1
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+  +1 x(290803,135)KHVL104E,11946.p +1 x(289675,108)KSPE1P04,12134.p +1 x(278855,153)KHVL104E,13997.p +1 x(270609,219)KFZ4404E,18884.p
+  +1 x(276210,391)KHVL104E,19032.p <= +1
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+  +1 x(279193,50)KHVL104E,12895.p +1 x(290803,209)KHVL104E,13563.p +1 x(278855,227)KHVL104E,15452.p <= +1
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+  +1 x(279193,265)YH5MH04M,19449.p +1 x(279804,255)YH5MH04M,19521.p <= +1
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+  +1 x(278889,228)KHVL104E,11662.p +1 x(279642,126)KHVL104E,11726.p +1 x(277201,167)KHVL104E,11735.p +1 x(279312,183)KHVL104E,11738.p
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+  +1 x(281989,619)YH5MH04M,17270.p +1 x(277201,313)KHVL104E,17277.p +1 x(279642,272)KHVL104E,17286.p <= +1
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+  +1 x(279642,346)KHVL104E,14282.p +1 x(278889,448)KHVL104E,14330.p +1 x(279652,471)KHVL104E,14343.p +1 x(291656,604)KHVL104E,14381.p
+  +1 x(281989,703)KHVL104E,14423.p +1 x(277703,647)KHVL104E,14428.p +1 x(290803,870)KHVL104E,14698.p +1 x(277201,387)KHVL104E,15010.p
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+  +1 x(279804,760)YH5MH04M,14537.p +1 x(279312,476)KHVL104E,15924.p +1 x(278889,521)KHVL104E,15968.p +1 x(279652,544)KHVL104E,16037.p
+  +1 x(277703,720)KHVL104E,16342.p +1 x(287288,446)KHVL104E,19014.p +1 x(279642,419)KHVL104E,19046.p <= +1
+ slot(KHVL104E,18318): +1 t_x(279642,493)KHVL104E,316.o +1 x(279592,140)YH5MH04M,10845.p +1 x(279621,24)KHVL104E,11166.p
+  +1 x(287527,69)KHVL104E,11857.p +1 x(279756,457)YH5MH04M,14219.p +1 x(279312,550)KHVL104E,14410.p +1 x(279193,833)YH5MH04M,14663.p
+  +1 x(287288,520)KHVL104E,18230.p +1 x(279804,824)YH5MH04M,18312.p +1 x(277201,534)KHVL104E,19982.p <= +1
+ slot(KHVL104E,18391): +1 t_x(279485,559)KHVL104E,307.o +1 x(279411,25)KHVL104E,10232.p +1 x(276531,6)KHVL104E,10390.p
+  +1 x(287527,142)KHVL104E,17426.p +1 x(279312,623)KHVL104E,18340.p +1 x(279642,566)KHVL104E,19530.p +1 x(279592,203)YH5MH04M,19560.p
+  +1 x(277201,607)KHVL104E,19573.p <= +1
+ slot(KHVL104E,18465): +1 t_x(279592,266)YH5MH04M,312.o +1 x(279048,4)KHVL104E,10038.p +1 x(279756,640)KHVL104E,12922.p
+  +1 x(287527,216)KHVL104E,15077.p +1 x(279642,640)KHVL104E,15841.p +1 x(287288,630)KSPE1P04,15844.p +1 x(276531,80)KHVL104E,16041.p
+  +1 x(279411,62)KSPE1P04,16055.p +1 x(279485,633)KHVL104E,16144.p +1 x(277201,681)KHVL104E,16409.p <= +1
+ slot(KHVL104E,18538): +1 t_x(279804,540)KHVL104E,330.o +1 x(279621,214)YH5MH04M,9161.p +1 x(279048,77)KHVL104E,11871.p
+  +1 x(279411,139)KSPE1P04,12036.p +1 x(276531,153)KHVL104E,12159.p +1 x(285863,2655)YH5MH04M,13835.p
+  <= +1
+ slot(KHVL104E,18612): +1 t_x(276531,227)KHVL104E,177.o +1 t_x(279845,0),7564 +1 x(279048,151)KHVL104E,13463.p
+  +1 x(279411,246)KHVL104E,13698.p +1 x(279592,439)KHVL104E,14476.p <= +1
+ slot(KHVL104E,18685): +1 t_x(279411,292)KSPE1P04,302.o +1 x(276531,300)KHVL104E,14436.p +1 x(279048,224)KHVL104E,14968.p
+  +1 x(285863,2766)YBOLN04M,15211.p +1 x(279756,836)YH5MH04M,20197.p <= +1
+ slot(KHVL104E,18759): +1 t_x(279756,899)YH5MH04M,327.o +1 x(279735,0),11607.p +1 x(279592,582)YH5MH04M,12553.p
+  +1 x(279621,465)KHVL104E,14569.p +1 x(279411,368)KSPE1P04,15104.p +1 x(279756,934)KHVL104E,17889.p +1 x(279048,298)KHVL104E,18222.p
+  +1 x(276531,374)KHVL104E,18257.p <= +1
+ slot(KHVL104E,18832): +1 t_x(279048,371)KHVL104E,277.o +1 x(279621,530)YH5MH04M,16007.p +1 x(279735,40)KSPE1P04,16280.p
+  +1 x(279804,1372)KHVL104E,17079.p +1 x(279193,1372)KHVL104E,17094.p +1 x(276531,447)KHVL104E,17199.p
+  +1 x(279411,445)KSPE1P04,17204.p +1 x(279756,1007)KHVL104E,19884.p <= +1
+ slot(KHVL104E,18906): +1 t_x(287288,802)KHVL104E,937.o +1 x(277167,6)KHVL104E,9923.p +1 x(279735,116)KSPE1P04,13566.p
+  +1 x(279756,1081)KHVL104E,16828.p +1 x(279048,445)KHVL104E,17287.p <= +1
+ slot(KHVL104E,18979): +1 t_x(279845,5)KHVL104E,335.o +1 x(279735,193)KSPE1P04,9427.p +1 x(277167,79)KHVL104E,11488.p
+  +1 x(279621,656)YH5MH04M,12898.p +1 x(279592,806)KHVL104E,15979.p +1 x(279592,772)YH5MH04M,17993.p +1 x(279756,1151)YH5MH04M,18745.p
+  <= +1
+ slot(KHVL104E,19053): +1 t_x(287527,351)KHVL104E,960.o +1 x(277167,153)KHVL104E,13368.p +1 x(279845,79)KHVL104E,16352.p
+  <= +1
+ slot(KHVL104E,19126): +1 t_x(268974,7)KHVL104E,106.o +1 x(268974,18)KSPE1P04,10036.p +1 x(287372,31)KSPE1P04,10574.p
+  +1 x(279735,367)KHVL104E,14897.p +1 x(277167,226)KHVL104E,14994.p +1 x(279845,152)KHVL104E,15141.p <= +1
+ slot(KSAL1204,52884): +1 t_x(280779,0),398.o +1 t_x(297158,0),8287 +1 x(295726,81)KSAL1204,9939.p <= +1
+ slot(KSAL1204,52968): +1 t_x(297158,0),2269.o +1 t_x(311168,0),8813 +1 x(295726,165)KSAL1204,11942.p
+  <= +1
+ slot(KSAL1204,53052): +1 t_x(294792,0),1865.o +1 t_x(284141,0),7654 <= +1
+ slot(KSAL1204,53136): +1 t_x(295726,0),2033.o +1 t_x(306685,0),8641 <= +1
+ slot(KSAL1204,53221): +1 t_x(311168,67)KSAL1204,3518.o +1 x(294792,248)KSAL1204,12027.p <= +1
+ slot(KSAL1204,53305): +1 t_x(284141,20)KSAL1204,641.o +1 t_x(308482,0),8722 +1 x(306685,11)KSAL1204,10496.p
+  <= +1
+ slot(KSAL1204,53389): +1 t_x(306685,95)KSAL1204,3118.o +1 t_x(300422,0),8380 <= +1
+ slot(KSAL1204,53557): +1 t_x(308482,157)KSAL1204,3292.o +1 t_x(286841,105)KSAL1204,7755 +1 x(300422,157)KSAL1204,10625.p
+  <= +1
+ slot(KSAL1204,53642): +1 t_x(300422,242)KSAL1204,2502.o +1 t_x(289783,0),7866 +1 x(286841,190)KSAL1204,10580.p
+  <= +1
+ slot(KSAL1204,53726): +1 t_x(286841,274)KSAL1204,879.o +1 t_x(302470,0),8460 +1 x(289783,81)KSAL1204,10445.p
+  <= +1
+ slot(KSAL1204,53810): +1 t_x(289783,165)KSAL1204,1206.o <= +1
+ slot(KSAL1204,53894): +1 t_x(293821,17)KSAL1204,1730.o <= +1
+ slot(KSAL1204,53978): +1 t_x(302470,54)KSAL1204,2693.o <= +1
+ slot(KSAL1204,54063): +1 t_x(296465,0),2172.o <= +1
+ slot(KSAL1204,54231): +1 t_x(303747,38)KSAL1204,2839.o +1 x(298160,32)KSAL1204,9536.p +1 x(295082,166)KSAL1204,9779.p
+  <= +1
+ slot(KSAL1204,54315): +1 t_x(263793,77)KSAL1204,80.o +1 t_x(304857,0),8575 +1 x(294594,16)KSAL1204,9758.p
+  +1 x(303747,122)KSAL1204,13348.p <= +1
+ slot(KSAL1204,54400): +1 t_x(294594,101)KSAL1204,1828.o +1 t_x(306862,3)KSAL1204,8650 +1 x(304857,77)KSAL1204,14653.p
+  +1 x(294701,25)KSAL1204,14705.p +1 x(263793,162)KSAL1204,14708.p +1 x(298160,201)KSAL1204,14712.p +1 x(303747,207)KSAL1204,14810.p
+  <= +1
+ slot(KSAL1204,54484): +1 t_x(295082,0),1915.o +1 t_x(289330,0),7848 +1 x(298160,285)KSAL1204,13290.p
+  +1 x(304857,161)KSAL1204,13370.p +1 x(294701,109)KSAL1204,13400.p +1 x(306862,87)KSAL1204,13456.p +1 x(263793,246)KSAL1204,13548.p
+  +1 x(294594,185)KSAL1204,13555.p <= +1
+ slot(KSAL1204,54568): +1 t_x(304857,245)KSAL1204,2946.o +1 x(294701,193)KSAL1204,9535.p +1 x(306862,171)KSAL1204,9672.p
+  +1 x(306331,92)KSAL1204,9694.p <= +1
+ slot(KSAL1204,54652): +1 t_x(294701,277)KSAL1204,1848.o +1 t_x(307145,0),8664 +1 x(306862,255)KSAL1204,11286.p
+  +1 x(304857,329)KSAL1204,11317.p +1 x(289330,59)KSAL1204,11324.p +1 x(298160,453)KSAL1204,11419.p +1 x(294594,353)KSAL1204,11422.p
+  +1 x(263793,414)KSAL1204,11480.p +1 x(303747,459)KSAL1204,11550.p +1 x(306331,176)KSAL1204,11922.p <= +1
+ slot(KSAL1204,54736): +1 t_x(306862,339)KSAL1204,3133.o +1 t_x(292872,0),8028 +1 x(289330,143)KSAL1204,9808.p
+  +1 x(306331,260)KSAL1204,14676.p <= +1
+ slot(KSAL1204,54821): +1 t_x(306331,335)KSLN04A,3089.o +1 t_x(296640,0),8259 +1 x(296260,66)KSAL1204,13260.p
+  +1 x(289330,228)KSAL1204,13652.p <= +1
+ slot(KSAL1204,54905): +1 t_x(289330,312)KSAL1204,1159.o +1 t_x(293804,0),8075 +1 x(296260,150)KSAL1204,14658.p
+  <= +1
+ slot(KSAL1204,54989): +1 t_x(298160,401)KSAL1204,2388.o +1 x(307145,10)KSAL1204,9598.p +1 x(313899,48)KSAL1204,10099.p
+  +1 x(296260,234)KSAL1204,10209.p <= +1
+ slot(KSAL1204,55073): +1 t_x(296260,318)KSAL1204,2140.o +1 x(292872,53)KSAL1204,9928.p +1 x(313899,132)KSAL1204,11259.p
+  +1 x(307145,94)KSAL1204,11825.p <= +1
+ slot(KSAL1204,55157): +1 t_x(313899,216)KSAL1204,3663.o +1 x(293804,73)KSAL1204,9700.p +1 x(296640,77)KSAL1204,9896.p
+  +1 x(307145,178)KSAL1204,14981.p +1 x(292872,137)KSAL1204,15043.p <= +1
+ slot(KSAL1204,55242): +1 t_x(307145,263)KSAL1204,3163.o +1 t_x(298706,0),8364 +1 x(292872,222)KSAL1204,13354.p
+  +1 x(296640,162)KSAL1204,13410.p +1 x(293804,158)KSAL1204,13434.p +1 x(313899,301)KSAL1204,13599.p <= +1
+ slot(KSAL1204,55326): +1 t_x(292872,306)KSAL1204,1597.o +1 x(293804,242)KSAL1204,11235.p +1 x(296640,246)KSAL1204,11635.p
+  <= +1
+ slot(KSAL1204,55410): +1 t_x(296640,330)KSAL1204,2188.o +1 x(298706,70)KSAL1204,9908.p +1 x(293804,326)KSAL1204,15087.p
+  <= +1
+ slot(KSAL1204,55578): +1 t_x(293804,494)KSAL1204,1727.o +1 x(306201,127)KSAL1204,9760.p +1 x(311042,117)KSAL1204,9836.p
+  +1 x(298706,238)KSAL1204,15107.p <= +1
+ slot(KSAL1204,55663): +1 t_x(298706,323)KSAL1204,2461.o +1 x(306201,212)KSAL1204,11450.p +1 x(311042,202)KSAL1204,11794.p
+  <= +1
+ slot(KSAL1204,55747): +1 t_x(311042,0),3504.o +1 t_x(296955,0),8275 +1 x(306201,296)KSAL1204,13485.p
+  +1 x(298706,407)KSAL1204,13540.p <= +1
+ slot(KSAL1204,55831): +1 t_x(306201,380)KSAL1204,3072.o +1 t_x(306283,0),8630 +1 x(296955,31)KSAL1204,9805.p
+  <= +1
+ slot(KSAL1204,56000): +1 t_x(296614,0),2185.o +1 t_x(301757,0),8439 +1 x(296955,200)KSAL1204,11933.p
+  <= +1
+ slot(KSAL1204,56084): +1 t_x(296955,284)KSAL1204,2237.o <= +1
+ slot(KSAL1204,56168): +1 t_x(291444,30)KSAL1204,1406.o <= +1
+ slot(KSAL1204,56252): +1 t_x(306283,0),3084.o <= +1
+ slot(KSAL1204,56336): +1 t_x(301757,30)KSAL1204,2631.o +1 x(296614,56)KSAL1204,13547.p <= +1
+ slot(KSAL1204,56421): +1 t_x(295295,0),1949.o +1 t_x(298300,0),8343 +1 x(301757,115)KSAL1204,15136.p
+  <= +1
+ slot(KSAL1204,56505): +1 t_x(298300,0),2405.o +1 t_x(310256,0),8789 <= +1
+ slot(KSAL1204,56589): +1 t_x(301514,0),2606.o +1 x(295295,9)KSAL1204,16415.p <= +1
+ slot(KSAL1204,56673): +1 t_x(310256,0),3447.o <= +1
+ slot(KSAL1204,56757): <= +1
+ slot(KSAL1204,56842): <= +1
+ slot(KSAL1204,56926): <= +1
+ slot(KSAL1204,57010): +1 t_x(309271,0),3356.o <= +1
+ slot(KSAL1204,57094): +1 t_x(310388,0),3456.o <= +1
+ slot(KSAL1204,57178): +1 t_x(310381,0),3453.o +1 t_x(301285,0),8416 <= +1
+ slot(KSAL1204,57347): +1 t_x(301285,0),2581.o <= +1
+ slot(KSAL1204,57431): <= +1
+ slot(KSAL1204,57515): <= +1
+ slot(KSAL1A04,64800): +1 t_x(306149,0),3066.o <= +1
+ slot(KSAL1A04,64885): +1 t_x(305458,0),2989.o +1 t_x(311402,0),8822 <= +1
+ slot(KSAL1A04,64971): +1 t_x(305609,0),3010.o +1 t_x(305696,0),8603 <= +1
+ slot(KSAL1A04,65057): +1 t_x(311402,0),3539.o <= +1
+ slot(KSAL1A04,65142): +1 t_x(305696,0),3018.o +1 x(309386,4)LCES004,12146.p <= +1
+ slot(KSAL1A04,65228): +1 t_x(309386,0),3372.o +1 x(298630,19)KSAL1A04,10497.p <= +1
+ slot(KSAL1A04,65314): +1 t_x(298630,105)KSAL1A04,2452.o <= +1
+ slot(KSLN04A,55200): +1 t_x(296552,0),2179.o <= +1
+ slot(KSLN04A,55273): +1 t_x(296553,0),2180.o <= +1
+ slot(KSLN04A,55347): +1 t_x(288859,0),1101.o <= +1
+ slot(KSLN04A,55421): +1 t_x(296814,0),2211.o +1 x(297984,1723)KSLN04A,10826.p +1 x(307025,392)YB3EH04A,15157.p
+  <= +1
+ slot(KSLN04A,55495): +1 t_x(298533,0),2438.o <= +1
+ slot(KSLN04A,55569): +1 t_x(307025,526)YB3EH04A,3146.o <= +1
+ slot(KSLN04A,55643): <= +1
+ slot(KSLN04A,55716): <= +1
+ slot(KSLN04A,55790): +1 t_x(298692,0),2456.o +1 x(297984,2092)KSLN04A,16052.p <= +1
+ slot(KSLN04A,55864): +1 t_x(295458,0),1986.o <= +1
+ slot(KSLN04A,55938): +1 t_x(308780,0),3319.o +1 x(297984,2240)KSLN04A,17829.p <= +1
+ slot(KSLN04A,56012): +1 t_x(310899,0),3496.o <= +1
+ slot(KSLN04A,56086): +1 t_x(280666,0),391.o +1 x(297984,2388)KSLN04A,9523.p <= +1
+ slot(KSLN04A,56160): +1 t_x(297185,0),2272.o <= +1
+ slot(KSLN04A,56233): +1 t_x(301749,27)KSLN04A,2630.o <= +1
+ slot(KSLN04A,56381): +1 t_x(300072,15)KSLN04A,2471.o +1 x(297984,2636)LCES004,14422.p <= +1
+ slot(KSLN04A,56455): +1 t_x(291547,0),1425.o <= +1
+ slot(KSLN04A,56529): +1 t_x(291971,0),1473.o +1 t_x(295023,0),8140 +1 x(297984,2808)LCES004,12747.p <= +1
+ slot(KSLN04A,56603): +1 t_x(295023,0),1903.o +1 t_x(301707,0),8435 +1 x(291971,23)KSLN04A,13546.p <= +1
+ slot(KSLN04A,56676): +1 t_x(301707,47)KSLN04A,2621.o +1 t_x(303503,16)KSLN04A,8512 +1 x(306331,92)KSAL1204,9694.p
+  <= +1
+ slot(KSLN04A,56750): +1 t_x(303503,90)KSLN04A,2810.o +1 t_x(310570,0),8798 +1 x(306331,176)KSAL1204,11922.p
+  <= +1
+ slot(KSLN04A,56824): +1 t_x(297984,3126)KSLN04A,2370.o +1 x(306331,260)KSAL1204,14676.p <= +1
+ slot(KSLN04A,56898): +1 t_x(306331,335)KSLN04A,3089.o <= +1
+ slot(KSLN04A,56972): +1 t_x(310570,51)KSLN04A,3469.o <= +1
+ slot(KSLN04A,57046): +1 t_x(296828,0),2213.o <= +1
+ slot(KSLN04A,57120): +1 t_x(307875,1)KSLN04A,3234.o +1 t_x(297721,0),8317 <= +1
+ slot(KSLN04A,57193): +1 t_x(297721,49)KSLN04A,2343.o +1 t_x(310742,45)KSLN04A,8803 +1 x(295585,11)YB3EH04A,16594.p
+  +1 x(295585,39)KSLN04A,17600.p <= +1
+ slot(KSLN04A,57267): +1 t_x(310742,119)KSLN04A,3486.o +1 t_x(308221,95)KSLN04A,8705 +1 x(297721,123)KSLN04A,17890.p
+  +1 x(307875,148)KSLN04A,17998.p <= +1
+ slot(KSLN04A,57341): +1 t_x(308221,169)KSLN04A,3266.o +1 t_x(296392,154)KSLN04A,8247 +1 x(310742,193)KSLN04A,18691.p
+  +1 x(297721,197)KSLN04A,18713.p +1 x(307875,222)KSLN04A,18907.p <= +1
+ slot(KSLN04A,57415): +1 t_x(296392,228)KSLN04A,2162.o +1 t_x(303617,99)KSLN04A,8519 +1 x(308221,243)KSLN04A,19380.p
+  +1 x(310742,267)KSLN04A,19436.p +1 x(297721,271)KSLN04A,19502.p <= +1
+ slot(KSLN04A,57489): +1 t_x(303617,173)KSLN04A,2822.o +1 t_x(296212,148)KSLN04A,8236 +1 x(296392,302)KSLN04A,19871.p
+  +1 x(308221,317)KSLN04A,19907.p <= +1
+ slot(KSLN04A,57563): +1 t_x(298130,0),2387.o +1 t_x(289613,217)KSLN04A,7860 +1 x(296212,222)KSLN04A,10878.p
+  +1 x(303617,247)KSLN04A,10880.p +1 x(296392,376)KSLN04A,10892.p +1 x(308221,391)KSLN04A,10901.p +1 x(310742,415)KSLN04A,10943.p
+  +1 x(297721,419)KSLN04A,10961.p +1 x(307875,444)KSLN04A,10992.p <= +1
+ slot(KSLN04A,57636): +1 t_x(296212,295)KSLN04A,2128.o +1 t_x(306868,108)KSLN04A,8651 +1 x(295585,473)YB3EH04A,9015.p
+  +1 x(311412,167)KSLN04A,10104.p +1 x(289613,290)KSLN04A,10217.p +1 x(298130,266)KSLN04A,10438.p <= +1
+ slot(KSLN04A,57710): +1 t_x(289613,364)KSLN04A,1189.o +1 t_x(291739,124)KSLN04A,7975 +1 x(295585,519)YB3EH04A,10866.p
+  +1 x(306868,182)KSLN04A,11767.p +1 x(311412,241)KSLN04A,12049.p +1 x(298130,340)KSLN04A,18396.p <= +1
+ slot(KSLN04A,57784): +1 t_x(311412,315)KSLN04A,3540.o +1 t_x(312091,144)KSLN04A,8840 +1 x(295585,611)YB3EH04A,12540.p
+  +1 x(298130,414)KSLN04A,12543.p +1 x(289613,438)KSLN04A,12546.p +1 x(296212,443)KSLN04A,12552.p +1 x(303617,468)KSLN04A,12567.p
+  +1 x(296392,597)KSLN04A,12581.p +1 x(308221,612)KSLN04A,12602.p +1 x(310742,636)KSLN04A,12640.p +1 x(297721,640)KSLN04A,12657.p
+  +1 x(307875,665)KSLN04A,12687.p +1 x(306868,256)KSLN04A,13328.p +1 x(291739,198)KSLN04A,13379.p <= +1
+ slot(KSLN04A,57858): +1 t_x(305469,78)KSLN04A,2991.o +1 t_x(283305,56)KSLN04A,7636 +1 x(311412,389)KSLN04A,14057.p
+  +1 x(298130,488)KSLN04A,14065.p +1 x(289613,512)KSLN04A,14069.p +1 x(296212,517)KSLN04A,14077.p +1 x(303617,542)KSLN04A,14086.p
+  +1 x(296392,671)KSLN04A,14099.p +1 x(308221,686)KSLN04A,14119.p +1 x(310742,710)KSLN04A,14165.p +1 x(297721,714)KSLN04A,14191.p
+  +1 x(307875,739)KSLN04A,14215.p +1 x(306868,330)KSLN04A,14788.p +1 x(291739,272)KSLN04A,14822.p <= +1
+ slot(KSLN04A,57932): +1 t_x(295585,750)YB3EH04A,2014.o +1 t_x(282752,0),7619 +1 x(312091,292)KSLN04A,14876.p
+  +1 x(283305,130)KSLN04A,15117.p +1 x(311412,463)KSLN04A,15420.p +1 x(298130,562)KSLN04A,15425.p +1 x(289613,586)KSLN04A,15430.p
+  +1 x(305469,385)YB3EH04A,15438.p +1 x(296212,591)KSLN04A,15439.p +1 x(303617,616)KSLN04A,15467.p +1 x(296392,745)KSLN04A,15477.p
+  +1 x(308221,760)KSLN04A,15491.p +1 x(310742,784)KSLN04A,15518.p +1 x(297721,788)KSLN04A,15543.p +1 x(307875,813)KSLN04A,15567.p
+  +1 x(306868,404)KSLN04A,16328.p +1 x(291739,346)KSLN04A,16362.p <= +1
+ slot(KSLN04A,58006): +1 t_x(306868,478)KSLN04A,3134.o +1 x(282752,38)KSLN04A,9831.p +1 x(283305,204)KSLN04A,9869.p
+  +1 x(312091,366)KSLN04A,10001.p +1 x(291739,420)KSLN04A,10233.p <= +1
+ slot(KSLN04A,58080): +1 t_x(291739,494)KSLN04A,1451.o +1 x(282752,112)KSLN04A,11753.p +1 x(283305,278)KSLN04A,11845.p
+  +1 x(312091,440)KSLN04A,12008.p <= +1
+ slot(KSLN04A,58153): +1 t_x(312091,513)KSLN04A,3589.o +1 x(282752,185)KSLN04A,13384.p +1 x(283305,351)KSLN04A,13522.p
+  <= +1
+ slot(KSLN04A,58227): +1 t_x(283305,425)KSLN04A,569.o +1 t_x(283288,0),7634 +1 x(282752,259)KSLN04A,14978.p
+  +1 x(295585,1073)YB3EH04A,19654.p <= +1
+ slot(KSLN04A,58301): +1 t_x(282752,333)KSLN04A,514.o +1 t_x(297922,0),8325 +1 x(295585,1147)KSLN04A,15115.p
+  +1 x(295585,1119)YB3EH04A,18965.p <= +1
+ slot(KSLN04A,58375): +1 t_x(283288,0),566.o +1 t_x(302801,0),8480 +1 x(304830,17)KSLN04A,12209.p <= +1
+ slot(KSLN04A,58449): +1 t_x(297922,0),2360.o +1 t_x(309000,0),8740 +1 x(295585,1295)KSLN04A,16065.p <= +1
+ slot(KSLN04A,58523): +1 t_x(304830,0),2944.o +1 x(297922,25)KSLN04A,10603.p <= +1
+ slot(KSLN04A,58596): +1 t_x(314705,16)KSLN04A,3686.o <= +1
+ slot(KSLN04A,58670): +1 t_x(302801,0),2735.o <= +1
+ slot(KSLN04A,58744): +1 t_x(297456,9)KSLN04A,2318.o <= +1
+ slot(KSLN04A,58818): +1 t_x(309000,32)KSLN04A,3329.o +1 t_x(302650,0),8471 <= +1
+ slot(KSLN04A,58892): +1 t_x(302650,0),2713.o +1 t_x(311550,0),8827 <= +1
+ slot(KSLN04A,58966): +1 t_x(311550,0),3552.o +1 t_x(298447,0),8352 <= +1
+ slot(KSLN04A,59040): +1 t_x(305573,24)YB3EH04A,3002.o +1 t_x(303874,0),8533 <= +1
+ slot(KSLN04A,59113): +1 t_x(298447,0),2425.o +1 t_x(307140,0),8662 <= +1
+ slot(KSLN04A,59187): +1 t_x(303874,0),2853.o +1 t_x(296641,0),8260 <= +1
+ slot(KSLN04A,59261): +1 t_x(307140,0),3161.o +1 x(305573,41)KSLN04A,9531.p <= +1
+ slot(KSLN04A,59335): +1 t_x(296641,0),2189.o +1 x(305573,115)KSLN04A,11534.p <= +1
+ slot(KSLN04A,59409): +1 t_x(310058,0),3432.o <= +1
+ slot(KSLN04A,59483): +1 t_x(305270,0),2972.o <= +1
+ slot(KSLN04A,59556): +1 t_x(302792,0),2733.o <= +1
+ slot(KSLN04A,59630): +1 t_x(308611,0),3304.o +1 t_x(308418,0),8719 <= +1
+ slot(KSLN04A,59704): +1 t_x(308418,0),3286.o <= +1
+ slot(KSLN04A,59778): +1 x(305573,558)KSLN04A,13326.p <= +1
+ slot(KSLN04A,59852): <= +1
+ slot(KSLN04A,59926): <= +1
+ slot(KSLN04M,31200): +1 t_x(295025,0),1904.o <= +1
+ slot(KSLN04M,31276): +1 t_x(291296,0),1387.o <= +1
+ slot(KSLN04M,31353): +1 t_x(292264,0),1516.o <= +1
+ slot(KSLN04M,31430): +1 t_x(295579,0),2013.o <= +1
+ slot(KSLN04M,31507): +1 t_x(297382,2122)LGSRA04,2303.o <= +1
+ slot(KSLN04M,31584): <= +1
+ slot(KSLN04M,31661): <= +1
+ slot(KSLN04M,31738): +1 t_x(280754,0),396.o <= +1
+ slot(KSLN04M,31815): +1 t_x(287014,0),896.o <= +1
+ slot(KSLN04M,31892): +1 t_x(286857,0),883.o <= +1
+ slot(KSLN04M,31969): +1 t_x(295844,29)KSLN04M,2055.o <= +1
+ slot(KSLN04M,32046): +1 t_x(292935,19)YB3EH04E,1606.o <= +1
+ slot(KSLN04M,32123): +1 t_x(291724,19)YB3EH04E,1449.o <= +1
+ slot(KSLN04M,32200): +1 t_x(292487,0),1545.o +1 x(292487,4)KSLN04M,11621.p +1 x(292487,29)YB3EH04E,12909.p
+  <= +1
+ slot(KSLN04M,32276): +1 x(292935,21)KSLN04M,14311.p +1 x(292487,79)YB3EH04E,14361.p <= +1
+ slot(KSLN04M,32353): +1 t_x(291575,11)KSLN04M,1431.o +1 x(291724,69)YB3EH04E,15706.p +1 x(292935,69)YB3EH04E,15710.p
+  +1 x(292487,129)YB3EH04E,15797.p +1 x(291724,119)YB3EH04E,16742.p +1 x(292935,98)KSLN04M,16743.p +1 x(292487,157)KSLN04M,16835.p
+  <= +1
+ slot(KSLN04M,32430): +1 t_x(292105,0),1490.o +1 x(291724,153)KSLN04M,17758.p +1 x(292935,169)YB3EH04E,17790.p
+  +1 x(292487,229)YB3EH04E,17940.p +1 x(291575,88)KSLN04M,18121.p <= +1
+ slot(KSLN04M,32507): +1 t_x(301736,0),2629.o +1 x(291724,219)YB3EH04E,18562.p +1 x(292935,219)YB3EH04E,18574.p
+  +1 x(292487,279)YB3EH04E,18715.p +1 x(292935,252)KSLN04M,19222.p +1 x(292487,311)KSLN04M,19355.p <= +1
+ slot(KSLN04M,32584): +1 t_x(292993,0),1618.o +1 x(291724,269)YB3EH04E,19207.p <= +1
+ slot(KSLN04M,32661): +1 t_x(292188,0),1502.o +1 t_x(281910,0),7602 <= +1
+ slot(KSLN04M,32738): +1 t_x(281910,28)KSLN04M,463.o +1 t_x(284185,0),7658 <= +1
+ slot(KSLN04M,32892): +1 t_x(284185,0),647.o <= +1
+ slot(KSLN04M,32969): <= +1
+ slot(KSLN04M,33046): +1 t_x(297966,0),2367.o <= +1
+ slot(KSLN04M,33123): +1 t_x(284261,29)KSLN04M,657.o +1 t_x(291204,0),7934 +1 x(303929,7)YB3EH04E,8977.p
+  +1 x(289309,24)YB3EH04E,9907.p +1 x(303929,26)KSLN04M,12518.p <= +1
+ slot(KSLN04M,33200): +1 t_x(291204,0),1373.o +1 t_x(297403,0),8298 +1 x(303929,138)LGKFN04,10841.p <= +1
+ slot(KSLN04M,33276): +1 t_x(297403,0),2309.o +1 t_x(284341,0),7670 +1 x(284261,42)YB3EH04E,13619.p <= +1
+ slot(KSLN04M,33353): +1 t_x(289309,0),1154.o +1 t_x(284868,0),7689 +1 x(284261,92)YB3EH04E,10836.p +1 x(284261,142)$YB3EH04E,15121.p
+  <= +1
+ slot(KSLN04M,33430): +1 t_x(284341,0),666.o +1 x(291224,36)KSLN04M,9796.p +1 x(296997,30)GL4W04M,10139.p
+  +1 x(291204,69)KSLN04M,13741.p <= +1
+ slot(KSLN04M,33584): +1 t_x(291224,0),1378.o +1 t_x(286853,0),7756 +1 x(296997,122)GL4W04M,11765.p +1 x(284868,99)KSLN04M,11784.p
+  +1 x(284341,139)KSLN04M,11795.p +1 x(282837,8)KSLN04M,11830.p +1 x(297403,148)KSLN04M,11834.p +1 x(303929,473)LGKFN04,13979.p
+  <= +1
+ slot(KSLN04M,33661): +1 t_x(296997,201)KSLN04M,2243.o +1 t_x(284450,0),7677 +1 x(286853,24)KSLN04M,9865.p
+  +1 x(284868,176)KSLN04M,10165.p +1 x(282837,85)KSLN04M,10511.p <= +1
+ slot(KSLN04M,33738): +1 t_x(282837,162)KSLN04M,520.o +1 t_x(291539,0),7959 +1 x(292947,46)KSLN04M,9666.p
+  +1 x(284868,253)KSLN04M,15139.p +1 x(296997,278)KSLN04M,15176.p <= +1
+ slot(KSLN04M,33815): +1 t_x(284868,330)KSLN04M,701.o +1 t_x(295288,0),8154 +1 x(284450,13)KSLN04M,10614.p
+  +1 x(286853,178)KSLN04M,13634.p +1 x(282837,239)KSLN04M,13670.p +1 x(303929,718)KSLN04M,16725.p <= +1
+ slot(KSLN04M,33892): +1 t_x(286853,255)KSLN04M,881.o +1 t_x(292092,0),7984 +1 x(284450,90)KSLN04M,11934.p
+  +1 x(291539,16)KSLN04M,11975.p +1 x(292947,200)KSLN04M,12067.p <= +1
+ slot(KSLN04M,33969): +1 t_x(284450,167)KSLN04M,679.o +1 x(291539,93)KSLN04M,10510.p +1 x(282837,363)LEBAS04M,20454.p
+  +1 x(292947,273)KFZ4404M,20455.p <= +1
+ slot(KSLN04M,34046): +1 t_x(291539,170)KSLN04M,1424.o +1 x(283734,67)KSLN04M,10534.p +1 x(303929,949)KSLN04M,19899.p
+  <= +1
+ slot(KSLN04M,34123): +1 t_x(283734,144)KSLN04M,603.o +1 x(285112,6)KSLN04M,9853.p +1 x(286988,29)KSLN04M,10485.p
+  +1 x(295288,55)KSLN04M,10550.p <= +1
+ slot(KSLN04M,34200): +1 t_x(295288,132)KSLN04M,1947.o +1 t_x(292716,0),8017 +1 x(292092,11)KSLN04M,10021.p
+  +1 x(286988,69)GL4W04M,13570.p +1 x(285112,83)KSLN04M,13592.p +1 x(283734,221)KSLN04M,13678.p +1 x(303929,1103)KSLN04M,20430.p
+  <= +1
+ slot(KSLN04M,34276): +1 t_x(286988,161)GL4W04M,893.o +1 t_x(303409,0),8508 +1 x(295288,208)KSLN04M,12071.p
+  +1 x(285112,159)KSLN04M,12137.p +1 x(283734,297)KSLN04M,12186.p <= +1
+ slot(KSLN04M,34353): +1 t_x(285112,236)KSLN04M,715.o +1 t_x(289405,0),7852 +1 x(286988,222)MM204,15166.p
+  <= +1
+ slot(KSLN04M,34430): +1 t_x(292092,241)KSLN04M,1486.o +1 t_x(291480,0),7952 +1 x(285112,313)KSLN04M,15177.p
+  <= +1
+ slot(KSLN04M,34507): +1 t_x(292947,508)KSLN04M,1610.o +1 x(292092,318)KSLN04M,11935.p +1 x(303929,1394)LGKFN04,20293.p
+  <= +1
+ slot(KSLN04M,34584): +1 t_x(292716,0),1577.o +1 x(292092,395)KSLN04M,13654.p +1 x(303929,1478)LGKFN04,19214.p
+  <= +1
+ slot(KSLN04M,34661): +1 t_x(303409,12)KSLN04M,2800.o +1 x(289405,9)KSLN04M,10061.p <= +1
+ slot(KSLN04M,34738): +1 t_x(289405,86)KSLN04M,1168.o +1 t_x(291515,0),7955 +1 x(292859,73)KSLN04M,11987.p
+  <= +1
+ slot(KSLN04M,34815): +1 t_x(273554,0),142.o +1 t_x(303297,0),8506 +1 x(291480,56)KSLN04M,12053.p +1 x(292859,150)KSLN04M,13656.p
+  +1 x(289405,163)KSLN04M,13687.p +1 x(303409,166)KSLN04M,13737.p <= +1
+ slot(KSLN04M,34892): +1 t_x(292859,227)KSLN04M,1596.o +1 t_x(292197,0),7990 +1 x(291515,68)KSLN04M,10124.p
+  +1 x(292969,54)GL4W04M,10286.p +1 x(291480,133)KSLN04M,10442.p <= +1
+ slot(KSLN04M,34969): +1 t_x(291480,210)KSLN04M,1411.o +1 x(302317,522)KSLN04M,9018.p +1 x(303297,19)KSLN04M,10257.p
+  +1 x(273554,15)EBEEC04M,10345.p +1 x(292969,119)MM304,13639.p +1 x(291515,145)KSLN04M,17462.p <= +1
+ slot(KSLN04M,35046): +1 t_x(292969,221)GL4W04M,1613.o +1 x(302317,599)KSLN04M,10812.p +1 x(303297,96)KSLN04M,12009.p
+  +1 x(273554,103)KSLN04M,12078.p +1 x(291515,222)KSLN04M,12098.p <= +1
+ slot(KSLN04M,35123): +1 t_x(291515,299)KSLN04M,1417.o +1 x(273554,180)KSLN04M,13520.p +1 x(303297,173)KSLN04M,13616.p
+  <= +1
+ slot(KSLN04M,35200): +1 t_x(303297,250)KSLN04M,2794.o +1 x(298698,59)KSLN04M,10610.p +1 x(298574,7972)KSLN04M,12364.p
+  +1 x(302317,722)LGKFN04,12464.p +1 x(273554,220)EBEEC04M,16381.p <= +1
+ slot(KSLN04M,35276): +1 t_x(292197,0),1504.o +1 x(273554,323)EBEEC04M,14984.p +1 x(303929,2179)KSLN04M,15626.p
+  +1 x(302317,806)LGKFN04,17630.p +1 x(298698,135)KSLN04M,19037.p <= +1
+ slot(KSLN04M,35353): +1 t_x(298698,59)KSLN04M,2458.o +1 t_x(285972,0),7730 +1 x(302317,889)LGKFN04,18548.p
+  <= +1
+ slot(KSLN04M,35430): +1 t_x(291114,0),1361.o +1 t_x(285148,0),7697 +1 x(302317,973)LGKFN04,19218.p <= +1
+ slot(KSLN04M,35507): +1 t_x(285972,62)KSLN04M,804.o +1 t_x(286122,0),7737 +1 x(303929,2399)LGKFN04,17714.p
+  +1 x(302317,1057)LGKFN04,19686.p +1 x(291114,2)GL4W04M,20549.p <= +1
+ slot(KSLN04M,35584): +1 t_x(285148,41)KSLN04M,718.o +1 x(303929,2482)LGKFN04,18578.p +1 x(302317,1137)KSLN04M,20043.p
+  <= +1
+ slot(KSLN04M,35661): +1 t_x(286122,39)KSLN04M,816.o +1 x(302317,1214)KSLN04M,15222.p <= +1
+ slot(KSLN04M,35738): +1 t_x(303929,2303)LGKFN04,2856.o +1 x(286122,116)KSLN04M,19098.p +1 x(302317,1291)KSLN04M,20580.p
+  <= +1
+ slot(KSLN04M,35815): +1 x(302317,1368)KSLN04M,20291.p <= +1
+ slot(KSLN04M,35892): +1 x(302317,1445)KSLN04M,20450.p <= +1
+ slot(KSLN04M,35969): +1 t_x(302317,1522)KSLN04M,2678.o <= +1
+ slot(KSLN04M,36046): <= +1
+ slot(KSLN04M,36123): +1 t_x(278529,2)KSLN04M,246.o +1 x(298574,8895)KSLN04M,15300.p <= +1
+ slot(KSLN04M,36200): <= +1
+ slot(KSLN04M,36276): +1 x(302317,1800)KCHI104M,16621.p <= +1
+ slot(KSLN04M,36353): <= +1
+ slot(KSLN04M,36430): <= +1
+ slot(KSLN04M,36507): <= +1
+ slot(KSLN04M,36584): <= +1
+ slot(KSLN04M,36661): +1 t_x(276838,0),185.o <= +1
+ slot(KSLN04M,36738): <= +1
+ slot(KSLN04M,36815): +1 t_x(292439,7)KSLN04M,1537.o <= +1
+ slot(KSLN04M,36892): <= +1
+ slot(KSLN04M,36969): +1 x(292439,71)EBEEC04M,9355.p <= +1
+ slot(KSLN04M,37123): <= +1
+ slot(KSLN2C04,27600): +1 t_x(274934,0),157.o <= +1
+ slot(KSLN2C04,27685): +1 t_x(277598,0),220.o <= +1
+ slot(KSLN2C04,27771): +1 t_x(298697,12)YB3EH04E,2457.o +1 x(298697,45)LOW304M,12039.p <= +1
+ slot(KSLN2C04,27857): +1 t_x(282205,4)YB5WH04M,483.o +1 x(289436,3)$LOW304M,11289.p +1 x(277598,8)YB5WH04M,11882.p
+  +1 x(282205,38)KSLN2C04,15098.p <= +1
+ slot(KSLN2C04,27942): +1 t_x(289436,0),1169.o +1 x(295416,62)EGNOR04M,9072.p +1 x(297697,69)KSLN2C04,10412.p
+  +1 x(277598,114)YB5WH04M,17146.p +1 x(282205,149)YB3EH04E,17280.p +1 x(282205,99)YB3EH04E,18027.p +1 x(277598,61)YB5WH04M,18065.p
+  <= +1
+ slot(KSLN2C04,28028): +1 t_x(297697,155)KSLN2C04,2340.o +1 x(291514,22)KSLN2C04,12032.p +1 x(282205,199)YB3EH04E,13272.p
+  +1 x(289436,202)KSLN2C04,13319.p <= +1
+ slot(KSLN2C04,28114): +1 t_x(285372,32)YB5WH04M,738.o +1 x(291514,79)YB3EH04E,10031.p +1 x(289689,23)KSLN2C04,10333.p
+  +1 x(285372,4)YB3EH04E,10643.p +1 x(291514,108)KSLN2C04,17379.p <= +1
+ slot(KSPE104D,45673): +1 t_x(293780,39)KSPE104D,1724.o <= +1
+ slot(KSPE104D,45746): +1 t_x(287993,35)KSPE104D,1011.o +1 x(305104,1)KSPE104D,10433.p <= +1
+ slot(KSPE104D,45820): +1 t_x(305104,75)KSPE104D,2965.o <= +1
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+ slot(KSPE104D,48318): +1 t_x(297011,0),2245.o +1 t_x(288104,0),7801 <= +1
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+  +1 x(298333,152)KSPE104D,10213.p <= +1
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+  +1 x(279312,476)KHVL104E,15924.p +1 x(279411,62)KSPE1P04,16055.p <= +1
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+  +1 x(279243,175)YH5MH04M,12839.p +1 x(279756,457)YH5MH04M,14219.p +1 x(279411,368)KSPE1P04,15104.p <= +1
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+  +1 x(286180,386)YB5KL04E,16669.p +1 x(286180,444)YB5KL04E,18303.p +1 x(270468,415)YB5WH04M,18814.p +1 x(270468,375)YBOLN04M,19545.p
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+  +1 x(298617,242)KWUR404E,19264.p +1 x(281891,107)KWUR404E,19299.p <= +1
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+  +1 x(286141,133)KWUR404E,11201.p +1 x(282677,115)KWUR404E,18130.p +1 x(282677,86)YB5WH04M,19466.p +1 x(282677,139)YB5WH04M,20134.p
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+  +1 x(286141,202)KWUR404E,12685.p +1 x(282057,403)YBOLN04M,12832.p +1 x(281891,453)KWUR404E,12892.p <= +1
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+  +1 x(283584,355)YB5WH04M,12626.p +1 x(283549,362)YB3EH04E,12645.p +1 x(298617,657)KWUR404E,13999.p +1 x(294364,214)EGNOR04M,14073.p
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+  +1 x(281891,522)KWUR404E,14290.p +1 x(282057,538)YBOLN04M,14315.p <= +1
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+  +1 x(282677,390)YBOLN04M,18815.p +1 x(297636,152)YBOLN04M,19333.p +1 x(282677,345)YBOLN04M,19984.p +1 x(297636,68)YB5KL04E,20162.p
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+  +1 x(282677,456)YB5WH04M,16296.p +1 x(294364,427)KWUR404E,16722.p +1 x(289110,254)KWUR404E,18135.p +1 x(283584,510)YB3EH04E,18353.p
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+  +1 x(283823,10)KWUR404E,9304.p +1 x(282582,245)KWUR404E,13644.p +1 x(300582,226)KWUR404E,15135.p +1 x(294364,496)KWUR404E,18123.p
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+  +1 x(297636,496)YB5WH04M,17786.p +1 x(296261,306)YBOLN04M,17842.p +1 x(297636,468)YBOLN04M,20300.p +1 x(297636,549)YB5WH04M,20459.p
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+  +1 x(292413,440)KWUR404E,13209.p +1 x(300582,642)KWUR404E,13568.p <= +1
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+  +1 x(293884,279)KWUR404E,11594.p +1 x(297636,794)YB3EH04E,15464.p +1 x(283823,510)YB3EH04E,18963.p <= +1
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+  +1 x(278871,503)KWUR404E,14618.p +1 x(282755,766)KWUR404E,14646.p +1 x(283821,684)KWUR404E,14652.p +1 x(288107,213)KWUR404E,14666.p
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+  +1 x(282868,551)KWUR404E,19041.p +1 x(282882,565)KWUR404E,19093.p <= +1
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+  +1 x(307679,1207)LOVN1504,17919.p +1 x(309780,750)LCES004,20156.p +1 x(263593,1036)LOVN1504,20193.p
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+  +1 x(300455,736)LCES004M,13376.p +1 x(301987,810)LCES004M,13673.p +1 x(298402,518)LCES004M,17332.p +1 x(303341,497)LCES004M,17364.p
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+  +1 x(305929,879)LCES004M,14982.p +1 x(303341,647)LCES004M,16109.p +1 x(307897,602)LCES004M,16148.p +1 x(304253,497)LCES004M,16187.p
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+  +1 x(302162,4)LGKFN04,9207.p +1 x(298402,818)LCES004M,13516.p +1 x(307897,752)LCES004M,14737.p <= +1
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+  +1 x(263587,505)LCES004M,10928.p +1 x(294807,320)LCES004M,10947.p +1 x(301709,319)LCES004M,10959.p +1 x(302162,90)LGKFN04,11160.p
+  +1 x(301058,630)LCES004M,11702.p +1 x(304253,947)LCES004M,17417.p <= +1
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+  +1 x(294807,470)LCES004M,13149.p +1 x(301709,469)LCES004M,13213.p +1 x(301058,780)LCES004M,13477.p <= +1
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+  +1 x(300815,832)LCES004M,14579.p +1 x(304253,1247)LCES004M,14585.p +1 x(263587,805)LCES004M,14602.p
+  +1 x(294807,620)LCES004M,14664.p +1 x(301709,619)LCES004M,14717.p <= +1
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+  +1 x(294807,1370)LCES004M,16337.p <= +1
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+  +1 x(279318,0),9790.p +1 x(263594,1205)LCES004M,10042.p <= +1
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+  +1 x(306207,1645)LCES004M,13334.p +1 x(301342,1860)LCES004M,13441.p +1 x(309200,813)LCES004M,13443.p
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+  +1 x(263594,1655)LCES004M,14877.p +1 x(306207,1795)LCES004M,14951.p <= +1
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+  +1 x(263421,54)LCES004M,10490.p <= +1
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+  +1 x(263421,354)LCES004M,11584.p +1 x(285563,225)LCES004M,11613.p +1 x(313050,688)LCES004M,11841.p +1 x(301949,570)LCES004M,12240.p
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+  +1 x(302516,360)LCES004M,13581.p +1 x(263607,498)LCES004M,13624.p <= +1
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+  +1 x(308705,210)LCES004M,12199.p +1 x(301566,152)LCES004M,12219.p +1 x(263410,1284)LGKFN04,13987.p +1 x(302516,510)LCES004M,15140.p
+  +1 x(285563,525)LCES004M,15145.p <= +1
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+ slot(LEBAS04A,52984): +1 t_x(263713,0),77.o <= +1
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+ slot(LEBAS04A,55107): +1 t_x(282592,212)LEBAS04A,501.o +1 t_x(306197,115)LEBAS04A,8622 <= +1
+ slot(LEBAS04A,55200): +1 t_x(306197,208)LEBAS04A,3071.o +1 t_x(304001,201)LEBAS04A,8541 <= +1
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+  +1 x(305122,279)LEBAS04A,10447.p <= +1
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+  +1 x(312442,249)LEBAS04A,13603.p +1 x(263463,463)LEBAS04A,13676.p <= +1
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+  +1 x(309547,293)LEBAS04A,11967.p +1 x(305122,464)LEBAS04A,12122.p <= +1
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+  +1 x(309547,385)LEBAS04A,10482.p <= +1
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+  +1 x(312792,349)LEBAS04A,13731.p <= +1
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+  +1 x(313354,428)LEBAS04A,11943.p <= +1
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+  <= +1
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+  +1 x(307265,443)LEBAS04A,10637.p <= +1
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+  +1 x(306449,533)LEBAS04A,12043.p <= +1
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+  <= +1
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+  +1 x(297500,486)LEBAS04A,10579.p <= +1
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+  <= +1
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+  +1 x(302986,604)LEBAS04A,13680.p <= +1
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+  +1 x(302986,696)LEBAS04A,9960.p +1 x(303152,406)LEBAS04A,10457.p <= +1
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+  +1 x(308064,849)LEBAS04A,12012.p +1 x(307095,706)LEBAS04A,12021.p +1 x(302986,789)LEBAS04A,12135.p <= +1
+ slot(LEBAS04A,56861): +1 t_x(302986,881)LEBAS04A,2757.o +1 t_x(298321,9)LEBAS04A,8345 +1 x(307068,92)LEBAS04A,12237.p
+  +1 x(303152,591)LEBAS04A,13630.p <= +1
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+  +1 x(307021,173)LEBAS04A,10141.p <= +1
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+  +1 x(298321,194)LEBAS04A,12119.p <= +1
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+  +1 x(298321,286)LEBAS04A,13635.p +1 x(307068,369)LEBAS04A,13733.p <= +1
+ slot(LEBAS04A,57230): +1 t_x(298321,378)LEBAS04A,2409.o +1 x(311315,117)LEBAS04A,12118.p <= +1
+ slot(LEBAS04A,57323): +1 t_x(311315,210)LEBAS04A,3535.o <= +1
+ slot(LEBAS04A,57415): +1 t_x(307095,983)LEBAS04A,3155.o <= +1
+ slot(LEBAS04A,57507): +1 t_x(296721,0),2201.o <= +1
+ slot(LEBAS04A,57600): +1 t_x(263800,0),82.o <= +1
+ slot(LEBAS04A,57692): +1 t_x(309965,19)LEBAS04A,3424.o <= +1
+ slot(LEBAS04A,57784): +1 t_x(309872,0),3414.o <= +1
+ slot(LEBAS04A,57876): <= +1
+ slot(LEBAS04A,57969): +1 t_x(307899,74)LEBAS04A,3238.o +1 x(307899,28)CPGSE04,10479.p <= +1
+ slot(LEBAS04A,58061): <= +1
+ slot(LEBAS04A,58153): <= +1
+ slot(LEBAS04A,58246): +1 t_x(309142,0),3342.o <= +1
+ slot(LEBAS04A,58338): +1 t_x(302571,0),2703.o +1 t_x(293737,0),8073 <= +1
+ slot(LEBAS04A,58430): +1 t_x(293737,20)LEBAS04A,1722.o +1 t_x(308700,0),8734 <= +1
+ slot(LEBAS04A,58523): +1 t_x(308700,23)LEBAS04A,3311.o +1 t_x(309313,0),8752 <= +1
+ slot(LEBAS04A,58615): +1 t_x(309313,0),3362.o +1 t_x(305112,0),8582 <= +1
+ slot(LEBAS04A,58707): +1 t_x(305112,0),2966.o <= +1
+ slot(LEBAS04A,58800): +1 t_x(301195,0),2572.o <= +1
+ slot(LEBAS04A,58892): +1 t_x(298417,0),2421.o +1 t_x(309986,0),8779 <= +1
+ slot(LEBAS04A,58984): +1 t_x(309986,0),3427.o +1 t_x(263646,0),7480 +1 x(308410,12)RMZU04,9583.p <= +1
+ slot(LEBAS04A,59076): +1 t_x(263646,0),71.o +1 x(308410,181)RMZU04,11971.p +1 x(308410,97)RMZU04,13420.p
+  <= +1
+ slot(LEBAS04A,59169): +1 t_x(308410,228)LEBAS04A,3285.o <= +1
+ slot(LEBAS04A,59353): +1 t_x(294888,0),1880.o +1 x(308410,351)RMZU04,15487.p +1 x(308410,412)LEBAS04A,16609.p
+  <= +1
+ slot(LEBAS04A,59446): +1 t_x(298488,0),2429.o +1 x(294888,9)LEBAS04A,18124.p <= +1
+ slot(LEBAS04A,59538): +1 t_x(312746,12)LEBAS04A,3618.o <= +1
+ slot(LEBAS04A,59630): +1 t_x(284399,84)LEBAS04A,675.o +1 t_x(309602,50)LEBAS04A,8770 <= +1
+ slot(LEBAS04A,59723): +1 t_x(309602,143)LEBAS04A,3398.o +1 t_x(308210,83)LEBAS04A,8704 <= +1
+ slot(LEBAS04A,59815): +1 t_x(308210,175)LEBAS04A,3265.o +1 t_x(301687,115)LEBAS04A,8434 <= +1
+ slot(LEBAS04A,59907): +1 t_x(301687,207)LEBAS04A,2619.o +1 t_x(313410,143)LEBAS04A,8871 <= +1
+ slot(LEBAS04A,60092): +1 t_x(313410,328)LEBAS04A,3649.o +1 t_x(307547,0),8679 +1 x(263859,32)LEBAS04A,10553.p
+  <= +1
+ slot(LEBAS04A,60184): +1 t_x(263859,124)LEBAS04A,87.o +1 t_x(295018,0),8139 +1 x(296232,49)LEBAS04A,10096.p
+  +1 x(307547,39)LEBAS04A,10454.p <= +1
+ slot(LEBAS04A,60276): +1 t_x(307547,131)LEBAS04A,3202.o +1 x(296232,141)LEBAS04A,11949.p +1 x(308410,1335)LEBAS04A,17666.p
+  <= +1
+ slot(LEBAS04A,60369): +1 t_x(295018,0),1902.o +1 x(296232,234)LEBAS04A,13600.p <= +1
+ slot(LEBAS04A,60461): +1 t_x(296232,326)LEBAS04A,2133.o <= +1
+ slot(LEBAS04A,60553): +1 x(296232,418)LEBAS04A,18988.p <= +1
+ slot(LEBAS04A,60646): +1 t_x(287045,0),903.o <= +1
+ slot(LEBAS04A,60738): +1 t_x(294288,18)LEBAS04A,1791.o <= +1
+ slot(LEBAS04A,60830): +1 t_x(263700,68)LEBAS04A,76.o <= +1
+ slot(LEBAS04A,60923): +1 t_x(263733,0),78.o <= +1
+ slot(LEBAS04A,61015): +1 t_x(283716,40)LEBAS04A,602.o +1 x(300883,33)LEBAS04A,10632.p <= +1
+ slot(LEBAS04A,61107): +1 t_x(300883,33)LEBAS04A,2543.o +1 t_x(297958,0),8327 <= +1
+ slot(LEBAS04M,38400): +1 t_x(293206,0),1650.o <= +1
+ slot(LEBAS04M,38492): +1 t_x(307148,0),3164.o <= +1
+ slot(LEBAS04M,38584): +1 t_x(277232,0),201.o <= +1
+ slot(LEBAS04M,38676): <= +1
+ slot(LEBAS04M,38769): <= +1
+ slot(LEBAS04M,38861): <= +1
+ slot(LEBAS04M,38953): <= +1
+ slot(LEBAS04M,39046): +1 t_x(288163,0),1031.o <= +1
+ slot(LEBAS04M,39138): +1 t_x(263376,18)LEBAS04M,39.o +1 t_x(292739,0),8019 <= +1
+ slot(LEBAS04M,39230): +1 t_x(292739,27)LEBAS04M,1581.o <= +1
+ slot(LEBAS04M,39323): +1 x(282837,8)KSLN04M,11830.p <= +1
+ slot(LEBAS04M,39415): +1 t_x(302966,0),2755.o +1 x(282837,85)KSLN04M,10511.p <= +1
+ slot(LEBAS04M,39507): +1 t_x(282837,162)KSLN04M,520.o <= +1
+ slot(LEBAS04M,39600): +1 t_x(292515,0),1549.o +1 t_x(301346,0),8421 +1 x(282837,239)KSLN04M,13670.p <= +1
+ slot(LEBAS04M,39692): +1 t_x(301346,0),2590.o +1 t_x(302262,0),8453 +1 x(282837,363)LEBAS04M,20454.p
+  <= +1
+ slot(LEBAS04M,39784): +1 t_x(302262,19)LEBAS04M,2673.o +1 t_x(295157,0),8146 <= +1
+ slot(LEBAS04M,39876): +1 t_x(295157,0),1927.o <= +1
+ slot(LEBAS04M,39969): +1 t_x(303018,0),2761.o <= +1
+ slot(LEBAS04M,40061): <= +1
+ slot(LEBAS04M,40153): +1 t_x(286238,0),826.o <= +1
+ slot(LEBAS04M,40246): +1 t_x(300425,0),2504.o <= +1
+ slot(LEBAS04M,40338): +1 t_x(296345,52)LEBAS04M,2156.o +1 t_x(286757,0),7753 <= +1
+ slot(LEBAS04M,40430): +1 t_x(286757,0),870.o +1 t_x(303017,0),8486 <= +1
+ slot(LEBAS04M,40523): +1 t_x(300848,23)LEBAS04M,2539.o +1 t_x(263502,0),7467 <= +1
+ slot(LEBAS04M,40615): +1 t_x(303854,23)LEBAS04M,2851.o +1 x(300848,115)LEBAS04M,9922.p <= +1
+ slot(LEBAS04M,40707): +1 t_x(303017,0),2760.o +1 x(300848,207)LEBAS04M,11667.p +1 x(303854,207)LEBAS04M,11970.p
+  <= +1
+ slot(LEBAS04M,40892): +1 t_x(263502,145)LEBAS04M,50.o +1 t_x(279965,27)LEBAS04M,7568 <= +1
+ slot(LEBAS04M,40984): +1 t_x(279965,119)LEBAS04M,345.o +1 t_x(290447,0),7899 +1 x(288501,118)LEMDAT04,14273.p
+  +1 x(300848,525)LEMDAT04,14480.p +1 x(289752,12)LEBAS04M,15101.p <= +1
+ slot(LEBAS04M,41076): +1 t_x(301722,24)LEBAS04M,2626.o +1 t_x(263516,0),7469 +1 x(289752,104)LEBAS04M,12013.p
+  +1 x(279965,211)LEBAS04M,12163.p +1 x(288501,197)LEMDAT04,19481.p <= +1
+ slot(LEBAS04M,41169): +1 t_x(289752,0),1201.o +1 x(302863,9)LEBAS04M,9204.p +1 x(290447,15)LEBAS04M,10243.p
+  +1 x(301722,117)LEBAS04M,10255.p +1 x(288501,275)LEMDAT04,12772.p <= +1
+ slot(LEBAS04M,41353): +1 t_x(290447,199)LEBAS04M,1277.o +1 x(263516,133)LEBAS04M,10250.p +1 x(292457,88)LEBAS04M,10386.p
+  +1 x(292088,43)LEBAS04M,10575.p +1 x(302863,137)LEMDAT04,11070.p +1 x(288501,433)LEMDAT04,11179.p +1 x(302863,193)LEBAS04M,12815.p
+  <= +1
+ slot(LEBAS04M,41446): +1 t_x(263516,226)LEBAS04M,53.o +1 t_x(276830,0),7512 +1 x(288501,590)LEBAS04M,9162.p
+  +1 x(290447,292)LEBAS04M,12210.p +1 x(302863,286)LEBAS04M,15818.p <= +1
+ slot(LEBAS04M,41538): +1 t_x(288501,867)LEBAS04M,1068.o +1 t_x(297762,0),8319 +1 x(288501,669)LEMDAT04,18876.p
+  +1 x(263516,318)LEBAS04M,18909.p +1 x(292457,273)LEBAS04M,18943.p +1 x(290447,384)LEBAS04M,19050.p <= +1
+ slot(LEBAS04M,41630): +1 t_x(276830,0),183.o +1 t_x(291652,0),7970 +1 x(292457,365)LEBAS04M,16996.p +1 x(263516,410)LEBAS04M,17075.p
+  +1 x(288501,747)LEMDAT04,17107.p +1 x(290447,476)LEBAS04M,17183.p +1 x(302863,470)LEBAS04M,19459.p <= +1
+ slot(LEBAS04M,41723): +1 t_x(292088,136)LEBAS04M,1484.o +1 x(288501,896)LELVU04,15971.p +1 x(302863,517)LELVU04,17861.p
+  +1 x(288501,826)LEMDAT04,18138.p +1 x(292457,458)LEBAS04M,18157.p +1 x(263516,503)LEBAS04M,18207.p <= +1
+ slot(LEBAS04M,41815): +1 t_x(297762,0),2347.o +1 x(290568,355)LEBAS04M,9165.p +1 x(276830,79)LEBAS04M,10606.p
+  +1 x(302863,655)LEBAS04M,14390.p <= +1
+ slot(LEBAS04M,41907): +1 t_x(292457,135)LEBAS04M,1542.o +1 x(291652,28)LEBAS04M,10528.p +1 x(290568,447)LEBAS04M,14719.p
+  +1 x(297762,84)LEBAS04M,16102.p <= +1
+ slot(LEBAS04M,42000): +1 t_x(291652,121)LEBAS04M,1442.o +1 t_x(297851,0),8323 +1 x(302863,812)LELVU04,16733.p
+  +1 x(297762,177)LEBAS04M,16928.p <= +1
+ slot(LEBAS04M,42092): +1 t_x(290568,632)LEBAS04M,1296.o +1 t_x(295501,0),8169 +1 x(291652,213)LEBAS04M,18072.p
+  +1 x(297762,269)LEBAS04M,18211.p +1 x(263323,32)LEBAS04M,19139.p <= +1
+ slot(LEBAS04M,42184): +1 t_x(297851,14)LEBAS04M,2356.o +1 x(263323,124)LEBAS04M,12185.p +1 x(290568,751)LELVU04,19136.p
+  <= +1
+ slot(LEBAS04M,42276): +1 t_x(283036,70)LEBAS04M,539.o +1 x(290568,771)LEMDAT04,17195.p <= +1
+ slot(LEBAS04M,42369): +1 t_x(263323,32)LEBAS04M,29.o +1 x(295501,63)LEBAS04M,10408.p +1 x(290568,909)LEBAS04M,18033.p
+  <= +1
+ slot(LEBAS04M,42461): +1 t_x(295501,155)LEBAS04M,1992.o +1 x(290568,1001)LEBAS04M,19458.p <= +1
+ slot(LEBAS04M,42553): +1 x(290568,1086)LEMDAT04,19972.p <= +1
+ slot(LEBAS04M,42646): +1 t_x(295297,0),1951.o +1 x(290568,1144)LELVU04,11196.p <= +1
+ slot(LEBAS04M,42738): +1 t_x(290752,2)LELVU04,1316.o <= +1
+ slot(LEBAS04M,42830): +1 x(290568,1370)LEBAS04M,13012.p +1 x(295297,50)LEBAS04M,18187.p <= +1
+ slot(LEBAS04M,42923): +1 t_x(302863,1456)LEBAS04M,2743.o +1 x(290752,143)LEBAS04M,14283.p <= +1
+ slot(LEBAS04M,43015): +1 t_x(304592,0),2922.o +1 x(290752,235)LEBAS04M,12717.p <= +1
+ slot(LEBAS04M,43107): +1 x(290752,297)LELVU04,15748.p <= +1
+ slot(LEBAS04M,43200): +1 t_x(263316,0),28.o +1 x(280871,207)LEMDAT04,9683.p +1 x(280871,285)LEMDAT04,11627.p
+  +1 x(290752,395)LELVU04,18646.p <= +1
+ slot(LEBAS04M,43292): +1 t_x(302177,0),2666.o +1 t_x(302530,0),8463 +1 x(290752,483)LEMDAT04,16849.p
+  +1 x(280871,316)LELVU04,20350.p <= +1
+ slot(LEBAS04M,43384): +1 t_x(302530,0),2699.o +1 t_x(304798,0),8573 +1 x(280871,414)LELVU04,14941.p +1 x(290752,561)LEMDAT04,17824.p
+  <= +1
+ slot(LEBAS04M,43476): +1 t_x(304798,0),2940.o +1 x(280871,513)LELVU04,13278.p +1 x(302177,8)LEBAS04M,18978.p
+  <= +1
+ slot(LEBAS04M,43569): +1 x(280871,600)LEMDAT04,16208.p +1 x(302530,8)LEBAS04M,19587.p <= +1
+ slot(LEBAS04M,43661): +1 t_x(280871,808)LELVU04,407.o +1 x(280871,679)LEMDAT04,18741.p +1 x(304798,18)LEBAS04M,19642.p
+  +1 x(280871,758)LEMDAT04,19925.p <= +1
+ slot(LEBAS04M,43846): +1 t_x(293178,0),1645.o +1 x(280871,886)LEBAS04M,17959.p <= +1
+ slot(LEBAS04M,43938): +1 t_x(288256,0),1041.o +1 t_x(290468,0),7900 <= +1
+ slot(LEBAS04M,44030): +1 t_x(290468,50)LEBAS04M,1280.o +1 t_x(303224,0),8499 +1 x(302875,110)LEBAS04M,10338.p
+  <= +1
+ slot(LEBAS04M,44123): +1 t_x(288046,29)LEBAS04M,1015.o +1 t_x(293429,0),8050 <= +1
+ slot(LEBAS04M,44215): +1 t_x(303224,27)LEBAS04M,2785.o +1 t_x(288392,0),7820 +1 x(288046,54)MM304,10371.p
+  +1 x(302875,256)LELVU04,13430.p <= +1
+ slot(LELVL04M,26400): +1 t_x(291287,0),1385.o +1 x(280365,60)RQXU04E,18069.p +1 x(272287,71)LELVL04M,18346.p
+  +1 x(285575,386)RQXSI04E,18504.p <= +1
+ slot(LELVL04M,26503): +1 t_x(293545,0),1693.o +1 x(272287,174)LELVL04M,15837.p <= +1
+ slot(LELVL04M,26606): +1 t_x(280365,16)LELVL04M,374.o +1 x(293545,85)RQXU04E,16575.p <= +1
+ slot(LELVL04M,26709): +1 x(272287,361)YH5MH04M,14221.p +1 x(293545,171)RQXU04E,17813.p <= +1
+ slot(LELVL04M,26812): +1 x(272287,472)YBOLN04M,12492.p +1 x(292257,1529)RQXSI04E,16523.p <= +1
+ slot(LELVL04M,26916): +1 x(291287,23)LELVL04M,17770.p <= +1
+ slot(LELVL04M,27019): +1 t_x(263206,0),15.o +1 t_x(281723,0),7598 +1 x(282492,2950)LELVL04M,13773.p <= +1
+ slot(LELVL04M,27122): +1 t_x(281723,0),451.o +1 t_x(289758,0),7864 +1 x(287402,48)LELVL04M,9098.p +1 x(292257,1859)LELVL04M,13772.p
+  +1 x(285575,1065)RQXI04E,17308.p <= +1
+ slot(LELVL04M,27225): +1 t_x(289758,0),1202.o +1 t_x(296155,0),8230 +1 x(287402,151)LELVL04M,11097.p
+  +1 x(285575,1164)RQXSI04E,13771.p <= +1
+ slot(LELVL04M,27329): +1 t_x(296155,0),2116.o +1 x(281723,48)LELVL04M,15035.p +1 x(287402,255)LELVL04M,16091.p
+  <= +1
+ slot(LELVL04M,27432): +1 t_x(287402,358)LELVL04M,948.o +1 x(285575,1359)RQXSI04E,15204.p <= +1
+ slot(LELVL04M,27535): +1 t_x(293924,0),1745.o +1 x(263206,39)LELVL04M,15008.p +1 x(292257,2272)LELVL04M,15195.p
+  <= +1
+ slot(LELVL04M,27638): +1 t_x(285843,0),793.o +1 x(289758,92)LELVL04M,15159.p +1 x(293924,34)RQXU04E,16267.p
+  +1 x(296155,66)LELVL04M,16395.p <= +1
+ slot(LELVL04M,27741): +1 t_x(292875,0),1598.o +1 t_x(285840,0),7726 +1 x(282492,3672)LELVL04M,15208.p
+  <= +1
+ slot(LELVL04M,27845): +1 t_x(290396,0),1270.o +1 x(292278,43)RMZU04E,9620.p +1 x(292278,105)YB5WH04M,11302.p
+  +1 x(287402,771)LELVL04M,13926.p <= +1
+ slot(LELVL04M,27948): +1 t_x(291019,0),1346.o +1 x(292278,127)RMZU04E,15530.p +1 x(292875,166)LELVL04M,19282.p
+  +1 x(292278,157)LELVL04M,19574.p <= +1
+ slot(LELVL04M,28051): +1 t_x(292278,210)RMZU04E,1519.o +1 x(292875,257)RQXU04E,10024.p +1 x(285840,35)LELVL04M,10169.p
+  +1 x(290396,87)LELVL04M,15386.p <= +1
+ slot(LELVL04M,28154): +1 t_x(293156,77)RQXU04E,1641.o +1 x(292026,94)LELVL04M,8990.p +1 x(293156,162)RQXU04E,11064.p
+  +1 x(292875,342)RQXU04E,11123.p +1 x(285840,138)LELVL04M,12050.p +1 x(292278,363)LELVL04M,19059.p <= +1
+ slot(LELVL04M,28258): +1 t_x(285840,242)LELVL04M,792.o +1 t_x(284550,0),7679 +1 x(292494,7)LELVL04M,9646.p
+  +1 x(292278,422)YB5WH04M,12779.p +1 x(293156,248)RQXU04E,18555.p +1 x(292875,428)RQXU04E,18575.p +1 x(291019,64)BR204M,19880.p
+  +1 x(293156,297)LELVL04M,20194.p <= +1
+ slot(LELVL04M,28361): +1 t_x(292026,301)LELVL04M,1478.o +1 t_x(286753,0),7752 +1 x(292494,60)$RQXI04E,11831.p
+  +1 x(285840,345)LELVL04M,14640.p +1 x(291019,155)BR204M,18044.p +1 x(293156,400)LELVL04M,19266.p <= +1
+ slot(LELVL04M,28464): +1 t_x(284550,14)LELVL04M,682.o +1 x(294654,85)RQXSI04E,9265.p +1 x(292026,404)LELVL04M,13889.p
+  +1 x(292278,629)RMZU04E,14834.p +1 x(292494,205)RQXSI04E,18404.p +1 x(293156,503)LELVL04M,19989.p <= +1
+ slot(LELVL04M,28567): +1 t_x(292494,303)RQXSI04E,1546.o +1 x(286753,12)LELVL04M,10378.p +1 x(292094,33)LELVL04M,10554.p
+  +1 x(284550,117)LELVL04M,17378.p +1 x(292278,776)LELVL04M,17636.p +1 x(292094,79)BR204M,19109.p +1 x(292026,507)LELVL04M,20230.p
+  <= +1
+ slot(LELVL04M,28670): +1 t_x(292094,136)LELVL04M,1487.o +1 x(294654,280)RQXSI04E,10762.p +1 x(286753,115)LELVL04M,12133.p
+  +1 x(292494,400)RQXSI04E,20444.p <= +1
+ slot(LELVL04M,28774): +1 t_x(286753,219)LELVL04M,869.o +1 x(288247,35)YB5WH04M,10559.p +1 x(292026,714)LELVL04M,11037.p
+  +1 x(293156,813)LELVL04M,12533.p +1 x(292875,992)LELVL04M,12655.p +1 x(292494,497)RQXSI04E,14232.p +1 x(288247,76)LELVL04M,14528.p
+  +1 x(294654,377)RQXSI04E,15050.p +1 x(292094,240)LELVL04M,18394.p <= +1
+ slot(LELVL04M,28877): +1 t_x(288247,141)YB5WH04M,1037.o +1 x(288247,126)RMZU04E,12231.p +1 x(288247,209)RMZU04E,12624.p
+  +1 x(293156,916)LELVL04M,13880.p +1 x(292875,1095)LELVL04M,13936.p +1 x(286753,322)LELVL04M,15868.p
+  +1 x(292094,343)LELVL04M,15890.p +1 x(284550,427)LELVL04M,15895.p +1 x(292026,817)LELVL04M,17331.p +1 x(294654,475)RQXSI04E,18297.p
+  +1 x(292026,745)PMXX04M,19962.p <= +1
+ slot(LELVL04M,28980): +1 t_x(294654,440)LELVL04M,1839.o +1 x(294654,572)RQXSI04E,16915.p +1 x(292494,692)RQXSI04E,17126.p
+  +1 x(293156,1019)LELVL04M,17617.p +1 x(292875,1198)LELVL04M,17646.p +1 x(288247,282)LELVL04M,17847.p
+  <= +1
+ slot(LELVL04M,29083): +1 t_x(296267,42)RQXU04E,2144.o +1 x(292026,1023)LELVL04M,15474.p +1 x(292278,1299)RMZU04E,16559.p
+  +1 x(288247,385)LELVL04M,19325.p +1 x(294654,723)LELVL04M,19559.p <= +1
+ slot(LELVL04M,29187): +1 x(288247,489)LELVL04M,16060.p +1 x(296267,66)LELVL04M,17562.p <= +1
+ slot(LELVL04M,29290): +1 x(288247,564)YB5WH04M,16658.p +1 x(296267,128)RQXU04E,18882.p +1 x(292026,1230)LELVL04M,19340.p
+  <= +1
+ slot(LELVL04M,29393): +1 x(293156,1432)LELVL04M,15296.p +1 x(292875,1611)LELVL04M,15402.p <= +1
+ slot(LELVL04M,29496): +1 t_x(286221,0),824.o <= +1
+ slot(LELVL04M,29600): +1 t_x(276972,0),190.o +1 x(294654,1240)LELVL04M,15586.p +1 x(292494,1349)LELVL04M,15973.p
+  <= +1
+ slot(LELVL04M,29703): <= +1
+ slot(LELVL04M,29806): +1 t_x(294023,46)LELVL04M,1758.o +1 x(283889,0),10631.p +1 x(294654,1446)LELVL04M,12471.p
+  +1 x(292494,1555)LELVL04M,12480.p <= +1
+ slot(LELVL04M,29909): +1 t_x(283889,103)LELVL04M,618.o +1 x(293116,46)LELVL04M,8948.p +1 x(294023,149)LELVL04M,16243.p
+  +1 x(283889,142)RQXSI04E,18976.p <= +1
+ slot(LELVL04M,30012): +1 t_x(283965,0),625.o +1 t_x(294637,0),8112 +1 x(296267,891)LELVL04M,16532.p <= +1
+ slot(LELVL04M,30116): +1 t_x(294637,6)LELVL04M,1837.o +1 t_x(291314,0),7945 +1 x(283889,310)LELVL04M,15066.p
+  <= +1
+ slot(LELVL04M,30219): +1 t_x(286486,0),839.o +1 t_x(286575,0),7744 +1 x(294023,420)RQXU04E,16534.p +1 x(293156,2220)RQXU04E,16596.p
+  +1 x(292875,2400)RQXU04E,17045.p +1 x(283889,413)LELVL04M,19483.p <= +1
+ slot(LELVL04M,30322): +1 t_x(291314,31)LELVL04M,1392.o +1 t_x(294791,0),8123 +1 x(284038,19)LELVL04M,12901.p
+  +1 x(286575,15)LELVL04M,13660.p <= +1
+ slot(LELVL04M,30425): +1 t_x(284038,19)LELVL04M,629.o +1 x(294791,49)LELVL04M,10235.p +1 x(286575,118)LELVL04M,10403.p
+  +1 x(291314,134)LELVL04M,10451.p +1 x(293116,540)RVKWU04M,10695.p +1 x(283889,577)RQXSI04E,18166.p <= +1
+ slot(LELVL04M,30529): +1 t_x(286575,222)LELVL04M,846.o +1 x(294791,153)LELVL04M,12092.p <= +1
+ slot(LELVL04M,30632): +1 t_x(294791,256)LELVL04M,1864.o +1 t_x(292917,0),8029 +1 x(294148,60)RQXU04E,10242.p
+  <= +1
+ slot(LELVL04M,30735): +1 t_x(292917,0),1603.o +1 x(294148,145)RQXU04E,12100.p +1 x(293116,872)LELVL04M,15737.p
+  <= +1
+ slot(LELVL04M,30838): +1 t_x(294148,231)RQXU04E,1780.o +1 x(283889,1027)RQXSI04E,13295.p +1 x(285193,10)LELVL04M,14374.p
+  +1 x(292026,2778)LELVL04M,17609.p +1 x(294148,266)LELVL04M,18699.p +1 x(293116,975)LELVL04M,18727.p
+  +1 x(294791,462)LELVL04M,18804.p +1 x(286575,531)LELVL04M,18955.p <= +1
+ slot(LELVL04M,30941): +1 t_x(285193,0),725.o +1 x(294135,3)YB5WH04M,10092.p +1 x(293116,1078)LELVL04M,12447.p
+  <= +1
+ slot(LELVL04M,31045): +1 t_x(285360,0),736.o +1 x(285042,16)LELVL04M,9000.p +1 x(294135,109)YB5WH04M,11958.p
+  +1 x(292917,15)LELVL04M,13618.p +1 x(292026,2985)LELVL04M,18541.p <= +1
+ slot(LELVL04M,31148): +1 t_x(285042,105)RQXSI04E,711.o +1 x(282090,8)LELVL04M,10533.p +1 x(293048,87)LELVL04M,10587.p
+  +1 x(293626,70)LELVL04M,10617.p +1 x(294135,141)RMZU04E,13653.p +1 x(294135,184)LELVL04M,14985.p +1 x(285360,24)LELVL04M,17456.p
+  <= +1
+ slot(LELVL04M,31251): +1 t_x(282090,111)LELVL04M,476.o +1 t_x(291521,0),7956 +1 x(293626,173)LELVL04M,11611.p
+  +1 x(284933,75)RQXSI04E,13231.p +1 x(285042,218)RQXSI04E,14177.p +1 x(285360,127)LELVL04M,19120.p +1 x(293048,190)LELVL04M,19127.p
+  <= +1
+ slot(LELVL04M,31354): +1 t_x(293116,1491)LELVL04M,1634.o +1 t_x(287631,0),7783 +1 x(285360,230)LELVL04M,16082.p
+  +1 x(282090,214)LELVL04M,16186.p +1 x(291521,20)LELVL04M,16272.p <= +1
+ slot(LELVL04M,31458): +1 t_x(291521,124)LELVL04M,1419.o +1 x(282090,318)LELVL04M,13281.p +1 x(293626,380)LELVL04M,13350.p
+  +1 x(285042,429)LELVL04M,15670.p <= +1
+ slot(LELVL04M,31561): +1 t_x(293048,139)LELVL04M,1624.o +1 x(293116,1698)LELVL04M,14173.p +1 x(291521,227)LELVL04M,14755.p
+  +1 x(285360,437)LELVL04M,14770.p +1 x(282090,421)LELVL04M,14804.p +1 x(293626,483)LELVL04M,14950.p <= +1
+ slot(LELVL04M,31664): +1 t_x(293626,122)LELVL04M,1711.o +1 x(284933,511)LELVL04M,9395.p +1 x(287631,81)LELVL04M,9911.p
+  +1 x(287536,88)LELVL04M,9919.p +1 x(291521,330)LELVL04M,18002.p +1 x(282090,524)LELVL04M,18101.p +1 x(285360,540)LELVL04M,18176.p
+  <= +1
+ slot(LELVL04M,31767): +1 t_x(294135,236)LELVL04M,1779.o +1 x(287631,184)LELVL04M,11602.p +1 x(287536,191)LELVL04M,11683.p
+  <= +1
+ slot(LELVL04M,31870): +1 t_x(287536,294)LELVL04M,962.o +1 t_x(291499,0),7954 +1 x(287631,287)LELVL04M,13586.p
+  +1 x(284933,717)LELVL04M,14906.p <= +1
+ slot(LELVL04M,31974): +1 t_x(287631,391)LELVL04M,971.o +1 t_x(302474,0),8461 +1 x(294047,367)LELVL04M,10164.p
+  +1 x(291499,54)LELVL04M,10419.p +1 x(284933,821)LELVL04M,18758.p <= +1
+ slot(LELVL04M,32077): +1 t_x(284933,924)LELVL04M,708.o +1 t_x(263298,0),7462 +1 x(291499,157)LELVL04M,11998.p
+  +1 x(285042,1005)RQXSI04E,17935.p +1 x(287924,94)RNI04M,19112.p <= +1
+ slot(LELVL04M,32180): +1 t_x(291499,260)LELVL04M,1415.o +1 x(287924,192)RNI04M,9343.p +1 x(263298,38)LELVL04M,10325.p
+  +1 x(302474,67)LELVL04M,10509.p +1 x(285042,1118)RQXSI04E,11209.p <= +1
+ slot(LELVL04M,32283): +1 t_x(302474,170)LELVL04M,2694.o +1 x(288023,24)LELVL04M,10358.p +1 x(284933,1088)RQXSI04E,10945.p
+  +1 x(263298,141)LELVL04M,13705.p +1 x(293116,2420)LELVL04M,17942.p +1 x(287924,340)LELVL04M,19315.p
+  <= +1
+ slot(LELVL04M,32387): +1 t_x(263298,245)LELVL04M,25.o +1 x(288023,128)LELVL04M,12114.p +1 x(302474,274)LELVL04M,12223.p
+  +1 x(284933,1200)RQXSI04E,15582.p <= +1
+ slot(LELVL04M,32490): +1 t_x(287924,547)LELVL04M,1002.o +1 t_x(287623,0),7782 +1 x(294613,37)RQXSI04E,9043.p
+  <= +1
+ slot(LELVL04M,32593): +1 t_x(287623,0),970.o +1 t_x(286506,0),7743 +1 x(294613,150)RQXSI04E,10929.p <= +1
+ slot(LELVL04M,32696): +1 t_x(288023,231)LELVL04M,1014.o +1 x(287623,38)LELVL04M,10649.p +1 x(287924,753)LELVL04M,13799.p
+  +1 x(284933,1538)RQXSI04E,17324.p <= +1
+ slot(LELVL04M,32800): +1 t_x(286506,84)LELVL04M,842.o +1 x(293521,91)LELVL04M,9739.p +1 x(294613,375)RQXSI04E,15587.p
+  +1 x(287924,857)LELVL04M,16508.p <= +1
+ slot(LELVL04M,32903): +1 t_x(296165,0),2120.o +1 x(293521,194)LELVL04M,10843.p <= +1
+ slot(LELVL04M,33006): +1 t_x(293521,607)LELVL04M,1682.o +1 x(293521,297)LELVL04M,12300.p <= +1
+ slot(LELVL04M,33109): +1 x(281887,54)LELVL04M,9291.p +1 x(290215,38)LELVL04M,9704.p <= +1
+ slot(LELVL04M,33212): +1 t_x(294047,1560)RVKWU04M,1762.o +1 x(294047,1605)LELVL04M,14953.p +1 x(294613,797)LELVL04M,17783.p
+  +1 x(290215,140)RNI04M,18633.p <= +1
+ slot(LELVL04M,33316): +1 t_x(294613,901)LELVL04M,1834.o +1 x(287924,1364)RNI04M,11018.p +1 x(290215,238)RNI04M,11677.p
+  +1 x(293521,617)RNI04M,15273.p <= +1
+ slot(LELVL04M,33419): +1 t_x(297388,30)LELVL04M,2305.o +1 x(290215,336)RNI04M,12294.p +1 x(287924,1462)RNI04M,12327.p
+  +1 x(281887,330)RQXSI04E,12963.p +1 x(294613,1004)LELVL04M,13393.p <= +1
+ slot(LELVL04M,33522): +1 t_x(296107,46)LELVL04M,2103.o +1 x(293521,813)LELVL04M,13778.p +1 x(281887,442)RQXSI04E,14500.p
+  +1 x(294613,1107)LELVL04M,15148.p +1 x(290215,433)RNI04M,16704.p +1 x(296107,68)RQXU04E,19119.p <= +1
+ slot(LELVL04M,33625): +1 t_x(290513,0),1285.o +1 x(281887,555)RQXSI04E,15934.p +1 x(296107,149)LELVL04M,16369.p
+  +1 x(290215,531)RNI04M,17673.p +1 x(290215,584)RJIU04M,19583.p <= +1
+ slot(LELVL04M,33729): +1 t_x(290215,629)RNI04M,1253.o +1 x(293521,1004)RJIU04M,16468.p +1 x(281887,667)RQXSI04E,17098.p
+  <= +1
+ slot(LELVL04M,33832): +1 t_x(294531,0),1818.o +1 x(297111,17)RQXU04E,12006.p +1 x(294613,1387)RQXSI04E,16756.p
+  +1 x(293521,1081)BR404M,17534.p +1 x(281887,777)LELVL04M,18256.p <= +1
+ slot(LELVL04M,33935): +1 t_x(297111,0),2259.o +1 x(285718,5)BR404M,10225.p +1 x(285718,80)BR404M,19509.p
+  <= +1
+ slot(LELVL04M,34038): +1 t_x(285718,139)LELVL04M,777.o +1 x(287924,2145)RNI04M,15298.p +1 x(290513,75)LELVL04M,17490.p
+  +1 x(293521,1356)RJIU04M,18869.p +1 x(281887,983)LELVL04M,19960.p <= +1
+ slot(LELVL04M,34141): +1 t_x(281887,1086)LELVL04M,460.o +1 x(294531,69)RNI04M,11007.p +1 x(290215,1019)RNI04M,15250.p
+  +1 x(296035,836)LELVL04M,16173.p <= +1
+ slot(LELVL04M,34245): +1 t_x(288353,0),1049.o +1 x(291843,31)LELVL04M,10561.p +1 x(281887,1190)LELVL04M,11187.p
+  +1 x(294531,156)BR404M,12374.p +1 x(290215,1174)LELVL04M,13781.p +1 x(291843,79)RNI04M,16441.p <= +1
+ slot(LELVL04M,34348): +1 t_x(291843,134)LELVL04M,1459.o +1 x(294531,231)BR404M,17179.p <= +1
+ slot(LELVL04M,34451): +1 x(291843,261)RJIU04M,11725.p +1 x(294531,366)RJIU04M,14472.p +1 x(296035,1146)LELVL04M,15120.p
+  +1 x(291843,237)LELVL04M,15295.p <= +1
+ slot(LELVL04M,34554): +1 x(291843,340)LELVL04M,14883.p <= +1
+ slot(LELVL04M,34658): +1 x(293858,9)RQXU04E,9501.p +1 x(291843,436)RJIU04M,12368.p <= +1
+ slot(LELVL04M,34761): +1 t_x(296035,1456)LELVL04M,2094.o +1 x(291843,524)RJIU04M,17499.p <= +1
+ slot(LELVL04M,34864): +1 t_x(292245,0),1511.o +1 t_x(294615,0),8111 +1 x(297596,19)LELVL04M,9740.p +1 x(291843,665)RNI04M,18916.p
+  +1 x(296035,1559)LELVL04M,19066.p <= +1
+ slot(LELVL04M,34967): +1 t_x(293534,0),1688.o +1 x(297596,122)LELVL04M,11669.p +1 x(291843,753)LELVL04M,20001.p
+  <= +1
+ slot(LELVL04M,35070): +1 t_x(294615,0),1835.o +1 x(296035,1739)RVKWU04M,10400.p +1 x(292245,266)LELVL04M,11796.p
+  +1 x(297596,225)LELVL04M,13303.p +1 x(293858,395)RQXSI04E,17278.p +1 x(292245,215)BR404M,17587.p +1 x(291843,875)RJIU04M,19288.p
+  <= +1
+ slot(LELVL04M,35174): +1 x(293858,508)RQXSI04E,11619.p +1 x(292245,370)LELVL04M,12561.p +1 x(297596,329)LELVL04M,17421.p
+  +1 x(293534,204)RJIU04M,19426.p <= +1
+ slot(LELVL04M,35277): +1 x(293858,609)$RQXU04E,13311.p +1 x(297596,422)BR404M,14742.p +1 x(296035,2016)$RVKWU04M,17458.p
+  +1 x(287924,3334)LELVL04M,17520.p <= +1
+ slot(LELVL04M,35380): +1 t_x(297596,535)LELVL04M,2330.o +1 x(293858,733)RQXSI04E,14806.p +1 x(293534,436)BR404M,18772.p
+  +1 x(292245,571)RJIU04M,18971.p +1 x(297596,497)BR404M,19133.p <= +1
+ slot(LELVL04M,35483): +1 t_x(293858,844)LELVL04M,1733.o +1 x(292152,62)BR404M,10229.p +1 x(297596,638)LELVL04M,16247.p
+  <= +1
+ slot(LELVL04M,35587): +1 t_x(292265,0),1517.o +1 x(292152,137)BR404M,12038.p +1 x(292152,181)LELVL04M,17961.p
+  +1 x(293858,958)$RQXSI04E,18063.p <= +1
+ slot(LELVL04M,35690): +1 t_x(292152,284)LELVL04M,1496.o +1 x(293534,731)RJIU04M,16107.p <= +1
+ slot(LELVL04M,35793): +1 t_x(303088,0),2767.o +1 x(292265,16)RJIU04M,10968.p +1 x(293534,870)LELVL04M,12706.p
+  <= +1
+ slot(LELVL04M,35896): +1 x(292265,191)RJIU04M,19049.p <= +1
+ slot(LELVL104,63600): +1 t_x(304861,0),2947.o <= +1
+ slot(LELVL104,63703): +1 t_x(301404,0),2597.o <= +1
+ slot(LELVL104,63806): +1 t_x(309725,0),3408.o <= +1
+ slot(LELVL104,63910): +1 t_x(298082,57)LELVL104,2379.o +1 x(306012,23)LELVL104,10468.p <= +1
+ slot(LELVL104,64013): +1 t_x(306012,126)LELVL104,3057.o +1 x(301719,65)LELVL104,10381.p <= +1
+ slot(LELVL104,64117): +1 t_x(301719,169)LELVL104,2624.o <= +1
+ slot(LELVL104,64220): +1 t_x(309920,62)LELVL104,3419.o +1 x(308136,22)LELVL104,10465.p <= +1
+ slot(LELVL104,64324): +1 t_x(308136,126)LELVL104,3263.o <= +1
+ slot(LELVL104,64427): +1 t_x(301699,50)LELVL104,2620.o <= +1
+ slot(LELVL104,64531): +1 t_x(304488,0),2911.o <= +1
+ slot(LELVL104,64634): +1 t_x(289514,0),1179.o <= +1
+ slot(LELVL104,64737): +1 t_x(301907,0),2643.o <= +1
+ slot(LELVL104,64841): +1 t_x(305845,0),3043.o <= +1
+ slot(LELVL104,64944): +1 t_x(313526,0),3651.o <= +1
+ slot(LELVL104,65048): +1 t_x(307044,0),3149.o <= +1
+ slot(LELVL104,65151): +1 t_x(310522,0),3464.o <= +1
+ slot(LELVL104,65255): +1 t_x(301796,0),2636.o <= +1
+ slot(LELVL104,65358): +1 t_x(302293,6)LELVL104,2674.o <= +1
+ slot(LELVL104,65462): +1 t_x(283711,62)LELVL104,601.o <= +1
+ slot(LELVL104,65565): +1 t_x(311272,82)LELVL104,3527.o <= +1
+ slot(LELVL104,65668): +1 t_x(309174,0),3346.o <= +1
+ slot(LELVL104,65772): +1 t_x(305292,0),2976.o <= +1
+ slot(LELVL104,65875): +1 t_x(310774,0),3492.o <= +1
+ slot(LELVL104,65979): +1 t_x(305621,27)LELVL104,3011.o <= +1
+ slot(LELVL104,66082): +1 t_x(310311,0),3452.o <= +1
+ slot(LELVL104,66186): +1 t_x(302924,87)LELVL104,2750.o +1 x(310853,57)LELVL104,10222.p +1 x(301238,66)LELVL104,10475.p
+  <= +1
+ slot(LELVL104,66289): +1 t_x(301238,169)LELVL104,2575.o +1 x(302890,18)LELVL104,10106.p +1 x(310795,92)LELVL104,10184.p
+  +1 x(310853,160)LELVL104,15127.p <= +1
+ slot(LELVL104,66393): +1 t_x(310853,264)LELVL104,3495.o +1 x(302890,122)LELVL104,10912.p +1 x(301238,273)LELVL104,10927.p
+  +1 x(302924,294)LELVL104,10942.p +1 x(310795,196)LELVL104,12075.p <= +1
+ slot(LELVL104,66496): +1 t_x(310795,299)LELVL104,3494.o +1 x(302890,225)LELVL104,12563.p +1 x(310853,367)LELVL104,12571.p
+  +1 x(301238,376)LELVL104,12592.p +1 x(302924,397)LELVL104,12605.p <= +1
+ slot(LELVL104,66600): +1 t_x(302890,329)LELVL104,2747.o +1 x(305896,2)LELVL104,10332.p +1 x(306044,83)LELVL104,10450.p
+  <= +1
+ slot(LELVL104,66703): +1 t_x(306044,186)LELVL104,3058.o +1 x(303485,11)LELVL104,9054.p +1 x(308402,81)LELVL104,10015.p
+  +1 x(302777,99)LELVL104,10176.p +1 x(305896,105)LELVL104,16401.p <= +1
+ slot(LELVL104,66806): +1 t_x(305896,208)LELVL104,3048.o +1 x(310671,94)LELVL104,9063.p +1 x(304335,4)LELVL104,9071.p
+  +1 x(302777,202)LELVL104,14963.p +1 x(308402,184)LELVL104,14995.p +1 x(306044,289)LELVL104,15055.p +1 x(303485,114)LELVL104,15075.p
+  <= +1
+ slot(LELVL104,66910): +1 t_x(302777,306)LELVL104,2732.o +1 x(309072,0),9083.p +1 x(308402,288)LELVL104,13406.p
+  +1 x(303485,218)LELVL104,13444.p +1 x(310671,198)LELVL104,13527.p +1 x(305896,312)LELVL104,13664.p +1 x(306044,393)LELVL104,13665.p
+  +1 x(304335,108)LELVL104,13715.p <= +1
+ slot(LELVL104,67013): +1 t_x(308402,391)LELVL104,3284.o +1 x(303485,321)LELVL104,10966.p +1 x(310671,301)LELVL104,10973.p
+  +1 x(304335,211)LELVL104,10984.p +1 x(309072,103)LELVL104,10988.p +1 x(305896,415)LELVL104,11008.p +1 x(302777,409)LELVL104,11010.p
+  +1 x(306044,496)LELVL104,11024.p <= +1
+ slot(LELVL104,67117): +1 t_x(309072,0),3336.o +1 t_x(303485,425)LELVL104,8511 <= +1
+ slot(LELVL104,67220): +1 t_x(303485,528)LELVL104,2807.o +1 t_x(310671,508)LELVL104,8800 +1 x(309072,310)LELVL104,17460.p
+  <= +1
+ slot(LELVL104,67324): +1 t_x(310671,612)LELVL104,3479.o +1 t_x(304335,522)LELVL104,8552 +1 x(309072,413)EDGG704,16297.p
+  <= +1
+ slot(LELVL104,67427): +1 t_x(304335,625)LELVL104,2889.o +1 t_x(307359,408)LELVL104,8672 +1 x(309072,513)EDGG704,13576.p
+  <= +1
+ slot(LELVL104,67531): +1 t_x(307359,512)LELVL104,3186.o +1 t_x(311344,258)LELVL104,8820 +1 x(309072,613)EDGG704,15044.p
+  <= +1
+ slot(LELVL104,67634): +1 t_x(311344,361)LELVL104,3537.o +1 t_x(301420,304)LELVL104,8426 <= +1
+ slot(LELVL104,67737): +1 t_x(301420,407)LELVL104,2599.o +1 t_x(303227,322)LELVL104,8500 <= +1
+ slot(LELVL104,67841): +1 t_x(303227,426)LELVL104,2786.o +1 t_x(310535,333)LELVL104,8796 <= +1
+ slot(LELVL104,67944): +1 t_x(310535,436)LELVL104,3466.o +1 t_x(303604,146)LELVL104,8518 <= +1
+ slot(LELVL104,68048): +1 t_x(303604,250)LELVL104,2820.o +1 t_x(311548,65)LELVL104,8826 <= +1
+ slot(LELVL104,68151): +1 t_x(311548,168)LELVL104,3550.o +1 t_x(311636,164)LELVL104,8828 <= +1
+ slot(LELVL104,68255): +1 t_x(311636,268)LELVL104,3554.o +1 t_x(305967,111)LELVL104,8619 <= +1
+ slot(LELVL104,68358): +1 t_x(305967,214)LELVL104,3055.o +1 t_x(293680,108)LELVL104,8070 <= +1
+ slot(LELVL104,68462): +1 t_x(293680,212)LELVL104,1716.o +1 t_x(311680,182)LELVL104,8829 <= +1
+ slot(LELVL104,68565): +1 t_x(311680,285)LELVL104,3556.o +1 t_x(311882,174)LELVL104,8834 <= +1
+ slot(LELVL104,68668): +1 t_x(311882,277)LELVL104,3572.o +1 t_x(304182,277)LELVL104,8546 <= +1
+ slot(LELVL104,68772): +1 t_x(304182,381)LELVL104,2876.o +1 t_x(304139,230)LELVL104,8545 <= +1
+ slot(LELVL104,68875): +1 t_x(304139,333)LELVL104,2873.o +1 t_x(316289,297)LELVL104,8901 <= +1
+ slot(LELVL104,68979): +1 t_x(316289,401)LELVL104,3718.o +1 t_x(302224,281)LELVL104,8451 <= +1
+ slot(LELVL104,69082): +1 t_x(302224,384)LELVL104,2671.o +1 t_x(304263,322)LELVL104,8550 <= +1
+ slot(LELVL104,69186): +1 t_x(304263,426)LELVL104,2887.o +1 t_x(289170,57)LELVL104,7842 <= +1
+ slot(LELVL104,69289): +1 t_x(289170,160)LELVL104,1134.o +1 t_x(304765,0),8571 <= +1
+ slot(LELVL104,69393): +1 t_x(304765,61)LELVL104,2936.o +1 t_x(306756,0),8647 <= +1
+ slot(LELVL104,69496): +1 t_x(306756,66)LELVL104,3124.o +1 t_x(305154,16)LELVL104,8584 <= +1
+ slot(LELVL104,69600): +1 t_x(305154,120)LELVL104,2968.o +1 t_x(309208,0),8748 <= +1
+ slot(LELVL104,69703): +1 t_x(309208,0),3352.o +1 t_x(305039,0),8580 <= +1
+ slot(LELVL104,69806): +1 t_x(305039,0),2962.o +1 t_x(308386,0),8718 <= +1
+ slot(LELVL104,69910): +1 t_x(308386,0),3283.o <= +1
+ slot(LELVL104,70013): <= +1
+ slot(LELVL104,70117): <= +1
+ slot(LELVL104,70220): +1 t_x(311242,0),3520.o <= +1
+ slot(LELVL104,70324): +1 t_x(311520,0),3548.o <= +1
+ slot(LELVL104,70427): <= +1
+ slot(LELVL104,70531): <= +1
+ slot(LELVL104,70634): <= +1
+ slot(LELVL104,70737): <= +1
+ slot(LELVL104,70841): +1 t_x(307174,0),3168.o <= +1
+ slot(LELVL104,70944): +1 t_x(311203,0),3519.o <= +1
+ slot(LELVL104,71048): +1 t_x(304361,0),2894.o <= +1
+ slot(LELVL104,71151): +1 t_x(304586,0),2921.o <= +1
+ slot(LELVL104,71255): +1 t_x(300366,0),2497.o <= +1
+ slot(LELVL104,71358): +1 t_x(310175,0),3442.o <= +1
+ slot(LELVL104,71462): +1 t_x(304811,0),2942.o <= +1
+ slot(LELVL104,71565): +1 t_x(310719,0),3482.o <= +1
+ slot(LELVL104,71668): +1 t_x(305315,0),2978.o <= +1
+ slot(LELVL104,71772): +1 t_x(291420,0),1405.o <= +1
+ slot(LELVL104,71875): +1 t_x(310238,0),3446.o <= +1
+ slot(LELVL104,71979): +1 t_x(310593,0),3471.o <= +1
+ slot(LELVL104,72082): +1 t_x(307867,0),3232.o <= +1
+ slot(LELVL104,72186): +1 t_x(310743,0),3487.o <= +1
+ slot(LELVL104,72289): +1 t_x(289241,72)LELVL104,1146.o <= +1
+ slot(LELVL104,72393): +1 t_x(315788,46)LELVL104,3710.o +1 x(315040,25)LELVL104,10523.p <= +1
+ slot(LELVL104,72496): +1 t_x(315040,128)LELVL104,3697.o <= +1
+ slot(LELVL104,72600): +1 t_x(305780,81)LELVL104,3029.o <= +1
+ slot(LELVL104,72703): +1 t_x(305873,0),3046.o <= +1
+ slot(LELVL104,72806): +1 t_x(290584,68)LELVL104,1301.o +1 x(305923,40)LELVL104,10502.p <= +1
+ slot(LELVL104,72910): +1 t_x(305923,144)LELVL104,3051.o +1 x(305806,34)LELVL104,10266.p +1 x(311813,80)LELVL104,10455.p
+  <= +1
+ slot(LELVL104,73013): +1 t_x(311813,183)LELVL104,3562.o +1 x(304357,38)LELVL104,10256.p +1 x(305806,137)LELVL104,13697.p
+  <= +1
+ slot(LELVL104,73117): +1 t_x(305806,241)LELVL104,3035.o +1 x(304357,142)LELVL104,12025.p +1 x(311813,287)LELVL104,12165.p
+  <= +1
+ slot(LELVL104,73220): +1 t_x(304357,245)LELVL104,2893.o +1 x(305783,10)LELVL104,10548.p <= +1
+ slot(LELVL104,73324): +1 t_x(305783,114)LELVL104,3030.o <= +1
+ slot(LELVL104,73427): +1 t_x(311291,75)LELVL104,3530.o +1 x(301726,24)LELVL104,10521.p <= +1
+ slot(LELVL104,73531): +1 t_x(301726,128)LELVL104,2627.o +1 x(311462,27)LELVL104,10283.p +1 x(310594,45)LELVL104,10494.p
+  <= +1
+ slot(LELVL104,73634): +1 t_x(310594,148)LELVL104,3472.o +1 x(311462,130)LELVL104,12102.p +1 x(301726,231)LELVL104,12225.p
+  <= +1
+ slot(LELVL104,73737): +1 t_x(311462,233)LELVL104,3545.o <= +1
+ slot(LELVL104,73841): +1 t_x(304446,80)LELVL104,2903.o +1 x(311478,47)LELVL104,9889.p +1 x(309940,55)LELVL104,10050.p
+  +1 x(301879,63)LELVL104,10212.p +1 x(306270,79)LELVL104,10458.p <= +1
+ slot(LELVL104,73944): +1 t_x(306270,182)LELVL104,3082.o +1 x(311549,24)LELVL104,9800.p +1 x(307733,80)LELVL104,9859.p
+  +1 x(304446,183)LELVL104,15162.p +1 x(301879,166)LELVL104,16355.p <= +1
+ slot(LELVL104,74048): +1 t_x(301879,270)LELVL104,2641.o +1 x(311549,128)LELVL104,11220.p +1 x(306270,286)LELVL104,11256.p
+  +1 x(304446,287)LELVL104,11275.p +1 x(307733,184)LELVL104,11519.p +1 x(309940,262)LELVL104,11649.p +1 x(311478,254)LELVL104,11874.p
+  <= +1
+ slot(LELVL104,74151): +1 t_x(309940,365)LELVL104,3420.o +1 x(318565,63)LELVL104,9871.p +1 x(301879,373)LELVL104,15097.p
+  +1 x(311478,357)LELVL104,18328.p +1 x(307733,287)LELVL104,18377.p <= +1
+ slot(LELVL104,74255): +1 t_x(311478,461)LELVL104,3546.o +1 x(318565,167)LELVL104,11777.p +1 x(307733,391)LELVL104,17335.p
+  +1 x(311549,335)LELVL104,17371.p <= +1
+ slot(LELVL104,74358): +1 t_x(307733,494)LELVL104,3220.o +1 x(304239,57)LELVL104,9878.p +1 x(307987,98)LELVL104,9995.p
+  +1 x(318565,270)LELVL104,13014.p +1 x(311549,438)LELVL104,13060.p +1 x(311478,564)LELVL104,13072.p +1 x(309940,572)LELVL104,13146.p
+  +1 x(301879,580)LELVL104,13163.p +1 x(306270,596)LELVL104,13431.p +1 x(304446,597)LELVL104,13454.p <= +1
+ slot(LELVL104,74462): +1 t_x(311549,542)LELVL104,3551.o +1 x(315428,2)LELVL104,9714.p +1 x(302920,40)LELVL104,9786.p
+  +1 x(312532,53)LELVL104,9882.p +1 x(318565,374)LELVL104,16083.p +1 x(307987,202)LELVL104,16146.p +1 x(307733,598)LELVL104,16169.p
+  +1 x(304239,161)LELVL104,16194.p +1 x(311478,668)LELVL104,16339.p <= +1
+ slot(LELVL104,74565): +1 t_x(318565,477)LELVL104,3766.o +1 x(312532,156)LELVL104,11382.p +1 x(315428,105)LELVL104,11493.p
+  +1 x(302920,143)LELVL104,11703.p +1 x(304239,264)LELVL104,11869.p +1 x(307987,305)LELVL104,12040.p <= +1
+ slot(LELVL104,74668): +1 t_x(307987,408)LELVL104,3248.o +1 x(302920,246)LELVL104,12994.p +1 x(312532,259)LELVL104,13034.p
+  +1 x(315428,208)LELVL104,13124.p +1 x(304239,367)LELVL104,13556.p <= +1
+ slot(LELVL104,74772): +1 t_x(304239,471)LELVL104,2878.o +1 x(315428,312)LELVL104,14482.p +1 x(302920,350)LELVL104,14499.p
+  +1 x(307987,512)LELVL104,14521.p +1 x(312532,363)LELVL104,14539.p +1 x(318565,684)LELVL104,14564.p +1 x(307733,908)LELVL104,14724.p
+  +1 x(311549,852)LELVL104,14771.p +1 x(311478,978)LELVL104,14889.p <= +1
+ slot(LELVL104,74875): +1 t_x(312532,466)LELVL104,3607.o +1 x(311314,51)LELVL104,9884.p +1 x(306577,79)LELVL104,10016.p
+  +1 x(315428,415)LELVL104,16215.p +1 x(302920,453)LELVL104,16277.p <= +1
+ slot(LELVL104,74979): +1 t_x(302920,557)LELVL104,2749.o +1 x(306577,183)LELVL104,11592.p +1 x(311314,155)LELVL104,11789.p
+  +1 x(315428,519)LELVL104,17395.p +1 x(312532,570)LELVL104,17466.p <= +1
+ slot(LELVL104,75082): +1 t_x(315428,622)LELVL104,3703.o +1 x(304161,22)LELVL104,10101.p +1 x(311314,258)LELVL104,13381.p
+  +1 x(306577,286)LELVL104,13425.p <= +1
+ slot(LELVL104,75186): +1 t_x(306577,390)LELVL104,3108.o +1 x(305446,102)LELVL104,9905.p +1 x(311314,362)LELVL104,15080.p
+  +1 x(304161,126)LELVL104,15161.p <= +1
+ slot(LELVL104,75289): +1 t_x(311314,465)LELVL104,3534.o +1 x(305446,205)LELVL104,11837.p +1 x(304161,229)LELVL104,12061.p
+  <= +1
+ slot(LELVL104,75393): +1 t_x(304161,333)LELVL104,2875.o +1 x(305446,309)LELVL104,13536.p <= +1
+ slot(LELVL104,75496): +1 t_x(305446,412)LELVL104,2987.o <= +1
+ slot(LELVU04,43200): +1 t_x(288501,867)LEBAS04M,1068.o +1 t_x(309536,0),8763 +1 x(288501,826)LEMDAT04,18138.p
+  <= +1
+ slot(LELVU04,43298): +1 t_x(309536,0),3387.o +1 x(288501,896)LELVU04,15971.p <= +1
+ slot(LELVU04,43396): +1 x(302863,517)LELVU04,17861.p +1 x(302863,470)LEBAS04M,19459.p <= +1
+ slot(LELVU04,43495): +1 x(290568,355)LEBAS04M,9165.p +1 x(302863,655)LEBAS04M,14390.p <= +1
+ slot(LELVU04,43593): +1 x(290568,447)LEBAS04M,14719.p <= +1
+ slot(LELVU04,43691): +1 x(302863,812)LELVU04,16733.p <= +1
+ slot(LELVU04,43790): +1 t_x(290568,632)LEBAS04M,1296.o <= +1
+ slot(LELVU04,43888): +1 x(290568,771)LEMDAT04,17195.p +1 x(290568,751)LELVU04,19136.p <= +1
+ slot(LELVU04,43986): <= +1
+ slot(LELVU04,44085): +1 t_x(302863,1456)LEBAS04M,2743.o +1 x(290568,909)LEBAS04M,18033.p <= +1
+ slot(LELVU04,44183): +1 x(290568,1001)LEBAS04M,19458.p +1 x(290568,1086)LEMDAT04,19972.p <= +1
+ slot(LELVU04,44281): +1 x(280871,207)LEMDAT04,9683.p +1 x(290568,1144)LELVU04,11196.p <= +1
+ slot(LELVU04,44380): +1 t_x(290752,2)LELVU04,1316.o +1 x(280871,285)LEMDAT04,11627.p +1 x(280871,316)LELVU04,20350.p
+  <= +1
+ slot(LELVU04,44478): +1 t_x(263329,0),30.o +1 t_x(307060,0),8658 +1 x(290568,1370)LEBAS04M,13012.p +1 x(290752,143)LEBAS04M,14283.p
+  +1 x(293049,53)MM304,14858.p +1 x(280871,414)LELVU04,14941.p +1 x(296188,76)LELVU04,18695.p <= +1
+ slot(LELVU04,44577): +1 t_x(293049,15)LELVU04,1625.o +1 x(290752,235)LEBAS04M,12717.p +1 x(280871,513)LELVU04,13278.p
+  <= +1
+ slot(LELVU04,44675): +1 t_x(296188,0),2123.o +1 x(290752,297)LELVU04,15748.p +1 x(280871,600)LEMDAT04,16208.p
+  <= +1
+ slot(LELVU04,44773): +1 t_x(307060,0),3151.o +1 x(263329,51)BKED1204,16121.p +1 x(290752,395)LELVU04,18646.p
+  +1 x(280871,679)LEMDAT04,18741.p +1 x(280871,758)LEMDAT04,19925.p <= +1
+ slot(LELVU04,44872): +1 t_x(280871,808)LELVU04,407.o +1 x(290752,483)LEMDAT04,16849.p <= +1
+ slot(LELVU04,44970): +1 t_x(288402,0),1057.o +1 x(307060,30)LELVU04,17260.p +1 x(290752,561)LEMDAT04,17824.p
+  +1 x(280871,886)LEBAS04M,17959.p <= +1
+ slot(LELVU04,45068): +1 t_x(280002,0),347.o +1 t_x(307617,0),8680 +1 x(294097,15)LELVU04,10394.p <= +1
+ slot(LELVU04,45167): +1 t_x(307617,47)LELVU04,3205.o +1 t_x(286082,0),7734 +1 x(280002,47)LELVU04,11601.p
+  +1 x(294097,88)$EGPFA04,11630.p <= +1
+ slot(LELVU04,45265): +1 t_x(286082,25)LELVU04,813.o +1 t_x(294685,0),8116 +1 x(302456,26)LELVU04,11269.p
+  <= +1
+ slot(LELVU04,45363): +1 t_x(294685,92)LELVU04,1844.o +1 t_x(298171,0),8335 +1 x(302456,124)LELVU04,14677.p
+  +1 x(286082,123)LELVU04,14721.p +1 x(307617,243)LELVU04,14993.p +1 x(280002,243)LELVU04,15164.p <= +1
+ slot(LELVU04,45462): +1 t_x(294097,0),1769.o +1 t_x(281485,0),7594 +1 x(302456,175)MM204,12989.p +1 x(286082,222)LELVU04,13038.p
+  +1 x(303351,42)LELVU04,13120.p +1 x(294685,191)LELVU04,13265.p +1 x(307617,342)LELVU04,13299.p +1 x(280002,323)MM204,13363.p
+  <= +1
+ slot(LELVU04,45560): +1 t_x(302456,289)MM204,2691.o +1 x(281485,8)LELVU04,9347.p +1 x(298171,29)LELVU04,9417.p
+  +1 x(303351,140)LELVU04,9478.p +1 x(294685,289)LELVU04,9578.p +1 x(286082,320)LELVU04,9724.p <= +1
+ slot(LELVU04,45659): +1 t_x(303351,239)LELVU04,2798.o +1 t_x(304433,0),8555 +1 x(291082,60)LELVU04,8995.p
+  +1 x(298171,128)LELVU04,15122.p <= +1
+ slot(LELVU04,45757): +1 t_x(298171,226)LELVU04,2389.o +1 t_x(279716,0),7560 +1 x(302875,110)LEBAS04M,10338.p
+  +1 x(281485,205)LELVU04,11491.p +1 x(303351,337)LELVU04,11665.p <= +1
+ slot(LELVU04,45855): +1 t_x(281485,303)LELVU04,439.o +1 t_x(278565,15)LELVU04,7533 +1 x(298171,324)LELVU04,13301.p
+  +1 x(302875,256)LELVU04,13430.p +1 x(291082,256)LELVU04,16205.p +1 x(304433,185)LELVU04,16286.p +1 x(279716,75)LELVU04,16371.p
+  <= +1
+ slot(LELVU04,45954): +1 t_x(304433,284)LELVU04,2900.o +1 t_x(300850,0),8398 +1 x(278565,114)LELVU04,11481.p
+  +1 x(296147,196)LELVU04,11524.p +1 x(279716,174)LELVU04,12024.p <= +1
+ slot(LELVU04,46052): +1 t_x(296147,0),2113.o +1 t_x(306384,27)LELVU04,8634 +1 x(304435,80)LELVU04,9402.p
+  +1 x(278565,212)LELVU04,9806.p +1 x(279716,272)LELVU04,9968.p +1 x(300850,57)LELVU04,10075.p +1 x(304433,382)LELVU04,10399.p
+  <= +1
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+  +1 x(300850,155)LELVU04,12208.p +1 x(278565,310)LELVU04,17430.p <= +1
+ slot(LELVU04,46249): +1 t_x(278565,409)LELVU04,251.o +1 t_x(303842,12)LELVU04,8532 +1 x(304435,277)LELVU04,14637.p
+  +1 x(300850,254)LELVU04,14651.p +1 x(279716,469)LELVU04,14679.p +1 x(306384,224)LELVU04,14843.p +1 x(304433,579)LELVU04,14846.p
+  +1 x(304486,165)LELVU04,14884.p +1 x(296147,491)LELVU04,14892.p +1 x(295473,93)LELVU04,15000.p +1 x(295174,83)LELVU04,15083.p
+  <= +1
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+  +1 x(279716,567)LELVU04,12967.p +1 x(306384,322)LELVU04,13067.p +1 x(304433,677)LELVU04,13104.p +1 x(296147,589)LELVU04,13114.p
+  +1 x(278565,507)LELVU04,13241.p +1 x(304486,263)LELVU04,13696.p <= +1
+ slot(LELVU04,46445): +1 t_x(306384,420)LELVU04,3092.o +1 x(295174,250)BKED1204,9398.p +1 x(303842,208)LELVU04,9807.p
+  +1 x(295473,289)LELVU04,9866.p +1 x(304486,361)LELVU04,10027.p +1 x(300850,450)LELVU04,16132.p +1 x(304435,473)LELVU04,16162.p
+  +1 x(278565,605)LELVU04,16248.p <= +1
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+  +1 x(303842,307)LELVU04,11414.p +1 x(295473,388)LELVU04,11565.p +1 x(304486,460)LELVU04,12015.p <= +1
+ slot(LELVU04,46642): +1 t_x(304486,558)LELVU04,2910.o +1 x(295174,434)BKED1204,13037.p +1 x(303842,405)LELVU04,13086.p
+  +1 x(295473,486)LELVU04,13252.p +1 x(306384,617)LELVU04,17339.p +1 x(300850,647)LELVU04,17410.p <= +1
+ slot(LELVU04,46740): +1 t_x(295473,584)LELVU04,1988.o +1 x(263570,60)LELVU04,9904.p +1 x(305671,13)LELVU04,9964.p
+  +1 x(303842,503)LELVU04,16397.p +1 x(304486,656)LELVU04,18271.p +1 x(306384,715)LELVU04,18320.p <= +1
+ slot(LELVU04,46839): +1 t_x(303842,602)LELVU04,2849.o +1 t_x(297571,0),8309 +1 x(291082,1240)LELVU04,14932.p
+  +1 x(263570,159)LELVU04,16329.p +1 x(295473,683)LELVU04,19068.p +1 x(304486,755)LELVU04,19126.p <= +1
+ slot(LELVU04,46937): +1 t_x(263570,257)LELVU04,56.o +1 t_x(295550,0),8176 +1 x(291082,1306)LFMDA04A,11020.p
+  +1 x(305671,210)LELVU04,12242.p <= +1
+ slot(LELVU04,47036): +1 t_x(295174,673)LELVU04,1930.o +1 t_x(294111,0),8087 <= +1
+ slot(LELVU04,47134): +1 t_x(305671,407)LELVU04,3015.o +1 x(263570,454)LELVU04,14865.p +1 x(303842,897)LELVU04,15142.p
+  <= +1
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+  <= +1
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+  +1 x(295550,171)LELVU04,12044.p <= +1
+ slot(LELVU04,47429): +1 t_x(295550,269)LELVU04,2007.o +1 t_x(303771,0),8525 +1 x(291082,1830)LELVU04,12694.p
+  +1 x(294111,269)LELVU04,13344.p +1 x(297571,284)LELVU04,13460.p <= +1
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+  +1 x(297571,382)LELVU04,15154.p <= +1
+ slot(LELVU04,47626): +1 t_x(294111,466)LELVU04,1772.o <= +1
+ slot(LELVU04,47724): +1 t_x(303771,0),2840.o <= +1
+ slot(LELVU04,47822): <= +1
+ slot(LELVU04,47921): <= +1
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+  <= +1
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+ slot(LELVU04,48216): +1 t_x(296265,43)LELVU04,2143.o +1 x(296449,109)LELVU04,11809.p <= +1
+ slot(LELVU04,48314): +1 t_x(285157,95)LELVU04,719.o <= +1
+ slot(LELVU04,48413): +1 t_x(305764,27)LELVU04,3027.o +1 x(296449,304)BKED1204,10405.p <= +1
+ slot(LELVU04,48511): +1 t_x(296449,404)LELVU04,2169.o <= +1
+ slot(LELVU04,48609): +1 t_x(298415,0),2420.o <= +1
+ slot(LELVU04,48708): +1 t_x(305384,0),2983.o <= +1
+ slot(LELVU04,48806): <= +1
+ slot(LELVU04,48904): <= +1
+ slot(LELVU04,49003): <= +1
+ slot(LELVU04,49101): <= +1
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+ slot(LEMDAT04,42078): +1 t_x(284242,0),653.o <= +1
+ slot(LEMDAT04,42236): +1 t_x(300715,0),2528.o +1 t_x(294010,0),8082 <= +1
+ slot(LEMDAT04,42314): +1 t_x(294010,25)LEMDAT04,1757.o +1 t_x(303282,7)LEMDAT04,8505 <= +1
+ slot(LEMDAT04,42393): +1 t_x(302346,0),2680.o +1 t_x(302300,0),8454 +1 x(303282,86)LEMDAT04,10293.p +1 x(294010,104)LEMDAT04,10469.p
+  <= +1
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+ slot(LEMDAT04,42550): +1 t_x(302300,1)LEMDAT04,2675.o <= +1
+ slot(LEMDAT04,42629): +1 t_x(295545,0),2004.o +1 x(300715,54)BR404M,10188.p <= +1
+ slot(LEMDAT04,42708): +1 t_x(305370,0),2981.o +1 x(295545,9)LEMDAT04,11990.p +1 x(300715,129)BR404M,12096.p
+  <= +1
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+ slot(LEMDAT04,42865): +1 t_x(304552,0),2914.o +1 t_x(304557,0),8563 <= +1
+ slot(LEMDAT04,43101): +1 t_x(300848,23)LEBAS04M,2539.o +1 t_x(305548,0),8594 +1 x(300848,115)LEBAS04M,9922.p
+  +1 x(300848,207)LEBAS04M,11667.p +1 x(302725,28)MM204,12894.p <= +1
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+  <= +1
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+  <= +1
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+  +1 x(304557,252)LEMDAT04,12064.p <= +1
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+  +1 x(289172,281)LEMDAT04,14346.p +1 x(305548,318)LEMDAT04,14365.p +1 x(304557,331)LEMDAT04,14397.p +1 x(300848,525)LEMDAT04,14480.p
+  +1 x(302725,368)MM204,14542.p +1 x(304552,530)LEMDAT04,14829.p <= +1
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+  +1 x(304414,81)LEMDAT04,16364.p <= +1
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+  +1 x(295730,96)LEMDAT04,14307.p <= +1
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+  +1 x(288725,297)LEMDAT04,9813.p +1 x(305686,287)LEMDAT04,9925.p +1 x(295730,175)LEMDAT04,16347.p +1 x(288501,197)LEMDAT04,19481.p
+  <= +1
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+  +1 x(295733,47)LEMDAT04,12792.p +1 x(288647,189)LEMDAT04,13352.p +1 x(304414,317)LEMDAT04,13539.p <= +1
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+  +1 x(296039,66)LEMDAT04,14366.p +1 x(304825,45)LEMDAT04,14385.p +1 x(295730,332)LEMDAT04,19892.p <= +1
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+  +1 x(288501,433)LEMDAT04,11179.p +1 x(295732,33)LEMDAT04,11401.p +1 x(288647,347)LEMDAT04,11475.p +1 x(296039,145)LEMDAT04,11581.p
+  +1 x(304414,475)LEMDAT04,11720.p +1 x(295730,411)LEMDAT04,11745.p <= +1
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+  +1 x(304825,196)EBEEC04M,12803.p +1 x(305011,74)LEMDAT04,13306.p +1 x(295732,111)LEMDAT04,13341.p +1 x(295733,283)LEMDAT04,16258.p
+  +1 x(288647,425)LEMDAT04,16382.p <= +1
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+  +1 x(302863,9)LEBAS04M,9204.p +1 x(305011,114)GL4W04M,9226.p +1 x(295732,190)LEMDAT04,9296.p +1 x(290272,85)LEMDAT04,9376.p
+  +1 x(296039,302)LEMDAT04,9425.p +1 x(288647,504)LEMDAT04,9466.p +1 x(291048,166)LEMDAT04,9612.p +1 x(295730,568)LEMDAT04,9693.p
+  +1 x(295733,362)LEMDAT04,9826.p <= +1
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+  +1 x(290272,164)LEMDAT04,14391.p +1 x(295915,7)LEMDAT04,14419.p +1 x(305011,198)GL4W04M,14647.p +1 x(296039,381)LEMDAT04,16380.p
+  +1 x(288501,669)LEMDAT04,18876.p +1 x(304825,360)LEMDAT04,19095.p <= +1
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+  +1 x(295915,85)LEMDAT04,11180.p +1 x(305011,282)GL4W04M,11370.p +1 x(295752,65)LEMDAT04,11394.p +1 x(290272,242)LEMDAT04,11560.p
+  +1 x(288501,747)LEMDAT04,17107.p +1 x(295732,347)LEMDAT04,19529.p +1 x(304825,438)LEMDAT04,19616.p <= +1
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+  +1 x(295915,164)LEMDAT04,12928.p +1 x(290553,111)LEMDAT04,13249.p +1 x(295752,144)LEMDAT04,13361.p +1 x(288501,826)LEMDAT04,18138.p
+  +1 x(305011,366)GL4W04M,18284.p +1 x(291048,402)LEMDAT04,19128.p <= +1
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+  +1 x(295915,322)LEMDAT04,15922.p +1 x(295752,302)LEMDAT04,15936.p +1 x(290272,479)LEMDAT04,15950.p +1 x(290553,269)LEMDAT04,15955.p
+  +1 x(288501,896)LELVU04,15971.p +1 x(304825,607)EBEEC04M,15987.p +1 x(291048,560)LEMDAT04,16031.p +1 x(305689,216)LEMDAT04,16068.p
+  +1 x(295732,584)LEMDAT04,16195.p <= +1
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+  +1 x(290272,636)LEMDAT04,17156.p +1 x(291048,717)LEMDAT04,17455.p +1 x(302863,517)LELVU04,17861.p +1 x(295915,479)LEMDAT04,18178.p
+  +1 x(295752,459)LEMDAT04,18192.p +1 x(290553,426)LEMDAT04,18342.p +1 x(302863,470)LEBAS04M,19459.p <= +1
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+  +1 x(305962,139)LEMDAT04,9210.p +1 x(294089,426)LEMDAT04,9216.p +1 x(295752,538)LEMDAT04,9305.p +1 x(305689,452)LEMDAT04,9341.p
+  +1 x(290553,505)LEMDAT04,9623.p <= +1
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+  +1 x(290553,583)LEMDAT04,14432.p +1 x(305962,217)LEMDAT04,14447.p +1 x(305689,530)LEMDAT04,14535.p +1 x(294089,504)LEMDAT04,14583.p
+  +1 x(290568,447)LEBAS04M,14719.p <= +1
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+  +1 x(305689,609)LEMDAT04,11533.p +1 x(295752,695)LEMDAT04,19038.p +1 x(295915,715)LEMDAT04,19103.p <= +1
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+  +1 x(302863,812)LELVU04,16733.p +1 x(295915,794)LEMDAT04,16994.p <= +1
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+  +1 x(305689,766)LEMDAT04,19077.p +1 x(290553,819)LEMDAT04,19140.p <= +1
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+  +1 x(289283,487)LEMDAT04,16935.p +1 x(295734,442)LEMDAT04,16950.p +1 x(295752,931)LEMDAT04,16969.p +1 x(295754,376)LEMDAT04,16979.p
+  +1 x(294706,331)MM304,17042.p +1 x(295893,360)LEMDAT04,17144.p +1 x(290568,771)LEMDAT04,17195.p +1 x(290553,898)LEMDAT04,17200.p
+  +1 x(305689,845)LEMDAT04,17382.p +1 x(290568,751)LELVU04,19136.p <= +1
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+  +1 x(305689,1081)LEMDAT04,18332.p +1 x(290568,1001)LEBAS04M,19458.p <= +1
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+  +1 x(295794,565)LEMDAT04,9215.p +1 x(295104,310)LEMDAT04,9289.p +1 x(295734,757)LEMDAT04,9314.p +1 x(294706,668)MM304,9364.p
+  +1 x(295893,675)LEMDAT04,9365.p +1 x(295754,691)LEMDAT04,9643.p +1 x(280871,207)LEMDAT04,9683.p +1 x(303868,582)LEMDAT04,10185.p
+  +1 x(294089,1134)LEMDAT04,18167.p +1 x(305962,847)LEMDAT04,18364.p +1 x(290568,1086)LEMDAT04,19972.p
+  <= +1
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+  +1 x(289283,880)LEMDAT04,11116.p +1 x(305697,479)LEMDAT04,11173.p +1 x(295794,643)LEMDAT04,11181.p +1 x(290568,1144)LELVU04,11196.p
+  +1 x(305962,925)LEMDAT04,11227.p +1 x(295734,835)LEMDAT04,11246.p +1 x(295893,753)LEMDAT04,11319.p +1 x(294706,751)LEMDAT04,11366.p
+  +1 x(280871,285)LEMDAT04,11627.p +1 x(295754,769)LEMDAT04,11673.p +1 x(303868,660)LEMDAT04,12123.p +1 x(280871,316)LELVU04,20350.p
+  <= +1
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+  +1 x(294706,830)LEMDAT04,15777.p +1 x(289283,959)LEMDAT04,15780.p +1 x(305697,558)LEMDAT04,15816.p +1 x(295104,456)MM304,15823.p
+  +1 x(295893,832)LEMDAT04,15825.p +1 x(305962,1004)LEMDAT04,15861.p +1 x(295794,722)LEMDAT04,15870.p
+  +1 x(301088,724)LEMDAT04,15913.p <= +1
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+  +1 x(295754,927)LEMDAT04,14370.p +1 x(305697,637)LEMDAT04,14392.p +1 x(289283,1038)LEMDAT04,14393.p
+  +1 x(295104,546)LEMDAT04,14395.p +1 x(295794,801)LEMDAT04,14425.p +1 x(295893,911)LEMDAT04,14446.p +1 x(301088,803)LEMDAT04,14457.p
+  +1 x(295734,993)LEMDAT04,14914.p +1 x(303868,818)LEMDAT04,14919.p +1 x(280871,414)LELVU04,14941.p <= +1
+ slot(LEMDAT04,45777): +1 t_x(295754,1006)LEMDAT04,2043.o +1 x(290752,235)LEBAS04M,12717.p +1 x(305697,716)LEMDAT04,12748.p
+  +1 x(295104,625)LEMDAT04,12795.p +1 x(301088,882)LEMDAT04,12804.p +1 x(289283,1117)LEMDAT04,12836.p
+  +1 x(305962,1162)LEMDAT04,12869.p +1 x(295794,880)LEMDAT04,12885.p +1 x(290568,1370)LEBAS04M,13012.p
+  +1 x(303868,897)LEMDAT04,13065.p +1 x(295734,1072)LEMDAT04,13083.p +1 x(295893,990)LEMDAT04,13142.p
+  +1 x(294706,988)LEMDAT04,13202.p +1 x(280871,513)LELVU04,13278.p <= +1
+ slot(LEMDAT04,45855): +1 t_x(302863,1456)LEBAS04M,2743.o +1 x(295822,59)LEMDAT04,9437.p +1 x(290752,297)LELVU04,15748.p
+  +1 x(280871,600)LEMDAT04,16208.p +1 x(294706,1066)LEMDAT04,18825.p +1 x(295893,1068)LEMDAT04,18833.p
+  +1 x(295754,1084)LEMDAT04,18846.p +1 x(295734,1150)LEMDAT04,18892.p +1 x(289283,1195)LEMDAT04,18936.p
+  +1 x(301088,960)LEMDAT04,18997.p +1 x(305962,1240)LEMDAT04,19036.p <= +1
+ slot(LEMDAT04,45934): +1 t_x(303868,720)LEMDAT04,2852.o +1 x(295822,138)LEMDAT04,11308.p +1 x(295104,782)LEMDAT04,17013.p
+  +1 x(305697,873)LEMDAT04,17060.p +1 x(301088,1039)LEMDAT04,17063.p +1 x(295794,1037)LEMDAT04,17193.p
+  +1 x(290752,395)LELVU04,18646.p +1 x(280871,679)LEMDAT04,18741.p +1 x(294706,1118)MM304,19427.p +1 x(295893,1147)LEMDAT04,19511.p
+  +1 x(295754,1163)LEMDAT04,19568.p +1 x(295734,1229)LEMDAT04,19651.p <= +1
+ slot(LEMDAT04,46013): +1 t_x(295893,1226)LEMDAT04,2068.o +1 x(291649,34)LEMDAT04,10362.p +1 x(295822,217)LEMDAT04,12987.p
+  +1 x(290752,483)LEMDAT04,16849.p +1 x(294706,1224)LEMDAT04,19921.p +1 x(280871,758)LEMDAT04,19925.p
+  +1 x(301088,1118)LEMDAT04,20364.p <= +1
+ slot(LEMDAT04,46091): +1 t_x(280871,808)LELVU04,407.o +1 x(291649,112)LEMDAT04,12108.p +1 x(295822,295)LEMDAT04,14682.p
+  +1 x(290752,561)LEMDAT04,17824.p +1 x(280871,886)LEBAS04M,17959.p +1 x(295104,906)MM304,18020.p +1 x(305697,1030)LEMDAT04,18071.p
+  +1 x(295794,1194)LEMDAT04,18090.p +1 x(301088,1196)LEMDAT04,18118.p +1 x(294706,1302)LEMDAT04,18201.p
+  +1 x(295893,1304)LEMDAT04,18273.p +1 x(295754,1320)LEMDAT04,18338.p <= +1
+ slot(LEMDAT04,46249): +1 t_x(301088,1354)LEMDAT04,2562.o +1 t_x(288957,15)LEMDAT04,7837 +1 x(295822,453)LEMDAT04,16028.p
+  +1 x(295790,121)LEMDAT04,16289.p +1 x(304555,96)MM304,16324.p +1 x(305697,1188)LEMDAT04,18926.p +1 x(295104,1097)LEMDAT04,18950.p
+  +1 x(295794,1352)LEMDAT04,19003.p +1 x(294706,1456)MM304,20178.p <= +1
+ slot(LEMDAT04,46327): +1 t_x(295794,1430)LEMDAT04,2047.o +1 t_x(295795,0),8199 +1 x(295790,199)LEMDAT04,13259.p
+  +1 x(304555,199)LEMDAT04,13287.p +1 x(295822,531)LEMDAT04,17249.p +1 x(305697,1266)LEMDAT04,19452.p
+  +1 x(301088,1432)LEMDAT04,19479.p +1 x(295104,1175)LEMDAT04,19541.p <= +1
+ slot(LEMDAT04,46406): +1 t_x(295104,1243)MM304,1918.o +1 x(295790,278)LEMDAT04,9616.p +1 x(288957,172)LEMDAT04,9663.p
+  +1 x(304555,278)LEMDAT04,9777.p +1 x(295822,610)LEMDAT04,18188.p +1 x(305697,1345)LEMDAT04,19917.p +1 x(295794,1509)LEMDAT04,19934.p
+  +1 x(301088,1511)LEMDAT04,19992.p <= +1
+ slot(LEMDAT04,46485): +1 t_x(305697,1424)LEMDAT04,3019.o +1 x(295790,357)LEMDAT04,11615.p +1 x(288957,251)LEMDAT04,11633.p
+  +1 x(304555,321)MM304,11654.p +1 x(295822,689)LEMDAT04,19048.p +1 x(295104,1333)LEMDAT04,20227.p <= +1
+ slot(LEMDAT04,46563): +1 t_x(291649,270)LEMDAT04,1441.o +1 x(288957,329)LEMDAT04,13297.p +1 x(304555,433)MM304,17470.p
+  +1 x(295790,435)LEMDAT04,17473.p +1 x(295822,767)LEMDAT04,19563.p <= +1
+ slot(LEMDAT04,46642): +1 t_x(295822,846)LEMDAT04,2053.o +1 x(295795,18)LEMDAT04,10158.p +1 x(295790,514)LEMDAT04,15027.p
+  +1 x(288957,408)LEMDAT04,15042.p +1 x(304555,514)LEMDAT04,15064.p <= +1
+ slot(LEMDAT04,46721): +1 t_x(304555,593)LEMDAT04,2915.o +1 x(288999,77)LEMDAT04,10476.p +1 x(295795,97)LEMDAT04,12144.p
+  +1 x(288957,487)LEMDAT04,16390.p <= +1
+ slot(LFKFA04,17100): <= +1
+ slot(LFKFA04,18600): <= +1
+ slot(LFKFA04,20100): <= +1
+ slot(LFKFA04,21600): +1 t_x(287050,375)LFKFA04,904.o <= +1
+ slot(LFKFA04,23400): +1 t_x(295300,0),1953.o <= +1
+ slot(LFKFA04,25200): <= +1
+ slot(LFKFA04,26100): <= +1
+ slot(LFKFA04,27000): <= +1
+ slot(LFKFA04,27900): <= +1
+ slot(LFMDA04A,46800): <= +1
+ slot(LFMDA04A,47520): <= +1
+ slot(LFMDA04A,48240): +1 t_x(308058,0),3256.o <= +1
+ slot(LFMDA04A,48960): +1 t_x(288160,279)LFMDA04A,1029.o <= +1
+ slot(LFMDA04A,49680): <= +1
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+  +1 x(291082,256)LELVU04,16205.p <= +1
+ slot(LFMDA04A,51120): +1 t_x(290407,938)LFMDA04A,1272.o +1 t_x(280104,908)LFMDA04A,7571 +1 x(291082,1306)LFMDA04A,11020.p
+  +1 x(305448,1023)LFMDA04A,11040.p +1 x(291082,1240)LELVU04,14932.p <= +1
+ slot(LFMDA04A,51840): +1 t_x(280104,1628)LFMDA04A,353.o +1 x(291082,1830)LELVU04,12694.p +1 x(290407,1658)LFMDA04A,12774.p
+  +1 x(305448,1743)LFMDA04A,13189.p <= +1
+ slot(LFMDA04A,52560): +1 t_x(291082,2420)LELVU04,1357.o +1 x(280104,2348)LFMDA04A,15168.p <= +1
+ slot(LFMDA04A,53280): <= +1
+ slot(LFMDA04A,54000): +1 t_x(311253,501)LFMDA04A,3521.o +1 x(280671,408)LFMDA04A,9166.p +1 x(278945,469)LFMDA04A,9351.p
+  <= +1
+ slot(LFMDA04A,54720): +1 t_x(278945,1189)LFMDA04A,274.o +1 x(287302,7)LFMDA04A,9040.p +1 x(309284,196)LFMDA04A,9091.p
+  +1 x(289280,382)LFMDA04A,9172.p +1 x(280671,1128)LFMDA04A,14611.p <= +1
+ slot(LFMDA04A,55440): +1 t_x(280671,1848)LFMDA04A,393.o +1 x(309284,916)LFMDA04A,10897.p +1 x(287302,727)LFMDA04A,10946.p
+  +1 x(278945,1909)LFMDA04A,11125.p +1 x(289280,1102)LFMDA04A,11248.p +1 x(311253,1941)LFMDA04A,11670.p
+  <= +1
+ slot(LFMDA04A,56160): +1 t_x(289280,1822)LFMDA04A,1150.o +1 x(309284,1636)LFMDA04A,12654.p +1 x(287302,1447)LFMDA04A,12671.p
+  +1 x(280671,2568)LFMDA04A,12821.p <= +1
+ slot(LFMDA04A,56880): +1 t_x(309284,2356)LFMDA04A,3359.o +1 x(311552,525)LFMDA04A,9340.p +1 x(306188,129)LFMDA04A,9447.p
+  +1 x(287302,2167)LFMDA04A,14887.p <= +1
+ slot(LFPNA04,21600): <= +1
+ slot(LFPNA04,22868): <= +1
+ slot(LFPNA04,24136): <= +1
+ slot(LFPNA04,25404): <= +1
+ slot(LFPNA04,26672): <= +1
+ slot(LFPNA04,27940): <= +1
+ slot(LFPNA04,29208): <= +1
+ slot(LFPNA04,30476): +1 t_x(277366,0),208.o <= +1
+ slot(LFPNA04,31744): <= +1
+ slot(LFPNA04,33012): +1 t_x(284876,0),702.o <= +1
+ slot(LFPNA04,34280): <= +1
+ slot(LFPNA04,35548): <= +1
+ slot(LFPNA04,36816): <= +1
+ slot(LFPNA04,38084): <= +1
+ slot(LFPNA04,39352): <= +1
+ slot(LFPND04,21600): <= +1
+ slot(LFPND04,22868): <= +1
+ slot(LFPND04,24136): +1 t_x(275864,376)LFPND04,170.o +1 x(298536,376)LFPND04,9198.p <= +1
+ slot(LFPND04,25404): +1 t_x(298536,1644)LFPND04,2439.o <= +1
+ slot(LFPND04,26672): +1 t_x(304356,1112)LFPND04,2892.o <= +1
+ slot(LFPND04,27940): +1 t_x(273545,580)LFPND04,141.o +1 x(277361,580)LFPND04,9180.p <= +1
+ slot(LFPND04,29208): +1 t_x(277361,1848)LFPND04,207.o +1 x(274389,48)LFPND04,9254.p <= +1
+ slot(LFPND04,30476): +1 t_x(274389,1316)LFPND04,150.o <= +1
+ slot(LFPND04,31744): <= +1
+ slot(LFPND04,33012): +1 t_x(286639,240)LFPND04,856.o <= +1
+ slot(LFPND04,34280): +1 t_x(286713,620)LFPND04,864.o <= +1
+ slot(LFPND04,35548): +1 t_x(306490,988)LFPND04,3101.o <= +1
+ slot(LFPND04,36816): +1 t_x(281301,456)LFPND04,428.o <= +1
+ slot(LFPND04,38084): +1 t_x(307108,0),3159.o <= +1
+ slot(LFPND04,39352): +1 t_x(309709,1192)LFPND04,3404.o <= +1
+ slot(LGAVA04,61200): +1 t_x(263820,0),85.o <= +1
+ slot(LGAVA04,61341): +1 t_x(298064,0),2376.o <= +1
+ slot(LGAVA04,61482): +1 t_x(295897,0),2069.o <= +1
+ slot(LGAVA04,61623): +1 t_x(297097,0),2258.o <= +1
+ slot(LGAVA04,61764): +1 t_x(298349,0),2412.o <= +1
+ slot(LGAVA04,61905): +1 t_x(294553,0),1823.o <= +1
+ slot(LGAVA04,62047): +1 t_x(295409,0),1975.o <= +1
+ slot(LGAVA04,62188): +1 t_x(296867,0),2221.o <= +1
+ slot(LGAVA04,62329): +1 t_x(295946,1)LGAVA04,2084.o <= +1
+ slot(LGAVA04,62470): +1 t_x(297356,81)LGAVA04,2297.o +1 x(301972,22)LGAVA04,11062.p +1 x(301972,54)YB3EH04A,18179.p
+  <= +1
+ slot(LGAVA04,62611): +1 t_x(296227,136)LGAVA04,2132.o +1 x(301972,163)LGAVA04,9112.p +1 x(302667,119)LGAVA04,10421.p
+  <= +1
+ slot(LGAVA04,62752): +1 t_x(302667,260)LGAVA04,2716.o +1 x(297368,118)LGAVA04,10418.p +1 x(301972,239)YB3EH04A,12760.p
+  +1 x(296227,277)LGAVA04,14260.p <= +1
+ slot(LGAVA04,62894): +1 t_x(297368,260)LGAVA04,2299.o +1 x(301972,516)YB3EH04A,14089.p +1 x(302667,402)LGAVA04,17301.p
+  +1 x(296227,419)LGAVA04,17353.p +1 x(301972,378)YB3EH04A,19142.p <= +1
+ slot(LGAVA04,63035): +1 t_x(296126,127)LGAVA04,2107.o +1 x(302667,543)LGAVA04,15633.p +1 x(301972,563)YB3EH04A,15639.p
+  +1 x(297368,401)LGAVA04,15651.p +1 x(296227,560)LGAVA04,15661.p +1 x(297356,646)LGAVA04,16042.p <= +1
+ slot(LGAVA04,63176): +1 t_x(301972,552)LGAVA04,2648.o +1 t_x(311293,0),8817 +1 x(301972,728)LGAVA04,16854.p
+  +1 x(296126,268)LGAVA04,18259.p <= +1
+ slot(LGAVA04,63317): +1 t_x(311293,0),3531.o +1 t_x(298114,0),8333 <= +1
+ slot(LGAVA04,63458): +1 t_x(298114,89)LGAVA04,2383.o +1 t_x(304701,0),8567 <= +1
+ slot(LGAVA04,63600): +1 t_x(304701,55)LGAVA04,2929.o +1 t_x(294056,0),8085 <= +1
+ slot(LGAVA04,63741): +1 t_x(294056,96)LGAVA04,1765.o +1 t_x(289099,40)LGAVA04,7839 <= +1
+ slot(LGAVA04,63882): +1 t_x(289099,181)LGAVA04,1126.o +1 t_x(284809,100)LGAVA04,7686 <= +1
+ slot(LGAVA04,64023): +1 t_x(284809,241)LGAVA04,696.o +1 t_x(303664,219)LGAVA04,8522 <= +1
+ slot(LGAVA04,64164): +1 t_x(303664,360)LGAVA04,2827.o +1 t_x(296365,355)LGAVA04,8246 <= +1
+ slot(LGAVA04,64305): +1 t_x(296365,496)LGAVA04,2160.o +1 t_x(292232,477)LGAVA04,7991 <= +1
+ slot(LGAVA04,64447): +1 t_x(292232,619)LGAVA04,1509.o +1 t_x(295711,561)LGAVA04,8187 <= +1
+ slot(LGAVA04,64588): +1 t_x(295711,702)LGAVA04,2030.o +1 t_x(285583,619)LGAVA04,7711 <= +1
+ slot(LGAVA04,64729): +1 t_x(285583,760)LGAVA04,759.o +1 t_x(290283,451)LGAVA04,7887 <= +1
+ slot(LGAVA04,64870): +1 t_x(290283,592)LGAVA04,1259.o +1 t_x(307752,288)LGAVA04,8685 <= +1
+ slot(LGAVA04,65011): +1 t_x(307752,429)LGAVA04,3223.o +1 t_x(298384,0),8348 <= +1
+ slot(LGAVA04,65152): +1 t_x(298384,64)LGAVA04,2416.o <= +1
+ slot(LGAVA04,65294): <= +1
+ slot(LGAVA04,65435): +1 t_x(296368,0),2161.o <= +1
+ slot(LGAVA04,65576): +1 t_x(296218,67)LGAVA04,2130.o <= +1
+ slot(LGAVA04,65717): <= +1
+ slot(LGAVA04,65858): <= +1
+ slot(LGIRA04,60000): +1 t_x(307532,0),3201.o <= +1
+ slot(LGIRA04,60369): +1 t_x(297376,0),2302.o +1 t_x(296755,0),8267 <= +1
+ slot(LGIRA04,60738): +1 t_x(296755,261)LGIRA04,2204.o +1 t_x(309321,0),8753 +1 x(300884,31)YB3EH04A,10048.p
+  <= +1
+ slot(LGIRA04,61107): +1 t_x(309321,140)LGIRA04,3365.o +1 x(300884,123)YB3EH04A,11860.p +1 x(300884,169)YB3EH04A,13450.p
+  +1 x(300884,216)YB3EH04A,14935.p <= +1
+ slot(LGIRA04,61476): +1 t_x(300884,400)YB3EH04A,2544.o <= +1
+ slot(LGIRA04,61846): +1 t_x(308460,8)YB3EH04A,3289.o +1 t_x(301219,0),8415 +1 x(308460,54)YB3EH04A,20175.p
+  +1 x(308460,100)YB3EH04A,20344.p <= +1
+ slot(LGIRA04,62215): +1 t_x(301219,346)LGIRA04,2573.o +1 t_x(309374,0),8756 +1 x(308460,239)YB3EH04A,10621.p
+  <= +1
+ slot(LGIRA04,62584): +1 t_x(309374,368)LGIRA04,3370.o +1 t_x(308294,238)LGIRA04,8712 <= +1
+ slot(LGIRA04,62953): +1 t_x(308294,607)LGIRA04,3273.o +1 t_x(287882,346)LGIRA04,7793 <= +1
+ slot(LGIRA04,63323): +1 t_x(287882,716)LGIRA04,993.o +1 t_x(307470,346)LGIRA04,8676 <= +1
+ slot(LGIRA04,63692): +1 t_x(307470,715)LGIRA04,3195.o +1 t_x(310120,83)LGIRA04,8786 <= +1
+ slot(LGIRA04,64061): +1 t_x(310120,452)LGIRA04,3439.o <= +1
+ slot(LGIRA04,64430): +1 t_x(309316,80)LGIRA04,3363.o <= +1
+ slot(LGIRA04,64800): +1 t_x(296148,317)LGIRA04,2114.o <= +1
+ slot(LGIRA04,65169): <= +1
+ slot(LGIRA04,65538): +1 t_x(306848,0),3132.o <= +1
+ slot(LGIRA04,65907): <= +1
+ slot(LGIRA04,66276): +1 t_x(297050,187)LGIRA04,2248.o +1 x(295585,11)YB3EH04A,16594.p +1 x(295585,39)KSLN04A,17600.p
+  <= +1
+ slot(LGIRA04,66646): +1 t_x(298611,134)LGIRA04,2449.o +1 x(295585,473)YB3EH04A,9015.p +1 x(295585,519)YB3EH04A,10866.p
+  +1 x(295585,611)YB3EH04A,12540.p <= +1
+ slot(LGIRA04,67384): +1 t_x(295585,750)YB3EH04A,2014.o +1 t_x(307154,465)LGIRA04,8666 <= +1
+ slot(LGIRA04,67753): +1 t_x(307154,834)LGIRA04,3166.o +1 t_x(296585,0),8257 +1 x(295585,1147)KSLN04A,15115.p
+  +1 x(295585,1119)YB3EH04A,18965.p +1 x(295585,1073)YB3EH04A,19654.p <= +1
+ slot(LGIRA04,68123): +1 t_x(296585,311)LGIRA04,2184.o +1 t_x(296928,72)LGIRA04,8273 +1 x(295585,1295)KSLN04A,16065.p
+  <= +1
+ slot(LGIRA04,68492): +1 t_x(296928,441)LGIRA04,2230.o +1 t_x(305730,320)LGIRA04,8607 <= +1
+ slot(LGIRA04,68861): +1 t_x(305730,689)LGIRA04,3023.o +1 t_x(287343,649)LGIRA04,7773 <= +1
+ slot(LGIRA04,69230): +1 t_x(287343,1018)LGIRA04,943.o +1 t_x(308485,330)LGIRA04,8723 <= +1
+ slot(LGKFN04,37200): +1 t_x(276989,0),191.o +1 x(285241,417)LGKFN04,8961.p +1 x(298471,258)LGKFN04,8976.p
+  +1 x(298574,3753)YB3EH04E,17218.p <= +1
+ slot(LGKFN04,37285): +1 t_x(285540,0),755.o +1 x(286160,279)YB3EH04E,14435.p +1 x(298574,3803)YB3EH04E,18195.p
+  <= +1
+ slot(LGKFN04,37371): +1 t_x(298574,3891)LGKFN04,2442.o +1 x(298574,3853)YB3EH04E,18987.p <= +1
+ slot(LGKFN04,37457): +1 x(298574,3953)YB3EH04E,19742.p <= +1
+ slot(LGKFN04,37542): +1 x(286160,577)LGKFN04,16161.p <= +1
+ slot(LGKFN04,37628): <= +1
+ slot(LGKFN04,37714): <= +1
+ slot(LGKFN04,37885): +1 t_x(297060,0),2250.o +1 x(285431,12)LCES004M,9065.p <= +1
+ slot(LGKFN04,37971): +1 t_x(296792,0),2208.o +1 x(302162,4)LGKFN04,9207.p <= +1
+ slot(LGKFN04,38057): +1 x(297060,52)LGKFN04,10976.p +1 x(302162,90)LGKFN04,11160.p <= +1
+ slot(LGKFN04,38142): <= +1
+ slot(LGKFN04,38228): <= +1
+ slot(LGKFN04,38314): +1 t_x(263290,0),22.o +1 x(285431,518)LGKFN04,10896.p <= +1
+ slot(LGKFN04,38485): +1 t_x(285672,0),770.o +1 x(285431,689)LGKFN04,12997.p <= +1
+ slot(LGKFN04,38571): <= +1
+ slot(LGKFN04,38657): +1 x(285431,861)LGKFN04,14553.p <= +1
+ slot(LGKFN04,38742): +1 t_x(302162,963)LCES004M,2665.o <= +1
+ slot(LGKFN04,38828): +1 t_x(285431,1032)LGKFN04,743.o <= +1
+ slot(LGKFN04,38914): +1 t_x(283544,3215)LGKFN04,587.o +1 x(300050,874)LGKFN04,8952.p <= +1
+ slot(LGKFN04,39000): +1 t_x(296811,0),2210.o <= +1
+ slot(LGKFN04,39085): +1 t_x(280474,0),383.o +1 x(285431,1289)LGKFN04,16413.p +1 x(298471,2143)LGKFN04,19227.p
+  <= +1
+ slot(LGKFN04,39171): +1 t_x(285878,0),799.o +1 x(285241,2388)LGKFN04,19177.p <= +1
+ slot(LGKFN04,39257): +1 t_x(280781,0),399.o <= +1
+ slot(LGKFN04,39342): +1 t_x(302506,0),2695.o +1 t_x(306243,0),8626 <= +1
+ slot(LGKFN04,39428): +1 t_x(306243,0),3078.o <= +1
+ slot(LGKFN04,39514): +1 t_x(286031,0),810.o <= +1
+ slot(LGKFN04,39600): +1 t_x(287179,0),918.o <= +1
+ slot(LGKFN04,39685): +1 t_x(288445,131)KFZ4404M,1064.o +1 t_x(286185,0),7739 +1 x(288445,32)LGKFN04,12154.p
+  <= +1
+ slot(LGKFN04,39942): +1 t_x(287908,37)YB3EH04A,1000.o +1 t_x(280825,42)LGKFN04,7585 +1 x(298519,26)YB3EH04A,9139.p
+  +1 x(286185,102)LGKFN04,9488.p +1 x(288445,201)KFZ4404M,9512.p +1 x(284346,208)LGKFN04,10192.p <= +1
+ slot(LGKFN04,40028): +1 t_x(286185,188)LGKFN04,822.o +1 t_x(282727,128)LGKFN04,7618 +1 x(287908,222)YB3EH04A,10731.p
+  +1 x(280825,128)LGKFN04,19548.p +1 x(298519,164)YB3EH04A,19580.p <= +1
+ slot(LGKFN04,40114): +1 t_x(298519,256)YB3EH04A,2435.o +1 t_x(301417,154)LGKFN04,8425 +1 x(288445,461)LGKFN04,14245.p
+  +1 x(280825,214)LGKFN04,19903.p +1 x(282727,214)LGKFN04,19932.p +1 x(286185,274)LGKFN04,19994.p <= +1
+ slot(LGKFN04,40200): +1 t_x(280825,300)LGKFN04,406.o +1 t_x(294986,180)LGKFN04,8135 +1 x(301417,240)LGKFN04,9142.p
+  +1 x(282727,300)LGKFN04,9497.p <= +1
+ slot(LGKFN04,40285): +1 t_x(282727,385)LGKFN04,513.o +1 t_x(281143,259)LGKFN04,7589 +1 x(280825,385)LGKFN04,17561.p
+  +1 x(298519,441)YB3EH04A,17565.p +1 x(286185,445)LGKFN04,17573.p +1 x(287908,453)YB3EH04A,17575.p +1 x(284346,551)LGKFN04,17581.p
+  +1 x(288445,616)KFZ4404M,17601.p +1 x(301417,325)LGKFN04,19556.p <= +1
+ slot(LGKFN04,40371): +1 t_x(301417,411)LGKFN04,2598.o +1 t_x(300964,291)LGKFN04,8404 +1 x(294986,351)LGKFN04,16774.p
+  +1 x(280825,471)LGKFN04,16821.p +1 x(285241,3588)LGKFN04,16888.p +1 x(286185,531)LGKFN04,16929.p +1 x(287908,575)LGKFN04,16982.p
+  +1 x(284346,637)LGKFN04,17028.p +1 x(281143,345)LGKFN04,17089.p +1 x(282727,471)LGKFN04,17122.p +1 x(298519,529)LGKFN04,17187.p
+  +1 x(288445,685)KFZ4404M,17238.p <= +1
+ slot(LGKFN04,40457): +1 t_x(294986,437)LGKFN04,1895.o +1 t_x(300504,377)LGKFN04,8384 +1 x(300964,377)LGKFN04,9143.p
+  +1 x(281143,431)LGKFN04,9509.p <= +1
+ slot(LGKFN04,40542): +1 t_x(284346,466)LGKFN04,668.o +1 t_x(291891,447)LGKFN04,7979 +1 x(300504,462)LGKFN04,10716.p
+  +1 x(294986,522)LGKFN04,10717.p +1 x(280825,642)LGKFN04,10722.p +1 x(300964,462)LGKFN04,10944.p +1 x(301417,582)LGKFN04,10955.p
+  +1 x(298519,672)YB3EH04A,10998.p +1 x(285241,3759)LGKFN04,11448.p +1 x(281143,516)LGKFN04,11559.p +1 x(282727,642)LGKFN04,11699.p
+  <= +1
+ slot(LGKFN04,40628): +1 t_x(281143,602)LGKFN04,417.o +1 t_x(276307,472)LGKFN04,7507 +1 x(300964,548)LGKFN04,19440.p
+  +1 x(300504,548)LGKFN04,19457.p +1 x(291891,533)LGKFN04,19491.p +1 x(294986,608)LGKFN04,19555.p <= +1
+ slot(LGKFN04,40714): +1 t_x(300964,634)LGKFN04,2551.o +1 t_x(289945,516)LGKFN04,7872 +1 x(300504,634)LGKFN04,16778.p
+  +1 x(291891,619)LGKFN04,16785.p +1 x(276307,558)LGKFN04,17091.p <= +1
+ slot(LGKFN04,40800): +1 t_x(300504,720)LGKFN04,2513.o +1 t_x(281048,587)LGKFN04,7586 +1 x(277463,642)LGKFN04,9020.p
+  +1 x(289945,602)LGKFN04,9140.p +1 x(276307,644)LGKFN04,9499.p +1 x(291891,705)LGKFN04,10151.p <= +1
+ slot(LGKFN04,40883): +1 t_x(291891,788)LGKFN04,1465.o +1 t_x(283559,655)LGKFN04,7642 +1 x(281048,670)LGKFN04,10715.p
+  +1 x(298266,743)LGKFN04,10719.p +1 x(277463,725)LGKFN04,10886.p +1 x(289945,685)LGKFN04,10940.p +1 x(276307,727)LGKFN04,11536.p
+  <= +1
+ slot(LGKFN04,40967): +1 t_x(277463,809)LGKFN04,214.o +1 t_x(289566,707)LGKFN04,7857 +1 x(300050,2915)GL4W04M,17538.p
+  +1 x(291891,872)LGKFN04,17541.p +1 x(300504,887)LGKFN04,17544.p +1 x(300964,887)LGKFN04,17547.p +1 x(285241,4158)LGZAA04M,17551.p
+  +1 x(294986,947)LGKFN04,17555.p +1 x(301417,1007)LGKFN04,17558.p +1 x(281048,754)LGKFN04,17563.p +1 x(283559,739)LGKFN04,17566.p
+  +1 x(298266,806)LGSRA04,17568.p +1 x(283544,5268)LGKFN04,17759.p +1 x(276307,811)LGKFN04,17849.p +1 x(281143,941)LGKFN04,17995.p
+  +1 x(289945,769)LGKFN04,18058.p <= +1
+ slot(LGKFN04,41051): +1 t_x(276307,895)LGKFN04,176.o +1 t_x(297157,654)LGKFN04,8286 +1 x(277463,893)LGKFN04,20219.p
+  <= +1
+ slot(LGKFN04,41134): +1 t_x(289945,936)LGKFN04,1222.o +1 t_x(296754,634)LGKFN04,8266 +1 x(300050,3094)LGKFN04,18468.p
+  +1 x(281048,921)LGKFN04,18470.p +1 x(277463,976)LGKFN04,18471.p +1 x(298266,994)LGKFN04,18474.p +1 x(276307,978)LGKFN04,18475.p
+  +1 x(283559,906)LGKFN04,18476.p +1 x(289566,874)LGKFN04,18479.p +1 x(301759,749)LGKFN04,18484.p +1 x(298471,4192)LGKFN04,18485.p
+  +1 x(291891,1039)LGKFN04,18486.p +1 x(297157,737)LGKFN04,18488.p +1 x(285241,4351)LGKFN04,18492.p +1 x(300504,1054)LGKFN04,18494.p
+  +1 x(300964,1054)LGKFN04,18502.p +1 x(281143,1108)LGKFN04,18532.p +1 x(294986,1114)LGKFN04,18537.p +1 x(301417,1174)LGKFN04,18558.p
+  +1 x(282727,1234)LGKFN04,18590.p +1 x(280825,1234)LGKFN04,18632.p +1 x(298519,1273)YB3EH04A,18726.p
+  +1 x(286185,1294)LGKFN04,19009.p <= +1
+ slot(LGKFN04,41218): +1 t_x(281048,1005)LGKFN04,411.o +1 t_x(277936,625)LGKFN04,7528 +1 x(298266,1078)LGKFN04,8992.p
+  +1 x(289566,958)LGKFN04,9019.p +1 x(301759,833)LGKFN04,9022.p +1 x(296754,718)LGKFN04,9134.p +1 x(297157,821)LGKFN04,9506.p
+  +1 x(283559,990)LGKFN04,10187.p +1 x(285241,4435)LGKFN04,19951.p +1 x(291891,1123)LGKFN04,19991.p +1 x(289945,1020)LGKFN04,20356.p
+  <= +1
+ slot(LGKFN04,41302): +1 t_x(283559,1074)LGKFN04,590.o +1 t_x(272849,701)LGKFN04,7498 +1 x(277936,709)LGKFN04,10751.p
+  +1 x(301759,917)LGKFN04,10798.p +1 x(289566,1042)LGKFN04,10885.p +1 x(296754,802)LGKFN04,10932.p +1 x(298471,4360)LGKFN04,11456.p
+  +1 x(297157,905)LGKFN04,11530.p <= +1
+ slot(LGKFN04,41386): +1 t_x(289566,1126)LGKFN04,1184.o +1 t_x(306413,571)LGKFN04,8637 +1 x(298471,4444)LGKFN04,17567.p
+  +1 x(277936,793)LGKFN04,17594.p +1 x(286600,514)KCHI104M,17640.p +1 x(297157,989)LGKFN04,17832.p +1 x(296754,886)LGKFN04,18026.p
+  +1 x(301759,1001)LGKFN04,18136.p +1 x(283559,1158)LGKFN04,20599.p +1 x(285241,4603)LGKFN04,20601.p <= +1
+ slot(LGKFN04,41469): +1 t_x(285241,4686)LGKFN04,728.o +1 t_x(308325,369)LGKFN04,8714 +1 x(291891,1374)LGKFN04,12278.p
+  +1 x(300504,1389)LGKFN04,12280.p +1 x(276307,1313)LGKFN04,12281.p +1 x(294986,1449)LGKFN04,12287.p +1 x(281143,1443)LGKFN04,12290.p
+  +1 x(280825,1569)LGKFN04,12292.p +1 x(282727,1569)LGKFN04,12297.p +1 x(287908,1608)YB3EH04A,12303.p
+  +1 x(286185,1629)LGKFN04,12304.p +1 x(284346,1735)LGKFN04,12312.p +1 x(288445,1778)YD5WH04M,12316.p
+  +1 x(298574,7972)KSLN04M,12364.p +1 x(277463,1311)LGKFN04,12651.p +1 x(300964,1389)LGKFN04,12818.p +1 x(296896,9369)LGKFN04,12860.p
+  +1 x(301417,1509)LGKFN04,12950.p +1 x(298519,1596)YB3EH04A,13244.p +1 x(289566,1209)LGKFN04,20091.p
+  +1 x(283559,1241)LGKFN04,20102.p +1 x(281048,1256)LGKFN04,20113.p +1 x(289945,1271)LGKFN04,20144.p +1 x(301759,1084)LGKFN04,20593.p
+  <= +1
+ slot(LGKFN04,41553): +1 t_x(297157,1156)LGKFN04,2268.o +1 t_x(296922,153)LGKFN04,8272 +1 x(301759,1152)KCHI104M,20519.p
+  +1 x(289566,1293)LGKFN04,20531.p <= +1
+ slot(LGKFN04,41637): +1 t_x(296754,1137)LGKFN04,2203.o +1 t_x(277127,44)LGKFN04,7516 +1 x(277936,1044)LGKFN04,18489.p
+  +1 x(272849,1036)LGKFN04,18514.p +1 x(286600,759)KCHI104M,18529.p +1 x(306413,822)LGKFN04,19011.p +1 x(301759,1233)KCHI104M,20278.p
+  +1 x(297157,1240)LGKFN04,20281.p +1 x(289566,1377)LGKFN04,20295.p +1 x(283559,1409)LGKFN04,20341.p <= +1
+ slot(LGKFN04,41720): +1 t_x(277936,1127)LGKFN04,228.o +1 x(263410,272)LCES004M,8999.p +1 x(306413,905)LGKFN04,9017.p
+  +1 x(302317,522)KSLN04M,9018.p +1 x(292803,128)LGKFN04,9086.p +1 x(301272,380)LGKFN04,9088.p +1 x(277127,127)LGKFN04,9128.p
+  +1 x(286600,841)KCHI104M,9285.p +1 x(296922,320)LGKFN04,9435.p +1 x(308325,620)LGKFN04,9446.p +1 x(287243,646)GL4W04M,9610.p
+  +1 x(272849,1119)LGKFN04,10216.p +1 x(296754,1220)LGKFN04,20413.p +1 x(301759,1315)KCHI104M,20415.p
+  +1 x(297157,1323)LGKFN04,20419.p +1 x(289566,1460)LGKFN04,20461.p <= +1
+ slot(LGKFN04,41804): +1 t_x(272849,1203)LGKFN04,133.o +1 x(300050,3737)GL4W04M,10678.p +1 x(301272,464)LGKFN04,10750.p
+  +1 x(287243,729)GL4W04M,10807.p +1 x(302317,599)KSLN04M,10812.p +1 x(306413,989)LGKFN04,10883.p +1 x(277127,211)LGKFN04,10904.p
+  +1 x(292803,175)YB3EH04A,10994.p +1 x(286600,923)KCHI104M,11273.p +1 x(296922,404)LGKFN04,11400.p +1 x(308325,704)LGKFN04,11435.p
+  +1 x(277936,1211)LGKFN04,20527.p +1 x(296754,1304)LGKFN04,20530.p +1 x(297157,1407)LGKFN04,20548.p +1 x(301759,1397)KCHI104M,20567.p
+  <= +1
+ slot(LGKFN04,41888): +1 t_x(303692,604)LGKFN04,2834.o +1 x(296922,488)LGKFN04,12262.p +1 x(300050,3811)LGZAA04M,12264.p
+  +1 x(272849,1287)LGKFN04,12265.p +1 x(277936,1295)LGKFN04,12266.p +1 x(283559,1660)LGKFN04,12271.p +1 x(297157,1491)LGKFN04,12272.p
+  +1 x(281048,1675)LGKFN04,12273.p +1 x(298266,1748)LGKFN04,12291.p +1 x(292803,267)YB3EH04A,12301.p +1 x(283544,6189)LGKFN04,12321.p
+  +1 x(287243,813)GL4W04M,12330.p +1 x(301272,548)LGKFN04,12410.p +1 x(286600,1005)KCHI104M,12455.p +1 x(302317,722)LGKFN04,12464.p
+  +1 x(298471,4946)LGKFN04,12467.p +1 x(301759,1479)KCHI104M,12489.p +1 x(263410,422)LCES004M,12501.p
+  +1 x(306413,1073)LGKFN04,12556.p +1 x(277127,295)LGKFN04,12566.p +1 x(289566,1628)LGKFN04,12610.p +1 x(296754,1388)LGKFN04,12623.p
+  +1 x(289945,1690)LGKFN04,12689.p +1 x(308325,788)LGKFN04,13113.p +1 x(285241,5105)LGKFN04,13391.p <= +1
+ slot(LGKFN04,41972): +1 t_x(301759,1561)KCHI104M,2632.o +1 t_x(288601,0),7826 +1 x(272849,1371)LGKFN04,17604.p
+  +1 x(303692,1107)LGKFN04,17624.p +1 x(302317,806)LGKFN04,17630.p +1 x(296922,572)LGKFN04,17710.p +1 x(308325,872)LGKFN04,17929.p
+  +1 x(301272,632)LGKFN04,18036.p +1 x(287243,897)GL4W04M,18077.p +1 x(306413,1157)LGKFN04,18161.p +1 x(277936,1379)LGKFN04,20571.p
+  <= +1
+ slot(LGKFN04,42055): +1 t_x(306413,1240)LGKFN04,3097.o +1 t_x(297087,0),8282 +1 x(302317,889)LGKFN04,18548.p
+  +1 x(296922,655)LGKFN04,18557.p +1 x(303692,1190)LGKFN04,18577.p +1 x(277127,462)LGKFN04,18641.p +1 x(301272,715)LGKFN04,18658.p
+  +1 x(308325,955)LGKFN04,18698.p +1 x(292803,452)YB3EH04A,18867.p +1 x(287243,980)GL4W04M,18911.p +1 x(272849,1454)LGKFN04,20311.p
+  +1 x(277936,1462)LGKFN04,20360.p <= +1
+ slot(LGKFN04,42139): +1 t_x(287243,1064)GL4W04M,931.o +1 x(280212,19)LGKFN04,8996.p +1 x(297087,79)LGKFN04,9056.p
+  +1 x(288601,113)LGKFN04,9077.p +1 x(272849,1538)LGKFN04,19212.p +1 x(302317,973)LGKFN04,19218.p +1 x(297157,1742)LGKFN04,19223.p
+  +1 x(301759,1724)KCHI104M,19224.p +1 x(277936,1546)LGKFN04,19226.p +1 x(300050,4072)GL4W04M,19230.p
+  +1 x(296922,739)LGKFN04,19232.p +1 x(306413,1324)LGKFN04,19236.p +1 x(296754,1639)LGKFN04,19237.p +1 x(286600,1250)KCHI104M,19244.p
+  +1 x(289566,1879)LGKFN04,19259.p +1 x(283559,1911)LGKFN04,19291.p +1 x(281048,1926)LGKFN04,19332.p +1 x(303692,1274)LGKFN04,19351.p
+  +1 x(308325,1039)LGKFN04,19357.p +1 x(289945,1941)LGKFN04,19389.p +1 x(301272,799)LGKFN04,19438.p +1 x(277463,1981)LGKFN04,19492.p
+  +1 x(298266,1999)LGKFN04,19543.p <= +1
+ slot(LGKFN04,42223): +1 t_x(298471,5281)LGKFN04,2426.o +1 x(303929,7)YB3EH04E,8977.p +1 x(288601,197)LGKFN04,10855.p
+  +1 x(297087,163)LGKFN04,10949.p +1 x(302317,1057)LGKFN04,19686.p +1 x(287243,1148)GL4W04M,19687.p +1 x(301272,883)LGKFN04,19690.p
+  +1 x(300050,4156)GL4W04M,19693.p +1 x(296922,823)LGKFN04,19694.p +1 x(272849,1622)LGKFN04,19696.p +1 x(306413,1408)LGKFN04,19700.p
+  +1 x(301759,1806)KCHI104M,19703.p +1 x(297157,1826)LGKFN04,19704.p +1 x(277936,1630)LGKFN04,19706.p
+  +1 x(286600,1332)KCHI104M,19708.p +1 x(296754,1723)LGKFN04,19710.p +1 x(277127,630)LGKFN04,19716.p +1 x(289566,1963)LGKFN04,19719.p
+  +1 x(289945,2025)LGKFN04,19731.p +1 x(283559,1995)LGKFN04,19732.p +1 x(303692,1358)LGKFN04,19750.p +1 x(281048,2010)LGKFN04,19755.p
+  +1 x(292803,590)YB3EH04A,19758.p +1 x(277463,2065)LGKFN04,19760.p +1 x(276307,2067)LGKFN04,19807.p +1 x(298266,2083)LGKFN04,19830.p
+  +1 x(308325,1123)LGKFN04,19833.p <= +1
+ slot(LGKFN04,42306): +1 t_x(308325,1206)LGKFN04,3275.o +1 x(280212,186)LGKFN04,12344.p +1 x(288601,280)LGKFN04,12517.p
+  +1 x(303929,26)KSLN04M,12518.p +1 x(297087,246)LGKFN04,12608.p +1 x(301272,966)LGKFN04,20042.p +1 x(302317,1137)KSLN04M,20043.p
+  +1 x(298471,5364)LGKFN04,20046.p +1 x(300050,4240)GL4W04M,20048.p +1 x(296922,906)LGKFN04,20051.p +1 x(287243,1232)GL4W04M,20052.p
+  +1 x(272849,1705)LGKFN04,20059.p +1 x(306413,1491)LGKFN04,20070.p +1 x(277936,1713)LGKFN04,20078.p +1 x(297157,1909)LGKFN04,20079.p
+  +1 x(301759,1888)KCHI104M,20080.p +1 x(292803,683)YB3EH04A,20081.p +1 x(296754,1806)LGKFN04,20096.p
+  +1 x(286600,1446)LGKFN04,20100.p <= +1
+ slot(LGKFN04,42390): +1 t_x(286600,1496)$KCHI104M,849.o +1 x(303929,138)LGKFN04,10841.p +1 x(263410,949)LGKFN04,10906.p
+  +1 x(300050,4323)GL4W04M,15221.p +1 x(302317,1214)KSLN04M,15222.p +1 x(296922,990)LGKFN04,15223.p +1 x(272849,1789)LGKFN04,15224.p
+  +1 x(277936,1797)LGKFN04,15225.p +1 x(277127,797)LGKFN04,15226.p +1 x(297087,330)LGKFN04,15228.p +1 x(288601,364)LGKFN04,15229.p
+  +1 x(303692,1525)LGKFN04,15230.p +1 x(308325,1290)LGKFN04,15231.p +1 x(285241,5607)LGKFN04,15232.p +1 x(298471,5448)LGKFN04,15233.p
+  +1 x(283559,2162)LGKFN04,15234.p +1 x(281048,2177)LGKFN04,15235.p +1 x(287243,1315)GL4W04M,15236.p +1 x(306413,1575)LGKFN04,15238.p
+  +1 x(297157,1993)LGKFN04,15240.p +1 x(301759,1970)KCHI104M,15241.p +1 x(296754,1890)LGKFN04,15242.p
+  +1 x(291891,2295)LGKFN04,15243.p +1 x(300504,2310)LGKFN04,15244.p +1 x(289566,2130)LGKFN04,15245.p +1 x(276307,2234)LGKFN04,15246.p
+  +1 x(294986,2370)LGKFN04,15247.p +1 x(289945,2192)LGKFN04,15248.p +1 x(277463,2232)LGKFN04,15249.p +1 x(280825,2490)LGKFN04,15252.p
+  +1 x(281143,2364)LGKFN04,15256.p +1 x(300964,2310)LGKFN04,15261.p +1 x(286185,2550)LGKFN04,15265.p +1 x(287908,2578)YB3EH04A,15266.p
+  +1 x(282727,2490)LGKFN04,15267.p +1 x(283544,6691)LGKFN04,15270.p +1 x(298519,2520)YB3EH04A,15271.p
+  +1 x(284346,2645)KCHI104M,15272.p +1 x(301417,2430)LGKFN04,15275.p +1 x(288445,2705)YD5WH04M,15279.p
+  +1 x(298574,8895)KSLN04M,15300.p +1 x(292803,775)YB3EH04A,15361.p +1 x(298266,2250)LGKFN04,15370.p +1 x(301272,1050)LGKFN04,15387.p
+  +1 x(296896,10290)LGKFN04,15598.p <= +1
+ slot(LGKFN04,42474): +1 t_x(296922,1074)LGKFN04,2228.o +1 x(280430,52)LGKFN04,9136.p +1 x(300050,4407)GL4W04M,20294.p
+  +1 x(301272,1134)LGKFN04,20469.p +1 x(302317,1291)KSLN04M,20580.p <= +1
+ slot(LGKFN04,42558): +1 t_x(277127,965)LGKFN04,195.o +1 t_x(287817,0),7791 +1 x(298471,5616)LGKFN04,20290.p
+  +1 x(302317,1368)KSLN04M,20291.p +1 x(296922,1158)LGKFN04,20292.p +1 x(301272,1218)LGKFN04,20301.p <= +1
+ slot(LGKFN04,42641): +1 t_x(301272,1301)LGKFN04,2580.o +1 t_x(294193,0),8091 +1 x(298471,5699)LGKFN04,16757.p
+  +1 x(292803,1049)LGKFN04,18098.p +1 x(277127,1048)LGKFN04,19250.p +1 x(302317,1445)KSLN04M,20450.p <= +1
+ slot(LGKFN04,42725): +1 t_x(302317,1522)KSLN04M,2678.o +1 t_x(301590,0),8432 +1 x(296922,1325)LGKFN04,13794.p
+  +1 x(297087,665)LGKFN04,13797.p +1 x(288601,699)LGKFN04,13798.p +1 x(308325,1625)LGKFN04,13805.p +1 x(272849,2124)LGKFN04,13807.p
+  +1 x(277936,2132)LGKFN04,13809.p +1 x(287243,1650)GL4W04M,13810.p +1 x(303692,1854)KCHI104M,13813.p
+  +1 x(285241,5942)LGKFN04,13816.p +1 x(292803,1098)YB3EH04A,13817.p +1 x(306413,1910)LGKFN04,13819.p
+  +1 x(287817,115)LGKFN04,13822.p +1 x(297157,2328)LGKFN04,13823.p +1 x(294193,4)LGKFN04,13824.p +1 x(283559,2497)LGKFN04,13827.p
+  +1 x(281048,2512)LGKFN04,13829.p +1 x(301272,1385)LGKFN04,13830.p +1 x(277127,1132)LGKFN04,13833.p +1 x(301759,2340)LGKFN04,13834.p
+  +1 x(289566,2465)LGKFN04,13844.p +1 x(291891,2630)LGKFN04,13849.p +1 x(276307,2569)LGKFN04,13850.p +1 x(300504,2645)LGKFN04,13855.p
+  +1 x(277463,2567)LGKFN04,13861.p +1 x(300050,4658)GL4W04M,13875.p +1 x(294986,2705)LGKFN04,13878.p +1 x(281143,2699)LGKFN04,13886.p
+  +1 x(296754,2225)LGKFN04,13893.p +1 x(298471,5783)LGKFN04,13902.p +1 x(280825,2825)LGKFN04,13905.p +1 x(282727,2825)LGKFN04,13912.p
+  +1 x(289945,2527)LGKFN04,13934.p +1 x(286185,2885)LGKFN04,13941.p +1 x(287908,2901)YB3EH04A,13947.p
+  +1 x(284346,2972)KCHI104M,13960.p +1 x(303929,473)LGKFN04,13979.p +1 x(263410,1284)LGKFN04,13987.p +1 x(300964,2645)LGKFN04,14001.p
+  +1 x(286600,1865)LGKFN04,14033.p +1 x(301417,2765)LGKFN04,14038.p +1 x(298519,2843)YB3EH04A,14092.p
+  +1 x(283544,7026)LGKFN04,14236.p <= +1
+ slot(LGKFN04,42809): +1 t_x(292803,1191)YB3EH04A,1590.o +1 t_x(287524,0),7777 +1 x(294193,88)LGKFN04,10916.p
+  +1 x(287817,199)LGKFN04,11301.p +1 x(297087,749)LGKFN04,19249.p +1 x(288601,783)LGKFN04,19285.p +1 x(277127,1216)LGKFN04,20333.p
+  <= +1
+ slot(LGKFN04,42893): +1 t_x(288601,867)LGKFN04,1078.o +1 t_x(298588,0),8359 +1 x(263410,1472)$LCES004M,19727.p
+  +1 x(297087,833)LGKFN04,19876.p <= +1
+ slot(LGKFN04,42976): +1 t_x(263410,1535)LGKFN04,41.o +1 t_x(305283,0),8586 +1 x(297087,916)LGKFN04,16567.p
+  +1 x(277127,1383)LGKFN04,16572.p +1 x(288601,950)LGKFN04,16574.p +1 x(296922,1576)LGKFN04,16585.p +1 x(286600,2116)LGKFN04,16614.p
+  +1 x(302317,1800)KCHI104M,16621.p +1 x(272849,2375)LGKFN04,16622.p +1 x(277936,2383)LGKFN04,16634.p
+  +1 x(308325,1876)LGKFN04,16636.p +1 x(287243,1901)GL4W04M,16673.p +1 x(287817,366)LGKFN04,16676.p +1 x(294193,255)LGKFN04,16684.p
+  +1 x(300050,4909)GL4W04M,16688.p +1 x(303692,2099)KCHI104M,16696.p +1 x(292803,1375)YB3EH04A,16711.p
+  +1 x(283559,2748)LGKFN04,16712.p +1 x(306413,2161)LGKFN04,16720.p +1 x(281048,2763)LGKFN04,16723.p +1 x(303929,718)KSLN04M,16725.p
+  +1 x(301590,35)LGKFN04,16741.p +1 x(297157,2579)LGKFN04,16777.p +1 x(301272,1636)LGKFN04,16823.p +1 x(296754,2476)LGKFN04,16839.p
+  +1 x(289566,2716)LGKFN04,16917.p +1 x(301759,2591)LGKFN04,16939.p +1 x(289945,2778)LGKFN04,17242.p +1 x(277463,2818)LGKFN04,17292.p
+  <= +1
+ slot(LGKFN04,43060): +1 t_x(297087,1000)LGKFN04,2257.o +1 t_x(297546,0),8308 +1 x(280430,633)LGZAA04M,12307.p
+  +1 x(294193,339)LGKFN04,12745.p +1 x(301590,119)LGKFN04,12988.p +1 x(287817,450)LGKFN04,13330.p +1 x(288601,1034)LGKFN04,20060.p
+  +1 x(263410,1619)LGKFN04,20064.p +1 x(277127,1467)LGKFN04,20067.p +1 x(300050,4993)GL4W04M,20434.p <= +1
+ slot(LGKFN04,43144): +1 t_x(298266,3004)LGKFN04,2403.o +1 t_x(287904,0),7795 +1 x(301590,203)LGKFN04,9377.p
+  +1 x(263515,166)LGKFN04,9589.p +1 x(287524,64)LGKFN04,9655.p +1 x(287817,534)LGKFN04,10111.p +1 x(294193,423)LGKFN04,10150.p
+  +1 x(300050,5077)GL4W04M,20517.p +1 x(297087,1084)LGKFN04,20524.p +1 x(288601,1118)LGKFN04,20543.p <= +1
+ slot(LGKFN04,43227): +1 t_x(287817,617)LGKFN04,986.o +1 t_x(311447,27)LGKFN04,8824 +1 x(301843,87)LGKFN04,12320.p
+  +1 x(287524,147)LGKFN04,12372.p +1 x(263515,249)LGKFN04,12985.p +1 x(298588,76)LGKFN04,13017.p +1 x(294193,506)LGKFN04,19809.p
+  +1 x(303929,949)KSLN04M,19899.p +1 x(301590,286)LGKFN04,19900.p +1 x(300050,5160)GL4W04M,20560.p <= +1
+ slot(LGKFN04,43311): +1 t_x(294193,590)LGKFN04,1784.o +1 t_x(300146,0),8370 +1 x(298700,132)YB3EH04A,9290.p
+  +1 x(305283,123)LGKFN04,9297.p +1 x(297546,117)LGKFN04,9348.p +1 x(298588,160)LGKFN04,9373.p +1 x(287904,111)LGKFN04,10639.p
+  +1 x(263410,1870)LGKFN04,16630.p +1 x(298266,3171)LGKFN04,16783.p +1 x(263515,333)LGKFN04,16829.p +1 x(280212,1191)LGKFN04,16862.p
+  +1 x(301590,370)LGKFN04,20217.p +1 x(287817,701)LGKFN04,20449.p +1 x(300050,5244)GL4W04M,20585.p <= +1
+ slot(LGKFN04,43395): +1 t_x(301590,454)LGKFN04,2613.o +1 t_x(286743,0),7751 +1 x(280430,973)LGKFN04,13825.p
+  +1 x(298266,3237)LGSRA04,13842.p +1 x(301843,255)LGKFN04,13847.p +1 x(287524,315)LGKFN04,13914.p +1 x(280212,1275)LGKFN04,13919.p
+  +1 x(298700,224)YB3EH04A,13948.p +1 x(298588,244)LGKFN04,13950.p +1 x(297546,201)LGKFN04,13957.p +1 x(305283,207)LGKFN04,13990.p
+  +1 x(263515,417)LGKFN04,14629.p +1 x(294193,674)LGKFN04,20312.p +1 x(303929,1103)KSLN04M,20430.p +1 x(300050,5328)GL4W04M,20596.p
+  <= +1
+ slot(LGKFN04,43479): +1 t_x(300050,5412)GL4W04M,2467.o +1 t_x(289716,50)LGKFN04,7863 +1 x(298588,328)LGKFN04,11139.p
+  +1 x(263515,501)LGKFN04,11213.p +1 x(301590,538)LGKFN04,11291.p +1 x(287524,399)LGKFN04,12112.p <= +1
+ slot(LGKFN04,43562): +1 t_x(263515,584)LGKFN04,52.o +1 t_x(307190,62)LGKFN04,8667 +1 x(279011,117)LGKFN04,13992.p
+  +1 x(280212,1442)LGKFN04,15538.p +1 x(294193,841)LGKFN04,18533.p +1 x(287817,952)LGKFN04,18559.p +1 x(263410,2121)LGKFN04,18568.p
+  +1 x(301590,621)LGKFN04,18570.p +1 x(297087,1502)LGKFN04,18617.p +1 x(288601,1536)LGKFN04,18709.p <= +1
+ slot(LGKFN04,43646): +1 t_x(287524,566)LGKFN04,959.o +1 t_x(298646,0),8362 +1 x(280212,1526)LGKFN04,10741.p
+  +1 x(300631,994)LGKFN04,10748.p +1 x(287904,446)LGKFN04,10934.p +1 x(286743,247)LGKFN04,11221.p +1 x(298700,455)YB3EH04A,11232.p
+  +1 x(300146,253)LGKFN04,11356.p +1 x(311447,446)LGKFN04,11372.p +1 x(305283,458)LGKFN04,11377.p +1 x(297546,452)LGKFN04,11446.p
+  +1 x(289716,217)LGKFN04,12062.p +1 x(280430,1224)LGKFN04,19776.p +1 x(263515,668)LGKFN04,19979.p +1 x(303929,1394)LGKFN04,20293.p
+  <= +1
+ slot(LGKFN04,43730): +1 t_x(298700,547)YB3EH04A,2459.o +1 t_x(292111,0),7987 +1 x(279011,285)LGKFN04,12306.p
+  +1 x(280212,1610)LGKFN04,17780.p +1 x(263515,752)LGKFN04,19192.p +1 x(294193,1009)LGKFN04,19196.p +1 x(287524,650)LGKFN04,19197.p
+  +1 x(301590,789)LGKFN04,19198.p +1 x(303929,1478)LGKFN04,19214.p +1 x(287817,1120)LGKFN04,19238.p +1 x(263410,2289)LGKFN04,19271.p
+  +1 x(298588,579)LGKFN04,19768.p <= +1
+ slot(LGKFN04,43813): +1 t_x(298588,662)LGKFN04,2445.o +1 t_x(301721,0),8437 +1 x(305283,625)LGKFN04,20179.p
+  +1 x(297546,619)LGKFN04,20232.p <= +1
+ slot(LGKFN04,43981): +1 t_x(305283,793)LGKFN04,2975.o +1 t_x(301074,61)LGKFN04,8410 +1 x(298700,778)YB3EH04A,18371.p
+  <= +1
+ slot(LGKFN04,44065): +1 t_x(297546,871)LGKFN04,2325.o +1 t_x(289397,0),7851 +1 x(287904,865)LGKFN04,12788.p
+  +1 x(289716,636)LGKFN04,12799.p +1 x(305283,877)LGKFN04,12929.p +1 x(286743,666)LGKFN04,12954.p +1 x(300146,672)LGKFN04,13154.p
+  +1 x(298700,871)YB3EH04A,13261.p +1 x(311447,865)LGKFN04,13414.p <= +1
+ slot(LGKFN04,44148): +1 t_x(287904,948)LGKFN04,999.o +1 x(300631,1477)EG11G04M,8962.p +1 x(301843,1008)LGKFN04,9116.p
+  +1 x(279011,703)LGKFN04,9197.p +1 x(292111,391)LGKFN04,9212.p +1 x(301074,228)LGKFN04,9277.p +1 x(301721,260)LGKFN04,9302.p
+  +1 x(286743,749)LGKFN04,9352.p +1 x(298646,458)LGKFN04,9567.p +1 x(307190,648)LGKFN04,9581.p +1 x(289716,719)LGKFN04,9613.p
+  +1 x(300146,755)LGKFN04,10058.p +1 x(311447,948)LGKFN04,10285.p +1 x(298700,963)YB3EH04A,18902.p +1 x(297546,954)LGKFN04,19821.p
+  +1 x(305283,960)LGKFN04,19866.p <= +1
+ slot(LGKFN04,44232): +1 t_x(311447,1032)LGKFN04,3544.o +1 x(289397,12)LGKFN04,9342.p +1 x(287904,1032)LGKFN04,20225.p
+  <= +1
+ slot(LGKFN04,44316): +1 t_x(300146,923)LGKFN04,2478.o +1 x(300435,4)LGKFN04,9329.p +1 x(289716,887)LGKFN04,13951.p
+  +1 x(311447,1116)LGKFN04,13956.p +1 x(287904,1116)LGKFN04,13958.p +1 x(301721,428)LGKFN04,13966.p +1 x(301074,396)LGKFN04,13969.p
+  +1 x(289397,96)LGKFN04,13977.p +1 x(292111,559)LGKFN04,13991.p +1 x(307190,816)LGKFN04,14455.p +1 x(298646,626)LGKFN04,14584.p
+  +1 x(286743,917)LGKFN04,14752.p <= +1
+ slot(LGKFN04,44483): +1 t_x(286743,1084)LGKFN04,868.o +1 t_x(301727,0),8438 +1 x(287524,1403)LGKFN04,15344.p
+  +1 x(294193,1762)LGKFN04,15350.p +1 x(301590,1542)LGKFN04,15362.p +1 x(287817,1873)LGKFN04,15372.p +1 x(280430,2061)LGKFN04,15426.p
+  +1 x(289716,1054)LGKFN04,15434.p +1 x(300146,1090)LGKFN04,15440.p +1 x(301721,595)LGKFN04,15446.p +1 x(311447,1283)LGKFN04,15450.p
+  +1 x(301074,563)LGKFN04,15451.p +1 x(287904,1283)LGKFN04,15456.p +1 x(289397,263)LGKFN04,15468.p +1 x(297546,1289)LGKFN04,15473.p
+  +1 x(298700,1286)YB3EH04A,15486.p +1 x(298588,1332)LGKFN04,15497.p +1 x(305283,1295)LGKFN04,15536.p
+  +1 x(263515,1505)LGKFN04,15564.p +1 x(279011,1038)LGKFN04,15596.p +1 x(303929,2179)KSLN04M,15626.p +1 x(301843,1343)LGKFN04,15680.p
+  +1 x(298646,793)LGKFN04,15935.p +1 x(307190,983)LGKFN04,15974.p +1 x(292111,726)LGKFN04,15991.p +1 x(300435,171)LGKFN04,16156.p
+  <= +1
+ slot(LGKFN04,44567): +1 t_x(289716,1138)LGKFN04,1200.o +1 x(301721,679)LGKFN04,11090.p +1 x(292111,810)LGKFN04,11171.p
+  +1 x(307190,1067)LGKFN04,11200.p +1 x(300435,255)LGKFN04,11298.p +1 x(301074,647)LGKFN04,11329.p +1 x(289397,347)LGKFN04,11340.p
+  +1 x(298646,877)LGKFN04,11856.p +1 x(298700,1379)YB3EH04A,17203.p +1 x(286743,1168)LGKFN04,20188.p <= +1
+ slot(LGKFN04,44651): +1 t_x(307190,1151)LGKFN04,3171.o +1 x(301727,68)LGKFN04,9631.p +1 x(300631,1999)LGKFN04,12473.p
+  +1 x(286743,1252)LGKFN04,17650.p +1 x(300146,1258)LGKFN04,17654.p +1 x(311447,1451)LGKFN04,17668.p +1 x(298588,1500)LGKFN04,17677.p
+  +1 x(287904,1451)LGKFN04,17682.p +1 x(287524,1571)LGKFN04,17683.p +1 x(294193,1930)LGKFN04,17695.p +1 x(279011,1206)LGKFN04,17703.p
+  +1 x(297546,1457)LGKFN04,17707.p +1 x(303929,2399)LGKFN04,17714.p +1 x(263515,1673)LGKFN04,17716.p +1 x(301843,1511)LGKFN04,17718.p
+  +1 x(289716,1222)LGKFN04,17723.p +1 x(305283,1463)LGKFN04,17726.p +1 x(301590,1710)LGKFN04,17734.p +1 x(287817,2041)LGKFN04,17751.p
+  +1 x(277127,3058)LGKFN04,17781.p +1 x(263410,3210)LGKFN04,17817.p +1 x(297087,2591)LGKFN04,17874.p +1 x(280430,2229)LGKFN04,17937.p
+  +1 x(301721,763)LGKFN04,17962.p +1 x(301074,731)LGKFN04,17972.p +1 x(288601,2625)LGKFN04,17979.p +1 x(289397,431)LGKFN04,18000.p
+  +1 x(300435,339)LGKFN04,18034.p +1 x(292111,894)LGKFN04,18041.p +1 x(298646,961)LGKFN04,18220.p <= +1
+ slot(LGKFN04,44734): +1 t_x(298646,1044)LGKFN04,2453.o +1 x(301727,151)LGKFN04,11241.p +1 x(300631,2082)LGKFN04,14013.p
+  +1 x(279011,1289)LGKFN04,18508.p +1 x(307190,1234)LGKFN04,18510.p +1 x(280430,2312)LGKFN04,18511.p +1 x(301843,1594)LGKFN04,18513.p
+  +1 x(286743,1335)LGKFN04,18515.p +1 x(289716,1305)LGKFN04,18516.p +1 x(300146,1341)LGKFN04,18526.p +1 x(311447,1534)LGKFN04,18535.p
+  +1 x(297546,1540)LGKFN04,18536.p +1 x(287904,1534)LGKFN04,18543.p +1 x(298588,1583)LGKFN04,18545.p +1 x(305283,1546)LGKFN04,18549.p
+  +1 x(301721,846)LGKFN04,18550.p +1 x(287524,1654)LGKFN04,18553.p +1 x(301074,814)LGKFN04,18565.p +1 x(303929,2482)LGKFN04,18578.p
+  +1 x(289397,514)LGKFN04,18593.p +1 x(280212,2614)LGKFN04,18634.p +1 x(300435,422)LGKFN04,18820.p +1 x(292111,977)LGKFN04,18838.p
+  +1 x(263515,1756)LGKFN04,19104.p <= +1
+ slot(LGKFN04,44818): +1 t_x(280430,2396)LGKFN04,380.o +1 x(283042,78)LGKFN04,9169.p +1 x(301074,898)LGKFN04,12771.p
+  +1 x(301721,930)LGKFN04,12794.p +1 x(301727,235)LGKFN04,12828.p +1 x(298646,1128)LGKFN04,12852.p +1 x(307190,1318)LGKFN04,12881.p
+  +1 x(292111,1061)LGKFN04,12887.p +1 x(300435,506)LGKFN04,12896.p +1 x(291312,521)LGKFN04,13030.p +1 x(289397,598)LGKFN04,13078.p
+  <= +1
+ slot(LGKFN04,44902): +1 t_x(292111,1145)LGKFN04,1492.o +1 t_x(303992,0),8540 +1 x(300631,2250)LGKFN04,15775.p
+  +1 x(301727,319)LGKFN04,16261.p +1 x(283042,162)LGKFN04,16410.p +1 x(279011,1457)LGKFN04,19170.p +1 x(298646,1212)LGKFN04,19188.p
+  +1 x(307190,1402)LGKFN04,19190.p +1 x(289716,1473)LGKFN04,19195.p +1 x(286743,1503)LGKFN04,19199.p +1 x(301721,1014)LGKFN04,19205.p
+  +1 x(300146,1509)LGKFN04,19208.p +1 x(301074,982)LGKFN04,19219.p +1 x(311447,1702)LGKFN04,19229.p +1 x(297546,1708)LGKFN04,19240.p
+  +1 x(289397,682)LGKFN04,19241.p +1 x(287904,1702)LGKFN04,19246.p +1 x(305283,1714)LGKFN04,19267.p +1 x(298588,1751)LGKFN04,19268.p
+  +1 x(280212,2782)LGKFN04,19321.p +1 x(300435,590)LGKFN04,19390.p <= +1
+ slot(LGKFN04,44986): +1 t_x(303929,2303)LGKFN04,2856.o +1 x(301843,1846)LGKFN04,10689.p +1 x(280430,2564)LGKFN04,10714.p
+  +1 x(292111,1229)LGKFN04,20109.p +1 x(298646,1296)LGKFN04,20115.p +1 x(301721,1098)LGKFN04,20116.p +1 x(301074,1066)LGKFN04,20121.p
+  +1 x(307190,1486)LGKFN04,20137.p +1 x(289397,766)LGKFN04,20173.p <= +1
+ slot(LGKFN04,45069): +1 t_x(300435,757)LGKFN04,2507.o +1 t_x(304753,0),8570 +1 x(303992,69)LGKFN04,14019.p
+  +1 x(283042,329)LGKFN04,14020.p +1 x(301727,486)LGKFN04,14785.p +1 x(279011,1624)LGKFN04,19709.p +1 x(292111,1312)LGKFN04,19724.p
+  +1 x(298646,1379)LGKFN04,19729.p +1 x(301721,1181)LGKFN04,19734.p +1 x(307190,1569)LGKFN04,19738.p +1 x(301074,1149)LGKFN04,19751.p
+  +1 x(289716,1640)LGKFN04,19766.p +1 x(286743,1670)LGKFN04,19775.p +1 x(300146,1676)LGKFN04,19814.p +1 x(311447,1869)LGKFN04,19878.p
+  +1 x(287904,1869)LGKFN04,19993.p <= +1
+ slot(LGKFN04,45153): +1 t_x(301721,1265)LGKFN04,2625.o +1 x(303992,153)LGKFN04,9582.p +1 x(300435,803)YB3EH04M,20122.p
+  +1 x(279011,1708)LGKFN04,20140.p +1 x(301074,1233)LGKFN04,20359.p <= +1
+ slot(LGKFN04,45237): +1 t_x(301074,1317)LGKFN04,2561.o +1 x(283042,497)LGKFN04,11112.p +1 x(303992,237)LGKFN04,11337.p
+  +1 x(279011,1792)LGKFN04,11399.p +1 x(301727,654)LGKFN04,18125.p <= +1
+ slot(LGKFN04,45320): +1 t_x(289397,1100)LGKFN04,1166.o +1 x(303992,320)LGKFN04,12977.p +1 x(301727,737)LGKFN04,20143.p
+  <= +1
+ slot(LGKFN04,45404): +1 t_x(301727,821)LGKFN04,2628.o +1 x(304753,60)LGKFN04,9561.p +1 x(303992,404)LGKFN04,16134.p
+  +1 x(289397,1184)LGKFN04,19757.p <= +1
+ slot(LGKFN04,45655): +1 t_x(280212,3535)LGKFN04,363.o +1 t_x(285123,0),7695 +1 x(304753,311)LGKFN04,11950.p
+  +1 x(301727,1072)LGKFN04,16608.p +1 x(303992,655)LGKFN04,16612.p +1 x(289397,1435)LGKFN04,16650.p +1 x(301074,1735)LGKFN04,16670.p
+  +1 x(286743,2256)LGKFN04,16677.p +1 x(301721,1767)LGKFN04,16683.p +1 x(300146,2262)LGKFN04,16692.p +1 x(292111,1898)LGKFN04,16695.p
+  +1 x(311447,2455)LGKFN04,16709.p +1 x(287904,2455)LGKFN04,16719.p +1 x(280430,3233)LGKFN04,16721.p +1 x(298646,1965)LGKFN04,16726.p
+  +1 x(289716,2226)LGKFN04,16747.p +1 x(297546,2461)LGKFN04,16769.p +1 x(307190,2155)LGKFN04,16771.p +1 x(287524,2575)LGKFN04,16802.p
+  +1 x(305283,2467)LGKFN04,16812.p +1 x(298588,2504)LGKFN04,16926.p <= +1
+ slot(LGKFN04,45739): +1 t_x(279011,2210)LGKFN04,276.o +1 t_x(302310,0),8455 +1 x(304753,395)LGKFN04,13317.p
+  +1 x(285123,16)LGKFN04,13721.p +1 x(300435,1403)$YB3EH04M,16619.p +1 x(303992,739)LGKFN04,19081.p <= +1
+ slot(LGKFN04,45823): +1 t_x(303992,823)LGKFN04,2863.o +1 x(291312,1526)LGKFN04,9219.p +1 x(285123,100)LGKFN04,9849.p
+  +1 x(304753,479)LGKFN04,18285.p <= +1
+ slot(LGKFN04,45990): +1 t_x(300631,3386)EG11G04M,2524.o +1 x(302310,150)LGKFN04,9941.p +1 x(304753,646)LGKFN04,15023.p
+  +1 x(285123,267)LGKFN04,15091.p +1 x(301843,2850)LGKFN04,16549.p <= +1
+ slot(LGKFN04,46074): +1 t_x(304753,730)LGKFN04,2934.o +1 x(302310,234)LGKFN04,11879.p +1 x(285123,351)LGKFN04,12026.p
+  <= +1
+ slot(LGKFN04,46158): +1 t_x(285123,435)LGKFN04,716.o +1 x(302310,318)LGKFN04,13567.p <= +1
+ slot(LGKFN04,46241): +1 t_x(302310,401)LGKFN04,2677.o +1 t_x(302798,0),8479 +1 x(291312,1944)LGKFN04,14900.p
+  +1 x(283042,1501)LGKFN04,16550.p +1 x(301843,3101)LGKFN04,19406.p <= +1
+ slot(LGKFN04,46325): +1 t_x(302798,0),2734.o +1 x(291312,2028)LGKFN04,18171.p +1 x(283042,1585)LGKFN04,18193.p
+  +1 x(302310,485)LGKFN04,18292.p +1 x(285123,602)LGKFN04,18393.p +1 x(301843,3185)LGKFN04,19933.p <= +1
+ slot(LGKFN04,46409): +1 t_x(301843,3269)LGKFN04,2639.o +1 x(283042,1669)LGKFN04,13112.p <= +1
+ slot(LGKFN04,46493): +1 x(303550,14)LGKFN04,8945.p <= +1
+ slot(LGKFN04,46576): <= +1
+ slot(LGKFN04,46660): <= +1
+ slot(LGKFN04,46744): <= +1
+ slot(LGKFN04,46827): +1 t_x(303128,0),2769.o <= +1
+ slot(LGKFN04,46911): +1 t_x(279930,2)LGKFN04,342.o <= +1
+ slot(LGKFN04,46995): +1 t_x(306920,56)LGKFN04,3137.o +1 x(282807,24)LGKFN04,10340.p +1 x(291312,2698)LGKFN04,11952.p
+  <= +1
+ slot(LGKFN04,47079): +1 t_x(282807,108)LGKFN04,518.o +1 x(306920,140)LGKFN04,13683.p +1 x(291312,2782)LGKFN04,16253.p
+  <= +1
+ slot(LGKFN04,47162): +1 t_x(291312,2865)LGKFN04,1391.o +1 t_x(290174,0),7885 <= +1
+ slot(LGKFN04,47246): +1 t_x(290174,26)LGKFN04,1251.o +1 t_x(307482,0),8677 <= +1
+ slot(LGKFN04,47330): +1 t_x(307482,0),3198.o <= +1
+ slot(LGKFN04,47413): +1 t_x(309887,0),3415.o <= +1
+ slot(LGKFN04,47497): +1 t_x(290501,0),1284.o +1 x(303550,1018)LGKFN04,10701.p <= +1
+ slot(LGKFN04,47581): +1 t_x(283042,2841)LGKFN04,541.o +1 x(303550,1102)LGKFN04,13464.p <= +1
+ slot(LGKFN04,47665): <= +1
+ slot(LGKFN04,47748): <= +1
+ slot(LGKFN04,47832): <= +1
+ slot(LGKFN04,47916): +1 x(290501,35)LGKFN04,13512.p <= +1
+ slot(LGRPA04,61200): +1 t_x(309806,0),3412.o <= +1
+ slot(LGRPA04,61560): +1 t_x(303491,122)LGRPA04,2809.o <= +1
+ slot(LGRPA04,62280): +1 t_x(306054,463)LGRPA04,3060.o +1 x(297189,103)LGRPA04,9741.p <= +1
+ slot(LGRPA04,62640): +1 t_x(297189,463)LGRPA04,2273.o +1 x(281715,192)LGRPA04,9697.p <= +1
+ slot(LGRPA04,63000): +1 t_x(281715,552)LGRPA04,450.o +1 x(309508,1)LGRPA04,9514.p +1 x(297002,289)LGRPA04,9656.p
+  <= +1
+ slot(LGRPA04,63360): +1 t_x(297002,649)LGRPA04,2244.o +1 x(317357,333)LGRPA04,9383.p +1 x(309508,361)LGRPA04,13470.p
+  <= +1
+ slot(LGRPA04,63720): +1 t_x(309508,721)LGRPA04,3385.o +1 x(317357,693)LGRPA04,11126.p +1 x(297002,1009)LGRPA04,11251.p
+  +1 x(281715,1272)LGRPA04,11483.p +1 x(297189,1543)LGRPA04,12097.p <= +1
+ slot(LGRPA04,64080): +1 t_x(317357,1053)LGRPA04,3743.o +1 x(297216,358)LGRPA04,9633.p <= +1
+ slot(LGRPA04,64440): +1 t_x(297216,718)LGRPA04,2275.o +1 x(283495,258)LGRPA04,9670.p +1 x(306583,76)LGRPA04,9763.p
+  <= +1
+ slot(LGRPA04M,21600): +1 t_x(280174,0),360.o <= +1
+ slot(LGRPA04M,22320): +1 t_x(279962,0),344.o <= +1
+ slot(LGRPA04M,22680): <= +1
+ slot(LGRPA04M,23040): +1 t_x(288483,159)LGRPA04M,1066.o +1 x(297224,96)LGRPA04M,9749.p <= +1
+ slot(LGRPA04M,23400): +1 t_x(297224,456)LGRPA04M,2278.o <= +1
+ slot(LGRPA04M,23760): +1 t_x(285590,76)LGRPA04M,761.o +1 x(292211,16)LGRPA04M,9817.p <= +1
+ slot(LGRPA04M,24120): +1 t_x(292211,376)LGRPA04M,1505.o <= +1
+ slot(LGRPA04M,24480): <= +1
+ slot(LGRPA04M,24840): +1 t_x(285368,207)LGRPA04M,737.o +1 x(288849,107)LGRPA04M,9461.p +1 x(281534,135)LGRPA04M,9725.p
+  <= +1
+ slot(LGRPA04M,25200): +1 t_x(281534,495)LGRPA04M,443.o +1 x(288849,467)LGRPA04M,11077.p +1 x(285368,567)LGRPA04M,11250.p
+  <= +1
+ slot(LGRPA04M,25560): +1 t_x(288849,827)LGRPA04M,1100.o +1 x(284925,283)LGRPA04M,9394.p +1 x(281148,299)LGRPA04M,9650.p
+  <= +1
+ slot(LGRPA04M,25920): +1 t_x(281148,659)LGRPA04M,418.o +1 x(279687,46)LGRPA04M,9486.p +1 x(284925,643)LGRPA04M,13294.p
+  <= +1
+ slot(LGRPA04M,26280): +1 t_x(284925,1003)LGRPA04M,706.o +1 x(279687,406)LGRPA04M,11568.p <= +1
+ slot(LGRPA04M,26640): +1 t_x(279687,766)LGRPA04M,320.o <= +1
+ slot(LGRPA04M,27000): +1 t_x(289376,99)LGRPA04M,1164.o +1 x(290539,30)LGRPA04M,9804.p <= +1
+ slot(LGRPA04M,27360): +1 t_x(290539,390)LGRPA04M,1290.o +1 x(285076,98)LGRPA04M,9746.p <= +1
+ slot(LGRPA04M,27720): +1 t_x(285076,458)LGRPA04M,713.o +1 x(282158,65)LGRPA04M,9773.p <= +1
+ slot(LGRPA04M,28080): +1 t_x(282158,425)LGRPA04M,481.o +1 x(290208,144)LGRPA04M,9718.p <= +1
+ slot(LGRPA04M,28440): +1 t_x(290208,504)LGRPA04M,1252.o +1 x(292154,51)LGRPA04M,9784.p <= +1
+ slot(LGSRA04,23400): <= +1
+ slot(LGSRA04,24615): <= +1
+ slot(LGSRA04,25830): +1 t_x(275135,58)LGSRA04,161.o <= +1
+ slot(LGSRA04,27046): +1 t_x(281372,1155)LGSRA04,435.o +1 x(282665,230)LGSRA04,9227.p <= +1
+ slot(LGSRA04,28261): +1 t_x(282665,1445)LGSRA04,509.o +1 x(282964,6)LGSRA04,8956.p +1 x(281776,77)LGSRA04,9258.p
+  <= +1
+ slot(LGSRA04,29476): +1 t_x(281776,1292)LGSRA04,455.o +1 x(292666,281)LGSRA04,8998.p +1 x(282964,1221)LGSRA04,11411.p
+  <= +1
+ slot(LGSRA04,30692): +1 t_x(292666,1497)LGSRA04,1565.o +1 t_x(282964,2437)LGSRA04,7624 +1 x(292666,1509)YBOLN04M,14337.p
+  +1 x(292666,1719)YB5KL04E,15292.p +1 x(281776,2508)LGSRA04,15422.p +1 x(282665,3876)LGSRA04,15765.p
+  +1 x(292666,1870)YBOLN04M,19399.p +1 x(292666,1825)YBOLN04M,19868.p <= +1
+ slot(LGSRA04,31907): +1 t_x(282964,3652)LGSRA04,535.o +1 x(288989,1130)RMZU04E,9138.p +1 x(288989,1297)RMZU04E,11118.p
+  +1 x(292666,2817)YBOLN04M,11315.p +1 x(292666,2656)YB5KL04E,12653.p +1 x(288989,1381)RMZU04E,12764.p
+  +1 x(288989,1465)RMZU04E,14962.p +1 x(292666,2862)YBOLN04M,16724.p +1 x(281776,3723)LGSRA04,20016.p
+  <= +1
+ slot(LGSRA04,33123): +1 t_x(288989,2427)$RMZSI04M,1116.o +1 x(288989,2441)LGSRA04,15835.p +1 x(288989,2386)RMZU04E,17369.p
+  +1 x(288989,2341)RMZSI04M,17743.p +1 x(292666,3810)YBOLN04M,17804.p +1 x(292666,3928)LGSRA04,18569.p
+  +1 x(292666,4002)YB5KL04E,20093.p <= +1
+ slot(LGSRA04,34338): +1 t_x(290928,696)LGSRA04,1335.o +1 x(279261,255)LGSRA04,9222.p <= +1
+ slot(LGSRA04,35553): +1 t_x(279261,1470)LGSRA04,288.o +1 x(296137,1158)LGSRA04,8991.p +1 x(279887,716)LGSRA04,9036.p
+  <= +1
+ slot(LGSRA04,36769): +1 t_x(296137,2374)LGSRA04,2111.o +1 t_x(279887,1932)LGSRA04,7565 <= +1
+ slot(LGSRA04,37984): +1 t_x(279887,3147)LGSRA04,337.o +1 x(297382,47)YB3EH04E,9130.p +1 x(296895,703)YB3EH04E,9188.p
+  <= +1
+ slot(LGSRA04,39200): +1 t_x(296895,1953)YB3EH04E,2224.o +1 x(297382,947)YB3EH04E,11148.p +1 x(296895,1903)YB3EH04E,11691.p
+  +1 x(297382,1297)YB3EH04E,12866.p +1 x(297382,1047)YB3EH04E,14375.p +1 x(297382,1347)YB3EH04E,15671.p
+  +1 x(297382,1247)YB3EH04E,17309.p <= +1
+ slot(LGSRA04,40415): +1 t_x(297382,2122)LGSRA04,2303.o <= +1
+ slot(LGSRA04,41630): <= +1
+ slot(LGSRA04,42846): +1 t_x(277829,0),225.o <= +1
+ slot(LGSRA04,44061): +1 t_x(300396,766)LGSRA04,2499.o +1 x(298266,1078)LGKFN04,8992.p +1 x(298266,743)LGKFN04,10719.p
+  +1 x(298266,806)LGSRA04,17568.p +1 x(298266,994)LGKFN04,18474.p <= +1
+ slot(LGSRA04,45276): +1 t_x(281511,586)LGSRA04,441.o +1 x(280212,19)LGKFN04,8996.p +1 x(298266,1748)LGKFN04,12291.p
+  +1 x(280212,186)LGKFN04,12344.p +1 x(298266,2250)LGKFN04,15370.p +1 x(298266,1999)LGKFN04,19543.p +1 x(298266,2083)LGKFN04,19830.p
+  <= +1
+ slot(LGSRA04,46492): +1 t_x(298266,3004)LGKFN04,2403.o +1 x(280212,1526)LGKFN04,10741.p +1 x(281511,1802)LGSRA04,10939.p
+  +1 x(298266,3237)LGSRA04,13842.p +1 x(280212,1275)LGKFN04,13919.p +1 x(280212,1442)LGKFN04,15538.p +1 x(298266,3171)LGKFN04,16783.p
+  +1 x(280212,1191)LGKFN04,16862.p +1 x(280212,1610)LGKFN04,17780.p <= +1
+ slot(LGSRA04,47707): +1 t_x(292186,551)YB3EH04M,1500.o +1 t_x(290680,0),7911 +1 x(291312,521)LGKFN04,13030.p
+  +1 x(292186,751)YB3EH04M,13753.p +1 x(280212,2614)LGKFN04,18634.p +1 x(280212,2782)LGKFN04,19321.p <= +1
+ slot(LGSRA04,48923): +1 t_x(280212,3535)LGKFN04,363.o +1 x(290680,1099)LGSRA04,9008.p +1 x(292186,1898)LGSRA04,9030.p
+  +1 x(291312,1526)LGKFN04,9219.p +1 x(291312,1944)LGKFN04,14900.p +1 x(291312,2028)LGKFN04,18171.p <= +1
+ slot(LGSRA04,50138): +1 t_x(291312,2865)LGKFN04,1391.o +1 x(290680,2314)LGSRA04,10962.p +1 x(292186,3113)LGSRA04,11261.p
+  +1 x(291312,2698)LGKFN04,11952.p +1 x(291312,2782)LGKFN04,16253.p <= +1
+ slot(LGSRA04,51353): +1 t_x(290680,3529)LGSRA04,1310.o +1 t_x(287081,865)LGSRA04,7764 <= +1
+ slot(LGSRA04,52569): +1 t_x(287081,2081)LGSRA04,907.o <= +1
+ slot(LGSRA04,53784): +1 t_x(280667,402)LGSRA04,392.o +1 x(293857,272)LGSRA04,9477.p <= +1
+ slot(LGSRA04,55000): +1 t_x(293857,1488)LGSRA04,1732.o <= +1
+ slot(LGSRA04,56215): <= +1
+ slot(LGSRA04,57430): <= +1
+ slot(LGSRA04,58646): <= +1
+ slot(LGSRA04,59861): +1 t_x(292507,306)LGSRA04,1548.o <= +1
+ slot(LGSRA04,61076): +1 t_x(300671,230)YB3EH04A,2527.o +1 t_x(283943,488)LGSRA04,7648 <= +1
+ slot(LGSRA04,62292): +1 t_x(283943,1704)LGSRA04,622.o +1 t_x(307740,756)LGSRA04,8684 <= +1
+ slot(LGSRA04,63507): +1 t_x(307740,1971)LGSRA04,3221.o +1 t_x(297616,810)LGSRA04,8312 <= +1
+ slot(LGSRA04,64723): +1 t_x(297616,2026)LGSRA04,2332.o +1 t_x(309283,939)LGSRA04,8750 <= +1
+ slot(LGSRA04,65938): +1 t_x(309283,2154)LGSRA04,3358.o <= +1
+ slot(LGSRA04,67153): <= +1
+ slot(LGSRA04,68369): +1 t_x(281253,523)LGSRA04,423.o +1 x(312231,207)YB3EH04A,9035.p +1 x(312231,253)YB3EH04A,11369.p
+  +1 x(312231,346)YB3EH04A,13385.p <= +1
+ slot(LGSRA04,69584): +1 t_x(312231,1564)LGSRA04,3593.o +1 t_x(291645,320)LGSRA04,7969 <= +1
+ slot(LGZAA04M,16800): +1 t_x(273599,0),145.o <= +1
+ slot(LGZAA04M,18000): <= +1
+ slot(LGZAA04M,19200): +1 t_x(294101,186)LGZAA04M,1770.o +1 x(273572,93)LGZAA04M,9259.p <= +1
+ slot(LGZAA04M,20400): +1 t_x(273572,1293)LGZAA04M,144.o +1 x(283444,625)LGZAA04M,9185.p <= +1
+ slot(LGZAA04M,21600): +1 t_x(283444,1825)LGZAA04M,578.o <= +1
+ slot(LGZAA04M,22800): <= +1
+ slot(LGZAA04M,24000): +1 t_x(280411,0),378.o <= +1
+ slot(LGZAA04M,25200): +1 t_x(290093,0),1244.o <= +1
+ slot(LGZAA04M,26400): +1 t_x(275027,184)LGZAA04M,160.o <= +1
+ slot(LGZAA04M,27600): +1 t_x(276588,1025)LGZAA04M,179.o +1 x(283561,855)LGZAA04M,9322.p <= +1
+ slot(LGZAA04M,28800): +1 t_x(283561,2055)LGZAA04M,591.o +1 x(289472,99)LGZAA04M,8960.p +1 x(289194,0),9267.p
+  +1 x(287700,1046)LGZAA04M,9298.p <= +1
+ slot(LGZAA04M,30000): +1 t_x(287700,2246)LGZAA04M,975.o +1 x(287749,1154)LGZAA04M,8975.p +1 x(289472,1299)LGZAA04M,13510.p
+  <= +1
+ slot(LGZAA04M,31200): +1 t_x(289472,2364)KWUR404E,1175.o +1 t_x(287749,2354)LGZAA04M,7789 <= +1
+ slot(LGZAA04M,32400): +1 t_x(289194,2643)LGZAA04M,1139.o +1 x(289472,3125)KWUR404E,10662.p +1 x(287749,3554)LGZAA04M,10663.p
+  +1 x(287700,4646)LGZAA04M,10664.p +1 x(283561,5655)LGZAA04M,10666.p +1 x(276588,5825)LGZAA04M,10675.p
+  +1 x(289472,3194)KWUR404E,14154.p +1 x(289472,3264)KWUR404E,17336.p +1 x(289194,2762)RMZU04E,20229.p
+  +1 x(289194,2846)RMZU04E,20326.p <= +1
+ slot(LGZAA04M,33600): +1 t_x(287749,4754)LGZAA04M,981.o +1 x(296896,134)LGZAA04M,9046.p +1 x(296936,632)LGZAA04M,9532.p
+  +1 x(289194,3851)RMZU04E,12900.p +1 x(289194,3934)RMZU04E,14599.p +1 x(289194,4186)RMZU04E,17172.p <= +1
+ slot(LGZAA04M,34800): +1 t_x(296936,1832)LGZAA04M,2232.o +1 x(298574,3)YB3EH04E,9064.p +1 x(296896,1334)LGZAA04M,10665.p
+  +1 x(298574,103)YB3EH04E,10706.p <= +1
+ slot(LGZAA04M,37200): +1 t_x(296896,3734)LGZAA04M,2225.o +1 x(283544,139)LGZAA04M,9111.p +1 x(298574,1753)YB3EH04E,14239.p
+  <= +1
+ slot(LGZAA04M,38400): +1 t_x(298574,3891)LGKFN04,2442.o +1 x(285241,417)LGKFN04,8961.p +1 x(298471,258)LGKFN04,8976.p
+  +1 x(283544,1339)LGZAA04M,10683.p +1 x(298574,3753)YB3EH04E,17218.p +1 x(298574,3803)YB3EH04E,18195.p
+  +1 x(298574,3853)YB3EH04E,18987.p +1 x(296896,4934)LGZAA04M,19740.p +1 x(298574,3953)YB3EH04E,19742.p
+  <= +1
+ slot(LGZAA04M,40800): +1 t_x(283544,3215)LGKFN04,587.o +1 x(300050,874)LGKFN04,8952.p +1 x(285241,2388)LGKFN04,19177.p
+  +1 x(298471,2143)LGKFN04,19227.p <= +1
+ slot(LGZAA04M,42000): +1 t_x(285241,4686)LGKFN04,728.o +1 x(285241,3759)LGKFN04,11448.p +1 x(298471,4360)LGKFN04,11456.p
+  +1 x(289194,12843)LGZAA04M,15290.p +1 x(287749,13154)LGZAA04M,15355.p +1 x(289472,13299)LGZAA04M,15709.p
+  +1 x(285241,3588)LGKFN04,16888.p +1 x(300050,2915)GL4W04M,17538.p +1 x(285241,4158)LGZAA04M,17551.p
+  +1 x(298471,4444)LGKFN04,17567.p +1 x(283544,5268)LGKFN04,17759.p +1 x(300050,3094)LGKFN04,18468.p +1 x(298471,4192)LGKFN04,18485.p
+  +1 x(285241,4351)LGKFN04,18492.p +1 x(285241,4435)LGKFN04,19951.p +1 x(285241,4603)LGKFN04,20601.p <= +1
+ slot(LGZAA04M,43200): +1 t_x(298471,5281)LGKFN04,2426.o +1 x(300050,3737)GL4W04M,10678.p +1 x(300050,3811)LGZAA04M,12264.p
+  +1 x(283544,6189)LGKFN04,12321.p +1 x(298574,7972)KSLN04M,12364.p +1 x(298471,4946)LGKFN04,12467.p +1 x(296896,9369)LGKFN04,12860.p
+  +1 x(285241,5105)LGKFN04,13391.p +1 x(285241,5942)LGKFN04,13816.p +1 x(300050,4323)GL4W04M,15221.p +1 x(285241,5607)LGKFN04,15232.p
+  +1 x(298471,5448)LGKFN04,15233.p +1 x(283544,6691)LGKFN04,15270.p +1 x(298574,8895)KSLN04M,15300.p +1 x(296896,10290)LGKFN04,15598.p
+  +1 x(298471,5699)LGKFN04,16757.p +1 x(300050,4072)GL4W04M,19230.p +1 x(300050,4156)GL4W04M,19693.p +1 x(298471,5364)LGKFN04,20046.p
+  +1 x(300050,4240)GL4W04M,20048.p +1 x(298471,5616)LGKFN04,20290.p +1 x(300050,4407)GL4W04M,20294.p <= +1
+ slot(LGZAA04M,44400): +1 t_x(300050,5412)GL4W04M,2467.o +1 x(280430,52)LGKFN04,9136.p +1 x(279011,285)LGKFN04,12306.p
+  +1 x(280430,633)LGZAA04M,12307.p +1 x(301843,87)LGKFN04,12320.p +1 x(280430,973)LGKFN04,13825.p +1 x(301843,255)LGKFN04,13847.p
+  +1 x(300050,4658)GL4W04M,13875.p +1 x(298471,5783)LGKFN04,13902.p +1 x(279011,117)LGKFN04,13992.p +1 x(283544,7026)LGKFN04,14236.p
+  +1 x(300050,4909)GL4W04M,16688.p +1 x(280430,1224)LGKFN04,19776.p +1 x(300050,4993)GL4W04M,20434.p +1 x(300050,5077)GL4W04M,20517.p
+  +1 x(300050,5160)GL4W04M,20560.p +1 x(300050,5244)GL4W04M,20585.p +1 x(300050,5328)GL4W04M,20596.p <= +1
+ slot(LGZAA04M,45600): +1 t_x(280430,2396)LGKFN04,380.o +1 x(301843,1008)LGKFN04,9116.p +1 x(283042,78)LGKFN04,9169.p
+  +1 x(279011,703)LGKFN04,9197.p +1 x(283042,329)LGKFN04,14020.p +1 x(280430,2061)LGKFN04,15426.p +1 x(279011,1038)LGKFN04,15596.p
+  +1 x(301843,1343)LGKFN04,15680.p +1 x(283042,162)LGKFN04,16410.p +1 x(279011,1206)LGKFN04,17703.p +1 x(301843,1511)LGKFN04,17718.p
+  +1 x(280430,2229)LGKFN04,17937.p +1 x(279011,1289)LGKFN04,18508.p +1 x(280430,2312)LGKFN04,18511.p +1 x(301843,1594)LGKFN04,18513.p
+  +1 x(279011,1457)LGKFN04,19170.p +1 x(279011,1624)LGKFN04,19709.p +1 x(279011,1708)LGKFN04,20140.p <= +1
+ slot(LGZAA04M,46800): +1 t_x(279011,2210)LGKFN04,276.o +1 x(301843,1846)LGKFN04,10689.p +1 x(280430,2564)LGKFN04,10714.p
+  +1 x(283042,497)LGKFN04,11112.p +1 x(279011,1792)LGKFN04,11399.p +1 x(301843,2850)LGKFN04,16549.p +1 x(283042,1501)LGKFN04,16550.p
+  +1 x(280430,3233)LGKFN04,16721.p +1 x(283042,1585)LGKFN04,18193.p <= +1
+ slot(LGZAA04M,48000): +1 t_x(301843,3269)LGKFN04,2639.o +1 x(303550,14)LGKFN04,8945.p +1 x(283042,1669)LGKFN04,13112.p
+  +1 x(301843,3101)LGKFN04,19406.p +1 x(301843,3185)LGKFN04,19933.p <= +1
+ slot(LGZAA04M,49200): +1 t_x(283042,2841)LGKFN04,541.o +1 x(303550,1018)LGKFN04,10701.p +1 x(303550,1102)LGKFN04,13464.p
+  <= +1
+ slot(LGZAA04M,50400): +1 t_x(303550,2806)LGZAA04M,2817.o +1 t_x(303717,35)LGZAA04M,8524 <= +1
+ slot(LGZAA04M,51600): +1 t_x(303717,1235)LGZAA04M,2836.o +1 t_x(291918,1078)LGZAA04M,7981 <= +1
+ slot(LGZAA04M,52800): +1 t_x(291918,2278)LGZAA04M,1468.o +1 t_x(303959,2115)LGZAA04M,8537 <= +1
+ slot(LGZAA04M,54000): +1 t_x(303959,3315)LGZAA04M,2859.o +1 t_x(303534,3213)LGZAA04M,8516 <= +1
+ slot(LGZAA04M,54933): +1 t_x(303534,4146)LGZAA04M,2816.o +1 t_x(283037,2662)LGZAA04M,7626 <= +1
+ slot(LGZAA04M,55866): +1 t_x(283037,3595)LGZAA04M,540.o +1 x(304880,108)LGZAA04M,9628.p <= +1
+ slot(LGZAA04M,56800): +1 t_x(304880,1042)LGZAA04M,2951.o <= +1
+ slot(LGZAA04M,57733): +1 t_x(309347,0),3368.o <= +1
+ slot(LGZAA04M,58666): <= +1
+ slot(LGZAA04M,59600): +1 t_x(309127,309)LGZAA04M,3341.o +1 x(282129,223)LGZAA04M,8943.p +1 x(308619,112)LGZAA04M,8944.p
+  +1 x(307105,31)LGZAA04M,8946.p <= +1
+ slot(LGZAA04M,60533): +1 t_x(282129,1156)LGZAA04M,480.o +1 t_x(308619,1045)LGZAA04M,8729 <= +1
+ slot(LGZAA04M,61466): +1 t_x(289076,950)LGZAA04M,1125.o +1 t_x(307105,1897)LGZAA04M,8660 +1 x(308619,1978)LGZAA04M,12845.p
+  +1 x(282129,2089)LGZAA04M,13253.p <= +1
+ slot(LGZAA04M,62400): +1 t_x(308619,2912)LGZAA04M,3305.o +1 t_x(307992,1502)LGZAA04M,8697 +1 x(289076,1826)RMZU04,10970.p
+  +1 x(307105,2831)LGZAA04M,11088.p +1 x(282129,2493)RMZU04,12227.p +1 x(289076,1884)LGZAA04M,14353.p
+  +1 x(289076,2079)RMZU04,15799.p +1 x(289076,2164)RMZU04,16916.p <= +1
+ slot(LGZAA04M,63333): +1 t_x(307105,3764)LGZAA04M,3157.o +1 t_x(304362,1553)LGZAA04M,8553 +1 x(289076,2502)RMZU04,9167.p
+  +1 x(307992,2435)LGZAA04M,9642.p <= +1
+ slot(LGZAA04M,64266): +1 t_x(307992,3368)LGZAA04M,3250.o +1 t_x(309465,0),8760 +1 x(304362,2486)LGZAA04M,11202.p
+  <= +1
+ slot(LGZAA04M,65200): +1 t_x(304362,3420)LGZAA04M,2895.o +1 x(309465,706)LGZAA04M,9250.p <= +1
+ slot(LGZAA04M,66133): +1 t_x(309465,1639)LGZAA04M,3380.o <= +1
+ slot(LGZAA04M,67066): <= +1
+ slot(LGZAA04M,68000): <= +1
+ slot(LGZAA04M,68933): <= +1
+ slot(LGZAA04M,69866): +1 t_x(292466,124)LGZAA04M,1543.o <= +1
+ slot(LLBGA04L,82500): +1 t_x(304351,1205)LLBGA04L,2891.o +1 x(317603,646)LLBGA04L,9385.p +1 x(316061,81)LLBGA04L,9404.p
+  +1 x(318473,895)LLBGA04L,9533.p +1 x(312009,996)LLBGA04L,9812.p <= +1
+ slot(LLBGA04L,82707): +1 t_x(312009,1203)LLBGA04L,3579.o +1 x(316618,13)LLBGA04L,9330.p +1 x(305601,31)LLBGA04L,9424.p
+  +1 x(318473,1102)LLBGA04L,14612.p +1 x(317603,853)LLBGA04L,14656.p +1 x(304351,1412)LLBGA04L,14703.p
+  +1 x(316061,288)LLBGA04L,15137.p <= +1
+ slot(LLBGA04L,82915): +1 t_x(318473,1310)LLBGA04L,3764.o +1 x(316618,221)LLBGA04L,11119.p +1 x(312009,1411)LLBGA04L,11210.p
+  +1 x(316061,496)LLBGA04L,11215.p +1 x(304351,1620)LLBGA04L,11244.p +1 x(305601,239)LLBGA04L,11402.p
+  +1 x(317603,1061)LLBGA04L,11701.p <= +1
+ slot(LLBGA04L,83123): +1 t_x(317603,1269)LLBGA04L,3748.o +1 x(305601,447)LLBGA04L,12750.p +1 x(316618,429)LLBGA04L,12776.p
+  +1 x(316061,704)LLBGA04L,12796.p +1 x(318473,1518)LLBGA04L,12816.p +1 x(304351,1828)LLBGA04L,12897.p
+  +1 x(312009,1619)LLBGA04L,12939.p <= +1
+ slot(LLBGA04L,83330): +1 t_x(316061,911)LLBGA04L,3714.o +1 x(315692,0),9573.p +1 x(316618,636)LLBGA04L,14751.p
+  +1 x(305601,654)LLBGA04L,14826.p <= +1
+ slot(LLBGA04L,83538): +1 t_x(305601,862)LLBGA04L,3008.o +1 x(315692,208)LLBGA04L,11566.p +1 x(316618,844)LLBGA04L,16180.p
+  +1 x(316061,1119)LLBGA04L,16423.p <= +1
+ slot(LLBGA04L,83746): +1 t_x(316618,1052)LLBGA04L,3728.o +1 x(317067,146)LLBGA04L,9651.p +1 x(313590,6)LLBGA04L,9653.p
+  +1 x(315692,416)LLBGA04L,13498.p <= +1
+ slot(LLBGA04L,83953): +1 t_x(315692,623)LLBGA04L,3706.o +1 x(313590,117)KWUR1C04,11599.p +1 x(317067,353)LLBGA04L,11609.p
+  <= +1
+ slot(LLBGA04L,84161): +1 t_x(317067,561)LLBGA04L,3736.o +1 x(304882,70)LLBGA04L,10202.p <= +1
+ slot(LLBGA04L,84369): +1 t_x(304882,278)LLBGA04L,2952.o +1 x(313590,534)KWUR1C04,13694.p <= +1
+ slot(LLBGA04L,84576): +1 t_x(313590,325)KWUR1C04,3656.o +1 x(304882,485)LLBGA04L,20445.p <= +1
+ slot(LLBGA04L,84784): <= +1
+ slot(LLBGA04L,84992): <= +1
+ slot(LOVN1504,62400): +1 t_x(302970,0),2756.o <= +1
+ slot(LOVN1504,62471): +1 t_x(304690,61)LOVN1504,2927.o +1 t_x(298306,0),8344 +1 x(296772,54)LOVN1504,14209.p
+  <= +1
+ slot(LOVN1504,62614): +1 t_x(302033,100)LOVN1504,2652.o +1 t_x(292091,0),7983 +1 x(296772,197)LOVN1504,10790.p
+  +1 x(298306,39)LOVN1504,10859.p +1 x(304690,204)LOVN1504,10898.p <= +1
+ slot(LOVN1504,62685): +1 t_x(296772,0),2205.o +1 t_x(297145,24)LOVN1504,8285 +1 x(292091,38)LOVN1504,9378.p
+  +1 x(302033,171)LOVN1504,9476.p +1 x(298306,110)LOVN1504,9611.p +1 x(304690,275)LOVN1504,10136.p <= +1
+ slot(LOVN1504,62828): +1 t_x(298306,253)LOVN1504,2406.o +1 t_x(309473,141)LOVN1504,8761 +1 x(292091,181)LOVN1504,15638.p
+  +1 x(297145,167)LOVN1504,15649.p +1 x(302033,314)LOVN1504,15773.p +1 x(296772,411)LOVN1504,16029.p <= +1
+ slot(LOVN1504,62900): +1 t_x(292091,253)LOVN1504,1485.o +1 t_x(300256,177)LOVN1504,8374 +1 x(297145,239)LOVN1504,10771.p
+  +1 x(309473,213)LOVN1504,10868.p +1 x(298306,325)LOVN1504,19124.p <= +1
+ slot(LOVN1504,63042): +1 t_x(297145,381)LOVN1504,2266.o +1 t_x(294442,152)LOVN1504,8099 +1 x(300256,319)LOVN1504,9388.p
+  +1 x(309473,355)LOVN1504,9692.p +1 x(298306,467)LOVN1504,18208.p +1 x(292091,395)LOVN1504,19106.p <= +1
+ slot(LOVN1504,63114): +1 t_x(309473,427)LOVN1504,3381.o +1 t_x(302096,0),8447 +1 x(263593,179)LOVN1504,12721.p
+  +1 x(300256,391)LOVN1504,15662.p +1 x(292091,467)LOVN1504,18234.p +1 x(297145,453)LOVN1504,19111.p <= +1
+ slot(LOVN1504,63185): +1 t_x(300256,462)LOVN1504,2488.o +1 t_x(304895,0),8576 +1 x(294442,295)LOVN1504,10772.p
+  +1 x(263593,242)LCES004,10775.p +1 x(297145,524)LOVN1504,18317.p +1 x(309473,498)LOVN1504,18358.p <= +1
+ slot(LOVN1504,63257): +1 t_x(294442,367)LOVN1504,1803.o +1 t_x(306718,0),8644 +1 x(263593,322)LOVN1504,8933.p
+  +1 x(300988,328)LOVN1504,9041.p +1 x(302096,39)LOVN1504,9558.p +1 x(300256,534)LOVN1504,18385.p <= +1
+ slot(LOVN1504,63328): +1 t_x(302096,110)LOVN1504,2659.o +1 t_x(298297,0),8342 +1 x(294442,438)LOVN1504,16913.p
+  +1 x(300256,605)LOVN1504,16932.p +1 x(309473,641)LOVN1504,16951.p +1 x(297145,667)LOVN1504,16977.p +1 x(292091,681)LOVN1504,17095.p
+  +1 x(298306,753)LOVN1504,17148.p +1 x(304690,918)LOVN1504,18742.p <= +1
+ slot(LOVN1504,63400): +1 t_x(304895,78)LOVN1504,2953.o +1 t_x(311351,0),8821 +1 x(302096,182)LOVN1504,10876.p
+  +1 x(306718,68)LOVN1504,10882.p <= +1
+ slot(LOVN1504,63471): +1 t_x(306718,139)LOVN1504,3121.o +1 t_x(303790,0),8527 +1 x(304895,149)LOVN1504,9372.p
+  <= +1
+ slot(LOVN1504,63542): +1 t_x(298297,68)LOVN1504,2404.o +1 t_x(284183,50)LOVN1504,7657 +1 x(307679,64)LOVN1504,8934.p
+  +1 x(306718,210)LOVN1504,18172.p +1 x(304895,220)LOVN1504,18213.p +1 x(302096,324)LOVN1504,18363.p <= +1
+ slot(LOVN1504,63614): +1 t_x(311351,133)LOVN1504,3538.o +1 t_x(310512,17)LOVN1504,8795 +1 x(307679,136)LOVN1504,10860.p
+  +1 x(298297,140)LOVN1504,10863.p <= +1
+ slot(LOVN1504,63685): +1 t_x(307679,207)LOVN1504,3211.o +1 t_x(306922,40)LOVN1504,8652 +1 x(294442,795)LOVN1504,12485.p
+  +1 x(300256,962)LOVN1504,12493.p +1 x(297145,1024)LOVN1504,12507.p +1 x(292091,1038)LOVN1504,12535.p
+  +1 x(311351,204)LOVN1504,12584.p +1 x(303790,201)LOVN1504,12589.p +1 x(298297,211)LOVN1504,12595.p +1 x(306718,353)LOVN1504,12625.p
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+  +1 x(296772,1268)LOVN1504,12701.p +1 x(309473,998)LOVN1504,12783.p +1 x(304690,1275)LOVN1504,12867.p
+  +1 x(298306,1110)LOVN1504,12927.p <= +1
+ slot(LOVN1504,63757): +1 t_x(303790,273)LOVN1504,2843.o +1 t_x(297904,105)LOVN1504,8324 +1 x(310512,160)LOVN1504,9313.p
+  +1 x(306922,112)LOVN1504,9317.p +1 x(311351,276)LOVN1504,9354.p +1 x(284183,265)LOVN1504,9534.p +1 x(298297,283)LOVN1504,9695.p
+  +1 x(307679,279)LOVN1504,19408.p <= +1
+ slot(LOVN1504,63828): +1 t_x(284183,336)LOVN1504,645.o +1 t_x(303829,0),8530 +1 x(307679,350)LOVN1504,12325.p
+  +1 x(297904,176)LOVN1504,12646.p +1 x(309953,112)LOVN1504,13371.p +1 x(306922,183)LOVN1504,13589.p +1 x(310512,231)LOVN1504,13602.p
+  +1 x(303790,344)LOVN1504,19617.p <= +1
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+  +1 x(300256,1177)LOVN1504,14041.p +1 x(297145,1239)LOVN1504,14067.p +1 x(292091,1253)LOVN1504,14091.p
+  +1 x(303790,416)LOVN1504,14103.p +1 x(311351,419)LOVN1504,14111.p +1 x(298297,426)LOVN1504,14145.p +1 x(297904,248)LOVN1504,14163.p
+  +1 x(284183,408)LOVN1504,14170.p +1 x(306922,255)LOVN1504,14171.p +1 x(306718,568)LOVN1504,14185.p +1 x(302033,1386)LOVN1504,14198.p
+  +1 x(304895,578)LOVN1504,14203.p +1 x(302096,682)LOVN1504,14226.p +1 x(309473,1213)LOVN1504,14396.p
+  +1 x(304690,1490)LOVN1504,14437.p +1 x(298306,1325)LOVN1504,14634.p +1 x(309953,184)LOVN1504,14687.p
+  <= +1
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+  +1 x(302132,11)LOVN1504,13321.p +1 x(309462,22)LOVN1504,13407.p +1 x(303829,22)LOVN1504,13704.p +1 x(310512,374)LOVN1504,18787.p
+  +1 x(284183,479)LOVN1504,18808.p +1 x(303790,487)LOVN1504,18830.p +1 x(297904,319)LOVN1504,18863.p +1 x(311351,490)LOVN1504,18906.p
+  +1 x(309953,255)LOVN1504,18912.p +1 x(263593,1036)LOVN1504,20193.p <= +1
+ slot(LOVN1504,64042): +1 t_x(297904,390)LOVN1504,2359.o +1 x(311032,46)LOVN1504,9311.p +1 x(302132,82)LOVN1504,9363.p
+  +1 x(303829,93)LOVN1504,9433.p +1 x(309462,93)LOVN1504,9735.p +1 x(313119,110)LOVN1504,10249.p +1 x(309953,326)LOVN1504,10363.p
+  +1 x(307679,564)LOVN1504,19844.p <= +1
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+  +1 x(310512,517)LOVN1504,15572.p +1 x(307679,636)LOVN1504,15578.p +1 x(284183,622)LOVN1504,15583.p +1 x(313119,182)LOVN1504,15584.p
+  +1 x(303790,630)LOVN1504,15588.p +1 x(309462,165)LOVN1504,15590.p +1 x(297904,462)LOVN1504,15594.p +1 x(311351,633)LOVN1504,15606.p
+  +1 x(306922,469)LOVN1504,15615.p +1 x(298297,640)LOVN1504,15669.p +1 x(294442,1224)LOVN1504,15679.p
+  +1 x(304690,1704)LOVN1504,15717.p +1 x(306718,782)LOVN1504,15749.p +1 x(304895,792)LOVN1504,15808.p
+  +1 x(302096,896)LOVN1504,15900.p +1 x(303829,165)LOVN1504,16259.p <= +1
+ slot(LOVN1504,64185): +1 t_x(313119,253)LOVN1504,3641.o +1 x(303790,701)LOVN1504,10838.p +1 x(300988,1256)LOVN1504,10952.p
+  +1 x(295231,141)LOVN1504,11233.p +1 x(309462,236)LOVN1504,11240.p +1 x(297744,136)LOVN1504,11253.p +1 x(309953,469)LOVN1504,11266.p
+  +1 x(303829,236)LOVN1504,11267.p +1 x(297904,533)LOVN1504,11276.p +1 x(311032,189)LOVN1504,11278.p +1 x(302132,225)LOVN1504,11349.p
+  +1 x(306922,540)LOVN1504,11417.p +1 x(310512,588)LOVN1504,11490.p +1 x(284183,693)LOVN1504,11618.p +1 x(311351,704)LOVN1504,11846.p
+  <= +1
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+  +1 x(303829,308)LOVN1504,14895.p +1 x(302132,297)LOVN1504,14952.p <= +1
+ slot(LOVN1504,64328): +1 t_x(303829,379)LOVN1504,2847.o +1 t_x(298368,0),8347 +1 x(300988,1377)LCES004,13224.p
+  +1 x(295231,284)LOVN1504,13517.p +1 x(297744,279)LOVN1504,13553.p +1 x(311032,332)LOVN1504,13571.p +1 x(309462,379)LOVN1504,16731.p
+  +1 x(313119,396)LOVN1504,16735.p +1 x(309953,612)LOVN1504,16755.p +1 x(297904,676)LOVN1504,16775.p +1 x(310512,731)LOVN1504,16796.p
+  +1 x(284183,836)LOVN1504,16830.p +1 x(306922,683)LOVN1504,16837.p +1 x(303790,844)LOVN1504,16843.p +1 x(311351,847)LOVN1504,16868.p
+  +1 x(304690,1918)LOVN1504,16945.p +1 x(298297,854)LOVN1504,16993.p +1 x(306718,996)LOVN1504,17149.p
+  +1 x(304895,1006)LOVN1504,17346.p <= +1
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+  +1 x(297746,40)LOVN1504,11888.p +1 x(295231,356)LOVN1504,16234.p +1 x(297744,351)LOVN1504,16291.p +1 x(311032,404)LOVN1504,16323.p
+  +1 x(300988,1471)LOVN1504,16408.p +1 x(313119,468)LOVN1504,18891.p +1 x(303829,451)LOVN1504,19462.p
+  +1 x(309462,451)LOVN1504,19508.p <= +1
+ slot(LOVN1504,64471): +1 t_x(311032,475)LOVN1504,3503.o +1 t_x(306710,0),8643 +1 x(307805,179)LOVN1504,13373.p
+  +1 x(295231,427)LOVN1504,17366.p +1 x(297744,422)LOVN1504,17391.p +1 x(302132,511)LOVN1504,17408.p <= +1
+ slot(LOVN1504,64542): +1 t_x(295231,498)LOVN1504,1936.o +1 t_x(312494,0),8846 +1 x(300988,1613)LOVN1504,14694.p
+  +1 x(297744,493)LOVN1504,14817.p +1 x(307805,250)LOVN1504,14830.p +1 x(297746,182)LOVN1504,14862.p +1 x(311032,546)LOVN1504,14896.p
+  +1 x(305661,162)LOVN1504,14916.p +1 x(298368,140)LOVN1504,15076.p <= +1
+ slot(LOVN1504,64614): +1 t_x(297744,565)LOVN1504,2345.o +1 t_x(294546,0),8106 +1 x(297746,254)LOVN1504,13748.p
+  +1 x(307805,322)LOVN1504,16405.p +1 x(307679,1136)LOVN1504,16827.p +1 x(295231,570)LOVN1504,19601.p
+  +1 x(311032,618)LOVN1504,19640.p <= +1
+ slot(LOVN1504,64685): +1 t_x(307805,393)LOVN1504,3226.o +1 x(312494,125)LOVN1504,9456.p +1 x(294546,43)LOVN1504,9490.p
+  +1 x(306171,42)LOVN1504,9491.p +1 x(303850,5)LOVN1504,9517.p +1 x(306710,177)LOVN1504,9518.p +1 x(297746,325)LOVN1504,9530.p
+  +1 x(306187,221)LOVN1504,9593.p +1 x(298368,283)LOVN1504,9685.p +1 x(305661,305)LOVN1504,9720.p +1 x(303829,736)LOVN1504,17768.p
+  +1 x(309462,736)LOVN1504,17791.p +1 x(313119,753)LOVN1504,17839.p +1 x(297744,636)LOVN1504,17876.p +1 x(309953,969)LOVN1504,17879.p
+  +1 x(295231,641)LOVN1504,17895.p +1 x(311032,689)LOVN1504,17915.p +1 x(307679,1207)LOVN1504,17919.p
+  +1 x(297904,1033)LOVN1504,17925.p +1 x(302132,725)LOVN1504,17948.p +1 x(304690,2275)LOVN1504,17990.p
+  +1 x(306922,1040)LOVN1504,18068.p +1 x(310512,1088)LOVN1504,18082.p +1 x(284183,1193)LOVN1504,18184.p
+  <= +1
+ slot(LOVN1504,64828): +1 t_x(297746,468)LOVN1504,2346.o +1 t_x(301601,0),8433 +1 x(305661,448)LOVN1504,13364.p
+  +1 x(298368,426)LOVN1504,13467.p +1 x(306187,364)LOVN1504,13526.p +1 x(307805,536)LOVN1504,18628.p +1 x(297744,779)LOVN1504,18656.p
+  +1 x(295231,784)LOVN1504,18708.p +1 x(303829,879)LOVN1504,18714.p +1 x(311032,832)LOVN1504,18762.p +1 x(309462,879)LOVN1504,18782.p
+  +1 x(302132,868)LOVN1504,18827.p <= +1
+ slot(LOVN1504,64900): +1 t_x(305661,520)LOVN1504,3014.o +1 t_x(305597,0),8597 +1 x(312494,340)LOVN1504,11614.p
+  +1 x(294546,258)LOVN1504,11639.p +1 x(306171,257)LOVN1504,11640.p +1 x(303850,220)LOVN1504,11655.p +1 x(298368,498)LOVN1504,11687.p
+  +1 x(306710,392)LOVN1504,11718.p +1 x(306139,50)LOVN1504,11754.p +1 x(301601,14)LOVN1504,11773.p +1 x(306187,436)LOVN1504,11881.p
+  +1 x(307679,1422)LOVN1504,18766.p +1 x(307805,608)LOVN1504,19615.p +1 x(297746,540)LOVN1504,19941.p
+  <= +1
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+  +1 x(301601,85)LOVN1504,9887.p +1 x(306187,507)LOVN1504,16192.p +1 x(305661,591)LOVN1504,16223.p +1 x(312494,411)LOVN1504,16242.p
+  +1 x(306710,463)LOVN1504,16249.p +1 x(294546,329)LOVN1504,16278.p +1 x(306171,328)LOVN1504,16279.p +1 x(303850,291)LOVN1504,16303.p
+  +1 x(297746,611)LOVN1504,16311.p <= +1
+ slot(LOVN1504,65114): +1 t_x(300988,2185)LOVN1504,2552.o +1 t_x(308602,0),8728 +1 x(312494,554)LOVN1504,13358.p
+  +1 x(294546,472)LOVN1504,13366.p +1 x(306171,471)LOVN1504,13367.p +1 x(303850,434)LOVN1504,13374.p +1 x(306710,606)LOVN1504,13375.p
+  +1 x(306139,264)LOVN1504,13405.p +1 x(301601,228)LOVN1504,13417.p +1 x(306187,650)LOVN1504,17477.p +1 x(298368,712)LOVN1504,19432.p
+  +1 x(305661,734)LOVN1504,19472.p +1 x(297746,754)LOVN1504,19550.p <= +1
+ slot(LOVN1504,65185): +1 t_x(306187,721)LOVN1504,3068.o +1 t_x(297682,0),8315 +1 x(305597,5)LOVN1504,11956.p
+  +1 x(312494,625)LOVN1504,14960.p +1 x(294546,543)LOVN1504,14964.p +1 x(306171,542)LOVN1504,14965.p +1 x(303850,505)LOVN1504,14971.p
+  +1 x(306710,677)LOVN1504,14980.p +1 x(306139,335)LOVN1504,14998.p +1 x(301601,299)LOVN1504,15003.p +1 x(298368,783)LOVN1504,19853.p
+  +1 x(305661,805)LOVN1504,19914.p +1 x(300988,2256)LOVN1504,19918.p <= +1
+ slot(LOVN1504,65257): +1 t_x(263593,2322)LOVN1504,61.o +1 x(310272,847)LOVN1504,9021.p +1 x(305597,77)LOVN1504,10116.p
+  +1 x(312414,41)LOVN1504,10155.p +1 x(308602,40)LOVN1504,10157.p +1 x(306139,407)LOVN1504,16336.p +1 x(301601,371)LOVN1504,16340.p
+  +1 x(306710,749)LOVN1504,18386.p +1 x(312494,697)LOVN1504,18392.p +1 x(294546,615)LOVN1504,18398.p +1 x(306171,614)LOVN1504,18399.p
+  +1 x(303850,577)LOVN1504,18401.p +1 x(306187,793)LOVN1504,20195.p <= +1
+ slot(LOVN1504,65328): +1 t_x(306710,820)LOVN1504,3120.o +1 x(312414,112)LOVN1504,12047.p +1 x(308602,111)LOVN1504,12048.p
+  +1 x(305597,148)LOVN1504,13756.p +1 x(312494,768)LOVN1504,17467.p +1 x(294546,686)LOVN1504,17468.p +1 x(306171,685)LOVN1504,17469.p
+  +1 x(303850,648)LOVN1504,17471.p +1 x(306139,478)LOVN1504,17475.p +1 x(301601,442)LOVN1504,17476.p +1 x(306187,864)LOVN1504,20357.p
+  <= +1
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+ slot(LOW304M,28875): +1 t_x(297119,15)LOW304M,2261.o +1 x(287518,212)YB3EH04E,15169.p +1 x(296303,153)$KWUR404E,17213.p
+  <= +1
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+  <= +1
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+  <= +1
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+  +1 x(282882,680)LOW304M,17345.p <= +1
+ slot(LOW304M,29175): <= +1
+ slot(LOW304M,29250): +1 x(293881,596)EGNOR04M,12798.p <= +1
+ slot(LOW304M,29325): +1 t_x(298697,12)YB3EH04E,2457.o +1 x(298060,20)LOW304M,9104.p +1 x(273540,36)LOW304M,10352.p
+  +1 x(298697,45)LOW304M,12039.p +1 x(293881,666)EGNOR04M,14105.p +1 x(285758,38)LOW304M,16265.p <= +1
+ slot(MAB04,73800): +1 t_x(312659,0),3612.o +1 x(289192,223)MYY04A,12346.p +1 x(308511,592)MAB04,12959.p
+  +1 x(309711,458)MAB04,13002.p +1 x(290566,548)MAB04,13062.p <= +1
+ slot(MAB04,73872): +1 x(290550,29)MAB04,9266.p +1 x(296194,149)MGY04,10773.p +1 x(303818,497)MAB04,13169.p
+  +1 x(288914,1136)MAB04,14373.p +1 x(288915,1137)MAB04,14779.p +1 x(312369,2277)MAB04,15643.p +1 x(312659,72)MAB04,16350.p
+  +1 x(306530,1032)MGY04,19169.p +1 x(304422,158)MGY04,19496.p +1 x(289863,691)ZM56704,20539.p <= +1
+ slot(MAB04,73944): +1 t_x(304422,232)MAB04,2899.o +1 x(308144,27)MAB04,9413.p +1 x(290550,101)MAB04,11083.p
+  +1 x(304422,237)MGY04,11358.p +1 x(289192,343)MAB04,15303.p +1 x(289863,767)MAB04,15314.p +1 x(309711,602)MAB04,15356.p
+  +1 x(306530,1111)MGY04,19669.p +1 x(306530,1150)MYY04A,20045.p +1 x(303818,545)MEK04,20106.p +1 x(312659,144)MAB04,20154.p
+  +1 x(306677,677)MAB04,20245.p +1 x(290566,708)ZM56704,20252.p +1 x(289863,768)ZM56704,20254.p +1 x(308914,1273)ZM56704,20282.p
+  <= +1
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+  +1 x(304422,276)MYY04A,14202.p +1 x(303818,620)MRAEE04,15384.p +1 x(306677,749)MAB04,19172.p +1 x(290566,785)ZM56704,19189.p
+  +1 x(308914,1350)ZM56704,19206.p +1 x(289863,845)ZM56704,19217.p +1 x(314402,2044)MGY04,19736.p +1 x(304422,328)MRAEE04,19823.p
+  +1 x(308511,777)MGY04,20256.p <= +1
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+  +1 x(304422,359)MYY04A,18119.p +1 x(289863,921)ZM56704,18473.p +1 x(308914,1427)ZM56704,18483.p +1 x(310502,458)$GL34W04,18580.p
+  +1 x(308511,856)MGY04,19186.p +1 x(309711,717)MGY04,19251.p +1 x(306677,830)GL34W04,20515.p +1 x(290566,861)ZM56704,20525.p
+  <= +1
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+  +1 x(289863,998)ZM56704,13906.p +1 x(307726,2037)MAB04,13944.p +1 x(308144,243)MAB04,13959.p +1 x(290550,338)ZM56704,13961.p
+  +1 x(308914,1504)ZM56704,14117.p +1 x(304114,1681)MAB04,14125.p +1 x(310502,513)MAB04,14234.p +1 x(290566,938)ZM56704,15006.p
+  +1 x(294580,156)MAB04,15364.p +1 x(304422,471)MGY04,16927.p +1 x(308511,934)MGY04,18457.p +1 x(306677,863)MGY04,18459.p
+  +1 x(290566,908)MAB04,18463.p +1 x(309711,795)MGY04,18469.p +1 x(289192,537)MGY04,18500.p +1 x(290550,312)MYY04A,19053.p
+  <= +1
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+  +1 x(294580,228)MAB04,14109.p +1 x(296194,541)MGY04,14131.p +1 x(308511,1012)MGY04,14926.p +1 x(308914,1576)MAB04,15411.p
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+  +1 x(310502,641)MYY04A,15374.p +1 x(308144,373)MYY04A,15445.p +1 x(290550,454)MGY04,15454.p +1 x(304114,1790)GL34W04,15506.p
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+  +1 x(294580,300)MAB04,16920.p +1 x(303818,897)MRAEE04,19281.p <= +1
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+  +1 x(306677,1098)MGY04,20408.p +1 x(308511,1168)MAB04,20412.p +1 x(290566,1124)MAB04,20439.p <= +1
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+  +1 x(309520,19)MAB04,10388.p <= +1
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+  +1 x(303818,1113)MEK04,14421.p +1 x(289192,919)MAB04,18159.p +1 x(309711,1178)MAB04,20518.p <= +1
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+  +1 x(294580,588)MAB04,18654.p +1 x(306439,164)MAB04,18675.p +1 x(306677,1325)MAB04,19684.p +1 x(290566,1340)MAB04,19685.p
+  +1 x(308511,1384)MAB04,19692.p +1 x(309711,1250)MAB04,19697.p +1 x(289192,991)MAB04,19721.p +1 x(289863,1415)MAB04,19726.p
+  +1 x(310502,931)MGY04,19745.p +1 x(290550,749)MAB04,19761.p +1 x(308144,663)MGY04,19788.p <= +1
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+  +1 x(303350,2353)MEK04,15462.p +1 x(310502,1053)MYY04A,17896.p +1 x(314730,89)MAB04,19403.p +1 x(307186,262)MAB04,19461.p
+  +1 x(309520,235)MAB04,19653.p +1 x(289192,1095)ZM56704,20516.p +1 x(296194,932)MGY04,20563.p +1 x(309711,1304)MYY04A,20569.p
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+  +1 x(290550,889)MYY04A,17926.p +1 x(308144,785)MYY04A,18046.p +1 x(289192,1129)MYY04A,20265.p +1 x(309711,1387)MYY04A,20280.p
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+  +1 x(289192,1249)ZM56704,16941.p +1 x(309711,1552)$MYY04A,17233.p +1 x(303350,2583)MAB04,17550.p +1 x(303818,1492)MEK04,17643.p
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+  +1 x(305823,453)$MYY04A,13031.p +1 x(294580,948)MAB04,17692.p +1 x(303783,193)MAB04,18601.p +1 x(308144,1035)MAB04,18921.p
+  +1 x(303350,2637)MEK04,19324.p +1 x(309711,1578)MGY04,20442.p <= +1
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+  +1 x(310502,1377)MAB04,20057.p +1 x(308144,1107)MAB04,20107.p +1 x(289192,1403)ZM56704,20406.p +1 x(295508,639)MAB04,20565.p
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+  +1 x(296194,1380)MAB04,19213.p +1 x(295508,711)MAB04,19221.p +1 x(310502,1449)MAB04,19253.p +1 x(302769,167)MAB04,19257.p
+  +1 x(303783,337)MAB04,19258.p +1 x(306677,1802)MGY04,20031.p +1 x(289192,1476)MGY04,20034.p +1 x(290550,1236)MGY04,20036.p
+  +1 x(309711,1734)MGY04,20084.p <= +1
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+  +1 x(289192,1554)MGY04,19329.p +1 x(295508,783)MAB04,19701.p +1 x(308144,1251)MAB04,20470.p <= +1
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+  +1 x(305823,767)MAB04,14100.p <= +1
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+  +1 x(296194,1609)MRAEE04,17762.p +1 x(305823,839)MAB04,18096.p <= +1
+ slot(MAB04,75384): +1 x(305823,911)MAB04,15762.p +1 x(309188,131)MAB04,15894.p <= +1
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+  +1 x(302361,742)MGY04,15566.p +1 x(305823,1055)MAB04,19808.p <= +1
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+  +1 x(309188,347)MAB04,13685.p +1 x(309188,369)MGY04,19116.p +1 x(302361,787)MRAEE04,20510.p <= +1
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+  +1 x(310674,730)MAB04,20535.p +1 x(302361,875)MAB04,20592.p <= +1
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+  +1 x(310674,770)MRAEE04,14075.p +1 x(302361,947)MAB04,14118.p <= +1
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+  +1 x(305823,1339)MGY04,16855.p +1 x(309188,563)MAB04,16887.p +1 x(302361,1019)MAB04,17622.p +1 x(290666,380)MGY04,18221.p
+  +1 x(302361,1055)MGY04,19276.p +1 x(290666,416)MAB04,19417.p <= +1
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+  +1 x(309959,515)MAB04,15406.p +1 x(296194,2280)MEK04,16515.p +1 x(302361,1212)MGY04,18458.p +1 x(302361,1249)MRAEE04,19780.p
+  +1 x(295508,1647)MAB04,20246.p +1 x(296194,2316)MAB04,20273.p +1 x(295508,1672)MGY04,20522.p <= +1
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+  +1 x(312950,144)MAB04,18840.p +1 x(295508,1702)MEK04,20403.p +1 x(296194,2375)MEK04,20440.p <= +1
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+  +1 x(308629,184)MAB04,15881.p +1 x(304450,1125)MAB04,16570.p +1 x(310674,1306)MAB04,16597.p +1 x(304258,424)MRAEE04,16851.p
+  +1 x(309981,1095)MAB04,18349.p <= +1
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+  +1 x(309959,864)MGY04,16601.p +1 x(302955,111)MAB04,17057.p +1 x(308629,317)MRAEE04,19160.p +1 x(310674,1416)MRAEE04,20242.p
+  +1 x(304450,1236)MRAEE04,20244.p +1 x(304258,552)MGY04,20247.p +1 x(302361,1595)MAB04,20260.p +1 x(302361,1618)MRAEE04,20561.p
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+  +1 x(318516,203)MAB04,16137.p +1 x(309981,1311)MAB04,17299.p +1 x(304450,1329)MRAEE04,17679.p +1 x(310674,1509)MRAEE04,17690.p
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+  +1 x(304450,1560)$MEK04,18467.p +1 x(309959,1163)MAB04,18491.p +1 x(310674,1740)$MEK04,18495.p +1 x(296194,2964)MAB04,18497.p
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+  +1 x(289843,282)MAB04,14582.p +1 x(318516,461)MGY04,14795.p +1 x(309959,1235)MAB04,19176.p +1 x(304258,886)MRAEE04,19330.p
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+  +1 x(289843,354)MAB04,16154.p +1 x(309959,1334)MGY04,17735.p +1 x(318516,539)MGY04,19575.p <= +1
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+  +1 x(318112,53)MAB04,16513.p +1 x(312020,374)MAB04,17322.p +1 x(289843,398)MGY04,19361.p +1 x(304258,1065)MAB04,20401.p
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+  +1 x(312020,425)MRAE04,12406.p +1 x(307696,210)MAB04,13314.p +1 x(289843,476)MGY04,16611.p +1 x(290666,1554)MGY04,16764.p
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+  +1 x(307304,72)MAB04,18681.p +1 x(317008,148)MRAE04,19365.p +1 x(312020,617)MGY04,20118.p +1 x(309959,1586)$MEK04,20509.p
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+  +1 x(292457,273)LEBAS04M,18943.p <= +1
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+  <= +1
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+  +1 x(292457,458)LEBAS04M,18157.p <= +1
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+  <= +1
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+ slot(MM304,40500): +1 t_x(303680,0),2831.o <= +1
+ slot(MM304,40612): <= +1
+ slot(MM304,40725): <= +1
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+ slot(MM304,40950): <= +1
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+ slot(MM304,41175): <= +1
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+ slot(MM304,41512): <= +1
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+  <= +1
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+  +1 x(294706,988)LEMDAT04,13202.p +1 x(293049,53)MM304,14858.p <= +1
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+  +1 x(294706,1118)MM304,19427.p <= +1
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+  +1 x(294706,1224)LEMDAT04,19921.p <= +1
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+  +1 x(294706,1456)MM304,20178.p <= +1
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+  +1 x(304555,321)MM304,11654.p +1 x(303854,207)LEBAS04M,11970.p +1 x(295104,1333)LEMDAT04,20227.p <= +1
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+  +1 x(317008,36)MRAE04,12393.p +1 x(317008,75)MGY04,19683.p <= +1
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+  +1 x(307696,138)MAB04,11671.p +1 x(309016,61)MGY04,11826.p +1 x(317008,148)MRAE04,19365.p <= +1
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+  +1 x(317924,225)MRAE04,12401.p +1 x(309317,98)MGY04,12404.p +1 x(312020,425)MRAE04,12406.p +1 x(310199,417)MRAE04,12470.p
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+  +1 x(298578,233)MGY04,17330.p <= +1
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+  +1 x(309317,162)MRAE04,10747.p +1 x(307696,308)MGY04,18296.p +1 x(307696,340)MRAE04,18625.p +1 x(309016,286)MRAEE04,20581.p
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+  +1 x(309016,374)MGY04,15259.p +1 x(298578,390)MGY04,15260.p +1 x(317924,438)MRAEE04,15262.p +1 x(309317,255)MGY04,15264.p
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+  +1 x(309317,333)MGY04,13838.p +1 x(314075,300)MAB04,13845.p +1 x(309016,452)MGY04,13846.p +1 x(317924,530)MRAEE04,13848.p
+  +1 x(309981,1887)MAB04,14184.p +1 x(310618,21)MRAE04,14536.p +1 x(307696,533)MRAEE04,14596.p +1 x(317008,544)MGY04,14899.p
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+  +1 x(307304,135)MRAE04,17945.p +1 x(314075,435)MRAE04,17958.p <= +1
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+  +1 x(310618,287)MAB04,11058.p +1 x(307304,216)MAB04,15269.p +1 x(309981,2103)MAB04,16046.p +1 x(309317,568)MGY04,17360.p
+  +1 x(307304,288)MAB04,20266.p <= +1
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+  +1 x(311954,9)MRAE04,11131.p +1 x(298704,244)MRAE04,11191.p +1 x(306269,314)MRAE04,11258.p +1 x(307231,10)MGY04,12147.p
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+  +1 x(307231,89)MGY04,9062.p +1 x(311954,122)MRAE04,9093.p +1 x(310618,584)MRAE04,9099.p <= +1
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+  +1 x(307231,323)MGY04,15073.p <= +1
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+  +1 x(311440,302)MGY04,9095.p +1 x(319288,322)MRAE04,9096.p +1 x(309583,307)MGY04,9117.p +1 x(307231,402)MGY04,16327.p
+  +1 x(312682,442)MRAE04,16368.p <= +1
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+  +1 x(319288,435)MRAE04,11132.p +1 x(311440,430)MRAE04,11277.p +1 x(289347,260)MRAE04,11926.p <= +1
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+  +1 x(306669,607)MRAE04,13232.p +1 x(289347,372)MRAE04,13286.p +1 x(319288,547)MRAE04,13300.p +1 x(312682,667)MRAE04,13310.p
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+  +1 x(319288,660)MRAE04,16400.p <= +1
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+  +1 x(300642,12)MRAE04,9659.p +1 x(289347,597)MRAE04,16171.p +1 x(317116,266)MRAE04,16246.p <= +1
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+  +1 x(317116,379)MRAE04,12065.p <= +1
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+  <= +1
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+  +1 x(309588,241)MGY04,13164.p +1 x(300642,330)MGY04,13591.p +1 x(304583,154)MRAE04,13742.p <= +1
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+  +1 x(317116,716)MRAE04,14622.p +1 x(289347,1047)MRAE04,14692.p +1 x(311440,1163)MGY04,14863.p +1 x(319288,1222)MRAE04,15025.p
+  +1 x(309583,1168)MGY04,15112.p +1 x(309588,319)MGY04,17482.p <= +1
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+  +1 x(307626,381)MRAE04,11074.p +1 x(312707,424)MRAE04,11503.p +1 x(290367,585)MRAE04,11569.p +1 x(317443,262)MRAE04,11651.p
+  +1 x(304583,604)MRAE04,11723.p +1 x(300642,643)MGY04,11914.p <= +1
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+  +1 x(317443,374)MRAE04,9422.p +1 x(307626,493)MRAE04,9516.p +1 x(312707,536)MRAE04,9526.p +1 x(309011,365)MRAE04,9750.p
+  +1 x(304583,716)MRAE04,10218.p +1 x(309588,789)MGY04,10314.p <= +1
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+  +1 x(308449,476)MRAE04,13131.p +1 x(317443,487)MRAE04,13217.p +1 x(312707,649)MRAE04,13292.p +1 x(307626,606)MRAE04,13324.p
+  +1 x(290367,810)MRAE04,13415.p <= +1
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+  +1 x(300642,1113)MGY04,15951.p +1 x(313344,1217)MRAE04,16377.p +1 x(312762,991)MRAE04,17158.p +1 x(312707,761)MRAE04,18231.p
+  +1 x(307626,718)MRAE04,18262.p +1 x(304583,941)MRAE04,18319.p +1 x(317443,599)MRAE04,18351.p <= +1
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+  +1 x(308449,813)MRAE04,15660.p +1 x(312707,986)MRAE04,15668.p +1 x(313433,622)MRAE04,15681.p +1 x(304583,1166)MRAE04,15708.p
+  +1 x(313003,487)MRAE04,15721.p +1 x(312762,1216)MRAE04,15735.p +1 x(317443,824)MRAE04,15790.p +1 x(303195,615)MRAE04,15983.p
+  +1 x(290367,1147)MRAE04,16227.p <= +1
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+  +1 x(308449,926)MRAE04,16971.p +1 x(307626,1056)MRAE04,16978.p +1 x(313433,735)MRAE04,16991.p +1 x(312707,1099)MRAE04,17003.p
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+  +1 x(290367,1260)MRAE04,17380.p <= +1
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+  +1 x(313433,847)MRAE04,11719.p <= +1
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+  +1 x(301477,522)MRAE04,9442.p +1 x(313003,825)MRAE04,9503.p +1 x(313433,960)MRAE04,10117.p <= +1
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+  +1 x(308647,604)MRAE04,13181.p +1 x(301477,634)MRAE04,13271.p +1 x(313003,937)MRAE04,13309.p +1 x(303195,1065)MRAE04,13478.p
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+  +1 x(313003,1050)MRAE04,11439.p +1 x(308647,717)MRAE04,11445.p +1 x(303195,1178)MRAE04,11573.p +1 x(320214,167)MRAE04,11582.p
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+  +1 x(313003,1162)MRAE04,19063.p +1 x(301477,859)MRAE04,19117.p <= +1
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+  +1 x(308647,942)MRAE04,14246.p +1 x(313701,763)MGY04,14270.p +1 x(320214,392)MRAE04,14406.p +1 x(301477,972)MRAE04,14448.p
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+  +1 x(308647,1054)MRAE04,15800.p +1 x(313701,920)MGY04,15867.p +1 x(314600,3138)EDGG704,15879.p +1 x(310618,3598)EDGG704,15990.p
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+  +1 x(305754,91)MGY04,11853.p +1 x(314600,3265)MRAE04,12723.p +1 x(320214,617)MRAE04,17236.p +1 x(313701,998)MGY04,17255.p
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+  +1 x(310618,3846)MRAE04,18983.p +1 x(314600,3377)MRAE04,19132.p <= +1
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+  +1 x(313701,1233)MGY04,18105.p +1 x(308647,1392)MRAE04,18127.p +1 x(301477,1422)MRAE04,18189.p +1 x(313003,1725)MRAE04,18263.p
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+  +1 x(314600,3588)EDGG704,17968.p <= +1
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+  +1 x(312066,1392)MRAE04,16239.p <= +1
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+  +1 x(311255,1455)MRAEE04,17579.p +1 x(304380,706)MRAEE04,17585.p +1 x(296253,808)MRAEE04,17588.p +1 x(313717,682)MRAEE04,17591.p
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+  +1 x(303818,343)MRAEE04,16844.p +1 x(288915,769)MRAEE04,16845.p +1 x(309099,488)MRAEE04,16877.p +1 x(288914,768)MRAEE04,16984.p
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+  +1 x(305510,363)MRAEE04,19910.p +1 x(288914,860)MRAEE04,19945.p <= +1
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+  +1 x(305542,222)MRAEE04,20029.p +1 x(304871,492)MRAEE04,20040.p <= +1
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+  +1 x(309693,109)MAB3404A,16245.p +1 x(309693,128)MYY04A,18947.p <= +1
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+  +1 x(302879,536)MGY04,13793.p +1 x(302874,563)MYY04A,13800.p <= +1
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+  +1 x(309693,281)MAB3404A,16961.p +1 x(312881,409)GL34W04,17101.p <= +1
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+  +1 x(290566,1015)ZM56704,20024.p +1 x(306677,961)MYY04A,20600.p <= +1
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+  +1 x(306677,1098)MGY04,20408.p +1 x(308511,1168)MAB04,20412.p +1 x(290566,1124)MAB04,20439.p <= +1
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+  +1 x(289192,919)MAB04,18159.p +1 x(309711,1178)MAB04,20518.p <= +1
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+  +1 x(304422,158)MGY04,19496.p +1 x(306677,1325)MAB04,19684.p +1 x(290566,1340)MAB04,19685.p +1 x(308511,1384)MAB04,19692.p
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+  +1 x(303263,1514)MGY04,19712.p +1 x(305585,1892)MGY04,19720.p +1 x(309625,1470)MGY04,19733.p +1 x(302044,1906)MGY04,19735.p
+  +1 x(314402,2044)MGY04,19736.p +1 x(310502,931)MGY04,19745.p +1 x(308144,663)MGY04,19788.p +1 x(306530,1150)MYY04A,20045.p
+  +1 x(309711,1304)MYY04A,20569.p <= +1
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+  +1 x(309711,1387)MYY04A,20280.p +1 x(289192,1095)ZM56704,20516.p <= +1
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+  +1 x(304422,471)MGY04,16927.p +1 x(289192,1249)ZM56704,16941.p +1 x(311878,335)MYY04A,20529.p <= +1
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+  +1 x(287402,48)LELVL04M,9098.p <= +1
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+  +1 x(292801,73)PMXX04M,14956.p <= +1
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+  +1 x(282583,688)PMXX04M,17228.p <= +1
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+  +1 x(292801,485)PMXX04M,13028.p +1 x(288242,997)PMXX04M,13605.p <= +1
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+  +1 x(292026,745)PMXX04M,19962.p <= +1
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+  +1 x(285656,304)PMXX04M,13917.p +1 x(287895,408)PMXX04M,14736.p +1 x(287235,306)PMXX04M,14949.p +1 x(287946,548)PMXX04M,17319.p
+  +1 x(292026,817)LELVL04M,17331.p +1 x(290158,698)PMXX04M,17367.p +1 x(289288,727)PMXX04M,17407.p +1 x(288720,548)PMXX04M,19971.p
+  <= +1
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+  +1 x(280252,1948)PMXX04M,16633.p <= +1
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+  +1 x(287946,754)PMXX04M,15519.p +1 x(289288,933)PMXX04M,15539.p +1 x(290158,904)PMXX04M,15540.p +1 x(289911,978)PMXX04M,15552.p
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+  +1 x(294460,227)PMXX04M,15695.p +1 x(288720,754)PMXX04M,15743.p <= +1
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+  +1 x(287895,717)PMXX04M,12991.p <= +1
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+  +1 x(281962,172)PMXX04M,14128.p +1 x(294460,432)PMXX04M,14158.p +1 x(283194,47)PMXX04M,14683.p +1 x(285482,194)PMXX04M,14823.p
+  +1 x(288361,791)PMXX04M,19243.p +1 x(287895,819)PMXX04M,19262.p +1 x(288720,959)PMXX04M,19295.p +1 x(292026,1230)LELVL04M,19340.p
+  +1 x(287946,959)PMXX04M,19353.p +1 x(290158,1109)PMXX04M,19413.p +1 x(285656,715)PMXX04M,19447.p +1 x(289288,1138)PMXX04M,19549.p
+  <= +1
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+  +1 x(291264,50)PMXX04M,9119.p +1 x(285482,297)PMXX04M,9154.p +1 x(287944,85)KFZ4404M,9387.p +1 x(294460,535)PMXX04M,9418.p
+  +1 x(283194,150)PMXX04M,9560.p +1 x(281962,275)PMXX04M,9737.p +1 x(287235,820)PMXX04M,19272.p +1 x(280252,2318)RQXI04E,20513.p
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+  +1 x(284810,144)RQXI04E,15227.p +1 x(285482,400)PMXX04M,19445.p +1 x(281962,378)PMXX04M,19482.p +1 x(285656,921)PMXX04M,20149.p
+  +1 x(287235,923)PMXX04M,20198.p <= +1
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+  +1 x(290395,426)PMXX04M,15621.p +1 x(281962,584)PMXX04M,15664.p +1 x(287944,362)KFZ4404M,15904.p +1 x(283194,459)PMXX04M,16127.p
+  +1 x(294460,844)PMXX04M,19861.p <= +1
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+  +1 x(286582,142)KFZ4404M,9423.p +1 x(281359,277)PMXX04M,9554.p +1 x(282660,94)PMXX04M,10238.p +1 x(280252,2771)PMXX04M,20062.p
+  +1 x(285482,709)PMXX04M,20335.p +1 x(280252,2727)RQXSI04E,20559.p <= +1
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+  +1 x(287944,570)KFZ4404M,10862.p +1 x(286582,212)KFZ4404M,10877.p +1 x(281962,790)PMXX04M,10893.p +1 x(283562,174)PMXX04M,10905.p
+  +1 x(290395,632)PMXX04M,10908.p +1 x(285482,812)PMXX04M,10953.p +1 x(291264,565)PMXX04M,11104.p +1 x(281359,380)PMXX04M,11535.p
+  +1 x(282660,197)PMXX04M,12058.p +1 x(280252,2874)PMXX04M,20251.p <= +1
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+  +1 x(285482,914)PMXX04M,15776.p +1 x(290395,734)PMXX04M,20231.p <= +1
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+  +1 x(281359,585)PMXX04M,14112.p +1 x(286582,419)KFZ4404M,14470.p +1 x(287944,822)PMXX04M,14507.p +1 x(283562,379)PMXX04M,14570.p
+  +1 x(283607,197)PMXX04M,14581.p +1 x(286277,52)KFZ4404M,14633.p +1 x(291264,770)PMXX04M,14809.p +1 x(283688,1115)RQXSI04E,20249.p
+  +1 x(280252,3079)PMXX04M,20404.p <= +1
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+  +1 x(281359,688)PMXX04M,15640.p +1 x(286582,563)PMXX04M,15642.p +1 x(283562,482)PMXX04M,15965.p +1 x(286277,200)PMXX04M,16002.p
+  +1 x(283607,300)PMXX04M,16034.p +1 x(287944,916)KFZ4404M,19902.p +1 x(290395,940)PMXX04M,19967.p +1 x(280252,3182)PMXX04M,20588.p
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+  +1 x(286404,26)PMXX04M,10326.p +1 x(288927,8)PMXX04M,10385.p +1 x(290395,1043)PMXX04M,16750.p +1 x(283194,1076)PMXX04M,16772.p
+  +1 x(281359,791)PMXX04M,16794.p +1 x(291264,976)PMXX04M,16808.p +1 x(286582,627)KFZ4404M,16811.p +1 x(281962,1201)PMXX04M,16817.p
+  +1 x(285482,1223)PMXX04M,16825.p +1 x(294460,1461)PMXX04M,16842.p +1 x(285656,1744)PMXX04M,16912.p +1 x(287235,1746)PMXX04M,16986.p
+  +1 x(288361,1820)PMXX04M,17082.p +1 x(287895,1848)PMXX04M,17186.p +1 x(288720,1988)PMXX04M,17320.p <= +1
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+  +1 x(287736,109)PMXX04M,10954.p +1 x(286277,399)KFZ4404M,10993.p +1 x(286404,129)PMXX04M,12094.p +1 x(288927,90)KFZ4404M,12109.p
+  +1 x(291264,1079)PMXX04M,19283.p +1 x(287944,1124)KFZ4404M,19326.p +1 x(290395,1146)PMXX04M,19341.p
+  +1 x(283194,1179)PMXX04M,19395.p +1 x(286582,766)KFZ4404M,19846.p <= +1
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+  +1 x(281962,1407)PMXX04M,12415.p +1 x(294460,1667)PMXX04M,12474.p +1 x(286582,835)KFZ4404M,12487.p +1 x(286277,468)KFZ4404M,12490.p
+  +1 x(283607,609)PMXX04M,12491.p +1 x(283562,791)PMXX04M,12500.p +1 x(286404,232)PMXX04M,12511.p +1 x(287944,1193)KFZ4404M,12519.p
+  +1 x(291264,1182)PMXX04M,12580.p +1 x(283194,1282)PMXX04M,12594.p +1 x(287736,212)PMXX04M,12596.p +1 x(285482,1429)PMXX04M,12676.p
+  +1 x(290395,1249)PMXX04M,12712.p +1 x(287235,1952)PMXX04M,12935.p +1 x(288361,2026)PMXX04M,13597.p +1 x(288927,214)PMXX04M,13692.p
+  <= +1
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+  +1 x(282660,917)PMXX04M,16770.p +1 x(286277,606)KFZ4404M,17221.p +1 x(286582,973)KFZ4404M,20073.p +1 x(281359,1100)PMXX04M,20076.p
+  +1 x(283607,712)PMXX04M,20126.p +1 x(291264,1285)PMXX04M,20131.p <= +1
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+  <= +1
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+  +1 x(295497,92)PMXX04M,9438.p +1 x(280252,3797)RQXSI04E,17502.p +1 x(286582,1180)PMXX04M,17505.p +1 x(281359,1305)PMXX04M,17506.p
+  +1 x(291264,1490)PMXX04M,17509.p +1 x(287944,1540)KFZ4404M,17511.p +1 x(290395,1557)PMXX04M,17513.p
+  +1 x(282660,1122)PMXX04M,17515.p +1 x(283194,1590)PMXX04M,17518.p +1 x(281962,1715)PMXX04M,17519.p +1 x(285482,1737)PMXX04M,17521.p
+  +1 x(294460,1975)PMXX04M,17523.p +1 x(287235,2260)PMXX04M,17524.p +1 x(285656,2258)PMXX04M,17525.p +1 x(288361,2334)PMXX04M,17526.p
+  +1 x(287895,2362)PMXX04M,17527.p +1 x(288720,2502)PMXX04M,17528.p +1 x(287946,2502)PMXX04M,17531.p +1 x(290158,2652)PMXX04M,17535.p
+  +1 x(289288,2681)PMXX04M,17542.p +1 x(289911,2726)PMXX04M,17552.p +1 x(294876,2859)PMXX04M,17560.p +1 x(292801,2953)PMXX04M,17570.p
+  +1 x(289587,3073)PMXX04M,17576.p +1 x(275522,3148)PMXX04M,17584.p +1 x(284894,3181)PMXX04M,17605.p +1 x(292026,2778)LELVL04M,17609.p
+  +1 x(288242,3465)PMXX04M,17619.p +1 x(282583,3465)PMXX04M,17645.p +1 x(289249,3624)PMXX04M,17649.p +1 x(295522,3685)PMXX04M,17696.p
+  +1 x(284190,3698)PMXX04M,17750.p +1 x(283688,1872)PMXX04M,17815.p +1 x(285209,3704)PMXX04M,18112.p <= +1
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+  +1 x(286625,301)PMXX04M,11043.p +1 x(287785,169)KFZ4404M,11117.p +1 x(288405,486)PMXX04M,11264.p +1 x(283562,1305)PMXX04M,18412.p
+  +1 x(286277,953)KFZ4404M,18413.p +1 x(286582,1320)KFZ4404M,18414.p +1 x(283607,1123)PMXX04M,18417.p
+  +1 x(280252,3992)RQXSI04E,18419.p +1 x(281359,1511)PMXX04M,18420.p +1 x(282660,1328)PMXX04M,18421.p
+  +1 x(287944,1678)KFZ4404M,18423.p +1 x(291264,1696)PMXX04M,18425.p +1 x(290395,1763)PMXX04M,18429.p
+  +1 x(283194,1796)PMXX04M,18433.p +1 x(281962,1921)PMXX04M,18435.p +1 x(285482,1943)PMXX04M,18437.p +1 x(287235,2466)PMXX04M,18443.p
+  +1 x(294460,2181)PMXX04M,18445.p +1 x(288361,2540)PMXX04M,18446.p +1 x(287895,2568)PMXX04M,18448.p +1 x(285656,2433)EBEEC04M,18449.p
+  +1 x(288720,2708)PMXX04M,18450.p +1 x(287946,2708)PMXX04M,18453.p +1 x(290158,2858)PMXX04M,18455.p +1 x(289288,2887)PMXX04M,18460.p
+  +1 x(289911,2932)PMXX04M,18464.p +1 x(294876,3065)PMXX04M,18487.p +1 x(292801,3159)PMXX04M,18524.p +1 x(289587,3279)PMXX04M,18538.p
+  +1 x(292026,2985)LELVL04M,18541.p +1 x(275522,3354)PMXX04M,18567.p +1 x(283688,1991)RQXSI04E,18579.p
+  +1 x(284894,3387)PMXX04M,18616.p +1 x(284810,1509)RQXSI04E,18650.p +1 x(288927,644)KFZ4404M,18703.p
+  +1 x(288242,3671)PMXX04M,18705.p +1 x(289249,3756)KFZ4404M,18712.p +1 x(282583,3671)PMXX04M,18881.p
+  <= +1
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+  +1 x(288405,589)PMXX04M,12544.p +1 x(286625,404)PMXX04M,12691.p +1 x(287785,287)PMXX04M,12731.p <= +1
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+  +1 x(286277,1230)KFZ4404M,17508.p +1 x(283562,1511)PMXX04M,17512.p +1 x(283607,1329)PMXX04M,17738.p
+  +1 x(287736,932)PMXX04M,17794.p +1 x(288927,921)KFZ4404M,17812.p +1 x(289872,673)KFZ4404M,17862.p +1 x(286625,507)PMXX04M,17866.p
+  +1 x(295497,504)PMXX04M,17887.p +1 x(287785,377)KFZ4404M,17902.p +1 x(288405,692)PMXX04M,17954.p <= +1
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+  +1 x(286404,1055)PMXX04M,16214.p +1 x(283688,2380)RQXSI04E,16699.p +1 x(286277,1332)PMXX04M,20165.p
+  +1 x(283562,1614)PMXX04M,20192.p <= +1
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+  +1 x(273980,205)PMXX04M,11520.p +1 x(286277,1434)PMXX04M,19713.p +1 x(283607,1534)PMXX04M,19715.p +1 x(283562,1716)PMXX04M,19723.p
+  +1 x(287736,1137)PMXX04M,19762.p +1 x(286404,1157)PMXX04M,19771.p +1 x(286625,712)PMXX04M,19783.p +1 x(295497,709)PMXX04M,19789.p
+  +1 x(289872,881)KFZ4404M,19793.p +1 x(288927,1139)PMXX04M,19798.p +1 x(287785,585)KFZ4404M,19801.p +1 x(282660,1739)PMXX04M,19887.p
+  <= +1
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+  +1 x(289872,950)KFZ4404M,15751.p +1 x(276959,149)PMXX04M,15779.p +1 x(288405,1000)PMXX04M,15853.p +1 x(273980,308)PMXX04M,15946.p
+  +1 x(289999,302)PMXX04M,16035.p +1 x(287785,698)PMXX04M,16237.p +1 x(287736,1240)PMXX04M,16411.p <= +1
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+  +1 x(295497,915)PMXX04M,16834.p +1 x(286625,918)PMXX04M,16836.p +1 x(273980,411)PMXX04M,16895.p +1 x(288405,1103)PMXX04M,16973.p
+  +1 x(289872,1089)KFZ4404M,16985.p +1 x(287736,1343)PMXX04M,17224.p +1 x(288927,1337)KFZ4404M,17361.p
+  <= +1
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+  +1 x(284810,2288)RQXSI04E,12403.p +1 x(287785,862)KFZ4404M,20128.p <= +1
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+  +1 x(287785,1000)KFZ4404M,18600.p +1 x(289999,611)PMXX04M,18603.p +1 x(276959,458)PMXX04M,18610.p +1 x(295497,1121)PMXX04M,18622.p
+  +1 x(286625,1124)PMXX04M,18645.p +1 x(292100,291)PMXX04M,18671.p +1 x(289872,1305)PMXX04M,18725.p +1 x(287736,1549)PMXX04M,18733.p
+  +1 x(293498,126)PMXX04M,18853.p +1 x(289972,209)YBOLN04M,18857.p +1 x(288405,1309)PMXX04M,18945.p <= +1
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+  +1 x(292100,394)PMXX04M,16856.p +1 x(294899,34)PMXX04M,17010.p +1 x(293498,229)PMXX04M,17136.p +1 x(273980,720)PMXX04M,19948.p
+  +1 x(287785,1069)KFZ4404M,20321.p <= +1
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+  +1 x(294899,137)PMXX04M,9441.p +1 x(290650,89)PMXX04M,9977.p +1 x(294120,8)RQXU04E,10288.p +1 x(276959,664)PMXX04M,17909.p
+  +1 x(284810,2580)RQXSI04E,17916.p +1 x(289999,817)PMXX04M,17921.p +1 x(292100,497)PMXX04M,17924.p +1 x(293498,332)PMXX04M,18025.p
+  +1 x(289972,371)PMXX04M,18051.p +1 x(273980,823)PMXX04M,18083.p <= +1
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+  +1 x(294120,94)RQXU04E,11436.p +1 x(289972,435)YBOLN04M,12081.p <= +1
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+  +1 x(285292,305)RASI04M,11893.p +1 x(296672,314)RASI04M,12010.p <= +1
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+  +1 x(296778,196)RASI04M,13684.p <= +1
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+  +1 x(295929,841)RVKWU04M,14748.p <= +1
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+  +1 x(294065,365)RASI04M,19781.p <= +1
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+  +1 x(275270,416)RQXSI04E,17399.p +1 x(289297,105)RASI04M,19001.p <= +1
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+  +1 x(275270,805)RQXSI04E,17956.p <= +1
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+  +1 x(279896,498)RASI04M,19074.p <= +1
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+  +1 x(290047,579)RASI04M,19641.p <= +1
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+  +1 x(294472,2376)RASI04M,15916.p <= +1
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+  +1 x(286969,729)RASI04M,18326.p +1 x(294472,2480)RASI04M,19554.p <= +1
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+  +1 x(294472,2584)RASI04M,17074.p <= +1
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+  +1 x(302830,327)RMZSI04,12234.p +1 x(310734,670)RMZSI04,15178.p <= +1
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+  +1 x(291353,14)RQXSI04E,10354.p +1 x(291353,68)RQXI04E,12088.p +1 x(285949,681)RMZSI04M,19980.p <= +1
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+  +1 x(288768,91)RMZSI04M,11903.p +1 x(288765,3055)RMZSI04M,13779.p +1 x(291957,3042)YBOLN04M,13786.p
+  +1 x(282859,1878)RMZSI04M,13787.p +1 x(282313,2431)RMZSI04M,13865.p +1 x(282954,607)RQXI04E,19412.p
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+  +1 x(285949,847)RQXI04E,18481.p +1 x(286897,650)RMZSI04M,18566.p +1 x(291353,174)RQXI04E,18624.p +1 x(281349,602)RQXI04E,18687.p
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+  +1 x(283139,43)RMZSI04M,14805.p +1 x(288768,262)RMZSI04M,14882.p +1 x(281349,708)RQXI04E,17706.p +1 x(272695,190)RQXI04E,17729.p
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+  +1 x(288989,2386)RMZU04E,17369.p +1 x(288989,2341)RMZSI04M,17743.p +1 x(291353,377)RMZSI04M,17757.p
+  +1 x(286897,816)EBBRA04E,17843.p +1 x(283139,129)RMZSI04M,18870.p +1 x(285949,1021)EBBRA04E,19235.p
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+  +1 x(305171,13)RMZU04,18313.p <= +1
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+  +1 x(280810,162)RMZU04,15791.p +1 x(289076,2079)RMZU04,15799.p <= +1
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+  +1 x(288723,423)YB3EH04A,18298.p <= +1
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+  +1 x(288723,539)RMZU04,15786.p <= +1
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+  <= +1
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+  +1 x(280203,211)RMZU04,12599.p +1 x(301003,120)YB3EH04A,13383.p <= +1
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+  +1 x(300174,24)RMZU04,9303.p <= +1
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+  +1 x(301003,351)YB3EH04A,11316.p +1 x(300866,433)RMZU04,11498.p +1 x(280203,465)RMZU04,11644.p <= +1
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+  +1 x(300174,193)RMZU04,19385.p +1 x(300140,271)RMZU04,19442.p <= +1
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+  +1 x(300140,356)RMZU04,17754.p +1 x(302536,365)RMZU04,17852.p +1 x(298577,554)RMZU04,17936.p +1 x(296180,278)RMZU04,19838.p
+  +1 x(300174,278)RMZU04,19865.p +1 x(295514,281)YB3EH04A,20082.p <= +1
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+  +1 x(302536,450)RMZU04,12569.p +1 x(307658,131)RMZU04,13071.p +1 x(292354,159)RMZU04,13090.p +1 x(281256,145)RMZU04,13155.p
+  +1 x(296180,363)RMZU04,13269.p <= +1
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+  +1 x(292354,243)RMZU04,18657.p +1 x(296180,447)RMZU04,18732.p +1 x(300140,525)RMZU04,18873.p +1 x(307658,215)RMZU04,19494.p
+  +1 x(295514,419)YB3EH04A,20287.p <= +1
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+  +1 x(281256,314)RMZU04,9411.p +1 x(307576,14)RMZU04,9771.p +1 x(307658,300)RMZU04,10280.p <= +1
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+  +1 x(302840,302)RMZU04,11236.p +1 x(298480,128)RMZU04,11270.p +1 x(281256,398)RMZU04,20425.p +1 x(292354,412)RMZU04,20476.p
+  <= +1
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+  +1 x(283115,1)RMZU04,9802.p +1 x(307658,469)RMZU04,18635.p +1 x(295514,650)YB3EH04A,18640.p +1 x(302840,387)RMZU04,18672.p
+  +1 x(298480,213)RMZU04,18721.p <= +1
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+  +1 x(298480,298)RMZU04,13073.p +1 x(308432,26)RMZU04,13135.p +1 x(307576,268)RMZU04,13229.p +1 x(308410,97)RMZU04,13420.p
+  +1 x(283115,86)RMZU04,13707.p +1 x(307658,554)RMZU04,19915.p <= +1
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+  +1 x(308432,110)RMZU04,11577.p +1 x(308410,181)RMZU04,11971.p +1 x(302840,556)RMZU04,19620.p +1 x(295514,835)YB3EH04A,20431.p
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+  +1 x(298577,1209)RMZSI04,14368.p +1 x(292354,751)RMZU04,14424.p +1 x(281256,737)RMZU04,14445.p +1 x(296180,955)RMZU04,14660.p
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+  +1 x(306251,136)RMZU04,9629.p +1 x(294815,300)RMZU04,9709.p +1 x(308593,320)RMZU04,9726.p <= +1
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+  +1 x(306251,220)RMZU04,13267.p +1 x(306307,257)RMZU04,13355.p +1 x(306801,372)RMZU04,13378.p +1 x(309978,636)YB3EH04A,13655.p
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+  +1 x(304315,201)RMZU04,13738.p +1 x(306251,474)RMZU04,15028.p +1 x(306307,511)RMZU04,15074.p +1 x(295514,1481)YB3EH04A,19857.p
+  +1 x(294815,638)RMZU04,19906.p <= +1
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+  +1 x(309978,1098)YB3EH04A,18810.p +1 x(294815,807)RMZU04,18848.p +1 x(308593,827)RMZU04,18885.p <= +1
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+  +1 x(309978,1236)YB3EH04A,19372.p +1 x(304315,540)RMZU04,20186.p <= +1
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+  +1 x(307846,190)RMZU04,13712.p +1 x(263816,303)RMZU04,15153.p +1 x(295514,1943)YB3EH04A,16875.p +1 x(309978,1329)YB3EH04A,19831.p
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+  +1 x(310303,287)RMZU04,18106.p +1 x(301867,946)YB3EH04A,19501.p +1 x(307846,444)RMZU04,19623.p <= +1
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+  +1 x(302209,239)RMZU04,18883.p +1 x(296232,418)LEBAS04A,18988.p +1 x(307846,529)RMZU04,19084.p +1 x(309978,1652)YB3EH04A,20164.p
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+  +1 x(284206,165)RMZU04,17072.p <= +1
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+  +1 x(310303,879)RMZU04,19130.p <= +1
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+  <= +1
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+  <= +1
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+ slot(RMZU04,58553): +1 t_x(310024,0),3429.o <= +1
+ slot(RMZU04,58638): +1 t_x(311825,1072)$LGIRA04,3563.o <= +1
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+ slot(RMZU04E,19967): +1 t_x(280391,0),376.o <= +1
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+ slot(RMZU04E,20134): <= +1
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+  +1 x(281290,48)RMZU04E,10302.p +1 x(292214,60)YB5KL04E,15499.p +1 x(279142,154)RQXU04E,16287.p +1 x(292214,105)RQXU04E,18720.p
+  <= +1
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+  +1 x(278885,108)YB5KL04E,11398.p +1 x(279142,232)RMZU04E,11647.p +1 x(294900,224)RMZU04E,11749.p +1 x(292214,157)RMZU04E,13201.p
+  +1 x(278885,167)YB5KL04E,13264.p +1 x(281290,113)YBOLN04M,18370.p <= +1
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+  +1 x(292214,236)YB5KL04E,14825.p <= +1
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+  +1 x(291417,120)RMZU04E,16674.p +1 x(292214,325)RMZU04E,16718.p +1 x(279142,400)RMZU04E,16790.p +1 x(294900,392)RMZU04E,16858.p
+  <= +1
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+  +1 x(277591,32)RMZU04E,14681.p +1 x(289519,56)RMZU04E,17917.p +1 x(291417,203)RMZU04E,18001.p +1 x(278885,342)YB5KL04E,18023.p
+  +1 x(292214,353)YB5KL04E,18143.p +1 x(279142,474)YB5KL04E,18330.p +1 x(278885,378)RMZU04E,18940.p <= +1
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+  <= +1
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+  +1 x(289519,224)RMZU04E,9875.p +1 x(277591,165)YB5KL04E,10557.p +1 x(281290,551)RMZU04E,15520.p <= +1
+ slot(RMZU04E,21306): +1 t_x(291206,36)RQXU04E,1374.o +1 x(283211,4)RMZU04E,9454.p +1 x(283510,5)RMZU04E,9455.p
+  <= +1
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+  +1 x(288989,1297)RMZU04E,11118.p +1 x(277591,340)YB5KL04E,11130.p +1 x(283211,88)RMZU04E,11440.p +1 x(283510,89)RMZU04E,11472.p
+  +1 x(291206,89)YBOLN04M,18228.p <= +1
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+  +1 x(291206,179)YBOLN04M,12586.p +1 x(293576,152)RMZU04E,12591.p +1 x(277591,451)RMZU04E,12743.p +1 x(288989,1381)RMZU04E,12764.p
+  +1 x(283211,172)RMZU04E,13111.p +1 x(283510,173)RMZU04E,13193.p +1 x(291206,207)RQXU04E,20336.p <= +1
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+  +1 x(293576,236)RMZU04E,14619.p +1 x(283211,256)RMZU04E,14691.p +1 x(282645,76)RQXU04E,14789.p +1 x(283510,257)RMZU04E,14835.p
+  +1 x(288989,1465)RMZU04E,14962.p +1 x(291206,293)RQXU04E,19010.p <= +1
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+  +1 x(271412,281)RMZU04E,15728.p +1 x(291206,360)YBOLN04M,15752.p +1 x(293576,319)RMZU04E,15771.p +1 x(283211,339)RMZU04E,16094.p
+  +1 x(283510,340)RMZU04E,16348.p <= +1
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+  +1 x(272894,168)RMZU04E,16554.p +1 x(271412,365)RMZU04E,16569.p +1 x(293576,403)RMZU04E,16578.p +1 x(281290,1015)YBOLN04M,16589.p
+  +1 x(282645,248)RQXU04E,18778.p <= +1
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+  +1 x(272894,252)RMZU04E,18969.p +1 x(287182,180)YB5WH04M,19863.p <= +1
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+  +1 x(272287,71)LELVL04M,18346.p <= +1
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+  +1 x(272287,174)LELVL04M,15837.p <= +1
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+  +1 x(292451,224)RMZU04E,18999.p <= +1
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+  +1 x(288768,91)RMZSI04M,11903.p +1 x(288768,100)RMZU04E,19443.p <= +1
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+  +1 x(280804,87)RMZU04E,16177.p <= +1
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+  +1 x(287329,447)YB5WH04M,19837.p <= +1
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+  +1 x(272234,28)RMZU04E,11941.p +1 x(292278,127)RMZU04E,15530.p +1 x(292278,157)LELVL04M,19574.p <= +1
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+ slot(RMZU04E,23734): +1 t_x(281074,120)RMZU04E,414.o +1 x(292278,422)YB5WH04M,12779.p +1 x(284418,218)RMZU04E,13675.p
+  +1 x(281599,6)RMZU04E,19834.p <= +1
+ slot(RMZU04E,23818): +1 t_x(281599,190)RQXU04E,445.o +1 x(294944,37)RQXU04E,10149.p <= +1
+ slot(RMZU04E,23902): +1 t_x(294944,122)RQXU04E,1891.o +1 x(294944,93)YB5WH04M,12211.p +1 x(292278,629)RMZU04E,14834.p
+  +1 x(271214,57)YB3EH04E,18490.p +1 x(292153,23)RQXU04E,19185.p +1 x(292405,0),19187.p +1 x(281599,174)RMZU04E,19343.p
+  +1 x(294944,124)RMZU04E,19533.p <= +1
+ slot(RMZU04E,23986): +1 t_x(292405,84)RMZU04E,1531.o +1 x(294944,199)YB5WH04M,18451.p +1 x(292153,100)YB5WH04M,18452.p
+  +1 x(281599,258)RMZU04E,18454.p +1 x(271214,103)RMZU04E,19162.p <= +1
+ slot(RMZU04E,24069): +1 t_x(271214,186)RMZU04E,121.o +1 x(292153,153)YB5WH04M,17548.p +1 x(293009,63)RMZU04E,17578.p
+  +1 x(292405,167)RMZU04E,17580.p +1 x(294944,252)YB5WH04M,17598.p +1 x(292278,776)LELVL04M,17636.p +1 x(271214,157)YB3EH04E,17688.p
+  +1 x(292405,105)RQXU04E,18678.p <= +1
+ slot(RMZU04E,24153): +1 t_x(293009,119)RQXU04E,1620.o +1 x(288247,35)YB5WH04M,10559.p +1 x(292153,259)YB5WH04M,10960.p
+  +1 x(288247,76)LELVL04M,14528.p +1 x(271214,257)YB3EH04E,19986.p +1 x(292153,312)YB5WH04M,20541.p <= +1
+ slot(RMZU04E,24237): +1 t_x(288247,141)YB5WH04M,1037.o +1 x(271214,354)RMZU04E,9848.p +1 x(288247,126)RMZU04E,12231.p
+  +1 x(289194,3851)RMZU04E,12900.p +1 x(292153,360)RMZU04E,20277.p <= +1
+ slot(RMZU04E,24320): +1 t_x(292153,418)YB5WH04M,1497.o +1 x(283812,42)YBOLN04M,9051.p +1 x(292405,418)RMZU04E,9621.p
+  +1 x(293009,289)YB5WH04M,10546.p +1 x(283812,68)RQXU04E,10791.p +1 x(288247,209)RMZU04E,12624.p +1 x(289194,3934)RMZU04E,14599.p
+  <= +1
+ slot(RMZU04E,24404): +1 t_x(294773,30)RMZU04E,1860.o +1 x(273048,23)YB5WH04M,9622.p +1 x(290055,26)YBOLN04M,10542.p
+  +1 x(292405,502)RMZU04E,11664.p +1 x(281599,676)RMZU04E,13894.p +1 x(290055,71)YBOLN04M,14142.p +1 x(288247,282)LELVL04M,17847.p
+  +1 x(292153,524)YB5WH04M,20420.p <= +1
+ slot(RMZU04E,24488): +1 t_x(290055,114)RMZU04E,1238.o +1 x(273048,76)YB5WH04M,10965.p +1 x(294773,77)YBOLN04M,11345.p
+  +1 x(294773,114)RMZU04E,12334.p +1 x(283812,218)RMZU04E,12423.p +1 x(271214,605)RMZU04E,12457.p +1 x(281599,760)RMZU04E,17611.p
+  +1 x(283812,177)YBOLN04M,17660.p +1 x(293009,448)YB5WH04M,18636.p +1 x(288247,385)LELVL04M,19325.p +1 x(292153,611)RMZU04E,19728.p
+  +1 x(292405,586)RMZU04E,19867.p +1 x(292153,577)YB5WH04M,20090.p <= +1
+ slot(RMZU04E,24572): +1 x(290055,198)RMZU04E,11563.p +1 x(292153,683)YB5WH04M,12412.p +1 x(292405,670)RMZU04E,12484.p
+  +1 x(294944,782)YB5WH04M,12510.p +1 x(273048,129)YB5WH04M,12547.p +1 x(272234,1200)RMZU04E,12716.p +1 x(293009,547)RQXU04E,13316.p
+  +1 x(294773,167)YBOLN04M,13828.p +1 x(271214,689)RMZU04E,13857.p +1 x(283812,267)YBOLN04M,13952.p +1 x(292278,1299)RMZU04E,16559.p
+  +1 x(289194,4186)RMZU04E,17172.p +1 x(283812,302)RMZU04E,19019.p +1 x(294773,198)RMZU04E,19613.p <= +1
+ slot(RMZU04E,24739): +1 t_x(284063,0),630.o +1 x(293250,12)RQXU04E,9141.p +1 x(292153,789)YB5WH04M,13877.p
+  +1 x(294944,888)YB5WH04M,13881.p +1 x(273048,235)YB5WH04M,13892.p +1 x(292405,791)RQXU04E,13898.p +1 x(283812,493)YBOLN04M,15324.p
+  +1 x(271214,801)RQXU04E,15404.p +1 x(290055,297)YBOLN04M,15409.p +1 x(294773,393)YBOLN04M,15457.p +1 x(292405,837)RMZU04E,15488.p
+  +1 x(288247,489)LELVL04M,16060.p +1 x(288247,564)YB5WH04M,16658.p +1 x(290055,342)YBOLN04M,16701.p <= +1
+ slot(RMZU04E,24823): +1 t_x(284250,63)RMZU04E,655.o +1 x(293250,97)RQXU04E,11076.p +1 x(293250,151)YB5WH04M,14947.p
+  +1 x(273048,421)RQXU04E,18243.p +1 x(284063,72)RMZU04E,19350.p <= +1
+ slot(RMZU04E,24906): +1 t_x(295004,0),1900.o +1 x(293168,5)RMZU04E,9181.p +1 x(281599,1178)RMZU04E,15297.p
+  +1 x(294944,1128)RMZU04E,15435.p +1 x(293009,900)RMZU04E,15453.p +1 x(293250,183)RQXU04E,15478.p +1 x(292153,1029)RMZU04E,15509.p
+  +1 x(284063,155)RMZU04E,18673.p +1 x(284250,146)RMZU04E,18702.p +1 x(283812,628)YBOLN04M,19392.p <= +1
+ slot(RMZU04E,24990): +1 t_x(273048,552)YB5WH04M,137.o +1 t_x(295448,0),8164 +1 x(293250,257)YB5WH04M,13027.p
+  +1 x(283812,718)YBOLN04M,16442.p +1 x(293250,310)YB5WH04M,18359.p <= +1
+ slot(RMZU04E,25074): +1 t_x(293250,354)RQXU04E,1655.o +1 t_x(288599,0),7825 +1 x(293168,173)RMZU04E,12228.p
+  +1 x(284063,323)RMZU04E,17539.p +1 x(295004,69)RMZU04E,17543.p +1 x(284250,314)RMZU04E,17981.p +1 x(273048,658)YB5WH04M,19527.p
+  <= +1
+ slot(RMZU04E,25158): +1 t_x(295448,78)RMZU04E,1984.o +1 x(292714,77)YB5WH04M,9144.p +1 x(288599,18)RMZU04E,9190.p
+  +1 x(293096,1)YB3EH04E,9192.p +1 x(293168,236)YB5WH04M,15032.p +1 x(273048,753)RMZU04E,15498.p +1 x(293168,257)RMZU04E,18868.p
+  +1 x(293250,416)YB5WH04M,18886.p <= +1
+ slot(RMZU04E,25241): +1 t_x(293168,340)RMZU04E,1643.o +1 t_x(293964,0),8079 +1 x(293096,51)YB3EH04E,11555.p
+  +1 x(295448,161)RMZU04E,11636.p +1 x(292714,183)YB5WH04M,11708.p +1 x(288599,101)RMZU04E,11991.p +1 x(293250,522)YB5WH04M,19604.p
+  <= +1
+ slot(RMZU04E,25493): +1 t_x(293096,232)RQXU04E,1633.o +1 t_x(287011,29)RMZU04E,7761 +1 x(292714,342)YB5WH04M,14509.p
+  +1 x(293096,301)YB3EH04E,14901.p +1 x(288599,353)RMZU04E,15019.p +1 x(293096,201)YB3EH04E,15929.p +1 x(293168,546)RQXU04E,16141.p
+  <= +1
+ slot(RMZU04E,25576): +1 t_x(288599,436)RMZU04E,1077.o +1 t_x(294048,0),8084 +1 x(293964,273)RMZU04E,14842.p
+  +1 x(287011,112)RMZU04E,14929.p +1 x(292714,501)YB5WH04M,18260.p <= +1
+ slot(RMZU04E,25660): +1 t_x(283812,1350)YBOLN04M,611.o +1 x(293964,357)RMZU04E,9326.p +1 x(294048,40)RMZU04E,9331.p
+  +1 x(287011,196)RMZU04E,9333.p +1 x(283258,78)RMZU04E,9698.p +1 x(292714,571)RQXU04E,19896.p <= +1
+ slot(RMZU04E,25744): +1 t_x(293964,441)RMZU04E,1751.o +1 t_x(284467,0),7678 +1 x(292714,695)RMZU04E,12861.p
+  +1 x(294048,124)RMZU04E,12926.p +1 x(293168,818)YB5WH04M,12930.p +1 x(287011,280)RMZU04E,13054.p +1 x(288599,604)RMZU04E,13119.p
+  +1 x(283258,162)RMZU04E,13167.p +1 x(293096,576)RMZU04E,13191.p +1 x(295448,664)RMZU04E,13492.p +1 x(281599,1990)RQXU04E,16542.p
+  +1 x(292714,712)YB5WH04M,19523.p <= +1
+ slot(RMZU04E,25827): +1 t_x(283258,245)RMZU04E,563.o +1 t_x(271199,0),7496 +1 x(293045,146)RQXU04E,9489.p
+  +1 x(284467,0),9586.p +1 x(292714,778)RMZU04E,16011.p +1 x(287011,363)RMZU04E,16023.p +1 x(293964,524)RMZU04E,16064.p
+  +1 x(294048,207)RMZU04E,16111.p +1 x(288599,687)RMZU04E,16406.p +1 x(293096,651)YB3EH04E,19970.p <= +1
+ slot(RMZU04E,25911): +1 t_x(292714,862)RMZU04E,1576.o +1 t_x(282176,0),7607 +1 x(287011,447)RMZU04E,11522.p
+  +1 x(284467,84)RMZU04E,11572.p +1 x(283258,329)RMZU04E,11578.p +1 x(294048,291)RMZU04E,11626.p +1 x(293964,608)RMZU04E,11979.p
+  +1 x(293009,1877)YB5WH04M,16491.p +1 x(292714,828)RQXU04E,18980.p <= +1
+ slot(RMZU04E,25995): +1 t_x(287011,531)RMZU04E,895.o +1 t_x(285070,0),7694 +1 x(289007,49)RQXU04E,9224.p
+  +1 x(284467,168)RMZU04E,14898.p +1 x(294048,375)RMZU04E,14915.p +1 x(271199,14)RMZU04E,15149.p +1 x(293096,801)YB3EH04E,16438.p
+  +1 x(293168,1061)RQXU04E,16446.p +1 x(293250,1263)YB5WH04M,16461.p +1 x(273048,1558)YB5WH04M,16467.p
+  +1 x(292153,2081)RQXU04E,16511.p +1 x(294944,2180)RQXU04E,16533.p +1 x(292405,2077)RQXU04E,16547.p +1 x(283258,413)RMZU04E,17444.p
+  +1 x(293045,317)RQXU04E,19930.p <= +1
+ slot(RMZU04E,26079): +1 t_x(294048,459)RMZU04E,1763.o +1 t_x(286628,0),7745 +1 x(271199,98)RMZU04E,11595.p
+  +1 x(293045,403)RMZU04E,11717.p +1 x(284467,252)RMZU04E,16266.p +1 x(271214,2157)YB3EH04E,16617.p +1 x(292714,1000)RQXU04E,17385.p
+  <= +1
+ slot(RMZU04E,26162): +1 t_x(284467,335)RMZU04E,680.o +1 t_x(287287,0),7771 +1 x(289007,278)YB5WH04M,13010.p
+  +1 x(271199,181)RMZU04E,13074.p +1 x(282176,133)RMZU04E,13096.p +1 x(285070,36)RMZU04E,13147.p +1 x(286628,35)RMZU04E,13388.p
+  +1 x(293045,486)RMZU04E,13528.p <= +1
+ slot(RMZU04E,26246): +1 t_x(271199,265)RMZU04E,119.o +1 x(286628,119)RMZU04E,9864.p +1 x(285070,120)RMZU04E,10030.p
+  +1 x(282176,217)RMZU04E,10211.p <= +1
+ slot(RMZU04E,26330): +1 t_x(282176,301)RMZU04E,482.o +1 x(289007,384)YB5WH04M,11255.p +1 x(285070,204)RMZU04E,11567.p
+  +1 x(286628,203)RMZU04E,11822.p <= +1
+ slot(RMZU04E,26413): +1 t_x(285070,287)RMZU04E,712.o +1 t_x(285458,0),7706 +1 x(287287,79)RMZU04E,9774.p
+  +1 x(294135,3)YB5WH04M,10092.p +1 x(286628,286)RMZU04E,15130.p <= +1
+ slot(RMZU04E,26497): +1 t_x(286628,370)RMZU04E,854.o +1 x(287287,163)RMZU04E,11752.p +1 x(289007,542)YB5WH04M,14714.p
+  <= +1
+ slot(RMZU04E,26581): +1 t_x(294135,236)LELVL04M,1779.o +1 x(294135,109)YB5WH04M,11958.p +1 x(287287,247)RMZU04E,13472.p
+  +1 x(294135,141)RMZU04E,13653.p +1 x(289007,648)YB5WH04M,20006.p <= +1
+ slot(RMZU04E,26665): +1 t_x(287287,331)RMZU04E,936.o +1 x(294135,184)LELVL04M,14985.p +1 x(289007,734)RQXU04E,16120.p
+  +1 x(289007,701)YB5WH04M,17264.p <= +1
+ slot(RMZU04E,26748): +1 t_x(289007,807)YB5WH04M,1119.o <= +1
+ slot(RMZU04E,26832): +1 t_x(293045,737)RMZU04E,1623.o <= +1
+ slot(RMZU04E,26916): +1 t_x(285458,0),746.o +1 x(295341,1)YB5WH04M,10539.p +1 x(295341,37)RQXU04E,12229.p
+  <= +1
+ slot(RNI04M,34800): +1 t_x(285984,0),807.o <= +1
+ slot(RNI04M,34897): +1 t_x(294231,0),1787.o <= +1
+ slot(RNI04M,34995): <= +1
+ slot(RNI04M,35093): <= +1
+ slot(RNI04M,35190): <= +1
+ slot(RNI04M,35288): <= +1
+ slot(RNI04M,35386): <= +1
+ slot(RNI04M,35483): +1 t_x(287040,23)RNI04M,901.o +1 t_x(290578,0),7905 <= +1
+ slot(RNI04M,35581): +1 t_x(290578,0),1299.o +1 t_x(285747,0),7721 <= +1
+ slot(RNI04M,35679): +1 t_x(298180,50)RNI04M,2391.o +1 t_x(290082,0),7879 <= +1
+ slot(RNI04M,35776): +1 t_x(297164,65)RNI04M,2270.o +1 x(298180,147)RNI04M,9921.p +1 x(290578,9)RNI04M,19022.p
+  +1 x(287924,94)RNI04M,19112.p <= +1
+ slot(RNI04M,35874): +1 t_x(285747,0),781.o +1 x(293362,45)RNI04M,9011.p +1 x(287924,192)RNI04M,9343.p
+  <= +1
+ slot(RNI04M,35972): +1 t_x(277197,29)EG11G04M,199.o +1 x(285383,56)RNI04M,9057.p +1 x(285747,68)RNI04M,11056.p
+  +1 x(290578,205)RNI04M,11128.p +1 x(293362,143)RNI04M,11282.p +1 x(298180,343)RNI04M,11311.p +1 x(287040,512)RNI04M,11580.p
+  <= +1
+ slot(RNI04M,36069): +1 t_x(285383,153)RNI04M,740.o +1 t_x(278295,0),7531 +1 x(277197,108)EG11G04M,19308.p
+  +1 x(287924,340)LELVL04M,19315.p +1 x(285747,165)RNI04M,19322.p +1 x(290082,81)RNI04M,19323.p +1 x(293445,10)RNI04M,19364.p
+  <= +1
+ slot(RNI04M,36167): +1 t_x(290082,179)RNI04M,1242.o +1 t_x(288253,0),7811 +1 x(293445,108)RNI04M,9050.p
+  +1 x(278295,7)RNI04M,9106.p +1 x(290858,37)RNI04M,10652.p <= +1
+ slot(RNI04M,36265): +1 t_x(287924,547)LELVL04M,1002.o +1 t_x(297232,24)RNI04M,8289 +1 x(293957,87)RNI04M,9307.p
+  +1 x(293445,206)RNI04M,18719.p +1 x(290082,277)RNI04M,18753.p +1 x(278295,105)RNI04M,18834.p +1 x(290858,135)RNI04M,18866.p
+  <= +1
+ slot(RNI04M,36362): +1 t_x(290858,0),1326.o +1 t_x(293252,0),8045 +1 x(293445,303)RNI04M,17732.p +1 x(285383,446)RNI04M,17893.p
+  +1 x(293957,184)RNI04M,17938.p +1 x(277197,423)EG11G04M,18050.p <= +1
+ slot(RNI04M,36460): +1 t_x(293445,401)RNI04M,1672.o +1 t_x(296307,0),8241 +1 x(288253,263)RNI04M,13789.p
+  +1 x(278295,300)RNI04M,13790.p +1 x(293252,81)RNI04M,13791.p +1 x(297232,219)RNI04M,13792.p +1 x(290082,472)RNI04M,13795.p
+  +1 x(290858,330)RNI04M,13796.p +1 x(287924,753)LELVL04M,13799.p +1 x(285383,544)RNI04M,13801.p +1 x(285747,556)RNI04M,13803.p
+  +1 x(277197,563)RNI04M,13806.p +1 x(290578,693)RNI04M,13818.p +1 x(297164,846)RNI04M,13820.p +1 x(298180,831)RNI04M,13836.p
+  +1 x(287040,1000)RNI04M,13856.p +1 x(293957,282)RNI04M,14192.p +1 x(293362,631)RNI04M,14379.p <= +1
+ slot(RNI04M,36558): +1 t_x(293362,171)RNI04M,1664.o +1 t_x(295274,0),8152 +1 x(288253,361)RNI04M,16453.p
+  +1 x(278295,398)RNI04M,16454.p +1 x(297232,317)RNI04M,16456.p +1 x(293445,499)RNI04M,16459.p +1 x(290082,570)RNI04M,16476.p
+  +1 x(293957,380)RNI04M,16507.p +1 x(287924,857)LELVL04M,16508.p +1 x(285383,642)RNI04M,16516.p +1 x(285747,654)RNI04M,16536.p
+  +1 x(293252,179)RNI04M,16539.p +1 x(277197,659)EG11G04M,16557.p +1 x(290858,428)RNI04M,16568.p +1 x(297164,944)RNI04M,16577.p
+  +1 x(290578,791)RNI04M,16605.p +1 x(298180,929)RNI04M,16629.p +1 x(287040,1098)RNI04M,16738.p <= +1
+ slot(RNI04M,36655): +1 t_x(278295,495)RNI04M,241.o +1 t_x(292533,0),8003 +1 x(288253,458)RNI04M,19460.p
+  +1 x(297232,414)RNI04M,19488.p +1 x(293957,477)RNI04M,19519.p +1 x(293252,276)RNI04M,19553.p <= +1
+ slot(RNI04M,36753): +1 t_x(288253,556)RNI04M,1040.o +1 x(295274,132)RNI04M,9024.p +1 x(296307,167)RNI04M,9047.p
+  +1 x(287937,19)RNI04M,9135.p +1 x(293252,374)RNI04M,9959.p +1 x(288529,22)RNI04M,10025.p +1 x(302758,79)RNI04M,10112.p
+  +1 x(297232,512)RNI04M,10190.p <= +1
+ slot(RNI04M,36851): +1 t_x(297232,610)RNI04M,2280.o +1 x(290215,38)LELVL04M,9704.p +1 x(288696,17)RNI04M,9943.p
+  +1 x(293252,472)RNI04M,19952.p <= +1
+ slot(RNI04M,36948): +1 t_x(293252,569)RNI04M,1656.o +1 x(292533,5)RNI04M,9110.p +1 x(287438,56)RNI04M,9547.p
+  +1 x(296307,362)RNI04M,18583.p +1 x(302758,274)RNI04M,18596.p +1 x(288529,217)RNI04M,18609.p +1 x(287937,214)RNI04M,18620.p
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+  +1 x(288696,114)RNI04M,18694.p <= +1
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+  +1 x(295274,425)RNI04M,10853.p +1 x(288253,849)RNI04M,10857.p +1 x(296307,460)RNI04M,10974.p +1 x(290082,1058)RNI04M,11001.p
+  +1 x(287924,1364)RNI04M,11018.p +1 x(292533,103)RNI04M,11035.p +1 x(293957,868)RNI04M,11052.p +1 x(293252,667)RNI04M,11060.p
+  +1 x(287937,312)RNI04M,11094.p +1 x(297164,1432)RNI04M,11157.p +1 x(293445,987)RNI04M,11194.p +1 x(278295,886)RNI04M,11245.p
+  +1 x(290858,916)RNI04M,11327.p +1 x(287438,154)RNI04M,11497.p +1 x(290215,238)RNI04M,11677.p +1 x(285383,1130)RNI04M,11855.p
+  +1 x(288529,315)RNI04M,12073.p <= +1
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+  +1 x(302758,470)RNI04M,12295.p +1 x(295274,523)RNI04M,12296.p +1 x(288696,310)RNI04M,12298.p +1 x(293252,765)RNI04M,12299.p
+  +1 x(297232,903)RNI04M,12302.p +1 x(288253,947)RNI04M,12305.p +1 x(278295,984)RNI04M,12313.p +1 x(290858,1014)RNI04M,12319.p
+  +1 x(290082,1156)RNI04M,12324.p +1 x(287924,1462)RNI04M,12327.p +1 x(285383,1228)RNI04M,12328.p +1 x(285747,1240)RNI04M,12338.p
+  +1 x(277197,1210)EG11G04M,12339.p +1 x(287438,252)RNI04M,12341.p +1 x(297164,1530)RNI04M,12343.p +1 x(293957,966)RNI04M,12350.p
+  +1 x(290578,1377)RNI04M,12355.p +1 x(293362,1315)RNI04M,12361.p +1 x(298180,1515)RNI04M,12375.p +1 x(287040,1684)RNI04M,12394.p
+  +1 x(296307,558)RNI04M,12647.p +1 x(287937,410)RNI04M,12749.p +1 x(293445,1085)RNI04M,12908.p <= +1
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+  +1 x(302758,567)RNI04M,16655.p +1 x(290215,433)RNI04M,16704.p +1 x(287438,349)RNI04M,16749.p +1 x(293530,15)RNI04M,16805.p
+  +1 x(288696,407)RNI04M,16925.p <= +1
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+  +1 x(288529,608)RNI04M,17658.p +1 x(302758,665)RNI04M,17667.p +1 x(290215,531)RNI04M,17673.p +1 x(287438,447)RNI04M,17747.p
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+  <= +1
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+  <= +1
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+  +1 x(293530,406)RNI04M,18858.p +1 x(287438,740)RNI04M,18982.p <= +1
+ slot(RNI04M,37730): +1 t_x(287438,794)RJIU04M,953.o +1 x(300430,157)RNI04M,11150.p +1 x(288302,85)RNI04M,11588.p
+  +1 x(293530,504)RNI04M,19499.p <= +1
+ slot(RNI04M,37827): +1 t_x(288302,182)RNI04M,1046.o +1 t_x(297362,0),8295 +1 x(293530,600)RJIU04M,15220.p
+  +1 x(290215,1019)RNI04M,15250.p +1 x(288529,1096)RNI04M,15254.p +1 x(302758,1138)RJIU04M,15258.p +1 x(296307,1241)RNI04M,15268.p
+  +1 x(293521,617)RNI04M,15273.p +1 x(292533,884)RNI04M,15274.p +1 x(297232,1586)RNI04M,15276.p +1 x(288253,1630)RNI04M,15277.p
+  +1 x(288696,993)RNI04M,15278.p +1 x(278295,1667)RNI04M,15280.p +1 x(293445,1757)RJIU04M,15283.p +1 x(290082,1839)RNI04M,15285.p
+  +1 x(297164,2213)RNI04M,15287.p +1 x(293252,1448)RNI04M,15291.p +1 x(287924,2145)RNI04M,15298.p +1 x(285383,1911)RNI04M,15302.p
+  +1 x(285747,1923)RNI04M,15306.p +1 x(277197,1929)RJIU04M,15325.p +1 x(290858,1697)RNI04M,15349.p +1 x(290578,2060)RNI04M,15357.p
+  +1 x(295274,1206)RNI04M,15376.p +1 x(298180,2198)RNI04M,15395.p +1 x(287040,2367)RNI04M,15484.p +1 x(288302,204)RJIU04M,15526.p
+  +1 x(300430,254)RNI04M,15531.p +1 x(287438,935)RNI04M,15549.p +1 x(287937,1078)RJIU04M,15718.p +1 x(293957,1640)RJIU04M,16005.p
+  +1 x(293362,1998)RNI04M,16292.p <= +1
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+  +1 x(293530,688)RJIU04M,17724.p <= +1
+ slot(RNI04M,38023): +1 t_x(296307,1437)RNI04M,2149.o +1 x(292533,1080)RNI04M,13776.p +1 x(293530,775)RJIU04M,13777.p
+  +1 x(293521,813)LELVL04M,13778.p +1 x(290215,1174)LELVL04M,13781.p +1 x(288696,1189)RNI04M,13782.p +1 x(288529,1289)RJIU04M,13784.p
+  +1 x(302758,1313)RJIU04M,13785.p +1 x(285671,100)RJIU04M,14035.p +1 x(288302,378)RNI04M,14045.p +1 x(300430,450)RNI04M,14054.p
+  +1 x(295274,1402)RNI04M,14094.p +1 x(287438,1131)RNI04M,14098.p +1 x(287937,1253)RJIU04M,14217.p <= +1
+ slot(RNI04M,38120): +1 t_x(293521,607)LELVL04M,1682.o +1 x(294541,66)RJIU04M,9229.p <= +1
+ slot(RNI04M,38218): +1 t_x(295274,1597)RNI04M,1942.o +1 x(291843,31)LELVL04M,10561.p +1 x(294541,154)RJIU04M,13804.p
+  +1 x(291843,79)RNI04M,16441.p +1 x(293521,1004)RJIU04M,16468.p +1 x(300430,645)RNI04M,16469.p +1 x(292533,1275)RNI04M,16488.p
+  +1 x(296307,1632)RNI04M,16495.p <= +1
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+  +1 x(291843,237)LELVL04M,15295.p +1 x(285671,364)RJIU04M,15493.p +1 x(294541,329)RJIU04M,16443.p +1 x(285671,408)RNI04M,16466.p
+  +1 x(293521,1081)BR404M,17534.p +1 x(292533,1373)RNI04M,19606.p <= +1
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+  +1 x(291843,261)RJIU04M,11725.p <= +1
+ slot(RNI04M,38511): +1 t_x(294531,0),1818.o +1 x(295319,14)RJIU04M,9981.p +1 x(291843,340)LELVL04M,14883.p
+  <= +1
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+  +1 x(294541,570)RNI04M,12524.p +1 x(295319,70)RNI04M,12639.p +1 x(293521,1356)RJIU04M,18869.p <= +1
+ slot(RNI04M,38706): +1 t_x(297362,480)RNI04M,2298.o +1 x(294531,69)RNI04M,11007.p +1 x(295319,167)RNI04M,15741.p
+  +1 x(300430,1133)RNI04M,17492.p +1 x(292533,1763)RNI04M,17493.p +1 x(295274,2085)RNI04M,17494.p +1 x(296307,2120)RNI04M,17495.p
+  +1 x(297232,2465)RNI04M,17496.p +1 x(288253,2509)RNI04M,17498.p +1 x(291843,524)RJIU04M,17499.p +1 x(293252,2327)RNI04M,17503.p
+  +1 x(278295,2546)RNI04M,17504.p +1 x(290082,2718)RNI04M,17516.p +1 x(285747,2802)RNI04M,17522.p +1 x(290578,2939)RNI04M,17540.p
+  <= +1
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+  +1 x(294541,765)RNI04M,17577.p +1 x(285671,890)RJIU04M,17586.p +1 x(291843,665)RNI04M,18916.p <= +1
+ slot(RNI04M,38902): +1 t_x(294541,856)RJIU04M,1819.o +1 x(293565,20)RNI04M,9743.p +1 x(295319,363)RNI04M,17048.p
+  +1 x(297362,676)RNI04M,17137.p +1 x(294531,231)BR404M,17179.p +1 x(295319,453)RJIU04M,19437.p +1 x(291843,753)LELVL04M,20001.p
+  <= +1
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+  +1 x(294531,366)RJIU04M,14472.p +1 x(293565,170)RJIU04M,14522.p +1 x(287924,3334)LELVL04M,17520.p +1 x(298180,3415)EBEEC04M,17557.p
+  +1 x(290858,2928)RNS04M,17753.p +1 x(295319,558)RNI04M,18255.p +1 x(297362,871)RNI04M,18316.p +1 x(291843,875)RJIU04M,19288.p
+  <= +1
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+  +1 x(297164,3535)EBEEC04M,17497.p <= +1
+ slot(RNI04M,39293): +1 t_x(293566,216)RNI04M,1699.o +1 x(295319,717)RJIU04M,11374.p <= +1
+ slot(RNI04M,39390): +1 x(293565,508)RNI04M,12615.p <= +1
+ slot(RNI04M,39488): +1 t_x(289563,91)RNI04M,1183.o +1 x(289164,1)RJIU04M,10114.p +1 x(295532,41)RJIU04M,10355.p
+  <= +1
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+  +1 x(289563,144)RJIU04M,18217.p +1 x(289563,189)RNI04M,19040.p +1 x(289164,58)RNI04M,19650.p <= +1
+ slot(RNI04M,39683): +1 t_x(289164,89)RJIU04M,1133.o +1 t_x(296565,0),8256 +1 x(292265,16)RJIU04M,10968.p
+  +1 x(294327,2)RJIU04M,11011.p +1 x(290491,129)RNI04M,11025.p +1 x(301582,38)RNI04M,11029.p +1 x(295532,129)RJIU04M,11030.p
+  +1 x(289563,232)RJIU04M,11046.p +1 x(289563,286)RNI04M,17207.p +1 x(289164,155)RNI04M,18966.p +1 x(295532,193)RNI04M,19557.p
+  <= +1
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+  +1 x(290491,227)RNI04M,15001.p +1 x(295532,291)RNI04M,17120.p +1 x(289164,253)RNI04M,17139.p <= +1
+ slot(RNI04M,39879): +1 t_x(290491,325)RNI04M,1282.o +1 x(289318,108)RNI04M,11716.p +1 x(301582,234)RNI04M,12475.p
+  +1 x(289164,351)RNI04M,14450.p +1 x(292265,228)$LELVL04M,14459.p +1 x(289354,39)RNI04M,14669.p +1 x(294327,178)RJIU04M,15049.p
+  +1 x(290491,363)RNS04M,18984.p +1 x(295532,389)RNI04M,19043.p +1 x(292265,191)RJIU04M,19049.p <= +1
+ slot(RNI04M,39976): +1 t_x(292265,0),1517.o +1 x(289354,136)RNI04M,9263.p +1 x(289318,199)RJIU04M,14688.p
+  +1 x(295532,480)RJIU04M,14728.p +1 x(289563,579)RNI04M,15084.p +1 x(289164,440)RJIU04M,17943.p +1 x(292265,336)RNI04M,17950.p
+  +1 x(290491,422)RNI04M,18073.p +1 x(294327,266)RJIU04M,18198.p <= +1
+ slot(RNI04M,40074): +1 t_x(294327,120)RJIU04M,1793.o +1 x(289232,11)RNI04M,9084.p +1 x(289318,287)RJIU04M,15972.p
+  +1 x(292265,434)RNI04M,16074.p +1 x(289164,528)RJIU04M,16128.p +1 x(295532,568)RJIU04M,16209.p +1 x(290491,520)RNI04M,16320.p
+  <= +1
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+  +1 x(292265,532)RNI04M,12285.p +1 x(289164,615)RJIU04M,12288.p +1 x(289354,332)RNI04M,12309.p +1 x(294327,441)RJIU04M,12314.p
+  +1 x(295532,656)RJIU04M,12345.p +1 x(289563,759)RJIU04M,12351.p +1 x(289318,375)RJIU04M,12438.p <= +1
+ slot(RNI04M,40269): +1 t_x(289318,462)RJIU04M,1157.o +1 x(289354,429)RNI04M,11021.p +1 x(296565,145)RNI04M,12055.p
+  +1 x(301132,180)RNI04M,12120.p <= +1
+ slot(RNI04M,40367): +1 t_x(296565,243)RNI04M,2183.o +1 x(301132,278)RNI04M,12871.p +1 x(294327,677)RNI04M,17171.p
+  +1 x(297135,167)RNI04M,17450.p +1 x(289318,550)RJIU04M,18152.p +1 x(289232,304)RNI04M,18250.p <= +1
+ slot(RNI04M,40465): +1 t_x(297135,0),2265.o +1 x(289232,398)RJIU04M,12424.p +1 x(296565,341)RNI04M,14997.p
+  +1 x(301132,376)RNI04M,15069.p <= +1
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+  +1 x(301132,473)RNI04M,16158.p +1 x(289354,701)RJIU04M,16999.p +1 x(289318,791)RNI04M,17142.p +1 x(292265,894)RJIU04M,17446.p
+  <= +1
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+ slot(RNI04M,40758): <= +1
+ slot(RNI04M,40855): +1 t_x(293326,0),1661.o +1 x(289232,837)RJIU04M,15875.p <= +1
+ slot(RNI04M,40953): +1 t_x(296153,0),2115.o +1 x(289354,1113)RNI04M,15850.p <= +1
+ slot(RNI04M,41051): +1 t_x(289232,988)RNI04M,1143.o +1 t_x(289201,0),7844 <= +1
+ slot(RNI04M,41148): +1 t_x(289201,0),1140.o <= +1
+ slot(RNI04M,41246): +1 x(289455,10)RNI04M,10331.p <= +1
+ slot(RNI04M,41344): +1 x(289455,108)RNI04M,10735.p <= +1
+ slot(RNI04M,41441): +1 t_x(289455,205)RNI04M,1171.o +1 x(287891,12)RJIU04M,9240.p +1 x(292297,20)RNI04M,9594.p
+  <= +1
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+  +1 x(289455,315)RJIU04M,19652.p <= +1
+ slot(RNI04M,41637): +1 t_x(287891,187)RJIU04M,995.o +1 x(300356,15)RJIU04M,9434.p +1 x(287891,233)RNI04M,14466.p
+  +1 x(292297,236)RJIU04M,14469.p +1 x(289455,401)RNI04M,16345.p <= +1
+ slot(RNI04M,41734): +1 t_x(293188,131)RNI04M,1646.o +1 x(289455,490)RJIU04M,14526.p +1 x(300356,103)RJIU04M,14608.p
+  +1 x(287891,330)RNI04M,17157.p <= +1
+ slot(RNI04M,41832): +1 x(293188,229)RNI04M,9580.p +1 x(300356,246)RNI04M,12174.p +1 x(292297,411)RNI04M,16231.p
+  +1 x(287891,428)RNI04M,19454.p +1 x(289455,596)RNI04M,20465.p <= +1
+ slot(RNI04M,41930): +1 t_x(292297,500)RJIU04M,1522.o +1 x(290406,92)RJIU04M,9179.p +1 x(292569,2)RJIU04M,9279.p
+  +1 x(287891,526)RNI04M,15860.p +1 x(293188,321)RJIU04M,15903.p +1 x(300356,344)RNI04M,17389.p <= +1
+ slot(RNI04M,42027): +1 t_x(300142,0),2477.o +1 x(292569,58)RNI04M,10808.p +1 x(293188,409)RJIU04M,11705.p
+  +1 x(300356,441)RNI04M,20170.p <= +1
+ slot(RNI04M,42125): +1 t_x(287119,45)RNI04M,909.o +1 t_x(294365,0),8095 +1 x(293188,497)RJIU04M,14524.p
+  <= +1
+ slot(RNI04M,42223): +1 t_x(300356,630)RJIU04M,2496.o +1 x(290406,325)RNI04M,10758.p +1 x(293188,585)RJIU04M,12855.p
+  +1 x(287891,802)RJIU04M,12875.p +1 x(300356,637)RNI04M,20436.p <= +1
+ slot(RNI04M,42320): +1 t_x(290406,422)RNI04M,1271.o +1 x(300097,12)RNI04M,9014.p +1 x(297554,22)RNI04M,10300.p
+  +1 x(297554,57)$EBEEC04M,14730.p +1 x(300142,37)RNI04M,20409.p <= +1
+ slot(RNI04M,42418): +1 t_x(297554,120)RNI04M,2326.o +1 x(287119,232)RJIU04M,10023.p +1 x(300097,110)RNI04M,11047.p
+  +1 x(287119,320)RJIU04M,11175.p +1 x(292569,617)RJIU04M,12785.p +1 x(290406,520)RNI04M,15975.p +1 x(292569,529)RJIU04M,16159.p
+  +1 x(300356,806)RJIU04M,16344.p <= +1
+ slot(RNI04M,42613): +1 t_x(294365,134)RNI04M,1796.o +1 t_x(287703,0),7786 +1 x(295238,17)RNI04M,9231.p
+  +1 x(300356,1027)RNI04M,12931.p +1 x(292297,1192)RNI04M,12975.p +1 x(292569,644)RNI04M,20168.p <= +1
+ slot(RNI04M,42711): +1 t_x(301656,58)RNI04M,2616.o +1 x(297852,206)RJIU04M,9877.p +1 x(294365,232)RNI04M,10422.p
+  +1 x(287119,408)RJIU04M,12545.p +1 x(300097,397)RJIU04M,12548.p +1 x(290406,794)RJIU04M,12851.p +1 x(292569,705)RJIU04M,19923.p
+  +1 x(295882,37)RNI04M,20329.p <= +1
+ slot(RNI04M,42809): +1 t_x(292569,840)RNI04M,1555.o +1 x(290342,27)RJIU04M,9230.p +1 x(295745,24)RNI04M,9357.p
+  +1 x(287703,14)RNI04M,10040.p +1 x(301656,156)RNI04M,13288.p +1 x(294365,330)RNI04M,13422.p +1 x(295882,135)RNI04M,18227.p
+  +1 x(287119,496)RJIU04M,20172.p +1 x(292569,793)RJIU04M,20511.p <= +1
+ slot(RNI04M,42906): +1 t_x(295882,0),2063.o +1 x(301656,253)RNI04M,11260.p +1 x(294365,427)RNI04M,11386.p
+  +1 x(297852,382)RJIU04M,11819.p +1 x(287703,111)RNI04M,11899.p +1 x(295745,96)RNS04M,11997.p +1 x(287119,584)RJIU04M,14382.p
+  +1 x(290406,970)RJIU04M,14606.p +1 x(287119,631)RNI04M,17037.p <= +1
+ slot(RNI04M,43004): +1 t_x(297852,441)RJIU04M,2357.o +1 x(295238,408)RNI04M,11532.p +1 x(287703,209)RNI04M,13560.p
+  +1 x(295745,196)RNS04M,13561.p <= +1
+ slot(RNI04M,43102): +1 t_x(287703,307)RNI04M,977.o +1 x(290342,359)RNI04M,11547.p +1 x(295238,496)RJIU04M,13056.p
+  +1 x(295238,584)RJIU04M,14471.p +1 x(301656,449)RNI04M,14859.p +1 x(295745,296)RNS04M,15007.p +1 x(300097,748)RJIU04M,17093.p
+  +1 x(295745,396)RNS04M,17435.p +1 x(287119,827)RNI04M,19317.p +1 x(300097,794)RNI04M,19363.p +1 x(292569,1133)RNI04M,19485.p
+  <= +1
+ slot(RNS04M,37200): +1 t_x(285662,0),767.o +1 t_x(288224,0),7808 +1 x(290858,428)RNI04M,16568.p <= +1
+ slot(RNS04M,37300): +1 t_x(288224,0),1035.o +1 t_x(294490,0),8103 <= +1
+ slot(RNS04M,37400): +1 t_x(294490,0),1810.o <= +1
+ slot(RNS04M,37500): <= +1
+ slot(RNS04M,37600): +1 x(290858,916)RNI04M,11327.p <= +1
+ slot(RNS04M,37800): +1 t_x(297334,0),2290.o +1 x(290858,1014)RNI04M,12319.p <= +1
+ slot(RNS04M,37900): +1 t_x(303525,0),2814.o <= +1
+ slot(RNS04M,38000): +1 t_x(290009,0),1230.o <= +1
+ slot(RNS04M,38100): +1 t_x(303103,0),2768.o +1 t_x(291317,0),7946 <= +1
+ slot(RNS04M,38200): +1 t_x(291317,0),1393.o <= +1
+ slot(RNS04M,38300): <= +1
+ slot(RNS04M,38400): +1 t_x(287541,0),963.o +1 x(290858,1697)RNI04M,15349.p <= +1
+ slot(RNS04M,38600): +1 t_x(295879,73)RNS04M,2062.o +1 x(294503,47)RNS04M,9772.p <= +1
+ slot(RNS04M,38700): +1 t_x(294503,0),1814.o +1 t_x(294779,53)RNS04M,8122 +1 x(295809,2)BR404M,17827.p
+  <= +1
+ slot(RNS04M,38800): +1 t_x(294779,153)RNS04M,1861.o +1 t_x(301010,5)RNS04M,8405 +1 x(295809,77)BR404M,10263.p
+  +1 x(294503,247)RNS04M,18748.p +1 x(295879,273)RNS04M,18925.p <= +1
+ slot(RNS04M,38900): +1 t_x(301010,105)RNS04M,2554.o +1 t_x(295594,0),8179 +1 x(295809,221)RNS04M,13183.p
+  +1 x(294779,253)RNS04M,17311.p <= +1
+ slot(RNS04M,39000): +1 t_x(295594,72)RNS04M,2016.o +1 t_x(290166,40)RNS04M,7884 +1 x(301010,205)RNS04M,14464.p
+  +1 x(295809,302)BR404M,14477.p +1 x(294779,353)RNS04M,14615.p +1 x(294503,447)RNS04M,14854.p +1 x(295879,473)RNS04M,15096.p
+  <= +1
+ slot(RNS04M,39100): +1 t_x(290166,140)RNS04M,1250.o +1 t_x(291679,82)RNS04M,7971 +1 x(295594,172)RNS04M,15767.p
+  +1 x(301010,305)RNS04M,15802.p +1 x(294779,453)RNS04M,15831.p +1 x(294503,547)RNS04M,15989.p +1 x(295879,573)RNS04M,16175.p
+  <= +1
+ slot(RNS04M,39200): +1 t_x(291679,182)RNS04M,1445.o +1 t_x(294950,20)RNS04M,8134 +1 x(294940,96)RNS04M,9947.p
+  +1 x(290166,240)RNS04M,17105.p +1 x(295594,272)RNS04M,17155.p +1 x(301010,405)RNS04M,17288.p <= +1
+ slot(RNS04M,39300): +1 t_x(294950,120)RNS04M,1893.o +1 x(292967,13)RNS04M,9097.p +1 x(290491,32)RNI04M,9133.p
+  +1 x(294940,188)BR404M,16210.p +1 x(291679,282)RNS04M,18197.p +1 x(290166,340)RNS04M,18307.p <= +1
+ slot(RNS04M,39400): +1 t_x(294940,263)BR404M,1890.o +1 x(292967,113)RNS04M,11015.p +1 x(290491,129)RNI04M,11025.p
+  +1 x(294950,220)RNS04M,11028.p +1 x(291679,382)RNS04M,11065.p +1 x(290166,440)RNS04M,11100.p +1 x(295594,472)RNS04M,11149.p
+  +1 x(301010,605)RNS04M,11207.p +1 x(294779,753)RNS04M,11362.p +1 x(294503,847)RNS04M,11558.p +1 x(295879,873)RNS04M,11736.p
+  <= +1
+ slot(RNS04M,39500): +1 t_x(295809,321)RNS04M,2050.o +1 x(294940,396)RNS04M,12380.p +1 x(292967,213)RNS04M,12572.p
+  +1 x(294950,320)RNS04M,12601.p +1 x(291679,482)RNS04M,12642.p +1 x(290166,540)RNS04M,12663.p +1 x(294779,853)RNS04M,12693.p
+  +1 x(295594,572)RNS04M,12695.p +1 x(301010,705)RNS04M,12742.p +1 x(294503,947)RNS04M,12754.p +1 x(295879,973)RNS04M,12805.p
+  +1 x(290491,227)RNI04M,15001.p <= +1
+ slot(RNS04M,39600): +1 t_x(290491,325)RNI04M,1282.o +1 t_x(291484,0),7953 +1 x(292967,313)RNS04M,14988.p
+  +1 x(294950,420)RNS04M,17358.p +1 x(290491,363)RNS04M,18984.p <= +1
+ slot(RNS04M,39700): +1 t_x(292967,413)RNS04M,1611.o +1 t_x(295932,35)RNS04M,8218 +1 x(291484,88)RNS04M,11904.p
+  +1 x(294940,563)BR404M,17363.p +1 x(290858,2928)RNS04M,17753.p +1 x(290491,422)RNI04M,18073.p <= +1
+ slot(RNS04M,39800): +1 t_x(291484,188)RNS04M,1412.o +1 t_x(295980,108)RNS04M,8224 +1 x(295932,135)RNS04M,9967.p
+  +1 x(290491,520)RNI04M,16320.p <= +1
+ slot(RNS04M,39900): +1 t_x(295932,235)RNS04M,2079.o +1 t_x(287020,173)RNS04M,7762 +1 x(295980,208)RNS04M,11939.p
+  <= +1
+ slot(RNS04M,40000): +1 t_x(295980,308)RNS04M,2089.o +1 t_x(298249,229)RNS04M,8341 +1 x(287020,273)RNS04M,9976.p
+  +1 x(294940,863)BR404M,14610.p <= +1
+ slot(RNS04M,40100): +1 t_x(287020,373)RNS04M,899.o +1 t_x(290696,130)RNS04M,7912 +1 x(298249,329)RNS04M,11880.p
+  +1 x(289045,331)RNS04M,12169.p +1 x(294940,996)RNS04M,18122.p <= +1
+ slot(RNS04M,40300): +1 t_x(298249,529)RNS04M,2400.o +1 t_x(293070,284)RNS04M,8035 +1 x(290696,330)RNS04M,9948.p
+  <= +1
+ slot(RNS04M,40400): +1 t_x(290696,430)RNS04M,1312.o +1 t_x(291267,311)RNS04M,7941 +1 x(293070,384)RNS04M,11989.p
+  <= +1
+ slot(RNS04M,40500): +1 t_x(289045,531)RNS04M,1123.o +1 t_x(286638,54)RNS04M,7746 +1 x(291267,411)RNS04M,9857.p
+  +1 x(293070,484)RNS04M,10493.p <= +1
+ slot(RNS04M,40600): +1 t_x(293070,584)RNS04M,1627.o +1 t_x(298619,0),8361 +1 x(290455,354)RNS04M,9794.p
+  +1 x(291267,511)RNS04M,13557.p <= +1
+ slot(RNS04M,40700): +1 t_x(291267,611)RNS04M,1384.o +1 t_x(305019,0),8579 +1 x(301621,257)RNS04M,11628.p
+  +1 x(286638,254)RNS04M,11707.p +1 x(290455,454)RNS04M,12034.p <= +1
+ slot(RNS04M,40800): +1 t_x(290455,554)RNS04M,1279.o +1 t_x(263503,0),7468 +1 x(298619,123)RNS04M,11776.p
+  +1 x(305019,54)RNS04M,12150.p +1 x(301621,357)RNS04M,13543.p +1 x(286638,354)RNS04M,13722.p <= +1
+ slot(RNS04M,40900): +1 t_x(301621,457)RNS04M,2615.o +1 x(305019,154)RNS04M,9668.p +1 x(298619,223)RNS04M,9910.p
+  +1 x(286638,454)RNS04M,10138.p <= +1
+ slot(RNS04M,41000): +1 t_x(286638,554)RNS04M,855.o +1 x(263503,36)RNS04M,9687.p +1 x(305019,254)RNS04M,13483.p
+  +1 x(298619,323)RNS04M,13623.p +1 x(290455,706)RVKWS04,15146.p <= +1
+ slot(RNS04M,41100): +1 t_x(298619,423)RNS04M,2451.o +1 x(304778,30)RVKWS04,9793.p +1 x(294121,29)RVKWS04,9999.p
+  +1 x(263503,136)RNS04M,13681.p +1 x(305019,354)RNS04M,15018.p +1 x(286638,654)RNS04M,15174.p <= +1
+ slot(RNS04M,41300): +1 t_x(305019,554)RNS04M,2960.o +1 x(304778,125)RVKWS04,11710.p +1 x(263503,336)RNS04M,11850.p
+  +1 x(294121,220)RVKWS04,11996.p <= +1
+ slot(RNS04M,41400): +1 t_x(263503,436)RNS04M,51.o +1 t_x(276911,0),7513 +1 x(304778,283)RNS04M,13493.p
+  <= +1
+ slot(RNS04M,41500): +1 t_x(304778,383)RNS04M,2937.o +1 t_x(283746,0),7645 +1 x(263503,536)RNS04M,17419.p
+  <= +1
+ slot(RNS04M,41600): +1 t_x(294121,332)RNS04M,1775.o +1 x(304778,483)RNS04M,17422.p <= +1
+ slot(RNS04M,41700): +1 t_x(276911,59)RNS04M,186.o <= +1
+ slot(RNS04M,41800): +1 t_x(283746,98)RNS04M,605.o <= +1
+ slot(RNS04M,41900): <= +1
+ slot(RNS04M,42000): +1 t_x(263558,0),54.o <= +1
+ slot(RNS04M,42100): +1 t_x(290454,0),1278.o <= +1
+ slot(RNS04M,42200): +1 t_x(291052,0),1354.o <= +1
+ slot(RNS04M,42300): <= +1
+ slot(RNS04M,42400): +1 t_x(301656,58)RNI04M,2616.o <= +1
+ slot(RNS04M,42500): +1 x(301656,156)RNI04M,13288.p <= +1
+ slot(RNS04M,42600): +1 t_x(263574,0),57.o +1 x(301656,253)RNI04M,11260.p <= +1
+ slot(RNS04M,42800): +1 t_x(301957,162)RNS04M,2646.o +1 x(301656,449)RNI04M,14859.p +1 x(263574,189)RNS04M,15089.p
+  <= +1
+ slot(RNS04M,43000): +1 t_x(291761,109)RNS04M,1452.o +1 x(293965,27)RVKWS04,9339.p +1 x(295745,24)RNI04M,9357.p
+  +1 x(293139,40)RNS04M,9419.p +1 x(295745,96)RNS04M,11997.p +1 x(293965,122)RVKWS04,12156.p <= +1
+ slot(RNS04M,43100): +1 t_x(293965,218)$RVKWS04,1752.o +1 t_x(293139,140)RNS04M,8040 +1 x(295745,196)RNS04M,13561.p
+  <= +1
+ slot(RNS04M,43200): +1 t_x(293139,240)RNS04M,1637.o +1 t_x(294912,63)RNS04M,8131 +1 x(295745,296)RNS04M,15007.p
+  <= +1
+ slot(RNS04M,43300): +1 t_x(295745,415)$RNI04M,2040.o +1 t_x(300287,156)RNS04M,8375 +1 x(294912,163)RNS04M,10543.p
+  +1 x(295745,396)RNS04M,17435.p +1 x(293139,340)RNS04M,17441.p <= +1
+ slot(RNS04M,43400): +1 t_x(294912,263)RNS04M,1885.o +1 t_x(295034,237)RNS04M,8141 +1 x(300287,256)RNS04M,10658.p
+  <= +1
+ slot(RNS04M,43500): +1 t_x(300287,356)RNS04M,2490.o +1 t_x(287855,5)RNS04M,7792 +1 x(295034,337)RNS04M,10564.p
+  <= +1
+ slot(RNS04M,43600): +1 t_x(295034,437)RNS04M,1905.o +1 t_x(289276,0),7845 +1 x(287855,105)RNS04M,10327.p
+  +1 x(294819,312)RNS04M,10514.p <= +1
+ slot(RNS04M,43700): +1 t_x(287855,205)RNS04M,992.o +1 t_x(294030,0),8083 +1 x(289276,78)RNS04M,12091.p
+  +1 x(294819,412)RNS04M,14024.p <= +1
+ slot(RNS04M,43800): +1 t_x(289276,178)RNS04M,1148.o +1 t_x(305224,0),8585 +1 x(294030,0),10297.p +1 x(294819,538)EGPFA04,20322.p
+  +1 x(287855,305)RNS04M,20363.p <= +1
+ slot(RNS04M,43900): +1 t_x(294030,100)RNS04M,1760.o +1 t_x(306542,0),8639 <= +1
+ slot(RNS04M,44000): +1 t_x(294819,512)RNS04M,1872.o +1 x(294819,712)RNS04M,18304.p <= +1
+ slot(RNS04M,44100): +1 t_x(305224,34)RNS04M,2971.o +1 x(306542,2)RNS04M,10344.p <= +1
+ slot(RNS04M,44200): +1 t_x(306542,102)RNS04M,3105.o +1 x(311143,29)RNS04M,10525.p <= +1
+ slot(RNS04M,44300): +1 t_x(311143,83)$RVKWS04,3514.o +1 x(294819,1012)RNS04M,15421.p <= +1
+ slot(RQXI04E,19800): +1 x(292107,397)RQXI04E,17810.p +1 x(291218,309)RQXI04E,20220.p <= +1
+ slot(RQXI04E,19905): +1 x(287980,56)RQXSI04E,9961.p +1 x(291100,5)RQXSI04E,10627.p +1 x(287980,153)RQXSI04E,10707.p
+  +1 x(291218,414)RQXI04E,17822.p +1 x(291024,310)RQXI04E,18223.p <= +1
+ slot(RQXI04E,20011): +1 t_x(291100,71)RQXI04E,1359.o +1 x(286569,20)RQXI04E,9835.p +1 x(285863,56)RQXI04E,9885.p
+  +1 x(287980,208)RQXI04E,19500.p +1 x(291218,520)RQXI04E,19841.p <= +1
+ slot(RQXI04E,20117): +1 t_x(287980,314)RQXI04E,1010.o +1 x(294276,17)RQXI04E,10159.p +1 x(291100,177)RQXI04E,10713.p
+  +1 x(294276,40)RQXSI04E,10919.p +1 x(285863,162)RQXI04E,11138.p +1 x(286569,125)EBBRA04E,11652.p <= +1
+ slot(RQXI04E,20223): +1 t_x(291024,205)RQXI04E,1347.o +1 x(286569,204)EBBRA04E,17881.p +1 x(282492,675)RQXSI04E,18014.p
+  +1 x(291100,283)RQXI04E,19339.p +1 x(285863,268)RQXI04E,19391.p +1 x(287980,420)RQXI04E,19803.p <= +1
+ slot(RQXI04E,20329): +1 t_x(285863,352)KHVL104E,796.o +1 x(280252,3)RQXSI04E,8949.p +1 x(285949,0),9634.p
+  +1 x(291100,389)RQXI04E,12243.p +1 x(291218,838)RQXI04E,12246.p +1 x(292107,926)RQXI04E,12247.p +1 x(290635,1070)RQXI04E,12248.p
+  +1 x(288765,1084)RQXI04E,12250.p +1 x(286569,338)RQXI04E,12283.p +1 x(291024,730)EBBRA04E,12902.p <= +1
+ slot(RQXI04E,20435): +1 t_x(294276,330)RQXU04E,1789.o +1 x(280245,35)RQXI04E,9248.p +1 x(280274,45)RQXI04E,9870.p
+  +1 x(285863,480)RQXI04E,16463.p +1 x(291218,944)RQXI04E,16470.p +1 x(292107,1032)RQXI04E,16471.p +1 x(291100,495)RQXI04E,16487.p
+  +1 x(290635,1176)RQXI04E,16496.p +1 x(288765,1190)RQXI04E,16521.p +1 x(287980,632)RQXI04E,18047.p <= +1
+ slot(RQXI04E,20541): +1 t_x(286569,438)EBBRA04E,845.o +1 x(294736,61)RQXI04E,9157.p +1 x(292257,69)RQXSI04E,9756.p
+  +1 x(287980,737)RQXSI04E,12245.p +1 x(282492,1046)RQXI04E,12249.p +1 x(280274,151)RQXI04E,12588.p <= +1
+ slot(RQXI04E,20647): +1 x(282492,1152)RQXI04E,16499.p +1 x(287980,844)RQXI04E,16520.p +1 x(280274,257)RQXI04E,16584.p
+  +1 x(294276,502)RQXU04E,17590.p +1 x(285949,298)RQXSI04E,17712.p +1 x(285863,646)KHVL104E,17784.p +1 x(291100,687)RQXSI04E,17831.p
+  +1 x(294276,588)RQXU04E,19297.p <= +1
+ slot(RQXI04E,20752): +1 t_x(285949,473)EBBRA04E,803.o +1 x(281349,44)RQXSI04E,9979.p +1 x(294276,673)RQXU04E,13176.p
+  +1 x(294736,324)RQXSI04E,18517.p +1 x(294276,652)RQXI04E,18522.p +1 x(285863,769)RQXSI04E,18552.p +1 x(291100,784)RQXSI04E,18561.p
+  +1 x(291218,1233)RQXSI04E,18689.p +1 x(292107,1321)RQXSI04E,18877.p +1 x(280245,324)RQXSI04E,20155.p
+  +1 x(285949,394)EBBRA04E,20176.p <= +1
+ slot(RQXI04E,20858): +1 t_x(280274,467)RQXSI04E,368.o +1 x(280245,504)RQXU04E,11285.p +1 x(285949,551)EBBRA04E,11466.p
+  +1 x(280245,419)RQXU04E,12274.p +1 x(292257,361)RQXSI04E,12961.p +1 x(294736,378)RQXI04E,12993.p <= +1
+ slot(RQXI04E,20964): +1 t_x(283272,71)RQXSI04E,565.o +1 x(281349,238)RQXSI04E,10693.p +1 x(294736,484)RQXI04E,10997.p
+  +1 x(292257,458)RQXSI04E,11919.p +1 x(287980,1126)RQXSI04E,18665.p +1 x(280274,564)RQXSI04E,19180.p
+  <= +1
+ slot(RQXI04E,21070): +1 t_x(292257,610)RQXI04E,1514.o +1 x(295562,16)RQXI04E,9471.p +1 x(291353,14)RQXSI04E,10354.p
+  +1 x(291353,68)RQXI04E,12088.p +1 x(280252,781)RQXSI04E,12255.p +1 x(283272,168)RQXSI04E,12276.p +1 x(280245,616)RQXSI04E,17661.p
+  +1 x(294736,616)RQXSI04E,17685.p +1 x(280245,670)RQXI04E,19919.p +1 x(285949,681)RMZSI04M,19980.p <= +1
+ slot(RQXI04E,21176): +1 t_x(281349,496)RQXI04E,433.o +1 x(272695,12)RQXSI04E,9890.p +1 x(283272,265)RQXSI04E,10694.p
+  +1 x(280252,878)RQXSI04E,10902.p +1 x(280274,758)RQXSI04E,11198.p +1 x(295562,122)RQXI04E,11413.p +1 x(285949,847)RQXI04E,18481.p
+  +1 x(280245,776)RQXI04E,18503.p +1 x(292257,716)RQXI04E,18563.p +1 x(291353,174)RQXI04E,18624.p <= +1
+ slot(RQXI04E,21282): +1 t_x(291353,280)RQXI04E,1399.o +1 x(272695,84)RQXI04E,11768.p +1 x(280274,856)RQXSI04E,17772.p
+  +1 x(281349,602)RQXI04E,18687.p +1 x(280245,882)RQXI04E,19286.p +1 x(292257,822)RQXI04E,19405.p +1 x(285949,938)RMZSI04M,20352.p
+  <= +1
+ slot(RQXI04E,21388): +1 t_x(280245,988)RQXI04E,365.o +1 x(292257,928)RQXI04E,17637.p +1 x(281349,708)RQXI04E,17706.p
+  +1 x(272695,190)RQXI04E,17729.p +1 x(291353,377)RMZSI04M,17757.p +1 x(280274,1050)RQXSI04E,18509.p +1 x(285949,1021)EBBRA04E,19235.p
+  +1 x(294736,908)RQXI04E,19356.p +1 x(283272,460)RQXSI04E,19441.p +1 x(283272,557)RQXSI04E,20279.p <= +1
+ slot(RQXI04E,21494): +1 x(281349,814)RQXI04E,12275.p +1 x(291353,463)$RMZSI04M,12356.p +1 x(272695,296)RQXI04E,12385.p
+  +1 x(295562,440)RQXI04E,18482.p +1 x(283272,613)RQXI04E,18554.p <= +1
+ slot(RQXI04E,21600): +1 t_x(294736,1102)RQXSI04E,1853.o +1 x(283272,719)RQXI04E,17648.p +1 x(272695,394)$RMZSI04M,18604.p
+  +1 x(295562,546)RQXI04E,19183.p +1 x(291353,598)RQXI04E,19870.p +1 x(281349,902)$RMZSI04M,19905.p <= +1
+ slot(RQXI04E,21705): +1 t_x(272695,499)RQXSI04E,132.o +1 x(273072,9)RQXSI04E,9074.p +1 x(285575,6)RQXI04E,10503.p
+  +1 x(282954,77)RQXI04E,10679.p +1 x(295562,645)RQXSI04E,17635.p +1 x(283272,824)RQXI04E,19824.p <= +1
+ slot(RQXI04E,21811): +1 t_x(282954,69)RQXSI04E,533.o +1 x(272266,8)RQXI04E,9299.p +1 x(295528,43)RQXSI04E,9393.p
+  +1 x(272695,596)RQXSI04E,19327.p +1 x(291353,792)RQXSI04E,19393.p +1 x(281349,1114)RQXSI04E,19628.p
+  +1 x(273072,123)RQXI04E,19869.p +1 x(273072,81)YB5WH04M,20448.p <= +1
+ slot(RQXI04E,21917): +1 t_x(295562,840)RQXSI04E,2010.o +1 x(272266,74)YB5WH04M,10700.p +1 x(273072,187)YB5WH04M,10985.p
+  +1 x(295528,201)RQXI04E,11367.p +1 x(285575,218)RQXI04E,12282.p +1 x(283272,1036)RQXI04E,20101.p +1 x(272695,693)RQXSI04E,20132.p
+  <= +1
+ slot(RQXI04E,22023): +1 t_x(285575,192)RQXSI04E,758.o +1 x(272695,791)RQXSI04E,16512.p +1 x(292257,1529)RQXSI04E,16523.p
+  +1 x(285949,1694)RQXI04E,16530.p +1 x(282954,361)RQXSI04E,16544.p +1 x(286569,1998)RQXSI04E,16545.p
+  +1 x(291353,987)RQXSI04E,16546.p +1 x(281349,1309)RQXSI04E,16553.p +1 x(294736,1543)RQXI04E,16562.p
+  +1 x(272266,186)RQXSI04E,16607.p +1 x(273072,301)RQXSI04E,16615.p +1 x(291024,2428)RQXI04E,16727.p <= +1
+ slot(RQXI04E,22129): +1 t_x(280252,1845)PMXX04M,366.o +1 x(280706,14)RQXSI04E,9917.p +1 x(272266,338)YB5WH04M,12252.p
+  +1 x(273072,451)YB5WH04M,12258.p +1 x(295528,413)RQXI04E,17785.p +1 x(285575,386)RQXSI04E,18504.p +1 x(282954,458)RQXSI04E,18850.p
+  +1 x(295562,1034)RQXSI04E,19764.p <= +1
+ slot(RQXI04E,22235): +1 t_x(295528,822)RQXSI04E,2001.o +1 x(283751,7)RQXSI04E,10407.p +1 x(280706,111)RQXSI04E,11791.p
+  +1 x(291100,2295)RQXI04E,13815.p +1 x(291218,2744)RQXI04E,13840.p +1 x(272695,1037)RQXI04E,13841.p +1 x(291353,1233)RQXI04E,13852.p
+  +1 x(290635,2976)RQXI04E,13854.p +1 x(281349,1555)RQXI04E,13858.p +1 x(291024,2608)EBBRA04E,14364.p
+  +1 x(273072,593)RQXSI04E,18623.p +1 x(272266,432)RQXI04E,18740.p +1 x(282954,607)RQXI04E,19412.p +1 x(273072,547)RQXI04E,20302.p
+  <= +1
+ slot(RQXI04E,22341): +1 x(283751,104)RQXSI04E,10702.p +1 x(282954,713)RQXI04E,12416.p +1 x(285949,1960)EBBRA04E,13758.p
+  +1 x(272266,497)YB5WH04M,13759.p +1 x(286569,2317)EBBRA04E,13760.p +1 x(292257,1859)LELVL04M,13772.p
+  +1 x(294736,1861)RQXI04E,13775.p +1 x(288765,3055)RMZSI04M,13779.p +1 x(294276,2216)RQXU04E,14254.p
+  +1 x(280706,209)RQXSI04E,16560.p +1 x(280252,1948)PMXX04M,16633.p +1 x(295528,625)RQXI04E,18944.p +1 x(273072,653)RQXI04E,19289.p
+  +1 x(273072,610)YB5WH04M,20148.p <= +1
+ slot(RQXI04E,22447): +1 t_x(280706,459)RQXI04E,394.o +1 x(285782,25)RQXI04E,9799.p +1 x(287980,2644)RQXI04E,13765.p
+  +1 x(282492,2950)LELVL04M,13773.p +1 x(283272,1566)RQXI04E,13774.p +1 x(280274,2057)RQXI04E,13814.p
+  +1 x(280706,306)RQXSI04E,18052.p +1 x(272266,603)YB5WH04M,19397.p <= +1
+ slot(RQXI04E,22552): +1 t_x(283751,237)RQXI04E,608.o +1 x(295656,52)RQXI04E,10041.p +1 x(285782,130)RQXI04E,10680.p
+  +1 x(280706,501)RQXSI04E,19791.p +1 x(283751,299)RQXSI04E,20009.p <= +1
+ slot(RQXI04E,22658): +1 x(283751,396)RQXSI04E,12286.p +1 x(295656,158)RQXI04E,12317.p +1 x(295528,919)RQXSI04E,12437.p
+  +1 x(285782,236)RQXI04E,12667.p +1 x(280706,565)RQXI04E,12683.p +1 x(273072,928)YB5WH04M,13766.p +1 x(282954,989)$RMZSI04M,13769.p
+  +1 x(292107,3217)$RMZSI04M,13780.p +1 x(285863,2655)YH5MH04M,13835.p +1 x(280245,2219)RQXU04E,14363.p
+  +1 x(283272,1777)RQXI04E,16657.p +1 x(283751,448)RQXI04E,16698.p +1 x(272266,855)RQXI04E,17769.p +1 x(282954,1030)RQXI04E,17821.p
+  +1 x(272266,815)YB5WH04M,20163.p +1 x(280252,2318)RQXI04E,20513.p <= +1
+ slot(RQXI04E,22764): +1 t_x(272266,921)YB5WH04M,129.o +1 x(283688,227)RQXI04E,12254.p +1 x(283751,554)RQXI04E,13761.p
+  +1 x(291218,3273)RQXI04E,15184.p +1 x(291100,2824)RQXI04E,15185.p +1 x(292107,3361)RQXI04E,15186.p +1 x(272695,1566)RQXI04E,15187.p
+  +1 x(286569,2773)RQXI04E,15188.p +1 x(285949,2429)EBBRA04E,15189.p +1 x(290635,3505)RQXI04E,15193.p
+  +1 x(292257,2272)LELVL04M,15195.p +1 x(291353,1762)RQXI04E,15196.p +1 x(281349,2084)RQXI04E,15197.p
+  +1 x(282954,1136)RQXI04E,15198.p +1 x(288765,3511)YBOLN04M,15205.p +1 x(291024,3156)EBBRA04E,15209.p
+  +1 x(285863,2766)YBOLN04M,15211.p +1 x(280245,2364)RQXI04E,15213.p +1 x(294276,2645)RQXU04E,15215.p
+  +1 x(273072,1076)RQXI04E,15216.p +1 x(272266,961)RQXI04E,15217.p +1 x(295656,264)RQXI04E,15218.p +1 x(295287,24)RQXI04E,15219.p
+  +1 x(284810,144)RQXI04E,15227.p +1 x(295562,1710)RQXI04E,16632.p +1 x(285782,342)RQXI04E,16651.p +1 x(295528,1016)RQXSI04E,16678.p
+  +1 x(285575,1065)RQXI04E,17308.p <= +1
+ slot(RQXI04E,22870): +1 t_x(295656,364)RQXSI04E,2024.o +1 x(295287,124)RQXSI04E,9467.p +1 x(283688,329)PMXX04M,13757.p
+  +1 x(280706,777)RQXI04E,13762.p +1 x(295528,1113)RQXSI04E,13763.p +1 x(285782,441)RQXSI04E,13768.p +1 x(295562,1812)RQXSI04E,13770.p
+  +1 x(285575,1164)RQXSI04E,13771.p +1 x(280252,2530)RQXI04E,13884.p +1 x(294736,2367)RQXSI04E,15200.p
+  +1 x(283751,660)RQXI04E,17808.p +1 x(273072,1176)RQXSI04E,17840.p +1 x(295656,370)RQXI04E,19599.p <= +1
+ slot(RQXI04E,22976): +1 t_x(285782,539)RQXSI04E,785.o +1 x(283688,432)PMXX04M,8941.p +1 x(284810,342)RQXSI04E,8951.p
+  +1 x(287358,52)RQXSI04E,10076.p +1 x(295700,42)RQXSI04E,10391.p +1 x(295287,222)RQXSI04E,17449.p +1 x(295656,462)RQXSI04E,19047.p
+  +1 x(272266,1159)RQXSI04E,19797.p <= +1
+ slot(RQXI04E,23082): +1 t_x(273072,1394)RQXI04E,138.o +1 x(295287,319)RQXSI04E,10703.p +1 x(295656,559)RQXSI04E,10708.p
+  +1 x(295700,139)RQXSI04E,10709.p +1 x(284810,439)RQXSI04E,10742.p +1 x(287358,149)RQXSI04E,11944.p +1 x(280706,987)RQXSI04E,15181.p
+  +1 x(295562,2007)RQXSI04E,15182.p +1 x(285782,636)RQXSI04E,15183.p +1 x(285575,1359)RQXSI04E,15204.p
+  +1 x(280252,2771)PMXX04M,20062.p +1 x(280252,2727)RQXSI04E,20559.p <= +1
+ slot(RQXI04E,23188): +1 t_x(295700,236)RQXSI04E,2028.o +1 x(282784,61)RQXSI04E,9439.p +1 x(283468,44)RQXSI04E,9597.p
+  +1 x(283751,978)RQXI04E,15192.p +1 x(280274,2798)RQXI04E,15199.p +1 x(287980,3364)RQXSI04E,15201.p +1 x(295528,1472)RQXI04E,15202.p
+  +1 x(283272,2307)RQXI04E,15203.p +1 x(282492,3672)LELVL04M,15208.p +1 x(287358,246)RQXSI04E,18286.p
+  +1 x(285782,733)RQXSI04E,19850.p +1 x(280252,2874)PMXX04M,20251.p <= +1
+ slot(RQXI04E,23294): +1 t_x(287358,344)RQXSI04E,945.o +1 x(292494,7)LELVL04M,9646.p +1 x(283468,142)RQXSI04E,10711.p
+  +1 x(282784,159)RQXSI04E,11393.p +1 x(280252,2954)RQXI04E,15212.p +1 x(283688,726)RQXSI04E,15214.p +1 x(283468,239)RQXSI04E,17141.p
+  +1 x(282784,256)RQXSI04E,17153.p +1 x(295700,431)RQXSI04E,17165.p +1 x(287358,441)RQXSI04E,17227.p +1 x(295700,334)RQXSI04E,19619.p
+  +1 x(272266,1503)YB5WH04M,20587.p <= +1
+ slot(RQXSI04E,18000): +1 t_x(281951,0),468.o <= +1
+ slot(RQXSI04E,18097): +1 t_x(282854,0),521.o <= +1
+ slot(RQXSI04E,18194): +1 t_x(283872,0),617.o <= +1
+ slot(RQXSI04E,18291): +1 t_x(288941,0),1110.o <= +1
+ slot(RQXSI04E,18389): +1 t_x(291812,0),1455.o <= +1
+ slot(RQXSI04E,18486): <= +1
+ slot(RQXSI04E,18583): <= +1
+ slot(RQXSI04E,18681): +1 t_x(262913,0),6.o <= +1
+ slot(RQXSI04E,18778): +1 t_x(263012,0),10.o <= +1
+ slot(RQXSI04E,18875): +1 t_x(284100,0),634.o <= +1
+ slot(RQXSI04E,18972): +1 t_x(284438,0),678.o <= +1
+ slot(RQXSI04E,19070): +1 t_x(287677,0),973.o <= +1
+ slot(RQXSI04E,19167): +1 t_x(288221,0),1034.o <= +1
+ slot(RQXSI04E,19264): +1 t_x(291957,25)RQXSI04E,1470.o +1 t_x(291009,0),7923 +1 x(288765,19)RQXSI04E,17612.p
+  +1 x(290635,5)RQXSI04E,17680.p <= +1
+ slot(RQXSI04E,19362): +1 t_x(288765,19)RQXSI04E,1094.o +1 x(290635,103)RQXSI04E,9821.p +1 x(291957,123)RQXSI04E,9830.p
+  +1 x(288765,117)RQXSI04E,19469.p <= +1
+ slot(RQXSI04E,19459): +1 t_x(282492,92)RQXSI04E,495.o +1 x(292107,56)RQXSI04E,9723.p +1 x(288765,214)RQXSI04E,18795.p
+  +1 x(290635,200)RQXSI04E,18880.p +1 x(291957,220)RQXSI04E,19115.p <= +1
+ slot(RQXSI04E,19556): +1 t_x(290635,297)RQXSI04E,1304.o +1 x(291218,65)RQXSI04E,10704.p +1 x(292107,153)RQXSI04E,11706.p
+  +1 x(282492,286)RQXSI04E,11900.p <= +1
+ slot(RQXSI04E,19654): +1 t_x(291218,65)RQXSI04E,1376.o +1 x(291009,34)RQXSI04E,9568.p +1 x(287980,56)RQXSI04E,9961.p
+  +1 x(291024,26)EBBRA04E,10175.p +1 x(292107,251)RQXSI04E,19540.p <= +1
+ slot(RQXSI04E,19751): +1 t_x(292107,348)RQXSI04E,1491.o +1 x(287980,153)RQXSI04E,10707.p +1 x(291024,156)RQXSI04E,10941.p
+  +1 x(291009,131)RQXSI04E,11537.p <= +1
+ slot(RQXSI04E,19848): +1 t_x(291024,205)RQXI04E,1347.o +1 x(282313,1)RQXSI04E,9669.p +1 x(292107,397)RQXI04E,17810.p
+  +1 x(287980,208)RQXI04E,19500.p +1 x(291218,309)RQXI04E,20220.p <= +1
+ slot(RQXSI04E,19945): +1 t_x(287980,314)RQXI04E,1010.o +1 x(291100,5)RQXSI04E,10627.p +1 x(291218,414)RQXI04E,17822.p
+  +1 x(282492,675)RQXSI04E,18014.p +1 x(291024,310)RQXI04E,18223.p +1 x(291009,325)RQXSI04E,19490.p <= +1
+ slot(RQXSI04E,20043): +1 t_x(291100,71)RQXI04E,1359.o +1 x(280252,3)RQXSI04E,8949.p +1 x(286569,20)RQXI04E,9835.p
+  +1 x(285863,56)RQXI04E,9885.p +1 x(291009,423)RQXSI04E,19782.p +1 x(287980,420)RQXI04E,19803.p +1 x(282313,196)RQXSI04E,19819.p
+  +1 x(291218,520)RQXI04E,19841.p <= +1
+ slot(RQXSI04E,20140): +1 t_x(291009,520)RQXSI04E,1342.o +1 x(294276,17)RQXI04E,10159.p +1 x(291100,177)RQXI04E,10713.p
+  +1 x(294276,40)RQXSI04E,10919.p +1 x(282313,293)RQXSI04E,10986.p +1 x(285863,162)RQXI04E,11138.p +1 x(286569,125)EBBRA04E,11652.p
+  <= +1
+ slot(RQXSI04E,20237): +1 t_x(282313,390)RQXSI04E,488.o +1 x(280274,45)RQXI04E,9870.p +1 x(286569,204)EBBRA04E,17881.p
+  +1 x(287980,632)RQXI04E,18047.p +1 x(291100,283)RQXI04E,19339.p +1 x(285863,268)RQXI04E,19391.p <= +1
+ slot(RQXSI04E,20335): +1 t_x(285863,352)KHVL104E,796.o +1 x(285949,0),9634.p +1 x(291100,389)RQXI04E,12243.p
+  +1 x(291009,715)RQXSI04E,12244.p +1 x(287980,737)RQXSI04E,12245.p +1 x(291218,838)RQXI04E,12246.p +1 x(292107,926)RQXI04E,12247.p
+  +1 x(290635,1070)RQXI04E,12248.p +1 x(282492,1046)RQXI04E,12249.p +1 x(288765,1084)RQXI04E,12250.p +1 x(291957,1096)RQXSI04E,12251.p
+  +1 x(286569,338)RQXI04E,12283.p +1 x(280274,151)RQXI04E,12588.p +1 x(282313,488)RQXSI04E,12616.p +1 x(291024,730)EBBRA04E,12902.p
+  <= +1
+ slot(RQXSI04E,20529): +1 t_x(294276,330)RQXU04E,1789.o +1 x(294736,61)RQXI04E,9157.p +1 x(280245,35)RQXI04E,9248.p
+  +1 x(282859,126)RQXSI04E,9734.p +1 x(292257,69)RQXSI04E,9756.p +1 x(285863,480)RQXI04E,16463.p +1 x(291218,944)RQXI04E,16470.p
+  +1 x(292107,1032)RQXI04E,16471.p +1 x(291100,495)RQXI04E,16487.p +1 x(290635,1176)RQXI04E,16496.p +1 x(282492,1152)RQXI04E,16499.p
+  +1 x(287980,844)RQXI04E,16520.p +1 x(288765,1190)RQXI04E,16521.p +1 x(280274,257)RQXI04E,16584.p +1 x(291957,1290)RQXSI04E,16761.p
+  <= +1
+ slot(RQXSI04E,20627): +1 t_x(280274,467)RQXSI04E,368.o +1 x(286897,33)EBBRA04E,9182.p +1 x(294276,502)RQXU04E,17590.p
+  +1 x(285949,298)RQXSI04E,17712.p +1 x(285863,646)KHVL104E,17784.p +1 x(291009,1007)RQXSI04E,17826.p
+  +1 x(291100,687)RQXSI04E,17831.p +1 x(282313,780)RQXSI04E,17835.p <= +1
+ slot(RQXSI04E,20724): +1 t_x(283272,71)RQXSI04E,565.o +1 x(281349,44)RQXSI04E,9979.p +1 x(294736,324)RQXSI04E,18517.p
+  +1 x(294276,652)RQXI04E,18522.p +1 x(285863,769)RQXSI04E,18552.p +1 x(291100,784)RQXSI04E,18561.p +1 x(291009,1104)RQXSI04E,18564.p
+  +1 x(282313,877)RQXSI04E,18585.p +1 x(287980,1126)RQXSI04E,18665.p +1 x(291218,1233)RQXSI04E,18689.p
+  +1 x(292107,1321)RQXSI04E,18877.p +1 x(280274,564)RQXSI04E,19180.p +1 x(294276,588)RQXU04E,19297.p +1 x(282859,321)RQXSI04E,19344.p
+  +1 x(280245,324)RQXSI04E,20155.p +1 x(285949,394)EBBRA04E,20176.p <= +1
+ slot(RQXSI04E,20821): +1 t_x(285949,473)EBBRA04E,803.o +1 x(295562,16)RQXI04E,9471.p +1 x(280252,781)RQXSI04E,12255.p
+  +1 x(280245,419)RQXU04E,12274.p +1 x(283272,168)RQXSI04E,12276.p +1 x(292257,361)RQXSI04E,12961.p +1 x(282859,418)RQXSI04E,12976.p
+  +1 x(294736,378)RQXI04E,12993.p +1 x(294276,673)RQXU04E,13176.p <= +1
+ slot(RQXSI04E,20918): +1 t_x(286569,438)EBBRA04E,845.o +1 x(281349,238)RQXSI04E,10693.p +1 x(283272,265)RQXSI04E,10694.p
+  +1 x(280252,878)RQXSI04E,10902.p +1 x(294736,484)RQXI04E,10997.p +1 x(286897,346)EBBRA04E,11136.p +1 x(280274,758)RQXSI04E,11198.p
+  +1 x(280245,504)RQXU04E,11285.p +1 x(295562,122)RQXI04E,11413.p +1 x(285949,551)EBBRA04E,11466.p +1 x(282859,515)RQXSI04E,11851.p
+  +1 x(292257,458)RQXSI04E,11919.p <= +1
+ slot(RQXSI04E,21016): +1 t_x(282859,613)RQXSI04E,522.o +1 x(291353,14)RQXSI04E,10354.p +1 x(280245,616)RQXSI04E,17661.p
+  +1 x(294736,616)RQXSI04E,17685.p +1 x(280274,856)RQXSI04E,17772.p +1 x(285949,681)RMZSI04M,19980.p <= +1
+ slot(RQXSI04E,21113): +1 t_x(292257,610)RQXI04E,1514.o +1 x(291353,68)RQXI04E,12088.p +1 x(283272,460)RQXSI04E,19441.p
+  +1 x(280245,670)RQXI04E,19919.p <= +1
+ slot(RQXSI04E,21210): +1 t_x(281349,496)RQXI04E,433.o +1 x(282480,25)RQXSI04E,9429.p +1 x(272695,12)RQXSI04E,9890.p
+  +1 x(285949,847)RQXI04E,18481.p +1 x(295562,440)RQXI04E,18482.p +1 x(280245,776)RQXI04E,18503.p +1 x(280274,1050)RQXSI04E,18509.p
+  +1 x(282859,807)RQXSI04E,18540.p +1 x(292257,716)RQXI04E,18563.p +1 x(286897,650)RMZSI04M,18566.p +1 x(291353,174)RQXI04E,18624.p
+  +1 x(283272,557)RQXSI04E,20279.p <= +1
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+  +1 x(283272,613)RQXI04E,18554.p +1 x(281349,602)RQXI04E,18687.p +1 x(295562,546)RQXI04E,19183.p +1 x(285949,1021)EBBRA04E,19235.p
+  +1 x(280245,882)RQXI04E,19286.p +1 x(294736,908)RQXI04E,19356.p +1 x(292257,822)RQXI04E,19405.p +1 x(285949,938)RMZSI04M,20352.p
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+  +1 x(292257,928)RQXI04E,17637.p +1 x(283272,719)RQXI04E,17648.p +1 x(281349,708)RQXI04E,17706.p +1 x(272695,190)RQXI04E,17729.p
+  +1 x(291353,377)RMZSI04M,17757.p +1 x(286897,816)EBBRA04E,17843.p +1 x(282859,1002)RQXSI04E,18336.p
+  <= +1
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+  +1 x(291353,463)$RMZSI04M,12356.p +1 x(272695,296)RQXI04E,12385.p +1 x(286897,908)$RMZSI04M,12551.p
+  +1 x(283272,824)RQXI04E,19824.p <= +1
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+  +1 x(282480,388)EBBRA04E,12370.p +1 x(272695,394)$RMZSI04M,18604.p +1 x(291353,598)RQXI04E,19870.p +1 x(281349,902)$RMZSI04M,19905.p
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+  +1 x(295528,201)RQXI04E,11367.p +1 x(283272,1036)RQXI04E,20101.p +1 x(286897,1129)EBBRA04E,20150.p <= +1
+ slot(RQXSI04E,21794): +1 t_x(286897,1207)EBBRA04E,886.o +1 x(272266,8)RQXI04E,9299.p +1 x(280706,14)RQXSI04E,9917.p
+  +1 x(285575,386)RQXSI04E,18504.p +1 x(282480,609)RQXSI04E,18724.p +1 x(272695,596)RQXSI04E,19327.p +1 x(291353,792)RQXSI04E,19393.p
+  +1 x(281349,1114)RQXSI04E,19628.p +1 x(295562,1034)RQXSI04E,19764.p +1 x(273072,123)RQXI04E,19869.p
+  +1 x(273072,81)YB5WH04M,20448.p <= +1
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+  +1 x(280706,111)RQXSI04E,11791.p +1 x(295528,413)RQXI04E,17785.p +1 x(282480,701)EBBRA04E,17934.p +1 x(286897,1339)RQXSI04E,19859.p
+  +1 x(272695,693)RQXSI04E,20132.p <= +1
+ slot(RQXSI04E,21989): +1 t_x(282480,780)EBBRA04E,494.o +1 x(283751,7)RQXSI04E,10407.p +1 x(291009,2369)RQXSI04E,16506.p
+  +1 x(272695,791)RQXSI04E,16512.p +1 x(292257,1529)RQXSI04E,16523.p +1 x(285949,1694)RQXI04E,16530.p
+  +1 x(286897,1437)RQXSI04E,16531.p +1 x(282954,361)RQXSI04E,16544.p +1 x(286569,1998)RQXSI04E,16545.p
+  +1 x(291353,987)RQXSI04E,16546.p +1 x(281349,1309)RQXSI04E,16553.p +1 x(280706,209)RQXSI04E,16560.p
+  +1 x(294736,1543)RQXI04E,16562.p +1 x(272266,186)RQXSI04E,16607.p +1 x(282480,804)RQXSI04E,16613.p +1 x(273072,301)RQXSI04E,16615.p
+  +1 x(282313,2142)RQXSI04E,16628.p +1 x(280252,1948)PMXX04M,16633.p +1 x(282859,1586)RQXSI04E,16681.p
+  +1 x(291024,2428)RQXI04E,16727.p <= +1
+ slot(RQXSI04E,22086): +1 t_x(285575,192)RQXSI04E,758.o +1 x(283751,104)RQXSI04E,10702.p +1 x(280706,306)RQXSI04E,18052.p
+  +1 x(282954,458)RQXSI04E,18850.p +1 x(295528,625)RQXI04E,18944.p +1 x(282480,901)RQXSI04E,19625.p <= +1
+ slot(RQXSI04E,22183): +1 t_x(282954,69)RQXSI04E,533.o +1 x(285782,25)RQXI04E,9799.p +1 x(285766,71)RQXSI04E,10562.p
+  +1 x(272266,338)YB5WH04M,12252.p +1 x(273072,451)YB5WH04M,12258.p <= +1
+ slot(RQXSI04E,22281): +1 t_x(285766,169)RQXSI04E,783.o +1 x(285782,130)RQXI04E,10680.p +1 x(285949,1960)EBBRA04E,13758.p
+  +1 x(272266,497)YB5WH04M,13759.p +1 x(286569,2317)EBBRA04E,13760.p +1 x(291009,2661)RQXSI04E,13764.p
+  +1 x(287980,2644)RQXI04E,13765.p +1 x(286897,1676)EBBRA04E,13767.p +1 x(292257,1859)LELVL04M,13772.p
+  +1 x(282492,2950)LELVL04M,13773.p +1 x(283272,1566)RQXI04E,13774.p +1 x(294736,1861)RQXI04E,13775.p
+  +1 x(288765,3055)RMZSI04M,13779.p +1 x(291957,3042)YBOLN04M,13786.p +1 x(282859,1878)RMZSI04M,13787.p
+  +1 x(282480,1093)EBBRA04E,13788.p +1 x(280274,2057)RQXI04E,13814.p +1 x(291100,2295)RQXI04E,13815.p
+  +1 x(291218,2744)RQXI04E,13840.p +1 x(272695,1037)RQXI04E,13841.p +1 x(291353,1233)RQXI04E,13852.p +1 x(290635,2976)RQXI04E,13854.p
+  +1 x(281349,1555)RQXI04E,13858.p +1 x(282313,2431)RMZSI04M,13865.p +1 x(294276,2216)RQXU04E,14254.p
+  +1 x(291024,2608)EBBRA04E,14364.p +1 x(273072,593)RQXSI04E,18623.p +1 x(272266,432)RQXI04E,18740.p +1 x(282954,607)RQXI04E,19412.p
+  +1 x(280706,501)RQXSI04E,19791.p +1 x(283751,299)RQXSI04E,20009.p +1 x(273072,610)YB5WH04M,20148.p +1 x(273072,547)RQXI04E,20302.p
+  <= +1
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+  +1 x(295528,919)RQXSI04E,12437.p +1 x(285782,236)RQXI04E,12667.p +1 x(280706,565)RQXI04E,12683.p +1 x(273072,653)RQXI04E,19289.p
+  +1 x(272266,603)YB5WH04M,19397.p +1 x(280252,2318)RQXI04E,20513.p <= +1
+ slot(RQXSI04E,22475): +1 t_x(295528,822)RQXSI04E,2001.o +1 x(283688,227)RQXI04E,12254.p +1 x(285766,363)RQXSI04E,16623.p
+  +1 x(295562,1710)RQXI04E,16632.p +1 x(285782,342)RQXI04E,16651.p +1 x(283272,1777)RQXI04E,16657.p +1 x(295528,1016)RQXSI04E,16678.p
+  +1 x(283751,448)RQXI04E,16698.p +1 x(285575,1065)RQXI04E,17308.p <= +1
+ slot(RQXSI04E,22572): +1 t_x(283751,237)RQXI04E,608.o +1 x(295656,52)RQXI04E,10041.p +1 x(283688,329)PMXX04M,13757.p
+  +1 x(283751,554)RQXI04E,13761.p +1 x(280706,777)RQXI04E,13762.p +1 x(295528,1113)RQXSI04E,13763.p +1 x(273072,928)YB5WH04M,13766.p
+  +1 x(285782,441)RQXSI04E,13768.p +1 x(282954,989)$RMZSI04M,13769.p +1 x(295562,1812)RQXSI04E,13770.p
+  +1 x(285575,1164)RQXSI04E,13771.p +1 x(292107,3217)$RMZSI04M,13780.p +1 x(285863,2655)YH5MH04M,13835.p
+  +1 x(280252,2530)RQXI04E,13884.p +1 x(280245,2219)RQXU04E,14363.p +1 x(285766,460)RQXSI04E,20127.p +1 x(272266,815)YB5WH04M,20163.p
+  <= +1
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+  +1 x(272266,855)RQXI04E,17769.p +1 x(285766,558)RQXSI04E,17793.p +1 x(283751,660)RQXI04E,17808.p +1 x(282954,1030)RQXI04E,17821.p
+  <= +1
+ slot(RQXSI04E,22767): +1 t_x(272266,921)YB5WH04M,129.o +1 t_x(284154,0),7655 +1 x(285766,655)RQXSI04E,15180.p
+  +1 x(280706,987)RQXSI04E,15181.p +1 x(295562,2007)RQXSI04E,15182.p +1 x(285782,636)RQXSI04E,15183.p
+  +1 x(291218,3273)RQXI04E,15184.p +1 x(291100,2824)RQXI04E,15185.p +1 x(292107,3361)RQXI04E,15186.p +1 x(272695,1566)RQXI04E,15187.p
+  +1 x(286569,2773)RQXI04E,15188.p +1 x(285949,2429)EBBRA04E,15189.p +1 x(282480,1562)EBBRA04E,15190.p
+  +1 x(291009,3147)RQXSI04E,15191.p +1 x(290635,3505)RQXI04E,15193.p +1 x(286897,2215)RQXSI04E,15194.p
+  +1 x(292257,2272)LELVL04M,15195.p +1 x(291353,1762)RQXI04E,15196.p +1 x(281349,2084)RQXI04E,15197.p
+  +1 x(282954,1136)RQXI04E,15198.p +1 x(294736,2367)RQXSI04E,15200.p +1 x(285575,1359)RQXSI04E,15204.p
+  +1 x(288765,3511)YBOLN04M,15205.p +1 x(282313,2920)RQXSI04E,15206.p +1 x(282859,2364)RQXSI04E,15207.p
+  +1 x(291024,3156)EBBRA04E,15209.p +1 x(291957,3493)YBOLN04M,15210.p +1 x(285863,2766)YBOLN04M,15211.p
+  +1 x(280245,2364)RQXI04E,15213.p +1 x(294276,2645)RQXU04E,15215.p +1 x(273072,1076)RQXI04E,15216.p +1 x(272266,961)RQXI04E,15217.p
+  +1 x(295656,264)RQXI04E,15218.p +1 x(295287,24)RQXI04E,15219.p +1 x(284810,144)RQXI04E,15227.p +1 x(280252,2727)RQXSI04E,20559.p
+  <= +1
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+  +1 x(273072,1176)RQXSI04E,17840.p +1 x(295656,370)RQXI04E,19599.p +1 x(285766,752)RQXSI04E,19839.p +1 x(285782,733)RQXSI04E,19850.p
+  +1 x(280252,2771)PMXX04M,20062.p <= +1
+ slot(RQXSI04E,22962): +1 t_x(284154,157)RQXSI04E,642.o +1 x(284810,342)RQXSI04E,8951.p +1 x(287358,52)RQXSI04E,10076.p
+  +1 x(295700,42)RQXSI04E,10391.p +1 x(283751,978)RQXI04E,15192.p +1 x(280274,2798)RQXI04E,15199.p +1 x(287980,3364)RQXSI04E,15201.p
+  +1 x(295528,1472)RQXI04E,15202.p +1 x(283272,2307)RQXI04E,15203.p +1 x(282492,3672)LELVL04M,15208.p
+  +1 x(280252,2954)RQXI04E,15212.p +1 x(283688,726)RQXSI04E,15214.p +1 x(295287,222)RQXSI04E,17449.p +1 x(295656,462)RQXSI04E,19047.p
+  +1 x(272266,1159)RQXSI04E,19797.p +1 x(280252,2874)PMXX04M,20251.p <= +1
+ slot(RQXSI04E,23059): +1 t_x(273072,1394)RQXI04E,138.o +1 x(295287,319)RQXSI04E,10703.p +1 x(295656,559)RQXSI04E,10708.p
+  +1 x(295700,139)RQXSI04E,10709.p +1 x(284154,254)RQXSI04E,10710.p +1 x(284810,439)RQXSI04E,10742.p +1 x(287358,149)RQXSI04E,11944.p
+  <= +1
+ slot(RQXSI04E,23156): +1 t_x(295700,236)RQXSI04E,2028.o +1 x(282784,61)RQXSI04E,9439.p +1 x(283468,44)RQXSI04E,9597.p
+  +1 x(285782,978)$RQXI04E,17834.p +1 x(287358,246)RQXSI04E,18286.p +1 x(284154,351)RQXSI04E,18875.p +1 x(280252,3079)PMXX04M,20404.p
+  <= +1
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+  +1 x(284154,449)RQXSI04E,17898.p +1 x(295700,334)RQXSI04E,19619.p +1 x(280252,3182)PMXX04M,20588.p <= +1
+ slot(RQXSI04E,23351): +1 t_x(297507,0),2323.o +1 x(292494,7)LELVL04M,9646.p +1 x(283468,239)RQXSI04E,17141.p
+  +1 x(282784,256)RQXSI04E,17153.p +1 x(295700,431)RQXSI04E,17165.p +1 x(287358,441)RQXSI04E,17227.p +1 x(284154,546)RQXSI04E,17348.p
+  +1 x(283688,1115)RQXSI04E,20249.p +1 x(272266,1503)YB5WH04M,20587.p <= +1
+ slot(RQXSI04E,23448): +1 t_x(282784,305)$RQXI04E,516.o +1 t_x(281346,0),7591 +1 x(297507,3)RQXSI04E,11731.p
+  +1 x(292494,60)$RQXI04E,11831.p +1 x(283468,288)$RQXI04E,18365.p <= +1
+ slot(RQXSI04E,23545): +1 t_x(283468,433)RQXSI04E,582.o +1 t_x(284028,0),7649 +1 x(294654,85)RQXSI04E,9265.p
+  +1 x(292494,205)RQXSI04E,18404.p <= +1
+ slot(RQXSI04E,23643): +1 t_x(292494,303)RQXSI04E,1546.o +1 t_x(296157,0),8231 +1 x(297507,198)RQXSI04E,15805.p
+  +1 x(283468,531)RQXSI04E,15865.p +1 x(282784,548)RQXSI04E,15911.p +1 x(295700,723)RQXSI04E,15964.p +1 x(287358,733)RQXSI04E,16056.p
+  +1 x(281346,63)RQXSI04E,18252.p <= +1
+ slot(RQXSI04E,23740): +1 t_x(281346,160)RQXSI04E,431.o +1 t_x(271616,0),7497 +1 x(283688,1461)PMXX04M,10677.p
+  +1 x(294654,280)RQXSI04E,10762.p +1 x(292494,400)RQXSI04E,20444.p +1 x(297507,295)RQXSI04E,20453.p <= +1
+ slot(RQXSI04E,23837): +1 t_x(294654,440)LELVL04M,1839.o +1 t_x(288918,0),7834 +1 x(281346,257)RQXSI04E,14186.p
+  +1 x(284028,77)RQXSI04E,14189.p +1 x(296157,17)RQXSI04E,14201.p +1 x(297507,392)RQXSI04E,14205.p +1 x(292494,497)RQXSI04E,14232.p
+  +1 x(283468,725)RQXSI04E,14258.p +1 x(282784,742)RQXSI04E,14289.p +1 x(295700,917)RQXSI04E,14339.p +1 x(287358,927)RQXSI04E,14398.p
+  +1 x(295287,1097)RQXSI04E,14427.p +1 x(284154,1032)RQXSI04E,14475.p +1 x(295656,1337)RQXSI04E,14598.p
+  +1 x(284810,1188)PMXX04M,14726.p +1 x(294654,377)RQXSI04E,15050.p +1 x(280252,3797)RQXSI04E,17502.p
+  <= +1
+ slot(RQXSI04E,23935): +1 t_x(295287,660)RQXSI04E,1946.o +1 x(271616,43)RQXSI04E,9572.p +1 x(281346,355)RQXSI04E,9736.p
+  +1 x(296157,115)RQXSI04E,9886.p +1 x(284028,175)RQXSI04E,10053.p +1 x(294654,475)RQXSI04E,18297.p <= +1
+ slot(RQXSI04E,24032): +1 t_x(284028,272)RQXSI04E,628.o +1 t_x(295885,0),8208 +1 x(288918,37)RQXSI04E,9323.p
+  +1 x(294654,572)RQXSI04E,16915.p +1 x(281346,452)RQXSI04E,16924.p +1 x(292494,692)RQXSI04E,17126.p +1 x(297507,587)RQXSI04E,17176.p
+  +1 x(280252,3992)RQXSI04E,18419.p +1 x(296157,212)RQXSI04E,18898.p +1 x(271616,140)RQXSI04E,18934.p
+  <= +1
+ slot(RQXSI04E,24129): +1 t_x(296157,309)RQXSI04E,2117.o +1 t_x(284106,0),7652 +1 x(284028,369)RQXSI04E,10730.p
+  +1 x(283688,1872)PMXX04M,17815.p +1 x(271616,237)RQXSI04E,18177.p +1 x(288918,134)RQXSI04E,18232.p +1 x(284810,1509)RQXSI04E,18650.p
+  <= +1
+ slot(RQXSI04E,24227): +1 t_x(271616,335)RQXSI04E,125.o +1 t_x(262946,0),7458 +1 x(295885,47)RQXSI04E,10720.p
+  +1 x(275270,14)RASI04M,10723.p +1 x(288918,232)RQXSI04E,10765.p +1 x(284106,10)RQXSI04E,11992.p +1 x(296157,407)RQXSI04E,12236.p
+  +1 x(283688,1991)RQXSI04E,18579.p +1 x(294654,723)LELVL04M,19559.p <= +1
+ slot(RQXSI04E,24324): +1 t_x(288918,329)RQXSI04E,1106.o +1 t_x(273032,0),7499 +1 x(295885,144)RQXSI04E,14188.p
+  +1 x(275270,118)RASI04M,14190.p +1 x(271616,432)RQXSI04E,14200.p +1 x(284106,107)RQXSI04E,14231.p +1 x(296338,44)RASI04M,14745.p
+  <= +1
+ slot(RQXSI04E,24421): +1 t_x(295885,241)RQXSI04E,2064.o +1 x(283392,117)RQXSI04E,8963.p +1 x(275270,221)RQXSI04E,9202.p
+  +1 x(296338,148)RASI04M,9464.p +1 x(284106,204)RQXSI04E,10404.p +1 x(287222,39)RQXSI04E,10477.p +1 x(288918,426)RQXSI04E,17164.p
+  +1 x(271616,529)RQXSI04E,17202.p <= +1
+ slot(RQXSI04E,24518): +1 t_x(284106,301)RQXSI04E,636.o +1 x(262946,73)RQXSI04E,9776.p +1 x(273793,10)RQXSI04E,10310.p
+  +1 x(275270,318)RQXSI04E,16070.p +1 x(296338,252)RASI04M,18998.p +1 x(295885,338)RQXSI04E,20458.p <= +1
+ slot(RQXSI04E,24616): +1 t_x(296338,354)RQXSI04E,2153.o +1 t_x(284595,0),7682 +1 x(287222,221)EBBRA04E,14503.p
+  +1 x(283392,312)RQXSI04E,14671.p +1 x(262946,171)RQXSI04E,14701.p +1 x(283688,2380)RQXSI04E,16699.p
+  +1 x(284106,399)RQXSI04E,17354.p +1 x(275270,416)RQXSI04E,17399.p +1 x(296338,356)RASI04M,20332.p <= +1
+ slot(RQXSI04E,24713): +1 t_x(275270,513)RQXSI04E,162.o +1 x(273032,167)RQXSI04E,9371.p +1 x(284595,35)RQXSI04E,9562.p
+  +1 x(294654,1240)LELVL04M,15586.p +1 x(295885,533)RQXSI04E,15637.p +1 x(284106,496)RQXSI04E,15665.p
+  +1 x(288918,718)RQXSI04E,15683.p +1 x(271616,821)RQXSI04E,15725.p +1 x(281346,1133)RQXSI04E,15734.p
+  +1 x(287222,299)EBBRA04E,15814.p +1 x(296157,893)RQXSI04E,15836.p +1 x(296338,451)RQXSI04E,15847.p +1 x(284028,953)RQXSI04E,15907.p
+  +1 x(292494,1349)LELVL04M,15973.p +1 x(283392,377)RQXU04E,18854.p +1 x(262946,268)RQXSI04E,19503.p +1 x(273793,205)RQXSI04E,19510.p
+  <= +1
+ slot(RQXSI04E,24810): +1 t_x(273793,302)RQXSI04E,146.o +1 x(283392,463)RQXU04E,10749.p +1 x(284595,132)RQXSI04E,10755.p
+  +1 x(273032,264)RQXSI04E,10757.p +1 x(296338,548)RQXSI04E,10764.p +1 x(262946,365)RQXSI04E,11829.p +1 x(284810,2190)RQXSI04E,16800.p
+  +1 x(287222,428)RQXSI04E,18007.p +1 x(284106,593)RQXSI04E,18057.p +1 x(295885,630)RQXSI04E,18266.p <= +1
+ slot(RQXSI04E,24908): +1 t_x(287222,218)RQXSI04E,928.o +1 x(271616,1016)RQXSI04E,12337.p +1 x(281346,1328)RQXSI04E,12349.p
+  +1 x(284595,230)RQXSI04E,12352.p +1 x(273793,384)YB5WH04M,12353.p +1 x(283392,604)RQXSI04E,12357.p +1 x(275270,708)RQXSI04E,12358.p
+  +1 x(262946,463)RQXSI04E,12360.p +1 x(297507,1463)RQXSI04E,12362.p +1 x(273032,362)RQXSI04E,12363.p
+  +1 x(296338,646)RQXSI04E,12366.p +1 x(284106,691)RQXSI04E,12369.p +1 x(283468,1796)RQXSI04E,12381.p
+  +1 x(295885,728)RQXSI04E,12382.p +1 x(282784,1813)RQXSI04E,12388.p +1 x(295700,1988)RQXSI04E,12392.p
+  +1 x(287358,1998)RQXSI04E,12398.p +1 x(288918,913)RQXSI04E,12402.p +1 x(284810,2288)RQXSI04E,12403.p
+  +1 x(296157,1088)RQXSI04E,12405.p +1 x(284154,2103)RQXSI04E,12409.p +1 x(284028,1148)RQXSI04E,12414.p
+  +1 x(295287,2168)RQXSI04E,12421.p +1 x(294654,1446)LELVL04M,12471.p +1 x(292494,1555)LELVL04M,12480.p
+  <= +1
+ slot(RQXSI04E,25005): +1 t_x(262946,560)RQXSI04E,7.o +1 x(283889,0),10631.p +1 x(273793,490)YB5WH04M,17343.p
+  +1 x(275270,805)RQXSI04E,17956.p +1 x(296338,743)RQXSI04E,18133.p +1 x(273793,543)YB5WH04M,18280.p <= +1
+ slot(RQXSI04E,25102): +1 t_x(283889,103)LELVL04M,618.o +1 x(283998,17)YB5WH04M,9652.p +1 x(283998,70)YB5WH04M,10761.p
+  +1 x(283392,798)RQXSI04E,15810.p +1 x(273793,594)RQXSI04E,15817.p +1 x(262946,657)RQXSI04E,15852.p +1 x(273032,556)RQXSI04E,16116.p
+  +1 x(284595,424)RQXSI04E,16190.p +1 x(283889,142)RQXSI04E,18976.p <= +1
+ slot(RQXSI04E,25200): +1 t_x(283392,896)RQXSI04E,575.o +1 t_x(276611,0),7510 +1 x(273793,649)YB5WH04M,14632.p
+  +1 x(284810,2580)RQXSI04E,17916.p +1 x(273032,654)RQXSI04E,18190.p +1 x(284595,522)RQXSI04E,18237.p
+  +1 x(262946,755)RQXSI04E,18927.p <= +1
+ slot(RQXSI04E,25312): +1 t_x(273032,766)RQXSI04E,136.o +1 t_x(295952,0),8222 +1 x(284595,634)RQXSI04E,14740.p
+  +1 x(283889,310)LELVL04M,15066.p +1 x(283998,229)YB5WH04M,16388.p <= +1
+ slot(RQXSI04E,25425): +1 t_x(284595,747)RQXSI04E,685.o +1 x(276611,80)RQXSI04E,8984.p +1 x(283392,1121)RQXSI04E,16448.p
+  +1 x(283998,388)YB5WH04M,17432.p +1 x(273793,861)YB5WH04M,19000.p +1 x(283889,413)LELVL04M,19483.p <= +1
+ slot(RQXSI04E,25537): +1 t_x(284810,2917)RQXSI04E,697.o +1 x(276611,192)RQXSI04E,10779.p +1 x(283889,577)RQXSI04E,18166.p
+  +1 x(284595,859)RQXSI04E,20331.p +1 x(283688,3301)RQXSI04E,20523.p <= +1
+ slot(RQXSI04E,25650): +1 t_x(283998,600)$YB5WH04M,626.o +1 x(295952,90)RQXSI04E,9898.p +1 x(276611,305)RQXSI04E,16310.p
+  <= +1
+ slot(RQXSI04E,25762): +1 t_x(276611,417)RQXSI04E,180.o +1 t_x(296350,0),8245 +1 x(295952,202)RQXSI04E,11839.p
+  +1 x(283998,688)RQXSI04E,18132.p <= +1
+ slot(RQXSI04E,25875): +1 t_x(295952,315)RQXSI04E,2085.o +1 t_x(294406,0),8097 +1 x(296350,43)RQXSI04E,9005.p
+  +1 x(284810,3245)PMXX04M,20570.p +1 x(283688,3621)PMXX04M,20576.p <= +1
+ slot(RQXSI04E,25987): +1 t_x(296350,155)RQXSI04E,2158.o +1 t_x(284631,0),7683 +1 x(295952,427)RQXSI04E,12965.p
+  +1 x(276611,642)RQXSI04E,13025.p +1 x(283998,913)RQXSI04E,13110.p +1 x(283889,1027)RQXSI04E,13295.p
+  +1 x(284810,3348)PMXX04M,19148.p +1 x(280252,5947)RQXSI04E,19150.p +1 x(283688,3724)PMXX04M,19153.p
+  <= +1
+ slot(RQXSI04E,26100): +1 t_x(274596,39)RQXSI04E,153.o +1 t_x(287193,0),7768 +1 x(296350,268)RQXSI04E,14492.p
+  +1 x(295952,540)RQXSI04E,14519.p +1 x(276611,755)RQXSI04E,14595.p +1 x(283998,1026)RQXSI04E,14706.p
+  +1 x(284810,3450)PMXX04M,20423.p +1 x(283688,3827)PMXX04M,20437.p <= +1
+ slot(RQXSI04E,26212): +1 t_x(274616,63)RQXSI04E,154.o +1 t_x(287194,0),7769 +1 x(294406,52)RQXSI04E,17152.p
+  <= +1
+ slot(RQXSI04E,26325): +1 t_x(294406,165)RQXSI04E,1799.o +1 x(285042,16)LELVL04M,9000.p +1 x(274596,264)RQXSI04E,9390.p
+  +1 x(274616,176)RQXSI04E,10132.p <= +1
+ slot(RQXSI04E,26437): +1 t_x(285042,105)RQXSI04E,711.o +1 t_x(295371,0),8160 +1 x(287194,42)RQXSI04E,12735.p
+  +1 x(294406,277)RQXSI04E,12809.p +1 x(274616,288)RQXSI04E,12835.p +1 x(287193,87)RQXSI04E,13008.p +1 x(284631,97)RQXSI04E,13152.p
+  +1 x(284933,75)RQXSI04E,13231.p +1 x(274596,376)RQXSI04E,13569.p <= +1
+ slot(RQXSI04E,26550): +1 t_x(284631,210)RQXSI04E,687.o +1 t_x(284313,0),7668 +1 x(285042,218)RQXSI04E,14177.p
+  +1 x(294406,390)RQXSI04E,14224.p +1 x(274616,401)RQXSI04E,14269.p +1 x(287193,200)RQXSI04E,14404.p +1 x(274596,489)RQXSI04E,15046.p
+  <= +1
+ slot(RQXSI04E,26775): +1 t_x(287193,425)RQXSI04E,921.o +1 t_x(286963,0),7759 +1 x(284631,435)RQXSI04E,15658.p
+  +1 x(285042,429)LELVL04M,15670.p +1 x(294406,615)RQXSI04E,15888.p +1 x(274616,626)RQXSI04E,16040.p +1 x(287194,380)RQXSI04E,17138.p
+  +1 x(280252,6735)RQXSI04E,19691.p <= +1
+ slot(RQXSI04E,26887): +1 t_x(287194,492)RQXSI04E,922.o +1 x(275277,148)RQXSI04E,8993.p +1 x(284313,167)RQXSI04E,9010.p
+  +1 x(295371,419)RQXSI04E,9013.p +1 x(284631,547)RQXSI04E,9045.p +1 x(271211,378)RQXSI04E,9049.p +1 x(284933,511)LELVL04M,9395.p
+  +1 x(263004,272)RQXSI04E,9420.p +1 x(287193,537)RQXSI04E,9465.p +1 x(296062,367)RQXSI04E,9480.p <= +1
+ slot(RQXSI04E,27000): +1 t_x(295371,532)RQXSI04E,1967.o +1 t_x(286685,0),7748 +1 x(296062,480)RQXSI04E,12746.p
+  +1 x(295328,60)RQXSI04E,12859.p +1 x(274577,102)RQXSI04E,12962.p +1 x(286963,109)RQXSI04E,12983.p +1 x(263004,385)RQXSI04E,13020.p
+  +1 x(284313,280)RQXSI04E,13036.p +1 x(275277,261)RQXSI04E,13221.p +1 x(271211,491)RQXSI04E,13504.p +1 x(287194,605)RQXSI04E,19513.p
+  +1 x(284810,4376)PMXX04M,19668.p <= +1
+ slot(RQXSI04E,27112): +1 t_x(271211,603)RQXSI04E,120.o +1 t_x(296164,0),8233 +1 x(296062,592)RQXSI04E,14127.p
+  +1 x(295371,644)RQXSI04E,14135.p +1 x(287194,717)RQXSI04E,14150.p +1 x(275277,373)RQXSI04E,14161.p +1 x(274577,214)RQXSI04E,14238.p
+  +1 x(286963,221)RQXSI04E,14250.p +1 x(295328,172)RQXSI04E,14297.p +1 x(284313,392)RQXSI04E,14549.p +1 x(263004,497)RQXSI04E,14551.p
+  +1 x(284933,717)LELVL04M,14906.p +1 x(283688,4855)PMXX04M,19674.p <= +1
+ slot(RQXSI04E,27225): +1 t_x(283688,4958)PMXX04M,599.o +1 x(286685,188)RQXSI04E,9023.p +1 x(295328,285)RQXSI04E,9310.p
+  +1 x(274577,327)RQXSI04E,9344.p +1 x(286963,334)RQXSI04E,9408.p +1 x(271211,716)RQXSI04E,18743.p +1 x(284933,821)LELVL04M,18758.p
+  +1 x(296062,705)RQXSI04E,18770.p +1 x(295371,757)RQXSI04E,18786.p +1 x(287194,830)RQXSI04E,18791.p +1 x(287193,875)RQXSI04E,19042.p
+  +1 x(284810,4605)RQXSI04E,20027.p <= +1
+ slot(RQXSI04E,27337): +1 t_x(284933,924)LELVL04M,708.o +1 x(289367,85)RQXSI04E,9027.p +1 x(294613,37)RQXSI04E,9043.p
+  +1 x(286685,300)RQXSI04E,14220.p +1 x(285042,1005)RQXSI04E,17935.p +1 x(271211,828)RQXSI04E,17939.p
+  +1 x(296062,817)RQXSI04E,17952.p +1 x(295371,869)RQXSI04E,17988.p +1 x(287194,942)RQXSI04E,18006.p +1 x(287193,987)RQXSI04E,18196.p
+  <= +1
+ slot(RQXSI04E,27450): +1 t_x(296062,930)RQXSI04E,2098.o +1 x(295328,510)RQXSI04E,10802.p +1 x(286963,559)RQXSI04E,10818.p
+  +1 x(284313,730)RQXSI04E,10837.p +1 x(263004,835)RQXSI04E,10848.p +1 x(275277,711)RQXSI04E,10865.p +1 x(289367,198)RQXSI04E,10890.p
+  +1 x(286685,413)RQXSI04E,10895.p +1 x(287194,1055)RQXSI04E,10918.p +1 x(294613,150)RQXSI04E,10929.p
+  +1 x(284933,1088)RQXSI04E,10945.p +1 x(271211,941)RQXSI04E,10963.p +1 x(287193,1100)RQXSI04E,10980.p
+  +1 x(295371,982)RQXSI04E,11006.p +1 x(284631,1110)RQXSI04E,11055.p +1 x(285042,1118)RQXSI04E,11209.p
+  +1 x(294406,1290)RQXSI04E,11217.p +1 x(274616,1301)RQXSI04E,11288.p +1 x(274577,552)RQXSI04E,11380.p
+  +1 x(274596,1389)RQXSI04E,11476.p +1 x(296350,1618)RQXSI04E,11984.p +1 x(283688,5164)PMXX04M,20032.p
+  +1 x(284810,4788)$PMXX04M,20243.p <= +1
+ slot(RQXSI04E,27562): +1 t_x(263004,947)RQXSI04E,9.o +1 x(296164,82)RQXSI04E,9068.p +1 x(275277,823)RQXSI04E,15524.p
+  +1 x(296062,1042)RQXSI04E,15534.p +1 x(286685,525)RQXSI04E,15545.p +1 x(271211,1053)RQXSI04E,15546.p
+  +1 x(274577,664)RQXSI04E,15554.p +1 x(295371,1094)RQXSI04E,15560.p +1 x(287194,1167)RQXSI04E,15575.p
+  +1 x(284933,1200)RQXSI04E,15582.p +1 x(286963,671)RQXSI04E,15644.p +1 x(295328,622)RQXSI04E,15682.p
+  +1 x(284313,842)RQXSI04E,16254.p <= +1
+ slot(RQXSI04E,27675): +1 t_x(284313,955)RQXSI04E,663.o +1 t_x(285688,0),7716 +1 x(289367,423)RQXSI04E,15569.p
+  +1 x(294613,375)RQXSI04E,15587.p +1 x(296164,195)RQXSI04E,16312.p +1 x(274577,777)RQXSI04E,18718.p +1 x(286963,784)RQXSI04E,18731.p
+  +1 x(275277,936)RQXSI04E,18751.p +1 x(295328,735)RQXSI04E,18752.p +1 x(263004,1060)RQXSI04E,18789.p
+  +1 x(286685,638)RQXSI04E,18819.p <= +1
+ slot(RQXSI04E,27787): +1 t_x(275277,1048)RQXSI04E,164.o +1 t_x(285794,82)RQXSI04E,7724 +1 x(286685,750)RQXSI04E,13732.p
+  +1 x(286963,896)RQXSI04E,19595.p <= +1
+ slot(RQXSI04E,27900): +1 t_x(286963,1009)RQXSI04E,890.o +1 x(285794,195)RQXSI04E,9058.p +1 x(285688,199)RQXSI04E,9081.p
+  +1 x(295296,0),9100.p +1 x(275277,1161)RQXSI04E,16869.p +1 x(263004,1285)RQXSI04E,16921.p +1 x(296062,1380)RQXSI04E,16949.p
+  +1 x(284313,1180)RQXSI04E,17011.p +1 x(271211,1391)RQXSI04E,17019.p +1 x(295371,1432)RQXSI04E,17117.p
+  +1 x(284933,1538)RQXSI04E,17324.p +1 x(295328,960)RQXSI04E,19430.p +1 x(274577,1002)RQXSI04E,19470.p
+  +1 x(286685,863)RQXSI04E,19474.p <= +1
+ slot(RQXSI04E,28012): +1 t_x(274577,1114)RQXSI04E,152.o +1 x(285688,311)RQXSI04E,10899.p +1 x(296164,532)RQXSI04E,10910.p
+  +1 x(285794,307)RQXSI04E,10957.p +1 x(295296,112)RQXSI04E,11017.p +1 x(295328,1072)RQXSI04E,20199.p
+  <= +1
+ slot(RQXSI04E,28125): +1 t_x(295328,1185)RQXSI04E,1958.o +1 x(281887,54)LELVL04M,9291.p +1 x(287018,25)RQXSI04E,9451.p
+  +1 x(286685,1088)RQXSI04E,17752.p +1 x(274577,1227)RQXSI04E,17760.p +1 x(289367,873)RQXSI04E,17778.p
+  +1 x(294613,797)LELVL04M,17783.p +1 x(286963,1234)RQXSI04E,17789.p +1 x(296164,645)RQXSI04E,17820.p
+  +1 x(275277,1386)RQXSI04E,17828.p +1 x(285688,424)RQXSI04E,17877.p +1 x(263004,1510)RQXSI04E,17907.p
+  +1 x(295296,225)RQXSI04E,18011.p +1 x(284313,1405)RQXSI04E,18016.p +1 x(285794,420)RQXSI04E,18074.p
+  <= +1
+ slot(RQXSI04E,28237): +1 t_x(294613,901)LELVL04M,1834.o +1 t_x(294672,0),8114 +1 x(289367,985)RQXSI04E,15078.p
+  +1 x(286685,1200)RQXSI04E,19897.p +1 x(295328,1297)RQXSI04E,19922.p <= +1
+ slot(RQXSI04E,28350): +1 t_x(286685,1313)RQXSI04E,860.o +1 t_x(287579,0),7778 +1 x(287018,250)RQXSI04E,12812.p
+  +1 x(285688,649)RQXSI04E,12960.p +1 x(281887,330)RQXSI04E,12963.p +1 x(296164,870)RQXSI04E,13051.p +1 x(285794,645)RQXSI04E,13157.p
+  +1 x(295296,450)RQXSI04E,13331.p +1 x(289367,1098)RQXSI04E,13369.p +1 x(294613,1004)LELVL04M,13393.p
+  <= +1
+ slot(RQXSI04E,28462): +1 t_x(289367,1210)RQXSI04E,1163.o +1 t_x(291226,11)RQXSI04E,7936 +1 x(295296,555)RQXU04E,14233.p
+  +1 x(287018,362)RQXSI04E,14267.p +1 x(274564,280)RQXSI04E,14293.p +1 x(281887,442)RQXSI04E,14500.p +1 x(285688,761)RQXSI04E,14534.p
+  +1 x(296164,982)RQXSI04E,14638.p +1 x(285794,757)RQXSI04E,14763.p +1 x(294613,1107)LELVL04M,15148.p
+  <= +1
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+  +1 x(287018,475)RQXSI04E,15676.p +1 x(274564,393)RQXSI04E,15700.p +1 x(285794,870)RQXSI04E,15719.p +1 x(281887,555)RQXSI04E,15934.p
+  +1 x(285688,874)RQXSI04E,16123.p +1 x(294672,195)RQXSI04E,16393.p <= +1
+ slot(RQXSI04E,28687): +1 t_x(285688,986)RQXSI04E,773.o +1 t_x(294200,127)RQXSI04E,8092 +1 x(295296,787)RQXSI04E,16739.p
+  +1 x(296164,1207)RQXSI04E,16745.p +1 x(294613,1387)RQXSI04E,16756.p +1 x(286685,1650)RQXSI04E,16758.p
+  +1 x(289367,1435)RQXSI04E,16760.p +1 x(287018,587)RQXSI04E,16786.p +1 x(274564,505)RQXSI04E,16804.p
+  +1 x(285794,982)RQXSI04E,16813.p +1 x(274577,1789)RQXSI04E,16818.p +1 x(294672,307)RQXSI04E,16848.p
+  +1 x(286963,1796)RQXSI04E,16861.p +1 x(287579,236)RQXSI04E,16896.p +1 x(281887,667)RQXSI04E,17098.p
+  +1 x(295328,1747)RQXSI04E,17279.p <= +1
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+  +1 x(294672,420)RQXSI04E,14747.p +1 x(291226,349)RQXSI04E,15053.p +1 x(281887,777)LELVL04M,18256.p +1 x(295296,898)RQXU04E,18813.p
+  +1 x(285688,1099)RQXSI04E,18871.p +1 x(296164,1320)RQXSI04E,18919.p +1 x(289367,1548)RQXSI04E,19090.p
+  +1 x(287018,700)RQXSI04E,19886.p +1 x(274564,618)RQXSI04E,19954.p <= +1
+ slot(RQXSI04E,28912): +1 t_x(295296,984)RQXU04E,1950.o +1 t_x(284297,0),7667 +1 x(274564,730)RQXSI04E,12843.p
+  +1 x(263196,449)RQXSI04E,12942.p +1 x(282514,433)RQXSI04E,13029.p +1 x(294672,532)RQXSI04E,13123.p +1 x(291226,461)RQXSI04E,13322.p
+  +1 x(287579,461)RQXSI04E,13372.p +1 x(287018,812)RQXSI04E,19605.p <= +1
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+  +1 x(287579,574)RQXSI04E,9221.p +1 x(283663,378)RQXSI04E,9228.p +1 x(291164,285)RQXSI04E,9236.p +1 x(294200,465)RQXSI04E,9252.p
+  +1 x(283389,491)RQXSI04E,9271.p +1 x(282514,546)RQXSI04E,9315.p +1 x(263196,562)RQXSI04E,9361.p +1 x(274564,843)RQXSI04E,9789.p
+  +1 x(295296,1069)RQXU04E,19585.p +1 x(281887,983)LELVL04M,19960.p <= +1
+ slot(RQXSI04E,29137): +1 t_x(281887,1086)LELVL04M,460.o +1 x(297505,17)RQXSI04E,9186.p +1 x(293544,105)RQXSI04E,9251.p
+  +1 x(291226,686)RQXSI04E,16908.p +1 x(283389,603)RQXSI04E,16992.p +1 x(263196,674)RQXSI04E,17129.p +1 x(282514,658)RQXSI04E,17290.p
+  +1 x(287018,1037)RQXSI04E,18970.p +1 x(274564,955)RQXSI04E,19603.p <= +1
+ slot(RQXSI04E,29250): +1 t_x(274564,1068)RQXSI04E,151.o +1 x(263196,787)RQXSI04E,11067.p +1 x(294200,690)RQXSI04E,11089.p
+  +1 x(282514,771)RQXSI04E,11098.p +1 x(283389,716)RQXSI04E,11103.p +1 x(287018,1150)RQXSI04E,11113.p
+  +1 x(297505,130)RQXSI04E,11137.p +1 x(294672,870)RQXSI04E,11177.p +1 x(281887,1190)LELVL04M,11187.p
+  +1 x(293544,218)RQXSI04E,11204.p +1 x(283663,603)RQXSI04E,11216.p +1 x(291164,510)RQXSI04E,11218.p +1 x(291226,799)RQXSI04E,11224.p
+  +1 x(287579,799)RQXSI04E,11263.p <= +1
+ slot(RQXSI04E,29362): +1 t_x(294672,982)RQXSI04E,1842.o +1 t_x(297613,0),8311 +1 x(291226,911)RQXSI04E,15756.p
+  +1 x(287579,911)RQXSI04E,15778.p +1 x(283663,715)RQXSI04E,15821.p +1 x(291164,614)RQXU04E,15892.p +1 x(263196,899)RQXSI04E,15905.p
+  +1 x(294200,802)RQXSI04E,15931.p +1 x(293544,330)RQXSI04E,15942.p +1 x(283389,828)RQXSI04E,15962.p +1 x(282514,883)RQXSI04E,15966.p
+  <= +1
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+  +1 x(294200,915)RQXSI04E,13009.p +1 x(297505,355)RQXSI04E,13041.p +1 x(283389,941)RQXSI04E,13061.p +1 x(293544,443)RQXSI04E,13233.p
+  +1 x(291164,700)RQXU04E,13298.p +1 x(291226,1024)RQXSI04E,18831.p +1 x(263196,1012)RQXSI04E,18852.p
+  +1 x(294672,1095)RQXSI04E,18887.p +1 x(274564,1293)RQXSI04E,18929.p <= +1
+ slot(RQXSI04E,29587): +1 t_x(291226,1136)RQXSI04E,1379.o +1 t_x(300133,0),8368 +1 x(283663,940)RQXSI04E,14420.p
+  +1 x(291164,847)RQXSI04E,14460.p +1 x(297505,467)RQXSI04E,14502.p +1 x(294200,1027)RQXSI04E,14516.p
+  +1 x(263196,1124)RQXSI04E,14532.p +1 x(283389,1053)RQXSI04E,14565.p +1 x(282514,1108)RQXSI04E,14588.p
+  +1 x(284297,253)RQXSI04E,14623.p +1 x(297613,179)RQXSI04E,14654.p +1 x(293544,555)RQXSI04E,14695.p +1 x(297374,77)RQXSI04E,14722.p
+  <= +1
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+  +1 x(297374,190)RQXSI04E,9327.p +1 x(288568,87)RQXSI04E,9362.p +1 x(293858,9)RQXU04E,9501.p +1 x(282514,1221)RQXSI04E,17892.p
+  +1 x(291226,1249)RQXSI04E,17911.p +1 x(283663,1053)RQXSI04E,17914.p +1 x(294200,1140)RQXSI04E,17947.p
+  +1 x(291164,957)RQXU04E,17949.p +1 x(294672,1320)RQXSI04E,17980.p +1 x(274564,1518)RQXSI04E,18017.p
+  +1 x(283389,1166)RQXSI04E,18022.p +1 x(287579,1249)RQXSI04E,18043.p +1 x(293544,668)RQXSI04E,18059.p
+  +1 x(287018,1600)RQXSI04E,18094.p +1 x(297505,580)RQXSI04E,18182.p <= +1
+ slot(RQXSI04E,29812): +1 t_x(282514,1333)RQXSI04E,497.o +1 x(284504,88)RQXSI04E,9421.p +1 x(288740,26)RQXSI04E,9460.p
+  +1 x(283663,1165)RQXSI04E,17025.p +1 x(291164,1043)RQXU04E,17049.p +1 x(293544,780)RQXSI04E,17055.p
+  +1 x(297505,692)RQXSI04E,17081.p +1 x(294200,1252)RQXSI04E,17229.p +1 x(283389,1278)RQXSI04E,19985.p
+  <= +1
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+  +1 x(284297,591)RQXSI04E,16061.p +1 x(297613,517)RQXSI04E,16078.p +1 x(294200,1365)RQXSI04E,19354.p
+  +1 x(283663,1278)RQXSI04E,19360.p +1 x(282514,1446)RQXSI04E,19371.p +1 x(263196,1462)RQXSI04E,19394.p
+  +1 x(291226,1474)RQXSI04E,19434.p +1 x(287579,1474)RQXSI04E,19535.p <= +1
+ slot(RQXSI04E,30037): +1 t_x(294200,1477)RQXSI04E,1785.o +1 x(300133,97)RQXSI04E,9563.p +1 x(284297,703)RQXSI04E,17190.p
+  +1 x(297613,629)RQXSI04E,17210.p +1 x(297374,527)RQXSI04E,17234.p +1 x(288568,424)RQXSI04E,17265.p +1 x(293858,395)RQXSI04E,17278.p
+  +1 x(284504,313)RQXSI04E,17315.p +1 x(288740,251)RQXSI04E,17352.p +1 x(289901,163)RQXSI04E,17424.p +1 x(283663,1390)RQXSI04E,18755.p
+  +1 x(291164,1297)RQXSI04E,18764.p +1 x(293544,1005)RQXSI04E,18829.p +1 x(282514,1558)RQXSI04E,18844.p
+  +1 x(297505,917)RQXSI04E,18931.p +1 x(283389,1503)RQXSI04E,19108.p <= +1
+ slot(RQXSI04E,30150): +1 t_x(283663,1503)RQXSI04E,597.o +1 x(284297,816)RQXSI04E,11438.p +1 x(297613,742)RQXSI04E,11442.p
+  +1 x(297374,640)RQXSI04E,11452.p +1 x(288568,537)RQXSI04E,11468.p +1 x(284504,426)RQXSI04E,11489.p +1 x(288740,364)RQXSI04E,11496.p
+  +1 x(289901,276)RQXSI04E,11521.p +1 x(300133,210)RQXSI04E,11538.p +1 x(293858,508)RQXSI04E,11619.p +1 x(291164,1385)RQXU04E,19345.p
+  +1 x(293544,1118)RQXSI04E,19402.p +1 x(297505,1030)RQXSI04E,19473.p <= +1
+ slot(RQXSI04E,30262): +1 t_x(291164,1471)RQXU04E,1367.o +1 x(284297,928)RQXSI04E,13141.p +1 x(297613,854)RQXSI04E,13145.p
+  +1 x(297374,752)RQXSI04E,13153.p +1 x(288568,649)RQXSI04E,13161.p +1 x(284504,538)RQXSI04E,13168.p +1 x(288740,476)RQXSI04E,13179.p
+  +1 x(289901,388)RQXSI04E,13198.p +1 x(300133,322)RQXSI04E,13212.p +1 x(293858,609)$RQXU04E,13311.p <= +1
+ slot(RQXSI04E,30375): +1 t_x(293544,1343)RQXSI04E,1692.o +1 x(288568,762)RQXSI04E,14743.p +1 x(284504,651)RQXSI04E,14749.p
+  +1 x(288740,589)RQXSI04E,14753.p +1 x(289901,501)RQXSI04E,14761.p +1 x(300133,435)RQXSI04E,14765.p +1 x(293858,733)RQXSI04E,14806.p
+  +1 x(283663,1728)RQXSI04E,20190.p +1 x(291164,1635)RQXSI04E,20226.p <= +1
+ slot(RQXSI04E,30487): +1 t_x(293858,844)LELVL04M,1733.o +1 x(297374,977)RQXSI04E,16115.p +1 x(288568,874)RQXSI04E,16117.p
+  +1 x(284504,763)RQXSI04E,16122.p +1 x(288740,701)RQXSI04E,16124.p +1 x(289901,613)RQXSI04E,16129.p +1 x(300133,547)RQXSI04E,16131.p
+  +1 x(283663,1840)RQXSI04E,19916.p +1 x(291164,1747)RQXSI04E,19929.p +1 x(293544,1455)RQXSI04E,19943.p
+  +1 x(297505,1367)RQXSI04E,19976.p <= +1
+ slot(RQXU04E,19800): +1 t_x(278885,0),270.o +1 x(279142,6)YB5KL04E,13752.p <= +1
+ slot(RQXU04E,19885): +1 x(279142,64)YB5KL04E,14538.p +1 x(292214,60)YB5KL04E,15499.p <= +1
+ slot(RQXU04E,19971): +1 t_x(279142,123)YB5KL04E,278.o +1 x(292214,119)YB5KL04E,11314.p +1 x(284109,54)KHVL104E,11863.p
+  +1 x(279142,154)RQXU04E,16287.p +1 x(292214,105)RQXU04E,18720.p <= +1
+ slot(RQXU04E,20057): +1 t_x(282417,0),491.o +1 x(279142,232)RMZU04E,11647.p +1 x(292214,157)RMZU04E,13201.p
+  <= +1
+ slot(RQXU04E,20142): +1 t_x(284109,0),638.o +1 x(278885,43)RMZU04E,9440.p +1 x(292214,236)YB5KL04E,14825.p
+  +1 x(282417,11)RQXU04E,15092.p <= +1
+ slot(RQXU04E,20228): +1 t_x(292214,0),1506.o +1 x(281290,48)RMZU04E,10302.p +1 x(278885,108)YB5KL04E,11398.p
+  +1 x(278885,167)YB5KL04E,13264.p +1 x(282417,97)RQXU04E,16402.p +1 x(292214,325)RMZU04E,16718.p +1 x(279142,400)RMZU04E,16790.p
+  +1 x(292214,353)YB5KL04E,18143.p +1 x(281290,113)YBOLN04M,18370.p <= +1
+ slot(RQXU04E,20314): +1 t_x(281290,132)RMZU04E,425.o +1 x(281290,158)YBOLN04M,10793.p +1 x(278885,211)RMZU04E,14571.p
+  +1 x(279142,474)YB5KL04E,18330.p <= +1
+ slot(RQXU04E,20400): +1 t_x(294125,0),1776.o +1 x(278885,284)YB5KL04E,16631.p +1 x(278885,342)YB5KL04E,18023.p
+  <= +1
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+  +1 x(277591,32)RMZU04E,14681.p +1 x(294125,25)RQXU04E,18697.p +1 x(278885,378)RMZU04E,18940.p <= +1
+ slot(RQXU04E,20571): +1 t_x(291206,36)RQXU04E,1374.o +1 x(277591,165)YB5KL04E,10557.p +1 x(293050,111)RQXU04E,17368.p
+  +1 x(277591,106)YB5KL04E,18294.p <= +1
+ slot(RQXU04E,20657): +1 t_x(277591,200)RMZU04E,219.o +1 x(282645,3)YB5WH04M,10484.p +1 x(291206,122)RQXU04E,10820.p
+  +1 x(295224,77)RQXU04E,16859.p +1 x(291206,89)YBOLN04M,18228.p <= +1
+ slot(RQXU04E,20742): +1 t_x(282645,162)YB5WH04M,505.o +1 x(277591,340)YB5KL04E,11130.p +1 x(282645,56)YB5WH04M,11331.p
+  +1 x(291206,179)YBOLN04M,12586.p +1 x(282645,76)RQXU04E,14789.p +1 x(281290,551)RMZU04E,15520.p +1 x(291206,207)RQXU04E,20336.p
+  <= +1
+ slot(RQXU04E,20828): +1 t_x(295224,0),1935.o +1 x(291206,269)YBOLN04M,13975.p +1 x(282645,196)RMZU04E,15369.p
+  +1 x(291206,293)RQXU04E,19010.p <= +1
+ slot(RQXU04E,20914): +1 x(277591,451)RMZU04E,12743.p +1 x(291206,360)YBOLN04M,15752.p +1 x(282645,248)RQXU04E,18778.p
+  <= +1
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+  +1 x(291206,450)YBOLN04M,16514.p <= +1
+ slot(RQXU04E,21085): +1 t_x(282912,0),530.o +1 x(294276,40)RQXSI04E,10919.p +1 x(282645,419)RQXU04E,17777.p
+  <= +1
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+  <= +1
+ slot(RQXU04E,21257): +1 t_x(290022,0),1234.o +1 x(280245,35)RQXI04E,9248.p +1 x(280331,137)RQXU04E,15882.p
+  +1 x(277591,867)YB5KL04E,16275.p <= +1
+ slot(RQXU04E,21342): +1 t_x(294276,330)RQXU04E,1789.o +1 x(282645,676)RQXU04E,16518.p +1 x(280331,222)RQXU04E,18375.p
+  +1 x(282912,42)RQXU04E,18739.p <= +1
+ slot(RQXU04E,21428): +1 t_x(280365,16)LELVL04M,374.o +1 x(290022,8)RQXU04E,12289.p +1 x(294126,8)RQXU04E,15798.p
+  <= +1
+ slot(RQXU04E,21514): +1 x(294276,502)RQXU04E,17590.p +1 x(294126,94)RQXU04E,18137.p +1 x(280245,324)RQXSI04E,20155.p
+  <= +1
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+  +1 x(294276,588)RQXU04E,19297.p <= +1
+ slot(RQXU04E,21685): +1 t_x(291287,0),1385.o +1 x(280245,504)RQXU04E,11285.p +1 x(294276,673)RQXU04E,13176.p
+  +1 x(293545,85)RQXU04E,16575.p +1 x(294276,652)RQXI04E,18522.p <= +1
+ slot(RQXU04E,21771): +1 t_x(293545,0),1693.o +1 x(280245,616)RQXSI04E,17661.p +1 x(293545,171)RQXU04E,17813.p
+  +1 x(295356,51)RQXU04E,18935.p <= +1
+ slot(RQXU04E,21857): +1 x(280245,670)RQXI04E,19919.p <= +1
+ slot(RQXU04E,21942): +1 x(291287,23)LELVL04M,17770.p +1 x(280245,776)RQXI04E,18503.p <= +1
+ slot(RQXU04E,22028): +1 t_x(272894,30)RQXU04E,134.o +1 x(280245,882)RQXI04E,19286.p <= +1
+ slot(RQXU04E,22114): +1 x(272894,84)RMZU04E,15689.p <= +1
+ slot(RQXU04E,22200): +1 t_x(280245,988)RQXI04E,365.o +1 t_x(295817,0),8201 +1 x(272894,168)RMZU04E,16554.p
+  <= +1
+ slot(RQXU04E,22285): +1 t_x(291995,0),1475.o +1 x(272894,252)RMZU04E,18969.p <= +1
+ slot(RQXU04E,22371): +1 t_x(293924,0),1745.o <= +1
+ slot(RQXU04E,22457): +1 t_x(295817,0),2051.o <= +1
+ slot(RQXU04E,22542): <= +1
+ slot(RQXU04E,22628): +1 t_x(272234,4)RQXU04E,127.o +1 x(272234,28)RMZU04E,11941.p <= +1
+ slot(RQXU04E,22714): +1 t_x(293687,0),1717.o +1 x(272234,90)RQXU04E,10495.p +1 x(272234,111)RMZU04E,14566.p
+  +1 x(293924,34)RQXU04E,16267.p <= +1
+ slot(RQXU04E,22800): +1 t_x(292875,0),1598.o +1 t_x(293580,0),8063 <= +1
+ slot(RQXU04E,22885): +1 t_x(293580,64)RQXU04E,1705.o +1 t_x(288513,25)RQXU04E,7824 <= +1
+ slot(RQXU04E,22971): +1 t_x(288513,111)RQXU04E,1070.o +1 t_x(292670,0),8011 +1 x(292875,166)LELVL04M,19282.p
+  +1 x(293580,150)RQXU04E,19373.p <= +1
+ slot(RQXU04E,23057): +1 t_x(293156,77)RQXU04E,1641.o +1 t_x(292672,17)RQXU04E,8012 +1 x(292670,17)RQXU04E,9825.p
+  +1 x(292875,257)RQXU04E,10024.p +1 x(288513,197)RQXU04E,10045.p +1 x(294944,37)RQXU04E,10149.p +1 x(293580,236)RQXU04E,10351.p
+  <= +1
+ slot(RQXU04E,23142): +1 t_x(294944,122)RQXU04E,1891.o +1 t_x(295116,102)RQXU04E,8143 +1 x(292670,102)RQXU04E,11051.p
+  +1 x(293156,162)RQXU04E,11064.p +1 x(288513,282)RQXU04E,11114.p +1 x(292875,342)RQXU04E,11123.p +1 x(293580,321)RQXU04E,11151.p
+  +1 x(292672,102)RQXU04E,11159.p +1 x(294944,93)YB5WH04M,12211.p +1 x(292153,23)RQXU04E,19185.p +1 x(292405,0),19187.p
+  +1 x(294944,124)RMZU04E,19533.p <= +1
+ slot(RQXU04E,23228): +1 t_x(292405,84)RMZU04E,1531.o +1 t_x(293430,128)RQXU04E,8051 +1 x(294276,2216)RQXU04E,14254.p
+  +1 x(294944,199)YB5WH04M,18451.p +1 x(292153,100)YB5WH04M,18452.p +1 x(271214,57)YB3EH04E,18490.p +1 x(292670,188)RQXU04E,18547.p
+  +1 x(293156,248)RQXU04E,18555.p +1 x(292875,428)RQXU04E,18575.p +1 x(293580,407)RQXU04E,18619.p +1 x(288513,368)RQXU04E,18669.p
+  +1 x(292405,105)RQXU04E,18678.p +1 x(292672,188)RQXU04E,18807.p +1 x(295116,188)RQXU04E,18903.p +1 x(281599,6)RMZU04E,19834.p
+  <= +1
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+  +1 x(293009,63)RMZU04E,17578.p +1 x(292405,167)RMZU04E,17580.p +1 x(294944,252)YB5WH04M,17598.p +1 x(271214,157)YB3EH04E,17688.p
+  +1 x(271214,103)RMZU04E,19162.p +1 x(293156,297)LELVL04M,20194.p <= +1
+ slot(RQXU04E,23400): +1 t_x(271214,186)RMZU04E,121.o +1 t_x(293074,0),8037 +1 x(292153,259)YB5WH04M,10960.p
+  +1 x(295116,360)RQXU04E,12151.p +1 x(280245,2219)RQXU04E,14363.p +1 x(292670,360)RQXU04E,19245.p +1 x(293156,400)LELVL04M,19266.p
+  +1 x(292672,360)RQXU04E,19277.p +1 x(281599,174)RMZU04E,19343.p +1 x(292153,312)YB5WH04M,20541.p <= +1
+ slot(RQXU04E,23485): +1 t_x(292672,445)RQXU04E,1568.o +1 t_x(293549,0),8058 +1 x(293430,385)RQXU04E,9775.p
+  +1 x(295116,445)RQXU04E,9992.p +1 x(281599,258)RMZU04E,18454.p +1 x(292670,445)RQXU04E,19792.p +1 x(271214,257)YB3EH04E,19986.p
+  +1 x(293156,503)LELVL04M,19989.p +1 x(292153,360)RMZU04E,20277.p <= +1
+ slot(RQXU04E,23571): +1 t_x(292153,418)YB5WH04M,1497.o +1 x(292388,351)RQXU04E,9574.p +1 x(292405,418)RMZU04E,9621.p
+  +1 x(293074,51)RQXU04E,9696.p +1 x(271214,354)RMZU04E,9848.p +1 x(293009,289)YB5WH04M,10546.p +1 x(280245,2364)RQXI04E,15213.p
+  +1 x(293430,471)RQXU04E,18952.p +1 x(295116,531)RQXU04E,19609.p +1 x(292672,531)RQXU04E,19856.p <= +1
+ slot(RQXU04E,23657): +1 t_x(295116,617)RQXU04E,1919.o +1 x(273048,23)YB5WH04M,9622.p +1 x(292388,437)RQXU04E,10999.p
+  +1 x(293074,137)RQXU04E,11629.p +1 x(292405,502)RMZU04E,11664.p +1 x(293430,557)RQXU04E,11901.p +1 x(294276,2645)RQXU04E,15215.p
+  +1 x(292153,577)YB5WH04M,20090.p +1 x(292153,524)YB5WH04M,20420.p <= +1
+ slot(RQXU04E,23742): +1 t_x(293430,642)RQXU04E,1670.o +1 x(273048,76)YB5WH04M,10965.p +1 x(293009,448)YB5WH04M,18636.p
+  +1 x(292388,522)RQXU04E,18948.p +1 x(292153,611)RMZU04E,19728.p +1 x(292405,586)RMZU04E,19867.p +1 x(295116,702)RQXU04E,20349.p
+  <= +1
+ slot(RQXU04E,23828): +1 t_x(281599,190)RQXU04E,445.o +1 x(292153,683)YB5WH04M,12412.p +1 x(271214,605)RMZU04E,12457.p
+  +1 x(292388,608)RQXU04E,12477.p +1 x(293074,308)RQXU04E,12479.p +1 x(292405,670)RMZU04E,12484.p +1 x(295116,788)RQXU04E,12498.p
+  +1 x(292672,788)RQXU04E,12503.p +1 x(294944,782)YB5WH04M,12510.p +1 x(293430,728)RQXU04E,12514.p +1 x(293156,813)LELVL04M,12533.p
+  +1 x(273048,129)YB5WH04M,12547.p +1 x(292670,788)RQXU04E,12577.p +1 x(292875,992)LELVL04M,12655.p +1 x(288513,968)RQXU04E,12662.p
+  +1 x(293580,1007)RQXU04E,12692.p +1 x(272234,1200)RMZU04E,12716.p +1 x(293009,547)RQXU04E,13316.p <= +1
+ slot(RQXU04E,23914): +1 t_x(293009,119)RQXU04E,1620.o +1 x(271214,689)RMZU04E,13857.p +1 x(292153,789)YB5WH04M,13877.p
+  +1 x(293156,916)LELVL04M,13880.p +1 x(294944,888)YB5WH04M,13881.p +1 x(292388,694)RQXU04E,13885.p +1 x(273048,235)YB5WH04M,13892.p
+  +1 x(281599,676)RMZU04E,13894.p +1 x(292405,791)RQXU04E,13898.p +1 x(295116,874)RQXU04E,13900.p +1 x(292672,874)RQXU04E,13904.p
+  +1 x(293430,814)RQXU04E,13909.p +1 x(292875,1095)LELVL04M,13936.p +1 x(292670,874)RQXU04E,13943.p +1 x(288513,1054)RQXU04E,13994.p
+  +1 x(293580,1093)RQXU04E,14012.p +1 x(293074,394)RQXU04E,14059.p <= +1
+ slot(RQXU04E,24000): +1 t_x(292388,780)RQXU04E,1530.o +1 x(293250,12)RQXU04E,9141.p +1 x(293549,60)RQXU04E,10275.p
+  +1 x(271214,801)RQXU04E,15404.p +1 x(292405,837)RMZU04E,15488.p +1 x(281599,760)RMZU04E,17611.p +1 x(293430,900)RQXU04E,17613.p
+  +1 x(295116,960)RQXU04E,17615.p +1 x(293156,1019)LELVL04M,17617.p +1 x(292672,960)RQXU04E,17623.p +1 x(292670,960)RQXU04E,17632.p
+  +1 x(292875,1198)LELVL04M,17646.p +1 x(293580,1179)RQXU04E,17749.p +1 x(288513,1140)RQXU04E,17761.p
+  +1 x(293074,480)RQXU04E,18246.p <= +1
+ slot(RQXU04E,24085): +1 t_x(293074,565)RQXU04E,1630.o +1 x(293250,97)RQXU04E,11076.p +1 x(293549,145)RQXU04E,11102.p
+  +1 x(292388,865)RQXU04E,17664.p +1 x(273048,421)RQXU04E,18243.p <= +1
+ slot(RQXU04E,24171): +1 t_x(293549,231)RQXU04E,1694.o +1 x(283392,117)RQXSI04E,8963.p +1 x(293168,5)RMZU04E,9181.p
+  +1 x(293250,151)YB5WH04M,14947.p +1 x(294944,1128)RMZU04E,15435.p +1 x(293009,900)RMZU04E,15453.p +1 x(293250,183)RQXU04E,15478.p
+  +1 x(292153,1029)RMZU04E,15509.p +1 x(293074,651)RQXU04E,18908.p <= +1
+ slot(RQXU04E,24257): +1 t_x(273048,552)YB5WH04M,137.o +1 x(293549,317)RQXU04E,12528.p +1 x(293250,257)YB5WH04M,13027.p
+  +1 x(293250,310)YB5WH04M,18359.p <= +1
+ slot(RQXU04E,24342): +1 t_x(293250,354)RQXU04E,1655.o +1 x(293168,173)RMZU04E,12228.p +1 x(293549,402)RQXU04E,14134.p
+  +1 x(283392,312)RQXSI04E,14671.p +1 x(293168,236)YB5WH04M,15032.p +1 x(296267,66)LELVL04M,17562.p +1 x(273048,658)YB5WH04M,19527.p
+  <= +1
+ slot(RQXU04E,24428): +1 t_x(296267,42)RQXU04E,2144.o +1 x(293096,1)YB3EH04E,9192.p +1 x(293156,1432)LELVL04M,15296.p
+  +1 x(281599,1178)RMZU04E,15297.p +1 x(293074,908)RQXU04E,15304.p +1 x(292388,1208)RQXU04E,15317.p +1 x(292672,1388)RQXU04E,15318.p
+  +1 x(295116,1388)RQXU04E,15337.p +1 x(293430,1328)RQXU04E,15342.p +1 x(292875,1611)LELVL04M,15402.p
+  +1 x(292670,1388)RQXU04E,15429.p +1 x(293549,488)RQXU04E,15494.p +1 x(273048,753)RMZU04E,15498.p +1 x(288513,1568)RQXU04E,15515.p
+  +1 x(293580,1607)RQXU04E,15537.p +1 x(283392,377)RQXU04E,18854.p +1 x(293168,257)RMZU04E,18868.p +1 x(296267,128)RQXU04E,18882.p
+  +1 x(293250,416)YB5WH04M,18886.p <= +1
+ slot(RQXU04E,24514): +1 t_x(293168,340)RMZU04E,1643.o +1 x(292714,77)YB5WH04M,9144.p +1 x(283392,463)RQXU04E,10749.p
+  +1 x(293096,51)YB3EH04E,11555.p +1 x(293250,522)YB5WH04M,19604.p <= +1
+ slot(RQXU04E,24600): +1 t_x(295053,0),1908.o +1 x(283812,42)YBOLN04M,9051.p +1 x(283812,68)RQXU04E,10791.p
+  +1 x(292714,183)YB5WH04M,11708.p <= +1
+ slot(RQXU04E,24685): +1 t_x(293096,232)RQXU04E,1633.o +1 t_x(292442,0),8001 +1 x(283392,604)RQXSI04E,12357.p
+  +1 x(293096,201)YB3EH04E,15929.p +1 x(293168,546)RQXU04E,16141.p +1 x(283812,177)YBOLN04M,17660.p <= +1
+ slot(RQXU04E,24771): +1 t_x(294025,0),1759.o +1 x(283812,218)RMZU04E,12423.p +1 x(283812,267)YBOLN04M,13952.p
+  +1 x(292714,342)YB5WH04M,14509.p +1 x(295053,51)RQXU04E,14641.p +1 x(293096,301)YB3EH04E,14901.p <= +1
+ slot(RQXU04E,24857): +1 t_x(294023,46)LELVL04M,1758.o +1 x(292442,77)RQXU04E,10003.p +1 x(295053,137)RQXU04E,15571.p
+  +1 x(283392,798)RQXSI04E,15810.p +1 x(294023,149)LELVL04M,16243.p +1 x(283812,302)RMZU04E,19019.p <= +1
+ slot(RQXU04E,25028): +1 t_x(283392,896)RQXSI04E,575.o +1 x(294120,8)RQXU04E,10288.p +1 x(292442,248)RQXU04E,12041.p
+  +1 x(293168,818)YB5WH04M,12930.p +1 x(293096,576)RMZU04E,13191.p +1 x(283812,493)YBOLN04M,15324.p +1 x(292714,501)YB5WH04M,18260.p
+  +1 x(295053,308)RQXU04E,18301.p +1 x(292714,571)RQXU04E,19896.p <= +1
+ slot(RQXU04E,25114): +1 t_x(292442,334)RQXU04E,1538.o +1 x(293045,146)RQXU04E,9489.p +1 x(294120,94)RQXU04E,11436.p
+  +1 x(292714,695)RMZU04E,12861.p +1 x(294025,334)RQXU04E,15557.p +1 x(293096,651)YB3EH04E,19970.p <= +1
+ slot(RQXU04E,25200): +1 t_x(293880,0),1736.o +1 x(293901,60)RQXU04E,9126.p +1 x(294120,180)RQXU04E,13077.p
+  +1 x(292714,778)RMZU04E,16011.p +1 x(293168,1061)RQXU04E,16446.p +1 x(283392,1121)RQXSI04E,16448.p +1 x(294025,420)RQXU04E,16455.p
+  +1 x(292442,420)RQXU04E,16458.p +1 x(273048,1558)YB5WH04M,16467.p +1 x(295053,480)RQXU04E,16483.p +1 x(293074,1680)RQXU04E,16490.p
+  +1 x(293009,1877)YB5WH04M,16491.p +1 x(292672,2160)RQXU04E,16504.p +1 x(292153,2081)RQXU04E,16511.p
+  +1 x(292388,1980)RQXU04E,16522.p +1 x(296267,891)LELVL04M,16532.p +1 x(294944,2180)RQXU04E,16533.p +1 x(294023,420)RQXU04E,16534.p
+  +1 x(281599,1990)RQXU04E,16542.p +1 x(292405,2077)RQXU04E,16547.p +1 x(293430,2100)RQXU04E,16555.p +1 x(295116,2160)RQXU04E,16561.p
+  +1 x(293549,1260)RQXU04E,16576.p +1 x(293156,2220)RQXU04E,16596.p +1 x(292670,2160)RQXU04E,16667.p +1 x(288513,2340)RQXU04E,16787.p
+  +1 x(293580,2379)RQXU04E,16850.p +1 x(292875,2400)RQXU04E,17045.p +1 x(283812,628)YBOLN04M,19392.p +1 x(292714,712)YB5WH04M,19523.p
+  <= +1
+ slot(RQXU04E,25285): +1 t_x(292714,862)RMZU04E,1576.o +1 x(293901,145)RQXU04E,11054.p +1 x(293096,801)YB3EH04E,16438.p
+  +1 x(283812,718)YBOLN04M,16442.p +1 x(293250,1263)YB5WH04M,16461.p +1 x(292714,828)RQXU04E,18980.p +1 x(293045,317)RQXU04E,19930.p
+  <= +1
+ slot(RQXU04E,25371): +1 t_x(294120,371)PMXX04M,1774.o +1 x(293045,403)RMZU04E,11717.p +1 x(293901,231)RQXU04E,12700.p
+  +1 x(294120,319)PMXX04M,14308.p +1 x(271214,2157)YB3EH04E,16617.p <= +1
+ slot(RQXU04E,25457): +1 x(293045,486)RMZU04E,13528.p +1 x(294120,422)PMXX04M,16069.p +1 x(292714,1000)RQXU04E,17385.p
+  <= +1
+ slot(RQXU04E,25542): +1 t_x(293045,737)RMZU04E,1623.o +1 x(293901,383)PMXX04M,14213.p <= +1
+ slot(RQXU04E,25628): +1 x(293880,8)RQXU04E,11698.p +1 x(293901,486)PMXX04M,15740.p +1 x(294120,608)RQXU04E,17923.p
+  <= +1
+ slot(RQXU04E,25714): +1 x(293901,574)RQXU04E,17035.p <= +1
+ slot(RQXU04E,25800): +1 t_x(295393,0),1972.o +1 x(294148,60)RQXU04E,10242.p +1 x(293901,660)RQXU04E,18018.p
+  <= +1
+ slot(RQXU04E,25885): +1 t_x(283812,1350)YBOLN04M,611.o +1 t_x(298080,0),8330 +1 x(294148,145)RQXU04E,12100.p
+  +1 x(293901,745)RQXU04E,18738.p <= +1
+ slot(RQXU04E,25971): +1 t_x(294148,231)RQXU04E,1780.o +1 x(294148,266)LELVL04M,18699.p +1 x(294120,936)PMXX04M,19572.p
+  <= +1
+ slot(RQXU04E,26057): +1 t_x(298080,0),2378.o <= +1
+ slot(RQXU04E,26142): +1 x(294120,1122)RQXU04E,18667.p +1 x(293901,1000)PMXX04M,19542.p <= +1
+ slot(RQXU04E,26228): +1 t_x(293901,1088)RQXU04E,1743.o +1 x(294120,1208)RQXU04E,20343.p <= +1
+ slot(RQXU04E,26314): +1 t_x(297343,0),2292.o +1 x(293901,1174)RQXU04E,20316.p <= +1
+ slot(RQXU04E,26400): +1 t_x(284786,0),694.o +1 t_x(296918,0),8271 +1 x(289007,49)RQXU04E,9224.p <= +1
+ slot(RQXU04E,26485): +1 t_x(296918,0),2227.o +1 t_x(287143,0),7766 <= +1
+ slot(RQXU04E,26657): +1 t_x(287143,13)RQXU04E,914.o +1 t_x(293571,0),8062 +1 x(289007,384)YB5WH04M,11255.p
+  +1 x(289007,278)YB5WH04M,13010.p <= +1
+ slot(RQXU04E,26828): +1 t_x(293571,66)RQXU04E,1703.o +1 t_x(294610,8)RQXU04E,8110 +1 x(284786,95)RQXU04E,11396.p
+  +1 x(294120,1759)PMXX04M,19682.p <= +1
+ slot(RQXU04E,26914): +1 t_x(294610,94)RQXU04E,1832.o +1 x(289007,542)YB5WH04M,14714.p +1 x(293571,152)RQXU04E,15150.p
+  +1 x(293901,1774)RQXU04E,19679.p <= +1
+ slot(RQXU04E,27000): +1 t_x(294926,0),1888.o +1 x(294610,180)RQXU04E,16004.p +1 x(293571,238)RQXU04E,16038.p
+  +1 x(284786,267)RQXU04E,16153.p +1 x(289007,648)YB5WH04M,20006.p +1 x(294120,1980)RQXU04E,20058.p <= +1
+ slot(RQXU04E,27085): +1 x(289007,734)RQXU04E,16120.p +1 x(289007,701)YB5WH04M,17264.p <= +1
+ slot(RQXU04E,27171): +1 t_x(289007,807)YB5WH04M,1119.o +1 x(293901,2031)RQXU04E,20085.p <= +1
+ slot(RQXU04E,27342): <= +1
+ slot(RQXU04E,27428): +1 t_x(295341,42)$RMZU04E,1962.o +1 x(295341,1)YB5WH04M,10539.p +1 x(295341,37)RQXU04E,12229.p
+  <= +1
+ slot(RQXU04E,27514): +1 x(295341,107)YB5WH04M,15500.p <= +1
+ slot(RQXU04E,27600): +1 t_x(294670,0),1841.o <= +1
+ slot(RQXU04E,27685): +1 t_x(294992,0),1897.o <= +1
+ slot(RQXU04E,27771): +1 t_x(294802,0),1867.o <= +1
+ slot(RQXU04E,27857): <= +1
+ slot(RQXU04E,28114): +1 x(295296,0),9100.p <= +1
+ slot(RQXU04E,28200): +1 t_x(295965,0),2087.o +1 x(295296,112)RQXSI04E,11017.p <= +1
+ slot(RQXU04E,28371): +1 t_x(300058,111)RQXU04E,2469.o +1 x(295296,225)RQXSI04E,18011.p <= +1
+ slot(RQXU04E,28457): +1 t_x(300096,77)RQXU04E,2472.o +1 x(296135,77)RQXU04E,10406.p <= +1
+ slot(RQXU04E,28542): +1 t_x(296135,162)RQXU04E,2110.o +1 x(282070,71)RQXU04E,10409.p +1 x(295296,450)RQXSI04E,13331.p
+  <= +1
+ slot(RQXU04E,28628): +1 t_x(282070,157)RQXU04E,474.o +1 x(295296,555)RQXU04E,14233.p +1 x(296107,68)RQXU04E,19119.p
+  <= +1
+ slot(RQXU04E,28714): +1 t_x(296107,46)LELVL04M,2103.o +1 x(295296,641)RQXU04E,15613.p +1 x(296107,149)LELVL04M,16369.p
+  <= +1
+ slot(RQXU04E,28800): +1 t_x(296113,0),2106.o <= +1
+ slot(RQXU04E,28885): +1 t_x(284349,0),669.o +1 x(295296,787)RQXSI04E,16739.p <= +1
+ slot(RQXU04E,28971): +1 t_x(290258,0),1256.o +1 x(295296,898)RQXU04E,18813.p <= +1
+ slot(RQXU04E,29057): +1 t_x(295296,984)RQXU04E,1950.o +1 x(297111,17)RQXU04E,12006.p <= +1
+ slot(RQXU04E,29142): +1 t_x(297111,0),2259.o +1 x(295296,1069)RQXU04E,19585.p <= +1
+ slot(RQXU04E,29314): +1 x(291164,285)RQXSI04E,9236.p +1 x(290258,63)RQXU04E,19999.p <= +1
+ slot(RQXU04E,29400): +1 t_x(295558,0),2009.o <= +1
+ slot(RQXU04E,29485): +1 t_x(280578,0),385.o +1 x(291164,510)RQXSI04E,11218.p <= +1
+ slot(RQXU04E,29571): +1 t_x(297384,0),2304.o +1 x(291164,614)RQXU04E,15892.p <= +1
+ slot(RQXU04E,29657): +1 x(291164,700)RQXU04E,13298.p <= +1
+ slot(RQXU04E,29742): <= +1
+ slot(RQXU04E,29828): +1 x(291164,847)RQXSI04E,14460.p <= +1
+ slot(RQXU04E,29914): +1 x(291164,957)RQXU04E,17949.p <= +1
+ slot(RQXU04E,30000): +1 t_x(289403,0),1167.o +1 x(293858,9)RQXU04E,9501.p +1 x(291164,1043)RQXU04E,17049.p
+  <= +1
+ slot(RQXU04E,30171): <= +1
+ slot(RQXU04E,30257): +1 x(291164,1297)RQXSI04E,18764.p <= +1
+ slot(RQXU04E,30342): +1 x(291164,1385)RQXU04E,19345.p <= +1
+ slot(RQXU04E,30428): +1 t_x(291164,1471)RQXU04E,1367.o +1 x(293858,395)RQXSI04E,17278.p <= +1
+ slot(RQXU04E,30514): +1 x(293858,508)RQXSI04E,11619.p +1 x(291164,1635)RQXSI04E,20226.p <= +1
+ slot(RVKWS04,42000): +1 t_x(289866,0),1213.o +1 x(290455,706)RVKWS04,15146.p <= +1
+ slot(RVKWS04,42095): +1 t_x(292968,0),1612.o +1 x(304778,30)RVKWS04,9793.p +1 x(294121,29)RVKWS04,9999.p
+  +1 x(289866,7)RVKWS04,16392.p <= +1
+ slot(RVKWS04,42190): +1 t_x(291212,10)RVKWS04,1375.o +1 x(304778,125)RVKWS04,11710.p <= +1
+ slot(RVKWS04,42286): +1 t_x(294121,332)RNS04M,1775.o +1 x(294121,220)RVKWS04,11996.p +1 x(291212,106)RVKWS04,13607.p
+  +1 x(297135,167)RNI04M,17450.p <= +1
+ slot(RVKWS04,42381): +1 t_x(297135,0),2265.o +1 x(304778,283)RNS04M,13493.p <= +1
+ slot(RVKWS04,42477): +1 t_x(304778,383)RNS04M,2937.o +1 x(297135,362)RNI04M,16039.p <= +1
+ slot(RVKWS04,42572): +1 t_x(292805,0),1591.o +1 x(304778,483)RNS04M,17422.p <= +1
+ slot(RVKWS04,42668): +1 t_x(292006,0),1477.o <= +1
+ slot(RVKWS04,42763): +1 t_x(280277,43)RVKWS04,369.o <= +1
+ slot(RVKWS04,42859): +1 t_x(293491,92)RVKWS04,1677.o <= +1
+ slot(RVKWS04,42954): +1 t_x(304453,0),2905.o <= +1
+ slot(RVKWS04,43050): <= +1
+ slot(RVKWS04,43145): <= +1
+ slot(RVKWS04,43240): +1 t_x(306386,0),3093.o <= +1
+ slot(RVKWS04,43336): +1 t_x(295162,16)RVKWS04,1928.o +1 x(292286,16)RVKWS04,10321.p <= +1
+ slot(RVKWS04,43431): +1 t_x(292286,111)RVKWS04,1520.o +1 x(302572,2)RVKWS04,9937.p +1 x(305745,4)RVKWS04,10115.p
+  +1 x(306287,46)RVKWS04,10265.p <= +1
+ slot(RVKWS04,43527): +1 t_x(306287,142)RVKWS04,3085.o +1 x(305745,100)RVKWS04,11505.p +1 x(292286,207)RVKWS04,11631.p
+  +1 x(302572,98)RVKWS04,11824.p +1 x(295162,207)RVKWS04,11843.p <= +1
+ slot(RVKWS04,43622): +1 t_x(305745,195)RVKWS04,3024.o +1 x(304629,30)RVKWS04,10072.p +1 x(302572,193)RVKWS04,13614.p
+  <= +1
+ slot(RVKWS04,43718): +1 t_x(302572,289)RVKWS04,2704.o +1 x(304629,126)RVKWS04,11658.p <= +1
+ slot(RVKWS04,43813): +1 t_x(304629,221)RVKWS04,2925.o +1 x(308550,22)RVKWS04,10083.p +1 x(297927,31)RVKWS04,10291.p
+  <= +1
+ slot(RVKWS04,43909): +1 t_x(297927,127)RVKWS04,2361.o +1 x(293965,27)RVKWS04,9339.p +1 x(308550,118)RVKWS04,12189.p
+  <= +1
+ slot(RVKWS04,44004): +1 t_x(308550,213)RVKWS04,3299.o +1 x(311143,29)RNS04M,10525.p +1 x(293965,122)RVKWS04,12156.p
+  <= +1
+ slot(RVKWU04M,21600): +1 t_x(295054,0),1909.o <= +1
+ slot(RVKWU04M,21692): +1 t_x(288089,0),1019.o <= +1
+ slot(RVKWU04M,21784): +1 t_x(283005,0),538.o <= +1
+ slot(RVKWU04M,21876): +1 t_x(269558,0),109.o <= +1
+ slot(RVKWU04M,21969): +1 t_x(283232,0),558.o <= +1
+ slot(RVKWU04M,22061): +1 t_x(293524,0),1684.o <= +1
+ slot(RVKWU04M,22153): <= +1
+ slot(RVKWU04M,22246): +1 t_x(293511,0),1680.o <= +1
+ slot(RVKWU04M,22338): +1 t_x(283432,0),577.o <= +1
+ slot(RVKWU04M,22615): +1 t_x(296087,8)RVKWU04M,2099.o <= +1
+ slot(RVKWU04M,22800): +1 t_x(283233,180)RVKWU04M,559.o <= +1
+ slot(RVKWU04M,22892): +1 t_x(294068,42)RVKWU04M,1767.o <= +1
+ slot(RVKWU04M,22984): +1 t_x(295003,0),1899.o <= +1
+ slot(RVKWU04M,23076): +1 t_x(280895,0),409.o <= +1
+ slot(RVKWU04M,23446): +1 t_x(282374,302)RVKWU04M,489.o +1 x(293929,226)RVKWU04M,9632.p +1 x(293561,286)RVKWU04M,9715.p
+  +1 x(293560,286)RVKWU04M,9833.p <= +1
+ slot(RVKWU04M,23723): +1 t_x(293560,563)RVKWU04M,1696.o +1 x(283795,265)RVKWU04M,9840.p +1 x(293929,503)RVKWU04M,14890.p
+  +1 x(293561,563)RVKWU04M,14987.p +1 x(282374,579)RVKWU04M,15082.p <= +1
+ slot(RVKWU04M,23815): +1 t_x(293561,655)RVKWU04M,1697.o +1 x(294421,47)RVKWU04M,10105.p +1 x(293929,595)RVKWU04M,16150.p
+  +1 x(283795,357)RVKWU04M,16184.p +1 x(293560,655)RVKWU04M,16193.p +1 x(282374,671)RVKWU04M,16325.p <= +1
+ slot(RVKWU04M,23907): +1 t_x(293929,687)RVKWU04M,1747.o +1 x(283795,449)RVKWU04M,10686.p +1 x(293560,747)RVKWU04M,10687.p
+  +1 x(282374,763)RVKWU04M,10688.p +1 x(294421,139)RVKWU04M,10725.p +1 x(293561,747)RVKWU04M,10729.p <= +1
+ slot(RVKWU04M,24000): +1 t_x(283795,542)RVKWU04M,610.o +1 x(294530,0),10230.p +1 x(294421,232)RVKWU04M,14888.p
+  <= +1
+ slot(RVKWU04M,24092): +1 t_x(294421,324)RVKWU04M,1801.o +1 x(294049,3)RVKWU04M,9706.p +1 x(292483,40)RVKWU04M,9769.p
+  +1 x(294530,92)RVKWU04M,18334.p <= +1
+ slot(RVKWU04M,24276): +1 t_x(294530,276)RVKWU04M,1817.o +1 x(295929,77)RASI04M,8947.p +1 x(283489,83)RVKWU04M,9492.p
+  +1 x(289158,100)RVKWU04M,9543.p +1 x(288428,103)RVKWU04M,9824.p +1 x(292483,224)RVKWU04M,17140.p +1 x(294049,187)RVKWU04M,17208.p
+  +1 x(294421,508)RVKWU04M,17398.p <= +1
+ slot(RVKWU04M,24553): +1 t_x(292483,501)RVKWU04M,1544.o +1 x(294690,146)RVKWU04M,8950.p +1 x(281334,255)RVKWU04M,9539.p
+  +1 x(294049,464)RVKWU04M,16017.p +1 x(294530,553)RVKWU04M,16376.p <= +1
+ slot(RVKWU04M,24646): +1 t_x(294049,557)RVKWU04M,1764.o +1 x(288428,473)RVKWU04M,10690.p +1 x(294530,646)RVKWU04M,10692.p
+  +1 x(283489,453)RVKWU04M,10728.p +1 x(295929,472)RVKWU04M,10734.p +1 x(289158,470)RVKWU04M,10737.p +1 x(294690,239)RVKWU04M,10738.p
+  +1 x(292483,594)RVKWU04M,10743.p +1 x(281334,348)RVKWU04M,11510.p <= +1
+ slot(RVKWU04M,24738): +1 t_x(288428,565)RVKWU04M,1062.o +1 x(293116,46)LELVL04M,8948.p +1 x(289158,562)RVKWU04M,17245.p
+  +1 x(281334,440)RVKWU04M,17413.p <= +1
+ slot(RVKWU04M,25015): +1 t_x(289158,839)RVKWU04M,1131.o +1 x(288377,151)RVKWU04M,8954.p +1 x(284283,140)RVKWU04M,8957.p
+  +1 x(294552,33)EGNOR04M,8972.p +1 x(283489,822)RVKWU04M,14356.p +1 x(288428,842)RVKWU04M,14414.p +1 x(294049,926)RVKWU04M,14478.p
+  +1 x(292483,963)RVKWU04M,14614.p +1 x(295929,841)RVKWU04M,14748.p +1 x(294530,1015)RVKWU04M,14821.p
+  <= +1
+ slot(RVKWU04M,25107): +1 t_x(283489,914)RVKWU04M,583.o +1 x(295180,52)RVKWU04M,8958.p +1 x(288428,934)RVKWU04M,12505.p
+  +1 x(294049,1018)RVKWU04M,12538.p +1 x(295929,909)RASI04M,12575.p +1 x(281334,809)RVKWU04M,12606.p +1 x(294530,1107)RVKWU04M,12609.p
+  +1 x(289158,931)RVKWU04M,12636.p +1 x(294421,1339)RVKWU04M,12668.p +1 x(292483,1055)RVKWU04M,12709.p
+  +1 x(293929,1887)RVKWU04M,12727.p +1 x(283795,1649)RVKWU04M,12737.p +1 x(293561,1947)RVKWU04M,12777.p
+  +1 x(293560,1947)RVKWU04M,12841.p +1 x(282374,1963)RVKWU04M,12868.p <= +1
+ slot(RVKWU04M,25200): +1 t_x(281334,902)RVKWU04M,430.o +1 x(293116,540)RVKWU04M,10695.p +1 x(295180,145)RVKWU04M,10739.p
+  +1 x(288377,336)RVKWU04M,10754.p +1 x(284283,325)RVKWU04M,10759.p +1 x(294552,172)EGNOR04M,10774.p +1 x(295929,1013)RASI04M,17215.p
+  +1 x(283489,1007)RVKWU04M,17274.p +1 x(294690,793)RVKWU04M,17338.p <= +1
+ slot(RVKWU04M,25292): +1 t_x(295929,1117)RASI04M,2078.o +1 t_x(294690,885)RVKWU04M,8117 +1 x(281334,994)RVKWU04M,15842.p
+  +1 x(283489,1099)RVKWU04M,15857.p +1 x(289158,1116)RVKWU04M,15871.p +1 x(288428,1119)RVKWU04M,15923.p
+  <= +1
+ slot(RVKWU04M,25384): +1 t_x(294690,977)RVKWU04M,1846.o +1 t_x(288377,520)RVKWU04M,7819 +1 x(294472,88)RASI04M,18586.p
+  +1 x(294552,364)RVKWU04M,18990.p +1 x(281334,1086)RVKWU04M,20346.p <= +1
+ slot(RVKWU04M,25661): +1 t_x(288377,797)RVKWU04M,1053.o +1 t_x(284283,786)RVKWU04M,7664 +1 x(293116,872)LELVL04M,15737.p
+  +1 x(294552,591)EGNOR04M,15920.p +1 x(294472,296)RASI04M,17996.p +1 x(293116,975)LELVL04M,18727.p +1 x(295180,489)RASI04M,19739.p
+  +1 x(294690,1254)RVKWU04M,20153.p <= +1
+ slot(RVKWU04M,25753): +1 t_x(294552,180)RVKWU04M,1822.o +1 t_x(294433,140)RVKWU04M,8098 +1 x(293116,1078)LELVL04M,12447.p
+  +1 x(284283,878)RVKWU04M,12560.p +1 x(288377,889)RVKWU04M,12564.p +1 x(294472,468)RVKWU04M,12565.p +1 x(294690,1346)RVKWU04M,12585.p
+  +1 x(295180,697)RASI04M,12947.p <= +1
+ slot(RVKWU04M,25846): +1 t_x(284283,971)RVKWU04M,659.o +1 t_x(297572,226)RVKWU04M,8310 +1 x(294472,561)RVKWU04M,10920.p
+  +1 x(294433,233)RVKWU04M,12031.p +1 x(288377,982)RVKWU04M,18009.p +1 x(294690,1439)RVKWU04M,18151.p
+  +1 x(295180,791)RVKWU04M,19231.p +1 x(295180,905)RASI04M,20065.p <= +1
+ slot(RVKWU04M,26307): +1 t_x(293116,1491)LELVL04M,1634.o +1 t_x(295343,627)RVKWU04M,8159 +1 x(294472,816)RASI04M,9038.p
+  +1 x(295180,1113)RASI04M,16891.p +1 x(284283,1432)RVKWU04M,16975.p +1 x(288377,1443)RVKWU04M,17272.p
+  +1 x(295180,1217)RASI04M,18544.p <= +1
+ slot(RVKWU04M,26400): +1 t_x(295180,1321)RASI04M,1931.o +1 t_x(291189,376)RVKWU04M,7933 +1 x(294433,787)RVKWU04M,9863.p
+  +1 x(297572,780)RVKWU04M,9920.p +1 x(295343,720)RVKWU04M,10500.p +1 x(293116,1698)LELVL04M,14173.p +1 x(284283,1525)RVKWU04M,14296.p
+  +1 x(281334,2102)RVKWU04M,14335.p +1 x(288377,1536)RVKWU04M,14443.p +1 x(294690,1993)RVKWU04M,14544.p
+  <= +1
+ slot(RVKWU04M,26492): +1 t_x(294433,879)RVKWU04M,1802.o +1 t_x(284357,405)RVKWU04M,7673 +1 x(297572,872)RVKWU04M,13205.p
+  +1 x(295343,812)RVKWU04M,13216.p +1 x(291189,468)RVKWU04M,13296.p +1 x(284283,1617)RVKWU04M,15824.p
+  +1 x(288377,1628)RVKWU04M,16126.p <= +1
+ slot(RVKWU04M,26676): +1 t_x(297572,1056)RVKWU04M,2328.o +1 t_x(293539,559)RVKWU04M,8057 +1 x(295343,996)RVKWU04M,11600.p
+  +1 x(291189,652)RVKWU04M,11656.p +1 x(284357,589)RVKWU04M,12076.p +1 x(294552,1637)EGNOR04M,14467.p
+  +1 x(295180,1529)RASI04M,15742.p <= +1
+ slot(RVKWU04M,26953): +1 t_x(295343,1273)RVKWU04M,1963.o +1 t_x(285189,401)RVKWU04M,7700 +1 x(284357,866)RVKWU04M,9752.p
+  +1 x(291189,929)RVKWU04M,10368.p +1 x(297572,1333)RVKWU04M,18140.p +1 x(294433,1340)RVKWU04M,18405.p
+  <= +1
+ slot(RVKWU04M,27323): +1 t_x(291189,1299)RVKWU04M,1371.o +1 t_x(284085,631)RVKWU04M,7650 +1 x(291906,274)EGNOR04M,9217.p
+  +1 x(286616,1123)RVKWU04M,9570.p +1 x(293539,1206)RVKWU04M,9829.p +1 x(285189,771)RVKWU04M,10043.p +1 x(294047,367)LELVL04M,10164.p
+  +1 x(294472,1856)RASI04M,14605.p +1 x(293116,2420)LELVL04M,17942.p +1 x(295343,1643)RVKWU04M,19129.p
+  <= +1
+ slot(RVKWU04M,27415): +1 t_x(284357,1328)RVKWU04M,671.o +1 t_x(281824,415)RVKWU04M,7600 +1 x(293539,1298)RVKWU04M,13403.p
+  +1 x(286616,1215)RVKWU04M,13411.p +1 x(285189,863)RVKWU04M,13412.p +1 x(284085,723)RVKWU04M,13507.p
+  +1 x(291189,1391)RVKWU04M,18209.p +1 x(295343,1735)RVKWU04M,18348.p <= +1
+ slot(RVKWU04M,27507): +1 t_x(293539,1390)RVKWU04M,1690.o +1 t_x(284165,447)RVKWU04M,7656 +1 x(286616,1307)RVKWU04M,11790.p
+  +1 x(284357,1420)RVKWU04M,15062.p <= +1
+ slot(RVKWU04M,27692): +1 t_x(286616,1492)RVKWU04M,850.o +1 t_x(295503,497)RVKWU04M,8170 +1 x(285189,1140)RVKWU04M,14870.p
+  +1 x(293539,1575)RVKWU04M,15832.p +1 x(284357,1605)RVKWU04M,15848.p +1 x(291189,1668)RVKWU04M,15893.p
+  +1 x(294472,2376)RASI04M,15916.p +1 x(295343,2012)RVKWU04M,15944.p +1 x(297572,2072)RVKWU04M,15995.p
+  <= +1
+ slot(RVKWU04M,27784): +1 t_x(285189,1232)RVKWU04M,724.o +1 t_x(284860,410)RVKWU04M,7688 +1 x(284085,1092)RVKWU04M,11733.p
+  +1 x(281824,784)RVKWU04M,11763.p +1 x(295503,589)RVKWU04M,11815.p +1 x(284165,724)RVKWU04M,11938.p +1 x(286616,1584)RVKWU04M,15856.p
+  +1 x(294472,2480)RASI04M,19554.p <= +1
+ slot(RVKWU04M,27876): +1 t_x(284085,1184)RVKWU04M,632.o +1 t_x(295723,475)RVKWU04M,8188 +1 x(281824,876)RVKWU04M,9680.p
+  +1 x(295503,681)RVKWU04M,9711.p +1 x(284165,816)RVKWU04M,9815.p +1 x(285189,1324)RVKWU04M,16776.p +1 x(286616,1676)RVKWU04M,16793.p
+  +1 x(293539,1759)RVKWU04M,16806.p +1 x(284357,1789)RVKWU04M,16824.p +1 x(297572,2256)RVKWU04M,16826.p
+  +1 x(291189,1852)RVKWU04M,16853.p +1 x(295343,2196)RVKWU04M,16882.p +1 x(294433,2263)RVKWU04M,17000.p
+  +1 x(294472,2584)RASI04M,17074.p <= +1
+ slot(RVKWU04M,28430): +1 t_x(294472,3000)RASI04M,1808.o +1 t_x(287140,937)RVKWU04M,7765 +1 x(284860,1056)RVKWU04M,10055.p
+  +1 x(291906,1460)EGNOR04M,11144.p +1 x(294047,1605)LELVL04M,14953.p +1 x(281824,1430)RVKWU04M,16251.p
+  +1 x(284165,1370)RVKWU04M,16263.p +1 x(295503,1235)RVKWU04M,16332.p +1 x(284085,1738)RVKWU04M,18335.p
+  <= +1
+ slot(RVKWU04M,28523): +1 t_x(281824,1523)RVKWU04M,457.o +1 t_x(294925,803)RVKWU04M,8133 +1 x(284165,1463)RVKWU04M,14604.p
+  +1 x(295503,1328)RVKWU04M,14621.p +1 x(284085,1831)RVKWU04M,14850.p <= +1
+ slot(RVKWU04M,28615): +1 t_x(294047,1560)RVKWU04M,1762.o +1 t_x(295339,720)RVKWU04M,8158 +1 x(281824,1615)RVKWU04M,13625.p
+  +1 x(284165,1555)RVKWU04M,13744.p <= +1
+ slot(RVKWU04M,28707): +1 t_x(284165,1647)RVKWU04M,643.o +1 t_x(280587,668)RVKWU04M,7581 +1 x(295723,1306)RVKWU04M,13308.p
+  +1 x(287140,1214)RVKWU04M,13346.p +1 x(295503,1512)RVKWU04M,13423.p +1 x(294925,987)RVKWU04M,13462.p
+  +1 x(284860,1333)RVKWU04M,13538.p <= +1
+ slot(RVKWU04M,29076): +1 t_x(295503,1881)RVKWU04M,1993.o +1 t_x(295620,888)RVKWU04M,8182 +1 x(291906,2088)EGNOR04M,12856.p
+  +1 x(296035,836)LELVL04M,16173.p +1 x(284860,1702)RVKWU04M,16294.p +1 x(295723,1675)RVKWU04M,16307.p
+  +1 x(287140,1583)RVKWU04M,16357.p <= +1
+ slot(RVKWU04M,29169): +1 t_x(284860,1795)RVKWU04M,700.o +1 t_x(295456,789)RVKWU04M,8165 +1 x(295723,1768)RVKWU04M,14875.p
+  +1 x(287140,1676)RVKWU04M,14893.p +1 x(294925,1449)RVKWU04M,14934.p +1 x(295339,1274)RVKWU04M,15040.p
+  +1 x(285870,1184)RVKWU04M,15057.p +1 x(280587,1130)RVKWU04M,15070.p +1 x(295620,981)RVKWU04M,15113.p
+  +1 x(296035,1146)LELVL04M,15120.p <= +1
+ slot(RVKWU04M,29353): +1 t_x(295723,1952)RVKWU04M,2032.o +1 t_x(295819,174)RVKWU04M,8202 +1 x(294925,1633)RVKWU04M,11709.p
+  +1 x(284860,1979)RVKWU04M,11995.p +1 x(287140,1860)RVKWU04M,12158.p +1 x(291906,2506)EGNOR04M,16084.p
+  <= +1
+ slot(RVKWU04M,29630): +1 t_x(296035,1456)LELVL04M,2094.o +1 t_x(290863,290)RVKWU04M,7919 +1 x(271601,1302)RASI04M,11685.p
+  +1 x(271601,1406)RASI04M,13395.p +1 x(291906,2646)EGNOR04M,14680.p +1 x(291906,2716)EGNOR04M,17237.p
+  +1 x(291906,2786)EGNOR04M,18344.p +1 x(296035,1559)LELVL04M,19066.p +1 x(291906,2870)RVKWU04M,19125.p
+  <= +1
+ slot(RVKWU04M,29723): +1 t_x(291906,2963)RVKWU04M,1466.o +1 x(294925,2003)RVKWU04M,9630.p +1 x(271601,1614)RASI04M,9648.p
+  +1 x(295339,1828)RVKWU04M,9660.p +1 x(285870,1738)RVKWU04M,9661.p +1 x(280587,1684)RVKWU04M,9662.p +1 x(295620,1535)RVKWU04M,9667.p
+  +1 x(295456,1343)RVKWU04M,9675.p +1 x(296133,1104)RVKWU04M,9681.p +1 x(295819,544)RVKWU04M,9721.p +1 x(290863,383)RVKWU04M,9745.p
+  +1 x(283862,508)RASI04M,9902.p +1 x(287140,2230)RVKWU04M,10142.p +1 x(295723,2322)RVKWU04M,10336.p +1 x(296035,1739)RVKWU04M,10400.p
+  <= +1
+ slot(RVKWU04M,29815): +1 t_x(287140,2322)RVKWU04M,913.o +1 x(295339,1920)RVKWU04M,11727.p +1 x(285870,1830)RVKWU04M,11728.p
+  +1 x(280587,1776)RVKWU04M,11729.p +1 x(295620,1627)RVKWU04M,11730.p +1 x(295456,1435)RVKWU04M,11732.p
+  +1 x(296133,1196)RVKWU04M,11734.p +1 x(295819,636)RVKWU04M,11748.p +1 x(290863,475)RVKWU04M,11757.p
+  +1 x(283862,612)RASI04M,11951.p +1 x(294925,2095)RVKWU04M,16356.p <= +1
+ slot(RVKWU04M,29907): +1 t_x(283862,716)RASI04M,616.o +1 x(295339,2012)RVKWU04M,13480.p +1 x(285870,1922)RVKWU04M,13481.p
+  +1 x(280587,1868)RVKWU04M,13482.p +1 x(295620,1719)RVKWU04M,13484.p +1 x(295456,1527)RVKWU04M,13487.p
+  +1 x(296133,1288)RVKWU04M,13488.p +1 x(295819,728)RVKWU04M,13496.p +1 x(290863,567)RVKWU04M,13499.p
+  +1 x(294925,2187)RVKWU04M,17489.p <= +1
+ slot(YB3EH04A,46800): +1 t_x(290867,0),1329.o <= +1
+ slot(YB3EH04A,46846): +1 t_x(304100,0),2870.o <= +1
+ slot(YB3EH04A,46892): +1 t_x(302180,0),2668.o <= +1
+ slot(YB3EH04A,46984): +1 t_x(296978,4)YB3EH04A,2241.o +1 x(293585,4)YB3EH04A,10604.p <= +1
+ slot(YB3EH04A,47030): +1 t_x(293585,50)YB3EH04A,1706.o <= +1
+ slot(YB3EH04A,47077): +1 t_x(303666,24)YB3EH04A,2829.o <= +1
+ slot(YB3EH04A,47123): +1 t_x(303013,0),2759.o <= +1
+ slot(YB3EH04A,47169): +1 t_x(301783,0),2634.o <= +1
+ slot(YB3EH04A,47215): +1 t_x(296851,0),2218.o <= +1
+ slot(YB3EH04A,47261): +1 t_x(293241,0),1654.o <= +1
+ slot(YB3EH04A,47308): <= +1
+ slot(YB3EH04A,47354): +1 t_x(303155,0),2773.o <= +1
+ slot(YB3EH04A,47400): +1 t_x(280798,31)YB3EH04A,401.o +1 t_x(294727,0),8118 <= +1
+ slot(YB3EH04A,47446): +1 t_x(294727,0),1852.o +1 t_x(293567,0),8060 <= +1
+ slot(YB3EH04A,47492): +1 t_x(293567,0),1700.o +1 t_x(290760,0),7913 <= +1
+ slot(YB3EH04A,47585): +1 t_x(290760,0),1317.o +1 t_x(295127,0),8144 <= +1
+ slot(YB3EH04A,47677): +1 t_x(295127,12)YB3EH04A,1920.o +1 t_x(309899,0),8777 <= +1
+ slot(YB3EH04A,47723): +1 t_x(309899,4)YB3EH04A,3417.o +1 t_x(281755,0),7599 <= +1
+ slot(YB3EH04A,47769): +1 t_x(281755,0),453.o +1 t_x(291572,0),7961 <= +1
+ slot(YB3EH04A,47816): +1 t_x(291572,0),1430.o +1 t_x(290428,0),7895 <= +1
+ slot(YB3EH04A,47862): +1 t_x(290428,0),1273.o <= +1
+ slot(YB3EH04A,47908): +1 t_x(296934,0),2231.o <= +1
+ slot(YB3EH04A,48000): +1 t_x(291007,0),1341.o +1 t_x(295521,0),8174 +1 x(296619,34)YB3EH04A,10545.p <= +1
+ slot(YB3EH04A,48047): +1 t_x(296619,81)YB3EH04A,2186.o +1 t_x(304979,0),8577 <= +1
+ slot(YB3EH04A,48093): +1 t_x(294601,0),1830.o +1 t_x(305532,0),8591 <= +1
+ slot(YB3EH04A,48185): +1 t_x(295070,0),1912.o <= +1
+ slot(YB3EH04A,48231): +1 t_x(287908,37)YB3EH04A,1000.o <= +1
+ slot(YB3EH04A,48278): +1 t_x(295521,14)YB3EH04A,1999.o +1 x(298519,26)YB3EH04A,9139.p +1 x(291007,25)YB3EH04A,12187.p
+  <= +1
+ slot(YB3EH04A,48324): +1 t_x(304979,5)YB3EH04A,2956.o <= +1
+ slot(YB3EH04A,48370): +1 t_x(305532,0),2995.o <= +1
+ slot(YB3EH04A,48416): +1 t_x(308597,0),3302.o +1 x(287908,222)YB3EH04A,10731.p +1 x(298519,164)YB3EH04A,19580.p
+  <= +1
+ slot(YB3EH04A,48508): +1 t_x(298519,256)YB3EH04A,2435.o <= +1
+ slot(YB3EH04A,48555): +1 t_x(293268,15)YB3EH04A,1657.o +1 t_x(297504,0),8305 <= +1
+ slot(YB3EH04A,48601): +1 t_x(285835,0),791.o +1 t_x(298090,0),8332 <= +1
+ slot(YB3EH04A,48647): +1 t_x(297504,28)YB3EH04A,2321.o +1 t_x(305593,0),8596 +1 x(287908,453)YB3EH04A,17575.p
+  <= +1
+ slot(YB3EH04A,48693): +1 t_x(298090,14)YB3EH04A,2381.o +1 t_x(293090,0),8038 +1 x(298519,441)YB3EH04A,17565.p
+  <= +1
+ slot(YB3EH04A,48786): +1 t_x(305593,52)YB3EH04A,3005.o +1 t_x(293621,0),8066 +1 x(287908,575)LGKFN04,16982.p
+  +1 x(298519,529)LGKFN04,17187.p <= +1
+ slot(YB3EH04A,48832): +1 t_x(293090,0),1631.o +1 t_x(295634,0),8183 <= +1
+ slot(YB3EH04A,48878): +1 t_x(293621,0),1709.o +1 t_x(305599,0),8598 <= +1
+ slot(YB3EH04A,48924): +1 t_x(295634,0),2023.o +1 t_x(295308,0),8157 +1 x(298519,672)YB3EH04A,10998.p
+  <= +1
+ slot(YB3EH04A,48970): +1 t_x(305599,0),3007.o +1 t_x(301819,0),8442 <= +1
+ slot(YB3EH04A,49017): +1 t_x(295308,0),1955.o +1 t_x(304980,0),8578 <= +1
+ slot(YB3EH04A,49063): +1 t_x(301819,0),2638.o <= +1
+ slot(YB3EH04A,49109): +1 t_x(304980,0),2957.o <= +1
+ slot(YB3EH04A,49155): +1 t_x(297228,0),2279.o <= +1
+ slot(YB3EH04A,49201): +1 t_x(290808,37)YB3EH04A,1322.o +1 t_x(295569,0),8177 <= +1
+ slot(YB3EH04A,49248): +1 t_x(295569,0),2011.o +1 t_x(281923,0),7604 <= +1
+ slot(YB3EH04A,49294): +1 t_x(281923,0),465.o +1 t_x(293150,0),8042 <= +1
+ slot(YB3EH04A,49340): +1 t_x(293150,0),1640.o +1 t_x(279186,0),7544 <= +1
+ slot(YB3EH04A,49386): +1 t_x(279186,0),281.o +1 t_x(295595,0),8180 <= +1
+ slot(YB3EH04A,49478): +1 t_x(295595,0),2017.o +1 t_x(304803,0),8574 <= +1
+ slot(YB3EH04A,49525): +1 t_x(304803,0),2941.o +1 t_x(295870,0),8206 +1 x(298519,1273)YB3EH04A,18726.p
+  <= +1
+ slot(YB3EH04A,49571): +1 t_x(295870,0),2059.o <= +1
+ slot(YB3EH04A,49756): +1 x(292803,128)LGKFN04,9086.p +1 x(292803,175)YB3EH04A,10994.p <= +1
+ slot(YB3EH04A,49802): +1 t_x(281447,0),436.o +1 t_x(297129,0),8284 +1 x(287908,1608)YB3EH04A,12303.p
+  <= +1
+ slot(YB3EH04A,49848): +1 t_x(282283,0),486.o +1 t_x(294603,0),8109 +1 x(292803,267)YB3EH04A,12301.p +1 x(298519,1596)YB3EH04A,13244.p
+  <= +1
+ slot(YB3EH04A,49894): +1 t_x(297129,0),2264.o +1 t_x(288756,0),7829 <= +1
+ slot(YB3EH04A,49940): +1 t_x(294603,0),1831.o +1 t_x(300414,0),8378 <= +1
+ slot(YB3EH04A,49987): +1 t_x(288756,7)YB3EH04A,1093.o +1 t_x(292783,0),8023 +1 x(263439,2014)YB3EH04A,9200.p
+  +1 x(294603,26)YB3EH04A,10660.p <= +1
+ slot(YB3EH04A,50033): +1 t_x(300414,42)YB3EH04A,2500.o +1 t_x(288252,0),7810 +1 x(292803,452)YB3EH04A,18867.p
+  <= +1
+ slot(YB3EH04A,50079): +1 t_x(292783,0),1586.o +1 x(300884,31)YB3EH04A,10048.p +1 x(300414,88)YB3EH04A,14923.p
+  +1 x(288756,99)YB3EH04A,14957.p +1 x(294603,118)YB3EH04A,15016.p +1 x(297129,159)YB3EH04A,15171.p <= +1
+ slot(YB3EH04A,50125): +1 t_x(286313,1)YB3EH04A,828.o <= +1
+ slot(YB3EH04A,50171): +1 t_x(297278,0),2286.o +1 x(300884,123)YB3EH04A,11860.p +1 x(263439,2198)YB3EH04A,17880.p
+  +1 x(292803,590)YB3EH04A,19758.p <= +1
+ slot(YB3EH04A,50217): +1 t_x(288252,0),1039.o +1 x(297278,33)YB3EH04A,13428.p +1 x(300884,169)YB3EH04A,13450.p
+  <= +1
+ slot(YB3EH04A,50264): +1 x(300884,216)YB3EH04A,14935.p +1 x(297278,80)YB3EH04A,14936.p +1 x(292803,683)YB3EH04A,20081.p
+  <= +1
+ slot(YB3EH04A,50310): <= +1
+ slot(YB3EH04A,50356): +1 t_x(307323,0),3184.o +1 x(282283,16)YB3EH04A,10655.p +1 x(263439,2383)YB3EH04A,12862.p
+  +1 x(292803,775)YB3EH04A,15361.p <= +1
+ slot(YB3EH04A,50402): +1 t_x(296649,0),2192.o +1 x(282283,62)YB3EH04A,14917.p +1 x(288252,73)YB3EH04A,14969.p
+  <= +1
+ slot(YB3EH04A,50448): +1 t_x(300884,400)YB3EH04A,2544.o +1 t_x(309311,0),8751 <= +1
+ slot(YB3EH04A,50495): +1 t_x(309311,0),3361.o +1 t_x(296394,0),8248 <= +1
+ slot(YB3EH04A,50541): +1 t_x(296394,0),2164.o +1 t_x(292130,0),7988 +1 x(263439,2605)LCES004,15085.p
+  <= +1
+ slot(YB3EH04A,50633): +1 t_x(292130,0),1495.o +1 t_x(302528,0),8462 +1 x(292803,1049)LGKFN04,18098.p
+  <= +1
+ slot(YB3EH04A,50679): +1 t_x(302528,0),2698.o +1 t_x(295282,0),8153 +1 x(263439,2706)YB3EH04A,10803.p
+  +1 x(292803,1098)YB3EH04A,13817.p <= +1
+ slot(YB3EH04A,50726): +1 t_x(305775,0),3028.o <= +1
+ slot(YB3EH04A,50772): +1 t_x(292803,1191)YB3EH04A,1590.o +1 x(287908,2578)YB3EH04A,15266.p +1 x(298519,2520)YB3EH04A,15271.p
+  +1 x(296394,1)YB3EH04A,20460.p <= +1
+ slot(YB3EH04A,50818): +1 t_x(300671,230)YB3EH04A,2527.o <= +1
+ slot(YB3EH04A,50864): +1 t_x(263439,2891)YB3EH04A,45.o <= +1
+ slot(YB3EH04A,50910): +1 t_x(295282,0),1944.o <= +1
+ slot(YB3EH04A,50956): +1 x(292803,1375)YB3EH04A,16711.p <= +1
+ slot(YB3EH04A,51003): +1 t_x(300345,0),2494.o <= +1
+ slot(YB3EH04A,51049): +1 t_x(311845,0),3566.o +1 x(263439,3076)YB3EH04A,15331.p <= +1
+ slot(YB3EH04A,51095): +1 t_x(308836,0),3320.o +1 x(287908,2901)YB3EH04A,13947.p +1 x(298519,2843)YB3EH04A,14092.p
+  +1 x(311845,3)YB3EH04A,19646.p <= +1
+ slot(YB3EH04A,51141): +1 t_x(306007,21)YB3EH04A,3056.o +1 x(295183,11)YB3EH04A,10279.p <= +1
+ slot(YB3EH04A,51187): +1 t_x(295183,57)YB3EH04A,1932.o +1 t_x(292327,37)YB3EH04A,7994 +1 x(263439,3214)YB3EH04A,16563.p
+  <= +1
+ slot(YB3EH04A,51234): +1 t_x(292327,84)YB3EH04A,1524.o +1 t_x(306253,0),8628 <= +1
+ slot(YB3EH04A,51280): +1 t_x(306253,0),3080.o +1 t_x(307260,0),8669 <= +1
+ slot(YB3EH04A,51326): +1 t_x(306964,0),3142.o <= +1
+ slot(YB3EH04A,51372): +1 t_x(307260,0),3176.o +1 x(263439,3399)YB3EH04A,19528.p <= +1
+ slot(YB3EH04A,51418): <= +1
+ slot(YB3EH04A,51465): +1 t_x(292911,6)YB3EH04A,1602.o <= +1
+ slot(YB3EH04A,51511): +1 t_x(308460,8)YB3EH04A,3289.o +1 x(307260,4)YB3EH04A,19928.p <= +1
+ slot(YB3EH04A,51557): +1 t_x(303505,0),2811.o +1 x(301003,23)CPRFBR04,9798.p +1 x(308460,54)YB3EH04A,20175.p
+  <= +1
+ slot(YB3EH04A,51603): +1 t_x(303489,0),2808.o +1 x(308460,100)YB3EH04A,20344.p <= +1
+ slot(YB3EH04A,51649): +1 t_x(296393,0),2163.o +1 x(301003,120)YB3EH04A,13383.p +1 x(303505,1)YB3EH04A,20318.p
+  <= +1
+ slot(YB3EH04A,51696): +1 t_x(294715,0),1850.o +1 x(298700,132)YB3EH04A,9290.p +1 x(296393,26)YB3EH04A,20472.p
+  <= +1
+ slot(YB3EH04A,51742): +1 t_x(295152,0),1924.o +1 x(308460,239)YB3EH04A,10621.p <= +1
+ slot(YB3EH04A,51788): +1 t_x(310665,0),3477.o +1 x(298700,224)YB3EH04A,13948.p <= +1
+ slot(YB3EH04A,51834): +1 t_x(286777,0),875.o <= +1
+ slot(YB3EH04A,51880): +1 t_x(292068,0),1482.o +1 x(301003,351)YB3EH04A,11316.p <= +1
+ slot(YB3EH04A,51926): +1 t_x(301003,331)RMZU04,2553.o +1 t_x(291326,0),7947 <= +1
+ slot(YB3EH04A,51973): +1 t_x(291326,0),1396.o <= +1
+ slot(YB3EH04A,52019): +1 x(298700,455)YB3EH04A,11232.p <= +1
+ slot(YB3EH04A,52065): <= +1
+ slot(YB3EH04A,52111): +1 t_x(298700,547)YB3EH04A,2459.o <= +1
+ slot(YB3EH04A,52157): +1 t_x(291171,0),1368.o <= +1
+ slot(YB3EH04A,52204): +1 t_x(297845,0),2355.o <= +1
+ slot(YB3EH04A,52296): +1 t_x(293693,0),1718.o <= +1
+ slot(YB3EH04A,52342): +1 t_x(294642,22)YB3EH04A,1838.o +1 x(298700,778)YB3EH04A,18371.p <= +1
+ slot(YB3EH04A,52388): +1 t_x(306095,0),3063.o <= +1
+ slot(YB3EH04A,52435): +1 t_x(296263,0),2142.o +1 x(298700,871)YB3EH04A,13261.p <= +1
+ slot(YB3EH04A,52481): +1 t_x(294788,0),1863.o <= +1
+ slot(YB3EH04A,52527): +1 t_x(307418,12)YB3EH04A,3190.o +1 x(307576,14)RMZU04,9771.p +1 x(298700,963)YB3EH04A,18902.p
+  <= +1
+ slot(YB3EH04A,52573): +1 t_x(295381,8)YB3EH04A,1970.o +1 x(306190,1)YB3EH04A,10629.p <= +1
+ slot(YB3EH04A,52619): +1 t_x(306190,47)YB3EH04A,3070.o +1 x(307576,86)YB3EH04A,11193.p <= +1
+ slot(YB3EH04A,52665): +1 t_x(307576,132)YB3EH04A,3203.o +1 t_x(306066,0),8620 <= +1
+ slot(YB3EH04A,52712): +1 t_x(306066,0),3061.o <= +1
+ slot(YB3EH04A,52758): +1 t_x(298217,0),2395.o <= +1
+ slot(YB3EH04A,52804): +1 t_x(295917,0),2073.o +1 x(307576,268)RMZU04,13229.p <= +1
+ slot(YB3EH04A,52850): +1 t_x(298677,13)YB3EH04A,2455.o +1 x(294158,12)YB3EH04A,10582.p +1 x(298700,1286)YB3EH04A,15486.p
+  +1 x(301003,1321)YB3EH04A,16130.p <= +1
+ slot(YB3EH04A,52896): +1 t_x(294158,58)YB3EH04A,1782.o +1 x(295514,3)YB3EH04A,8971.p <= +1
+ slot(YB3EH04A,52943): +1 t_x(295071,0),1913.o +1 x(295514,50)YB3EH04A,10783.p +1 x(294158,105)YB3EH04A,10911.p
+  +1 x(298677,106)YB3EH04A,10924.p +1 x(307576,410)YB3EH04A,14324.p +1 x(298700,1379)YB3EH04A,17203.p
+  +1 x(301003,1414)YB3EH04A,17365.p <= +1
+ slot(YB3EH04A,52989): +1 t_x(310117,25)YB3EH04A,3438.o +1 x(311863,32)YB3EH04A,9673.p +1 x(296407,2)YB3EH04A,10644.p
+  +1 x(295071,46)YB3EH04A,19570.p <= +1
+ slot(YB3EH04A,53035): +1 t_x(296407,48)YB3EH04A,2167.o +1 x(310117,71)YB3EH04A,10982.p +1 x(311863,78)YB3EH04A,10983.p
+  <= +1
+ slot(YB3EH04A,53081): +1 t_x(311863,32)YB3EH04A,3569.o +1 t_x(296550,33)YB3EH04A,8254 +1 x(309978,1)RMZU04,9332.p
+  +1 x(306570,41)YB3EH04A,10272.p +1 x(295514,188)YB3EH04A,19375.p <= +1
+ slot(YB3EH04A,53127): +1 t_x(306570,87)YB3EH04A,3107.o +1 t_x(295747,58)YB3EH04A,8194 +1 x(296550,79)YB3EH04A,11079.p
+  +1 x(296407,140)YB3EH04A,20103.p +1 x(310117,163)YB3EH04A,20123.p +1 x(311863,170)YB3EH04A,20206.p <= +1
+ slot(YB3EH04A,53174): +1 t_x(296550,126)YB3EH04A,2178.o +1 t_x(309790,14)YB3EH04A,8774 +1 x(295747,105)YB3EH04A,10262.p
+  +1 x(295514,281)YB3EH04A,20082.p <= +1
+ slot(YB3EH04A,53220): +1 t_x(295747,151)YB3EH04A,2041.o +1 t_x(298502,32)YB3EH04A,8355 +1 x(309790,60)YB3EH04A,11071.p
+  <= +1
+ slot(YB3EH04A,53266): +1 t_x(309790,106)YB3EH04A,3411.o +1 t_x(296939,0),8274 +1 x(298502,78)YB3EH04A,10335.p
+  <= +1
+ slot(YB3EH04A,53312): +1 t_x(298502,124)YB3EH04A,2431.o +1 t_x(263601,0),7474 +1 x(301972,22)LGAVA04,11062.p
+  +1 x(296939,37)YB3EH04A,11069.p +1 x(309978,220)YB3EH04A,11515.p +1 x(295514,419)YB3EH04A,20287.p +1 x(309790,152)YB3EH04A,20297.p
+  +1 x(295747,243)YB3EH04A,20315.p <= +1
+ slot(YB3EH04A,53404): +1 t_x(296939,129)YB3EH04A,2233.o +1 t_x(298183,80)YB3EH04A,8336 +1 x(263601,89)YB3EH04A,10328.p
+  +1 x(301972,54)YB3EH04A,18179.p +1 x(298502,216)YB3EH04A,20345.p <= +1
+ slot(YB3EH04A,53451): +1 t_x(263601,136)YB3EH04A,63.o +1 t_x(281091,0),7588 +1 x(298183,127)YB3EH04A,11073.p
+  +1 x(309790,291)YB3EH04A,16220.p +1 x(298502,263)YB3EH04A,18274.p +1 x(296939,176)YB3EH04A,19060.p <= +1
+ slot(YB3EH04A,53543): +1 t_x(298183,219)YB3EH04A,2392.o +1 t_x(292251,0),7992 +1 x(301972,163)LGAVA04,9112.p
+  +1 x(301867,112)RMZU04,9175.p +1 x(307025,69)YB3EH04A,9732.p +1 x(281091,12)YB3EH04A,10122.p +1 x(287489,1)YB3EH04A,10654.p
+  +1 x(296939,268)YB3EH04A,18299.p +1 x(263601,228)YB3EH04A,18321.p +1 x(295514,650)YB3EH04A,18640.p <= +1
+ slot(YB3EH04A,53589): +1 t_x(309978,497)YB3EH04A,3425.o +1 t_x(295292,0),8155 +1 x(301972,239)YB3EH04A,12760.p
+  +1 x(281091,58)YB3EH04A,12765.p +1 x(298183,265)YB3EH04A,12773.p +1 x(263601,274)YB3EH04A,12778.p +1 x(296939,314)YB3EH04A,12780.p
+  +1 x(298502,401)YB3EH04A,12806.p +1 x(309790,429)YB3EH04A,12846.p +1 x(295747,520)YB3EH04A,12911.p +1 x(296550,541)YB3EH04A,12943.p
+  +1 x(306570,549)YB3EH04A,12984.p +1 x(296407,602)YB3EH04A,13082.p +1 x(310117,625)YB3EH04A,13133.p +1 x(311863,632)YB3EH04A,13222.p
+  +1 x(307025,115)YB3EH04A,13313.p +1 x(287489,47)YB3EH04A,13382.p <= +1
+ slot(YB3EH04A,53635): +1 t_x(281091,104)YB3EH04A,416.o +1 t_x(296840,0),8268 +1 x(301867,207)YB3EH04A,11156.p
+  +1 x(307025,161)YB3EH04A,11610.p +1 x(287489,93)YB3EH04A,11886.p <= +1
+ slot(YB3EH04A,53682): +1 t_x(287489,140)YB3EH04A,956.o +1 t_x(283464,0),7640 +1 x(310539,31)YB3EH04A,10489.p
+  +1 x(295514,789)YB3EH04A,12724.p <= +1
+ slot(YB3EH04A,53728): +1 t_x(310539,77)YB3EH04A,3467.o +1 t_x(306995,0),8654 +1 x(309978,636)YB3EH04A,13655.p
+  +1 x(301972,378)YB3EH04A,19142.p +1 x(295514,835)YB3EH04A,20431.p <= +1
+ slot(YB3EH04A,53774): +1 t_x(292251,55)YB3EH04A,1512.o +1 t_x(297974,0),8328 +1 x(310539,123)YB3EH04A,13754.p
+  <= +1
+ slot(YB3EH04A,53866): +1 t_x(295292,70)YB3EH04A,1948.o +1 t_x(303930,0),8536 +1 x(301972,516)YB3EH04A,14089.p
+  +1 x(309978,763)RMZU04,14114.p +1 x(296939,591)YB3EH04A,14156.p +1 x(298502,678)YB3EH04A,14168.p +1 x(309790,706)YB3EH04A,14196.p
+  +1 x(295747,797)YB3EH04A,14237.p +1 x(296550,818)YB3EH04A,14248.p +1 x(306570,826)YB3EH04A,14263.p +1 x(292251,147)YB3EH04A,14294.p
+  +1 x(296840,70)YB3EH04A,14301.p +1 x(296407,879)YB3EH04A,14305.p +1 x(310539,215)YB3EH04A,14306.p +1 x(283464,65)YB3EH04A,14312.p
+  +1 x(301867,438)YB3EH04A,14318.p +1 x(287489,324)YB3EH04A,14332.p +1 x(310117,902)YB3EH04A,14347.p +1 x(281091,335)YB3EH04A,14349.p
+  +1 x(295514,959)RMZU04,14360.p +1 x(311863,909)YB3EH04A,14389.p +1 x(298183,542)YB3EH04A,14463.p +1 x(263601,551)YB3EH04A,14497.p
+  +1 x(297974,0),14905.p +1 x(306995,35)YB3EH04A,15061.p +1 x(307025,392)YB3EH04A,15157.p <= +1
+ slot(YB3EH04A,53913): +1 t_x(296840,117)YB3EH04A,2215.o +1 t_x(295519,1)YB3EH04A,8173 +1 x(283464,112)YB3EH04A,11912.p
+  +1 x(297974,47)YB3EH04A,11963.p +1 x(306995,82)YB3EH04A,11999.p +1 x(303930,27)YB3EH04A,12125.p +1 x(292251,194)YB3EH04A,12141.p
+  +1 x(295292,117)YB3EH04A,12164.p +1 x(301972,563)YB3EH04A,15639.p <= +1
+ slot(YB3EH04A,53959): +1 t_x(301972,552)LGAVA04,2648.o +1 t_x(307860,0),8691 +1 x(301867,531)YB3EH04A,12766.p
+  +1 x(283464,158)YB3EH04A,13338.p +1 x(296840,163)YB3EH04A,13342.p +1 x(295519,47)YB3EH04A,13362.p +1 x(306995,128)YB3EH04A,13475.p
+  +1 x(297974,93)YB3EH04A,13495.p +1 x(303930,73)YB3EH04A,13554.p +1 x(295292,163)YB3EH04A,13645.p +1 x(292251,240)YB3EH04A,13723.p
+  <= +1
+ slot(YB3EH04A,54005): +1 t_x(283464,204)YB3EH04A,581.o +1 t_x(282620,0),7616 +1 x(303930,119)YB3EH04A,9951.p
+  +1 x(295519,93)YB3EH04A,10008.p +1 x(295292,209)YB3EH04A,10137.p +1 x(296840,209)YB3EH04A,10144.p +1 x(297974,139)YB3EH04A,10380.p
+  +1 x(306995,174)YB3EH04A,10424.p <= +1
+ slot(YB3EH04A,54051): +1 t_x(306995,220)YB3EH04A,3143.o +1 t_x(298397,0),8349 +1 x(301867,620)RMZU04,15688.p
+  +1 x(283464,250)YB3EH04A,15696.p +1 x(296840,255)YB3EH04A,15697.p +1 x(295292,255)YB3EH04A,15704.p +1 x(292251,332)YB3EH04A,15726.p
+  +1 x(310539,400)YB3EH04A,15753.p +1 x(287489,509)YB3EH04A,15794.p +1 x(281091,520)YB3EH04A,15830.p +1 x(298183,727)YB3EH04A,16076.p
+  +1 x(296939,776)YB3EH04A,16095.p +1 x(298502,863)YB3EH04A,16118.p +1 x(303930,165)YB3EH04A,16155.p +1 x(263601,736)YB3EH04A,16191.p
+  +1 x(297974,185)YB3EH04A,16203.p +1 x(307576,1518)YB3EH04A,18356.p <= +1
+ slot(YB3EH04A,54097): +1 t_x(297974,231)YB3EH04A,2368.o +1 t_x(308003,0),8698 +1 x(307860,48)YB3EH04A,9971.p
+  +1 x(306995,266)YB3EH04A,16768.p +1 x(283464,296)YB3EH04A,16773.p +1 x(296840,301)YB3EH04A,16780.p +1 x(295292,301)YB3EH04A,16791.p
+  +1 x(292251,378)YB3EH04A,16819.p +1 x(310539,446)YB3EH04A,16846.p +1 x(301972,728)LGAVA04,16854.p +1 x(287489,555)YB3EH04A,16871.p
+  +1 x(281091,566)YB3EH04A,16901.p +1 x(263601,782)YB3EH04A,17127.p +1 x(298183,773)YB3EH04A,17147.p +1 x(296939,822)YB3EH04A,17167.p
+  +1 x(298502,909)YB3EH04A,17192.p +1 x(303930,211)YB3EH04A,17406.p +1 x(309790,937)YB3EH04A,17459.p <= +1
+ slot(YB3EH04A,54144): +1 t_x(303930,258)YB3EH04A,2857.o +1 t_x(295372,0),8161 +1 x(295519,232)YB3EH04A,14886.p
+  +1 x(307860,95)YB3EH04A,14904.p +1 x(282620,8)YB3EH04A,14976.p +1 x(298397,7)YB3EH04A,15009.p <= +1
+ slot(YB3EH04A,54190): +1 t_x(295519,278)YB3EH04A,1998.o +1 t_x(307055,0),8657 +1 x(282620,54)YB3EH04A,11891.p
+  +1 x(298397,53)YB3EH04A,11905.p +1 x(307860,141)YB3EH04A,11969.p +1 x(309978,1098)YB3EH04A,18810.p +1 x(301867,762)YB3EH04A,19092.p
+  +1 x(303930,304)YB3EH04A,19927.p +1 x(297974,324)YB3EH04A,19939.p +1 x(306995,359)YB3EH04A,19997.p <= +1
+ slot(YB3EH04A,54236): +1 t_x(288723,7)YB3EH04A,1089.o +1 t_x(297370,0),8296 +1 x(308003,18)YB3EH04A,12157.p
+  +1 x(301867,789)RMZU04,16820.p +1 x(295519,324)YB3EH04A,17401.p <= +1
+ slot(YB3EH04A,54282): +1 t_x(307860,233)YB3EH04A,3231.o +1 t_x(292534,0),8004 +1 x(282620,146)YB3EH04A,13418.p
+  +1 x(288723,32)RMZU04,13442.p +1 x(298397,145)YB3EH04A,13445.p +1 x(308003,64)YB3EH04A,13453.p +1 x(301867,854)YB3EH04A,17740.p
+  +1 x(295519,370)YB3EH04A,20212.p <= +1
+ slot(YB3EH04A,54328): +1 t_x(282620,192)YB3EH04A,503.o +1 x(288723,99)YB3EH04A,10085.p +1 x(308003,110)YB3EH04A,10466.p
+  +1 x(298397,191)YB3EH04A,10537.p +1 x(309978,1236)YB3EH04A,19372.p +1 x(307860,279)YB3EH04A,19484.p
+  +1 x(295519,416)YB3EH04A,19597.p <= +1
+ slot(YB3EH04A,54374): +1 t_x(298397,237)YB3EH04A,2418.o +1 x(295372,41)YB3EH04A,10022.p +1 x(288723,145)YB3EH04A,15124.p
+  +1 x(308003,156)YB3EH04A,15144.p +1 x(301867,946)YB3EH04A,19501.p +1 x(295514,1481)YB3EH04A,19857.p
+  +1 x(282620,238)YB3EH04A,20209.p <= +1
+ slot(YB3EH04A,54421): +1 t_x(308003,203)YB3EH04A,3253.o +1 x(307055,1)YB3EH04A,10130.p +1 x(295372,88)YB3EH04A,12126.p
+  +1 x(282620,285)YB3EH04A,19816.p +1 x(309978,1329)YB3EH04A,19831.p +1 x(307860,372)YB3EH04A,19860.p
+  +1 x(295519,509)YB3EH04A,19893.p +1 x(298397,284)YB3EH04A,19909.p <= +1
+ slot(YB3EH04A,54559): +1 t_x(307025,526)YB3EH04A,3146.o +1 x(292534,19)YB3EH04A,10057.p +1 x(297370,71)YB3EH04A,10071.p
+  +1 x(288008,199)YB3EH04A,10177.p +1 x(295372,226)YB3EH04A,15155.p +1 x(309978,1440)RMZU04,17621.p +1 x(308003,341)YB3EH04A,20330.p
+  <= +1
+ slot(YB3EH04A,54605): +1 t_x(301867,1177)YB3EH04A,2640.o +1 t_x(309599,0),8769 +1 x(292534,65)YB3EH04A,11894.p
+  +1 x(297370,117)YB3EH04A,11966.p +1 x(307055,185)YB3EH04A,12129.p +1 x(295372,272)YB3EH04A,19062.p +1 x(308003,387)YB3EH04A,20520.p
+  +1 x(298397,468)YB3EH04A,20536.p <= +1
+ slot(YB3EH04A,54652): +1 t_x(295372,319)YB3EH04A,1968.o +1 t_x(292500,0),8002 +1 x(288008,292)YB3EH04A,12068.p
+  +1 x(307055,232)YB3EH04A,18244.p +1 x(297370,164)YB3EH04A,18287.p +1 x(288723,423)YB3EH04A,18298.p +1 x(292534,112)YB3EH04A,18345.p
+  +1 x(308003,434)YB3EH04A,20568.p <= +1
+ slot(YB3EH04A,54698): +1 t_x(307055,278)YB3EH04A,3150.o +1 t_x(305950,0),8617 +1 x(292534,158)YB3EH04A,13500.p
+  +1 x(297370,210)YB3EH04A,13598.p +1 x(288008,322)RMZU04,13622.p +1 x(295372,365)YB3EH04A,13688.p <= +1
+ slot(YB3EH04A,54744): +1 t_x(295514,1851)YB3EH04A,1996.o +1 t_x(300290,0),8376 +1 x(292534,204)YB3EH04A,14983.p
+  +1 x(307055,324)YB3EH04A,15011.p +1 x(297370,256)YB3EH04A,15100.p +1 x(309978,1652)YB3EH04A,20164.p
+  <= +1
+ slot(YB3EH04A,54790): +1 t_x(297370,302)YB3EH04A,2300.o +1 x(309978,1694)RMZU04,15693.p +1 x(307055,370)YB3EH04A,15744.p
+  +1 x(288008,407)RMZU04,15745.p +1 x(295514,1890)RMZU04,15758.p +1 x(295372,457)YB3EH04A,15769.p +1 x(288723,539)RMZU04,15786.p
+  +1 x(308003,572)YB3EH04A,15843.p +1 x(298397,653)YB3EH04A,15886.p +1 x(282620,654)YB3EH04A,15919.p +1 x(307860,741)YB3EH04A,16050.p
+  +1 x(295519,878)YB3EH04A,16138.p +1 x(292534,250)YB3EH04A,16276.p <= +1
+ slot(YB3EH04A,54836): +1 t_x(292534,296)YB3EH04A,1551.o +1 x(309599,43)YB3EH04A,10596.p +1 x(309978,1744)YB3EH04A,16766.p
+  +1 x(297370,348)YB3EH04A,16870.p +1 x(295514,1943)YB3EH04A,16875.p +1 x(307055,416)YB3EH04A,16879.p
+  +1 x(295372,503)YB3EH04A,16919.p +1 x(288723,607)YB3EH04A,16957.p +1 x(308003,618)YB3EH04A,16989.p +1 x(298397,699)YB3EH04A,17040.p
+  +1 x(282620,700)YB3EH04A,17086.p +1 x(307860,787)YB3EH04A,17300.p <= +1
+ slot(YB3EH04A,54883): +1 t_x(309599,90)YB3EH04A,3397.o <= +1
+ slot(YB3EH04A,54929): +1 t_x(292500,0),1547.o +1 x(312456,29)YB3EH04A,10592.p +1 x(295514,2036)YB3EH04A,17792.p
+  <= +1
+ slot(YB3EH04A,54975): +1 t_x(312456,75)YB3EH04A,3603.o <= +1
+ slot(YB3EH04A,55021): +1 t_x(288008,245)YB3EH04A,1013.o <= +1
+ slot(YB3EH04A,55067): +1 t_x(305950,0),3053.o +1 x(292500,31)YB3EH04A,12215.p <= +1
+ slot(YB3EH04A,55113): +1 t_x(300290,0),2491.o +1 x(305950,26)YB3EH04A,13751.p <= +1
+ slot(YB3EH04A,55160): +1 t_x(312325,29)YB3EH04A,3595.o <= +1
+ slot(YB3EH04A,55206): +1 t_x(294571,0),1826.o <= +1
+ slot(YB3EH04A,55252): +1 t_x(310982,0),3501.o <= +1
+ slot(YB3EH04A,55298): +1 t_x(295847,0),2056.o <= +1
+ slot(YB3EH04A,55344): +1 t_x(304502,0),2912.o +1 t_x(297207,0),8288 <= +1
+ slot(YB3EH04A,55391): +1 t_x(304873,0),2950.o +1 t_x(307833,0),8689 <= +1
+ slot(YB3EH04A,55437): +1 t_x(297207,0),2274.o <= +1
+ slot(YB3EH04A,55483): +1 t_x(307833,0),3228.o <= +1
+ slot(YB3EH04A,55529): <= +1
+ slot(YB3EH04A,55575): <= +1
+ slot(YB3EH04A,55622): <= +1
+ slot(YB3EH04A,55668): <= +1
+ slot(YB3EH04A,55714): <= +1
+ slot(YB3EH04A,55760): <= +1
+ slot(YB3EH04A,55852): +1 t_x(300836,0),2537.o +1 x(297452,21)YB3EH04A,17603.p <= +1
+ slot(YB3EH04A,55899): +1 t_x(306597,0),3111.o <= +1
+ slot(YB3EH04A,55945): +1 t_x(295499,0),1991.o <= +1
+ slot(YB3EH04A,55991): +1 t_x(296950,0),2235.o <= +1
+ slot(YB3EH04A,56037): +1 t_x(297452,0),2317.o +1 t_x(308133,0),8703 <= +1
+ slot(YB3EH04A,56083): +1 t_x(308133,0),3262.o +1 t_x(295887,0),8210 <= +1
+ slot(YB3EH04A,56130): +1 t_x(302852,0),2742.o <= +1
+ slot(YB3EH04A,56176): +1 t_x(295887,0),2066.o +1 x(295585,11)YB3EH04A,16594.p <= +1
+ slot(YB3EH04A,56222): +1 x(295585,39)KSLN04A,17600.p +1 x(295887,32)YB3EH04A,17602.p +1 x(308133,35)YB3EH04A,17607.p
+  <= +1
+ slot(YB3EH04A,56268): <= +1
+ slot(YB3EH04A,56314): <= +1
+ slot(YB3EH04A,56361): <= +1
+ slot(YB3EH04A,56407): +1 t_x(305915,0),3050.o <= +1
+ slot(YB3EH04A,56453): +1 t_x(300232,0),2486.o <= +1
+ slot(YB3EH04A,56499): +1 t_x(292778,0),1585.o <= +1
+ slot(YB3EH04A,56545): +1 t_x(296824,0),2212.o <= +1
+ slot(YB3EH04A,56592): +1 t_x(304830,0),2944.o <= +1
+ slot(YB3EH04A,56638): +1 t_x(305469,78)KSLN04A,2991.o +1 x(295585,473)YB3EH04A,9015.p <= +1
+ slot(YB3EH04A,56684): +1 x(295585,519)YB3EH04A,10866.p <= +1
+ slot(YB3EH04A,56730): +1 t_x(309560,0),3390.o <= +1
+ slot(YB3EH04A,56776): +1 x(295585,611)YB3EH04A,12540.p <= +1
+ slot(YB3EH04A,56869): +1 x(304830,17)KSLN04A,12209.p <= +1
+ slot(YB3EH04A,56915): +1 t_x(295585,750)YB3EH04A,2014.o +1 x(305469,385)YB3EH04A,15438.p <= +1
+ slot(YB3EH04A,56961): +1 t_x(281881,16)RMZSI04,459.o <= +1
+ slot(YB3EH04A,57007): +1 t_x(291971,0),1473.o +1 t_x(312011,0),8837 <= +1
+ slot(YB3EH04A,57053): +1 t_x(312011,0),3580.o +1 t_x(312051,0),8839 <= +1
+ slot(YB3EH04A,57100): +1 t_x(312051,0),3586.o +1 t_x(296317,0),8242 +1 x(281881,160)YB3EH04A,11968.p
+  <= +1
+ slot(YB3EH04A,57146): +1 t_x(296317,0),2150.o +1 t_x(308941,0),8737 +1 x(308093,1)YB3EH04A,13459.p +1 x(312011,57)YB3EH04A,13700.p
+  <= +1
+ slot(YB3EH04A,57192): +1 t_x(308093,0),3259.o +1 t_x(308505,0),8724 +1 x(281881,252)YB3EH04A,9934.p <= +1
+ slot(YB3EH04A,57238): +1 t_x(308941,0),3325.o +1 t_x(308947,0),8739 +1 x(291971,23)KSLN04A,13546.p +1 x(312051,26)YB3EH04A,13595.p
+  +1 x(295585,1073)YB3EH04A,19654.p <= +1
+ slot(YB3EH04A,57284): +1 t_x(308505,0),3294.o +1 t_x(303911,0),8535 +1 x(281881,344)YB3EH04A,13508.p
+  +1 x(308941,21)YB3EH04A,16285.p +1 x(296317,39)YB3EH04A,16375.p +1 x(295585,1119)YB3EH04A,18965.p <= +1
+ slot(YB3EH04A,57331): +1 t_x(308947,0),3327.o +1 t_x(308366,0),8717 +1 x(281881,391)YB3EH04A,15004.p
+  +1 x(308941,68)YB3EH04A,15068.p +1 x(296317,86)YB3EH04A,15072.p +1 x(295585,1147)KSLN04A,15115.p +1 x(312051,119)YB3EH04A,15175.p
+  <= +1
+ slot(YB3EH04A,57377): +1 t_x(303911,0),2855.o +1 t_x(307674,0),8683 +1 x(308505,41)YB3EH04A,14991.p +1 x(308947,40)YB3EH04A,17464.p
+  <= +1
+ slot(YB3EH04A,57423): +1 t_x(308366,0),3281.o +1 x(308947,86)YB3EH04A,16176.p +1 x(308505,87)YB3EH04A,16361.p
+  +1 x(281881,483)YB3EH04A,16418.p <= +1
+ slot(YB3EH04A,57469): +1 t_x(307674,0),3210.o +1 x(295585,1295)KSLN04A,16065.p +1 x(303911,39)YB3EH04A,16338.p
+  <= +1
+ slot(YB3EH04A,57515): +1 t_x(307028,0),3147.o +1 x(307674,35)YB3EH04A,17134.p +1 x(303911,85)YB3EH04A,17269.p
+  +1 x(308366,55)YB3EH04A,17351.p +1 x(308505,179)YB3EH04A,17485.p <= +1
+ slot(YB3EH04A,57608): +1 t_x(307887,8)YB3EH04A,3236.o +1 x(292255,8)YB3EH04A,9360.p +1 x(301461,1)YB3EH04A,10651.p
+  <= +1
+ slot(YB3EH04A,57654): +1 t_x(301461,47)YB3EH04A,2602.o +1 x(302218,41)YB3EH04A,9603.p +1 x(292255,54)YB3EH04A,11755.p
+  +1 x(307887,54)YB3EH04A,11788.p <= +1
+ slot(YB3EH04A,57700): +1 t_x(296477,24)YB3EH04A,2174.o +1 x(308248,12)YB3EH04A,9335.p +1 x(305573,41)KSLN04A,9531.p
+  <= +1
+ slot(YB3EH04A,57839): +1 t_x(292255,2)KFUL1U04,1513.o +1 t_x(308248,151)YB3EH04A,8708 +1 x(305573,115)KSLN04A,11534.p
+  +1 x(296477,163)YB3EH04A,11561.p <= +1
+ slot(YB3EH04A,57931): +1 t_x(308248,243)YB3EH04A,3269.o +1 t_x(301145,157)YB3EH04A,8414 <= +1
+ slot(YB3EH04A,57977): +1 t_x(305573,24)YB3EH04A,3002.o +1 t_x(297288,171)YB3EH04A,8291 +1 x(301145,203)YB3EH04A,10234.p
+  <= +1
+ slot(YB3EH04A,58023): +1 t_x(301145,249)YB3EH04A,2568.o +1 t_x(310901,183)YB3EH04A,8806 +1 x(297288,217)YB3EH04A,16383.p
+  <= +1
+ slot(YB3EH04A,58070): +1 t_x(302218,0),2670.o +1 t_x(308308,34)YB3EH04A,8713 +1 x(297288,264)YB3EH04A,11368.p
+  +1 x(302387,283)YB3EH04A,11540.p +1 x(310901,230)YB3EH04A,12106.p +1 x(301145,296)YB3EH04A,12148.p +1 x(308248,382)YB3EH04A,12222.p
+  <= +1
+ slot(YB3EH04A,58116): +1 t_x(302387,0),2686.o +1 t_x(301299,0),8418 +1 x(310901,276)YB3EH04A,10123.p
+  +1 x(308308,80)YB3EH04A,10425.p +1 x(297288,310)YB3EH04A,10515.p <= +1
+ slot(YB3EH04A,58162): +1 t_x(297288,356)YB3EH04A,2287.o +1 t_x(297781,10)YB3EH04A,8321 +1 x(310127,92)YB3EH04A,10568.p
+  +1 x(310901,322)YB3EH04A,15102.p <= +1
+ slot(YB3EH04A,58208): +1 t_x(310901,368)YB3EH04A,3497.o +1 t_x(309203,39)YB3EH04A,8747 +1 x(310127,138)YB3EH04A,11392.p
+  +1 x(308308,172)YB3EH04A,12204.p <= +1
+ slot(YB3EH04A,58254): +1 t_x(308308,218)YB3EH04A,3274.o +1 t_x(301367,0),8423 +1 x(310127,184)YB3EH04A,12966.p
+  +1 x(301299,114)YB3EH04A,12979.p +1 x(310901,414)YB3EH04A,12982.p +1 x(297781,102)YB3EH04A,13007.p +1 x(297288,448)YB3EH04A,13019.p
+  +1 x(301145,480)YB3EH04A,13069.p +1 x(308248,566)YB3EH04A,13105.p +1 x(296477,578)YB3EH04A,13156.p +1 x(302387,467)YB3EH04A,13195.p
+  +1 x(309203,85)YB3EH04A,13254.p +1 x(305573,558)KSLN04A,13326.p +1 x(301461,647)YB3EH04A,13643.p +1 x(302218,641)YB3EH04A,13726.p
+  <= +1
+ slot(YB3EH04A,58347): +1 t_x(310127,277)YB3EH04A,3440.o +1 t_x(308855,1)YB3EH04A,8735 +1 x(309203,178)YB3EH04A,10154.p
+  +1 x(297781,195)YB3EH04A,10426.p +1 x(301299,207)YB3EH04A,10486.p <= +1
+ slot(YB3EH04A,58393): +1 t_x(301299,253)YB3EH04A,2586.o +1 t_x(284566,26)YB3EH04A,7681 +1 x(309203,224)YB3EH04A,12001.p
+  +1 x(297781,241)YB3EH04A,12188.p <= +1
+ slot(YB3EH04A,58439): +1 t_x(297781,287)YB3EH04A,2349.o +1 t_x(305491,0),8589 +1 x(308855,93)YB3EH04A,11350.p
+  +1 x(309721,105)YB3EH04A,11404.p +1 x(301367,96)YB3EH04A,11861.p +1 x(301299,299)YB3EH04A,17396.p +1 x(310127,369)YB3EH04A,17436.p
+  +1 x(309203,270)YB3EH04A,18355.p <= +1
+ slot(YB3EH04A,58531): +1 t_x(309721,13)YB3EH04A,3406.o +1 t_x(296668,0),8262 +1 x(301367,188)YB3EH04A,10039.p
+  +1 x(284566,164)YB3EH04A,10282.p +1 x(308855,185)YB3EH04A,10356.p +1 x(309203,362)YB3EH04A,19091.p +1 x(297781,379)YB3EH04A,19131.p
+  <= +1
+ slot(YB3EH04A,58578): +1 t_x(309203,409)YB3EH04A,3350.o +1 t_x(300487,0),8383 +1 x(284566,211)YB3EH04A,12160.p
+  +1 x(301367,235)YB3EH04A,14693.p +1 x(308855,232)YB3EH04A,14702.p +1 x(297781,426)YB3EH04A,14793.p +1 x(309721,244)YB3EH04A,14813.p
+  +1 x(301299,438)YB3EH04A,14869.p +1 x(310127,508)YB3EH04A,14907.p +1 x(308308,542)YB3EH04A,14974.p <= +1
+ slot(YB3EH04A,58624): +1 t_x(301367,281)YB3EH04A,2595.o +1 t_x(291639,0),7967 +1 x(308855,278)YB3EH04A,13088.p
+  +1 x(309721,290)YB3EH04A,13190.p +1 x(284566,257)YB3EH04A,13401.p <= +1
+ slot(YB3EH04A,58670): +1 t_x(308855,324)YB3EH04A,3321.o +1 x(312231,207)YB3EH04A,9035.p +1 x(305491,89)YB3EH04A,10068.p
+  +1 x(311256,50)YB3EH04A,10180.p <= +1
+ slot(YB3EH04A,58716): +1 t_x(284566,349)YB3EH04A,684.o +1 x(312231,253)YB3EH04A,11369.p +1 x(311256,96)YB3EH04A,11713.p
+  +1 x(305491,135)YB3EH04A,11929.p +1 x(308855,370)YB3EH04A,15984.p +1 x(301367,373)YB3EH04A,15992.p +1 x(309203,547)YB3EH04A,16027.p
+  +1 x(309721,382)YB3EH04A,16152.p +1 x(297781,564)YB3EH04A,16168.p +1 x(301299,576)YB3EH04A,16204.p +1 x(310127,646)YB3EH04A,16271.p
+  +1 x(308308,680)YB3EH04A,16394.p <= +1
+ slot(YB3EH04A,58809): +1 t_x(305491,228)YB3EH04A,2992.o +1 t_x(297773,0),8320 +1 x(312231,346)YB3EH04A,13385.p
+  +1 x(311256,189)YB3EH04A,13438.p +1 x(296668,58)YB3EH04A,13473.p +1 x(291639,47)YB3EH04A,13509.p +1 x(300487,52)YB3EH04A,13717.p
+  +1 x(284566,442)YB3EH04A,17178.p +1 x(308855,463)YB3EH04A,17220.p +1 x(301367,466)YB3EH04A,17258.p +1 x(309203,640)YB3EH04A,17341.p
+  <= +1
+ slot(YB3EH04A,58855): +1 t_x(311256,235)YB3EH04A,3523.o +1 x(291639,93)YB3EH04A,10181.p +1 x(300487,98)YB3EH04A,10370.p
+  +1 x(296668,104)YB3EH04A,10518.p +1 x(305491,274)YB3EH04A,18265.p +1 x(284566,488)YB3EH04A,18310.p <= +1
+ slot(YB3EH04A,58901): +1 t_x(296668,150)YB3EH04A,2193.o +1 x(291639,139)YB3EH04A,11923.p +1 x(300487,144)YB3EH04A,12149.p
+  +1 x(311256,281)YB3EH04A,19083.p +1 x(305491,320)YB3EH04A,19110.p <= +1
+ slot(YB3EH04A,58947): +1 t_x(300487,190)YB3EH04A,2512.o +1 x(291639,185)YB3EH04A,14986.p +1 x(296668,196)YB3EH04A,14999.p
+  +1 x(311256,327)YB3EH04A,15063.p +1 x(305491,366)YB3EH04A,15116.p <= +1
+ slot(YB3EH04A,58993): +1 t_x(291639,231)YB3EH04A,1438.o +1 x(297773,34)YB3EH04A,10467.p +1 x(300487,236)YB3EH04A,18373.p
+  <= +1
+ slot(YB3EH04E,25200): +1 t_x(282046,0),472.o +1 x(287828,17)$YBOLN04M,17053.p +1 x(286627,169)$YBOLN04M,17461.p
+  +1 x(287201,213)$YBOLN04M,20462.p <= +1
+ slot(YB3EH04E,25250): +1 t_x(298263,21)KWUR404E,2402.o +1 x(286627,204)YB5WH04M,12644.p +1 x(287201,249)YB5WH04M,12680.p
+  +1 x(289972,666)YB3EH04E,14207.p <= +1
+ slot(YB3EH04E,25300): +1 t_x(296261,436)KWUR404E,2141.o +1 x(297636,794)YB3EH04E,15464.p +1 x(286627,257)YB5WH04M,15908.p
+  <= +1
+ slot(YB3EH04E,25350): +1 t_x(286627,310)YB5WH04M,853.o +1 x(277387,5)YB3EH04E,10152.p +1 x(282046,3)YB5WH04M,10369.p
+  +1 x(297636,866)YB5WH04M,16524.p +1 x(296112,14)YB3EH04E,19576.p +1 x(289972,766)YB3EH04E,20141.p <= +1
+ slot(YB3EH04E,25400): +1 t_x(279340,6)YB5WH04M,293.o +1 x(292120,11)YB5WH04M,9664.p +1 x(277387,43)YB5WH04M,12011.p
+  +1 x(282677,1132)YB3EH04E,16717.p +1 x(286627,362)YB5WH04M,18139.p <= +1
+ slot(YB3EH04E,25450): +1 t_x(277387,96)YB5WH04M,209.o +1 x(292120,63)YB3EH04E,11598.p +1 x(296261,643)KWUR404E,16687.p
+  +1 x(282046,103)YB3EH04E,16938.p +1 x(289972,866)YB3EH04E,17036.p +1 x(296112,95)YB5WH04M,20314.p +1 x(297636,919)YB5WH04M,20533.p
+  <= +1
+ slot(YB3EH04E,25500): +1 x(297842,37)YB3EH04E,10146.p +1 x(292120,113)YB3EH04E,12649.p +1 x(286627,468)YB5WH04M,14814.p
+  +1 x(277387,149)YB5WH04M,15399.p +1 x(296112,148)YB5WH04M,17219.p <= +1
+ slot(YB3EH04E,25550): +1 t_x(291323,36)YB3EH04E,1395.o +1 x(294156,39)YB3EH04E,10304.p +1 x(296112,201)YB5WH04M,15346.p
+  +1 x(297842,87)YB3EH04E,17856.p +1 x(296112,253)YB5WH04M,17928.p +1 x(292120,163)YB3EH04E,18064.p +1 x(291323,44)YBOLN04M,19786.p
+  <= +1
+ slot(YB3EH04E,25650): +1 t_x(294156,218)KWUR404E,1781.o +1 x(291528,42)YB5WH04M,10063.p +1 x(291323,89)YBOLN04M,16012.p
+  +1 x(297842,148)YB5WH04M,18923.p +1 x(297842,187)YB3EH04E,20339.p <= +1
+ slot(YB3EH04E,25700): +1 t_x(297842,237)YB3EH04E,2354.o +1 x(282046,346)KWUR404E,11474.p +1 x(291528,135)YB3EH04E,12440.p
+  +1 x(279340,20)YB3EH04E,15371.p +1 x(292120,313)YB3EH04E,15954.p +1 x(294156,189)YB3EH04E,16189.p +1 x(291323,180)$YBOLN04M,17106.p
+  <= +1
+ slot(YB3EH04E,25750): +1 t_x(296112,0),2105.o +1 x(291528,185)YB3EH04E,11502.p +1 x(279340,59)YB5WH04M,14948.p
+  +1 x(297842,287)YB3EH04E,17181.p +1 x(292120,381)YB5WH04M,17318.p +1 x(294156,239)YB3EH04E,17359.p <= +1
+ slot(YB3EH04E,25800): +1 t_x(292120,413)YB3EH04E,1494.o +1 x(293522,17)YB3EH04E,10705.p +1 x(297842,337)YB3EH04E,15930.p
+  +1 x(291528,235)YB3EH04E,17486.p +1 x(271214,57)YB3EH04E,18490.p +1 x(294156,264)KWUR404E,20224.p <= +1
+ slot(YB3EH04E,25850): +1 t_x(291528,285)YB3EH04E,1421.o +1 x(294156,333)KWUR404E,11689.p +1 x(293522,67)YB3EH04E,12980.p
+  +1 x(282046,480)YB5WH04M,15609.p +1 x(292120,463)YB3EH04E,18888.p +1 x(289972,1266)YB3EH04E,19155.p
+  +1 x(271214,103)RMZU04E,19162.p +1 x(297842,387)YB3EH04E,20471.p <= +1
+ slot(YB3EH04E,25900): +1 x(294156,389)YB3EH04E,13173.p +1 x(291528,335)YB3EH04E,15796.p +1 x(298263,131)YB3EH04E,16112.p
+  +1 x(293522,117)YB3EH04E,16233.p +1 x(271214,157)YB3EH04E,17688.p +1 x(282046,532)YB5WH04M,17833.p <= +1
+ slot(YB3EH04E,25950): +1 t_x(271214,186)RMZU04E,121.o +1 x(284700,2)YB3EH04E,10618.p +1 x(286590,17)YB3EH04E,10630.p
+  +1 x(282046,603)YB3EH04E,13727.p +1 x(296112,614)YB3EH04E,18894.p +1 x(294156,439)YB3EH04E,19101.p +1 x(291528,360)YB5WH04M,19645.p
+  +1 x(282046,585)YB5WH04M,19936.p +1 x(282046,623)KWUR404E,20184.p <= +1
+ slot(YB3EH04E,26000): +1 t_x(286590,42)YB5WH04M,848.o +1 x(287518,2)YB5WH04M,10046.p +1 x(284700,52)YB3EH04E,12220.p
+  +1 x(298263,228)KWUR404E,14169.p +1 x(297842,518)YB5WH04M,14454.p +1 x(294156,471)KWUR404E,14938.p +1 x(286590,67)YB3EH04E,16255.p
+  +1 x(291528,412)YB5WH04M,17982.p +1 x(271214,257)YB3EH04E,19986.p <= +1
+ slot(YB3EH04E,26050): +1 t_x(284700,95)KWUR404E,689.o +1 x(286590,95)YB5WH04M,10977.p +1 x(287518,55)YB5WH04M,11645.p
+  +1 x(282046,691)YB5WH04M,14137.p <= +1
+ slot(YB3EH04E,26100): +1 t_x(296303,14)KWUR404E,2147.o +1 x(271214,354)RMZU04E,9848.p +1 x(287518,108)YB5WH04M,13214.p
+  +1 x(291528,518)YB5WH04M,14462.p +1 x(284700,152)YB3EH04E,14796.p +1 x(286590,148)YB5WH04M,14944.p +1 x(282046,744)YB5WH04M,19396.p
+  +1 x(297842,624)YB5WH04M,19579.p <= +1
+ slot(YB3EH04E,26150): +1 t_x(287518,161)YB5WH04M,958.o +1 x(283414,26)YB3EH04E,10017.p +1 x(284700,202)YB3EH04E,17325.p
+  +1 x(298263,367)KWUR404E,18951.p +1 x(282046,797)YB5WH04M,20362.p <= +1
+ slot(YB3EH04E,26200): +1 t_x(293522,17)YB3EH04E,1683.o +1 x(284723,37)KWUR404E,9707.p +1 x(284393,4)YB3EH04E,10034.p
+  +1 x(283094,5)$KWUR404E,10589.p +1 x(287518,212)YB3EH04E,15169.p +1 x(296303,15)YB3EH04E,18390.p <= +1
+ slot(YB3EH04E,26250): +1 t_x(283094,30)YB3EH04E,547.o +1 x(298574,3)YB3EH04E,9064.p +1 x(284393,54)YB3EH04E,12956.p
+  +1 x(284723,99)YB3EH04E,13256.p +1 x(283414,108)KWUR404E,13327.p +1 x(296303,60)LOW304M,14847.p +1 x(284393,76)YB5WH04M,16947.p
+  +1 x(282046,900)KWUR404E,18759.p +1 x(283414,151)YB5WH04M,18946.p +1 x(284700,302)YB3EH04E,19114.p <= +1
+ slot(YB3EH04E,26350): +1 t_x(283414,247)$KWUR404E,576.o +1 x(298574,103)YB3EH04E,10706.p +1 x(283094,130)YB3EH04E,10712.p
+  +1 x(284723,175)KWUR404E,11724.p +1 x(284393,129)YB5WH04M,11785.p +1 x(271214,605)RMZU04E,12457.p +1 x(296303,153)$KWUR404E,17213.p
+  <= +1
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+  +1 x(284723,245)$KWUR404E,14881.p <= +1
+ slot(YB3EH04E,26450): +1 t_x(284393,235)YB5WH04M,674.o +1 x(271214,689)RMZU04E,13857.p +1 x(296303,265)YB3EH04E,15690.p
+  +1 x(284700,502)YB3EH04E,15988.p +1 x(284723,299)YB3EH04E,16229.p +1 x(283414,310)YB5WH04M,18242.p <= +1
+ slot(YB3EH04E,26500): +1 t_x(284723,349)YB3EH04E,691.o +1 x(287244,29)YB3EH04E,14624.p +1 x(283414,363)YB5WH04M,16399.p
+  +1 x(284393,288)YB5WH04M,16416.p +1 x(284700,552)YB3EH04E,18272.p <= +1
+ slot(YB3EH04E,26550): +1 t_x(287244,18)YB5WH04M,932.o +1 x(271214,801)RQXU04E,15404.p +1 x(284393,341)YB5WH04M,18169.p
+  +1 x(284723,399)YB3EH04E,18387.p +1 x(291615,24)YB3EH04E,19926.p <= +1
+ slot(YB3EH04E,26600): +1 t_x(283549,1)YB5WH04M,588.o +1 x(284723,449)YB3EH04E,17437.p <= +1
+ slot(YB3EH04E,26650): +1 t_x(303728,3)YB5WH04M,2837.o +1 x(293096,1)YB3EH04E,9192.p +1 x(283584,10)YB3EH04E,15501.p
+  +1 x(283549,12)YB3EH04E,15503.p <= +1
+ slot(YB3EH04E,26700): +1 t_x(291615,14)YB5WH04M,1437.o +1 x(283584,37)YB5WH04M,9225.p +1 x(293096,51)YB3EH04E,11555.p
+  +1 x(289972,2116)YB3EH04E,19767.p <= +1
+ slot(YB3EH04E,26800): +1 t_x(298697,12)YB3EH04E,2457.o +1 x(283584,160)YB3EH04E,11080.p +1 x(303728,48)YB3EH04E,17001.p
+  +1 x(292189,47)YB5WH04M,17283.p <= +1
+ slot(YB3EH04E,26850): +1 t_x(282205,4)YB5WH04M,483.o +1 x(283549,201)KWUR404E,11135.p +1 x(303728,98)YB3EH04E,11977.p
+  +1 x(298697,45)LOW304M,12039.p +1 x(292189,90)YB3EH04E,15729.p +1 x(293096,201)YB3EH04E,15929.p <= +1
+ slot(YB3EH04E,26900): +1 t_x(293096,232)RQXU04E,1633.o +1 x(277598,8)YB5WH04M,11882.p +1 x(303728,148)YB3EH04E,13743.p
+  +1 x(282205,38)KSLN2C04,15098.p <= +1
+ slot(YB3EH04E,26950): +1 t_x(292189,40)YB3EH04E,1503.o +1 x(283584,302)YB5WH04M,14076.p +1 x(283549,312)YB3EH04E,14088.p
+  +1 x(293096,301)YB3EH04E,14901.p +1 x(282205,99)YB3EH04E,18027.p +1 x(277598,61)YB5WH04M,18065.p <= +1
+ slot(YB3EH04E,27000): +1 t_x(295875,0),2060.o +1 x(283584,355)YB5WH04M,12626.p +1 x(283549,362)YB3EH04E,12645.p
+  +1 x(277598,114)YB5WH04M,17146.p +1 x(282205,149)YB3EH04E,17280.p <= +1
+ slot(YB3EH04E,27050): +1 t_x(283584,408)$YB5WH04M,593.o +1 t_x(292946,0),8032 +1 x(282205,199)YB3EH04E,13272.p
+  <= +1
+ slot(YB3EH04E,27100): +1 t_x(292946,0),1609.o +1 t_x(284344,0),7671 <= +1
+ slot(YB3EH04E,27150): +1 t_x(284344,0),667.o +1 x(285372,4)YB3EH04E,10643.p +1 x(283584,510)YB3EH04E,18353.p
+  <= +1
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+  <= +1
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+  +1 x(293096,576)RMZU04E,13191.p +1 x(285372,81)$KSLN2C04,13558.p +1 x(277598,366)YB3EH04E,15599.p +1 x(295875,97)YB3EH04E,15732.p
+  <= +1
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+  +1 x(289024,112)YB3EH04E,13735.p +1 x(293096,651)YB3EH04E,19970.p <= +1
+ slot(YB3EH04E,27350): +1 t_x(285895,15)YB3EH04E,800.o +1 x(283302,21)YB3EH04E,10108.p +1 x(282205,480)YB5WH04M,15910.p
+  <= +1
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+  +1 x(289024,212)YB3EH04E,15548.p +1 x(292946,40)YB3EH04E,15657.p +1 x(285372,254)YB3EH04E,15733.p <= +1
+ slot(YB3EH04E,27450): +1 t_x(283302,121)YB3EH04E,568.o +1 x(285895,115)YB3EH04E,13651.p +1 x(284344,85)YB3EH04E,15641.p
+  +1 x(293096,801)YB3EH04E,16438.p <= +1
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+  +1 x(283302,171)YB3EH04E,13677.p +1 x(283823,260)YB3EH04E,16089.p <= +1
+ slot(YB3EH04E,27550): +1 t_x(289618,60)YB3EH04E,1190.o +1 x(285483,99)YB3EH04E,14873.p +1 x(287704,0),18253.p
+  <= +1
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+  +1 x(287704,50)YB3EH04E,15516.p <= +1
+ slot(YB3EH04E,27650): +1 t_x(282986,0),536.o +1 t_x(295571,0),8178 +1 x(283823,410)YB3EH04E,13080.p +1 x(287704,100)YB3EH04E,19134.p
+  <= +1
+ slot(YB3EH04E,27700): +1 t_x(295571,0),2012.o +1 t_x(297075,0),8278 <= +1
+ slot(YB3EH04E,27750): +1 t_x(286328,0),830.o +1 x(285393,49)YB3EH04E,13182.p +1 x(283823,510)YB3EH04E,18963.p
+  <= +1
+ slot(YB3EH04E,27800): +1 t_x(290362,15)YB5WH04M,1266.o +1 x(285393,81)YB5WH04M,16417.p <= +1
+ slot(YB3EH04E,27850): +1 t_x(297075,0),2253.o +1 x(278871,10)YB3EH04E,9818.p +1 x(286328,33)YB3EH04E,16363.p
+  +1 x(283823,610)YB3EH04E,16792.p +1 x(283584,1210)YB3EH04E,16807.p +1 x(282986,39)YB3EH04E,18247.p <= +1
+ slot(YB3EH04E,27900): +1 x(300052,29)YB5WH04M,9900.p +1 x(271214,2157)YB3EH04E,16617.p +1 x(283549,1239)KWUR404E,16852.p
+  <= +1
+ slot(YB3EH04E,27950): +1 x(300052,82)YB5WH04M,11832.p +1 x(283823,703)KWUR404E,18164.p <= +1
+ slot(YB3EH04E,28000): +1 t_x(300052,188)$YB5WH04M,2468.o +1 x(300052,135)YB5WH04M,13544.p +1 x(298574,1753)YB3EH04E,14239.p
+  <= +1
+ slot(YB3EH04E,28050): +1 t_x(283823,810)YB3EH04E,613.o +1 x(290362,38)YB3EH04E,14961.p <= +1
+ slot(YB3EH04E,28100): +1 x(283823,841)KWUR404E,14725.p +1 x(297075,5)YB3EH04E,17347.p <= +1
+ slot(YB3EH04E,28150): +1 x(296895,703)YB3EH04E,9188.p +1 x(278871,295)KWUR404E,16831.p <= +1
+ slot(YB3EH04E,28200): +1 t_x(280608,0),389.o +1 t_x(285300,0),7702 +1 x(278871,360)YB3EH04E,13194.p <= +1
+ slot(YB3EH04E,28300): +1 t_x(278871,434)KWUR404E,268.o +1 t_x(298713,0),8365 <= +1
+ slot(YB3EH04E,28350): +1 t_x(298358,0),2413.o +1 x(278871,503)KWUR404E,14618.p <= +1
+ slot(YB3EH04E,28400): +1 t_x(285300,0),733.o +1 x(278871,560)YB3EH04E,11424.p <= +1
+ slot(YB3EH04E,28450): +1 t_x(298713,0),2463.o +1 x(297382,47)YB3EH04E,9130.p +1 x(278871,610)YB3EH04E,18302.p
+  <= +1
+ slot(YB3EH04E,28500): <= +1
+ slot(YB3EH04E,28550): <= +1
+ slot(YB3EH04E,28600): <= +1
+ slot(YB3EH04E,28650): <= +1
+ slot(YB3EH04E,28750): <= +1
+ slot(YB3EH04E,28800): +1 t_x(296001,0),2091.o <= +1
+ slot(YB3EH04E,28850): +1 t_x(296439,45)YB3EH04E,2168.o +1 t_x(282785,0),7621 <= +1
+ slot(YB3EH04E,28900): +1 t_x(282785,1)YB3EH04E,517.o +1 t_x(293640,0),8068 <= +1
+ slot(YB3EH04E,28950): +1 t_x(293640,0),1712.o +1 t_x(283128,0),7627 +1 x(293382,24)YB3EH04E,12110.p <= +1
+ slot(YB3EH04E,29000): +1 t_x(283128,0),552.o +1 t_x(288279,0),7813 +1 x(293640,8)YB3EH04E,13658.p <= +1
+ slot(YB3EH04E,29050): +1 t_x(286160,29)YB3EH04E,820.o +1 t_x(290567,0),7904 +1 x(291514,22)KSLN2C04,12032.p
+  <= +1
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+  <= +1
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+  +1 x(283128,45)YB3EH04E,19577.p <= +1
+ slot(YB3EH04E,29200): +1 t_x(300959,30)YB3EH04E,2550.o +1 x(291514,194)$KSLN2C04,13323.p <= +1
+ slot(YB3EH04E,29250): +1 t_x(293382,0),1667.o +1 x(288292,9)YB3EH04E,10219.p +1 x(300959,80)YB3EH04E,14378.p
+  +1 x(288279,113)YB3EH04E,14489.p <= +1
+ slot(YB3EH04E,29300): +1 t_x(288292,59)YB3EH04E,1045.o +1 x(291514,279)YB3EH04E,14354.p +1 x(286160,279)YB3EH04E,14435.p
+  +1 x(283128,195)YB3EH04E,14468.p +1 x(293640,308)YB3EH04E,14574.p +1 x(282785,401)YB3EH04E,14690.p +1 x(296439,495)YB3EH04E,14778.p
+  <= +1
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+  +1 x(296895,1903)YB3EH04E,11691.p <= +1
+ slot(YB3EH04E,29400): +1 t_x(290567,34)YB3EH04E,1295.o +1 t_x(288145,0),7804 +1 x(288982,72)YB3EH04E,12899.p
+  <= +1
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+  +1 x(290567,84)YB3EH04E,14426.p +1 x(288982,122)YB3EH04E,14429.p +1 x(284797,130)YB3EH04E,19988.p <= +1
+ slot(YB3EH04E,29500): +1 t_x(288145,33)YB3EH04E,1027.o +1 t_x(296295,0),8240 +1 x(296181,88)YB3EH04E,10434.p
+  +1 x(284797,180)YB3EH04E,11972.p +1 x(296217,15)YB3EH04E,12173.p <= +1
+ slot(YB3EH04E,29550): +1 t_x(294752,19)YB3EH04E,1857.o +1 t_x(300765,0),8394 +1 x(288145,83)YB3EH04E,14505.p
+  <= +1
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+  +1 x(294752,69)YB3EH04E,15707.p +1 x(288145,133)YB3EH04E,15731.p +1 x(296217,115)YB3EH04E,15819.p +1 x(290567,234)YB3EH04E,15840.p
+  +1 x(288982,272)YB3EH04E,15889.p +1 x(291514,579)YB3EH04E,16100.p +1 x(286160,577)LGKFN04,16161.p +1 x(288292,359)YB3EH04E,16183.p
+  +1 x(283128,495)YB3EH04E,16199.p +1 x(300959,430)YB3EH04E,16300.p <= +1
+ slot(YB3EH04E,29650): +1 t_x(296217,0),2129.o +1 x(294752,119)YB3EH04E,10623.p +1 x(297382,1247)YB3EH04E,17309.p
+  +1 x(284797,309)BR204M,19539.p <= +1
+ slot(YB3EH04E,29700): +1 t_x(296295,0),2146.o +1 x(297382,1297)YB3EH04E,12866.p <= +1
+ slot(YB3EH04E,29750): +1 t_x(294770,25)YB3EH04E,1859.o +1 x(297382,1347)YB3EH04E,15671.p <= +1
+ slot(YB3EH04E,29800): +1 t_x(296481,0),2175.o +1 x(296295,40)YB3EH04E,14387.p <= +1
+ slot(YB3EH04E,29850): +1 t_x(296895,1953)YB3EH04E,2224.o +1 x(300765,1)YB3EH04E,10110.p +1 x(296295,90)YB3EH04E,15813.p
+  +1 x(296481,90)YB3EH04E,15855.p <= +1
+ slot(YB3EH04E,29950): +1 t_x(300765,101)YB3EH04E,2532.o +1 x(295129,70)YB3EH04E,10350.p +1 x(296295,190)YB3EH04E,16900.p
+  +1 x(294770,225)YB3EH04E,16942.p +1 x(296481,190)YB3EH04E,16944.p +1 x(284797,581)BR204M,17026.p +1 x(294752,419)YB3EH04E,17257.p
+  +1 x(288145,483)YB3EH04E,17439.p <= +1
+ slot(YB3EH04E,30000): +1 t_x(295129,120)YB3EH04E,1921.o +1 t_x(290302,0),7888 +1 x(298574,3753)YB3EH04E,17218.p
+  +1 x(294752,469)YB3EH04E,19073.p +1 x(296295,240)YB3EH04E,20110.p +1 x(300765,151)YB3EH04E,20111.p +1 x(294770,275)YB3EH04E,20167.p
+  +1 x(296481,240)YB3EH04E,20169.p <= +1
+ slot(YB3EH04E,30050): +1 t_x(285470,0),748.o +1 t_x(296334,0),8243 +1 x(296295,290)YB3EH04E,17864.p +1 x(300765,201)YB3EH04E,17865.p
+  +1 x(294770,325)YB3EH04E,17899.p +1 x(296481,290)YB3EH04E,17901.p +1 x(284797,730)YB3EH04E,18038.p +1 x(298574,3803)YB3EH04E,18195.p
+  +1 x(295129,170)YB3EH04E,18258.p +1 x(294752,519)YB3EH04E,18281.p <= +1
+ slot(YB3EH04E,30100): +1 t_x(290302,0),1260.o +1 t_x(296685,0),8263 +1 x(296295,340)YB3EH04E,18612.p
+  +1 x(300765,251)YB3EH04E,18613.p +1 x(294770,375)YB3EH04E,18649.p +1 x(296481,340)YB3EH04E,18653.p +1 x(285470,98)YB3EH04E,18664.p
+  +1 x(284797,762)BR204M,18802.p +1 x(298574,3853)YB3EH04E,18987.p +1 x(295129,220)YB3EH04E,19141.p <= +1
+ slot(YB3EH04E,30150): +1 t_x(298574,3891)LGKFN04,2442.o +1 t_x(290112,0),7881 +1 x(296295,390)YB3EH04E,19274.p
+  +1 x(300765,301)YB3EH04E,19275.p +1 x(294770,425)YB3EH04E,19310.p +1 x(296481,390)YB3EH04E,19312.p +1 x(285470,148)YB3EH04E,19320.p
+  +1 x(295129,270)YB3EH04E,19377.p <= +1
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+  +1 x(300765,351)YB3EH04E,19748.p +1 x(294770,475)YB3EH04E,19769.p +1 x(296481,440)YB3EH04E,19770.p +1 x(285470,198)YB3EH04E,19777.p
+  +1 x(295129,320)YB3EH04E,19785.p <= +1
+ slot(YB3EH04E,30250): +1 t_x(296334,10)YB3EH04E,2151.o +1 x(290302,41)YB3EH04E,19256.p <= +1
+ slot(YB3EH04E,30300): +1 t_x(296685,0),2196.o +1 x(290302,91)YB3EH04E,19743.p +1 x(296334,60)YB3EH04E,19744.p
+  <= +1
+ slot(YB3EH04E,30350): +1 t_x(297382,2122)LGSRA04,2303.o <= +1
+ slot(YB3EH04E,30400): +1 t_x(284856,12)YB3EH04E,699.o <= +1
+ slot(YB3EH04E,30450): +1 t_x(290112,14)YB3EH04E,1246.o <= +1
+ slot(YB3EH04E,30500): <= +1
+ slot(YB3EH04E,30550): <= +1
+ slot(YB3EH04E,30600): +1 t_x(282894,0),528.o <= +1
+ slot(YB3EH04E,30650): +1 t_x(288522,42)YB3EH04E,1072.o +1 x(292487,4)KSLN04M,11621.p <= +1
+ slot(YB3EH04E,30700): +1 t_x(292935,19)YB3EH04E,1606.o +1 x(292487,29)YB3EH04E,12909.p +1 x(288522,92)YB3EH04E,12921.p
+  <= +1
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+  +1 x(292487,79)YB3EH04E,14361.p <= +1
+ slot(YB3EH04E,30800): +1 t_x(294686,16)YB3EH04E,1845.o +1 x(291724,69)YB3EH04E,15706.p +1 x(292935,69)YB3EH04E,15710.p
+  +1 x(288522,192)YB3EH04E,15774.p +1 x(292487,129)YB3EH04E,15797.p <= +1
+ slot(YB3EH04E,30850): +1 t_x(287126,0),910.o +1 x(291724,119)YB3EH04E,16742.p +1 x(292935,98)KSLN04M,16743.p
+  +1 x(294686,116)YB3EH04E,16816.p +1 x(288522,242)YB3EH04E,16822.p +1 x(292487,157)KSLN04M,16835.p <= +1
+ slot(YB3EH04E,30900): +1 t_x(287076,34)KFZ4404M,906.o +1 x(291724,153)KSLN04M,17758.p +1 x(292935,169)YB3EH04E,17790.p
+  +1 x(288522,292)YB3EH04E,17859.p +1 x(292487,229)YB3EH04E,17940.p +1 x(287126,142)YB3EH04E,17964.p +1 x(294686,166)YB3EH04E,17977.p
+  <= +1
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+  +1 x(288522,342)YB3EH04E,18607.p +1 x(287126,192)YB3EH04E,18626.p +1 x(294686,216)YB3EH04E,18670.p +1 x(292487,279)YB3EH04E,18715.p
+  <= +1
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+  +1 x(288522,392)YB3EH04E,19248.p +1 x(287126,242)YB3EH04E,19302.p +1 x(296190,230)YB3EH04E,19311.p +1 x(294686,266)YB3EH04E,19334.p
+  +1 x(292487,311)KSLN04M,19355.p <= +1
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+  <= +1
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+  <= +1
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+  +1 x(283526,118)YB3EH04E,18314.p <= +1
+ slot(YB3EH04E,31250): +1 t_x(295156,116)YB3EH04E,1926.o +1 x(295216,72)YB3EH04E,10413.p +1 x(283526,193)KFZ4404M,13584.p
+  +1 x(289705,230)YB3EH04E,17405.p <= +1
+ slot(YB3EH04E,31300): +1 t_x(295216,122)YB3EH04E,1934.o +1 x(296992,40)YB3EH04E,11494.p +1 x(283526,262)KFZ4404M,16198.p
+  <= +1
+ slot(YB3EH04E,31400): +1 t_x(283526,331)KFZ4404M,586.o +1 x(297062,80)YB3EH04E,13117.p +1 x(296992,140)YB3EH04E,13162.p
+  +1 x(295216,222)YB3EH04E,13268.p +1 x(295156,266)YB3EH04E,13318.p +1 x(289705,380)YB3EH04E,13353.p +1 x(285693,374)YB3EH04E,13601.p
+  <= +1
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+  +1 x(289705,430)YB3EH04E,14630.p +1 x(295156,316)YB3EH04E,14662.p +1 x(296992,190)YB3EH04E,14673.p +1 x(283526,401)KFZ4404M,14738.p
+  +1 x(295216,272)YB3EH04E,14848.p +1 x(285693,424)YB3EH04E,14879.p <= +1
+ slot(YB3EH04E,31500): +1 t_x(296992,40)YB3EH04E,2242.o +1 x(296923,0),9649.p <= +1
+ slot(YB3EH04E,31550): +1 t_x(297062,80)YB3EH04E,2252.o +1 x(296923,50)YB3EH04E,11511.p <= +1
+ slot(YB3EH04E,31600): +1 t_x(297125,46)YB3EH04E,2262.o +1 x(296923,100)YB3EH04E,13140.p <= +1
+ slot(YB3EH04E,31650): +1 t_x(286461,2)YB3EH04E,837.o +1 x(296923,150)YB3EH04E,14655.p <= +1
+ slot(YB3EH04E,31700): +1 t_x(283706,40)YB3EH04E,600.o +1 x(296923,200)YB3EH04E,15985.p +1 x(286461,252)YB3EH04E,16244.p
+  +1 x(297125,346)YB3EH04E,16366.p <= +1
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+ slot(YB3EH04E,31850): +1 t_x(287253,79)YB3EH04E,933.o <= +1
+ slot(YB3EH04E,31950): +1 t_x(277484,46)YB3EH04E,216.o +1 x(283558,19)YB3EH04E,10478.p <= +1
+ slot(YB3EH04E,32000): +1 t_x(283558,69)YB3EH04E,589.o <= +1
+ slot(YB3EH04E,32050): +1 t_x(284261,29)KSLN04M,657.o +1 x(285084,32)YB3EH04E,10252.p <= +1
+ slot(YB3EH04E,32100): +1 t_x(285084,82)YB3EH04E,714.o +1 x(303929,7)YB3EH04E,8977.p +1 x(303929,26)KSLN04M,12518.p
+  <= +1
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+ slot(YB3EH04E,32200): +1 t_x(289309,0),1154.o +1 x(285772,0),10607.p +1 x(295447,22)YB3EH04E,12093.p
+  <= +1
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+  <= +1
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+  <= +1
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+  +1 x(288250,79)YB3EH04E,12233.p <= +1
+ slot(YB3EH04M,37800): +1 t_x(300629,0),2523.o +1 x(300435,803)YB3EH04M,20122.p <= +1
+ slot(YB3EH04M,37850): +1 t_x(292186,551)YB3EH04M,1500.o +1 t_x(263297,0),7461 <= +1
+ slot(YB3EH04M,37900): +1 t_x(263297,0),24.o +1 t_x(300237,0),8373 <= +1
+ slot(YB3EH04M,37950): +1 t_x(300237,11)YB3EH04M,2487.o +1 t_x(285521,0),7710 <= +1
+ slot(YB3EH04M,38000): +1 t_x(284275,14)KFZ4404M,658.o +1 t_x(292574,0),8006 +1 x(292186,751)YB3EH04M,13753.p
+  <= +1
+ slot(YB3EH04M,38050): +1 t_x(285521,1)YB3EH04M,753.o +1 t_x(278158,0),7530 <= +1
+ slot(YB3EH04M,38100): +1 t_x(292574,0),1556.o +1 t_x(288846,0),7832 +1 x(285521,51)YB3EH04M,10572.p <= +1
+ slot(YB3EH04M,38150): +1 t_x(278158,30)YB3EH04M,236.o +1 t_x(287934,0),7796 <= +1
+ slot(YB3EH04M,38200): +1 t_x(288846,10)YB3EH04M,1099.o +1 t_x(288162,0),7806 <= +1
+ slot(YB3EH04M,38250): +1 t_x(287934,33)YB3EH04M,1003.o +1 t_x(300185,0),8371 +1 x(288162,30)YB3EH04M,12107.p
+  +1 x(288846,60)YB3EH04M,12221.p <= +1
+ slot(YB3EH04M,38300): +1 t_x(288162,80)YB3EH04M,1030.o +1 t_x(288431,14)YB3EH04M,7822 +1 x(300185,48)YB3EH04M,10224.p
+  +1 x(287934,83)YB3EH04M,10387.p <= +1
+ slot(YB5KL04E,19200): +1 t_x(279832,0),333.o +1 x(286952,60)YB5KL04E,9909.p <= +1
+ slot(YB5KL04E,19258): +1 x(295587,10)YBOLN04M,9759.p +1 x(286952,118)YB5KL04E,11814.p <= +1
+ slot(YB5KL04E,19317): +1 t_x(286952,290)YBOLN04M,889.o +1 x(295587,55)YBOLN04M,11672.p +1 x(286952,172)YBOLN04M,14616.p
+  <= +1
+ slot(YB5KL04E,19375): +1 t_x(287205,0),926.o +1 x(295587,100)YBOLN04M,14746.p <= +1
+ slot(YB5KL04E,19434): +1 t_x(291193,0),1372.o +1 x(295587,145)YBOLN04M,16110.p +1 x(295587,174)YB5KL04E,17022.p
+  +1 x(286952,294)YB5KL04E,17173.p <= +1
+ slot(YB5KL04E,19492): +1 t_x(291695,0),1446.o +1 x(286952,352)YB5KL04E,12738.p +1 x(295587,232)YB5KL04E,18941.p
+  <= +1
+ slot(YB5KL04E,19551): +1 t_x(292270,0),1518.o +1 x(295587,281)YBOLN04M,13531.p <= +1
+ slot(YB5KL04E,19609): +1 t_x(295587,349)YB5KL04E,2015.o +1 x(291193,5)YBOLN04M,14271.p <= +1
+ slot(YB5KL04E,19668): +1 x(291193,50)YBOLN04M,16114.p <= +1
+ slot(YB5KL04E,19726): +1 t_x(292666,1497)LGSRA04,1565.o +1 x(280143,39)YBOLN04M,9624.p +1 x(280143,84)YBOLN04M,11086.p
+  +1 x(287205,46)YB5KL04E,16166.p +1 x(295587,506)YBOLN04M,17969.p +1 x(286952,578)YBOLN04M,18205.p <= +1
+ slot(YB5KL04E,19902): +1 t_x(276925,0),187.o +1 x(280143,175)YBOLN04M,12732.p +1 x(280143,220)YBOLN04M,14286.p
+  +1 x(292666,1509)YBOLN04M,14337.p <= +1
+ slot(YB5KL04E,19960): +1 t_x(277112,0),194.o +1 x(280428,41)YB5KL04E,13486.p +1 x(280143,265)YBOLN04M,17252.p
+  <= +1
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+  +1 x(280143,355)YBOLN04M,16145.p +1 x(276925,37)YB5KL04E,19607.p +1 x(280143,310)YBOLN04M,19924.p <= +1
+ slot(YB5KL04E,20078): +1 t_x(288421,38)YB5KL04E,1061.o +1 x(288421,40)YB5WH04M,9970.p +1 x(283333,98)YB5KL04E,11816.p
+  +1 x(276925,96)YB5KL04E,17050.p +1 x(277112,96)YB5KL04E,17344.p <= +1
+ slot(YB5KL04E,20136): +1 t_x(280143,445)YBOLN04M,357.o +1 x(283333,136)YB5WH04M,13525.p +1 x(276925,154)YB5KL04E,18674.p
+  +1 x(277112,154)YB5KL04E,18811.p +1 x(292666,1825)YBOLN04M,19868.p <= +1
+ slot(YB5KL04E,20195): +1 t_x(283333,189)YB5WH04M,570.o +1 x(288421,155)YB5KL04E,11237.p +1 x(283333,242)YB5WH04M,14251.p
+  +1 x(277112,213)YB5KL04E,14844.p +1 x(288421,130)YBOLN04M,17955.p +1 x(280143,490)YBOLN04M,19045.p +1 x(280143,515)YB5KL04E,19388.p
+  +1 x(292666,1870)YBOLN04M,19399.p <= +1
+ slot(YB5KL04E,20253): +1 t_x(289277,0),1149.o +1 x(281596,20)YB5KL04E,10178.p <= +1
+ slot(YB5KL04E,20312): +1 t_x(281596,79)YB5KL04E,444.o +1 x(288421,252)YB5WH04M,12848.p +1 x(283333,332)YB5KL04E,16093.p
+  <= +1
+ slot(YB5KL04E,20370): +1 x(288421,305)YB5WH04M,14399.p +1 x(289277,10)YBOLN04M,17592.p +1 x(289277,55)YBOLN04M,19407.p
+  <= +1
+ slot(YB5KL04E,20429): +1 t_x(263012,0),10.o +1 x(289277,89)YB5KL04E,18896.p <= +1
+ slot(YB5KL04E,20487): +1 t_x(267696,0),103.o +1 x(292989,22)YB5WH04M,10018.p +1 x(278185,55)YB5KL04E,17263.p
+  <= +1
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+  +1 x(283140,40)YB5WH04M,11585.p +1 x(292989,75)YB5WH04M,11895.p +1 x(283343,24)YB5WH04M,14667.p <= +1
+ slot(YB5KL04E,20604): +1 t_x(278830,0),264.o +1 x(279339,64)YBOLN04M,11161.p +1 x(283140,84)YB5KL04E,13427.p
+  +1 x(289277,264)YB5KL04E,15533.p +1 x(283140,55)YBOLN04M,15957.p +1 x(278185,165)YBOLN04M,16178.p +1 x(292989,128)YB5WH04M,18750.p
+  <= +1
+ slot(YB5KL04E,20663): +1 t_x(292989,181)YB5WH04M,1615.o +1 x(283140,143)YB5KL04E,14206.p +1 x(278830,21)YB5KL04E,14230.p
+  +1 x(278185,210)YBOLN04M,14675.p +1 x(283343,130)YB5WH04M,15687.p +1 x(292989,203)YB5KL04E,15873.p <= +1
+ slot(YB5KL04E,20721): +1 t_x(283140,191)YBOLN04M,554.o +1 x(291847,21)YB5KL04E,9369.p +1 x(280645,7)YBOLN04M,12714.p
+  +1 x(278830,79)YB5KL04E,17327.p +1 x(279339,189)YB5KL04E,20092.p <= +1
+ slot(YB5KL04E,20780): +1 t_x(279339,244)YBOLN04M,292.o +1 x(280645,80)YB5KL04E,11053.p +1 x(291847,80)YB5KL04E,11330.p
+  +1 x(283140,281)YBOLN04M,17871.p +1 x(283140,236)YBOLN04M,19810.p +1 x(278830,138)YB5KL04E,19961.p <= +1
+ slot(YB5KL04E,20839): +1 t_x(280645,139)YB5KL04E,390.o +1 x(291994,29)YBOLN04M,11061.p +1 x(291847,139)YB5KL04E,14104.p
+  +1 x(279339,334)YBOLN04M,14162.p +1 x(292989,379)YB5KL04E,14255.p +1 x(279339,289)YBOLN04M,19012.p <= +1
+ slot(YB5KL04E,20897): +1 t_x(283343,0),571.o +1 x(291994,74)YBOLN04M,10401.p +1 x(291994,97)YB5WH04M,12495.p
+  +1 x(280645,187)YBOLN04M,15423.p +1 x(291847,190)YB5WH04M,15627.p +1 x(279339,365)YB5KL04E,15801.p +1 x(283140,358)YB5WH04M,18710.p
+  <= +1
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+  +1 x(292666,2656)YB5KL04E,12653.p +1 x(291847,296)YB5WH04M,12827.p +1 x(267696,0),16864.p +1 x(279339,424)YB5KL04E,16966.p
+  +1 x(280645,232)YBOLN04M,18757.p +1 x(291847,243)YB5WH04M,18767.p <= +1
+ slot(YB5KL04E,21014): +1 t_x(283117,74)YB5KL04E,550.o +1 t_x(278783,0),7538 +1 x(283117,84)YB5WH04M,15854.p
+  +1 x(267696,58)YB5KL04E,15994.p +1 x(291994,203)YB5WH04M,18839.p <= +1
+ slot(YB5KL04E,21073): +1 t_x(278783,11)YB5KL04E,262.o +1 t_x(281922,0),7603 +1 x(293444,13)YB5KL04E,9966.p
+  +1 x(291994,269)YB5KL04E,15937.p +1 x(293354,9)YBOLN04M,16583.p +1 x(283117,131)YBOLN04M,16728.p +1 x(267696,117)YB5KL04E,19122.p
+  +1 x(291847,349)YB5WH04M,19335.p +1 x(279339,515)YBOLN04M,19398.p <= +1
+ slot(YB5KL04E,21131): +1 t_x(294004,11)YB5KL04E,1755.o +1 x(280221,6)YB5WH04M,10060.p +1 x(293444,71)YB5KL04E,11223.p
+  +1 x(278783,69)YB5KL04E,11229.p +1 x(292666,2817)YBOLN04M,11315.p +1 x(293354,71)YB5KL04E,17897.p +1 x(283117,189)YB5WH04M,19027.p
+  +1 x(280221,40)YBOLN04M,19075.p +1 x(291847,402)YB5WH04M,19851.p +1 x(267696,175)YB5KL04E,19942.p +1 x(279339,599)YB5KL04E,19944.p
+  <= +1
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+  +1 x(294816,136)YB5WH04M,14479.p +1 x(278162,160)YBOLN04M,14729.p <= +1
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+  +1 x(289805,93)YB5KL04E,11810.p +1 x(295329,405)YB5WH04M,12752.p +1 x(283140,55)YBOLN04M,15957.p +1 x(289277,10)YBOLN04M,17592.p
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+  +1 x(278162,545)YB5WH04M,12516.p +1 x(292683,603)YBOLN04M,12526.p +1 x(291847,296)YB5WH04M,12827.p +1 x(289805,312)YB5WH04M,12857.p
+  +1 x(292989,379)YB5KL04E,14255.p +1 x(283140,236)YBOLN04M,19810.p <= +1
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+  +1 x(283117,31)YB5WH04M,12534.p +1 x(294816,543)YBOLN04M,12650.p +1 x(280645,187)YBOLN04M,15423.p +1 x(289277,264)YB5KL04E,15533.p
+  +1 x(283140,281)YBOLN04M,17871.p +1 x(278162,598)YB5WH04M,18327.p +1 x(291847,349)YB5WH04M,19335.p +1 x(294816,560)YB5WH04M,20202.p
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+  +1 x(283117,131)YBOLN04M,16728.p +1 x(283140,358)YB5WH04M,18710.p +1 x(280645,232)YBOLN04M,18757.p +1 x(287329,77)YB5WH04M,18828.p
+  +1 x(291994,203)YB5WH04M,18839.p +1 x(291847,402)YB5WH04M,19851.p <= +1
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+  +1 x(296158,105)YB5WH04M,11385.p +1 x(287329,182)YB5WH04M,11892.p +1 x(291994,269)YB5KL04E,15937.p +1 x(294816,684)YB5KL04E,18556.p
+  +1 x(292683,748)YB5KL04E,18573.p +1 x(283117,189)YB5WH04M,19027.p <= +1
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+  +1 x(293444,71)YB5KL04E,11223.p +1 x(296158,158)YB5WH04M,13049.p +1 x(287329,212)RMZU04E,13521.p +1 x(283117,221)YBOLN04M,17823.p
+  +1 x(280221,59)YB5WH04M,17963.p +1 x(280221,40)YBOLN04M,19075.p <= +1
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+  +1 x(293444,128)YB5WH04M,12622.p +1 x(291994,390)YBOLN04M,17904.p +1 x(280645,464)YB5WH04M,17944.p +1 x(296158,211)YB5WH04M,18362.p
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+  +1 x(289805,841)YB5WH04M,17851.p +1 x(294816,1035)YB5KL04E,19336.p <= +1
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+  +1 x(294004,334)YB5WH04M,14149.p +1 x(293444,393)YB5WH04M,14180.p +1 x(287329,547)RMZU04E,14665.p +1 x(280607,236)YB5WH04M,15013.p
+  +1 x(292683,1190)YBOLN04M,19331.p +1 x(289805,894)YB5WH04M,20129.p <= +1
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+  +1 x(287329,606)YB5WH04M,15604.p +1 x(293444,422)YB5KL04E,15618.p +1 x(291847,931)YB5WH04M,17631.p +1 x(289805,947)YB5WH04M,19802.p
+  <= +1
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+  +1 x(281059,180)YB5KL04E,19852.p +1 x(295966,240)YB5KL04E,20000.p <= +1
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+  +1 x(283102,204)YB5WH04M,19973.p +1 x(281059,237)YBOLN04M,20323.p <= +1
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+  +1 x(283102,292)YB5KL04E,20204.p +1 x(295131,170)KFZ4404E,20438.p <= +1
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+  +1 x(292753,7)YB5WH04M,18914.p +1 x(292278,157)LELVL04M,19574.p <= +1
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+  +1 x(283102,416)YB5WH04M,19369.p <= +1
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+  +1 x(295936,86)YB5WH04M,10323.p +1 x(271099,178)$KFZ4404E,15716.p +1 x(295131,306)YBOLN04M,20117.p <= +1
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+  +1 x(292753,165)YB5WH04M,11339.p +1 x(289314,165)YB5WH04M,12089.p +1 x(295131,351)YBOLN04M,19431.p +1 x(294908,295)YBOLN04M,19476.p
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+  +1 x(292753,218)YB5WH04M,12990.p +1 x(295131,424)YB5KL04E,18630.p +1 x(292278,363)LELVL04M,19059.p +1 x(295131,396)YBOLN04M,19774.p
+  +1 x(294908,372)YB5WH04M,19815.p +1 x(294908,359)YB5KL04E,20310.p <= +1
+ slot(YB5WH04M,22411): +1 t_x(295936,225)YB5KL04E,2080.o +1 x(285826,57)YBOLN04M,10900.p +1 x(295936,245)YB5WH04M,11770.p
+  +1 x(281749,21)YBOLN04M,12417.p +1 x(285826,146)YB5KL04E,12603.p +1 x(294908,417)YB5KL04E,12617.p +1 x(292278,422)YB5WH04M,12779.p
+  +1 x(271099,357)YB5WH04M,13175.p +1 x(295936,323)YBOLN04M,13465.p +1 x(281749,66)YBOLN04M,13887.p +1 x(293570,443)YBOLN04M,13903.p
+  +1 x(295131,465)YB5WH04M,14108.p +1 x(282259,208)YB5WH04M,14176.p +1 x(289314,245)YB5KL04E,14179.p +1 x(281059,733)YBOLN04M,14204.p
+  +1 x(295966,746)YBOLN04M,14790.p <= +1
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+  +1 x(283102,794)YBOLN04M,18615.p +1 x(294908,520)YBOLN04M,18621.p +1 x(281749,156)YBOLN04M,18668.p +1 x(289314,362)YB5KL04E,18679.p
+  +1 x(293570,525)YB5KL04E,18796.p +1 x(271099,469)YBOLN04M,18798.p +1 x(281059,823)YB5KL04E,18809.p +1 x(295966,825)YB5KL04E,18861.p
+  +1 x(295936,368)YBOLN04M,20114.p +1 x(294908,565)YBOLN04M,20211.p +1 x(295936,342)YB5KL04E,20547.p <= +1
+ slot(YB5WH04M,22623): +1 t_x(295966,927)YBOLN04M,2088.o +1 x(288792,5)YB5WH04M,10270.p +1 x(282645,3)YB5WH04M,10484.p
+  +1 x(280888,15)YBOLN04M,10605.p +1 x(285826,263)YB5KL04E,14040.p +1 x(292278,629)RMZU04E,14834.p +1 x(282259,420)YB5WH04M,18939.p
+  +1 x(293570,624)YBOLN04M,19955.p +1 x(285506,133)YB5WH04M,20185.p +1 x(295936,457)YB5WH04M,20286.p +1 x(285826,282)YBOLN04M,20544.p
+  <= +1
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+  +1 x(288792,58)YB5WH04M,11650.p +1 x(290247,52)YB5KL04E,12198.p +1 x(280888,60)YBOLN04M,12224.p +1 x(282645,76)RQXU04E,14789.p
+  +1 x(295936,510)YB5WH04M,19242.p +1 x(281059,914)YBOLN04M,19305.p +1 x(293570,679)YB5WH04M,19386.p +1 x(295966,972)YBOLN04M,19414.p
+  +1 x(281749,292)YBOLN04M,19643.p +1 x(285826,321)YB5KL04E,20468.p <= +1
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+  +1 x(290247,110)YB5KL04E,17641.p +1 x(295966,1017)YBOLN04M,17741.p +1 x(271099,650)YBOLN04M,17775.p
+  +1 x(285826,373)YBOLN04M,19265.p +1 x(280888,132)YB5WH04M,19296.p +1 x(288792,111)YB5WH04M,19424.p +1 x(282259,526)YB5WH04M,19455.p
+  +1 x(285506,218)YB5KL04E,19537.p +1 x(289314,589)YB5WH04M,19630.p +1 x(285826,418)YBOLN04M,20216.p <= +1
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+  +1 x(295936,616)YB5WH04M,17572.p +1 x(293570,759)YB5KL04E,17608.p +1 x(281059,1041)YB5WH04M,17629.p
+  +1 x(292278,776)LELVL04M,17636.p +1 x(292683,2153)YB5KL04E,17638.p +1 x(281749,404)YB5WH04M,17647.p
+  +1 x(285506,276)YB5KL04E,17687.p +1 x(295131,847)YBOLN04M,17694.p +1 x(285826,438)YB5KL04E,17698.p +1 x(294908,796)YB5WH04M,17708.p
+  +1 x(283102,998)YB5WH04M,17709.p +1 x(288792,164)YB5WH04M,17711.p +1 x(292753,642)YB5WH04M,17717.p +1 x(281983,1086)YB5WH04M,17722.p
+  +1 x(282259,579)YB5WH04M,17739.p +1 x(280888,185)YB5WH04M,17825.p +1 x(290247,157)YBOLN04M,20337.p <= +1
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+  +1 x(290247,200)KFZ4404E,13882.p +1 x(288247,76)LELVL04M,14528.p +1 x(282645,196)RMZU04E,15369.p +1 x(280888,238)YB5WH04M,15505.p
+  +1 x(285826,497)YB5KL04E,15556.p +1 x(282259,632)YB5WH04M,15562.p +1 x(292753,695)YB5WH04M,15635.p +1 x(283102,1019)YBOLN04M,15663.p
+  +1 x(289314,695)YB5WH04M,16079.p +1 x(290247,227)YB5KL04E,19562.p +1 x(295936,635)YB5KL04E,19849.p +1 x(290247,247)YBOLN04M,20451.p
+  +1 x(280888,216)YB5KL04E,20467.p <= +1
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+  +1 x(288247,126)RMZU04E,12231.p +1 x(285506,393)YB5KL04E,15431.p +1 x(288792,270)YB5WH04M,15517.p +1 x(293570,876)YB5KL04E,15629.p
+  +1 x(282645,248)RQXU04E,18778.p +1 x(280888,275)YB5KL04E,19753.p +1 x(290247,270)KFZ4404E,19787.p +1 x(290247,292)YBOLN04M,20145.p
+  <= +1
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+  +1 x(279482,17)YB5WH04M,10650.p +1 x(295547,208)YB5WH04M,12390.p +1 x(288247,209)RMZU04E,12624.p +1 x(288792,376)YB5WH04M,12916.p
+  +1 x(280888,421)YBOLN04M,13079.p +1 x(281174,272)YB5KL04E,13085.p +1 x(282645,334)RQXU04E,13107.p +1 x(270468,99)YB5KL04E,13387.p
+  +1 x(270468,149)YBOLN04M,14130.p +1 x(285826,673)YB5KL04E,19795.p +1 x(285506,504)YB5WH04M,19854.p +1 x(280888,376)YBOLN04M,20208.p
+  <= +1
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+  +1 x(285658,130)YB5KL04E,13262.p +1 x(282645,419)RQXU04E,17777.p +1 x(288247,282)LELVL04M,17847.p +1 x(270468,222)KWUR404E,17850.p
+  +1 x(290247,439)YB5WH04M,18677.p +1 x(285506,557)YB5WH04M,18696.p +1 x(288792,429)YB5WH04M,18991.p <= +1
+ slot(YB5WH04M,23205): +1 t_x(281174,447)YB5KL04E,420.o +1 x(279651,184)YBOLN04M,12419.p +1 x(279482,203)YBOLN04M,12422.p
+  +1 x(290247,597)YB5WH04M,12800.p +1 x(279651,210)YB5WH04M,13891.p +1 x(279482,228)YB5WH04M,13896.p +1 x(295547,386)YB5KL04E,13963.p
+  +1 x(285658,189)YB5KL04E,14292.p +1 x(285506,686)YB5KL04E,14483.p +1 x(288247,385)LELVL04M,19325.p +1 x(270468,375)YBOLN04M,19545.p
+  +1 x(285658,222)YB5WH04M,19569.p +1 x(270468,285)YBOLN04M,19784.p +1 x(280888,601)YBOLN04M,20309.p +1 x(295547,419)YB5WH04M,20452.p
+  +1 x(270468,330)YBOLN04M,20538.p <= +1
+ slot(YB5WH04M,23258): +1 t_x(270468,392)YB5KL04E,115.o +1 x(285658,275)YB5WH04M,15525.p +1 x(295547,472)YB5WH04M,15528.p
+  +1 x(281174,544)YB5WH04M,15535.p +1 x(295936,1092)YB5WH04M,15628.p +1 x(288247,489)LELVL04M,16060.p
+  +1 x(280888,646)YBOLN04M,18747.p +1 x(270468,415)YB5WH04M,18814.p +1 x(279482,281)YB5WH04M,20187.p <= +1
+ slot(YB5WH04M,23311): +1 t_x(293570,803)YB5WH04M,1702.o +1 x(270468,450)YB5KL04E,15301.p +1 x(281059,1545)YBOLN04M,16481.p
+  +1 x(295966,1603)YBOLN04M,16497.p +1 x(282645,676)RQXU04E,16518.p +1 x(292278,1299)RMZU04E,16559.p +1 x(285826,959)YBOLN04M,16564.p
+  +1 x(288792,693)YB5WH04M,16573.p +1 x(295936,1161)YB5KL04E,16591.p +1 x(280221,1912)YB5WH04M,16602.p
+  +1 x(282259,1108)YB5WH04M,16604.p +1 x(289314,1171)YB5WH04M,16606.p +1 x(292753,1171)YB5WH04M,16610.p
+  +1 x(280645,2246)YB5KL04E,16640.p +1 x(291994,2194)YBOLN04M,16643.p +1 x(285506,803)YB5KL04E,16644.p
+  +1 x(293570,1300)YBOLN04M,16647.p +1 x(285658,306)YB5KL04E,16653.p +1 x(288247,564)YB5WH04M,16658.p
+  +1 x(295547,503)YB5KL04E,16976.p +1 x(281174,597)YB5WH04M,17007.p <= +1
+ slot(YB5WH04M,23364): +1 t_x(279651,365)YBOLN04M,317.o +1 x(283829,10)YB5WH04M,10624.p +1 x(270468,509)YB5KL04E,16437.p
+  +1 x(295547,561)YB5KL04E,17992.p +1 x(285658,365)YB5KL04E,18015.p +1 x(281174,681)YB5KL04E,18028.p +1 x(285826,1004)YBOLN04M,18692.p
+  +1 x(281174,650)YB5WH04M,18784.p +1 x(279482,384)YBOLN04M,19566.p <= +1
+ slot(YB5WH04M,23417): +1 t_x(283829,63)YB5WH04M,614.o +1 x(281749,1039)YB5WH04M,15829.p +1 x(280888,820)YB5WH04M,16664.p
+  +1 x(279482,429)YBOLN04M,18060.p +1 x(279651,410)YBOLN04M,18075.p +1 x(281174,703)YB5WH04M,19464.p +1 x(295547,620)YB5KL04E,19586.p
+  +1 x(285658,423)YB5KL04E,19908.p <= +1
+ slot(YB5WH04M,23470): +1 t_x(285658,482)YB5KL04E,766.o +1 x(296549,16)YBOLN04M,9416.p +1 x(283829,116)YB5WH04M,11162.p
+  +1 x(290247,862)YB5WH04M,15293.p +1 x(279651,455)YBOLN04M,15322.p +1 x(279482,474)YBOLN04M,15329.p <= +1
+ slot(YB5WH04M,23523): +1 x(296549,47)YB5WH04M,11373.p +1 x(296549,61)YBOLN04M,12874.p +1 x(283829,159)YBOLN04M,14441.p
+  +1 x(290247,915)YB5WH04M,16529.p +1 x(279651,528)YB5WH04M,18783.p +1 x(285658,540)YB5KL04E,18803.p +1 x(279482,546)YB5WH04M,18826.p
+  <= +1
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+  +1 x(296549,77)YB5KL04E,19975.p +1 x(279651,581)YB5WH04M,20152.p <= +1
+ slot(YB5WH04M,23682): +1 t_x(279395,14)YB5WH04M,297.o +1 x(286485,11)YBOLN04M,9969.p +1 x(296549,194)YB5KL04E,16422.p
+  +1 x(286485,14)YB5WH04M,18315.p +1 x(283829,328)YB5WH04M,19094.p +1 x(279651,635)YBOLN04M,19468.p <= +1
+ slot(YB5WH04M,23735): +1 t_x(296450,46)YBOLN04M,2170.o +1 x(282677,16)YB5KL04E,10586.p +1 x(286485,43)YB5KL04E,10684.p
+  +1 x(279395,65)YBOLN04M,10740.p <= +1
+ slot(YB5WH04M,23788): +1 t_x(282677,74)YB5KL04E,510.o +1 x(273072,9)RQXSI04E,9074.p +1 x(286485,101)YBOLN04M,16301.p
+  +1 x(279395,111)YBOLN04M,16330.p +1 x(282677,86)YB5WH04M,19466.p +1 x(286485,146)YBOLN04M,19898.p <= +1
+ slot(YB5WH04M,23841): +1 t_x(286485,173)YB5WH04M,838.o +1 x(272266,8)RQXI04E,9299.p +1 x(296450,49)YB5WH04M,13955.p
+  +1 x(286485,191)YBOLN04M,14132.p +1 x(279395,156)YBOLN04M,14193.p +1 x(279651,846)YB5WH04M,16474.p +1 x(279482,864)YB5WH04M,16489.p
+  +1 x(281749,1463)YB5WH04M,16638.p +1 x(286485,160)YB5KL04E,17440.p +1 x(282677,115)KWUR404E,18130.p
+  +1 x(282677,139)YB5WH04M,20134.p +1 x(273072,81)YB5WH04M,20448.p <= +1
+ slot(YB5WH04M,23894): +1 t_x(295547,614)YB5WH04M,2006.o +1 x(272266,74)YB5WH04M,10700.p +1 x(282677,184)KWUR404E,10825.p
+  +1 x(296549,418)YB5WH04M,17088.p +1 x(279395,201)YBOLN04M,17110.p +1 x(296450,102)YB5WH04M,17306.p +1 x(273072,123)RQXI04E,19869.p
+  <= +1
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+  +1 x(296450,181)YBOLN04M,11026.p +1 x(282677,245)YB5WH04M,12311.p +1 x(296450,130)YB5KL04E,12336.p +1 x(279395,279)YB5WH04M,12342.p
+  +1 x(286485,277)YB5KL04E,12347.p <= +1
+ slot(YB5WH04M,24105): +1 t_x(290892,0),1332.o +1 x(297636,10)YB5KL04E,9956.p +1 x(286726,115)YB5KL04E,11165.p
+  +1 x(272266,186)RQXSI04E,16607.p +1 x(273072,301)RQXSI04E,16615.p +1 x(289649,18)YBOLN04M,18076.p +1 x(282677,390)YBOLN04M,18815.p
+  +1 x(289649,63)YBOLN04M,18904.p +1 x(296450,226)YBOLN04M,18918.p +1 x(282677,345)YBOLN04M,19984.p <= +1
+ slot(YB5WH04M,24158): +1 t_x(278814,0),263.o +1 x(290681,0),9791.p +1 x(272266,338)YB5WH04M,12252.p +1 x(286726,232)YB5KL04E,12383.p
+  +1 x(282677,435)YBOLN04M,14636.p +1 x(282677,456)YB5WH04M,16296.p +1 x(296450,361)YBOLN04M,16317.p +1 x(297636,68)YB5KL04E,20162.p
+  <= +1
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+  +1 x(273072,451)YB5WH04M,12258.p +1 x(286715,6)YBOLN04M,12386.p <= +1
+ slot(YB5WH04M,24264): +1 t_x(282046,0),472.o +1 x(278814,16)YB5WH04M,10594.p +1 x(290681,90)YBOLN04M,13329.p
+  +1 x(286715,37)YB5WH04M,16519.p +1 x(289649,228)YB5WH04M,16590.p +1 x(286726,339)YB5WH04M,16700.p +1 x(272266,432)RQXI04E,18740.p
+  +1 x(297636,152)YBOLN04M,19333.p <= +1
+ slot(YB5WH04M,24317): +1 t_x(297636,231)YB5WH04M,2334.o +1 x(272266,497)YB5WH04M,13759.p +1 x(286726,392)YB5WH04M,14124.p
+  +1 x(286715,90)YB5WH04M,14152.p +1 x(278814,69)YB5WH04M,14160.p +1 x(290681,135)YBOLN04M,14164.p +1 x(289649,281)YB5WH04M,14208.p
+  +1 x(273072,547)RQXI04E,20302.p <= +1
+ slot(YB5WH04M,24370): +1 t_x(286715,0),865.o +1 x(290892,39)YB5WH04M,12373.p +1 x(286715,141)YBOLN04M,17975.p
+  +1 x(297636,302)YB5KL04E,18608.p +1 x(273072,593)RQXSI04E,18623.p +1 x(273072,610)YB5WH04M,20148.p +1 x(297636,259)KWUR404E,20578.p
+  <= +1
+ slot(YB5WH04M,24423): +1 t_x(290681,250)YB5WH04M,1311.o +1 x(282046,3)YB5WH04M,10369.p +1 x(286715,187)YBOLN04M,15414.p
+  +1 x(289649,379)YBOLN04M,15458.p +1 x(278814,164)YBOLN04M,15459.p +1 x(286726,489)YBOLN04M,15698.p +1 x(290892,92)YB5WH04M,15712.p
+  +1 x(290681,225)YBOLN04M,16302.p +1 x(273072,653)RQXI04E,19289.p +1 x(272266,603)YB5WH04M,19397.p +1 x(297636,333)YBOLN04M,19842.p
+  <= +1
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+  +1 x(278814,209)YBOLN04M,16668.p +1 x(290681,303)YB5WH04M,16705.p +1 x(290892,145)YB5WH04M,17196.p <= +1
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+  +1 x(282046,103)YB3EH04E,16938.p +1 x(297636,468)YBOLN04M,20300.p <= +1
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+  +1 x(297842,37)YB3EH04E,10146.p +1 x(279686,53)YB5WH04M,10396.p +1 x(272234,90)RQXU04E,10495.p +1 x(287201,122)YBOLN04M,11890.p
+  +1 x(288692,114)YB5WH04M,12138.p +1 x(297636,496)YB5WH04M,17786.p <= +1
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+  +1 x(287201,196)YB5WH04M,19495.p +1 x(272266,815)YB5WH04M,20163.p +1 x(297636,549)YB5WH04M,20459.p +1 x(287201,213)$YBOLN04M,20462.p
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+  +1 x(288692,220)YB5WH04M,12661.p +1 x(287201,249)YB5WH04M,12680.p +1 x(273072,928)YB5WH04M,13766.p +1 x(290892,357)YB5WH04M,14699.p
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+  +1 x(295728,84)YB5WH04M,18985.p +1 x(296112,14)YB3EH04E,19576.p +1 x(286627,123)YBOLN04M,19638.p <= +1
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+  +1 x(279686,207)YBOLN04M,20182.p +1 x(297842,187)YB3EH04E,20339.p <= +1
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+  +1 x(289007,278)YB5WH04M,13010.p +1 x(270762,97)YB5WH04M,13574.p +1 x(295728,190)YB5WH04M,13638.p +1 x(272266,961)RQXI04E,15217.p
+  +1 x(291528,235)YB3EH04E,17486.p +1 x(296112,95)YB5WH04M,20314.p <= +1
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+  +1 x(286627,257)YB5WH04M,15908.p +1 x(282677,1132)YB3EH04E,16717.p +1 x(297842,287)YB3EH04E,17181.p
+  +1 x(295728,243)YB5WH04M,17198.p +1 x(270762,150)YB5WH04M,17212.p +1 x(296112,148)YB5WH04M,17219.p +1 x(279686,297)YBOLN04M,17232.p
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+  +1 x(296112,201)YB5WH04M,15346.p +1 x(297636,794)YB3EH04E,15464.p +1 x(282046,480)YB5WH04M,15609.p +1 x(270762,203)YB5WH04M,15746.p
+  +1 x(295728,296)YB5WH04M,15757.p +1 x(291528,335)YB3EH04E,15796.p +1 x(279686,371)YB5WH04M,15863.p +1 x(297842,337)YB3EH04E,15930.p
+  +1 x(288692,417)YBOLN04M,15959.p +1 x(291528,360)YB5WH04M,19645.p <= +1
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+  +1 x(297636,866)YB5WH04M,16524.p +1 x(282046,532)YB5WH04M,17833.p +1 x(273072,1176)RQXSI04E,17840.p
+  +1 x(296112,253)YB5WH04M,17928.p +1 x(291528,412)YB5WH04M,17982.p +1 x(270762,255)YB5WH04M,18039.p +1 x(286627,362)YB5WH04M,18139.p
+  +1 x(297842,387)YB3EH04E,20471.p <= +1
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+  +1 x(292120,163)YB3EH04E,18064.p +1 x(272266,1159)RQXSI04E,19797.p +1 x(282046,585)YB5WH04M,19936.p
+  +1 x(295728,401)YB5WH04M,19953.p +1 x(297636,919)YB5WH04M,20533.p <= +1
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+  +1 x(270762,361)YB5WH04M,14685.p +1 x(289007,542)YB5WH04M,14714.p +1 x(295728,454)YB5WH04M,14769.p +1 x(286627,468)YB5WH04M,14814.p
+  +1 x(292153,23)RQXU04E,19185.p +1 x(294944,124)RMZU04E,19533.p +1 x(282046,623)KWUR404E,20184.p <= +1
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+  +1 x(284393,54)YB3EH04E,12956.p +1 x(292120,313)YB3EH04E,15954.p +1 x(292153,153)YB5WH04M,17548.p +1 x(294944,252)YB5WH04M,17598.p
+  +1 x(282046,744)YB5WH04M,19396.p +1 x(297842,624)YB5WH04M,19579.p +1 x(270762,467)YB5WH04M,19600.p +1 x(289007,648)YB5WH04M,20006.p
+  <= +1
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+  +1 x(289007,701)YB5WH04M,17264.p +1 x(292120,381)YB5WH04M,17318.p +1 x(293009,63)RMZU04E,17578.p +1 x(282046,797)YB5WH04M,20362.p
+  <= +1
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+  +1 x(294135,109)YB5WH04M,11958.p +1 x(289007,734)RQXU04E,16120.p <= +1
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+  +1 x(294135,184)LELVL04M,14985.p +1 x(282046,900)KWUR404E,18759.p +1 x(292120,463)YB3EH04E,18888.p +1 x(296112,614)YB3EH04E,18894.p
+  +1 x(292153,312)YB5WH04M,20541.p +1 x(272266,1503)YB5WH04M,20587.p <= +1
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+  <= +1
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+  +1 x(288970,74)YB5WH04M,16293.p +1 x(284393,288)YB5WH04M,16416.p <= +1
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+  +1 x(287518,108)YB5WH04M,13214.p +1 x(288970,180)YB5WH04M,13246.p +1 x(286590,67)YB3EH04E,16255.p +1 x(292153,524)YB5WH04M,20420.p
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+  +1 x(293009,448)YB5WH04M,18636.p +1 x(292153,577)YB5WH04M,20090.p <= +1
+ slot(YB5WH04M,25641): +1 t_x(294135,236)LELVL04M,1779.o +1 x(273048,129)YB5WH04M,12547.p +1 x(286590,148)YB5WH04M,14944.p
+  +1 x(287518,212)YB3EH04E,15169.p +1 x(292153,611)RMZU04E,19728.p <= +1
+ slot(YB5WH04M,25694): +1 x(292153,683)YB5WH04M,12412.p +1 x(294944,782)YB5WH04M,12510.p +1 x(272234,1200)RMZU04E,12716.p
+  +1 x(293009,547)RQXU04E,13316.p <= +1
+ slot(YB5WH04M,25747): +1 x(283414,26)YB3EH04E,10017.p +1 x(273048,235)YB5WH04M,13892.p <= +1
+ slot(YB5WH04M,25800): +1 x(283414,108)KWUR404E,13327.p +1 x(292153,789)YB5WH04M,13877.p +1 x(294944,888)YB5WH04M,13881.p
+  +1 x(287244,29)YB3EH04E,14624.p +1 x(291615,24)YB3EH04E,19926.p <= +1
+ slot(YB5WH04M,25852): +1 t_x(277598,0),220.o +1 x(293250,12)RQXU04E,9141.p +1 x(295341,1)YB5WH04M,10539.p
+  +1 x(283414,151)YB5WH04M,18946.p <= +1
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+  <= +1
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+  +1 x(283414,257)YB5WH04M,14780.p +1 x(295341,107)YB5WH04M,15500.p +1 x(273048,421)RQXU04E,18243.p <= +1
+ slot(YB5WH04M,26011): +1 t_x(277387,96)YB5WH04M,209.o +1 x(293250,151)YB5WH04M,14947.p +1 x(283414,310)YB5WH04M,18242.p
+  <= +1
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+  +1 x(294944,1128)RMZU04E,15435.p +1 x(293009,900)RMZU04E,15453.p +1 x(293250,183)RQXU04E,15478.p +1 x(292153,1029)RMZU04E,15509.p
+  +1 x(283414,363)YB5WH04M,16399.p <= +1
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+  <= +1
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+  <= +1
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+  +1 x(293168,173)RMZU04E,12228.p <= +1
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+  +1 x(273048,753)RMZU04E,15498.p +1 x(277598,61)YB5WH04M,18065.p +1 x(293168,257)RMZU04E,18868.p +1 x(293250,416)YB5WH04M,18886.p
+  <= +1
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+  +1 x(277598,114)YB5WH04M,17146.p <= +1
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+  +1 x(293250,522)YB5WH04M,19604.p <= +1
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+  +1 x(282205,149)YB3EH04E,17280.p <= +1
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+  +1 x(292714,501)YB5WH04M,18260.p <= +1
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+  +1 x(293168,546)RQXU04E,16141.p +1 x(292714,571)RQXU04E,19896.p <= +1
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+  <= +1
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+  <= +1
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+  +1 x(289024,112)YB3EH04E,13735.p +1 x(282205,480)YB5WH04M,15910.p +1 x(273793,205)RQXSI04E,19510.p +1 x(292714,712)YB5WH04M,19523.p
+  <= +1
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+  +1 x(289024,212)YB3EH04E,15548.p +1 x(285372,254)YB3EH04E,15733.p +1 x(292714,778)RMZU04E,16011.p +1 x(292714,828)RQXU04E,18980.p
+  <= +1
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+ slot(YB5WH04M,26964): +1 t_x(288519,21)YB5WH04M,1071.o +1 x(289618,10)YB3EH04E,10578.p <= +1
+ slot(YB5WH04M,27017): +1 t_x(289618,60)YB3EH04E,1190.o +1 x(283998,17)YB5WH04M,9652.p +1 x(288519,74)YB5WH04M,13604.p
+  +1 x(293009,1877)YB5WH04M,16491.p +1 x(273793,490)YB5WH04M,17343.p +1 x(292714,1000)RQXU04E,17385.p
+  <= +1
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+  +1 x(273048,1558)YB5WH04M,16467.p +1 x(292153,2081)RQXU04E,16511.p +1 x(294944,2180)RQXU04E,16533.p
+  +1 x(273793,543)YB5WH04M,18280.p <= +1
+ slot(YB5WH04M,27123): +1 t_x(292189,40)YB3EH04E,1503.o +1 x(273793,594)RQXSI04E,15817.p +1 x(293168,1061)RQXU04E,16446.p
+  +1 x(293250,1263)YB5WH04M,16461.p <= +1
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+  +1 x(283549,12)YB3EH04E,15503.p <= +1
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+  +1 x(285393,81)YB5WH04M,16417.p <= +1
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+  +1 x(289950,1)YB5WH04M,18240.p <= +1
+ slot(YB5WH04M,27388): +1 t_x(285393,28)YB5WH04M,741.o +1 x(283549,201)KWUR404E,11135.p +1 x(289950,54)YB5WH04M,14597.p
+  +1 x(290362,38)YB3EH04E,14961.p +1 x(292189,90)YB3EH04E,15729.p +1 x(283998,388)YB5WH04M,17432.p +1 x(273793,861)YB5WH04M,19000.p
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+  +1 x(303728,48)YB3EH04E,17001.p <= +1
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+  +1 x(283584,302)YB5WH04M,14076.p +1 x(283549,312)YB3EH04E,14088.p <= +1
+ slot(YB5WH04M,27547): +1 t_x(286706,31)YB5WH04M,862.o +1 x(283584,355)YB5WH04M,12626.p +1 x(283549,362)YB3EH04E,12645.p
+  +1 x(300052,135)YB5WH04M,13544.p +1 x(303728,148)YB3EH04E,13743.p <= +1
+ slot(YBOLN04M,19200): +1 t_x(291455,0),1408.o +1 x(269231,241)YH5MH04M,14333.p <= +1
+ slot(YBOLN04M,19245): +1 x(267696,336)YBOLN04M,14264.p +1 x(278185,165)YBOLN04M,16178.p +1 x(286902,96)KFZ4404E,17323.p
+  <= +1
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+  <= +1
+ slot(YBOLN04M,19335): +1 t_x(272204,61)YBOLN04M,126.o <= +1
+ slot(YBOLN04M,19425): +1 t_x(285187,0),723.o <= +1
+ slot(YBOLN04M,19470): +1 t_x(282860,16)YBOLN04M,523.o <= +1
+ slot(YBOLN04M,19515): <= +1
+ slot(YBOLN04M,19560): +1 t_x(292933,0),1604.o <= +1
+ slot(YBOLN04M,19606): +1 t_x(280374,30)YBOLN04M,375.o +1 x(267696,697)YBOLN04M,17971.p <= +1
+ slot(YBOLN04M,19651): +1 t_x(282878,9)YBOLN04M,525.o +1 x(285187,14)YH5MH04M,18236.p <= +1
+ slot(YBOLN04M,19741): +1 x(292666,281)LGSRA04,8998.p <= +1
+ slot(YBOLN04M,19786): +1 t_x(286499,31)YBOLN04M,841.o <= +1
+ slot(YBOLN04M,19966): +1 t_x(272287,0),130.o +1 x(279339,14)YB5KL04E,9638.p <= +1
+ slot(YBOLN04M,20012): +1 t_x(278162,0),237.o +1 x(292683,45)YB5KL04E,9861.p +1 x(272287,19)RMZU04E,11146.p
+  +1 x(279339,64)YBOLN04M,11161.p +1 x(272287,71)LELVL04M,18346.p <= +1
+ slot(YBOLN04M,20192): +1 t_x(279339,244)YBOLN04M,292.o +1 x(294816,17)KFZ4404E,9257.p +1 x(295587,10)YBOLN04M,9759.p
+  +1 x(295329,79)YBOLN04M,9811.p +1 x(286952,60)YB5KL04E,9909.p +1 x(279734,37)RMZSI04M,10439.p +1 x(272287,174)LELVL04M,15837.p
+  +1 x(278162,68)YB5WH04M,18968.p +1 x(292683,104)YB5KL04E,19752.p +1 x(279339,189)YB5KL04E,20092.p <= +1
+ slot(YBOLN04M,20237): +1 t_x(279734,123)$RMZSI04M,325.o +1 x(283954,26)YBOLN04M,11075.p +1 x(295329,124)YBOLN04M,11199.p
+  +1 x(295587,55)YBOLN04M,11672.p +1 x(286952,118)YB5KL04E,11814.p +1 x(292683,197)YBOLN04M,14452.p +1 x(294816,136)YB5WH04M,14479.p
+  +1 x(278162,160)YBOLN04M,14729.p +1 x(279339,289)YBOLN04M,19012.p <= +1
+ slot(YBOLN04M,20282): +1 t_x(292683,242)YBOLN04M,1570.o +1 x(294816,182)YBOLN04M,11242.p +1 x(278162,205)YBOLN04M,12117.p
+  +1 x(291957,3042)YBOLN04M,13786.p +1 x(295329,169)YBOLN04M,14147.p +1 x(279339,334)YBOLN04M,14162.p
+  +1 x(279734,189)YBOLN04M,14561.p +1 x(286952,172)YBOLN04M,14616.p +1 x(295587,100)YBOLN04M,14746.p +1 x(283954,71)YBOLN04M,14757.p
+  <= +1
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+  +1 x(285863,2655)YH5MH04M,13835.p +1 x(279339,365)YB5KL04E,15801.p +1 x(295587,145)YBOLN04M,16110.p
+  +1 x(295329,193)YB5WH04M,18992.p <= +1
+ slot(YBOLN04M,20372): +1 t_x(286658,67)YBOLN04M,857.o +1 x(282657,6)RMZU04E,9936.p +1 x(286494,17)YBOLN04M,10006.p
+  +1 x(288765,3055)RMZSI04M,13779.p +1 x(272287,361)YH5MH04M,14221.p +1 x(279339,424)YB5KL04E,16966.p
+  +1 x(295587,174)YB5KL04E,17022.p +1 x(283954,161)YBOLN04M,17046.p +1 x(279734,279)YBOLN04M,17235.p <= +1
+ slot(YBOLN04M,20418): +1 t_x(294816,318)YBOLN04M,1870.o +1 x(282657,60)YBOLN04M,11033.p +1 x(286658,96)EBBRA04E,11084.p
+  +1 x(289805,93)YB5KL04E,11810.p +1 x(286494,63)YBOLN04M,11849.p +1 x(285863,2766)YBOLN04M,15211.p +1 x(286952,294)YB5KL04E,17173.p
+  +1 x(295587,232)YB5KL04E,18941.p +1 x(295329,299)YB5WH04M,19347.p +1 x(292683,374)YB5WH04M,20147.p <= +1
+ slot(YBOLN04M,20463): +1 t_x(295329,350)YBOLN04M,1959.o +1 x(272287,472)YBOLN04M,12492.p +1 x(286658,158)YBOLN04M,12681.p
+  +1 x(283954,252)YBOLN04M,12697.p +1 x(286952,352)YB5KL04E,12738.p +1 x(279734,370)YBOLN04M,12770.p +1 x(286494,108)YBOLN04M,13439.p
+  +1 x(295587,281)YBOLN04M,13531.p +1 x(279339,515)YBOLN04M,19398.p +1 x(294816,363)YBOLN04M,19935.p <= +1
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+  +1 x(291193,5)YBOLN04M,14271.p +1 x(286494,198)YBOLN04M,14992.p +1 x(286658,248)YBOLN04M,15099.p +1 x(279339,599)YB5KL04E,19944.p
+  +1 x(294816,440)KFZ4404E,20298.p <= +1
+ slot(YBOLN04M,20598): +1 t_x(286952,290)YBOLN04M,889.o +1 x(291027,17)YBOLN04M,9029.p +1 x(290528,3)YBOLN04M,10095.p
+  +1 x(292451,37)YBOLN04M,11779.p +1 x(282657,240)YBOLN04M,14754.p +1 x(291193,50)YBOLN04M,16114.p +1 x(286494,243)YBOLN04M,16181.p
+  +1 x(286658,293)YBOLN04M,16321.p <= +1
+ slot(YBOLN04M,20643): +1 t_x(286494,288)YBOLN04M,840.o +1 x(278162,545)YB5WH04M,12516.p +1 x(292683,603)YBOLN04M,12526.p
+  +1 x(279339,695)YBOLN04M,12612.p +1 x(294816,543)YBOLN04M,12650.p +1 x(290528,32)YH5MH04M,12713.p +1 x(292451,82)YBOLN04M,12719.p
+  +1 x(289805,312)YB5WH04M,12857.p +1 x(282657,285)YBOLN04M,17293.p +1 x(291027,60)YH5MH04M,19534.p +1 x(294816,560)YB5WH04M,20202.p
+  <= +1
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+  +1 x(291027,107)YBOLN04M,14508.p +1 x(292451,127)YBOLN04M,15088.p +1 x(286494,333)YBOLN04M,17765.p +1 x(283954,477)YBOLN04M,17845.p
+  +1 x(295587,506)YBOLN04M,17969.p +1 x(279734,595)YBOLN04M,18110.p +1 x(286952,578)YBOLN04M,18205.p +1 x(278162,598)YB5WH04M,18327.p
+  +1 x(282657,341)RMZU04E,20196.p <= +1
+ slot(YBOLN04M,20733): +1 t_x(289805,83)YBOLN04M,1207.o +1 x(280143,84)YBOLN04M,11086.p +1 x(290528,138)YBOLN04M,11993.p
+  +1 x(291957,3493)YBOLN04M,15210.p +1 x(282657,375)YBOLN04M,16142.p +1 x(286658,409)EBBRA04E,17797.p
+  +1 x(292451,172)YBOLN04M,18333.p +1 x(291027,152)YBOLN04M,20351.p <= +1
+ slot(YBOLN04M,20824): +1 t_x(291193,0),1372.o +1 x(280143,175)YBOLN04M,12732.p +1 x(288765,3511)YBOLN04M,15205.p
+  +1 x(282657,425)RMZU04E,17800.p +1 x(294816,684)YB5KL04E,18556.p +1 x(292683,748)YB5KL04E,18573.p +1 x(291027,243)YBOLN04M,18716.p
+  +1 x(292451,224)RMZU04E,18999.p +1 x(286494,469)YBOLN04M,19039.p <= +1
+ slot(YBOLN04M,20869): +1 t_x(290528,274)YBOLN04M,1288.o +1 x(291027,288)YBOLN04M,12399.p +1 x(280143,220)YBOLN04M,14286.p
+  +1 x(290528,284)YH5MH04M,18785.p <= +1
+ slot(YBOLN04M,20914): +1 t_x(292451,0),1540.o +1 x(279279,8)YH5MH04M,9247.p +1 x(288631,18)YBOLN04M,9930.p
+  +1 x(290528,319)YBOLN04M,16959.p +1 x(280143,265)YBOLN04M,17252.p <= +1
+ slot(YBOLN04M,20959): +1 t_x(292666,1497)LGSRA04,1565.o +1 x(288411,21)YBOLN04M,10019.p +1 x(291027,376)YH5MH04M,10978.p
+  +1 x(279279,62)YBOLN04M,11272.p +1 x(288631,63)YBOLN04M,12190.p +1 x(292666,1509)YBOLN04M,14337.p +1 x(290528,347)YH5MH04M,19416.p
+  +1 x(280143,310)YBOLN04M,19924.p <= +1
+ slot(YBOLN04M,21004): +1 t_x(288421,38)YB5KL04E,1061.o +1 t_x(285818,0),7725 +1 x(280143,355)YBOLN04M,16145.p
+  +1 x(288631,108)YBOLN04M,16333.p +1 x(288411,66)YBOLN04M,19977.p <= +1
+ slot(YBOLN04M,21094): +1 t_x(280143,445)YBOLN04M,357.o +1 x(288421,40)YB5WH04M,9970.p +1 x(279339,1126)YB5KL04E,17597.p
+  +1 x(288411,116)EBBRA04E,17886.p +1 x(291027,503)YH5MH04M,20207.p <= +1
+ slot(YBOLN04M,21139): +1 t_x(288631,243)YBOLN04M,1080.o +1 x(288411,194)EBBRA04E,12090.p +1 x(291027,558)YBOLN04M,15730.p
+  +1 x(278162,1062)YBOLN04M,15788.p +1 x(289805,841)YB5WH04M,17851.p +1 x(288421,130)YBOLN04M,17955.p
+  +1 x(290528,537)YH5MH04M,18008.p +1 x(280143,490)YBOLN04M,19045.p +1 x(294816,1035)YB5KL04E,19336.p
+  <= +1
+ slot(YBOLN04M,21184): +1 t_x(288411,246)YBOLN04M,1060.o +1 x(288421,155)YB5KL04E,11237.p +1 x(292666,1719)YB5KL04E,15292.p
+  +1 x(289805,854)YB5KL04E,15490.p +1 x(279279,287)YBOLN04M,15684.p +1 x(280143,515)YB5KL04E,19388.p +1 x(291027,603)YBOLN04M,19963.p
+  <= +1
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+  +1 x(292683,1190)YBOLN04M,19331.p +1 x(289805,894)YB5WH04M,20129.p <= +1
+ slot(YBOLN04M,21275): +1 t_x(287158,9)YBOLN04M,917.o +1 x(288421,252)YB5WH04M,12848.p +1 x(295063,72)YBOLN04M,12850.p
+  +1 x(288411,337)YBOLN04M,12853.p +1 x(288631,379)YBOLN04M,12864.p +1 x(294816,1195)YB5WH04M,15619.p
+  +1 x(295329,1146)YB5WH04M,15652.p +1 x(289805,947)YB5WH04M,19802.p +1 x(292666,1825)YBOLN04M,19868.p
+  <= +1
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+  +1 x(287158,54)YBOLN04M,14767.p +1 x(295063,117)YBOLN04M,14807.p +1 x(292683,1274)YB5WH04M,15869.p +1 x(292666,1870)YBOLN04M,19399.p
+  <= +1
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+  +1 x(291027,784)YBOLN04M,17102.p +1 x(279279,450)YH5MH04M,17128.p <= +1
+ slot(YBOLN04M,21410): +1 t_x(287016,76)YBOLN04M,897.o +1 x(285818,15)YBOLN04M,9993.p +1 x(289277,10)YBOLN04M,17592.p
+  +1 x(287158,144)YBOLN04M,17755.p <= +1
+ slot(YBOLN04M,21455): +1 t_x(295131,14)YB5KL04E,1922.o +1 x(294908,2)YB5WH04M,10365.p +1 x(287016,121)YBOLN04M,12870.p
+  +1 x(285818,60)YBOLN04M,12878.p +1 x(294816,1354)YB5WH04M,16451.p +1 x(292683,1415)YBOLN04M,16465.p
+  +1 x(278162,1378)YBOLN04M,16484.p +1 x(289277,55)YBOLN04M,19407.p <= +1
+ slot(YBOLN04M,21500): +1 t_x(285818,105)YBOLN04M,788.o +1 x(283140,10)YBOLN04M,9639.p +1 x(271099,18)YBOLN04M,9838.p
+  +1 x(287016,166)YBOLN04M,15114.p +1 x(294908,55)YB5WH04M,15489.p +1 x(295131,73)YB5KL04E,16435.p +1 x(289805,1183)YBOLN04M,16439.p
+  +1 x(289277,89)YB5KL04E,18896.p <= +1
+ slot(YBOLN04M,21545): +1 t_x(291027,945)YH5MH04M,1348.o +1 x(294908,108)YB5WH04M,10770.p +1 x(295131,125)YBOLN04M,10792.p
+  +1 x(271099,63)YBOLN04M,11306.p +1 x(287016,211)YBOLN04M,11332.p +1 x(285818,150)YBOLN04M,11360.p +1 x(283140,40)YB5WH04M,11585.p
+  +1 x(283140,55)YBOLN04M,15957.p +1 x(279279,640)YH5MH04M,19463.p <= +1
+ slot(YBOLN04M,21590): +1 t_x(271099,93)YB5WH04M,118.o +1 x(279279,693)YBOLN04M,13047.p +1 x(283140,84)YB5KL04E,13427.p
+  +1 x(295329,1464)YB5WH04M,16445.p +1 x(295131,170)KFZ4404E,20438.p <= +1
+ slot(YBOLN04M,21636): +1 t_x(279431,0),303.o +1 t_x(280396,0),7577 +1 x(280645,7)YBOLN04M,12714.p +1 x(294908,214)YB5WH04M,13872.p
+  +1 x(271099,146)YB5WH04M,14022.p +1 x(283140,143)YB5KL04E,14206.p +1 x(295329,1517)YB5WH04M,17744.p
+  +1 x(279279,739)YBOLN04M,18901.p +1 x(279279,703)YH5MH04M,19995.p <= +1
+ slot(YBOLN04M,21681): +1 t_x(283140,191)YBOLN04M,554.o +1 x(289277,264)YB5KL04E,15533.p +1 x(279431,10)YBOLN04M,15551.p
+  +1 x(271099,178)$KFZ4404E,15716.p +1 x(295131,241)KFZ4404E,15793.p <= +1
+ slot(YBOLN04M,21726): +1 t_x(280396,11)YBOLN04M,377.o +1 x(280645,80)YB5KL04E,11053.p +1 x(291027,1134)YH5MH04M,17920.p
+  +1 x(279431,55)YBOLN04M,18088.p +1 x(287016,392)YBOLN04M,18249.p +1 x(285818,331)YBOLN04M,18368.p +1 x(294908,295)YBOLN04M,19476.p
+  +1 x(283140,236)YBOLN04M,19810.p +1 x(295131,306)YBOLN04M,20117.p <= +1
+ slot(YBOLN04M,21771): +1 t_x(280645,139)YB5KL04E,390.o +1 x(291994,29)YBOLN04M,11061.p +1 x(280396,56)YBOLN04M,15559.p
+  +1 x(279279,874)YBOLN04M,17809.p +1 x(283140,281)YBOLN04M,17871.p +1 x(288404,27)YBOLN04M,18054.p +1 x(295131,351)YBOLN04M,19431.p
+  +1 x(294908,359)YB5KL04E,20310.p <= +1
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+  +1 x(295131,396)YBOLN04M,19774.p +1 x(294908,372)YB5WH04M,19815.p +1 x(288404,72)YBOLN04M,19881.p <= +1
+ slot(YBOLN04M,21861): +1 t_x(288404,107)YH5MH04M,1058.o +1 x(281749,21)YBOLN04M,12417.p +1 x(291994,97)YB5WH04M,12495.p
+  +1 x(294908,417)YB5KL04E,12617.p +1 x(271099,357)YB5WH04M,13175.p +1 x(295131,424)YB5KL04E,18630.p +1 x(283140,358)YB5WH04M,18710.p
+  +1 x(280645,232)YBOLN04M,18757.p <= +1
+ slot(YBOLN04M,21906): +1 t_x(291994,150)YB5WH04M,1474.o +1 x(283117,16)YB5KL04E,10567.p +1 x(281749,66)YBOLN04M,13887.p
+  +1 x(295131,465)YB5WH04M,14108.p +1 x(288404,162)YBOLN04M,18818.p <= +1
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+  +1 x(294908,520)YBOLN04M,18621.p +1 x(271099,469)YBOLN04M,18798.p +1 x(291994,203)YB5WH04M,18839.p <= +1
+ slot(YBOLN04M,21996): +1 t_x(283117,74)YB5KL04E,550.o +1 x(288404,234)YH5MH04M,15378.p +1 x(283117,84)YB5WH04M,15854.p
+  +1 x(291994,269)YB5KL04E,15937.p +1 x(281749,156)YBOLN04M,18668.p +1 x(294908,565)YBOLN04M,20211.p <= +1
+ slot(YBOLN04M,22042): +1 t_x(293354,0),1663.o +1 x(290247,52)YB5KL04E,12198.p +1 x(293354,9)YBOLN04M,16583.p
+  +1 x(283117,131)YBOLN04M,16728.p <= +1
+ slot(YBOLN04M,22132): +1 t_x(294908,213)YBOLN04M,1883.o +1 x(280221,6)YB5WH04M,10060.p +1 x(292666,2656)YB5KL04E,12653.p
+  +1 x(288404,388)YBOLN04M,13870.p +1 x(294816,2030)YB5KL04E,17583.p +1 x(290247,110)YB5KL04E,17641.p
+  +1 x(271099,650)YBOLN04M,17775.p +1 x(283117,221)YBOLN04M,17823.p +1 x(293354,71)YB5KL04E,17897.p +1 x(291994,390)YBOLN04M,17904.p
+  +1 x(280645,464)YB5WH04M,17944.p +1 x(280221,59)YB5WH04M,17963.p +1 x(283117,189)YB5WH04M,19027.p +1 x(280221,40)YBOLN04M,19075.p
+  +1 x(281749,292)YBOLN04M,19643.p <= +1
+ slot(YBOLN04M,22177): +1 t_x(288588,0),1076.o +1 x(280221,70)YB5KL04E,10861.p +1 x(283117,250)YB5KL04E,11078.p
+  +1 x(292683,2153)YB5KL04E,17638.p +1 x(288404,433)YBOLN04M,19636.p +1 x(290247,157)YBOLN04M,20337.p
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+  +1 x(280221,112)YB5WH04M,12465.p +1 x(290247,200)KFZ4404E,13882.p +1 x(293354,234)YBOLN04M,14129.p +1 x(280645,607)YB5KL04E,14689.p
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+  +1 x(290247,247)YBOLN04M,20451.p <= +1
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+  +1 x(288588,76)YBOLN04M,16693.p +1 x(292666,2862)YBOLN04M,16724.p +1 x(288404,550)$YH5MH04M,16967.p
+  +1 x(280221,218)YB5WH04M,19565.p +1 x(290247,270)KFZ4404E,19787.p +1 x(290247,292)YBOLN04M,20145.p <= +1
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+  +1 x(279482,17)YB5WH04M,10650.p +1 x(295966,115)YBOLN04M,15433.p +1 x(281059,88)YB5WH04M,15436.p +1 x(281290,113)YBOLN04M,18370.p
+  +1 x(290247,439)YB5WH04M,18677.p <= +1
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+  +1 x(295966,160)YBOLN04M,10907.p +1 x(279651,49)YBOLN04M,11091.p +1 x(281059,141)YB5WH04M,11574.p <= +1
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+  +1 x(283102,27)YBOLN04M,10569.p +1 x(294857,32)YBOLN04M,10588.p +1 x(281059,180)YB5KL04E,19852.p <= +1
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+  +1 x(294773,77)YBOLN04M,11345.p +1 x(287367,88)YBOLN04M,11459.p +1 x(283102,58)YB5KL04E,11485.p +1 x(283140,1080)YB5KL04E,16656.p
+  +1 x(283812,177)YBOLN04M,17660.p +1 x(295966,240)YB5KL04E,20000.p +1 x(281059,237)YBOLN04M,20323.p <= +1
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+  +1 x(294857,122)YBOLN04M,12332.p +1 x(294773,114)RMZU04E,12334.p +1 x(279651,184)YBOLN04M,12419.p +1 x(279482,203)YBOLN04M,12422.p
+  +1 x(283812,218)RMZU04E,12423.p +1 x(277313,95)YBOLN04M,12439.p +1 x(281290,293)YBOLN04M,12481.p +1 x(295966,295)YBOLN04M,12536.p
+  +1 x(290247,597)YB5WH04M,12800.p <= +1
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+  +1 x(294773,167)YBOLN04M,13828.p +1 x(283102,162)YBOLN04M,13839.p +1 x(279651,210)YB5WH04M,13891.p +1 x(279482,228)YB5WH04M,13896.p
+  +1 x(283812,267)YBOLN04M,13952.p +1 x(277313,140)YBOLN04M,13982.p +1 x(281290,333)RQXU04E,13983.p +1 x(290055,71)YBOLN04M,14142.p
+  +1 x(280221,581)YBOLN04M,14309.p +1 x(291994,913)YB5KL04E,14541.p +1 x(283117,762)YBOLN04M,14727.p <= +1
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+  +1 x(281059,353)YB5WH04M,12512.p +1 x(283102,233)YB5KL04E,16588.p +1 x(283812,302)RMZU04E,19019.p +1 x(277313,185)YBOLN04M,19480.p
+  +1 x(294857,212)YBOLN04M,19592.p +1 x(294773,198)RMZU04E,19613.p +1 x(287367,223)YBOLN04M,19621.p +1 x(283102,204)YB5WH04M,19973.p
+  +1 x(279482,281)YB5WH04M,20187.p <= +1
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+  +1 x(287367,306)EBBRA04E,12787.p +1 x(278562,276)YB5KL04E,19423.p +1 x(279482,384)YBOLN04M,19566.p +1 x(283102,292)YB5KL04E,20204.p
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+  +1 x(278562,322)YBOLN04M,18030.p +1 x(279482,429)YBOLN04M,18060.p +1 x(279651,410)YBOLN04M,18075.p +1 x(294857,348)YBOLN04M,18277.p
+  +1 x(277313,321)YBOLN04M,18329.p +1 x(298418,157)YBOLN04M,20233.p <= +1
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+  +1 x(290247,862)YB5WH04M,15293.p +1 x(288588,663)YBOLN04M,15321.p +1 x(279651,455)YBOLN04M,15322.p +1 x(283812,493)YBOLN04M,15324.p
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+  +1 x(287367,385)EBBRA04E,16018.p +1 x(287433,129)YBOLN04M,16096.p +1 x(278562,367)YBOLN04M,19937.p <= +1
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+  +1 x(293570,291)YB5KL04E,11205.p +1 x(290247,915)YB5WH04M,16529.p +1 x(290055,342)YBOLN04M,16701.p +1 x(291206,89)YBOLN04M,18228.p
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+  +1 x(277313,411)YBOLN04M,19088.p +1 x(283102,416)YB5WH04M,19369.p <= +1
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+  +1 x(279651,528)YB5WH04M,18783.p +1 x(279482,546)YB5WH04M,18826.p <= +1
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+  +1 x(291206,179)YBOLN04M,12586.p +1 x(285826,146)YB5KL04E,12603.p +1 x(283812,628)YBOLN04M,19392.p +1 x(287433,245)EBBRA04E,19507.p
+  +1 x(279651,581)YB5WH04M,20152.p +1 x(278562,502)YBOLN04M,20210.p <= +1
+ slot(YBOLN04M,23079): +1 t_x(278562,547)YBOLN04M,249.o +1 x(293570,443)YBOLN04M,13903.p +1 x(287433,309)YBOLN04M,14008.p
+  +1 x(293927,125)KWUR404E,14014.p +1 x(277924,144)YBOLN04M,14016.p +1 x(287367,584)YBOLN04M,14062.p +1 x(281059,733)YBOLN04M,14204.p
+  +1 x(295966,746)YBOLN04M,14790.p +1 x(279651,635)YBOLN04M,19468.p +1 x(291206,207)RQXU04E,20336.p <= +1
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+  +1 x(298418,427)YBOLN04M,16551.p +1 x(277313,591)YBOLN04M,16685.p +1 x(294857,618)YBOLN04M,16734.p +1 x(277924,189)YBOLN04M,16857.p
+  +1 x(287367,619)EBBRA04E,16865.p +1 x(278562,592)YBOLN04M,16872.p +1 x(287433,354)YBOLN04M,16893.p +1 x(293927,190)YBOLN04M,17328.p
+  <= +1
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+  +1 x(278562,627)YB5KL04E,13862.p +1 x(285826,263)YB5KL04E,14040.p +1 x(293927,225)YB5KL04E,16174.p +1 x(293570,525)YB5KL04E,18796.p
+  +1 x(281059,823)YB5KL04E,18809.p +1 x(295966,825)YB5KL04E,18861.p +1 x(291206,293)RQXU04E,19010.p +1 x(277924,234)YBOLN04M,19026.p
+  +1 x(285826,282)YBOLN04M,20544.p <= +1
+ slot(YBOLN04M,23215): +1 t_x(290866,0),1328.o +1 x(291206,360)YBOLN04M,15752.p +1 x(279395,111)YBOLN04M,16330.p
+  +1 x(285826,321)YB5KL04E,20468.p +1 x(293927,263)KWUR404E,20473.p <= +1
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+  +1 x(278562,728)YBOLN04M,15891.p +1 x(292666,3810)YBOLN04M,17804.p +1 x(285826,373)YBOLN04M,19265.p
+  +1 x(281059,914)YBOLN04M,19305.p +1 x(293927,326)YBOLN04M,19593.p +1 x(293570,624)YBOLN04M,19955.p +1 x(295936,342)YB5KL04E,20547.p
+  <= +1
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+  +1 x(291206,450)YBOLN04M,16514.p +1 x(281749,1463)YB5WH04M,16638.p +1 x(279395,201)YBOLN04M,17110.p
+  +1 x(285826,438)YB5KL04E,17698.p +1 x(293927,371)YBOLN04M,18107.p +1 x(287433,535)YBOLN04M,18141.p +1 x(277924,370)YBOLN04M,18185.p
+  +1 x(283102,794)YBOLN04M,18615.p +1 x(293570,679)YB5WH04M,19386.p +1 x(295966,972)YBOLN04M,19414.p +1 x(295936,368)YBOLN04M,20114.p
+  +1 x(285826,418)YBOLN04M,20216.p <= +1
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+  +1 x(280888,60)YBOLN04M,12224.p +1 x(279395,279)YB5WH04M,12342.p +1 x(285826,497)YB5KL04E,15556.p +1 x(281290,1015)YBOLN04M,16589.p
+  +1 x(293570,759)YB5KL04E,17608.p +1 x(281059,1041)YB5WH04M,17629.p +1 x(295966,1017)YBOLN04M,17741.p
+  +1 x(295936,400)YB5KL04E,18560.p +1 x(292666,3928)LGSRA04,18569.p +1 x(295936,457)YB5WH04M,20286.p <= +1
+ slot(YBOLN04M,23485): +1 t_x(278814,0),263.o +1 t_x(282303,10)YBOLN04M,7609 +1 x(270468,99)YB5KL04E,13387.p
+  +1 x(270468,149)YBOLN04M,14130.p +1 x(280888,185)YB5WH04M,17825.p +1 x(290866,96)YBOLN04M,19051.p +1 x(295936,510)YB5WH04M,19242.p
+  +1 x(280888,132)YB5WH04M,19296.p +1 x(292666,4002)YB5KL04E,20093.p +1 x(280888,216)YB5KL04E,20467.p
+  <= +1
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+  +1 x(293570,876)YB5KL04E,15629.p +1 x(283102,1019)YBOLN04M,15663.p +1 x(283102,998)YB5WH04M,17709.p
+  +1 x(290866,141)YBOLN04M,18354.p <= +1
+ slot(YBOLN04M,23575): +1 x(286180,88)YBOLN04M,12124.p +1 x(282303,100)YBOLN04M,16752.p +1 x(290866,186)YBOLN04M,17030.p
+  +1 x(295936,616)YB5WH04M,17572.p +1 x(270468,222)KWUR404E,17850.p +1 x(280888,275)YB5KL04E,19753.p +1 x(285826,673)YB5KL04E,19795.p
+  +1 x(295936,635)YB5KL04E,19849.p <= +1
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+  <= +1
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+  +1 x(270468,330)YBOLN04M,20538.p <= +1
+ slot(YBOLN04M,23711): +1 t_x(270468,392)YB5KL04E,115.o +1 x(278814,16)YB5WH04M,10594.p +1 x(280888,421)YBOLN04M,13079.p
+  +1 x(286180,210)YB5KL04E,13312.p +1 x(290681,90)YBOLN04M,13329.p +1 x(270468,375)YBOLN04M,19545.p <= +1
+ slot(YBOLN04M,23756): +1 t_x(283812,1350)YBOLN04M,611.o +1 x(286180,258)KWUR404E,14072.p +1 x(278814,69)YB5WH04M,14160.p
+  +1 x(290681,135)YBOLN04M,14164.p +1 x(270468,450)YB5KL04E,15301.p +1 x(270468,415)YB5WH04M,18814.p <= +1
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+  +1 x(270468,509)YB5KL04E,16437.p +1 x(285826,959)YBOLN04M,16564.p <= +1
+ slot(YBOLN04M,23891): +1 t_x(290681,250)YB5WH04M,1311.o +1 x(288692,8)YB5WH04M,9881.p +1 x(281059,1545)YBOLN04M,16481.p
+  +1 x(280645,2246)YB5KL04E,16640.p +1 x(278814,209)YBOLN04M,16668.p +1 x(286180,386)YB5KL04E,16669.p
+  +1 x(285826,1004)YBOLN04M,18692.p +1 x(280888,601)YBOLN04M,20309.p <= +1
+ slot(YBOLN04M,23936): +1 t_x(288692,56)YBOLN04M,1082.o +1 x(288692,114)YB5WH04M,12138.p +1 x(295966,1603)YBOLN04M,16497.p
+  +1 x(291994,2194)YBOLN04M,16643.p +1 x(293570,1300)YBOLN04M,16647.p +1 x(290681,303)YB5WH04M,16705.p
+  +1 x(286180,444)YB5KL04E,18303.p +1 x(280888,646)YBOLN04M,18747.p <= +1
+ slot(YBOLN04M,24072): +1 t_x(292653,54)EBBRA04E,1563.o +1 t_x(284350,0),7672 +1 x(279686,53)YB5WH04M,10396.p
+  +1 x(288692,167)YB5WH04M,14657.p +1 x(295936,1092)YB5WH04M,15628.p +1 x(280221,1912)YB5WH04M,16602.p
+  +1 x(292653,126)YBOLN04M,18114.p +1 x(279686,72)YBOLN04M,18254.p <= +1
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+  +1 x(295936,1161)YB5KL04E,16591.p +1 x(280888,820)YB5WH04M,16664.p +1 x(286485,14)YB5WH04M,18315.p <= +1
+ slot(YBOLN04M,24162): +1 t_x(279686,159)YB5WH04M,319.o +1 x(286485,43)YB5KL04E,10684.p +1 x(292653,211)EBBRA04E,11564.p
+  +1 x(279686,162)YBOLN04M,15012.p +1 x(282057,87)YBOLN04M,15574.p <= +1
+ slot(YBOLN04M,24207): +1 t_x(284350,0),670.o +1 x(296549,16)YBOLN04M,9416.p +1 x(286485,101)YBOLN04M,16301.p
+  +1 x(282057,128)KWUR404E,18045.p +1 x(279686,207)YBOLN04M,20182.p <= +1
+ slot(YBOLN04M,24252): +1 x(282057,177)YBOLN04M,10724.p +1 x(296549,47)YB5WH04M,11373.p +1 x(279686,252)YBOLN04M,12042.p
+  +1 x(296549,61)YBOLN04M,12874.p +1 x(292653,289)EBBRA04E,17115.p +1 x(286485,160)YB5KL04E,17440.p +1 x(286485,146)YBOLN04M,19898.p
+  +1 x(296549,77)YB5KL04E,19975.p <= +1
+ slot(YBOLN04M,24297): +1 t_x(286485,173)YB5WH04M,838.o +1 x(282677,16)YB5KL04E,10586.p +1 x(286485,191)YBOLN04M,14132.p
+  +1 x(288692,417)YBOLN04M,15959.p +1 x(279686,297)YBOLN04M,17232.p +1 x(296549,100)YB5WH04M,18300.p +1 x(292653,351)YBOLN04M,19004.p
+  <= +1
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+  +1 x(282677,86)YB5WH04M,19466.p <= +1
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+  +1 x(279686,371)YB5WH04M,15863.p +1 x(296549,194)YB5KL04E,16422.p +1 x(282677,115)KWUR404E,18130.p +1 x(282677,139)YB5WH04M,20134.p
+  <= +1
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+  +1 x(284350,42)YBOLN04M,11408.p +1 x(282057,403)YBOLN04M,12832.p +1 x(296450,49)YB5WH04M,13955.p +1 x(283829,159)YBOLN04M,14441.p
+  <= +1
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+  +1 x(296450,130)YB5KL04E,12336.p +1 x(286726,232)YB5KL04E,12383.p +1 x(296450,102)YB5WH04M,17306.p +1 x(297636,68)YB5KL04E,20162.p
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+  +1 x(297636,107)YBOLN04M,11257.p +1 x(282057,538)YBOLN04M,14315.p +1 x(296549,418)YB5WH04M,17088.p +1 x(282677,345)YBOLN04M,19984.p
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+  +1 x(296450,226)YBOLN04M,18918.p +1 x(283829,328)YB5WH04M,19094.p +1 x(297636,152)YBOLN04M,19333.p <= +1
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+  +1 x(286715,37)YB5WH04M,16519.p +1 x(286726,339)YB5WH04M,16700.p <= +1
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+  +1 x(289972,164)YBOLN04M,16163.p +1 x(289649,18)YBOLN04M,18076.p +1 x(297636,259)KWUR404E,20578.p <= +1
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+  +1 x(286715,141)YBOLN04M,17975.p +1 x(297636,302)YB5KL04E,18608.p +1 x(289972,209)YBOLN04M,18857.p +1 x(289649,63)YBOLN04M,18904.p
+  <= +1
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+  +1 x(286715,187)YBOLN04M,15414.p +1 x(286726,489)YBOLN04M,15698.p +1 x(297636,333)YBOLN04M,19842.p <= +1
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+  +1 x(289649,228)YB5WH04M,16590.p +1 x(289972,371)PMXX04M,18051.p +1 x(297636,468)YBOLN04M,20300.p <= +1
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+  +1 x(289649,281)YB5WH04M,14208.p +1 x(289595,171)YBOLN04M,17132.p +1 x(290535,180)YBOLN04M,17143.p +1 x(297636,496)YB5WH04M,17786.p
+  <= +1
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+  +1 x(291323,44)YBOLN04M,19786.p +1 x(297636,549)YB5WH04M,20459.p <= +1
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+  +1 x(291323,89)YBOLN04M,16012.p +1 x(296261,306)YBOLN04M,17842.p +1 x(286627,78)YBOLN04M,18895.p <= +1
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+  +1 x(286627,123)YBOLN04M,19638.p <= +1
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+ slot(YD5WH04M,32509): +1 t_x(291660,0),1444.o <= +1
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+ slot(YD5WH04M,32672): <= +1
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+ slot(YD5WH04M,32836): <= +1
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+ slot(YD5WH04M,33000): +1 t_x(277445,0),213.o +1 t_x(290499,0),7902 <= +1
+ slot(YD5WH04M,33054): +1 t_x(290499,0),1283.o +1 t_x(294990,0),8136 <= +1
+ slot(YD5WH04M,33109): +1 t_x(294990,0),1896.o +1 x(301576,1010)EG11G04M,14442.p +1 x(296907,3)KFZ4404M,15165.p
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+ slot(YD5WH04M,33218): <= +1
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+ slot(YD5WH04M,33436): <= +1
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+ slot(YD5WH04M,33545): +1 t_x(291968,348)YD5WH04M,1472.o +1 x(288445,2705)YD5WH04M,15279.p <= +1
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+  <= +1
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+ slot(YD5WH04M,33818): +1 t_x(289502,816)YD5WH04M,1178.o <= +1
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+  +1 x(289502,925)YD5WH04M,20228.p <= +1
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+  +1 x(289502,1034)YD5WH04M,16746.p +1 x(283750,754)EG11G04M,16964.p <= +1
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+  <= +1
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+  +1 x(288381,26)YD5WH04M,9473.p +1 x(289502,1143)YD5WH04M,9481.p +1 x(283750,868)YD5WH04M,9827.p +1 x(284104,304)YD5WH04M,10376.p
+  <= +1
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+  +1 x(283750,977)YD5WH04M,10871.p +1 x(294303,74)YD5WH04M,10903.p +1 x(288381,135)YD5WH04M,11004.p +1 x(293657,1036)YD5WH04M,11045.p
+  +1 x(289502,1252)YD5WH04M,11541.p +1 x(284104,413)YD5WH04M,12153.p +1 x(292069,123)EG11G04M,17488.p
+  <= +1
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+  +1 x(293657,1091)YD5WH04M,15898.p <= +1
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+  +1 x(291887,564)YD5WH04M,15129.p +1 x(289502,1361)YD5WH04M,16006.p <= +1
+ slot(YD5WH04M,34418): +1 t_x(284316,107)YD5WH04M,664.o +1 t_x(290137,0),7882 +1 x(292991,19)YD5WH04M,10555.p
+  <= +1
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+  +1 x(294303,292)YD5WH04M,15711.p +1 x(284104,607)EG11G04M,15961.p +1 x(292992,32)YD5WH04M,18153.p +1 x(295258,170)YD5WH04M,18202.p
+  +1 x(284316,161)YD5WH04M,18215.p +1 x(292069,392)YD5WH04M,18318.p <= +1
+ slot(YD5WH04M,34527): +1 t_x(283750,1250)YD5WH04M,607.o +1 t_x(295511,0),8171 +1 x(294303,347)YD5WH04M,9066.p
+  +1 x(293657,1309)YD5WH04M,17854.p +1 x(292992,87)YD5WH04M,18794.p +1 x(292991,128)YD5WH04M,18890.p +1 x(284316,216)YD5WH04M,19015.p
+  +1 x(292069,437)EG11G04M,19123.p <= +1
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+  +1 x(292992,133)EG11G04M,19435.p +1 x(293657,1363)YD5WH04M,19536.p <= +1
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+  +1 x(292992,196)YD5WH04M,17170.p +1 x(289502,1634)YD5WH04M,18029.p +1 x(290137,19)YD5WH04M,18128.p +1 x(283750,1359)YD5WH04M,19877.p
+  +1 x(293657,1418)YD5WH04M,19901.p <= +1
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+  +1 x(290137,73)YD5WH04M,18960.p <= +1
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+  +1 x(283750,1462)EG11G04M,12497.p +1 x(294303,562)EG11G04M,12502.p +1 x(293657,1522)EG11G04M,12797.p
+  +1 x(289502,1743)YD5WH04M,13125.p <= +1
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+  +1 x(294303,620)YD5WH04M,14106.p +1 x(283750,1523)YD5WH04M,14151.p +1 x(284104,1001)EG11G04M,14155.p
+  +1 x(289502,1841)EG11G04M,14216.p +1 x(293657,1582)YD5WH04M,14276.p <= +1
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+  +1 x(292069,829)YD5WH04M,12656.p +1 x(284104,1068)YD5WH04M,19418.p +1 x(283750,1620)EG11G04M,19433.p
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+  +1 x(292992,523)YD5WH04M,19913.p <= +1
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+  +1 x(283750,1741)YD5WH04M,18744.p +1 x(284104,1177)YD5WH04M,18842.p <= +1
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+ slot(YD5WH04M,35127): +1 t_x(288381,1008)YD5WH04M,1054.o +1 t_x(291040,0),7927 +1 x(304242,74)YD5WH04M,18959.p
+  <= +1
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+  +1 x(294303,1001)YD5WH04M,17922.p +1 x(288381,1062)YD5WH04M,17973.p +1 x(284104,1316)EG11G04M,18148.p
+  <= +1
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+  +1 x(297622,1216)YD5WH04M,16878.p <= +1
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+  +1 x(293177,430)YD5WH04M,17957.p <= +1
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+  +1 x(292992,905)YD5WH04M,14266.p <= +1
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+  +1 x(297622,1636)EG11G04M,15675.p +1 x(297442,600)EG11G04M,15938.p +1 x(297442,836)EG11G04M,17873.p
+  +1 x(288381,1566)EG11G04M,18611.p +1 x(294303,1547)YD5WH04M,18652.p +1 x(288381,1330)EG11G04M,20095.p
+  +1 x(297622,1400)EG11G04M,20125.p +1 x(288381,1608)YD5WH04M,20328.p <= +1
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+  +1 x(297442,971)YD5WH04M,16909.p +1 x(285624,339)YD5WH04M,19578.p <= +1
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+  +1 x(302592,16)YD5WH04M,10508.p +1 x(275809,16)YD5WH04M,10583.p +1 x(297234,152)YD5WH04M,15021.p +1 x(290378,223)YD5WH04M,15056.p
+  +1 x(285624,394)YD5WH04M,15156.p <= +1
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+  +1 x(292908,845)YD5WH04M,11002.p +1 x(282099,571)YD5WH04M,11039.p +1 x(291367,187)YD5WH04M,11134.p +1 x(285624,448)YD5WH04M,11188.p
+  +1 x(290761,533)YD5WH04M,11231.p +1 x(290583,533)YD5WH04M,11262.p +1 x(275809,70)YD5WH04M,11395.p +1 x(290378,277)YD5WH04M,11469.p
+  +1 x(291040,639)YD5WH04M,11964.p +1 x(302592,70)YD5WH04M,12029.p +1 x(288381,1771)YD5WH04M,19278.p +1 x(294303,1710)YD5WH04M,19387.p
+  +1 x(297622,1870)YD5WH04M,19825.p <= +1
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+  +1 x(302592,125)YD5WH04M,18361.p +1 x(293177,1071)EG11G04M,18761.p +1 x(297234,261)YD5WH04M,20005.p
+  +1 x(297442,1135)YD5WH04M,20174.p +1 x(297622,1925)YD5WH04M,20303.p <= +1
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+  +1 x(297622,1980)YD5WH04M,12652.p +1 x(292436,326)EG11G04M,12741.p +1 x(297442,1190)YD5WH04M,12769.p
+  +1 x(297234,316)YD5WH04M,12830.p +1 x(290378,387)YD5WH04M,12854.p +1 x(285624,558)YD5WH04M,12889.p +1 x(290761,643)YD5WH04M,12948.p
+  +1 x(290583,643)YD5WH04M,13003.p +1 x(291367,297)YD5WH04M,13226.p +1 x(275809,180)YD5WH04M,13279.p +1 x(293177,1140)YD5WH04M,15595.p
+  +1 x(302592,180)YD5WH04M,19138.p +1 x(288381,1881)YD5WH04M,19772.p +1 x(294303,1820)YD5WH04M,19829.p
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+  +1 x(282099,735)YD5WH04M,14433.p +1 x(292436,389)YD5WH04M,14514.p +1 x(275809,234)YD5WH04M,15147.p +1 x(292908,1009)YD5WH04M,16104.p
+  +1 x(297442,1244)YD5WH04M,19304.p +1 x(293177,1194)YD5WH04M,19522.p +1 x(302592,234)YD5WH04M,19627.p
+  +1 x(294303,1874)YD5WH04M,20124.p <= +1
+ slot(YD5WH04M,36109): +1 t_x(294303,1929)YD5WH04M,1792.o +1 x(290015,68)YD5WH04M,11431.p +1 x(292908,1064)YD5WH04M,14530.p
+  +1 x(282099,831)EG11G04M,15960.p +1 x(278037,169)YD5WH04M,16385.p +1 x(290738,290)YD5WH04M,17059.p +1 x(297622,2089)YD5WH04M,19247.p
+  <= +1
+ slot(YD5WH04M,36218): +1 t_x(290015,124)BR204M,1232.o +1 x(276122,81)EG11G04M,9205.p +1 x(290738,399)YD5WH04M,9213.p
+  +1 x(292992,1778)YD5WH04M,12679.p +1 x(278037,278)YD5WH04M,13302.p +1 x(291367,515)YD5WH04M,14833.p
+  +1 x(293177,1358)YD5WH04M,16759.p +1 x(292231,758)YD5WH04M,16803.p +1 x(282099,899)YD5WH04M,17083.p
+  +1 x(297622,2198)YD5WH04M,18989.p <= +1
+ slot(YD5WH04M,36272): +1 t_x(297622,2252)YD5WH04M,2333.o +1 x(276122,152)YD5WH04M,11154.p +1 x(292436,607)YD5WH04M,17188.p
+  +1 x(290015,215)BR204M,18010.p +1 x(297442,1462)YD5WH04M,19799.p <= +1
+ slot(YD5WH04M,36327): +1 t_x(302592,180)YD5WH04M,2708.o +1 x(292231,867)YD5WH04M,9380.p +1 x(292544,2)EG11G04M,10565.p
+  +1 x(290738,508)YD5WH04M,11203.p +1 x(276122,207)YD5WH04M,12607.p +1 x(292908,1282)YD5WH04M,17313.p
+  +1 x(297622,2307)YD5WH04M,18097.p +1 x(297442,1517)YD5WH04M,18730.p +1 x(290015,286)YD5WH04M,18800.p
+  +1 x(292436,641)EG11G04M,18964.p +1 x(278037,387)YD5WH04M,18972.p +1 x(282099,1008)YD5WH04M,19489.p
+  <= +1
+ slot(YD5WH04M,36436): +1 t_x(292544,197)YD5WH04M,1552.o +1 x(293757,207)KFZ4404M,9566.p +1 x(298255,76)YD5WH04M,10527.p
+  +1 x(292544,81)EG11G04M,12194.p +1 x(276122,316)YD5WH04M,14113.p +1 x(290738,617)YD5WH04M,16032.p +1 x(292908,1391)YD5WH04M,18089.p
+  <= +1
+ slot(YD5WH04M,36490): +1 t_x(298255,130)YD5WH04M,2401.o +1 x(292231,1022)EG11G04M,11406.p +1 x(293177,1622)EG11G04M,11688.p
+  +1 x(285820,18)YD5WH04M,15079.p +1 x(282099,1146)EG11G04M,19879.p <= +1
+ slot(YD5WH04M,36545): +1 t_x(285820,18)YD5WH04M,789.o +1 x(300476,21)YD5WH04M,13647.p +1 x(291367,842)YD5WH04M,16051.p
+  +1 x(282099,1225)EG11G04M,20177.p <= +1
+ slot(YH5MH04M,18063): +1 t_x(279163,0),280.o +1 t_x(287185,28)YH5MH04M,7767 <= +1
+ slot(YH5MH04M,18126): +1 t_x(287185,91)YH5MH04M,920.o +1 t_x(279349,0),7548 <= +1
+ slot(YH5MH04M,18189): +1 t_x(279349,0),295.o <= +1
+ slot(YH5MH04M,18252): <= +1
+ slot(YH5MH04M,18442): <= +1
+ slot(YH5MH04M,18505): +1 x(281989,115)KHVL104E,11323.p +1 x(279163,21)KHVL104E,12238.p +1 x(279163,95)KHVL104E,13993.p
+  <= +1
+ slot(YH5MH04M,18631): +1 t_x(272287,0),130.o +1 x(281989,177)YH5MH04M,12877.p +1 x(291656,90)KHVL104E,13129.p
+  <= +1
+ slot(YH5MH04M,18694): +1 t_x(285187,0),723.o +1 x(282278,95)KSPE1P04,12113.p +1 x(279163,215)YH5MH04M,15428.p
+  +1 x(281989,240)YH5MH04M,16188.p +1 x(291656,163)KHVL104E,16262.p <= +1
+ slot(YH5MH04M,18757): +1 x(282278,167)YH5MH04M,10079.p +1 x(281989,303)YH5MH04M,18360.p <= +1
+ slot(YH5MH04M,18821): +1 t_x(281989,367)YH5MH04M,471.o +1 x(291656,297)YH5MH04M,10377.p +1 x(285187,14)YH5MH04M,18236.p
+  <= +1
+ slot(YH5MH04M,18884): +1 t_x(291656,360)YH5MH04M,1443.o +1 x(282278,294)YH5MH04M,13533.p +1 x(291656,384)KHVL104E,19086.p
+  <= +1
+ slot(YH5MH04M,18947): <= +1
+ slot(YH5MH04M,19010): +1 t_x(282278,401)KSPE1P04,485.o +1 x(272287,19)RMZU04E,11146.p +1 x(272287,71)LELVL04M,18346.p
+  +1 x(291656,457)KHVL104E,19614.p <= +1
+ slot(YH5MH04M,19073): +1 x(291656,604)KHVL104E,14381.p +1 x(281989,703)KHVL104E,14423.p +1 x(282278,478)KSPE1P04,14955.p
+  +1 x(272287,174)LELVL04M,15837.p +1 x(291656,530)KHVL104E,17175.p +1 x(281989,619)YH5MH04M,17270.p <= +1
+ slot(YH5MH04M,19263): +1 t_x(278322,0),243.o +1 x(278855,6)KHVL104E,9591.p +1 x(290528,3)YBOLN04M,10095.p
+  +1 x(290528,32)YH5MH04M,12713.p <= +1
+ slot(YH5MH04M,19326): +1 t_x(291796,0),1453.o +1 x(278855,58)YH5MH04M,13138.p +1 x(290528,93)YBOLN04M,14018.p
+  +1 x(272287,361)YH5MH04M,14221.p <= +1
+ slot(YH5MH04M,19389): +1 t_x(278855,121)YH5MH04M,266.o +1 t_x(291238,0),7937 +1 x(278322,0),11909.p +1 x(290528,138)YBOLN04M,11993.p
+  +1 x(281185,19)YH5MH04M,12432.p <= +1
+ slot(YH5MH04M,19452): +1 t_x(291238,37)YH5MH04M,1380.o +1 x(272287,472)YBOLN04M,12492.p +1 x(281185,60)KFZ4404E,13996.p
+  +1 x(278855,153)KHVL104E,13997.p +1 x(278322,63)YH5MH04M,13998.p <= +1
+ slot(YH5MH04M,19515): +1 t_x(290528,274)YBOLN04M,1288.o +1 x(279193,12)YH5MH04M,11169.p +1 x(291238,100)YH5MH04M,15441.p
+  +1 x(278855,227)KHVL104E,15452.p +1 x(281185,130)KFZ4404E,15460.p +1 x(278322,126)YH5MH04M,16054.p +1 x(290528,284)YH5MH04M,18785.p
+  <= +1
+ slot(YH5MH04M,19578): +1 t_x(279193,123)KHVL104E,283.o +1 x(279756,14)YH5MH04M,9059.p +1 x(279804,50)KHVL104E,12549.p
+  +1 x(279193,50)KHVL104E,12895.p +1 x(285863,2655)YH5MH04M,13835.p +1 x(291796,176)YH5MH04M,16538.p +1 x(291238,163)YH5MH04M,16911.p
+  +1 x(278855,300)KHVL104E,16943.p +1 x(290528,319)YBOLN04M,16959.p +1 x(278322,189)YH5MH04M,16998.p +1 x(281185,201)KFZ4404E,17004.p
+  +1 x(290528,347)YH5MH04M,19416.p <= +1
+ slot(YH5MH04M,19705): +1 t_x(278386,65)EGNOR04M,244.o +1 x(279804,123)KHVL104E,9658.p +1 x(279592,71)KHVL104E,10191.p
+  +1 x(269231,115)YH5MH04M,10305.p +1 x(285863,2766)YBOLN04M,15211.p +1 x(279193,197)KHVL104E,17978.p
+  +1 x(278855,374)KHVL104E,18066.p +1 x(291238,290)YH5MH04M,18406.p <= +1
+ slot(YH5MH04M,19768): +1 t_x(281185,0),421.o +1 x(279592,140)YH5MH04M,10845.p +1 x(278386,136)YH5MH04M,10847.p
+  +1 x(279756,181)KSPE1P04,10981.p +1 x(269231,178)YH5MH04M,11268.p +1 x(279804,192)YH5MH04M,11638.p +1 x(290528,537)YH5MH04M,18008.p
+  +1 x(279193,265)YH5MH04M,19449.p <= +1
+ slot(YH5MH04M,19831): +1 t_x(291494,0),1414.o +1 x(281293,2)YH5MH04M,11427.p +1 x(278386,199)YH5MH04M,14321.p
+  +1 x(269231,241)YH5MH04M,14333.p +1 x(279804,255)YH5MH04M,19521.p +1 x(279592,203)YH5MH04M,19560.p <= +1
+ slot(YH5MH04M,19894): +1 t_x(279592,266)YH5MH04M,312.o +1 t_x(279398,0),7550 +1 x(291027,17)YBOLN04M,9029.p
+  +1 x(281293,65)YH5MH04M,17479.p +1 x(269231,304)YH5MH04M,18897.p <= +1
+ slot(YH5MH04M,19957): +1 t_x(279398,24)YH5MH04M,298.o +1 t_x(279467,0),7552 +1 x(281293,128)YH5MH04M,16216.p
+  +1 x(279193,454)YH5MH04M,18746.p +1 x(291494,47)YH5MH04M,18781.p +1 x(279804,381)YH5MH04M,18864.p +1 x(291027,60)YH5MH04M,19534.p
+  <= +1
+ slot(YH5MH04M,20021): +1 t_x(279243,35)KSPE1P04,285.o +1 t_x(279259,0),7546 +1 x(279756,457)YH5MH04M,14219.p
+  +1 x(279592,439)KHVL104E,14476.p +1 x(291027,107)YBOLN04M,14508.p +1 x(279398,88)YH5MH04M,14760.p +1 x(278386,365)EGNOR04M,18792.p
+  +1 x(291027,152)YBOLN04M,20351.p <= +1
+ slot(YH5MH04M,20147): +1 t_x(279467,101)YH5MH04M,305.o +1 x(279243,112)KSPE1P04,9508.p +1 x(291027,243)YBOLN04M,18716.p
+  <= +1
+ slot(YH5MH04M,20210): +1 t_x(269231,219)YBOLN04M,107.o +1 x(279279,8)YH5MH04M,9247.p +1 x(291027,288)YBOLN04M,12399.p
+  +1 x(279592,582)YH5MH04M,12553.p +1 x(278386,578)YH5MH04M,12576.p +1 x(279467,164)YH5MH04M,12837.p +1 x(279243,175)YH5MH04M,12839.p
+  +1 x(279398,277)YH5MH04M,12863.p +1 x(291494,300)YH5MH04M,12879.p +1 x(279756,640)KHVL104E,12922.p +1 x(281293,363)KFZ4404E,12936.p
+  <= +1
+ slot(YH5MH04M,20273): +1 t_x(279804,540)KHVL104E,330.o +1 x(291027,376)YH5MH04M,10978.p +1 x(279279,62)YBOLN04M,11272.p
+  +1 x(279467,227)YH5MH04M,11516.p +1 x(279243,238)YH5MH04M,11526.p +1 x(279398,340)YH5MH04M,11620.p <= +1
+ slot(YH5MH04M,20336): +1 t_x(281293,0),426.o +1 x(279259,14)YH5MH04M,9487.p +1 x(279804,760)YH5MH04M,14537.p
+  +1 x(279193,833)YH5MH04M,14663.p +1 x(291494,426)YH5MH04M,17154.p <= +1
+ slot(YH5MH04M,20400): +1 t_x(279259,78)YH5MH04M,287.o +1 t_x(291554,0),7960 +1 x(289913,45)EGNOR04M,11141.p
+  +1 x(279621,24)KHVL104E,11166.p +1 x(279243,342)KSPE1P04,17984.p +1 x(279592,772)YH5MH04M,17993.p +1 x(279467,354)YH5MH04M,17994.p
+  +1 x(291494,490)YH5MH04M,18093.p +1 x(279398,467)YH5MH04M,18186.p +1 x(279804,824)YH5MH04M,18312.p +1 x(279756,836)YH5MH04M,20197.p
+  +1 x(291027,503)YH5MH04M,20207.p <= +1
+ slot(YH5MH04M,20463): +1 t_x(279756,899)YH5MH04M,327.o +1 t_x(278487,0),7532 +1 x(286682,28)YH5MH04M,12913.p
+  +1 x(279279,287)YBOLN04M,15684.p +1 x(291027,558)YBOLN04M,15730.p +1 x(289913,109)YH5MH04M,15787.p +1 x(279467,417)YH5MH04M,15932.p
+  +1 x(279243,418)KSPE1P04,15947.p +1 x(279259,141)YH5MH04M,15963.p +1 x(279592,806)KHVL104E,15979.p +1 x(291494,553)YH5MH04M,16049.p
+  +1 x(279398,530)YH5MH04M,16101.p <= +1
+ slot(YH5MH04M,20526): +1 t_x(279279,324)YH5MH04M,289.o +1 t_x(279693,48)YH5MH04M,7559 +1 x(279259,204)YH5MH04M,12904.p
+  +1 x(289913,172)YH5MH04M,12940.p +1 x(291554,62)YH5MH04M,13121.p +1 x(278487,55)YH5MH04M,13210.p +1 x(279756,934)KHVL104E,17889.p
+  +1 x(286682,91)YH5MH04M,18282.p +1 x(291027,603)YBOLN04M,19963.p <= +1
+ slot(YH5MH04M,20589): +1 t_x(289913,235)YH5MH04M,1220.o +1 t_x(280192,0),7575 +1 x(279621,214)YH5MH04M,9161.p
+  +1 x(278487,118)YH5MH04M,9268.p +1 x(279693,111)YH5MH04M,9505.p +1 x(286682,124)EBBRA04E,9731.p +1 x(291554,125)YH5MH04M,9754.p
+  +1 x(279834,58)KFZ4404E,9765.p +1 x(279259,267)YH5MH04M,14801.p +1 x(279467,543)YH5MH04M,14832.p +1 x(279756,1007)KHVL104E,19884.p
+  <= +1
+ slot(YH5MH04M,20652): +1 t_x(286682,202)EBBRA04E,859.o +1 t_x(280283,19)YH5MH04M,7576 +1 x(291554,188)YH5MH04M,12235.p
+  +1 x(279279,423)YBOLN04M,14512.p +1 x(279756,1081)KHVL104E,16828.p +1 x(289913,270)EGNOR04M,16884.p
+  +1 x(279592,1027)$KHVL104E,16898.p +1 x(279467,606)YH5MH04M,16931.p +1 x(279243,617)YH5MH04M,16974.p
+  +1 x(279398,719)YH5MH04M,17085.p +1 x(291027,784)YBOLN04M,17102.p +1 x(279259,330)YH5MH04M,17103.p +1 x(279279,450)YH5MH04M,17128.p
+  <= +1
+ slot(YH5MH04M,20715): +1 t_x(291554,251)YH5MH04M,1426.o +1 t_x(277562,76)YH5MH04M,7524 +1 x(278487,244)YH5MH04M,11388.p
+  +1 x(279693,237)YH5MH04M,11743.p +1 x(279834,199)KFZ4404E,12167.p +1 x(279756,1151)YH5MH04M,18745.p
+  +1 x(289913,345)EGNOR04M,19639.p <= +1
+ slot(YH5MH04M,20778): +1 t_x(278487,307)YH5MH04M,245.o +1 t_x(281905,76)YH5MH04M,7601 +1 x(279693,300)YH5MH04M,16090.p
+  +1 x(291554,314)YH5MH04M,16125.p +1 x(280192,167)YH5MH04M,16151.p +1 x(280283,145)YH5MH04M,16182.p +1 x(286682,343)YH5MH04M,16197.p
+  <= +1
+ slot(YH5MH04M,20842): +1 t_x(291027,945)YH5MH04M,1348.o +1 t_x(279409,117)YH5MH04M,7551 +1 x(279621,465)KHVL104E,14569.p
+  +1 x(279834,331)YH5MH04M,14741.p +1 x(280192,231)YH5MH04M,14766.p +1 x(280283,209)YH5MH04M,14784.p +1 x(279693,364)YH5MH04M,14911.p
+  +1 x(291554,378)YH5MH04M,14966.p +1 x(278487,371)YH5MH04M,15125.p +1 x(279279,640)YH5MH04M,19463.p <= +1
+ slot(YH5MH04M,20905): +1 t_x(279693,427)YH5MH04M,322.o +1 t_x(287978,0),7797 +1 x(279279,693)YBOLN04M,13047.p
+  +1 x(279621,530)YH5MH04M,16007.p +1 x(279834,394)YH5MH04M,16370.p +1 x(279193,1372)KHVL104E,17094.p
+  +1 x(280192,294)YH5MH04M,19946.p +1 x(279279,703)YH5MH04M,19995.p +1 x(280283,272)YH5MH04M,19998.p <= +1
+ slot(YH5MH04M,20968): +1 t_x(280192,357)YH5MH04M,361.o +1 x(281905,266)YH5MH04M,9275.p +1 x(279409,243)YH5MH04M,9316.p
+  +1 x(287978,19)YH5MH04M,9559.p +1 x(280283,335)YH5MH04M,9761.p +1 x(277562,329)YH5MH04M,9797.p +1 x(280021,55)KSPE1P04,9820.p
+  +1 x(279817,199)EGNOR04M,10536.p +1 x(279804,1372)KHVL104E,17079.p +1 x(279693,490)YH5MH04M,17423.p
+  +1 x(279279,739)YBOLN04M,18901.p +1 x(279834,457)YH5MH04M,19024.p +1 x(279756,1375)$KHVL104E,19404.p
+  <= +1
+ slot(YH5MH04M,21031): +1 t_x(280283,398)YH5MH04M,371.o +1 t_x(277803,0),7526 +1 x(279621,656)YH5MH04M,12898.p
+  +1 x(280192,420)YH5MH04M,13053.p +1 x(279834,520)YH5MH04M,13081.p +1 x(279693,553)YH5MH04M,13659.p +1 x(291027,1134)YH5MH04M,17920.p
+  <= +1
+ slot(YH5MH04M,21094): +1 t_x(279834,552)KFZ4404E,334.o +1 t_x(279386,0),7549 +1 x(280192,483)YH5MH04M,11365.p
+  +1 x(280283,461)YH5MH04M,12028.p +1 x(279279,874)YBOLN04M,17809.p +1 x(288404,27)YBOLN04M,18054.p +1 x(288404,72)YBOLN04M,19881.p
+  <= +1
+ slot(YH5MH04M,21157): +1 t_x(288404,107)YH5MH04M,1058.o +1 x(281905,455)YH5MH04M,11321.p +1 x(279409,432)YH5MH04M,11351.p
+  +1 x(287978,208)YH5MH04M,11549.p +1 x(280021,244)EGNOR04M,11774.p +1 x(279817,396)YH5MH04M,11864.p +1 x(277562,518)YH5MH04M,12037.p
+  +1 x(280021,261)YH5MH04M,18003.p +1 x(279834,622)KFZ4404E,18275.p +1 x(280283,524)YH5MH04M,18391.p <= +1
+ slot(YH5MH04M,21221): +1 t_x(277562,582)YH5MH04M,218.o +1 x(281905,519)YH5MH04M,12992.p +1 x(279409,496)YH5MH04M,13021.p
+  +1 x(280021,325)YH5MH04M,13171.p +1 x(287978,272)YH5MH04M,13177.p +1 x(279817,460)YH5MH04M,13524.p +1 x(280283,588)YH5MH04M,17350.p
+  +1 x(280192,610)YH5MH04M,17433.p +1 x(279834,693)KFZ4404E,17463.p +1 x(288404,162)YBOLN04M,18818.p <= +1
+ slot(YH5MH04M,21284): +1 t_x(279817,269)EGNOR04M,331.o +1 x(277803,21)YH5MH04M,9860.p +1 x(288404,207)YBOLN04M,13150.p
+  +1 x(288404,234)YH5MH04M,15378.p +1 x(277562,645)YH5MH04M,16207.p +1 x(279409,559)YH5MH04M,16226.p +1 x(281905,582)YH5MH04M,16250.p
+  +1 x(280021,362)KSPE1P04,16283.p +1 x(279621,906)$KHVL104E,17375.p <= +1
+ slot(YH5MH04M,21347): +1 t_x(280021,515)KSPE1P04,349.o +1 x(277803,84)YH5MH04M,11759.p +1 x(288404,388)YBOLN04M,13870.p
+  +1 x(281905,645)YH5MH04M,14831.p +1 x(277562,708)YH5MH04M,14849.p +1 x(279409,622)YH5MH04M,14860.p +1 x(280021,438)KSPE1P04,15029.p
+  +1 x(287978,398)YH5MH04M,15048.p +1 x(279817,586)YH5MH04M,17409.p +1 x(279621,972)YH5MH04M,19029.p <= +1
+ slot(YH5MH04M,21536): +1 t_x(279621,1161)YH5MH04M,313.o +1 x(279386,43)YH5MH04M,10379.p +1 x(293006,61)YH5MH04M,12239.p
+  +1 x(277803,273)YH5MH04M,13740.p +1 x(279817,687)EGNOR04M,14734.p +1 x(287978,587)YH5MH04M,16420.p +1 x(279409,811)YH5MH04M,17386.p
+  +1 x(281905,834)YH5MH04M,17428.p +1 x(277562,897)YH5MH04M,17480.p +1 x(288404,433)YBOLN04M,19636.p <= +1
+ slot(ZM56704,68400): +1 t_x(302055,0),2655.o +1 x(304054,3)ZM56704,9590.p <= +1
+ slot(ZM56704,68476): +1 t_x(298590,8)ZM56704,2446.o +1 t_x(310755,0),8804 <= +1
+ slot(ZM56704,68553): +1 t_x(310755,0),3489.o <= +1
+ slot(ZM56704,68630): +1 t_x(307650,0),3207.o +1 x(304054,233)ZM56704,11500.p <= +1
+ slot(ZM56704,68707): +1 x(304054,310)ZM56704,12340.p <= +1
+ slot(ZM56704,68784): +1 t_x(311988,0),3576.o +1 x(302055,12)ZM56704,14030.p +1 x(304054,387)ZM56704,16661.p
+  <= +1
+ slot(ZM56704,68861): +1 x(302055,89)ZM56704,15417.p +1 x(311988,61)MAB3404A,15418.p <= +1
+ slot(ZM56704,68938): +1 t_x(304054,510)MAB1204A,2868.o <= +1
+ slot(ZM56704,69015): +1 t_x(306962,0),3141.o +1 t_x(310043,0),8782 +1 x(304054,607)MGY04,13821.p <= +1
+ slot(ZM56704,69092): +1 t_x(309400,0),3373.o +1 x(304054,726)MAB3404A,18542.p +1 x(304054,685)MGY04,20317.p
+  <= +1
+ slot(ZM56704,69169): +1 t_x(310043,0),3431.o +1 x(310635,24)MAB1204A,18594.p <= +1
+ slot(ZM56704,69246): +1 t_x(310635,0),3475.o +1 x(304054,812)MAB3404A,17736.p +1 x(306962,11)ZM56704,18084.p
+  <= +1
+ slot(ZM56704,69323): +1 x(306962,88)ZM56704,18659.p +1 x(304054,898)MAB3404A,19848.p <= +1
+ slot(ZM56704,69400): <= +1
+ slot(ZM56704,69476): <= +1
+ slot(ZM56704,69553): +1 x(304054,1155)MAB3404A,20534.p <= +1
+ slot(ZM56704,69630): +1 t_x(307997,0),3251.o +1 x(304054,1233)ZM56704,20201.p <= +1
+ slot(ZM56704,69707): +1 t_x(302690,0),2721.o +1 x(304054,1311)MGY04,19337.p <= +1
+ slot(ZM56704,69784): +1 t_x(289683,0),1196.o +1 x(307355,14)ZM56704,9880.p <= +1
+ slot(ZM56704,69861): +1 t_x(309281,0),3357.o +1 x(307355,91)ZM56704,11692.p +1 x(304054,1434)MYY04A,15305.p
+  <= +1
+ slot(ZM56704,69938): +1 t_x(306667,0),3115.o +1 x(289683,50)ZM56704,11605.p +1 x(309281,38)ZM56704,18267.p
+  <= +1
+ slot(ZM56704,70015): +1 t_x(291491,3)ZM56704,1413.o +1 x(306667,59)ZM56704,13291.p +1 x(289683,127)ZM56704,13446.p
+  +1 x(309281,115)ZM56704,13469.p <= +1
+ slot(ZM56704,70092): +1 t_x(304568,76)ZM56704,2917.o +1 x(291491,80)ZM56704,14772.p +1 x(306667,136)ZM56704,14828.p
+  +1 x(309281,192)ZM56704,15138.p +1 x(289683,204)ZM56704,15172.p <= +1
+ slot(ZM56704,70169): +1 t_x(307355,0),3185.o +1 t_x(305728,29)ZM56704,8606 +1 x(303049,29)MAB3404A,13204.p
+  <= +1
+ slot(ZM56704,70246): +1 t_x(303049,114)MAB3404A,2764.o +1 t_x(286877,0),7757 +1 x(305728,106)ZM56704,11907.p
+  <= +1
+ slot(ZM56704,70323): +1 t_x(289828,26)MGY04,1208.o +1 t_x(303971,0),8538 +1 x(305728,183)ZM56704,10236.p
+  +1 x(303049,194)ZM56704,10571.p +1 x(308515,2479)ZM56704,17801.p +1 x(312036,3100)ZM56704,18331.p <= +1
+ slot(ZM56704,70400): +1 t_x(305728,260)ZM56704,3022.o +1 t_x(309822,0),8775 +1 x(286877,62)ZM56704,10228.p
+  +1 x(289828,76)MAB3404A,16847.p <= +1
+ slot(ZM56704,70476): +1 t_x(286877,138)ZM56704,884.o +1 t_x(309119,0),8745 +1 x(301365,34)MAB3404A,11932.p
+  +1 x(289828,161)MAB3404A,18150.p <= +1
+ slot(ZM56704,70553): +1 t_x(301365,29)ZM56704,2594.o +1 t_x(307107,0),8661 +1 x(286877,215)ZM56704,16080.p
+  +1 x(305728,413)ZM56704,16308.p +1 x(289828,247)MAB3404A,19817.p <= +1
+ slot(ZM56704,70630): +1 t_x(303971,136)ZM56704,2860.o +1 x(309822,65)ZM56704,10440.p <= +1
+ slot(ZM56704,70707): +1 t_x(309822,142)ZM56704,3413.o +1 x(301365,260)ZM56704,13949.p <= +1
+ slot(ZM56704,70784): +1 t_x(309119,19)ZM56704,3340.o +1 t_x(312975,0),8860 +1 x(289828,489)ZM56704,12570.p
+  <= +1
+ slot(ZM56704,70861): +1 t_x(307107,63)ZM56704,3158.o +1 t_x(300571,0),8387 +1 x(312975,44)ZM56704,10414.p
+  +1 x(309119,96)ZM56704,16043.p <= +1
+ slot(ZM56704,70938): +1 t_x(312975,121)ZM56704,3631.o +1 t_x(308908,0),8736 <= +1
+ slot(ZM56704,71015): +1 t_x(307103,0),3156.o +1 x(308914,115)MAB3404A,10284.p +1 x(300571,35)ZM56704,10487.p
+  <= +1
+ slot(ZM56704,71092): +1 t_x(300571,112)ZM56704,2517.o +1 x(308908,53)ZM56704,10462.p <= +1
+ slot(ZM56704,71169): +1 t_x(308908,130)ZM56704,3323.o +1 x(306204,7)MAB3404A,10395.p +1 x(308914,272)MGY04,13564.p
+  +1 x(307103,54)MAB3404A,13578.p <= +1
+ slot(ZM56704,71246): +1 t_x(308914,350)ZM56704,3324.o +1 x(307103,140)MAB3404A,12017.p +1 x(306204,57)ZM56704,12127.p
+  <= +1
+ slot(ZM56704,71323): +1 t_x(306204,134)ZM56704,3073.o +1 x(307103,225)MAB3404A,16232.p +1 x(308914,427)ZM56704,19699.p
+  <= +1
+ slot(ZM56704,71400): +1 t_x(302685,0),2719.o +1 x(306204,179)MAB3404A,15110.p +1 x(308914,473)MYY04A,20424.p
+  <= +1
+ slot(ZM56704,71476): +1 t_x(307935,0),3243.o +1 x(308511,28)ZM56704,9233.p +1 x(308511,43)MYY04A,11186.p
+  +1 x(308914,555)MYY04A,20577.p <= +1
+ slot(ZM56704,71553): +1 t_x(311413,31)ZM56704,3541.o +1 t_x(292587,0),8007 +1 x(289863,19)MGY04,9933.p
+  <= +1
+ slot(ZM56704,71630): +1 t_x(291519,46)MEK04,1418.o +1 x(290566,4)MYY04A,9318.p +1 x(311413,67)MAB3404A,12522.p
+  <= +1
+ slot(ZM56704,71707): +1 t_x(292587,0),1557.o +1 x(289863,150)MYY04A,10746.p +1 x(290566,87)MYY04A,11271.p
+  +1 x(291519,140)MEK04,11292.p +1 x(307935,67)ZM56704,18905.p +1 x(311413,108)ZM56704,19987.p +1 x(308914,803)MYY04A,20119.p
+  <= +1
+ slot(ZM56704,71784): +1 t_x(307218,55)ZM56704,3173.o +1 x(308511,373)MYY04A,16713.p +1 x(311413,153)MAB3404A,17802.p
+  +1 x(311142,67)MAB3404A,18771.p <= +1
+ slot(ZM56704,71861): +1 t_x(311142,55)ZM56704,3513.o +1 x(308914,965)ZM56704,17627.p +1 x(290566,246)ZM56704,17674.p
+  +1 x(289863,306)ZM56704,17725.p +1 x(311142,132)ZM56704,17727.p +1 x(307218,132)ZM56704,18175.p <= +1
+ slot(ZM56704,71938): +1 t_x(312192,24)MAB3404A,3591.o +1 x(289192,18)ZM56704,9349.p +1 x(289863,383)ZM56704,17043.p
+  +1 x(308511,455)MYY04A,17628.p +1 x(312192,29)ZM56704,20262.p +1 x(311142,209)ZM56704,20263.p +1 x(307218,209)ZM56704,20264.p
+  <= +1
+ slot(ZM56704,72015): +1 t_x(289863,460)ZM56704,1212.o +1 t_x(303077,0),8489 +1 x(292587,16)ZM56704,12523.p
+  +1 x(312192,106)ZM56704,12634.p +1 x(308511,592)MAB04,12959.p +1 x(311142,286)ZM56704,19381.p +1 x(307218,286)ZM56704,19894.p
+  +1 x(308511,567)ZM56704,20030.p <= +1
+ slot(ZM56704,72092): +1 t_x(303077,32)ZM56704,2766.o +1 t_x(307791,32)ZM56704,8686 +1 x(292587,93)ZM56704,17748.p
+  +1 x(312192,183)ZM56704,18958.p +1 x(307218,363)ZM56704,19056.p +1 x(289863,537)ZM56704,20044.p <= +1
+ slot(ZM56704,72169): +1 t_x(307791,109)ZM56704,3225.o +1 t_x(305074,0),8581 +1 x(289192,223)MYY04A,12346.p
+  +1 x(289863,614)ZM56704,12578.p +1 x(290566,548)MAB04,13062.p +1 x(303077,109)ZM56704,17481.p +1 x(312192,231)MEK04,19352.p
+  +1 x(307218,440)ZM56704,19428.p +1 x(308914,1273)ZM56704,20282.p <= +1
+ slot(ZM56704,72246): +1 t_x(305074,0),2963.o +1 t_x(308004,0),8699 +1 x(290550,29)MAB04,9266.p +1 x(309006,36)ZM56704,10474.p
+  +1 x(289192,343)MAB04,15303.p +1 x(307791,186)ZM56704,16264.p +1 x(303077,186)ZM56704,16298.p +1 x(308914,1350)ZM56704,19206.p
+  +1 x(308511,777)MGY04,20256.p +1 x(289863,691)ZM56704,20539.p <= +1
+ slot(ZM56704,72323): +1 t_x(308004,0),3254.o +1 x(312192,414)ZM56704,10789.p +1 x(290550,101)MAB04,11083.p
+  +1 x(307791,263)ZM56704,11111.p +1 x(303077,263)ZM56704,11124.p +1 x(309006,113)ZM56704,12193.p +1 x(289863,767)MAB04,15314.p
+  +1 x(308914,1427)ZM56704,18483.p +1 x(308511,856)MGY04,19186.p +1 x(290566,708)ZM56704,20252.p +1 x(289863,768)ZM56704,20254.p
+  <= +1
+ slot(ZM56704,72400): +1 t_x(309006,153)MAB3404A,3330.o +1 x(289192,459)MGY04,10744.p +1 x(308914,1504)ZM56704,14117.p
+  +1 x(308511,934)MGY04,18457.p +1 x(290566,785)ZM56704,19189.p +1 x(289863,845)ZM56704,19217.p <= +1
+ slot(ZM56704,72476): +1 x(305074,66)ZM56704,11085.p +1 x(309006,239)MAB3404A,12730.p +1 x(290550,297)MGY04,12739.p
+  +1 x(308511,1012)MGY04,14926.p +1 x(308004,65)ZM56704,15151.p +1 x(308914,1576)MAB04,15411.p +1 x(289863,921)ZM56704,18473.p
+  +1 x(289192,537)MGY04,18500.p +1 x(290566,861)ZM56704,20525.p <= +1
+ slot(ZM56704,72553): +1 t_x(308511,1091)MGY04,3296.o +1 x(289192,615)MGY04,13811.p +1 x(289863,998)ZM56704,13906.p
+  +1 x(290550,338)ZM56704,13961.p +1 x(290566,938)ZM56704,15006.p +1 x(308914,1648)MAB04,16429.p +1 x(305074,143)ZM56704,18379.p
+  +1 x(290566,908)MAB04,18463.p +1 x(290550,312)MYY04A,19053.p +1 x(308004,142)ZM56704,20223.p <= +1
+ slot(ZM56704,72630): +1 t_x(290566,993)MYY04A,1294.o +1 t_x(303652,0),8520 +1 x(290566,1052)MAB04,15340.p
+  +1 x(308004,219)ZM56704,19552.p +1 x(305074,220)ZM56704,19637.p +1 x(290566,1015)ZM56704,20024.p +1 x(308511,1168)MAB04,20412.p
+  <= +1
+ slot(ZM56704,72707): +1 t_x(303652,0),2825.o +1 x(290550,454)MGY04,15454.p +1 x(290566,1092)ZM56704,16425.p
+  +1 x(290566,1124)MAB04,20439.p <= +1
+ slot(ZM56704,72784): <= +1
+ slot(ZM56704,72861): +1 x(289192,919)MAB04,18159.p +1 x(308511,1384)MAB04,19692.p <= +1
+ slot(ZM56704,72938): +1 t_x(289192,1046)MYY04A,1138.o +1 x(290566,1340)MAB04,19685.p +1 x(289192,991)MAB04,19721.p
+  +1 x(289863,1415)MAB04,19726.p +1 x(290550,749)MAB04,19761.p <= +1
+ slot(ZM56704,73015): +1 x(289192,1129)MYY04A,20265.p +1 x(289192,1095)ZM56704,20516.p <= +1
+ slot(ZM56704,73092): +1 x(290550,889)MYY04A,17926.p <= +1
+ slot(ZM56704,73169): +1 x(289192,1249)ZM56704,16941.p <= +1
+ slot(ZM56704,73246): +1 t_x(309684,50)MAB3404A,3401.o +1 t_x(289160,0),7841 +1 x(290550,1001)MGY04,16801.p
+  <= +1
+ slot(ZM56704,73323): +1 t_x(289160,0),1132.o +1 t_x(307977,0),8694 +1 x(308371,24)ZM56704,9575.p +1 x(309684,136)MAB3404A,15845.p
+  +1 x(289192,1403)ZM56704,20406.p <= +1
+ slot(ZM56704,73400): +1 t_x(290550,1158)MGY04,1291.o +1 t_x(307831,0),8688 +1 x(289192,1476)MGY04,20034.p
+  <= +1
+ slot(ZM56704,73476): +1 t_x(307977,0),3245.o +1 x(308371,149)MYY04A,10873.p +1 x(308371,177)ZM56704,12453.p
+  +1 x(289192,1554)MGY04,19329.p +1 x(290550,1236)MGY04,20036.p <= +1
+ slot(ZM56704,73553): +1 t_x(307831,0),3227.o +1 x(306388,13)ZM56704,10591.p +1 x(290550,1314)MGY04,19181.p
+  <= +1
+ slot(ZM56704,73630): +1 t_x(306388,68)MAB3404A,3094.o +1 x(306388,90)ZM56704,17474.p +1 x(289160,18)ZM56704,17946.p
+  <= +1
+ slot(ZM56704,73707): +1 x(306388,153)MAB3404A,14034.p +1 x(307977,29)ZM56704,17974.p +1 x(308371,408)ZM56704,19737.p
+  <= +1
+ slot(ZM56704,73784): +1 x(290666,56)MAB04,10127.p +1 x(307831,44)ZM56704,18241.p +1 x(308371,478)MYY04A,20574.p
+  <= +1
+ slot(ZM56704,73861): +1 t_x(305375,0),2982.o +1 x(290666,128)MAB04,11167.p <= +1
+ slot(ZM56704,73938): +1 t_x(302632,0),2711.o +1 x(290666,200)MAB04,12906.p +1 x(305375,18)ZM56704,12958.p
+  <= +1
+ slot(ZM56704,74015): +1 t_x(308371,716)ZM56704,3282.o +1 t_x(309437,0),8758 +1 x(305375,95)ZM56704,14827.p
+  +1 x(290666,272)MAB04,15811.p <= +1
+ slot(ZM56704,74092): +1 t_x(290666,344)MAB04,1307.o +1 x(308371,793)ZM56704,17582.p +1 x(290666,380)MGY04,18221.p
+  <= +1
+ slot(ZM56704,74169): +1 t_x(309437,0),3375.o +1 x(290666,416)MAB04,19417.p +1 x(308371,870)ZM56704,20271.p
+  <= +1
+ slot(ZM56704,74246): +1 x(302632,71)ZM56704,14816.p +1 x(308371,947)ZM56704,19204.p <= +1
+ slot(ZM56704,74323): +1 x(308371,1024)ZM56704,20055.p <= +1
+ f_262805: +1 t_x(262805,0),1.o +1 t_x(262805,807)$MRAE04,3781 = +1
+ f_262806: +1 t_x(262806,0),2.o +1 t_x(262806,507)$MRAE04,3782 = +1
+ f_262808: +1 t_x(262808,0),3.o +1 t_x(262808,2084)$MRAE04,3783 = +1
+ f_262875: +1 t_x(262875,264)EBBRA04E,4.o +1 t_x(262875,4021)$EBBRA04E,3784 +1 t_x(262875,0),7457 +1 x(262875,186)EBBRA04E,10411.p
+  +1 x(262875,342)EBBRA04E,13097.p +1 x(262875,421)EBBRA04E,14369.p = +1
+ f_262897: +1 t_x(262897,0),5.o +1 t_x(262897,1873)$EBBRA04E,3785 +1 x(262897,73)EBBRA04E,17185.p = +1
+ f_262913: +1 t_x(262913,0),6.o +1 t_x(262913,11486)$RQXSI04E,3786 = +1
+ f_262946: +1 t_x(262946,560)RQXSI04E,7.o +1 t_x(262946,6155)$RQXSI04E,3787 +1 t_x(262946,0),7458 +1 x(262946,73)RQXSI04E,9776.p
+  +1 x(262946,365)RQXSI04E,11829.p +1 x(262946,463)RQXSI04E,12360.p +1 x(262946,171)RQXSI04E,14701.p +1 x(262946,657)RQXSI04E,15852.p
+  +1 x(262946,755)RQXSI04E,18927.p +1 x(262946,268)RQXSI04E,19503.p = +1
+ f_263003: +1 t_x(263003,0),8.o +1 t_x(263003,13871)$KFZ4404M,3788 = +1
+ f_263004: +1 t_x(263004,947)RQXSI04E,9.o +1 t_x(263004,3985)$RQXSI04E,3789 +1 x(263004,272)RQXSI04E,9420.p
+  +1 x(263004,835)RQXSI04E,10848.p +1 x(263004,385)RQXSI04E,13020.p +1 x(263004,497)RQXSI04E,14551.p +1 x(263004,1285)RQXSI04E,16921.p
+  +1 x(263004,1510)RQXSI04E,17907.p +1 x(263004,1060)RQXSI04E,18789.p = +1
+ f_263012: +1 t_x(263012,0),10.o +1 t_x(263012,11592)$RQXSI04E,3790 = +1
+ f_263107: +1 t_x(263107,22)BR204M,11.o +1 t_x(263107,3107)$BR204M,3791 +1 x(263107,112)BR204M,19969.p
+  = +1
+ f_263142: +1 t_x(263142,0),12.o +1 t_x(263142,3139)$RFBRT04M,3792 +1 t_x(263142,0),7459 = +1
+ f_263168: +1 t_x(263168,65)RFBRT04M,13.o +1 t_x(263168,2183)$RFBRT04M,3793 +1 x(263168,65)RFBRT04M,15119.p
+  = +1
+ f_263196: +1 t_x(263196,1237)RQXSI04E,14.o +1 t_x(263196,2137)$RQXSI04E,3794 +1 x(263196,562)RQXSI04E,9361.p
+  +1 x(263196,787)RQXSI04E,11067.p +1 x(263196,449)RQXSI04E,12942.p +1 x(263196,1124)RQXSI04E,14532.p
+  +1 x(263196,899)RQXSI04E,15905.p +1 x(263196,674)RQXSI04E,17129.p +1 x(263196,1012)RQXSI04E,18852.p
+  +1 x(263196,1462)RQXSI04E,19394.p = +1
+ f_263206: +1 t_x(263206,0),15.o +1 t_x(263206,8504)$LELVL04M,3795 +1 x(263206,39)LELVL04M,15008.p = +1
+ f_263212: +1 t_x(263212,0),16.o +1 t_x(263212,3306)$RFBRT04M,3796 = +1
+ f_263249: +1 t_x(263249,0),17.o +1 t_x(263249,3505)$RFBRT04M,3797 = +1
+ f_263266: +1 t_x(263266,0),18.o +1 t_x(263266,1690)$MM204,3798 = +1
+ f_263276: +1 t_x(263276,0),19.o +1 t_x(263276,6640)$LCES004M,3799 = +1
+ f_263279: +1 t_x(263279,151)KFZ4404M,20.o +1 t_x(263279,12686)$KFZ4404M,3800 +1 t_x(263279,12)KFZ4404M,7460
+  +1 x(263279,81)KFZ4404M,10608.p +1 x(263279,220)KFZ4404M,19071.p = +1
+ f_263280: +1 t_x(263280,91)MM304,21.o +1 t_x(263280,9060)$LEBAS04M,3801 = +1
+ f_263290: +1 t_x(263290,0),22.o +1 t_x(263290,9600)$LGKFN04,3802 = +1
+ f_263294: +1 t_x(263294,0),23.o +1 t_x(263294,12180)$LEBAS04M,3803 = +1
+ f_263297: +1 t_x(263297,0),24.o +1 t_x(263297,480)$YB3EH04M,3804 +1 t_x(263297,0),7461 = +1
+ f_263298: +1 t_x(263298,245)LELVL04M,25.o +1 t_x(263298,3858)$LELVL04M,3805 +1 t_x(263298,0),7462 +1 x(263298,38)LELVL04M,10325.p
+  +1 x(263298,141)LELVL04M,13705.p = +1
+ f_263306: +1 t_x(263306,2040)LCES004,26.o +1 t_x(263306,17760)$LCES004,3806 +1 t_x(263306,1590)LCES004,7463
+  +1 x(263306,2811)LCES004,9148.p +1 x(263306,1740)LCES004,12844.p +1 x(263306,1890)LCES004,14133.p +1 x(263306,2490)LCES004,15315.p
+  +1 x(263306,2190)LCES004,16478.p = +1
+ f_263313: +1 t_x(263313,252)RFBRT04M,27.o +1 t_x(263313,1629)$RFBRT04M,3807 +1 x(263313,146)RFBRT04M,10322.p
+  = +1
+ f_263316: +1 t_x(263316,0),28.o +1 t_x(263316,1071)$LEBAS04M,3808 = +1
+ f_263323: +1 t_x(263323,32)LEBAS04M,29.o +1 t_x(263323,7092)$BKED1204,3809 +1 x(263323,124)LEBAS04M,12185.p
+  +1 x(263323,32)LEBAS04M,19139.p = +1
+ f_263329: +1 t_x(263329,0),30.o +1 t_x(263329,4487)$LELVU04,3810 +1 x(263329,51)BKED1204,16121.p = +1
+ f_263330: +1 t_x(263330,0),31.o +1 t_x(263330,3217)$BR204M,3811 = +1
+ f_263332: +1 t_x(263332,0),32.o +1 t_x(263332,2184)$MM204,3812 = +1
+ f_263339: +1 t_x(263339,289)LCES004M,33.o +1 t_x(263339,1339)$LCES004M,3813 +1 x(263339,139)LCES004M,10389.p
+  = +1
+ f_263346: +1 t_x(263346,59)GL4W04M,34.o +1 t_x(263346,897)$GL4W04M,3814 = +1
+ f_263350: +1 t_x(263350,110)RFBRT04M,35.o +1 t_x(263350,534)$RFBRT04M,3815 +1 t_x(263350,4)RFBRT04M,7464
+  = +1
+ f_263351: +1 t_x(263351,0),36.o +1 t_x(263351,2806)$RFBRT04M,3816 +1 x(263351,53)RFBRT04M,11283.p = +1
+ f_263367: +1 t_x(263367,181)RFBRT04M,37.o +1 t_x(263367,2723)$RFBRT04M,3817 +1 t_x(263367,0),7465 +1 x(263367,75)RFBRT04M,10201.p
+  = +1
+ f_263370: +1 t_x(263370,352)RFBRT04M,38.o +1 t_x(263370,1200)$RFBRT04M,3818 +1 t_x(263370,0),7466 +1 x(263370,247)RFBRT04M,11806.p
+  +1 x(263370,35)RFBRT04M,13626.p = +1
+ f_263376: +1 t_x(263376,18)LEBAS04M,39.o +1 t_x(263376,5280)$LEBAS04M,3819 = +1
+ f_263389: +1 t_x(263389,17)MM304,40.o +1 t_x(263389,6780)$LEBAS04M,3820 +1 x(263389,17)MM304,10544.p
+  = +1
+ f_263410: +1 t_x(263410,1535)LGKFN04,41.o +1 t_x(263410,27392)$LCES004,3821 +1 x(263410,272)LCES004M,8999.p
+  +1 x(263410,949)LGKFN04,10906.p +1 x(263410,422)LCES004M,12501.p +1 x(263410,1284)LGKFN04,13987.p +1 x(263410,1870)LGKFN04,16630.p
+  +1 x(263410,3210)LGKFN04,17817.p +1 x(263410,2121)LGKFN04,18568.p +1 x(263410,2289)LGKFN04,19271.p +1 x(263410,1472)$LCES004M,19727.p
+  +1 x(263410,1619)LGKFN04,20064.p = +1
+ f_263412: +1 t_x(263412,167)LCES004M,42.o +1 t_x(263412,11117)$LCES004M,3822 +1 x(263412,17)LCES004M,10173.p
+  = +1
+ f_263418: +1 t_x(263418,381)BKED1204,43.o +1 t_x(263418,751)$BKED1204,3823 +1 x(263418,12)BKED1204,9719.p
+  +1 x(263418,197)BKED1204,11910.p = +1
+ f_263421: +1 t_x(263421,204)LCES004M,44.o +1 t_x(263421,804)$LCES004M,3824 +1 x(263421,54)LCES004M,10490.p
+  +1 x(263421,354)LCES004M,11584.p = +1
+ f_263439: +1 t_x(263439,2891)YB3EH04A,45.o +1 t_x(263439,15320)$LCES004,3825 +1 x(263439,2014)YB3EH04A,9200.p
+  +1 x(263439,2706)YB3EH04A,10803.p +1 x(263439,2383)YB3EH04A,12862.p +1 x(263439,2605)LCES004,15085.p
+  +1 x(263439,3076)YB3EH04A,15331.p +1 x(263439,3214)YB3EH04A,16563.p +1 x(263439,2198)YB3EH04A,17880.p
+  +1 x(263439,3399)YB3EH04A,19528.p = +1
+ f_263463: +1 t_x(263463,370)LEBAS04A,46.o +1 t_x(263463,7551)$RMZSI04,3826 +1 x(263463,278)LEBAS04A,12180.p
+  +1 x(263463,463)LEBAS04A,13676.p = +1
+ f_263476: +1 t_x(263476,76)EBEEC04M,47.o +1 t_x(263476,2031)$EBEEC04M,3827 = +1
+ f_263492: +1 t_x(263492,0),48.o +1 t_x(263492,2530)$MM204,3828 = +1
+ f_263498: +1 t_x(263498,0),49.o +1 t_x(263498,5050)$BKED1204,3829 = +1
+ f_263502: +1 t_x(263502,145)LEBAS04M,50.o +1 t_x(263502,3653)$LEBAS04M,3830 +1 t_x(263502,0),7467 = +1
+ f_263503: +1 t_x(263503,436)RNS04M,51.o +1 t_x(263503,3436)$RNS04M,3831 +1 t_x(263503,0),7468 +1 x(263503,36)RNS04M,9687.p
+  +1 x(263503,336)RNS04M,11850.p +1 x(263503,136)RNS04M,13681.p +1 x(263503,536)RNS04M,17419.p = +1
+ f_263515: +1 t_x(263515,584)LGKFN04,52.o +1 t_x(263515,26109)$LCES004,3832 +1 x(263515,166)LGKFN04,9589.p
+  +1 x(263515,501)LGKFN04,11213.p +1 x(263515,249)LGKFN04,12985.p +1 x(263515,417)LGKFN04,14629.p +1 x(263515,1505)LGKFN04,15564.p
+  +1 x(263515,333)LGKFN04,16829.p +1 x(263515,1673)LGKFN04,17716.p +1 x(263515,1756)LGKFN04,19104.p +1 x(263515,752)LGKFN04,19192.p
+  +1 x(263515,668)LGKFN04,19979.p = +1
+ f_263516: +1 t_x(263516,226)LEBAS04M,53.o +1 t_x(263516,3180)$LEBAS04M,3833 +1 t_x(263516,0),7469 +1 x(263516,133)LEBAS04M,10250.p
+  +1 x(263516,410)LEBAS04M,17075.p +1 x(263516,503)LEBAS04M,18207.p +1 x(263516,318)LEBAS04M,18909.p = +1
+ f_263558: +1 t_x(263558,0),54.o +1 t_x(263558,2284)$RNS04M,3834 = +1
+ f_263563: +1 t_x(263563,0),55.o +1 t_x(263563,7038)$LEBAS04A,3835 = +1
+ f_263570: +1 t_x(263570,257)LELVU04,56.o +1 t_x(263570,2520)$LELVU04,3836 +1 x(263570,60)LELVU04,9904.p
+  +1 x(263570,454)LELVU04,14865.p +1 x(263570,159)LELVU04,16329.p = +1
+ f_263574: +1 t_x(263574,0),57.o +1 t_x(263574,1789)$RNS04M,3837 +1 x(263574,189)RNS04M,15089.p = +1
+ f_263580: +1 t_x(263580,2953)LCES004,58.o +1 t_x(263580,19273)$LCES004,3838 +1 t_x(263580,2203)LCES004,7470
+  +1 x(263580,4324)LCES004,9033.p +1 x(263580,2353)LCES004,11305.p +1 x(263580,2503)LCES004,13248.p +1 x(263580,4003)LCES004,15338.p
+  +1 x(263580,3703)LCES004,16501.p +1 x(263580,3103)LCES004,19348.p +1 x(263580,3253)LCES004,19796.p +1 x(263580,3403)LCES004,20133.p
+  = +1
+ f_263584: +1 t_x(263584,180)LEBAS04A,59.o +1 t_x(263584,6457)$LEBAS04A,3839 +1 t_x(263584,87)LEBAS04A,7471
+  = +1
+ f_263587: +1 t_x(263587,1255)LCES004M,60.o +1 t_x(263587,5455)$LCES004M,3840 +1 t_x(263587,1105)LCES004M,7472
+  +1 x(263587,55)LCES004M,9090.p +1 x(263587,505)LCES004M,10928.p +1 x(263587,655)LCES004M,13084.p +1 x(263587,805)LCES004M,14602.p
+  = +1
+ f_263593: +1 t_x(263593,2322)LOVN1504,61.o +1 t_x(263593,21512)$LCES004,3841 +1 x(263593,322)LOVN1504,8933.p
+  +1 x(263593,242)LCES004,10775.p +1 x(263593,179)LOVN1504,12721.p +1 x(263593,2922)KWUR1C04,13883.p +1 x(263593,6188)KWUR1C04,15699.p
+  +1 x(263593,5910)KWUR1C04,16960.p +1 x(263593,1036)LOVN1504,20193.p = +1
+ f_263594: +1 t_x(263594,1355)LCES004M,62.o +1 t_x(263594,4505)$LCES004M,3842 +1 t_x(263594,905)LCES004M,7473
+  +1 x(263594,1205)LCES004M,10042.p +1 x(263594,1505)LCES004M,13293.p +1 x(263594,1655)LCES004M,14877.p
+  = +1
+ f_263601: +1 t_x(263601,136)YB3EH04A,63.o +1 t_x(263601,5725)$YB3EH04A,3843 +1 t_x(263601,0),7474 +1 x(263601,89)YB3EH04A,10328.p
+  +1 x(263601,274)YB3EH04A,12778.p +1 x(263601,551)YB3EH04A,14497.p +1 x(263601,736)YB3EH04A,16191.p +1 x(263601,782)YB3EH04A,17127.p
+  +1 x(263601,228)YB3EH04A,18321.p = +1
+ f_263602: +1 t_x(263602,2907)LCES004,64.o +1 t_x(263602,9780)$LCES004,3844 +1 t_x(263602,1189)LCES004,7475
+  +1 x(263602,2735)LCES004,9194.p +1 x(263602,2048)LCES004,10831.p +1 x(263602,1360)LCES004,13000.p +1 x(263602,2220)LCES004,14868.p
+  +1 x(263602,2391)LCES004,15902.p +1 x(263602,2563)LCES004,17659.p +1 x(263602,1876)LCES004,18684.p = +1
+ f_263607: +1 t_x(263607,348)LCES004M,65.o +1 t_x(263607,798)$LCES004M,3845 +1 x(263607,48)LCES004M,10204.p
+  +1 x(263607,498)LCES004M,13624.p +1 x(263607,198)LCES004M,15126.p = +1
+ f_263612: +1 t_x(263612,1981)LCES004,66.o +1 t_x(263612,17401)$LCES004,3846 +1 t_x(263612,1531)LCES004,7476
+  +1 x(263612,2452)LCES004,8989.p +1 x(263612,1681)LCES004,11304.p +1 x(263612,2796)LCES004,13137.p +1 x(263612,2131)LCES004,15309.p
+  +1 x(263612,1831)LCES004,16472.p +1 x(263612,2281)LCES004,19649.p = +1
+ f_263613: +1 t_x(263613,206)$BKED1204,67.o +1 t_x(263613,0),7477 +1 x(263613,21)BKED1204,10581.p = +1
+ f_263621: +1 t_x(263621,189)RMZSI04,68.o +1 t_x(263621,2847)$RMZSI04,3847 +1 x(263621,18)RMZSI04,8997.p
+  +1 x(263621,104)RMZSI04,11470.p = +1
+ f_263638: +1 t_x(263638,558)LEBAS04A,69.o +1 t_x(263638,5820)$LEBAS04A,3848 +1 t_x(263638,281)LEBAS04A,7478
+  +1 x(263638,373)LEBAS04A,9912.p +1 x(263638,466)LEBAS04A,13641.p = +1
+ f_263640: +1 t_x(263640,525)LCES004,70.o +1 t_x(263640,20595)$LCES004,3849 +1 t_x(263640,375)LCES004,7479
+  +1 x(263640,825)LCES004,11838.p +1 x(263640,1425)LCES004,12504.p +1 x(263640,2025)LCES004,13925.p +1 x(263640,5325)LCES004,16097.p
+  +1 x(263640,5025)LCES004,17372.p = +1
+ f_263646: +1 t_x(263646,0),71.o +1 t_x(263646,2003)$LEBAS04A,3850 +1 t_x(263646,0),7480 = +1
+ f_263649: +1 t_x(263649,0),72.o +1 t_x(263649,1320)$CPRFBR04,3851 = +1
+ f_263659: +1 t_x(263659,0),73.o +1 t_x(263659,743)$CPRFBR04,3852 = +1
+ f_263662: +1 t_x(263662,0),74.o +1 t_x(263662,645)$CPRFBR04,3853 = +1
+ f_263699: +1 t_x(263699,175)$RMZSI04,75.o = +1
+ f_263700: +1 t_x(263700,68)LEBAS04A,76.o +1 t_x(263700,438)$LEBAS04A,3854 = +1
+ f_263713: +1 t_x(263713,0),77.o +1 t_x(263713,7809)$LEBAS04A,3855 +1 t_x(263713,0),7481 = +1
+ f_263733: +1 t_x(263733,0),78.o +1 t_x(263733,231)$LEBAS04A,3856 = +1
+ f_263743: +1 t_x(263743,380)LEBAS04A,79.o +1 t_x(263743,9601)$KSLN04A,3857 +1 x(263743,195)LEBAS04A,9897.p
+  +1 x(263743,288)LEBAS04A,13559.p = +1
+ f_263793: +1 t_x(263793,77)KSAL1204,80.o +1 t_x(263793,3362)$KSAL1204,3858 +1 x(263793,414)KSAL1204,11480.p
+  +1 x(263793,246)KSAL1204,13548.p +1 x(263793,162)KSAL1204,14708.p = +1
+ f_263797: +1 t_x(263797,17)KFUL1U04,81.o +1 t_x(263797,2701)$KFUL1U04,3859 = +1
+ f_263800: +1 t_x(263800,0),82.o +1 t_x(263800,3572)$LEBAS04A,3860 = +1
+ f_263814: +1 t_x(263814,175)LEBAS04A,83.o +1 t_x(263814,6360)$LEBAS04A,3861 +1 t_x(263814,83)LEBAS04A,7482
+  = +1
+ f_263816: +1 t_x(263816,388)RMZU04,84.o +1 t_x(263816,3773)$RMZU04,3862 +1 t_x(263816,0),7483 +1 x(263816,49)RMZU04,9894.p
+  +1 x(263816,219)RMZU04,11896.p +1 x(263816,134)RMZU04,13451.p +1 x(263816,303)RMZU04,15153.p +1 x(263816,473)RMZU04,20151.p
+  = +1
+ f_263820: +1 t_x(263820,0),85.o +1 t_x(263820,4547)$LGAVA04,3863 = +1
+ f_263840: +1 t_x(263840,0),86.o +1 t_x(263840,496)$CPRFBR04,3864 = +1
+ f_263859: +1 t_x(263859,124)LEBAS04A,87.o +1 t_x(263859,1140)$LEBAS04A,3865 +1 x(263859,32)LEBAS04A,10553.p
+  = +1
+ f_263860: +1 t_x(263860,1983)LCES004,88.o +1 t_x(263860,6279)$LCES004,3866 +1 t_x(263860,437)LCES004,7484
+  +1 x(263860,1296)LCES004,9004.p +1 x(263860,609)LCES004,10801.p +1 x(263860,1124)LCES004,13016.p +1 x(263860,1468)LCES004,15563.p
+  +1 x(263860,780)LCES004,16767.p +1 x(263860,1811)LCES004,17836.p +1 x(263860,1639)LCES004,18647.p = +1
+ f_263862: +1 t_x(263862,2642)LCES004,89.o +1 t_x(263862,16560)$LCES004,3867 +1 t_x(263862,1290)LCES004,7485
+  +1 x(263862,1611)LCES004,9082.p +1 x(263862,4017)LCES004,11153.p +1 x(263862,1955)LCES004,12669.p +1 x(263862,2127)LCES004,14261.p
+  +1 x(263862,1440)LCES004,16503.p +1 x(263862,3501)LCES004,17803.p = +1
+ f_263866: +1 t_x(263866,3034)LCES004,90.o +1 t_x(263866,14546)$LCES004,3868 +1 t_x(263866,1659)LCES004,7486
+  +1 x(263866,2690)LCES004,9069.p +1 x(263866,2003)LCES004,10923.p +1 x(263866,1831)LCES004,13940.p +1 x(263866,2346)LCES004,15319.p
+  +1 x(263866,2518)LCES004,16543.p +1 x(263866,2862)LCES004,17860.p +1 x(263866,2175)LCES004,18977.p = +1
+ f_263868: +1 t_x(263868,3878)LCES004,91.o +1 t_x(263868,9720)$LCES004,3869 +1 t_x(263868,1816)LCES004,7487
+  +1 x(263868,2675)LCES004,8980.p +1 x(263868,1988)LCES004,10799.p +1 x(263868,3019)LCES004,12817.p +1 x(263868,2160)LCES004,14921.p
+  +1 x(263868,2331)LCES004,15483.p +1 x(263868,3534)LCES004,16660.p +1 x(263868,2503)LCES004,17697.p = +1
+ f_263905: +1 t_x(263905,0),92.o +1 t_x(263905,3122)$MAB1204A,3870 +1 x(263905,80)MAB1204A,13920.p = +1
+ f_263921: +1 t_x(263921,3194)LCES004,93.o +1 t_x(263921,13160)$LCES004,3871 +1 t_x(263921,1648)LCES004,7488
+  +1 x(263921,2850)LCES004,9067.p +1 x(263921,1991)LCES004,10909.p +1 x(263921,1820)LCES004,13976.p +1 x(263921,2507)LCES004,15348.p
+  +1 x(263921,2679)LCES004,16586.p +1 x(263921,2335)LCES004,18147.p +1 x(263921,3022)LCES004,19020.p = +1
+ f_263922: +1 t_x(263922,0),94.o +1 t_x(263922,3528)$GL34W04,3872 = +1
+ f_263926: +1 t_x(263926,0),95.o +1 t_x(263926,12598)$MGY04,3873 = +1
+ f_263931: +1 t_x(263931,62)MYY04A,96.o +1 t_x(263931,15286)$MRAE04,3874 +1 x(263931,62)MYY04A,11449.p
+  +1 x(263931,227)MYY04A,12478.p +1 x(263931,309)MYY04A,13907.p +1 x(263931,474)MYY04A,16930.p = +1
+ f_263958: +1 t_x(263958,1440)LCES004,97.o +1 t_x(263958,4533)$LCES004,3875 +1 t_x(263958,0),7489 +1 x(263958,65)LCES004,9121.p
+  +1 x(263958,409)LCES004,10797.p +1 x(263958,924)LCES004,13126.p +1 x(263958,237)LCES004,14288.p +1 x(263958,753)LCES004,16025.p
+  +1 x(263958,581)LCES004,17267.p +1 x(263958,1096)LCES004,18180.p +1 x(263958,1268)LCES004,19018.p = +1
+ f_263962: +1 t_x(263962,1730)LCES004,98.o +1 t_x(263962,5339)$LCES004,3876 +1 t_x(263962,184)LCES004,7490
+  +1 x(263962,356)LCES004,8974.p +1 x(263962,1215)LCES004,10815.p +1 x(263962,699)LCES004,13409.p +1 x(263962,1043)LCES004,14195.p
+  +1 x(263962,528)LCES004,15667.p +1 x(263962,1387)LCES004,16907.p +1 x(263962,871)LCES004,17989.p +1 x(263962,1559)LCES004,18893.p
+  = +1
+ f_263986: +1 t_x(263986,172)MAB3404A,99.o +1 t_x(263986,4372)$MAB3404A,3877 +1 x(263986,0),10161.p +1 x(263986,86)MAB3404A,12023.p
+  +1 x(263986,257)MAB3404A,13967.p = +1
+ f_264011: +1 t_x(264011,3287)LCES004,100.o +1 t_x(264011,8614)$LCES004,3878 +1 t_x(264011,1225)LCES004,7491
+  +1 x(264011,1569)LCES004,9151.p +1 x(264011,2944)LCES004,10925.p +1 x(264011,1913)LCES004,12707.p +1 x(264011,2772)LCES004,14274.p
+  +1 x(264011,3115)LCES004,16686.p +1 x(264011,1397)LCES004,17965.p +1 x(264011,3974)LCES004,18774.p = +1
+ f_264013: +1 t_x(264013,511)MAB3404A,101.o +1 t_x(264013,2569)$MAB3404A,3879 +1 x(264013,22)MAB1204A,9748.p
+  +1 x(264013,83)MAB3404A,11666.p +1 x(264013,426)MAB3404A,12542.p +1 x(264013,597)MAB3404A,14303.p +1 x(264013,680)MAB1204A,15513.p
+  +1 x(264013,169)MAB3404A,19872.p = +1
+ f_264033: +1 t_x(264033,0),102.o +1 t_x(264033,14236)$MGY04,3880 +1 x(264033,153)MYY04A,11344.p +1 x(264033,71)MYY04A,13095.p
+  +1 x(264033,236)MYY04A,13873.p +1 x(264033,318)MYY04A,15812.p = +1
+ f_267696: +1 t_x(267696,0),103.o +1 t_x(267696,6291)$YBOLN04M,3881 +1 x(267696,336)YBOLN04M,14264.p +1 x(267696,58)YB5KL04E,15994.p
+  +1 x(267696,0),16864.p +1 x(267696,697)YBOLN04M,17971.p +1 x(267696,117)YB5KL04E,19122.p +1 x(267696,175)YB5KL04E,19942.p
+  = +1
+ f_267735: +1 t_x(267735,120)$KSPE1P04,104.o +1 t_x(267735,0),7492 +1 x(267735,43)KSPE1P04,10329.p = +1
+ f_267745: +1 t_x(267745,0),105.o +1 t_x(267745,4210)$EBBRA04E,3882 +1 t_x(267745,0),7493 +1 x(267745,62)EBBRA04E,10498.p
+  +1 x(267745,610)EBBRA04E,14841.p = +1
+ f_268974: +1 t_x(268974,7)KHVL104E,106.o +1 t_x(268974,861)$KSPE1P04,3883 +1 x(268974,18)KSPE1P04,10036.p
+  +1 x(268974,81)$KHVL104E,12175.p +1 x(268974,248)KSPE1P04,17447.p +1 x(268974,324)KSPE1P04,18308.p = +1
+ f_269231: +1 t_x(269231,219)YBOLN04M,107.o +1 t_x(269231,6219)$YBOLN04M,3884 +1 x(269231,115)YH5MH04M,10305.p
+  +1 x(269231,178)YH5MH04M,11268.p +1 x(269231,241)YH5MH04M,14333.p +1 x(269231,304)YH5MH04M,18897.p = +1
+ f_269531: +1 t_x(269531,125)EBBRA04E,108.o +1 t_x(269531,3569)$EBBRA04E,3885 +1 x(269531,47)EBBRA04E,10029.p
+  +1 x(269531,203)EBBRA04E,11960.p = +1
+ f_269558: +1 t_x(269558,0),109.o +1 t_x(269558,8039)$RVKWU04M,3886 = +1
+ f_269712: +1 t_x(269712,0),110.o +1 t_x(269712,5872)$EBBRA04E,3887 = +1
+ f_269731: +1 t_x(269731,192)EBBRA04E,111.o +1 t_x(269731,4027)$EBBRA04E,3888 +1 t_x(269731,0),7494 +1 x(269731,348)EBBRA04E,13127.p
+  +1 x(269731,427)EBBRA04E,14377.p = +1
+ f_269896: +1 t_x(269896,0),112.o +1 t_x(269896,1872)$EBBRA04E,3889 +1 x(269896,72)EBBRA04E,19657.p = +1
+ f_270314: +1 t_x(270314,172)EBBRA04E,113.o +1 t_x(270314,7480)$EGNOR04M,3890 +1 x(270314,251)EBBRA04E,10397.p
+  +1 x(270314,407)EBBRA04E,13661.p +1 x(270314,94)EBBRA04E,14864.p = +1
+ f_270327: +1 t_x(270327,0),114.o +1 t_x(270327,918)$EBBRA04E,3891 +1 t_x(270327,0),7495 = +1
+ f_270468: +1 t_x(270468,392)YB5KL04E,115.o +1 t_x(270468,9064)$YB3EH04E,3892 +1 x(270468,14)YBOLN04M,9929.p
+  +1 x(270468,40)YB5KL04E,11756.p +1 x(270468,99)YB5KL04E,13387.p +1 x(270468,149)YBOLN04M,14130.p +1 x(270468,450)YB5KL04E,15301.p
+  +1 x(270468,509)YB5KL04E,16437.p +1 x(270468,222)KWUR404E,17850.p +1 x(270468,415)YB5WH04M,18814.p +1 x(270468,375)YBOLN04M,19545.p
+  +1 x(270468,285)YBOLN04M,19784.p +1 x(270468,330)YBOLN04M,20538.p = +1
+ f_270609: +1 t_x(270609,20)KHVL104E,116.o +1 t_x(270609,2004)$KHVL104E,3893 +1 x(270609,149)KFZ4404E,13228.p
+  +1 x(270609,975)KHVL104E,14051.p +1 x(270609,360)KFZ4404E,15442.p +1 x(270609,431)KFZ4404E,17135.p +1 x(270609,78)KFZ4404E,18031.p
+  +1 x(270609,219)KFZ4404E,18884.p = +1
+ f_270762: +1 t_x(270762,308)YB5WH04M,117.o +1 t_x(270762,2903)$YB5WH04M,3894 +1 x(270762,12)$YBOLN04M,9987.p
+  +1 x(270762,44)YB5WH04M,11823.p +1 x(270762,97)YB5WH04M,13574.p +1 x(270762,361)YB5WH04M,14685.p +1 x(270762,203)YB5WH04M,15746.p
+  +1 x(270762,150)YB5WH04M,17212.p +1 x(270762,255)YB5WH04M,18039.p +1 x(270762,467)YB5WH04M,19600.p = +1
+ f_271099: +1 t_x(271099,93)YB5WH04M,118.o +1 t_x(271099,10918)$YB3EH04E,3895 +1 x(271099,18)YBOLN04M,9838.p
+  +1 x(271099,63)YBOLN04M,11306.p +1 x(271099,357)YB5WH04M,13175.p +1 x(271099,146)YB5WH04M,14022.p +1 x(271099,178)$KFZ4404E,15716.p
+  +1 x(271099,650)YBOLN04M,17775.p +1 x(271099,469)YBOLN04M,18798.p = +1
+ f_271199: +1 t_x(271199,265)RMZU04E,119.o +1 t_x(271199,1019)$RMZU04E,3896 +1 t_x(271199,0),7496 +1 x(271199,98)RMZU04E,11595.p
+  +1 x(271199,181)RMZU04E,13074.p +1 x(271199,14)RMZU04E,15149.p = +1
+ f_271211: +1 t_x(271211,603)RQXSI04E,120.o +1 t_x(271211,4091)$RQXSI04E,3897 +1 x(271211,378)RQXSI04E,9049.p
+  +1 x(271211,941)RQXSI04E,10963.p +1 x(271211,491)RQXSI04E,13504.p +1 x(271211,1053)RQXSI04E,15546.p
+  +1 x(271211,1391)RQXSI04E,17019.p +1 x(271211,828)RQXSI04E,17939.p +1 x(271211,716)RQXSI04E,18743.p
+  = +1
+ f_271214: +1 t_x(271214,186)RMZU04E,121.o +1 t_x(271214,7401)$RQXU04E,3898 +1 x(271214,354)RMZU04E,9848.p
+  +1 x(271214,605)RMZU04E,12457.p +1 x(271214,689)RMZU04E,13857.p +1 x(271214,801)RQXU04E,15404.p +1 x(271214,2157)YB3EH04E,16617.p
+  +1 x(271214,157)YB3EH04E,17688.p +1 x(271214,57)YB3EH04E,18490.p +1 x(271214,103)RMZU04E,19162.p +1 x(271214,257)YB3EH04E,19986.p
+  = +1
+ f_271412: +1 t_x(271412,114)RMZU04E,122.o +1 t_x(271412,10073)$LELVL04M,3899 +1 x(271412,30)RMZU04E,10535.p
+  +1 x(271412,198)RMZU04E,14593.p +1 x(271412,281)RMZU04E,15728.p +1 x(271412,365)RMZU04E,16569.p = +1
+ f_271428: +1 t_x(271428,0),123.o +1 t_x(271428,2331)$KHVL104E,3900 = +1
+ f_271601: +1 t_x(271601,1898)$RVKWU04M,124.o +1 t_x(271601,2654)$RASI04M,3901 +1 x(271601,1614)RASI04M,9648.p
+  +1 x(271601,1302)RASI04M,11685.p +1 x(271601,1406)RASI04M,13395.p = +1
+ f_271616: +1 t_x(271616,335)RQXSI04E,125.o +1 t_x(271616,6708)$RQXSI04E,3902 +1 t_x(271616,0),7497 +1 x(271616,43)RQXSI04E,9572.p
+  +1 x(271616,1016)RQXSI04E,12337.p +1 x(271616,432)RQXSI04E,14200.p +1 x(271616,821)RQXSI04E,15725.p
+  +1 x(271616,529)RQXSI04E,17202.p +1 x(271616,237)RQXSI04E,18177.p +1 x(271616,140)RQXSI04E,18934.p = +1
+ f_272204: +1 t_x(272204,61)YBOLN04M,126.o +1 t_x(272204,13036)$YB3EH04E,3903 = +1
+ f_272234: +1 t_x(272234,4)RQXU04E,127.o +1 t_x(272234,7976)$RQXU04E,3904 +1 x(272234,90)RQXU04E,10495.p
+  +1 x(272234,28)RMZU04E,11941.p +1 x(272234,1200)RMZU04E,12716.p +1 x(272234,111)RMZU04E,14566.p = +1
+ f_272249: +1 t_x(272249,458)EGNOR04M,128.o +1 t_x(272249,3389)$EGNOR04M,3905 +1 x(272249,40)EGNOR04M,10066.p
+  +1 x(272249,249)EGNOR04M,11426.p +1 x(272249,528)EGNOR04M,13199.p +1 x(272249,668)EGNOR04M,15002.p +1 x(272249,598)EGNOR04M,15820.p
+  +1 x(272249,807)EGNOR04M,16968.p +1 x(272249,947)EGNOR04M,18194.p = +1
+ f_272266: +1 t_x(272266,921)YB5WH04M,129.o +1 t_x(272266,8797)$RQXSI04E,3906 +1 x(272266,8)RQXI04E,9299.p
+  +1 x(272266,74)YB5WH04M,10700.p +1 x(272266,338)YB5WH04M,12252.p +1 x(272266,497)YB5WH04M,13759.p +1 x(272266,961)RQXI04E,15217.p
+  +1 x(272266,186)RQXSI04E,16607.p +1 x(272266,855)RQXI04E,17769.p +1 x(272266,432)RQXI04E,18740.p +1 x(272266,603)YB5WH04M,19397.p
+  +1 x(272266,1159)RQXSI04E,19797.p +1 x(272266,815)YB5WH04M,20163.p +1 x(272266,1503)YB5WH04M,20587.p
+  = +1
+ f_272287: +1 t_x(272287,0),130.o +1 t_x(272287,12409)$YB3EH04E,3907 +1 x(272287,19)RMZU04E,11146.p +1 x(272287,472)YBOLN04M,12492.p
+  +1 x(272287,361)YH5MH04M,14221.p +1 x(272287,174)LELVL04M,15837.p +1 x(272287,71)LELVL04M,18346.p = +1
+ f_272507: +1 t_x(272507,0),131.o +1 t_x(272507,1459)$MT4AT04E,3908 = +1
+ f_272695: +1 t_x(272695,499)RQXSI04E,132.o +1 t_x(272695,9402)$RQXSI04E,3909 +1 x(272695,12)RQXSI04E,9890.p
+  +1 x(272695,84)RQXI04E,11768.p +1 x(272695,296)RQXI04E,12385.p +1 x(272695,1037)RQXI04E,13841.p +1 x(272695,1566)RQXI04E,15187.p
+  +1 x(272695,791)RQXSI04E,16512.p +1 x(272695,190)RQXI04E,17729.p +1 x(272695,394)$RMZSI04M,18604.p +1 x(272695,596)RQXSI04E,19327.p
+  +1 x(272695,693)RQXSI04E,20132.p = +1
+ f_272849: +1 t_x(272849,1203)LGKFN04,133.o +1 t_x(272849,7399)$LGKFN04,3910 +1 t_x(272849,701)LGKFN04,7498
+  +1 x(272849,1119)LGKFN04,10216.p +1 x(272849,1287)LGKFN04,12265.p +1 x(272849,2124)LGKFN04,13807.p +1 x(272849,1789)LGKFN04,15224.p
+  +1 x(272849,2375)LGKFN04,16622.p +1 x(272849,1371)LGKFN04,17604.p +1 x(272849,1036)LGKFN04,18514.p +1 x(272849,1538)LGKFN04,19212.p
+  +1 x(272849,1622)LGKFN04,19696.p +1 x(272849,1705)LGKFN04,20059.p +1 x(272849,1454)LGKFN04,20311.p = +1
+ f_272894: +1 t_x(272894,30)RQXU04E,134.o +1 t_x(272894,8602)$RQXU04E,3911 +1 x(272894,84)RMZU04E,15689.p
+  +1 x(272894,168)RMZU04E,16554.p +1 x(272894,252)RMZU04E,18969.p = +1
+ f_273004: +1 t_x(273004,435)EGNOR04M,135.o +1 t_x(273004,4273)$EGNOR04M,3912 +1 x(273004,17)EGNOR04M,9819.p
+  +1 x(273004,366)EGNOR04M,11059.p +1 x(273004,714)EGNOR04M,14894.p +1 x(273004,505)EGNOR04M,16206.p = +1
+ f_273032: +1 t_x(273032,766)RQXSI04E,136.o +1 t_x(273032,6054)$RQXSI04E,3913 +1 t_x(273032,0),7499 +1 x(273032,167)RQXSI04E,9371.p
+  +1 x(273032,264)RQXSI04E,10757.p +1 x(273032,362)RQXSI04E,12363.p +1 x(273032,556)RQXSI04E,16116.p +1 x(273032,654)RQXSI04E,18190.p
+  = +1
+ f_273048: +1 t_x(273048,552)YB5WH04M,137.o +1 t_x(273048,10680)$YD5WH04M,3914 +1 x(273048,23)YB5WH04M,9622.p
+  +1 x(273048,76)YB5WH04M,10965.p +1 x(273048,129)YB5WH04M,12547.p +1 x(273048,235)YB5WH04M,13892.p +1 x(273048,753)RMZU04E,15498.p
+  +1 x(273048,1558)YB5WH04M,16467.p +1 x(273048,421)RQXU04E,18243.p +1 x(273048,658)YB5WH04M,19527.p = +1
+ f_273072: +1 t_x(273072,1394)RQXI04E,138.o +1 t_x(273072,8912)$RQXSI04E,3915 +1 x(273072,9)RQXSI04E,9074.p
+  +1 x(273072,187)YB5WH04M,10985.p +1 x(273072,451)YB5WH04M,12258.p +1 x(273072,928)YB5WH04M,13766.p +1 x(273072,1076)RQXI04E,15216.p
+  +1 x(273072,301)RQXSI04E,16615.p +1 x(273072,1176)RQXSI04E,17840.p +1 x(273072,593)RQXSI04E,18623.p
+  +1 x(273072,653)RQXI04E,19289.p +1 x(273072,123)RQXI04E,19869.p +1 x(273072,610)YB5WH04M,20148.p +1 x(273072,547)RQXI04E,20302.p
+  +1 x(273072,81)YB5WH04M,20448.p = +1
+ f_273386: +1 t_x(273386,737)EGNOR04M,139.o +1 t_x(273386,3598)$EGNOR04M,3916 +1 x(273386,39)EGNOR04M,9546.p
+  +1 x(273386,458)EGNOR04M,11425.p +1 x(273386,667)EGNOR04M,14631.p +1 x(273386,598)EGNOR04M,15795.p +1 x(273386,1016)EGNOR04M,17090.p
+  = +1
+ f_273540: +1 t_x(273540,111)$LOW304M,140.o +1 x(273540,36)LOW304M,10352.p = +1
+ f_273545: +1 t_x(273545,580)LFPND04,141.o +1 t_x(273545,13260)$LFPND04,3917 = +1
+ f_273554: +1 t_x(273554,0),142.o +1 t_x(273554,3615)$EBEEC04M,3918 +1 x(273554,15)EBEEC04M,10345.p +1 x(273554,103)KSLN04M,12078.p
+  +1 x(273554,180)KSLN04M,13520.p +1 x(273554,323)EBEEC04M,14984.p +1 x(273554,220)EBEEC04M,16381.p = +1
+ f_273555: +1 t_x(273555,0),143.o +1 t_x(273555,2892)$MT4AT04E,3919 = +1
+ f_273572: +1 t_x(273572,1293)LGZAA04M,144.o +1 t_x(273572,51693)$LGZAA04M,3920 +1 x(273572,93)LGZAA04M,9259.p
+  = +1
+ f_273599: +1 t_x(273599,0),145.o +1 t_x(273599,53420)$LGZAA04M,3921 = +1
+ f_273793: +1 t_x(273793,302)RQXSI04E,146.o +1 t_x(273793,15859)$LELVL04M,3922 +1 x(273793,10)RQXSI04E,10310.p
+  +1 x(273793,384)YB5WH04M,12353.p +1 x(273793,649)YB5WH04M,14632.p +1 x(273793,594)RQXSI04E,15817.p +1 x(273793,490)YB5WH04M,17343.p
+  +1 x(273793,543)YB5WH04M,18280.p +1 x(273793,861)YB5WH04M,19000.p +1 x(273793,205)RQXSI04E,19510.p = +1
+ f_273960: +1 t_x(273960,0),147.o +1 t_x(273960,4985)$EGNOR04M,3923 +1 t_x(273960,0),7500 +1 x(273960,31)EGNOR04M,10052.p
+  +1 x(273960,519)EGNOR04M,12704.p +1 x(273960,589)EGNOR04M,14039.p +1 x(273960,240)EGNOR04M,16387.p = +1
+ f_273980: +1 t_x(273980,617)PMXX04M,148.o +1 t_x(273980,2983)$PMXX04M,3924 +1 t_x(273980,0),7501 +1 x(273980,514)PMXX04M,9359.p
+  +1 x(273980,205)PMXX04M,11520.p +1 x(273980,1028)PMXX04M,12814.p +1 x(273980,1131)PMXX04M,14336.p +1 x(273980,308)PMXX04M,15946.p
+  +1 x(273980,411)PMXX04M,16895.p +1 x(273980,823)PMXX04M,18083.p +1 x(273980,1440)PMXX04M,19157.p +1 x(273980,720)PMXX04M,19948.p
+  = +1
+ f_274216: +1 t_x(274216,0),149.o +1 t_x(274216,8632)$EG11G04M,3925 +1 t_x(274216,0),7502 = +1
+ f_274389: +1 t_x(274389,1316)LFPND04,150.o +1 t_x(274389,11460)$LFPND04,3926 +1 x(274389,48)LFPND04,9254.p
+  = +1
+ f_274564: +1 t_x(274564,1068)RQXSI04E,151.o +1 t_x(274564,2418)$RQXSI04E,3927 +1 x(274564,843)RQXSI04E,9789.p
+  +1 x(274564,730)RQXSI04E,12843.p +1 x(274564,280)RQXSI04E,14293.p +1 x(274564,393)RQXSI04E,15700.p +1 x(274564,505)RQXSI04E,16804.p
+  +1 x(274564,1518)RQXSI04E,18017.p +1 x(274564,1293)RQXSI04E,18929.p +1 x(274564,955)RQXSI04E,19603.p
+  +1 x(274564,618)RQXSI04E,19954.p = +1
+ f_274577: +1 t_x(274577,1114)RQXSI04E,152.o +1 t_x(274577,7211)$YD5WH04M,3928 +1 x(274577,327)RQXSI04E,9344.p
+  +1 x(274577,552)RQXSI04E,11380.p +1 x(274577,102)RQXSI04E,12962.p +1 x(274577,214)RQXSI04E,14238.p +1 x(274577,664)RQXSI04E,15554.p
+  +1 x(274577,1789)RQXSI04E,16818.p +1 x(274577,1227)RQXSI04E,17760.p +1 x(274577,777)RQXSI04E,18718.p
+  +1 x(274577,1002)RQXSI04E,19470.p = +1
+ f_274596: +1 t_x(274596,39)RQXSI04E,153.o +1 t_x(274596,8054)$YD5WH04M,3929 +1 x(274596,264)RQXSI04E,9390.p
+  +1 x(274596,1389)RQXSI04E,11476.p +1 x(274596,376)RQXSI04E,13569.p +1 x(274596,489)RQXSI04E,15046.p
+  = +1
+ f_274616: +1 t_x(274616,63)RQXSI04E,154.o +1 t_x(274616,14213)$LELVL04M,3930 +1 x(274616,176)RQXSI04E,10132.p
+  +1 x(274616,1301)RQXSI04E,11288.p +1 x(274616,288)RQXSI04E,12835.p +1 x(274616,401)RQXSI04E,14269.p
+  +1 x(274616,626)RQXSI04E,16040.p = +1
+ f_274643: +1 t_x(274643,0),155.o +1 t_x(274643,5978)$EGNOR04M,3931 +1 x(274643,47)EGNOR04M,15625.p +1 x(274643,117)EGNOR04M,17124.p
+  = +1
+ f_274901: +1 t_x(274901,0),156.o +1 t_x(274901,3910)$YD5WH04M,3932 = +1
+ f_274934: +1 t_x(274934,0),157.o +1 t_x(274934,172)$KSLN2C04,3933 = +1
+ f_274996: +1 t_x(274996,0),158.o +1 t_x(274996,3176)$RFBRT04M,3934 = +1
+ f_275011: +1 t_x(275011,415)MT4AT04E,159.o +1 t_x(275011,1390)$MT4AT04E,3935 = +1
+ f_275027: +1 t_x(275027,184)LGZAA04M,160.o +1 t_x(275027,44584)$LGZAA04M,3936 = +1
+ f_275135: +1 t_x(275135,58)LGSRA04,161.o +1 t_x(275135,45028)$LGSRA04,3937 = +1
+ f_275270: +1 t_x(275270,513)RQXSI04E,162.o +1 t_x(275270,10169)$YB3EH04E,3938 +1 x(275270,221)RQXSI04E,9202.p
+  +1 x(275270,14)RASI04M,10723.p +1 x(275270,708)RQXSI04E,12358.p +1 x(275270,118)RASI04M,14190.p +1 x(275270,318)RQXSI04E,16070.p
+  +1 x(275270,416)RQXSI04E,17399.p +1 x(275270,805)RQXSI04E,17956.p = +1
+ f_275272: +1 t_x(275272,41)EGNOR04M,163.o +1 t_x(275272,1297)$EGNOR04M,3939 = +1
+ f_275277: +1 t_x(275277,1048)RQXSI04E,164.o +1 t_x(275277,7454)$YD5WH04M,3940 +1 x(275277,148)RQXSI04E,8993.p
+  +1 x(275277,711)RQXSI04E,10865.p +1 x(275277,261)RQXSI04E,13221.p +1 x(275277,373)RQXSI04E,14161.p +1 x(275277,823)RQXSI04E,15524.p
+  +1 x(275277,1161)RQXSI04E,16869.p +1 x(275277,1386)RQXSI04E,17828.p +1 x(275277,936)RQXSI04E,18751.p
+  = +1
+ f_275338: +1 t_x(275338,126)FUJ04M,165.o +1 t_x(275338,2726)$FUJ04M,3941 +1 x(275338,26)FUJ04M,10464.p
+  = +1
+ f_275522: +1 t_x(275522,371)PMXX04M,166.o +1 t_x(275522,9966)$GL4W04M,3942 +1 x(275522,63)PMXX04M,9899.p
+  +1 x(275522,1091)PMXX04M,11032.p +1 x(275522,680)PMXX04M,12263.p +1 x(275522,268)PMXX04M,13931.p +1 x(275522,577)PMXX04M,15804.p
+  +1 x(275522,3148)PMXX04M,17584.p +1 x(275522,3354)PMXX04M,18567.p +1 x(275522,165)PMXX04M,19487.p = +1
+ f_275587: +1 t_x(275587,0),167.o +1 t_x(275587,6160)$EBBRA04E,3943 = +1
+ f_275682: +1 t_x(275682,200)RFBRT04M,168.o +1 t_x(275682,2106)$RFBRT04M,3944 +1 t_x(275682,0),7503 +1 x(275682,94)RFBRT04M,10429.p
+  +1 x(275682,306)RFBRT04M,12206.p = +1
+ f_275809: +1 t_x(275809,125)YD5WH04M,169.o +1 t_x(275809,780)$YD5WH04M,3945 +1 t_x(275809,0),7504 +1 x(275809,16)YD5WH04M,10583.p
+  +1 x(275809,70)YD5WH04M,11395.p +1 x(275809,180)YD5WH04M,13279.p +1 x(275809,234)YD5WH04M,15147.p = +1
+ f_275864: +1 t_x(275864,376)LFPND04,170.o +1 t_x(275864,16860)$LFPND04,3946 = +1
+ f_275987: +1 t_x(275987,0),171.o +1 t_x(275987,5767)$MM204,3947 = +1
+ f_276076: +1 t_x(276076,0),172.o +1 t_x(276076,11675)$KFZ4404M,3948 = +1
+ f_276122: +1 t_x(276122,1733)EG11G04M,173.o +1 t_x(276122,5196)$EG11G04M,3949 +1 x(276122,81)EG11G04M,9205.p
+  +1 x(276122,152)YD5WH04M,11154.p +1 x(276122,207)YD5WH04M,12607.p +1 x(276122,316)YD5WH04M,14113.p +1 x(276122,789)EG11G04M,17484.p
+  = +1
+ f_276210: +1 t_x(276210,171)KHVL104E,174.o +1 t_x(276210,2155)$KHVL104E,3950 +1 t_x(276210,24)KHVL104E,7505
+  +1 x(276210,244)KHVL104E,9529.p +1 x(276210,612)KHVL104E,17239.p +1 x(276210,391)KHVL104E,19032.p = +1
+ f_276300: +1 t_x(276300,114)LCES004M,175.o +1 t_x(276300,9264)$LCES004M,3951 +1 t_x(276300,0),7506 = +1
+ f_276307: +1 t_x(276307,895)LGKFN04,176.o +1 t_x(276307,7844)$LGKFN04,3952 +1 t_x(276307,472)LGKFN04,7507
+  +1 x(276307,644)LGKFN04,9499.p +1 x(276307,727)LGKFN04,11536.p +1 x(276307,1313)LGKFN04,12281.p +1 x(276307,2569)LGKFN04,13850.p
+  +1 x(276307,2234)LGKFN04,15246.p +1 x(276307,558)LGKFN04,17091.p +1 x(276307,811)LGKFN04,17849.p +1 x(276307,978)LGKFN04,18475.p
+  +1 x(276307,2067)LGKFN04,19807.p = +1
+ f_276531: +1 t_x(276531,227)KHVL104E,177.o +1 t_x(276531,815)$KHVL104E,3953 +1 t_x(276531,0),7508 +1 x(276531,6)KHVL104E,10390.p
+  +1 x(276531,153)KHVL104E,12159.p +1 x(276531,300)KHVL104E,14436.p +1 x(276531,80)KHVL104E,16041.p +1 x(276531,447)KHVL104E,17199.p
+  +1 x(276531,374)KHVL104E,18257.p = +1
+ f_276534: +1 t_x(276534,80)KHVL104E,178.o +1 t_x(276534,2211)$KHVL104E,3954 +1 t_x(276534,6)KHVL104E,7509
+  +1 x(276534,300)KHVL104E,9600.p +1 x(276534,227)KHVL104E,15424.p +1 x(276534,668)KHVL104E,17349.p = +1
+ f_276588: +1 t_x(276588,1025)LGZAA04M,179.o +1 t_x(276588,44225)$LGZAA04M,3955 +1 x(276588,5825)LGZAA04M,10675.p
+  = +1
+ f_276611: +1 t_x(276611,417)RQXSI04E,180.o +1 t_x(276611,5255)$RQXSI04E,3956 +1 t_x(276611,0),7510 +1 x(276611,80)RQXSI04E,8984.p
+  +1 x(276611,192)RQXSI04E,10779.p +1 x(276611,642)RQXSI04E,13025.p +1 x(276611,755)RQXSI04E,14595.p +1 x(276611,305)RQXSI04E,16310.p
+  = +1
+ f_276662: +1 t_x(276662,456)$EBEEC04M,181.o +1 t_x(276662,44)EBEEC04M,7511 +1 x(276662,250)EBEEC04M,9787.p
+  +1 x(276662,353)EBEEC04M,11862.p +1 x(276662,147)EBEEC04M,13562.p = +1
+ f_276745: +1 t_x(276745,19)$KCHI104M,182.o = +1
+ f_276830: +1 t_x(276830,0),183.o +1 t_x(276830,2664)$LEBAS04M,3957 +1 t_x(276830,0),7512 +1 x(276830,79)LEBAS04M,10606.p
+  = +1
+ f_276837: +1 t_x(276837,700)RJIU04M,184.o +1 t_x(276837,7637)$RJIU04M,3958 +1 x(276837,0),9264.p +1 x(276837,75)BR404M,11412.p
+  +1 x(276837,150)BR404M,12315.p +1 x(276837,524)RJIU04M,14548.p +1 x(276837,349)RJIU04M,15970.p +1 x(276837,437)RJIU04M,17248.p
+  +1 x(276837,525)$BR404M,18070.p +1 x(276837,3861)RJIU04M,18937.p +1 x(276837,225)BR404M,19486.p = +1
+ f_276838: +1 t_x(276838,0),185.o +1 t_x(276838,455)$KSLN04M,3959 = +1
+ f_276911: +1 t_x(276911,59)RNS04M,186.o +1 t_x(276911,2759)$RNS04M,3960 +1 t_x(276911,0),7513 = +1
+ f_276925: +1 t_x(276925,0),187.o +1 t_x(276925,12463)$RQXU04E,3961 +1 x(276925,96)YB5KL04E,17050.p +1 x(276925,154)YB5KL04E,18674.p
+  +1 x(276925,37)YB5KL04E,19607.p = +1
+ f_276959: +1 t_x(276959,766)PMXX04M,188.o +1 t_x(276959,2824)$PMXX04M,3962 +1 t_x(276959,46)PMXX04M,7514
+  +1 x(276959,355)PMXX04M,9710.p +1 x(276959,869)PMXX04M,12710.p +1 x(276959,972)PMXX04M,14228.p +1 x(276959,149)PMXX04M,15779.p
+  +1 x(276959,561)PMXX04M,16838.p +1 x(276959,664)PMXX04M,17909.p +1 x(276959,458)PMXX04M,18610.p +1 x(276959,1281)PMXX04M,19154.p
+  +1 x(276959,2412)PMXX04M,19778.p = +1
+ f_276966: +1 t_x(276966,0),189.o +1 t_x(276966,9317)$EG11G04M,3963 = +1
+ f_276972: +1 t_x(276972,0),190.o +1 t_x(276972,6061)$LELVL04M,3964 = +1
+ f_276989: +1 t_x(276989,0),191.o +1 t_x(276989,10317)$LGKFN04,3965 = +1
+ f_276991: +1 t_x(276991,59)MM204,192.o +1 t_x(276991,4032)$MM204,3966 +1 t_x(276991,0),7515 = +1
+ f_277031: +1 t_x(277031,61)$LGRPA04M,193.o = +1
+ f_277112: +1 t_x(277112,0),194.o +1 t_x(277112,12498)$RQXU04E,3967 +1 x(277112,213)YB5KL04E,14844.p +1 x(277112,96)YB5KL04E,17344.p
+  +1 x(277112,154)YB5KL04E,18811.p = +1
+ f_277127: +1 t_x(277127,965)LGKFN04,195.o +1 t_x(277127,6407)$LGKFN04,3968 +1 t_x(277127,44)LGKFN04,7516
+  +1 x(277127,127)LGKFN04,9128.p +1 x(277127,211)LGKFN04,10904.p +1 x(277127,295)LGKFN04,12566.p +1 x(277127,1132)LGKFN04,13833.p
+  +1 x(277127,797)LGKFN04,15226.p +1 x(277127,1383)LGKFN04,16572.p +1 x(277127,3058)LGKFN04,17781.p +1 x(277127,462)LGKFN04,18641.p
+  +1 x(277127,1048)LGKFN04,19250.p +1 x(277127,630)LGKFN04,19716.p +1 x(277127,1467)LGKFN04,20067.p +1 x(277127,1216)LGKFN04,20333.p
+  = +1
+ f_277129: +1 t_x(277129,40)KCHI104M,196.o +1 t_x(277129,1268)$KCHI104M,3969 +1 t_x(277129,0),7517 = +1
+ f_277167: +1 t_x(277167,300)$KHVL104E,197.o +1 t_x(277167,1105)$KSPE1P04,3970 +1 x(277167,6)KHVL104E,9923.p
+  +1 x(277167,79)KHVL104E,11488.p +1 x(277167,153)KHVL104E,13368.p +1 x(277167,226)KHVL104E,14994.p = +1
+ f_277190: +1 t_x(277190,1128)EG11G04M,198.o +1 t_x(277190,6951)$EG11G04M,3971 +1 t_x(277190,105)EG11G04M,7518
+  +1 x(277190,262)EG11G04M,9309.p +1 x(277190,1521)EG11G04M,11579.p +1 x(277190,2072)EG11G04M,14078.p
+  +1 x(277190,1678)EG11G04M,15659.p +1 x(277190,1285)EG11G04M,16799.p +1 x(277190,341)EG11G04M,18032.p
+  +1 x(277190,970)EG11G04M,18806.p +1 x(277190,1049)EG11G04M,20003.p = +1
+ f_277197: +1 t_x(277197,29)EG11G04M,199.o +1 t_x(277197,12290)$RJIU04M,3972 +1 x(277197,1210)EG11G04M,12339.p
+  +1 x(277197,563)RNI04M,13806.p +1 x(277197,1929)RJIU04M,15325.p +1 x(277197,659)EG11G04M,16557.p +1 x(277197,423)EG11G04M,18050.p
+  +1 x(277197,108)EG11G04M,19308.p = +1
+ f_277201: +1 t_x(277201,460)KHVL104E,200.o +1 t_x(277201,1416)$KHVL104E,3973 +1 t_x(277201,0),7519 +1 x(277201,93)KHVL104E,9809.p
+  +1 x(277201,167)KHVL104E,11735.p +1 x(277201,240)KHVL104E,13457.p +1 x(277201,387)KHVL104E,15010.p +1 x(277201,681)KHVL104E,16409.p
+  +1 x(277201,313)KHVL104E,17277.p +1 x(277201,607)KHVL104E,19573.p +1 x(277201,534)KHVL104E,19982.p = +1
+ f_277232: +1 t_x(277232,0),201.o +1 t_x(277232,5696)$LEBAS04M,3974 = +1
+ f_277243: +1 t_x(277243,0),202.o +1 t_x(277243,1020)$KSPE1P04,3975 +1 x(277243,24)KSPE1P04,11473.p +1 x(277243,100)KSPE1P04,13349.p
+  = +1
+ f_277278: +1 t_x(277278,142)RASI04M,203.o +1 t_x(277278,2534)$RASI04M,3976 +1 x(277278,38)RASI04M,12213.p
+  = +1
+ f_277284: +1 t_x(277284,85)EBBRA04E,204.o +1 t_x(277284,3764)$EBBRA04E,3977 +1 t_x(277284,0),7520 +1 x(277284,7)EBBRA04E,10612.p
+  +1 x(277284,164)EBBRA04E,14331.p = +1
+ f_277296: +1 t_x(277296,0),205.o +1 t_x(277296,3869)$MM204,3978 = +1
+ f_277313: +1 t_x(277313,5)YBOLN04M,206.o +1 t_x(277313,9867)$YB3EH04E,3979 +1 x(277313,50)YBOLN04M,10823.p
+  +1 x(277313,95)YBOLN04M,12439.p +1 x(277313,140)YBOLN04M,13982.p +1 x(277313,366)YBOLN04M,15419.p +1 x(277313,591)YBOLN04M,16685.p
+  +1 x(277313,321)YBOLN04M,18329.p +1 x(277313,411)YBOLN04M,19088.p +1 x(277313,185)YBOLN04M,19480.p = +1
+ f_277361: +1 t_x(277361,1848)LFPND04,207.o +1 t_x(277361,13260)$LFPND04,3980 +1 x(277361,580)LFPND04,9180.p
+  = +1
+ f_277366: +1 t_x(277366,0),208.o +1 t_x(277366,10000)$LFPNA04,3981 = +1
+ f_277387: +1 t_x(277387,96)YB5WH04M,209.o +1 t_x(277387,7055)$YB3EH04E,3982 +1 x(277387,5)YB3EH04E,10152.p
+  +1 x(277387,43)YB5WH04M,12011.p +1 x(277387,149)YB5WH04M,15399.p = +1
+ f_277424: +1 t_x(277424,46)EHAMA04,210.o +1 t_x(277424,9253)$EGNOR04M,3983 +1 x(277424,1302)EHAMA04,11792.p
+  +1 x(277424,884)EHAMA04,13380.p +1 x(277424,1023)EHAMA04,14903.p = +1
+ f_277425: +1 t_x(277425,0),211.o +1 t_x(277425,3191)$KFZ4404M,3984 +1 t_x(277425,0),7521 = +1
+ f_277434: +1 t_x(277434,916)EG11G04M,212.o +1 t_x(277434,3671)$EG11G04M,3985 +1 t_x(277434,0),7522 +1 x(277434,51)EG11G04M,9283.p
+  +1 x(277434,444)EG11G04M,11297.p +1 x(277434,366)EG11G04M,13476.p +1 x(277434,208)EG11G04M,14700.p +1 x(277434,523)EG11G04M,16072.p
+  +1 x(277434,680)EG11G04M,17217.p +1 x(277434,759)EG11G04M,18134.p +1 x(277434,838)EG11G04M,19076.p = +1
+ f_277445: +1 t_x(277445,0),213.o +1 t_x(277445,6620)$LEMDAT04,3986 +1 x(277445,47)BR404M,9608.p +1 x(277445,422)BR404M,12696.p
+  = +1
+ f_277463: +1 t_x(277463,809)LGKFN04,214.o +1 t_x(277463,7842)$LGKFN04,3987 +1 x(277463,642)LGKFN04,9020.p
+  +1 x(277463,725)LGKFN04,10886.p +1 x(277463,1311)LGKFN04,12651.p +1 x(277463,2567)LGKFN04,13861.p +1 x(277463,2232)LGKFN04,15249.p
+  +1 x(277463,2818)LGKFN04,17292.p +1 x(277463,976)LGKFN04,18471.p +1 x(277463,1981)LGKFN04,19492.p +1 x(277463,2065)LGKFN04,19760.p
+  +1 x(277463,893)LGKFN04,20219.p = +1
+ f_277472: +1 t_x(277472,325)EG11G04M,215.o +1 t_x(277472,7171)$EG11G04M,3988 +1 t_x(277472,89)EG11G04M,7523
+  +1 x(277472,167)EG11G04M,9282.p +1 x(277472,246)EG11G04M,12789.p +1 x(277472,561)EG11G04M,14247.p +1 x(277472,403)EG11G04M,15874.p
+  +1 x(277472,482)EG11G04M,18922.p = +1
+ f_277484: +1 t_x(277484,46)YB3EH04E,216.o +1 t_x(277484,496)$YB3EH04E,3989 = +1
+ f_277533: +1 t_x(277533,0),217.o +1 t_x(277533,2760)$KSPE1P04,3990 = +1
+ f_277562: +1 t_x(277562,582)YH5MH04M,218.o +1 t_x(277562,961)$YH5MH04M,3991 +1 t_x(277562,76)YH5MH04M,7524
+  +1 x(277562,329)YH5MH04M,9797.p +1 x(277562,518)YH5MH04M,12037.p +1 x(277562,708)YH5MH04M,14849.p +1 x(277562,645)YH5MH04M,16207.p
+  +1 x(277562,897)YH5MH04M,17480.p = +1
+ f_277591: +1 t_x(277591,200)RMZU04E,219.o +1 t_x(277591,10169)$RQXU04E,3992 +1 x(277591,165)YB5KL04E,10557.p
+  +1 x(277591,340)YB5KL04E,11130.p +1 x(277591,451)RMZU04E,12743.p +1 x(277591,32)RMZU04E,14681.p +1 x(277591,867)YB5KL04E,16275.p
+  +1 x(277591,106)YB5KL04E,18294.p = +1
+ f_277598: +1 t_x(277598,0),220.o +1 t_x(277598,8860)$KSLN04M,3993 +1 x(277598,8)YB5WH04M,11882.p +1 x(277598,366)YB3EH04E,15599.p
+  +1 x(277598,114)YB5WH04M,17146.p +1 x(277598,61)YB5WH04M,18065.p = +1
+ f_277703: +1 t_x(277703,206)KHVL104E,221.o +1 t_x(277703,1676)$KHVL104E,3994 +1 t_x(277703,0),7525 +1 x(277703,353)KHVL104E,10090.p
+  +1 x(277703,59)KHVL104E,11936.p +1 x(277703,133)KHVL104E,13515.p +1 x(277703,647)KHVL104E,14428.p +1 x(277703,720)KHVL104E,16342.p
+  +1 x(277703,573)KHVL104E,17162.p +1 x(277703,427)KHVL104E,19006.p +1 x(277703,500)KHVL104E,19506.p = +1
+ f_277744: +1 t_x(277744,0),222.o +1 t_x(277744,3242)$GL4W04M,3995 = +1
+ f_277803: +1 t_x(277803,337)$YH5MH04M,223.o +1 t_x(277803,0),7526 +1 x(277803,21)YH5MH04M,9860.p +1 x(277803,84)YH5MH04M,11759.p
+  +1 x(277803,273)YH5MH04M,13740.p = +1
+ f_277826: +1 t_x(277826,264)RJIU04M,224.o +1 t_x(277826,7552)$RJIU04M,3996 +1 t_x(277826,0),7527 +1 x(277826,176)RJIU04M,10384.p
+  +1 x(277826,0),11761.p +1 x(277826,88)RJIU04M,13541.p +1 x(277826,1493)RJIU04M,14851.p +1 x(277826,352)RJIU04M,17112.p
+  +1 x(277826,439)RJIU04M,18210.p +1 x(277826,3776)RJIU04M,18690.p +1 x(277826,527)RJIU04M,19446.p = +1
+ f_277829: +1 t_x(277829,0),225.o +1 t_x(277829,27618)$LGSRA04,3997 = +1
+ f_277917: +1 t_x(277917,0),226.o +1 t_x(277917,458)$BR404M,3998 +1 x(277917,83)BR404M,13055.p +1 x(277917,158)BR404M,14880.p
+  +1 x(277917,8)BR404M,16281.p = +1
+ f_277924: +1 t_x(277924,99)YBOLN04M,227.o +1 t_x(277924,9465)$YB3EH04E,3999 +1 x(277924,9)YBOLN04M,10566.p
+  +1 x(277924,54)YBOLN04M,12205.p +1 x(277924,144)YBOLN04M,14016.p +1 x(277924,189)YBOLN04M,16857.p +1 x(277924,370)YBOLN04M,18185.p
+  +1 x(277924,234)YBOLN04M,19026.p = +1
+ f_277936: +1 t_x(277936,1127)LGKFN04,228.o +1 t_x(277936,7407)$LGKFN04,4000 +1 t_x(277936,625)LGKFN04,7528
+  +1 x(277936,709)LGKFN04,10751.p +1 x(277936,1295)LGKFN04,12266.p +1 x(277936,2132)LGKFN04,13809.p +1 x(277936,1797)LGKFN04,15225.p
+  +1 x(277936,2383)LGKFN04,16634.p +1 x(277936,793)LGKFN04,17594.p +1 x(277936,1044)LGKFN04,18489.p +1 x(277936,1546)LGKFN04,19226.p
+  +1 x(277936,1630)LGKFN04,19706.p +1 x(277936,1713)LGKFN04,20078.p +1 x(277936,1462)LGKFN04,20360.p +1 x(277936,1211)LGKFN04,20527.p
+  +1 x(277936,1379)LGKFN04,20571.p = +1
+ f_278026: +1 t_x(278026,0),229.o +1 t_x(278026,1661)$YD5WH04M,4001 +1 x(278026,24)YD5WH04M,14756.p = +1
+ f_278036: +1 t_x(278036,0),230.o +1 t_x(278036,10450)$RJIU04M,4002 +1 x(278036,1)RJIU04M,19874.p = +1
+ f_278037: +1 t_x(278037,122)$BR404M,231.o +1 t_x(278037,660)$YD5WH04M,4003 +1 x(278037,5)YD5WH04M,10597.p
+  +1 x(278037,47)BR404M,11410.p +1 x(278037,278)YD5WH04M,13302.p +1 x(278037,169)YD5WH04M,16385.p +1 x(278037,387)YD5WH04M,18972.p
+  = +1
+ f_278067: +1 t_x(278067,1455)EG11G04M,232.o +1 t_x(278067,5547)$EG11G04M,4004 +1 t_x(278067,0),7529 +1 x(278067,38)EG11G04M,9085.p
+  +1 x(278067,117)EG11G04M,10990.p +1 x(278067,589)EG11G04M,12665.p +1 x(278067,668)EG11G04M,14107.p +1 x(278067,274)EG11G04M,15759.p
+  +1 x(278067,1140)EG11G04M,16903.p +1 x(278067,983)EG11G04M,17814.p +1 x(278067,904)EG11G04M,18816.p
+  +1 x(278067,747)EG11G04M,19497.p +1 x(278067,1297)EG11G04M,19822.p +1 x(278067,1219)EG11G04M,20138.p
+  +1 x(278067,1612)EG11G04M,20365.p +1 x(278067,1533)EG11G04M,20475.p = +1
+ f_278123: +1 t_x(278123,1327)EGNOR04M,233.o +1 t_x(278123,3560)$EGNOR04M,4005 +1 x(278123,1)EGNOR04M,9124.p
+  +1 x(278123,420)EGNOR04M,11107.p +1 x(278123,699)EGNOR04M,12925.p +1 x(278123,839)EGNOR04M,14642.p +1 x(278123,560)EGNOR04M,15792.p
+  +1 x(278123,978)EGNOR04M,17054.p = +1
+ f_278149: +1 t_x(278149,733)EGNOR04M,234.o +1 t_x(278149,3803)$EGNOR04M,4006 +1 x(278149,35)EGNOR04M,9577.p
+  +1 x(278149,663)EGNOR04M,11214.p +1 x(278149,942)EGNOR04M,13276.p +1 x(278149,803)EGNOR04M,15827.p +1 x(278149,1221)EGNOR04M,17159.p
+  = +1
+ f_278154: +1 t_x(278154,19)KHVL104E,235.o +1 t_x(278154,4136)$YH5MH04M,4007 = +1
+ f_278158: +1 t_x(278158,30)YB3EH04M,236.o +1 t_x(278158,280)$YB3EH04M,4008 +1 t_x(278158,0),7530 = +1
+ f_278162: +1 t_x(278162,0),237.o +1 t_x(278162,12323)$YB3EH04E,4009 +1 x(278162,205)YBOLN04M,12117.p
+  +1 x(278162,545)YB5WH04M,12516.p +1 x(278162,160)YBOLN04M,14729.p +1 x(278162,1062)YBOLN04M,15788.p
+  +1 x(278162,1378)YBOLN04M,16484.p +1 x(278162,598)YB5WH04M,18327.p +1 x(278162,68)YB5WH04M,18968.p = +1
+ f_278185: +1 t_x(278185,0),238.o +1 t_x(278185,13320)$YB3EH04E,4010 +1 x(278185,210)YBOLN04M,14675.p
+  +1 x(278185,165)YBOLN04M,16178.p +1 x(278185,55)YB5KL04E,17263.p = +1
+ f_278209: +1 t_x(278209,0),239.o +1 t_x(278209,3600)$KHVL104E,4011 = +1
+ f_278261: +1 t_x(278261,0),240.o +1 t_x(278261,6450)$KFZ4404M,4012 +1 x(278261,9)KFZ4404M,11836.p +1 x(278261,78)KFZ4404M,13396.p
+  = +1
+ f_278295: +1 t_x(278295,495)RNI04M,241.o +1 t_x(278295,7040)$RNI04M,4013 +1 t_x(278295,0),7531 +1 x(278295,7)RNI04M,9106.p
+  +1 x(278295,886)RNI04M,11245.p +1 x(278295,984)RNI04M,12313.p +1 x(278295,300)RNI04M,13790.p +1 x(278295,1667)RNI04M,15280.p
+  +1 x(278295,398)RNI04M,16454.p +1 x(278295,2546)RNI04M,17504.p +1 x(278295,105)RNI04M,18834.p = +1
+ f_278320: +1 t_x(278320,0),242.o +1 t_x(278320,6298)$EGNOR04M,4014 +1 x(278320,73)EGNOR04M,16033.p +1 x(278320,148)EGNOR04M,17305.p
+  = +1
+ f_278322: +1 t_x(278322,0),243.o +1 t_x(278322,2211)$YH5MH04M,4015 +1 x(278322,0),11909.p +1 x(278322,63)YH5MH04M,13998.p
+  +1 x(278322,126)YH5MH04M,16054.p +1 x(278322,189)YH5MH04M,16998.p = +1
+ f_278386: +1 t_x(278386,65)EGNOR04M,244.o +1 t_x(278386,7190)$EGNOR04M,4016 +1 x(278386,136)YH5MH04M,10847.p
+  +1 x(278386,578)YH5MH04M,12576.p +1 x(278386,199)YH5MH04M,14321.p +1 x(278386,365)EGNOR04M,18792.p = +1
+ f_278487: +1 t_x(278487,307)YH5MH04M,245.o +1 t_x(278487,1129)$YH5MH04M,4017 +1 t_x(278487,0),7532 +1 x(278487,118)YH5MH04M,9268.p
+  +1 x(278487,244)YH5MH04M,11388.p +1 x(278487,55)YH5MH04M,13210.p +1 x(278487,371)YH5MH04M,15125.p = +1
+ f_278529: +1 t_x(278529,2)KSLN04M,246.o +1 t_x(278529,7187)$LELVU04,4018 = +1
+ f_278554: +1 t_x(278554,61)GL4W04M,247.o +1 t_x(278554,731)$GL4W04M,4019 = +1
+ f_278555: +1 t_x(278555,0),248.o +1 t_x(278555,7557)$KFZ4404M,4020 = +1
+ f_278562: +1 t_x(278562,547)YBOLN04M,249.o +1 t_x(278562,2668)$YBOLN04M,4021 +1 x(278562,6)YBOLN04M,9382.p
+  +1 x(278562,41)YB5KL04E,11328.p +1 x(278562,96)YBOLN04M,12331.p +1 x(278562,627)YB5KL04E,13862.p +1 x(278562,728)YBOLN04M,15891.p
+  +1 x(278562,592)YBOLN04M,16872.p +1 x(278562,322)YBOLN04M,18030.p +1 x(278562,412)YBOLN04M,19072.p +1 x(278562,276)YB5KL04E,19423.p
+  +1 x(278562,367)YBOLN04M,19937.p +1 x(278562,502)YBOLN04M,20210.p = +1
+ f_278564: +1 t_x(278564,0),250.o +1 t_x(278564,6773)$EGPFA04,4022 = +1
+ f_278565: +1 t_x(278565,409)LELVU04,251.o +1 t_x(278565,3360)$LELVU04,4023 +1 t_x(278565,15)LELVU04,7533
+  +1 x(278565,212)LELVU04,9806.p +1 x(278565,114)LELVU04,11481.p +1 x(278565,507)LELVU04,13241.p +1 x(278565,605)LELVU04,16248.p
+  +1 x(278565,310)LELVU04,17430.p = +1
+ f_278590: +1 t_x(278590,368)EHAMA04,252.o +1 t_x(278590,8846)$EGNOR04M,4024 +1 x(278590,787)EHAMA04,9627.p
+  +1 x(278590,508)EHAMA04,13691.p = +1
+ f_278592: +1 t_x(278592,0),253.o +1 t_x(278592,6162)$LELVU04,4025 = +1
+ f_278598: +1 t_x(278598,910)EHAMA04,254.o +1 t_x(278598,8921)$EGNOR04M,4026 +1 x(278598,491)EHAMA04,9272.p
+  +1 x(278598,770)EHAMA04,11858.p +1 x(278598,1049)EHAMA04,14933.p = +1
+ f_278603: +1 t_x(278603,572)EHAMA04,255.o +1 t_x(278603,8150)$EGNOR04M,4027 +1 x(278603,433)EHAMA04,10276.p
+  +1 x(278603,991)EHAMA04,15839.p +1 x(278603,1100)EGNOR04M,17077.p +1 x(278603,1325)EGNOR04M,18212.p
+  = +1
+ f_278607: +1 t_x(278607,22)MM304,256.o +1 t_x(278607,472)$MM304,4028 +1 t_x(278607,0),7534 = +1
+ f_278647: +1 t_x(278647,908)EHAMA04,257.o +1 t_x(278647,4676)$EHAMA04,4029 +1 t_x(278647,210)EHAMA04,7535
+  +1 x(278647,350)EHAMA04,9386.p +1 x(278647,1187)EHAMA04,11648.p +1 x(278647,1327)EHAMA04,13573.p +1 x(278647,769)EHAMA04,16030.p
+  = +1
+ f_278651: +1 t_x(278651,330)YB5KL04E,258.o +1 t_x(278651,1852)$YB5KL04E,4030 +1 x(278651,37)YB5KL04E,9873.p
+  +1 x(278651,95)YB5KL04E,11769.p +1 x(278651,154)YB5KL04E,13390.p +1 x(278651,271)YB5KL04E,15022.p +1 x(278651,212)YB5KL04E,17377.p
+  = +1
+ f_278663: +1 t_x(278663,1395)EGNOR04M,259.o +1 t_x(278663,8145)$EGNOR04M,4031 +1 x(278663,114)EHAMA04,9220.p
+  +1 x(278663,253)EHAMA04,11178.p +1 x(278663,393)EHAMA04,12834.p +1 x(278663,532)EHAMA04,14338.p +1 x(278663,672)EHAMA04,15674.p
+  +1 x(278663,811)EHAMA04,16883.p +1 x(278663,1095)EGNOR04M,17857.p = +1
+ f_278669: +1 t_x(278669,319)EHAMA04,260.o +1 t_x(278669,2831)$EHAMA04,4032 +1 t_x(278669,0),7536 +1 x(278669,40)EHAMA04,10306.p
+  +1 x(278669,598)EHAMA04,16359.p = +1
+ f_278681: +1 t_x(278681,1288)EHAMA04,261.o +1 t_x(278681,4358)$EHAMA04,4033 +1 t_x(278681,311)EHAMA04,7537
+  +1 x(278681,730)EHAMA04,9415.p +1 x(278681,869)EHAMA04,11461.p +1 x(278681,1009)EHAMA04,13215.p +1 x(278681,1148)EHAMA04,14856.p
+  +1 x(278681,1427)EHAMA04,16954.p +1 x(278681,1567)EHAMA04,17913.p +1 x(278681,590)EHAMA04,19061.p = +1
+ f_278783: +1 t_x(278783,11)YB5KL04E,262.o +1 t_x(278783,2938)$YB5KL04E,4034 +1 t_x(278783,0),7538 +1 x(278783,69)YB5KL04E,11229.p
+  +1 x(278783,128)YB5KL04E,12629.p +1 x(278783,245)YB5KL04E,14342.p +1 x(278783,186)YB5KL04E,16225.p +1 x(278783,596)YB5KL04E,17997.p
+  = +1
+ f_278814: +1 t_x(278814,0),263.o +1 t_x(278814,8718)$YB3EH04E,4035 +1 x(278814,16)YB5WH04M,10594.p +1 x(278814,69)YB5WH04M,14160.p
+  +1 x(278814,164)YBOLN04M,15459.p +1 x(278814,209)YBOLN04M,16668.p = +1
+ f_278830: +1 t_x(278830,0),264.o +1 t_x(278830,11819)$RQXU04E,4036 +1 x(278830,21)YB5KL04E,14230.p +1 x(278830,79)YB5KL04E,17327.p
+  +1 x(278830,138)YB5KL04E,19961.p = +1
+ f_278839: +1 t_x(278839,122)EBEEC04M,265.o +1 t_x(278839,3002)$EBEEC04M,4037 +1 t_x(278839,0),7539 +1 x(278839,19)EBEEC04M,10295.p
+  = +1
+ f_278855: +1 t_x(278855,121)YH5MH04M,266.o +1 t_x(278855,2332)$YH5MH04M,4038 +1 x(278855,6)KHVL104E,9591.p
+  +1 x(278855,58)YH5MH04M,13138.p +1 x(278855,153)KHVL104E,13997.p +1 x(278855,227)KHVL104E,15452.p +1 x(278855,300)KHVL104E,16943.p
+  +1 x(278855,374)KHVL104E,18066.p = +1
+ f_278862: +1 t_x(278862,0),267.o +1 t_x(278862,285)$KFZ4404E,4039 +1 x(278862,3)KFZ4404E,19421.p = +1
+ f_278871: +1 t_x(278871,434)KWUR404E,268.o +1 t_x(278871,4560)$YB3EH04E,4040 +1 x(278871,10)YB3EH04E,9818.p
+  +1 x(278871,560)YB3EH04E,11424.p +1 x(278871,360)YB3EH04E,13194.p +1 x(278871,503)KWUR404E,14618.p +1 x(278871,295)KWUR404E,16831.p
+  +1 x(278871,610)YB3EH04E,18302.p = +1
+ f_278872: +1 t_x(278872,277)EG11G04M,269.o +1 t_x(278872,2402)$EG11G04M,4041 +1 t_x(278872,0),7540 +1 x(278872,120)EG11G04M,10278.p
+  +1 x(278872,41)EG11G04M,11945.p +1 x(278872,198)EG11G04M,13615.p = +1
+ f_278885: +1 t_x(278885,0),270.o +1 t_x(278885,10501)$RQXU04E,4042 +1 x(278885,43)RMZU04E,9440.p +1 x(278885,108)YB5KL04E,11398.p
+  +1 x(278885,167)YB5KL04E,13264.p +1 x(278885,211)RMZU04E,14571.p +1 x(278885,284)YB5KL04E,16631.p +1 x(278885,342)YB5KL04E,18023.p
+  +1 x(278885,378)RMZU04E,18940.p = +1
+ f_278889: +1 t_x(278889,374)KHVL104E,271.o +1 t_x(278889,1477)$KHVL104E,4043 +1 t_x(278889,0),7541 +1 x(278889,154)KHVL104E,9688.p
+  +1 x(278889,228)KHVL104E,11662.p +1 x(278889,301)KHVL104E,13392.p +1 x(278889,448)KHVL104E,14330.p +1 x(278889,521)KHVL104E,15968.p
+  = +1
+ f_278911: +1 t_x(278911,0),272.o +1 t_x(278911,1818)$KFZ4404E,4044 = +1
+ f_278940: +1 t_x(278940,0),273.o +1 t_x(278940,3060)$GL4W04M,4045 +1 t_x(278940,0),7542 = +1
+ f_278945: +1 t_x(278945,1189)LFMDA04A,274.o +1 t_x(278945,4069)$LFMDA04A,4046 +1 x(278945,469)LFMDA04A,9351.p
+  +1 x(278945,1909)LFMDA04A,11125.p = +1
+ f_279006: +1 t_x(279006,411)BKED1204,275.o +1 t_x(279006,1335)$BKED1204,4047 +1 x(279006,227)BKED1204,11551.p
+  +1 x(279006,596)BKED1204,13505.p = +1
+ f_279011: +1 t_x(279011,2210)LGKFN04,276.o +1 t_x(279011,26356)$LGZAA04M,4048 +1 x(279011,703)LGKFN04,9197.p
+  +1 x(279011,1792)LGKFN04,11399.p +1 x(279011,285)LGKFN04,12306.p +1 x(279011,117)LGKFN04,13992.p +1 x(279011,1038)LGKFN04,15596.p
+  +1 x(279011,1206)LGKFN04,17703.p +1 x(279011,1289)LGKFN04,18508.p +1 x(279011,1457)LGKFN04,19170.p +1 x(279011,1624)LGKFN04,19709.p
+  +1 x(279011,1708)LGKFN04,20140.p = +1
+ f_279048: +1 t_x(279048,371)KHVL104E,277.o +1 t_x(279048,739)$KHVL104E,4049 +1 t_x(279048,0),7543 +1 x(279048,4)KHVL104E,10038.p
+  +1 x(279048,77)KHVL104E,11871.p +1 x(279048,151)KHVL104E,13463.p +1 x(279048,224)KHVL104E,14968.p +1 x(279048,445)KHVL104E,17287.p
+  +1 x(279048,298)KHVL104E,18222.p = +1
+ f_279142: +1 t_x(279142,123)YB5KL04E,278.o +1 t_x(279142,10783)$RQXU04E,4050 +1 x(279142,232)RMZU04E,11647.p
+  +1 x(279142,6)YB5KL04E,13752.p +1 x(279142,64)YB5KL04E,14538.p +1 x(279142,154)RQXU04E,16287.p +1 x(279142,400)RMZU04E,16790.p
+  +1 x(279142,474)YB5KL04E,18330.p = +1
+ f_279160: +1 t_x(279160,0),279.o +1 t_x(279160,2137)$EBEEC04M,4051 = +1
+ f_279163: +1 t_x(279163,0),280.o +1 t_x(279163,3121)$YH5MH04M,4052 +1 x(279163,21)KHVL104E,12238.p +1 x(279163,95)KHVL104E,13993.p
+  +1 x(279163,215)YH5MH04M,15428.p = +1
+ f_279186: +1 t_x(279186,0),281.o +1 t_x(279186,9577)$YB3EH04A,4053 +1 t_x(279186,0),7544 = +1
+ f_279192: +1 t_x(279192,0),282.o +1 t_x(279192,132)$MM204,4054 = +1
+ f_279193: +1 t_x(279193,123)KHVL104E,283.o +1 t_x(279193,2097)$YH5MH04M,4055 +1 x(279193,12)YH5MH04M,11169.p
+  +1 x(279193,50)KHVL104E,12895.p +1 x(279193,833)YH5MH04M,14663.p +1 x(279193,1372)KHVL104E,17094.p +1 x(279193,197)KHVL104E,17978.p
+  +1 x(279193,454)YH5MH04M,18746.p +1 x(279193,265)YH5MH04M,19449.p = +1
+ f_279241: +1 t_x(279241,774)EGNOR04M,284.o +1 t_x(279241,2937)$EGNOR04M,4056 +1 x(279241,6)EGNOR04M,9555.p
+  +1 x(279241,146)EGNOR04M,11514.p +1 x(279241,425)EGNOR04M,13026.p +1 x(279241,495)EGNOR04M,14803.p +1 x(279241,704)EGNOR04M,16314.p
+  +1 x(279241,355)EGNOR04M,17394.p +1 x(279241,843)EGNOR04M,18384.p = +1
+ f_279243: +1 t_x(279243,35)KSPE1P04,285.o +1 t_x(279243,2640)$KSPE1P04,4057 +1 x(279243,112)KSPE1P04,9508.p
+  +1 x(279243,238)YH5MH04M,11526.p +1 x(279243,175)YH5MH04M,12839.p +1 x(279243,418)KSPE1P04,15947.p +1 x(279243,617)YH5MH04M,16974.p
+  +1 x(279243,342)KSPE1P04,17984.p = +1
+ f_279250: +1 t_x(279250,55)KSPE1P04,286.o +1 t_x(279250,975)$KSPE1P04,4058 +1 t_x(279250,0),7545 +1 x(279250,132)KSPE1P04,9690.p
+  +1 x(279250,209)KSPE1P04,15103.p = +1
+ f_279259: +1 t_x(279259,78)YH5MH04M,287.o +1 t_x(279259,1278)$YH5MH04M,4059 +1 t_x(279259,0),7546 +1 x(279259,14)YH5MH04M,9487.p
+  +1 x(279259,204)YH5MH04M,12904.p +1 x(279259,267)YH5MH04M,14801.p +1 x(279259,141)YH5MH04M,15963.p +1 x(279259,330)YH5MH04M,17103.p
+  = +1
+ f_279261: +1 t_x(279261,1470)LGSRA04,288.o +1 t_x(279261,36717)$LGSRA04,4060 +1 x(279261,255)LGSRA04,9222.p
+  = +1
+ f_279279: +1 t_x(279279,324)YH5MH04M,289.o +1 t_x(279279,11503)$YB3EH04E,4061 +1 x(279279,8)YH5MH04M,9247.p
+  +1 x(279279,62)YBOLN04M,11272.p +1 x(279279,693)YBOLN04M,13047.p +1 x(279279,423)YBOLN04M,14512.p +1 x(279279,287)YBOLN04M,15684.p
+  +1 x(279279,450)YH5MH04M,17128.p +1 x(279279,874)YBOLN04M,17809.p +1 x(279279,739)YBOLN04M,18901.p +1 x(279279,640)YH5MH04M,19463.p
+  +1 x(279279,703)YH5MH04M,19995.p = +1
+ f_279312: +1 t_x(279312,403)KHVL104E,290.o +1 t_x(279312,3240)$KSPE1P04,4062 +1 x(279312,99)KSPE1P04,9854.p
+  +1 x(279312,183)KHVL104E,11738.p +1 x(279312,252)KSPE1P04,13468.p +1 x(279312,550)KHVL104E,14410.p +1 x(279312,476)KHVL104E,15924.p
+  +1 x(279312,329)KHVL104E,17058.p +1 x(279312,623)KHVL104E,18340.p = +1
+ f_279318: +1 t_x(279318,600)LCES004M,291.o +1 t_x(279318,3300)$LCES004M,4063 +1 x(279318,0),9790.p +1 x(279318,150)LCES004M,11509.p
+  +1 x(279318,300)LCES004M,13158.p +1 x(279318,450)LCES004M,14710.p = +1
+ f_279339: +1 t_x(279339,244)YBOLN04M,292.o +1 t_x(279339,5252)$YBOLN04M,4064 +1 x(279339,14)YB5KL04E,9638.p
+  +1 x(279339,64)YBOLN04M,11161.p +1 x(279339,695)YBOLN04M,12612.p +1 x(279339,334)YBOLN04M,14162.p +1 x(279339,365)YB5KL04E,15801.p
+  +1 x(279339,424)YB5KL04E,16966.p +1 x(279339,1126)YB5KL04E,17597.p +1 x(279339,289)YBOLN04M,19012.p
+  +1 x(279339,515)YBOLN04M,19398.p +1 x(279339,599)YB5KL04E,19944.p +1 x(279339,189)YB5KL04E,20092.p = +1
+ f_279340: +1 t_x(279340,6)YB5WH04M,293.o +1 t_x(279340,6720)$YB3EH04E,4065 +1 x(279340,59)YB5WH04M,14948.p
+  +1 x(279340,20)YB3EH04E,15371.p = +1
+ f_279347: +1 t_x(279347,200)KSPE1P04,294.o +1 t_x(279347,583)$KSPE1P04,4066 +1 t_x(279347,0),7547 +1 x(279347,123)KSPE1P04,11811.p
+  +1 x(279347,46)KSPE1P04,13535.p +1 x(279347,429)KSPE1P04,15017.p +1 x(279347,353)KSPE1P04,20443.p = +1
+ f_279349: +1 t_x(279349,0),295.o +1 t_x(279349,3159)$YH5MH04M,4067 +1 t_x(279349,0),7548 = +1
+ f_279386: +1 t_x(279386,107)$YH5MH04M,296.o +1 t_x(279386,0),7549 +1 x(279386,43)YH5MH04M,10379.p = +1
+ f_279395: +1 t_x(279395,14)YB5WH04M,297.o +1 t_x(279395,9296)$YB3EH04E,4068 +1 x(279395,65)YBOLN04M,10740.p
+  +1 x(279395,279)YB5WH04M,12342.p +1 x(279395,156)YBOLN04M,14193.p +1 x(279395,111)YBOLN04M,16330.p +1 x(279395,201)YBOLN04M,17110.p
+  = +1
+ f_279398: +1 t_x(279398,24)YH5MH04M,298.o +1 t_x(279398,1667)$YH5MH04M,4069 +1 t_x(279398,0),7550 +1 x(279398,340)YH5MH04M,11620.p
+  +1 x(279398,277)YH5MH04M,12863.p +1 x(279398,88)YH5MH04M,14760.p +1 x(279398,530)YH5MH04M,16101.p +1 x(279398,719)YH5MH04M,17085.p
+  +1 x(279398,467)YH5MH04M,18186.p = +1
+ f_279403: +1 t_x(279403,12)KSPE1P04,299.o +1 t_x(279403,3000)$KSPE1P04,4070 +1 x(279403,89)KSPE1P04,17388.p
+  = +1
+ f_279405: +1 t_x(279405,0),300.o +1 t_x(279405,440)$KFZ4404E,4071 +1 x(279405,17)KFZ4404E,17782.p +1 x(279405,87)KFZ4404E,18571.p
+  = +1
+ f_279409: +1 t_x(279409,875)$YH5MH04M,301.o +1 t_x(279409,117)YH5MH04M,7551 +1 x(279409,243)YH5MH04M,9316.p
+  +1 x(279409,432)YH5MH04M,11351.p +1 x(279409,496)YH5MH04M,13021.p +1 x(279409,622)YH5MH04M,14860.p +1 x(279409,559)YH5MH04M,16226.p
+  +1 x(279409,811)YH5MH04M,17386.p = +1
+ f_279411: +1 t_x(279411,292)KSPE1P04,302.o +1 t_x(279411,2820)$KSPE1P04,4072 +1 x(279411,25)KHVL104E,10232.p
+  +1 x(279411,139)KSPE1P04,12036.p +1 x(279411,246)KHVL104E,13698.p +1 x(279411,368)KSPE1P04,15104.p +1 x(279411,62)KSPE1P04,16055.p
+  +1 x(279411,445)KSPE1P04,17204.p = +1
+ f_279431: +1 t_x(279431,0),303.o +1 t_x(279431,10729)$YB3EH04E,4073 +1 x(279431,10)YBOLN04M,15551.p +1 x(279431,55)YBOLN04M,18088.p
+  = +1
+ f_279450: +1 t_x(279450,0),304.o +1 t_x(279450,3439)$MT4AT04E,4074 = +1
+ f_279467: +1 t_x(279467,101)YH5MH04M,305.o +1 t_x(279467,1554)$YH5MH04M,4075 +1 t_x(279467,0),7552 +1 x(279467,227)YH5MH04M,11516.p
+  +1 x(279467,164)YH5MH04M,12837.p +1 x(279467,543)YH5MH04M,14832.p +1 x(279467,417)YH5MH04M,15932.p +1 x(279467,606)YH5MH04M,16931.p
+  +1 x(279467,354)YH5MH04M,17994.p = +1
+ f_279482: +1 t_x(279482,68)YBOLN04M,306.o +1 t_x(279482,9975)$YB3EH04E,4076 +1 x(279482,17)YB5WH04M,10650.p
+  +1 x(279482,203)YBOLN04M,12422.p +1 x(279482,228)YB5WH04M,13896.p +1 x(279482,474)YBOLN04M,15329.p +1 x(279482,864)YB5WH04M,16489.p
+  +1 x(279482,429)YBOLN04M,18060.p +1 x(279482,546)YB5WH04M,18826.p +1 x(279482,384)YBOLN04M,19566.p +1 x(279482,281)YB5WH04M,20187.p
+  = +1
+ f_279485: +1 t_x(279485,559)KHVL104E,307.o +1 t_x(279485,1368)$KHVL104E,4077 +1 t_x(279485,0),7553 +1 x(279485,45)KHVL104E,9795.p
+  +1 x(279485,119)KHVL104E,11622.p +1 x(279485,192)KHVL104E,13315.p +1 x(279485,339)KHVL104E,14275.p +1 x(279485,633)KHVL104E,16144.p
+  = +1
+ f_279494: +1 t_x(279494,0),308.o +1 t_x(279494,7905)$EGPFA04,4078 = +1
+ f_279524: +1 t_x(279524,39)KFZ4404E,309.o +1 t_x(279524,1097)$KFZ4404E,4079 = +1
+ f_279544: +1 t_x(279544,40)RFBRT04M,310.o +1 t_x(279544,2370)$RFBRT04M,4080 +1 t_x(279544,0),7554 = +1
+ f_279552: +1 t_x(279552,440)EBBRA04E,311.o +1 t_x(279552,3336)$EBBRA04E,4081 +1 t_x(279552,0),7555 +1 x(279552,49)EBBRA04E,9751.p
+  +1 x(279552,127)EBBRA04E,11681.p +1 x(279552,205)EBBRA04E,13236.p +1 x(279552,283)EBBRA04E,14759.p +1 x(279552,362)EBBRA04E,16290.p
+  = +1
+ f_279592: +1 t_x(279592,266)YH5MH04M,312.o +1 t_x(279592,1972)$YH5MH04M,4082 +1 x(279592,71)KHVL104E,10191.p
+  +1 x(279592,140)YH5MH04M,10845.p +1 x(279592,582)YH5MH04M,12553.p +1 x(279592,439)KHVL104E,14476.p +1 x(279592,806)KHVL104E,15979.p
+  +1 x(279592,1027)$KHVL104E,16898.p +1 x(279592,772)YH5MH04M,17993.p +1 x(279592,203)YH5MH04M,19560.p
+  = +1
+ f_279621: +1 t_x(279621,1161)YH5MH04M,313.o +1 t_x(279621,1225)$YH5MH04M,4083 +1 x(279621,214)YH5MH04M,9161.p
+  +1 x(279621,24)KHVL104E,11166.p +1 x(279621,656)YH5MH04M,12898.p +1 x(279621,465)KHVL104E,14569.p +1 x(279621,530)YH5MH04M,16007.p
+  +1 x(279621,906)$KHVL104E,17375.p +1 x(279621,972)YH5MH04M,19029.p = +1
+ f_279622: +1 t_x(279622,0),314.o +1 t_x(279622,6436)$EGPFA04,4084 = +1
+ f_279627: +1 t_x(279627,578)EGPFA04,315.o +1 t_x(279627,5078)$EGPFA04,4085 +1 t_x(279627,278)EGPFA04,7556
+  +1 x(279627,878)EGPFA04,16535.p +1 x(279627,1778)EGPFA04,19152.p +1 x(279627,2078)EGPFA04,19663.p +1 x(279627,2678)EGPFA04,20035.p
+  = +1
+ f_279642: +1 t_x(279642,493)KHVL104E,316.o +1 t_x(279642,1375)$KHVL104E,4086 +1 t_x(279642,0),7557 +1 x(279642,52)KHVL104E,9816.p
+  +1 x(279642,126)KHVL104E,11726.p +1 x(279642,199)KHVL104E,13416.p +1 x(279642,346)KHVL104E,14282.p +1 x(279642,640)KHVL104E,15841.p
+  +1 x(279642,272)KHVL104E,17286.p +1 x(279642,419)KHVL104E,19046.p +1 x(279642,566)KHVL104E,19530.p = +1
+ f_279651: +1 t_x(279651,365)YBOLN04M,317.o +1 t_x(279651,9956)$YB3EH04E,4087 +1 x(279651,4)YBOLN04M,10000.p
+  +1 x(279651,49)YBOLN04M,11091.p +1 x(279651,184)YBOLN04M,12419.p +1 x(279651,210)YB5WH04M,13891.p +1 x(279651,455)YBOLN04M,15322.p
+  +1 x(279651,846)YB5WH04M,16474.p +1 x(279651,410)YBOLN04M,18075.p +1 x(279651,528)YB5WH04M,18783.p +1 x(279651,635)YBOLN04M,19468.p
+  +1 x(279651,581)YB5WH04M,20152.p = +1
+ f_279652: +1 t_x(279652,324)KHVL104E,318.o +1 t_x(279652,2337)$KSPE1P04,4088 +1 x(279652,115)KSPE1P04,9883.p
+  +1 x(279652,251)KHVL104E,11917.p +1 x(279652,30)KHVL104E,13283.p +1 x(279652,471)KHVL104E,14343.p +1 x(279652,544)KHVL104E,16037.p
+  +1 x(279652,397)KHVL104E,17189.p = +1
+ f_279686: +1 t_x(279686,159)YB5WH04M,319.o +1 t_x(279686,8400)$YB3EH04E,4089 +1 x(279686,53)YB5WH04M,10396.p
+  +1 x(279686,252)YBOLN04M,12042.p +1 x(279686,162)YBOLN04M,15012.p +1 x(279686,371)YB5WH04M,15863.p +1 x(279686,297)YBOLN04M,17232.p
+  +1 x(279686,72)YBOLN04M,18254.p +1 x(279686,207)YBOLN04M,20182.p = +1
+ f_279687: +1 t_x(279687,766)LGRPA04M,320.o +1 t_x(279687,2926)$LGRPA04M,4090 +1 x(279687,46)LGRPA04M,9486.p
+  +1 x(279687,406)LGRPA04M,11568.p = +1
+ f_279690: +1 t_x(279690,1030)EGPFA04,321.o +1 t_x(279690,4630)$EGPFA04,4091 +1 t_x(279690,730)EGPFA04,7558
+  +1 x(279690,1330)EGPFA04,19144.p +1 x(279690,1630)EGPFA04,19660.p +1 x(279690,2230)EGPFA04,20013.p +1 x(279690,2530)EGPFA04,20239.p
+  = +1
+ f_279693: +1 t_x(279693,427)YH5MH04M,322.o +1 t_x(279693,1122)$YH5MH04M,4092 +1 t_x(279693,48)YH5MH04M,7559
+  +1 x(279693,111)YH5MH04M,9505.p +1 x(279693,237)YH5MH04M,11743.p +1 x(279693,553)YH5MH04M,13659.p +1 x(279693,364)YH5MH04M,14911.p
+  +1 x(279693,300)YH5MH04M,16090.p +1 x(279693,490)YH5MH04M,17423.p = +1
+ f_279716: +1 t_x(279716,370)LELVU04,323.o +1 t_x(279716,3420)$LELVU04,4093 +1 t_x(279716,0),7560 +1 x(279716,272)LELVU04,9968.p
+  +1 x(279716,174)LELVU04,12024.p +1 x(279716,567)LELVU04,12967.p +1 x(279716,469)LELVU04,14679.p +1 x(279716,75)LELVU04,16371.p
+  = +1
+ f_279721: +1 t_x(279721,296)EHAMA04,324.o +1 t_x(279721,9335)$EGNOR04M,4094 +1 x(279721,715)EHAMA04,9391.p
+  = +1
+ f_279734: +1 t_x(279734,123)$RMZSI04M,325.o +1 t_x(279734,12307)$YB3EH04E,4095 +1 x(279734,37)RMZSI04M,10439.p
+  +1 x(279734,370)YBOLN04M,12770.p +1 x(279734,189)YBOLN04M,14561.p +1 x(279734,279)YBOLN04M,17235.p +1 x(279734,595)YBOLN04M,18110.p
+  = +1
+ f_279735: +1 t_x(279735,441)$KHVL104E,326.o +1 t_x(279735,1036)$KSPE1P04,4096 +1 x(279735,193)KSPE1P04,9427.p
+  +1 x(279735,0),11607.p +1 x(279735,116)KSPE1P04,13566.p +1 x(279735,367)KHVL104E,14897.p +1 x(279735,40)KSPE1P04,16280.p
+  +1 x(279735,499)KSPE1P04,18389.p = +1
+ f_279756: +1 t_x(279756,899)YH5MH04M,327.o +1 t_x(279756,2939)$KSPE1P04,4097 +1 x(279756,14)YH5MH04M,9059.p
+  +1 x(279756,181)KSPE1P04,10981.p +1 x(279756,640)KHVL104E,12922.p +1 x(279756,457)YH5MH04M,14219.p +1 x(279756,1081)KHVL104E,16828.p
+  +1 x(279756,934)KHVL104E,17889.p +1 x(279756,1151)YH5MH04M,18745.p +1 x(279756,1375)$KHVL104E,19404.p
+  +1 x(279756,1007)KHVL104E,19884.p +1 x(279756,836)YH5MH04M,20197.p = +1
+ f_279791: +1 t_x(279791,973)EHAMA04,328.o +1 t_x(279791,5020)$EHAMA04,4098 +1 t_x(279791,415)EHAMA04,7561
+  +1 x(279791,694)EHAMA04,9274.p +1 x(279791,554)EHAMA04,12022.p +1 x(279791,1252)EHAMA04,15014.p = +1
+ f_279801: +1 t_x(279801,1076)EHAMA04,329.o +1 t_x(279801,4007)$EHAMA04,4099 +1 t_x(279801,100)EHAMA04,7562
+  +1 x(279801,379)EHAMA04,9381.p +1 x(279801,518)EHAMA04,11318.p +1 x(279801,658)EHAMA04,13005.p +1 x(279801,797)EHAMA04,14558.p
+  +1 x(279801,937)EHAMA04,15766.p +1 x(279801,1216)EHAMA04,17863.p = +1
+ f_279804: +1 t_x(279804,540)KHVL104E,330.o +1 t_x(279804,2024)$YH5MH04M,4100 +1 x(279804,123)KHVL104E,9658.p
+  +1 x(279804,192)YH5MH04M,11638.p +1 x(279804,50)KHVL104E,12549.p +1 x(279804,760)YH5MH04M,14537.p +1 x(279804,1372)KHVL104E,17079.p
+  +1 x(279804,824)YH5MH04M,18312.p +1 x(279804,381)YH5MH04M,18864.p +1 x(279804,255)YH5MH04M,19521.p = +1
+ f_279817: +1 t_x(279817,269)EGNOR04M,331.o +1 t_x(279817,6060)$EGNOR04M,4101 +1 x(279817,199)EGNOR04M,10536.p
+  +1 x(279817,396)YH5MH04M,11864.p +1 x(279817,460)YH5MH04M,13524.p +1 x(279817,687)EGNOR04M,14734.p +1 x(279817,586)YH5MH04M,17409.p
+  = +1
+ f_279827: +1 t_x(279827,0),332.o +1 t_x(279827,12860)$KFZ4404M,4102 +1 t_x(279827,0),7563 +1 x(279827,48)KFZ4404M,11624.p
+  +1 x(279827,186)KFZ4404M,13706.p = +1
+ f_279832: +1 t_x(279832,0),333.o +1 t_x(279832,4223)$YB5KL04E,4103 = +1
+ f_279834: +1 t_x(279834,552)KFZ4404E,334.o +1 t_x(279834,1116)$KFZ4404E,4104 +1 x(279834,58)KFZ4404E,9765.p
+  +1 x(279834,199)KFZ4404E,12167.p +1 x(279834,520)YH5MH04M,13081.p +1 x(279834,331)YH5MH04M,14741.p +1 x(279834,394)YH5MH04M,16370.p
+  +1 x(279834,693)KFZ4404E,17463.p +1 x(279834,622)KFZ4404E,18275.p +1 x(279834,457)YH5MH04M,19024.p = +1
+ f_279845: +1 t_x(279845,5)KHVL104E,335.o +1 t_x(279845,226)$KHVL104E,4105 +1 t_x(279845,0),7564 +1 x(279845,152)KHVL104E,15141.p
+  +1 x(279845,79)KHVL104E,16352.p = +1
+ f_279885: +1 t_x(279885,970)EHAMA04,336.o +1 t_x(279885,9166)$EGNOR04M,4106 +1 x(279885,244)EHAMA04,9868.p
+  +1 x(279885,1221)EHAMA04,12973.p +1 x(279885,802)EHAMA04,14554.p +1 x(279885,663)EHAMA04,16057.p +1 x(279885,1639)EHAMA04,17356.p
+  = +1
+ f_279887: +1 t_x(279887,3147)LGSRA04,337.o +1 t_x(279887,35963)$LGSRA04,4107 +1 t_x(279887,1932)LGSRA04,7565
+  +1 x(279887,716)LGSRA04,9036.p = +1
+ f_279893: +1 t_x(279893,975)EHAMA04,338.o +1 t_x(279893,3766)$EHAMA04,4108 +1 t_x(279893,0),7566 +1 x(279893,138)EHAMA04,9502.p
+  +1 x(279893,277)EHAMA04,11333.p +1 x(279893,417)EHAMA04,12996.p +1 x(279893,556)EHAMA04,14515.p +1 x(279893,696)EHAMA04,15724.p
+  +1 x(279893,835)EHAMA04,17225.p = +1
+ f_279896: +1 t_x(279896,290)RASI04M,339.o +1 t_x(279896,2370)$RASI04M,4109 +1 t_x(279896,0),7567 +1 x(279896,186)RASI04M,10520.p
+  +1 x(279896,498)RASI04M,19074.p = +1
+ f_279899: +1 t_x(279899,0),340.o +1 t_x(279899,423)$KFZ4404E,4110 +1 x(279899,70)KFZ4404E,18572.p = +1
+ f_279900: +1 t_x(279900,0),341.o +1 t_x(279900,2560)$KFZ4404E,4111 = +1
+ f_279930: +1 t_x(279930,2)LGKFN04,342.o +1 t_x(279930,1091)$LGKFN04,4112 = +1
+ f_279946: +1 t_x(279946,0),343.o +1 t_x(279946,5207)$EHAMA04,4113 = +1
+ f_279962: +1 t_x(279962,0),344.o +1 t_x(279962,6337)$LGRPA04M,4114 = +1
+ f_279965: +1 t_x(279965,119)LEBAS04M,345.o +1 t_x(279965,3535)$LEBAS04M,4115 +1 t_x(279965,27)LEBAS04M,7568
+  +1 x(279965,211)LEBAS04M,12163.p = +1
+ f_279969: +1 t_x(279969,426)RFBRT04M,346.o +1 t_x(279969,1168)$RFBRT04M,4116 +1 t_x(279969,3)RFBRT04M,7569
+  +1 x(279969,320)RFBRT04M,10205.p +1 x(279969,215)RFBRT04M,11844.p = +1
+ f_280002: +1 t_x(280002,0),347.o +1 t_x(280002,4080)$LELVU04,4117 +1 x(280002,47)LELVU04,11601.p +1 x(280002,323)MM204,13363.p
+  +1 x(280002,243)LELVU04,15164.p = +1
+ f_280018: +1 t_x(280018,54)FUJ04M,348.o +1 t_x(280018,2854)$FUJ04M,4118 +1 x(280018,154)FUJ04M,13136.p
+  +1 x(280018,254)FUJ04M,14620.p = +1
+ f_280021: +1 t_x(280021,515)KSPE1P04,349.o +1 t_x(280021,5965)$EGNOR04M,4119 +1 x(280021,55)KSPE1P04,9820.p
+  +1 x(280021,244)EGNOR04M,11774.p +1 x(280021,325)YH5MH04M,13171.p +1 x(280021,438)KSPE1P04,15029.p +1 x(280021,362)KSPE1P04,16283.p
+  +1 x(280021,261)YH5MH04M,18003.p = +1
+ f_280033: +1 t_x(280033,26)EHAMA04,350.o +1 t_x(280033,5189)$EHAMA04,4120 = +1
+ f_280088: +1 t_x(280088,0),351.o +1 t_x(280088,3227)$RMZSI04,4121 = +1
+ f_280103: +1 t_x(280103,204)KSPE104D,352.o +1 t_x(280103,3731)$KSPE104D,4122 +1 t_x(280103,0),7570 +1 x(280103,57)KSPE104D,9389.p
+  = +1
+ f_280104: +1 t_x(280104,1628)LFMDA04A,353.o +1 t_x(280104,7388)$LFMDA04A,4123 +1 t_x(280104,908)LFMDA04A,7571
+  +1 x(280104,2348)LFMDA04A,15168.p = +1
+ f_280115: +1 t_x(280115,0),354.o +1 t_x(280115,2556)$KWUR1C04,4124 +1 t_x(280115,0),7572 = +1
+ f_280122: +1 t_x(280122,0),355.o +1 t_x(280122,2534)$KWUR404E,4125 = +1
+ f_280142: +1 t_x(280142,602)EHAMA04,356.o +1 t_x(280142,5068)$EHAMA04,4126 +1 t_x(280142,323)EHAMA04,7573
+  +1 x(280142,742)EHAMA04,9525.p +1 x(280142,463)EHAMA04,13593.p = +1
+ f_280143: +1 t_x(280143,445)YBOLN04M,357.o +1 t_x(280143,11751)$YB3EH04E,4127 +1 x(280143,39)YBOLN04M,9624.p
+  +1 x(280143,84)YBOLN04M,11086.p +1 x(280143,175)YBOLN04M,12732.p +1 x(280143,220)YBOLN04M,14286.p +1 x(280143,355)YBOLN04M,16145.p
+  +1 x(280143,265)YBOLN04M,17252.p +1 x(280143,490)YBOLN04M,19045.p +1 x(280143,515)YB5KL04E,19388.p +1 x(280143,310)YBOLN04M,19924.p
+  = +1
+ f_280153: +1 t_x(280153,210)LCES004M,358.o +1 t_x(280153,9060)$LCES004M,4128 +1 t_x(280153,60)LCES004M,7574
+  = +1
+ f_280157: +1 t_x(280157,0),359.o +1 t_x(280157,6982)$RMZU04E,4129 = +1
+ f_280174: +1 t_x(280174,0),360.o +1 t_x(280174,7409)$KSPE1P04,4130 = +1
+ f_280192: +1 t_x(280192,357)YH5MH04M,361.o +1 t_x(280192,989)$YH5MH04M,4131 +1 t_x(280192,0),7575 +1 x(280192,483)YH5MH04M,11365.p
+  +1 x(280192,420)YH5MH04M,13053.p +1 x(280192,231)YH5MH04M,14766.p +1 x(280192,167)YH5MH04M,16151.p +1 x(280192,610)YH5MH04M,17433.p
+  +1 x(280192,294)YH5MH04M,19946.p = +1
+ f_280203: +1 t_x(280203,42)RMZU04,362.o +1 t_x(280203,5796)$RMZU04,4132 +1 x(280203,42)RMZU04,10480.p
+  +1 x(280203,465)RMZU04,11644.p +1 x(280203,211)RMZU04,12599.p +1 x(280203,549)RMZU04,14733.p +1 x(280203,1396)RMZU04,15784.p
+  +1 x(280203,1480)RMZU04,16963.p = +1
+ f_280212: +1 t_x(280212,3535)LGKFN04,363.o +1 t_x(280212,25651)$LGSRA04,4133 +1 x(280212,19)LGKFN04,8996.p
+  +1 x(280212,1526)LGKFN04,10741.p +1 x(280212,186)LGKFN04,12344.p +1 x(280212,1275)LGKFN04,13919.p +1 x(280212,1442)LGKFN04,15538.p
+  +1 x(280212,1191)LGKFN04,16862.p +1 x(280212,1610)LGKFN04,17780.p +1 x(280212,2614)LGKFN04,18634.p +1 x(280212,2782)LGKFN04,19321.p
+  = +1
+ f_280221: +1 t_x(280221,245)YB5KL04E,364.o +1 t_x(280221,10308)$YB3EH04E,4134 +1 x(280221,6)YB5WH04M,10060.p
+  +1 x(280221,70)YB5KL04E,10861.p +1 x(280221,112)YB5WH04M,12465.p +1 x(280221,581)YBOLN04M,14309.p +1 x(280221,801)YB5WH04M,15383.p
+  +1 x(280221,1912)YB5WH04M,16602.p +1 x(280221,59)YB5WH04M,17963.p +1 x(280221,40)YBOLN04M,19075.p +1 x(280221,218)YB5WH04M,19565.p
+  = +1
+ f_280245: +1 t_x(280245,988)RQXI04E,365.o +1 t_x(280245,10200)$RQXSI04E,4135 +1 x(280245,35)RQXI04E,9248.p
+  +1 x(280245,504)RQXU04E,11285.p +1 x(280245,419)RQXU04E,12274.p +1 x(280245,2219)RQXU04E,14363.p +1 x(280245,2364)RQXI04E,15213.p
+  +1 x(280245,616)RQXSI04E,17661.p +1 x(280245,776)RQXI04E,18503.p +1 x(280245,882)RQXI04E,19286.p +1 x(280245,670)RQXI04E,19919.p
+  +1 x(280245,324)RQXSI04E,20155.p = +1
+ f_280252: +1 t_x(280252,1845)PMXX04M,366.o +1 t_x(280252,10560)$RQXSI04E,4136 +1 x(280252,3)RQXSI04E,8949.p
+  +1 x(280252,878)RQXSI04E,10902.p +1 x(280252,781)RQXSI04E,12255.p +1 x(280252,2530)RQXI04E,13884.p +1 x(280252,2954)RQXI04E,15212.p
+  +1 x(280252,1948)PMXX04M,16633.p +1 x(280252,3797)RQXSI04E,17502.p +1 x(280252,3992)RQXSI04E,18419.p
+  +1 x(280252,5947)RQXSI04E,19150.p +1 x(280252,6735)RQXSI04E,19691.p +1 x(280252,2771)PMXX04M,20062.p
+  +1 x(280252,2874)PMXX04M,20251.p +1 x(280252,3079)PMXX04M,20404.p +1 x(280252,2318)RQXI04E,20513.p +1 x(280252,2727)RQXSI04E,20559.p
+  +1 x(280252,3182)PMXX04M,20588.p = +1
+ f_280263: +1 t_x(280263,0),367.o +1 t_x(280263,2949)$KWUR404E,4137 +1 x(280263,179)KWUR404E,14187.p +1 x(280263,110)KWUR404E,18899.p
+  = +1
+ f_280274: +1 t_x(280274,467)RQXSI04E,368.o +1 t_x(280274,10440)$RQXSI04E,4138 +1 x(280274,45)RQXI04E,9870.p
+  +1 x(280274,758)RQXSI04E,11198.p +1 x(280274,151)RQXI04E,12588.p +1 x(280274,2057)RQXI04E,13814.p +1 x(280274,2798)RQXI04E,15199.p
+  +1 x(280274,257)RQXI04E,16584.p +1 x(280274,856)RQXSI04E,17772.p +1 x(280274,1050)RQXSI04E,18509.p +1 x(280274,564)RQXSI04E,19180.p
+  = +1
+ f_280277: +1 t_x(280277,43)RVKWS04,369.o +1 t_x(280277,1380)$RVKWS04,4139 = +1
+ f_280278: +1 t_x(280278,1058)EHAMA04,370.o +1 t_x(280278,8871)$EGNOR04M,4140 +1 x(280278,221)EHAMA04,9782.p
+  +1 x(280278,1337)EHAMA04,14498.p +1 x(280278,1477)EHAMA04,15943.p +1 x(280278,1616)EHAMA04,17230.p = +1
+ f_280283: +1 t_x(280283,398)YH5MH04M,371.o +1 t_x(280283,967)$YH5MH04M,4141 +1 t_x(280283,19)YH5MH04M,7576
+  +1 x(280283,335)YH5MH04M,9761.p +1 x(280283,461)YH5MH04M,12028.p +1 x(280283,209)YH5MH04M,14784.p +1 x(280283,145)YH5MH04M,16182.p
+  +1 x(280283,588)YH5MH04M,17350.p +1 x(280283,524)YH5MH04M,18391.p +1 x(280283,272)YH5MH04M,19998.p = +1
+ f_280319: +1 t_x(280319,0),372.o +1 t_x(280319,6180)$LELVU04,4142 = +1
+ f_280331: +1 t_x(280331,0),373.o +1 t_x(280331,9480)$RQXU04E,4143 +1 x(280331,51)RQXU04E,10935.p +1 x(280331,137)RQXU04E,15882.p
+  +1 x(280331,222)RQXU04E,18375.p = +1
+ f_280365: +1 t_x(280365,16)LELVL04M,374.o +1 t_x(280365,9616)$LELVL04M,4144 +1 x(280365,60)RQXU04E,18069.p
+  = +1
+ f_280374: +1 t_x(280374,30)YBOLN04M,375.o +1 t_x(280374,12405)$YB3EH04E,4145 = +1
+ f_280391: +1 t_x(280391,0),376.o +1 t_x(280391,6661)$RMZU04E,4146 = +1
+ f_280396: +1 t_x(280396,11)YBOLN04M,377.o +1 t_x(280396,3485)$YBOLN04M,4147 +1 t_x(280396,0),7577 +1 x(280396,56)YBOLN04M,15559.p
+  = +1
+ f_280411: +1 t_x(280411,0),378.o +1 t_x(280411,46791)$LGZAA04M,4148 = +1
+ f_280428: +1 t_x(280428,0),379.o +1 t_x(280428,11582)$YB3EH04E,4149 +1 x(280428,41)YB5KL04E,13486.p = +1
+ f_280430: +1 t_x(280430,2396)LGKFN04,380.o +1 t_x(280430,27033)$LGZAA04M,4150 +1 x(280430,52)LGKFN04,9136.p
+  +1 x(280430,2564)LGKFN04,10714.p +1 x(280430,633)LGZAA04M,12307.p +1 x(280430,973)LGKFN04,13825.p +1 x(280430,2061)LGKFN04,15426.p
+  +1 x(280430,3233)LGKFN04,16721.p +1 x(280430,2229)LGKFN04,17937.p +1 x(280430,2312)LGKFN04,18511.p +1 x(280430,1224)LGKFN04,19776.p
+  = +1
+ f_280453: +1 t_x(280453,160)EBBRA04E,381.o +1 t_x(280453,3447)$EBBRA04E,4151 +1 t_x(280453,0),7578 +1 x(280453,238)EBBRA04E,11744.p
+  +1 x(280453,316)EBBRA04E,13335.p +1 x(280453,394)EBBRA04E,14871.p +1 x(280453,81)EBBRA04E,16256.p = +1
+ f_280458: +1 t_x(280458,139)EBEEC04M,382.o +1 t_x(280458,1168)$EBEEC04M,4152 +1 t_x(280458,36)EBEEC04M,7579
+  = +1
+ f_280474: +1 t_x(280474,0),383.o +1 t_x(280474,8808)$LGKFN04,4153 = +1
+ f_280491: +1 t_x(280491,0),384.o +1 t_x(280491,172)$RASI04M,4154 = +1
+ f_280578: +1 t_x(280578,0),385.o +1 t_x(280578,1084)$RQXU04E,4155 = +1
+ f_280579: +1 t_x(280579,465)EGNOR04M,386.o +1 t_x(280579,2349)$EGNOR04M,4156 +1 t_x(280579,0),7580 +1 x(280579,116)EGNOR04M,9810.p
+  +1 x(280579,186)EGNOR04M,11739.p +1 x(280579,255)EGNOR04M,13365.p +1 x(280579,325)EGNOR04M,14909.p +1 x(280579,535)EGNOR04M,18264.p
+  = +1
+ f_280587: +1 t_x(280587,1961)$RVKWU04M,387.o +1 t_x(280587,668)RVKWU04M,7581 +1 x(280587,1684)RVKWU04M,9662.p
+  +1 x(280587,1776)RVKWU04M,11729.p +1 x(280587,1868)RVKWU04M,13482.p +1 x(280587,1130)RVKWU04M,15070.p
+  = +1
+ f_280607: +1 t_x(280607,289)YB5WH04M,388.o +1 t_x(280607,6060)$YB5WH04M,4157 +1 t_x(280607,0),7582 +1 x(280607,77)YB5WH04M,9953.p
+  +1 x(280607,130)YB5WH04M,11801.p +1 x(280607,183)YB5WH04M,13447.p +1 x(280607,236)YB5WH04M,15013.p +1 x(280607,501)YB5WH04M,16452.p
+  = +1
+ f_280608: +1 t_x(280608,0),389.o +1 t_x(280608,16011)$KFZ4404M,4158 = +1
+ f_280645: +1 t_x(280645,139)YB5KL04E,390.o +1 t_x(280645,10771)$YB3EH04E,4159 +1 x(280645,80)YB5KL04E,11053.p
+  +1 x(280645,7)YBOLN04M,12714.p +1 x(280645,607)YB5KL04E,14689.p +1 x(280645,187)YBOLN04M,15423.p +1 x(280645,2246)YB5KL04E,16640.p
+  +1 x(280645,464)YB5WH04M,17944.p +1 x(280645,232)YBOLN04M,18757.p = +1
+ f_280666: +1 t_x(280666,0),391.o +1 t_x(280666,3894)$KSLN04A,4160 = +1
+ f_280667: +1 t_x(280667,402)LGSRA04,392.o +1 t_x(280667,17418)$LGSRA04,4161 = +1
+ f_280671: +1 t_x(280671,1848)LFMDA04A,393.o +1 t_x(280671,4008)$LFMDA04A,4162 +1 x(280671,408)LFMDA04A,9166.p
+  +1 x(280671,2568)LFMDA04A,12821.p +1 x(280671,1128)LFMDA04A,14611.p = +1
+ f_280706: +1 t_x(280706,459)RQXI04E,394.o +1 t_x(280706,8820)$RQXSI04E,4163 +1 x(280706,14)RQXSI04E,9917.p
+  +1 x(280706,111)RQXSI04E,11791.p +1 x(280706,565)RQXI04E,12683.p +1 x(280706,777)RQXI04E,13762.p +1 x(280706,987)RQXSI04E,15181.p
+  +1 x(280706,209)RQXSI04E,16560.p +1 x(280706,306)RQXSI04E,18052.p +1 x(280706,501)RQXSI04E,19791.p = +1
+ f_280744: +1 t_x(280744,33)LEBAS04A,395.o +1 t_x(280744,6864)$LEBAS04A,4164 = +1
+ f_280754: +1 t_x(280754,0),396.o +1 t_x(280754,5367)$KSLN04M,4165 = +1
+ f_280768: +1 t_x(280768,17)KFZ4404M,397.o +1 t_x(280768,9297)$KFZ4404M,4166 = +1
+ f_280779: +1 t_x(280779,0),398.o +1 t_x(280779,4332)$KSAL1204,4167 = +1
+ f_280781: +1 t_x(280781,0),399.o +1 t_x(280781,8563)$LGKFN04,4168 = +1
+ f_280791: +1 t_x(280791,112)KCHI104M,400.o +1 t_x(280791,522)$KCHI104M,4169 +1 x(280791,31)KCHI104M,10577.p
+  +1 x(280791,194)KCHI104M,13750.p = +1
+ f_280798: +1 t_x(280798,31)YB3EH04A,401.o +1 t_x(280798,11671)$YB3EH04A,4170 = +1
+ f_280804: +1 t_x(280804,4)RMZU04E,402.o +1 t_x(280804,4274)$RMZU04E,4171 +1 t_x(280804,0),7583 +1 x(280804,171)RMZU04E,14928.p
+  +1 x(280804,87)RMZU04E,16177.p = +1
+ f_280807: +1 t_x(280807,0),403.o +1 t_x(280807,10068)$KFZ4404M,4172 +1 x(280807,26)KFZ4404M,18403.p = +1
+ f_280810: +1 t_x(280810,0),404.o +1 t_x(280810,6509)$RMZU04,4173 +1 x(280810,78)RMZU04,14434.p +1 x(280810,162)RMZU04,15791.p
+  +1 x(280810,247)RMZU04,16923.p = +1
+ f_280815: +1 t_x(280815,121)KSPE104D,405.o +1 t_x(280815,6660)$KSPE104D,4174 +1 t_x(280815,47)KSPE104D,7584
+  = +1
+ f_280825: +1 t_x(280825,300)LGKFN04,406.o +1 t_x(280825,8100)$LGKFN04,4175 +1 t_x(280825,42)LGKFN04,7585
+  +1 x(280825,642)LGKFN04,10722.p +1 x(280825,1569)LGKFN04,12292.p +1 x(280825,2825)LGKFN04,13905.p +1 x(280825,2490)LGKFN04,15252.p
+  +1 x(280825,471)LGKFN04,16821.p +1 x(280825,385)LGKFN04,17561.p +1 x(280825,1234)LGKFN04,18632.p +1 x(280825,128)LGKFN04,19548.p
+  +1 x(280825,214)LGKFN04,19903.p = +1
+ f_280871: +1 t_x(280871,808)LELVU04,407.o +1 t_x(280871,5136)$LELVU04,4176 +1 x(280871,207)LEMDAT04,9683.p
+  +1 x(280871,285)LEMDAT04,11627.p +1 x(280871,513)LELVU04,13278.p +1 x(280871,414)LELVU04,14941.p +1 x(280871,600)LEMDAT04,16208.p
+  +1 x(280871,886)LEBAS04M,17959.p +1 x(280871,679)LEMDAT04,18741.p +1 x(280871,758)LEMDAT04,19925.p +1 x(280871,316)LELVU04,20350.p
+  = +1
+ f_280888: +1 t_x(280888,79)YB5WH04M,408.o +1 t_x(280888,9110)$YB3EH04E,4177 +1 x(280888,15)YBOLN04M,10605.p
+  +1 x(280888,60)YBOLN04M,12224.p +1 x(280888,421)YBOLN04M,13079.p +1 x(280888,238)YB5WH04M,15505.p +1 x(280888,820)YB5WH04M,16664.p
+  +1 x(280888,185)YB5WH04M,17825.p +1 x(280888,646)YBOLN04M,18747.p +1 x(280888,132)YB5WH04M,19296.p +1 x(280888,275)YB5KL04E,19753.p
+  +1 x(280888,376)YBOLN04M,20208.p +1 x(280888,601)YBOLN04M,20309.p +1 x(280888,216)YB5KL04E,20467.p = +1
+ f_280895: +1 t_x(280895,0),409.o +1 t_x(280895,6877)$RVKWU04M,4178 = +1
+ f_280928: +1 t_x(280928,0),410.o +1 t_x(280928,7247)$KFZ4404M,4179 +1 x(280928,113)KFZ4404M,15059.p = +1
+ f_281048: +1 t_x(281048,1005)LGKFN04,411.o +1 t_x(281048,7787)$LGKFN04,4180 +1 t_x(281048,587)LGKFN04,7586
+  +1 x(281048,670)LGKFN04,10715.p +1 x(281048,1675)LGKFN04,12273.p +1 x(281048,2512)LGKFN04,13829.p +1 x(281048,2177)LGKFN04,15235.p
+  +1 x(281048,2763)LGKFN04,16723.p +1 x(281048,754)LGKFN04,17563.p +1 x(281048,921)LGKFN04,18470.p +1 x(281048,1926)LGKFN04,19332.p
+  +1 x(281048,2010)LGKFN04,19755.p +1 x(281048,1256)LGKFN04,20113.p = +1
+ f_281058: +1 t_x(281058,0),412.o +1 t_x(281058,4205)$KFZ4404M,4181 = +1
+ f_281059: +1 t_x(281059,327)YBOLN04M,413.o +1 t_x(281059,10054)$YB3EH04E,4182 +1 x(281059,35)YB5WH04M,9767.p
+  +1 x(281059,141)YB5WH04M,11574.p +1 x(281059,353)YB5WH04M,12512.p +1 x(281059,733)YBOLN04M,14204.p +1 x(281059,88)YB5WH04M,15436.p
+  +1 x(281059,1545)YBOLN04M,16481.p +1 x(281059,1041)YB5WH04M,17629.p +1 x(281059,823)YB5KL04E,18809.p
+  +1 x(281059,914)YBOLN04M,19305.p +1 x(281059,180)YB5KL04E,19852.p +1 x(281059,237)YBOLN04M,20323.p = +1
+ f_281074: +1 t_x(281074,120)RMZU04E,414.o +1 t_x(281074,3386)$RMZU04E,4183 +1 t_x(281074,0),7587 +1 x(281074,37)RMZU04E,10059.p
+  = +1
+ f_281090: +1 t_x(281090,0),415.o +1 t_x(281090,252)$EBBRA04E,4184 = +1
+ f_281091: +1 t_x(281091,104)YB3EH04A,416.o +1 t_x(281091,5509)$YB3EH04A,4185 +1 t_x(281091,0),7588 +1 x(281091,12)YB3EH04A,10122.p
+  +1 x(281091,58)YB3EH04A,12765.p +1 x(281091,335)YB3EH04A,14349.p +1 x(281091,520)YB3EH04A,15830.p +1 x(281091,566)YB3EH04A,16901.p
+  = +1
+ f_281143: +1 t_x(281143,602)LGKFN04,417.o +1 t_x(281143,7974)$LGKFN04,4186 +1 t_x(281143,259)LGKFN04,7589
+  +1 x(281143,431)LGKFN04,9509.p +1 x(281143,516)LGKFN04,11559.p +1 x(281143,1443)LGKFN04,12290.p +1 x(281143,2699)LGKFN04,13886.p
+  +1 x(281143,2364)LGKFN04,15256.p +1 x(281143,345)LGKFN04,17089.p +1 x(281143,941)LGKFN04,17995.p +1 x(281143,1108)LGKFN04,18532.p
+  = +1
+ f_281148: +1 t_x(281148,659)LGRPA04M,418.o +1 t_x(281148,3539)$LGRPA04M,4187 +1 x(281148,299)LGRPA04M,9650.p
+  = +1
+ f_281160: +1 t_x(281160,0),419.o +1 t_x(281160,9260)$KWUR404E,4188 = +1
+ f_281174: +1 t_x(281174,447)YB5KL04E,420.o +1 t_x(281174,8952)$YB3EH04E,4189 +1 x(281174,15)YB5WH04M,9780.p
+  +1 x(281174,68)YB5WH04M,11383.p +1 x(281174,272)YB5KL04E,13085.p +1 x(281174,544)YB5WH04M,15535.p +1 x(281174,597)YB5WH04M,17007.p
+  +1 x(281174,681)YB5KL04E,18028.p +1 x(281174,650)YB5WH04M,18784.p +1 x(281174,703)YB5WH04M,19464.p = +1
+ f_281185: +1 t_x(281185,0),421.o +1 t_x(281185,7200)$EGNOR04M,4190 +1 x(281185,19)YH5MH04M,12432.p +1 x(281185,60)KFZ4404E,13996.p
+  +1 x(281185,130)KFZ4404E,15460.p +1 x(281185,201)KFZ4404E,17004.p = +1
+ f_281238: +1 t_x(281238,95)$LFMDA04A,422.o = +1
+ f_281253: +1 t_x(281253,523)LGSRA04,423.o +1 t_x(281253,2954)$LGSRA04,4191 = +1
+ f_281256: +1 t_x(281256,229)RMZU04,424.o +1 t_x(281256,5222)$RMZU04,4192 +1 t_x(281256,0),7590 +1 x(281256,314)RMZU04,9411.p
+  +1 x(281256,60)RMZU04,11326.p +1 x(281256,145)RMZU04,13155.p +1 x(281256,737)RMZU04,14445.p +1 x(281256,822)RMZU04,15570.p
+  +1 x(281256,906)RMZU04,16715.p +1 x(281256,1837)RMZU04,18095.p +1 x(281256,398)RMZU04,20425.p = +1
+ f_281290: +1 t_x(281290,132)RMZU04E,425.o +1 t_x(281290,10448)$RQXU04E,4193 +1 x(281290,48)RMZU04E,10302.p
+  +1 x(281290,158)YBOLN04M,10793.p +1 x(281290,293)YBOLN04M,12481.p +1 x(281290,333)RQXU04E,13983.p +1 x(281290,551)RMZU04E,15520.p
+  +1 x(281290,1015)YBOLN04M,16589.p +1 x(281290,113)YBOLN04M,18370.p = +1
+ f_281293: +1 t_x(281293,0),426.o +1 t_x(281293,1773)$KFZ4404E,4194 +1 x(281293,2)YH5MH04M,11427.p +1 x(281293,363)KFZ4404E,12936.p
+  +1 x(281293,128)YH5MH04M,16216.p +1 x(281293,65)YH5MH04M,17479.p = +1
+ f_281297: +1 t_x(281297,163)EHAMA04,427.o +1 t_x(281297,1698)$EHAMA04,4195 = +1
+ f_281301: +1 t_x(281301,456)LFPND04,428.o +1 t_x(281301,4260)$LFPND04,4196 = +1
+ f_281304: +1 t_x(281304,0),429.o +1 t_x(281304,3673)$KSPE1P04,4197 = +1
+ f_281334: +1 t_x(281334,902)RVKWU04M,430.o +1 t_x(281334,5702)$RVKWU04M,4198 +1 x(281334,255)RVKWU04M,9539.p
+  +1 x(281334,348)RVKWU04M,11510.p +1 x(281334,809)RVKWU04M,12606.p +1 x(281334,2102)RVKWU04M,14335.p
+  +1 x(281334,994)RVKWU04M,15842.p +1 x(281334,440)RVKWU04M,17413.p +1 x(281334,1086)RVKWU04M,20346.p
+  = +1
+ f_281346: +1 t_x(281346,160)RQXSI04E,431.o +1 t_x(281346,7020)$RQXSI04E,4199 +1 t_x(281346,0),7591 +1 x(281346,355)RQXSI04E,9736.p
+  +1 x(281346,1328)RQXSI04E,12349.p +1 x(281346,257)RQXSI04E,14186.p +1 x(281346,1133)RQXSI04E,15734.p
+  +1 x(281346,452)RQXSI04E,16924.p +1 x(281346,63)RQXSI04E,18252.p = +1
+ f_281348: +1 t_x(281348,137)KFZ4404M,432.o +1 t_x(281348,12811)$KFZ4404M,4200 +1 t_x(281348,0),7592 +1 x(281348,206)KFZ4404M,15167.p
+  +1 x(281348,276)KFZ4404M,18395.p = +1
+ f_281349: +1 t_x(281349,496)RQXI04E,433.o +1 t_x(281349,9920)$RQXSI04E,4201 +1 x(281349,44)RQXSI04E,9979.p
+  +1 x(281349,238)RQXSI04E,10693.p +1 x(281349,814)RQXI04E,12275.p +1 x(281349,1555)RQXI04E,13858.p +1 x(281349,2084)RQXI04E,15197.p
+  +1 x(281349,1309)RQXSI04E,16553.p +1 x(281349,708)RQXI04E,17706.p +1 x(281349,602)RQXI04E,18687.p +1 x(281349,1114)RQXSI04E,19628.p
+  +1 x(281349,902)$RMZSI04M,19905.p = +1
+ f_281359: +1 t_x(281359,894)PMXX04M,434.o +1 t_x(281359,4700)$PMXX04M,4202 +1 t_x(281359,0),7593 +1 x(281359,277)PMXX04M,9554.p
+  +1 x(281359,380)PMXX04M,11535.p +1 x(281359,997)PMXX04M,12389.p +1 x(281359,585)PMXX04M,14112.p +1 x(281359,688)PMXX04M,15640.p
+  +1 x(281359,791)PMXX04M,16794.p +1 x(281359,1305)PMXX04M,17506.p +1 x(281359,1511)PMXX04M,18420.p +1 x(281359,3157)PMXX04M,19252.p
+  +1 x(281359,1100)PMXX04M,20076.p = +1
+ f_281372: +1 t_x(281372,1155)LGSRA04,435.o +1 t_x(281372,44909)$LGSRA04,4203 = +1
+ f_281447: +1 t_x(281447,0),436.o +1 t_x(281447,9137)$YB3EH04A,4204 = +1
+ f_281466: +1 t_x(281466,493)EGNOR04M,437.o +1 t_x(281466,4261)$EGNOR04M,4205 +1 x(281466,5)EGNOR04M,9847.p
+  +1 x(281466,354)EGNOR04M,11050.p +1 x(281466,423)EGNOR04M,12946.p +1 x(281466,702)EGNOR04M,14945.p = +1
+ f_281483: +1 t_x(281483,56)EHAMA04,438.o +1 t_x(281483,4483)$EGNOR04M,4206 +1 x(281483,17)EGNOR04M,10642.p
+  = +1
+ f_281485: +1 t_x(281485,303)LELVU04,439.o +1 t_x(281485,3648)$LELVU04,4207 +1 t_x(281485,0),7594 +1 x(281485,8)LELVU04,9347.p
+  +1 x(281485,205)LELVU04,11491.p = +1
+ f_281487: +1 t_x(281487,0),440.o +1 t_x(281487,3982)$RMZU04E,4208 +1 t_x(281487,0),7595 +1 x(281487,47)RMZU04E,18788.p
+  = +1
+ f_281511: +1 t_x(281511,586)LGSRA04,441.o +1 t_x(281511,26110)$LGSRA04,4209 +1 x(281511,1802)LGSRA04,10939.p
+  = +1
+ f_281523: +1 t_x(281523,195)EHAMA04,442.o +1 t_x(281523,1591)$EHAMA04,4210 +1 x(281523,56)EHAMA04,10334.p
+  = +1
+ f_281534: +1 t_x(281534,495)LGRPA04M,443.o +1 t_x(281534,4095)$LGRPA04M,4211 +1 x(281534,135)LGRPA04M,9725.p
+  = +1
+ f_281596: +1 t_x(281596,79)YB5KL04E,444.o +1 t_x(281596,3767)$YB5KL04E,4212 +1 x(281596,20)YB5KL04E,10178.p
+  = +1
+ f_281599: +1 t_x(281599,190)RQXU04E,445.o +1 t_x(281599,7390)$RQXU04E,4213 +1 x(281599,676)RMZU04E,13894.p
+  +1 x(281599,1178)RMZU04E,15297.p +1 x(281599,1990)RQXU04E,16542.p +1 x(281599,760)RMZU04E,17611.p +1 x(281599,258)RMZU04E,18454.p
+  +1 x(281599,174)RMZU04E,19343.p +1 x(281599,6)RMZU04E,19834.p = +1
+ f_281613: +1 t_x(281613,0),446.o +1 t_x(281613,884)$CPRFBR04,4214 = +1
+ f_281643: +1 t_x(281643,261)YB5KL04E,447.o +1 t_x(281643,1901)$YB5KL04E,4215 +1 x(281643,27)YB5KL04E,10084.p
+  +1 x(281643,144)YB5KL04E,11988.p +1 x(281643,203)YB5KL04E,13610.p +1 x(281643,320)YB5KL04E,15090.p +1 x(281643,86)YB5KL04E,15877.p
+  = +1
+ f_281674: +1 t_x(281674,0),448.o +1 t_x(281674,2758)$KSPE1P04,4216 +1 t_x(281674,0),7596 +1 x(281674,77)KSPE1P04,14340.p
+  = +1
+ f_281690: +1 t_x(281690,0),449.o +1 t_x(281690,3307)$KWUR404E,4217 +1 t_x(281690,0),7597 = +1
+ f_281715: +1 t_x(281715,552)LGRPA04,450.o +1 t_x(281715,2352)$LGRPA04,4218 +1 x(281715,192)LGRPA04,9697.p
+  +1 x(281715,1272)LGRPA04,11483.p = +1
+ f_281723: +1 t_x(281723,0),451.o +1 t_x(281723,8719)$LELVL04M,4219 +1 t_x(281723,0),7598 +1 x(281723,48)LELVL04M,15035.p
+  = +1
+ f_281749: +1 t_x(281749,0),452.o +1 t_x(281749,10560)$YB3EH04E,4220 +1 x(281749,21)YBOLN04M,12417.p +1 x(281749,66)YBOLN04M,13887.p
+  +1 x(281749,1039)YB5WH04M,15829.p +1 x(281749,1463)YB5WH04M,16638.p +1 x(281749,404)YB5WH04M,17647.p
+  +1 x(281749,156)YBOLN04M,18668.p +1 x(281749,292)YBOLN04M,19643.p = +1
+ f_281755: +1 t_x(281755,0),453.o +1 t_x(281755,11253)$YB3EH04A,4221 +1 t_x(281755,0),7599 = +1
+ f_281774: +1 t_x(281774,0),454.o +1 t_x(281774,12818)$RQXSI04E,4222 = +1
+ f_281776: +1 t_x(281776,1292)LGSRA04,455.o +1 t_x(281776,42616)$LGSRA04,4223 +1 x(281776,77)LGSRA04,9258.p
+  +1 x(281776,2508)LGSRA04,15422.p +1 x(281776,3723)LGSRA04,20016.p = +1
+ f_281815: +1 t_x(281815,266)$MT4AT04E,456.o = +1
+ f_281824: +1 t_x(281824,1523)RVKWU04M,457.o +1 t_x(281824,3000)$RVKWU04M,4224 +1 t_x(281824,415)RVKWU04M,7600
+  +1 x(281824,876)RVKWU04M,9680.p +1 x(281824,784)RVKWU04M,11763.p +1 x(281824,1615)RVKWU04M,13625.p +1 x(281824,1430)RVKWU04M,16251.p
+  = +1
+ f_281854: +1 t_x(281854,195)KWUR404E,458.o +1 t_x(281854,680)$KWUR404E,4225 +1 x(281854,56)KWUR404E,10435.p
+  +1 x(281854,264)KWUR404E,13092.p +1 x(281854,333)KWUR404E,14591.p +1 x(281854,126)KWUR404E,16139.p +1 x(281854,610)KWUR404E,18961.p
+  +1 x(281854,541)KWUR404E,19531.p = +1
+ f_281881: +1 t_x(281881,16)RMZSI04,459.o +1 t_x(281881,2759)$RMZSI04,4226 +1 x(281881,252)YB3EH04A,9934.p
+  +1 x(281881,160)YB3EH04A,11968.p +1 x(281881,344)YB3EH04A,13508.p +1 x(281881,391)YB3EH04A,15004.p +1 x(281881,483)YB3EH04A,16418.p
+  = +1
+ f_281887: +1 t_x(281887,1086)LELVL04M,460.o +1 t_x(281887,2945)$LELVL04M,4227 +1 x(281887,54)LELVL04M,9291.p
+  +1 x(281887,1190)LELVL04M,11187.p +1 x(281887,330)RQXSI04E,12963.p +1 x(281887,442)RQXSI04E,14500.p
+  +1 x(281887,555)RQXSI04E,15934.p +1 x(281887,667)RQXSI04E,17098.p +1 x(281887,777)LELVL04M,18256.p +1 x(281887,983)LELVL04M,19960.p
+  = +1
+ f_281891: +1 t_x(281891,0),461.o +1 t_x(281891,2392)$KWUR404E,4228 +1 x(281891,245)KWUR404E,11389.p +1 x(281891,453)KWUR404E,12892.p
+  +1 x(281891,522)KWUR404E,14290.p +1 x(281891,176)KWUR404E,18290.p +1 x(281891,107)KWUR404E,19299.p +1 x(281891,38)KWUR404E,19763.p
+  = +1
+ f_281905: +1 t_x(281905,898)$YH5MH04M,462.o +1 t_x(281905,76)YH5MH04M,7601 +1 x(281905,266)YH5MH04M,9275.p
+  +1 x(281905,455)YH5MH04M,11321.p +1 x(281905,519)YH5MH04M,12992.p +1 x(281905,645)YH5MH04M,14831.p +1 x(281905,582)YH5MH04M,16250.p
+  +1 x(281905,834)YH5MH04M,17428.p = +1
+ f_281910: +1 t_x(281910,28)KSLN04M,463.o +1 t_x(281910,4490)$KSLN04M,4229 +1 t_x(281910,0),7602 = +1
+ f_281922: +1 t_x(281922,41)YB5KL04E,464.o +1 t_x(281922,2793)$YB5KL04E,4230 +1 t_x(281922,0),7603 +1 x(281922,100)YB5KL04E,14384.p
+  +1 x(281922,451)YB5KL04E,17721.p +1 x(281922,158)YB5KL04E,19078.p +1 x(281922,393)YB5KL04E,19467.p = +1
+ f_281923: +1 t_x(281923,0),465.o +1 t_x(281923,9637)$YB3EH04A,4231 +1 t_x(281923,0),7604 = +1
+ f_281925: +1 t_x(281925,0),466.o +1 t_x(281925,4781)$EBBRA04E,4232 = +1
+ f_281946: +1 t_x(281946,6)KSPE1P04,467.o +1 t_x(281946,2458)$KSPE1P04,4233 +1 t_x(281946,0),7605 +1 x(281946,83)KSPE1P04,18388.p
+  = +1
+ f_281951: +1 t_x(281951,0),468.o +1 t_x(281951,12321)$RQXSI04E,4234 = +1
+ f_281962: +1 t_x(281962,687)PMXX04M,469.o +1 t_x(281962,5110)$PMXX04M,4235 +1 t_x(281962,0),7606 +1 x(281962,275)PMXX04M,9737.p
+  +1 x(281962,790)PMXX04M,10893.p +1 x(281962,1407)PMXX04M,12415.p +1 x(281962,172)PMXX04M,14128.p +1 x(281962,584)PMXX04M,15664.p
+  +1 x(281962,1201)PMXX04M,16817.p +1 x(281962,1715)PMXX04M,17519.p +1 x(281962,1921)PMXX04M,18435.p +1 x(281962,378)PMXX04M,19482.p
+  = +1
+ f_281983: +1 t_x(281983,27)YB5WH04M,470.o +1 t_x(281983,11611)$YB3EH04E,4236 +1 x(281983,80)YB5WH04M,11587.p
+  +1 x(281983,133)YB5WH04M,12460.p +1 x(281983,269)YB5KL04E,13938.p +1 x(281983,186)YB5WH04M,15444.p +1 x(281983,327)YB5KL04E,16434.p
+  +1 x(281983,1086)YB5WH04M,17722.p +1 x(281983,386)YB5KL04E,18799.p = +1
+ f_281989: +1 t_x(281989,367)YH5MH04M,471.o +1 t_x(281989,3146)$YH5MH04M,4237 +1 x(281989,115)KHVL104E,11323.p
+  +1 x(281989,177)YH5MH04M,12877.p +1 x(281989,703)KHVL104E,14423.p +1 x(281989,240)YH5MH04M,16188.p +1 x(281989,619)YH5MH04M,17270.p
+  +1 x(281989,303)YH5MH04M,18360.p = +1
+ f_282046: +1 t_x(282046,0),472.o +1 t_x(282046,7053)$YB3EH04E,4238 +1 x(282046,3)YB5WH04M,10369.p +1 x(282046,346)KWUR404E,11474.p
+  +1 x(282046,603)YB3EH04E,13727.p +1 x(282046,691)YB5WH04M,14137.p +1 x(282046,480)YB5WH04M,15609.p +1 x(282046,103)YB3EH04E,16938.p
+  +1 x(282046,532)YB5WH04M,17833.p +1 x(282046,900)KWUR404E,18759.p +1 x(282046,744)YB5WH04M,19396.p +1 x(282046,585)YB5WH04M,19936.p
+  +1 x(282046,623)KWUR404E,20184.p +1 x(282046,797)YB5WH04M,20362.p = +1
+ f_282057: +1 t_x(282057,0),473.o +1 t_x(282057,2344)$KWUR404E,4239 +1 x(282057,177)YBOLN04M,10724.p +1 x(282057,403)YBOLN04M,12832.p
+  +1 x(282057,538)YBOLN04M,14315.p +1 x(282057,87)YBOLN04M,15574.p +1 x(282057,1374)KWUR404E,17032.p +1 x(282057,128)KWUR404E,18045.p
+  = +1
+ f_282070: +1 t_x(282070,157)RQXU04E,474.o +1 t_x(282070,2129)$RQXU04E,4240 +1 x(282070,71)RQXU04E,10409.p
+  = +1
+ f_282085: +1 t_x(282085,0),475.o +1 t_x(282085,1292)$CPGSE04,4241 = +1
+ f_282090: +1 t_x(282090,111)LELVL04M,476.o +1 t_x(282090,4860)$LELVL04M,4242 +1 x(282090,8)LELVL04M,10533.p
+  +1 x(282090,318)LELVL04M,13281.p +1 x(282090,421)LELVL04M,14804.p +1 x(282090,214)LELVL04M,16186.p +1 x(282090,524)LELVL04M,18101.p
+  = +1
+ f_282099: +1 t_x(282099,1540)EG11G04M,477.o +1 t_x(282099,4845)$EG11G04M,4243 +1 x(282099,202)EG11G04M,9159.p
+  +1 x(282099,571)YD5WH04M,11039.p +1 x(282099,626)YD5WH04M,12920.p +1 x(282099,735)YD5WH04M,14433.p +1 x(282099,831)EG11G04M,15960.p
+  +1 x(282099,899)YD5WH04M,17083.p +1 x(282099,1618)EG11G04M,17987.p +1 x(282099,1281)$YD5WH04M,18723.p
+  +1 x(282099,1008)YD5WH04M,19489.p +1 x(282099,1146)EG11G04M,19879.p +1 x(282099,1225)EG11G04M,20177.p
+  = +1
+ f_282115: +1 t_x(282115,0),478.o +1 t_x(282115,5918)$RMZU04,4244 +1 x(282115,79)RMZU04,11780.p = +1
+ f_282121: +1 t_x(282121,0),479.o +1 t_x(282121,4972)$KSPE104D,4245 +1 x(282121,49)KSPE104D,20306.p = +1
+ f_282129: +1 t_x(282129,1156)LGZAA04M,480.o +1 t_x(282129,11423)$LGZAA04M,4246 +1 x(282129,223)LGZAA04M,8943.p
+  +1 x(282129,2493)RMZU04,12227.p +1 x(282129,2089)LGZAA04M,13253.p = +1
+ f_282158: +1 t_x(282158,425)LGRPA04M,481.o +1 t_x(282158,1145)$LGRPA04M,4247 +1 x(282158,65)LGRPA04M,9773.p
+  = +1
+ f_282176: +1 t_x(282176,301)RMZU04E,482.o +1 t_x(282176,971)$RMZU04E,4248 +1 t_x(282176,0),7607 +1 x(282176,217)RMZU04E,10211.p
+  +1 x(282176,133)RMZU04E,13096.p = +1
+ f_282205: +1 t_x(282205,4)YB5WH04M,483.o +1 t_x(282205,5549)$YB3EH04E,4249 +1 x(282205,199)YB3EH04E,13272.p
+  +1 x(282205,38)KSLN2C04,15098.p +1 x(282205,480)YB5WH04M,15910.p +1 x(282205,149)YB3EH04E,17280.p +1 x(282205,99)YB3EH04E,18027.p
+  = +1
+ f_282259: +1 t_x(282259,367)YB5WH04M,484.o +1 t_x(282259,5397)$YB5WH04M,4250 +1 t_x(282259,0),7608 +1 x(282259,49)YB5WH04M,9888.p
+  +1 x(282259,102)YB5WH04M,11325.p +1 x(282259,155)YB5WH04M,12951.p +1 x(282259,208)YB5WH04M,14176.p +1 x(282259,632)YB5WH04M,15562.p
+  +1 x(282259,1108)YB5WH04M,16604.p +1 x(282259,579)YB5WH04M,17739.p +1 x(282259,420)YB5WH04M,18939.p
+  +1 x(282259,526)YB5WH04M,19455.p = +1
+ f_282278: +1 t_x(282278,401)KSPE1P04,485.o +1 t_x(282278,3010)$YH5MH04M,4251 +1 x(282278,167)YH5MH04M,10079.p
+  +1 x(282278,95)KSPE1P04,12113.p +1 x(282278,294)YH5MH04M,13533.p +1 x(282278,478)KSPE1P04,14955.p = +1
+ f_282283: +1 t_x(282283,0),486.o +1 t_x(282283,10443)$RMZU04,4252 +1 x(282283,16)YB3EH04A,10655.p +1 x(282283,62)YB3EH04A,14917.p
+  = +1
+ f_282303: +1 t_x(282303,55)YBOLN04M,487.o +1 t_x(282303,1725)$YBOLN04M,4253 +1 t_x(282303,10)YBOLN04M,7609
+  +1 x(282303,100)YBOLN04M,16752.p = +1
+ f_282313: +1 t_x(282313,390)RQXSI04E,488.o +1 t_x(282313,10753)$RQXSI04E,4254 +1 x(282313,1)RQXSI04E,9669.p
+  +1 x(282313,293)RQXSI04E,10986.p +1 x(282313,488)RQXSI04E,12616.p +1 x(282313,2431)RMZSI04M,13865.p
+  +1 x(282313,2920)RQXSI04E,15206.p +1 x(282313,2142)RQXSI04E,16628.p +1 x(282313,780)RQXSI04E,17835.p
+  +1 x(282313,877)RQXSI04E,18585.p +1 x(282313,196)RQXSI04E,19819.p = +1
+ f_282374: +1 t_x(282374,302)RVKWU04M,489.o +1 t_x(282374,6856)$RVKWU04M,4255 +1 x(282374,763)RVKWU04M,10688.p
+  +1 x(282374,1963)RVKWU04M,12868.p +1 x(282374,579)RVKWU04M,15082.p +1 x(282374,671)RVKWU04M,16325.p
+  = +1
+ f_282416: +1 t_x(282416,112)RASI04M,490.o +1 t_x(282416,1256)$RASI04M,4256 +1 t_x(282416,0),7610 +1 x(282416,8)RASI04M,10456.p
+  = +1
+ f_282417: +1 t_x(282417,0),491.o +1 t_x(282417,10469)$RQXU04E,4257 +1 x(282417,11)RQXU04E,15092.p +1 x(282417,97)RQXU04E,16402.p
+  = +1
+ f_282460: +1 t_x(282460,0),492.o +1 t_x(282460,1841)$EBBRA04E,4258 = +1
+ f_282467: +1 t_x(282467,0),493.o +1 t_x(282467,3314)$KWUR404E,4259 +1 t_x(282467,0),7611 = +1
+ f_282480: +1 t_x(282480,780)EBBRA04E,494.o +1 t_x(282480,9415)$RQXSI04E,4260 +1 x(282480,25)RQXSI04E,9429.p
+  +1 x(282480,75)RMZSI04M,10696.p +1 x(282480,388)EBBRA04E,12370.p +1 x(282480,1093)EBBRA04E,13788.p +1 x(282480,1562)EBBRA04E,15190.p
+  +1 x(282480,804)RQXSI04E,16613.p +1 x(282480,701)EBBRA04E,17934.p +1 x(282480,609)RQXSI04E,18724.p +1 x(282480,901)RQXSI04E,19625.p
+  = +1
+ f_282492: +1 t_x(282492,92)RQXSI04E,495.o +1 t_x(282492,11931)$LELVL04M,4261 +1 x(282492,286)RQXSI04E,11900.p
+  +1 x(282492,1046)RQXI04E,12249.p +1 x(282492,2950)LELVL04M,13773.p +1 x(282492,3672)LELVL04M,15208.p
+  +1 x(282492,1152)RQXI04E,16499.p +1 x(282492,675)RQXSI04E,18014.p = +1
+ f_282505: +1 t_x(282505,355)RFBRT04M,496.o +1 t_x(282505,1626)$RFBRT04M,4262 +1 x(282505,143)RFBRT04M,10611.p
+  +1 x(282505,249)RFBRT04M,11696.p +1 x(282505,461)RFBRT04M,13612.p = +1
+ f_282514: +1 t_x(282514,1333)RQXSI04E,497.o +1 t_x(282514,2121)$RQXSI04E,4263 +1 x(282514,546)RQXSI04E,9315.p
+  +1 x(282514,771)RQXSI04E,11098.p +1 x(282514,433)RQXSI04E,13029.p +1 x(282514,1108)RQXSI04E,14588.p
+  +1 x(282514,883)RQXSI04E,15966.p +1 x(282514,658)RQXSI04E,17290.p +1 x(282514,1221)RQXSI04E,17892.p
+  +1 x(282514,1558)RQXSI04E,18844.p +1 x(282514,1446)RQXSI04E,19371.p = +1
+ f_282582: +1 t_x(282582,176)KWUR404E,498.o +1 t_x(282582,1838)$KWUR404E,4264 +1 t_x(282582,0),7612 +1 x(282582,107)KWUR404E,11778.p
+  +1 x(282582,245)KWUR404E,13644.p +1 x(282582,868)KWUR404E,17076.p +1 x(282582,314)KWUR404E,18324.p = +1
+ f_282583: +1 t_x(282583,380)PMXX04M,499.o +1 t_x(282583,6860)$PMXX04M,4265 +1 t_x(282583,71)PMXX04M,7613
+  +1 x(282583,277)PMXX04M,11014.p +1 x(282583,174)PMXX04M,12270.p +1 x(282583,482)PMXX04M,13908.p +1 x(282583,894)PMXX04M,15755.p
+  +1 x(282583,688)PMXX04M,17228.p +1 x(282583,3465)PMXX04M,17645.p +1 x(282583,3671)PMXX04M,18881.p = +1
+ f_282589: +1 t_x(282589,512)$RMZSI04,500.o +1 x(282589,254)RMZSI04,10431.p +1 x(282589,426)RMZSI04,12226.p
+  = +1
+ f_282592: +1 t_x(282592,212)LEBAS04A,501.o +1 t_x(282592,6305)$LEBAS04A,4266 +1 t_x(282592,120)LEBAS04A,7614
+  = +1
+ f_282606: +1 t_x(282606,727)LEBAS04A,502.o +1 t_x(282606,5435)$LEBAS04A,4267 +1 t_x(282606,450)LEBAS04A,7615
+  +1 x(282606,635)LEBAS04A,9954.p = +1
+ f_282620: +1 t_x(282620,192)YB3EH04A,503.o +1 t_x(282620,4904)$YB3EH04A,4268 +1 t_x(282620,0),7616 +1 x(282620,54)YB3EH04A,11891.p
+  +1 x(282620,146)YB3EH04A,13418.p +1 x(282620,8)YB3EH04A,14976.p +1 x(282620,654)YB3EH04A,15919.p +1 x(282620,700)YB3EH04A,17086.p
+  +1 x(282620,285)YB3EH04A,19816.p +1 x(282620,238)YB3EH04A,20209.p = +1
+ f_282623: +1 t_x(282623,0),504.o +1 t_x(282623,1817)$CPGSE04,4269 = +1
+ f_282645: +1 t_x(282645,162)YB5WH04M,505.o +1 t_x(282645,9934)$RQXU04E,4270 +1 x(282645,3)YB5WH04M,10484.p
+  +1 x(282645,56)YB5WH04M,11331.p +1 x(282645,334)RQXU04E,13107.p +1 x(282645,76)RQXU04E,14789.p +1 x(282645,196)RMZU04E,15369.p
+  +1 x(282645,676)RQXU04E,16518.p +1 x(282645,419)RQXU04E,17777.p +1 x(282645,248)RQXU04E,18778.p = +1
+ f_282648: +1 t_x(282648,0),506.o +1 t_x(282648,2503)$MT4AT04E,4271 = +1
+ f_282657: +1 t_x(282657,330)YBOLN04M,507.o +1 t_x(282657,12042)$YB3EH04E,4272 +1 x(282657,6)RMZU04E,9936.p
+  +1 x(282657,60)YBOLN04M,11033.p +1 x(282657,174)RMZU04E,12682.p +1 x(282657,240)YBOLN04M,14754.p +1 x(282657,375)YBOLN04M,16142.p
+  +1 x(282657,285)YBOLN04M,17293.p +1 x(282657,425)RMZU04E,17800.p +1 x(282657,341)RMZU04E,20196.p = +1
+ f_282660: +1 t_x(282660,402)PMXX04M,508.o +1 t_x(282660,8682)$GL4W04M,4273 +1 x(282660,94)PMXX04M,10238.p
+  +1 x(282660,197)PMXX04M,12058.p +1 x(282660,402)PMXX04M,14102.p +1 x(282660,505)PMXX04M,15630.p +1 x(282660,917)PMXX04M,16770.p
+  +1 x(282660,1122)PMXX04M,17515.p +1 x(282660,1328)PMXX04M,18421.p +1 x(282660,2974)PMXX04M,19233.p +1 x(282660,1739)PMXX04M,19887.p
+  = +1
+ f_282665: +1 t_x(282665,1445)LGSRA04,509.o +1 t_x(282665,43984)$LGSRA04,4274 +1 x(282665,230)LGSRA04,9227.p
+  +1 x(282665,3876)LGSRA04,15765.p = +1
+ f_282677: +1 t_x(282677,74)YB5KL04E,510.o +1 t_x(282677,8132)$YB3EH04E,4275 +1 x(282677,16)YB5KL04E,10586.p
+  +1 x(282677,184)KWUR404E,10825.p +1 x(282677,245)YB5WH04M,12311.p +1 x(282677,435)YBOLN04M,14636.p +1 x(282677,456)YB5WH04M,16296.p
+  +1 x(282677,1132)YB3EH04E,16717.p +1 x(282677,115)KWUR404E,18130.p +1 x(282677,390)YBOLN04M,18815.p
+  +1 x(282677,86)YB5WH04M,19466.p +1 x(282677,345)YBOLN04M,19984.p +1 x(282677,139)YB5WH04M,20134.p = +1
+ f_282696: +1 t_x(282696,0),511.o +1 t_x(282696,23)$KFZ4404E,4276 = +1
+ f_282720: +1 t_x(282720,298)KWUR404E,512.o +1 t_x(282720,922)$KWUR404E,4277 +1 t_x(282720,0),7617 +1 x(282720,91)KWUR404E,10131.p
+  +1 x(282720,229)KWUR404E,11343.p +1 x(282720,506)KWUR404E,13251.p +1 x(282720,575)KWUR404E,14543.p +1 x(282720,160)KWUR404E,16217.p
+  +1 x(282720,437)KWUR404E,17243.p +1 x(282720,368)KWUR404E,20348.p = +1
+ f_282727: +1 t_x(282727,385)LGKFN04,513.o +1 t_x(282727,8100)$LGKFN04,4278 +1 t_x(282727,128)LGKFN04,7618
+  +1 x(282727,300)LGKFN04,9497.p +1 x(282727,642)LGKFN04,11699.p +1 x(282727,1569)LGKFN04,12297.p +1 x(282727,2825)LGKFN04,13912.p
+  +1 x(282727,2490)LGKFN04,15267.p +1 x(282727,471)LGKFN04,17122.p +1 x(282727,1234)LGKFN04,18590.p +1 x(282727,214)LGKFN04,19932.p
+  = +1
+ f_282752: +1 t_x(282752,333)KSLN04A,514.o +1 t_x(282752,2032)$KSLN04A,4279 +1 t_x(282752,0),7619 +1 x(282752,38)KSLN04A,9831.p
+  +1 x(282752,112)KSLN04A,11753.p +1 x(282752,185)KSLN04A,13384.p +1 x(282752,259)KSLN04A,14978.p = +1
+ f_282755: +1 t_x(282755,489)KWUR404E,515.o +1 t_x(282755,1528)$KWUR404E,4280 +1 t_x(282755,0),7620 +1 x(282755,4)KWUR404E,9635.p
+  +1 x(282755,351)KWUR404E,13042.p +1 x(282755,766)KWUR404E,14646.p +1 x(282755,281)KWUR404E,16221.p +1 x(282755,558)KWUR404E,16784.p
+  +1 x(282755,628)KWUR404E,18181.p = +1
+ f_282784: +1 t_x(282784,305)$RQXI04E,516.o +1 t_x(282784,7505)$RQXSI04E,4281 +1 x(282784,61)RQXSI04E,9439.p
+  +1 x(282784,159)RQXSI04E,11393.p +1 x(282784,1813)RQXSI04E,12388.p +1 x(282784,742)RQXSI04E,14289.p
+  +1 x(282784,548)RQXSI04E,15911.p +1 x(282784,256)RQXSI04E,17153.p = +1
+ f_282785: +1 t_x(282785,1)YB3EH04E,517.o +1 t_x(282785,3501)$YB3EH04E,4282 +1 t_x(282785,0),7621 +1 x(282785,401)YB3EH04E,14690.p
+  = +1
+ f_282807: +1 t_x(282807,108)LGKFN04,518.o +1 t_x(282807,1029)$LGKFN04,4283 +1 x(282807,24)LGKFN04,10340.p
+  = +1
+ f_282822: +1 t_x(282822,12)$PMXX04M,519.o +1 t_x(282822,0),7622 = +1
+ f_282837: +1 t_x(282837,162)KSLN04M,520.o +1 t_x(282837,5071)$LEBAS04M,4284 +1 x(282837,85)KSLN04M,10511.p
+  +1 x(282837,8)KSLN04M,11830.p +1 x(282837,239)KSLN04M,13670.p +1 x(282837,363)LEBAS04M,20454.p = +1
+ f_282854: +1 t_x(282854,0),521.o +1 t_x(282854,12528)$RQXSI04E,4285 = +1
+ f_282859: +1 t_x(282859,613)RQXSI04E,522.o +1 t_x(282859,10197)$RQXSI04E,4286 +1 x(282859,126)RQXSI04E,9734.p
+  +1 x(282859,515)RQXSI04E,11851.p +1 x(282859,418)RQXSI04E,12976.p +1 x(282859,1878)RMZSI04M,13787.p
+  +1 x(282859,2364)RQXSI04E,15207.p +1 x(282859,1586)RQXSI04E,16681.p +1 x(282859,1002)RQXSI04E,18336.p
+  +1 x(282859,807)RQXSI04E,18540.p +1 x(282859,321)RQXSI04E,19344.p = +1
+ f_282860: +1 t_x(282860,16)YBOLN04M,523.o +1 t_x(282860,12576)$YB3EH04E,4287 = +1
+ f_282868: +1 t_x(282868,621)$KWUR404E,524.o +1 t_x(282868,0),7623 +1 x(282868,67)KWUR404E,9579.p +1 x(282868,136)KWUR404E,11542.p
+  +1 x(282868,205)KWUR404E,13174.p +1 x(282868,274)KWUR404E,14661.p +1 x(282868,482)KWUR404E,16374.p +1 x(282868,551)KWUR404E,19041.p
+  = +1
+ f_282878: +1 t_x(282878,9)YBOLN04M,525.o +1 t_x(282878,12378)$YB3EH04E,4288 = +1
+ f_282882: +1 t_x(282882,635)$KWUR404E,526.o +1 t_x(282882,980)$LOW304M,4289 +1 x(282882,11)KWUR404E,9524.p
+  +1 x(282882,150)KWUR404E,11484.p +1 x(282882,219)KWUR404E,13128.p +1 x(282882,288)KWUR404E,14617.p +1 x(282882,81)KWUR404E,16288.p
+  +1 x(282882,680)LOW304M,17345.p +1 x(282882,565)KWUR404E,19093.p = +1
+ f_282890: +1 t_x(282890,768)$KWUR404E,527.o +1 t_x(282890,4962)$EGNOR04M,4290 +1 x(282890,144)KWUR404E,9174.p
+  +1 x(282890,75)KWUR404E,11003.p +1 x(282890,491)KWUR404E,12627.p +1 x(282890,560)KWUR404E,14017.p +1 x(282890,214)KWUR404E,15998.p
+  +1 x(282890,283)KWUR404E,17402.p +1 x(282890,421)KWUR404E,18226.p +1 x(282890,698)KWUR404E,19021.p = +1
+ f_282894: +1 t_x(282894,0),528.o +1 t_x(282894,1562)$YB3EH04E,4291 = +1
+ f_282904: +1 t_x(282904,0),529.o +1 t_x(282904,944)$EGNOR04M,4292 = +1
+ f_282912: +1 t_x(282912,0),530.o +1 t_x(282912,9300)$RQXU04E,4293 +1 x(282912,42)RQXU04E,18739.p = +1
+ f_282924: +1 t_x(282924,0),531.o +1 t_x(282924,6963)$RASI04M,4294 = +1
+ f_282933: +1 t_x(282933,0),532.o +1 t_x(282933,7487)$RASI04M,4295 +1 x(282933,103)RASI04M,19629.p = +1
+ f_282954: +1 t_x(282954,69)RQXSI04E,533.o +1 t_x(282954,8972)$RQXSI04E,4296 +1 x(282954,77)RQXI04E,10679.p
+  +1 x(282954,713)RQXI04E,12416.p +1 x(282954,989)$RMZSI04M,13769.p +1 x(282954,1136)RQXI04E,15198.p +1 x(282954,361)RQXSI04E,16544.p
+  +1 x(282954,1030)RQXI04E,17821.p +1 x(282954,458)RQXSI04E,18850.p +1 x(282954,607)RQXI04E,19412.p = +1
+ f_282961: +1 t_x(282961,0),534.o +1 t_x(282961,1044)$KFZ4404E,4297 = +1
+ f_282964: +1 t_x(282964,3652)LGSRA04,535.o +1 t_x(282964,42545)$LGSRA04,4298 +1 t_x(282964,2437)LGSRA04,7624
+  +1 x(282964,6)LGSRA04,8956.p +1 x(282964,1221)LGSRA04,11411.p = +1
+ f_282986: +1 t_x(282986,0),536.o +1 t_x(282986,4589)$YB3EH04E,4299 +1 t_x(282986,0),7625 +1 x(282986,39)YB3EH04E,18247.p
+  = +1
+ f_283000: +1 t_x(283000,0),537.o +1 t_x(283000,2176)$EBEEC04M,4300 = +1
+ f_283005: +1 t_x(283005,0),538.o +1 t_x(283005,8040)$RVKWU04M,4301 = +1
+ f_283036: +1 t_x(283036,70)LEBAS04M,539.o +1 t_x(283036,8696)$KFZ4404M,4302 = +1
+ f_283037: +1 t_x(283037,3595)LGZAA04M,540.o +1 t_x(283037,18529)$LGZAA04M,4303 +1 t_x(283037,2662)LGZAA04M,7626
+  = +1
+ f_283042: +1 t_x(283042,2841)LGKFN04,541.o +1 t_x(283042,25010)$LGZAA04M,4304 +1 x(283042,78)LGKFN04,9169.p
+  +1 x(283042,497)LGKFN04,11112.p +1 x(283042,1669)LGKFN04,13112.p +1 x(283042,329)LGKFN04,14020.p +1 x(283042,162)LGKFN04,16410.p
+  +1 x(283042,1501)LGKFN04,16550.p +1 x(283042,1585)LGKFN04,18193.p = +1
+ f_283045: +1 t_x(283045,4)RASI04M,542.o +1 t_x(283045,6556)$RASI04M,4305 = +1
+ f_283050: +1 t_x(283050,0),543.o +1 t_x(283050,437)$CPRFBR04,4306 = +1
+ f_283072: +1 t_x(283072,282)RASI04M,544.o +1 t_x(283072,6002)$RASI04M,4307 +1 x(283072,74)RASI04M,10196.p
+  = +1
+ f_283087: +1 t_x(283087,0),545.o +1 t_x(283087,1113)$CPRFBR04,4308 = +1
+ f_283092: +1 t_x(283092,0),546.o +1 t_x(283092,821)$KFZ4404E,4309 +1 x(283092,45)KFZ4404E,15580.p +1 x(283092,116)KFZ4404E,17882.p
+  = +1
+ f_283094: +1 t_x(283094,30)YB3EH04E,547.o +1 t_x(283094,6180)$YB3EH04E,4310 +1 x(283094,5)$KWUR404E,10589.p
+  +1 x(283094,130)YB3EH04E,10712.p = +1
+ f_283102: +1 t_x(283102,98)YB5WH04M,548.o +1 t_x(283102,9889)$YB3EH04E,4311 +1 x(283102,27)YBOLN04M,10569.p
+  +1 x(283102,58)YB5KL04E,11485.p +1 x(283102,162)YBOLN04M,13839.p +1 x(283102,1019)YBOLN04M,15663.p +1 x(283102,233)YB5KL04E,16588.p
+  +1 x(283102,998)YB5WH04M,17709.p +1 x(283102,794)YBOLN04M,18615.p +1 x(283102,416)YB5WH04M,19369.p +1 x(283102,204)YB5WH04M,19973.p
+  +1 x(283102,292)YB5KL04E,20204.p = +1
+ f_283115: +1 t_x(283115,1)RMZU04,549.o +1 t_x(283115,16360)$LELVL104,4312 +1 x(283115,1)RMZU04,9802.p
+  +1 x(283115,86)RMZU04,13707.p +1 x(283115,255)RMZU04,14322.p +1 x(283115,424)RMZU04,16627.p +1 x(283115,1355)RMZU04,17720.p
+  = +1
+ f_283117: +1 t_x(283117,74)YB5KL04E,550.o +1 t_x(283117,10489)$YB3EH04E,4313 +1 x(283117,16)YB5KL04E,10567.p
+  +1 x(283117,250)YB5KL04E,11078.p +1 x(283117,31)YB5WH04M,12534.p +1 x(283117,762)YBOLN04M,14727.p +1 x(283117,84)YB5WH04M,15854.p
+  +1 x(283117,131)YBOLN04M,16728.p +1 x(283117,221)YBOLN04M,17823.p +1 x(283117,189)YB5WH04M,19027.p = +1
+ f_283123: +1 t_x(283123,46)KCHI104M,551.o +1 t_x(283123,537)$KCHI104M,4314 +1 x(283123,127)KCHI104M,12212.p
+  = +1
+ f_283128: +1 t_x(283128,0),552.o +1 t_x(283128,3295)$YB3EH04E,4315 +1 t_x(283128,0),7627 +1 x(283128,195)YB3EH04E,14468.p
+  +1 x(283128,495)YB3EH04E,16199.p +1 x(283128,45)YB3EH04E,19577.p = +1
+ f_283139: +1 t_x(283139,0),553.o +1 t_x(283139,215)$RMZSI04M,4316 +1 x(283139,43)RMZSI04M,14805.p +1 x(283139,129)RMZSI04M,18870.p
+  = +1
+ f_283140: +1 t_x(283140,191)YBOLN04M,554.o +1 t_x(283140,10910)$YB3EH04E,4317 +1 x(283140,10)YBOLN04M,9639.p
+  +1 x(283140,40)YB5WH04M,11585.p +1 x(283140,84)YB5KL04E,13427.p +1 x(283140,143)YB5KL04E,14206.p +1 x(283140,55)YBOLN04M,15957.p
+  +1 x(283140,1080)YB5KL04E,16656.p +1 x(283140,281)YBOLN04M,17871.p +1 x(283140,358)YB5WH04M,18710.p
+  +1 x(283140,236)YBOLN04M,19810.p = +1
+ f_283194: +1 t_x(283194,767)PMXX04M,555.o +1 t_x(283194,4985)$PMXX04M,4318 +1 t_x(283194,0),7628 +1 x(283194,150)PMXX04M,9560.p
+  +1 x(283194,665)PMXX04M,10834.p +1 x(283194,1282)PMXX04M,12594.p +1 x(283194,47)PMXX04M,14683.p +1 x(283194,459)PMXX04M,16127.p
+  +1 x(283194,1076)PMXX04M,16772.p +1 x(283194,1590)PMXX04M,17518.p +1 x(283194,1796)PMXX04M,18433.p +1 x(283194,1179)PMXX04M,19395.p
+  = +1
+ f_283209: +1 t_x(283209,54)RMZU04E,556.o +1 t_x(283209,5999)$RMZU04E,4319 +1 t_x(283209,0),7629 +1 x(283209,222)RMZU04E,9674.p
+  +1 x(283209,138)RMZU04E,18080.p = +1
+ f_283211: +1 t_x(283211,423)RMZU04E,557.o +1 t_x(283211,5698)$RMZU04E,4320 +1 t_x(283211,0),7630 +1 x(283211,4)RMZU04E,9454.p
+  +1 x(283211,88)RMZU04E,11440.p +1 x(283211,172)RMZU04E,13111.p +1 x(283211,256)RMZU04E,14691.p +1 x(283211,339)RMZU04E,16094.p
+  = +1
+ f_283232: +1 t_x(283232,0),558.o +1 t_x(283232,7997)$RVKWU04M,4321 = +1
+ f_283233: +1 t_x(283233,180)RVKWU04M,559.o +1 t_x(283233,7380)$RVKWU04M,4322 = +1
+ f_283253: +1 t_x(283253,241)RASI04M,560.o +1 t_x(283253,6169)$RASI04M,4323 +1 x(283253,33)RASI04M,10337.p
+  +1 x(283253,137)RASI04M,11787.p = +1
+ f_283254: +1 t_x(283254,4)EGNOR04M,561.o +1 t_x(283254,5237)$EGNOR04M,4324 +1 t_x(283254,0),7631 +1 x(283254,771)EGNOR04M,12970.p
+  +1 x(283254,841)EGNOR04M,14178.p = +1
+ f_283256: +1 t_x(283256,186)EGNOR04M,562.o +1 t_x(283256,4931)$EGNOR04M,4325 +1 t_x(283256,0),7632 +1 x(283256,117)EGNOR04M,10459.p
+  +1 x(283256,47)EGNOR04M,11012.p +1 x(283256,465)EGNOR04M,12628.p +1 x(283256,535)EGNOR04M,14079.p +1 x(283256,256)EGNOR04M,17273.p
+  = +1
+ f_283258: +1 t_x(283258,245)RMZU04E,563.o +1 t_x(283258,1418)$RMZU04E,4326 +1 x(283258,78)RMZU04E,9698.p
+  +1 x(283258,329)RMZU04E,11578.p +1 x(283258,162)RMZU04E,13167.p +1 x(283258,413)RMZU04E,17444.p = +1
+ f_283259: +1 t_x(283259,388)EGNOR04M,564.o +1 t_x(283259,4923)$EGNOR04M,4327 +1 t_x(283259,39)EGNOR04M,7633
+  +1 x(283259,109)EGNOR04M,9913.p +1 x(283259,457)EGNOR04M,12597.p +1 x(283259,527)EGNOR04M,14046.p +1 x(283259,178)EGNOR04M,16167.p
+  +1 x(283259,248)EGNOR04M,17259.p = +1
+ f_283272: +1 t_x(283272,71)RQXSI04E,565.o +1 t_x(283272,9947)$RQXSI04E,4328 +1 x(283272,265)RQXSI04E,10694.p
+  +1 x(283272,168)RQXSI04E,12276.p +1 x(283272,1566)RQXI04E,13774.p +1 x(283272,2307)RQXI04E,15203.p +1 x(283272,1777)RQXI04E,16657.p
+  +1 x(283272,719)RQXI04E,17648.p +1 x(283272,613)RQXI04E,18554.p +1 x(283272,460)RQXSI04E,19441.p +1 x(283272,824)RQXI04E,19824.p
+  +1 x(283272,1036)RQXI04E,20101.p +1 x(283272,557)RQXSI04E,20279.p = +1
+ f_283288: +1 t_x(283288,0),566.o +1 t_x(283288,1569)$KSLN04A,4329 +1 t_x(283288,0),7634 = +1
+ f_283289: +1 t_x(283289,0),567.o +1 t_x(283289,1437)$RMZU04,4330 +1 t_x(283289,0),7635 = +1
+ f_283302: +1 t_x(283302,121)YB3EH04E,568.o +1 t_x(283302,5071)$YB3EH04E,4331 +1 x(283302,21)YB3EH04E,10108.p
+  +1 x(283302,71)YB3EH04E,12051.p +1 x(283302,171)YB3EH04E,13677.p = +1
+ f_283305: +1 t_x(283305,425)KSLN04A,569.o +1 t_x(283305,2198)$KSLN04A,4332 +1 t_x(283305,56)KSLN04A,7636
+  +1 x(283305,204)KSLN04A,9869.p +1 x(283305,278)KSLN04A,11845.p +1 x(283305,351)KSLN04A,13522.p +1 x(283305,130)KSLN04A,15117.p
+  = +1
+ f_283333: +1 t_x(283333,189)YB5WH04M,570.o +1 t_x(283333,11503)$YB3EH04E,4333 +1 x(283333,30)YB5WH04M,9753.p
+  +1 x(283333,98)YB5KL04E,11816.p +1 x(283333,136)YB5WH04M,13525.p +1 x(283333,242)YB5WH04M,14251.p +1 x(283333,332)YB5KL04E,16093.p
+  +1 x(283333,1502)YB5KL04E,16581.p = +1
+ f_283343: +1 t_x(283343,0),571.o +1 t_x(283343,10983)$YB3EH04E,4334 +1 x(283343,24)YB5WH04M,14667.p +1 x(283343,130)YB5WH04M,15687.p
+  +1 x(283343,1295)YB5WH04M,16460.p +1 x(283343,1136)YB5WH04M,17846.p = +1
+ f_283356: +1 t_x(283356,0),572.o +1 t_x(283356,7003)$MM304,4335 = +1
+ f_283373: +1 t_x(283373,0),573.o +1 t_x(283373,3095)$KWUR404E,4336 = +1
+ f_283389: +1 t_x(283389,1391)RQXSI04E,574.o +1 t_x(283389,2066)$RQXSI04E,4337 +1 t_x(283389,41)RQXSI04E,7637
+  +1 x(283389,491)RQXSI04E,9271.p +1 x(283389,716)RQXSI04E,11103.p +1 x(283389,941)RQXSI04E,13061.p +1 x(283389,1053)RQXSI04E,14565.p
+  +1 x(283389,828)RQXSI04E,15962.p +1 x(283389,603)RQXSI04E,16992.p +1 x(283389,1166)RQXSI04E,18022.p
+  +1 x(283389,1503)RQXSI04E,19108.p +1 x(283389,1278)RQXSI04E,19985.p = +1
+ f_283392: +1 t_x(283392,896)RQXSI04E,575.o +1 t_x(283392,6549)$RQXU04E,4338 +1 x(283392,117)RQXSI04E,8963.p
+  +1 x(283392,463)RQXU04E,10749.p +1 x(283392,604)RQXSI04E,12357.p +1 x(283392,312)RQXSI04E,14671.p +1 x(283392,798)RQXSI04E,15810.p
+  +1 x(283392,1121)RQXSI04E,16448.p +1 x(283392,377)RQXU04E,18854.p = +1
+ f_283414: +1 t_x(283414,247)$KWUR404E,576.o +1 t_x(283414,6276)$YB3EH04E,4339 +1 x(283414,26)YB3EH04E,10017.p
+  +1 x(283414,108)KWUR404E,13327.p +1 x(283414,257)YB5WH04M,14780.p +1 x(283414,363)YB5WH04M,16399.p +1 x(283414,310)YB5WH04M,18242.p
+  +1 x(283414,151)YB5WH04M,18946.p = +1
+ f_283432: +1 t_x(283432,0),577.o +1 t_x(283432,7560)$RVKWU04M,4340 = +1
+ f_283444: +1 t_x(283444,1825)LGZAA04M,578.o +1 t_x(283444,51025)$LGZAA04M,4341 +1 x(283444,625)LGZAA04M,9185.p
+  = +1
+ f_283452: +1 t_x(283452,340)RMZU04,579.o +1 t_x(283452,3810)$RMZU04,4342 +1 t_x(283452,0),7638 +1 x(283452,86)RMZU04,9997.p
+  +1 x(283452,256)RMZU04,11848.p +1 x(283452,171)RMZU04,13609.p +1 x(283452,425)RMZU04,17771.p = +1
+ f_283458: +1 t_x(283458,832)RMZSI04,580.o +1 t_x(283458,2032)$RMZSI04,4343 +1 t_x(283458,489)RMZSI04,7639
+  +1 x(283458,660)RMZSI04,10289.p +1 x(283458,746)RMZSI04,12136.p +1 x(283458,574)RMZSI04,14937.p = +1
+ f_283464: +1 t_x(283464,204)YB3EH04A,581.o +1 t_x(283464,5239)$YB3EH04A,4344 +1 t_x(283464,0),7640 +1 x(283464,112)YB3EH04A,11912.p
+  +1 x(283464,158)YB3EH04A,13338.p +1 x(283464,65)YB3EH04A,14312.p +1 x(283464,250)YB3EH04A,15696.p +1 x(283464,296)YB3EH04A,16773.p
+  = +1
+ f_283468: +1 t_x(283468,433)RQXSI04E,582.o +1 t_x(283468,7488)$RQXSI04E,4345 +1 x(283468,44)RQXSI04E,9597.p
+  +1 x(283468,142)RQXSI04E,10711.p +1 x(283468,1796)RQXSI04E,12381.p +1 x(283468,725)RQXSI04E,14258.p
+  +1 x(283468,531)RQXSI04E,15865.p +1 x(283468,239)RQXSI04E,17141.p +1 x(283468,288)$RQXI04E,18365.p = +1
+ f_283489: +1 t_x(283489,914)RVKWU04M,583.o +1 t_x(283489,5807)$RVKWU04M,4346 +1 x(283489,83)RVKWU04M,9492.p
+  +1 x(283489,453)RVKWU04M,10728.p +1 x(283489,822)RVKWU04M,14356.p +1 x(283489,1099)RVKWU04M,15857.p
+  +1 x(283489,1007)RVKWU04M,17274.p = +1
+ f_283495: +1 t_x(283495,618)$LGRPA04,584.o +1 x(283495,258)LGRPA04,9670.p = +1
+ f_283510: +1 t_x(283510,0),585.o +1 t_x(283510,5699)$RMZU04E,4347 +1 t_x(283510,0),7641 +1 x(283510,5)RMZU04E,9455.p
+  +1 x(283510,89)RMZU04E,11472.p +1 x(283510,173)RMZU04E,13193.p +1 x(283510,257)RMZU04E,14835.p +1 x(283510,340)RMZU04E,16348.p
+  = +1
+ f_283526: +1 t_x(283526,331)KFZ4404M,586.o +1 t_x(283526,13213)$KFZ4404M,4348 +1 x(283526,18)YB3EH04E,9470.p
+  +1 x(283526,54)KFZ4404M,11604.p +1 x(283526,193)KFZ4404M,13584.p +1 x(283526,401)KFZ4404M,14738.p +1 x(283526,262)KFZ4404M,16198.p
+  +1 x(283526,118)YB3EH04E,18314.p = +1
+ f_283544: +1 t_x(283544,3215)LGKFN04,587.o +1 t_x(283544,33739)$LGZAA04M,4349 +1 x(283544,139)LGZAA04M,9111.p
+  +1 x(283544,1339)LGZAA04M,10683.p +1 x(283544,6189)LGKFN04,12321.p +1 x(283544,7026)LGKFN04,14236.p
+  +1 x(283544,6691)LGKFN04,15270.p +1 x(283544,5268)LGKFN04,17759.p = +1
+ f_283549: +1 t_x(283549,1)YB5WH04M,588.o +1 t_x(283549,19294)$KFZ4404M,4350 +1 x(283549,201)KWUR404E,11135.p
+  +1 x(283549,362)YB3EH04E,12645.p +1 x(283549,312)YB3EH04E,14088.p +1 x(283549,12)YB3EH04E,15503.p +1 x(283549,1239)KWUR404E,16852.p
+  = +1
+ f_283558: +1 t_x(283558,69)YB3EH04E,589.o +1 t_x(283558,469)$YB3EH04E,4351 +1 x(283558,19)YB3EH04E,10478.p
+  = +1
+ f_283559: +1 t_x(283559,1074)LGKFN04,590.o +1 t_x(283559,7772)$LGKFN04,4352 +1 t_x(283559,655)LGKFN04,7642
+  +1 x(283559,990)LGKFN04,10187.p +1 x(283559,1660)LGKFN04,12271.p +1 x(283559,2497)LGKFN04,13827.p +1 x(283559,2162)LGKFN04,15234.p
+  +1 x(283559,2748)LGKFN04,16712.p +1 x(283559,739)LGKFN04,17566.p +1 x(283559,906)LGKFN04,18476.p +1 x(283559,1911)LGKFN04,19291.p
+  +1 x(283559,1995)LGKFN04,19732.p +1 x(283559,1241)LGKFN04,20102.p +1 x(283559,1409)LGKFN04,20341.p +1 x(283559,1158)LGKFN04,20599.p
+  = +1
+ f_283561: +1 t_x(283561,2055)LGZAA04M,591.o +1 t_x(283561,44055)$LGZAA04M,4353 +1 x(283561,855)LGZAA04M,9322.p
+  +1 x(283561,5655)LGZAA04M,10666.p = +1
+ f_283562: +1 t_x(283562,894)PMXX04M,592.o +1 t_x(283562,4494)$PMXX04M,4354 +1 t_x(283562,0),7643 +1 x(283562,71)PMXX04M,9214.p
+  +1 x(283562,174)PMXX04M,10905.p +1 x(283562,791)PMXX04M,12500.p +1 x(283562,379)PMXX04M,14570.p +1 x(283562,482)PMXX04M,15965.p
+  +1 x(283562,1511)PMXX04M,17512.p +1 x(283562,1305)PMXX04M,18412.p +1 x(283562,2951)PMXX04M,19167.p +1 x(283562,1716)PMXX04M,19723.p
+  +1 x(283562,1614)PMXX04M,20192.p = +1
+ f_283584: +1 t_x(283584,408)$YB5WH04M,593.o +1 t_x(283584,5760)$YB3EH04E,4355 +1 x(283584,37)YB5WH04M,9225.p
+  +1 x(283584,160)YB3EH04E,11080.p +1 x(283584,355)YB5WH04M,12626.p +1 x(283584,302)YB5WH04M,14076.p +1 x(283584,10)YB3EH04E,15501.p
+  +1 x(283584,1210)YB3EH04E,16807.p +1 x(283584,510)YB3EH04E,18353.p = +1
+ f_283593: +1 t_x(283593,0),594.o +1 t_x(283593,13600)$KFZ4404M,4356 +1 t_x(283593,0),7644 = +1
+ f_283605: +1 t_x(283605,38)RASI04M,595.o +1 t_x(283605,5238)$RASI04M,4357 = +1
+ f_283607: +1 t_x(283607,712)PMXX04M,596.o +1 t_x(283607,6011)$EBEEC04M,4358 +1 x(283607,94)PMXX04M,9781.p
+  +1 x(283607,506)PMXX04M,10879.p +1 x(283607,609)PMXX04M,12491.p +1 x(283607,197)PMXX04M,14581.p +1 x(283607,300)PMXX04M,16034.p
+  +1 x(283607,1329)PMXX04M,17738.p +1 x(283607,1123)PMXX04M,18417.p +1 x(283607,2719)EBEEC04M,19171.p
+  +1 x(283607,1534)PMXX04M,19715.p +1 x(283607,712)PMXX04M,20126.p = +1
+ f_283663: +1 t_x(283663,1503)RQXSI04E,597.o +1 t_x(283663,1953)$RQXSI04E,4359 +1 x(283663,378)RQXSI04E,9228.p
+  +1 x(283663,603)RQXSI04E,11216.p +1 x(283663,828)RQXSI04E,12903.p +1 x(283663,940)RQXSI04E,14420.p +1 x(283663,715)RQXSI04E,15821.p
+  +1 x(283663,1165)RQXSI04E,17025.p +1 x(283663,1053)RQXSI04E,17914.p +1 x(283663,1390)RQXSI04E,18755.p
+  +1 x(283663,1278)RQXSI04E,19360.p +1 x(283663,1840)RQXSI04E,19916.p +1 x(283663,1728)RQXSI04E,20190.p
+  = +1
+ f_283667: +1 t_x(283667,10)YB3EH04E,598.o +1 t_x(283667,1610)$YB3EH04E,4360 = +1
+ f_283688: +1 t_x(283688,4958)PMXX04M,599.o +1 t_x(283688,8364)$RQXSI04E,4361 +1 x(283688,432)PMXX04M,8941.p
+  +1 x(283688,1461)PMXX04M,10677.p +1 x(283688,227)RQXI04E,12254.p +1 x(283688,329)PMXX04M,13757.p +1 x(283688,726)RQXSI04E,15214.p
+  +1 x(283688,2380)RQXSI04E,16699.p +1 x(283688,1872)PMXX04M,17815.p +1 x(283688,1991)RQXSI04E,18579.p
+  +1 x(283688,3724)PMXX04M,19153.p +1 x(283688,4855)PMXX04M,19674.p +1 x(283688,5164)PMXX04M,20032.p +1 x(283688,1115)RQXSI04E,20249.p
+  +1 x(283688,3827)PMXX04M,20437.p +1 x(283688,3301)RQXSI04E,20523.p +1 x(283688,3621)PMXX04M,20576.p
+  = +1
+ f_283706: +1 t_x(283706,40)YB3EH04E,600.o +1 t_x(283706,14684)$KFZ4404M,4362 = +1
+ f_283711: +1 t_x(283711,62)LELVL104,601.o +1 t_x(283711,10200)$LELVL104,4363 = +1
+ f_283716: +1 t_x(283716,40)LEBAS04A,602.o +1 t_x(283716,225)$LEBAS04A,4364 = +1
+ f_283734: +1 t_x(283734,144)KSLN04M,603.o +1 t_x(283734,10134)$EG11G04M,4365 +1 x(283734,67)KSLN04M,10534.p
+  +1 x(283734,297)KSLN04M,12186.p +1 x(283734,221)KSLN04M,13678.p = +1
+ f_283735: +1 t_x(283735,0),604.o +1 t_x(283735,9391)$EG11G04M,4366 = +1
+ f_283746: +1 t_x(283746,98)RNS04M,605.o +1 t_x(283746,2698)$RNS04M,4367 +1 t_x(283746,0),7645 = +1
+ f_283748: +1 t_x(283748,648)$MT4AT04E,606.o +1 x(283748,160)MT4AT04E,9584.p = +1
+ f_283750: +1 t_x(283750,1250)YD5WH04M,607.o +1 t_x(283750,6420)$EG11G04M,4368 +1 x(283750,868)YD5WH04M,9827.p
+  +1 x(283750,977)YD5WH04M,10871.p +1 x(283750,1462)EG11G04M,12497.p +1 x(283750,1523)YD5WH04M,14151.p
+  +1 x(283750,1032)YD5WH04M,15672.p +1 x(283750,754)EG11G04M,16964.p +1 x(283750,1741)YD5WH04M,18744.p
+  +1 x(283750,1620)EG11G04M,19433.p +1 x(283750,1359)YD5WH04M,19877.p = +1
+ f_283751: +1 t_x(283751,237)RQXI04E,608.o +1 t_x(283751,8618)$RQXSI04E,4369 +1 x(283751,7)RQXSI04E,10407.p
+  +1 x(283751,104)RQXSI04E,10702.p +1 x(283751,396)RQXSI04E,12286.p +1 x(283751,554)RQXI04E,13761.p +1 x(283751,978)RQXI04E,15192.p
+  +1 x(283751,448)RQXI04E,16698.p +1 x(283751,660)RQXI04E,17808.p +1 x(283751,299)RQXSI04E,20009.p = +1
+ f_283760: +1 t_x(283760,473)FUJ04M,609.o +1 t_x(283760,2473)$FUJ04M,4370 +1 t_x(283760,73)FUJ04M,7646
+  +1 x(283760,373)FUJ04M,10065.p +1 x(283760,173)FUJ04M,11974.p +1 x(283760,573)FUJ04M,13710.p = +1
+ f_283795: +1 t_x(283795,542)RVKWU04M,610.o +1 t_x(283795,6542)$RVKWU04M,4371 +1 x(283795,265)RVKWU04M,9840.p
+  +1 x(283795,449)RVKWU04M,10686.p +1 x(283795,1649)RVKWU04M,12737.p +1 x(283795,357)RVKWU04M,16184.p
+  = +1
+ f_283812: +1 t_x(283812,1350)YBOLN04M,611.o +1 t_x(283812,6068)$RQXU04E,4372 +1 x(283812,42)YBOLN04M,9051.p
+  +1 x(283812,68)RQXU04E,10791.p +1 x(283812,218)RMZU04E,12423.p +1 x(283812,267)YBOLN04M,13952.p +1 x(283812,493)YBOLN04M,15324.p
+  +1 x(283812,718)YBOLN04M,16442.p +1 x(283812,177)YBOLN04M,17660.p +1 x(283812,302)RMZU04E,19019.p +1 x(283812,628)YBOLN04M,19392.p
+  = +1
+ f_283821: +1 t_x(283821,546)KWUR404E,612.o +1 t_x(283821,1446)$KWUR404E,4373 +1 x(283821,199)KWUR404E,9320.p
+  +1 x(283821,753)KWUR404E,11982.p +1 x(283821,684)KWUR404E,14652.p +1 x(283821,476)KWUR404E,16815.p +1 x(283821,615)KWUR404E,19087.p
+  = +1
+ f_283823: +1 t_x(283823,810)YB3EH04E,613.o +1 t_x(283823,5160)$YB3EH04E,4374 +1 x(283823,10)KWUR404E,9304.p
+  +1 x(283823,60)YB3EH04E,11467.p +1 x(283823,410)YB3EH04E,13080.p +1 x(283823,841)KWUR404E,14725.p +1 x(283823,260)YB3EH04E,16089.p
+  +1 x(283823,610)YB3EH04E,16792.p +1 x(283823,703)KWUR404E,18164.p +1 x(283823,510)YB3EH04E,18963.p = +1
+ f_283829: +1 t_x(283829,63)YB5WH04M,614.o +1 t_x(283829,8081)$YB3EH04E,4375 +1 x(283829,10)YB5WH04M,10624.p
+  +1 x(283829,116)YB5WH04M,11162.p +1 x(283829,159)YBOLN04M,14441.p +1 x(283829,328)YB5WH04M,19094.p = +1
+ f_283853: +1 t_x(283853,0),615.o +1 t_x(283853,4979)$RMZU04E,4376 +1 t_x(283853,0),7647 +1 x(283853,39)RMZU04E,14782.p
+  = +1
+ f_283862: +1 t_x(283862,716)RASI04M,616.o +1 t_x(283862,1028)$RASI04M,4377 +1 x(283862,508)RASI04M,9902.p
+  +1 x(283862,612)RASI04M,11951.p = +1
+ f_283872: +1 t_x(283872,0),617.o +1 t_x(283872,12540)$LELVL04M,4378 = +1
+ f_283889: +1 t_x(283889,103)LELVL04M,618.o +1 t_x(283889,6194)$LELVL04M,4379 +1 x(283889,0),10631.p +1 x(283889,1027)RQXSI04E,13295.p
+  +1 x(283889,310)LELVL04M,15066.p +1 x(283889,577)RQXSI04E,18166.p +1 x(283889,142)RQXSI04E,18976.p +1 x(283889,413)LELVL04M,19483.p
+  = +1
+ f_283895: +1 t_x(283895,0),619.o +1 t_x(283895,8480)$EG11G04M,4380 = +1
+ f_283921: +1 t_x(283921,31)EGNOR04M,620.o +1 t_x(283921,5264)$EGNOR04M,4381 +1 x(283921,798)EGNOR04M,12753.p
+  +1 x(283921,868)EGNOR04M,14061.p = +1
+ f_283941: +1 t_x(283941,0),621.o +1 t_x(283941,1190)$CPRFBR04,4382 = +1
+ f_283943: +1 t_x(283943,1704)LGSRA04,622.o +1 t_x(283943,10212)$LGSRA04,4383 +1 t_x(283943,488)LGSRA04,7648
+  = +1
+ f_283954: +1 t_x(283954,0),623.o +1 t_x(283954,12582)$RQXU04E,4384 +1 x(283954,26)YBOLN04M,11075.p +1 x(283954,252)YBOLN04M,12697.p
+  +1 x(283954,71)YBOLN04M,14757.p +1 x(283954,161)YBOLN04M,17046.p +1 x(283954,477)YBOLN04M,17845.p = +1
+ f_283958: +1 t_x(283958,0),624.o +1 t_x(283958,1483)$CPGSE04,4385 = +1
+ f_283965: +1 t_x(283965,0),625.o +1 t_x(283965,14321)$RJIU04M,4386 = +1
+ f_283998: +1 t_x(283998,600)$YB5WH04M,626.o +1 t_x(283998,9140)$YD5WH04M,4387 +1 x(283998,17)YB5WH04M,9652.p
+  +1 x(283998,70)YB5WH04M,10761.p +1 x(283998,913)RQXSI04E,13110.p +1 x(283998,1026)RQXSI04E,14706.p +1 x(283998,229)YB5WH04M,16388.p
+  +1 x(283998,388)YB5WH04M,17432.p +1 x(283998,688)RQXSI04E,18132.p = +1
+ f_284008: +1 t_x(284008,0),627.o +1 t_x(284008,4337)$RASI04M,4388 = +1
+ f_284028: +1 t_x(284028,272)RQXSI04E,628.o +1 t_x(284028,6840)$RQXSI04E,4389 +1 t_x(284028,0),7649 +1 x(284028,175)RQXSI04E,10053.p
+  +1 x(284028,369)RQXSI04E,10730.p +1 x(284028,1148)RQXSI04E,12414.p +1 x(284028,77)RQXSI04E,14189.p +1 x(284028,953)RQXSI04E,15907.p
+  = +1
+ f_284038: +1 t_x(284038,19)LELVL04M,629.o +1 t_x(284038,14049)$RJIU04M,4390 +1 x(284038,19)LELVL04M,12901.p
+  = +1
+ f_284063: +1 t_x(284063,0),630.o +1 t_x(284063,2249)$RMZU04E,4391 +1 x(284063,323)RMZU04E,17539.p +1 x(284063,155)RMZU04E,18673.p
+  +1 x(284063,72)RMZU04E,19350.p = +1
+ f_284082: +1 t_x(284082,0),631.o +1 t_x(284082,3260)$RASI04M,4392 = +1
+ f_284085: +1 t_x(284085,1184)RVKWU04M,632.o +1 t_x(284085,3308)$RVKWU04M,4393 +1 t_x(284085,631)RVKWU04M,7650
+  +1 x(284085,1092)RVKWU04M,11733.p +1 x(284085,723)RVKWU04M,13507.p +1 x(284085,1831)RVKWU04M,14850.p
+  +1 x(284085,1738)RVKWU04M,18335.p = +1
+ f_284094: +1 t_x(284094,186)EBBRA04E,633.o +1 t_x(284094,3004)$EBBRA04E,4394 +1 t_x(284094,0),7651 +1 x(284094,30)EBBRA04E,10140.p
+  +1 x(284094,108)EBBRA04E,12033.p = +1
+ f_284100: +1 t_x(284100,0),634.o +1 t_x(284100,11710)$RQXSI04E,4395 = +1
+ f_284104: +1 t_x(284104,522)YD5WH04M,635.o +1 t_x(284104,5880)$EG11G04M,4396 +1 x(284104,304)YD5WH04M,10376.p
+  +1 x(284104,413)YD5WH04M,12153.p +1 x(284104,904)YD5WH04M,12494.p +1 x(284104,1001)EG11G04M,14155.p
+  +1 x(284104,607)EG11G04M,15961.p +1 x(284104,1316)EG11G04M,18148.p +1 x(284104,1177)YD5WH04M,18842.p
+  +1 x(284104,1068)YD5WH04M,19418.p = +1
+ f_284106: +1 t_x(284106,301)RQXSI04E,636.o +1 t_x(284106,6383)$RQXSI04E,4397 +1 t_x(284106,0),7652 +1 x(284106,204)RQXSI04E,10404.p
+  +1 x(284106,10)RQXSI04E,11992.p +1 x(284106,691)RQXSI04E,12369.p +1 x(284106,107)RQXSI04E,14231.p +1 x(284106,496)RQXSI04E,15665.p
+  +1 x(284106,399)RQXSI04E,17354.p +1 x(284106,593)RQXSI04E,18057.p = +1
+ f_284107: +1 t_x(284107,0),637.o +1 t_x(284107,3903)$RASI04M,4398 = +1
+ f_284109: +1 t_x(284109,0),638.o +1 t_x(284109,10707)$RQXU04E,4399 +1 x(284109,54)KHVL104E,11863.p = +1
+ f_284114: +1 t_x(284114,0),639.o +1 t_x(284114,3943)$RASI04M,4400 +1 x(284114,95)RASI04M,19007.p = +1
+ f_284125: +1 t_x(284125,496)RMZSI04,640.o +1 t_x(284125,2554)$RMZSI04,4401 +1 t_x(284125,325)RMZSI04,7653
+  +1 x(284125,411)RMZSI04,10248.p +1 x(284125,582)RMZSI04,13116.p +1 x(284125,668)RMZSI04,14603.p +1 x(284125,754)RMZSI04,15921.p
+  +1 x(284125,1182)RMZSI04,17434.p = +1
+ f_284141: +1 t_x(284141,20)KSAL1204,641.o +1 t_x(284141,4315)$KSAL1204,4402 +1 t_x(284141,0),7654 = +1
+ f_284154: +1 t_x(284154,157)RQXSI04E,642.o +1 t_x(284154,7795)$RQXSI04E,4403 +1 t_x(284154,0),7655 +1 x(284154,59)RQXSI04E,10556.p
+  +1 x(284154,254)RQXSI04E,10710.p +1 x(284154,2103)RQXSI04E,12409.p +1 x(284154,1032)RQXSI04E,14475.p
+  +1 x(284154,546)RQXSI04E,17348.p +1 x(284154,449)RQXSI04E,17898.p +1 x(284154,351)RQXSI04E,18875.p = +1
+ f_284165: +1 t_x(284165,1647)RVKWU04M,643.o +1 t_x(284165,2940)$RVKWU04M,4404 +1 t_x(284165,447)RVKWU04M,7656
+  +1 x(284165,816)RVKWU04M,9815.p +1 x(284165,724)RVKWU04M,11938.p +1 x(284165,1555)RVKWU04M,13744.p +1 x(284165,1463)RVKWU04M,14604.p
+  +1 x(284165,1370)RVKWU04M,16263.p = +1
+ f_284170: +1 t_x(284170,0),644.o +1 t_x(284170,3037)$RASI04M,4405 +1 x(284170,21)RASI04M,12705.p = +1
+ f_284183: +1 t_x(284183,336)LOVN1504,645.o +1 t_x(284183,1908)$LOVN1504,4406 +1 t_x(284183,50)LOVN1504,7657
+  +1 x(284183,265)LOVN1504,9534.p +1 x(284183,693)LOVN1504,11618.p +1 x(284183,408)LOVN1504,14170.p +1 x(284183,622)LOVN1504,15583.p
+  +1 x(284183,836)LOVN1504,16830.p +1 x(284183,1193)LOVN1504,18184.p +1 x(284183,479)LOVN1504,18808.p
+  = +1
+ f_284184: +1 t_x(284184,132)RMZSI04,646.o +1 t_x(284184,3132)$RMZSI04,4407 +1 x(284184,46)RMZSI04,10449.p
+  = +1
+ f_284185: +1 t_x(284185,0),647.o +1 t_x(284185,4241)$KSLN04M,4408 +1 t_x(284185,0),7658 = +1
+ f_284190: +1 t_x(284190,98)PMXX04M,648.o +1 t_x(284190,7093)$PMXX04M,4409 +1 x(284190,201)PMXX04M,11099.p
+  +1 x(284190,407)PMXX04M,12269.p +1 x(284190,715)PMXX04M,13924.p +1 x(284190,1127)PMXX04M,15967.p +1 x(284190,3698)PMXX04M,17750.p
+  = +1
+ f_284195: +1 t_x(284195,0),649.o +1 t_x(284195,3564)$RMZSI04,4410 = +1
+ f_284206: +1 t_x(284206,81)RMZU04,650.o +1 t_x(284206,3212)$RMZU04,4411 +1 t_x(284206,0),7659 +1 x(284206,165)RMZU04,17072.p
+  +1 x(284206,335)RMZU04,17819.p = +1
+ f_284224: +1 t_x(284224,1003)RMZSI04,651.o +1 t_x(284224,1432)$RMZSI04,4412 +1 t_x(284224,574)RMZSI04,7660
+  +1 x(284224,746)RMZSI04,9842.p +1 x(284224,832)RMZSI04,11985.p +1 x(284224,917)RMZSI04,13620.p +1 x(284224,660)RMZSI04,16346.p
+  = +1
+ f_284228: +1 t_x(284228,0),652.o +1 t_x(284228,4421)$BKED1204,4413 +1 t_x(284228,0),7661 = +1
+ f_284242: +1 t_x(284242,0),653.o +1 t_x(284242,4540)$LEMDAT04,4414 = +1
+ f_284247: +1 t_x(284247,0),654.o +1 t_x(284247,10507)$KFZ4404M,4415 +1 t_x(284247,0),7662 +1 x(284247,49)KFZ4404M,18218.p
+  = +1
+ f_284250: +1 t_x(284250,63)RMZU04E,655.o +1 t_x(284250,2240)$RMZU04E,4416 +1 x(284250,314)RMZU04E,17981.p
+  +1 x(284250,146)RMZU04E,18702.p = +1
+ f_284260: +1 t_x(284260,415)RASI04M,656.o +1 t_x(284260,2911)$RASI04M,4417 +1 t_x(284260,311)RASI04M,7663
+  = +1
+ f_284261: +1 t_x(284261,29)KSLN04M,657.o +1 t_x(284261,3953)$KSLN04M,4418 +1 x(284261,92)YB3EH04E,10836.p
+  +1 x(284261,42)YB3EH04E,13619.p +1 x(284261,142)$YB3EH04E,15121.p = +1
+ f_284275: +1 t_x(284275,14)KFZ4404M,658.o +1 t_x(284275,8740)$KFZ4404M,4419 = +1
+ f_284283: +1 t_x(284283,971)RVKWU04M,659.o +1 t_x(284283,5125)$RVKWU04M,4420 +1 t_x(284283,786)RVKWU04M,7664
+  +1 x(284283,140)RVKWU04M,8957.p +1 x(284283,325)RVKWU04M,10759.p +1 x(284283,878)RVKWU04M,12560.p +1 x(284283,1525)RVKWU04M,14296.p
+  +1 x(284283,1617)RVKWU04M,15824.p +1 x(284283,1432)RVKWU04M,16975.p = +1
+ f_284287: +1 t_x(284287,573)PMXX04M,660.o +1 t_x(284287,1396)$PMXX04M,4421 +1 t_x(284287,0),7665 +1 x(284287,58)PMXX04M,9701.p
+  +1 x(284287,470)PMXX04M,11766.p +1 x(284287,161)PMXX04M,13739.p +1 x(284287,676)PMXX04M,14786.p +1 x(284287,778)PMXX04M,16067.p
+  +1 x(284287,881)PMXX04M,17403.p +1 x(284287,984)PMXX04M,19678.p +1 x(284287,1293)PMXX04M,20135.p = +1
+ f_284291: +1 t_x(284291,0),661.o +1 t_x(284291,5629)$EGNOR04M,4422 +1 t_x(284291,0),7666 = +1
+ f_284297: +1 t_x(284297,1266)$RQXSI04E,662.o +1 t_x(284297,0),7667 +1 x(284297,366)RQXSI04E,9295.p +1 x(284297,816)RQXSI04E,11438.p
+  +1 x(284297,928)RQXSI04E,13141.p +1 x(284297,253)RQXSI04E,14623.p +1 x(284297,591)RQXSI04E,16061.p +1 x(284297,703)RQXSI04E,17190.p
+  = +1
+ f_284313: +1 t_x(284313,955)RQXSI04E,663.o +1 t_x(284313,3880)$RQXSI04E,4423 +1 t_x(284313,0),7668 +1 x(284313,167)RQXSI04E,9010.p
+  +1 x(284313,730)RQXSI04E,10837.p +1 x(284313,280)RQXSI04E,13036.p +1 x(284313,392)RQXSI04E,14549.p +1 x(284313,842)RQXSI04E,16254.p
+  +1 x(284313,1180)RQXSI04E,17011.p +1 x(284313,1405)RQXSI04E,18016.p = +1
+ f_284316: +1 t_x(284316,107)YD5WH04M,664.o +1 t_x(284316,2289)$YD5WH04M,4424 +1 t_x(284316,0),7669 +1 x(284316,52)YD5WH04M,10640.p
+  +1 x(284316,161)YD5WH04M,18215.p +1 x(284316,216)YD5WH04M,19015.p = +1
+ f_284318: +1 t_x(284318,0),665.o +1 t_x(284318,8935)$KFZ4404M,4425 = +1
+ f_284341: +1 t_x(284341,0),666.o +1 t_x(284341,3755)$KSLN04M,4426 +1 t_x(284341,0),7670 +1 x(284341,139)KSLN04M,11795.p
+  = +1
+ f_284344: +1 t_x(284344,0),667.o +1 t_x(284344,5035)$YB3EH04E,4427 +1 t_x(284344,0),7671 +1 x(284344,85)YB3EH04E,15641.p
+  = +1
+ f_284346: +1 t_x(284346,466)LGKFN04,668.o +1 t_x(284346,8266)$LGKFN04,4428 +1 x(284346,208)LGKFN04,10192.p
+  +1 x(284346,1735)LGKFN04,12312.p +1 x(284346,2972)KCHI104M,13960.p +1 x(284346,2645)KCHI104M,15272.p
+  +1 x(284346,637)LGKFN04,17028.p +1 x(284346,551)LGKFN04,17581.p = +1
+ f_284349: +1 t_x(284349,0),669.o +1 t_x(284349,1620)$RQXU04E,4429 = +1
+ f_284350: +1 t_x(284350,0),670.o +1 t_x(284350,764)$YBOLN04M,4430 +1 t_x(284350,0),7672 +1 x(284350,42)YBOLN04M,11408.p
+  = +1
+ f_284357: +1 t_x(284357,1328)RVKWU04M,671.o +1 t_x(284357,3913)$RVKWU04M,4431 +1 t_x(284357,405)RVKWU04M,7673
+  +1 x(284357,866)RVKWU04M,9752.p +1 x(284357,589)RVKWU04M,12076.p +1 x(284357,1420)RVKWU04M,15062.p +1 x(284357,1605)RVKWU04M,15848.p
+  +1 x(284357,1789)RVKWU04M,16824.p = +1
+ f_284372: +1 t_x(284372,94)BR204M,672.o +1 t_x(284372,1637)$BR204M,4432 +1 t_x(284372,0),7674 +1 x(284372,3)BR204M,16354.p
+  = +1
+ f_284380: +1 t_x(284380,0),673.o +1 t_x(284380,5122)$EGNOR04M,4433 +1 t_x(284380,0),7675 +1 x(284380,656)EGNOR04M,12711.p
+  +1 x(284380,726)EGNOR04M,14036.p = +1
+ f_284393: +1 t_x(284393,235)YB5WH04M,674.o +1 t_x(284393,6204)$YB3EH04E,4434 +1 x(284393,4)YB3EH04E,10034.p
+  +1 x(284393,129)YB5WH04M,11785.p +1 x(284393,54)YB3EH04E,12956.p +1 x(284393,182)YB5WH04M,14819.p +1 x(284393,288)YB5WH04M,16416.p
+  +1 x(284393,76)YB5WH04M,16947.p +1 x(284393,341)YB5WH04M,18169.p = +1
+ f_284399: +1 t_x(284399,84)LEBAS04A,675.o +1 t_x(284399,1654)$LEBAS04A,4435 = +1
+ f_284417: +1 t_x(284417,733)EGNOR04M,676.o +1 t_x(284417,3733)$EGNOR04M,4436 +1 x(284417,174)EGNOR04M,9599.p
+  +1 x(284417,593)EGNOR04M,11962.p +1 x(284417,872)EGNOR04M,13184.p +1 x(284417,663)EGNOR04M,15039.p +1 x(284417,1151)EGNOR04M,17121.p
+  +1 x(284417,802)EGNOR04M,19631.p = +1
+ f_284418: +1 t_x(284418,51)RMZU04E,677.o +1 t_x(284418,3484)$RMZU04E,4437 +1 t_x(284418,0),7676 +1 x(284418,135)RMZU04E,10375.p
+  +1 x(284418,218)RMZU04E,13675.p = +1
+ f_284438: +1 t_x(284438,0),678.o +1 t_x(284438,11998)$RQXSI04E,4438 = +1
+ f_284450: +1 t_x(284450,167)KSLN04M,679.o +1 t_x(284450,3398)$KSLN04M,4439 +1 t_x(284450,0),7677 +1 x(284450,13)KSLN04M,10614.p
+  +1 x(284450,90)KSLN04M,11934.p = +1
+ f_284467: +1 t_x(284467,335)RMZU04E,680.o +1 t_x(284467,1173)$RMZU04E,4440 +1 t_x(284467,0),7678 +1 x(284467,0),9586.p
+  +1 x(284467,84)RMZU04E,11572.p +1 x(284467,168)RMZU04E,14898.p +1 x(284467,252)RMZU04E,16266.p = +1
+ f_284504: +1 t_x(284504,876)$RQXSI04E,681.o +1 x(284504,88)RQXSI04E,9421.p +1 x(284504,426)RQXSI04E,11489.p
+  +1 x(284504,538)RQXSI04E,13168.p +1 x(284504,651)RQXSI04E,14749.p +1 x(284504,763)RQXSI04E,16122.p +1 x(284504,313)RQXSI04E,17315.p
+  = +1
+ f_284550: +1 t_x(284550,14)LELVL04M,682.o +1 t_x(284550,7550)$LELVL04M,4441 +1 t_x(284550,0),7679 +1 x(284550,427)LELVL04M,15895.p
+  +1 x(284550,117)LELVL04M,17378.p = +1
+ f_284562: +1 t_x(284562,35)KFZ4404M,683.o +1 t_x(284562,12363)$KFZ4404M,4442 +1 t_x(284562,0),7680 = +1
+ f_284566: +1 t_x(284566,349)YB3EH04A,684.o +1 t_x(284566,673)$YB3EH04A,4443 +1 t_x(284566,26)YB3EH04A,7681
+  +1 x(284566,164)YB3EH04A,10282.p +1 x(284566,211)YB3EH04A,12160.p +1 x(284566,257)YB3EH04A,13401.p +1 x(284566,442)YB3EH04A,17178.p
+  +1 x(284566,488)YB3EH04A,18310.p = +1
+ f_284595: +1 t_x(284595,747)RQXSI04E,685.o +1 t_x(284595,5922)$RQXSI04E,4444 +1 t_x(284595,0),7682 +1 x(284595,35)RQXSI04E,9562.p
+  +1 x(284595,132)RQXSI04E,10755.p +1 x(284595,230)RQXSI04E,12352.p +1 x(284595,634)RQXSI04E,14740.p +1 x(284595,424)RQXSI04E,16190.p
+  +1 x(284595,522)RQXSI04E,18237.p +1 x(284595,859)RQXSI04E,20331.p = +1
+ f_284601: +1 t_x(284601,0),686.o +1 t_x(284601,6938)$LEBAS04A,4445 = +1
+ f_284631: +1 t_x(284631,210)RQXSI04E,687.o +1 t_x(284631,4260)$RQXSI04E,4446 +1 t_x(284631,0),7683 +1 x(284631,547)RQXSI04E,9045.p
+  +1 x(284631,1110)RQXSI04E,11055.p +1 x(284631,97)RQXSI04E,13152.p +1 x(284631,435)RQXSI04E,15658.p = +1
+ f_284641: +1 t_x(284641,0),688.o +1 t_x(284641,16817)$MGY04,4447 = +1
+ f_284700: +1 t_x(284700,95)KWUR404E,689.o +1 t_x(284700,6452)$YB3EH04E,4448 +1 x(284700,2)YB3EH04E,10618.p
+  +1 x(284700,52)YB3EH04E,12220.p +1 x(284700,152)YB3EH04E,14796.p +1 x(284700,502)YB3EH04E,15988.p +1 x(284700,202)YB3EH04E,17325.p
+  +1 x(284700,552)YB3EH04E,18272.p +1 x(284700,302)YB3EH04E,19114.p = +1
+ f_284722: +1 t_x(284722,369)RJIU04M,690.o +1 t_x(284722,4496)$RJIU04M,4449 +1 t_x(284722,0),7684 +1 x(284722,193)RJIU04M,9686.p
+  +1 x(284722,456)RJIU04M,14672.p +1 x(284722,105)RJIU04M,16044.p +1 x(284722,281)RJIU04M,17314.p +1 x(284722,544)RJIU04M,17530.p
+  +1 x(284722,720)RJIU04M,18418.p +1 x(284722,808)RJIU04M,19294.p +1 x(284722,1071)RJIU04M,20375.p +1 x(284722,1159)RJIU04M,20489.p
+  = +1
+ f_284723: +1 t_x(284723,349)YB3EH04E,691.o +1 t_x(284723,6249)$YB3EH04E,4450 +1 x(284723,37)KWUR404E,9707.p
+  +1 x(284723,175)KWUR404E,11724.p +1 x(284723,99)YB3EH04E,13256.p +1 x(284723,245)$KWUR404E,14881.p +1 x(284723,299)YB3EH04E,16229.p
+  +1 x(284723,449)YB3EH04E,17437.p +1 x(284723,399)YB3EH04E,18387.p = +1
+ f_284738: +1 t_x(284738,164)BKED1204,692.o +1 t_x(284738,4411)$BKED1204,4451 +1 t_x(284738,0),7685 = +1
+ f_284781: +1 t_x(284781,0),693.o +1 t_x(284781,5637)$GL4W04M,4452 = +1
+ f_284786: +1 t_x(284786,0),694.o +1 t_x(284786,7567)$YD5WH04M,4453 +1 x(284786,95)RQXU04E,11396.p +1 x(284786,267)RQXU04E,16153.p
+  = +1
+ f_284797: +1 t_x(284797,127)BR204M,695.o +1 t_x(284797,3080)$YB3EH04E,4454 +1 x(284797,30)YB3EH04E,9637.p
+  +1 x(284797,180)YB3EH04E,11972.p +1 x(284797,280)YB3EH04E,15691.p +1 x(284797,581)BR204M,17026.p +1 x(284797,730)YB3EH04E,18038.p
+  +1 x(284797,762)BR204M,18802.p +1 x(284797,309)BR204M,19539.p +1 x(284797,130)YB3EH04E,19988.p = +1
+ f_284809: +1 t_x(284809,241)LGAVA04,696.o +1 t_x(284809,2218)$LGAVA04,4455 +1 t_x(284809,100)LGAVA04,7686
+  = +1
+ f_284810: +1 t_x(284810,2917)RQXSI04E,697.o +1 t_x(284810,7980)$RQXSI04E,4456 +1 x(284810,342)RQXSI04E,8951.p
+  +1 x(284810,439)RQXSI04E,10742.p +1 x(284810,2288)RQXSI04E,12403.p +1 x(284810,1188)PMXX04M,14726.p
+  +1 x(284810,144)RQXI04E,15227.p +1 x(284810,2190)RQXSI04E,16800.p +1 x(284810,2580)RQXSI04E,17916.p
+  +1 x(284810,1509)RQXSI04E,18650.p +1 x(284810,3348)PMXX04M,19148.p +1 x(284810,4376)PMXX04M,19668.p
+  +1 x(284810,4605)RQXSI04E,20027.p +1 x(284810,4788)$PMXX04M,20243.p +1 x(284810,3450)PMXX04M,20423.p
+  +1 x(284810,3245)PMXX04M,20570.p = +1
+ f_284839: +1 t_x(284839,229)RASI04M,698.o +1 t_x(284839,1789)$RASI04M,4457 +1 t_x(284839,21)RASI04M,7687
+  +1 x(284839,125)RASI04M,10359.p +1 x(284839,333)RASI04M,13440.p = +1
+ f_284856: +1 t_x(284856,12)YB3EH04E,699.o +1 t_x(284856,7217)$PMXX04M,4458 = +1
+ f_284860: +1 t_x(284860,1795)RVKWU04M,700.o +1 t_x(284860,2626)$RVKWU04M,4459 +1 t_x(284860,410)RVKWU04M,7688
+  +1 x(284860,1056)RVKWU04M,10055.p +1 x(284860,1979)RVKWU04M,11995.p +1 x(284860,1333)RVKWU04M,13538.p
+  +1 x(284860,1702)RVKWU04M,16294.p = +1
+ f_284868: +1 t_x(284868,330)KSLN04M,701.o +1 t_x(284868,3715)$KSLN04M,4460 +1 t_x(284868,0),7689 +1 x(284868,176)KSLN04M,10165.p
+  +1 x(284868,99)KSLN04M,11784.p +1 x(284868,253)KSLN04M,15139.p = +1
+ f_284876: +1 t_x(284876,0),702.o +1 t_x(284876,7268)$LFPNA04,4461 = +1
+ f_284880: +1 t_x(284880,91)EG11G04M,703.o +1 t_x(284880,1980)$EG11G04M,4462 +1 t_x(284880,0),7690 +1 x(284880,12)EG11G04M,10619.p
+  = +1
+ f_284894: +1 t_x(284894,301)PMXX04M,704.o +1 t_x(284894,6576)$PMXX04M,4463 +1 t_x(284894,0),7691 +1 x(284894,96)PMXX04M,9034.p
+  +1 x(284894,713)PMXX04M,12593.p +1 x(284894,610)PMXX04M,15654.p +1 x(284894,404)PMXX04M,17027.p +1 x(284894,3181)PMXX04M,17605.p
+  +1 x(284894,3387)PMXX04M,18616.p +1 x(284894,198)PMXX04M,19448.p = +1
+ f_284911: +1 t_x(284911,118)KFZ4404M,705.o +1 t_x(284911,12584)$KFZ4404M,4464 +1 t_x(284911,0),7692 +1 x(284911,49)KFZ4404M,10549.p
+  = +1
+ f_284925: +1 t_x(284925,1003)LGRPA04M,706.o +1 t_x(284925,3523)$LGRPA04M,4465 +1 x(284925,283)LGRPA04M,9394.p
+  +1 x(284925,643)LGRPA04M,13294.p = +1
+ f_284929: +1 t_x(284929,4)KCHI104M,707.o +1 t_x(284929,1150)$KCHI104M,4466 = +1
+ f_284933: +1 t_x(284933,924)LELVL04M,708.o +1 t_x(284933,4847)$LELVL04M,4467 +1 x(284933,511)LELVL04M,9395.p
+  +1 x(284933,1088)RQXSI04E,10945.p +1 x(284933,75)RQXSI04E,13231.p +1 x(284933,717)LELVL04M,14906.p +1 x(284933,1200)RQXSI04E,15582.p
+  +1 x(284933,1538)RQXSI04E,17324.p +1 x(284933,821)LELVL04M,18758.p = +1
+ f_284981: +1 t_x(284981,0),709.o +1 t_x(284981,7177)$PMXX04M,4468 = +1
+ f_285040: +1 t_x(285040,58)RASI04M,710.o +1 t_x(285040,1410)$RASI04M,4469 +1 t_x(285040,0),7693 +1 x(285040,162)RASI04M,13339.p
+  = +1
+ f_285042: +1 t_x(285042,105)RQXSI04E,711.o +1 t_x(285042,4971)$LELVL04M,4470 +1 x(285042,16)LELVL04M,9000.p
+  +1 x(285042,1118)RQXSI04E,11209.p +1 x(285042,218)RQXSI04E,14177.p +1 x(285042,429)LELVL04M,15670.p
+  +1 x(285042,1005)RQXSI04E,17935.p = +1
+ f_285070: +1 t_x(285070,287)RMZU04E,712.o +1 t_x(285070,874)$RMZU04E,4471 +1 t_x(285070,0),7694 +1 x(285070,120)RMZU04E,10030.p
+  +1 x(285070,204)RMZU04E,11567.p +1 x(285070,36)RMZU04E,13147.p = +1
+ f_285076: +1 t_x(285076,458)LGRPA04M,713.o +1 t_x(285076,1538)$LGRPA04M,4472 +1 x(285076,98)LGRPA04M,9746.p
+  = +1
+ f_285084: +1 t_x(285084,82)YB3EH04E,714.o +1 t_x(285084,840)$KALP2C04,4473 +1 x(285084,32)YB3EH04E,10252.p
+  = +1
+ f_285112: +1 t_x(285112,236)KSLN04M,715.o +1 t_x(285112,5458)$KCHI104M,4474 +1 x(285112,6)KSLN04M,9853.p
+  +1 x(285112,159)KSLN04M,12137.p +1 x(285112,83)KSLN04M,13592.p +1 x(285112,313)KSLN04M,15177.p = +1
+ f_285123: +1 t_x(285123,435)LGKFN04,716.o +1 t_x(285123,2277)$LGKFN04,4475 +1 t_x(285123,0),7695 +1 x(285123,100)LGKFN04,9849.p
+  +1 x(285123,351)LGKFN04,12026.p +1 x(285123,16)LGKFN04,13721.p +1 x(285123,267)LGKFN04,15091.p +1 x(285123,602)LGKFN04,18393.p
+  = +1
+ f_285128: +1 t_x(285128,104)EG11G04M,717.o +1 t_x(285128,7737)$EG11G04M,4476 +1 t_x(285128,25)EG11G04M,7696
+  +1 x(285128,418)EG11G04M,10869.p +1 x(285128,812)EG11G04M,12648.p +1 x(285128,1127)EG11G04M,14550.p
+  = +1
+ f_285148: +1 t_x(285148,41)KSLN04M,718.o +1 t_x(285148,1657)$KSLN04M,4477 +1 t_x(285148,0),7697 = +1
+ f_285157: +1 t_x(285157,95)LELVU04,719.o +1 t_x(285157,981)$LELVU04,4478 +1 t_x(285157,0),7698 = +1
+ f_285163: +1 t_x(285163,203)MM304,720.o +1 t_x(285163,6053)$MM304,4479 +1 t_x(285163,0),7699 +1 x(285163,90)MM304,10009.p
+  = +1
+ f_285171: +1 t_x(285171,0),721.o +1 t_x(285171,1812)$KFZ4404E,4480 = +1
+ f_285178: +1 t_x(285178,0),722.o +1 t_x(285178,11301)$GL4W04M,4481 +1 x(285178,53)PMXX04M,9596.p +1 x(285178,259)PMXX04M,11145.p
+  +1 x(285178,465)PMXX04M,12284.p +1 x(285178,773)PMXX04M,14010.p = +1
+ f_285187: +1 t_x(285187,0),723.o +1 t_x(285187,12763)$YB3EH04E,4482 +1 x(285187,14)YH5MH04M,18236.p = +1
+ f_285189: +1 t_x(285189,1232)RVKWU04M,724.o +1 t_x(285189,3448)$RVKWU04M,4483 +1 t_x(285189,401)RVKWU04M,7700
+  +1 x(285189,771)RVKWU04M,10043.p +1 x(285189,863)RVKWU04M,13412.p +1 x(285189,1140)RVKWU04M,14870.p
+  +1 x(285189,1324)RVKWU04M,16776.p = +1
+ f_285193: +1 t_x(285193,0),725.o +1 t_x(285193,6306)$BR404M,4484 +1 x(285193,10)LELVL04M,14374.p = +1
+ f_285209: +1 t_x(285209,1)PMXX04M,726.o +1 t_x(285209,7099)$PMXX04M,4485 +1 x(285209,207)PMXX04M,11108.p
+  +1 x(285209,413)PMXX04M,12279.p +1 x(285209,721)PMXX04M,13988.p +1 x(285209,3704)PMXX04M,18112.p = +1
+ f_285230: +1 t_x(285230,0),727.o +1 t_x(285230,11187)$KFZ4404M,4486 = +1
+ f_285241: +1 t_x(285241,4686)LGKFN04,728.o +1 t_x(285241,32958)$LGZAA04M,4487 +1 x(285241,417)LGKFN04,8961.p
+  +1 x(285241,3759)LGKFN04,11448.p +1 x(285241,5105)LGKFN04,13391.p +1 x(285241,5942)LGKFN04,13816.p +1 x(285241,5607)LGKFN04,15232.p
+  +1 x(285241,3588)LGKFN04,16888.p +1 x(285241,4158)LGZAA04M,17551.p +1 x(285241,4351)LGKFN04,18492.p
+  +1 x(285241,2388)LGKFN04,19177.p +1 x(285241,4435)LGKFN04,19951.p +1 x(285241,4603)LGKFN04,20601.p = +1
+ f_285254: +1 t_x(285254,0),729.o +1 t_x(285254,1446)$YD5WH04M,4488 +1 t_x(285254,0),7701 +1 x(285254,27)YD5WH04M,11762.p
+  +1 x(285254,82)YD5WH04M,12907.p = +1
+ f_285291: +1 t_x(285291,0),730.o +1 t_x(285291,539)$EBEEC04M,4489 = +1
+ f_285292: +1 t_x(285292,201)RASI04M,731.o +1 t_x(285292,6545)$RASI04M,4490 +1 x(285292,97)RASI04M,10430.p
+  +1 x(285292,305)RASI04M,11893.p = +1
+ f_285296: +1 t_x(285296,149)LCES004M,732.o +1 t_x(285296,11399)$LCES004M,4491 = +1
+ f_285300: +1 t_x(285300,0),733.o +1 t_x(285300,3841)$YB3EH04E,4492 +1 t_x(285300,0),7702 = +1
+ f_285308: +1 t_x(285308,15)GL4W04M,734.o +1 t_x(285308,3892)$GL4W04M,4493 +1 t_x(285308,0),7703 = +1
+ f_285328: +1 t_x(285328,0),735.o +1 t_x(285328,9343)$KFZ4404M,4494 +1 t_x(285328,0),7704 = +1
+ f_285360: +1 t_x(285360,0),736.o +1 t_x(285360,6015)$BR404M,4495 +1 x(285360,437)LELVL04M,14770.p +1 x(285360,230)LELVL04M,16082.p
+  +1 x(285360,24)LELVL04M,17456.p +1 x(285360,540)LELVL04M,18176.p +1 x(285360,127)LELVL04M,19120.p = +1
+ f_285368: +1 t_x(285368,207)LGRPA04M,737.o +1 t_x(285368,4167)$LGRPA04M,4496 +1 x(285368,567)LGRPA04M,11250.p
+  = +1
+ f_285372: +1 t_x(285372,32)YB5WH04M,738.o +1 t_x(285372,5254)$YB3EH04E,4497 +1 x(285372,4)YB3EH04E,10643.p
+  +1 x(285372,138)YB5WH04M,12191.p +1 x(285372,81)$KSLN2C04,13558.p +1 x(285372,254)YB3EH04E,15733.p = +1
+ f_285379: +1 t_x(285379,175)FUJ04M,739.o +1 t_x(285379,8040)$RNS04M,4498 +1 x(285379,75)FUJ04M,13633.p
+  = +1
+ f_285383: +1 t_x(285383,153)RNI04M,740.o +1 t_x(285383,12366)$RJIU04M,4499 +1 x(285383,56)RNI04M,9057.p
+  +1 x(285383,1130)RNI04M,11855.p +1 x(285383,1228)RNI04M,12328.p +1 x(285383,544)RNI04M,13801.p +1 x(285383,1911)RNI04M,15302.p
+  +1 x(285383,642)RNI04M,16516.p +1 x(285383,446)RNI04M,17893.p = +1
+ f_285393: +1 t_x(285393,28)YB5WH04M,741.o +1 t_x(285393,12956)$LGKFN04,4500 +1 x(285393,49)YB3EH04E,13182.p
+  +1 x(285393,81)YB5WH04M,16417.p = +1
+ f_285395: +1 t_x(285395,0),742.o +1 t_x(285395,9205)$KFZ4404M,4501 +1 t_x(285395,0),7705 = +1
+ f_285431: +1 t_x(285431,1032)LGKFN04,743.o +1 t_x(285431,10204)$LGKFN04,4502 +1 x(285431,12)LCES004M,9065.p
+  +1 x(285431,518)LGKFN04,10896.p +1 x(285431,689)LGKFN04,12997.p +1 x(285431,861)LGKFN04,14553.p +1 x(285431,1289)LGKFN04,16413.p
+  = +1
+ f_285432: +1 t_x(285432,0),744.o +1 t_x(285432,2934)$FUJ04M,4503 = +1
+ f_285451: +1 t_x(285451,0),745.o +1 t_x(285451,561)$KFZ4404L,4504 = +1
+ f_285458: +1 t_x(285458,0),746.o +1 t_x(285458,62)$RMZU04E,4505 +1 t_x(285458,0),7706 = +1
+ f_285459: +1 t_x(285459,3042)LCES004,747.o +1 t_x(285459,12321)$LCES004,4506 +1 t_x(285459,1496)LCES004,7707
+  +1 x(285459,2011)LCES004,9173.p +1 x(285459,2699)LCES004,10796.p +1 x(285459,2355)LCES004,12831.p +1 x(285459,2527)LCES004,14891.p
+  +1 x(285459,1668)LCES004,15380.p +1 x(285459,1840)LCES004,16620.p +1 x(285459,5104)LCES004,18183.p = +1
+ f_285470: +1 t_x(285470,0),748.o +1 t_x(285470,7465)$PMXX04M,4507 +1 x(285470,98)YB3EH04E,18664.p +1 x(285470,148)YB3EH04E,19320.p
+  +1 x(285470,198)YB3EH04E,19777.p = +1
+ f_285474: +1 t_x(285474,0),749.o +1 t_x(285474,1351)$KCHI104M,4508 +1 t_x(285474,0),7708 = +1
+ f_285482: +1 t_x(285482,606)PMXX04M,750.o +1 t_x(285482,5132)$PMXX04M,4509 +1 t_x(285482,0),7709 +1 x(285482,297)PMXX04M,9154.p
+  +1 x(285482,812)PMXX04M,10953.p +1 x(285482,1429)PMXX04M,12676.p +1 x(285482,194)PMXX04M,14823.p +1 x(285482,914)PMXX04M,15776.p
+  +1 x(285482,1223)PMXX04M,16825.p +1 x(285482,1737)PMXX04M,17521.p +1 x(285482,1943)PMXX04M,18437.p +1 x(285482,400)PMXX04M,19445.p
+  +1 x(285482,709)PMXX04M,20335.p = +1
+ f_285483: +1 t_x(285483,40)YB5WH04M,751.o +1 t_x(285483,16413)$KFZ4404M,4510 +1 x(285483,49)YB3EH04E,13399.p
+  +1 x(285483,99)YB3EH04E,14873.p = +1
+ f_285506: +1 t_x(285506,452)YB5KL04E,752.o +1 t_x(285506,5110)$YB5WH04M,4511 +1 x(285506,42)YB5KL04E,9550.p
+  +1 x(285506,186)YB5WH04M,11570.p +1 x(285506,686)YB5KL04E,14483.p +1 x(285506,393)YB5KL04E,15431.p +1 x(285506,803)YB5KL04E,16644.p
+  +1 x(285506,276)YB5KL04E,17687.p +1 x(285506,557)YB5WH04M,18696.p +1 x(285506,218)YB5KL04E,19537.p +1 x(285506,504)YB5WH04M,19854.p
+  +1 x(285506,133)YB5WH04M,20185.p = +1
+ f_285521: +1 t_x(285521,1)YB3EH04M,753.o +1 t_x(285521,351)$YB3EH04M,4512 +1 t_x(285521,0),7710 +1 x(285521,51)YB3EH04M,10572.p
+  = +1
+ f_285525: +1 t_x(285525,185)KFZ4404M,754.o +1 t_x(285525,5934)$KFZ4404M,4513 +1 x(285525,47)KFZ4404M,10198.p
+  +1 x(285525,116)KFZ4404M,12176.p = +1
+ f_285540: +1 t_x(285540,0),755.o +1 t_x(285540,10260)$LGKFN04,4514 = +1
+ f_285553: +1 t_x(285553,0),756.o +1 t_x(285553,422)$CPGSE04,4515 = +1
+ f_285563: +1 t_x(285563,375)LCES004M,757.o +1 t_x(285563,675)$LCES004M,4516 +1 x(285563,75)LCES004M,10109.p
+  +1 x(285563,225)LCES004M,11613.p +1 x(285563,525)LCES004M,15145.p = +1
+ f_285575: +1 t_x(285575,192)RQXSI04E,758.o +1 t_x(285575,9969)$LELVL04M,4517 +1 x(285575,6)RQXI04E,10503.p
+  +1 x(285575,218)RQXI04E,12282.p +1 x(285575,1164)RQXSI04E,13771.p +1 x(285575,1359)RQXSI04E,15204.p
+  +1 x(285575,1065)RQXI04E,17308.p +1 x(285575,386)RQXSI04E,18504.p = +1
+ f_285583: +1 t_x(285583,760)LGAVA04,759.o +1 t_x(285583,2031)$LGAVA04,4518 +1 t_x(285583,619)LGAVA04,7711
+  = +1
+ f_285585: +1 t_x(285585,574)MGY04,760.o +1 t_x(285585,12705)$MRAE04,4519 +1 x(285585,26)MGY04,9551.p
+  +1 x(285585,105)MGY04,11507.p +1 x(285585,496)MGY04,13514.p +1 x(285585,1826)MGY04,14066.p +1 x(285585,1905)MGY04,15492.p
+  +1 x(285585,1022)MYY04A,16988.p +1 x(285585,1105)MYY04A,17730.p +1 x(285585,775)MYY04A,18546.p +1 x(285585,857)MYY04A,19228.p
+  +1 x(285585,729)GL34W04,19759.p +1 x(285585,339)MGY04,20050.p +1 x(285585,418)MGY04,20272.p = +1
+ f_285590: +1 t_x(285590,76)LGRPA04M,761.o +1 t_x(285590,5116)$LGRPA04M,4520 = +1
+ f_285593: +1 t_x(285593,928)LCES004M,762.o +1 t_x(285593,10678)$LCES004M,4521 +1 t_x(285593,778)LCES004M,7712
+  +1 x(285593,328)LCES004M,9105.p = +1
+ f_285599: +1 t_x(285599,11)EBBRA04E,763.o +1 t_x(285599,4316)$EBBRA04E,4522 +1 t_x(285599,0),7713 = +1
+ f_285624: +1 t_x(285624,285)YD5WH04M,764.o +1 t_x(285624,1158)$YD5WH04M,4523 +1 t_x(285624,0),7714 +1 x(285624,448)YD5WH04M,11188.p
+  +1 x(285624,558)YD5WH04M,12889.p +1 x(285624,394)YD5WH04M,15156.p +1 x(285624,339)YD5WH04M,19578.p = +1
+ f_285656: +1 t_x(285656,818)PMXX04M,765.o +1 t_x(285656,6033)$EBEEC04M,4524 +1 x(285656,98)PMXX04M,9520.p
+  +1 x(285656,201)PMXX04M,10835.p +1 x(285656,1950)PMXX04M,12256.p +1 x(285656,304)PMXX04M,13917.p +1 x(285656,510)PMXX04M,15589.p
+  +1 x(285656,1744)PMXX04M,16912.p +1 x(285656,2258)PMXX04M,17525.p +1 x(285656,2433)EBEEC04M,18449.p
+  +1 x(285656,715)PMXX04M,19447.p +1 x(285656,921)PMXX04M,20149.p = +1
+ f_285658: +1 t_x(285658,482)YB5KL04E,766.o +1 t_x(285658,4617)$YB5WH04M,4525 +1 x(285658,11)YB5WH04M,9708.p
+  +1 x(285658,64)YB5WH04M,11623.p +1 x(285658,130)YB5KL04E,13262.p +1 x(285658,189)YB5KL04E,14292.p +1 x(285658,275)YB5WH04M,15525.p
+  +1 x(285658,306)YB5KL04E,16653.p +1 x(285658,365)YB5KL04E,18015.p +1 x(285658,540)YB5KL04E,18803.p +1 x(285658,222)YB5WH04M,19569.p
+  +1 x(285658,423)YB5KL04E,19908.p = +1
+ f_285662: +1 t_x(285662,0),767.o +1 t_x(285662,6949)$RNS04M,4526 = +1
+ f_285664: +1 t_x(285664,2196)LCES004,768.o +1 t_x(285664,20016)$LCES004,4527 +1 t_x(285664,1446)LCES004,7715
+  +1 x(285664,1596)LCES004,9156.p +1 x(285664,2346)LCES004,11342.p +1 x(285664,1896)LCES004,13230.p +1 x(285664,4746)LCES004,15379.p
+  +1 x(285664,4446)LCES004,16541.p +1 x(285664,3246)LCES004,18116.p = +1
+ f_285671: +1 t_x(285671,12)RJIU04M,769.o +1 t_x(285671,10286)$RJIU04M,4528 +1 x(285671,100)RJIU04M,14035.p
+  +1 x(285671,364)RJIU04M,15493.p +1 x(285671,408)RNI04M,16466.p +1 x(285671,890)RJIU04M,17586.p = +1
+ f_285672: +1 t_x(285672,0),770.o +1 t_x(285672,9300)$LGKFN04,4529 = +1
+ f_285674: +1 t_x(285674,0),771.o +1 t_x(285674,9194)$KFZ4404M,4530 = +1
+ f_285675: +1 t_x(285675,94)$YB3EH04E,772.o +1 x(285675,44)YB3EH04E,10436.p = +1
+ f_285688: +1 t_x(285688,986)RQXSI04E,773.o +1 t_x(285688,2899)$RQXSI04E,4531 +1 t_x(285688,0),7716 +1 x(285688,199)RQXSI04E,9081.p
+  +1 x(285688,311)RQXSI04E,10899.p +1 x(285688,649)RQXSI04E,12960.p +1 x(285688,761)RQXSI04E,14534.p +1 x(285688,874)RQXSI04E,16123.p
+  +1 x(285688,424)RQXSI04E,17877.p +1 x(285688,1099)RQXSI04E,18871.p = +1
+ f_285693: +1 t_x(285693,124)YB3EH04E,774.o +1 t_x(285693,1374)$YB3EH04E,4532 +1 x(285693,24)YB3EH04E,9949.p
+  +1 x(285693,74)YB3EH04E,11737.p +1 x(285693,374)YB3EH04E,13601.p +1 x(285693,424)YB3EH04E,14879.p = +1
+ f_285704: +1 t_x(285704,0),775.o +1 t_x(285704,8520)$EG11G04M,4533 +1 t_x(285704,0),7717 = +1
+ f_285711: +1 t_x(285711,0),776.o +1 t_x(285711,714)$KCHI104M,4534 +1 t_x(285711,0),7718 +1 x(285711,59)KCHI104M,20474.p
+  = +1
+ f_285718: +1 t_x(285718,139)LELVL04M,777.o +1 t_x(285718,3305)$BR404M,4535 +1 x(285718,5)BR404M,10225.p
+  +1 x(285718,80)BR404M,19509.p = +1
+ f_285723: +1 t_x(285723,350)EHAMA04,778.o +1 t_x(285723,2304)$EHAMA04,4536 +1 t_x(285723,71)EHAMA04,7719
+  = +1
+ f_285724: +1 t_x(285724,36)BR404M,779.o +1 t_x(285724,3561)$BR404M,4537 = +1
+ f_285733: +1 t_x(285733,3330)LCES004,780.o +1 t_x(285733,15014)$LCES004,4538 +1 t_x(285733,1955)LCES004,7720
+  +1 x(285733,3158)LCES004,9193.p +1 x(285733,2471)LCES004,10833.p +1 x(285733,2127)LCES004,13013.p +1 x(285733,2299)LCES004,14853.p
+  +1 x(285733,2814)LCES004,15347.p +1 x(285733,2986)LCES004,16592.p +1 x(285733,2643)LCES004,18855.p = +1
+ f_285747: +1 t_x(285747,0),781.o +1 t_x(285747,7296)$RNI04M,4539 +1 t_x(285747,0),7721 +1 x(285747,68)RNI04M,11056.p
+  +1 x(285747,1240)RNI04M,12338.p +1 x(285747,556)RNI04M,13803.p +1 x(285747,1923)RNI04M,15306.p +1 x(285747,654)RNI04M,16536.p
+  +1 x(285747,2802)RNI04M,17522.p +1 x(285747,165)RNI04M,19322.p = +1
+ f_285758: +1 t_x(285758,0),782.o +1 t_x(285758,113)$LOW304M,4540 +1 x(285758,38)LOW304M,16265.p = +1
+ f_285766: +1 t_x(285766,169)RQXSI04E,783.o +1 t_x(285766,8488)$RQXSI04E,4541 +1 t_x(285766,0),7722 +1 x(285766,71)RQXSI04E,10562.p
+  +1 x(285766,655)RQXSI04E,15180.p +1 x(285766,363)RQXSI04E,16623.p +1 x(285766,558)RQXSI04E,17793.p +1 x(285766,752)RQXSI04E,19839.p
+  +1 x(285766,460)RQXSI04E,20127.p = +1
+ f_285772: +1 t_x(285772,50)YB3EH04E,784.o +1 t_x(285772,200)$YB3EH04E,4542 +1 x(285772,0),10607.p = +1
+ f_285782: +1 t_x(285782,539)RQXSI04E,785.o +1 t_x(285782,8469)$RQXSI04E,4543 +1 x(285782,25)RQXI04E,9799.p
+  +1 x(285782,130)RQXI04E,10680.p +1 x(285782,236)RQXI04E,12667.p +1 x(285782,441)RQXSI04E,13768.p +1 x(285782,636)RQXSI04E,15183.p
+  +1 x(285782,342)RQXI04E,16651.p +1 x(285782,978)$RQXI04E,17834.p +1 x(285782,733)RQXSI04E,19850.p = +1
+ f_285792: +1 t_x(285792,444)BR404M,786.o +1 t_x(285792,2244)$BR404M,4544 +1 t_x(285792,0),7723 +1 x(285792,144)BR404M,9839.p
+  +1 x(285792,219)BR404M,11771.p +1 x(285792,369)BR404M,12550.p +1 x(285792,519)BR404M,14635.p +1 x(285792,69)BR404M,17431.p
+  +1 x(285792,669)BR404M,18347.p = +1
+ f_285794: +1 t_x(285794,1095)RQXSI04E,787.o +1 t_x(285794,2895)$RQXSI04E,4545 +1 t_x(285794,82)RQXSI04E,7724
+  +1 x(285794,195)RQXSI04E,9058.p +1 x(285794,307)RQXSI04E,10957.p +1 x(285794,645)RQXSI04E,13157.p +1 x(285794,757)RQXSI04E,14763.p
+  +1 x(285794,870)RQXSI04E,15719.p +1 x(285794,982)RQXSI04E,16813.p +1 x(285794,420)RQXSI04E,18074.p = +1
+ f_285818: +1 t_x(285818,105)YBOLN04M,788.o +1 t_x(285818,3805)$YBOLN04M,4546 +1 t_x(285818,0),7725 +1 x(285818,15)YBOLN04M,9993.p
+  +1 x(285818,150)YBOLN04M,11360.p +1 x(285818,60)YBOLN04M,12878.p +1 x(285818,331)YBOLN04M,18368.p = +1
+ f_285820: +1 t_x(285820,18)YD5WH04M,789.o +1 t_x(285820,128)$YD5WH04M,4547 +1 x(285820,18)YD5WH04M,15079.p
+  = +1
+ f_285826: +1 t_x(285826,1081)YB5WH04M,790.o +1 t_x(285826,9513)$YB3EH04E,4548 +1 x(285826,12)YBOLN04M,9092.p
+  +1 x(285826,57)YBOLN04M,10900.p +1 x(285826,146)YB5KL04E,12603.p +1 x(285826,263)YB5KL04E,14040.p +1 x(285826,497)YB5KL04E,15556.p
+  +1 x(285826,959)YBOLN04M,16564.p +1 x(285826,438)YB5KL04E,17698.p +1 x(285826,1004)YBOLN04M,18692.p
+  +1 x(285826,373)YBOLN04M,19265.p +1 x(285826,673)YB5KL04E,19795.p +1 x(285826,418)YBOLN04M,20216.p +1 x(285826,321)YB5KL04E,20468.p
+  +1 x(285826,282)YBOLN04M,20544.p = +1
+ f_285835: +1 t_x(285835,0),791.o +1 t_x(285835,11610)$RMZU04,4549 = +1
+ f_285840: +1 t_x(285840,242)LELVL04M,792.o +1 t_x(285840,7984)$LELVL04M,4550 +1 t_x(285840,0),7726 +1 x(285840,35)LELVL04M,10169.p
+  +1 x(285840,138)LELVL04M,12050.p +1 x(285840,345)LELVL04M,14640.p = +1
+ f_285843: +1 t_x(285843,0),793.o +1 t_x(285843,8280)$LELVL04M,4551 = +1
+ f_285850: +1 t_x(285850,0),794.o +1 t_x(285850,9512)$EG11G04M,4552 = +1
+ f_285862: +1 t_x(285862,0),795.o +1 t_x(285862,4039)$RMZU04E,4553 +1 x(285862,20)RMZU04E,14643.p +1 x(285862,104)RMZU04E,18862.p
+  = +1
+ f_285863: +1 t_x(285863,352)KHVL104E,796.o +1 t_x(285863,10645)$RQXSI04E,4554 +1 x(285863,56)RQXI04E,9885.p
+  +1 x(285863,162)RQXI04E,11138.p +1 x(285863,2655)YH5MH04M,13835.p +1 x(285863,2766)YBOLN04M,15211.p
+  +1 x(285863,480)RQXI04E,16463.p +1 x(285863,646)KHVL104E,17784.p +1 x(285863,769)RQXSI04E,18552.p +1 x(285863,268)RQXI04E,19391.p
+  = +1
+ f_285870: +1 t_x(285870,2015)$RVKWU04M,797.o +1 x(285870,1738)RVKWU04M,9661.p +1 x(285870,1830)RVKWU04M,11728.p
+  +1 x(285870,1922)RVKWU04M,13481.p +1 x(285870,1184)RVKWU04M,15057.p = +1
+ f_285875: +1 t_x(285875,0),798.o +1 t_x(285875,3200)$EBEEC04M,4555 +1 t_x(285875,0),7727 +1 x(285875,11)EBEEC04M,15026.p
+  +1 x(285875,114)EBEEC04M,16396.p = +1
+ f_285878: +1 t_x(285878,0),799.o +1 t_x(285878,8700)$LGKFN04,4556 = +1
+ f_285895: +1 t_x(285895,15)YB3EH04E,800.o +1 t_x(285895,10155)$PMXX04M,4557 +1 x(285895,65)YB3EH04E,12121.p
+  +1 x(285895,115)YB3EH04E,13651.p = +1
+ f_285899: +1 t_x(285899,0),801.o +1 t_x(285899,622)$BR404M,4558 +1 t_x(285899,0),7728 +1 x(285899,22)BR404M,19118.p
+  = +1
+ f_285938: +1 t_x(285938,1012)RMZSI04,802.o +1 t_x(285938,1527)$RMZSI04,4559 +1 t_x(285938,584)RMZSI04,7729
+  +1 x(285938,841)RMZSI04,9931.p +1 x(285938,927)RMZSI04,12116.p +1 x(285938,669)RMZSI04,15015.p +1 x(285938,755)RMZSI04,16284.p
+  = +1
+ f_285949: +1 t_x(285949,473)EBBRA04E,803.o +1 t_x(285949,10271)$RQXSI04E,4560 +1 x(285949,0),9634.p +1 x(285949,551)EBBRA04E,11466.p
+  +1 x(285949,1960)EBBRA04E,13758.p +1 x(285949,2429)EBBRA04E,15189.p +1 x(285949,1694)RQXI04E,16530.p
+  +1 x(285949,298)RQXSI04E,17712.p +1 x(285949,847)RQXI04E,18481.p +1 x(285949,1021)EBBRA04E,19235.p +1 x(285949,681)RMZSI04M,19980.p
+  +1 x(285949,394)EBBRA04E,20176.p +1 x(285949,938)RMZSI04M,20352.p = +1
+ f_285972: +1 t_x(285972,62)KSLN04M,804.o +1 t_x(285972,1755)$KSLN04M,4561 +1 t_x(285972,0),7730 = +1
+ f_285980: +1 t_x(285980,335)LCES004M,805.o +1 t_x(285980,6485)$LCES004M,4562 +1 x(285980,35)LCES004M,10221.p
+  +1 x(285980,785)LCES004M,10889.p = +1
+ f_285981: +1 t_x(285981,155)KFZ4404M,806.o +1 t_x(285981,7912)$KFZ4404M,4563 +1 x(285981,17)KFZ4404M,10470.p
+  = +1
+ f_285984: +1 t_x(285984,0),807.o +1 t_x(285984,7814)$RNI04M,4564 = +1
+ f_285990: +1 t_x(285990,0),808.o +1 t_x(285990,1317)$EBEEC04M,4565 +1 t_x(285990,0),7731 = +1
+ f_286022: +1 t_x(286022,0),809.o +1 t_x(286022,5341)$RASI04M,4566 = +1
+ f_286031: +1 t_x(286031,0),810.o +1 t_x(286031,8400)$LGKFN04,4567 = +1
+ f_286067: +1 t_x(286067,0),811.o +1 t_x(286067,316)$BR404M,4568 +1 t_x(286067,0),7732 +1 x(286067,16)BR404M,14811.p
+  +1 x(286067,241)BR404M,16305.p +1 x(286067,91)BR404M,17326.p = +1
+ f_286071: +1 t_x(286071,534)EDGG704,812.o +1 t_x(286071,17534)$EDGG704,4569 +1 t_x(286071,434)EDGG704,7733
+  +1 x(286071,34)EDGG704,8937.p +1 x(286071,134)EDGG704,11921.p = +1
+ f_286082: +1 t_x(286082,25)LELVU04,813.o +1 t_x(286082,3960)$LELVU04,4570 +1 t_x(286082,0),7734 +1 x(286082,320)LELVU04,9724.p
+  +1 x(286082,222)LELVU04,13038.p +1 x(286082,123)LELVU04,14721.p = +1
+ f_286095: +1 t_x(286095,0),814.o +1 t_x(286095,714)$EBBRA04E,4571 +1 t_x(286095,0),7735 = +1
+ f_286109: +1 t_x(286109,0),815.o +1 t_x(286109,1588)$FUJ04M,4572 +1 t_x(286109,0),7736 = +1
+ f_286122: +1 t_x(286122,39)KSLN04M,816.o +1 t_x(286122,1578)$KSLN04M,4573 +1 t_x(286122,0),7737 +1 x(286122,116)KSLN04M,19098.p
+  = +1
+ f_286126: +1 t_x(286126,0),817.o +1 t_x(286126,1748)$CPGSE04,4574 = +1
+ f_286141: +1 t_x(286141,0),818.o +1 t_x(286141,2141)$KWUR404E,4575 +1 t_x(286141,0),7738 +1 x(286141,64)KWUR404E,9982.p
+  +1 x(286141,133)KWUR404E,11201.p +1 x(286141,202)KWUR404E,12685.p +1 x(286141,271)KWUR404E,14144.p +1 x(286141,1171)KWUR404E,16906.p
+  = +1
+ f_286143: +1 t_x(286143,0),819.o +1 t_x(286143,7100)$KFZ4404M,4576 +1 x(286143,36)KFZ4404M,16304.p +1 x(286143,105)KFZ4404M,17418.p
+  = +1
+ f_286160: +1 t_x(286160,29)YB3EH04E,820.o +1 t_x(286160,11035)$LGKFN04,4577 +1 x(286160,79)YB3EH04E,12171.p
+  +1 x(286160,129)YB3EH04E,13511.p +1 x(286160,279)YB3EH04E,14435.p +1 x(286160,577)LGKFN04,16161.p = +1
+ f_286180: +1 t_x(286180,189)KWUR404E,821.o +1 t_x(286180,2889)$KWUR404E,4578 +1 x(286180,35)YB5KL04E,10382.p
+  +1 x(286180,88)YBOLN04M,12124.p +1 x(286180,210)YB5KL04E,13312.p +1 x(286180,258)KWUR404E,14072.p +1 x(286180,386)YB5KL04E,16669.p
+  +1 x(286180,444)YB5KL04E,18303.p = +1
+ f_286185: +1 t_x(286185,188)LGKFN04,822.o +1 t_x(286185,8160)$LGKFN04,4579 +1 t_x(286185,0),7739 +1 x(286185,102)LGKFN04,9488.p
+  +1 x(286185,1629)LGKFN04,12304.p +1 x(286185,2885)LGKFN04,13941.p +1 x(286185,2550)LGKFN04,15265.p +1 x(286185,531)LGKFN04,16929.p
+  +1 x(286185,445)LGKFN04,17573.p +1 x(286185,1294)LGKFN04,19009.p +1 x(286185,274)LGKFN04,19994.p = +1
+ f_286199: +1 t_x(286199,0),823.o +1 t_x(286199,6812)$RASI04M,4580 = +1
+ f_286221: +1 t_x(286221,0),824.o +1 t_x(286221,6227)$LELVL04M,4581 = +1
+ f_286224: +1 t_x(286224,138)KFZ4404M,825.o +1 t_x(286224,5817)$KFZ4404M,4582 +1 t_x(286224,0),7740 +1 x(286224,68)KFZ4404M,10656.p
+  +1 x(286224,207)KFZ4404M,12079.p = +1
+ f_286238: +1 t_x(286238,0),826.o +1 t_x(286238,4172)$LEBAS04M,4583 = +1
+ f_286277: +1 t_x(286277,1229)PMXX04M,827.o +1 t_x(286277,11272)$KFZ4404M,4584 +1 x(286277,260)KFZ4404M,9078.p
+  +1 x(286277,399)KFZ4404M,10993.p +1 x(286277,468)KFZ4404M,12490.p +1 x(286277,52)KFZ4404M,14633.p +1 x(286277,200)PMXX04M,16002.p
+  +1 x(286277,606)KFZ4404M,17221.p +1 x(286277,1230)KFZ4404M,17508.p +1 x(286277,953)KFZ4404M,18413.p
+  +1 x(286277,2669)PMXX04M,19165.p +1 x(286277,1434)PMXX04M,19713.p +1 x(286277,1332)PMXX04M,20165.p = +1
+ f_286313: +1 t_x(286313,1)YB3EH04A,828.o +1 t_x(286313,10829)$KSLN04A,4585 = +1
+ f_286317: +1 t_x(286317,353)EBBRA04E,829.o +1 t_x(286317,5935)$KWUR404E,4586 +1 x(286317,119)EBBRA04E,9994.p
+  +1 x(286317,197)EBBRA04E,11908.p +1 x(286317,275)EBBRA04E,13583.p +1 x(286317,432)EBBRA04E,16335.p = +1
+ f_286328: +1 t_x(286328,0),830.o +1 t_x(286328,4583)$YB3EH04E,4587 +1 x(286328,33)YB3EH04E,16363.p = +1
+ f_286329: +1 t_x(286329,116)EBBRA04E,831.o +1 t_x(286329,4186)$EBBRA04E,4588 +1 t_x(286329,0),7741 +1 x(286329,38)EBBRA04E,10415.p
+  +1 x(286329,507)EBBRA04E,13320.p +1 x(286329,586)EBBRA04E,14491.p = +1
+ f_286347: +1 t_x(286347,84)MM204,832.o +1 t_x(286347,5760)$MM204,4589 = +1
+ f_286404: +1 t_x(286404,335)PMXX04M,833.o +1 t_x(286404,3936)$KCHI104M,4590 +1 x(286404,26)PMXX04M,10326.p
+  +1 x(286404,129)PMXX04M,12094.p +1 x(286404,232)PMXX04M,12511.p +1 x(286404,952)PMXX04M,15133.p +1 x(286404,1055)PMXX04M,16214.p
+  +1 x(286404,2381)KCHI104M,19173.p +1 x(286404,1157)PMXX04M,19771.p = +1
+ f_286415: +1 t_x(286415,25)EBEEC04M,834.o +1 t_x(286415,745)$EBEEC04M,4591 +1 t_x(286415,0),7742 = +1
+ f_286416: +1 t_x(286416,37)MM204,835.o +1 t_x(286416,1900)$MM304,4592 = +1
+ f_286439: +1 t_x(286439,0),836.o +1 t_x(286439,5406)$EBBRA04E,4593 +1 x(286439,6)EBBRA04E,16948.p +1 x(286439,84)EBBRA04E,17930.p
+  = +1
+ f_286461: +1 t_x(286461,2)YB3EH04E,837.o +1 t_x(286461,952)$YB3EH04E,4594 +1 x(286461,252)YB3EH04E,16244.p
+  = +1
+ f_286485: +1 t_x(286485,173)YB5WH04M,838.o +1 t_x(286485,8294)$YB3EH04E,4595 +1 x(286485,11)YBOLN04M,9969.p
+  +1 x(286485,43)YB5KL04E,10684.p +1 x(286485,277)YB5KL04E,12347.p +1 x(286485,191)YBOLN04M,14132.p +1 x(286485,101)YBOLN04M,16301.p
+  +1 x(286485,160)YB5KL04E,17440.p +1 x(286485,14)YB5WH04M,18315.p +1 x(286485,146)YBOLN04M,19898.p = +1
+ f_286486: +1 t_x(286486,0),839.o +1 t_x(286486,9268)$RNI04M,4596 = +1
+ f_286494: +1 t_x(286494,288)YBOLN04M,840.o +1 t_x(286494,5978)$KWUR404E,4597 +1 x(286494,17)YBOLN04M,10006.p
+  +1 x(286494,63)YBOLN04M,11849.p +1 x(286494,108)YBOLN04M,13439.p +1 x(286494,198)YBOLN04M,14992.p +1 x(286494,243)YBOLN04M,16181.p
+  +1 x(286494,333)YBOLN04M,17765.p +1 x(286494,469)YBOLN04M,19039.p = +1
+ f_286499: +1 t_x(286499,31)YBOLN04M,841.o +1 t_x(286499,6574)$KWUR404E,4598 = +1
+ f_286506: +1 t_x(286506,84)LELVL04M,842.o +1 t_x(286506,3284)$LELVL04M,4599 +1 t_x(286506,0),7743 = +1
+ f_286516: +1 t_x(286516,26)GL4W04M,843.o +1 t_x(286516,11725)$EGPFA04,4600 = +1
+ f_286568: +1 t_x(286568,0),844.o +1 t_x(286568,4456)$EBBRA04E,4601 = +1
+ f_286569: +1 t_x(286569,438)EBBRA04E,845.o +1 t_x(286569,10609)$RQXSI04E,4602 +1 x(286569,20)RQXI04E,9835.p
+  +1 x(286569,125)EBBRA04E,11652.p +1 x(286569,338)RQXI04E,12283.p +1 x(286569,2317)EBBRA04E,13760.p +1 x(286569,2773)RQXI04E,15188.p
+  +1 x(286569,1998)RQXSI04E,16545.p +1 x(286569,204)EBBRA04E,17881.p = +1
+ f_286575: +1 t_x(286575,222)LELVL04M,846.o +1 t_x(286575,5693)$LELVL04M,4603 +1 t_x(286575,0),7744 +1 x(286575,118)LELVL04M,10403.p
+  +1 x(286575,15)LELVL04M,13660.p +1 x(286575,531)LELVL04M,18955.p = +1
+ f_286582: +1 t_x(286582,975)PMXX04M,847.o +1 t_x(286582,11639)$KFZ4404M,4604 +1 x(286582,142)KFZ4404M,9423.p
+  +1 x(286582,212)KFZ4404M,10877.p +1 x(286582,835)KFZ4404M,12487.p +1 x(286582,419)KFZ4404M,14470.p +1 x(286582,563)PMXX04M,15642.p
+  +1 x(286582,627)KFZ4404M,16811.p +1 x(286582,1180)PMXX04M,17505.p +1 x(286582,1320)KFZ4404M,18414.p
+  +1 x(286582,3032)PMXX04M,19211.p +1 x(286582,766)KFZ4404M,19846.p +1 x(286582,973)KFZ4404M,20073.p = +1
+ f_286590: +1 t_x(286590,42)YB5WH04M,848.o +1 t_x(286590,6467)$YB3EH04E,4605 +1 x(286590,17)YB3EH04E,10630.p
+  +1 x(286590,95)YB5WH04M,10977.p +1 x(286590,148)YB5WH04M,14944.p +1 x(286590,67)YB3EH04E,16255.p = +1
+ f_286600: +1 t_x(286600,1496)$KCHI104M,849.o +1 t_x(286600,7140)$LGKFN04,4606 +1 x(286600,841)KCHI104M,9285.p
+  +1 x(286600,923)KCHI104M,11273.p +1 x(286600,1005)KCHI104M,12455.p +1 x(286600,1865)LGKFN04,14033.p
+  +1 x(286600,2116)LGKFN04,16614.p +1 x(286600,514)KCHI104M,17640.p +1 x(286600,759)KCHI104M,18529.p +1 x(286600,1250)KCHI104M,19244.p
+  +1 x(286600,1332)KCHI104M,19708.p +1 x(286600,1446)LGKFN04,20100.p = +1
+ f_286616: +1 t_x(286616,1492)RVKWU04M,850.o +1 t_x(286616,3800)$RVKWU04M,4607 +1 x(286616,1123)RVKWU04M,9570.p
+  +1 x(286616,1307)RVKWU04M,11790.p +1 x(286616,1215)RVKWU04M,13411.p +1 x(286616,1584)RVKWU04M,15856.p
+  +1 x(286616,1676)RVKWU04M,16793.p = +1
+ f_286621: +1 t_x(286621,0),851.o +1 t_x(286621,784)$KFZ4404M,4608 = +1
+ f_286625: +1 t_x(286625,815)PMXX04M,852.o +1 t_x(286625,3490)$PMXX04M,4609 +1 x(286625,95)PMXX04M,9127.p
+  +1 x(286625,301)PMXX04M,11043.p +1 x(286625,404)PMXX04M,12691.p +1 x(286625,1638)PMXX04M,14787.p +1 x(286625,918)PMXX04M,16836.p
+  +1 x(286625,507)PMXX04M,17866.p +1 x(286625,1124)PMXX04M,18645.p +1 x(286625,1947)PMXX04M,19161.p +1 x(286625,712)PMXX04M,19783.p
+  = +1
+ f_286627: +1 t_x(286627,310)YB5WH04M,853.o +1 t_x(286627,7369)$YB3EH04E,4610 +1 x(286627,33)YBOLN04M,9986.p
+  +1 x(286627,151)YB5WH04M,11898.p +1 x(286627,204)YB5WH04M,12644.p +1 x(286627,468)YB5WH04M,14814.p +1 x(286627,257)YB5WH04M,15908.p
+  +1 x(286627,169)$YBOLN04M,17461.p +1 x(286627,362)YB5WH04M,18139.p +1 x(286627,78)YBOLN04M,18895.p +1 x(286627,123)YBOLN04M,19638.p
+  = +1
+ f_286628: +1 t_x(286628,370)RMZU04E,854.o +1 t_x(286628,873)$RMZU04E,4611 +1 t_x(286628,0),7745 +1 x(286628,119)RMZU04E,9864.p
+  +1 x(286628,203)RMZU04E,11822.p +1 x(286628,35)RMZU04E,13388.p +1 x(286628,286)RMZU04E,15130.p = +1
+ f_286638: +1 t_x(286638,554)RNS04M,855.o +1 t_x(286638,3954)$RNS04M,4612 +1 t_x(286638,54)RNS04M,7746
+  +1 x(286638,454)RNS04M,10138.p +1 x(286638,254)RNS04M,11707.p +1 x(286638,354)RNS04M,13722.p +1 x(286638,654)RNS04M,15174.p
+  = +1
+ f_286639: +1 t_x(286639,240)LFPND04,856.o +1 t_x(286639,11811)$BKED1204,4613 = +1
+ f_286658: +1 t_x(286658,67)YBOLN04M,857.o +1 t_x(286658,6201)$EBBRA04E,4614 +1 x(286658,18)EBBRA04E,10635.p
+  +1 x(286658,96)EBBRA04E,11084.p +1 x(286658,158)YBOLN04M,12681.p +1 x(286658,248)YBOLN04M,15099.p +1 x(286658,293)YBOLN04M,16321.p
+  +1 x(286658,409)EBBRA04E,17797.p = +1
+ f_286678: +1 t_x(286678,0),858.o +1 t_x(286678,4323)$EBBRA04E,4615 +1 t_x(286678,0),7747 +1 x(286678,18)EBBRA04E,12066.p
+  = +1
+ f_286682: +1 t_x(286682,202)EBBRA04E,859.o +1 t_x(286682,4742)$EBBRA04E,4616 +1 x(286682,124)EBBRA04E,9731.p
+  +1 x(286682,28)YH5MH04M,12913.p +1 x(286682,1165)$YH5MH04M,14525.p +1 x(286682,343)YH5MH04M,16197.p
+  +1 x(286682,91)YH5MH04M,18282.p = +1
+ f_286685: +1 t_x(286685,1313)RQXSI04E,860.o +1 t_x(286685,3563)$RQXSI04E,4617 +1 t_x(286685,0),7748 +1 x(286685,188)RQXSI04E,9023.p
+  +1 x(286685,413)RQXSI04E,10895.p +1 x(286685,750)RQXSI04E,13732.p +1 x(286685,300)RQXSI04E,14220.p +1 x(286685,525)RQXSI04E,15545.p
+  +1 x(286685,1650)RQXSI04E,16758.p +1 x(286685,1088)RQXSI04E,17752.p +1 x(286685,638)RQXSI04E,18819.p
+  +1 x(286685,863)RQXSI04E,19474.p +1 x(286685,1200)RQXSI04E,19897.p = +1
+ f_286690: +1 t_x(286690,761)EHAMA04,861.o +1 t_x(286690,4389)$EHAMA04,4618 +1 t_x(286690,63)EHAMA04,7749
+  +1 x(286690,900)EHAMA04,11222.p +1 x(286690,1040)EHAMA04,12924.p +1 x(286690,1179)EHAMA04,14517.p +1 x(286690,1319)EHAMA04,15948.p
+  +1 x(286690,1458)EHAMA04,17018.p +1 x(286690,1598)EHAMA04,18004.p +1 x(286690,621)EHAMA04,19016.p = +1
+ f_286706: +1 t_x(286706,31)YB5WH04M,862.o +1 t_x(286706,84)$YB5WH04M,4619 = +1
+ f_286712: +1 t_x(286712,0),863.o +1 t_x(286712,7164)$MM304,4620 +1 x(286712,54)RFBRT04M,10102.p +1 x(286712,156)BR204M,11983.p
+  = +1
+ f_286713: +1 t_x(286713,620)LFPND04,864.o +1 t_x(286713,6960)$LFPND04,4621 = +1
+ f_286715: +1 t_x(286715,0),865.o +1 t_x(286715,19222)$KFZ4404M,4622 +1 x(286715,6)YBOLN04M,12386.p +1 x(286715,90)YB5WH04M,14152.p
+  +1 x(286715,187)YBOLN04M,15414.p +1 x(286715,37)YB5WH04M,16519.p +1 x(286715,141)YBOLN04M,17975.p = +1
+ f_286726: +1 t_x(286726,657)YB5WH04M,866.o +1 t_x(286726,8050)$YB3EH04E,4623 +1 x(286726,22)YB5WH04M,9243.p
+  +1 x(286726,115)YB5KL04E,11165.p +1 x(286726,232)YB5KL04E,12383.p +1 x(286726,392)YB5WH04M,14124.p +1 x(286726,489)YBOLN04M,15698.p
+  +1 x(286726,339)YB5WH04M,16700.p = +1
+ f_286733: +1 t_x(286733,11)KWUR1C04,867.o +1 t_x(286733,1957)$KWUR1C04,4624 +1 t_x(286733,0),7750 = +1
+ f_286743: +1 t_x(286743,1084)LGKFN04,868.o +1 t_x(286743,4601)$LGKFN04,4625 +1 t_x(286743,0),7751 +1 x(286743,749)LGKFN04,9352.p
+  +1 x(286743,247)LGKFN04,11221.p +1 x(286743,666)LGKFN04,12954.p +1 x(286743,917)LGKFN04,14752.p +1 x(286743,2256)LGKFN04,16677.p
+  +1 x(286743,1252)LGKFN04,17650.p +1 x(286743,1335)LGKFN04,18515.p +1 x(286743,1503)LGKFN04,19199.p +1 x(286743,1670)LGKFN04,19775.p
+  +1 x(286743,1168)LGKFN04,20188.p = +1
+ f_286753: +1 t_x(286753,219)LELVL04M,869.o +1 t_x(286753,7445)$LELVL04M,4626 +1 t_x(286753,0),7752 +1 x(286753,12)LELVL04M,10378.p
+  +1 x(286753,115)LELVL04M,12133.p +1 x(286753,322)LELVL04M,15868.p = +1
+ f_286757: +1 t_x(286757,0),870.o +1 t_x(286757,3722)$LEBAS04M,4627 +1 t_x(286757,0),7753 = +1
+ f_286762: +1 t_x(286762,617)RJIU04M,871.o +1 t_x(286762,9116)$LELVU04,4628 +1 x(286762,2)RJIU04M,9702.p
+  +1 x(286762,90)RJIU04M,11443.p +1 x(286762,266)RJIU04M,13103.p +1 x(286762,353)RJIU04M,14839.p +1 x(286762,441)RJIU04M,16099.p
+  +1 x(286762,880)RJIU04M,17533.p +1 x(286762,1056)RJIU04M,18422.p +1 x(286762,1144)RJIU04M,19287.p +1 x(286762,705)RJIU04M,19855.p
+  +1 x(286762,792)RJIU04M,20166.p +1 x(286762,1407)RJIU04M,20376.p +1 x(286762,1495)RJIU04M,20490.p = +1
+ f_286763: +1 t_x(286763,343)RASI04M,872.o +1 t_x(286763,2943)$RASI04M,4629 +1 t_x(286763,239)RASI04M,7754
+  +1 x(286763,31)RASI04M,9306.p = +1
+ f_286771: +1 t_x(286771,311)MGY04,873.o +1 t_x(286771,14007)$MRAE04,4630 +1 x(286771,18)MYY04A,10069.p
+  +1 x(286771,154)MGY04,10699.p +1 x(286771,216)GL34W04,12756.p +1 x(286771,265)MYY04A,14021.p +1 x(286771,389)MGY04,15407.p
+  +1 x(286771,291)GL34W04,17451.p +1 x(286771,966)GL34W04,17507.p +1 x(286771,512)MYY04A,18995.p = +1
+ f_286774: +1 t_x(286774,151)RASI04M,874.o +1 t_x(286774,5143)$RASI04M,4631 +1 x(286774,47)RASI04M,10531.p
+  +1 x(286774,359)RASI04M,19754.p = +1
+ f_286777: +1 t_x(286777,0),875.o +1 t_x(286777,6970)$YB3EH04A,4632 = +1
+ f_286781: +1 t_x(286781,45)KFZ4404M,876.o +1 t_x(286781,11611)$KFZ4404M,4633 +1 x(286781,114)KFZ4404M,10538.p
+  +1 x(286781,36)MM204,12214.p = +1
+ f_286791: +1 t_x(286791,2)EBBRA04E,877.o +1 t_x(286791,4463)$EBBRA04E,4634 +1 x(286791,80)EBBRA04E,10392.p
+  = +1
+ f_286793: +1 t_x(286793,0),878.o +1 t_x(286793,5536)$EBBRA04E,4635 +1 x(286793,57)EBBRA04E,17071.p = +1
+ f_286841: +1 t_x(286841,274)KSAL1204,879.o +1 t_x(286841,4148)$KSAL1204,4636 +1 t_x(286841,105)KSAL1204,7755
+  +1 x(286841,190)KSAL1204,10580.p = +1
+ f_286844: +1 t_x(286844,218)KSPE104D,880.o +1 t_x(286844,7390)$KSAL1204,4637 +1 x(286844,144)KSPE104D,10410.p
+  +1 x(286844,71)KSPE104D,13628.p = +1
+ f_286853: +1 t_x(286853,255)KSLN04M,881.o +1 t_x(286853,3563)$KSLN04M,4638 +1 t_x(286853,0),7756 +1 x(286853,24)KSLN04M,9865.p
+  +1 x(286853,178)KSLN04M,13634.p = +1
+ f_286855: +1 t_x(286855,0),882.o +1 t_x(286855,5100)$KSPE104D,4639 = +1
+ f_286857: +1 t_x(286857,0),883.o +1 t_x(286857,14220)$KFZ4404M,4640 = +1
+ f_286877: +1 t_x(286877,138)ZM56704,884.o +1 t_x(286877,4062)$ZM56704,4641 +1 t_x(286877,0),7757 +1 x(286877,62)ZM56704,10228.p
+  +1 x(286877,215)ZM56704,16080.p = +1
+ f_286896: +1 t_x(286896,0),885.o +1 t_x(286896,6786)$EBBRA04E,4642 +1 t_x(286896,0),7758 = +1
+ f_286897: +1 t_x(286897,1207)EBBRA04E,886.o +1 t_x(286897,10048)$RQXSI04E,4643 +1 x(286897,33)EBBRA04E,9182.p
+  +1 x(286897,346)EBBRA04E,11136.p +1 x(286897,908)$RMZSI04M,12551.p +1 x(286897,1676)EBBRA04E,13767.p
+  +1 x(286897,2215)RQXSI04E,15194.p +1 x(286897,1437)RQXSI04E,16531.p +1 x(286897,816)EBBRA04E,17843.p
+  +1 x(286897,650)RMZSI04M,18566.p +1 x(286897,1339)RQXSI04E,19859.p +1 x(286897,1129)EBBRA04E,20150.p
+  = +1
+ f_286902: +1 t_x(286902,26)KFZ4404E,887.o +1 t_x(286902,6053)$YBOLN04M,4644 +1 x(286902,96)KFZ4404E,17323.p
+  = +1
+ f_286912: +1 t_x(286912,30)KFZ4404M,888.o +1 t_x(286912,4186)$KFZ4404M,4645 = +1
+ f_286952: +1 t_x(286952,290)YBOLN04M,889.o +1 t_x(286952,12290)$YB3EH04E,4646 +1 x(286952,60)YB5KL04E,9909.p
+  +1 x(286952,118)YB5KL04E,11814.p +1 x(286952,352)YB5KL04E,12738.p +1 x(286952,172)YBOLN04M,14616.p +1 x(286952,294)YB5KL04E,17173.p
+  +1 x(286952,578)YBOLN04M,18205.p = +1
+ f_286963: +1 t_x(286963,1009)RQXSI04E,890.o +1 t_x(286963,3709)$RQXSI04E,4647 +1 t_x(286963,0),7759 +1 x(286963,334)RQXSI04E,9408.p
+  +1 x(286963,559)RQXSI04E,10818.p +1 x(286963,109)RQXSI04E,12983.p +1 x(286963,221)RQXSI04E,14250.p +1 x(286963,671)RQXSI04E,15644.p
+  +1 x(286963,1796)RQXSI04E,16861.p +1 x(286963,1234)RQXSI04E,17789.p +1 x(286963,784)RQXSI04E,18731.p
+  +1 x(286963,896)RQXSI04E,19595.p = +1
+ f_286968: +1 t_x(286968,0),891.o +1 t_x(286968,96)$FUJ04M,4648 = +1
+ f_286969: +1 t_x(286969,521)RASI04M,892.o +1 t_x(286969,2289)$RASI04M,4649 +1 t_x(286969,209)RASI04M,7760
+  +1 x(286969,417)RASI04M,10417.p +1 x(286969,729)RASI04M,18326.p = +1
+ f_286988: +1 t_x(286988,161)GL4W04M,893.o +1 t_x(286988,6352)$MM204,4650 +1 x(286988,29)KSLN04M,10485.p
+  +1 x(286988,69)GL4W04M,13570.p +1 x(286988,222)MM204,15166.p = +1
+ f_286989: +1 t_x(286989,44)KSPE104D,894.o +1 t_x(286989,8677)$KSAL1204,4651 = +1
+ f_287011: +1 t_x(287011,531)RMZU04E,895.o +1 t_x(287011,1536)$RMZU04E,4652 +1 t_x(287011,29)RMZU04E,7761
+  +1 x(287011,196)RMZU04E,9333.p +1 x(287011,447)RMZU04E,11522.p +1 x(287011,280)RMZU04E,13054.p +1 x(287011,112)RMZU04E,14929.p
+  +1 x(287011,363)RMZU04E,16023.p = +1
+ f_287014: +1 t_x(287014,0),896.o +1 t_x(287014,4947)$KSLN04M,4653 = +1
+ f_287016: +1 t_x(287016,76)YBOLN04M,897.o +1 t_x(287016,5177)$EBBRA04E,4654 +1 x(287016,11)EBBRA04E,10481.p
+  +1 x(287016,211)YBOLN04M,11332.p +1 x(287016,121)YBOLN04M,12870.p +1 x(287016,166)YBOLN04M,15114.p +1 x(287016,392)YBOLN04M,18249.p
+  = +1
+ f_287018: +1 t_x(287018,925)RQXSI04E,898.o +1 t_x(287018,2500)$RQXSI04E,4655 +1 x(287018,25)RQXSI04E,9451.p
+  +1 x(287018,1150)RQXSI04E,11113.p +1 x(287018,250)RQXSI04E,12812.p +1 x(287018,362)RQXSI04E,14267.p
+  +1 x(287018,475)RQXSI04E,15676.p +1 x(287018,587)RQXSI04E,16786.p +1 x(287018,1600)RQXSI04E,18094.p
+  +1 x(287018,1037)RQXSI04E,18970.p +1 x(287018,812)RQXSI04E,19605.p +1 x(287018,700)RQXSI04E,19886.p
+  = +1
+ f_287020: +1 t_x(287020,373)RNS04M,899.o +1 t_x(287020,4673)$RNS04M,4656 +1 t_x(287020,173)RNS04M,7762
+  +1 x(287020,273)RNS04M,9976.p = +1
+ f_287027: +1 t_x(287027,851)LCES004M,900.o +1 t_x(287027,10751)$LCES004M,4657 +1 t_x(287027,701)LCES004M,7763
+  +1 x(287027,401)LCES004M,9094.p = +1
+ f_287040: +1 t_x(287040,23)RNI04M,901.o +1 t_x(287040,12761)$RJIU04M,4658 +1 x(287040,512)RNI04M,11580.p
+  +1 x(287040,1684)RNI04M,12394.p +1 x(287040,1000)RNI04M,13856.p +1 x(287040,2367)RNI04M,15484.p +1 x(287040,1098)RNI04M,16738.p
+  = +1
+ f_287044: +1 t_x(287044,0),902.o +1 t_x(287044,5220)$KSPE104D,4659 = +1
+ f_287045: +1 t_x(287045,0),903.o +1 t_x(287045,485)$LEBAS04A,4660 = +1
+ f_287050: +1 t_x(287050,375)LFKFA04,904.o +1 t_x(287050,7575)$LFKFA04,4661 = +1
+ f_287051: +1 t_x(287051,0),905.o +1 t_x(287051,61)$BR204M,4662 = +1
+ f_287076: +1 t_x(287076,34)KFZ4404M,906.o +1 t_x(287076,13193)$KFZ4404M,4663 = +1
+ f_287081: +1 t_x(287081,2081)LGSRA04,907.o +1 t_x(287081,20312)$LGSRA04,4664 +1 t_x(287081,865)LGSRA04,7764
+  = +1
+ f_287111: +1 t_x(287111,746)EGNOR04M,908.o +1 t_x(287111,2770)$EGNOR04M,4665 +1 x(287111,49)EGNOR04M,9571.p
+  +1 x(287111,188)EGNOR04M,11546.p +1 x(287111,258)EGNOR04M,13165.p +1 x(287111,328)EGNOR04M,15031.p +1 x(287111,537)EGNOR04M,16218.p
+  +1 x(287111,607)EGNOR04M,17370.p +1 x(287111,676)EGNOR04M,18341.p = +1
+ f_287119: +1 t_x(287119,45)RNI04M,909.o +1 t_x(287119,6028)$RJIU04M,4666 +1 x(287119,232)RJIU04M,10023.p
+  +1 x(287119,320)RJIU04M,11175.p +1 x(287119,408)RJIU04M,12545.p +1 x(287119,584)RJIU04M,14382.p +1 x(287119,1110)RJIU04M,16282.p
+  +1 x(287119,631)RNI04M,17037.p +1 x(287119,2076)RJIU04M,17574.p +1 x(287119,2252)RJIU04M,18444.p +1 x(287119,827)RNI04M,19317.p
+  +1 x(287119,925)$RNI04M,19820.p +1 x(287119,496)RJIU04M,20172.p +1 x(287119,2603)RJIU04M,20411.p = +1
+ f_287126: +1 t_x(287126,0),910.o +1 t_x(287126,1642)$YB3EH04E,4667 +1 x(287126,142)YB3EH04E,17964.p +1 x(287126,192)YB3EH04E,18626.p
+  +1 x(287126,242)YB3EH04E,19302.p = +1
+ f_287128: +1 t_x(287128,0),911.o +1 t_x(287128,8521)$EGNOR04M,4668 +1 x(287128,65)EBBRA04E,17184.p = +1
+ f_287132: +1 t_x(287132,0),912.o +1 t_x(287132,13069)$KFZ4404M,4669 = +1
+ f_287140: +1 t_x(287140,2322)RVKWU04M,913.o +1 t_x(287140,2507)$RVKWU04M,4670 +1 t_x(287140,937)RVKWU04M,7765
+  +1 x(287140,2230)RVKWU04M,10142.p +1 x(287140,1860)RVKWU04M,12158.p +1 x(287140,1214)RVKWU04M,13346.p
+  +1 x(287140,1676)RVKWU04M,14893.p +1 x(287140,1583)RVKWU04M,16357.p = +1
+ f_287143: +1 t_x(287143,13)RQXU04E,914.o +1 t_x(287143,3956)$RQXU04E,4671 +1 t_x(287143,0),7766 = +1
+ f_287155: +1 t_x(287155,0),915.o +1 t_x(287155,4420)$EBBRA04E,4672 +1 x(287155,37)EBBRA04E,16087.p = +1
+ f_287156: +1 t_x(287156,0),916.o +1 t_x(287156,66)$KFZ4404M,4673 = +1
+ f_287158: +1 t_x(287158,9)YBOLN04M,917.o +1 t_x(287158,11134)$YB3EH04E,4674 +1 x(287158,54)YBOLN04M,14767.p
+  +1 x(287158,99)YBOLN04M,16779.p +1 x(287158,144)YBOLN04M,17755.p = +1
+ f_287179: +1 t_x(287179,0),918.o +1 t_x(287179,8295)$LGKFN04,4675 = +1
+ f_287182: +1 t_x(287182,8)RMZU04E,919.o +1 t_x(287182,7380)$YB5WH04M,4676 +1 x(287182,133)RMZU04E,14350.p
+  +1 x(287182,180)YB5WH04M,19863.p = +1
+ f_287185: +1 t_x(287185,91)YH5MH04M,920.o +1 t_x(287185,3565)$YH5MH04M,4677 +1 t_x(287185,28)YH5MH04M,7767
+  = +1
+ f_287193: +1 t_x(287193,425)RQXSI04E,921.o +1 t_x(287193,4250)$RQXSI04E,4678 +1 t_x(287193,0),7768 +1 x(287193,537)RQXSI04E,9465.p
+  +1 x(287193,1100)RQXSI04E,10980.p +1 x(287193,87)RQXSI04E,13008.p +1 x(287193,200)RQXSI04E,14404.p +1 x(287193,987)RQXSI04E,18196.p
+  +1 x(287193,875)RQXSI04E,19042.p = +1
+ f_287194: +1 t_x(287194,492)RQXSI04E,922.o +1 t_x(287194,4205)$RQXSI04E,4679 +1 t_x(287194,0),7769 +1 x(287194,1055)RQXSI04E,10918.p
+  +1 x(287194,42)RQXSI04E,12735.p +1 x(287194,717)RQXSI04E,14150.p +1 x(287194,1167)RQXSI04E,15575.p +1 x(287194,380)RQXSI04E,17138.p
+  +1 x(287194,942)RQXSI04E,18006.p +1 x(287194,830)RQXSI04E,18791.p +1 x(287194,605)RQXSI04E,19513.p = +1
+ f_287195: +1 t_x(287195,359)RFBRT04M,923.o +1 t_x(287195,2468)$BR204M,4680 +1 x(287195,18)BR204M,9399.p
+  +1 x(287195,199)BR204M,12241.p +1 x(287195,108)BR204M,13397.p +1 x(287195,253)RFBRT04M,15060.p = +1
+ f_287200: +1 t_x(287200,0),924.o +1 t_x(287200,4019)$GL4W04M,4681 +1 x(287200,49)GL4W04M,20550.p = +1
+ f_287201: +1 t_x(287201,167)YBOLN04M,925.o +1 t_x(287201,7413)$YB3EH04E,4682 +1 x(287201,32)YBOLN04M,10129.p
+  +1 x(287201,122)YBOLN04M,11890.p +1 x(287201,249)YB5WH04M,12680.p +1 x(287201,196)YB5WH04M,19495.p +1 x(287201,213)$YBOLN04M,20462.p
+  = +1
+ f_287205: +1 t_x(287205,0),926.o +1 t_x(287205,11828)$YB3EH04E,4683 +1 x(287205,46)YB5KL04E,16166.p = +1
+ f_287217: +1 t_x(287217,0),927.o +1 t_x(287217,919)$FUJ04M,4684 = +1
+ f_287222: +1 t_x(287222,218)RQXSI04E,928.o +1 t_x(287222,6218)$RQXSI04E,4685 +1 x(287222,39)RQXSI04E,10477.p
+  +1 x(287222,221)EBBRA04E,14503.p +1 x(287222,299)EBBRA04E,15814.p +1 x(287222,428)RQXSI04E,18007.p = +1
+ f_287235: +1 t_x(287235,717)PMXX04M,929.o +1 t_x(287235,5655)$PMXX04M,4686 +1 t_x(287235,0),7770 +1 x(287235,100)PMXX04M,9060.p
+  +1 x(287235,203)PMXX04M,11176.p +1 x(287235,1952)PMXX04M,12935.p +1 x(287235,306)PMXX04M,14949.p +1 x(287235,512)PMXX04M,15591.p
+  +1 x(287235,1746)PMXX04M,16986.p +1 x(287235,2260)PMXX04M,17524.p +1 x(287235,2466)PMXX04M,18443.p +1 x(287235,820)PMXX04M,19272.p
+  +1 x(287235,923)PMXX04M,20198.p = +1
+ f_287241: +1 t_x(287241,32)MAB1204A,930.o +1 t_x(287241,2580)$MAB1204A,4687 +1 x(287241,360)MAB1204A,11634.p
+  +1 x(287241,196)MAB1204A,12348.p +1 x(287241,689)MAB1204A,13965.p +1 x(287241,607)MAB1204A,15396.p +1 x(287241,278)MAB1204A,16956.p
+  = +1
+ f_287243: +1 t_x(287243,1064)GL4W04M,931.o +1 t_x(287243,6960)$LGKFN04,4688 +1 x(287243,646)GL4W04M,9610.p
+  +1 x(287243,729)GL4W04M,10807.p +1 x(287243,813)GL4W04M,12330.p +1 x(287243,1650)GL4W04M,13810.p +1 x(287243,1315)GL4W04M,15236.p
+  +1 x(287243,1901)GL4W04M,16673.p +1 x(287243,897)GL4W04M,18077.p +1 x(287243,980)GL4W04M,18911.p +1 x(287243,1148)GL4W04M,19687.p
+  +1 x(287243,1232)GL4W04M,20052.p = +1
+ f_287244: +1 t_x(287244,18)YB5WH04M,932.o +1 t_x(287244,5929)$YB3EH04E,4689 +1 x(287244,29)YB3EH04E,14624.p
+  = +1
+ f_287253: +1 t_x(287253,79)YB3EH04E,933.o +1 t_x(287253,629)$YB3EH04E,4690 +1 x(287253,29)YB3EH04E,10253.p
+  = +1
+ f_287279: +1 t_x(287279,232)RASI04M,934.o +1 t_x(287279,6472)$RASI04M,4691 +1 x(287279,24)RASI04M,10287.p
+  +1 x(287279,128)RASI04M,13718.p = +1
+ f_287286: +1 t_x(287286,377)EHAMA04,935.o +1 t_x(287286,7275)$EGNOR04M,4692 +1 x(287286,150)EGNOR04M,10273.p
+  +1 x(287286,450)EGNOR04M,16200.p +1 x(287286,225)EGNOR04M,18268.p = +1
+ f_287287: +1 t_x(287287,331)RMZU04E,936.o +1 t_x(287287,666)$RMZU04E,4693 +1 t_x(287287,0),7771 +1 x(287287,79)RMZU04E,9774.p
+  +1 x(287287,163)RMZU04E,11752.p +1 x(287287,247)RMZU04E,13472.p = +1
+ f_287288: +1 t_x(287288,802)KHVL104E,937.o +1 t_x(287288,2162)$KSPE1P04,4694 +1 x(287288,17)KSPE1P04,9325.p
+  +1 x(287288,153)KHVL104E,11290.p +1 x(287288,226)KHVL104E,12884.p +1 x(287288,299)KHVL104E,14345.p +1 x(287288,630)KSPE1P04,15844.p
+  +1 x(287288,520)KHVL104E,18230.p +1 x(287288,446)KHVL104E,19014.p = +1
+ f_287290: +1 t_x(287290,600)$MT4AT04E,938.o +1 x(287290,112)MT4AT04E,9602.p = +1
+ f_287302: +1 t_x(287302,2887)$LFMDA04A,939.o +1 x(287302,7)LFMDA04A,9040.p +1 x(287302,727)LFMDA04A,10946.p
+  +1 x(287302,1447)LFMDA04A,12671.p +1 x(287302,2167)LFMDA04A,14887.p = +1
+ f_287319: +1 t_x(287319,0),940.o +1 t_x(287319,3157)$EBEEC04M,4695 +1 t_x(287319,0),7772 +1 x(287319,71)EBEEC04M,16391.p
+  = +1
+ f_287329: +1 t_x(287329,288)YB5WH04M,941.o +1 t_x(287329,6377)$YB5WH04M,4696 +1 x(287329,24)YB5WH04M,9845.p
+  +1 x(287329,182)YB5WH04M,11892.p +1 x(287329,212)RMZU04E,13521.p +1 x(287329,547)RMZU04E,14665.p +1 x(287329,606)YB5WH04M,15604.p
+  +1 x(287329,659)YB5WH04M,16762.p +1 x(287329,77)YB5WH04M,18828.p +1 x(287329,380)RMZU04E,19409.p +1 x(287329,447)YB5WH04M,19837.p
+  = +1
+ f_287337: +1 t_x(287337,0),942.o +1 t_x(287337,7935)$KFZ4404M,4697 = +1
+ f_287343: +1 t_x(287343,1018)LGIRA04,943.o +1 t_x(287343,1388)$LGIRA04,4698 +1 t_x(287343,649)LGIRA04,7773
+  = +1
+ f_287347: +1 t_x(287347,64)MAB1204A,944.o +1 t_x(287347,14800)$MRAE04,4699 +1 x(287347,146)MAB1204A,11525.p
+  +1 x(287347,235)MYY04A,14659.p +1 x(287347,1339)MGY04,15622.p +1 x(287347,310)MAB1204A,18845.p +1 x(287347,381)GL34W04,20432.p
+  = +1
+ f_287358: +1 t_x(287358,344)RQXSI04E,945.o +1 t_x(287358,7690)$RQXSI04E,4700 +1 x(287358,52)RQXSI04E,10076.p
+  +1 x(287358,149)RQXSI04E,11944.p +1 x(287358,1998)RQXSI04E,12398.p +1 x(287358,927)RQXSI04E,14398.p
+  +1 x(287358,733)RQXSI04E,16056.p +1 x(287358,441)RQXSI04E,17227.p +1 x(287358,246)RQXSI04E,18286.p = +1
+ f_287367: +1 t_x(287367,359)YBOLN04M,946.o +1 t_x(287367,3985)$EBBRA04E,4701 +1 x(287367,43)YBOLN04M,9803.p
+  +1 x(287367,88)YBOLN04M,11459.p +1 x(287367,306)EBBRA04E,12787.p +1 x(287367,584)YBOLN04M,14062.p +1 x(287367,385)EBBRA04E,16018.p
+  +1 x(287367,619)EBBRA04E,16865.p +1 x(287367,449)YBOLN04M,18311.p +1 x(287367,223)YBOLN04M,19621.p = +1
+ f_287372: +1 t_x(287372,110)$KHVL104E,947.o +1 t_x(287372,874)$KSPE1P04,4702 +1 x(287372,31)KSPE1P04,10574.p
+  +1 x(287372,337)KSPE1P04,13657.p +1 x(287372,261)KSPE1P04,15109.p = +1
+ f_287402: +1 t_x(287402,358)LELVL04M,948.o +1 t_x(287402,8926)$LELVL04M,4703 +1 x(287402,48)LELVL04M,9098.p
+  +1 x(287402,151)LELVL04M,11097.p +1 x(287402,771)LELVL04M,13926.p +1 x(287402,255)LELVL04M,16091.p = +1
+ f_287409: +1 t_x(287409,33)EGNOR04M,949.o +1 t_x(287409,1987)$EGNOR04M,4704 = +1
+ f_287413: +1 t_x(287413,0),950.o +1 t_x(287413,205)$FUJ04M,4705 = +1
+ f_287426: +1 t_x(287426,0),951.o +1 t_x(287426,2100)$GL4W04M,4706 = +1
+ f_287433: +1 t_x(287433,219)YBOLN04M,952.o +1 t_x(287433,3767)$EBBRA04E,4707 +1 x(287433,10)EBBRA04E,9757.p
+  +1 x(287433,84)YBOLN04M,11504.p +1 x(287433,309)YBOLN04M,14008.p +1 x(287433,129)YBOLN04M,16096.p +1 x(287433,354)YBOLN04M,16893.p
+  +1 x(287433,535)YBOLN04M,18141.p +1 x(287433,167)EBBRA04E,18874.p +1 x(287433,245)EBBRA04E,19507.p = +1
+ f_287438: +1 t_x(287438,794)RJIU04M,953.o +1 t_x(287438,11331)$RJIU04M,4708 +1 x(287438,56)RNI04M,9547.p
+  +1 x(287438,154)RNI04M,11497.p +1 x(287438,252)RNI04M,12341.p +1 x(287438,1131)RNI04M,14098.p +1 x(287438,935)RNI04M,15549.p
+  +1 x(287438,349)RNI04M,16749.p +1 x(287438,447)RNI04M,17747.p +1 x(287438,740)RNI04M,18982.p = +1
+ f_287468: +1 t_x(287468,85)GL4W04M,954.o +1 t_x(287468,504)$GL4W04M,4709 +1 t_x(287468,1)GL4W04M,7774
+  +1 x(287468,169)GL4W04M,17357.p = +1
+ f_287476: +1 t_x(287476,0),955.o +1 t_x(287476,175)$KFZ4404L,4710 +1 t_x(287476,0),7775 +1 x(287476,25)KFZ4404L,15170.p
+  = +1
+ f_287489: +1 t_x(287489,140)YB3EH04A,956.o +1 t_x(287489,5498)$YB3EH04A,4711 +1 x(287489,1)YB3EH04A,10654.p
+  +1 x(287489,93)YB3EH04A,11886.p +1 x(287489,47)YB3EH04A,13382.p +1 x(287489,324)YB3EH04A,14332.p +1 x(287489,509)YB3EH04A,15794.p
+  +1 x(287489,555)YB3EH04A,16871.p = +1
+ f_287515: +1 t_x(287515,44)KFZ4404M,957.o +1 t_x(287515,5446)$KFZ4404M,4712 +1 t_x(287515,0),7776 +1 x(287515,113)KFZ4404M,10547.p
+  = +1
+ f_287518: +1 t_x(287518,161)YB5WH04M,958.o +1 t_x(287518,6412)$YB3EH04E,4713 +1 x(287518,2)YB5WH04M,10046.p
+  +1 x(287518,55)YB5WH04M,11645.p +1 x(287518,108)YB5WH04M,13214.p +1 x(287518,212)YB3EH04E,15169.p = +1
+ f_287524: +1 t_x(287524,566)LGKFN04,959.o +1 t_x(287524,4920)$LGKFN04,4714 +1 t_x(287524,0),7777 +1 x(287524,64)LGKFN04,9655.p
+  +1 x(287524,399)LGKFN04,12112.p +1 x(287524,147)LGKFN04,12372.p +1 x(287524,315)LGKFN04,13914.p +1 x(287524,1403)LGKFN04,15344.p
+  +1 x(287524,2575)LGKFN04,16802.p +1 x(287524,1571)LGKFN04,17683.p +1 x(287524,1654)LGKFN04,18553.p +1 x(287524,650)LGKFN04,19197.p
+  = +1
+ f_287527: +1 t_x(287527,351)KHVL104E,960.o +1 t_x(287527,1789)$KSPE1P04,4715 +1 x(287527,27)KSPE1P04,10026.p
+  +1 x(287527,69)KHVL104E,11857.p +1 x(287527,216)KHVL104E,15077.p +1 x(287527,142)KHVL104E,17426.p = +1
+ f_287528: +1 t_x(287528,130)KFZ4404M,961.o +1 t_x(287528,5255)$KFZ4404M,4716 = +1
+ f_287536: +1 t_x(287536,294)LELVL04M,962.o +1 t_x(287536,5596)$BR404M,4717 +1 x(287536,88)LELVL04M,9919.p
+  +1 x(287536,191)LELVL04M,11683.p = +1
+ f_287541: +1 t_x(287541,0),963.o +1 t_x(287541,5973)$RNS04M,4718 = +1
+ f_287544: +1 t_x(287544,3)BR404M,964.o +1 t_x(287544,1278)$BR404M,4719 +1 x(287544,78)BR404M,15976.p
+  +1 x(287544,153)BR404M,17131.p +1 x(287544,228)BR404M,18924.p = +1
+ f_287579: +1 t_x(287579,1024)RQXSI04E,965.o +1 t_x(287579,2149)$RQXSI04E,4720 +1 t_x(287579,0),7778 +1 x(287579,574)RQXSI04E,9221.p
+  +1 x(287579,799)RQXSI04E,11263.p +1 x(287579,461)RQXSI04E,13372.p +1 x(287579,349)RQXSI04E,14394.p +1 x(287579,911)RQXSI04E,15778.p
+  +1 x(287579,236)RQXSI04E,16896.p +1 x(287579,1249)RQXSI04E,18043.p +1 x(287579,1474)RQXSI04E,19535.p
+  = +1
+ f_287580: +1 t_x(287580,87)MEK04,966.o +1 t_x(287580,14393)$MRAE04,4721 = +1
+ f_287581: +1 t_x(287581,0),967.o +1 t_x(287581,6071)$KWUR1C04,4722 +1 t_x(287581,0),7779 = +1
+ f_287595: +1 t_x(287595,277)KWUR1C04,968.o +1 t_x(287595,4863)$KWUR1C04,4723 +1 t_x(287595,69)KWUR1C04,7780
+  +1 x(287595,347)KWUR1C04,11877.p +1 x(287595,208)KWUR1C04,13343.p +1 x(287595,138)KWUR1C04,15094.p = +1
+ f_287604: +1 t_x(287604,687)PMXX04M,969.o +1 t_x(287604,1099)$PMXX04M,4724 +1 t_x(287604,0),7781 +1 x(287604,70)PMXX04M,9474.p
+  +1 x(287604,173)PMXX04M,11430.p +1 x(287604,276)PMXX04M,13192.p +1 x(287604,379)PMXX04M,14723.p +1 x(287604,481)PMXX04M,16001.p
+  +1 x(287604,584)PMXX04M,17216.p +1 x(287604,790)PMXX04M,19680.p +1 x(287604,996)PMXX04M,20066.p = +1
+ f_287623: +1 t_x(287623,0),970.o +1 t_x(287623,3342)$LELVL04M,4725 +1 t_x(287623,0),7782 +1 x(287623,38)LELVL04M,10649.p
+  = +1
+ f_287631: +1 t_x(287631,391)LELVL04M,971.o +1 t_x(287631,4417)$LELVL04M,4726 +1 t_x(287631,0),7783 +1 x(287631,81)LELVL04M,9911.p
+  +1 x(287631,184)LELVL04M,11602.p +1 x(287631,287)LELVL04M,13586.p = +1
+ f_287660: +1 t_x(287660,1024)EG11G04M,972.o +1 t_x(287660,4723)$EG11G04M,4727 +1 t_x(287660,0),7784 +1 x(287660,80)EG11G04M,9569.p
+  +1 x(287660,159)EG11G04M,11523.p +1 x(287660,237)EG11G04M,12761.p +1 x(287660,631)EG11G04M,14546.p +1 x(287660,1103)EG11G04M,16108.p
+  +1 x(287660,316)EG11G04M,17150.p +1 x(287660,1496)EG11G04M,18149.p +1 x(287660,788)EG11G04M,18841.p
+  +1 x(287660,945)EG11G04M,19456.p = +1
+ f_287677: +1 t_x(287677,0),973.o +1 t_x(287677,11961)$RQXSI04E,4728 = +1
+ f_287696: +1 t_x(287696,627)RMZSI04,974.o +1 t_x(287696,2342)$RMZSI04,4729 +1 t_x(287696,456)RMZSI04,7785
+  +1 x(287696,542)RMZSI04,10319.p +1 x(287696,799)RMZSI04,13594.p +1 x(287696,884)RMZSI04,15036.p +1 x(287696,970)RMZSI04,17087.p
+  +1 x(287696,713)RMZSI04,19085.p = +1
+ f_287700: +1 t_x(287700,2246)LGZAA04M,975.o +1 t_x(287700,43046)$LGZAA04M,4730 +1 x(287700,1046)LGZAA04M,9298.p
+  +1 x(287700,4646)LGZAA04M,10664.p = +1
+ f_287702: +1 t_x(287702,0),976.o +1 t_x(287702,2979)$GL4W04M,4731 = +1
+ f_287703: +1 t_x(287703,307)RNI04M,977.o +1 t_x(287703,405)$RNI04M,4732 +1 t_x(287703,0),7786 +1 x(287703,14)RNI04M,10040.p
+  +1 x(287703,111)RNI04M,11899.p +1 x(287703,209)RNI04M,13560.p = +1
+ f_287704: +1 t_x(287704,0),978.o +1 t_x(287704,8672)$KSLN04M,4733 +1 x(287704,50)YB3EH04E,15516.p +1 x(287704,0),18253.p
+  +1 x(287704,100)YB3EH04E,19134.p = +1
+ f_287722: +1 t_x(287722,420)$BKED1204,979.o +1 t_x(287722,0),7787 +1 x(287722,50)BKED1204,10091.p +1 x(287722,235)BKED1204,12103.p
+  = +1
+ f_287736: +1 t_x(287736,1035)PMXX04M,980.o +1 t_x(287736,3915)$PMXX04M,4734 +1 t_x(287736,0),7788 +1 x(287736,6)PMXX04M,9103.p
+  +1 x(287736,109)PMXX04M,10954.p +1 x(287736,212)PMXX04M,12596.p +1 x(287736,2063)PMXX04M,15024.p +1 x(287736,1240)PMXX04M,16411.p
+  +1 x(287736,1343)PMXX04M,17224.p +1 x(287736,932)PMXX04M,17794.p +1 x(287736,1549)PMXX04M,18733.p +1 x(287736,2372)PMXX04M,19166.p
+  +1 x(287736,1137)PMXX04M,19762.p = +1
+ f_287749: +1 t_x(287749,4754)LGZAA04M,981.o +1 t_x(287749,41954)$LGZAA04M,4735 +1 t_x(287749,2354)LGZAA04M,7789
+  +1 x(287749,1154)LGZAA04M,8975.p +1 x(287749,3554)LGZAA04M,10663.p +1 x(287749,13154)LGZAA04M,15355.p
+  = +1
+ f_287767: +1 t_x(287767,0),982.o +1 t_x(287767,4133)$RASI04M,4736 = +1
+ f_287785: +1 t_x(287785,792)KFZ4404M,983.o +1 t_x(287785,10627)$KFZ4404M,4737 +1 x(287785,31)KFZ4404M,9176.p
+  +1 x(287785,169)KFZ4404M,11117.p +1 x(287785,287)PMXX04M,12731.p +1 x(287785,1485)KFZ4404M,14484.p +1 x(287785,698)PMXX04M,16237.p
+  +1 x(287785,377)KFZ4404M,17902.p +1 x(287785,1000)KFZ4404M,18600.p +1 x(287785,1901)KFZ4404M,19158.p
+  +1 x(287785,585)KFZ4404M,19801.p +1 x(287785,862)KFZ4404M,20128.p +1 x(287785,1069)KFZ4404M,20321.p
+  = +1
+ f_287796: +1 t_x(287796,0),984.o +1 t_x(287796,2638)$GL4W04M,4738 +1 t_x(287796,0),7790 = +1
+ f_287799: +1 t_x(287799,60)KFZ4404M,985.o +1 t_x(287799,1792)$KFZ4404M,4739 = +1
+ f_287817: +1 t_x(287817,617)LGKFN04,986.o +1 t_x(287817,5390)$LGKFN04,4740 +1 t_x(287817,0),7791 +1 x(287817,534)LGKFN04,10111.p
+  +1 x(287817,199)LGKFN04,11301.p +1 x(287817,450)LGKFN04,13330.p +1 x(287817,115)LGKFN04,13822.p +1 x(287817,1873)LGKFN04,15372.p
+  +1 x(287817,366)LGKFN04,16676.p +1 x(287817,2041)LGKFN04,17751.p +1 x(287817,952)LGKFN04,18559.p +1 x(287817,1120)LGKFN04,19238.p
+  +1 x(287817,701)LGKFN04,20449.p = +1
+ f_287819: +1 t_x(287819,63)PMXX04M,987.o +1 t_x(287819,1092)$PMXX04M,4741 +1 x(287819,680)PMXX04M,19681.p
+  +1 x(287819,989)PMXX04M,20146.p = +1
+ f_287821: +1 t_x(287821,127)RMZSI04M,988.o +1 t_x(287821,4825)$RMZU04E,4742 +1 x(287821,41)RMZSI04M,10077.p
+  +1 x(287821,298)RMZSI04M,14413.p +1 x(287821,384)RMZSI04M,16421.p = +1
+ f_287828: +1 t_x(287828,0),989.o +1 t_x(287828,7217)$YB3EH04E,4743 +1 x(287828,17)$YBOLN04M,17053.p = +1
+ f_287829: +1 t_x(287829,0),990.o +1 t_x(287829,475)$KFZ4404M,4744 = +1
+ f_287849: +1 t_x(287849,0),991.o +1 t_x(287849,5421)$EBBRA04E,4745 = +1
+ f_287855: +1 t_x(287855,205)RNS04M,992.o +1 t_x(287855,905)$RNS04M,4746 +1 t_x(287855,5)RNS04M,7792 +1 x(287855,105)RNS04M,10327.p
+  +1 x(287855,305)RNS04M,20363.p = +1
+ f_287882: +1 t_x(287882,716)LGIRA04,993.o +1 t_x(287882,6993)$LGIRA04,4747 +1 t_x(287882,346)LGIRA04,7793
+  = +1
+ f_287887: +1 t_x(287887,0),994.o +1 t_x(287887,835)$KFUL1U04,4748 = +1
+ f_287891: +1 t_x(287891,187)RJIU04M,995.o +1 t_x(287891,6773)$RJIU04M,4749 +1 x(287891,12)RJIU04M,9240.p
+  +1 x(287891,99)RJIU04M,10972.p +1 x(287891,802)RJIU04M,12875.p +1 x(287891,233)RNI04M,14466.p +1 x(287891,526)RNI04M,15860.p
+  +1 x(287891,330)RNI04M,17157.p +1 x(287891,2821)RJIU04M,17806.p +1 x(287891,2997)RJIU04M,18499.p +1 x(287891,428)RNI04M,19454.p
+  = +1
+ f_287895: +1 t_x(287895,614)PMXX04M,996.o +1 t_x(287895,5757)$PMXX04M,4750 +1 t_x(287895,0),7794 +1 x(287895,99)PMXX04M,9286.p
+  +1 x(287895,305)PMXX04M,10870.p +1 x(287895,717)PMXX04M,12991.p +1 x(287895,408)PMXX04M,14736.p +1 x(287895,511)PMXX04M,15949.p
+  +1 x(287895,1848)PMXX04M,17186.p +1 x(287895,2362)PMXX04M,17527.p +1 x(287895,2568)PMXX04M,18448.p +1 x(287895,819)PMXX04M,19262.p
+  = +1
+ f_287899: +1 t_x(287899,0),997.o +1 t_x(287899,6304)$KFZ4404M,4751 +1 x(287899,1)KFZ4404M,19957.p = +1
+ f_287902: +1 t_x(287902,0),998.o +1 t_x(287902,672)$EG11G04M,4752 = +1
+ f_287904: +1 t_x(287904,948)LGKFN04,999.o +1 t_x(287904,4800)$LGKFN04,4753 +1 t_x(287904,0),7795 +1 x(287904,111)LGKFN04,10639.p
+  +1 x(287904,446)LGKFN04,10934.p +1 x(287904,865)LGKFN04,12788.p +1 x(287904,1116)LGKFN04,13958.p +1 x(287904,1283)LGKFN04,15456.p
+  +1 x(287904,2455)LGKFN04,16719.p +1 x(287904,1451)LGKFN04,17682.p +1 x(287904,1534)LGKFN04,18543.p +1 x(287904,1702)LGKFN04,19246.p
+  +1 x(287904,1869)LGKFN04,19993.p +1 x(287904,1032)LGKFN04,20225.p = +1
+ f_287908: +1 t_x(287908,37)YB3EH04A,1000.o +1 t_x(287908,10846)$YB3EH04A,4754 +1 x(287908,222)YB3EH04A,10731.p
+  +1 x(287908,1608)YB3EH04A,12303.p +1 x(287908,2901)YB3EH04A,13947.p +1 x(287908,2578)YB3EH04A,15266.p
+  +1 x(287908,575)LGKFN04,16982.p +1 x(287908,453)YB3EH04A,17575.p = +1
+ f_287918: +1 t_x(287918,44)LEMDAT04,1001.o +1 t_x(287918,4058)$LEMDAT04,4755 = +1
+ f_287924: +1 t_x(287924,547)LELVL04M,1002.o +1 t_x(287924,7518)$RNI04M,4756 +1 x(287924,192)RNI04M,9343.p
+  +1 x(287924,1364)RNI04M,11018.p +1 x(287924,1462)RNI04M,12327.p +1 x(287924,753)LELVL04M,13799.p +1 x(287924,2145)RNI04M,15298.p
+  +1 x(287924,857)LELVL04M,16508.p +1 x(287924,3334)LELVL04M,17520.p +1 x(287924,94)RNI04M,19112.p +1 x(287924,340)LELVL04M,19315.p
+  = +1
+ f_287934: +1 t_x(287934,33)YB3EH04M,1003.o +1 t_x(287934,183)$YB3EH04M,4757 +1 t_x(287934,0),7796 +1 x(287934,83)YB3EH04M,10387.p
+  = +1
+ f_287937: +1 t_x(287937,507)RNI04M,1004.o +1 t_x(287937,11527)$RJIU04M,4758 +1 x(287937,19)RNI04M,9135.p
+  +1 x(287937,312)RNI04M,11094.p +1 x(287937,410)RNI04M,12749.p +1 x(287937,1253)RJIU04M,14217.p +1 x(287937,1078)RJIU04M,15718.p
+  +1 x(287937,605)RNI04M,17656.p +1 x(287937,214)RNI04M,18620.p = +1
+ f_287944: +1 t_x(287944,986)KFZ4404M,1005.o +1 t_x(287944,12136)$KFZ4404M,4759 +1 x(287944,85)KFZ4404M,9387.p
+  +1 x(287944,570)KFZ4404M,10862.p +1 x(287944,1193)KFZ4404M,12519.p +1 x(287944,822)PMXX04M,14507.p +1 x(287944,362)KFZ4404M,15904.p
+  +1 x(287944,1540)KFZ4404M,17511.p +1 x(287944,1678)KFZ4404M,18423.p +1 x(287944,1124)KFZ4404M,19326.p
+  +1 x(287944,916)KFZ4404M,19902.p = +1
+ f_287946: +1 t_x(287946,445)PMXX04M,1006.o +1 t_x(287946,10057)$GL4W04M,4760 +1 x(287946,239)PMXX04M,9223.p
+  +1 x(287946,34)PMXX04M,12260.p +1 x(287946,137)PMXX04M,13895.p +1 x(287946,754)PMXX04M,15519.p +1 x(287946,548)PMXX04M,17319.p
+  +1 x(287946,2502)PMXX04M,17531.p +1 x(287946,2708)PMXX04M,18453.p +1 x(287946,959)PMXX04M,19353.p = +1
+ f_287954: +1 t_x(287954,0),1007.o +1 t_x(287954,2125)$KFZ4404M,4761 = +1
+ f_287971: +1 t_x(287971,0),1008.o +1 t_x(287971,6433)$MM204,4762 = +1
+ f_287978: +1 t_x(287978,651)$YH5MH04M,1009.o +1 t_x(287978,0),7797 +1 x(287978,19)YH5MH04M,9559.p +1 x(287978,208)YH5MH04M,11549.p
+  +1 x(287978,272)YH5MH04M,13177.p +1 x(287978,398)YH5MH04M,15048.p +1 x(287978,587)YH5MH04M,16420.p = +1
+ f_287980: +1 t_x(287980,314)RQXI04E,1010.o +1 t_x(287980,11002)$RQXSI04E,4763 +1 x(287980,56)RQXSI04E,9961.p
+  +1 x(287980,153)RQXSI04E,10707.p +1 x(287980,737)RQXSI04E,12245.p +1 x(287980,2644)RQXI04E,13765.p +1 x(287980,3364)RQXSI04E,15201.p
+  +1 x(287980,844)RQXI04E,16520.p +1 x(287980,632)RQXI04E,18047.p +1 x(287980,1126)RQXSI04E,18665.p +1 x(287980,208)RQXI04E,19500.p
+  +1 x(287980,420)RQXI04E,19803.p = +1
+ f_287993: +1 t_x(287993,35)KSPE104D,1011.o +1 t_x(287993,7089)$KSPE104D,4764 = +1
+ f_288004: +1 t_x(288004,122)KWUR1C04,1012.o +1 t_x(288004,4916)$KWUR1C04,4765 +1 t_x(288004,52)KWUR1C04,7798
+  +1 x(288004,191)KWUR1C04,11980.p +1 x(288004,261)KWUR1C04,13489.p = +1
+ f_288008: +1 t_x(288008,245)YB3EH04A,1013.o +1 t_x(288008,6415)$RMZU04,4766 +1 x(288008,199)YB3EH04A,10177.p
+  +1 x(288008,292)YB3EH04A,12068.p +1 x(288008,322)RMZU04,13622.p +1 x(288008,407)RMZU04,15745.p = +1
+ f_288023: +1 t_x(288023,231)LELVL04M,1014.o +1 t_x(288023,6140)$RVKWS04,4767 +1 x(288023,24)LELVL04M,10358.p
+  +1 x(288023,128)LELVL04M,12114.p = +1
+ f_288046: +1 t_x(288046,29)LEBAS04M,1015.o +1 t_x(288046,954)$MM304,4768 +1 x(288046,54)MM304,10371.p
+  = +1
+ f_288059: +1 t_x(288059,0),1016.o +1 t_x(288059,1909)$KFZ4404M,4769 = +1
+ f_288078: +1 t_x(288078,313)EBBRA04E,1017.o +1 t_x(288078,3444)$EBBRA04E,4770 +1 t_x(288078,0),7799 +1 x(288078,157)EBBRA04E,10125.p
+  +1 x(288078,235)EBBRA04E,12059.p +1 x(288078,391)EBBRA04E,14798.p +1 x(288078,78)EBBRA04E,16269.p = +1
+ f_288079: +1 t_x(288079,0),1018.o +1 t_x(288079,9260)$MRAEE04,4771 = +1
+ f_288089: +1 t_x(288089,0),1019.o +1 t_x(288089,8223)$RVKWU04M,4772 = +1
+ f_288101: +1 t_x(288101,347)KSPE104D,1020.o +1 t_x(288101,3360)$KSPE104D,4773 +1 t_x(288101,127)KSPE104D,7800
+  +1 x(288101,274)KSPE104D,10373.p +1 x(288101,200)KSPE104D,13716.p +1 x(288101,421)KSPE104D,15071.p = +1
+ f_288104: +1 t_x(288104,91)KSPE104D,1021.o +1 t_x(288104,4353)$KSPE104D,4774 +1 t_x(288104,0),7801 +1 x(288104,18)KSPE104D,10519.p
+  = +1
+ f_288107: +1 t_x(288107,0),1022.o +1 t_x(288107,975)$KWUR404E,4775 +1 x(288107,75)KWUR404E,13356.p +1 x(288107,213)KWUR404E,14666.p
+  +1 x(288107,5)KWUR404E,16886.p +1 x(288107,351)KWUR404E,18156.p = +1
+ f_288110: +1 t_x(288110,253)$LCES004M,1023.o +1 x(288110,103)LCES004M,10082.p = +1
+ f_288113: +1 t_x(288113,0),1024.o +1 t_x(288113,136)$EG11G04M,4776 +1 t_x(288113,0),7802 = +1
+ f_288115: +1 t_x(288115,0),1025.o +1 t_x(288115,1972)$GL34W04,4777 +1 t_x(288115,0),7803 +1 x(288115,22)GL34W04,10570.p
+  +1 x(288115,247)GL34W04,12781.p +1 x(288115,397)GL34W04,14153.p = +1
+ f_288139: +1 t_x(288139,2)KFZ4404M,1026.o +1 t_x(288139,4296)$KFZ4404M,4778 = +1
+ f_288145: +1 t_x(288145,33)YB3EH04E,1027.o +1 t_x(288145,2933)$YB3EH04E,4779 +1 t_x(288145,0),7804 +1 x(288145,83)YB3EH04E,14505.p
+  +1 x(288145,133)YB3EH04E,15731.p +1 x(288145,483)YB3EH04E,17439.p = +1
+ f_288154: +1 t_x(288154,524)PMXX04M,1028.o +1 t_x(288154,1244)$PMXX04M,4780 +1 t_x(288154,0),7805 +1 x(288154,9)PMXX04M,9744.p
+  +1 x(288154,318)PMXX04M,11802.p +1 x(288154,421)PMXX04M,13537.p +1 x(288154,626)PMXX04M,16022.p +1 x(288154,729)PMXX04M,17296.p
+  +1 x(288154,832)PMXX04M,19675.p +1 x(288154,1141)PMXX04M,20097.p = +1
+ f_288160: +1 t_x(288160,279)LFMDA04A,1029.o +1 t_x(288160,8919)$LFMDA04A,4781 = +1
+ f_288162: +1 t_x(288162,80)YB3EH04M,1030.o +1 t_x(288162,180)$YB3EH04M,4782 +1 t_x(288162,0),7806 +1 x(288162,30)YB3EH04M,12107.p
+  = +1
+ f_288163: +1 t_x(288163,0),1031.o +1 t_x(288163,5230)$LEBAS04M,4783 = +1
+ f_288187: +1 t_x(288187,0),1032.o +1 t_x(288187,5277)$EBBRA04E,4784 +1 x(288187,111)EBBRA04E,17970.p
+  = +1
+ f_288191: +1 t_x(288191,321)KSPE1P04,1033.o +1 t_x(288191,781)$KSPE1P04,4785 +1 t_x(288191,0),7807 +1 x(288191,15)KSPE1P04,9614.p
+  +1 x(288191,244)KSPE1P04,13436.p +1 x(288191,168)KSPE1P04,14972.p +1 x(288191,398)KSPE1P04,18322.p = +1
+ f_288221: +1 t_x(288221,0),1034.o +1 t_x(288221,11822)$RQXSI04E,4786 = +1
+ f_288224: +1 t_x(288224,0),1035.o +1 t_x(288224,6825)$RNS04M,4787 +1 t_x(288224,0),7808 = +1
+ f_288242: +1 t_x(288242,482)PMXX04M,1036.o +1 t_x(288242,6860)$PMXX04M,4788 +1 t_x(288242,174)PMXX04M,7809
+  +1 x(288242,380)PMXX04M,9249.p +1 x(288242,277)PMXX04M,11096.p +1 x(288242,997)PMXX04M,13605.p +1 x(288242,894)PMXX04M,15723.p
+  +1 x(288242,688)PMXX04M,17161.p +1 x(288242,3465)PMXX04M,17619.p +1 x(288242,3671)PMXX04M,18705.p = +1
+ f_288247: +1 t_x(288247,141)YB5WH04M,1037.o +1 t_x(288247,7302)$LELVL04M,4789 +1 x(288247,35)YB5WH04M,10559.p
+  +1 x(288247,126)RMZU04E,12231.p +1 x(288247,209)RMZU04E,12624.p +1 x(288247,76)LELVL04M,14528.p +1 x(288247,489)LELVL04M,16060.p
+  +1 x(288247,564)YB5WH04M,16658.p +1 x(288247,282)LELVL04M,17847.p +1 x(288247,385)LELVL04M,19325.p = +1
+ f_288250: +1 t_x(288250,129)$YB3EH04E,1038.o +1 x(288250,29)YB3EH04E,10281.p +1 x(288250,79)YB3EH04E,12233.p
+  = +1
+ f_288252: +1 t_x(288252,0),1039.o +1 t_x(288252,8711)$YB3EH04A,4790 +1 t_x(288252,0),7810 +1 x(288252,73)YB3EH04A,14969.p
+  = +1
+ f_288253: +1 t_x(288253,556)RNI04M,1040.o +1 t_x(288253,7003)$RNI04M,4791 +1 t_x(288253,0),7811 +1 x(288253,849)RNI04M,10857.p
+  +1 x(288253,947)RNI04M,12305.p +1 x(288253,263)RNI04M,13789.p +1 x(288253,1630)RNI04M,15277.p +1 x(288253,361)RNI04M,16453.p
+  +1 x(288253,2509)RNI04M,17498.p +1 x(288253,751)RNI04M,18661.p +1 x(288253,458)RNI04M,19460.p = +1
+ f_288256: +1 t_x(288256,0),1041.o +1 t_x(288256,6180)$LELVU04,4792 = +1
+ f_288261: +1 t_x(288261,0),1042.o +1 t_x(288261,2281)$KFZ4404M,4793 +1 t_x(288261,0),7812 = +1
+ f_288279: +1 t_x(288279,13)YB3EH04E,1043.o +1 t_x(288279,3263)$YB3EH04E,4794 +1 t_x(288279,0),7813 +1 x(288279,113)YB3EH04E,14489.p
+  = +1
+ f_288284: +1 t_x(288284,357)KSPE104D,1044.o +1 t_x(288284,4031)$KSPE104D,4795 +1 t_x(288284,137)KSPE104D,7814
+  +1 x(288284,210)KSPE104D,11973.p +1 x(288284,284)KSPE104D,13674.p = +1
+ f_288292: +1 t_x(288292,59)YB3EH04E,1045.o +1 t_x(288292,15069)$KFZ4404M,4796 +1 x(288292,9)YB3EH04E,10219.p
+  +1 x(288292,359)YB3EH04E,16183.p = +1
+ f_288302: +1 t_x(288302,182)RNI04M,1046.o +1 t_x(288302,10565)$RJIU04M,4797 +1 x(288302,28)RJIU04M,9644.p
+  +1 x(288302,85)RNI04M,11588.p +1 x(288302,280)RNI04M,12359.p +1 x(288302,378)RNI04M,14045.p +1 x(288302,204)RJIU04M,15526.p
+  = +1
+ f_288339: +1 t_x(288339,68)KFZ4404M,1047.o +1 t_x(288339,6232)$KFZ4404M,4798 +1 t_x(288339,0),7815 = +1
+ f_288341: +1 t_x(288341,205)KWUR1C04,1048.o +1 t_x(288341,3540)$KWUR1C04,4799 +1 t_x(288341,0),7816 +1 x(288341,135)KWUR1C04,10303.p
+  = +1
+ f_288353: +1 t_x(288353,0),1049.o +1 t_x(288353,1449)$LELVL04M,4800 = +1
+ f_288358: +1 t_x(288358,666)$KWUR404E,1050.o +1 t_x(288358,0),7817 +1 x(288358,42)KWUR404E,9445.p +1 x(288358,181)KWUR404E,11421.p
+  +1 x(288358,250)KWUR404E,13089.p +1 x(288358,319)KWUR404E,14575.p +1 x(288358,112)KWUR404E,16149.p +1 x(288358,596)KWUR404E,18979.p
+  +1 x(288358,527)KWUR404E,19602.p = +1
+ f_288361: +1 t_x(288361,689)PMXX04M,1051.o +1 t_x(288361,5729)$PMXX04M,4801 +1 t_x(288361,0),7818 +1 x(288361,71)PMXX04M,9003.p
+  +1 x(288361,277)PMXX04M,10948.p +1 x(288361,2026)PMXX04M,13597.p +1 x(288361,380)PMXX04M,13899.p +1 x(288361,586)PMXX04M,15601.p
+  +1 x(288361,1820)PMXX04M,17082.p +1 x(288361,2334)PMXX04M,17526.p +1 x(288361,2540)PMXX04M,18446.p +1 x(288361,791)PMXX04M,19243.p
+  = +1
+ f_288366: +1 t_x(288366,0),1052.o +1 t_x(288366,1668)$GL4W04M,4802 = +1
+ f_288377: +1 t_x(288377,797)RVKWU04M,1053.o +1 t_x(288377,5136)$RVKWU04M,4803 +1 t_x(288377,520)RVKWU04M,7819
+  +1 x(288377,151)RVKWU04M,8954.p +1 x(288377,336)RVKWU04M,10754.p +1 x(288377,889)RVKWU04M,12564.p +1 x(288377,1536)RVKWU04M,14443.p
+  +1 x(288377,1628)RVKWU04M,16126.p +1 x(288377,1443)RVKWU04M,17272.p +1 x(288377,982)RVKWU04M,18009.p
+  = +1
+ f_288381: +1 t_x(288381,1008)YD5WH04M,1054.o +1 t_x(288381,5580)$EG11G04M,4804 +1 x(288381,26)YD5WH04M,9473.p
+  +1 x(288381,135)YD5WH04M,11004.p +1 x(288381,622)EG11G04M,12459.p +1 x(288381,681)YD5WH04M,14055.p +1 x(288381,353)YD5WH04M,15701.p
+  +1 x(288381,517)YD5WH04M,16892.p +1 x(288381,1062)YD5WH04M,17973.p +1 x(288381,1566)EG11G04M,18611.p
+  +1 x(288381,1771)YD5WH04M,19278.p +1 x(288381,1881)YD5WH04M,19772.p +1 x(288381,1330)EG11G04M,20095.p
+  +1 x(288381,1608)YD5WH04M,20328.p = +1
+ f_288392: +1 t_x(288392,4)$LEBAS04M,1055.o +1 t_x(288392,0),7820 = +1
+ f_288401: +1 t_x(288401,91)EGNOR04M,1056.o +1 t_x(288401,4347)$EGNOR04M,4805 +1 x(288401,21)EGNOR04M,10602.p
+  +1 x(288401,440)EGNOR04M,11081.p +1 x(288401,160)EGNOR04M,13048.p +1 x(288401,300)EGNOR04M,15152.p = +1
+ f_288402: +1 t_x(288402,0),1057.o +1 t_x(288402,4169)$LELVU04,4806 = +1
+ f_288404: +1 t_x(288404,107)YH5MH04M,1058.o +1 t_x(288404,10656)$YB3EH04E,4807 +1 x(288404,207)YBOLN04M,13150.p
+  +1 x(288404,388)YBOLN04M,13870.p +1 x(288404,234)YH5MH04M,15378.p +1 x(288404,550)$YH5MH04M,16967.p
+  +1 x(288404,27)YBOLN04M,18054.p +1 x(288404,162)YBOLN04M,18818.p +1 x(288404,433)YBOLN04M,19636.p +1 x(288404,72)YBOLN04M,19881.p
+  = +1
+ f_288405: +1 t_x(288405,897)PMXX04M,1059.o +1 t_x(288405,3675)$PMXX04M,4808 +1 t_x(288405,0),7821 +1 x(288405,177)PMXX04M,9256.p
+  +1 x(288405,486)PMXX04M,11264.p +1 x(288405,589)PMXX04M,12544.p +1 x(288405,1823)PMXX04M,14568.p +1 x(288405,1000)PMXX04M,15853.p
+  +1 x(288405,1103)PMXX04M,16973.p +1 x(288405,692)PMXX04M,17954.p +1 x(288405,1309)PMXX04M,18945.p +1 x(288405,2132)PMXX04M,19175.p
+  = +1
+ f_288411: +1 t_x(288411,246)YBOLN04M,1060.o +1 t_x(288411,5751)$EBBRA04E,4809 +1 x(288411,21)YBOLN04M,10019.p
+  +1 x(288411,194)EBBRA04E,12090.p +1 x(288411,337)YBOLN04M,12853.p +1 x(288411,272)EBBRA04E,17012.p +1 x(288411,116)EBBRA04E,17886.p
+  +1 x(288411,66)YBOLN04M,19977.p = +1
+ f_288421: +1 t_x(288421,38)YB5KL04E,1061.o +1 t_x(288421,11391)$YB3EH04E,4810 +1 x(288421,40)YB5WH04M,9970.p
+  +1 x(288421,155)YB5KL04E,11237.p +1 x(288421,252)YB5WH04M,12848.p +1 x(288421,305)YB5WH04M,14399.p +1 x(288421,130)YBOLN04M,17955.p
+  = +1
+ f_288428: +1 t_x(288428,565)RVKWU04M,1062.o +1 t_x(288428,5827)$RVKWU04M,4811 +1 x(288428,103)RVKWU04M,9824.p
+  +1 x(288428,473)RVKWU04M,10690.p +1 x(288428,934)RVKWU04M,12505.p +1 x(288428,842)RVKWU04M,14414.p +1 x(288428,1119)RVKWU04M,15923.p
+  = +1
+ f_288431: +1 t_x(288431,114)$YB3EH04M,1063.o +1 t_x(288431,14)YB3EH04M,7822 = +1
+ f_288445: +1 t_x(288445,131)KFZ4404M,1064.o +1 t_x(288445,12736)$KFZ4404M,4812 +1 x(288445,201)KFZ4404M,9512.p
+  +1 x(288445,32)LGKFN04,12154.p +1 x(288445,1778)YD5WH04M,12316.p +1 x(288445,461)LGKFN04,14245.p +1 x(288445,2705)YD5WH04M,15279.p
+  +1 x(288445,685)KFZ4404M,17238.p +1 x(288445,616)KFZ4404M,17601.p = +1
+ f_288468: +1 t_x(288468,0),1065.o +1 t_x(288468,1632)$EBBRA04E,4813 = +1
+ f_288483: +1 t_x(288483,159)LGRPA04M,1066.o +1 t_x(288483,5919)$LGRPA04M,4814 = +1
+ f_288498: +1 t_x(288498,3)KFZ4404M,1067.o +1 t_x(288498,2704)$KFZ4404M,4815 = +1
+ f_288501: +1 t_x(288501,867)LEBAS04M,1068.o +1 t_x(288501,6798)$LELVU04,4816 +1 x(288501,590)LEBAS04M,9162.p
+  +1 x(288501,433)LEMDAT04,11179.p +1 x(288501,275)LEMDAT04,12772.p +1 x(288501,118)LEMDAT04,14273.p +1 x(288501,896)LELVU04,15971.p
+  +1 x(288501,747)LEMDAT04,17107.p +1 x(288501,826)LEMDAT04,18138.p +1 x(288501,669)LEMDAT04,18876.p +1 x(288501,197)LEMDAT04,19481.p
+  = +1
+ f_288508: +1 t_x(288508,0),1069.o +1 t_x(288508,2489)$GL4W04M,4817 +1 t_x(288508,0),7823 = +1
+ f_288513: +1 t_x(288513,111)RQXU04E,1070.o +1 t_x(288513,7740)$RQXU04E,4818 +1 t_x(288513,25)RQXU04E,7824
+  +1 x(288513,197)RQXU04E,10045.p +1 x(288513,282)RQXU04E,11114.p +1 x(288513,968)RQXU04E,12662.p +1 x(288513,1054)RQXU04E,13994.p
+  +1 x(288513,1568)RQXU04E,15515.p +1 x(288513,2340)RQXU04E,16787.p +1 x(288513,1140)RQXU04E,17761.p +1 x(288513,368)RQXU04E,18669.p
+  = +1
+ f_288519: +1 t_x(288519,21)YB5WH04M,1071.o +1 t_x(288519,657)$YB5WH04M,4819 +1 x(288519,127)YB5WH04M,11279.p
+  +1 x(288519,74)YB5WH04M,13604.p = +1
+ f_288522: +1 t_x(288522,42)YB3EH04E,1072.o +1 t_x(288522,1792)$YB3EH04E,4820 +1 x(288522,92)YB3EH04E,12921.p
+  +1 x(288522,142)YB3EH04E,14357.p +1 x(288522,192)YB3EH04E,15774.p +1 x(288522,242)YB3EH04E,16822.p +1 x(288522,292)YB3EH04E,17859.p
+  +1 x(288522,342)YB3EH04E,18607.p +1 x(288522,392)YB3EH04E,19248.p = +1
+ f_288529: +1 t_x(288529,413)RNI04M,1073.o +1 t_x(288529,11563)$RJIU04M,4821 +1 x(288529,22)RNI04M,10025.p
+  +1 x(288529,315)RNI04M,12073.p +1 x(288529,1289)RJIU04M,13784.p +1 x(288529,1096)RNI04M,15254.p +1 x(288529,510)RNI04M,16652.p
+  +1 x(288529,608)RNI04M,17658.p +1 x(288529,217)RNI04M,18609.p = +1
+ f_288555: +1 t_x(288555,0),1074.o +1 t_x(288555,6627)$KFZ4404M,4822 +1 x(288555,117)KFZ4404M,13413.p
+  = +1
+ f_288568: +1 t_x(288568,987)$RQXSI04E,1075.o +1 x(288568,87)RQXSI04E,9362.p +1 x(288568,537)RQXSI04E,11468.p
+  +1 x(288568,649)RQXSI04E,13161.p +1 x(288568,762)RQXSI04E,14743.p +1 x(288568,874)RQXSI04E,16117.p +1 x(288568,424)RQXSI04E,17265.p
+  = +1
+ f_288588: +1 t_x(288588,0),1076.o +1 t_x(288588,2964)$YBOLN04M,4823 +1 x(288588,31)YBOLN04M,12461.p +1 x(288588,663)YBOLN04M,15321.p
+  +1 x(288588,76)YBOLN04M,16693.p = +1
+ f_288599: +1 t_x(288599,436)RMZU04E,1077.o +1 t_x(288599,1860)$RMZU04E,4824 +1 t_x(288599,0),7825 +1 x(288599,18)RMZU04E,9190.p
+  +1 x(288599,101)RMZU04E,11991.p +1 x(288599,604)RMZU04E,13119.p +1 x(288599,353)RMZU04E,15019.p +1 x(288599,687)RMZU04E,16406.p
+  = +1
+ f_288601: +1 t_x(288601,867)LGKFN04,1078.o +1 t_x(288601,5974)$LGKFN04,4825 +1 t_x(288601,0),7826 +1 x(288601,113)LGKFN04,9077.p
+  +1 x(288601,197)LGKFN04,10855.p +1 x(288601,280)LGKFN04,12517.p +1 x(288601,699)LGKFN04,13798.p +1 x(288601,364)LGKFN04,15229.p
+  +1 x(288601,950)LGKFN04,16574.p +1 x(288601,2625)LGKFN04,17979.p +1 x(288601,1536)LGKFN04,18709.p +1 x(288601,783)LGKFN04,19285.p
+  +1 x(288601,1034)LGKFN04,20060.p +1 x(288601,1118)LGKFN04,20543.p = +1
+ f_288623: +1 t_x(288623,284)$KCHI104M,1079.o +1 t_x(288623,6677)$KFZ4404M,4826 +1 x(288623,28)KFZ4404M,9988.p
+  +1 x(288623,120)KCHI104M,12170.p = +1
+ f_288631: +1 t_x(288631,243)YBOLN04M,1080.o +1 t_x(288631,11241)$YB3EH04E,4827 +1 x(288631,18)YBOLN04M,9930.p
+  +1 x(288631,63)YBOLN04M,12190.p +1 x(288631,379)YBOLN04M,12864.p +1 x(288631,108)YBOLN04M,16333.p = +1
+ f_288647: +1 t_x(288647,268)LEMDAT04,1081.o +1 t_x(288647,3180)$LEMDAT04,4828 +1 t_x(288647,32)LEMDAT04,7827
+  +1 x(288647,504)LEMDAT04,9466.p +1 x(288647,347)LEMDAT04,11475.p +1 x(288647,189)LEMDAT04,13352.p +1 x(288647,425)LEMDAT04,16382.p
+  = +1
+ f_288692: +1 t_x(288692,56)YBOLN04M,1082.o +1 t_x(288692,8520)$YB3EH04E,4829 +1 x(288692,8)YB5WH04M,9881.p
+  +1 x(288692,114)YB5WH04M,12138.p +1 x(288692,220)YB5WH04M,12661.p +1 x(288692,167)YB5WH04M,14657.p +1 x(288692,417)YBOLN04M,15959.p
+  = +1
+ f_288693: +1 t_x(288693,317)RJIU04M,1083.o +1 t_x(288693,8835)$RJIU04M,4830 +1 x(288693,25)BR404M,10005.p
+  +1 x(288693,100)BR404M,11865.p +1 x(288693,230)RJIU04M,12660.p +1 x(288693,475)BR404M,14556.p +1 x(288693,550)BR404M,18129.p
+  +1 x(288693,400)BR404M,18957.p = +1
+ f_288694: +1 t_x(288694,0),1084.o +1 t_x(288694,545)$KCHI104M,4831 = +1
+ f_288696: +1 t_x(288696,505)RNI04M,1085.o +1 t_x(288696,11383)$RJIU04M,4832 +1 x(288696,17)RNI04M,9943.p
+  +1 x(288696,212)RNI04M,10822.p +1 x(288696,310)RNI04M,12298.p +1 x(288696,1189)RNI04M,13782.p +1 x(288696,993)RNI04M,15278.p
+  +1 x(288696,407)RNI04M,16925.p +1 x(288696,114)RNI04M,18694.p +1 x(288696,670)RJIU04M,19611.p = +1
+ f_288702: +1 t_x(288702,0),1086.o +1 t_x(288702,3263)$RMZSI04,4833 = +1
+ f_288713: +1 t_x(288713,0),1087.o +1 t_x(288713,1213)$EBBRA04E,4834 = +1
+ f_288720: +1 t_x(288720,651)PMXX04M,1088.o +1 t_x(288720,7311)$EBEEC04M,4835 +1 x(288720,239)PMXX04M,9345.p
+  +1 x(288720,445)PMXX04M,10926.p +1 x(288720,34)PMXX04M,12537.p +1 x(288720,137)PMXX04M,14143.p +1 x(288720,754)PMXX04M,15743.p
+  +1 x(288720,1988)PMXX04M,17320.p +1 x(288720,2502)PMXX04M,17528.p +1 x(288720,2708)PMXX04M,18450.p +1 x(288720,959)PMXX04M,19295.p
+  +1 x(288720,548)PMXX04M,19971.p = +1
+ f_288723: +1 t_x(288723,7)YB3EH04A,1089.o +1 t_x(288723,6632)$RMZU04,4836 +1 x(288723,99)YB3EH04A,10085.p
+  +1 x(288723,32)RMZU04,13442.p +1 x(288723,145)YB3EH04A,15124.p +1 x(288723,539)RMZU04,15786.p +1 x(288723,607)YB3EH04A,16957.p
+  +1 x(288723,423)YB3EH04A,18298.p = +1
+ f_288725: +1 t_x(288725,61)LEMDAT04,1090.o +1 t_x(288725,3366)$LEMDAT04,4837 +1 t_x(288725,0),7828 +1 x(288725,297)LEMDAT04,9813.p
+  +1 x(288725,139)LEMDAT04,11854.p = +1
+ f_288728: +1 t_x(288728,0),1091.o +1 t_x(288728,3051)$EBEEC04M,4838 +1 x(288728,68)EBEEC04M,10504.p = +1
+ f_288740: +1 t_x(288740,814)$RQXSI04E,1092.o +1 x(288740,26)RQXSI04E,9460.p +1 x(288740,364)RQXSI04E,11496.p
+  +1 x(288740,476)RQXSI04E,13179.p +1 x(288740,589)RQXSI04E,14753.p +1 x(288740,701)RQXSI04E,16124.p +1 x(288740,251)RQXSI04E,17352.p
+  = +1
+ f_288756: +1 t_x(288756,7)YB3EH04A,1093.o +1 t_x(288756,9060)$YB3EH04A,4839 +1 t_x(288756,0),7829 +1 x(288756,99)YB3EH04A,14957.p
+  = +1
+ f_288765: +1 t_x(288765,19)RQXSI04E,1094.o +1 t_x(288765,11355)$RQXSI04E,4840 +1 x(288765,1084)RQXI04E,12250.p
+  +1 x(288765,3055)RMZSI04M,13779.p +1 x(288765,3511)YBOLN04M,15205.p +1 x(288765,1190)RQXI04E,16521.p
+  +1 x(288765,19)RQXSI04E,17612.p +1 x(288765,214)RQXSI04E,18795.p +1 x(288765,117)RQXSI04E,19469.p = +1
+ f_288768: +1 t_x(288768,176)RMZSI04M,1095.o +1 t_x(288768,4789)$RMZU04E,4841 +1 x(288768,5)RMZSI04M,9944.p
+  +1 x(288768,91)RMZSI04M,11903.p +1 x(288768,262)RMZSI04M,14882.p +1 x(288768,348)RMZSI04M,16315.p +1 x(288768,100)RMZU04E,19443.p
+  = +1
+ f_288792: +1 t_x(288792,217)YB5WH04M,1096.o +1 t_x(288792,4982)$YB5WH04M,4842 +1 t_x(288792,0),7830 +1 x(288792,5)YB5WH04M,10270.p
+  +1 x(288792,58)YB5WH04M,11650.p +1 x(288792,376)YB5WH04M,12916.p +1 x(288792,270)YB5WH04M,15517.p +1 x(288792,693)YB5WH04M,16573.p
+  +1 x(288792,164)YB5WH04M,17711.p +1 x(288792,429)YB5WH04M,18991.p +1 x(288792,111)YB5WH04M,19424.p = +1
+ f_288800: +1 t_x(288800,17)KFZ4404M,1097.o +1 t_x(288800,7912)$KFZ4404M,4843 = +1
+ f_288838: +1 t_x(288838,83)BR204M,1098.o +1 t_x(288838,1082)$BR204M,4844 +1 t_x(288838,0),7831 = +1
+ f_288846: +1 t_x(288846,10)YB3EH04M,1099.o +1 t_x(288846,210)$YB3EH04M,4845 +1 t_x(288846,0),7832 +1 x(288846,60)YB3EH04M,12221.p
+  = +1
+ f_288849: +1 t_x(288849,827)LGRPA04M,1100.o +1 t_x(288849,4067)$LGRPA04M,4846 +1 x(288849,107)LGRPA04M,9461.p
+  +1 x(288849,467)LGRPA04M,11077.p = +1
+ f_288859: +1 t_x(288859,0),1101.o +1 t_x(288859,4526)$KSLN04A,4847 = +1
+ f_288879: +1 t_x(288879,169)RASI04M,1102.o +1 t_x(288879,5785)$RASI04M,4848 +1 x(288879,65)RASI04M,10473.p
+  = +1
+ f_288911: +1 t_x(288911,76)KSPE104D,1103.o +1 t_x(288911,2281)$KSPE104D,4849 +1 t_x(288911,3)KSPE104D,7833
+  = +1
+ f_288914: +1 t_x(288914,464)$MAB1204A,1104.o +1 t_x(288914,11864)$MRAE04,4850 +1 x(288914,22)MEK04,9893.p
+  +1 x(288914,212)MEK04,11334.p +1 x(288914,299)MAB1204A,12905.p +1 x(288914,1136)MAB04,14373.p +1 x(288914,1045)MRAEE04,15465.p
+  +1 x(288914,768)MRAEE04,16984.p +1 x(288914,583)MRAEE04,17704.p +1 x(288914,676)MRAEE04,19313.p +1 x(288914,860)MRAEE04,19945.p
+  +1 x(288914,381)MAB1204A,20353.p = +1
+ f_288915: +1 t_x(288915,382)MAB1204A,1105.o +1 t_x(288915,11865)$MRAE04,4851 +1 x(288915,23)MEK04,10012.p
+  +1 x(288915,213)MEK04,11416.p +1 x(288915,300)MAB1204A,13087.p +1 x(288915,1137)MAB04,14779.p +1 x(288915,1046)MRAEE04,15479.p
+  +1 x(288915,769)MRAEE04,16845.p +1 x(288915,584)MRAEE04,17596.p +1 x(288915,465)$MAB1204A,18642.p +1 x(288915,677)MRAEE04,19342.p
+  = +1
+ f_288918: +1 t_x(288918,329)RQXSI04E,1106.o +1 t_x(288918,6605)$RQXSI04E,4852 +1 t_x(288918,0),7834 +1 x(288918,37)RQXSI04E,9323.p
+  +1 x(288918,232)RQXSI04E,10765.p +1 x(288918,913)RQXSI04E,12402.p +1 x(288918,718)RQXSI04E,15683.p +1 x(288918,426)RQXSI04E,17164.p
+  +1 x(288918,134)RQXSI04E,18232.p = +1
+ f_288927: +1 t_x(288927,317)PMXX04M,1107.o +1 t_x(288927,11102)$KFZ4404M,4853 +1 x(288927,8)PMXX04M,10385.p
+  +1 x(288927,90)KFZ4404M,12109.p +1 x(288927,214)PMXX04M,13692.p +1 x(288927,2029)KFZ4404M,14989.p +1 x(288927,990)KFZ4404M,16075.p
+  +1 x(288927,1337)KFZ4404M,17361.p +1 x(288927,921)KFZ4404M,17812.p +1 x(288927,644)KFZ4404M,18703.p
+  +1 x(288927,2374)PMXX04M,19174.p +1 x(288927,1139)PMXX04M,19798.p = +1
+ f_288930: +1 t_x(288930,0),1108.o +1 t_x(288930,2268)$KFZ4404M,4854 +1 t_x(288930,0),7835 = +1
+ f_288940: +1 t_x(288940,111)EG11G04M,1109.o +1 t_x(288940,1843)$EG11G04M,4855 +1 t_x(288940,0),7836 = +1
+ f_288941: +1 t_x(288941,0),1110.o +1 t_x(288941,12135)$RQXSI04E,4856 = +1
+ f_288957: +1 t_x(288957,566)$LEMDAT04,1111.o +1 t_x(288957,15)LEMDAT04,7837 +1 x(288957,172)LEMDAT04,9663.p
+  +1 x(288957,251)LEMDAT04,11633.p +1 x(288957,329)LEMDAT04,13297.p +1 x(288957,408)LEMDAT04,15042.p +1 x(288957,487)LEMDAT04,16390.p
+  = +1
+ f_288966: +1 t_x(288966,0),1112.o +1 t_x(288966,6522)$LCES004M,4857 = +1
+ f_288970: +1 t_x(288970,127)YB5WH04M,1113.o +1 t_x(288970,2245)$YB5WH04M,4858 +1 t_x(288970,0),7838 +1 x(288970,21)YB5WH04M,10277.p
+  +1 x(288970,180)YB5WH04M,13246.p +1 x(288970,74)YB5WH04M,16293.p = +1
+ f_288982: +1 t_x(288982,22)YB3EH04E,1114.o +1 t_x(288982,3072)$YB3EH04E,4859 +1 x(288982,72)YB3EH04E,12899.p
+  +1 x(288982,122)YB3EH04E,14429.p +1 x(288982,272)YB3EH04E,15889.p = +1
+ f_288987: +1 t_x(288987,0),1115.o +1 t_x(288987,5508)$KFZ4404M,4860 +1 x(288987,36)KFZ4404M,12183.p = +1
+ f_288989: +1 t_x(288989,2427)$RMZSI04M,1116.o +1 t_x(288989,40118)$LGSRA04,4861 +1 x(288989,1130)RMZU04E,9138.p
+  +1 x(288989,1297)RMZU04E,11118.p +1 x(288989,1381)RMZU04E,12764.p +1 x(288989,1465)RMZU04E,14962.p +1 x(288989,2441)LGSRA04,15835.p
+  +1 x(288989,2386)RMZU04E,17369.p +1 x(288989,2341)RMZSI04M,17743.p = +1
+ f_288992: +1 t_x(288992,0),1117.o +1 t_x(288992,9894)$RJIU04M,4862 +1 x(288992,14)BR404M,15620.p +1 x(288992,59)RJIU04M,16502.p
+  = +1
+ f_288999: +1 t_x(288999,156)$LEMDAT04,1118.o +1 t_x(288999,2688)$BKED1204,4863 +1 x(288999,77)LEMDAT04,10476.p
+  = +1
+ f_289007: +1 t_x(289007,807)YB5WH04M,1119.o +1 t_x(289007,4249)$RQXU04E,4864 +1 x(289007,49)RQXU04E,9224.p
+  +1 x(289007,384)YB5WH04M,11255.p +1 x(289007,278)YB5WH04M,13010.p +1 x(289007,542)YB5WH04M,14714.p +1 x(289007,734)RQXU04E,16120.p
+  +1 x(289007,701)YB5WH04M,17264.p +1 x(289007,648)YB5WH04M,20006.p = +1
+ f_289013: +1 t_x(289013,10)MEK04,1120.o +1 t_x(289013,12421)$MRAE04,4865 +1 x(289013,10)MEK04,14735.p
+  +1 x(289013,2359)MRAEE04,15926.p +1 x(289013,673)MEK04,16599.p +1 x(289013,484)MEK04,18091.p +1 x(289013,105)MEK04,18915.p
+  +1 x(289013,199)MEK04,19515.p +1 x(289013,389)MEK04,20325.p = +1
+ f_289024: +1 t_x(289024,62)YB5WH04M,1121.o +1 t_x(289024,5212)$YB3EH04E,4866 +1 x(289024,9)YB5WH04M,10200.p
+  +1 x(289024,112)YB3EH04E,13735.p +1 x(289024,212)YB3EH04E,15548.p = +1
+ f_289028: +1 t_x(289028,143)KFZ4404M,1122.o +1 t_x(289028,12194)$KFZ4404M,4867 +1 x(289028,74)KFZ4404M,10452.p
+  = +1
+ f_289045: +1 t_x(289045,531)RNS04M,1123.o +1 t_x(289045,5280)$RVKWS04,4868 +1 x(289045,331)RNS04M,12169.p
+  = +1
+ f_289049: +1 t_x(289049,0),1124.o +1 t_x(289049,3120)$BR204M,4869 = +1
+ f_289076: +1 t_x(289076,950)LGZAA04M,1125.o +1 t_x(289076,10284)$LGZAA04M,4870 +1 x(289076,2502)RMZU04,9167.p
+  +1 x(289076,1826)RMZU04,10970.p +1 x(289076,1884)LGZAA04M,14353.p +1 x(289076,2079)RMZU04,15799.p +1 x(289076,2164)RMZU04,16916.p
+  = +1
+ f_289099: +1 t_x(289099,181)LGAVA04,1126.o +1 t_x(289099,2299)$LGAVA04,4871 +1 t_x(289099,40)LGAVA04,7839
+  = +1
+ f_289110: +1 t_x(289110,0),1127.o +1 t_x(289110,1916)$KWUR404E,4872 +1 x(289110,185)KWUR404E,16403.p
+  +1 x(289110,946)KWUR404E,16730.p +1 x(289110,254)KWUR404E,18135.p = +1
+ f_289114: +1 t_x(289114,16)$YB3EH04M,1128.o = +1
+ f_289131: +1 t_x(289131,0),1129.o +1 t_x(289131,3534)$KFZ4404M,4873 = +1
+ f_289136: +1 t_x(289136,474)RJIU04M,1130.o +1 t_x(289136,4953)$RJIU04M,4874 +1 t_x(289136,0),7840 +1 x(289136,123)RJIU04M,9452.p
+  +1 x(289136,211)RJIU04M,11586.p +1 x(289136,299)RJIU04M,13219.p +1 x(289136,562)RJIU04M,15715.p +1 x(289136,738)RJIU04M,17065.p
+  +1 x(289136,1001)RJIU04M,17545.p +1 x(289136,1177)RJIU04M,18428.p +1 x(289136,1265)RJIU04M,19444.p +1 x(289136,826)RJIU04M,19873.p
+  +1 x(289136,650)RJIU04M,20171.p +1 x(289136,1528)RJIU04M,20379.p +1 x(289136,1616)RJIU04M,20493.p = +1
+ f_289158: +1 t_x(289158,839)RVKWU04M,1131.o +1 t_x(289158,5824)$RVKWU04M,4875 +1 x(289158,100)RVKWU04M,9543.p
+  +1 x(289158,470)RVKWU04M,10737.p +1 x(289158,931)RVKWU04M,12636.p +1 x(289158,1116)RVKWU04M,15871.p
+  +1 x(289158,562)RVKWU04M,17245.p = +1
+ f_289160: +1 t_x(289160,0),1132.o +1 t_x(289160,788)$ZM56704,4876 +1 t_x(289160,0),7841 +1 x(289160,18)ZM56704,17946.p
+  = +1
+ f_289164: +1 t_x(289164,89)RJIU04M,1133.o +1 t_x(289164,8694)$RJIU04M,4877 +1 x(289164,1)RJIU04M,10114.p
+  +1 x(289164,615)RJIU04M,12288.p +1 x(289164,351)RNI04M,14450.p +1 x(289164,528)RJIU04M,16128.p +1 x(289164,253)RNI04M,17139.p
+  +1 x(289164,440)RJIU04M,17943.p +1 x(289164,155)RNI04M,18966.p +1 x(289164,58)RNI04M,19650.p = +1
+ f_289170: +1 t_x(289170,160)LELVL104,1134.o +1 t_x(289170,6471)$LELVL104,4878 +1 t_x(289170,57)LELVL104,7842
+  = +1
+ f_289171: +1 t_x(289171,29)EG11G04M,1135.o +1 t_x(289171,2941)$EG11G04M,4879 +1 x(289171,108)EG11G04M,15047.p
+  = +1
+ f_289172: +1 t_x(289172,202)LEMDAT04,1136.o +1 t_x(289172,3586)$LEMDAT04,4880 +1 t_x(289172,45)LEMDAT04,7843
+  +1 x(289172,123)LEMDAT04,13711.p +1 x(289172,281)LEMDAT04,14346.p = +1
+ f_289175: +1 t_x(289175,0),1137.o +1 t_x(289175,3092)$KFZ4404M,4881 = +1
+ f_289192: +1 t_x(289192,1046)MYY04A,1138.o +1 t_x(289192,11494)$MRAE04,4882 +1 x(289192,18)ZM56704,9349.p
+  +1 x(289192,459)MGY04,10744.p +1 x(289192,223)MYY04A,12346.p +1 x(289192,615)MGY04,13811.p +1 x(289192,343)MAB04,15303.p
+  +1 x(289192,1249)ZM56704,16941.p +1 x(289192,919)MAB04,18159.p +1 x(289192,537)MGY04,18500.p +1 x(289192,1554)MGY04,19329.p
+  +1 x(289192,991)MAB04,19721.p +1 x(289192,1476)MGY04,20034.p +1 x(289192,1129)MYY04A,20265.p +1 x(289192,1403)ZM56704,20406.p
+  +1 x(289192,1095)ZM56704,20516.p = +1
+ f_289194: +1 t_x(289194,2643)LGZAA04M,1139.o +1 t_x(289194,41643)$LGZAA04M,4883 +1 x(289194,0),9267.p
+  +1 x(289194,3851)RMZU04E,12900.p +1 x(289194,3934)RMZU04E,14599.p +1 x(289194,12843)LGZAA04M,15290.p
+  +1 x(289194,4186)RMZU04E,17172.p +1 x(289194,2762)RMZU04E,20229.p +1 x(289194,2846)RMZU04E,20326.p = +1
+ f_289201: +1 t_x(289201,0),1140.o +1 t_x(289201,1861)$RNI04M,4884 +1 t_x(289201,0),7844 = +1
+ f_289215: +1 t_x(289215,0),1141.o +1 t_x(289215,4613)$KFZ4404M,4885 = +1
+ f_289224: +1 t_x(289224,0),1142.o +1 t_x(289224,1645)$LCES004M,4886 = +1
+ f_289232: +1 t_x(289232,988)RNI04M,1143.o +1 t_x(289232,8125)$RJIU04M,4887 +1 x(289232,11)RNI04M,9084.p
+  +1 x(289232,109)RNI04M,11019.p +1 x(289232,398)RJIU04M,12424.p +1 x(289232,485)RJIU04M,14874.p +1 x(289232,837)RJIU04M,15875.p
+  +1 x(289232,573)RJIU04M,17068.p +1 x(289232,304)RNI04M,18250.p = +1
+ f_289238: +1 t_x(289238,419)EGNOR04M,1144.o +1 t_x(289238,3419)$EGNOR04M,4888 +1 x(289238,70)EGNOR04M,10121.p
+  +1 x(289238,279)EGNOR04M,11477.p +1 x(289238,558)EGNOR04M,13642.p +1 x(289238,419)EGNOR04M,15981.p +1 x(289238,837)EGNOR04M,17205.p
+  = +1
+ f_289240: +1 t_x(289240,1180)EG11G04M,1145.o +1 t_x(289240,4092)$EG11G04M,4889 +1 x(289240,78)EG11G04M,9209.p
+  +1 x(289240,157)EG11G04M,11168.p +1 x(289240,393)EG11G04M,13032.p +1 x(289240,629)EG11G04M,14601.p +1 x(289240,472)EG11G04M,16062.p
+  +1 x(289240,1023)EG11G04M,17291.p +1 x(289240,944)EG11G04M,19008.p +1 x(289240,1101)EG11G04M,19622.p
+  = +1
+ f_289241: +1 t_x(289241,72)LELVL104,1146.o +1 t_x(289241,3383)$LELVL104,4890 = +1
+ f_289249: +1 t_x(289249,86)KFZ4404M,1147.o +1 t_x(289249,13591)$KFZ4404M,4891 +1 x(289249,17)KFZ4404M,8988.p
+  +1 x(289249,294)KFZ4404M,12267.p +1 x(289249,709)KFZ4404M,13937.p +1 x(289249,1053)PMXX04M,15806.p +1 x(289249,3624)PMXX04M,17649.p
+  +1 x(289249,3756)KFZ4404M,18712.p = +1
+ f_289276: +1 t_x(289276,178)RNS04M,1148.o +1 t_x(289276,778)$RNS04M,4892 +1 t_x(289276,0),7845 +1 x(289276,78)RNS04M,12091.p
+  = +1
+ f_289277: +1 t_x(289277,0),1149.o +1 t_x(289277,11000)$YB3EH04E,4893 +1 x(289277,264)YB5KL04E,15533.p
+  +1 x(289277,899)YB5WH04M,16565.p +1 x(289277,10)YBOLN04M,17592.p +1 x(289277,89)YB5KL04E,18896.p +1 x(289277,55)YBOLN04M,19407.p
+  = +1
+ f_289280: +1 t_x(289280,1822)LFMDA04A,1150.o +1 t_x(289280,3262)$LFMDA04A,4894 +1 x(289280,382)LFMDA04A,9172.p
+  +1 x(289280,1102)LFMDA04A,11248.p = +1
+ f_289283: +1 t_x(289283,802)LEMDAT04,1151.o +1 t_x(289283,2140)$LEMDAT04,4895 +1 t_x(289283,94)LEMDAT04,7846
+  +1 x(289283,880)LEMDAT04,11116.p +1 x(289283,1117)LEMDAT04,12836.p +1 x(289283,1038)LEMDAT04,14393.p
+  +1 x(289283,959)LEMDAT04,15780.p +1 x(289283,487)LEMDAT04,16935.p +1 x(289283,1195)LEMDAT04,18936.p
+  = +1
+ f_289288: +1 t_x(289288,418)PMXX04M,1152.o +1 t_x(289288,10244)$GL4W04M,4896 +1 x(289288,7)PMXX04M,9950.p
+  +1 x(289288,624)PMXX04M,10858.p +1 x(289288,213)PMXX04M,12257.p +1 x(289288,316)PMXX04M,13890.p +1 x(289288,933)PMXX04M,15539.p
+  +1 x(289288,727)PMXX04M,17407.p +1 x(289288,2681)PMXX04M,17542.p +1 x(289288,2887)PMXX04M,18460.p +1 x(289288,1138)PMXX04M,19549.p
+  +1 x(289288,521)PMXX04M,19956.p = +1
+ f_289297: +1 t_x(289297,1)RASI04M,1153.o +1 t_x(289297,3017)$RASI04M,4897 +1 x(289297,105)RASI04M,19001.p
+  = +1
+ f_289309: +1 t_x(289309,0),1154.o +1 t_x(289309,4104)$KSLN04M,4898 +1 x(289309,24)YB3EH04E,9907.p = +1
+ f_289314: +1 t_x(289314,218)YB5WH04M,1155.o +1 t_x(289314,9839)$YB3EH04E,4899 +1 x(289314,112)YB5WH04M,10182.p
+  +1 x(289314,165)YB5WH04M,12089.p +1 x(289314,245)YB5KL04E,14179.p +1 x(289314,695)YB5WH04M,16079.p +1 x(289314,1171)YB5WH04M,16606.p
+  +1 x(289314,7)YB5WH04M,17606.p +1 x(289314,362)YB5KL04E,18679.p +1 x(289314,589)YB5WH04M,19630.p = +1
+ f_289315: +1 t_x(289315,0),1156.o +1 t_x(289315,2708)$GL4W04M,4900 +1 t_x(289315,0),7847 = +1
+ f_289318: +1 t_x(289318,462)RJIU04M,1157.o +1 t_x(289318,8541)$RJIU04M,4901 +1 x(289318,10)RNI04M,9609.p
+  +1 x(289318,108)RNI04M,11716.p +1 x(289318,375)RJIU04M,12438.p +1 x(289318,199)RJIU04M,14688.p +1 x(289318,287)RJIU04M,15972.p
+  +1 x(289318,791)RNI04M,17142.p +1 x(289318,550)RJIU04M,18152.p = +1
+ f_289328: +1 t_x(289328,0),1158.o +1 t_x(289328,1530)$KCHI104M,4902 = +1
+ f_289330: +1 t_x(289330,312)KSAL1204,1159.o +1 t_x(289330,3007)$KSAL1204,4903 +1 t_x(289330,0),7848 +1 x(289330,143)KSAL1204,9808.p
+  +1 x(289330,59)KSAL1204,11324.p +1 x(289330,228)KSAL1204,13652.p = +1
+ f_289347: +1 t_x(289347,710)MRAE04,1160.o +1 t_x(289347,6785)$MRAE04,4904 +1 t_x(289347,35)MRAE04,7849
+  +1 x(289347,147)MRAE04,9039.p +1 x(289347,260)MRAE04,11926.p +1 x(289347,372)MRAE04,13286.p +1 x(289347,1047)MRAE04,14692.p
+  +1 x(289347,597)MRAE04,16171.p = +1
+ f_289354: +1 t_x(289354,788)RJIU04M,1161.o +1 t_x(289354,8428)$RJIU04M,4905 +1 x(289354,136)RNI04M,9263.p
+  +1 x(289354,429)RNI04M,11021.p +1 x(289354,332)RNI04M,12309.p +1 x(289354,39)RNI04M,14669.p +1 x(289354,1113)RNI04M,15850.p
+  +1 x(289354,701)RJIU04M,16999.p = +1
+ f_289361: +1 t_x(289361,0),1162.o +1 t_x(289361,623)$EBBRA04E,4906 +1 t_x(289361,0),7850 = +1
+ f_289367: +1 t_x(289367,1210)RQXSI04E,1163.o +1 t_x(289367,3348)$RQXSI04E,4907 +1 x(289367,85)RQXSI04E,9027.p
+  +1 x(289367,198)RQXSI04E,10890.p +1 x(289367,1098)RQXSI04E,13369.p +1 x(289367,985)RQXSI04E,15078.p
+  +1 x(289367,423)RQXSI04E,15569.p +1 x(289367,1435)RQXSI04E,16760.p +1 x(289367,873)RQXSI04E,17778.p
+  +1 x(289367,1548)RQXSI04E,19090.p = +1
+ f_289376: +1 t_x(289376,99)LGRPA04M,1164.o +1 t_x(289376,1899)$LGRPA04M,4908 = +1
+ f_289392: +1 t_x(289392,0),1165.o +1 t_x(289392,1312)$CPRFBR04,4909 = +1
+ f_289397: +1 t_x(289397,1100)LGKFN04,1166.o +1 t_x(289397,3780)$LGKFN04,4910 +1 t_x(289397,0),7851 +1 x(289397,12)LGKFN04,9342.p
+  +1 x(289397,347)LGKFN04,11340.p +1 x(289397,598)LGKFN04,13078.p +1 x(289397,96)LGKFN04,13977.p +1 x(289397,263)LGKFN04,15468.p
+  +1 x(289397,1435)LGKFN04,16650.p +1 x(289397,431)LGKFN04,18000.p +1 x(289397,514)LGKFN04,18593.p +1 x(289397,682)LGKFN04,19241.p
+  +1 x(289397,1184)LGKFN04,19757.p +1 x(289397,766)LGKFN04,20173.p = +1
+ f_289403: +1 t_x(289403,0),1167.o +1 t_x(289403,100)$RQXU04E,4911 = +1
+ f_289405: +1 t_x(289405,86)KSLN04M,1168.o +1 t_x(289405,2548)$KSLN04M,4912 +1 t_x(289405,0),7852 +1 x(289405,9)KSLN04M,10061.p
+  +1 x(289405,163)KSLN04M,13687.p = +1
+ f_289436: +1 t_x(289436,0),1169.o +1 t_x(289436,374)$KSLN2C04,4913 +1 x(289436,3)$LOW304M,11289.p +1 x(289436,202)KSLN2C04,13319.p
+  = +1
+ f_289440: +1 t_x(289440,28)MEK04,1170.o +1 t_x(289440,9407)$MRAE04,4914 +1 x(289440,83)MRAEE04,16386.p
+  +1 x(289440,176)MRAEE04,17671.p +1 x(289440,268)MRAEE04,19052.p +1 x(289440,407)$MEK04,19419.p = +1
+ f_289455: +1 t_x(289455,205)RNI04M,1171.o +1 t_x(289455,11310)$LELVU04,4915 +1 x(289455,10)RNI04M,10331.p
+  +1 x(289455,108)RNI04M,10735.p +1 x(289455,303)RNI04M,12454.p +1 x(289455,490)RJIU04M,14526.p +1 x(289455,401)RNI04M,16345.p
+  +1 x(289455,3124)RJIU04M,18087.p +1 x(289455,3300)RJIU04M,18581.p +1 x(289455,315)RJIU04M,19652.p +1 x(289455,596)RNI04M,20465.p
+  = +1
+ f_289457: +1 t_x(289457,108)RJIU04M,1172.o +1 t_x(289457,7572)$RJIU04M,4916 +1 t_x(289457,0),7853 +1 x(289457,196)RJIU04M,9537.p
+  +1 x(289457,20)RJIU04M,11931.p +1 x(289457,459)RJIU04M,14555.p +1 x(289457,284)RJIU04M,15915.p +1 x(289457,372)RJIU04M,17169.p
+  +1 x(289457,3796)RJIU04M,18801.p +1 x(289457,547)RJIU04M,19526.p = +1
+ f_289463: +1 t_x(289463,96)RASI04M,1173.o +1 t_x(289463,1032)$RASI04M,4917 +1 t_x(289463,0),7854 = +1
+ f_289464: +1 t_x(289464,50)RNI04M,1174.o +1 t_x(289464,6000)$RVKWS04,4918 +1 x(289464,148)RNI04M,10402.p
+  = +1
+ f_289472: +1 t_x(289472,2364)KWUR404E,1175.o +1 t_x(289472,42099)$LGZAA04M,4919 +1 x(289472,99)LGZAA04M,8960.p
+  +1 x(289472,3125)KWUR404E,10662.p +1 x(289472,1299)LGZAA04M,13510.p +1 x(289472,3194)KWUR404E,14154.p
+  +1 x(289472,13299)LGZAA04M,15709.p +1 x(289472,3264)KWUR404E,17336.p = +1
+ f_289490: +1 t_x(289490,34)BR204M,1176.o +1 t_x(289490,2756)$BR204M,4920 +1 t_x(289490,0),7855 +1 x(289490,124)BR204M,11750.p
+  = +1
+ f_289499: +1 t_x(289499,0),1177.o +1 t_x(289499,6350)$EGNOR04M,4921 = +1
+ f_289502: +1 t_x(289502,816)YD5WH04M,1178.o +1 t_x(289502,6720)$EG11G04M,4922 +1 x(289502,1143)YD5WH04M,9481.p
+  +1 x(289502,1252)YD5WH04M,11541.p +1 x(289502,1743)YD5WH04M,13125.p +1 x(289502,1841)EG11G04M,14216.p
+  +1 x(289502,1361)YD5WH04M,16006.p +1 x(289502,1034)YD5WH04M,16746.p +1 x(289502,1634)YD5WH04M,18029.p
+  +1 x(289502,739)EG11G04M,18777.p +1 x(289502,870)YD5WH04M,19465.p +1 x(289502,925)YD5WH04M,20228.p = +1
+ f_289514: +1 t_x(289514,0),1179.o +1 t_x(289514,10868)$LELVL104,4923 = +1
+ f_289519: +1 t_x(289519,0),1180.o +1 t_x(289519,6001)$RMZU04E,4924 +1 t_x(289519,0),7856 +1 x(289519,224)RMZU04E,9875.p
+  +1 x(289519,56)RMZU04E,17917.p = +1
+ f_289531: +1 t_x(289531,31)KSPE104D,1181.o +1 t_x(289531,1501)$KSPE104D,4925 = +1
+ f_289533: +1 t_x(289533,0),1182.o +1 t_x(289533,8396)$EG11G04M,4926 = +1
+ f_289563: +1 t_x(289563,91)RNI04M,1183.o +1 t_x(289563,8925)$RJIU04M,4927 +1 x(289563,232)RJIU04M,11046.p
+  +1 x(289563,759)RJIU04M,12351.p +1 x(289563,579)RNI04M,15084.p +1 x(289563,286)RNI04M,17207.p +1 x(289563,144)RJIU04M,18217.p
+  +1 x(289563,189)RNI04M,19040.p = +1
+ f_289566: +1 t_x(289566,1126)LGKFN04,1184.o +1 t_x(289566,7740)$LGKFN04,4928 +1 t_x(289566,707)LGKFN04,7857
+  +1 x(289566,958)LGKFN04,9019.p +1 x(289566,1042)LGKFN04,10885.p +1 x(289566,1628)LGKFN04,12610.p +1 x(289566,2465)LGKFN04,13844.p
+  +1 x(289566,2130)LGKFN04,15245.p +1 x(289566,2716)LGKFN04,16917.p +1 x(289566,874)LGKFN04,18479.p +1 x(289566,1879)LGKFN04,19259.p
+  +1 x(289566,1963)LGKFN04,19719.p +1 x(289566,1209)LGKFN04,20091.p +1 x(289566,1377)LGKFN04,20295.p +1 x(289566,1460)LGKFN04,20461.p
+  +1 x(289566,1293)LGKFN04,20531.p = +1
+ f_289584: +1 t_x(289584,0),1185.o +1 t_x(289584,3359)$KFZ4404M,4929 +1 t_x(289584,0),7858 = +1
+ f_289587: +1 t_x(289587,399)PMXX04M,1186.o +1 t_x(289587,6468)$PMXX04M,4930 +1 t_x(289587,0),7859 +1 x(289587,1016)PMXX04M,10975.p
+  +1 x(289587,605)PMXX04M,12261.p +1 x(289587,193)PMXX04M,13897.p +1 x(289587,502)PMXX04M,15600.p +1 x(289587,296)PMXX04M,16980.p
+  +1 x(289587,3073)PMXX04M,17576.p +1 x(289587,3279)PMXX04M,18538.p = +1
+ f_289595: +1 t_x(289595,0),1187.o +1 t_x(289595,352)$YBOLN04M,4931 +1 x(289595,126)YBOLN04M,14696.p +1 x(289595,171)YBOLN04M,17132.p
+  = +1
+ f_289605: +1 t_x(289605,0),1188.o +1 t_x(289605,1515)$LCES004M,4932 +1 x(289605,15)LCES004M,11280.p = +1
+ f_289613: +1 t_x(289613,364)KSLN04A,1189.o +1 t_x(289613,2654)$KSLN04A,4933 +1 t_x(289613,217)KSLN04A,7860
+  +1 x(289613,290)KSLN04A,10217.p +1 x(289613,438)KSLN04A,12546.p +1 x(289613,512)KSLN04A,14069.p +1 x(289613,586)KSLN04A,15430.p
+  = +1
+ f_289618: +1 t_x(289618,60)YB3EH04E,1190.o +1 t_x(289618,4910)$YB3EH04E,4934 +1 x(289618,10)YB3EH04E,10578.p
+  +1 x(289618,110)YB3EH04E,10763.p = +1
+ f_289649: +1 t_x(289649,5)YB5KL04E,1191.o +1 t_x(289649,7670)$YB3EH04E,4935 +1 x(289649,281)YB5WH04M,14208.p
+  +1 x(289649,379)YBOLN04M,15458.p +1 x(289649,228)YB5WH04M,16590.p +1 x(289649,18)YBOLN04M,18076.p +1 x(289649,63)YBOLN04M,18904.p
+  = +1
+ f_289655: +1 t_x(289655,578)RJIU04M,1192.o +1 t_x(289655,4881)$RJIU04M,4936 +1 t_x(289655,0),7861 +1 x(289655,51)RJIU04M,9742.p
+  +1 x(289655,139)RJIU04M,11492.p +1 x(289655,315)RJIU04M,13101.p +1 x(289655,402)RJIU04M,14718.p +1 x(289655,490)RJIU04M,15702.p
+  +1 x(289655,666)RJIU04M,17017.p +1 x(289655,929)RJIU04M,17536.p +1 x(289655,1105)RJIU04M,18424.p +1 x(289655,1193)RJIU04M,19328.p
+  +1 x(289655,754)RJIU04M,19826.p +1 x(289655,841)RJIU04M,20221.p +1 x(289655,1456)RJIU04M,20377.p +1 x(289655,1544)RJIU04M,20491.p
+  = +1
+ f_289665: +1 t_x(289665,0),1193.o +1 t_x(289665,6095)$KSPE104D,4937 +1 t_x(289665,0),7862 = +1
+ f_289673: +1 t_x(289673,284)MEK04,1194.o +1 t_x(289673,11084)$MRAE04,4938 +1 x(289673,94)MEK04,10367.p
+  +1 x(289673,189)MEK04,11451.p +1 x(289673,376)MRAEE04,12829.p +1 x(289673,1114)MRAEE04,14567.p +1 x(289673,1022)MRAEE04,15437.p
+  +1 x(289673,745)MRAEE04,17002.p +1 x(289673,560)MRAEE04,17670.p +1 x(289673,468)MRAEE04,19005.p +1 x(289673,653)MRAEE04,20338.p
+  = +1
+ f_289675: +1 t_x(289675,185)KSPE1P04,1195.o +1 t_x(289675,2560)$KSPE1P04,4939 +1 x(289675,32)KSPE1P04,9527.p
+  +1 x(289675,108)KSPE1P04,12134.p +1 x(289675,262)KSPE1P04,15997.p +1 x(289675,338)KSPE1P04,17240.p = +1
+ f_289683: +1 t_x(289683,0),1196.o +1 t_x(289683,4512)$ZM56704,4940 +1 x(289683,50)ZM56704,11605.p +1 x(289683,127)ZM56704,13446.p
+  +1 x(289683,204)ZM56704,15172.p = +1
+ f_289684: +1 t_x(289684,228)EDGG704,1197.o +1 t_x(289684,17728)$EDGG704,4941 +1 x(289684,28)EDGG704,10189.p
+  +1 x(289684,128)EDGG704,10672.p +1 x(289684,328)EDGG704,18291.p = +1
+ f_289689: +1 t_x(289689,109)$KSLN2C04,1198.o +1 x(289689,23)KSLN2C04,10333.p = +1
+ f_289705: +1 t_x(289705,30)YB3EH04E,1199.o +1 t_x(289705,1380)$YB3EH04E,4942 +1 x(289705,380)YB3EH04E,13353.p
+  +1 x(289705,430)YB3EH04E,14630.p +1 x(289705,130)YB3EH04E,16048.p +1 x(289705,230)YB3EH04E,17405.p = +1
+ f_289716: +1 t_x(289716,1138)LGKFN04,1200.o +1 t_x(289716,4571)$LGKFN04,4943 +1 t_x(289716,50)LGKFN04,7863
+  +1 x(289716,719)LGKFN04,9613.p +1 x(289716,217)LGKFN04,12062.p +1 x(289716,636)LGKFN04,12799.p +1 x(289716,887)LGKFN04,13951.p
+  +1 x(289716,1054)LGKFN04,15434.p +1 x(289716,2226)LGKFN04,16747.p +1 x(289716,1222)LGKFN04,17723.p +1 x(289716,1305)LGKFN04,18516.p
+  +1 x(289716,1473)LGKFN04,19195.p +1 x(289716,1640)LGKFN04,19766.p = +1
+ f_289752: +1 t_x(289752,0),1201.o +1 t_x(289752,8035)$BKED1204,4944 +1 x(289752,104)LEBAS04M,12013.p
+  +1 x(289752,12)LEBAS04M,15101.p = +1
+ f_289758: +1 t_x(289758,0),1202.o +1 t_x(289758,8454)$LELVL04M,4945 +1 t_x(289758,0),7864 +1 x(289758,92)LELVL04M,15159.p
+  = +1
+ f_289759: +1 t_x(289759,422)EDGG704,1203.o +1 t_x(289759,18122)$EDGG704,4946 +1 x(289759,22)EDGG704,9856.p
+  +1 x(289759,322)EDGG704,10671.p +1 x(289759,222)EDGG704,13725.p +1 x(289759,522)EDGG704,16135.p +1 x(289759,622)EDGG704,17342.p
+  = +1
+ f_289768: +1 t_x(289768,87)RJIU04M,1204.o +1 t_x(289768,2370)$RJIU04M,4947 +1 t_x(289768,0),7865 = +1
+ f_289782: +1 t_x(289782,0),1205.o +1 t_x(289782,572)$KCHI104M,4948 +1 x(289782,81)KCHI104M,10240.p = +1
+ f_289783: +1 t_x(289783,165)KSAL1204,1206.o +1 t_x(289783,3955)$KSAL1204,4949 +1 t_x(289783,0),7866 +1 x(289783,81)KSAL1204,10445.p
+  = +1
+ f_289805: +1 t_x(289805,83)YBOLN04M,1207.o +1 t_x(289805,12083)$YB3EH04E,4950 +1 x(289805,10)YBOLN04M,10616.p
+  +1 x(289805,93)YB5KL04E,11810.p +1 x(289805,312)YB5WH04M,12857.p +1 x(289805,854)YB5KL04E,15490.p +1 x(289805,1183)YBOLN04M,16439.p
+  +1 x(289805,841)YB5WH04M,17851.p +1 x(289805,947)YB5WH04M,19802.p +1 x(289805,894)YB5WH04M,20129.p = +1
+ f_289828: +1 t_x(289828,26)MGY04,1208.o +1 t_x(289828,13174)$MRAE04,4951 +1 x(289828,489)ZM56704,12570.p
+  +1 x(289828,76)MAB3404A,16847.p +1 x(289828,161)MAB3404A,18150.p +1 x(289828,247)MAB3404A,19817.p = +1
+ f_289832: +1 t_x(289832,0),1209.o +1 t_x(289832,5597)$KSPE104D,4952 = +1
+ f_289843: +1 t_x(289843,0),1210.o +1 t_x(289843,8616)$MRAE04,4953 +1 x(289843,138)MAB04,12619.p +1 x(289843,282)MAB04,14582.p
+  +1 x(289843,354)MAB04,16154.p +1 x(289843,476)MGY04,16611.p +1 x(289843,242)MGY04,17796.p +1 x(289843,210)MAB04,18520.p
+  +1 x(289843,398)MGY04,19361.p = +1
+ f_289862: +1 t_x(289862,61)BKED1204,1211.o +1 t_x(289862,2831)$BKED1204,4954 +1 t_x(289862,0),7867 = +1
+ f_289863: +1 t_x(289863,460)ZM56704,1212.o +1 t_x(289863,11915)$MRAE04,4955 +1 x(289863,19)MGY04,9933.p
+  +1 x(289863,150)MYY04A,10746.p +1 x(289863,614)ZM56704,12578.p +1 x(289863,998)ZM56704,13906.p +1 x(289863,767)MAB04,15314.p
+  +1 x(289863,383)ZM56704,17043.p +1 x(289863,306)ZM56704,17725.p +1 x(289863,921)ZM56704,18473.p +1 x(289863,845)ZM56704,19217.p
+  +1 x(289863,1415)MAB04,19726.p +1 x(289863,537)ZM56704,20044.p +1 x(289863,768)ZM56704,20254.p +1 x(289863,691)ZM56704,20539.p
+  = +1
+ f_289866: +1 t_x(289866,0),1213.o +1 t_x(289866,2012)$RVKWS04,4956 +1 x(289866,7)RVKWS04,16392.p = +1
+ f_289868: +1 t_x(289868,3187)LCES004,1214.o +1 t_x(289868,10576)$LCES004,4957 +1 t_x(289868,1469)LCES004,7868
+  +1 x(289868,1813)LCES004,9147.p +1 x(289868,2844)LCES004,10971.p +1 x(289868,2156)LCES004,12718.p +1 x(289868,1985)LCES004,14401.p
+  +1 x(289868,3703)LCES004,16691.p +1 x(289868,3359)LCES004,17662.p +1 x(289868,2672)LCES004,18582.p +1 x(289868,3016)LCES004,19504.p
+  = +1
+ f_289872: +1 t_x(289872,1297)KFZ4404M,1215.o +1 t_x(289872,10785)$KFZ4404M,4958 +1 x(289872,173)PMXX04M,9234.p
+  +1 x(289872,466)KFZ4404M,10931.p +1 x(289872,535)KFZ4404M,12521.p +1 x(289872,1782)KFZ4404M,14408.p
+  +1 x(289872,950)KFZ4404M,15751.p +1 x(289872,1089)KFZ4404M,16985.p +1 x(289872,673)KFZ4404M,17862.p
+  +1 x(289872,1305)PMXX04M,18725.p +1 x(289872,2197)KFZ4404M,19164.p +1 x(289872,881)KFZ4404M,19793.p
+  = +1
+ f_289894: +1 t_x(289894,2437)LCES004,1216.o +1 t_x(289894,7420)$LCES004,4959 +1 t_x(289894,375)LCES004,7869
+  +1 x(289894,1750)LCES004,10756.p +1 x(289894,719)LCES004,12614.p +1 x(289894,1578)LCES004,14095.p +1 x(289894,2093)LCES004,15568.p
+  +1 x(289894,1921)LCES004,16694.p +1 x(289894,2952)LCES004,17933.p +1 x(289894,2780)LCES004,18683.p +1 x(289894,2265)LCES004,19589.p
+  = +1
+ f_289901: +1 t_x(289901,726)$RQXSI04E,1217.o +1 t_x(289901,0),7870 +1 x(289901,51)RQXSI04E,9513.p +1 x(289901,276)RQXSI04E,11521.p
+  +1 x(289901,388)RQXSI04E,13198.p +1 x(289901,501)RQXSI04E,14761.p +1 x(289901,613)RQXSI04E,16129.p +1 x(289901,163)RQXSI04E,17424.p
+  = +1
+ f_289907: +1 t_x(289907,0),1218.o +1 t_x(289907,609)$MM304,4960 +1 t_x(289907,0),7871 = +1
+ f_289911: +1 t_x(289911,1389)PMXX04M,1219.o +1 t_x(289911,7474)$EBEEC04M,4961 +1 x(289911,52)PMXX04M,9055.p
+  +1 x(289911,669)PMXX04M,11460.p +1 x(289911,258)PMXX04M,12420.p +1 x(289911,361)PMXX04M,14000.p +1 x(289911,978)PMXX04M,15552.p
+  +1 x(289911,463)PMXX04M,17415.p +1 x(289911,2726)PMXX04M,17552.p +1 x(289911,2932)PMXX04M,18464.p = +1
+ f_289913: +1 t_x(289913,235)YH5MH04M,1220.o +1 t_x(289913,6420)$EGNOR04M,4962 +1 x(289913,45)EGNOR04M,11141.p
+  +1 x(289913,172)YH5MH04M,12940.p +1 x(289913,109)YH5MH04M,15787.p +1 x(289913,270)EGNOR04M,16884.p +1 x(289913,345)EGNOR04M,19639.p
+  = +1
+ f_289932: +1 t_x(289932,0),1221.o +1 t_x(289932,621)$BR204M,4963 = +1
+ f_289945: +1 t_x(289945,936)LGKFN04,1222.o +1 t_x(289945,7802)$LGKFN04,4964 +1 t_x(289945,516)LGKFN04,7872
+  +1 x(289945,602)LGKFN04,9140.p +1 x(289945,685)LGKFN04,10940.p +1 x(289945,1690)LGKFN04,12689.p +1 x(289945,2527)LGKFN04,13934.p
+  +1 x(289945,2192)LGKFN04,15248.p +1 x(289945,2778)LGKFN04,17242.p +1 x(289945,769)LGKFN04,18058.p +1 x(289945,1941)LGKFN04,19389.p
+  +1 x(289945,2025)LGKFN04,19731.p +1 x(289945,1271)LGKFN04,20144.p +1 x(289945,1020)LGKFN04,20356.p = +1
+ f_289950: +1 t_x(289950,0),1223.o +1 t_x(289950,266)$YB5WH04M,4965 +1 x(289950,107)YB5WH04M,13513.p +1 x(289950,54)YB5WH04M,14597.p
+  +1 x(289950,1)YB5WH04M,18240.p = +1
+ f_289961: +1 t_x(289961,200)KSPE104D,1224.o +1 t_x(289961,4168)$KSPE104D,4966 +1 t_x(289961,0),7873 +1 x(289961,274)KSPE104D,9876.p
+  +1 x(289961,53)KSPE104D,12083.p = +1
+ f_289972: +1 t_x(289972,525)YBOLN04M,1225.o +1 t_x(289972,7816)$YB3EH04E,4967 +1 x(289972,29)YBOLN04M,9901.p
+  +1 x(289972,435)YBOLN04M,12081.p +1 x(289972,666)YB3EH04E,14207.p +1 x(289972,164)YBOLN04M,16163.p +1 x(289972,866)YB3EH04E,17036.p
+  +1 x(289972,371)PMXX04M,18051.p +1 x(289972,209)YBOLN04M,18857.p +1 x(289972,1266)YB3EH04E,19155.p +1 x(289972,2116)YB3EH04E,19767.p
+  +1 x(289972,766)YB3EH04E,20141.p = +1
+ f_289978: +1 t_x(289978,86)RJIU04M,1226.o +1 t_x(289978,7901)$RJIU04M,4968 +1 x(289978,21)BR404M,10598.p
+  +1 x(289978,396)BR404M,12482.p +1 x(289978,321)BR404M,14781.p +1 x(289978,613)RJIU04M,16024.p = +1
+ f_289980: +1 t_x(289980,0),1227.o +1 t_x(289980,4194)$KSPE104D,4969 = +1
+ f_289989: +1 t_x(289989,1492)EDGG704,1228.o +1 t_x(289989,15092)$EDGG704,4970 +1 t_x(289989,1092)EDGG704,7874
+  +1 x(289989,1392)EDGG704,10501.p +1 x(289989,1692)EDGG704,11976.p +1 x(289989,1292)EDGG704,13197.p +1 x(289989,2592)EDGG704,15826.p
+  = +1
+ f_289999: +1 t_x(289999,714)PMXX04M,1229.o +1 t_x(289999,2977)$PMXX04M,4971 +1 t_x(289999,97)PMXX04M,7875
+  +1 x(289999,508)PMXX04M,9321.p +1 x(289999,199)PMXX04M,11254.p +1 x(289999,1022)PMXX04M,12972.p +1 x(289999,1125)PMXX04M,14351.p
+  +1 x(289999,302)PMXX04M,16035.p +1 x(289999,817)PMXX04M,17921.p +1 x(289999,611)PMXX04M,18603.p +1 x(289999,1434)PMXX04M,19156.p
+  +1 x(289999,2565)PMXX04M,19827.p = +1
+ f_290009: +1 t_x(290009,0),1230.o +1 t_x(290009,6249)$RNS04M,4972 = +1
+ f_290012: +1 t_x(290012,0),1231.o +1 t_x(290012,1103)$RJIU04M,4973 = +1
+ f_290015: +1 t_x(290015,124)BR204M,1232.o +1 t_x(290015,2937)$BR204M,4974 +1 x(290015,13)YD5WH04M,10267.p
+  +1 x(290015,68)YD5WH04M,11431.p +1 x(290015,215)BR204M,18010.p +1 x(290015,286)YD5WH04M,18800.p = +1
+ f_290019: +1 t_x(290019,211)KWUR1C04,1233.o +1 t_x(290019,3824)$KWUR1C04,4975 +1 t_x(290019,0),7876 +1 x(290019,141)KWUR1C04,10374.p
+  +1 x(290019,2)KWUR1C04,12178.p +1 x(290019,72)KWUR1C04,13631.p = +1
+ f_290022: +1 t_x(290022,0),1234.o +1 t_x(290022,9180)$RQXU04E,4976 +1 x(290022,8)RQXU04E,12289.p = +1
+ f_290037: +1 t_x(290037,0),1235.o +1 t_x(290037,7623)$EGPFA04,4977 +1 x(290037,181)RJIU04M,10682.p +1 x(290037,269)RJIU04M,12326.p
+  +1 x(290037,1023)EGPFA04,14409.p +1 x(290037,423)EGPFA04,16299.p +1 x(290037,796)RJIU04M,19847.p = +1
+ f_290041: +1 t_x(290041,162)KFZ4404M,1236.o +1 t_x(290041,5772)$KFZ4404M,4978 +1 t_x(290041,23)KFZ4404M,7877
+  +1 x(290041,93)KFZ4404M,10641.p = +1
+ f_290047: +1 t_x(290047,475)RASI04M,1237.o +1 t_x(290047,2347)$RASI04M,4979 +1 t_x(290047,163)RASI04M,7878
+  +1 x(290047,267)RASI04M,12132.p +1 x(290047,579)RASI04M,19641.p = +1
+ f_290055: +1 t_x(290055,114)RMZU04E,1238.o +1 t_x(290055,9798)$YB3EH04E,4980 +1 x(290055,26)YBOLN04M,10542.p
+  +1 x(290055,198)RMZU04E,11563.p +1 x(290055,71)YBOLN04M,14142.p +1 x(290055,297)YBOLN04M,15409.p +1 x(290055,342)YBOLN04M,16701.p
+  = +1
+ f_290061: +1 t_x(290061,1570)MGY04,1239.o +1 t_x(290061,16320)$EDGG704,4981 +1 x(290061,787)MGY04,9617.p
+  +1 x(290061,2079)MRAE04,11300.p +1 x(290061,1100)MGY04,13018.p +1 x(290061,1220)EDGG704,14367.p +1 x(290061,1883)MGY04,15982.p
+  +1 x(290061,2020)EDGG704,16665.p +1 x(290061,1805)MGY04,18160.p +1 x(290061,1492)MGY04,19113.p +1 x(290061,1720)EDGG704,19538.p
+  +1 x(290061,1961)MGY04,20347.p = +1
+ f_290063: +1 t_x(290063,0),1240.o +1 t_x(290063,7539)$RASI04M,4982 = +1
+ f_290076: +1 t_x(290076,775)BR404M,1241.o +1 t_x(290076,9138)$RJIU04M,4983 +1 x(290076,6)RJIU04M,9122.p
+  +1 x(290076,94)RJIU04M,11072.p +1 x(290076,533)RJIU04M,12376.p +1 x(290076,175)BR404M,15095.p +1 x(290076,325)BR404M,15846.p
+  +1 x(290076,700)BR404M,17116.p +1 x(290076,250)BR404M,17986.p +1 x(290076,445)RJIU04M,18996.p = +1
+ f_290082: +1 t_x(290082,179)RNI04M,1242.o +1 t_x(290082,7212)$RNI04M,4984 +1 t_x(290082,0),7879 +1 x(290082,1058)RNI04M,11001.p
+  +1 x(290082,1156)RNI04M,12324.p +1 x(290082,472)RNI04M,13795.p +1 x(290082,1839)RNI04M,15285.p +1 x(290082,570)RNI04M,16476.p
+  +1 x(290082,2718)RNI04M,17516.p +1 x(290082,277)RNI04M,18753.p +1 x(290082,81)RNI04M,19323.p = +1
+ f_290090: +1 t_x(290090,1046)EDGG704,1243.o +1 t_x(290090,16146)$EDGG704,4985 +1 t_x(290090,946)EDGG704,7880
+  +1 x(290090,1946)EDGG704,11313.p +1 x(290090,2346)EDGG704,13575.p +1 x(290090,2146)EDGG704,14578.p +1 x(290090,1146)EDGG704,16088.p
+  +1 x(290090,1446)EDGG704,19401.p = +1
+ f_290093: +1 t_x(290093,0),1244.o +1 t_x(290093,45199)$LGZAA04M,4986 = +1
+ f_290110: +1 t_x(290110,0),1245.o +1 t_x(290110,4465)$KFZ4404M,4987 = +1
+ f_290112: +1 t_x(290112,14)YB3EH04E,1246.o +1 t_x(290112,1964)$YB3EH04E,4988 +1 t_x(290112,0),7881 = +1
+ f_290116: +1 t_x(290116,345)EDGG704,1247.o +1 t_x(290116,17945)$EDGG704,4989 +1 x(290116,45)EDGG704,9983.p
+  +1 x(290116,145)EDGG704,11876.p +1 x(290116,245)EDGG704,13621.p +1 x(290116,445)EDGG704,17298.p +1 x(290116,545)EDGG704,18376.p
+  = +1
+ f_290137: +1 t_x(290137,0),1248.o +1 t_x(290137,1983)$YD5WH04M,4990 +1 t_x(290137,0),7882 +1 x(290137,19)YD5WH04M,18128.p
+  +1 x(290137,73)YD5WH04M,18960.p = +1
+ f_290158: +1 t_x(290158,492)PMXX04M,1249.o +1 t_x(290158,6047)$PMXX04M,4991 +1 t_x(290158,0),7883 +1 x(290158,389)PMXX04M,10251.p
+  +1 x(290158,595)PMXX04M,10854.p +1 x(290158,184)PMXX04M,12259.p +1 x(290158,287)PMXX04M,13915.p +1 x(290158,904)PMXX04M,15540.p
+  +1 x(290158,698)PMXX04M,17367.p +1 x(290158,2652)PMXX04M,17535.p +1 x(290158,2858)PMXX04M,18455.p +1 x(290158,1109)PMXX04M,19413.p
+  = +1
+ f_290166: +1 t_x(290166,140)RNS04M,1250.o +1 t_x(290166,5440)$RNS04M,4992 +1 t_x(290166,40)RNS04M,7884
+  +1 x(290166,440)RNS04M,11100.p +1 x(290166,540)RNS04M,12663.p +1 x(290166,240)RNS04M,17105.p +1 x(290166,340)RNS04M,18307.p
+  = +1
+ f_290174: +1 t_x(290174,26)LGKFN04,1251.o +1 t_x(290174,780)$LGKFN04,4993 +1 t_x(290174,0),7885 = +1
+ f_290208: +1 t_x(290208,504)LGRPA04M,1252.o +1 t_x(290208,864)$LGRPA04M,4994 +1 x(290208,144)LGRPA04M,9718.p
+  = +1
+ f_290215: +1 t_x(290215,629)RNI04M,1253.o +1 t_x(290215,11384)$RJIU04M,4995 +1 x(290215,38)LELVL04M,9704.p
+  +1 x(290215,238)RNI04M,11677.p +1 x(290215,336)RNI04M,12294.p +1 x(290215,1174)LELVL04M,13781.p +1 x(290215,1019)RNI04M,15250.p
+  +1 x(290215,433)RNI04M,16704.p +1 x(290215,531)RNI04M,17673.p +1 x(290215,140)RNI04M,18633.p +1 x(290215,584)RJIU04M,19583.p
+  = +1
+ f_290219: +1 t_x(290219,325)MGY04,1254.o +1 t_x(290219,9717)$MRAE04,4996 +1 x(290219,12)MGY04,10120.p
+  +1 x(290219,169)MGY04,12002.p +1 x(290219,247)MGY04,13632.p +1 x(290219,90)MGY04,14316.p +1 x(290219,1577)MGY04,16810.p
+  +1 x(290219,403)MGY04,19596.p = +1
+ f_290247: +1 t_x(290247,0),1255.o +1 t_x(290247,10380)$YB3EH04E,4997 +1 x(290247,52)YB5KL04E,12198.p
+  +1 x(290247,597)YB5WH04M,12800.p +1 x(290247,200)KFZ4404E,13882.p +1 x(290247,862)YB5WH04M,15293.p +1 x(290247,915)YB5WH04M,16529.p
+  +1 x(290247,110)YB5KL04E,17641.p +1 x(290247,439)YB5WH04M,18677.p +1 x(290247,227)YB5KL04E,19562.p +1 x(290247,270)KFZ4404E,19787.p
+  +1 x(290247,292)YBOLN04M,20145.p +1 x(290247,157)YBOLN04M,20337.p +1 x(290247,247)YBOLN04M,20451.p = +1
+ f_290258: +1 t_x(290258,0),1256.o +1 t_x(290258,1349)$RQXU04E,4998 +1 x(290258,63)RQXU04E,19999.p = +1
+ f_290261: +1 t_x(290261,0),1257.o +1 t_x(290261,4134)$MM204,4999 = +1
+ f_290272: +1 t_x(290272,321)LEMDAT04,1258.o +1 t_x(290272,2761)$LEMDAT04,5000 +1 t_x(290272,6)LEMDAT04,7886
+  +1 x(290272,85)LEMDAT04,9376.p +1 x(290272,242)LEMDAT04,11560.p +1 x(290272,164)LEMDAT04,14391.p +1 x(290272,479)LEMDAT04,15950.p
+  +1 x(290272,636)LEMDAT04,17156.p = +1
+ f_290283: +1 t_x(290283,592)LGAVA04,1259.o +1 t_x(290283,1722)$LGAVA04,5001 +1 t_x(290283,451)LGAVA04,7887
+  = +1
+ f_290302: +1 t_x(290302,0),1260.o +1 t_x(290302,2191)$YB3EH04E,5002 +1 t_x(290302,0),7888 +1 x(290302,41)YB3EH04E,19256.p
+  +1 x(290302,91)YB3EH04E,19743.p = +1
+ f_290315: +1 t_x(290315,0),1261.o +1 t_x(290315,60)$MM304,5003 +1 t_x(290315,0),7889 = +1
+ f_290335: +1 t_x(290335,0),1262.o +1 t_x(290335,9592)$LELVU04,5004 = +1
+ f_290342: +1 t_x(290342,817)RJIU04M,1263.o +1 t_x(290342,5559)$RJIU04M,5005 +1 x(290342,27)RJIU04M,9230.p
+  +1 x(290342,359)RNI04M,11547.p +1 x(290342,554)RJIU04M,14461.p +1 x(290342,1168)RJIU04M,15925.p +1 x(290342,729)RJIU04M,17174.p
+  +1 x(290342,1607)RJIU04M,17564.p +1 x(290342,1783)RJIU04M,18438.p +1 x(290342,817)RJIU04M,19478.p +1 x(290342,457)$RNI04M,19911.p
+  +1 x(290342,2134)RJIU04M,20387.p +1 x(290342,2222)RJIU04M,20504.p = +1
+ f_290343: +1 t_x(290343,559)RJIU04M,1264.o +1 t_x(290343,4950)$RJIU04M,5006 +1 t_x(290343,0),7890 +1 x(290343,120)RJIU04M,9397.p
+  +1 x(290343,208)RJIU04M,11517.p +1 x(290343,296)RJIU04M,13207.p +1 x(290343,471)RJIU04M,15051.p +1 x(290343,735)RJIU04M,17041.p
+  +1 x(290343,998)RJIU04M,17537.p +1 x(290343,1174)RJIU04M,18426.p +1 x(290343,1262)RJIU04M,19362.p +1 x(290343,823)RJIU04M,19840.p
+  +1 x(290343,647)RJIU04M,20200.p +1 x(290343,1525)RJIU04M,20378.p +1 x(290343,1613)RJIU04M,20492.p = +1
+ f_290352: +1 t_x(290352,0),1265.o +1 t_x(290352,1170)$KSPE104D,5007 = +1
+ f_290362: +1 t_x(290362,15)YB5WH04M,1266.o +1 t_x(290362,12490)$LGKFN04,5008 +1 x(290362,38)YB3EH04E,14961.p
+  = +1
+ f_290367: +1 t_x(290367,922)MRAE04,1267.o +1 t_x(290367,5985)$MRAE04,5009 +1 t_x(290367,0),7891 +1 x(290367,697)MRAE04,9401.p
+  +1 x(290367,585)MRAE04,11569.p +1 x(290367,810)MRAE04,13415.p +1 x(290367,1035)MRAE04,14440.p +1 x(290367,1147)MRAE04,16227.p
+  +1 x(290367,1260)MRAE04,17380.p = +1
+ f_290378: +1 t_x(290378,168)YD5WH04M,1268.o +1 t_x(290378,987)$YD5WH04M,5010 +1 t_x(290378,114)YD5WH04M,7892
+  +1 x(290378,277)YD5WH04M,11469.p +1 x(290378,387)YD5WH04M,12854.p +1 x(290378,223)YD5WH04M,15056.p = +1
+ f_290395: +1 t_x(290395,837)PMXX04M,1269.o +1 t_x(290395,4952)$PMXX04M,5011 +1 t_x(290395,0),7893 +1 x(290395,117)PMXX04M,9037.p
+  +1 x(290395,632)PMXX04M,10908.p +1 x(290395,1249)PMXX04M,12712.p +1 x(290395,426)PMXX04M,15621.p +1 x(290395,1043)PMXX04M,16750.p
+  +1 x(290395,1557)PMXX04M,17513.p +1 x(290395,1763)PMXX04M,18429.p +1 x(290395,1146)PMXX04M,19341.p +1 x(290395,940)PMXX04M,19967.p
+  +1 x(290395,734)PMXX04M,20231.p = +1
+ f_290396: +1 t_x(290396,0),1270.o +1 t_x(290396,9374)$BR404M,5012 +1 x(290396,87)LELVL04M,15386.p = +1
+ f_290406: +1 t_x(290406,422)RNI04M,1271.o +1 t_x(290406,10741)$LELVU04,5013 +1 x(290406,92)RJIU04M,9179.p
+  +1 x(290406,325)RNI04M,10758.p +1 x(290406,794)RJIU04M,12851.p +1 x(290406,970)RJIU04M,14606.p +1 x(290406,520)RNI04M,15975.p
+  +1 x(290406,2462)RJIU04M,17684.p +1 x(290406,2638)RJIU04M,18461.p = +1
+ f_290407: +1 t_x(290407,938)LFMDA04A,1272.o +1 t_x(290407,7418)$LFMDA04A,5014 +1 t_x(290407,218)LFMDA04A,7894
+  +1 x(290407,1658)LFMDA04A,12774.p = +1
+ f_290428: +1 t_x(290428,0),1273.o +1 t_x(290428,11150)$YB3EH04A,5015 +1 t_x(290428,0),7895 = +1
+ f_290429: +1 t_x(290429,0),1274.o +1 t_x(290429,2111)$BKED1204,5016 +1 t_x(290429,0),7896 = +1
+ f_290433: +1 t_x(290433,0),1275.o +1 t_x(290433,1955)$YD5WH04M,5017 +1 t_x(290433,0),7897 +1 x(290433,45)YD5WH04M,18836.p
+  = +1
+ f_290436: +1 t_x(290436,0),1276.o +1 t_x(290436,13522)$KFZ4404M,5018 +1 t_x(290436,0),7898 = +1
+ f_290447: +1 t_x(290447,199)LEBAS04M,1277.o +1 t_x(290447,3246)$LEBAS04M,5019 +1 t_x(290447,0),7899 +1 x(290447,15)LEBAS04M,10243.p
+  +1 x(290447,292)LEBAS04M,12210.p +1 x(290447,476)LEBAS04M,17183.p +1 x(290447,384)LEBAS04M,19050.p = +1
+ f_290454: +1 t_x(290454,0),1278.o +1 t_x(290454,1998)$RNS04M,5020 = +1
+ f_290455: +1 t_x(290455,554)RNS04M,1279.o +1 t_x(290455,4154)$RNS04M,5021 +1 x(290455,354)RNS04M,9794.p
+  +1 x(290455,454)RNS04M,12034.p +1 x(290455,706)RVKWS04,15146.p = +1
+ f_290468: +1 t_x(290468,50)LEBAS04M,1280.o +1 t_x(290468,420)$LEBAS04M,5022 +1 t_x(290468,0),7900 = +1
+ f_290480: +1 t_x(290480,534)RJIU04M,1281.o +1 t_x(290480,5364)$RJIU04M,5023 +1 t_x(290480,95)RJIU04M,7901
+  +1 x(290480,183)RJIU04M,11391.p +1 x(290480,710)RJIU04M,13227.p +1 x(290480,359)RJIU04M,14627.p +1 x(290480,973)RJIU04M,15809.p
+  +1 x(290480,1061)RJIU04M,17362.p +1 x(290480,1412)RJIU04M,17549.p +1 x(290480,1588)RJIU04M,18430.p +1 x(290480,622)RJIU04M,19367.p
+  +1 x(290480,798)RJIU04M,19888.p +1 x(290480,1939)RJIU04M,20382.p +1 x(290480,2027)RJIU04M,20496.p +1 x(290480,885)RJIU04M,20586.p
+  = +1
+ f_290491: +1 t_x(290491,325)RNI04M,1282.o +1 t_x(290491,5163)$RNS04M,5024 +1 x(290491,32)RNI04M,9133.p
+  +1 x(290491,129)RNI04M,11025.p +1 x(290491,227)RNI04M,15001.p +1 x(290491,520)RNI04M,16320.p +1 x(290491,422)RNI04M,18073.p
+  +1 x(290491,363)RNS04M,18984.p = +1
+ f_290499: +1 t_x(290499,0),1283.o +1 t_x(290499,3219)$YD5WH04M,5025 +1 t_x(290499,0),7902 = +1
+ f_290501: +1 t_x(290501,0),1284.o +1 t_x(290501,119)$LGKFN04,5026 +1 x(290501,35)LGKFN04,13512.p = +1
+ f_290513: +1 t_x(290513,0),1285.o +1 t_x(290513,2037)$LELVL04M,5027 +1 x(290513,75)LELVL04M,17490.p = +1
+ f_290517: +1 t_x(290517,0),1286.o +1 t_x(290517,8433)$LELVU04,5028 = +1
+ f_290527: +1 t_x(290527,0),1287.o +1 t_x(290527,15926)$MGY04,5029 = +1
+ f_290528: +1 t_x(290528,274)YBOLN04M,1288.o +1 t_x(290528,11805)$YB3EH04E,5030 +1 x(290528,3)YBOLN04M,10095.p
+  +1 x(290528,138)YBOLN04M,11993.p +1 x(290528,32)YH5MH04M,12713.p +1 x(290528,93)YBOLN04M,14018.p +1 x(290528,319)YBOLN04M,16959.p
+  +1 x(290528,537)YH5MH04M,18008.p +1 x(290528,284)YH5MH04M,18785.p +1 x(290528,347)YH5MH04M,19416.p = +1
+ f_290535: +1 t_x(290535,0),1289.o +1 t_x(290535,361)$YBOLN04M,5031 +1 x(290535,0),13075.p +1 x(290535,135)YBOLN04M,14713.p
+  +1 x(290535,180)YBOLN04M,17143.p = +1
+ f_290539: +1 t_x(290539,390)LGRPA04M,1290.o +1 t_x(290539,1830)$LGRPA04M,5032 +1 x(290539,30)LGRPA04M,9804.p
+  = +1
+ f_290550: +1 t_x(290550,1158)MGY04,1291.o +1 t_x(290550,11254)$MRAE04,5033 +1 x(290550,29)MAB04,9266.p
+  +1 x(290550,101)MAB04,11083.p +1 x(290550,297)MGY04,12739.p +1 x(290550,338)ZM56704,13961.p +1 x(290550,454)MGY04,15454.p
+  +1 x(290550,1001)MGY04,16801.p +1 x(290550,889)MYY04A,17926.p +1 x(290550,312)MYY04A,19053.p +1 x(290550,1314)MGY04,19181.p
+  +1 x(290550,749)MAB04,19761.p +1 x(290550,1236)MGY04,20036.p = +1
+ f_290553: +1 t_x(290553,662)LEMDAT04,1292.o +1 t_x(290553,2551)$LEMDAT04,5034 +1 t_x(290553,32)LEMDAT04,7903
+  +1 x(290553,505)LEMDAT04,9623.p +1 x(290553,111)LEMDAT04,13249.p +1 x(290553,583)LEMDAT04,14432.p +1 x(290553,269)LEMDAT04,15955.p
+  +1 x(290553,898)LEMDAT04,17200.p +1 x(290553,426)LEMDAT04,18342.p +1 x(290553,819)LEMDAT04,19140.p = +1
+ f_290555: +1 t_x(290555,0),1293.o +1 t_x(290555,658)$KFZ4404M,5035 = +1
+ f_290566: +1 t_x(290566,993)MYY04A,1294.o +1 t_x(290566,11852)$MRAE04,5036 +1 x(290566,4)MYY04A,9318.p
+  +1 x(290566,87)MYY04A,11271.p +1 x(290566,548)MAB04,13062.p +1 x(290566,938)ZM56704,15006.p +1 x(290566,1052)MAB04,15340.p
+  +1 x(290566,1092)ZM56704,16425.p +1 x(290566,246)ZM56704,17674.p +1 x(290566,908)MAB04,18463.p +1 x(290566,785)ZM56704,19189.p
+  +1 x(290566,1340)MAB04,19685.p +1 x(290566,1015)ZM56704,20024.p +1 x(290566,708)ZM56704,20252.p +1 x(290566,1124)MAB04,20439.p
+  +1 x(290566,861)ZM56704,20525.p = +1
+ f_290567: +1 t_x(290567,34)YB3EH04E,1295.o +1 t_x(290567,3034)$YB3EH04E,5037 +1 t_x(290567,0),7904 +1 x(290567,84)YB3EH04E,14426.p
+  +1 x(290567,234)YB3EH04E,15840.p = +1
+ f_290568: +1 t_x(290568,632)LEBAS04M,1296.o +1 t_x(290568,6063)$LELVU04,5038 +1 x(290568,355)LEBAS04M,9165.p
+  +1 x(290568,1144)LELVU04,11196.p +1 x(290568,1370)LEBAS04M,13012.p +1 x(290568,447)LEBAS04M,14719.p
+  +1 x(290568,771)LEMDAT04,17195.p +1 x(290568,909)LEBAS04M,18033.p +1 x(290568,751)LELVU04,19136.p +1 x(290568,1001)LEBAS04M,19458.p
+  +1 x(290568,1086)LEMDAT04,19972.p = +1
+ f_290573: +1 t_x(290573,0),1297.o +1 t_x(290573,5191)$EBBRA04E,5039 = +1
+ f_290574: +1 t_x(290574,88)RJIU04M,1298.o +1 t_x(290574,9132)$RJIU04M,5040 +1 x(290574,0),10626.p +1 x(290574,527)RJIU04M,12384.p
+  +1 x(290574,175)RJIU04M,15106.p +1 x(290574,330)BR404M,15864.p +1 x(290574,405)BR404M,17166.p +1 x(290574,255)BR404M,17999.p
+  = +1
+ f_290578: +1 t_x(290578,0),1299.o +1 t_x(290578,7433)$RNI04M,5041 +1 t_x(290578,0),7905 +1 x(290578,205)RNI04M,11128.p
+  +1 x(290578,1377)RNI04M,12355.p +1 x(290578,693)RNI04M,13818.p +1 x(290578,2060)RNI04M,15357.p +1 x(290578,791)RNI04M,16605.p
+  +1 x(290578,2939)RNI04M,17540.p +1 x(290578,9)RNI04M,19022.p = +1
+ f_290583: +1 t_x(290583,0),1300.o +1 t_x(290583,1243)$YD5WH04M,5042 +1 t_x(290583,0),7906 +1 x(290583,533)YD5WH04M,11262.p
+  +1 x(290583,643)YD5WH04M,13003.p = +1
+ f_290584: +1 t_x(290584,68)LELVL104,1301.o +1 t_x(290584,2862)$LELVL104,5043 = +1
+ f_290624: +1 t_x(290624,0),1302.o +1 t_x(290624,6898)$LEBAS04A,5044 = +1
+ f_290633: +1 t_x(290633,197)RJIU04M,1303.o +1 t_x(290633,3622)$RJIU04M,5045 +1 t_x(290633,0),7907 +1 x(290633,109)RJIU04M,10441.p
+  +1 x(290633,285)RJIU04M,20478.p = +1
+ f_290635: +1 t_x(290635,297)RQXSI04E,1304.o +1 t_x(290635,11341)$RQXSI04E,5046 +1 x(290635,103)RQXSI04E,9821.p
+  +1 x(290635,1070)RQXI04E,12248.p +1 x(290635,2976)RQXI04E,13854.p +1 x(290635,3505)RQXI04E,15193.p +1 x(290635,1176)RQXI04E,16496.p
+  +1 x(290635,5)RQXSI04E,17680.p +1 x(290635,200)RQXSI04E,18880.p = +1
+ f_290646: +1 t_x(290646,0),1305.o +1 t_x(290646,1270)$KCHI104M,5047 +1 t_x(290646,0),7908 = +1
+ f_290650: +1 t_x(290650,500)PMXX04M,1306.o +1 t_x(290650,6464)$GL4W04M,5048 +1 x(290650,89)PMXX04M,9977.p
+  +1 x(290650,191)PMXX04M,11140.p +1 x(290650,294)PMXX04M,12791.p +1 x(290650,397)PMXX04M,14268.p +1 x(290650,500)PMXX04M,16106.p
+  +1 x(290650,1837)PMXX04M,19714.p = +1
+ f_290666: +1 t_x(290666,344)MAB04,1307.o +1 t_x(290666,9694)$MRAE04,5049 +1 x(290666,56)MAB04,10127.p
+  +1 x(290666,128)MAB04,11167.p +1 x(290666,200)MAB04,12906.p +1 x(290666,272)MAB04,15811.p +1 x(290666,1554)MGY04,16764.p
+  +1 x(290666,380)MGY04,18221.p +1 x(290666,416)MAB04,19417.p = +1
+ f_290667: +1 t_x(290667,0),1308.o +1 t_x(290667,1908)$GL34W04,5050 +1 t_x(290667,0),7909 +1 x(290667,33)GL34W04,10432.p
+  +1 x(290667,183)GL34W04,12744.p +1 x(290667,333)GL34W04,14097.p +1 x(290667,108)GL34W04,20158.p = +1
+ f_290676: +1 t_x(290676,277)RFBRT04M,1309.o +1 t_x(290676,807)$RFBRT04M,5051 +1 t_x(290676,0),7910 +1 x(290676,65)RFBRT04M,10014.p
+  +1 x(290676,171)RFBRT04M,11940.p = +1
+ f_290680: +1 t_x(290680,3529)LGSRA04,1310.o +1 t_x(290680,22976)$LGSRA04,5052 +1 t_x(290680,0),7911 +1 x(290680,1099)LGSRA04,9008.p
+  +1 x(290680,2314)LGSRA04,10962.p = +1
+ f_290681: +1 t_x(290681,250)YB5WH04M,1311.o +1 t_x(290681,8779)$YB3EH04E,5053 +1 x(290681,0),9791.p +1 x(290681,38)YB5WH04M,11463.p
+  +1 x(290681,90)YBOLN04M,13329.p +1 x(290681,135)YBOLN04M,14164.p +1 x(290681,225)YBOLN04M,16302.p +1 x(290681,303)YB5WH04M,16705.p
+  = +1
+ f_290696: +1 t_x(290696,430)RNS04M,1312.o +1 t_x(290696,4430)$RNS04M,5054 +1 t_x(290696,130)RNS04M,7912
+  +1 x(290696,330)RNS04M,9948.p = +1
+ f_290702: +1 t_x(290702,0),1313.o +1 t_x(290702,5600)$EBBRA04E,5055 = +1
+ f_290712: +1 t_x(290712,0),1314.o +1 t_x(290712,836)$KCHI104M,5056 = +1
+ f_290738: +1 t_x(290738,1177)EG11G04M,1315.o +1 t_x(290738,5977)$EG11G04M,5057 +1 x(290738,399)YD5WH04M,9213.p
+  +1 x(290738,508)YD5WH04M,11203.p +1 x(290738,1019)EG11G04M,12708.p +1 x(290738,1098)EG11G04M,14090.p
+  +1 x(290738,617)YD5WH04M,16032.p +1 x(290738,290)YD5WH04M,17059.p +1 x(290738,1413)EG11G04M,17991.p
+  +1 x(290738,1334)EG11G04M,18933.p +1 x(290738,940)EG11G04M,19835.p = +1
+ f_290752: +1 t_x(290752,2)LELVU04,1316.o +1 t_x(290752,12979)$LGKFN04,5058 +1 x(290752,235)LEBAS04M,12717.p
+  +1 x(290752,143)LEBAS04M,14283.p +1 x(290752,297)LELVU04,15748.p +1 x(290752,483)LEMDAT04,16849.p +1 x(290752,561)LEMDAT04,17824.p
+  +1 x(290752,395)LELVU04,18646.p = +1
+ f_290760: +1 t_x(290760,0),1317.o +1 t_x(290760,11448)$YB3EH04A,5059 +1 t_x(290760,0),7913 = +1
+ f_290761: +1 t_x(290761,0),1318.o +1 t_x(290761,1243)$YD5WH04M,5060 +1 t_x(290761,0),7914 +1 x(290761,533)YD5WH04M,11231.p
+  +1 x(290761,643)YD5WH04M,12948.p = +1
+ f_290766: +1 t_x(290766,0),1319.o +1 t_x(290766,4404)$KFZ4404M,5061 +1 t_x(290766,0),7915 = +1
+ f_290776: +1 t_x(290776,183)RJIU04M,1320.o +1 t_x(290776,7383)$RJIU04M,5062 +1 t_x(290776,0),7916 +1 x(290776,7)RJIU04M,9585.p
+  +1 x(290776,446)RJIU04M,12145.p +1 x(290776,534)RJIU04M,12458.p +1 x(290776,1324)RJIU04M,14594.p +1 x(290776,358)RJIU04M,16105.p
+  +1 x(290776,270)RJIU04M,18214.p +1 x(290776,3607)RJIU04M,18765.p = +1
+ f_290803: +1 t_x(290803,356)KHVL104E,1321.o +1 t_x(290803,1899)$KHVL104E,5063 +1 t_x(290803,0),7917 +1 x(290803,62)KHVL104E,9463.p
+  +1 x(290803,135)KHVL104E,11946.p +1 x(290803,209)KHVL104E,13563.p +1 x(290803,870)KHVL104E,14698.p +1 x(290803,282)KHVL104E,15978.p
+  +1 x(290803,429)KHVL104E,17304.p = +1
+ f_290808: +1 t_x(290808,37)YB3EH04A,1322.o +1 t_x(290808,11677)$RMZU04,5064 = +1
+ f_290819: +1 t_x(290819,199)GL34W04,1323.o +1 t_x(290819,1849)$GL34W04,5065 +1 t_x(290819,0),7918 +1 x(290819,124)GL34W04,10517.p
+  +1 x(290819,49)GL34W04,12166.p +1 x(290819,274)GL34W04,14071.p +1 x(290819,349)GL34W04,17160.p = +1
+ f_290832: +1 t_x(290832,0),1324.o +1 t_x(290832,505)$BR204M,5066 = +1
+ f_290849: +1 t_x(290849,0),1325.o +1 t_x(290849,3087)$BKED1204,5067 = +1
+ f_290858: +1 t_x(290858,0),1326.o +1 t_x(290858,7628)$RNS04M,5068 +1 x(290858,37)RNI04M,10652.p +1 x(290858,916)RNI04M,11327.p
+  +1 x(290858,1014)RNI04M,12319.p +1 x(290858,330)RNI04M,13796.p +1 x(290858,1697)RNI04M,15349.p +1 x(290858,428)RNI04M,16568.p
+  +1 x(290858,2928)RNS04M,17753.p +1 x(290858,135)RNI04M,18866.p = +1
+ f_290863: +1 t_x(290863,660)$RVKWU04M,1327.o +1 t_x(290863,290)RVKWU04M,7919 +1 x(290863,383)RVKWU04M,9745.p
+  +1 x(290863,475)RVKWU04M,11757.p +1 x(290863,567)RVKWU04M,13499.p = +1
+ f_290866: +1 t_x(290866,0),1328.o +1 t_x(290866,1811)$YBOLN04M,5069 +1 t_x(290866,0),7920 +1 x(290866,186)YBOLN04M,17030.p
+  +1 x(290866,141)YBOLN04M,18354.p +1 x(290866,96)YBOLN04M,19051.p = +1
+ f_290867: +1 t_x(290867,0),1329.o +1 t_x(290867,12109)$YB3EH04A,5070 = +1
+ f_290871: +1 t_x(290871,0),1330.o +1 t_x(290871,10082)$KFZ4404M,5071 +1 t_x(290871,0),7921 = +1
+ f_290883: +1 t_x(290883,0),1331.o +1 t_x(290883,2479)$YD5WH04M,5072 = +1
+ f_290892: +1 t_x(290892,0),1332.o +1 t_x(290892,3269)$YB5WH04M,5073 +1 x(290892,39)YB5WH04M,12373.p +1 x(290892,357)YB5WH04M,14699.p
+  +1 x(290892,92)YB5WH04M,15712.p +1 x(290892,145)YB5WH04M,17196.p = +1
+ f_290904: +1 t_x(290904,282)RASI04M,1333.o +1 t_x(290904,6418)$RASI04M,5074 +1 x(290904,74)RASI04M,10197.p
+  +1 x(290904,178)RASI04M,11793.p = +1
+ f_290924: +1 t_x(290924,189)BR204M,1334.o +1 t_x(290924,2639)$BR204M,5075 +1 x(290924,98)BR204M,10437.p
+  +1 x(290924,7)BR204M,12202.p = +1
+ f_290928: +1 t_x(290928,696)LGSRA04,1335.o +1 t_x(290928,37158)$LGSRA04,5076 = +1
+ f_290939: +1 t_x(290939,0),1336.o +1 t_x(290939,7353)$MM204,5077 = +1
+ f_290967: +1 t_x(290967,407)RJIU04M,1337.o +1 t_x(290967,4973)$RJIU04M,5078 +1 t_x(290967,0),7922 +1 x(290967,143)RJIU04M,9504.p
+  +1 x(290967,231)RJIU04M,12045.p +1 x(290967,319)RJIU04M,13720.p +1 x(290967,494)RJIU04M,14764.p +1 x(290967,582)RJIU04M,15736.p
+  +1 x(290967,670)RJIU04M,17130.p +1 x(290967,1021)RJIU04M,17553.p +1 x(290967,1197)RJIU04M,18431.p +1 x(290967,846)RJIU04M,20007.p
+  +1 x(290967,1548)RJIU04M,20383.p +1 x(290967,1636)RJIU04M,20497.p = +1
+ f_290985: +1 t_x(290985,49)KSPE104D,1338.o +1 t_x(290985,2033)$KSPE104D,5079 = +1
+ f_290996: +1 t_x(290996,273)GL4W04M,1339.o +1 t_x(290996,4335)$GL4W04M,5080 +1 x(290996,31)PMXX04M,10206.p
+  +1 x(290996,88)GL4W04M,12007.p +1 x(290996,236)PMXX04M,13695.p +1 x(290996,442)PMXX04M,19671.p +1 x(290996,735)GL4W04M,20039.p
+  +1 x(290996,854)$PMXX04M,20285.p +1 x(290996,545)PMXX04M,20433.p = +1
+ f_291002: +1 t_x(291002,12)FUJ04M,1340.o +1 t_x(291002,3512)$FUJ04M,5081 = +1
+ f_291007: +1 t_x(291007,0),1341.o +1 t_x(291007,10787)$YB3EH04A,5082 +1 x(291007,25)YB3EH04A,12187.p
+  = +1
+ f_291009: +1 t_x(291009,520)RQXSI04E,1342.o +1 t_x(291009,10980)$RQXSI04E,5083 +1 t_x(291009,0),7923
+  +1 x(291009,34)RQXSI04E,9568.p +1 x(291009,131)RQXSI04E,11537.p +1 x(291009,715)RQXSI04E,12244.p +1 x(291009,2661)RQXSI04E,13764.p
+  +1 x(291009,3147)RQXSI04E,15191.p +1 x(291009,2369)RQXSI04E,16506.p +1 x(291009,1007)RQXSI04E,17826.p
+  +1 x(291009,1104)RQXSI04E,18564.p +1 x(291009,325)RQXSI04E,19490.p +1 x(291009,423)RQXSI04E,19782.p
+  = +1
+ f_291013: +1 t_x(291013,72)BR404M,1343.o +1 t_x(291013,1497)$BR404M,5084 +1 t_x(291013,0),7924 +1 x(291013,222)BR404M,18104.p
+  +1 x(291013,147)BR404M,19057.p = +1
+ f_291014: +1 t_x(291014,810)LCES004M,1344.o +1 t_x(291014,10860)$LCES004M,5085 +1 t_x(291014,660)LCES004M,7925
+  +1 x(291014,60)LCES004M,9052.p +1 x(291014,510)LCES004M,12077.p = +1
+ f_291018: +1 t_x(291018,28)MYY04A,1345.o +1 t_x(291018,13534)$MGY04,5086 +1 x(291018,335)MAB3404A,13930.p
+  +1 x(291018,507)MAB3404A,16937.p +1 x(291018,250)MAB3404A,18099.p = +1
+ f_291019: +1 t_x(291019,0),1346.o +1 t_x(291019,7831)$LELVL04M,5087 +1 x(291019,155)BR204M,18044.p +1 x(291019,64)BR204M,19880.p
+  = +1
+ f_291024: +1 t_x(291024,205)RQXI04E,1347.o +1 t_x(291024,11005)$RQXSI04E,5088 +1 x(291024,26)EBBRA04E,10175.p
+  +1 x(291024,156)RQXSI04E,10941.p +1 x(291024,730)EBBRA04E,12902.p +1 x(291024,2608)EBBRA04E,14364.p
+  +1 x(291024,3156)EBBRA04E,15209.p +1 x(291024,2428)RQXI04E,16727.p +1 x(291024,310)RQXI04E,18223.p = +1
+ f_291027: +1 t_x(291027,945)YH5MH04M,1348.o +1 t_x(291027,11819)$YB3EH04E,5089 +1 x(291027,17)YBOLN04M,9029.p
+  +1 x(291027,376)YH5MH04M,10978.p +1 x(291027,288)YBOLN04M,12399.p +1 x(291027,107)YBOLN04M,14508.p +1 x(291027,558)YBOLN04M,15730.p
+  +1 x(291027,784)YBOLN04M,17102.p +1 x(291027,1134)YH5MH04M,17920.p +1 x(291027,243)YBOLN04M,18716.p
+  +1 x(291027,60)YH5MH04M,19534.p +1 x(291027,603)YBOLN04M,19963.p +1 x(291027,503)YH5MH04M,20207.p +1 x(291027,152)YBOLN04M,20351.p
+  = +1
+ f_291031: +1 t_x(291031,1467)EG11G04M,1349.o +1 t_x(291031,5245)$EG11G04M,5090 +1 x(291031,130)EG11G04M,9280.p
+  +1 x(291031,208)EG11G04M,11238.p +1 x(291031,287)EG11G04M,12472.p +1 x(291031,366)EG11G04M,14052.p +1 x(291031,445)EG11G04M,15901.p
+  +1 x(291031,838)EG11G04M,16970.p +1 x(291031,681)EG11G04M,17927.p +1 x(291031,1231)EG11G04M,18769.p
+  +1 x(291031,1153)EG11G04M,19644.p +1 x(291031,1546)EG11G04M,19779.p +1 x(291031,917)EG11G04M,20130.p
+  +1 x(291031,1310)EG11G04M,20296.p = +1
+ f_291038: +1 t_x(291038,949)EDGG704,1350.o +1 t_x(291038,16149)$EDGG704,5091 +1 t_x(291038,849)EDGG704,7926
+  +1 x(291038,1949)EDGG704,11361.p +1 x(291038,2149)EDGG704,14650.p +1 x(291038,1149)EDGG704,16140.p +1 x(291038,1049)EDGG704,19064.p
+  +1 x(291038,1449)EDGG704,19477.p = +1
+ f_291040: +1 t_x(291040,0),1351.o +1 t_x(291040,1349)$YD5WH04M,5092 +1 t_x(291040,0),7927 +1 x(291040,39)YD5WH04M,10033.p
+  +1 x(291040,639)YD5WH04M,11964.p = +1
+ f_291046: +1 t_x(291046,0),1352.o +1 t_x(291046,1551)$MM204,5093 = +1
+ f_291048: +1 t_x(291048,323)LEMDAT04,1353.o +1 t_x(291048,2842)$LEMDAT04,5094 +1 t_x(291048,9)LEMDAT04,7928
+  +1 x(291048,166)LEMDAT04,9612.p +1 x(291048,87)LEMDAT04,12802.p +1 x(291048,245)LEMDAT04,14383.p +1 x(291048,560)LEMDAT04,16031.p
+  +1 x(291048,717)LEMDAT04,17455.p +1 x(291048,402)LEMDAT04,19128.p = +1
+ f_291052: +1 t_x(291052,0),1354.o +1 t_x(291052,1833)$RNS04M,5095 = +1
+ f_291060: +1 t_x(291060,0),1355.o +1 t_x(291060,851)$RJIU04M,5096 = +1
+ f_291078: +1 t_x(291078,108)YB5KL04E,1356.o +1 t_x(291078,2040)$YB5KL04E,5097 +1 t_x(291078,0),7929 +1 x(291078,49)YB5KL04E,10576.p
+  +1 x(291078,225)YB5KL04E,16165.p = +1
+ f_291082: +1 t_x(291082,2420)LELVU04,1357.o +1 t_x(291082,7786)$LFMDA04A,5098 +1 x(291082,60)LELVU04,8995.p
+  +1 x(291082,1306)LFMDA04A,11020.p +1 x(291082,1830)LELVU04,12694.p +1 x(291082,1240)LELVU04,14932.p
+  +1 x(291082,256)LELVU04,16205.p = +1
+ f_291096: +1 t_x(291096,0),1358.o +1 t_x(291096,1627)$KCHI104M,5099 = +1
+ f_291100: +1 t_x(291100,71)RQXI04E,1359.o +1 t_x(291100,10660)$RQXSI04E,5100 +1 x(291100,5)RQXSI04E,10627.p
+  +1 x(291100,177)RQXI04E,10713.p +1 x(291100,389)RQXI04E,12243.p +1 x(291100,2295)RQXI04E,13815.p +1 x(291100,2824)RQXI04E,15185.p
+  +1 x(291100,495)RQXI04E,16487.p +1 x(291100,687)RQXSI04E,17831.p +1 x(291100,784)RQXSI04E,18561.p +1 x(291100,283)RQXI04E,19339.p
+  = +1
+ f_291104: +1 t_x(291104,3399)LCES004,1360.o +1 t_x(291104,14224)$LCES004,5101 +1 t_x(291104,1853)LCES004,7930
+  +1 x(291104,2368)LCES004,9177.p +1 x(291104,3055)LCES004,10795.p +1 x(291104,2712)LCES004,12838.p +1 x(291104,2884)LCES004,14838.p
+  +1 x(291104,2024)LCES004,15351.p +1 x(291104,2196)LCES004,16593.p +1 x(291104,2540)LCES004,18142.p = +1
+ f_291114: +1 t_x(291114,0),1361.o +1 t_x(291114,4798)$MM304,5102 +1 x(291114,2)GL4W04M,20549.p = +1
+ f_291115: +1 t_x(291115,0),1362.o +1 t_x(291115,1087)$EBBRA04E,5103 = +1
+ f_291117: +1 t_x(291117,166)KSPE104D,1363.o +1 t_x(291117,3620)$KSPE104D,5104 +1 t_x(291117,0),7931 +1 x(291117,387)KSPE104D,11981.p
+  +1 x(291117,93)KSPE104D,13577.p = +1
+ f_291127: +1 t_x(291127,88)PMXX04M,1364.o +1 t_x(291127,500)$PMXX04M,5105 = +1
+ f_291128: +1 t_x(291128,0),1365.o +1 t_x(291128,8011)$KFZ4404M,5106 = +1
+ f_291159: +1 t_x(291159,0),1366.o +1 t_x(291159,9804)$KFZ4404M,5107 +1 t_x(291159,0),7932 = +1
+ f_291164: +1 t_x(291164,1471)RQXU04E,1367.o +1 t_x(291164,1860)$RQXSI04E,5108 +1 x(291164,285)RQXSI04E,9236.p
+  +1 x(291164,510)RQXSI04E,11218.p +1 x(291164,700)RQXU04E,13298.p +1 x(291164,847)RQXSI04E,14460.p +1 x(291164,614)RQXU04E,15892.p
+  +1 x(291164,1043)RQXU04E,17049.p +1 x(291164,957)RQXU04E,17949.p +1 x(291164,1297)RQXSI04E,18764.p +1 x(291164,1385)RQXU04E,19345.p
+  +1 x(291164,1747)RQXSI04E,19929.p +1 x(291164,1635)RQXSI04E,20226.p = +1
+ f_291171: +1 t_x(291171,0),1368.o +1 t_x(291171,6808)$YB3EH04A,5109 = +1
+ f_291178: +1 t_x(291178,29)KHVL104E,1369.o +1 t_x(291178,7505)$EBBRA04E,5110 +1 x(291178,305)EBBRA04E,10167.p
+  +1 x(291178,103)KHVL104E,14003.p +1 x(291178,250)KHVL104E,15461.p = +1
+ f_291187: +1 t_x(291187,18)KWUR404E,1370.o +1 t_x(291187,2303)$KWUR404E,5111 +1 x(291187,433)KWUR404E,14199.p
+  +1 x(291187,18)KWUR404E,15655.p +1 x(291187,1333)KWUR404E,17039.p +1 x(291187,87)KWUR404E,19990.p = +1
+ f_291189: +1 t_x(291189,1299)RVKWU04M,1371.o +1 t_x(291189,3976)$RVKWU04M,5112 +1 t_x(291189,376)RVKWU04M,7933
+  +1 x(291189,929)RVKWU04M,10368.p +1 x(291189,652)RVKWU04M,11656.p +1 x(291189,468)RVKWU04M,13296.p +1 x(291189,1668)RVKWU04M,15893.p
+  +1 x(291189,1852)RVKWU04M,16853.p +1 x(291189,1391)RVKWU04M,18209.p = +1
+ f_291193: +1 t_x(291193,0),1372.o +1 t_x(291193,11852)$YB3EH04E,5113 +1 x(291193,5)YBOLN04M,14271.p +1 x(291193,50)YBOLN04M,16114.p
+  = +1
+ f_291204: +1 t_x(291204,0),1373.o +1 t_x(291204,3839)$KSLN04M,5114 +1 t_x(291204,0),7934 +1 x(291204,69)KSLN04M,13741.p
+  = +1
+ f_291206: +1 t_x(291206,36)RQXU04E,1374.o +1 t_x(291206,10065)$RQXU04E,5115 +1 x(291206,122)RQXU04E,10820.p
+  +1 x(291206,179)YBOLN04M,12586.p +1 x(291206,269)YBOLN04M,13975.p +1 x(291206,360)YBOLN04M,15752.p +1 x(291206,450)YBOLN04M,16514.p
+  +1 x(291206,89)YBOLN04M,18228.p +1 x(291206,293)RQXU04E,19010.p +1 x(291206,207)RQXU04E,20336.p = +1
+ f_291212: +1 t_x(291212,10)RVKWS04,1375.o +1 t_x(291212,1920)$RVKWS04,5116 +1 x(291212,106)RVKWS04,13607.p
+  = +1
+ f_291218: +1 t_x(291218,65)RQXSI04E,1376.o +1 t_x(291218,11109)$RQXSI04E,5117 +1 x(291218,65)RQXSI04E,10704.p
+  +1 x(291218,838)RQXI04E,12246.p +1 x(291218,2744)RQXI04E,13840.p +1 x(291218,3273)RQXI04E,15184.p +1 x(291218,944)RQXI04E,16470.p
+  +1 x(291218,414)RQXI04E,17822.p +1 x(291218,1233)RQXSI04E,18689.p +1 x(291218,520)RQXI04E,19841.p +1 x(291218,309)RQXI04E,20220.p
+  = +1
+ f_291223: +1 t_x(291223,640)EGPFA04,1377.o +1 t_x(291223,2140)$EGPFA04,5118 +1 t_x(291223,40)EGPFA04,7935
+  +1 x(291223,340)EGPFA04,9895.p = +1
+ f_291224: +1 t_x(291224,0),1378.o +1 t_x(291224,7289)$LEMDAT04,5119 +1 x(291224,36)KSLN04M,9796.p = +1
+ f_291226: +1 t_x(291226,1136)RQXSI04E,1379.o +1 t_x(291226,2149)$RQXSI04E,5120 +1 t_x(291226,11)RQXSI04E,7936
+  +1 x(291226,574)RQXSI04E,9206.p +1 x(291226,799)RQXSI04E,11224.p +1 x(291226,461)RQXSI04E,13322.p +1 x(291226,349)RQXSI04E,15053.p
+  +1 x(291226,911)RQXSI04E,15756.p +1 x(291226,686)RQXSI04E,16908.p +1 x(291226,1249)RQXSI04E,17911.p
+  +1 x(291226,1024)RQXSI04E,18831.p +1 x(291226,1474)RQXSI04E,19434.p = +1
+ f_291238: +1 t_x(291238,37)YH5MH04M,1380.o +1 t_x(291238,2185)$YH5MH04M,5121 +1 t_x(291238,0),7937 +1 x(291238,100)YH5MH04M,15441.p
+  +1 x(291238,163)YH5MH04M,16911.p +1 x(291238,290)YH5MH04M,18406.p = +1
+ f_291241: +1 t_x(291241,86)GL4W04M,1381.o +1 t_x(291241,840)$GL4W04M,5122 +1 t_x(291241,0),7938 +1 x(291241,2)GL4W04M,10393.p
+  = +1
+ f_291257: +1 t_x(291257,846)EDGG704,1382.o +1 t_x(291257,15846)$EDGG704,5123 +1 t_x(291257,746)EDGG704,7939
+  +1 x(291257,1646)EDGG704,11281.p +1 x(291257,2046)EDGG704,13497.p +1 x(291257,1846)EDGG704,14540.p +1 x(291257,946)EDGG704,16085.p
+  +1 x(291257,1146)EDGG704,19376.p +1 x(291257,1246)EDGG704,20008.p = +1
+ f_291264: +1 t_x(291264,873)PMXX04M,1383.o +1 t_x(291264,4885)$PMXX04M,5124 +1 t_x(291264,0),7940 +1 x(291264,50)PMXX04M,9119.p
+  +1 x(291264,565)PMXX04M,11104.p +1 x(291264,1182)PMXX04M,12580.p +1 x(291264,770)PMXX04M,14809.p +1 x(291264,976)PMXX04M,16808.p
+  +1 x(291264,1490)PMXX04M,17509.p +1 x(291264,1696)PMXX04M,18425.p +1 x(291264,1079)PMXX04M,19283.p +1 x(291264,1285)PMXX04M,20131.p
+  = +1
+ f_291267: +1 t_x(291267,611)RNS04M,1384.o +1 t_x(291267,4311)$RNS04M,5125 +1 t_x(291267,311)RNS04M,7941
+  +1 x(291267,411)RNS04M,9857.p +1 x(291267,511)RNS04M,13557.p = +1
+ f_291287: +1 t_x(291287,0),1385.o +1 t_x(291287,9107)$LELVL04M,5126 +1 x(291287,23)LELVL04M,17770.p = +1
+ f_291292: +1 t_x(291292,307)$EBEEC04M,1386.o +1 t_x(291292,0),7942 +1 x(291292,101)EBEEC04M,9965.p +1 x(291292,204)EBEEC04M,11948.p
+  = +1
+ f_291296: +1 t_x(291296,0),1387.o +1 t_x(291296,5755)$KSLN04M,5127 = +1
+ f_291299: +1 t_x(291299,15)KSPE104D,1388.o +1 t_x(291299,6848)$KSPE104D,5128 = +1
+ f_291305: +1 t_x(291305,1168)EDGG704,1389.o +1 t_x(291305,15168)$EDGG704,5129 +1 t_x(291305,968)EDGG704,7943
+  +1 x(291305,1068)EDGG704,10585.p +1 x(291305,1768)EDGG704,12230.p +1 x(291305,1368)EDGG704,13234.p +1 x(291305,2668)EDGG704,15933.p
+  +1 x(291305,1468)EDGG704,20320.p = +1
+ f_291309: +1 t_x(291309,317)MT4AT04E,1390.o +1 t_x(291309,2267)$MT4AT04E,5130 +1 t_x(291309,0),7944 = +1
+ f_291312: +1 t_x(291312,2865)LGKFN04,1391.o +1 t_x(291312,23697)$LGSRA04,5131 +1 x(291312,1526)LGKFN04,9219.p
+  +1 x(291312,2698)LGKFN04,11952.p +1 x(291312,521)LGKFN04,13030.p +1 x(291312,1944)LGKFN04,14900.p +1 x(291312,2782)LGKFN04,16253.p
+  +1 x(291312,2028)LGKFN04,18171.p = +1
+ f_291314: +1 t_x(291314,31)LELVL04M,1392.o +1 t_x(291314,5709)$LELVL04M,5132 +1 t_x(291314,0),7945 +1 x(291314,134)LELVL04M,10451.p
+  = +1
+ f_291317: +1 t_x(291317,0),1393.o +1 t_x(291317,6140)$RNS04M,5133 +1 t_x(291317,0),7946 = +1
+ f_291320: +1 t_x(291320,0),1394.o +1 t_x(291320,280)$BR204M,5134 = +1
+ f_291323: +1 t_x(291323,36)YB3EH04E,1395.o +1 t_x(291323,6886)$YB3EH04E,5135 +1 x(291323,89)YBOLN04M,16012.p
+  +1 x(291323,180)$YBOLN04M,17106.p +1 x(291323,44)YBOLN04M,19786.p = +1
+ f_291326: +1 t_x(291326,0),1396.o +1 t_x(291326,6844)$YB3EH04A,5136 +1 t_x(291326,0),7947 = +1
+ f_291337: +1 t_x(291337,0),1397.o +1 t_x(291337,1727)$EGNOR04M,5137 = +1
+ f_291341: +1 t_x(291341,0),1398.o +1 t_x(291341,11933)$KFZ4404M,5138 +1 t_x(291341,0),7948 = +1
+ f_291353: +1 t_x(291353,280)RQXI04E,1399.o +1 t_x(291353,9598)$RQXSI04E,5139 +1 x(291353,14)RQXSI04E,10354.p
+  +1 x(291353,68)RQXI04E,12088.p +1 x(291353,463)$RMZSI04M,12356.p +1 x(291353,1233)RQXI04E,13852.p +1 x(291353,1762)RQXI04E,15196.p
+  +1 x(291353,987)RQXSI04E,16546.p +1 x(291353,377)RMZSI04M,17757.p +1 x(291353,174)RQXI04E,18624.p +1 x(291353,792)RQXSI04E,19393.p
+  +1 x(291353,598)RQXI04E,19870.p = +1
+ f_291359: +1 t_x(291359,190)KCHI104M,1400.o +1 t_x(291359,518)$KCHI104M,5140 +1 x(291359,27)KCHI104M,10460.p
+  +1 x(291359,108)KCHI104M,15143.p = +1
+ f_291367: +1 t_x(291367,1187)EG11G04M,1401.o +1 t_x(291367,4020)$EG11G04M,5141 +1 x(291367,133)YD5WH04M,9235.p
+  +1 x(291367,187)YD5WH04M,11134.p +1 x(291367,297)YD5WH04M,13226.p +1 x(291367,515)YD5WH04M,14833.p +1 x(291367,842)YD5WH04M,16051.p
+  +1 x(291367,951)EG11G04M,17197.p +1 x(291367,1108)EG11G04M,18146.p +1 x(291367,1029)EG11G04M,19107.p
+  = +1
+ f_291377: +1 t_x(291377,1419)EG11G04M,1402.o +1 t_x(291377,5669)$EG11G04M,5142 +1 t_x(291377,0),7949
+  +1 x(291377,160)EG11G04M,9278.p +1 x(291377,239)EG11G04M,11239.p +1 x(291377,711)EG11G04M,12807.p +1 x(291377,790)EG11G04M,14027.p
+  +1 x(291377,396)EG11G04M,15727.p +1 x(291377,1262)EG11G04M,16860.p +1 x(291377,1105)EG11G04M,17798.p
+  +1 x(291377,1026)EG11G04M,18606.p +1 x(291377,869)EG11G04M,19319.p +1 x(291377,1183)EG11G04M,19950.p
+  +1 x(291377,1341)EG11G04M,20191.p = +1
+ f_291407: +1 t_x(291407,0),1403.o +1 t_x(291407,724)$KCHI104M,5143 = +1
+ f_291417: +1 t_x(291417,0),1404.o +1 t_x(291417,6148)$RMZU04E,5144 +1 t_x(291417,0),7950 +1 x(291417,36)RMZU04E,9443.p
+  +1 x(291417,120)RMZU04E,16674.p +1 x(291417,203)RMZU04E,18001.p = +1
+ f_291420: +1 t_x(291420,0),1405.o +1 t_x(291420,3672)$LELVL104,5145 = +1
+ f_291444: +1 t_x(291444,30)KSAL1204,1406.o +1 t_x(291444,1462)$KSAL1204,5146 = +1
+ f_291447: +1 t_x(291447,0),1407.o +1 t_x(291447,5700)$KSPE104D,5147 +1 t_x(291447,0),7951 = +1
+ f_291455: +1 t_x(291455,0),1408.o +1 t_x(291455,5426)$YBOLN04M,5148 = +1
+ f_291464: +1 t_x(291464,0),1409.o +1 t_x(291464,3654)$KFZ4404M,5149 = +1
+ f_291470: +1 t_x(291470,39)YB3EH04E,1410.o +1 t_x(291470,289)$YB3EH04E,5150 = +1
+ f_291480: +1 t_x(291480,210)KSLN04M,1411.o +1 t_x(291480,2441)$KSLN04M,5151 +1 t_x(291480,0),7952 +1 x(291480,133)KSLN04M,10442.p
+  +1 x(291480,56)KSLN04M,12053.p = +1
+ f_291484: +1 t_x(291484,188)RNS04M,1412.o +1 t_x(291484,4788)$RNS04M,5152 +1 t_x(291484,0),7953 +1 x(291484,88)RNS04M,11904.p
+  = +1
+ f_291491: +1 t_x(291491,3)ZM56704,1413.o +1 t_x(291491,4388)$ZM56704,5153 +1 x(291491,80)ZM56704,14772.p
+  = +1
+ f_291494: +1 t_x(291494,0),1414.o +1 t_x(291494,1690)$YH5MH04M,5154 +1 x(291494,300)YH5MH04M,12879.p
+  +1 x(291494,553)YH5MH04M,16049.p +1 x(291494,426)YH5MH04M,17154.p +1 x(291494,490)YH5MH04M,18093.p +1 x(291494,47)YH5MH04M,18781.p
+  = +1
+ f_291499: +1 t_x(291499,260)LELVL04M,1415.o +1 t_x(291499,4080)$LELVL04M,5155 +1 t_x(291499,0),7954 +1 x(291499,54)LELVL04M,10419.p
+  +1 x(291499,157)LELVL04M,11998.p = +1
+ f_291514: +1 t_x(291514,229)YB3EH04E,1416.o +1 t_x(291514,3379)$YB3EH04E,5156 +1 x(291514,79)YB3EH04E,10031.p
+  +1 x(291514,22)KSLN2C04,12032.p +1 x(291514,194)$KSLN2C04,13323.p +1 x(291514,279)YB3EH04E,14354.p +1 x(291514,579)YB3EH04E,16100.p
+  +1 x(291514,108)KSLN2C04,17379.p = +1
+ f_291515: +1 t_x(291515,299)KSLN04M,1417.o +1 t_x(291515,2376)$KSLN04M,5157 +1 t_x(291515,0),7955 +1 x(291515,68)KSLN04M,10124.p
+  +1 x(291515,222)KSLN04M,12098.p +1 x(291515,145)KSLN04M,17462.p = +1
+ f_291519: +1 t_x(291519,46)MEK04,1418.o +1 t_x(291519,8341)$MRAEE04,5158 +1 x(291519,140)MEK04,11292.p
+  = +1
+ f_291521: +1 t_x(291521,124)LELVL04M,1419.o +1 t_x(291521,4666)$LELVL04M,5159 +1 t_x(291521,0),7956 +1 x(291521,227)LELVL04M,14755.p
+  +1 x(291521,20)LELVL04M,16272.p +1 x(291521,330)LELVL04M,18002.p = +1
+ f_291523: +1 t_x(291523,651)PMXX04M,1420.o +1 t_x(291523,1680)$PMXX04M,5160 +1 x(291523,137)PMXX04M,9636.p
+  +1 x(291523,240)PMXX04M,11208.p +1 x(291523,34)PMXX04M,13043.p +1 x(291523,548)PMXX04M,14958.p +1 x(291523,445)PMXX04M,17253.p
+  +1 x(291523,342)PMXX04M,18251.p +1 x(291523,754)PMXX04M,18773.p +1 x(291523,1268)PMXX04M,19673.p +1 x(291523,857)PMXX04M,20083.p
+  = +1
+ f_291528: +1 t_x(291528,285)YB3EH04E,1421.o +1 t_x(291528,6835)$YB3EH04E,5161 +1 x(291528,42)YB5WH04M,10063.p
+  +1 x(291528,185)YB3EH04E,11502.p +1 x(291528,135)YB3EH04E,12440.p +1 x(291528,518)YB5WH04M,14462.p +1 x(291528,335)YB3EH04E,15796.p
+  +1 x(291528,235)YB3EH04E,17486.p +1 x(291528,412)YB5WH04M,17982.p +1 x(291528,360)YB5WH04M,19645.p = +1
+ f_291534: +1 t_x(291534,7)FUJ04M,1422.o +1 t_x(291534,1707)$FUJ04M,5162 +1 t_x(291534,0),7957 = +1
+ f_291538: +1 t_x(291538,49)KSPE1P04,1423.o +1 t_x(291538,2730)$KSPE1P04,5163 +1 t_x(291538,0),7958 +1 x(291538,125)KSPE1P04,17329.p
+  = +1
+ f_291539: +1 t_x(291539,170)KSLN04M,1424.o +1 t_x(291539,3324)$KSLN04M,5164 +1 t_x(291539,0),7959 +1 x(291539,93)KSLN04M,10510.p
+  +1 x(291539,16)KSLN04M,11975.p = +1
+ f_291547: +1 t_x(291547,0),1425.o +1 t_x(291547,3406)$KSLN04A,5165 = +1
+ f_291554: +1 t_x(291554,251)YH5MH04M,1426.o +1 t_x(291554,1136)$YH5MH04M,5166 +1 t_x(291554,0),7960 +1 x(291554,125)YH5MH04M,9754.p
+  +1 x(291554,188)YH5MH04M,12235.p +1 x(291554,62)YH5MH04M,13121.p +1 x(291554,378)YH5MH04M,14966.p +1 x(291554,314)YH5MH04M,16125.p
+  = +1
+ f_291559: +1 t_x(291559,309)RFBRT04M,1427.o +1 t_x(291559,2004)$RFBRT04M,5167 +1 x(291559,98)RFBRT04M,9519.p
+  +1 x(291559,627)RFBRT04M,12080.p +1 x(291559,204)RFBRT04M,13649.p = +1
+ f_291566: +1 t_x(291566,0),1428.o +1 t_x(291566,4022)$KFZ4404M,5168 = +1
+ f_291571: +1 t_x(291571,0),1429.o +1 t_x(291571,10562)$KFZ4404M,5169 = +1
+ f_291572: +1 t_x(291572,0),1430.o +1 t_x(291572,11207)$YB3EH04A,5170 +1 t_x(291572,0),7961 = +1
+ f_291575: +1 t_x(291575,11)KSLN04M,1431.o +1 t_x(291575,5346)$YB3EH04M,5171 +1 x(291575,88)KSLN04M,18121.p
+  = +1
+ f_291577: +1 t_x(291577,434)EGNOR04M,1432.o +1 t_x(291577,4341)$EGNOR04M,5172 +1 t_x(291577,0),7962 +1 x(291577,15)EGNOR04M,9755.p
+  +1 x(291577,154)EGNOR04M,12917.p +1 x(291577,294)EGNOR04M,14861.p +1 x(291577,573)EGNOR04M,16316.p +1 x(291577,85)EGNOR04M,17414.p
+  = +1
+ f_291579: +1 t_x(291579,0),1433.o +1 t_x(291579,9786)$RJIU04M,5173 +1 t_x(291579,0),7963 = +1
+ f_291594: +1 t_x(291594,1296)EG11G04M,1434.o +1 t_x(291594,5782)$EG11G04M,5174 +1 t_x(291594,0),7964
+  +1 x(291594,273)EG11G04M,9334.p +1 x(291594,352)EG11G04M,11296.p +1 x(291594,824)EG11G04M,13108.p +1 x(291594,903)EG11G04M,14048.p
+  +1 x(291594,509)EG11G04M,15851.p +1 x(291594,1375)EG11G04M,17271.p +1 x(291594,1218)EG11G04M,18216.p
+  +1 x(291594,1139)EG11G04M,18598.p +1 x(291594,982)EG11G04M,19293.p = +1
+ f_291603: +1 t_x(291603,59)EG11G04M,1435.o +1 t_x(291603,1476)$EG11G04M,5175 +1 t_x(291603,0),7965 = +1
+ f_291612: +1 t_x(291612,0),1436.o +1 t_x(291612,1412)$KFZ4404E,5176 +1 t_x(291612,0),7966 = +1
+ f_291615: +1 t_x(291615,14)YB5WH04M,1437.o +1 t_x(291615,5874)$YB3EH04E,5177 +1 x(291615,24)YB3EH04E,19926.p
+  = +1
+ f_291639: +1 t_x(291639,231)YB3EH04A,1438.o +1 t_x(291639,278)$YB3EH04A,5178 +1 t_x(291639,0),7967 +1 x(291639,93)YB3EH04A,10181.p
+  +1 x(291639,139)YB3EH04A,11923.p +1 x(291639,47)YB3EH04A,13509.p +1 x(291639,185)YB3EH04A,14986.p = +1
+ f_291640: +1 t_x(291640,30)BKED1204,1439.o +1 t_x(291640,3907)$BKED1204,5179 +1 t_x(291640,0),7968 = +1
+ f_291645: +1 t_x(291645,1536)$LGSRA04,1440.o +1 t_x(291645,320)LGSRA04,7969 = +1
+ f_291649: +1 t_x(291649,270)LEMDAT04,1441.o +1 t_x(291649,2804)$RVKWS04,5180 +1 x(291649,34)LEMDAT04,10362.p
+  +1 x(291649,112)LEMDAT04,12108.p = +1
+ f_291652: +1 t_x(291652,121)LEBAS04M,1442.o +1 t_x(291652,2521)$LEBAS04M,5181 +1 t_x(291652,0),7970 +1 x(291652,28)LEBAS04M,10528.p
+  +1 x(291652,213)LEBAS04M,18072.p = +1
+ f_291656: +1 t_x(291656,360)YH5MH04M,1443.o +1 t_x(291656,3076)$YH5MH04M,5182 +1 x(291656,297)YH5MH04M,10377.p
+  +1 x(291656,90)KHVL104E,13129.p +1 x(291656,604)KHVL104E,14381.p +1 x(291656,163)KHVL104E,16262.p +1 x(291656,530)KHVL104E,17175.p
+  +1 x(291656,384)KHVL104E,19086.p +1 x(291656,457)KHVL104E,19614.p = +1
+ f_291660: +1 t_x(291660,0),1444.o +1 t_x(291660,9142)$EG11G04M,5183 = +1
+ f_291679: +1 t_x(291679,182)RNS04M,1445.o +1 t_x(291679,5382)$RNS04M,5184 +1 t_x(291679,82)RNS04M,7971
+  +1 x(291679,382)RNS04M,11065.p +1 x(291679,482)RNS04M,12642.p +1 x(291679,282)RNS04M,18197.p = +1
+ f_291695: +1 t_x(291695,0),1446.o +1 t_x(291695,13800)$YB3EH04E,5185 = +1
+ f_291697: +1 t_x(291697,0),1447.o +1 t_x(291697,3896)$GL4W04M,5186 +1 t_x(291697,0),7972 = +1
+ f_291719: +1 t_x(291719,0),1448.o +1 t_x(291719,179)$EG11G04M,5187 +1 t_x(291719,0),7973 = +1
+ f_291724: +1 t_x(291724,19)YB3EH04E,1449.o +1 t_x(291724,4923)$KSLN04M,5188 +1 x(291724,69)YB3EH04E,15706.p
+  +1 x(291724,119)YB3EH04E,16742.p +1 x(291724,153)KSLN04M,17758.p +1 x(291724,219)YB3EH04E,18562.p +1 x(291724,269)YB3EH04E,19207.p
+  = +1
+ f_291727: +1 t_x(291727,305)EBEEC04M,1450.o +1 t_x(291727,717)$EBEEC04M,5189 +1 t_x(291727,0),7974 +1 x(291727,511)EBEEC04M,10166.p
+  +1 x(291727,408)EBEEC04M,12099.p = +1
+ f_291739: +1 t_x(291739,494)KSLN04A,1451.o +1 t_x(291739,2414)$KSLN04A,5190 +1 t_x(291739,124)KSLN04A,7975
+  +1 x(291739,420)KSLN04A,10233.p +1 x(291739,198)KSLN04A,13379.p +1 x(291739,272)KSLN04A,14822.p +1 x(291739,346)KSLN04A,16362.p
+  = +1
+ f_291761: +1 t_x(291761,109)RNS04M,1452.o +1 t_x(291761,1509)$RNS04M,5191 = +1
+ f_291796: +1 t_x(291796,0),1453.o +1 t_x(291796,2198)$YH5MH04M,5192 +1 x(291796,176)YH5MH04M,16538.p
+  = +1
+ f_291798: +1 t_x(291798,67)RMZU04,1454.o +1 t_x(291798,6329)$RMZU04,5193 +1 t_x(291798,0),7976 = +1
+ f_291812: +1 t_x(291812,0),1455.o +1 t_x(291812,12071)$RQXSI04E,5194 = +1
+ f_291819: +1 t_x(291819,19)EGNOR04M,1456.o +1 t_x(291819,2880)$EGNOR04M,5195 +1 x(291819,19)EGNOR04M,9785.p
+  +1 x(291819,89)EGNOR04M,11690.p +1 x(291819,368)EGNOR04M,13389.p +1 x(291819,786)EGNOR04M,18954.p = +1
+ f_291826: +1 t_x(291826,0),1457.o +1 t_x(291826,2518)$GL4W04M,5196 +1 t_x(291826,0),7977 = +1
+ f_291836: +1 t_x(291836,0),1458.o +1 t_x(291836,7086)$RMZU04E,5197 = +1
+ f_291843: +1 t_x(291843,134)LELVL04M,1459.o +1 t_x(291843,10183)$RJIU04M,5198 +1 x(291843,31)LELVL04M,10561.p
+  +1 x(291843,261)RJIU04M,11725.p +1 x(291843,436)RJIU04M,12368.p +1 x(291843,340)LELVL04M,14883.p +1 x(291843,237)LELVL04M,15295.p
+  +1 x(291843,79)RNI04M,16441.p +1 x(291843,524)RJIU04M,17499.p +1 x(291843,665)RNI04M,18916.p +1 x(291843,875)RJIU04M,19288.p
+  +1 x(291843,753)LELVL04M,20001.p = +1
+ f_291845: +1 t_x(291845,0),1460.o +1 t_x(291845,760)$CPRFBR04,5199 = +1
+ f_291847: +1 t_x(291847,490)YB5KL04E,1461.o +1 t_x(291847,6702)$YB5WH04M,5200 +1 x(291847,21)YB5KL04E,9369.p
+  +1 x(291847,80)YB5KL04E,11330.p +1 x(291847,296)YB5WH04M,12827.p +1 x(291847,139)YB5KL04E,14104.p +1 x(291847,190)YB5WH04M,15627.p
+  +1 x(291847,1134)YB5KL04E,16444.p +1 x(291847,931)YB5WH04M,17631.p +1 x(291847,243)YB5WH04M,18767.p
+  +1 x(291847,349)YB5WH04M,19335.p +1 x(291847,402)YB5WH04M,19851.p = +1
+ f_291859: +1 t_x(291859,0),1462.o +1 t_x(291859,216)$EHAMA04,5201 = +1
+ f_291874: +1 t_x(291874,157)MM304,1463.o +1 t_x(291874,6457)$MM304,5202 +1 t_x(291874,44)MM304,7978 +1 x(291874,269)MM304,12217.p
+  = +1
+ f_291887: +1 t_x(291887,19)YD5WH04M,1464.o +1 t_x(291887,2801)$YD5WH04M,5203 +1 x(291887,220)BR404M,9952.p
+  +1 x(291887,291)YD5WH04M,12177.p +1 x(291887,564)YD5WH04M,15129.p +1 x(291887,70)BR404M,16407.p +1 x(291887,128)YD5WH04M,20218.p
+  = +1
+ f_291891: +1 t_x(291891,788)LGKFN04,1465.o +1 t_x(291891,7905)$LGKFN04,5204 +1 t_x(291891,447)LGKFN04,7979
+  +1 x(291891,705)LGKFN04,10151.p +1 x(291891,1374)LGKFN04,12278.p +1 x(291891,2630)LGKFN04,13849.p +1 x(291891,2295)LGKFN04,15243.p
+  +1 x(291891,619)LGKFN04,16785.p +1 x(291891,872)LGKFN04,17541.p +1 x(291891,1039)LGKFN04,18486.p +1 x(291891,533)LGKFN04,19491.p
+  +1 x(291891,1123)LGKFN04,19991.p = +1
+ f_291906: +1 t_x(291906,2963)RVKWU04M,1466.o +1 t_x(291906,4600)$EGNOR04M,5205 +1 x(291906,274)EGNOR04M,9217.p
+  +1 x(291906,1460)EGNOR04M,11144.p +1 x(291906,2088)EGNOR04M,12856.p +1 x(291906,2646)EGNOR04M,14680.p
+  +1 x(291906,2506)EGNOR04M,16084.p +1 x(291906,2716)EGNOR04M,17237.p +1 x(291906,2786)EGNOR04M,18344.p
+  +1 x(291906,2870)RVKWU04M,19125.p = +1
+ f_291917: +1 t_x(291917,211)RJIU04M,1467.o +1 t_x(291917,3811)$RJIU04M,5206 +1 t_x(291917,0),7980 +1 x(291917,35)RJIU04M,9906.p
+  +1 x(291917,123)RJIU04M,13693.p +1 x(291917,386)RJIU04M,20367.p +1 x(291917,474)RJIU04M,20480.p +1 x(291917,298)RJIU04M,20564.p
+  = +1
+ f_291918: +1 t_x(291918,2278)LGZAA04M,1468.o +1 t_x(291918,20278)$LGZAA04M,5207 +1 t_x(291918,1078)LGZAA04M,7981
+  = +1
+ f_291951: +1 t_x(291951,0),1469.o +1 t_x(291951,3600)$RMZU04E,5208 +1 x(291951,83)RMZU04E,16449.p = +1
+ f_291957: +1 t_x(291957,25)RQXSI04E,1470.o +1 t_x(291957,11361)$RQXSI04E,5209 +1 x(291957,123)RQXSI04E,9830.p
+  +1 x(291957,1096)RQXSI04E,12251.p +1 x(291957,3042)YBOLN04M,13786.p +1 x(291957,3493)YBOLN04M,15210.p
+  +1 x(291957,1290)RQXSI04E,16761.p +1 x(291957,220)RQXSI04E,19115.p = +1
+ f_291959: +1 t_x(291959,0),1471.o +1 t_x(291959,2614)$RJIU04M,5210 +1 t_x(291959,0),7982 +1 x(291959,67)RJIU04M,20495.p
+  = +1
+ f_291968: +1 t_x(291968,348)YD5WH04M,1472.o +1 t_x(291968,7140)$EG11G04M,5211 +1 x(291968,136)EG11G04M,10097.p
+  +1 x(291968,293)YD5WH04M,10989.p +1 x(291968,184)YD5WH04M,12790.p +1 x(291968,530)EG11G04M,14411.p +1 x(291968,451)EG11G04M,18930.p
+  = +1
+ f_291971: +1 t_x(291971,0),1473.o +1 t_x(291971,3420)$KSLN04A,5212 +1 x(291971,23)KSLN04A,13546.p = +1
+ f_291994: +1 t_x(291994,150)YB5WH04M,1474.o +1 t_x(291994,10658)$YB3EH04E,5213 +1 x(291994,74)YBOLN04M,10401.p
+  +1 x(291994,29)YBOLN04M,11061.p +1 x(291994,97)YB5WH04M,12495.p +1 x(291994,913)YB5KL04E,14541.p +1 x(291994,269)YB5KL04E,15937.p
+  +1 x(291994,2194)YBOLN04M,16643.p +1 x(291994,390)YBOLN04M,17904.p +1 x(291994,203)YB5WH04M,18839.p
+  = +1
+ f_291995: +1 t_x(291995,0),1475.o +1 t_x(291995,8204)$RQXU04E,5214 = +1
+ f_292003: +1 t_x(292003,0),1476.o +1 t_x(292003,7058)$GL4W04M,5215 +1 x(292003,61)FUJ04M,9592.p +1 x(292003,161)FUJ04M,11684.p
+  +1 x(292003,261)FUJ04M,13263.p +1 x(292003,361)FUJ04M,14716.p = +1
+ f_292006: +1 t_x(292006,0),1477.o +1 t_x(292006,1380)$RVKWS04,5216 = +1
+ f_292026: +1 t_x(292026,301)LELVL04M,1478.o +1 t_x(292026,7940)$LELVL04M,5217 +1 x(292026,94)LELVL04M,8990.p
+  +1 x(292026,714)LELVL04M,11037.p +1 x(292026,404)LELVL04M,13889.p +1 x(292026,1023)LELVL04M,15474.p
+  +1 x(292026,817)LELVL04M,17331.p +1 x(292026,2778)LELVL04M,17609.p +1 x(292026,2985)LELVL04M,18541.p
+  +1 x(292026,1230)LELVL04M,19340.p +1 x(292026,745)PMXX04M,19962.p +1 x(292026,507)LELVL04M,20230.p = +1
+ f_292032: +1 t_x(292032,0),1479.o +1 t_x(292032,480)$EGNOR04M,5218 +1 x(292032,61)EGNOR04M,10453.p = +1
+ f_292050: +1 t_x(292050,426)RJIU04M,1480.o +1 t_x(292050,10767)$LELVU04,5219 +1 x(292050,75)RJIU04M,9935.p
+  +1 x(292050,250)RJIU04M,10794.p +1 x(292050,777)RJIU04M,12637.p +1 x(292050,514)RJIU04M,16014.p +1 x(292050,2445)RJIU04M,17746.p
+  +1 x(292050,2621)RJIU04M,18478.p = +1
+ f_292051: +1 t_x(292051,0),1481.o +1 t_x(292051,2141)$GL4W04M,5220 = +1
+ f_292068: +1 t_x(292068,0),1482.o +1 t_x(292068,6871)$YB3EH04A,5221 = +1
+ f_292069: +1 t_x(292069,44)EG11G04M,1483.o +1 t_x(292069,7756)$EG11G04M,5222 +1 x(292069,10)YD5WH04M,10423.p
+  +1 x(292069,501)YD5WH04M,10888.p +1 x(292069,829)YD5WH04M,12656.p +1 x(292069,1146)EG11G04M,15033.p
+  +1 x(292069,123)EG11G04M,17488.p +1 x(292069,392)YD5WH04M,18318.p +1 x(292069,437)EG11G04M,19123.p = +1
+ f_292088: +1 t_x(292088,136)LEBAS04M,1484.o +1 t_x(292088,3090)$LEBAS04M,5223 +1 x(292088,43)LEBAS04M,10575.p
+  = +1
+ f_292091: +1 t_x(292091,253)LOVN1504,1485.o +1 t_x(292091,2753)$LOVN1504,5224 +1 t_x(292091,0),7983 +1 x(292091,38)LOVN1504,9378.p
+  +1 x(292091,1038)LOVN1504,12535.p +1 x(292091,1253)LOVN1504,14091.p +1 x(292091,181)LOVN1504,15638.p
+  +1 x(292091,681)LOVN1504,17095.p +1 x(292091,467)LOVN1504,18234.p +1 x(292091,395)LOVN1504,19106.p = +1
+ f_292092: +1 t_x(292092,241)KSLN04M,1486.o +1 t_x(292092,3011)$KSLN04M,5225 +1 t_x(292092,0),7984 +1 x(292092,11)KSLN04M,10021.p
+  +1 x(292092,318)KSLN04M,11935.p +1 x(292092,395)KSLN04M,13654.p = +1
+ f_292094: +1 t_x(292094,136)LELVL04M,1487.o +1 t_x(292094,7466)$LELVL04M,5226 +1 x(292094,33)LELVL04M,10554.p
+  +1 x(292094,343)LELVL04M,15890.p +1 x(292094,240)LELVL04M,18394.p +1 x(292094,79)BR204M,19109.p = +1
+ f_292099: +1 t_x(292099,55)EGNOR04M,1488.o +1 t_x(292099,4381)$EGNOR04M,5227 +1 t_x(292099,0),7985 +1 x(292099,474)EGNOR04M,11143.p
+  +1 x(292099,194)EGNOR04M,12969.p +1 x(292099,125)EGNOR04M,15030.p = +1
+ f_292100: +1 t_x(292100,908)PMXX04M,1489.o +1 t_x(292100,2657)$PMXX04M,5228 +1 t_x(292100,0),7986 +1 x(292100,188)PMXX04M,9241.p
+  +1 x(292100,599)PMXX04M,11252.p +1 x(292100,702)PMXX04M,12934.p +1 x(292100,805)PMXX04M,14302.p +1 x(292100,394)PMXX04M,16856.p
+  +1 x(292100,497)PMXX04M,17924.p +1 x(292100,291)PMXX04M,18671.p +1 x(292100,1114)PMXX04M,19151.p +1 x(292100,2245)PMXX04M,19746.p
+  = +1
+ f_292105: +1 t_x(292105,0),1490.o +1 t_x(292105,4628)$KSLN04M,5229 = +1
+ f_292107: +1 t_x(292107,348)RQXSI04E,1491.o +1 t_x(292107,11197)$RQXSI04E,5230 +1 x(292107,56)RQXSI04E,9723.p
+  +1 x(292107,153)RQXSI04E,11706.p +1 x(292107,926)RQXI04E,12247.p +1 x(292107,3217)$RMZSI04M,13780.p
+  +1 x(292107,3361)RQXI04E,15186.p +1 x(292107,1032)RQXI04E,16471.p +1 x(292107,397)RQXI04E,17810.p +1 x(292107,1321)RQXSI04E,18877.p
+  +1 x(292107,251)RQXSI04E,19540.p = +1
+ f_292111: +1 t_x(292111,1145)LGKFN04,1492.o +1 t_x(292111,4243)$LGKFN04,5231 +1 t_x(292111,0),7987 +1 x(292111,391)LGKFN04,9212.p
+  +1 x(292111,810)LGKFN04,11171.p +1 x(292111,1061)LGKFN04,12887.p +1 x(292111,559)LGKFN04,13991.p +1 x(292111,726)LGKFN04,15991.p
+  +1 x(292111,1898)LGKFN04,16695.p +1 x(292111,894)LGKFN04,18041.p +1 x(292111,977)LGKFN04,18838.p +1 x(292111,1312)LGKFN04,19724.p
+  +1 x(292111,1229)LGKFN04,20109.p = +1
+ f_292112: +1 t_x(292112,463)KWUR404E,1493.o +1 t_x(292112,1320)$LOW304M,5232 +1 x(292112,186)KWUR404E,9727.p
+  +1 x(292112,324)KWUR404E,11804.p +1 x(292112,255)KWUR404E,16274.p +1 x(292112,47)KWUR404E,16981.p +1 x(292112,393)KWUR404E,18200.p
+  = +1
+ f_292120: +1 t_x(292120,413)YB3EH04E,1494.o +1 t_x(292120,7013)$YB3EH04E,5233 +1 x(292120,11)YB5WH04M,9664.p
+  +1 x(292120,63)YB3EH04E,11598.p +1 x(292120,113)YB3EH04E,12649.p +1 x(292120,313)YB3EH04E,15954.p +1 x(292120,381)YB5WH04M,17318.p
+  +1 x(292120,163)YB3EH04E,18064.p +1 x(292120,463)YB3EH04E,18888.p = +1
+ f_292130: +1 t_x(292130,0),1495.o +1 t_x(292130,8157)$YB3EH04A,5234 +1 t_x(292130,0),7988 = +1
+ f_292152: +1 t_x(292152,284)LELVL04M,1496.o +1 t_x(292152,1787)$BR404M,5235 +1 x(292152,62)BR404M,10229.p
+  +1 x(292152,137)BR404M,12038.p +1 x(292152,181)LELVL04M,17961.p = +1
+ f_292153: +1 t_x(292153,418)YB5WH04M,1497.o +1 t_x(292153,11129)$YD5WH04M,5236 +1 x(292153,259)YB5WH04M,10960.p
+  +1 x(292153,683)YB5WH04M,12412.p +1 x(292153,789)YB5WH04M,13877.p +1 x(292153,1029)RMZU04E,15509.p +1 x(292153,2081)RQXU04E,16511.p
+  +1 x(292153,153)YB5WH04M,17548.p +1 x(292153,100)YB5WH04M,18452.p +1 x(292153,23)RQXU04E,19185.p +1 x(292153,611)RMZU04E,19728.p
+  +1 x(292153,577)YB5WH04M,20090.p +1 x(292153,360)RMZU04E,20277.p +1 x(292153,524)YB5WH04M,20420.p +1 x(292153,312)YB5WH04M,20541.p
+  = +1
+ f_292154: +1 t_x(292154,411)$LGRPA04M,1498.o +1 x(292154,51)LGRPA04M,9784.p = +1
+ f_292178: +1 t_x(292178,651)EGNOR04M,1499.o +1 t_x(292178,5117)$EGNOR04M,5237 +1 x(292178,151)KSPE1P04,9350.p
+  +1 x(292178,23)EGNOR04M,11552.p +1 x(292178,687)KSPE1P04,13984.p +1 x(292178,372)EGNOR04M,16016.p +1 x(292178,442)EGNOR04M,17262.p
+  +1 x(292178,534)KSPE1P04,18168.p +1 x(292178,233)EGNOR04M,19069.p = +1
+ f_292186: +1 t_x(292186,551)YB3EH04M,1500.o +1 t_x(292186,23775)$LGSRA04,5238 +1 x(292186,1898)LGSRA04,9030.p
+  +1 x(292186,3113)LGSRA04,11261.p +1 x(292186,751)YB3EH04M,13753.p = +1
+ f_292187: +1 t_x(292187,149)KSPE104D,1501.o +1 t_x(292187,2280)$KSPE104D,5239 +1 t_x(292187,75)KSPE104D,7989
+  = +1
+ f_292188: +1 t_x(292188,0),1502.o +1 t_x(292188,13680)$KFZ4404M,5240 = +1
+ f_292189: +1 t_x(292189,40)YB3EH04E,1503.o +1 t_x(292189,5640)$YB3EH04E,5241 +1 x(292189,90)YB3EH04E,15729.p
+  +1 x(292189,47)YB5WH04M,17283.p = +1
+ f_292197: +1 t_x(292197,0),1504.o +1 t_x(292197,1899)$KSLN04M,5242 +1 t_x(292197,0),7990 = +1
+ f_292211: +1 t_x(292211,376)LGRPA04M,1505.o +1 t_x(292211,5056)$LGRPA04M,5243 +1 x(292211,16)LGRPA04M,9817.p
+  = +1
+ f_292214: +1 t_x(292214,0),1506.o +1 t_x(292214,10734)$RQXU04E,5244 +1 x(292214,119)YB5KL04E,11314.p
+  +1 x(292214,157)RMZU04E,13201.p +1 x(292214,236)YB5KL04E,14825.p +1 x(292214,60)YB5KL04E,15499.p +1 x(292214,325)RMZU04E,16718.p
+  +1 x(292214,353)YB5KL04E,18143.p +1 x(292214,105)RQXU04E,18720.p = +1
+ f_292217: +1 t_x(292217,0),1507.o +1 t_x(292217,3160)$BR204M,5245 = +1
+ f_292231: +1 t_x(292231,1573)EG11G04M,1508.o +1 t_x(292231,6452)$EG11G04M,5246 +1 x(292231,867)YD5WH04M,9380.p
+  +1 x(292231,1022)EG11G04M,11406.p +1 x(292231,1494)EG11G04M,13551.p +1 x(292231,1140)$YD5WH04M,15624.p
+  +1 x(292231,758)YD5WH04M,16803.p +1 x(292231,1888)EG11G04M,17853.p +1 x(292231,1809)EG11G04M,18651.p
+  +1 x(292231,1652)EG11G04M,19261.p +1 x(292231,1415)EG11G04M,19812.p = +1
+ f_292232: +1 t_x(292232,619)LGAVA04,1509.o +1 t_x(292232,2172)$LGAVA04,5247 +1 t_x(292232,477)LGAVA04,7991
+  = +1
+ f_292233: +1 t_x(292233,0),1510.o +1 t_x(292233,2757)$KFUL1U04,5248 = +1
+ f_292245: +1 t_x(292245,0),1511.o +1 t_x(292245,9615)$RJIU04M,5249 +1 x(292245,266)LELVL04M,11796.p +1 x(292245,370)LELVL04M,12561.p
+  +1 x(292245,215)BR404M,17587.p +1 x(292245,571)RJIU04M,18971.p = +1
+ f_292251: +1 t_x(292251,55)YB3EH04A,1512.o +1 t_x(292251,5321)$YB3EH04A,5250 +1 t_x(292251,0),7992 +1 x(292251,194)YB3EH04A,12141.p
+  +1 x(292251,240)YB3EH04A,13723.p +1 x(292251,147)YB3EH04A,14294.p +1 x(292251,332)YB3EH04A,15726.p +1 x(292251,378)YB3EH04A,16819.p
+  = +1
+ f_292255: +1 t_x(292255,2)KFUL1U04,1513.o +1 t_x(292255,1536)$KFUL1U04,5251 +1 x(292255,8)YB3EH04A,9360.p
+  +1 x(292255,54)YB3EH04A,11755.p = +1
+ f_292257: +1 t_x(292257,610)RQXI04E,1514.o +1 t_x(292257,10737)$LELVL04M,5252 +1 x(292257,69)RQXSI04E,9756.p
+  +1 x(292257,458)RQXSI04E,11919.p +1 x(292257,361)RQXSI04E,12961.p +1 x(292257,1859)LELVL04M,13772.p
+  +1 x(292257,2272)LELVL04M,15195.p +1 x(292257,1529)RQXSI04E,16523.p +1 x(292257,928)RQXI04E,17637.p
+  +1 x(292257,716)RQXI04E,18563.p +1 x(292257,822)RQXI04E,19405.p = +1
+ f_292258: +1 t_x(292258,0),1515.o +1 t_x(292258,1867)$KFZ4404M,5253 = +1
+ f_292264: +1 t_x(292264,0),1516.o +1 t_x(292264,5630)$KSLN04M,5254 = +1
+ f_292265: +1 t_x(292265,0),1517.o +1 t_x(292265,13054)$LELVU04,5255 +1 x(292265,16)RJIU04M,10968.p +1 x(292265,532)RNI04M,12285.p
+  +1 x(292265,228)$LELVL04M,14459.p +1 x(292265,434)RNI04M,16074.p +1 x(292265,894)RJIU04M,17446.p +1 x(292265,336)RNI04M,17950.p
+  +1 x(292265,191)RJIU04M,19049.p = +1
+ f_292270: +1 t_x(292270,0),1518.o +1 t_x(292270,6521)$YBOLN04M,5256 = +1
+ f_292278: +1 t_x(292278,210)RMZU04E,1519.o +1 t_x(292278,8209)$LELVL04M,5257 +1 x(292278,43)RMZU04E,9620.p
+  +1 x(292278,105)YB5WH04M,11302.p +1 x(292278,422)YB5WH04M,12779.p +1 x(292278,629)RMZU04E,14834.p +1 x(292278,127)RMZU04E,15530.p
+  +1 x(292278,1299)RMZU04E,16559.p +1 x(292278,776)LELVL04M,17636.p +1 x(292278,363)LELVL04M,19059.p +1 x(292278,157)LELVL04M,19574.p
+  = +1
+ f_292286: +1 t_x(292286,111)RVKWS04,1520.o +1 t_x(292286,780)$RVKWS04,5258 +1 x(292286,16)RVKWS04,10321.p
+  +1 x(292286,207)RVKWS04,11631.p = +1
+ f_292287: +1 t_x(292287,81)KSPE104D,1521.o +1 t_x(292287,1698)$KSPE104D,5259 +1 x(292287,8)KSPE104D,10540.p
+  = +1
+ f_292297: +1 t_x(292297,500)RJIU04M,1522.o +1 t_x(292297,6822)$RJIU04M,5260 +1 x(292297,20)RNI04M,9594.p
+  +1 x(292297,118)RNI04M,10736.p +1 x(292297,1192)RNI04M,12975.p +1 x(292297,236)RJIU04M,14469.p +1 x(292297,411)RNI04M,16231.p
+  +1 x(292297,2870)RJIU04M,17869.p +1 x(292297,3046)RJIU04M,18527.p = +1
+ f_292319: +1 t_x(292319,300)$KSPE1P04,1523.o +1 t_x(292319,0),7993 +1 x(292319,70)KSPE1P04,9945.p +1 x(292319,146)KSPE1P04,11859.p
+  +1 x(292319,223)KSPE1P04,13728.p = +1
+ f_292327: +1 t_x(292327,84)YB3EH04A,1524.o +1 t_x(292327,7890)$YB3EH04A,5261 +1 t_x(292327,37)YB3EH04A,7994
+  = +1
+ f_292330: +1 t_x(292330,0),1525.o +1 t_x(292330,1738)$KSPE1P04,5262 +1 x(292330,52)KSPE1P04,11925.p = +1
+ f_292354: +1 t_x(292354,74)RMZU04,1526.o +1 t_x(292354,5236)$RMZU04,5263 +1 t_x(292354,0),7995 +1 x(292354,159)RMZU04,13090.p
+  +1 x(292354,751)RMZU04,14424.p +1 x(292354,836)RMZU04,15561.p +1 x(292354,920)RMZU04,16710.p +1 x(292354,1851)RMZU04,18078.p
+  +1 x(292354,243)RMZU04,18657.p +1 x(292354,412)RMZU04,20476.p = +1
+ f_292365: +1 t_x(292365,0),1527.o +1 t_x(292365,909)$KCHI104M,5264 = +1
+ f_292366: +1 t_x(292366,14)GL4W04M,1528.o +1 t_x(292366,1605)$GL4W04M,5265 = +1
+ f_292383: +1 t_x(292383,1697)EDGG704,1529.o +1 t_x(292383,14897)$EDGG704,5266 +1 t_x(292383,1397)EDGG704,7996
+  +1 x(292383,1797)EDGG704,9459.p +1 x(292383,1497)EDGG704,11454.p +1 x(292383,1597)EDGG704,14326.p +1 x(292383,2397)EDGG704,15738.p
+  = +1
+ f_292388: +1 t_x(292388,780)RQXU04E,1530.o +1 t_x(292388,7380)$RQXU04E,5267 +1 t_x(292388,94)RQXU04E,7997
+  +1 x(292388,351)RQXU04E,9574.p +1 x(292388,437)RQXU04E,10999.p +1 x(292388,608)RQXU04E,12477.p +1 x(292388,694)RQXU04E,13885.p
+  +1 x(292388,1208)RQXU04E,15317.p +1 x(292388,1980)RQXU04E,16522.p +1 x(292388,865)RQXU04E,17664.p +1 x(292388,522)RQXU04E,18948.p
+  = +1
+ f_292405: +1 t_x(292405,84)RMZU04E,1531.o +1 t_x(292405,7477)$RQXU04E,5268 +1 x(292405,418)RMZU04E,9621.p
+  +1 x(292405,502)RMZU04E,11664.p +1 x(292405,670)RMZU04E,12484.p +1 x(292405,791)RQXU04E,13898.p +1 x(292405,837)RMZU04E,15488.p
+  +1 x(292405,2077)RQXU04E,16547.p +1 x(292405,167)RMZU04E,17580.p +1 x(292405,105)RQXU04E,18678.p +1 x(292405,0),19187.p
+  +1 x(292405,586)RMZU04E,19867.p = +1
+ f_292408: +1 t_x(292408,185)BKED1204,1532.o +1 t_x(292408,2032)$BKED1204,5269 +1 t_x(292408,1)BKED1204,7998
+  = +1
+ f_292413: +1 t_x(292413,1017)KWUR404E,1533.o +1 t_x(292413,1920)$LOW304M,5270 +1 x(292413,24)KWUR404E,9115.p
+  +1 x(292413,93)KWUR404E,11353.p +1 x(292413,440)KWUR404E,13209.p +1 x(292413,855)KWUR404E,14885.p +1 x(292413,370)KWUR404E,16045.p
+  +1 x(292413,647)KWUR404E,16840.p = +1
+ f_292417: +1 t_x(292417,355)LCES004,1534.o +1 t_x(292417,21175)$LCES004,5271 +1 t_x(292417,0),7999 +1 x(292417,2005)LCES004,12702.p
+  +1 x(292417,2605)LCES004,14053.p +1 x(292417,505)LCES004,19920.p = +1
+ f_292423: +1 t_x(292423,2189)EDGG704,1535.o +1 t_x(292423,13139)$EDGG704,5272 +1 t_x(292423,1589)EDGG704,8000
+  +1 x(292423,1889)EDGG704,10035.p +1 x(292423,2039)EDGG704,11800.p +1 x(292423,1739)EDGG704,13170.p = +1
+ f_292436: +1 t_x(292436,1585)EG11G04M,1536.o +1 t_x(292436,4576)$EG11G04M,5273 +1 x(292436,169)EG11G04M,9178.p
+  +1 x(292436,225)YD5WH04M,10995.p +1 x(292436,326)EG11G04M,12741.p +1 x(292436,389)YD5WH04M,14514.p +1 x(292436,935)$YD5WH04M,16008.p
+  +1 x(292436,607)YD5WH04M,17188.p +1 x(292436,1349)EG11G04M,18144.p +1 x(292436,641)EG11G04M,18964.p
+  +1 x(292436,1271)EG11G04M,19564.p +1 x(292436,1428)EG11G04M,20213.p = +1
+ f_292439: +1 t_x(292439,7)KSLN04M,1537.o +1 t_x(292439,1511)$EBEEC04M,5274 +1 x(292439,71)EBEEC04M,9355.p
+  = +1
+ f_292442: +1 t_x(292442,334)RQXU04E,1538.o +1 t_x(292442,5820)$RQXU04E,5275 +1 t_x(292442,0),8001 +1 x(292442,77)RQXU04E,10003.p
+  +1 x(292442,248)RQXU04E,12041.p +1 x(292442,420)RQXU04E,16458.p = +1
+ f_292446: +1 t_x(292446,281)BR204M,1539.o +1 t_x(292446,2187)$BR204M,5276 +1 x(292446,9)BR204M,10044.p
+  +1 x(292446,100)BR204M,11659.p +1 x(292446,190)BR204M,13305.p = +1
+ f_292451: +1 t_x(292451,0),1540.o +1 t_x(292451,11356)$YB3EH04E,5277 +1 x(292451,37)YBOLN04M,11779.p
+  +1 x(292451,82)YBOLN04M,12719.p +1 x(292451,127)YBOLN04M,15088.p +1 x(292451,172)YBOLN04M,18333.p +1 x(292451,224)RMZU04E,18999.p
+  = +1
+ f_292453: +1 t_x(292453,0),1541.o +1 t_x(292453,7978)$KFZ4404M,5278 = +1
+ f_292457: +1 t_x(292457,135)LEBAS04M,1542.o +1 t_x(292457,3881)$MM304,5279 +1 x(292457,88)LEBAS04M,10386.p
+  +1 x(292457,365)LEBAS04M,16996.p +1 x(292457,458)LEBAS04M,18157.p +1 x(292457,273)LEBAS04M,18943.p = +1
+ f_292466: +1 t_x(292466,124)LGZAA04M,1543.o +1 t_x(292466,1058)$LGZAA04M,5280 = +1
+ f_292483: +1 t_x(292483,501)RVKWU04M,1544.o +1 t_x(292483,5948)$RVKWU04M,5281 +1 x(292483,40)RVKWU04M,9769.p
+  +1 x(292483,594)RVKWU04M,10743.p +1 x(292483,1055)RVKWU04M,12709.p +1 x(292483,963)RVKWU04M,14614.p
+  +1 x(292483,224)RVKWU04M,17140.p = +1
+ f_292487: +1 t_x(292487,0),1545.o +1 t_x(292487,5004)$KSLN04M,5282 +1 x(292487,4)KSLN04M,11621.p +1 x(292487,29)YB3EH04E,12909.p
+  +1 x(292487,79)YB3EH04E,14361.p +1 x(292487,129)YB3EH04E,15797.p +1 x(292487,157)KSLN04M,16835.p +1 x(292487,229)YB3EH04E,17940.p
+  +1 x(292487,279)YB3EH04E,18715.p +1 x(292487,311)KSLN04M,19355.p = +1
+ f_292494: +1 t_x(292494,303)RQXSI04E,1546.o +1 t_x(292494,7749)$LELVL04M,5283 +1 x(292494,7)LELVL04M,9646.p
+  +1 x(292494,60)$RQXI04E,11831.p +1 x(292494,1555)LELVL04M,12480.p +1 x(292494,497)RQXSI04E,14232.p +1 x(292494,1349)LELVL04M,15973.p
+  +1 x(292494,692)RQXSI04E,17126.p +1 x(292494,205)RQXSI04E,18404.p +1 x(292494,400)RQXSI04E,20444.p = +1
+ f_292500: +1 t_x(292500,0),1547.o +1 t_x(292500,4004)$YB3EH04A,5284 +1 t_x(292500,0),8002 +1 x(292500,31)YB3EH04A,12215.p
+  = +1
+ f_292507: +1 t_x(292507,306)LGSRA04,1548.o +1 t_x(292507,11245)$LGSRA04,5285 = +1
+ f_292515: +1 t_x(292515,0),1549.o +1 t_x(292515,7948)$LELVU04,5286 = +1
+ f_292533: +1 t_x(292533,1470)RNI04M,1550.o +1 t_x(292533,6257)$RNI04M,5287 +1 t_x(292533,0),8003 +1 x(292533,5)RNI04M,9110.p
+  +1 x(292533,103)RNI04M,11035.p +1 x(292533,201)RNI04M,12293.p +1 x(292533,1080)RNI04M,13776.p +1 x(292533,884)RNI04M,15274.p
+  +1 x(292533,1275)RNI04M,16488.p +1 x(292533,1763)RNI04M,17493.p +1 x(292533,1373)RNI04M,19606.p = +1
+ f_292534: +1 t_x(292534,296)YB3EH04A,1551.o +1 t_x(292534,4500)$YB3EH04A,5288 +1 t_x(292534,0),8004 +1 x(292534,19)YB3EH04A,10057.p
+  +1 x(292534,65)YB3EH04A,11894.p +1 x(292534,158)YB3EH04A,13500.p +1 x(292534,204)YB3EH04A,14983.p +1 x(292534,250)YB3EH04A,16276.p
+  +1 x(292534,112)YB3EH04A,18345.p = +1
+ f_292544: +1 t_x(292544,197)YD5WH04M,1552.o +1 t_x(292544,3780)$EG11G04M,5289 +1 x(292544,2)EG11G04M,10565.p
+  +1 x(292544,81)EG11G04M,12194.p +1 x(292544,475)EG11G04M,13755.p +1 x(292544,252)$YD5WH04M,14797.p +1 x(292544,632)EG11G04M,16241.p
+  +1 x(292544,711)EG11G04M,17425.p +1 x(292544,947)EG11G04M,19080.p +1 x(292544,868)EG11G04M,19633.p = +1
+ f_292550: +1 t_x(292550,301)RJIU04M,1553.o +1 t_x(292550,8467)$RJIU04M,5290 +1 x(292550,25)BR404M,10119.p
+  +1 x(292550,175)BR404M,12030.p +1 x(292550,100)BR404M,14815.p +1 x(292550,388)RJIU04M,16349.p +1 x(292550,213)RJIU04M,17487.p
+  +1 x(292550,475)BR404M,18352.p = +1
+ f_292565: +1 t_x(292565,14)KFZ4404E,1554.o +1 t_x(292565,790)$KFZ4404E,5291 +1 t_x(292565,0),8005 +1 x(292565,85)KFZ4404E,17883.p
+  = +1
+ f_292569: +1 t_x(292569,840)RNI04M,1555.o +1 t_x(292569,6237)$RJIU04M,5292 +1 x(292569,2)RJIU04M,9279.p
+  +1 x(292569,58)RNI04M,10808.p +1 x(292569,617)RJIU04M,12785.p +1 x(292569,1231)$RNI04M,14439.p +1 x(292569,529)RJIU04M,16159.p
+  +1 x(292569,2285)RJIU04M,17589.p +1 x(292569,2461)RJIU04M,18447.p +1 x(292569,1133)RNI04M,19485.p +1 x(292569,705)RJIU04M,19923.p
+  +1 x(292569,644)RNI04M,20168.p +1 x(292569,2812)RJIU04M,20446.p +1 x(292569,793)RJIU04M,20511.p = +1
+ f_292574: +1 t_x(292574,0),1556.o +1 t_x(292574,298)$YB3EH04M,5293 +1 t_x(292574,0),8006 = +1
+ f_292587: +1 t_x(292587,0),1557.o +1 t_x(292587,2401)$ZM56704,5294 +1 t_x(292587,0),8007 +1 x(292587,16)ZM56704,12523.p
+  +1 x(292587,93)ZM56704,17748.p = +1
+ f_292613: +1 t_x(292613,79)MM304,1558.o +1 t_x(292613,3513)$EBEEC04M,5295 +1 x(292613,118)EBEEC04M,13702.p
+  +1 x(292613,191)MM304,14996.p = +1
+ f_292614: +1 t_x(292614,0),1559.o +1 t_x(292614,776)$KFUL1U04,5296 +1 t_x(292614,0),8008 = +1
+ f_292627: +1 t_x(292627,0),1560.o +1 t_x(292627,5460)$KSPE104D,5297 +1 t_x(292627,0),8009 = +1
+ f_292629: +1 t_x(292629,40)LCES004M,1561.o +1 t_x(292629,6490)$LCES004M,5298 +1 x(292629,790)LCES004M,10915.p
+  = +1
+ f_292635: +1 t_x(292635,0),1562.o +1 t_x(292635,1061)$GL4W04M,5299 +1 t_x(292635,0),8010 = +1
+ f_292653: +1 t_x(292653,54)EBBRA04E,1563.o +1 t_x(292653,2559)$EBBRA04E,5300 +1 x(292653,211)EBBRA04E,11564.p
+  +1 x(292653,289)EBBRA04E,17115.p +1 x(292653,126)YBOLN04M,18114.p +1 x(292653,351)YBOLN04M,19004.p = +1
+ f_292656: +1 t_x(292656,0),1564.o +1 t_x(292656,593)$KALP2C04,5301 = +1
+ f_292666: +1 t_x(292666,1497)LGSRA04,1565.o +1 t_x(292666,41605)$LGSRA04,5302 +1 x(292666,281)LGSRA04,8998.p
+  +1 x(292666,2817)YBOLN04M,11315.p +1 x(292666,2656)YB5KL04E,12653.p +1 x(292666,1509)YBOLN04M,14337.p
+  +1 x(292666,1719)YB5KL04E,15292.p +1 x(292666,2862)YBOLN04M,16724.p +1 x(292666,3810)YBOLN04M,17804.p
+  +1 x(292666,3928)LGSRA04,18569.p +1 x(292666,1870)YBOLN04M,19399.p +1 x(292666,1825)YBOLN04M,19868.p
+  +1 x(292666,4002)YB5KL04E,20093.p = +1
+ f_292667: +1 t_x(292667,50)KSPE104D,1566.o +1 t_x(292667,1740)$KSPE104D,5303 = +1
+ f_292670: +1 t_x(292670,274)RQXU04E,1567.o +1 t_x(292670,7560)$RQXU04E,5304 +1 t_x(292670,0),8011 +1 x(292670,17)RQXU04E,9825.p
+  +1 x(292670,102)RQXU04E,11051.p +1 x(292670,788)RQXU04E,12577.p +1 x(292670,874)RQXU04E,13943.p +1 x(292670,1388)RQXU04E,15429.p
+  +1 x(292670,2160)RQXU04E,16667.p +1 x(292670,960)RQXU04E,17632.p +1 x(292670,188)RQXU04E,18547.p +1 x(292670,360)RQXU04E,19245.p
+  +1 x(292670,445)RQXU04E,19792.p = +1
+ f_292672: +1 t_x(292672,445)RQXU04E,1568.o +1 t_x(292672,7560)$RQXU04E,5305 +1 t_x(292672,17)RQXU04E,8012
+  +1 x(292672,102)RQXU04E,11159.p +1 x(292672,788)RQXU04E,12503.p +1 x(292672,874)RQXU04E,13904.p +1 x(292672,1388)RQXU04E,15318.p
+  +1 x(292672,2160)RQXU04E,16504.p +1 x(292672,960)RQXU04E,17623.p +1 x(292672,188)RQXU04E,18807.p +1 x(292672,360)RQXU04E,19277.p
+  +1 x(292672,531)RQXU04E,19856.p = +1
+ f_292676: +1 t_x(292676,0),1569.o +1 t_x(292676,198)$RFBRT04M,5306 +1 t_x(292676,0),8013 = +1
+ f_292683: +1 t_x(292683,242)YBOLN04M,1570.o +1 t_x(292683,12360)$YB3EH04E,5307 +1 x(292683,45)YB5KL04E,9861.p
+  +1 x(292683,603)YBOLN04M,12526.p +1 x(292683,197)YBOLN04M,14452.p +1 x(292683,1274)YB5WH04M,15869.p
+  +1 x(292683,1415)YBOLN04M,16465.p +1 x(292683,2153)YB5KL04E,17638.p +1 x(292683,748)YB5KL04E,18573.p
+  +1 x(292683,1190)YBOLN04M,19331.p +1 x(292683,104)YB5KL04E,19752.p +1 x(292683,374)YB5WH04M,20147.p
+  = +1
+ f_292688: +1 t_x(292688,82)BR404M,1571.o +1 t_x(292688,2332)$BR404M,5308 +1 t_x(292688,0),8014 +1 x(292688,7)BR404M,9926.p
+  +1 x(292688,307)BR404M,12207.p +1 x(292688,157)BR404M,12583.p = +1
+ f_292693: +1 t_x(292693,0),1572.o +1 t_x(292693,13025)$KFZ4404M,5309 +1 x(292693,5)KFZ4404M,13235.p +1 x(292693,143)KFZ4404M,18350.p
+  = +1
+ f_292700: +1 t_x(292700,125)GL4W04M,1573.o +1 t_x(292700,1298)$GL4W04M,5310 +1 t_x(292700,42)GL4W04M,8015
+  = +1
+ f_292710: +1 t_x(292710,434)KSPE1P04,1574.o +1 t_x(292710,511)$KSPE1P04,5311 +1 t_x(292710,0),8016 +1 x(292710,128)KSPE1P04,9958.p
+  +1 x(292710,357)KSPE1P04,11840.p +1 x(292710,281)KSPE1P04,13640.p = +1
+ f_292713: +1 t_x(292713,0),1575.o +1 t_x(292713,7577)$RASI04M,5312 = +1
+ f_292714: +1 t_x(292714,862)RMZU04E,1576.o +1 t_x(292714,10097)$YD5WH04M,5313 +1 x(292714,77)YB5WH04M,9144.p
+  +1 x(292714,183)YB5WH04M,11708.p +1 x(292714,695)RMZU04E,12861.p +1 x(292714,342)YB5WH04M,14509.p +1 x(292714,778)RMZU04E,16011.p
+  +1 x(292714,1000)RQXU04E,17385.p +1 x(292714,501)YB5WH04M,18260.p +1 x(292714,828)RQXU04E,18980.p +1 x(292714,712)YB5WH04M,19523.p
+  +1 x(292714,571)RQXU04E,19896.p = +1
+ f_292716: +1 t_x(292716,0),1577.o +1 t_x(292716,2555)$KSLN04M,5314 +1 t_x(292716,0),8017 = +1
+ f_292734: +1 t_x(292734,0),1578.o +1 t_x(292734,8476)$KSAL1204,5315 = +1
+ f_292735: +1 t_x(292735,131)GL4W04M,1579.o +1 t_x(292735,1387)$GL4W04M,5316 +1 t_x(292735,47)GL4W04M,8018
+  = +1
+ f_292738: +1 t_x(292738,18)KFZ4404M,1580.o +1 t_x(292738,1681)$KFZ4404M,5317 = +1
+ f_292739: +1 t_x(292739,27)LEBAS04M,1581.o +1 t_x(292739,5197)$LEBAS04M,5318 +1 t_x(292739,0),8019 = +1
+ f_292748: +1 t_x(292748,0),1582.o +1 t_x(292748,1899)$GL4W04M,5319 +1 t_x(292748,0),8020 = +1
+ f_292753: +1 t_x(292753,112)YB5WH04M,1583.o +1 t_x(292753,5460)$YB5WH04M,5320 +1 t_x(292753,0),8021 +1 x(292753,165)YB5WH04M,11339.p
+  +1 x(292753,218)YB5WH04M,12990.p +1 x(292753,60)YB5WH04M,14141.p +1 x(292753,695)YB5WH04M,15635.p +1 x(292753,1171)YB5WH04M,16610.p
+  +1 x(292753,642)YB5WH04M,17717.p +1 x(292753,7)YB5WH04M,18914.p = +1
+ f_292762: +1 t_x(292762,12)BKED1204,1584.o +1 t_x(292762,2043)$BKED1204,5321 +1 t_x(292762,0),8022 = +1
+ f_292778: +1 t_x(292778,0),1585.o +1 t_x(292778,2205)$YB3EH04A,5322 = +1
+ f_292783: +1 t_x(292783,0),1586.o +1 t_x(292783,8760)$YB3EH04A,5323 +1 t_x(292783,0),8023 = +1
+ f_292791: +1 t_x(292791,821)EGPFA04,1587.o +1 t_x(292791,5021)$EGPFA04,5324 +1 t_x(292791,521)EGPFA04,8024
+  +1 x(292791,1721)EGPFA04,19147.p +1 x(292791,2021)EGPFA04,19661.p +1 x(292791,2621)EGPFA04,20019.p +1 x(292791,2921)EGPFA04,20255.p
+  = +1
+ f_292796: +1 t_x(292796,3309)LCES004,1588.o +1 t_x(292796,13619)$LCES004,5325 +1 t_x(292796,1763)LCES004,8025
+  +1 x(292796,2450)LCES004,10781.p +1 x(292796,2107)LCES004,12434.p +1 x(292796,2279)LCES004,13954.p +1 x(292796,2966)LCES004,15341.p
+  +1 x(292796,3138)LCES004,16580.p +1 x(292796,2794)LCES004,18049.p +1 x(292796,3481)LCES004,19099.p = +1
+ f_292801: +1 t_x(292801,382)PMXX04M,1589.o +1 t_x(292801,6348)$PMXX04M,5326 +1 t_x(292801,0),8026 +1 x(292801,279)PMXX04M,9246.p
+  +1 x(292801,896)PMXX04M,11023.p +1 x(292801,485)PMXX04M,13028.p +1 x(292801,73)PMXX04M,14956.p +1 x(292801,176)PMXX04M,17033.p
+  +1 x(292801,2953)PMXX04M,17570.p +1 x(292801,3159)PMXX04M,18524.p = +1
+ f_292803: +1 t_x(292803,1191)YB3EH04A,1590.o +1 t_x(292803,11389)$KSLN04A,5327 +1 x(292803,128)LGKFN04,9086.p
+  +1 x(292803,175)YB3EH04A,10994.p +1 x(292803,267)YB3EH04A,12301.p +1 x(292803,1098)YB3EH04A,13817.p
+  +1 x(292803,775)YB3EH04A,15361.p +1 x(292803,1375)YB3EH04A,16711.p +1 x(292803,1049)LGKFN04,18098.p
+  +1 x(292803,452)YB3EH04A,18867.p +1 x(292803,590)YB3EH04A,19758.p +1 x(292803,683)YB3EH04A,20081.p = +1
+ f_292805: +1 t_x(292805,0),1591.o +1 t_x(292805,1472)$RVKWS04,5328 = +1
+ f_292808: +1 t_x(292808,22)RJIU04M,1592.o +1 t_x(292808,12859)$LELVU04,5329 +1 x(292808,110)RJIU04M,11376.p
+  +1 x(292808,198)RJIU04M,12443.p +1 x(292808,62)BR404M,14930.p +1 x(292808,362)BR404M,16179.p +1 x(292808,512)BR404M,17052.p
+  +1 x(292808,285)RJIU04M,19035.p = +1
+ f_292823: +1 t_x(292823,0),1593.o +1 t_x(292823,1600)$KCHI104M,5330 +1 x(292823,45)KCHI104M,20540.p = +1
+ f_292825: +1 t_x(292825,0),1594.o +1 t_x(292825,1535)$RJIU04M,5331 = +1
+ f_292837: +1 t_x(292837,101)KFZ4404M,1595.o +1 t_x(292837,5573)$KFZ4404M,5332 +1 t_x(292837,0),8027 = +1
+ f_292859: +1 t_x(292859,227)KSLN04M,1596.o +1 t_x(292859,3835)$EBEEC04M,5333 +1 x(292859,73)KSLN04M,11987.p
+  +1 x(292859,150)KSLN04M,13656.p = +1
+ f_292872: +1 t_x(292872,306)KSAL1204,1597.o +1 t_x(292872,2580)$KSAL1204,5334 +1 t_x(292872,0),8028 +1 x(292872,53)KSAL1204,9928.p
+  +1 x(292872,222)KSAL1204,13354.p +1 x(292872,137)KSAL1204,15043.p = +1
+ f_292875: +1 t_x(292875,0),1598.o +1 t_x(292875,8218)$LELVL04M,5335 +1 x(292875,257)RQXU04E,10024.p +1 x(292875,342)RQXU04E,11123.p
+  +1 x(292875,992)LELVL04M,12655.p +1 x(292875,1095)LELVL04M,13936.p +1 x(292875,1611)LELVL04M,15402.p
+  +1 x(292875,2400)RQXU04E,17045.p +1 x(292875,1198)LELVL04M,17646.p +1 x(292875,428)RQXU04E,18575.p +1 x(292875,166)LELVL04M,19282.p
+  = +1
+ f_292876: +1 t_x(292876,403)EDGG704,1599.o +1 t_x(292876,8353)$EDGG704,5336 +1 x(292876,74)MRAE04,9801.p
+  +1 x(292876,186)MRAE04,11758.p = +1
+ f_292901: +1 t_x(292901,0),1600.o +1 t_x(292901,2096)$EBEEC04M,5337 = +1
+ f_292908: +1 t_x(292908,791)YD5WH04M,1601.o +1 t_x(292908,4653)$EG11G04M,5338 +1 x(292908,10)EG11G04M,9814.p
+  +1 x(292908,845)YD5WH04M,11002.p +1 x(292908,954)EG11G04M,12555.p +1 x(292908,1064)YD5WH04M,14530.p
+  +1 x(292908,1009)YD5WH04M,16104.p +1 x(292908,1282)YD5WH04M,17313.p +1 x(292908,1391)YD5WH04M,18089.p
+  +1 x(292908,1555)$YD5WH04M,19105.p +1 x(292908,1662)EG11G04M,20004.p = +1
+ f_292911: +1 t_x(292911,6)YB3EH04A,1602.o +1 t_x(292911,7581)$YB3EH04A,5339 = +1
+ f_292917: +1 t_x(292917,0),1603.o +1 t_x(292917,4970)$LELVL04M,5340 +1 t_x(292917,0),8029 +1 x(292917,15)LELVL04M,13618.p
+  = +1
+ f_292933: +1 t_x(292933,0),1604.o +1 t_x(292933,5712)$YBOLN04M,5341 = +1
+ f_292934: +1 t_x(292934,47)MM304,1605.o +1 t_x(292934,6460)$MM304,5342 +1 t_x(292934,0),8030 = +1
+ f_292935: +1 t_x(292935,19)YB3EH04E,1606.o +1 t_x(292935,4945)$KSLN04M,5343 +1 x(292935,21)KSLN04M,14311.p
+  +1 x(292935,69)YB3EH04E,15710.p +1 x(292935,98)KSLN04M,16743.p +1 x(292935,169)YB3EH04E,17790.p +1 x(292935,219)YB3EH04E,18574.p
+  +1 x(292935,252)KSLN04M,19222.p = +1
+ f_292940: +1 t_x(292940,1648)EDGG704,1607.o +1 t_x(292940,11998)$EDGG704,5344 +1 t_x(292940,1048)EDGG704,8031
+  +1 x(292940,1348)EDGG704,9985.p +1 x(292940,1498)EDGG704,11711.p +1 x(292940,1198)EDGG704,13211.p = +1
+ f_292941: +1 t_x(292941,0),1608.o +1 t_x(292941,779)$KSPE104D,5345 +1 x(292941,44)KSPE104D,19964.p = +1
+ f_292946: +1 t_x(292946,0),1609.o +1 t_x(292946,5040)$YB3EH04E,5346 +1 t_x(292946,0),8032 +1 x(292946,40)YB3EH04E,15657.p
+  = +1
+ f_292947: +1 t_x(292947,508)KSLN04M,1610.o +1 t_x(292947,12601)$KFZ4404M,5347 +1 x(292947,46)KSLN04M,9666.p
+  +1 x(292947,200)KSLN04M,12067.p +1 x(292947,273)KFZ4404M,20455.p = +1
+ f_292967: +1 t_x(292967,413)RNS04M,1611.o +1 t_x(292967,5113)$RNS04M,5348 +1 x(292967,13)RNS04M,9097.p
+  +1 x(292967,113)RNS04M,11015.p +1 x(292967,213)RNS04M,12572.p +1 x(292967,313)RNS04M,14988.p = +1
+ f_292968: +1 t_x(292968,0),1612.o +1 t_x(292968,1938)$RVKWS04,5349 = +1
+ f_292969: +1 t_x(292969,221)GL4W04M,1613.o +1 t_x(292969,5519)$MM304,5350 +1 x(292969,54)GL4W04M,10286.p
+  +1 x(292969,119)MM304,13639.p = +1
+ f_292977: +1 t_x(292977,0),1614.o +1 t_x(292977,1828)$KFZ4404M,5351 = +1
+ f_292989: +1 t_x(292989,181)YB5WH04M,1615.o +1 t_x(292989,10975)$YB3EH04E,5352 +1 x(292989,22)YB5WH04M,10018.p
+  +1 x(292989,75)YB5WH04M,11895.p +1 x(292989,379)YB5KL04E,14255.p +1 x(292989,203)YB5KL04E,15873.p +1 x(292989,1240)YB5WH04M,16477.p
+  +1 x(292989,1187)YB5WH04M,17818.p +1 x(292989,128)YB5WH04M,18750.p = +1
+ f_292991: +1 t_x(292991,73)YD5WH04M,1616.o +1 t_x(292991,2201)$YD5WH04M,5353 +1 t_x(292991,0),8033 +1 x(292991,19)YD5WH04M,10555.p
+  +1 x(292991,128)YD5WH04M,18890.p = +1
+ f_292992: +1 t_x(292992,578)YD5WH04M,1617.o +1 t_x(292992,7530)$EG11G04M,5354 +1 x(292992,360)YD5WH04M,9336.p
+  +1 x(292992,448)EG11G04M,10844.p +1 x(292992,1778)YD5WH04M,12679.p +1 x(292992,905)YD5WH04M,14266.p
+  +1 x(292992,741)YD5WH04M,15927.p +1 x(292992,196)YD5WH04M,17170.p +1 x(292992,32)YD5WH04M,18153.p +1 x(292992,87)YD5WH04M,18794.p
+  +1 x(292992,133)EG11G04M,19435.p +1 x(292992,523)YD5WH04M,19913.p = +1
+ f_292993: +1 t_x(292993,0),1618.o +1 t_x(292993,4503)$KSLN04M,5355 = +1
+ f_293006: +1 t_x(293006,125)$YH5MH04M,1619.o +1 t_x(293006,1101)$KSPE1P04,5356 +1 x(293006,258)KSPE1P04,10028.p
+  +1 x(293006,61)YH5MH04M,12239.p +1 x(293006,181)KSPE1P04,13421.p = +1
+ f_293009: +1 t_x(293009,119)RQXU04E,1620.o +1 t_x(293009,11057)$YD5WH04M,5357 +1 x(293009,289)YB5WH04M,10546.p
+  +1 x(293009,547)RQXU04E,13316.p +1 x(293009,900)RMZU04E,15453.p +1 x(293009,1877)YB5WH04M,16491.p +1 x(293009,63)RMZU04E,17578.p
+  +1 x(293009,448)YB5WH04M,18636.p = +1
+ f_293021: +1 t_x(293021,0),1621.o +1 t_x(293021,1411)$CPGSE04,5358 = +1
+ f_293036: +1 t_x(293036,0),1622.o +1 t_x(293036,4289)$MM304,5359 +1 t_x(293036,0),8034 = +1
+ f_293045: +1 t_x(293045,737)RMZU04E,1623.o +1 t_x(293045,5632)$RQXU04E,5360 +1 x(293045,146)RQXU04E,9489.p
+  +1 x(293045,403)RMZU04E,11717.p +1 x(293045,486)RMZU04E,13528.p +1 x(293045,317)RQXU04E,19930.p = +1
+ f_293048: +1 t_x(293048,139)LELVL04M,1624.o +1 t_x(293048,13290)$RJIU04M,5361 +1 x(293048,87)LELVL04M,10587.p
+  +1 x(293048,190)LELVL04M,19127.p = +1
+ f_293049: +1 t_x(293049,15)LELVU04,1625.o +1 t_x(293049,4737)$LELVU04,5362 +1 x(293049,53)MM304,14858.p
+  = +1
+ f_293050: +1 t_x(293050,25)RQXU04E,1626.o +1 t_x(293050,10140)$RQXU04E,5363 +1 x(293050,111)RQXU04E,17368.p
+  = +1
+ f_293070: +1 t_x(293070,584)RNS04M,1627.o +1 t_x(293070,4384)$RNS04M,5364 +1 t_x(293070,284)RNS04M,8035
+  +1 x(293070,484)RNS04M,10493.p +1 x(293070,384)RNS04M,11989.p = +1
+ f_293071: +1 t_x(293071,263)RASI04M,1628.o +1 t_x(293071,2967)$RASI04M,5365 +1 t_x(293071,159)RASI04M,8036
+  +1 x(293071,55)RASI04M,9288.p = +1
+ f_293072: +1 t_x(293072,0),1629.o +1 t_x(293072,6360)$EGNOR04M,5366 = +1
+ f_293074: +1 t_x(293074,565)RQXU04E,1630.o +1 t_x(293074,7080)$RQXU04E,5367 +1 t_x(293074,0),8037 +1 x(293074,51)RQXU04E,9696.p
+  +1 x(293074,137)RQXU04E,11629.p +1 x(293074,308)RQXU04E,12479.p +1 x(293074,394)RQXU04E,14059.p +1 x(293074,908)RQXU04E,15304.p
+  +1 x(293074,1680)RQXU04E,16490.p +1 x(293074,480)RQXU04E,18246.p +1 x(293074,651)RQXU04E,18908.p = +1
+ f_293090: +1 t_x(293090,0),1631.o +1 t_x(293090,10207)$YB3EH04A,5368 +1 t_x(293090,0),8038 = +1
+ f_293092: +1 t_x(293092,332)RASI04M,1632.o +1 t_x(293092,2516)$RASI04M,5369 +1 t_x(293092,20)RASI04M,8039
+  +1 x(293092,124)RASI04M,10541.p +1 x(293092,436)RASI04M,12232.p = +1
+ f_293096: +1 t_x(293096,232)RQXU04E,1633.o +1 t_x(293096,6147)$RQXU04E,5370 +1 x(293096,1)YB3EH04E,9192.p
+  +1 x(293096,51)YB3EH04E,11555.p +1 x(293096,576)RMZU04E,13191.p +1 x(293096,301)YB3EH04E,14901.p +1 x(293096,201)YB3EH04E,15929.p
+  +1 x(293096,801)YB3EH04E,16438.p +1 x(293096,651)YB3EH04E,19970.p = +1
+ f_293116: +1 t_x(293116,1491)LELVL04M,1634.o +1 t_x(293116,6137)$LELVL04M,5371 +1 x(293116,46)LELVL04M,8948.p
+  +1 x(293116,540)RVKWU04M,10695.p +1 x(293116,1078)LELVL04M,12447.p +1 x(293116,1698)LELVL04M,14173.p
+  +1 x(293116,872)LELVL04M,15737.p +1 x(293116,2420)LELVL04M,17942.p +1 x(293116,975)LELVL04M,18727.p
+  = +1
+ f_293126: +1 t_x(293126,727)EGPFA04,1635.o +1 t_x(293126,6127)$EGPFA04,5372 +1 x(293126,127)EGPFA04,9001.p
+  +1 x(293126,242)RJIU04M,10810.p +1 x(293126,330)RJIU04M,12387.p +1 x(293126,945)RJIU04M,14506.p +1 x(293126,1559)RJIU04M,15334.p
+  +1 x(293126,1823)RJIU04M,16500.p +1 x(293126,2086)RJIU04M,17532.p +1 x(293126,2174)RJIU04M,18427.p +1 x(293126,2701)RJIU04M,19143.p
+  +1 x(293126,3052)RJIU04M,19662.p +1 x(293126,3579)RJIU04M,20018.p +1 x(293126,2437)RJIU04M,20267.p +1 x(293126,2525)RJIU04M,20368.p
+  +1 x(293126,2613)RJIU04M,20484.p = +1
+ f_293132: +1 t_x(293132,0),1636.o +1 t_x(293132,7494)$RASI04M,5373 +1 x(293132,6)RASI04M,19028.p = +1
+ f_293139: +1 t_x(293139,240)RNS04M,1637.o +1 t_x(293139,1440)$RNS04M,5374 +1 t_x(293139,140)RNS04M,8040
+  +1 x(293139,40)RNS04M,9419.p +1 x(293139,340)RNS04M,17441.p = +1
+ f_293142: +1 t_x(293142,0),1638.o +1 t_x(293142,2345)$MM204,5375 = +1
+ f_293146: +1 t_x(293146,4)KSPE104D,1639.o +1 t_x(293146,4560)$KSPE104D,5376 +1 t_x(293146,0),8041 = +1
+ f_293150: +1 t_x(293150,0),1640.o +1 t_x(293150,9631)$YB3EH04A,5377 +1 t_x(293150,0),8042 = +1
+ f_293156: +1 t_x(293156,77)RQXU04E,1641.o +1 t_x(293156,8039)$LELVL04M,5378 +1 x(293156,162)RQXU04E,11064.p
+  +1 x(293156,813)LELVL04M,12533.p +1 x(293156,916)LELVL04M,13880.p +1 x(293156,1432)LELVL04M,15296.p
+  +1 x(293156,2220)RQXU04E,16596.p +1 x(293156,1019)LELVL04M,17617.p +1 x(293156,248)RQXU04E,18555.p +1 x(293156,400)LELVL04M,19266.p
+  +1 x(293156,503)LELVL04M,19989.p +1 x(293156,297)LELVL04M,20194.p = +1
+ f_293166: +1 t_x(293166,203)MM304,1642.o +1 t_x(293166,6166)$MM304,5379 +1 t_x(293166,0),8043 +1 x(293166,91)MM304,9872.p
+  = +1
+ f_293168: +1 t_x(293168,340)RMZU04E,1643.o +1 t_x(293168,15898)$LELVL04M,5380 +1 x(293168,5)RMZU04E,9181.p
+  +1 x(293168,173)RMZU04E,12228.p +1 x(293168,818)YB5WH04M,12930.p +1 x(293168,236)YB5WH04M,15032.p +1 x(293168,546)RQXU04E,16141.p
+  +1 x(293168,1061)RQXU04E,16446.p +1 x(293168,257)RMZU04E,18868.p = +1
+ f_293177: +1 t_x(293177,1779)EG11G04M,1644.o +1 t_x(293177,7052)$EG11G04M,5381 +1 x(293177,48)EG11G04M,9184.p
+  +1 x(293177,1622)EG11G04M,11688.p +1 x(293177,2173)EG11G04M,14096.p +1 x(293177,1140)YD5WH04M,15595.p
+  +1 x(293177,1358)YD5WH04M,16759.p +1 x(293177,430)YD5WH04M,17957.p +1 x(293177,1071)EG11G04M,18761.p
+  +1 x(293177,1194)YD5WH04M,19522.p = +1
+ f_293178: +1 t_x(293178,0),1645.o +1 t_x(293178,516)$LEBAS04M,5382 = +1
+ f_293188: +1 t_x(293188,131)RNI04M,1646.o +1 t_x(293188,6556)$RJIU04M,5383 +1 x(293188,229)RNI04M,9580.p
+  +1 x(293188,409)RJIU04M,11705.p +1 x(293188,585)RJIU04M,12855.p +1 x(293188,497)RJIU04M,14524.p +1 x(293188,321)RJIU04M,15903.p
+  +1 x(293188,2604)RJIU04M,17713.p +1 x(293188,2780)RJIU04M,18465.p = +1
+ f_293191: +1 t_x(293191,28)RASI04M,1647.o +1 t_x(293191,3668)$RASI04M,5384 +1 t_x(293191,0),8044 +1 x(293191,132)RASI04M,18967.p
+  = +1
+ f_293196: +1 t_x(293196,0),1648.o +1 t_x(293196,179)$KSPE104D,5385 = +1
+ f_293200: +1 t_x(293200,34)RJIU04M,1649.o +1 t_x(293200,1527)$RJIU04M,5386 = +1
+ f_293206: +1 t_x(293206,0),1650.o +1 t_x(293206,5954)$LEBAS04M,5387 = +1
+ f_293207: +1 t_x(293207,0),1651.o +1 t_x(293207,13778)$KFZ4404M,5388 = +1
+ f_293229: +1 t_x(293229,0),1652.o +1 t_x(293229,8925)$KFZ4404M,5389 = +1
+ f_293240: +1 t_x(293240,0),1653.o +1 t_x(293240,13904)$KFZ4404M,5390 = +1
+ f_293241: +1 t_x(293241,0),1654.o +1 t_x(293241,11685)$YB3EH04A,5391 = +1
+ f_293250: +1 t_x(293250,354)RQXU04E,1655.o +1 t_x(293250,16183)$LELVL04M,5392 +1 x(293250,12)RQXU04E,9141.p
+  +1 x(293250,97)RQXU04E,11076.p +1 x(293250,257)YB5WH04M,13027.p +1 x(293250,151)YB5WH04M,14947.p +1 x(293250,183)RQXU04E,15478.p
+  +1 x(293250,1263)YB5WH04M,16461.p +1 x(293250,310)YB5WH04M,18359.p +1 x(293250,416)YB5WH04M,18886.p
+  +1 x(293250,522)YB5WH04M,19604.p = +1
+ f_293252: +1 t_x(293252,569)RNI04M,1656.o +1 t_x(293252,6821)$RNI04M,5393 +1 t_x(293252,0),8045 +1 x(293252,374)RNI04M,9959.p
+  +1 x(293252,667)RNI04M,11060.p +1 x(293252,765)RNI04M,12299.p +1 x(293252,81)RNI04M,13791.p +1 x(293252,1448)RNI04M,15291.p
+  +1 x(293252,179)RNI04M,16539.p +1 x(293252,2327)RNI04M,17503.p +1 x(293252,276)RNI04M,19553.p +1 x(293252,472)RNI04M,19952.p
+  = +1
+ f_293268: +1 t_x(293268,15)YB3EH04A,1657.o +1 t_x(293268,12248)$RMZU04,5394 = +1
+ f_293271: +1 t_x(293271,45)KALP2C04,1658.o +1 t_x(293271,420)$KALP2C04,5395 = +1
+ f_293300: +1 t_x(293300,0),1659.o +1 t_x(293300,7357)$KFZ4404M,5396 +1 t_x(293300,0),8046 = +1
+ f_293305: +1 t_x(293305,0),1660.o +1 t_x(293305,13774)$MRAE04,5397 +1 x(293305,131)MEK04,18115.p +1 x(293305,226)MEK04,19279.p
+  +1 x(293305,321)MEK04,19804.p = +1
+ f_293326: +1 t_x(293326,0),1661.o +1 t_x(293326,2241)$RNI04M,5398 = +1
+ f_293340: +1 t_x(293340,0),1662.o +1 t_x(293340,820)$EG11G04M,5399 +1 t_x(293340,0),8047 = +1
+ f_293354: +1 t_x(293354,0),1663.o +1 t_x(293354,10367)$YB3EH04E,5400 +1 x(293354,234)YBOLN04M,14129.p
+  +1 x(293354,821)YBOLN04M,15389.p +1 x(293354,9)YBOLN04M,16583.p +1 x(293354,71)YB5KL04E,17897.p = +1
+ f_293362: +1 t_x(293362,171)RNI04M,1664.o +1 t_x(293362,12482)$RJIU04M,5401 +1 x(293362,45)RNI04M,9011.p
+  +1 x(293362,143)RNI04M,11282.p +1 x(293362,1315)RNI04M,12361.p +1 x(293362,631)RNI04M,14379.p +1 x(293362,1998)RNI04M,16292.p
+  = +1
+ f_293371: +1 t_x(293371,0),1665.o +1 t_x(293371,9962)$RJIU04M,5402 +1 t_x(293371,0),8048 +1 x(293371,40)RJIU04M,15471.p
+  +1 x(293371,127)RJIU04M,16447.p = +1
+ f_293377: +1 t_x(293377,0),1666.o +1 t_x(293377,7007)$RASI04M,5403 +1 x(293377,143)RASI04M,18339.p = +1
+ f_293382: +1 t_x(293382,0),1667.o +1 t_x(293382,3474)$YB3EH04E,5404 +1 x(293382,24)YB3EH04E,12110.p = +1
+ f_293416: +1 t_x(293416,0),1668.o +1 t_x(293416,5880)$EGNOR04M,5405 +1 t_x(293416,0),8049 +1 x(293416,19)EGNOR04M,17029.p
+  +1 x(293416,89)EGNOR04M,18103.p = +1
+ f_293429: +1 t_x(293429,157)$LEBAS04M,1669.o +1 t_x(293429,0),8050 = +1
+ f_293430: +1 t_x(293430,642)RQXU04E,1670.o +1 t_x(293430,7500)$RQXU04E,5406 +1 t_x(293430,128)RQXU04E,8051
+  +1 x(293430,385)RQXU04E,9775.p +1 x(293430,557)RQXU04E,11901.p +1 x(293430,728)RQXU04E,12514.p +1 x(293430,814)RQXU04E,13909.p
+  +1 x(293430,1328)RQXU04E,15342.p +1 x(293430,2100)RQXU04E,16555.p +1 x(293430,900)RQXU04E,17613.p +1 x(293430,471)RQXU04E,18952.p
+  = +1
+ f_293444: +1 t_x(293444,234)YB5WH04M,1671.o +1 t_x(293444,10439)$YB3EH04E,5407 +1 x(293444,13)YB5KL04E,9966.p
+  +1 x(293444,71)YB5KL04E,11223.p +1 x(293444,128)YB5WH04M,12622.p +1 x(293444,393)YB5WH04M,14180.p +1 x(293444,422)YB5KL04E,15618.p
+  +1 x(293444,657)YB5KL04E,16494.p +1 x(293444,598)YB5KL04E,17672.p +1 x(293444,287)YB5WH04M,18949.p = +1
+ f_293445: +1 t_x(293445,401)RNI04M,1672.o +1 t_x(293445,12118)$RJIU04M,5408 +1 x(293445,108)RNI04M,9050.p
+  +1 x(293445,987)RNI04M,11194.p +1 x(293445,1085)RNI04M,12908.p +1 x(293445,1757)RJIU04M,15283.p +1 x(293445,499)RNI04M,16459.p
+  +1 x(293445,303)RNI04M,17732.p +1 x(293445,206)RNI04M,18719.p +1 x(293445,10)RNI04M,19364.p = +1
+ f_293451: +1 t_x(293451,42)MM304,1673.o +1 t_x(293451,5667)$MM304,5409 +1 t_x(293451,0),8052 = +1
+ f_293452: +1 t_x(293452,0),1674.o +1 t_x(293452,6646)$RASI04M,5410 = +1
+ f_293468: +1 t_x(293468,0),1675.o +1 t_x(293468,10034)$RJIU04M,5411 +1 x(293468,24)RJIU04M,13802.p +1 x(293468,112)BR404M,15294.p
+  +1 x(293468,187)BR404M,16509.p = +1
+ f_293473: +1 t_x(293473,0),1676.o +1 t_x(293473,11748)$KSLN04A,5412 = +1
+ f_293491: +1 t_x(293491,92)RVKWS04,1677.o +1 t_x(293491,1333)$RVKWS04,5413 = +1
+ f_293498: +1 t_x(293498,846)PMXX04M,1678.o +1 t_x(293498,2492)$PMXX04M,5414 +1 t_x(293498,0),8053 +1 x(293498,23)PMXX04M,9284.p
+  +1 x(293498,434)PMXX04M,11310.p +1 x(293498,537)PMXX04M,12919.p +1 x(293498,640)PMXX04M,14242.p +1 x(293498,743)PMXX04M,16021.p
+  +1 x(293498,229)PMXX04M,17136.p +1 x(293498,332)PMXX04M,18025.p +1 x(293498,126)PMXX04M,18853.p +1 x(293498,949)PMXX04M,19149.p
+  +1 x(293498,2080)PMXX04M,19711.p = +1
+ f_293502: +1 t_x(293502,0),1679.o +1 t_x(293502,7771)$EG11G04M,5415 = +1
+ f_293511: +1 t_x(293511,0),1680.o +1 t_x(293511,7698)$RVKWU04M,5416 = +1
+ f_293520: +1 t_x(293520,336)RFBRT04M,1681.o +1 t_x(293520,972)$RFBRT04M,5417 +1 t_x(293520,0),8054 +1 x(293520,124)RFBRT04M,10064.p
+  +1 x(293520,230)RFBRT04M,13646.p = +1
+ f_293521: +1 t_x(293521,607)LELVL04M,1682.o +1 t_x(293521,11717)$RJIU04M,5418 +1 x(293521,91)LELVL04M,9739.p
+  +1 x(293521,194)LELVL04M,10843.p +1 x(293521,297)LELVL04M,12300.p +1 x(293521,813)LELVL04M,13778.p +1 x(293521,617)RNI04M,15273.p
+  +1 x(293521,1004)RJIU04M,16468.p +1 x(293521,1081)BR404M,17534.p +1 x(293521,1356)RJIU04M,18869.p = +1
+ f_293522: +1 t_x(293522,17)YB3EH04E,1683.o +1 t_x(293522,11832)$PMXX04M,5419 +1 x(293522,17)YB3EH04E,10705.p
+  +1 x(293522,67)YB3EH04E,12980.p +1 x(293522,117)YB3EH04E,16233.p = +1
+ f_293524: +1 t_x(293524,0),1684.o +1 t_x(293524,7860)$RVKWU04M,5420 = +1
+ f_293530: +1 t_x(293530,0),1685.o +1 t_x(293530,11049)$RJIU04M,5421 +1 x(293530,775)RJIU04M,13777.p +1 x(293530,600)RJIU04M,15220.p
+  +1 x(293530,15)RNI04M,16805.p +1 x(293530,688)RJIU04M,17724.p +1 x(293530,406)RNI04M,18858.p +1 x(293530,504)RNI04M,19499.p
+  = +1
+ f_293531: +1 t_x(293531,105)GL4W04M,1686.o +1 t_x(293531,1445)$GL4W04M,5422 +1 t_x(293531,21)GL4W04M,8055
+  = +1
+ f_293533: +1 t_x(293533,300)RFBRT04M,1687.o +1 t_x(293533,1359)$RFBRT04M,5423 +1 t_x(293533,0),8056 +1 x(293533,88)RFBRT04M,10126.p
+  +1 x(293533,194)RFBRT04M,13452.p = +1
+ f_293534: +1 t_x(293534,0),1688.o +1 t_x(293534,9512)$RJIU04M,5424 +1 x(293534,870)LELVL04M,12706.p +1 x(293534,731)RJIU04M,16107.p
+  +1 x(293534,436)BR404M,18772.p +1 x(293534,204)RJIU04M,19426.p = +1
+ f_293537: +1 t_x(293537,40)KFZ4404M,1689.o +1 t_x(293537,5996)$KFZ4404M,5425 = +1
+ f_293539: +1 t_x(293539,1390)RVKWU04M,1690.o +1 t_x(293539,3883)$RVKWU04M,5426 +1 t_x(293539,559)RVKWU04M,8057
+  +1 x(293539,1206)RVKWU04M,9829.p +1 x(293539,1298)RVKWU04M,13403.p +1 x(293539,1575)RVKWU04M,15832.p
+  +1 x(293539,1759)RVKWU04M,16806.p = +1
+ f_293540: +1 t_x(293540,215)KFZ4404M,1691.o +1 t_x(293540,5756)$KFZ4404M,5427 +1 x(293540,77)KFZ4404M,10245.p
+  +1 x(293540,146)KFZ4404M,12016.p = +1
+ f_293544: +1 t_x(293544,1343)RQXSI04E,1692.o +1 t_x(293544,1568)$RQXSI04E,5428 +1 x(293544,105)RQXSI04E,9251.p
+  +1 x(293544,218)RQXSI04E,11204.p +1 x(293544,443)RQXSI04E,13233.p +1 x(293544,555)RQXSI04E,14695.p +1 x(293544,330)RQXSI04E,15942.p
+  +1 x(293544,780)RQXSI04E,17055.p +1 x(293544,668)RQXSI04E,18059.p +1 x(293544,1005)RQXSI04E,18829.p
+  +1 x(293544,1118)RQXSI04E,19402.p +1 x(293544,1455)RQXSI04E,19943.p = +1
+ f_293545: +1 t_x(293545,0),1693.o +1 t_x(293545,9487)$LELVL04M,5429 +1 x(293545,85)RQXU04E,16575.p +1 x(293545,171)RQXU04E,17813.p
+  = +1
+ f_293549: +1 t_x(293549,231)RQXU04E,1694.o +1 t_x(293549,6660)$RQXU04E,5430 +1 t_x(293549,0),8058 +1 x(293549,60)RQXU04E,10275.p
+  +1 x(293549,145)RQXU04E,11102.p +1 x(293549,317)RQXU04E,12528.p +1 x(293549,402)RQXU04E,14134.p +1 x(293549,488)RQXU04E,15494.p
+  +1 x(293549,1260)RQXU04E,16576.p = +1
+ f_293552: +1 t_x(293552,82)KSPE104D,1695.o +1 t_x(293552,7198)$KSAL1204,5431 +1 x(293552,8)KSPE104D,10163.p
+  +1 x(293552,155)KSPE104D,13708.p = +1
+ f_293560: +1 t_x(293560,563)RVKWU04M,1696.o +1 t_x(293560,6840)$RVKWU04M,5432 +1 x(293560,286)RVKWU04M,9833.p
+  +1 x(293560,747)RVKWU04M,10687.p +1 x(293560,1947)RVKWU04M,12841.p +1 x(293560,655)RVKWU04M,16193.p
+  = +1
+ f_293561: +1 t_x(293561,655)RVKWU04M,1697.o +1 t_x(293561,6840)$RVKWU04M,5433 +1 x(293561,286)RVKWU04M,9715.p
+  +1 x(293561,747)RVKWU04M,10729.p +1 x(293561,1947)RVKWU04M,12777.p +1 x(293561,563)RVKWU04M,14987.p
+  = +1
+ f_293565: +1 t_x(293565,313)RNI04M,1698.o +1 t_x(293565,9302)$RJIU04M,5434 +1 x(293565,20)RNI04M,9743.p
+  +1 x(293565,215)RNI04M,11226.p +1 x(293565,508)RNI04M,12615.p +1 x(293565,170)RJIU04M,14522.p = +1
+ f_293566: +1 t_x(293566,216)RNI04M,1699.o +1 t_x(293566,4123)$RNI04M,5435 +1 t_x(293566,20)RNI04M,8059
+  +1 x(293566,118)RNI04M,10195.p = +1
+ f_293567: +1 t_x(293567,0),1700.o +1 t_x(293567,11494)$YB3EH04A,5436 +1 t_x(293567,0),8060 = +1
+ f_293569: +1 t_x(293569,0),1701.o +1 t_x(293569,2568)$RJIU04M,5437 +1 t_x(293569,0),8061 +1 x(293569,21)RJIU04M,20494.p
+  = +1
+ f_293570: +1 t_x(293570,803)YB5WH04M,1702.o +1 t_x(293570,9764)$YB3EH04E,5438 +1 x(293570,37)YBOLN04M,9189.p
+  +1 x(293570,291)YB5KL04E,11205.p +1 x(293570,82)YBOLN04M,12378.p +1 x(293570,443)YBOLN04M,13903.p +1 x(293570,876)YB5KL04E,15629.p
+  +1 x(293570,1300)YBOLN04M,16647.p +1 x(293570,759)YB5KL04E,17608.p +1 x(293570,525)YB5KL04E,18796.p
+  +1 x(293570,679)YB5WH04M,19386.p +1 x(293570,624)YBOLN04M,19955.p = +1
+ f_293571: +1 t_x(293571,66)RQXU04E,1703.o +1 t_x(293571,3838)$RQXU04E,5439 +1 t_x(293571,0),8062 +1 x(293571,152)RQXU04E,15150.p
+  +1 x(293571,238)RQXU04E,16038.p = +1
+ f_293576: +1 t_x(293576,68)RMZU04E,1704.o +1 t_x(293576,10509)$LELVL04M,5440 +1 x(293576,152)RMZU04E,12591.p
+  +1 x(293576,236)RMZU04E,14619.p +1 x(293576,319)RMZU04E,15771.p +1 x(293576,403)RMZU04E,16578.p = +1
+ f_293580: +1 t_x(293580,64)RQXU04E,1705.o +1 t_x(293580,7779)$RQXU04E,5441 +1 t_x(293580,0),8063 +1 x(293580,236)RQXU04E,10351.p
+  +1 x(293580,321)RQXU04E,11151.p +1 x(293580,1007)RQXU04E,12692.p +1 x(293580,1093)RQXU04E,14012.p +1 x(293580,1607)RQXU04E,15537.p
+  +1 x(293580,2379)RQXU04E,16850.p +1 x(293580,1179)RQXU04E,17749.p +1 x(293580,407)RQXU04E,18619.p +1 x(293580,150)RQXU04E,19373.p
+  = +1
+ f_293585: +1 t_x(293585,50)YB3EH04A,1706.o +1 t_x(293585,12060)$YB3EH04A,5442 +1 x(293585,4)YB3EH04A,10604.p
+  = +1
+ f_293587: +1 t_x(293587,2022)LCES004,1707.o +1 t_x(293587,6146)$LCES004,5443 +1 t_x(293587,476)LCES004,8064
+  +1 x(293587,1163)LCES004,9242.p +1 x(293587,991)LCES004,12672.p +1 x(293587,1850)LCES004,14183.p +1 x(293587,1335)LCES004,15573.p
+  +1 x(293587,647)LCES004,16833.p +1 x(293587,1678)LCES004,17848.p +1 x(293587,1506)LCES004,18680.p = +1
+ f_293601: +1 t_x(293601,10)YB5KL04E,1708.o +1 t_x(293601,420)$YB5KL04E,5444 +1 t_x(293601,0),8065 +1 x(293601,127)YB5KL04E,14473.p
+  +1 x(293601,185)YB5KL04E,15906.p +1 x(293601,68)YB5KL04E,16873.p = +1
+ f_293621: +1 t_x(293621,0),1709.o +1 t_x(293621,10154)$YB3EH04A,5445 +1 t_x(293621,0),8066 = +1
+ f_293622: +1 t_x(293622,0),1710.o +1 t_x(293622,7338)$KFZ4404M,5446 +1 t_x(293622,0),8067 = +1
+ f_293626: +1 t_x(293626,122)LELVL04M,1711.o +1 t_x(293626,4922)$LELVL04M,5447 +1 x(293626,70)LELVL04M,10617.p
+  +1 x(293626,173)LELVL04M,11611.p +1 x(293626,380)LELVL04M,13350.p +1 x(293626,483)LELVL04M,14950.p = +1
+ f_293640: +1 t_x(293640,0),1712.o +1 t_x(293640,3408)$YB3EH04E,5448 +1 t_x(293640,0),8068 +1 x(293640,8)YB3EH04E,13658.p
+  +1 x(293640,308)YB3EH04E,14574.p = +1
+ f_293647: +1 t_x(293647,801)RJIU04M,1713.o +1 t_x(293647,11641)$LELVU04,5449 +1 x(293647,11)RJIU04M,9255.p
+  +1 x(293647,99)RJIU04M,10681.p +1 x(293647,187)RJIU04M,12323.p +1 x(293647,977)RJIU04M,14380.p +1 x(293647,714)RJIU04M,17261.p
+  +1 x(293647,3084)RJIU04M,17905.p +1 x(293647,3260)RJIU04M,18534.p +1 x(293647,362)RJIU04M,19379.p +1 x(293647,889)RJIU04M,19904.p
+  +1 x(293647,450)RJIU04M,20447.p = +1
+ f_293650: +1 t_x(293650,793)EGPFA04,1714.o +1 t_x(293650,4093)$EGPFA04,5450 +1 t_x(293650,493)EGPFA04,8069
+  +1 x(293650,1093)EGPFA04,19658.p +1 x(293650,1693)EGPFA04,20012.p +1 x(293650,1993)EGPFA04,20238.p = +1
+ f_293657: +1 t_x(293657,814)EG11G04M,1715.o +1 t_x(293657,6480)$EG11G04M,5451 +1 x(293657,927)YD5WH04M,9102.p
+  +1 x(293657,1036)YD5WH04M,11045.p +1 x(293657,1522)EG11G04M,12797.p +1 x(293657,1582)YD5WH04M,14276.p
+  +1 x(293657,1091)YD5WH04M,15898.p +1 x(293657,1309)YD5WH04M,17854.p +1 x(293657,1472)YD5WH04M,18821.p
+  +1 x(293657,1363)YD5WH04M,19536.p +1 x(293657,1418)YD5WH04M,19901.p = +1
+ f_293680: +1 t_x(293680,212)LELVL104,1716.o +1 t_x(293680,7350)$LELVL104,5452 +1 t_x(293680,108)LELVL104,8070
+  = +1
+ f_293687: +1 t_x(293687,0),1717.o +1 t_x(293687,7800)$RQXU04E,5453 = +1
+ f_293693: +1 t_x(293693,0),1718.o +1 t_x(293693,6725)$YB3EH04A,5454 = +1
+ f_293695: +1 t_x(293695,53)BR404M,1719.o +1 t_x(293695,353)$BR404M,5455 +1 x(293695,128)BR404M,17384.p
+  = +1
+ f_293710: +1 t_x(293710,1999)EDGG704,1720.o +1 t_x(293710,14099)$EDGG704,5456 +1 t_x(293710,1599)EDGG704,8071
+  +1 x(293710,1799)EDGG704,10081.p +1 x(293710,1899)EDGG704,11821.p +1 x(293710,1699)EDGG704,13185.p = +1
+ f_293718: +1 t_x(293718,821)EGPFA04,1721.o +1 t_x(293718,4721)$EGPFA04,5457 +1 t_x(293718,521)EGPFA04,8072
+  +1 x(293718,1421)EGPFA04,19145.p +1 x(293718,1721)EGPFA04,19659.p +1 x(293718,2321)EGPFA04,20014.p +1 x(293718,2621)EGPFA04,20240.p
+  +1 x(293718,1121)EGPFA04,20418.p = +1
+ f_293737: +1 t_x(293737,20)LEBAS04A,1722.o +1 t_x(293737,2790)$LEBAS04A,5458 +1 t_x(293737,0),8073 = +1
+ f_293757: +1 t_x(293757,988)EG11G04M,1723.o +1 t_x(293757,7202)$KFZ4404M,5459 +1 x(293757,207)KFZ4404M,9566.p
+  +1 x(293757,350)$YD5WH04M,11548.p +1 x(293757,830)EG11G04M,13461.p +1 x(293757,899)KFZ4404M,14126.p
+  +1 x(293757,415)KFZ4404M,16230.p +1 x(293757,1145)EG11G04M,18369.p +1 x(293757,1038)KFZ4404M,19318.p
+  = +1
+ f_293780: +1 t_x(293780,39)KSPE104D,1724.o +1 t_x(293780,7166)$KSPE104D,5460 = +1
+ f_293790: +1 t_x(293790,202)KSPE104D,1725.o +1 t_x(293790,2700)$KSPE104D,5461 +1 t_x(293790,0),8074 +1 x(293790,128)KSPE104D,10383.p
+  = +1
+ f_293802: +1 t_x(293802,0),1726.o +1 t_x(293802,5513)$EGPFA04,5462 +1 x(293802,113)EGPFA04,14485.p +1 x(293802,713)EGPFA04,15415.p
+  +1 x(293802,1313)EGPFA04,16626.p = +1
+ f_293804: +1 t_x(293804,494)KSAL1204,1727.o +1 t_x(293804,2516)$KSAL1204,5463 +1 t_x(293804,0),8075 +1 x(293804,73)KSAL1204,9700.p
+  +1 x(293804,242)KSAL1204,11235.p +1 x(293804,158)KSAL1204,13434.p +1 x(293804,326)KSAL1204,15087.p = +1
+ f_293814: +1 t_x(293814,3)EBEEC04M,1728.o +1 t_x(293814,2061)$EBEEC04M,5464 = +1
+ f_293817: +1 t_x(293817,0),1729.o +1 t_x(293817,1560)$YD5WH04M,5465 = +1
+ f_293821: +1 t_x(293821,17)KSAL1204,1730.o +1 t_x(293821,5766)$KFUL1U04,5466 = +1
+ f_293834: +1 t_x(293834,0),1731.o +1 t_x(293834,10053)$LELVU04,5467 = +1
+ f_293857: +1 t_x(293857,1488)LGSRA04,1732.o +1 t_x(293857,17288)$LGSRA04,5468 +1 x(293857,272)LGSRA04,9477.p
+  = +1
+ f_293858: +1 t_x(293858,844)LELVL04M,1733.o +1 t_x(293858,1361)$LELVL04M,5469 +1 x(293858,9)RQXU04E,9501.p
+  +1 x(293858,508)RQXSI04E,11619.p +1 x(293858,609)$RQXU04E,13311.p +1 x(293858,733)RQXSI04E,14806.p +1 x(293858,395)RQXSI04E,17278.p
+  +1 x(293858,958)$RQXSI04E,18063.p = +1
+ f_293869: +1 t_x(293869,341)FUJ04M,1734.o +1 t_x(293869,6545)$GL4W04M,5470 +1 x(293869,41)FUJ04M,9850.p
+  +1 x(293869,141)FUJ04M,11781.p +1 x(293869,241)FUJ04M,13491.p = +1
+ f_293879: +1 t_x(293879,71)RASI04M,1735.o +1 t_x(293879,3815)$RASI04M,5471 +1 t_x(293879,0),8076 = +1
+ f_293880: +1 t_x(293880,0),1736.o +1 t_x(293880,4980)$RQXU04E,5472 +1 x(293880,8)RQXU04E,11698.p = +1
+ f_293881: +1 t_x(293881,0),1737.o +1 t_x(293881,5062)$EGNOR04M,5473 +1 x(293881,38)EGNOR04M,11027.p +1 x(293881,596)EGNOR04M,12798.p
+  +1 x(293881,666)EGNOR04M,14105.p = +1
+ f_293884: +1 t_x(293884,17)EGNOR04M,1738.o +1 t_x(293884,5738)$EGNOR04M,5474 +1 x(293884,279)KWUR404E,11594.p
+  +1 x(293884,348)KWUR404E,13336.p = +1
+ f_293889: +1 t_x(293889,0),1739.o +1 t_x(293889,9790)$RJIU04M,5475 +1 x(293889,43)RJIU04M,11120.p +1 x(293889,1148)BR404M,13033.p
+  +1 x(293889,98)BR404M,18822.p = +1
+ f_293892: +1 t_x(293892,0),1740.o +1 t_x(293892,6891)$EGPFA04,5476 = +1
+ f_293894: +1 t_x(293894,0),1741.o +1 t_x(293894,3196)$RASI04M,5477 = +1
+ f_293898: +1 t_x(293898,0),1742.o +1 t_x(293898,2524)$RJIU04M,5478 +1 t_x(293898,0),8077 +1 x(293898,65)RJIU04M,20499.p
+  +1 x(293898,153)RJIU04M,20558.p = +1
+ f_293901: +1 t_x(293901,1088)RQXU04E,1743.o +1 t_x(293901,5460)$RQXU04E,5479 +1 x(293901,60)RQXU04E,9126.p
+  +1 x(293901,145)RQXU04E,11054.p +1 x(293901,231)RQXU04E,12700.p +1 x(293901,383)PMXX04M,14213.p +1 x(293901,486)PMXX04M,15740.p
+  +1 x(293901,574)RQXU04E,17035.p +1 x(293901,660)RQXU04E,18018.p +1 x(293901,745)RQXU04E,18738.p +1 x(293901,1000)PMXX04M,19542.p
+  +1 x(293901,1774)RQXU04E,19679.p +1 x(293901,2031)RQXU04E,20085.p +1 x(293901,1174)RQXU04E,20316.p = +1
+ f_293909: +1 t_x(293909,28)EBEEC04M,1744.o +1 t_x(293909,3114)$EBEEC04M,5480 +1 t_x(293909,0),8078 = +1
+ f_293924: +1 t_x(293924,0),1745.o +1 t_x(293924,8409)$LELVL04M,5481 +1 x(293924,34)RQXU04E,16267.p = +1
+ f_293927: +1 t_x(293927,10)YBOLN04M,1746.o +1 t_x(293927,9466)$YB3EH04E,5482 +1 x(293927,100)YBOLN04M,12435.p
+  +1 x(293927,125)KWUR404E,14014.p +1 x(293927,225)YB5KL04E,16174.p +1 x(293927,190)YBOLN04M,17328.p +1 x(293927,371)YBOLN04M,18107.p
+  +1 x(293927,326)YBOLN04M,19593.p +1 x(293927,263)KWUR404E,20473.p = +1
+ f_293929: +1 t_x(293929,687)RVKWU04M,1747.o +1 t_x(293929,6780)$RVKWU04M,5483 +1 x(293929,226)RVKWU04M,9632.p
+  +1 x(293929,1887)RVKWU04M,12727.p +1 x(293929,503)RVKWU04M,14890.p +1 x(293929,595)RVKWU04M,16150.p
+  = +1
+ f_293957: +1 t_x(293957,1022)RNI04M,1748.o +1 t_x(293957,12089)$RJIU04M,5484 +1 x(293957,87)RNI04M,9307.p
+  +1 x(293957,868)RNI04M,11052.p +1 x(293957,966)RNI04M,12350.p +1 x(293957,282)RNI04M,14192.p +1 x(293957,1640)RJIU04M,16005.p
+  +1 x(293957,380)RNI04M,16507.p +1 x(293957,184)RNI04M,17938.p +1 x(293957,477)RNI04M,19519.p = +1
+ f_293959: +1 t_x(293959,0),1749.o +1 t_x(293959,4788)$KFZ4404M,5485 = +1
+ f_293962: +1 t_x(293962,0),1750.o +1 t_x(293962,5340)$EGNOR04M,5486 = +1
+ f_293964: +1 t_x(293964,441)RMZU04E,1751.o +1 t_x(293964,1697)$RMZU04E,5487 +1 t_x(293964,0),8079 +1 x(293964,357)RMZU04E,9326.p
+  +1 x(293964,608)RMZU04E,11979.p +1 x(293964,273)RMZU04E,14842.p +1 x(293964,524)RMZU04E,16064.p = +1
+ f_293965: +1 t_x(293965,218)$RVKWS04,1752.o +1 t_x(293965,1525)$RNS04M,5488 +1 x(293965,27)RVKWS04,9339.p
+  +1 x(293965,122)RVKWS04,12156.p = +1
+ f_293986: +1 t_x(293986,0),1753.o +1 t_x(293986,10622)$KFZ4404M,5489 +1 t_x(293986,0),8080 = +1
+ f_294001: +1 t_x(294001,4004)EGPFA04,1754.o +1 t_x(294001,10725)$LELVU04,5490 +1 x(294001,23)RJIU04M,8942.p
+  +1 x(294001,104)EGPFA04,10685.p +1 x(294001,638)RJIU04M,12277.p +1 x(294001,1253)RJIU04M,13929.p +1 x(294001,1867)RJIU04M,15343.p
+  +1 x(294001,2131)RJIU04M,16537.p +1 x(294001,2394)RJIU04M,17546.p +1 x(294001,2658)RJIU04M,18439.p +1 x(294001,3009)RJIU04M,19146.p
+  +1 x(294001,3272)RJIU04M,19664.p +1 x(294001,3887)RJIU04M,20068.p +1 x(294001,550)RJIU04M,20261.p +1 x(294001,2804)EGPFA04,20371.p
+  +1 x(294001,2921)RJIU04M,20485.p +1 x(294001,462)RJIU04M,20555.p +1 x(294001,375)RJIU04M,20582.p +1 x(294001,704)EGPFA04,20594.p
+  +1 x(294001,814)RJIU04M,20602.p = +1
+ f_294004: +1 t_x(294004,11)YB5KL04E,1755.o +1 t_x(294004,10379)$YB3EH04E,5491 +1 x(294004,69)YB5WH04M,12618.p
+  +1 x(294004,334)YB5WH04M,14149.p +1 x(294004,362)YB5KL04E,15579.p +1 x(294004,597)YB5KL04E,16464.p +1 x(294004,538)YB5KL04E,17639.p
+  +1 x(294004,228)YB5WH04M,18817.p +1 x(294004,480)YB5KL04E,19383.p +1 x(294004,175)YB5WH04M,19889.p = +1
+ f_294005: +1 t_x(294005,14)RJIU04M,1756.o +1 t_x(294005,9585)$RJIU04M,5492 +1 t_x(294005,0),8081 +1 x(294005,102)RJIU04M,10593.p
+  +1 x(294005,189)RJIU04M,11063.p +1 x(294005,277)RJIU04M,12562.p = +1
+ f_294010: +1 t_x(294010,25)LEMDAT04,1757.o +1 t_x(294010,4511)$LEMDAT04,5493 +1 t_x(294010,0),8082 +1 x(294010,104)LEMDAT04,10469.p
+  = +1
+ f_294023: +1 t_x(294023,46)LELVL04M,1758.o +1 t_x(294023,6240)$LELVL04M,5494 +1 x(294023,149)LELVL04M,16243.p
+  +1 x(294023,420)RQXU04E,16534.p = +1
+ f_294025: +1 t_x(294025,0),1759.o +1 t_x(294025,5820)$RQXU04E,5495 +1 x(294025,334)RQXU04E,15557.p +1 x(294025,420)RQXU04E,16455.p
+  = +1
+ f_294030: +1 t_x(294030,100)RNS04M,1760.o +1 t_x(294030,600)$RNS04M,5496 +1 t_x(294030,0),8083 +1 x(294030,0),10297.p
+  = +1
+ f_294045: +1 t_x(294045,0),1761.o +1 t_x(294045,6636)$LCES004M,5497 = +1
+ f_294047: +1 t_x(294047,1560)RVKWU04M,1762.o +1 t_x(294047,4393)$LELVL04M,5498 +1 x(294047,367)LELVL04M,10164.p
+  +1 x(294047,1605)LELVL04M,14953.p = +1
+ f_294048: +1 t_x(294048,459)RMZU04E,1763.o +1 t_x(294048,1380)$RMZU04E,5499 +1 t_x(294048,0),8084 +1 x(294048,40)RMZU04E,9331.p
+  +1 x(294048,291)RMZU04E,11626.p +1 x(294048,124)RMZU04E,12926.p +1 x(294048,375)RMZU04E,14915.p +1 x(294048,207)RMZU04E,16111.p
+  = +1
+ f_294049: +1 t_x(294049,557)RVKWU04M,1764.o +1 t_x(294049,5911)$RVKWU04M,5500 +1 x(294049,3)RVKWU04M,9706.p
+  +1 x(294049,1018)RVKWU04M,12538.p +1 x(294049,926)RVKWU04M,14478.p +1 x(294049,464)RVKWU04M,16017.p
+  +1 x(294049,187)RVKWU04M,17208.p = +1
+ f_294056: +1 t_x(294056,96)LGAVA04,1765.o +1 t_x(294056,2355)$LGAVA04,5501 +1 t_x(294056,0),8085 = +1
+ f_294065: +1 t_x(294065,53)RASI04M,1766.o +1 t_x(294065,5149)$RASI04M,5502 +1 x(294065,365)RASI04M,19781.p
+  = +1
+ f_294068: +1 t_x(294068,42)RVKWU04M,1767.o +1 t_x(294068,7150)$RVKWU04M,5503 = +1
+ f_294089: +1 t_x(294089,819)LEMDAT04,1768.o +1 t_x(294089,2472)$LEMDAT04,5504 +1 t_x(294089,190)LEMDAT04,8086
+  +1 x(294089,426)LEMDAT04,9216.p +1 x(294089,583)LEMDAT04,11320.p +1 x(294089,662)LEMDAT04,13277.p +1 x(294089,504)LEMDAT04,14583.p
+  +1 x(294089,740)LEMDAT04,16224.p +1 x(294089,1134)LEMDAT04,18167.p = +1
+ f_294097: +1 t_x(294097,0),1769.o +1 t_x(294097,4147)$LELVU04,5505 +1 x(294097,15)LELVU04,10394.p +1 x(294097,88)$EGPFA04,11630.p
+  = +1
+ f_294101: +1 t_x(294101,186)LGZAA04M,1770.o +1 t_x(294101,51786)$LGZAA04M,5506 = +1
+ f_294107: +1 t_x(294107,0),1771.o +1 t_x(294107,6937)$EGNOR04M,5507 +1 x(294107,112)EGNOR04M,16398.p
+  = +1
+ f_294111: +1 t_x(294111,466)LELVU04,1772.o +1 t_x(294111,2040)$LELVU04,5508 +1 t_x(294111,0),8087 +1 x(294111,72)LELVU04,9728.p
+  +1 x(294111,171)LELVU04,11682.p +1 x(294111,269)LELVU04,13344.p +1 x(294111,367)LELVU04,14939.p = +1
+ f_294112: +1 t_x(294112,1441)EG11G04M,1773.o +1 t_x(294112,5769)$EG11G04M,5509 +1 t_x(294112,0),8088
+  +1 x(294112,260)EG11G04M,9281.p +1 x(294112,339)EG11G04M,11243.p +1 x(294112,811)EG11G04M,12762.p +1 x(294112,890)EG11G04M,14029.p
+  +1 x(294112,496)EG11G04M,15714.p +1 x(294112,1362)EG11G04M,16863.p +1 x(294112,1205)EG11G04M,17774.p
+  +1 x(294112,1126)EG11G04M,18602.p +1 x(294112,969)EG11G04M,19306.p +1 x(294112,1519)EG11G04M,19958.p
+  +1 x(294112,1283)EG11G04M,20354.p = +1
+ f_294120: +1 t_x(294120,371)PMXX04M,1774.o +1 t_x(294120,5580)$RQXU04E,5510 +1 x(294120,8)RQXU04E,10288.p
+  +1 x(294120,94)RQXU04E,11436.p +1 x(294120,180)RQXU04E,13077.p +1 x(294120,319)PMXX04M,14308.p +1 x(294120,422)PMXX04M,16069.p
+  +1 x(294120,608)RQXU04E,17923.p +1 x(294120,1122)RQXU04E,18667.p +1 x(294120,936)PMXX04M,19572.p +1 x(294120,1759)PMXX04M,19682.p
+  +1 x(294120,1980)RQXU04E,20058.p +1 x(294120,1208)RQXU04E,20343.p = +1
+ f_294121: +1 t_x(294121,332)RNS04M,1775.o +1 t_x(294121,3332)$RNS04M,5511 +1 x(294121,29)RVKWS04,9999.p
+  +1 x(294121,220)RVKWS04,11996.p = +1
+ f_294125: +1 t_x(294125,0),1776.o +1 t_x(294125,10140)$RQXU04E,5512 +1 x(294125,25)RQXU04E,18697.p = +1
+ f_294126: +1 t_x(294126,0),1777.o +1 t_x(294126,9180)$RQXU04E,5513 +1 x(294126,8)RQXU04E,15798.p +1 x(294126,94)RQXU04E,18137.p
+  = +1
+ f_294133: +1 t_x(294133,429)RJIU04M,1778.o +1 t_x(294133,4469)$RJIU04M,5514 +1 t_x(294133,0),8089 +1 x(294133,166)RJIU04M,9738.p
+  +1 x(294133,342)RJIU04M,12046.p +1 x(294133,78)RJIU04M,16073.p +1 x(294133,254)RJIU04M,17337.p +1 x(294133,517)RJIU04M,17529.p
+  +1 x(294133,693)RJIU04M,18416.p +1 x(294133,781)RJIU04M,19255.p +1 x(294133,605)RJIU04M,19965.p +1 x(294133,1044)RJIU04M,20374.p
+  +1 x(294133,1132)RJIU04M,20487.p = +1
+ f_294135: +1 t_x(294135,236)LELVL04M,1779.o +1 t_x(294135,5036)$LELVL04M,5515 +1 x(294135,3)YB5WH04M,10092.p
+  +1 x(294135,109)YB5WH04M,11958.p +1 x(294135,141)RMZU04E,13653.p +1 x(294135,184)LELVL04M,14985.p = +1
+ f_294148: +1 t_x(294148,231)RQXU04E,1780.o +1 t_x(294148,5428)$LELVL04M,5516 +1 x(294148,60)RQXU04E,10242.p
+  +1 x(294148,145)RQXU04E,12100.p +1 x(294148,266)LELVL04M,18699.p = +1
+ f_294156: +1 t_x(294156,218)KWUR404E,1781.o +1 t_x(294156,10708)$KSLN04M,5517 +1 x(294156,39)YB3EH04E,10304.p
+  +1 x(294156,333)KWUR404E,11689.p +1 x(294156,389)YB3EH04E,13173.p +1 x(294156,471)KWUR404E,14938.p +1 x(294156,189)YB3EH04E,16189.p
+  +1 x(294156,239)YB3EH04E,17359.p +1 x(294156,439)YB3EH04E,19101.p +1 x(294156,264)KWUR404E,20224.p = +1
+ f_294158: +1 t_x(294158,58)YB3EH04A,1782.o +1 t_x(294158,6202)$YB3EH04A,5518 +1 x(294158,12)YB3EH04A,10582.p
+  +1 x(294158,105)YB3EH04A,10911.p = +1
+ f_294164: +1 t_x(294164,239)BR404M,1783.o +1 t_x(294164,2264)$BR404M,5519 +1 t_x(294164,0),8090 +1 x(294164,164)BR404M,10472.p
+  +1 x(294164,389)BR404M,12554.p +1 x(294164,539)BR404M,14686.p +1 x(294164,14)BR404M,16384.p +1 x(294164,89)BR404M,17397.p
+  = +1
+ f_294193: +1 t_x(294193,590)LGKFN04,1784.o +1 t_x(294193,5279)$LGKFN04,5520 +1 t_x(294193,0),8091 +1 x(294193,423)LGKFN04,10150.p
+  +1 x(294193,88)LGKFN04,10916.p +1 x(294193,339)LGKFN04,12745.p +1 x(294193,4)LGKFN04,13824.p +1 x(294193,1762)LGKFN04,15350.p
+  +1 x(294193,255)LGKFN04,16684.p +1 x(294193,1930)LGKFN04,17695.p +1 x(294193,841)LGKFN04,18533.p +1 x(294193,1009)LGKFN04,19196.p
+  +1 x(294193,506)LGKFN04,19809.p +1 x(294193,674)LGKFN04,20312.p = +1
+ f_294200: +1 t_x(294200,1477)RQXSI04E,1785.o +1 t_x(294200,2040)$RQXSI04E,5521 +1 t_x(294200,127)RQXSI04E,8092
+  +1 x(294200,465)RQXSI04E,9252.p +1 x(294200,690)RQXSI04E,11089.p +1 x(294200,915)RQXSI04E,13009.p +1 x(294200,1027)RQXSI04E,14516.p
+  +1 x(294200,802)RQXSI04E,15931.p +1 x(294200,1252)RQXSI04E,17229.p +1 x(294200,1140)RQXSI04E,17947.p
+  +1 x(294200,1365)RQXSI04E,19354.p = +1
+ f_294211: +1 t_x(294211,376)EG11G04M,1786.o +1 t_x(294211,2580)$EG11G04M,5522 +1 t_x(294211,0),8093 +1 x(294211,61)EG11G04M,9778.p
+  +1 x(294211,140)EG11G04M,11704.p +1 x(294211,219)EG11G04M,15052.p +1 x(294211,298)EG11G04M,16360.p = +1
+ f_294231: +1 t_x(294231,0),1787.o +1 t_x(294231,12822)$RJIU04M,5523 = +1
+ f_294274: +1 t_x(294274,70)RASI04M,1788.o +1 t_x(294274,4750)$RASI04M,5524 +1 x(294274,174)RASI04M,20061.p
+  = +1
+ f_294276: +1 t_x(294276,330)RQXU04E,1789.o +1 t_x(294276,10500)$RQXSI04E,5525 +1 x(294276,17)RQXI04E,10159.p
+  +1 x(294276,40)RQXSI04E,10919.p +1 x(294276,673)RQXU04E,13176.p +1 x(294276,2216)RQXU04E,14254.p +1 x(294276,2645)RQXU04E,15215.p
+  +1 x(294276,502)RQXU04E,17590.p +1 x(294276,652)RQXI04E,18522.p +1 x(294276,588)RQXU04E,19297.p = +1
+ f_294284: +1 t_x(294284,0),1790.o +1 t_x(294284,14292)$MGY04,5526 +1 x(294284,127)MYY04A,13063.p +1 x(294284,374)MYY04A,13876.p
+  +1 x(294284,489)MAB1204A,15986.p +1 x(294284,44)MYY04A,17373.p +1 x(294284,209)MYY04A,18993.p = +1
+ f_294288: +1 t_x(294288,18)LEBAS04A,1791.o +1 t_x(294288,480)$LEBAS04A,5527 = +1
+ f_294303: +1 t_x(294303,1929)YD5WH04M,1792.o +1 t_x(294303,5520)$EG11G04M,5528 +1 x(294303,347)YD5WH04M,9066.p
+  +1 x(294303,74)YD5WH04M,10903.p +1 x(294303,562)EG11G04M,12502.p +1 x(294303,620)YD5WH04M,14106.p +1 x(294303,292)YD5WH04M,15711.p
+  +1 x(294303,456)YD5WH04M,16952.p +1 x(294303,1001)YD5WH04M,17922.p +1 x(294303,1547)YD5WH04M,18652.p
+  +1 x(294303,1710)YD5WH04M,19387.p +1 x(294303,1820)YD5WH04M,19829.p +1 x(294303,1874)YD5WH04M,20124.p
+  = +1
+ f_294327: +1 t_x(294327,120)RJIU04M,1793.o +1 t_x(294327,8520)$RJIU04M,5529 +1 x(294327,90)RJIU04M,10634.p
+  +1 x(294327,2)RJIU04M,11011.p +1 x(294327,441)RJIU04M,12314.p +1 x(294327,178)RJIU04M,15049.p +1 x(294327,677)RNI04M,17171.p
+  +1 x(294327,266)RJIU04M,18198.p = +1
+ f_294362: +1 t_x(294362,0),1794.o +1 t_x(294362,5032)$EGNOR04M,5530 +1 t_x(294362,0),8094 +1 x(294362,78)EGNOR04M,10186.p
+  +1 x(294362,566)EGNOR04M,12740.p +1 x(294362,636)EGNOR04M,14064.p +1 x(294362,8)EGNOR04M,19135.p = +1
+ f_294364: +1 t_x(294364,12)KWUR404E,1795.o +1 t_x(294364,15709)$LGKFN04,5531 +1 x(294364,139)EGNOR04M,12677.p
+  +1 x(294364,214)EGNOR04M,14073.p +1 x(294364,289)EGNOR04M,15611.p +1 x(294364,427)KWUR404E,16722.p +1 x(294364,496)KWUR404E,18123.p
+  = +1
+ f_294365: +1 t_x(294365,134)RNI04M,1796.o +1 t_x(294365,721)$RNI04M,5532 +1 t_x(294365,0),8095 +1 x(294365,232)RNI04M,10422.p
+  +1 x(294365,427)RNI04M,11386.p +1 x(294365,330)RNI04M,13422.p = +1
+ f_294370: +1 t_x(294370,332)KSPE104D,1797.o +1 t_x(294370,3418)$KSPE104D,5533 +1 t_x(294370,111)KSPE104D,8096
+  +1 x(294370,185)KSPE104D,11695.p +1 x(294370,258)KSPE104D,13672.p +1 x(294370,479)KSPE104D,15132.p = +1
+ f_294377: +1 t_x(294377,270)LCES004M,1798.o +1 t_x(294377,2520)$LCES004M,5534 +1 x(294377,120)LCES004M,10341.p
+  = +1
+ f_294406: +1 t_x(294406,165)RQXSI04E,1799.o +1 t_x(294406,4440)$RQXSI04E,5535 +1 t_x(294406,0),8097 +1 x(294406,1290)RQXSI04E,11217.p
+  +1 x(294406,277)RQXSI04E,12809.p +1 x(294406,390)RQXSI04E,14224.p +1 x(294406,615)RQXSI04E,15888.p +1 x(294406,52)RQXSI04E,17152.p
+  = +1
+ f_294418: +1 t_x(294418,0),1800.o +1 t_x(294418,3111)$BR404M,5536 = +1
+ f_294421: +1 t_x(294421,324)RVKWU04M,1801.o +1 t_x(294421,6232)$RVKWU04M,5537 +1 x(294421,47)RVKWU04M,10105.p
+  +1 x(294421,139)RVKWU04M,10725.p +1 x(294421,1339)RVKWU04M,12668.p +1 x(294421,232)RVKWU04M,14888.p
+  +1 x(294421,508)RVKWU04M,17398.p = +1
+ f_294433: +1 t_x(294433,879)RVKWU04M,1802.o +1 t_x(294433,4387)$RVKWU04M,5538 +1 t_x(294433,140)RVKWU04M,8098
+  +1 x(294433,787)RVKWU04M,9863.p +1 x(294433,233)RVKWU04M,12031.p +1 x(294433,2263)RVKWU04M,17000.p +1 x(294433,1340)RVKWU04M,18405.p
+  = +1
+ f_294442: +1 t_x(294442,367)LOVN1504,1803.o +1 t_x(294442,2510)$LOVN1504,5539 +1 t_x(294442,152)LOVN1504,8099
+  +1 x(294442,295)LOVN1504,10772.p +1 x(294442,795)LOVN1504,12485.p +1 x(294442,1010)LOVN1504,14037.p
+  +1 x(294442,1224)LOVN1504,15679.p +1 x(294442,438)LOVN1504,16913.p = +1
+ f_294448: +1 t_x(294448,38)MM304,1804.o +1 t_x(294448,9811)$LELVU04,5540 +1 x(294448,151)MM304,10463.p
+  = +1
+ f_294449: +1 t_x(294449,507)BR404M,1805.o +1 t_x(294449,2157)$BR404M,5541 +1 t_x(294449,0),8100 +1 x(294449,57)BR404M,9747.p
+  +1 x(294449,132)BR404M,11676.p +1 x(294449,282)BR404M,13347.p +1 x(294449,432)BR404M,15020.p +1 x(294449,657)BR404M,16351.p
+  +1 x(294449,357)BR404M,17340.p +1 x(294449,582)BR404M,18173.p = +1
+ f_294460: +1 t_x(294460,638)PMXX04M,1806.o +1 t_x(294460,5370)$PMXX04M,5542 +1 t_x(294460,0),8101 +1 x(294460,535)PMXX04M,9418.p
+  +1 x(294460,1667)PMXX04M,12474.p +1 x(294460,432)PMXX04M,14158.p +1 x(294460,227)PMXX04M,15695.p +1 x(294460,1461)PMXX04M,16842.p
+  +1 x(294460,1975)PMXX04M,17523.p +1 x(294460,2181)PMXX04M,18445.p +1 x(294460,844)PMXX04M,19861.p = +1
+ f_294462: +1 t_x(294462,0),1807.o +1 t_x(294462,4709)$KSPE104D,5543 = +1
+ f_294472: +1 t_x(294472,3000)RASI04M,1808.o +1 t_x(294472,4715)$RVKWU04M,5544 +1 x(294472,816)RASI04M,9038.p
+  +1 x(294472,561)RVKWU04M,10920.p +1 x(294472,468)RVKWU04M,12565.p +1 x(294472,1856)RASI04M,14605.p +1 x(294472,2376)RASI04M,15916.p
+  +1 x(294472,2584)RASI04M,17074.p +1 x(294472,296)RASI04M,17996.p +1 x(294472,88)RASI04M,18586.p +1 x(294472,2480)RASI04M,19554.p
+  = +1
+ f_294473: +1 t_x(294473,60)RJIU04M,1809.o +1 t_x(294473,3046)$RJIU04M,5545 +1 t_x(294473,0),8102 +1 x(294473,236)RJIU04M,20381.p
+  +1 x(294473,499)RJIU04M,20503.p +1 x(294473,148)RJIU04M,20557.p = +1
+ f_294490: +1 t_x(294490,0),1810.o +1 t_x(294490,6648)$RNS04M,5546 +1 t_x(294490,0),8103 = +1
+ f_294496: +1 t_x(294496,0),1811.o +1 t_x(294496,894)$EHAMA04,5547 = +1
+ f_294500: +1 t_x(294500,98)RASI04M,1812.o +1 t_x(294500,3010)$RASI04M,5548 +1 x(294500,202)RASI04M,19517.p
+  = +1
+ f_294501: +1 t_x(294501,19)EBEEC04M,1813.o +1 t_x(294501,1665)$EBEEC04M,5549 +1 t_x(294501,0),8104 +1 x(294501,225)EBEEC04M,9538.p
+  = +1
+ f_294503: +1 t_x(294503,0),1814.o +1 t_x(294503,5847)$RNS04M,5550 +1 x(294503,47)RNS04M,9772.p +1 x(294503,847)RNS04M,11558.p
+  +1 x(294503,947)RNS04M,12754.p +1 x(294503,447)RNS04M,14854.p +1 x(294503,547)RNS04M,15989.p +1 x(294503,247)RNS04M,18748.p
+  = +1
+ f_294518: +1 t_x(294518,1011)EG11G04M,1815.o +1 t_x(294518,6992)$EG11G04M,5551 +1 x(294518,303)EG11G04M,9353.p
+  +1 x(294518,1169)EG11G04M,12674.p +1 x(294518,2113)EG11G04M,14122.p +1 x(294518,1090)EG11G04M,15653.p
+  +1 x(294518,1326)EG11G04M,16914.p +1 x(294518,382)EG11G04M,18040.p = +1
+ f_294523: +1 t_x(294523,0),1816.o +1 t_x(294523,748)$EBEEC04M,5552 +1 t_x(294523,0),8105 = +1
+ f_294530: +1 t_x(294530,276)RVKWU04M,1817.o +1 t_x(294530,6000)$RVKWU04M,5553 +1 x(294530,0),10230.p
+  +1 x(294530,646)RVKWU04M,10692.p +1 x(294530,1107)RVKWU04M,12609.p +1 x(294530,1015)RVKWU04M,14821.p
+  +1 x(294530,553)RVKWU04M,16376.p +1 x(294530,92)RVKWU04M,18334.p = +1
+ f_294531: +1 t_x(294531,0),1818.o +1 t_x(294531,10288)$RJIU04M,5554 +1 x(294531,69)RNI04M,11007.p +1 x(294531,156)BR404M,12374.p
+  +1 x(294531,366)RJIU04M,14472.p +1 x(294531,231)BR404M,17179.p = +1
+ f_294541: +1 t_x(294541,856)RJIU04M,1819.o +1 t_x(294541,10164)$RJIU04M,5555 +1 x(294541,66)RJIU04M,9229.p
+  +1 x(294541,374)RNI04M,10938.p +1 x(294541,570)RNI04M,12524.p +1 x(294541,154)RJIU04M,13804.p +1 x(294541,242)RJIU04M,15253.p
+  +1 x(294541,329)RJIU04M,16443.p +1 x(294541,765)RNI04M,17577.p = +1
+ f_294546: +1 t_x(294546,758)$LOVN1504,1820.o +1 t_x(294546,0),8106 +1 x(294546,43)LOVN1504,9490.p +1 x(294546,258)LOVN1504,11639.p
+  +1 x(294546,472)LOVN1504,13366.p +1 x(294546,543)LOVN1504,14964.p +1 x(294546,329)LOVN1504,16278.p +1 x(294546,686)LOVN1504,17468.p
+  +1 x(294546,615)LOVN1504,18398.p = +1
+ f_294548: +1 t_x(294548,989)MGY04,1821.o +1 t_x(294548,11789)$MRAE04,5556 +1 x(294548,128)MGY04,9367.p
+  +1 x(294548,206)MGY04,10958.p +1 x(294548,519)MGY04,12527.p +1 x(294548,597)MGY04,13972.p +1 x(294548,675)MGY04,15382.p
+  +1 x(294548,1067)MGY04,16430.p +1 x(294548,362)MGY04,18261.p +1 x(294548,832)MGY04,18496.p +1 x(294548,1223)MGY04,19215.p
+  +1 x(294548,1302)MGY04,19672.p +1 x(294548,989)MGY04,20041.p = +1
+ f_294552: +1 t_x(294552,180)RVKWU04M,1822.o +1 t_x(294552,6033)$EGNOR04M,5557 +1 x(294552,33)EGNOR04M,8972.p
+  +1 x(294552,172)EGNOR04M,10774.p +1 x(294552,1637)EGNOR04M,14467.p +1 x(294552,591)EGNOR04M,15920.p
+  +1 x(294552,364)RVKWU04M,18990.p = +1
+ f_294553: +1 t_x(294553,0),1823.o +1 t_x(294553,3880)$LGAVA04,5558 = +1
+ f_294556: +1 t_x(294556,427)RJIU04M,1824.o +1 t_x(294556,6310)$RJIU04M,5559 +1 t_x(294556,0),8107 +1 x(294556,75)RJIU04M,9262.p
+  +1 x(294556,163)RJIU04M,11147.p +1 x(294556,690)RJIU04M,12613.p +1 x(294556,514)RJIU04M,14225.p +1 x(294556,602)RJIU04M,15958.p
+  +1 x(294556,339)RJIU04M,17241.p +1 x(294556,2358)RJIU04M,17669.p +1 x(294556,2534)RJIU04M,18462.p +1 x(294556,778)RJIU04M,20394.p
+  +1 x(294556,866)RJIU04M,20507.p = +1
+ f_294560: +1 t_x(294560,606)EG11G04M,1825.o +1 t_x(294560,3203)$EG11G04M,5560 +1 t_x(294560,0),8108 +1 x(294560,55)EG11G04M,9640.p
+  +1 x(294560,134)EG11G04M,11294.p +1 x(294560,448)EG11G04M,13250.p +1 x(294560,370)EG11G04M,14732.p +1 x(294560,527)EG11G04M,16270.p
+  +1 x(294560,212)EG11G04M,17387.p +1 x(294560,291)EG11G04M,18233.p = +1
+ f_294571: +1 t_x(294571,0),1826.o +1 t_x(294571,3577)$YB3EH04A,5561 = +1
+ f_294580: +1 t_x(294580,12)MAB04,1827.o +1 t_x(294580,10596)$MRAE04,5562 +1 x(294580,65)MRAEE04,11920.p
+  +1 x(294580,228)MAB04,14109.p +1 x(294580,156)MAB04,15364.p +1 x(294580,300)MAB04,16920.p +1 x(294580,948)MAB04,17692.p
+  +1 x(294580,588)MAB04,18654.p +1 x(294580,342)MRAEE04,20069.p = +1
+ f_294594: +1 t_x(294594,101)KSAL1204,1828.o +1 t_x(294594,3301)$KSAL1204,5563 +1 x(294594,16)KSAL1204,9758.p
+  +1 x(294594,353)KSAL1204,11422.p +1 x(294594,185)KSAL1204,13555.p = +1
+ f_294595: +1 t_x(294595,0),1829.o +1 t_x(294595,5466)$LOW304M,5564 +1 x(294595,46)YB3EH04E,10819.p = +1
+ f_294601: +1 t_x(294601,0),1830.o +1 t_x(294601,12523)$RMZU04,5565 = +1
+ f_294603: +1 t_x(294603,0),1831.o +1 t_x(294603,9079)$YB3EH04A,5566 +1 t_x(294603,0),8109 +1 x(294603,26)YB3EH04A,10660.p
+  +1 x(294603,118)YB3EH04A,15016.p = +1
+ f_294610: +1 t_x(294610,94)RQXU04E,1832.o +1 t_x(294610,3780)$RQXU04E,5567 +1 t_x(294610,8)RQXU04E,8110
+  +1 x(294610,180)RQXU04E,16004.p = +1
+ f_294611: +1 t_x(294611,254)EGNOR04M,1833.o +1 t_x(294611,3254)$EGNOR04M,5568 +1 x(294611,114)EGNOR04M,10512.p
+  +1 x(294611,742)EGNOR04M,13585.p = +1
+ f_294613: +1 t_x(294613,901)LELVL04M,1834.o +1 t_x(294613,3585)$LELVL04M,5569 +1 x(294613,37)RQXSI04E,9043.p
+  +1 x(294613,150)RQXSI04E,10929.p +1 x(294613,1004)LELVL04M,13393.p +1 x(294613,1107)LELVL04M,15148.p
+  +1 x(294613,375)RQXSI04E,15587.p +1 x(294613,1387)RQXSI04E,16756.p +1 x(294613,797)LELVL04M,17783.p
+  = +1
+ f_294615: +1 t_x(294615,0),1835.o +1 t_x(294615,638)$LELVL04M,5570 +1 t_x(294615,0),8111 = +1
+ f_294633: +1 t_x(294633,0),1836.o +1 t_x(294633,6882)$KFZ4404M,5571 +1 x(294633,95)KFZ4404M,18402.p = +1
+ f_294637: +1 t_x(294637,6)LELVL04M,1837.o +1 t_x(294637,5890)$LELVL04M,5572 +1 t_x(294637,0),8112 = +1
+ f_294642: +1 t_x(294642,22)YB3EH04A,1838.o +1 t_x(294642,6720)$YB3EH04A,5573 = +1
+ f_294654: +1 t_x(294654,440)LELVL04M,1839.o +1 t_x(294654,7640)$LELVL04M,5574 +1 x(294654,85)RQXSI04E,9265.p
+  +1 x(294654,280)RQXSI04E,10762.p +1 x(294654,1446)LELVL04M,12471.p +1 x(294654,377)RQXSI04E,15050.p
+  +1 x(294654,1240)LELVL04M,15586.p +1 x(294654,572)RQXSI04E,16915.p +1 x(294654,475)RQXSI04E,18297.p
+  +1 x(294654,723)LELVL04M,19559.p = +1
+ f_294656: +1 t_x(294656,0),1840.o +1 t_x(294656,201)$BR404M,5575 +1 t_x(294656,0),8113 +1 x(294656,51)BR404M,14922.p
+  +1 x(294656,126)BR404M,16228.p = +1
+ f_294670: +1 t_x(294670,0),1841.o +1 t_x(294670,2940)$RQXU04E,5576 = +1
+ f_294672: +1 t_x(294672,982)RQXSI04E,1842.o +1 t_x(294672,2220)$RQXSI04E,5577 +1 t_x(294672,0),8114 +1 x(294672,645)RQXSI04E,9168.p
+  +1 x(294672,870)RQXSI04E,11177.p +1 x(294672,532)RQXSI04E,13123.p +1 x(294672,420)RQXSI04E,14747.p +1 x(294672,195)RQXSI04E,16393.p
+  +1 x(294672,307)RQXSI04E,16848.p +1 x(294672,1320)RQXSI04E,17980.p +1 x(294672,1095)RQXSI04E,18887.p
+  = +1
+ f_294674: +1 t_x(294674,128)EBEEC04M,1843.o +1 t_x(294674,1260)$EBEEC04M,5578 +1 t_x(294674,0),8115 = +1
+ f_294685: +1 t_x(294685,92)LELVU04,1844.o +1 t_x(294685,3929)$LELVU04,5579 +1 t_x(294685,0),8116 +1 x(294685,289)LELVU04,9578.p
+  +1 x(294685,191)LELVU04,13265.p = +1
+ f_294686: +1 t_x(294686,16)YB3EH04E,1845.o +1 t_x(294686,1666)$YB3EH04E,5580 +1 x(294686,116)YB3EH04E,16816.p
+  +1 x(294686,166)YB3EH04E,17977.p +1 x(294686,216)YB3EH04E,18670.p +1 x(294686,266)YB3EH04E,19334.p = +1
+ f_294690: +1 t_x(294690,977)RVKWU04M,1846.o +1 t_x(294690,5593)$RVKWU04M,5581 +1 t_x(294690,885)RVKWU04M,8117
+  +1 x(294690,146)RVKWU04M,8950.p +1 x(294690,239)RVKWU04M,10738.p +1 x(294690,1346)RVKWU04M,12585.p +1 x(294690,1993)RVKWU04M,14544.p
+  +1 x(294690,793)RVKWU04M,17338.p +1 x(294690,1439)RVKWU04M,18151.p +1 x(294690,1254)RVKWU04M,20153.p
+  = +1
+ f_294696: +1 t_x(294696,22)RASI04M,1847.o +1 t_x(294696,4806)$RASI04M,5582 +1 x(294696,230)RASI04M,20074.p
+  = +1
+ f_294701: +1 t_x(294701,277)KSAL1204,1848.o +1 t_x(294701,3225)$KSAL1204,5583 +1 x(294701,193)KSAL1204,9535.p
+  +1 x(294701,109)KSAL1204,13400.p +1 x(294701,25)KSAL1204,14705.p = +1
+ f_294706: +1 t_x(294706,893)MM304,1849.o +1 t_x(294706,2131)$MM304,5584 +1 x(294706,668)MM304,9364.p
+  +1 x(294706,751)LEMDAT04,11366.p +1 x(294706,988)LEMDAT04,13202.p +1 x(294706,830)LEMDAT04,15777.p +1 x(294706,331)MM304,17042.p
+  +1 x(294706,1302)LEMDAT04,18201.p +1 x(294706,1066)LEMDAT04,18825.p +1 x(294706,1118)MM304,19427.p +1 x(294706,1224)LEMDAT04,19921.p
+  +1 x(294706,1456)MM304,20178.p = +1
+ f_294715: +1 t_x(294715,0),1850.o +1 t_x(294715,7076)$YB3EH04A,5585 = +1
+ f_294725: +1 t_x(294725,6)GL4W04M,1851.o +1 t_x(294725,7570)$LELVU04,5586 = +1
+ f_294727: +1 t_x(294727,0),1852.o +1 t_x(294727,11507)$YB3EH04A,5587 +1 t_x(294727,0),8118 = +1
+ f_294736: +1 t_x(294736,1102)RQXSI04E,1853.o +1 t_x(294736,10200)$RQXSI04E,5588 +1 x(294736,61)RQXI04E,9157.p
+  +1 x(294736,484)RQXI04E,10997.p +1 x(294736,378)RQXI04E,12993.p +1 x(294736,1861)RQXI04E,13775.p +1 x(294736,2367)RQXSI04E,15200.p
+  +1 x(294736,1543)RQXI04E,16562.p +1 x(294736,616)RQXSI04E,17685.p +1 x(294736,324)RQXSI04E,18517.p +1 x(294736,908)RQXI04E,19356.p
+  = +1
+ f_294740: +1 t_x(294740,0),1854.o +1 t_x(294740,1200)$YB3EH04E,5589 = +1
+ f_294749: +1 t_x(294749,588)EGNOR04M,1855.o +1 t_x(294749,4147)$EGNOR04M,5590 +1 x(294749,100)EGNOR04M,9764.p
+  +1 x(294749,240)EGNOR04M,10996.p +1 x(294749,309)EGNOR04M,13004.p +1 x(294749,1147)EGNOR04M,16379.p
+  +1 x(294749,379)EGNOR04M,18283.p = +1
+ f_294750: +1 t_x(294750,0),1856.o +1 t_x(294750,4539)$MM304,5591 +1 t_x(294750,0),8119 = +1
+ f_294752: +1 t_x(294752,19)YB3EH04E,1857.o +1 t_x(294752,2869)$YB3EH04E,5592 +1 t_x(294752,0),8120 +1 x(294752,119)YB3EH04E,10623.p
+  +1 x(294752,69)YB3EH04E,15707.p +1 x(294752,419)YB3EH04E,17257.p +1 x(294752,519)YB3EH04E,18281.p +1 x(294752,469)YB3EH04E,19073.p
+  = +1
+ f_294756: +1 t_x(294756,394)RJIU04M,1858.o +1 t_x(294756,5399)$RJIU04M,5593 +1 t_x(294756,0),8121 +1 x(294756,130)RJIU04M,9475.p
+  +1 x(294756,218)RJIU04M,11527.p +1 x(294756,745)RJIU04M,13529.p +1 x(294756,1008)RJIU04M,15770.p +1 x(294756,569)RJIU04M,17100.p
+  +1 x(294756,1447)RJIU04M,17554.p +1 x(294756,1623)RJIU04M,18432.p +1 x(294756,657)RJIU04M,19358.p +1 x(294756,833)RJIU04M,19931.p
+  +1 x(294756,1974)RJIU04M,20384.p +1 x(294756,2062)RJIU04M,20500.p +1 x(294756,920)RJIU04M,20589.p = +1
+ f_294770: +1 t_x(294770,25)YB3EH04E,1859.o +1 t_x(294770,2675)$YB3EH04E,5594 +1 x(294770,225)YB3EH04E,16942.p
+  +1 x(294770,325)YB3EH04E,17899.p +1 x(294770,375)YB3EH04E,18649.p +1 x(294770,425)YB3EH04E,19310.p +1 x(294770,475)YB3EH04E,19769.p
+  +1 x(294770,275)YB3EH04E,20167.p = +1
+ f_294773: +1 t_x(294773,30)RMZU04E,1860.o +1 t_x(294773,2694)$YBOLN04M,5595 +1 x(294773,77)YBOLN04M,11345.p
+  +1 x(294773,114)RMZU04E,12334.p +1 x(294773,167)YBOLN04M,13828.p +1 x(294773,393)YBOLN04M,15457.p +1 x(294773,198)RMZU04E,19613.p
+  = +1
+ f_294779: +1 t_x(294779,153)RNS04M,1861.o +1 t_x(294779,5753)$RNS04M,5596 +1 t_x(294779,53)RNS04M,8122
+  +1 x(294779,753)RNS04M,11362.p +1 x(294779,853)RNS04M,12693.p +1 x(294779,353)RNS04M,14615.p +1 x(294779,453)RNS04M,15831.p
+  +1 x(294779,253)RNS04M,17311.p = +1
+ f_294782: +1 t_x(294782,0),1862.o +1 t_x(294782,438)$EBEEC04M,5597 = +1
+ f_294788: +1 t_x(294788,0),1863.o +1 t_x(294788,6540)$YB3EH04A,5598 = +1
+ f_294791: +1 t_x(294791,256)LELVL04M,1864.o +1 t_x(294791,5624)$LELVL04M,5599 +1 t_x(294791,0),8123 +1 x(294791,49)LELVL04M,10235.p
+  +1 x(294791,153)LELVL04M,12092.p +1 x(294791,462)LELVL04M,18804.p = +1
+ f_294792: +1 t_x(294792,0),1865.o +1 t_x(294792,4627)$KSAL1204,5600 +1 x(294792,248)KSAL1204,12027.p
+  = +1
+ f_294795: +1 t_x(294795,60)LCES004M,1866.o +1 t_x(294795,7560)$LCES004M,5601 = +1
+ f_294802: +1 t_x(294802,0),1867.o +1 t_x(294802,2520)$RQXU04E,5602 = +1
+ f_294807: +1 t_x(294807,1220)LCES004M,1868.o +1 t_x(294807,5270)$LCES004M,5603 +1 t_x(294807,1070)LCES004M,8124
+  +1 x(294807,20)LCES004M,9113.p +1 x(294807,320)LCES004M,10947.p +1 x(294807,470)LCES004M,13149.p +1 x(294807,620)LCES004M,14664.p
+  +1 x(294807,1370)LCES004M,16337.p = +1
+ f_294815: +1 t_x(294815,469)RMZU04,1869.o +1 t_x(294815,4531)$RMZU04,5604 +1 t_x(294815,0),8125 +1 x(294815,300)RMZU04,9709.p
+  +1 x(294815,384)RMZU04,13242.p +1 x(294815,215)RMZU04,14967.p +1 x(294815,1146)RMZU04,17652.p +1 x(294815,807)RMZU04,18848.p
+  +1 x(294815,892)RMZU04,19450.p +1 x(294815,638)RMZU04,19906.p = +1
+ f_294816: +1 t_x(294816,318)YBOLN04M,1870.o +1 t_x(294816,12300)$YB3EH04E,5605 +1 x(294816,17)KFZ4404E,9257.p
+  +1 x(294816,182)YBOLN04M,11242.p +1 x(294816,543)YBOLN04M,12650.p +1 x(294816,136)YB5WH04M,14479.p +1 x(294816,1195)YB5WH04M,15619.p
+  +1 x(294816,1354)YB5WH04M,16451.p +1 x(294816,2030)YB5KL04E,17583.p +1 x(294816,684)YB5KL04E,18556.p
+  +1 x(294816,1035)YB5KL04E,19336.p +1 x(294816,363)YBOLN04M,19935.p +1 x(294816,560)YB5WH04M,20202.p
+  +1 x(294816,440)KFZ4404E,20298.p = +1
+ f_294817: +1 t_x(294817,0),1871.o +1 t_x(294817,3349)$RASI04M,5606 = +1
+ f_294819: +1 t_x(294819,512)RNS04M,1872.o +1 t_x(294819,5938)$EGPFA04,5607 +1 x(294819,312)RNS04M,10514.p
+  +1 x(294819,412)RNS04M,14024.p +1 x(294819,1012)RNS04M,15421.p +1 x(294819,1738)EGPFA04,16697.p +1 x(294819,712)RNS04M,18304.p
+  +1 x(294819,538)EGPFA04,20322.p = +1
+ f_294841: +1 t_x(294841,27)CPGSE04,1873.o +1 t_x(294841,1167)$CPGSE04,5608 +1 t_x(294841,0),8126 = +1
+ f_294845: +1 t_x(294845,74)KFZ4404M,1874.o +1 t_x(294845,5961)$KFZ4404M,5609 +1 x(294845,5)KFZ4404M,10620.p
+  +1 x(294845,143)KFZ4404M,12218.p = +1
+ f_294847: +1 t_x(294847,124)MM304,1875.o +1 t_x(294847,3387)$MM304,5610 +1 t_x(294847,0),8127 +1 x(294847,12)MM304,10590.p
+  = +1
+ f_294848: +1 t_x(294848,9)EGNOR04M,1876.o +1 t_x(294848,2940)$EGNOR04M,5611 +1 x(294848,219)EGNOR04M,14990.p
+  +1 x(294848,358)EGNOR04M,16185.p +1 x(294848,498)EGNOR04M,18079.p +1 x(294848,707)EGNOR04M,18793.p +1 x(294848,777)EGNOR04M,19582.p
+  = +1
+ f_294857: +1 t_x(294857,77)YBOLN04M,1877.o +1 t_x(294857,4016)$KWUR404E,5612 +1 x(294857,32)YBOLN04M,10588.p
+  +1 x(294857,122)YBOLN04M,12332.p +1 x(294857,167)YBOLN04M,13826.p +1 x(294857,393)YBOLN04M,15449.p +1 x(294857,618)YBOLN04M,16734.p
+  +1 x(294857,348)YBOLN04M,18277.p +1 x(294857,212)YBOLN04M,19592.p = +1
+ f_294876: +1 t_x(294876,494)PMXX04M,1878.o +1 t_x(294876,6254)$PMXX04M,5613 +1 t_x(294876,0),8128 +1 x(294876,185)PMXX04M,9031.p
+  +1 x(294876,802)PMXX04M,11447.p +1 x(294876,391)PMXX04M,13024.p +1 x(294876,1111)PMXX04M,15581.p +1 x(294876,82)PMXX04M,17031.p
+  +1 x(294876,2859)PMXX04M,17560.p +1 x(294876,3065)PMXX04M,18487.p +1 x(294876,288)PMXX04M,19471.p = +1
+ f_294878: +1 t_x(294878,139)KSPE104D,1879.o +1 t_x(294878,1682)$KSPE104D,5614 +1 x(294878,65)KSPE104D,10446.p
+  = +1
+ f_294888: +1 t_x(294888,0),1880.o +1 t_x(294888,1763)$LEBAS04A,5615 +1 x(294888,9)LEBAS04A,18124.p = +1
+ f_294899: +1 t_x(294899,857)PMXX04M,1881.o +1 t_x(294899,2297)$PMXX04M,5616 +1 t_x(294899,0),8129 +1 x(294899,137)PMXX04M,9441.p
+  +1 x(294899,239)PMXX04M,11407.p +1 x(294899,342)PMXX04M,12688.p +1 x(294899,445)PMXX04M,14197.p +1 x(294899,548)PMXX04M,15822.p
+  +1 x(294899,34)PMXX04M,17010.p +1 x(294899,754)PMXX04M,18154.p +1 x(294899,959)PMXX04M,19017.p +1 x(294899,1062)PMXX04M,19547.p
+  +1 x(294899,1885)PMXX04M,19695.p +1 x(294899,651)PMXX04M,20183.p = +1
+ f_294900: +1 t_x(294900,0),1882.o +1 t_x(294900,6420)$RMZU04E,5617 +1 t_x(294900,0),8130 +1 x(294900,140)RMZU04E,9606.p
+  +1 x(294900,224)RMZU04E,11749.p +1 x(294900,392)RMZU04E,16858.p = +1
+ f_294908: +1 t_x(294908,213)YBOLN04M,1883.o +1 t_x(294908,10969)$YB3EH04E,5618 +1 x(294908,2)YB5WH04M,10365.p
+  +1 x(294908,108)YB5WH04M,10770.p +1 x(294908,417)YB5KL04E,12617.p +1 x(294908,214)YB5WH04M,13872.p +1 x(294908,55)YB5WH04M,15489.p
+  +1 x(294908,796)YB5WH04M,17708.p +1 x(294908,520)YBOLN04M,18621.p +1 x(294908,295)YBOLN04M,19476.p +1 x(294908,372)YB5WH04M,19815.p
+  +1 x(294908,565)YBOLN04M,20211.p +1 x(294908,359)YB5KL04E,20310.p = +1
+ f_294910: +1 t_x(294910,0),1884.o +1 t_x(294910,3582)$BR204M,5619 +1 x(294910,5)RFBRT04M,13606.p = +1
+ f_294912: +1 t_x(294912,263)RNS04M,1885.o +1 t_x(294912,1263)$RNS04M,5620 +1 t_x(294912,63)RNS04M,8131
+  +1 x(294912,163)RNS04M,10543.p = +1
+ f_294913: +1 t_x(294913,0),1886.o +1 t_x(294913,1440)$RASI04M,5621 +1 t_x(294913,0),8132 +1 x(294913,88)RASI04M,12197.p
+  = +1
+ f_294925: +1 t_x(294925,2280)$RVKWU04M,1887.o +1 t_x(294925,803)RVKWU04M,8133 +1 x(294925,2003)RVKWU04M,9630.p
+  +1 x(294925,1633)RVKWU04M,11709.p +1 x(294925,987)RVKWU04M,13462.p +1 x(294925,1449)RVKWU04M,14934.p
+  +1 x(294925,2095)RVKWU04M,16356.p +1 x(294925,2187)RVKWU04M,17489.p = +1
+ f_294926: +1 t_x(294926,0),1888.o +1 t_x(294926,3360)$RQXU04E,5622 = +1
+ f_294938: +1 t_x(294938,0),1889.o +1 t_x(294938,3008)$BR404M,5623 = +1
+ f_294940: +1 t_x(294940,263)BR404M,1890.o +1 t_x(294940,5296)$RNS04M,5624 +1 x(294940,96)RNS04M,9947.p
+  +1 x(294940,396)RNS04M,12380.p +1 x(294940,863)BR404M,14610.p +1 x(294940,188)BR404M,16210.p +1 x(294940,563)BR404M,17363.p
+  +1 x(294940,996)RNS04M,18122.p = +1
+ f_294944: +1 t_x(294944,122)RQXU04E,1891.o +1 t_x(294944,11285)$YD5WH04M,5625 +1 x(294944,37)RQXU04E,10149.p
+  +1 x(294944,93)YB5WH04M,12211.p +1 x(294944,782)YB5WH04M,12510.p +1 x(294944,888)YB5WH04M,13881.p +1 x(294944,1128)RMZU04E,15435.p
+  +1 x(294944,2180)RQXU04E,16533.p +1 x(294944,252)YB5WH04M,17598.p +1 x(294944,199)YB5WH04M,18451.p +1 x(294944,124)RMZU04E,19533.p
+  = +1
+ f_294947: +1 t_x(294947,0),1892.o +1 t_x(294947,7871)$EG11G04M,5626 +1 x(294947,76)YD5WH04M,12111.p = +1
+ f_294950: +1 t_x(294950,120)RNS04M,1893.o +1 t_x(294950,5220)$RNS04M,5627 +1 t_x(294950,20)RNS04M,8134
+  +1 x(294950,220)RNS04M,11028.p +1 x(294950,320)RNS04M,12601.p +1 x(294950,420)RNS04M,17358.p = +1
+ f_294985: +1 t_x(294985,0),1894.o +1 t_x(294985,1555)$KFZ4404M,5628 = +1
+ f_294986: +1 t_x(294986,437)LGKFN04,1895.o +1 t_x(294986,7980)$LGKFN04,5629 +1 t_x(294986,180)LGKFN04,8135
+  +1 x(294986,522)LGKFN04,10717.p +1 x(294986,1449)LGKFN04,12287.p +1 x(294986,2705)LGKFN04,13878.p +1 x(294986,2370)LGKFN04,15247.p
+  +1 x(294986,351)LGKFN04,16774.p +1 x(294986,947)LGKFN04,17555.p +1 x(294986,1114)LGKFN04,18537.p +1 x(294986,608)LGKFN04,19555.p
+  = +1
+ f_294990: +1 t_x(294990,0),1896.o +1 t_x(294990,3017)$YD5WH04M,5630 +1 t_x(294990,0),8136 = +1
+ f_294992: +1 t_x(294992,0),1897.o +1 t_x(294992,2755)$RQXU04E,5631 = +1
+ f_294997: +1 t_x(294997,0),1898.o +1 t_x(294997,4320)$RMZU04E,5632 +1 t_x(294997,0),8137 +1 x(294997,217)RMZU04E,14416.p
+  +1 x(294997,133)RMZU04E,16133.p +1 x(294997,50)RMZU04E,17303.p = +1
+ f_295003: +1 t_x(295003,0),1899.o +1 t_x(295003,6982)$RVKWU04M,5633 = +1
+ f_295004: +1 t_x(295004,0),1900.o +1 t_x(295004,1995)$RMZU04E,5634 +1 x(295004,69)RMZU04E,17543.p = +1
+ f_295005: +1 t_x(295005,203)KSPE104D,1901.o +1 t_x(295005,4318)$KSPE104D,5635 +1 t_x(295005,0),8138 +1 x(295005,56)KSPE104D,9260.p
+  +1 x(295005,130)KSPE104D,13637.p = +1
+ f_295018: +1 t_x(295018,0),1902.o +1 t_x(295018,720)$LEBAS04A,5636 +1 t_x(295018,0),8139 = +1
+ f_295023: +1 t_x(295023,0),1903.o +1 t_x(295023,3376)$KSLN04A,5637 +1 t_x(295023,0),8140 = +1
+ f_295025: +1 t_x(295025,0),1904.o +1 t_x(295025,5944)$KSLN04M,5638 = +1
+ f_295034: +1 t_x(295034,437)RNS04M,1905.o +1 t_x(295034,1237)$RNS04M,5639 +1 t_x(295034,237)RNS04M,8141
+  +1 x(295034,337)RNS04M,10564.p = +1
+ f_295047: +1 t_x(295047,256)EGPFA04,1906.o +1 t_x(295047,5356)$EGPFA04,5640 +1 t_x(295047,0),8142 +1 x(295047,556)EGPFA04,15401.p
+  +1 x(295047,1156)EGPFA04,16582.p +1 x(295047,2056)EGPFA04,19194.p +1 x(295047,2356)EGPFA04,19688.p = +1
+ f_295049: +1 t_x(295049,0),1907.o +1 t_x(295049,3340)$GL4W04M,5641 = +1
+ f_295053: +1 t_x(295053,0),1908.o +1 t_x(295053,5880)$RQXU04E,5642 +1 x(295053,51)RQXU04E,14641.p +1 x(295053,137)RQXU04E,15571.p
+  +1 x(295053,480)RQXU04E,16483.p +1 x(295053,308)RQXU04E,18301.p = +1
+ f_295054: +1 t_x(295054,0),1909.o +1 t_x(295054,8373)$RVKWU04M,5643 = +1
+ f_295063: +1 t_x(295063,0),1910.o +1 t_x(295063,11197)$YB3EH04E,5644 +1 x(295063,27)YBOLN04M,11197.p
+  +1 x(295063,72)YBOLN04M,12850.p +1 x(295063,117)YBOLN04M,14807.p = +1
+ f_295064: +1 t_x(295064,0),1911.o +1 t_x(295064,10020)$KSAL1204,5645 +1 x(295064,37)KSPE104D,9276.p = +1
+ f_295070: +1 t_x(295070,0),1912.o +1 t_x(295070,10606)$YB3EH04A,5646 = +1
+ f_295071: +1 t_x(295071,0),1913.o +1 t_x(295071,6097)$YB3EH04A,5647 +1 x(295071,46)YB3EH04A,19570.p = +1
+ f_295077: +1 t_x(295077,0),1914.o +1 t_x(295077,350)$KFZ4404M,5648 = +1
+ f_295082: +1 t_x(295082,0),1915.o +1 t_x(295082,3535)$KSAL1204,5649 +1 x(295082,166)KSAL1204,9779.p = +1
+ f_295083: +1 t_x(295083,0),1916.o +1 t_x(295083,1799)$EBEEC04M,5650 = +1
+ f_295098: +1 t_x(295098,386)YB5KL04E,1917.o +1 t_x(295098,1440)$YB5KL04E,5651 +1 x(295098,35)YB5KL04E,9641.p
+  +1 x(295098,93)YB5KL04E,11597.p +1 x(295098,152)YB5KL04E,12968.p +1 x(295098,269)YB5KL04E,14852.p +1 x(295098,210)YB5KL04E,15993.p
+  +1 x(295098,327)YB5KL04E,17289.p +1 x(295098,444)YB5KL04E,18380.p = +1
+ f_295104: +1 t_x(295104,1243)MM304,1918.o +1 t_x(295104,1806)$MM304,5652 +1 x(295104,310)LEMDAT04,9289.p
+  +1 x(295104,388)LEMDAT04,11115.p +1 x(295104,625)LEMDAT04,12795.p +1 x(295104,546)LEMDAT04,14395.p +1 x(295104,456)MM304,15823.p
+  +1 x(295104,782)LEMDAT04,17013.p +1 x(295104,906)MM304,18020.p +1 x(295104,1097)LEMDAT04,18950.p +1 x(295104,1175)LEMDAT04,19541.p
+  +1 x(295104,1333)LEMDAT04,20227.p = +1
+ f_295116: +1 t_x(295116,617)RQXU04E,1919.o +1 t_x(295116,7560)$RQXU04E,5653 +1 t_x(295116,102)RQXU04E,8143
+  +1 x(295116,445)RQXU04E,9992.p +1 x(295116,360)RQXU04E,12151.p +1 x(295116,788)RQXU04E,12498.p +1 x(295116,874)RQXU04E,13900.p
+  +1 x(295116,1388)RQXU04E,15337.p +1 x(295116,2160)RQXU04E,16561.p +1 x(295116,960)RQXU04E,17615.p +1 x(295116,188)RQXU04E,18903.p
+  +1 x(295116,531)RQXU04E,19609.p +1 x(295116,702)RQXU04E,20349.p = +1
+ f_295127: +1 t_x(295127,12)YB3EH04A,1920.o +1 t_x(295127,11375)$YB3EH04A,5654 +1 t_x(295127,0),8144 = +1
+ f_295129: +1 t_x(295129,120)YB3EH04E,1921.o +1 t_x(295129,2520)$YB3EH04E,5655 +1 t_x(295129,0),8145 +1 x(295129,70)YB3EH04E,10350.p
+  +1 x(295129,170)YB3EH04E,18258.p +1 x(295129,220)YB3EH04E,19141.p +1 x(295129,270)YB3EH04E,19377.p +1 x(295129,320)YB3EH04E,19785.p
+  = +1
+ f_295131: +1 t_x(295131,14)YB5KL04E,1922.o +1 t_x(295131,10980)$YB3EH04E,5656 +1 x(295131,125)YBOLN04M,10792.p
+  +1 x(295131,465)YB5WH04M,14108.p +1 x(295131,241)KFZ4404E,15793.p +1 x(295131,73)YB5KL04E,16435.p +1 x(295131,847)YBOLN04M,17694.p
+  +1 x(295131,424)YB5KL04E,18630.p +1 x(295131,351)YBOLN04M,19431.p +1 x(295131,396)YBOLN04M,19774.p +1 x(295131,306)YBOLN04M,20117.p
+  +1 x(295131,170)KFZ4404E,20438.p = +1
+ f_295147: +1 t_x(295147,0),1923.o +1 t_x(295147,900)$KSPE104D,5657 = +1
+ f_295152: +1 t_x(295152,0),1924.o +1 t_x(295152,7064)$YB3EH04A,5658 = +1
+ f_295153: +1 t_x(295153,38)YB5WH04M,1925.o +1 t_x(295153,10986)$YB3EH04E,5659 +1 x(295153,144)YB5WH04M,11873.p
+  +1 x(295153,250)YB5WH04M,14372.p +1 x(295153,1309)YB5WH04M,15593.p +1 x(295153,1521)YB5WH04M,16450.p
+  +1 x(295153,197)YB5WH04M,18910.p = +1
+ f_295156: +1 t_x(295156,116)YB3EH04E,1926.o +1 t_x(295156,1266)$YB3EH04E,5660 +1 x(295156,16)YB3EH04E,10307.p
+  +1 x(295156,266)YB3EH04E,13318.p +1 x(295156,316)YB3EH04E,14662.p = +1
+ f_295157: +1 t_x(295157,0),1927.o +1 t_x(295157,4449)$LEBAS04M,5661 +1 t_x(295157,0),8146 = +1
+ f_295162: +1 t_x(295162,16)RVKWS04,1928.o +1 t_x(295162,780)$RVKWS04,5662 +1 x(295162,207)RVKWS04,11843.p
+  = +1
+ f_295168: +1 t_x(295168,184)BR204M,1929.o +1 t_x(295168,2725)$BR204M,5663 +1 t_x(295168,3)BR204M,8147
+  +1 x(295168,93)BR204M,12128.p = +1
+ f_295174: +1 t_x(295174,673)LELVU04,1930.o +1 t_x(295174,3204)$BKED1204,5664 +1 x(295174,250)BKED1204,9398.p
+  +1 x(295174,378)LELVU04,11384.p +1 x(295174,434)BKED1204,13037.p +1 x(295174,83)LELVU04,15083.p = +1
+ f_295180: +1 t_x(295180,1321)RASI04M,1931.o +1 t_x(295180,5169)$RASI04M,5665 +1 x(295180,52)RVKWU04M,8958.p
+  +1 x(295180,145)RVKWU04M,10739.p +1 x(295180,697)RASI04M,12947.p +1 x(295180,1529)RASI04M,15742.p +1 x(295180,1113)RASI04M,16891.p
+  +1 x(295180,1217)RASI04M,18544.p +1 x(295180,791)RVKWU04M,19231.p +1 x(295180,489)RASI04M,19739.p +1 x(295180,905)RASI04M,20065.p
+  = +1
+ f_295183: +1 t_x(295183,57)YB3EH04A,1932.o +1 t_x(295183,7910)$YB3EH04A,5666 +1 x(295183,11)YB3EH04A,10279.p
+  = +1
+ f_295205: +1 t_x(295205,0),1933.o +1 t_x(295205,2552)$EBBRA04E,5667 +1 t_x(295205,0),8148 +1 x(295205,47)EBBRA04E,17062.p
+  = +1
+ f_295216: +1 t_x(295216,122)YB3EH04E,1934.o +1 t_x(295216,1222)$YB3EH04E,5668 +1 x(295216,72)YB3EH04E,10413.p
+  +1 x(295216,222)YB3EH04E,13268.p +1 x(295216,272)YB3EH04E,14848.p = +1
+ f_295224: +1 t_x(295224,0),1935.o +1 t_x(295224,10601)$LELVL04M,5669 +1 x(295224,77)RQXU04E,16859.p = +1
+ f_295231: +1 t_x(295231,498)LOVN1504,1936.o +1 t_x(295231,1356)$LOVN1504,5670 +1 t_x(295231,0),8149 +1 x(295231,70)LOVN1504,9270.p
+  +1 x(295231,141)LOVN1504,11233.p +1 x(295231,284)LOVN1504,13517.p +1 x(295231,356)LOVN1504,16234.p +1 x(295231,427)LOVN1504,17366.p
+  +1 x(295231,641)LOVN1504,17895.p +1 x(295231,784)LOVN1504,18708.p +1 x(295231,570)LOVN1504,19601.p = +1
+ f_295234: +1 t_x(295234,0),1937.o +1 t_x(295234,1653)$GL4W04M,5671 = +1
+ f_295238: +1 t_x(295238,847)RJIU04M,1938.o +1 t_x(295238,5589)$RJIU04M,5672 +1 x(295238,17)RNI04M,9231.p
+  +1 x(295238,408)RNI04M,11532.p +1 x(295238,496)RJIU04M,13056.p +1 x(295238,584)RJIU04M,14471.p +1 x(295238,1198)RJIU04M,15918.p
+  +1 x(295238,759)RJIU04M,17282.p +1 x(295238,1637)RJIU04M,17569.p +1 x(295238,1813)RJIU04M,18440.p +1 x(295238,604)$RNI04M,19883.p
+  +1 x(295238,2164)RJIU04M,20388.p +1 x(295238,2252)RJIU04M,20505.p +1 x(295238,671)RJIU04M,20562.p = +1
+ f_295258: +1 t_x(295258,7)YD5WH04M,1939.o +1 t_x(295258,2298)$YD5WH04M,5673 +1 t_x(295258,0),8150 +1 x(295258,170)YD5WH04M,18202.p
+  = +1
+ f_295264: +1 t_x(295264,67)$BR204M,1940.o = +1
+ f_295273: +1 t_x(295273,358)EG11G04M,1941.o +1 t_x(295273,2640)$EG11G04M,5674 +1 t_x(295273,0),8151 +1 x(295273,43)EG11G04M,9978.p
+  +1 x(295273,200)EG11G04M,11653.p +1 x(295273,121)EG11G04M,13587.p +1 x(295273,279)EG11G04M,15086.p = +1
+ f_295274: +1 t_x(295274,1597)RNI04M,1942.o +1 t_x(295274,6579)$RNI04M,5675 +1 t_x(295274,0),8152 +1 x(295274,132)RNI04M,9024.p
+  +1 x(295274,425)RNI04M,10853.p +1 x(295274,523)RNI04M,12296.p +1 x(295274,1402)RNI04M,14094.p +1 x(295274,1206)RNI04M,15376.p
+  +1 x(295274,2085)RNI04M,17494.p +1 x(295274,327)RNI04M,18643.p = +1
+ f_295279: +1 t_x(295279,0),1943.o +1 t_x(295279,5355)$MAB1204A,5676 = +1
+ f_295282: +1 t_x(295282,0),1944.o +1 t_x(295282,8121)$YB3EH04A,5677 +1 t_x(295282,0),8153 = +1
+ f_295283: +1 t_x(295283,54)MGY04,1945.o +1 t_x(295283,14586)$MRAE04,5678 +1 x(295283,559)MYY04A,12253.p
+  +1 x(295283,642)MYY04A,13783.p +1 x(295283,496)MAB3404A,15555.p +1 x(295283,924)MAB3404A,16876.p +1 x(295283,1038)MEK04,17705.p
+  +1 x(295283,724)MYY04A,18551.p +1 x(295283,186)MEK04,19307.p +1 x(295283,659)MEK04,19707.p +1 x(295283,280)MEK04,20088.p
+  +1 x(295283,523)MGY04,20428.p +1 x(295283,564)MEK04,20514.p = +1
+ f_295287: +1 t_x(295287,660)RQXSI04E,1946.o +1 t_x(295287,7860)$RQXSI04E,5679 +1 x(295287,124)RQXSI04E,9467.p
+  +1 x(295287,319)RQXSI04E,10703.p +1 x(295287,2168)RQXSI04E,12421.p +1 x(295287,1097)RQXSI04E,14427.p
+  +1 x(295287,24)RQXI04E,15219.p +1 x(295287,222)RQXSI04E,17449.p = +1
+ f_295288: +1 t_x(295288,132)KSLN04M,1947.o +1 t_x(295288,3132)$KSLN04M,5680 +1 t_x(295288,0),8154 +1 x(295288,55)KSLN04M,10550.p
+  +1 x(295288,208)KSLN04M,12071.p = +1
+ f_295292: +1 t_x(295292,70)YB3EH04A,1948.o +1 t_x(295292,5244)$YB3EH04A,5681 +1 t_x(295292,0),8155 +1 x(295292,209)YB3EH04A,10137.p
+  +1 x(295292,117)YB3EH04A,12164.p +1 x(295292,163)YB3EH04A,13645.p +1 x(295292,255)YB3EH04A,15704.p +1 x(295292,301)YB3EH04A,16791.p
+  = +1
+ f_295295: +1 t_x(295295,0),1949.o +1 t_x(295295,3059)$KFUL1U04,5682 +1 x(295295,9)KSAL1204,16415.p = +1
+ f_295296: +1 t_x(295296,984)RQXU04E,1950.o +1 t_x(295296,2700)$RQXSI04E,5683 +1 x(295296,0),9100.p +1 x(295296,112)RQXSI04E,11017.p
+  +1 x(295296,450)RQXSI04E,13331.p +1 x(295296,555)RQXU04E,14233.p +1 x(295296,641)RQXU04E,15613.p +1 x(295296,787)RQXSI04E,16739.p
+  +1 x(295296,225)RQXSI04E,18011.p +1 x(295296,898)RQXU04E,18813.p +1 x(295296,1069)RQXU04E,19585.p = +1
+ f_295297: +1 t_x(295297,0),1951.o +1 t_x(295297,1620)$LEBAS04M,5684 +1 x(295297,50)LEBAS04M,18187.p = +1
+ f_295298: +1 t_x(295298,81)BR204M,1952.o +1 t_x(295298,1533)$BR204M,5685 +1 t_x(295298,0),8156 +1 x(295298,172)BR204M,12074.p
+  = +1
+ f_295300: +1 t_x(295300,0),1953.o +1 t_x(295300,4892)$LFKFA04,5686 = +1
+ f_295306: +1 t_x(295306,30)RJIU04M,1954.o +1 t_x(295306,2489)$RJIU04M,5687 +1 x(295306,118)RJIU04M,20551.p
+  = +1
+ f_295308: +1 t_x(295308,0),1955.o +1 t_x(295308,9984)$YB3EH04A,5688 +1 t_x(295308,0),8157 = +1
+ f_295310: +1 t_x(295310,0),1956.o +1 t_x(295310,4245)$GL4W04M,5689 = +1
+ f_295319: +1 t_x(295319,265)RNI04M,1957.o +1 t_x(295319,10188)$EGPFA04,5690 +1 x(295319,14)RJIU04M,9981.p
+  +1 x(295319,717)RJIU04M,11374.p +1 x(295319,70)RNI04M,12639.p +1 x(295319,167)RNI04M,15741.p +1 x(295319,363)RNI04M,17048.p
+  +1 x(295319,558)RNI04M,18255.p +1 x(295319,453)RJIU04M,19437.p = +1
+ f_295328: +1 t_x(295328,1185)RQXSI04E,1958.o +1 t_x(295328,3660)$RQXSI04E,5691 +1 x(295328,285)RQXSI04E,9310.p
+  +1 x(295328,510)RQXSI04E,10802.p +1 x(295328,60)RQXSI04E,12859.p +1 x(295328,172)RQXSI04E,14297.p +1 x(295328,622)RQXSI04E,15682.p
+  +1 x(295328,1747)RQXSI04E,17279.p +1 x(295328,735)RQXSI04E,18752.p +1 x(295328,960)RQXSI04E,19430.p
+  +1 x(295328,1297)RQXSI04E,19922.p +1 x(295328,1072)RQXSI04E,20199.p = +1
+ f_295329: +1 t_x(295329,350)YBOLN04M,1959.o +1 t_x(295329,12127)$YB3EH04E,5692 +1 x(295329,79)YBOLN04M,9811.p
+  +1 x(295329,124)YBOLN04M,11199.p +1 x(295329,405)YB5WH04M,12752.p +1 x(295329,169)YBOLN04M,14147.p +1 x(295329,1146)YB5WH04M,15652.p
+  +1 x(295329,1464)YB5WH04M,16445.p +1 x(295329,1517)YB5WH04M,17744.p +1 x(295329,193)YB5WH04M,18992.p
+  +1 x(295329,299)YB5WH04M,19347.p = +1
+ f_295333: +1 t_x(295333,0),1960.o +1 t_x(295333,1009)$RMZU04,5693 = +1
+ f_295339: +1 t_x(295339,2105)$RVKWU04M,1961.o +1 t_x(295339,720)RVKWU04M,8158 +1 x(295339,1828)RVKWU04M,9660.p
+  +1 x(295339,1920)RVKWU04M,11727.p +1 x(295339,2012)RVKWU04M,13480.p +1 x(295339,1274)RVKWU04M,15040.p
+  = +1
+ f_295341: +1 t_x(295341,42)$RMZU04E,1962.o +1 t_x(295341,3209)$RQXU04E,5694 +1 x(295341,1)YB5WH04M,10539.p
+  +1 x(295341,37)RQXU04E,12229.p +1 x(295341,107)YB5WH04M,15500.p = +1
+ f_295343: +1 t_x(295343,1273)RVKWU04M,1963.o +1 t_x(295343,4320)$RVKWU04M,5695 +1 t_x(295343,627)RVKWU04M,8159
+  +1 x(295343,720)RVKWU04M,10500.p +1 x(295343,996)RVKWU04M,11600.p +1 x(295343,812)RVKWU04M,13216.p +1 x(295343,2012)RVKWU04M,15944.p
+  +1 x(295343,2196)RVKWU04M,16882.p +1 x(295343,1735)RVKWU04M,18348.p +1 x(295343,1643)RVKWU04M,19129.p
+  = +1
+ f_295356: +1 t_x(295356,0),1964.o +1 t_x(295356,8880)$RQXU04E,5696 +1 x(295356,51)RQXU04E,18935.p = +1
+ f_295367: +1 t_x(295367,0),1965.o +1 t_x(295367,4557)$GL4W04M,5697 = +1
+ f_295369: +1 t_x(295369,0),1966.o +1 t_x(295369,6348)$EGNOR04M,5698 = +1
+ f_295371: +1 t_x(295371,532)RQXSI04E,1967.o +1 t_x(295371,4132)$RQXSI04E,5699 +1 t_x(295371,0),8160 +1 x(295371,419)RQXSI04E,9013.p
+  +1 x(295371,982)RQXSI04E,11006.p +1 x(295371,644)RQXSI04E,14135.p +1 x(295371,1094)RQXSI04E,15560.p
+  +1 x(295371,1432)RQXSI04E,17117.p +1 x(295371,869)RQXSI04E,17988.p +1 x(295371,757)RQXSI04E,18786.p
+  = +1
+ f_295372: +1 t_x(295372,319)YB3EH04A,1968.o +1 t_x(295372,4707)$YB3EH04A,5700 +1 t_x(295372,0),8161 +1 x(295372,41)YB3EH04A,10022.p
+  +1 x(295372,88)YB3EH04A,12126.p +1 x(295372,365)YB3EH04A,13688.p +1 x(295372,226)YB3EH04A,15155.p +1 x(295372,457)YB3EH04A,15769.p
+  +1 x(295372,503)YB3EH04A,16919.p +1 x(295372,272)YB3EH04A,19062.p = +1
+ f_295376: +1 t_x(295376,0),1969.o +1 t_x(295376,4316)$KFZ4404M,5701 = +1
+ f_295381: +1 t_x(295381,8)YB3EH04A,1970.o +1 t_x(295381,6475)$YB3EH04A,5702 = +1
+ f_295384: +1 t_x(295384,19)KFZ4404M,1971.o +1 t_x(295384,13178)$KFZ4404M,5703 +1 x(295384,19)KFZ4404M,11883.p
+  +1 x(295384,158)KFZ4404M,13629.p = +1
+ f_295393: +1 t_x(295393,0),1972.o +1 t_x(295393,4620)$RQXU04E,5704 = +1
+ f_295407: +1 t_x(295407,472)RJIU04M,1973.o +1 t_x(295407,4424)$RJIU04M,5705 +1 t_x(295407,0),8162 +1 x(295407,121)RJIU04M,9716.p
+  +1 x(295407,297)RJIU04M,12179.p +1 x(295407,384)RJIU04M,14649.p +1 x(295407,33)RJIU04M,16160.p +1 x(295407,209)RJIU04M,17393.p
+  +1 x(295407,648)RJIU04M,18415.p +1 x(295407,736)RJIU04M,19239.p +1 x(295407,560)RJIU04M,19968.p +1 x(295407,999)RJIU04M,20373.p
+  +1 x(295407,1087)RJIU04M,20483.p = +1
+ f_295408: +1 t_x(295408,0),1974.o +1 t_x(295408,3655)$RMZSI04,5706 = +1
+ f_295409: +1 t_x(295409,0),1975.o +1 t_x(295409,3744)$LGAVA04,5707 = +1
+ f_295413: +1 t_x(295413,288)RFBRT04M,1976.o +1 t_x(295413,1241)$RFBRT04M,5708 +1 t_x(295413,0),8163 +1 x(295413,182)RFBRT04M,10264.p
+  +1 x(295413,76)RFBRT04M,13532.p = +1
+ f_295416: +1 t_x(295416,1500)EGNOR04M,1977.o +1 t_x(295416,3900)$EGNOR04M,5709 +1 x(295416,62)EGNOR04M,9072.p
+  +1 x(295416,760)EGNOR04M,11110.p +1 x(295416,551)EGNOR04M,12981.p +1 x(295416,830)EGNOR04M,14533.p +1 x(295416,900)EGNOR04M,15887.p
+  +1 x(295416,335)$KSLN2C04,17244.p = +1
+ f_295418: +1 t_x(295418,19)MM304,1978.o +1 t_x(295418,6544)$MM304,5710 = +1
+ f_295428: +1 t_x(295428,0),1979.o +1 t_x(295428,7823)$EGPFA04,5711 +1 x(295428,80)RJIU04M,11867.p +1 x(295428,168)RJIU04M,12463.p
+  +1 x(295428,519)RJIU04M,14762.p +1 x(295428,323)EGPFA04,15917.p +1 x(295428,432)RJIU04M,17254.p +1 x(295428,332)$BR404M,20545.p
+  = +1
+ f_295433: +1 t_x(295433,0),1980.o +1 t_x(295433,1072)$CPGSE04,5712 = +1
+ f_295437: +1 t_x(295437,0),1981.o +1 t_x(295437,7814)$LCES004M,5713 = +1
+ f_295446: +1 t_x(295446,0),1982.o +1 t_x(295446,4361)$RMZU04E,5714 +1 x(295446,7)RMZU04E,11803.p +1 x(295446,91)RMZU04E,14495.p
+  = +1
+ f_295447: +1 t_x(295447,0),1983.o +1 t_x(295447,6222)$YB3EH04M,5715 +1 x(295447,22)YB3EH04E,12093.p +1 x(295447,72)YB3EH04E,13689.p
+  = +1
+ f_295448: +1 t_x(295448,78)RMZU04E,1984.o +1 t_x(295448,1920)$RMZU04E,5716 +1 t_x(295448,0),8164 +1 x(295448,161)RMZU04E,11636.p
+  +1 x(295448,664)RMZU04E,13492.p = +1
+ f_295456: +1 t_x(295456,1620)$RVKWU04M,1985.o +1 t_x(295456,789)RVKWU04M,8165 +1 x(295456,1343)RVKWU04M,9675.p
+  +1 x(295456,1435)RVKWU04M,11732.p +1 x(295456,1527)RVKWU04M,13487.p = +1
+ f_295458: +1 t_x(295458,0),1986.o +1 t_x(295458,4093)$KSLN04A,5717 = +1
+ f_295463: +1 t_x(295463,9)KALP2C04,1987.o +1 t_x(295463,534)$KALP2C04,5718 +1 t_x(295463,0),8166 = +1
+ f_295473: +1 t_x(295473,584)LELVU04,1988.o +1 t_x(295473,3044)$LELVU04,5719 +1 x(295473,289)LELVU04,9866.p
+  +1 x(295473,388)LELVU04,11565.p +1 x(295473,486)LELVU04,13252.p +1 x(295473,93)LELVU04,15000.p +1 x(295473,683)LELVU04,19068.p
+  = +1
+ f_295496: +1 t_x(295496,0),1989.o +1 t_x(295496,1807)$YD5WH04M,5720 +1 t_x(295496,0),8167 = +1
+ f_295497: +1 t_x(295497,1018)PMXX04M,1990.o +1 t_x(295497,3487)$PMXX04M,5721 +1 t_x(295497,0),8168 +1 x(295497,92)PMXX04M,9438.p
+  +1 x(295497,298)PMXX04M,11005.p +1 x(295497,401)PMXX04M,12525.p +1 x(295497,1635)PMXX04M,14320.p +1 x(295497,812)PMXX04M,15713.p
+  +1 x(295497,915)PMXX04M,16834.p +1 x(295497,504)PMXX04M,17887.p +1 x(295497,1121)PMXX04M,18622.p +1 x(295497,1944)PMXX04M,19159.p
+  +1 x(295497,709)PMXX04M,19789.p = +1
+ f_295499: +1 t_x(295499,0),1991.o +1 t_x(295499,2940)$YB3EH04A,5722 = +1
+ f_295501: +1 t_x(295501,155)LEBAS04M,1992.o +1 t_x(295501,2094)$LEBAS04M,5723 +1 t_x(295501,0),8169 +1 x(295501,63)LEBAS04M,10408.p
+  = +1
+ f_295503: +1 t_x(295503,1881)RVKWU04M,1993.o +1 t_x(295503,2805)$RVKWU04M,5724 +1 t_x(295503,497)RVKWU04M,8170
+  +1 x(295503,681)RVKWU04M,9711.p +1 x(295503,589)RVKWU04M,11815.p +1 x(295503,1512)RVKWU04M,13423.p +1 x(295503,1328)RVKWU04M,14621.p
+  +1 x(295503,1235)RVKWU04M,16332.p = +1
+ f_295508: +1 t_x(295508,927)MAB04,1994.o +1 t_x(295508,11460)$MRAE04,5725 +1 x(295508,28)MGY04,9199.p
+  +1 x(295508,263)MGY04,10817.p +1 x(295508,341)MGY04,12377.p +1 x(295508,1490)MRAEE04,14148.p +1 x(295508,1398)MRAEE04,15403.p
+  +1 x(295508,1575)MAB04,16649.p +1 x(295508,936)MRAEE04,17634.p +1 x(295508,2295)MAB04,18501.p +1 x(295508,711)MAB04,19221.p
+  +1 x(295508,783)MAB04,19701.p +1 x(295508,2767)MGY04,20025.p +1 x(295508,1647)MAB04,20246.p +1 x(295508,1702)MEK04,20403.p
+  +1 x(295508,1672)MGY04,20522.p +1 x(295508,639)MAB04,20565.p = +1
+ f_295511: +1 t_x(295511,0),1995.o +1 t_x(295511,1878)$YD5WH04M,5726 +1 t_x(295511,0),8171 = +1
+ f_295514: +1 t_x(295514,1851)YB3EH04A,1996.o +1 t_x(295514,6147)$YB3EH04A,5727 +1 x(295514,3)YB3EH04A,8971.p
+  +1 x(295514,50)YB3EH04A,10783.p +1 x(295514,789)YB3EH04A,12724.p +1 x(295514,959)RMZU04,14360.p +1 x(295514,1890)RMZU04,15758.p
+  +1 x(295514,1943)YB3EH04A,16875.p +1 x(295514,2036)YB3EH04A,17792.p +1 x(295514,650)YB3EH04A,18640.p
+  +1 x(295514,188)YB3EH04A,19375.p +1 x(295514,1481)YB3EH04A,19857.p +1 x(295514,281)YB3EH04A,20082.p
+  +1 x(295514,419)YB3EH04A,20287.p +1 x(295514,835)YB3EH04A,20431.p = +1
+ f_295516: +1 t_x(295516,220)RJIU04M,1997.o +1 t_x(295516,3733)$RJIU04M,5728 +1 t_x(295516,0),8172 +1 x(295516,45)RJIU04M,10147.p
+  +1 x(295516,133)RJIU04M,12082.p +1 x(295516,308)RJIU04M,20366.p +1 x(295516,396)RJIU04M,20479.p = +1
+ f_295519: +1 t_x(295519,278)YB3EH04A,1998.o +1 t_x(295519,5128)$YB3EH04A,5729 +1 t_x(295519,1)YB3EH04A,8173
+  +1 x(295519,93)YB3EH04A,10008.p +1 x(295519,47)YB3EH04A,13362.p +1 x(295519,232)YB3EH04A,14886.p +1 x(295519,878)YB3EH04A,16138.p
+  +1 x(295519,324)YB3EH04A,17401.p +1 x(295519,416)YB3EH04A,19597.p +1 x(295519,509)YB3EH04A,19893.p +1 x(295519,370)YB3EH04A,20212.p
+  = +1
+ f_295521: +1 t_x(295521,14)YB3EH04A,1999.o +1 t_x(295521,10776)$YB3EH04A,5730 +1 t_x(295521,0),8174 = +1
+ f_295522: +1 t_x(295522,497)PMXX04M,2000.o +1 t_x(295522,7080)$PMXX04M,5731 +1 t_x(295522,188)PMXX04M,8175
+  +1 x(295522,85)PMXX04M,8987.p +1 x(295522,394)PMXX04M,12268.p +1 x(295522,702)PMXX04M,13916.p +1 x(295522,1114)PMXX04M,15858.p
+  +1 x(295522,3685)PMXX04M,17696.p = +1
+ f_295528: +1 t_x(295528,822)RQXSI04E,2001.o +1 t_x(295528,9141)$RQXSI04E,5732 +1 x(295528,43)RQXSI04E,9393.p
+  +1 x(295528,201)RQXI04E,11367.p +1 x(295528,919)RQXSI04E,12437.p +1 x(295528,1113)RQXSI04E,13763.p +1 x(295528,1472)RQXI04E,15202.p
+  +1 x(295528,1016)RQXSI04E,16678.p +1 x(295528,413)RQXI04E,17785.p +1 x(295528,625)RQXI04E,18944.p = +1
+ f_295532: +1 t_x(295532,96)RNI04M,2002.o +1 t_x(295532,8822)$RJIU04M,5733 +1 x(295532,41)RJIU04M,10355.p
+  +1 x(295532,129)RJIU04M,11030.p +1 x(295532,656)RJIU04M,12345.p +1 x(295532,480)RJIU04M,14728.p +1 x(295532,568)RJIU04M,16209.p
+  +1 x(295532,291)RNI04M,17120.p +1 x(295532,389)RNI04M,19043.p +1 x(295532,193)RNI04M,19557.p = +1
+ f_295534: +1 t_x(295534,236)KFZ4404M,2003.o +1 t_x(295534,12956)$KFZ4404M,5734 +1 x(295534,5)KFZ4404M,9828.p
+  +1 x(295534,74)KFZ4404M,11646.p = +1
+ f_295545: +1 t_x(295545,0),2004.o +1 t_x(295545,4101)$LEMDAT04,5735 +1 x(295545,9)LEMDAT04,11990.p = +1
+ f_295546: +1 t_x(295546,672)EGNOR04M,2005.o +1 t_x(295546,3812)$EGNOR04M,5736 +1 x(295546,44)EGNOR04M,9619.p
+  +1 x(295546,463)EGNOR04M,12998.p +1 x(295546,742)EGNOR04M,14527.p +1 x(295546,812)EGNOR04M,15834.p +1 x(295546,1230)EGNOR04M,17226.p
+  = +1
+ f_295547: +1 t_x(295547,614)YB5WH04M,2006.o +1 t_x(295547,8879)$YB3EH04E,5737 +1 x(295547,35)YB5KL04E,9522.p
+  +1 x(295547,93)YB5KL04E,11464.p +1 x(295547,208)YB5WH04M,12390.p +1 x(295547,386)YB5KL04E,13963.p +1 x(295547,472)YB5WH04M,15528.p
+  +1 x(295547,503)YB5KL04E,16976.p +1 x(295547,561)YB5KL04E,17992.p +1 x(295547,620)YB5KL04E,19586.p +1 x(295547,419)YB5WH04M,20452.p
+  = +1
+ f_295550: +1 t_x(295550,269)LELVU04,2007.o +1 t_x(295550,2040)$LELVU04,5738 +1 t_x(295550,0),8176 +1 x(295550,72)LELVU04,10135.p
+  +1 x(295550,171)LELVU04,12044.p +1 x(295550,367)LELVU04,14979.p = +1
+ f_295551: +1 t_x(295551,0),2008.o +1 t_x(295551,3489)$RASI04M,5739 = +1
+ f_295558: +1 t_x(295558,0),2009.o +1 t_x(295558,1140)$RQXU04E,5740 = +1
+ f_295562: +1 t_x(295562,840)RQXSI04E,2010.o +1 t_x(295562,9840)$RQXSI04E,5741 +1 x(295562,16)RQXI04E,9471.p
+  +1 x(295562,122)RQXI04E,11413.p +1 x(295562,1812)RQXSI04E,13770.p +1 x(295562,2007)RQXSI04E,15182.p
+  +1 x(295562,1710)RQXI04E,16632.p +1 x(295562,645)RQXSI04E,17635.p +1 x(295562,440)RQXI04E,18482.p +1 x(295562,546)RQXI04E,19183.p
+  +1 x(295562,1034)RQXSI04E,19764.p = +1
+ f_295569: +1 t_x(295569,0),2011.o +1 t_x(295569,9660)$YB3EH04A,5742 +1 t_x(295569,0),8177 = +1
+ f_295571: +1 t_x(295571,0),2012.o +1 t_x(295571,4587)$YB3EH04E,5743 +1 t_x(295571,0),8178 = +1
+ f_295579: +1 t_x(295579,0),2013.o +1 t_x(295579,6846)$EBEEC04M,5744 = +1
+ f_295585: +1 t_x(295585,750)YB3EH04A,2014.o +1 t_x(295585,3059)$LGIRA04,5745 +1 x(295585,473)YB3EH04A,9015.p
+  +1 x(295585,519)YB3EH04A,10866.p +1 x(295585,611)YB3EH04A,12540.p +1 x(295585,1147)KSLN04A,15115.p +1 x(295585,1295)KSLN04A,16065.p
+  +1 x(295585,11)YB3EH04A,16594.p +1 x(295585,39)KSLN04A,17600.p +1 x(295585,1119)YB3EH04A,18965.p +1 x(295585,1073)YB3EH04A,19654.p
+  = +1
+ f_295587: +1 t_x(295587,349)YB5KL04E,2015.o +1 t_x(295587,12218)$YB3EH04E,5746 +1 x(295587,10)YBOLN04M,9759.p
+  +1 x(295587,55)YBOLN04M,11672.p +1 x(295587,281)YBOLN04M,13531.p +1 x(295587,100)YBOLN04M,14746.p +1 x(295587,145)YBOLN04M,16110.p
+  +1 x(295587,174)YB5KL04E,17022.p +1 x(295587,506)YBOLN04M,17969.p +1 x(295587,232)YB5KL04E,18941.p = +1
+ f_295594: +1 t_x(295594,72)RNS04M,2016.o +1 t_x(295594,5472)$RNS04M,5747 +1 t_x(295594,0),8179 +1 x(295594,472)RNS04M,11149.p
+  +1 x(295594,572)RNS04M,12695.p +1 x(295594,172)RNS04M,15767.p +1 x(295594,272)RNS04M,17155.p = +1
+ f_295595: +1 t_x(295595,0),2017.o +1 t_x(295595,9489)$YB3EH04A,5748 +1 t_x(295595,0),8180 = +1
+ f_295599: +1 t_x(295599,0),2018.o +1 t_x(295599,7075)$LEMDAT04,5749 +1 x(295599,101)MM304,17438.p = +1
+ f_295608: +1 t_x(295608,895)EGNOR04M,2019.o +1 t_x(295608,3128)$EGNOR04M,5750 +1 x(295608,58)EGNOR04M,9449.p
+  +1 x(295608,128)EGNOR04M,11234.p +1 x(295608,616)EGNOR04M,13015.p +1 x(295608,407)EGNOR04M,14731.p +1 x(295608,337)EGNOR04M,16235.p
+  +1 x(295608,546)EGNOR04M,17182.p +1 x(295608,686)EGNOR04M,18288.p +1 x(295608,965)EGNOR04M,19618.p = +1
+ f_295609: +1 t_x(295609,360)RASI04M,2020.o +1 t_x(295609,2024)$RASI04M,5751 +1 t_x(295609,152)RASI04M,8181
+  +1 x(295609,256)RASI04M,12115.p +1 x(295609,568)RASI04M,13617.p +1 x(295609,464)RASI04M,18174.p = +1
+ f_295620: +1 t_x(295620,1812)$RVKWU04M,2021.o +1 t_x(295620,888)RVKWU04M,8182 +1 x(295620,1535)RVKWU04M,9667.p
+  +1 x(295620,1627)RVKWU04M,11730.p +1 x(295620,1719)RVKWU04M,13484.p +1 x(295620,981)RVKWU04M,15113.p
+  = +1
+ f_295628: +1 t_x(295628,0),2022.o +1 t_x(295628,1086)$CPRFBR04,5752 = +1
+ f_295634: +1 t_x(295634,0),2023.o +1 t_x(295634,10066)$YB3EH04A,5753 +1 t_x(295634,0),8183 = +1
+ f_295656: +1 t_x(295656,364)RQXSI04E,2024.o +1 t_x(295656,8100)$RQXSI04E,5754 +1 x(295656,52)RQXI04E,10041.p
+  +1 x(295656,559)RQXSI04E,10708.p +1 x(295656,158)RQXI04E,12317.p +1 x(295656,1337)RQXSI04E,14598.p +1 x(295656,264)RQXI04E,15218.p
+  +1 x(295656,462)RQXSI04E,19047.p +1 x(295656,370)RQXI04E,19599.p = +1
+ f_295667: +1 t_x(295667,0),2025.o +1 t_x(295667,6654)$RASI04M,5755 = +1
+ f_295688: +1 t_x(295688,117)BKED1204,2026.o +1 t_x(295688,1594)$BKED1204,5756 +1 t_x(295688,0),8184 = +1
+ f_295691: +1 t_x(295691,113)RMZU04,2027.o +1 t_x(295691,2906)$RMZU04,5757 +1 t_x(295691,29)RMZU04,8185
+  = +1
+ f_295700: +1 t_x(295700,236)RQXSI04E,2028.o +1 t_x(295700,7680)$RQXSI04E,5758 +1 x(295700,42)RQXSI04E,10391.p
+  +1 x(295700,139)RQXSI04E,10709.p +1 x(295700,1988)RQXSI04E,12392.p +1 x(295700,917)RQXSI04E,14339.p
+  +1 x(295700,723)RQXSI04E,15964.p +1 x(295700,431)RQXSI04E,17165.p +1 x(295700,334)RQXSI04E,19619.p = +1
+ f_295708: +1 t_x(295708,0),2029.o +1 t_x(295708,1165)$BR204M,5759 +1 t_x(295708,0),8186 +1 x(295708,76)BR204M,10659.p
+  = +1
+ f_295711: +1 t_x(295711,702)LGAVA04,2030.o +1 t_x(295711,2114)$LGAVA04,5760 +1 t_x(295711,561)LGAVA04,8187
+  = +1
+ f_295715: +1 t_x(295715,0),2031.o +1 t_x(295715,301)$CPGSE04,5761 = +1
+ f_295723: +1 t_x(295723,1952)RVKWU04M,2032.o +1 t_x(295723,2599)$RVKWU04M,5762 +1 t_x(295723,475)RVKWU04M,8188
+  +1 x(295723,2322)RVKWU04M,10336.p +1 x(295723,1306)RVKWU04M,13308.p +1 x(295723,1768)RVKWU04M,14875.p
+  +1 x(295723,1675)RVKWU04M,16307.p = +1
+ f_295726: +1 t_x(295726,0),2033.o +1 t_x(295726,6838)$KFUL1U04,5763 +1 x(295726,81)KSAL1204,9939.p +1 x(295726,165)KSAL1204,11942.p
+  = +1
+ f_295728: +1 t_x(295728,348)YB5WH04M,2034.o +1 t_x(295728,2996)$YB5WH04M,5764 +1 t_x(295728,0),8189 +1 x(295728,31)YB5WH04M,9924.p
+  +1 x(295728,137)YB5WH04M,11827.p +1 x(295728,190)YB5WH04M,13638.p +1 x(295728,454)YB5WH04M,14769.p +1 x(295728,296)YB5WH04M,15757.p
+  +1 x(295728,243)YB5WH04M,17198.p +1 x(295728,84)YB5WH04M,18985.p +1 x(295728,401)YB5WH04M,19953.p = +1
+ f_295730: +1 t_x(295730,253)LEMDAT04,2035.o +1 t_x(295730,3244)$LEMDAT04,5765 +1 t_x(295730,17)LEMDAT04,8190
+  +1 x(295730,568)LEMDAT04,9693.p +1 x(295730,411)LEMDAT04,11745.p +1 x(295730,96)LEMDAT04,14307.p +1 x(295730,175)LEMDAT04,16347.p
+  +1 x(295730,332)LEMDAT04,19892.p = +1
+ f_295732: +1 t_x(295732,269)LEMDAT04,2036.o +1 t_x(295732,2866)$LEMDAT04,5766 +1 t_x(295732,0),8191 +1 x(295732,190)LEMDAT04,9296.p
+  +1 x(295732,33)LEMDAT04,11401.p +1 x(295732,111)LEMDAT04,13341.p +1 x(295732,584)LEMDAT04,16195.p +1 x(295732,347)LEMDAT04,19529.p
+  = +1
+ f_295733: +1 t_x(295733,205)LEMDAT04,2037.o +1 t_x(295733,3038)$LEMDAT04,5767 +1 t_x(295733,0),8192 +1 x(295733,362)LEMDAT04,9826.p
+  +1 x(295733,47)LEMDAT04,12792.p +1 x(295733,126)LEMDAT04,14310.p +1 x(295733,283)LEMDAT04,16258.p = +1
+ f_295734: +1 t_x(295734,914)LEMDAT04,2038.o +1 t_x(295734,2095)$LEMDAT04,5768 +1 t_x(295734,127)LEMDAT04,8193
+  +1 x(295734,757)LEMDAT04,9314.p +1 x(295734,835)LEMDAT04,11246.p +1 x(295734,1072)LEMDAT04,13083.p +1 x(295734,993)LEMDAT04,14914.p
+  +1 x(295734,442)LEMDAT04,16950.p +1 x(295734,1150)LEMDAT04,18892.p +1 x(295734,1229)LEMDAT04,19651.p
+  = +1
+ f_295738: +1 t_x(295738,0),2039.o +1 t_x(295738,531)$EGNOR04M,5769 = +1
+ f_295745: +1 t_x(295745,415)$RNI04M,2040.o +1 t_x(295745,1496)$RNS04M,5770 +1 x(295745,24)RNI04M,9357.p
+  +1 x(295745,96)RNS04M,11997.p +1 x(295745,196)RNS04M,13561.p +1 x(295745,296)RNS04M,15007.p +1 x(295745,396)RNS04M,17435.p
+  = +1
+ f_295747: +1 t_x(295747,151)YB3EH04A,2041.o +1 t_x(295747,5971)$YB3EH04A,5771 +1 t_x(295747,58)YB3EH04A,8194
+  +1 x(295747,105)YB3EH04A,10262.p +1 x(295747,520)YB3EH04A,12911.p +1 x(295747,797)YB3EH04A,14237.p +1 x(295747,243)YB3EH04A,20315.p
+  = +1
+ f_295752: +1 t_x(295752,616)LEMDAT04,2042.o +1 t_x(295752,2584)$LEMDAT04,5772 +1 t_x(295752,0),8195 +1 x(295752,538)LEMDAT04,9305.p
+  +1 x(295752,65)LEMDAT04,11394.p +1 x(295752,144)LEMDAT04,13361.p +1 x(295752,302)LEMDAT04,15936.p +1 x(295752,931)LEMDAT04,16969.p
+  +1 x(295752,459)LEMDAT04,18192.p +1 x(295752,695)LEMDAT04,19038.p = +1
+ f_295754: +1 t_x(295754,1006)LEMDAT04,2043.o +1 t_x(295754,2029)$LEMDAT04,5773 +1 t_x(295754,140)LEMDAT04,8196
+  +1 x(295754,691)LEMDAT04,9643.p +1 x(295754,769)LEMDAT04,11673.p +1 x(295754,927)LEMDAT04,14370.p +1 x(295754,848)LEMDAT04,15761.p
+  +1 x(295754,376)LEMDAT04,16979.p +1 x(295754,1320)LEMDAT04,18338.p +1 x(295754,1084)LEMDAT04,18846.p
+  +1 x(295754,1163)LEMDAT04,19568.p = +1
+ f_295761: +1 t_x(295761,0),2044.o +1 t_x(295761,5211)$KSPE104D,5774 = +1
+ f_295780: +1 t_x(295780,59)KSPE104D,2045.o +1 t_x(295780,6672)$KSPE104D,5775 = +1
+ f_295790: +1 t_x(295790,672)$LEMDAT04,2046.o +1 t_x(295790,0),8197 +1 x(295790,278)LEMDAT04,9616.p +1 x(295790,357)LEMDAT04,11615.p
+  +1 x(295790,199)LEMDAT04,13259.p +1 x(295790,514)LEMDAT04,15027.p +1 x(295790,121)LEMDAT04,16289.p +1 x(295790,435)LEMDAT04,17473.p
+  = +1
+ f_295794: +1 t_x(295794,1430)LEMDAT04,2047.o +1 t_x(295794,1903)$LEMDAT04,5776 +1 t_x(295794,250)LEMDAT04,8198
+  +1 x(295794,565)LEMDAT04,9215.p +1 x(295794,643)LEMDAT04,11181.p +1 x(295794,880)LEMDAT04,12885.p +1 x(295794,801)LEMDAT04,14425.p
+  +1 x(295794,722)LEMDAT04,15870.p +1 x(295794,1037)LEMDAT04,17193.p +1 x(295794,1194)LEMDAT04,18090.p
+  +1 x(295794,1352)LEMDAT04,19003.p +1 x(295794,1509)LEMDAT04,19934.p = +1
+ f_295795: +1 t_x(295795,176)$LEMDAT04,2048.o +1 t_x(295795,0),8199 +1 x(295795,18)LEMDAT04,10158.p +1 x(295795,97)LEMDAT04,12144.p
+  = +1
+ f_295800: +1 t_x(295800,0),2049.o +1 t_x(295800,2688)$RJIU04M,5777 +1 t_x(295800,0),8200 +1 x(295800,53)RJIU04M,20380.p
+  +1 x(295800,141)RJIU04M,20498.p = +1
+ f_295809: +1 t_x(295809,321)RNS04M,2050.o +1 t_x(295809,5721)$RNS04M,5778 +1 x(295809,77)BR404M,10263.p
+  +1 x(295809,221)RNS04M,13183.p +1 x(295809,302)BR404M,14477.p +1 x(295809,2)BR404M,17827.p = +1
+ f_295817: +1 t_x(295817,0),2051.o +1 t_x(295817,7920)$RQXU04E,5779 +1 t_x(295817,0),8201 = +1
+ f_295819: +1 t_x(295819,821)$RVKWU04M,2052.o +1 t_x(295819,174)RVKWU04M,8202 +1 x(295819,544)RVKWU04M,9721.p
+  +1 x(295819,636)RVKWU04M,11748.p +1 x(295819,728)RVKWU04M,13496.p = +1
+ f_295822: +1 t_x(295822,846)LEMDAT04,2053.o +1 t_x(295822,1004)$LEMDAT04,5780 +1 t_x(295822,0),8203 +1 x(295822,59)LEMDAT04,9437.p
+  +1 x(295822,138)LEMDAT04,11308.p +1 x(295822,217)LEMDAT04,12987.p +1 x(295822,295)LEMDAT04,14682.p +1 x(295822,453)LEMDAT04,16028.p
+  +1 x(295822,531)LEMDAT04,17249.p +1 x(295822,610)LEMDAT04,18188.p +1 x(295822,689)LEMDAT04,19048.p +1 x(295822,767)LEMDAT04,19563.p
+  = +1
+ f_295833: +1 t_x(295833,98)$BKED1204,2054.o = +1
+ f_295844: +1 t_x(295844,29)KSLN04M,2055.o +1 t_x(295844,7927)$MM204,5781 = +1
+ f_295847: +1 t_x(295847,0),2056.o +1 t_x(295847,3540)$YB3EH04A,5782 = +1
+ f_295850: +1 t_x(295850,54)RJIU04M,2057.o +1 t_x(295850,3128)$RJIU04M,5783 +1 t_x(295850,0),8204 +1 x(295850,142)RJIU04M,20556.p
+  +1 x(295850,230)RJIU04M,20583.p = +1
+ f_295862: +1 t_x(295862,276)RFBRT04M,2058.o +1 t_x(295862,1759)$RFBRT04M,5784 +1 t_x(295862,0),8205 +1 x(295862,64)RFBRT04M,10311.p
+  +1 x(295862,382)RFBRT04M,11775.p = +1
+ f_295870: +1 t_x(295870,0),2059.o +1 t_x(295870,9376)$YB3EH04A,5785 +1 t_x(295870,0),8206 = +1
+ f_295875: +1 t_x(295875,0),2060.o +1 t_x(295875,5247)$YB3EH04E,5786 +1 x(295875,47)YB3EH04E,14084.p +1 x(295875,97)YB3EH04E,15732.p
+  = +1
+ f_295877: +1 t_x(295877,81)RFBRT04M,2061.o +1 t_x(295877,2305)$RFBRT04M,5787 +1 t_x(295877,0),8207 = +1
+ f_295879: +1 t_x(295879,73)RNS04M,2062.o +1 t_x(295879,5873)$RNS04M,5788 +1 x(295879,873)RNS04M,11736.p
+  +1 x(295879,973)RNS04M,12805.p +1 x(295879,473)RNS04M,15096.p +1 x(295879,573)RNS04M,16175.p +1 x(295879,273)RNS04M,18925.p
+  = +1
+ f_295882: +1 t_x(295882,0),2063.o +1 t_x(295882,2400)$RVKWS04,5789 +1 x(295882,135)RNI04M,18227.p +1 x(295882,37)RNI04M,20329.p
+  = +1
+ f_295885: +1 t_x(295885,241)RQXSI04E,2064.o +1 t_x(295885,6420)$RQXSI04E,5790 +1 t_x(295885,0),8208 +1 x(295885,47)RQXSI04E,10720.p
+  +1 x(295885,728)RQXSI04E,12382.p +1 x(295885,144)RQXSI04E,14188.p +1 x(295885,533)RQXSI04E,15637.p +1 x(295885,630)RQXSI04E,18266.p
+  +1 x(295885,338)RQXSI04E,20458.p = +1
+ f_295886: +1 t_x(295886,1206)EG11G04M,2065.o +1 t_x(295886,5220)$EG11G04M,5791 +1 t_x(295886,0),8209
+  +1 x(295886,105)EG11G04M,9493.p +1 x(295886,183)EG11G04M,11016.p +1 x(295886,262)EG11G04M,12604.p +1 x(295886,341)EG11G04M,14085.p
+  +1 x(295886,420)EG11G04M,16196.p +1 x(295886,813)EG11G04M,16955.p +1 x(295886,656)EG11G04M,17894.p +1 x(295886,1442)EG11G04M,19338.p
+  +1 x(295886,1521)EG11G04M,19765.p +1 x(295886,1600)EG11G04M,20105.p +1 x(295886,1285)EG11G04M,20289.p
+  = +1
+ f_295887: +1 t_x(295887,0),2066.o +1 t_x(295887,2850)$YB3EH04A,5792 +1 t_x(295887,0),8210 +1 x(295887,32)YB3EH04A,17602.p
+  = +1
+ f_295891: +1 t_x(295891,0),2067.o +1 t_x(295891,2230)$BR204M,5793 +1 x(295891,233)BR204M,13386.p = +1
+ f_295893: +1 t_x(295893,1226)LEMDAT04,2068.o +1 t_x(295893,2013)$LEMDAT04,5794 +1 t_x(295893,203)LEMDAT04,8211
+  +1 x(295893,675)LEMDAT04,9365.p +1 x(295893,753)LEMDAT04,11319.p +1 x(295893,990)LEMDAT04,13142.p +1 x(295893,911)LEMDAT04,14446.p
+  +1 x(295893,832)LEMDAT04,15825.p +1 x(295893,360)LEMDAT04,17144.p +1 x(295893,1304)LEMDAT04,18273.p
+  +1 x(295893,1068)LEMDAT04,18833.p +1 x(295893,1147)LEMDAT04,19511.p = +1
+ f_295897: +1 t_x(295897,0),2069.o +1 t_x(295897,4381)$LGAVA04,5795 = +1
+ f_295905: +1 t_x(295905,40)RJIU04M,2070.o +1 t_x(295905,3289)$RJIU04M,5796 +1 t_x(295905,0),8212 +1 x(295905,128)RJIU04M,20370.p
+  +1 x(295905,215)RJIU04M,20488.p = +1
+ f_295912: +1 t_x(295912,131)EGNOR04M,2071.o +1 t_x(295912,480)$EGNOR04M,5797 +1 t_x(295912,0),8213 +1 x(295912,61)EGNOR04M,10342.p
+  = +1
+ f_295915: +1 t_x(295915,558)LEMDAT04,2072.o +1 t_x(295915,2604)$LEMDAT04,5798 +1 t_x(295915,0),8214 +1 x(295915,85)LEMDAT04,11180.p
+  +1 x(295915,164)LEMDAT04,12928.p +1 x(295915,7)LEMDAT04,14419.p +1 x(295915,322)LEMDAT04,15922.p +1 x(295915,794)LEMDAT04,16994.p
+  +1 x(295915,479)LEMDAT04,18178.p +1 x(295915,715)LEMDAT04,19103.p = +1
+ f_295917: +1 t_x(295917,0),2073.o +1 t_x(295917,6220)$YB3EH04A,5799 = +1
+ f_295920: +1 t_x(295920,48)RMZU04,2074.o +1 t_x(295920,6225)$RMZU04,5800 +1 t_x(295920,0),8215 = +1
+ f_295922: +1 t_x(295922,173)KFZ4404M,2075.o +1 t_x(295922,12293)$KFZ4404M,5801 +1 x(295922,35)KFZ4404M,10296.p
+  = +1
+ f_295923: +1 t_x(295923,102)RFBRT04M,2076.o +1 t_x(295923,2220)$RFBRT04M,5802 +1 t_x(295923,0),8216 +1 x(295923,208)RFBRT04M,13613.p
+  = +1
+ f_295927: +1 t_x(295927,410)RJIU04M,2077.o +1 t_x(295927,7084)$RJIU04M,5803 +1 t_x(295927,0),8217 +1 x(295927,59)RJIU04M,9676.p
+  +1 x(295927,147)RJIU04M,11642.p +1 x(295927,235)RJIU04M,12427.p +1 x(295927,1025)RJIU04M,14487.p +1 x(295927,323)RJIU04M,16326.p
+  +1 x(295927,3132)RJIU04M,18309.p +1 x(295927,3308)RJIU04M,18637.p = +1
+ f_295929: +1 t_x(295929,1117)RASI04M,2078.o +1 t_x(295929,6629)$RASI04M,5804 +1 x(295929,77)RASI04M,8947.p
+  +1 x(295929,472)RVKWU04M,10734.p +1 x(295929,909)RASI04M,12575.p +1 x(295929,841)RVKWU04M,14748.p +1 x(295929,1013)RASI04M,17215.p
+  = +1
+ f_295932: +1 t_x(295932,235)RNS04M,2079.o +1 t_x(295932,4735)$RNS04M,5805 +1 t_x(295932,35)RNS04M,8218
+  +1 x(295932,135)RNS04M,9967.p = +1
+ f_295936: +1 t_x(295936,225)YB5KL04E,2080.o +1 t_x(295936,20928)$KFZ4404M,5806 +1 x(295936,86)YB5WH04M,10323.p
+  +1 x(295936,245)YB5WH04M,11770.p +1 x(295936,323)YBOLN04M,13465.p +1 x(295936,1092)YB5WH04M,15628.p
+  +1 x(295936,1161)YB5KL04E,16591.p +1 x(295936,616)YB5WH04M,17572.p +1 x(295936,400)YB5KL04E,18560.p
+  +1 x(295936,510)YB5WH04M,19242.p +1 x(295936,635)YB5KL04E,19849.p +1 x(295936,368)YBOLN04M,20114.p +1 x(295936,457)YB5WH04M,20286.p
+  +1 x(295936,342)YB5KL04E,20547.p = +1
+ f_295939: +1 t_x(295939,0),2081.o +1 t_x(295939,1920)$KFUL1U04,5807 +1 t_x(295939,0),8219 = +1
+ f_295941: +1 t_x(295941,0),2082.o +1 t_x(295941,314)$EG11G04M,5808 +1 t_x(295941,0),8220 = +1
+ f_295942: +1 t_x(295942,0),2083.o +1 t_x(295942,646)$KCHI104M,5809 +1 t_x(295942,0),8221 = +1
+ f_295946: +1 t_x(295946,1)LGAVA04,2084.o +1 t_x(295946,3672)$LGAVA04,5810 = +1
+ f_295952: +1 t_x(295952,315)RQXSI04E,2085.o +1 t_x(295952,5040)$RQXSI04E,5811 +1 t_x(295952,0),8222 +1 x(295952,90)RQXSI04E,9898.p
+  +1 x(295952,202)RQXSI04E,11839.p +1 x(295952,427)RQXSI04E,12965.p +1 x(295952,540)RQXSI04E,14519.p = +1
+ f_295961: +1 t_x(295961,0),2086.o +1 t_x(295961,1357)$YD5WH04M,5812 +1 t_x(295961,0),8223 +1 x(295961,47)YD5WH04M,12891.p
+  = +1
+ f_295965: +1 t_x(295965,0),2087.o +1 t_x(295965,2340)$RQXU04E,5813 = +1
+ f_295966: +1 t_x(295966,927)YBOLN04M,2088.o +1 t_x(295966,10067)$YB3EH04E,5814 +1 x(295966,5)YB5KL04E,9108.p
+  +1 x(295966,160)YBOLN04M,10907.p +1 x(295966,295)YBOLN04M,12536.p +1 x(295966,746)YBOLN04M,14790.p +1 x(295966,115)YBOLN04M,15433.p
+  +1 x(295966,1603)YBOLN04M,16497.p +1 x(295966,1017)YBOLN04M,17741.p +1 x(295966,825)YB5KL04E,18861.p
+  +1 x(295966,972)YBOLN04M,19414.p +1 x(295966,240)YB5KL04E,20000.p = +1
+ f_295980: +1 t_x(295980,308)RNS04M,2089.o +1 t_x(295980,4708)$RNS04M,5815 +1 t_x(295980,108)RNS04M,8224
+  +1 x(295980,208)RNS04M,11939.p = +1
+ f_295984: +1 t_x(295984,240)RASI04M,2090.o +1 t_x(295984,5040)$RASI04M,5816 +1 x(295984,48)RASI04M,10294.p
+  +1 x(295984,256)RASI04M,19730.p +1 x(295984,464)RASI04M,20139.p = +1
+ f_296001: +1 t_x(296001,0),2091.o +1 t_x(296001,3507)$YB3EH04E,5817 = +1
+ f_296022: +1 t_x(296022,0),2092.o +1 t_x(296022,2086)$MM204,5818 = +1
+ f_296031: +1 t_x(296031,137)MM204,2093.o +1 t_x(296031,4678)$MM204,5819 +1 t_x(296031,23)MM204,8225 = +1
+ f_296035: +1 t_x(296035,1456)LELVL04M,2094.o +1 t_x(296035,2695)$LELVL04M,5820 +1 x(296035,1739)RVKWU04M,10400.p
+  +1 x(296035,1146)LELVL04M,15120.p +1 x(296035,836)LELVL04M,16173.p +1 x(296035,2016)$RVKWU04M,17458.p
+  +1 x(296035,1559)LELVL04M,19066.p = +1
+ f_296039: +1 t_x(296039,223)LEMDAT04,2095.o +1 t_x(296039,2978)$LEMDAT04,5821 +1 t_x(296039,0),8226 +1 x(296039,302)LEMDAT04,9425.p
+  +1 x(296039,145)LEMDAT04,11581.p +1 x(296039,66)LEMDAT04,14366.p +1 x(296039,381)LEMDAT04,16380.p = +1
+ f_296046: +1 t_x(296046,0),2096.o +1 t_x(296046,8037)$KFZ4404M,5822 = +1
+ f_296059: +1 t_x(296059,30)KFUL1U04,2097.o +1 t_x(296059,1410)$KFUL1U04,5823 = +1
+ f_296062: +1 t_x(296062,930)RQXSI04E,2098.o +1 t_x(296062,4080)$RQXSI04E,5824 +1 x(296062,367)RQXSI04E,9480.p
+  +1 x(296062,480)RQXSI04E,12746.p +1 x(296062,592)RQXSI04E,14127.p +1 x(296062,1042)RQXSI04E,15534.p
+  +1 x(296062,1380)RQXSI04E,16949.p +1 x(296062,817)RQXSI04E,17952.p +1 x(296062,705)RQXSI04E,18770.p
+  = +1
+ f_296087: +1 t_x(296087,8)RVKWU04M,2099.o +1 t_x(296087,7393)$RVKWU04M,5825 = +1
+ f_296092: +1 t_x(296092,0),2100.o +1 t_x(296092,3295)$RMZSI04,5826 = +1
+ f_296095: +1 t_x(296095,3)KFZ4404M,2101.o +1 t_x(296095,1804)$KFZ4404M,5827 = +1
+ f_296104: +1 t_x(296104,344)$KFUL1U04,2102.o +1 t_x(296104,267)KFUL1U04,8227 = +1
+ f_296107: +1 t_x(296107,46)LELVL04M,2103.o +1 t_x(296107,2524)$LELVL04M,5828 +1 x(296107,149)LELVL04M,16369.p
+  +1 x(296107,68)RQXU04E,19119.p = +1
+ f_296109: +1 t_x(296109,124)RMZU04E,2104.o +1 t_x(296109,3473)$RMZU04E,5829 +1 t_x(296109,0),8228 +1 x(296109,40)RMZU04E,11928.p
+  = +1
+ f_296112: +1 t_x(296112,0),2105.o +1 t_x(296112,7064)$YB3EH04E,5830 +1 x(296112,201)YB5WH04M,15346.p
+  +1 x(296112,148)YB5WH04M,17219.p +1 x(296112,253)YB5WH04M,17928.p +1 x(296112,614)YB3EH04E,18894.p +1 x(296112,14)YB3EH04E,19576.p
+  +1 x(296112,95)YB5WH04M,20314.p = +1
+ f_296113: +1 t_x(296113,0),2106.o +1 t_x(296113,1740)$RQXU04E,5831 = +1
+ f_296126: +1 t_x(296126,127)LGAVA04,2107.o +1 t_x(296126,3092)$LGAVA04,5832 +1 x(296126,268)LGAVA04,18259.p
+  = +1
+ f_296131: +1 t_x(296131,159)RASI04M,2108.o +1 t_x(296131,1407)$RASI04M,5833 +1 t_x(296131,0),8229 +1 x(296131,55)RASI04M,12143.p
+  +1 x(296131,263)RASI04M,19096.p = +1
+ f_296133: +1 t_x(296133,1381)$RVKWU04M,2109.o +1 x(296133,1104)RVKWU04M,9681.p +1 x(296133,1196)RVKWU04M,11734.p
+  +1 x(296133,1288)RVKWU04M,13488.p = +1
+ f_296135: +1 t_x(296135,162)RQXU04E,2110.o +1 t_x(296135,2220)$RQXU04E,5834 +1 x(296135,77)RQXU04E,10406.p
+  = +1
+ f_296137: +1 t_x(296137,2374)LGSRA04,2111.o +1 t_x(296137,36405)$LGSRA04,5835 +1 x(296137,1158)LGSRA04,8991.p
+  = +1
+ f_296145: +1 t_x(296145,0),2112.o +1 t_x(296145,6111)$EGPFA04,5836 +1 x(296145,411)EGPFA04,12333.p +1 x(296145,711)EGPFA04,14047.p
+  +1 x(296145,1311)EGPFA04,15544.p +1 x(296145,1911)EGPFA04,16881.p +1 x(296145,111)EGPFA04,18013.p = +1
+ f_296147: +1 t_x(296147,0),2113.o +1 t_x(296147,3442)$LELVU04,5837 +1 x(296147,196)LELVU04,11524.p +1 x(296147,589)LELVU04,13114.p
+  +1 x(296147,491)LELVU04,14892.p = +1
+ f_296148: +1 t_x(296148,317)LGIRA04,2114.o +1 t_x(296148,5117)$LGIRA04,5838 = +1
+ f_296153: +1 t_x(296153,0),2115.o +1 t_x(296153,1920)$RNI04M,5839 = +1
+ f_296155: +1 t_x(296155,0),2116.o +1 t_x(296155,8428)$LELVL04M,5840 +1 t_x(296155,0),8230 +1 x(296155,66)LELVL04M,16395.p
+  = +1
+ f_296157: +1 t_x(296157,309)RQXSI04E,2117.o +1 t_x(296157,6780)$RQXSI04E,5841 +1 t_x(296157,0),8231 +1 x(296157,115)RQXSI04E,9886.p
+  +1 x(296157,407)RQXSI04E,12236.p +1 x(296157,1088)RQXSI04E,12405.p +1 x(296157,17)RQXSI04E,14201.p +1 x(296157,893)RQXSI04E,15836.p
+  +1 x(296157,212)RQXSI04E,18898.p = +1
+ f_296158: +1 t_x(296158,476)YB5WH04M,2118.o +1 t_x(296158,6300)$YB5WH04M,5842 +1 t_x(296158,0),8232 +1 x(296158,0),9410.p
+  +1 x(296158,105)YB5WH04M,11385.p +1 x(296158,158)YB5WH04M,13049.p +1 x(296158,370)YB5WH04M,15158.p +1 x(296158,529)YB5WH04M,15592.p
+  +1 x(296158,741)YB5WH04M,16457.p +1 x(296158,211)YB5WH04M,18362.p +1 x(296158,317)YB5WH04M,19422.p = +1
+ f_296164: +1 t_x(296164,1095)RQXSI04E,2119.o +1 t_x(296164,3120)$RQXSI04E,5843 +1 t_x(296164,0),8233
+  +1 x(296164,82)RQXSI04E,9068.p +1 x(296164,532)RQXSI04E,10910.p +1 x(296164,870)RQXSI04E,13051.p +1 x(296164,982)RQXSI04E,14638.p
+  +1 x(296164,195)RQXSI04E,16312.p +1 x(296164,1207)RQXSI04E,16745.p +1 x(296164,645)RQXSI04E,17820.p
+  +1 x(296164,1320)RQXSI04E,18919.p = +1
+ f_296165: +1 t_x(296165,0),2120.o +1 t_x(296165,6044)$BR204M,5844 = +1
+ f_296180: +1 t_x(296180,193)RMZU04,2121.o +1 t_x(296180,5440)$RMZU04,5845 +1 t_x(296180,0),8234 +1 x(296180,24)RMZU04,9273.p
+  +1 x(296180,109)RMZU04,11309.p +1 x(296180,363)RMZU04,13269.p +1 x(296180,955)RMZU04,14660.p +1 x(296180,1040)RMZU04,15495.p
+  +1 x(296180,1124)RMZU04,16624.p +1 x(296180,2055)RMZU04,17763.p +1 x(296180,447)RMZU04,18732.p +1 x(296180,278)RMZU04,19838.p
+  = +1
+ f_296181: +1 t_x(296181,0),2122.o +1 t_x(296181,7660)$GL4W04M,5846 +1 x(296181,88)YB3EH04E,10434.p = +1
+ f_296188: +1 t_x(296188,0),2123.o +1 t_x(296188,4798)$LELVU04,5847 +1 x(296188,76)LELVU04,18695.p = +1
+ f_296190: +1 t_x(296190,30)YB3EH04E,2124.o +1 t_x(296190,1630)$YB3EH04E,5848 +1 x(296190,230)YB3EH04E,19311.p
+  = +1
+ f_296192: +1 t_x(296192,0),2125.o +1 t_x(296192,873)$KSPE104D,5849 = +1
+ f_296194: +1 t_x(296194,2341)MGY04,2126.o +1 t_x(296194,12133)$MRAE04,5850 +1 x(296194,6)MEK04,8970.p
+  +1 x(296194,149)MGY04,10773.p +1 x(296194,290)MEK04,12450.p +1 x(296194,541)MGY04,14131.p +1 x(296194,2071)MRAEE04,15496.p
+  +1 x(296194,2280)MEK04,16515.p +1 x(296194,1609)MRAEE04,17762.p +1 x(296194,2964)MAB04,18497.p +1 x(296194,1380)MAB04,19213.p
+  +1 x(296194,3324)MAB04,19702.p +1 x(296194,3436)MGY04,20022.p +1 x(296194,2316)MAB04,20273.p +1 x(296194,2375)MEK04,20440.p
+  +1 x(296194,932)MGY04,20563.p = +1
+ f_296209: +1 t_x(296209,0),2127.o +1 t_x(296209,6127)$KSPE104D,5851 +1 t_x(296209,0),8235 = +1
+ f_296212: +1 t_x(296212,295)KSLN04A,2128.o +1 t_x(296212,2659)$KSLN04A,5852 +1 t_x(296212,148)KSLN04A,8236
+  +1 x(296212,222)KSLN04A,10878.p +1 x(296212,443)KSLN04A,12552.p +1 x(296212,517)KSLN04A,14077.p +1 x(296212,591)KSLN04A,15439.p
+  = +1
+ f_296217: +1 t_x(296217,0),2129.o +1 t_x(296217,2915)$YB3EH04E,5853 +1 x(296217,15)YB3EH04E,12173.p +1 x(296217,115)YB3EH04E,15819.p
+  = +1
+ f_296218: +1 t_x(296218,67)LGAVA04,2130.o +1 t_x(296218,491)$LGAVA04,5854 = +1
+ f_296221: +1 t_x(296221,0),2131.o +1 t_x(296221,391)$KSPE104D,5855 = +1
+ f_296227: +1 t_x(296227,136)LGAVA04,2132.o +1 t_x(296227,3525)$LGAVA04,5856 +1 x(296227,277)LGAVA04,14260.p
+  +1 x(296227,560)LGAVA04,15661.p +1 x(296227,419)LGAVA04,17353.p = +1
+ f_296232: +1 t_x(296232,326)LEBAS04A,2133.o +1 t_x(296232,3551)$RMZU04,5857 +1 x(296232,49)LEBAS04A,10096.p
+  +1 x(296232,141)LEBAS04A,11949.p +1 x(296232,234)LEBAS04A,13600.p +1 x(296232,418)LEBAS04A,18988.p = +1
+ f_296238: +1 t_x(296238,136)RJIU04M,2134.o +1 t_x(296238,9268)$RJIU04M,5858 +1 t_x(296238,0),8237 +1 x(296238,224)RJIU04M,11068.p
+  +1 x(296238,663)RJIU04M,12698.p = +1
+ f_296240: +1 t_x(296240,0),2135.o +1 t_x(296240,191)$BR204M,5859 = +1
+ f_296241: +1 t_x(296241,12)YD5WH04M,2136.o +1 t_x(296241,7922)$EG11G04M,5860 = +1
+ f_296248: +1 t_x(296248,0),2137.o +1 t_x(296248,844)$GL4W04M,5861 +1 t_x(296248,0),8238 = +1
+ f_296249: +1 t_x(296249,0),2138.o +1 t_x(296249,517)$CPGSE04,5862 = +1
+ f_296253: +1 t_x(296253,58)MEK04,2139.o +1 t_x(296253,11332)$MRAE04,5863 +1 x(296253,247)MEK04,12379.p
+  +1 x(296253,342)MEK04,14573.p +1 x(296253,1270)MRAEE04,15413.p +1 x(296253,808)MRAEE04,17588.p +1 x(296253,532)MEK04,18589.p
+  +1 x(296253,437)MEK04,19512.p = +1
+ f_296260: +1 t_x(296260,318)KSAL1204,2140.o +1 t_x(296260,2845)$KSAL1204,5864 +1 x(296260,234)KSAL1204,10209.p
+  +1 x(296260,66)KSAL1204,13260.p +1 x(296260,150)KSAL1204,14658.p = +1
+ f_296261: +1 t_x(296261,436)KWUR404E,2141.o +1 t_x(296261,7597)$YB3EH04E,5865 +1 x(296261,2)YB5KL04E,9261.p
+  +1 x(296261,61)YB5KL04E,12060.p +1 x(296261,261)YBOLN04M,15131.p +1 x(296261,643)KWUR404E,16687.p +1 x(296261,306)YBOLN04M,17842.p
+  = +1
+ f_296263: +1 t_x(296263,0),2142.o +1 t_x(296263,6552)$YB3EH04A,5866 = +1
+ f_296265: +1 t_x(296265,43)LELVU04,2143.o +1 t_x(296265,1027)$LELVU04,5867 = +1
+ f_296267: +1 t_x(296267,42)RQXU04E,2144.o +1 t_x(296267,6879)$LELVL04M,5868 +1 x(296267,891)LELVL04M,16532.p
+  +1 x(296267,66)LELVL04M,17562.p +1 x(296267,128)RQXU04E,18882.p = +1
+ f_296289: +1 t_x(296289,166)KWUR1C04,2145.o +1 t_x(296289,4196)$KWUR1C04,5869 +1 t_x(296289,0),8239 +1 x(296289,27)KWUR1C04,10067.p
+  +1 x(296289,97)KWUR1C04,13506.p = +1
+ f_296295: +1 t_x(296295,0),2146.o +1 t_x(296295,2640)$YB3EH04E,5870 +1 t_x(296295,0),8240 +1 x(296295,40)YB3EH04E,14387.p
+  +1 x(296295,90)YB3EH04E,15813.p +1 x(296295,190)YB3EH04E,16900.p +1 x(296295,290)YB3EH04E,17864.p +1 x(296295,340)YB3EH04E,18612.p
+  +1 x(296295,390)YB3EH04E,19274.p +1 x(296295,440)YB3EH04E,19747.p +1 x(296295,240)YB3EH04E,20110.p = +1
+ f_296303: +1 t_x(296303,14)KWUR404E,2147.o +1 t_x(296303,14527)$LGKFN04,5871 +1 x(296303,60)LOW304M,14847.p
+  +1 x(296303,265)YB3EH04E,15690.p +1 x(296303,153)$KWUR404E,17213.p +1 x(296303,15)YB3EH04E,18390.p = +1
+ f_296304: +1 t_x(296304,0),2148.o +1 t_x(296304,6913)$MM204,5872 = +1
+ f_296307: +1 t_x(296307,1437)RNI04M,2149.o +1 t_x(296307,6614)$RNI04M,5873 +1 t_x(296307,0),8241 +1 x(296307,167)RNI04M,9047.p
+  +1 x(296307,460)RNI04M,10974.p +1 x(296307,558)RNI04M,12647.p +1 x(296307,1241)RNI04M,15268.p +1 x(296307,1632)RNI04M,16495.p
+  +1 x(296307,2120)RNI04M,17495.p +1 x(296307,362)RNI04M,18583.p = +1
+ f_296317: +1 t_x(296317,0),2150.o +1 t_x(296317,1795)$YB3EH04A,5874 +1 t_x(296317,0),8242 +1 x(296317,86)YB3EH04A,15072.p
+  +1 x(296317,39)YB3EH04A,16375.p = +1
+ f_296334: +1 t_x(296334,10)YB3EH04E,2151.o +1 t_x(296334,2160)$YB3EH04E,5875 +1 t_x(296334,0),8243 +1 x(296334,60)YB3EH04E,19744.p
+  = +1
+ f_296337: +1 t_x(296337,74)BR404M,2152.o +1 t_x(296337,1424)$BR404M,5876 +1 t_x(296337,0),8244 +1 x(296337,224)BR404M,16119.p
+  +1 x(296337,149)BR404M,18325.p +1 x(296337,374)BR404M,19058.p +1 x(296337,299)BR404M,19505.p = +1
+ f_296338: +1 t_x(296338,354)RQXSI04E,2153.o +1 t_x(296338,7740)$RASI04M,5877 +1 x(296338,148)RASI04M,9464.p
+  +1 x(296338,548)RQXSI04E,10764.p +1 x(296338,646)RQXSI04E,12366.p +1 x(296338,44)RASI04M,14745.p +1 x(296338,451)RQXSI04E,15847.p
+  +1 x(296338,743)RQXSI04E,18133.p +1 x(296338,252)RASI04M,18998.p +1 x(296338,356)RASI04M,20332.p = +1
+ f_296342: +1 t_x(296342,26)EGNOR04M,2154.o +1 t_x(296342,4980)$EGNOR04M,5878 +1 x(296342,96)EGNOR04M,11022.p
+  +1 x(296342,514)EGNOR04M,12678.p +1 x(296342,584)EGNOR04M,14028.p +1 x(296342,235)EGNOR04M,16136.p = +1
+ f_296343: +1 t_x(296343,0),2155.o +1 t_x(296343,8589)$RNI04M,5879 = +1
+ f_296345: +1 t_x(296345,52)LEBAS04M,2156.o +1 t_x(296345,9961)$LELVU04,5880 = +1
+ f_296346: +1 t_x(296346,45)EG11G04M,2157.o +1 t_x(296346,8308)$EG11G04M,5881 = +1
+ f_296350: +1 t_x(296350,155)RQXSI04E,2158.o +1 t_x(296350,4768)$RQXSI04E,5882 +1 t_x(296350,0),8245 +1 x(296350,43)RQXSI04E,9005.p
+  +1 x(296350,1618)RQXSI04E,11984.p +1 x(296350,268)RQXSI04E,14492.p = +1
+ f_296356: +1 t_x(296356,0),2159.o +1 t_x(296356,247)$KSPE104D,5883 = +1
+ f_296365: +1 t_x(296365,496)LGAVA04,2160.o +1 t_x(296365,2191)$LGAVA04,5884 +1 t_x(296365,355)LGAVA04,8246
+  = +1
+ f_296368: +1 t_x(296368,0),2161.o +1 t_x(296368,545)$LGAVA04,5885 = +1
+ f_296392: +1 t_x(296392,228)KSLN04A,2162.o +1 t_x(296392,2813)$KSLN04A,5886 +1 t_x(296392,154)KSLN04A,8247
+  +1 x(296392,376)KSLN04A,10892.p +1 x(296392,597)KSLN04A,12581.p +1 x(296392,671)KSLN04A,14099.p +1 x(296392,745)KSLN04A,15477.p
+  +1 x(296392,302)KSLN04A,19871.p = +1
+ f_296393: +1 t_x(296393,0),2163.o +1 t_x(296393,7370)$YB3EH04A,5887 +1 x(296393,26)YB3EH04A,20472.p = +1
+ f_296394: +1 t_x(296394,0),2164.o +1 t_x(296394,8269)$YB3EH04A,5888 +1 t_x(296394,0),8248 +1 x(296394,1)YB3EH04A,20460.p
+  = +1
+ f_296401: +1 t_x(296401,0),2165.o +1 t_x(296401,730)$BR404M,5889 +1 t_x(296401,0),8249 = +1
+ f_296406: +1 t_x(296406,280)RJIU04M,2166.o +1 t_x(296406,7832)$RJIU04M,5890 +1 t_x(296406,0),8250 +1 x(296406,17)RJIU04M,9457.p
+  +1 x(296406,105)RJIU04M,12444.p +1 x(296406,192)RJIU04M,14872.p +1 x(296406,544)RJIU04M,16059.p +1 x(296406,368)RJIU04M,17420.p
+  +1 x(296406,456)RJIU04M,18229.p = +1
+ f_296407: +1 t_x(296407,48)YB3EH04A,2167.o +1 t_x(296407,6053)$YB3EH04A,5891 +1 x(296407,2)YB3EH04A,10644.p
+  +1 x(296407,602)YB3EH04A,13082.p +1 x(296407,879)YB3EH04A,14305.p +1 x(296407,140)YB3EH04A,20103.p = +1
+ f_296439: +1 t_x(296439,45)YB3EH04E,2168.o +1 t_x(296439,15518)$KFZ4404M,5892 +1 x(296439,495)YB3EH04E,14778.p
+  = +1
+ f_296449: +1 t_x(296449,404)LELVU04,2169.o +1 t_x(296449,1228)$BKED1204,5893 +1 x(296449,304)BKED1204,10405.p
+  +1 x(296449,109)LELVU04,11809.p = +1
+ f_296450: +1 t_x(296450,46)YBOLN04M,2170.o +1 t_x(296450,7968)$YB3EH04E,5894 +1 x(296450,181)YBOLN04M,11026.p
+  +1 x(296450,130)YB5KL04E,12336.p +1 x(296450,49)YB5WH04M,13955.p +1 x(296450,361)YBOLN04M,16317.p +1 x(296450,102)YB5WH04M,17306.p
+  +1 x(296450,226)YBOLN04M,18918.p = +1
+ f_296463: +1 t_x(296463,14)LEBAS04A,2171.o +1 t_x(296463,6753)$LEBAS04A,5895 +1 t_x(296463,0),8251 = +1
+ f_296465: +1 t_x(296465,0),2172.o +1 t_x(296465,3480)$KSAL1204,5896 = +1
+ f_296473: +1 t_x(296473,1382)LCES004,2173.o +1 t_x(296473,2757)$LCES004,5897 +1 t_x(296473,7)LCES004,8252
+  +1 x(296473,179)LCES004,9238.p +1 x(296473,695)LCES004,11287.p +1 x(296473,351)LCES004,13059.p +1 x(296473,523)LCES004,14559.p
+  +1 x(296473,1210)LCES004,16143.p +1 x(296473,867)LCES004,17452.p = +1
+ f_296477: +1 t_x(296477,24)YB3EH04A,2174.o +1 t_x(296477,1364)$YB3EH04A,5898 +1 x(296477,163)YB3EH04A,11561.p
+  +1 x(296477,578)YB3EH04A,13156.p = +1
+ f_296481: +1 t_x(296481,0),2175.o +1 t_x(296481,14548)$KFZ4404M,5899 +1 x(296481,90)YB3EH04E,15855.p
+  +1 x(296481,190)YB3EH04E,16944.p +1 x(296481,290)YB3EH04E,17901.p +1 x(296481,340)YB3EH04E,18653.p +1 x(296481,390)YB3EH04E,19312.p
+  +1 x(296481,440)YB3EH04E,19770.p +1 x(296481,240)YB3EH04E,20169.p = +1
+ f_296521: +1 t_x(296521,118)KFUL1U04,2176.o +1 t_x(296521,425)$KFUL1U04,5900 +1 t_x(296521,41)KFUL1U04,8253
+  = +1
+ f_296549: +1 t_x(296549,467)YBOLN04M,2177.o +1 t_x(296549,8209)$YB3EH04E,5901 +1 x(296549,16)YBOLN04M,9416.p
+  +1 x(296549,47)YB5WH04M,11373.p +1 x(296549,61)YBOLN04M,12874.p +1 x(296549,136)YB5KL04E,14138.p +1 x(296549,194)YB5KL04E,16422.p
+  +1 x(296549,418)YB5WH04M,17088.p +1 x(296549,100)YB5WH04M,18300.p +1 x(296549,77)YB5KL04E,19975.p = +1
+ f_296550: +1 t_x(296550,126)YB3EH04A,2178.o +1 t_x(296550,5992)$YB3EH04A,5902 +1 t_x(296550,33)YB3EH04A,8254
+  +1 x(296550,79)YB3EH04A,11079.p +1 x(296550,541)YB3EH04A,12943.p +1 x(296550,818)YB3EH04A,14248.p = +1
+ f_296552: +1 t_x(296552,0),2179.o +1 t_x(296552,4719)$KSLN04A,5903 = +1
+ f_296553: +1 t_x(296553,0),2180.o +1 t_x(296553,4651)$KSLN04A,5904 = +1
+ f_296560: +1 t_x(296560,636)PMXX04M,2181.o +1 t_x(296560,1562)$PMXX04M,5905 +1 x(296560,19)PMXX04M,9626.p
+  +1 x(296560,122)PMXX04M,11583.p +1 x(296560,224)PMXX04M,13132.p +1 x(296560,430)PMXX04M,14800.p +1 x(296560,533)PMXX04M,16086.p
+  +1 x(296560,327)PMXX04M,17321.p +1 x(296560,1150)PMXX04M,19670.p +1 x(296560,739)PMXX04M,20072.p = +1
+ f_296563: +1 t_x(296563,215)KWUR404E,2182.o +1 t_x(296563,769)$KWUR404E,5906 +1 t_x(296563,0),8255 +1 x(296563,7)KWUR404E,10320.p
+  +1 x(296563,76)KWUR404E,11455.p +1 x(296563,353)KWUR404E,13266.p +1 x(296563,422)KWUR404E,14824.p +1 x(296563,284)KWUR404E,17307.p
+  +1 x(296563,145)KWUR404E,18289.p = +1
+ f_296565: +1 t_x(296565,243)RNI04M,2183.o +1 t_x(296565,3076)$RNI04M,5907 +1 t_x(296565,0),8256 +1 x(296565,48)RNI04M,10170.p
+  +1 x(296565,145)RNI04M,12055.p +1 x(296565,341)RNI04M,14997.p +1 x(296565,438)RNI04M,16058.p = +1
+ f_296585: +1 t_x(296585,311)LGIRA04,2184.o +1 t_x(296585,1788)$LGIRA04,5908 +1 t_x(296585,0),8257 = +1
+ f_296614: +1 t_x(296614,0),2185.o +1 t_x(296614,3381)$KFUL1U04,5909 +1 x(296614,56)KSAL1204,13547.p = +1
+ f_296619: +1 t_x(296619,81)YB3EH04A,2186.o +1 t_x(296619,11074)$YB3EH04A,5910 +1 x(296619,34)YB3EH04A,10545.p
+  = +1
+ f_296635: +1 t_x(296635,45)MM204,2187.o +1 t_x(296635,3678)$MM204,5911 +1 t_x(296635,0),8258 = +1
+ f_296640: +1 t_x(296640,330)KSAL1204,2188.o +1 t_x(296640,2520)$KSAL1204,5912 +1 t_x(296640,0),8259 +1 x(296640,77)KSAL1204,9896.p
+  +1 x(296640,246)KSAL1204,11635.p +1 x(296640,162)KSAL1204,13410.p = +1
+ f_296641: +1 t_x(296641,0),2189.o +1 t_x(296641,632)$KSLN04A,5913 +1 t_x(296641,0),8260 = +1
+ f_296644: +1 t_x(296644,0),2190.o +1 t_x(296644,786)$RJIU04M,5914 = +1
+ f_296646: +1 t_x(296646,600)LCES004,2191.o +1 t_x(296646,20520)$LCES004,5915 +1 t_x(296646,450)LCES004,8261
+  +1 x(296646,750)LCES004,11741.p +1 x(296646,1350)LCES004,12483.p +1 x(296646,1950)LCES004,13910.p +1 x(296646,5250)LCES004,15909.p
+  +1 x(296646,4950)LCES004,17073.p = +1
+ f_296649: +1 t_x(296649,0),2192.o +1 t_x(296649,8520)$YB3EH04A,5916 = +1
+ f_296668: +1 t_x(296668,150)YB3EH04A,2193.o +1 t_x(296668,289)$YB3EH04A,5917 +1 t_x(296668,0),8262 +1 x(296668,104)YB3EH04A,10518.p
+  +1 x(296668,58)YB3EH04A,13473.p +1 x(296668,196)YB3EH04A,14999.p = +1
+ f_296672: +1 t_x(296672,106)RASI04M,2194.o +1 t_x(296672,6554)$RASI04M,5918 +1 x(296672,2)RASI04M,10563.p
+  +1 x(296672,314)RASI04M,12010.p = +1
+ f_296675: +1 t_x(296675,66)FUJ04M,2195.o +1 t_x(296675,2766)$FUJ04M,5919 +1 x(296675,166)FUJ04M,14563.p
+  = +1
+ f_296685: +1 t_x(296685,0),2196.o +1 t_x(296685,1980)$YB3EH04E,5920 +1 t_x(296685,0),8263 = +1
+ f_296688: +1 t_x(296688,13)YD5WH04M,2197.o +1 t_x(296688,2359)$YD5WH04M,5921 +1 t_x(296688,0),8264 = +1
+ f_296700: +1 t_x(296700,186)LELVU04,2198.o +1 t_x(296700,1268)$LELVU04,5922 +1 x(296700,87)LELVU04,10254.p
+  = +1
+ f_296707: +1 t_x(296707,0),2199.o +1 t_x(296707,1437)$CPGSE04,5923 = +1
+ f_296720: +1 t_x(296720,0),2200.o +1 t_x(296720,240)$YB5KL04E,5924 +1 x(296720,64)YB5KL04E,15939.p +1 x(296720,5)YB5KL04E,18400.p
+  = +1
+ f_296721: +1 t_x(296721,0),2201.o +1 t_x(296721,3604)$LEBAS04A,5925 +1 t_x(296721,0),8265 = +1
+ f_296736: +1 t_x(296736,164)$KCHI104M,2202.o = +1
+ f_296754: +1 t_x(296754,1137)LGKFN04,2203.o +1 t_x(296754,7500)$LGKFN04,5926 +1 t_x(296754,634)LGKFN04,8266
+  +1 x(296754,718)LGKFN04,9134.p +1 x(296754,802)LGKFN04,10932.p +1 x(296754,1388)LGKFN04,12623.p +1 x(296754,2225)LGKFN04,13893.p
+  +1 x(296754,1890)LGKFN04,15242.p +1 x(296754,2476)LGKFN04,16839.p +1 x(296754,886)LGKFN04,18026.p +1 x(296754,1639)LGKFN04,19237.p
+  +1 x(296754,1723)LGKFN04,19710.p +1 x(296754,1806)LGKFN04,20096.p +1 x(296754,1220)LGKFN04,20413.p +1 x(296754,1304)LGKFN04,20530.p
+  = +1
+ f_296755: +1 t_x(296755,261)LGIRA04,2204.o +1 t_x(296755,9123)$LGIRA04,5927 +1 t_x(296755,0),8267 = +1
+ f_296772: +1 t_x(296772,0),2205.o +1 t_x(296772,7380)$MAB1204A,5928 +1 x(296772,197)LOVN1504,10790.p
+  +1 x(296772,1268)LOVN1504,12701.p +1 x(296772,54)LOVN1504,14209.p +1 x(296772,411)LOVN1504,16029.p = +1
+ f_296778: +1 t_x(296778,300)RASI04M,2206.o +1 t_x(296778,6332)$RASI04M,5929 +1 x(296778,92)RASI04M,10246.p
+  +1 x(296778,196)RASI04M,13684.p = +1
+ f_296781: +1 t_x(296781,0),2207.o +1 t_x(296781,3482)$KFZ4404M,5930 = +1
+ f_296792: +1 t_x(296792,0),2208.o +1 t_x(296792,9939)$LGKFN04,5931 = +1
+ f_296798: +1 t_x(296798,0),2209.o +1 t_x(296798,4275)$RASI04M,5932 +1 x(296798,11)RASI04M,18790.p = +1
+ f_296811: +1 t_x(296811,0),2210.o +1 t_x(296811,8969)$LGKFN04,5933 = +1
+ f_296814: +1 t_x(296814,0),2211.o +1 t_x(296814,4407)$KSLN04A,5934 = +1
+ f_296824: +1 t_x(296824,0),2212.o +1 t_x(296824,2176)$YB3EH04A,5935 = +1
+ f_296828: +1 t_x(296828,0),2213.o +1 t_x(296828,2909)$KSLN04A,5936 = +1
+ f_296836: +1 t_x(296836,0),2214.o +1 t_x(296836,1426)$MM304,5937 = +1
+ f_296840: +1 t_x(296840,117)YB3EH04A,2215.o +1 t_x(296840,5244)$YB3EH04A,5938 +1 t_x(296840,0),8268 +1 x(296840,209)YB3EH04A,10144.p
+  +1 x(296840,163)YB3EH04A,13342.p +1 x(296840,70)YB3EH04A,14301.p +1 x(296840,255)YB3EH04A,15697.p +1 x(296840,301)YB3EH04A,16780.p
+  = +1
+ f_296847: +1 t_x(296847,0),2216.o +1 t_x(296847,6392)$EBBRA04E,5939 = +1
+ f_296850: +1 t_x(296850,13)FUJ04M,2217.o +1 t_x(296850,3213)$FUJ04M,5940 +1 t_x(296850,0),8269 = +1
+ f_296851: +1 t_x(296851,0),2218.o +1 t_x(296851,11711)$YB3EH04A,5941 = +1
+ f_296857: +1 t_x(296857,5)BR204M,2219.o +1 t_x(296857,3000)$BR204M,5942 = +1
+ f_296864: +1 t_x(296864,0),2220.o +1 t_x(296864,89)$RMZSI04M,5943 +1 x(296864,3)RMZSI04M,19524.p = +1
+ f_296867: +1 t_x(296867,0),2221.o +1 t_x(296867,3720)$LGAVA04,5944 = +1
+ f_296878: +1 t_x(296878,190)BR204M,2222.o +1 t_x(296878,2550)$BR204M,5945 +1 t_x(296878,0),8270 +1 x(296878,9)BR204M,9841.p
+  +1 x(296878,281)BR204M,12000.p +1 x(296878,100)BR204M,13701.p = +1
+ f_296885: +1 t_x(296885,0),2223.o +1 t_x(296885,15368)$MGY04,5946 = +1
+ f_296895: +1 t_x(296895,1953)YB3EH04E,2224.o +1 t_x(296895,33678)$LGSRA04,5947 +1 x(296895,703)YB3EH04E,9188.p
+  +1 x(296895,1903)YB3EH04E,11691.p = +1
+ f_296896: +1 t_x(296896,3734)LGZAA04M,2225.o +1 t_x(296896,37334)$LGZAA04M,5948 +1 x(296896,134)LGZAA04M,9046.p
+  +1 x(296896,1334)LGZAA04M,10665.p +1 x(296896,9369)LGKFN04,12860.p +1 x(296896,10290)LGKFN04,15598.p
+  +1 x(296896,4934)LGZAA04M,19740.p = +1
+ f_296907: +1 t_x(296907,78)YD5WH04M,2226.o +1 t_x(296907,13162)$KFZ4404M,5949 +1 x(296907,3)KFZ4404M,15165.p
+  +1 x(296907,187)YD5WH04M,16318.p = +1
+ f_296918: +1 t_x(296918,0),2227.o +1 t_x(296918,4009)$RQXU04E,5950 +1 t_x(296918,0),8271 = +1
+ f_296922: +1 t_x(296922,1074)LGKFN04,2228.o +1 t_x(296922,6600)$LGKFN04,5951 +1 t_x(296922,153)LGKFN04,8272
+  +1 x(296922,320)LGKFN04,9435.p +1 x(296922,404)LGKFN04,11400.p +1 x(296922,488)LGKFN04,12262.p +1 x(296922,1325)LGKFN04,13794.p
+  +1 x(296922,990)LGKFN04,15223.p +1 x(296922,1576)LGKFN04,16585.p +1 x(296922,572)LGKFN04,17710.p +1 x(296922,655)LGKFN04,18557.p
+  +1 x(296922,739)LGKFN04,19232.p +1 x(296922,823)LGKFN04,19694.p +1 x(296922,906)LGKFN04,20051.p +1 x(296922,1158)LGKFN04,20292.p
+  = +1
+ f_296923: +1 t_x(296923,300)YB3EH04E,2229.o +1 t_x(296923,900)$YB3EH04E,5952 +1 x(296923,0),9649.p +1 x(296923,50)YB3EH04E,11511.p
+  +1 x(296923,100)YB3EH04E,13140.p +1 x(296923,150)YB3EH04E,14655.p +1 x(296923,200)YB3EH04E,15985.p = +1
+ f_296928: +1 t_x(296928,441)LGIRA04,2230.o +1 t_x(296928,1549)$LGIRA04,5953 +1 t_x(296928,72)LGIRA04,8273
+  = +1
+ f_296934: +1 t_x(296934,0),2231.o +1 t_x(296934,11496)$YB3EH04A,5954 = +1
+ f_296936: +1 t_x(296936,1832)LGZAA04M,2232.o +1 t_x(296936,37832)$LGZAA04M,5955 +1 x(296936,632)LGZAA04M,9532.p
+  = +1
+ f_296939: +1 t_x(296939,129)YB3EH04A,2233.o +1 t_x(296939,5765)$YB3EH04A,5956 +1 t_x(296939,0),8274 +1 x(296939,37)YB3EH04A,11069.p
+  +1 x(296939,314)YB3EH04A,12780.p +1 x(296939,591)YB3EH04A,14156.p +1 x(296939,776)YB3EH04A,16095.p +1 x(296939,822)YB3EH04A,17167.p
+  +1 x(296939,268)YB3EH04A,18299.p +1 x(296939,176)YB3EH04A,19060.p = +1
+ f_296946: +1 t_x(296946,0),2234.o +1 t_x(296946,2529)$MM304,5957 = +1
+ f_296950: +1 t_x(296950,0),2235.o +1 t_x(296950,2874)$YB3EH04A,5958 = +1
+ f_296953: +1 t_x(296953,2490)LCES004,2236.o +1 t_x(296953,15205)$LCES004,5959 +1 x(296953,1975)LCES004,9244.p
+  +1 x(296953,2318)LCES004,12429.p +1 x(296953,2490)LCES004,13942.p +1 x(296953,3005)LCES004,15335.p +1 x(296953,3177)LCES004,16556.p
+  +1 x(296953,2146)LCES004,17838.p +1 x(296953,2834)LCES004,18917.p = +1
+ f_296955: +1 t_x(296955,284)KSAL1204,2237.o +1 t_x(296955,1800)$KSAL1204,5960 +1 t_x(296955,0),8275 +1 x(296955,31)KSAL1204,9805.p
+  +1 x(296955,200)KSAL1204,11933.p = +1
+ f_296960: +1 t_x(296960,52)MRAEE04,2238.o +1 t_x(296960,8452)$MRAE04,5961 = +1
+ f_296963: +1 t_x(296963,0),2239.o +1 t_x(296963,2308)$CPGSE04,5962 = +1
+ f_296970: +1 t_x(296970,140)KFZ4404M,2240.o +1 t_x(296970,12537)$KFZ4404M,5963 +1 x(296970,2)KFZ4404M,10471.p
+  +1 x(296970,71)KFZ4404M,12152.p = +1
+ f_296978: +1 t_x(296978,4)YB3EH04A,2241.o +1 t_x(296978,12060)$YB3EH04A,5964 = +1
+ f_296992: +1 t_x(296992,40)YB3EH04E,2242.o +1 t_x(296992,1140)$YB3EH04E,5965 +1 x(296992,40)YB3EH04E,11494.p
+  +1 x(296992,140)YB3EH04E,13162.p +1 x(296992,190)YB3EH04E,14673.p = +1
+ f_296997: +1 t_x(296997,201)KSLN04M,2243.o +1 t_x(296997,6959)$LEMDAT04,5966 +1 x(296997,30)GL4W04M,10139.p
+  +1 x(296997,122)GL4W04M,11765.p +1 x(296997,278)KSLN04M,15176.p = +1
+ f_297002: +1 t_x(297002,649)LGRPA04,2244.o +1 t_x(297002,2089)$LGRPA04,5967 +1 x(297002,289)LGRPA04,9656.p
+  +1 x(297002,1009)LGRPA04,11251.p = +1
+ f_297011: +1 t_x(297011,0),2245.o +1 t_x(297011,4379)$KSPE104D,5968 +1 t_x(297011,0),8276 +1 x(297011,44)KSPE104D,10573.p
+  = +1
+ f_297035: +1 t_x(297035,0),2246.o +1 t_x(297035,7002)$LEBAS04A,5969 = +1
+ f_297037: +1 t_x(297037,148)LEBAS04A,2247.o +1 t_x(297037,6518)$LEBAS04A,5970 +1 t_x(297037,56)LEBAS04A,8277
+  = +1
+ f_297050: +1 t_x(297050,187)LGIRA04,2248.o +1 t_x(297050,3511)$LGIRA04,5971 = +1
+ f_297057: +1 t_x(297057,168)KCHI104M,2249.o +1 t_x(297057,414)$KCHI104M,5972 +1 x(297057,4)KCHI104M,10461.p
+  +1 x(297057,86)KCHI104M,12155.p = +1
+ f_297060: +1 t_x(297060,0),2250.o +1 t_x(297060,9995)$LGKFN04,5973 +1 x(297060,52)LGKFN04,10976.p = +1
+ f_297061: +1 t_x(297061,0),2251.o +1 t_x(297061,545)$GL4W04M,5974 = +1
+ f_297062: +1 t_x(297062,80)YB3EH04E,2252.o +1 t_x(297062,1080)$YB3EH04E,5975 +1 x(297062,80)YB3EH04E,13117.p
+  +1 x(297062,130)YB3EH04E,14609.p = +1
+ f_297075: +1 t_x(297075,0),2253.o +1 t_x(297075,4305)$YB3EH04E,5976 +1 t_x(297075,0),8278 +1 x(297075,5)YB3EH04E,17347.p
+  = +1
+ f_297076: +1 t_x(297076,23)KSPE104D,2254.o +1 t_x(297076,1860)$KSPE104D,5977 +1 t_x(297076,0),8279 = +1
+ f_297079: +1 t_x(297079,4)RMZU04,2255.o +1 t_x(297079,2204)$RMZU04,5978 +1 t_x(297079,0),8280 = +1
+ f_297080: +1 t_x(297080,3)KFZ4404E,2256.o +1 t_x(297080,2753)$KFZ4404E,5979 +1 t_x(297080,0),8281 = +1
+ f_297087: +1 t_x(297087,1000)LGKFN04,2257.o +1 t_x(297087,5940)$LGKFN04,5980 +1 t_x(297087,0),8282 +1 x(297087,79)LGKFN04,9056.p
+  +1 x(297087,163)LGKFN04,10949.p +1 x(297087,246)LGKFN04,12608.p +1 x(297087,665)LGKFN04,13797.p +1 x(297087,330)LGKFN04,15228.p
+  +1 x(297087,916)LGKFN04,16567.p +1 x(297087,2591)LGKFN04,17874.p +1 x(297087,1502)LGKFN04,18617.p +1 x(297087,749)LGKFN04,19249.p
+  +1 x(297087,833)LGKFN04,19876.p +1 x(297087,1084)LGKFN04,20524.p = +1
+ f_297097: +1 t_x(297097,0),2258.o +1 t_x(297097,4343)$LGAVA04,5981 = +1
+ f_297111: +1 t_x(297111,0),2259.o +1 t_x(297111,2142)$LELVL04M,5982 +1 x(297111,17)RQXU04E,12006.p = +1
+ f_297113: +1 t_x(297113,453)RJIU04M,2260.o +1 t_x(297113,5897)$RJIU04M,5983 +1 t_x(297113,0),8283 +1 x(297113,101)RJIU04M,9245.p
+  +1 x(297113,189)RJIU04M,11129.p +1 x(297113,277)RJIU04M,12763.p +1 x(297113,365)RJIU04M,14910.p +1 x(297113,1506)RJIU04M,16341.p
+  +1 x(297113,628)RJIU04M,17118.p +1 x(297113,1945)RJIU04M,17571.p +1 x(297113,2121)RJIU04M,18441.p +1 x(297113,716)RJIU04M,19415.p
+  +1 x(297113,2472)RJIU04M,20389.p +1 x(297113,2560)RJIU04M,20508.p +1 x(297113,979)RJIU04M,20554.p +1 x(297113,892)RJIU04M,20584.p
+  +1 x(297113,804)RJIU04M,20595.p = +1
+ f_297119: +1 t_x(297119,15)LOW304M,2261.o +1 t_x(297119,18334)$KFZ4404M,5984 +1 x(297119,90)LOW304M,9783.p
+  +1 x(297119,135)EGNOR04M,11712.p +1 x(297119,204)EGNOR04M,12587.p +1 x(297119,240)LOW304M,14032.p = +1
+ f_297125: +1 t_x(297125,46)YB3EH04E,2262.o +1 t_x(297125,1046)$YB3EH04E,5985 +1 x(297125,96)YB3EH04E,14625.p
+  +1 x(297125,346)YB3EH04E,16366.p = +1
+ f_297126: +1 t_x(297126,0),2263.o +1 t_x(297126,8827)$EG11G04M,5986 = +1
+ f_297129: +1 t_x(297129,0),2264.o +1 t_x(297129,9120)$YB3EH04A,5987 +1 t_x(297129,0),8284 +1 x(297129,159)YB3EH04A,15171.p
+  = +1
+ f_297135: +1 t_x(297135,0),2265.o +1 t_x(297135,3000)$RNI04M,5988 +1 x(297135,362)RNI04M,16039.p +1 x(297135,167)RNI04M,17450.p
+  = +1
+ f_297145: +1 t_x(297145,381)LOVN1504,2266.o +1 t_x(297145,2739)$LOVN1504,5989 +1 t_x(297145,24)LOVN1504,8285
+  +1 x(297145,239)LOVN1504,10771.p +1 x(297145,1024)LOVN1504,12507.p +1 x(297145,1239)LOVN1504,14067.p
+  +1 x(297145,167)LOVN1504,15649.p +1 x(297145,667)LOVN1504,16977.p +1 x(297145,524)LOVN1504,18317.p +1 x(297145,453)LOVN1504,19111.p
+  = +1
+ f_297154: +1 t_x(297154,0),2267.o +1 t_x(297154,9666)$KFZ4404M,5990 = +1
+ f_297157: +1 t_x(297157,1156)LGKFN04,2268.o +1 t_x(297157,7603)$LGKFN04,5991 +1 t_x(297157,654)LGKFN04,8286
+  +1 x(297157,821)LGKFN04,9506.p +1 x(297157,905)LGKFN04,11530.p +1 x(297157,1491)LGKFN04,12272.p +1 x(297157,2328)LGKFN04,13823.p
+  +1 x(297157,1993)LGKFN04,15240.p +1 x(297157,2579)LGKFN04,16777.p +1 x(297157,989)LGKFN04,17832.p +1 x(297157,737)LGKFN04,18488.p
+  +1 x(297157,1742)LGKFN04,19223.p +1 x(297157,1826)LGKFN04,19704.p +1 x(297157,1909)LGKFN04,20079.p +1 x(297157,1240)LGKFN04,20281.p
+  +1 x(297157,1323)LGKFN04,20419.p +1 x(297157,1407)LGKFN04,20548.p = +1
+ f_297158: +1 t_x(297158,0),2269.o +1 t_x(297158,4620)$KSAL1204,5992 +1 t_x(297158,0),8287 = +1
+ f_297164: +1 t_x(297164,65)RNI04M,2270.o +1 t_x(297164,7586)$RNI04M,5993 +1 x(297164,1432)RNI04M,11157.p
+  +1 x(297164,1530)RNI04M,12343.p +1 x(297164,846)RNI04M,13820.p +1 x(297164,2213)RNI04M,15287.p +1 x(297164,944)RNI04M,16577.p
+  +1 x(297164,3535)EBEEC04M,17497.p = +1
+ f_297168: +1 t_x(297168,0),2271.o +1 t_x(297168,2813)$RFBRT04M,5994 = +1
+ f_297185: +1 t_x(297185,0),2272.o +1 t_x(297185,3814)$KSLN04A,5995 = +1
+ f_297189: +1 t_x(297189,463)LGRPA04,2273.o +1 t_x(297189,2623)$LGRPA04,5996 +1 x(297189,103)LGRPA04,9741.p
+  +1 x(297189,1543)LGRPA04,12097.p = +1
+ f_297207: +1 t_x(297207,0),2274.o +1 t_x(297207,3501)$YB3EH04A,5997 +1 t_x(297207,0),8288 = +1
+ f_297216: +1 t_x(297216,718)LGRPA04,2275.o +1 t_x(297216,1078)$LGRPA04,5998 +1 x(297216,358)LGRPA04,9633.p
+  = +1
+ f_297218: +1 t_x(297218,0),2276.o +1 t_x(297218,5284)$GL4W04M,5999 = +1
+ f_297219: +1 t_x(297219,0),2277.o +1 t_x(297219,2897)$FUJ04M,6000 +1 x(297219,97)FUJ04M,11593.p +1 x(297219,197)FUJ04M,13225.p
+  +1 x(297219,297)FUJ04M,14744.p = +1
+ f_297224: +1 t_x(297224,456)LGRPA04M,2278.o +1 t_x(297224,5856)$LGRPA04M,6001 +1 x(297224,96)LGRPA04M,9749.p
+  = +1
+ f_297228: +1 t_x(297228,0),2279.o +1 t_x(297228,9798)$YB3EH04A,6002 = +1
+ f_297232: +1 t_x(297232,610)RNI04M,2280.o +1 t_x(297232,6959)$RNI04M,6003 +1 t_x(297232,24)RNI04M,8289
+  +1 x(297232,512)RNI04M,10190.p +1 x(297232,805)RNI04M,10849.p +1 x(297232,903)RNI04M,12302.p +1 x(297232,219)RNI04M,13792.p
+  +1 x(297232,1586)RNI04M,15276.p +1 x(297232,317)RNI04M,16456.p +1 x(297232,2465)RNI04M,17496.p +1 x(297232,707)RNI04M,18655.p
+  +1 x(297232,414)RNI04M,19488.p = +1
+ f_297233: +1 t_x(297233,0),2281.o +1 t_x(297233,1242)$CPGSE04,6004 = +1
+ f_297234: +1 t_x(297234,206)YD5WH04M,2282.o +1 t_x(297234,916)$YD5WH04M,6005 +1 x(297234,97)YD5WH04M,10524.p
+  +1 x(297234,316)YD5WH04M,12830.p +1 x(297234,152)YD5WH04M,15021.p +1 x(297234,261)YD5WH04M,20005.p = +1
+ f_297250: +1 t_x(297250,0),2283.o +1 t_x(297250,2761)$GL4W04M,6006 +1 t_x(297250,0),8290 = +1
+ f_297275: +1 t_x(297275,0),2284.o +1 t_x(297275,718)$CPGSE04,6007 = +1
+ f_297277: +1 t_x(297277,0),2285.o +1 t_x(297277,5195)$KWUR1C04,6008 = +1
+ f_297278: +1 t_x(297278,0),2286.o +1 t_x(297278,8856)$YB3EH04A,6009 +1 x(297278,33)YB3EH04A,13428.p +1 x(297278,80)YB3EH04A,14936.p
+  = +1
+ f_297288: +1 t_x(297288,356)YB3EH04A,2287.o +1 t_x(297288,1234)$YB3EH04A,6010 +1 t_x(297288,171)YB3EH04A,8291
+  +1 x(297288,310)YB3EH04A,10515.p +1 x(297288,264)YB3EH04A,11368.p +1 x(297288,448)YB3EH04A,13019.p +1 x(297288,217)YB3EH04A,16383.p
+  = +1
+ f_297293: +1 t_x(297293,82)GL4W04M,2288.o +1 t_x(297293,417)$GL4W04M,6011 +1 t_x(297293,0),8292 = +1
+ f_297313: +1 t_x(297313,0),2289.o +1 t_x(297313,10232)$KFZ4404M,6012 +1 t_x(297313,0),8293 = +1
+ f_297334: +1 t_x(297334,0),2290.o +1 t_x(297334,6591)$RNS04M,6013 = +1
+ f_297335: +1 t_x(297335,671)RJIU04M,2291.o +1 t_x(297335,9406)$EGPFA04,6014 +1 x(297335,15)BR404M,9324.p
+  +1 x(297335,232)RJIU04M,11335.p +1 x(297335,315)BR404M,12396.p +1 x(297335,540)BR404M,14607.p +1 x(297335,90)BR404M,15980.p
+  +1 x(297335,465)BR404M,17123.p +1 x(297335,390)BR404M,19025.p = +1
+ f_297343: +1 t_x(297343,0),2292.o +1 t_x(297343,4200)$RQXU04E,6015 = +1
+ f_297344: +1 t_x(297344,0),2293.o +1 t_x(297344,3338)$FUJ04M,6016 = +1
+ f_297346: +1 t_x(297346,542)EGPFA04,2294.o +1 t_x(297346,7339)$LELVU04,6017 +1 x(297346,170)RJIU04M,11911.p
+  +1 x(297346,433)RJIU04M,13669.p +1 x(297346,1048)RJIU04M,20011.p +1 x(297346,1311)RJIU04M,20237.p +1 x(297346,697)RJIU04M,20553.p
+  = +1
+ f_297347: +1 t_x(297347,0),2295.o +1 t_x(297347,3453)$FUJ04M,6018 = +1
+ f_297350: +1 t_x(297350,29)BR204M,2296.o +1 t_x(297350,2026)$BR204M,6019 +1 t_x(297350,0),8294 +1 x(297350,120)BR204M,15093.p
+  = +1
+ f_297356: +1 t_x(297356,81)LGAVA04,2297.o +1 t_x(297356,3611)$LGAVA04,6020 +1 x(297356,646)LGAVA04,16042.p
+  = +1
+ f_297362: +1 t_x(297362,480)RNI04M,2298.o +1 t_x(297362,4974)$RNI04M,6021 +1 t_x(297362,0),8295 +1 x(297362,90)RNI04M,9717.p
+  +1 x(297362,187)RNI04M,11679.p +1 x(297362,383)RNI04M,12365.p +1 x(297362,578)RNI04M,14285.p +1 x(297362,676)RNI04M,17137.p
+  +1 x(297362,871)RNI04M,18316.p = +1
+ f_297368: +1 t_x(297368,260)LGAVA04,2299.o +1 t_x(297368,3366)$LGAVA04,6022 +1 x(297368,118)LGAVA04,10418.p
+  +1 x(297368,401)LGAVA04,15651.p = +1
+ f_297370: +1 t_x(297370,302)YB3EH04A,2300.o +1 t_x(297370,4552)$YB3EH04A,6023 +1 t_x(297370,0),8296 +1 x(297370,71)YB3EH04A,10071.p
+  +1 x(297370,117)YB3EH04A,11966.p +1 x(297370,210)YB3EH04A,13598.p +1 x(297370,256)YB3EH04A,15100.p +1 x(297370,348)YB3EH04A,16870.p
+  +1 x(297370,164)YB3EH04A,18287.p = +1
+ f_297374: +1 t_x(297374,1090)$RQXSI04E,2301.o +1 x(297374,190)RQXSI04E,9327.p +1 x(297374,640)RQXSI04E,11452.p
+  +1 x(297374,752)RQXSI04E,13153.p +1 x(297374,77)RQXSI04E,14722.p +1 x(297374,977)RQXSI04E,16115.p +1 x(297374,527)RQXSI04E,17234.p
+  = +1
+ f_297376: +1 t_x(297376,0),2302.o +1 t_x(297376,9355)$LGIRA04,6024 = +1
+ f_297382: +1 t_x(297382,2122)LGSRA04,2303.o +1 t_x(297382,32722)$LGSRA04,6025 +1 x(297382,47)YB3EH04E,9130.p
+  +1 x(297382,947)YB3EH04E,11148.p +1 x(297382,1297)YB3EH04E,12866.p +1 x(297382,1047)YB3EH04E,14375.p
+  +1 x(297382,1347)YB3EH04E,15671.p +1 x(297382,1247)YB3EH04E,17309.p = +1
+ f_297384: +1 t_x(297384,0),2304.o +1 t_x(297384,660)$RQXU04E,6026 = +1
+ f_297388: +1 t_x(297388,30)LELVL04M,2305.o +1 t_x(297388,2611)$LELVL04M,6027 = +1
+ f_297393: +1 t_x(297393,192)BR404M,2306.o +1 t_x(297393,2592)$BR404M,6028 +1 t_x(297393,0),8297 +1 x(297393,42)BR404M,9588.p
+  +1 x(297393,417)BR404M,12643.p = +1
+ f_297398: +1 t_x(297398,0),2307.o +1 t_x(297398,2795)$BR204M,6029 +1 x(297398,73)BR204M,17976.p = +1
+ f_297402: +1 t_x(297402,3205)KSPE104D,2308.o +1 t_x(297402,18217)$LCES004,6030 +1 x(297402,1295)KSPE104D,11049.p
+  +1 x(297402,707)KSPE104D,12431.p +1 x(297402,1074)KSPE104D,13874.p +1 x(297402,2911)KSPE104D,15310.p
+  +1 x(297402,3058)KSPE104D,16479.p +1 x(297402,3572)KSPE104D,18061.p +1 x(297402,3612)LCES004,19023.p
+  +1 x(297402,3499)KSPE104D,19561.p +1 x(297402,1368)KSPE104D,19996.p +1 x(297402,1147)LCES004,20324.p
+  = +1
+ f_297403: +1 t_x(297403,0),2309.o +1 t_x(297403,3764)$KSLN04M,6031 +1 t_x(297403,0),8298 +1 x(297403,148)KSLN04M,11834.p
+  = +1
+ f_297407: +1 t_x(297407,125)BKED1204,2310.o +1 t_x(297407,1418)$BKED1204,6032 +1 t_x(297407,0),8299 +1 x(297407,494)BKED1204,9730.p
+  +1 x(297407,310)BKED1204,11772.p = +1
+ f_297411: +1 t_x(297411,0),2311.o +1 t_x(297411,3561)$FUJ04M,6033 = +1
+ f_297424: +1 t_x(297424,133)BR204M,2312.o +1 t_x(297424,1767)$BR204M,6034 +1 t_x(297424,0),8300 +1 x(297424,43)BR204M,10054.p
+  +1 x(297424,224)BR204M,12195.p = +1
+ f_297427: +1 t_x(297427,701)$RMZSI04,2313.o +1 t_x(297427,186)RMZSI04,8301 +1 x(297427,358)RMZSI04,10299.p
+  +1 x(297427,443)RMZSI04,12184.p +1 x(297427,272)RMZSI04,13746.p = +1
+ f_297433: +1 t_x(297433,485)EGPFA04,2314.o +1 t_x(297433,2885)$EGPFA04,6035 +1 t_x(297433,0),8302 +1 x(297433,185)EGPFA04,9625.p
+  +1 x(297433,785)EGPFA04,20235.p = +1
+ f_297436: +1 t_x(297436,186)FUJ04M,2315.o +1 t_x(297436,2586)$FUJ04M,6036 +1 t_x(297436,86)FUJ04M,8303
+  = +1
+ f_297442: +1 t_x(297442,1790)$YD5WH04M,2316.o +1 t_x(297442,5400)$EG11G04M,6037 +1 x(297442,208)YD5WH04M,9160.p
+  +1 x(297442,1072)EG11G04M,10824.p +1 x(297442,1190)YD5WH04M,12769.p +1 x(297442,521)EG11G04M,14081.p
+  +1 x(297442,600)EG11G04M,15938.p +1 x(297442,971)YD5WH04M,16909.p +1 x(297442,836)EG11G04M,17873.p +1 x(297442,1517)YD5WH04M,18730.p
+  +1 x(297442,1244)YD5WH04M,19304.p +1 x(297442,1462)YD5WH04M,19799.p +1 x(297442,1135)YD5WH04M,20174.p
+  = +1
+ f_297452: +1 t_x(297452,0),2317.o +1 t_x(297452,5215)$KSLN04A,6038 +1 x(297452,21)YB3EH04A,17603.p = +1
+ f_297456: +1 t_x(297456,9)KSLN04A,2318.o +1 t_x(297456,1486)$KSLN04A,6039 = +1
+ f_297482: +1 t_x(297482,0),2319.o +1 t_x(297482,6954)$KFZ4404M,6040 +1 x(297482,28)KFZ4404M,17376.p = +1
+ f_297500: +1 t_x(297500,670)LEBAS04A,2320.o +1 t_x(297500,5286)$LEBAS04A,6041 +1 t_x(297500,393)LEBAS04A,8304
+  +1 x(297500,486)LEBAS04A,10579.p +1 x(297500,578)LEBAS04A,12130.p = +1
+ f_297504: +1 t_x(297504,28)YB3EH04A,2321.o +1 t_x(297504,10421)$YB3EH04A,6042 +1 t_x(297504,0),8305 = +1
+ f_297505: +1 t_x(297505,1480)$RQXSI04E,2322.o +1 t_x(297505,0),8306 +1 x(297505,17)RQXSI04E,9186.p +1 x(297505,130)RQXSI04E,11137.p
+  +1 x(297505,355)RQXSI04E,13041.p +1 x(297505,467)RQXSI04E,14502.p +1 x(297505,805)RQXSI04E,15977.p +1 x(297505,692)RQXSI04E,17081.p
+  +1 x(297505,580)RQXSI04E,18182.p +1 x(297505,917)RQXSI04E,18931.p +1 x(297505,1030)RQXSI04E,19473.p
+  +1 x(297505,1367)RQXSI04E,19976.p = +1
+ f_297507: +1 t_x(297507,0),2323.o +1 t_x(297507,7155)$RQXSI04E,6043 +1 x(297507,3)RQXSI04E,11731.p +1 x(297507,1463)RQXSI04E,12362.p
+  +1 x(297507,392)RQXSI04E,14205.p +1 x(297507,198)RQXSI04E,15805.p +1 x(297507,587)RQXSI04E,17176.p +1 x(297507,295)RQXSI04E,20453.p
+  = +1
+ f_297519: +1 t_x(297519,357)FUJ04M,2324.o +1 t_x(297519,2257)$FUJ04M,6044 +1 t_x(297519,0),8307 +1 x(297519,157)FUJ04M,9938.p
+  +1 x(297519,257)FUJ04M,11947.p = +1
+ f_297546: +1 t_x(297546,871)LGKFN04,2325.o +1 t_x(297546,4806)$LGKFN04,6045 +1 t_x(297546,0),8308 +1 x(297546,117)LGKFN04,9348.p
+  +1 x(297546,452)LGKFN04,11446.p +1 x(297546,201)LGKFN04,13957.p +1 x(297546,1289)LGKFN04,15473.p +1 x(297546,2461)LGKFN04,16769.p
+  +1 x(297546,1457)LGKFN04,17707.p +1 x(297546,1540)LGKFN04,18536.p +1 x(297546,1708)LGKFN04,19240.p +1 x(297546,954)LGKFN04,19821.p
+  +1 x(297546,619)LGKFN04,20232.p = +1
+ f_297554: +1 t_x(297554,120)RNI04M,2326.o +1 t_x(297554,902)$RNI04M,6046 +1 x(297554,22)RNI04M,10300.p
+  +1 x(297554,57)$EBEEC04M,14730.p = +1
+ f_297571: +1 t_x(297571,87)LELVU04,2327.o +1 t_x(297571,2055)$LELVU04,6047 +1 t_x(297571,0),8309 +1 x(297571,186)LELVU04,11721.p
+  +1 x(297571,284)LELVU04,13460.p +1 x(297571,382)LELVU04,15154.p = +1
+ f_297572: +1 t_x(297572,1056)RVKWU04M,2328.o +1 t_x(297572,4380)$RVKWU04M,6048 +1 t_x(297572,226)RVKWU04M,8310
+  +1 x(297572,780)RVKWU04M,9920.p +1 x(297572,872)RVKWU04M,13205.p +1 x(297572,2072)RVKWU04M,15995.p +1 x(297572,2256)RVKWU04M,16826.p
+  +1 x(297572,1333)RVKWU04M,18140.p = +1
+ f_297590: +1 t_x(297590,0),2329.o +1 t_x(297590,1718)$KCHI104M,6049 = +1
+ f_297596: +1 t_x(297596,535)LELVL04M,2330.o +1 t_x(297596,2147)$BR404M,6050 +1 x(297596,19)LELVL04M,9740.p
+  +1 x(297596,122)LELVL04M,11669.p +1 x(297596,225)LELVL04M,13303.p +1 x(297596,422)BR404M,14742.p +1 x(297596,638)LELVL04M,16247.p
+  +1 x(297596,329)LELVL04M,17421.p +1 x(297596,497)BR404M,19133.p = +1
+ f_297613: +1 t_x(297613,1192)$RQXSI04E,2331.o +1 t_x(297613,0),8311 +1 x(297613,292)RQXSI04E,9308.p +1 x(297613,742)RQXSI04E,11442.p
+  +1 x(297613,854)RQXSI04E,13145.p +1 x(297613,179)RQXSI04E,14654.p +1 x(297613,517)RQXSI04E,16078.p +1 x(297613,629)RQXSI04E,17210.p
+  = +1
+ f_297616: +1 t_x(297616,2026)LGSRA04,2332.o +1 t_x(297616,8103)$LGSRA04,6051 +1 t_x(297616,810)LGSRA04,8312
+  = +1
+ f_297622: +1 t_x(297622,2252)YD5WH04M,2333.o +1 t_x(297622,6909)$EG11G04M,6052 +1 x(297622,220)EG11G04M,9118.p
+  +1 x(297622,928)EG11G04M,11044.p +1 x(297622,1980)YD5WH04M,12652.p +1 x(297622,2030)EG11G04M,14049.p
+  +1 x(297622,1636)EG11G04M,15675.p +1 x(297622,1216)YD5WH04M,16878.p +1 x(297622,2307)YD5WH04M,18097.p
+  +1 x(297622,2198)YD5WH04M,18989.p +1 x(297622,2089)YD5WH04M,19247.p +1 x(297622,1870)YD5WH04M,19825.p
+  +1 x(297622,1400)EG11G04M,20125.p +1 x(297622,1925)YD5WH04M,20303.p = +1
+ f_297636: +1 t_x(297636,231)YB5WH04M,2334.o +1 t_x(297636,7894)$YB3EH04E,6053 +1 x(297636,10)YB5KL04E,9956.p
+  +1 x(297636,107)YBOLN04M,11257.p +1 x(297636,794)YB3EH04E,15464.p +1 x(297636,866)YB5WH04M,16524.p +1 x(297636,496)YB5WH04M,17786.p
+  +1 x(297636,302)YB5KL04E,18608.p +1 x(297636,152)YBOLN04M,19333.p +1 x(297636,333)YBOLN04M,19842.p +1 x(297636,68)YB5KL04E,20162.p
+  +1 x(297636,468)YBOLN04M,20300.p +1 x(297636,549)YB5WH04M,20459.p +1 x(297636,919)YB5WH04M,20533.p +1 x(297636,259)KWUR404E,20578.p
+  = +1
+ f_297670: +1 t_x(297670,84)MEK04,2335.o +1 t_x(297670,13632)$MRAE04,6054 +1 x(297670,179)MEK04,19805.p
+  = +1
+ f_297679: +1 t_x(297679,99)KWUR1C04,2336.o +1 t_x(297679,4337)$KWUR1C04,6055 +1 t_x(297679,0),8313 +1 x(297679,29)KWUR1C04,9482.p
+  = +1
+ f_297680: +1 t_x(297680,959)RMZSI04,2337.o +1 t_x(297680,1817)$RMZSI04,6056 +1 t_x(297680,617)RMZSI04,8314
+  +1 x(297680,1131)RMZSI04,10074.p +1 x(297680,788)RMZSI04,12014.p +1 x(297680,874)RMZSI04,13627.p +1 x(297680,1045)RMZSI04,16260.p
+  = +1
+ f_297682: +1 t_x(297682,56)$LOVN1504,2338.o +1 t_x(297682,0),8315 = +1
+ f_297685: +1 t_x(297685,60)LCES004M,2339.o +1 t_x(297685,10860)$LCES004M,6057 = +1
+ f_297697: +1 t_x(297697,155)KSLN2C04,2340.o +1 t_x(297697,327)$KSLN2C04,6058 +1 x(297697,69)KSLN2C04,10412.p
+  = +1
+ f_297702: +1 t_x(297702,520)RMZSI04,2341.o +1 t_x(297702,778)$RMZSI04,6059 +1 t_x(297702,92)RMZSI04,8316
+  +1 x(297702,435)RMZSI04,10638.p +1 x(297702,263)RMZSI04,13719.p +1 x(297702,349)RMZSI04,15179.p = +1
+ f_297708: +1 t_x(297708,10)KFZ4404M,2342.o +1 t_x(297708,3058)$KFZ4404M,6060 = +1
+ f_297721: +1 t_x(297721,49)KSLN04A,2343.o +1 t_x(297721,2856)$KSLN04A,6061 +1 t_x(297721,0),8317 +1 x(297721,419)KSLN04A,10961.p
+  +1 x(297721,640)KSLN04A,12657.p +1 x(297721,714)KSLN04A,14191.p +1 x(297721,788)KSLN04A,15543.p +1 x(297721,123)KSLN04A,17890.p
+  +1 x(297721,197)KSLN04A,18713.p +1 x(297721,271)KSLN04A,19502.p = +1
+ f_297726: +1 t_x(297726,0),2344.o +1 t_x(297726,6814)$KFZ4404M,6062 +1 x(297726,27)KFZ4404M,18279.p +1 x(297726,96)KFZ4404M,19054.p
+  = +1
+ f_297744: +1 t_x(297744,565)LOVN1504,2345.o +1 t_x(297744,1351)$LOVN1504,6063 +1 t_x(297744,0),8318 +1 x(297744,65)LOVN1504,9294.p
+  +1 x(297744,136)LOVN1504,11253.p +1 x(297744,279)LOVN1504,13553.p +1 x(297744,493)LOVN1504,14817.p +1 x(297744,351)LOVN1504,16291.p
+  +1 x(297744,422)LOVN1504,17391.p +1 x(297744,636)LOVN1504,17876.p +1 x(297744,779)LOVN1504,18656.p = +1
+ f_297746: +1 t_x(297746,468)LOVN1504,2346.o +1 t_x(297746,1040)$LOVN1504,6064 +1 x(297746,325)LOVN1504,9530.p
+  +1 x(297746,40)LOVN1504,11888.p +1 x(297746,254)LOVN1504,13748.p +1 x(297746,182)LOVN1504,14862.p +1 x(297746,611)LOVN1504,16311.p
+  +1 x(297746,754)LOVN1504,19550.p +1 x(297746,540)LOVN1504,19941.p = +1
+ f_297762: +1 t_x(297762,0),2347.o +1 t_x(297762,2577)$LEBAS04M,6065 +1 t_x(297762,0),8319 +1 x(297762,84)LEBAS04M,16102.p
+  +1 x(297762,177)LEBAS04M,16928.p +1 x(297762,269)LEBAS04M,18211.p = +1
+ f_297773: +1 t_x(297773,81)$YB3EH04A,2348.o +1 t_x(297773,0),8320 +1 x(297773,34)YB3EH04A,10467.p = +1
+ f_297781: +1 t_x(297781,287)YB3EH04A,2349.o +1 t_x(297781,888)$YB3EH04A,6066 +1 t_x(297781,10)YB3EH04A,8321
+  +1 x(297781,195)YB3EH04A,10426.p +1 x(297781,241)YB3EH04A,12188.p +1 x(297781,102)YB3EH04A,13007.p +1 x(297781,426)YB3EH04A,14793.p
+  +1 x(297781,564)YB3EH04A,16168.p +1 x(297781,379)YB3EH04A,19131.p = +1
+ f_297818: +1 t_x(297818,496)GL34W04,2350.o +1 t_x(297818,12954)$MRAE04,6067 +1 x(297818,36)MYY04A,9370.p
+  +1 x(297818,354)MGY04,10832.p +1 x(297818,271)GL34W04,12391.p +1 x(297818,2075)MGY04,14277.p +1 x(297818,796)$GL34W04,15585.p
+  +1 x(297818,346)GL34W04,17009.p +1 x(297818,118)MYY04A,17779.p +1 x(297818,421)GL34W04,18736.p +1 x(297818,196)GL34W04,20159.p
+  = +1
+ f_297821: +1 t_x(297821,0),2351.o +1 t_x(297821,11635)$KFZ4404M,6068 = +1
+ f_297827: +1 t_x(297827,174)MM304,2352.o +1 t_x(297827,3324)$MM304,6069 +1 t_x(297827,0),8322 +1 x(297827,61)MM304,10372.p
+  = +1
+ f_297830: +1 t_x(297830,0),2353.o +1 t_x(297830,568)$KFZ4404M,6070 = +1
+ f_297842: +1 t_x(297842,237)YB3EH04E,2354.o +1 t_x(297842,6937)$YB3EH04E,6071 +1 x(297842,37)YB3EH04E,10146.p
+  +1 x(297842,518)YB5WH04M,14454.p +1 x(297842,337)YB3EH04E,15930.p +1 x(297842,287)YB3EH04E,17181.p +1 x(297842,87)YB3EH04E,17856.p
+  +1 x(297842,148)YB5WH04M,18923.p +1 x(297842,624)YB5WH04M,19579.p +1 x(297842,187)YB3EH04E,20339.p +1 x(297842,387)YB3EH04E,20471.p
+  = +1
+ f_297845: +1 t_x(297845,0),2355.o +1 t_x(297845,6746)$YB3EH04A,6072 = +1
+ f_297851: +1 t_x(297851,14)LEBAS04M,2356.o +1 t_x(297851,2230)$LEBAS04M,6073 +1 t_x(297851,0),8323 = +1
+ f_297852: +1 t_x(297852,441)RJIU04M,2357.o +1 t_x(297852,6441)$RJIU04M,6074 +1 x(297852,206)RJIU04M,9877.p
+  +1 x(297852,382)RJIU04M,11819.p +1 x(297852,821)RJIU04M,13093.p +1 x(297852,2489)RJIU04M,18158.p +1 x(297852,2665)RJIU04M,18584.p
+  = +1
+ f_297867: +1 t_x(297867,544)RJIU04M,2358.o +1 t_x(297867,9814)$LELVU04,6075 +1 x(297867,193)RJIU04M,9689.p
+  +1 x(297867,281)RJIU04M,11415.p +1 x(297867,18)RJIU04M,13337.p +1 x(297867,457)RJIU04M,14768.p +1 x(297867,1071)RJIU04M,16098.p
+  +1 x(297867,632)RJIU04M,17222.p +1 x(297867,1510)RJIU04M,17559.p +1 x(297867,1686)RJIU04M,18436.p +1 x(297867,720)RJIU04M,19411.p
+  +1 x(297867,369)RJIU04M,19983.p +1 x(297867,2037)RJIU04M,20386.p +1 x(297867,2125)RJIU04M,20502.p = +1
+ f_297904: +1 t_x(297904,390)LOVN1504,2359.o +1 t_x(297904,1748)$LOVN1504,6076 +1 t_x(297904,105)LOVN1504,8324
+  +1 x(297904,533)LOVN1504,11276.p +1 x(297904,176)LOVN1504,12646.p +1 x(297904,248)LOVN1504,14163.p +1 x(297904,462)LOVN1504,15594.p
+  +1 x(297904,676)LOVN1504,16775.p +1 x(297904,1033)LOVN1504,17925.p +1 x(297904,319)LOVN1504,18863.p
+  = +1
+ f_297922: +1 t_x(297922,0),2360.o +1 t_x(297922,1502)$KSLN04A,6077 +1 t_x(297922,0),8325 +1 x(297922,25)KSLN04A,10603.p
+  = +1
+ f_297927: +1 t_x(297927,127)RVKWS04,2361.o +1 t_x(297927,318)$RVKWS04,6078 +1 x(297927,31)RVKWS04,10291.p
+  = +1
+ f_297928: +1 t_x(297928,0),2362.o +1 t_x(297928,561)$EGNOR04M,6079 = +1
+ f_297929: +1 t_x(297929,791)EGNOR04M,2363.o +1 t_x(297929,4140)$EGNOR04M,6080 +1 t_x(297929,0),8326 +1 x(297929,93)EGNOR04M,9576.p
+  +1 x(297929,233)EGNOR04M,11170.p +1 x(297929,302)EGNOR04M,13357.p +1 x(297929,1070)EGNOR04M,14562.p
+  +1 x(297929,1140)EGNOR04M,15897.p +1 x(297929,581)EGNOR04M,17180.p +1 x(297929,372)EGNOR04M,18382.p
+  = +1
+ f_297934: +1 t_x(297934,0),2364.o +1 t_x(297934,19718)$EDGG704,6081 = +1
+ f_297940: +1 t_x(297940,755)$MT4AT04E,2365.o +1 x(297940,267)MT4AT04E,9552.p = +1
+ f_297958: +1 t_x(297958,15)$LEBAS04A,2366.o +1 t_x(297958,0),8327 = +1
+ f_297966: +1 t_x(297966,0),2367.o +1 t_x(297966,3844)$KSLN04M,6082 = +1
+ f_297974: +1 t_x(297974,231)YB3EH04A,2368.o +1 t_x(297974,5174)$YB3EH04A,6083 +1 t_x(297974,0),8328 +1 x(297974,139)YB3EH04A,10380.p
+  +1 x(297974,47)YB3EH04A,11963.p +1 x(297974,93)YB3EH04A,13495.p +1 x(297974,0),14905.p +1 x(297974,185)YB3EH04A,16203.p
+  +1 x(297974,324)YB3EH04A,19939.p = +1
+ f_297977: +1 t_x(297977,108)EGNOR04M,2369.o +1 t_x(297977,4295)$EGNOR04M,6084 +1 x(297977,39)EGNOR04M,10613.p
+  +1 x(297977,388)EGNOR04M,11034.p +1 x(297977,108)EGNOR04M,13160.p +1 x(297977,527)EGNOR04M,16367.p = +1
+ f_297984: +1 t_x(297984,3126)KSLN04A,2370.o +1 t_x(297984,9509)$LCES004,6085 +1 x(297984,2388)KSLN04A,9523.p
+  +1 x(297984,1723)KSLN04A,10826.p +1 x(297984,2808)LCES004,12747.p +1 x(297984,2636)LCES004,14422.p +1 x(297984,2092)KSLN04A,16052.p
+  +1 x(297984,2240)KSLN04A,17829.p = +1
+ f_298005: +1 t_x(298005,0),2371.o +1 t_x(298005,878)$BR204M,6086 = +1
+ f_298006: +1 t_x(298006,113)BR404M,2372.o +1 t_x(298006,12239)$LELVU04,6087 +1 x(298006,38)BR404M,9444.p
+  +1 x(298006,188)BR404M,12452.p +1 x(298006,234)RJIU04M,14545.p +1 x(298006,563)$BR404M,15899.p +1 x(298006,674)RJIU04M,17316.p
+  +1 x(298006,586)RJIU04M,18374.p = +1
+ f_298009: +1 t_x(298009,237)BR204M,2373.o +1 t_x(298009,1508)$BR204M,6088 +1 t_x(298009,0),8329 +1 x(298009,56)BR204M,10171.p
+  +1 x(298009,147)BR204M,12035.p = +1
+ f_298038: +1 t_x(298038,423)EDGG704,2374.o +1 t_x(298038,18223)$EDGG704,6089 +1 x(298038,23)EDGG704,9852.p
+  +1 x(298038,123)EDGG704,13534.p +1 x(298038,523)EDGG704,14866.p +1 x(298038,623)EDGG704,16172.p +1 x(298038,723)EDGG704,17427.p
+  = +1
+ f_298060: +1 t_x(298060,60)LCES004M,2375.o +1 t_x(298060,10860)$LCES004M,6090 +1 x(298060,20)LOW304M,9104.p
+  = +1
+ f_298064: +1 t_x(298064,0),2376.o +1 t_x(298064,4512)$LGAVA04,6091 = +1
+ f_298079: +1 t_x(298079,0),2377.o +1 t_x(298079,8250)$LEBAS04A,6092 = +1
+ f_298080: +1 t_x(298080,0),2378.o +1 t_x(298080,4380)$RQXU04E,6093 +1 t_x(298080,0),8330 = +1
+ f_298082: +1 t_x(298082,57)LELVL104,2379.o +1 t_x(298082,11747)$LELVL104,6094 = +1
+ f_298089: +1 t_x(298089,0),2380.o +1 t_x(298089,891)$CPGSE04,6095 +1 t_x(298089,0),8331 = +1
+ f_298090: +1 t_x(298090,14)YB3EH04A,2381.o +1 t_x(298090,10361)$YB3EH04A,6096 +1 t_x(298090,0),8332 = +1
+ f_298093: +1 t_x(298093,0),2382.o +1 t_x(298093,2860)$RFBRT04M,6097 +1 x(298093,1)RFBRT04M,10156.p +1 x(298093,76)BR204M,11265.p
+  = +1
+ f_298114: +1 t_x(298114,89)LGAVA04,2383.o +1 t_x(298114,2631)$LGAVA04,6098 +1 t_x(298114,0),8333 = +1
+ f_298115: +1 t_x(298115,40)MM304,2384.o +1 t_x(298115,5479)$EBEEC04M,6099 = +1
+ f_298116: +1 t_x(298116,472)RJIU04M,2385.o +1 t_x(298116,6619)$RJIU04M,6100 +1 t_x(298116,0),8334 +1 x(298116,297)RJIU04M,9942.p
+  +1 x(298116,999)RJIU04M,12690.p +1 x(298116,560)RJIU04M,14284.p +1 x(298116,736)RJIU04M,16147.p +1 x(298116,2667)RJIU04M,17830.p
+  +1 x(298116,2843)RJIU04M,18507.p = +1
+ f_298128: +1 t_x(298128,0),2386.o +1 t_x(298128,2895)$KFZ4404M,6101 = +1
+ f_298130: +1 t_x(298130,0),2387.o +1 t_x(298130,2630)$KSLN04A,6102 +1 x(298130,266)KSLN04A,10438.p +1 x(298130,414)KSLN04A,12543.p
+  +1 x(298130,488)KSLN04A,14065.p +1 x(298130,562)KSLN04A,15425.p +1 x(298130,340)KSLN04A,18396.p = +1
+ f_298160: +1 t_x(298160,401)KSAL1204,2388.o +1 t_x(298160,3401)$KSAL1204,6103 +1 x(298160,32)KSAL1204,9536.p
+  +1 x(298160,453)KSAL1204,11419.p +1 x(298160,285)KSAL1204,13290.p +1 x(298160,201)KSAL1204,14712.p = +1
+ f_298171: +1 t_x(298171,226)LELVU04,2389.o +1 t_x(298171,3669)$LELVU04,6104 +1 t_x(298171,0),8335 +1 x(298171,29)LELVU04,9417.p
+  +1 x(298171,324)LELVU04,13301.p +1 x(298171,128)LELVU04,15122.p = +1
+ f_298177: +1 t_x(298177,0),2390.o +1 t_x(298177,1083)$RMZU04,6105 = +1
+ f_298180: +1 t_x(298180,50)RNI04M,2391.o +1 t_x(298180,7571)$RNI04M,6106 +1 x(298180,147)RNI04M,9921.p
+  +1 x(298180,343)RNI04M,11311.p +1 x(298180,1515)RNI04M,12375.p +1 x(298180,831)RNI04M,13836.p +1 x(298180,2198)RNI04M,15395.p
+  +1 x(298180,929)RNI04M,16629.p +1 x(298180,3415)EBEEC04M,17557.p = +1
+ f_298183: +1 t_x(298183,219)YB3EH04A,2392.o +1 t_x(298183,5716)$YB3EH04A,6107 +1 t_x(298183,80)YB3EH04A,8336
+  +1 x(298183,127)YB3EH04A,11073.p +1 x(298183,265)YB3EH04A,12773.p +1 x(298183,542)YB3EH04A,14463.p +1 x(298183,727)YB3EH04A,16076.p
+  +1 x(298183,773)YB3EH04A,17147.p = +1
+ f_298207: +1 t_x(298207,0),2393.o +1 t_x(298207,545)$FUJ04M,6108 = +1
+ f_298212: +1 t_x(298212,58)RMZU04,2394.o +1 t_x(298212,1328)$RMZU04,6109 +1 t_x(298212,0),8337 = +1
+ f_298217: +1 t_x(298217,0),2395.o +1 t_x(298217,6224)$YB3EH04A,6110 = +1
+ f_298218: +1 t_x(298218,0),2396.o +1 t_x(298218,1331)$RMZU04,6111 +1 t_x(298218,0),8338 = +1
+ f_298222: +1 t_x(298222,0),2397.o +1 t_x(298222,2028)$KFUL1U04,6112 = +1
+ f_298237: +1 t_x(298237,14)KFUL1U04,2398.o +1 t_x(298237,1854)$KFUL1U04,6113 +1 t_x(298237,0),8339 = +1
+ f_298246: +1 t_x(298246,289)RFBRT04M,2399.o +1 t_x(298246,1454)$RFBRT04M,6114 +1 t_x(298246,0),8340 +1 x(298246,183)RFBRT04M,10113.p
+  +1 x(298246,77)RFBRT04M,11760.p = +1
+ f_298249: +1 t_x(298249,529)RNS04M,2400.o +1 t_x(298249,4629)$RNS04M,6115 +1 t_x(298249,229)RNS04M,8341
+  +1 x(298249,329)RNS04M,11880.p = +1
+ f_298255: +1 t_x(298255,130)YD5WH04M,2401.o +1 t_x(298255,240)$YD5WH04M,6116 +1 x(298255,76)YD5WH04M,10527.p
+  = +1
+ f_298263: +1 t_x(298263,21)KWUR404E,2402.o +1 t_x(298263,14446)$LGKFN04,6117 +1 x(298263,228)KWUR404E,14169.p
+  +1 x(298263,131)YB3EH04E,16112.p +1 x(298263,367)KWUR404E,18951.p = +1
+ f_298266: +1 t_x(298266,3004)LGKFN04,2403.o +1 t_x(298266,27545)$LGSRA04,6118 +1 x(298266,1078)LGKFN04,8992.p
+  +1 x(298266,743)LGKFN04,10719.p +1 x(298266,1748)LGKFN04,12291.p +1 x(298266,3237)LGSRA04,13842.p +1 x(298266,2250)LGKFN04,15370.p
+  +1 x(298266,3171)LGKFN04,16783.p +1 x(298266,806)LGSRA04,17568.p +1 x(298266,994)LGKFN04,18474.p +1 x(298266,1999)LGKFN04,19543.p
+  +1 x(298266,2083)LGKFN04,19830.p = +1
+ f_298297: +1 t_x(298297,68)LOVN1504,2404.o +1 t_x(298297,1926)$LOVN1504,6119 +1 t_x(298297,0),8342 +1 x(298297,283)LOVN1504,9695.p
+  +1 x(298297,140)LOVN1504,10863.p +1 x(298297,211)LOVN1504,12595.p +1 x(298297,426)LOVN1504,14145.p +1 x(298297,640)LOVN1504,15669.p
+  +1 x(298297,854)LOVN1504,16993.p = +1
+ f_298300: +1 t_x(298300,0),2405.o +1 t_x(298300,1020)$KSAL1204,6120 +1 t_x(298300,0),8343 = +1
+ f_298306: +1 t_x(298306,253)LOVN1504,2406.o +1 t_x(298306,2825)$LOVN1504,6121 +1 t_x(298306,0),8344 +1 x(298306,110)LOVN1504,9611.p
+  +1 x(298306,39)LOVN1504,10859.p +1 x(298306,1110)LOVN1504,12927.p +1 x(298306,1325)LOVN1504,14634.p
+  +1 x(298306,753)LOVN1504,17148.p +1 x(298306,467)LOVN1504,18208.p +1 x(298306,325)LOVN1504,19124.p = +1
+ f_298312: +1 t_x(298312,83)$BR204M,2407.o = +1
+ f_298318: +1 t_x(298318,99)KSPE104D,2408.o +1 t_x(298318,1495)$KSPE104D,6122 +1 x(298318,25)KSPE104D,10506.p
+  = +1
+ f_298321: +1 t_x(298321,378)LEBAS04A,2409.o +1 t_x(298321,4348)$LEBAS04A,6123 +1 t_x(298321,9)LEBAS04A,8345
+  +1 x(298321,101)LEBAS04A,10032.p +1 x(298321,194)LEBAS04A,12119.p +1 x(298321,286)LEBAS04A,13635.p = +1
+ f_298329: +1 t_x(298329,25)EGNOR04M,2410.o +1 t_x(298329,1560)$EGNOR04M,6124 = +1
+ f_298333: +1 t_x(298333,299)KSPE104D,2411.o +1 t_x(298333,2871)$KSPE104D,6125 +1 t_x(298333,5)KSPE104D,8346
+  +1 x(298333,152)KSPE104D,10213.p +1 x(298333,79)KSPE104D,11959.p +1 x(298333,373)KSPE104D,19097.p = +1
+ f_298349: +1 t_x(298349,0),2412.o +1 t_x(298349,4411)$LGAVA04,6126 = +1
+ f_298358: +1 t_x(298358,0),2413.o +1 t_x(298358,11505)$LGKFN04,6127 = +1
+ f_298368: +1 t_x(298368,569)LOVN1504,2414.o +1 t_x(298368,998)$LOVN1504,6128 +1 t_x(298368,0),8347 +1 x(298368,283)LOVN1504,9685.p
+  +1 x(298368,498)LOVN1504,11687.p +1 x(298368,426)LOVN1504,13467.p +1 x(298368,140)LOVN1504,15076.p +1 x(298368,712)LOVN1504,19432.p
+  +1 x(298368,783)LOVN1504,19853.p = +1
+ f_298378: +1 t_x(298378,0),2415.o +1 t_x(298378,6007)$KFZ4404M,6129 = +1
+ f_298384: +1 t_x(298384,64)LGAVA04,2416.o +1 t_x(298384,912)$LGAVA04,6130 +1 t_x(298384,0),8348 = +1
+ f_298396: +1 t_x(298396,187)$RMZSI04,2417.o = +1
+ f_298397: +1 t_x(298397,237)YB3EH04A,2418.o +1 t_x(298397,4903)$YB3EH04A,6131 +1 t_x(298397,0),8349 +1 x(298397,191)YB3EH04A,10537.p
+  +1 x(298397,53)YB3EH04A,11905.p +1 x(298397,145)YB3EH04A,13445.p +1 x(298397,7)YB3EH04A,15009.p +1 x(298397,653)YB3EH04A,15886.p
+  +1 x(298397,699)YB3EH04A,17040.p +1 x(298397,284)YB3EH04A,19909.p +1 x(298397,468)YB3EH04A,20536.p = +1
+ f_298402: +1 t_x(298402,668)LCES004M,2419.o +1 t_x(298402,6068)$LCES004M,6132 +1 x(298402,218)LCES004M,9834.p
+  +1 x(298402,368)LCES004M,10851.p +1 x(298402,818)LCES004M,13516.p +1 x(298402,518)LCES004M,17332.p = +1
+ f_298415: +1 t_x(298415,0),2420.o +1 t_x(298415,393)$LELVU04,6133 = +1
+ f_298417: +1 t_x(298417,0),2421.o +1 t_x(298417,2340)$LEBAS04A,6134 = +1
+ f_298418: +1 t_x(298418,0),2422.o +1 t_x(298418,2503)$YBOLN04M,6135 +1 x(298418,202)YBOLN04M,15284.p
+  +1 x(298418,427)YBOLN04M,16551.p +1 x(298418,247)YBOLN04M,18366.p +1 x(298418,157)YBOLN04M,20233.p = +1
+ f_298426: +1 t_x(298426,843)LCES004M,2423.o +1 t_x(298426,10443)$LCES004M,6136 +1 t_x(298426,693)LCES004M,8350
+  +1 x(298426,93)LCES004M,9131.p = +1
+ f_298434: +1 t_x(298434,1927)LCES004,2424.o +1 t_x(298434,17497)$LCES004,6137 +1 t_x(298434,1477)LCES004,8351
+  +1 x(298434,2548)LCES004,8964.p +1 x(298434,1777)LCES004,11512.p +1 x(298434,2892)LCES004,13686.p +1 x(298434,1627)LCES004,14140.p
+  +1 x(298434,2227)LCES004,15647.p +1 x(298434,2077)LCES004,18372.p = +1
+ f_298447: +1 t_x(298447,0),2425.o +1 t_x(298447,723)$KSLN04A,6138 +1 t_x(298447,0),8352 = +1
+ f_298471: +1 t_x(298471,5281)LGKFN04,2426.o +1 t_x(298471,32715)$LGZAA04M,6139 +1 x(298471,258)LGKFN04,8976.p
+  +1 x(298471,4360)LGKFN04,11456.p +1 x(298471,4946)LGKFN04,12467.p +1 x(298471,5783)LGKFN04,13902.p +1 x(298471,5448)LGKFN04,15233.p
+  +1 x(298471,5699)LGKFN04,16757.p +1 x(298471,4444)LGKFN04,17567.p +1 x(298471,4192)LGKFN04,18485.p +1 x(298471,2143)LGKFN04,19227.p
+  +1 x(298471,5364)LGKFN04,20046.p +1 x(298471,5616)LGKFN04,20290.p = +1
+ f_298477: +1 t_x(298477,539)RMZSI04,2427.o +1 t_x(298477,2511)$RMZSI04,6140 +1 t_x(298477,368)RMZSI04,8353
+  +1 x(298477,453)RMZSI04,12072.p +1 x(298477,625)RMZSI04,14586.p +1 x(298477,711)RMZSI04,15884.p +1 x(298477,1139)RMZSI04,17191.p
+  +1 x(298477,796)RMZSI04,18357.p = +1
+ f_298480: +1 t_x(298480,382)RMZU04,2428.o +1 t_x(298480,4952)$RMZU04,6141 +1 t_x(298480,0),8354 +1 x(298480,44)RMZU04,9356.p
+  +1 x(298480,128)RMZU04,11270.p +1 x(298480,298)RMZU04,13073.p +1 x(298480,467)RMZU04,14272.p +1 x(298480,552)RMZU04,15504.p
+  +1 x(298480,636)RMZU04,16635.p +1 x(298480,1567)RMZU04,17776.p +1 x(298480,213)RMZU04,18721.p = +1
+ f_298488: +1 t_x(298488,0),2429.o +1 t_x(298488,1715)$LEBAS04A,6142 = +1
+ f_298501: +1 t_x(298501,0),2430.o +1 t_x(298501,4920)$KFZ4404M,6143 = +1
+ f_298502: +1 t_x(298502,124)YB3EH04A,2431.o +1 t_x(298502,5852)$YB3EH04A,6144 +1 t_x(298502,32)YB3EH04A,8355
+  +1 x(298502,78)YB3EH04A,10335.p +1 x(298502,401)YB3EH04A,12806.p +1 x(298502,678)YB3EH04A,14168.p +1 x(298502,863)YB3EH04A,16118.p
+  +1 x(298502,909)YB3EH04A,17192.p +1 x(298502,263)YB3EH04A,18274.p +1 x(298502,216)YB3EH04A,20345.p = +1
+ f_298503: +1 t_x(298503,0),2432.o +1 t_x(298503,4859)$KSPE104D,6145 +1 t_x(298503,0),8356 = +1
+ f_298514: +1 t_x(298514,94)EBEEC04M,2433.o +1 t_x(298514,7656)$KFZ4404M,6146 +1 x(298514,176)KFZ4404M,11747.p
+  +1 x(298514,300)$EBEEC04M,13552.p = +1
+ f_298517: +1 t_x(298517,0),2434.o +1 t_x(298517,6879)$KSPE104D,6147 = +1
+ f_298519: +1 t_x(298519,256)YB3EH04A,2435.o +1 t_x(298519,10788)$YB3EH04A,6148 +1 x(298519,26)YB3EH04A,9139.p
+  +1 x(298519,672)YB3EH04A,10998.p +1 x(298519,1596)YB3EH04A,13244.p +1 x(298519,2843)YB3EH04A,14092.p
+  +1 x(298519,2520)YB3EH04A,15271.p +1 x(298519,529)LGKFN04,17187.p +1 x(298519,441)YB3EH04A,17565.p +1 x(298519,1273)YB3EH04A,18726.p
+  +1 x(298519,164)YB3EH04A,19580.p = +1
+ f_298527: +1 t_x(298527,0),2436.o +1 t_x(298527,3397)$FUJ04M,6149 = +1
+ f_298528: +1 t_x(298528,2885)LCES004,2437.o +1 t_x(298528,15600)$LCES004,6150 +1 t_x(298528,1167)LCES004,8357
+  +1 x(298528,2370)LCES004,8985.p +1 x(298528,3057)LCES004,10827.p +1 x(298528,2713)LCES004,12882.p +1 x(298528,1682)LCES004,15320.p
+  +1 x(298528,1854)LCES004,16517.p +1 x(298528,2541)LCES004,17701.p +1 x(298528,3229)LCES004,18734.p = +1
+ f_298533: +1 t_x(298533,0),2438.o +1 t_x(298533,4267)$KSLN04A,6151 = +1
+ f_298536: +1 t_x(298536,1644)LFPND04,2439.o +1 t_x(298536,16860)$LFPND04,6152 +1 x(298536,376)LFPND04,9198.p
+  = +1
+ f_298562: +1 t_x(298562,0),2440.o +1 t_x(298562,5883)$RMZU04,6153 +1 x(298562,44)RMZU04,9292.p +1 x(298562,1483)RMZU04,16003.p
+  +1 x(298562,1567)RMZU04,17276.p = +1
+ f_298564: +1 t_x(298564,83)MM304,2441.o +1 t_x(298564,3121)$MM304,6154 +1 t_x(298564,0),8358 = +1
+ f_298574: +1 t_x(298574,3891)LGKFN04,2442.o +1 t_x(298574,35947)$LGZAA04M,6155 +1 x(298574,3)YB3EH04E,9064.p
+  +1 x(298574,103)YB3EH04E,10706.p +1 x(298574,7972)KSLN04M,12364.p +1 x(298574,1753)YB3EH04E,14239.p
+  +1 x(298574,8895)KSLN04M,15300.p +1 x(298574,3753)YB3EH04E,17218.p +1 x(298574,3803)YB3EH04E,18195.p
+  +1 x(298574,3853)YB3EH04E,18987.p +1 x(298574,3953)YB3EH04E,19742.p = +1
+ f_298577: +1 t_x(298577,0),2443.o +1 t_x(298577,5716)$RMZU04,6156 +1 x(298577,385)RMZU04,11312.p +1 x(298577,131)RMZU04,12541.p
+  +1 x(298577,1209)RMZSI04,14368.p +1 x(298577,1294)RMZSI04,15565.p +1 x(298577,1380)RMZSI04,16714.p +1 x(298577,554)RMZU04,17936.p
+  = +1
+ f_298578: +1 t_x(298578,0),2444.o +1 t_x(298578,8060)$MRAE04,6157 +1 x(298578,72)MRAE04,11158.p +1 x(298578,468)MGY04,13837.p
+  +1 x(298578,390)MGY04,15260.p +1 x(298578,233)MGY04,17330.p = +1
+ f_298588: +1 t_x(298588,662)LGKFN04,2445.o +1 t_x(298588,4849)$LGKFN04,6158 +1 t_x(298588,0),8359 +1 x(298588,160)LGKFN04,9373.p
+  +1 x(298588,328)LGKFN04,11139.p +1 x(298588,76)LGKFN04,13017.p +1 x(298588,244)LGKFN04,13950.p +1 x(298588,1332)LGKFN04,15497.p
+  +1 x(298588,2504)LGKFN04,16926.p +1 x(298588,1500)LGKFN04,17677.p +1 x(298588,1583)LGKFN04,18545.p +1 x(298588,1751)LGKFN04,19268.p
+  +1 x(298588,579)LGKFN04,19768.p = +1
+ f_298590: +1 t_x(298590,8)ZM56704,2446.o +1 t_x(298590,6370)$MAB3404A,6159 = +1
+ f_298592: +1 t_x(298592,146)RMZU04,2447.o +1 t_x(298592,2516)$RMZU04,6160 +1 t_x(298592,0),8360 +1 x(298592,62)RMZU04,10346.p
+  = +1
+ f_298610: +1 t_x(298610,100)$YB3EH04M,2448.o = +1
+ f_298611: +1 t_x(298611,134)LGIRA04,2449.o +1 t_x(298611,3088)$LGIRA04,6161 = +1
+ f_298617: +1 t_x(298617,0),2450.o +1 t_x(298617,2527)$KWUR404E,6162 +1 x(298617,657)KWUR404E,13999.p
+  +1 x(298617,173)KWUR404E,15666.p +1 x(298617,1557)KWUR404E,16788.p +1 x(298617,311)KWUR404E,18108.p
+  +1 x(298617,242)KWUR404E,19264.p = +1
+ f_298619: +1 t_x(298619,423)RNS04M,2451.o +1 t_x(298619,3723)$RNS04M,6163 +1 t_x(298619,0),8361 +1 x(298619,223)RNS04M,9910.p
+  +1 x(298619,123)RNS04M,11776.p +1 x(298619,323)RNS04M,13623.p = +1
+ f_298630: +1 t_x(298630,105)KSAL1A04,2452.o +1 t_x(298630,191)$KSAL1A04,6164 +1 x(298630,19)KSAL1A04,10497.p
+  = +1
+ f_298646: +1 t_x(298646,1044)LGKFN04,2453.o +1 t_x(298646,4310)$LGKFN04,6165 +1 t_x(298646,0),8362 +1 x(298646,458)LGKFN04,9567.p
+  +1 x(298646,877)LGKFN04,11856.p +1 x(298646,1128)LGKFN04,12852.p +1 x(298646,626)LGKFN04,14584.p +1 x(298646,793)LGKFN04,15935.p
+  +1 x(298646,1965)LGKFN04,16726.p +1 x(298646,961)LGKFN04,18220.p +1 x(298646,1212)LGKFN04,19188.p +1 x(298646,1379)LGKFN04,19729.p
+  +1 x(298646,1296)LGKFN04,20115.p = +1
+ f_298660: +1 t_x(298660,177)$KCHI104M,2454.o +1 t_x(298660,13)KCHI104M,8363 = +1
+ f_298677: +1 t_x(298677,13)YB3EH04A,2455.o +1 t_x(298677,6203)$YB3EH04A,6166 +1 x(298677,106)YB3EH04A,10924.p
+  = +1
+ f_298692: +1 t_x(298692,0),2456.o +1 t_x(298692,4128)$KSLN04A,6167 = +1
+ f_298697: +1 t_x(298697,12)YB3EH04E,2457.o +1 t_x(298697,5612)$YB3EH04E,6168 +1 x(298697,45)LOW304M,12039.p
+  = +1
+ f_298698: +1 t_x(298698,59)KSLN04M,2458.o +1 t_x(298698,2623)$YB3EH04M,6169 +1 x(298698,59)KSLN04M,10610.p
+  +1 x(298698,135)KSLN04M,19037.p = +1
+ f_298700: +1 t_x(298700,547)YB3EH04A,2459.o +1 t_x(298700,7476)$YB3EH04A,6170 +1 x(298700,132)YB3EH04A,9290.p
+  +1 x(298700,455)YB3EH04A,11232.p +1 x(298700,871)YB3EH04A,13261.p +1 x(298700,224)YB3EH04A,13948.p +1 x(298700,1286)YB3EH04A,15486.p
+  +1 x(298700,1379)YB3EH04A,17203.p +1 x(298700,778)YB3EH04A,18371.p +1 x(298700,963)YB3EH04A,18902.p
+  = +1
+ f_298704: +1 t_x(298704,132)$MRAEE04,2460.o +1 t_x(298704,7332)$MRAE04,6171 +1 x(298704,19)MRAE04,9048.p
+  +1 x(298704,244)MRAE04,11191.p = +1
+ f_298706: +1 t_x(298706,323)KSAL1204,2461.o +1 t_x(298706,2260)$KSAL1204,6172 +1 t_x(298706,0),8364 +1 x(298706,70)KSAL1204,9908.p
+  +1 x(298706,407)KSAL1204,13540.p +1 x(298706,238)KSAL1204,15107.p = +1
+ f_298710: +1 t_x(298710,0),2462.o +1 t_x(298710,14402)$MGY04,6173 = +1
+ f_298713: +1 t_x(298713,0),2463.o +1 t_x(298713,3701)$YB3EH04E,6174 +1 t_x(298713,0),8365 = +1
+ f_298715: +1 t_x(298715,0),2464.o +1 t_x(298715,6743)$KFZ4404M,6175 +1 x(298715,25)KFZ4404M,19002.p +1 x(298715,94)KFZ4404M,19584.p
+  = +1
+ f_300045: +1 t_x(300045,260)KSPE104D,2465.o +1 t_x(300045,3420)$KSPE104D,6176 +1 t_x(300045,40)KSPE104D,8366
+  +1 x(300045,113)KSPE104D,9678.p +1 x(300045,187)KSPE104D,11722.p = +1
+ f_300046: +1 t_x(300046,22)MEK04,2466.o +1 t_x(300046,13380)$MRAE04,6177 +1 x(300046,116)MEK04,19410.p
+  = +1
+ f_300050: +1 t_x(300050,5412)GL4W04M,2467.o +1 t_x(300050,31411)$LGZAA04M,6178 +1 x(300050,874)LGKFN04,8952.p
+  +1 x(300050,3737)GL4W04M,10678.p +1 x(300050,3811)LGZAA04M,12264.p +1 x(300050,4658)GL4W04M,13875.p
+  +1 x(300050,4323)GL4W04M,15221.p +1 x(300050,4909)GL4W04M,16688.p +1 x(300050,2915)GL4W04M,17538.p +1 x(300050,3094)LGKFN04,18468.p
+  +1 x(300050,4072)GL4W04M,19230.p +1 x(300050,4156)GL4W04M,19693.p +1 x(300050,4240)GL4W04M,20048.p +1 x(300050,4407)GL4W04M,20294.p
+  +1 x(300050,4993)GL4W04M,20434.p +1 x(300050,5077)GL4W04M,20517.p +1 x(300050,5160)GL4W04M,20560.p +1 x(300050,5244)GL4W04M,20585.p
+  +1 x(300050,5328)GL4W04M,20596.p = +1
+ f_300052: +1 t_x(300052,188)$YB5WH04M,2468.o +1 t_x(300052,4548)$YB3EH04E,6179 +1 x(300052,29)YB5WH04M,9900.p
+  +1 x(300052,82)YB5WH04M,11832.p +1 x(300052,135)YB5WH04M,13544.p = +1
+ f_300058: +1 t_x(300058,111)RQXU04E,2469.o +1 t_x(300058,2340)$RQXU04E,6180 = +1
+ f_300064: +1 t_x(300064,309)RJIU04M,2470.o +1 t_x(300064,5402)$RJIU04M,6181 +1 t_x(300064,0),8367 +1 x(300064,133)RJIU04M,9565.p
+  +1 x(300064,221)RJIU04M,11643.p +1 x(300064,748)RJIU04M,13745.p +1 x(300064,397)RJIU04M,14444.p +1 x(300064,1011)RJIU04M,15815.p
+  +1 x(300064,572)RJIU04M,17113.p +1 x(300064,1450)RJIU04M,17556.p +1 x(300064,1626)RJIU04M,18434.p +1 x(300064,660)RJIU04M,19374.p
+  +1 x(300064,484)RJIU04M,19981.p +1 x(300064,1977)RJIU04M,20385.p +1 x(300064,2065)RJIU04M,20501.p = +1
+ f_300072: +1 t_x(300072,15)KSLN04A,2471.o +1 t_x(300072,3634)$KSLN04A,6182 = +1
+ f_300096: +1 t_x(300096,77)RQXU04E,2472.o +1 t_x(300096,2220)$RQXU04E,6183 = +1
+ f_300097: +1 t_x(300097,1817)RJIU04M,2473.o +1 t_x(300097,6017)$RJIU04M,6184 +1 x(300097,12)RNI04M,9014.p
+  +1 x(300097,110)RNI04M,11047.p +1 x(300097,397)RJIU04M,12548.p +1 x(300097,1012)RJIU04M,14278.p +1 x(300097,1099)RJIU04M,16047.p
+  +1 x(300097,748)RJIU04M,17093.p +1 x(300097,2241)RJIU04M,18442.p +1 x(300097,794)RNI04M,19363.p +1 x(300097,892)$RNI04M,19794.p
+  +1 x(300097,2592)RJIU04M,20399.p +1 x(300097,2680)RJIU04M,20526.p = +1
+ f_300133: +1 t_x(300133,660)$RQXSI04E,2474.o +1 t_x(300133,0),8368 +1 x(300133,97)RQXSI04E,9563.p +1 x(300133,210)RQXSI04E,11538.p
+  +1 x(300133,322)RQXSI04E,13212.p +1 x(300133,435)RQXSI04E,14765.p +1 x(300133,547)RQXSI04E,16131.p = +1
+ f_300137: +1 t_x(300137,0),2475.o +1 t_x(300137,6342)$RMZU04,6185 +1 t_x(300137,0),8369 +1 x(300137,80)RMZU04,16894.p
+  = +1
+ f_300140: +1 t_x(300140,187)RMZU04,2476.o +1 t_x(300140,5518)$RMZU04,6186 +1 x(300140,18)RMZU04,9729.p
+  +1 x(300140,441)RMZU04,12529.p +1 x(300140,1019)RMZSI04,14243.p +1 x(300140,1104)RMZSI04,15511.p +1 x(300140,1190)RMZSI04,16646.p
+  +1 x(300140,356)RMZU04,17754.p +1 x(300140,525)RMZU04,18873.p +1 x(300140,271)RMZU04,19442.p = +1
+ f_300142: +1 t_x(300142,0),2477.o +1 t_x(300142,917)$RNI04M,6187 +1 x(300142,37)RNI04M,20409.p = +1
+ f_300146: +1 t_x(300146,923)LGKFN04,2478.o +1 t_x(300146,4607)$LGKFN04,6188 +1 t_x(300146,0),8370 +1 x(300146,755)LGKFN04,10058.p
+  +1 x(300146,253)LGKFN04,11356.p +1 x(300146,672)LGKFN04,13154.p +1 x(300146,1090)LGKFN04,15440.p +1 x(300146,2262)LGKFN04,16692.p
+  +1 x(300146,1258)LGKFN04,17654.p +1 x(300146,1341)LGKFN04,18526.p +1 x(300146,1509)LGKFN04,19208.p +1 x(300146,1676)LGKFN04,19814.p
+  = +1
+ f_300155: +1 t_x(300155,0),2479.o +1 t_x(300155,8398)$LCES004M,6189 = +1
+ f_300174: +1 t_x(300174,40)RMZU04,2480.o +1 t_x(300174,5440)$RMZU04,6190 +1 x(300174,24)RMZU04,9303.p
+  +1 x(300174,109)RMZU04,11293.p +1 x(300174,955)RMZU04,14291.p +1 x(300174,1040)RMZU04,15541.p +1 x(300174,1124)RMZU04,16682.p
+  +1 x(300174,447)RMZU04,17903.p +1 x(300174,193)RMZU04,19385.p +1 x(300174,278)RMZU04,19865.p = +1
+ f_300178: +1 t_x(300178,0),2481.o +1 t_x(300178,1933)$KFUL1U04,6191 = +1
+ f_300185: +1 t_x(300185,148)$YB3EH04M,2482.o +1 t_x(300185,0),8371 +1 x(300185,48)YB3EH04M,10224.p = +1
+ f_300204: +1 t_x(300204,365)EG11G04M,2483.o +1 t_x(300204,2726)$EG11G04M,6192 +1 t_x(300204,0),8372 +1 x(300204,129)EG11G04M,9855.p
+  +1 x(300204,286)EG11G04M,11885.p +1 x(300204,50)EG11G04M,13398.p = +1
+ f_300222: +1 t_x(300222,7)KWUR1C04,2484.o +1 t_x(300222,5635)$KWUR1C04,6193 +1 x(300222,30)KFZ4404L,13590.p
+  +1 x(300222,77)KWUR1C04,15005.p = +1
+ f_300231: +1 t_x(300231,0),2485.o +1 t_x(300231,7387)$KFZ4404M,6194 = +1
+ f_300232: +1 t_x(300232,0),2486.o +1 t_x(300232,2208)$YB3EH04A,6195 = +1
+ f_300237: +1 t_x(300237,11)YB3EH04M,2487.o +1 t_x(300237,461)$YB3EH04M,6196 +1 t_x(300237,0),8373 = +1
+ f_300256: +1 t_x(300256,462)LOVN1504,2488.o +1 t_x(300256,2677)$LOVN1504,6197 +1 t_x(300256,177)LOVN1504,8374
+  +1 x(300256,319)LOVN1504,9388.p +1 x(300256,962)LOVN1504,12493.p +1 x(300256,1177)LOVN1504,14041.p +1 x(300256,391)LOVN1504,15662.p
+  +1 x(300256,605)LOVN1504,16932.p +1 x(300256,534)LOVN1504,18385.p = +1
+ f_300281: +1 t_x(300281,11)BR204M,2489.o +1 t_x(300281,2371)$BR204M,6198 +1 x(300281,102)BR204M,11661.p
+  +1 x(300281,11)BR204M,13458.p = +1
+ f_300287: +1 t_x(300287,356)RNS04M,2490.o +1 t_x(300287,1256)$RNS04M,6199 +1 t_x(300287,156)RNS04M,8375
+  +1 x(300287,256)RNS04M,10658.p = +1
+ f_300290: +1 t_x(300290,0),2491.o +1 t_x(300290,3900)$YB3EH04A,6200 +1 t_x(300290,0),8376 = +1
+ f_300322: +1 t_x(300322,824)MT4AT04E,2492.o +1 t_x(300322,1312)$MT4AT04E,6201 +1 x(300322,337)MT4AT04E,9541.p
+  = +1
+ f_300332: +1 t_x(300332,546)EG11G04M,2493.o +1 t_x(300332,3065)$EG11G04M,6202 +1 t_x(300332,0),8377 +1 x(300332,74)EG11G04M,9972.p
+  +1 x(300332,153)EG11G04M,11617.p +1 x(300332,310)EG11G04M,13340.p +1 x(300332,232)EG11G04M,14775.p +1 x(300332,389)EG11G04M,16213.p
+  +1 x(300332,468)EG11G04M,17390.p = +1
+ f_300345: +1 t_x(300345,0),2494.o +1 t_x(300345,7950)$YB3EH04A,6203 = +1
+ f_300354: +1 t_x(300354,0),2495.o +1 t_x(300354,8212)$MRAEE04,6204 +1 x(300354,64)MEK04,14912.p +1 x(300354,159)MEK04,17483.p
+  +1 x(300354,254)MEK04,19137.p = +1
+ f_300356: +1 t_x(300356,630)RJIU04M,2496.o +1 t_x(300356,6689)$RJIU04M,6205 +1 x(300356,15)RJIU04M,9434.p
+  +1 x(300356,246)RNI04M,12174.p +1 x(300356,1027)RNI04M,12931.p +1 x(300356,103)RJIU04M,14608.p +1 x(300356,806)RJIU04M,16344.p
+  +1 x(300356,344)RNI04M,17389.p +1 x(300356,2737)RJIU04M,17756.p +1 x(300356,2913)RJIU04M,18477.p +1 x(300356,441)RNI04M,20170.p
+  +1 x(300356,637)RNI04M,20436.p = +1
+ f_300366: +1 t_x(300366,0),2497.o +1 t_x(300366,4247)$LELVL104,6206 = +1
+ f_300369: +1 t_x(300369,0),2498.o +1 t_x(300369,9643)$KFZ4404M,6207 = +1
+ f_300396: +1 t_x(300396,766)LGSRA04,2499.o +1 t_x(300396,27505)$LGSRA04,6208 = +1
+ f_300414: +1 t_x(300414,42)YB3EH04A,2500.o +1 t_x(300414,9049)$YB3EH04A,6209 +1 t_x(300414,0),8378 +1 x(300414,88)YB3EH04A,14923.p
+  = +1
+ f_300421: +1 t_x(300421,111)EG11G04M,2501.o +1 t_x(300421,1685)$EG11G04M,6210 +1 t_x(300421,0),8379 = +1
+ f_300422: +1 t_x(300422,242)KSAL1204,2502.o +1 t_x(300422,4200)$KSAL1204,6211 +1 t_x(300422,0),8380 +1 x(300422,157)KSAL1204,10625.p
+  = +1
+ f_300424: +1 t_x(300424,0),2503.o +1 t_x(300424,4666)$KFZ4404M,6212 = +1
+ f_300425: +1 t_x(300425,0),2504.o +1 t_x(300425,4073)$LEBAS04M,6213 = +1
+ f_300428: +1 t_x(300428,0),2505.o +1 t_x(300428,6627)$KFZ4404M,6214 +1 x(300428,117)KFZ4404M,19588.p
+  = +1
+ f_300430: +1 t_x(300430,1036)RNI04M,2506.o +1 t_x(300430,5627)$RNI04M,6215 +1 t_x(300430,0),8381 +1 x(300430,59)RNI04M,9195.p
+  +1 x(300430,157)RNI04M,11150.p +1 x(300430,352)RNI04M,12823.p +1 x(300430,450)RNI04M,14054.p +1 x(300430,254)RNI04M,15531.p
+  +1 x(300430,645)RNI04M,16469.p +1 x(300430,1133)RNI04M,17492.p = +1
+ f_300435: +1 t_x(300435,757)LGKFN04,2507.o +1 t_x(300435,3688)$LGKFN04,6216 +1 x(300435,4)LGKFN04,9329.p
+  +1 x(300435,255)LGKFN04,11298.p +1 x(300435,506)LGKFN04,12896.p +1 x(300435,171)LGKFN04,16156.p +1 x(300435,1403)$YB3EH04M,16619.p
+  +1 x(300435,339)LGKFN04,18034.p +1 x(300435,422)LGKFN04,18820.p +1 x(300435,590)LGKFN04,19390.p +1 x(300435,803)YB3EH04M,20122.p
+  = +1
+ f_300445: +1 t_x(300445,1987)LCES004,2508.o +1 t_x(300445,17107)$LCES004,6217 +1 t_x(300445,1537)LCES004,8382
+  +1 x(300445,2158)LCES004,8955.p +1 x(300445,4564)LCES004,11453.p +1 x(300445,2502)LCES004,13275.p +1 x(300445,1687)LCES004,14139.p
+  +1 x(300445,1837)LCES004,15616.p = +1
+ f_300455: +1 t_x(300455,586)LCES004M,2509.o +1 t_x(300455,6286)$LCES004M,6218 +1 x(300455,136)LCES004M,9823.p
+  +1 x(300455,736)LCES004M,13376.p +1 x(300455,436)LCES004M,14970.p = +1
+ f_300464: +1 t_x(300464,42)MAB3404A,2510.o +1 t_x(300464,3300)$MAB3404A,6219 +1 x(300464,128)MAB3404A,11544.p
+  +1 x(300464,214)MAB3404A,17787.p = +1
+ f_300476: +1 t_x(300476,0),2511.o +1 t_x(300476,76)$YD5WH04M,6220 +1 x(300476,21)YD5WH04M,13647.p = +1
+ f_300487: +1 t_x(300487,190)YB3EH04A,2512.o +1 t_x(300487,283)$YB3EH04A,6221 +1 t_x(300487,0),8383 +1 x(300487,98)YB3EH04A,10370.p
+  +1 x(300487,144)YB3EH04A,12149.p +1 x(300487,52)YB3EH04A,13717.p +1 x(300487,236)YB3EH04A,18373.p = +1
+ f_300504: +1 t_x(300504,720)LGKFN04,2513.o +1 t_x(300504,7920)$LGKFN04,6222 +1 t_x(300504,377)LGKFN04,8384
+  +1 x(300504,462)LGKFN04,10716.p +1 x(300504,1389)LGKFN04,12280.p +1 x(300504,2645)LGKFN04,13855.p +1 x(300504,2310)LGKFN04,15244.p
+  +1 x(300504,634)LGKFN04,16778.p +1 x(300504,887)LGKFN04,17544.p +1 x(300504,1054)LGKFN04,18494.p +1 x(300504,548)LGKFN04,19457.p
+  = +1
+ f_300521: +1 t_x(300521,125)GL34W04,2514.o +1 t_x(300521,1625)$GL34W04,6223 +1 t_x(300521,0),8385 +1 x(300521,50)GL34W04,10601.p
+  +1 x(300521,200)GL34W04,12820.p +1 x(300521,275)GL34W04,18900.p = +1
+ f_300532: +1 t_x(300532,228)EG11G04M,2515.o +1 t_x(300532,2196)$EG11G04M,6224 +1 x(300532,71)EG11G04M,10348.p
+  +1 x(300532,150)EG11G04M,12104.p = +1
+ f_300538: +1 t_x(300538,333)KSPE104D,2516.o +1 t_x(300538,4080)$KSPE104D,6225 +1 t_x(300538,112)KSPE104D,8386
+  +1 x(300538,186)KSPE104D,9822.p +1 x(300538,259)KSPE104D,12101.p = +1
+ f_300571: +1 t_x(300571,112)ZM56704,2517.o +1 t_x(300571,3420)$ZM56704,6226 +1 t_x(300571,0),8387 +1 x(300571,35)ZM56704,10487.p
+  = +1
+ f_300578: +1 t_x(300578,0),2518.o +1 t_x(300578,8990)$MRAEE04,6227 +1 x(300578,274)MEK04,19632.p +1 x(300578,179)MEK04,20160.p
+  = +1
+ f_300582: +1 t_x(300582,295)KWUR404E,2519.o +1 t_x(300582,1819)$KWUR404E,6228 +1 t_x(300582,0),8388 +1 x(300582,157)KWUR404E,10080.p
+  +1 x(300582,88)KWUR404E,11812.p +1 x(300582,642)KWUR404E,13568.p +1 x(300582,226)KWUR404E,15135.p +1 x(300582,849)KWUR404E,17008.p
+  = +1
+ f_300590: +1 t_x(300590,206)EG11G04M,2520.o +1 t_x(300590,2252)$EG11G04M,6229 +1 t_x(300590,0),8389 +1 x(300590,127)EG11G04M,10443.p
+  +1 x(300590,48)EG11G04M,13703.p = +1
+ f_300619: +1 t_x(300619,0),2521.o +1 t_x(300619,12352)$LCES004M,6230 = +1
+ f_300621: +1 t_x(300621,2783)LCES004,2522.o +1 t_x(300621,16529)$LCES004,6231 +1 t_x(300621,1409)LCES004,8390
+  +1 x(300621,1580)LCES004,8953.p +1 x(300621,3986)LCES004,11009.p +1 x(300621,1924)LCES004,12999.p +1 x(300621,2096)LCES004,14115.p
+  +1 x(300621,2611)LCES004,15612.p +1 x(300621,3470)LCES004,17773.p = +1
+ f_300629: +1 t_x(300629,0),2523.o +1 t_x(300629,596)$YB3EH04M,6232 = +1
+ f_300631: +1 t_x(300631,3386)EG11G04M,2524.o +1 t_x(300631,6986)$EG11G04M,6233 +1 x(300631,1477)EG11G04M,8962.p
+  +1 x(300631,994)LGKFN04,10748.p +1 x(300631,1999)LGKFN04,12473.p +1 x(300631,2082)LGKFN04,14013.p +1 x(300631,2250)LGKFN04,15775.p
+  = +1
+ f_300642: +1 t_x(300642,408)MGY04,2525.o +1 t_x(300642,6200)$MRAE04,6234 +1 x(300642,12)MRAE04,9659.p
+  +1 x(300642,643)MGY04,11914.p +1 x(300642,330)MGY04,13591.p +1 x(300642,1250)MRAE04,14773.p +1 x(300642,1113)MGY04,15951.p
+  = +1
+ f_300666: +1 t_x(300666,1396)LCES004,2526.o +1 t_x(300666,20266)$LCES004,6235 +1 t_x(300666,646)LCES004,8391
+  +1 x(300666,946)LCES004,11637.p +1 x(300666,1096)LCES004,12441.p +1 x(300666,1696)LCES004,13868.p +1 x(300666,4996)LCES004,15529.p
+  +1 x(300666,4696)LCES004,16663.p = +1
+ f_300671: +1 t_x(300671,230)YB3EH04A,2527.o +1 t_x(300671,10396)$LGSRA04,6236 = +1
+ f_300715: +1 t_x(300715,0),2528.o +1 t_x(300715,6935)$BKED1204,6237 +1 x(300715,54)BR404M,10188.p +1 x(300715,129)BR404M,12096.p
+  = +1
+ f_300727: +1 t_x(300727,59)EGNOR04M,2529.o +1 t_x(300727,4943)$EGNOR04M,6238 +1 t_x(300727,0),8392 +1 x(300727,129)EGNOR04M,9957.p
+  +1 x(300727,477)EGNOR04M,12638.p +1 x(300727,547)EGNOR04M,14005.p +1 x(300727,198)EGNOR04M,16015.p +1 x(300727,268)EGNOR04M,17400.p
+  = +1
+ f_300750: +1 t_x(300750,140)EG11G04M,2530.o +1 t_x(300750,1636)$EG11G04M,6239 +1 t_x(300750,62)EG11G04M,8393
+  = +1
+ f_300762: +1 t_x(300762,300)EDGG704,2531.o +1 t_x(300762,17700)$EDGG704,6240 +1 x(300762,0),10143.p +1 x(300762,100)EDGG704,10674.p
+  +1 x(300762,200)EDGG704,13709.p = +1
+ f_300765: +1 t_x(300765,101)YB3EH04E,2532.o +1 t_x(300765,2551)$YB3EH04E,6241 +1 t_x(300765,0),8394 +1 x(300765,1)YB3EH04E,10110.p
+  +1 x(300765,201)YB3EH04E,17865.p +1 x(300765,251)YB3EH04E,18613.p +1 x(300765,301)YB3EH04E,19275.p +1 x(300765,351)YB3EH04E,19748.p
+  +1 x(300765,151)YB3EH04E,20111.p = +1
+ f_300774: +1 t_x(300774,0),2533.o +1 t_x(300774,2308)$KFZ4404M,6242 +1 t_x(300774,0),8395 = +1
+ f_300786: +1 t_x(300786,720)LCES004M,2534.o +1 t_x(300786,10020)$LCES004M,6243 +1 t_x(300786,570)LCES004M,8396
+  = +1
+ f_300809: +1 t_x(300809,16)GL4W04M,2535.o +1 t_x(300809,1021)$GL4W04M,6244 = +1
+ f_300815: +1 t_x(300815,1132)LCES004M,2536.o +1 t_x(300815,5482)$LCES004M,6245 +1 t_x(300815,982)LCES004M,8397
+  +1 x(300815,82)LCES004M,9076.p +1 x(300815,532)LCES004M,10914.p +1 x(300815,682)LCES004M,13050.p +1 x(300815,832)LCES004M,14579.p
+  = +1
+ f_300836: +1 t_x(300836,0),2537.o +1 t_x(300836,3163)$YB3EH04A,6246 = +1
+ f_300840: +1 t_x(300840,119)KFZ4404M,2538.o +1 t_x(300840,5937)$KFZ4404M,6247 +1 x(300840,50)KFZ4404M,10269.p
+  = +1
+ f_300848: +1 t_x(300848,23)LEBAS04M,2539.o +1 t_x(300848,7406)$LELVU04,6248 +1 x(300848,115)LEBAS04M,9922.p
+  +1 x(300848,207)LEBAS04M,11667.p +1 x(300848,525)LEMDAT04,14480.p = +1
+ f_300850: +1 t_x(300850,352)LELVU04,2540.o +1 t_x(300850,3205)$LELVU04,6249 +1 t_x(300850,0),8398 +1 x(300850,57)LELVU04,10075.p
+  +1 x(300850,155)LELVU04,12208.p +1 x(300850,254)LELVU04,14651.p +1 x(300850,450)LELVU04,16132.p +1 x(300850,647)LELVU04,17410.p
+  = +1
+ f_300851: +1 t_x(300851,0),2541.o +1 t_x(300851,2171)$KFZ4404M,6250 +1 t_x(300851,0),8399 = +1
+ f_300866: +1 t_x(300866,10)RMZU04,2542.o +1 t_x(300866,5764)$RMZU04,6251 +1 x(300866,433)RMZU04,11498.p
+  +1 x(300866,179)RMZU04,12574.p +1 x(300866,517)RMZU04,14589.p +1 x(300866,1364)RMZU04,15705.p +1 x(300866,1448)RMZU04,16867.p
+  = +1
+ f_300883: +1 t_x(300883,33)LEBAS04A,2543.o +1 t_x(300883,218)$LEBAS04A,6252 +1 x(300883,33)LEBAS04A,10632.p
+  = +1
+ f_300884: +1 t_x(300884,400)YB3EH04A,2544.o +1 t_x(300884,8992)$YB3EH04A,6253 +1 x(300884,31)YB3EH04A,10048.p
+  +1 x(300884,123)YB3EH04A,11860.p +1 x(300884,169)YB3EH04A,13450.p +1 x(300884,216)YB3EH04A,14935.p = +1
+ f_300885: +1 t_x(300885,344)RMZSI04,2545.o +1 t_x(300885,2744)$RMZSI04,6254 +1 t_x(300885,172)RMZSI04,8400
+  +1 x(300885,258)RMZSI04,10193.p +1 x(300885,772)RMZSI04,13424.p +1 x(300885,858)RMZSI04,15041.p = +1
+ f_300896: +1 t_x(300896,195)GL34W04,2546.o +1 t_x(300896,2520)$GL34W04,6255 +1 t_x(300896,0),8401 +1 x(300896,45)GL34W04,10078.p
+  +1 x(300896,120)GL34W04,12020.p +1 x(300896,795)GL34W04,13345.p +1 x(300896,495)GL34W04,13986.p +1 x(300896,270)GL34W04,18704.p
+  +1 x(300896,345)GL34W04,20441.p = +1
+ f_300900: +1 t_x(300900,0),2547.o +1 t_x(300900,3999)$KFZ4404M,6256 = +1
+ f_300931: +1 t_x(300931,168)KSPE104D,2548.o +1 t_x(300931,3548)$KSPE104D,6257 +1 t_x(300931,21)KSPE104D,8402
+  +1 x(300931,94)KSPE104D,9699.p +1 x(300931,315)KSPE104D,11884.p = +1
+ f_300956: +1 t_x(300956,0),2549.o +1 t_x(300956,3163)$GL4W04M,6258 +1 t_x(300956,0),8403 = +1
+ f_300959: +1 t_x(300959,30)YB3EH04E,2550.o +1 t_x(300959,3230)$YB3EH04E,6259 +1 x(300959,80)YB3EH04E,14378.p
+  +1 x(300959,430)YB3EH04E,16300.p = +1
+ f_300964: +1 t_x(300964,634)LGKFN04,2551.o +1 t_x(300964,7920)$LGKFN04,6260 +1 t_x(300964,291)LGKFN04,8404
+  +1 x(300964,377)LGKFN04,9143.p +1 x(300964,462)LGKFN04,10944.p +1 x(300964,1389)LGKFN04,12818.p +1 x(300964,2645)LGKFN04,14001.p
+  +1 x(300964,2310)LGKFN04,15261.p +1 x(300964,887)LGKFN04,17547.p +1 x(300964,1054)LGKFN04,18502.p +1 x(300964,548)LGKFN04,19440.p
+  = +1
+ f_300988: +1 t_x(300988,2185)LOVN1504,2552.o +1 t_x(300988,2580)$LCES004,6261 +1 x(300988,328)LOVN1504,9041.p
+  +1 x(300988,1256)LOVN1504,10952.p +1 x(300988,1377)LCES004,13224.p +1 x(300988,1613)LOVN1504,14694.p
+  +1 x(300988,1471)LOVN1504,16408.p +1 x(300988,2256)LOVN1504,19918.p = +1
+ f_301003: +1 t_x(301003,331)RMZU04,2553.o +1 t_x(301003,7511)$YB3EH04A,6262 +1 x(301003,23)CPRFBR04,9798.p
+  +1 x(301003,351)YB3EH04A,11316.p +1 x(301003,120)YB3EH04A,13383.p +1 x(301003,1321)YB3EH04A,16130.p
+  +1 x(301003,1414)YB3EH04A,17365.p = +1
+ f_301010: +1 t_x(301010,105)RNS04M,2554.o +1 t_x(301010,5605)$RNS04M,6263 +1 t_x(301010,5)RNS04M,8405
+  +1 x(301010,605)RNS04M,11207.p +1 x(301010,705)RNS04M,12742.p +1 x(301010,205)RNS04M,14464.p +1 x(301010,305)RNS04M,15802.p
+  +1 x(301010,405)RNS04M,17288.p = +1
+ f_301035: +1 t_x(301035,0),2555.o +1 t_x(301035,729)$EG11G04M,6264 +1 t_x(301035,0),8406 = +1
+ f_301041: +1 t_x(301041,221)BKED1204,2556.o +1 t_x(301041,4283)$BKED1204,6265 +1 t_x(301041,36)BKED1204,8407
+  = +1
+ f_301058: +1 t_x(301058,930)LCES004M,2557.o +1 t_x(301058,5580)$LCES004M,6266 +1 x(301058,30)LCES004M,9528.p
+  +1 x(301058,630)LCES004M,11702.p +1 x(301058,780)LCES004M,13477.p = +1
+ f_301059: +1 t_x(301059,0),2558.o +1 t_x(301059,1867)$GL34W04,6267 +1 t_x(301059,0),8408 +1 x(301059,67)GL34W04,12196.p
+  +1 x(301059,142)GL34W04,12733.p +1 x(301059,292)GL34W04,14082.p +1 x(301059,367)GL34W04,17392.p = +1
+ f_301070: +1 t_x(301070,688)EDGG704,2559.o +1 t_x(301070,17288)$EDGG704,6268 +1 t_x(301070,588)EDGG704,8409
+  +1 x(301070,1888)EDGG704,13736.p = +1
+ f_301072: +1 t_x(301072,0),2560.o +1 t_x(301072,9809)$EGPFA04,6269 = +1
+ f_301074: +1 t_x(301074,1317)LGKFN04,2561.o +1 t_x(301074,4080)$LGKFN04,6270 +1 t_x(301074,61)LGKFN04,8410
+  +1 x(301074,228)LGKFN04,9277.p +1 x(301074,647)LGKFN04,11329.p +1 x(301074,898)LGKFN04,12771.p +1 x(301074,396)LGKFN04,13969.p
+  +1 x(301074,563)LGKFN04,15451.p +1 x(301074,1735)LGKFN04,16670.p +1 x(301074,731)LGKFN04,17972.p +1 x(301074,814)LGKFN04,18565.p
+  +1 x(301074,982)LGKFN04,19219.p +1 x(301074,1149)LGKFN04,19751.p +1 x(301074,1066)LGKFN04,20121.p +1 x(301074,1233)LGKFN04,20359.p
+  = +1
+ f_301088: +1 t_x(301088,1354)LEMDAT04,2562.o +1 t_x(301088,1905)$LEMDAT04,6271 +1 t_x(301088,173)LEMDAT04,8411
+  +1 x(301088,567)LEMDAT04,9149.p +1 x(301088,645)LEMDAT04,11101.p +1 x(301088,882)LEMDAT04,12804.p +1 x(301088,803)LEMDAT04,14457.p
+  +1 x(301088,724)LEMDAT04,15913.p +1 x(301088,1039)LEMDAT04,17063.p +1 x(301088,1196)LEMDAT04,18118.p
+  +1 x(301088,960)LEMDAT04,18997.p +1 x(301088,1432)LEMDAT04,19479.p +1 x(301088,1511)LEMDAT04,19992.p
+  +1 x(301088,1118)LEMDAT04,20364.p = +1
+ f_301101: +1 t_x(301101,110)MM204,2563.o +1 t_x(301101,6467)$MM204,6272 +1 t_x(301101,0),8412 = +1
+ f_301132: +1 t_x(301132,83)RNI04M,2564.o +1 t_x(301132,3111)$RNI04M,6273 +1 x(301132,180)RNI04M,12120.p
+  +1 x(301132,278)RNI04M,12871.p +1 x(301132,376)RNI04M,15069.p +1 x(301132,473)RNI04M,16158.p = +1
+ f_301138: +1 t_x(301138,0),2565.o +1 t_x(301138,16626)$MGY04,6274 = +1
+ f_301139: +1 t_x(301139,930)LCES004M,2566.o +1 t_x(301139,10380)$LCES004M,6275 +1 t_x(301139,780)LCES004M,8413
+  +1 x(301139,30)LCES004M,9170.p = +1
+ f_301142: +1 t_x(301142,313)MEK04,2567.o +1 t_x(301142,13008)$MRAE04,6276 +1 x(301142,29)MEK04,9903.p
+  +1 x(301142,218)MEK04,10752.p +1 x(301142,881)MEK04,12486.p +1 x(301142,123)MEK04,14975.p +1 x(301142,1260)MEK04,16680.p
+  +1 x(301142,408)MEK04,18203.p = +1
+ f_301145: +1 t_x(301145,249)YB3EH04A,2568.o +1 t_x(301145,1266)$YB3EH04A,6277 +1 t_x(301145,157)YB3EH04A,8414
+  +1 x(301145,203)YB3EH04A,10234.p +1 x(301145,296)YB3EH04A,12148.p +1 x(301145,480)YB3EH04A,13069.p = +1
+ f_301149: +1 t_x(301149,63)BKED1204,2569.o +1 t_x(301149,3571)$BKED1204,6278 = +1
+ f_301161: +1 t_x(301161,138)MAB3404A,2570.o +1 t_x(301161,13728)$MGY04,6279 +1 x(301161,52)MAB3404A,10298.p
+  +1 x(301161,222)MYY04A,13402.p +1 x(301161,551)MYY04A,13964.p +1 x(301161,716)MYY04A,17251.p = +1
+ f_301168: +1 t_x(301168,0),2571.o +1 t_x(301168,102)$RJIU04M,6280 = +1
+ f_301195: +1 t_x(301195,0),2572.o +1 t_x(301195,2282)$LEBAS04A,6281 = +1
+ f_301219: +1 t_x(301219,346)LGIRA04,2573.o +1 t_x(301219,7731)$LGIRA04,6282 +1 t_x(301219,0),8415 = +1
+ f_301224: +1 t_x(301224,0),2574.o +1 t_x(301224,13489)$MRAE04,6283 = +1
+ f_301238: +1 t_x(301238,169)LELVL104,2575.o +1 t_x(301238,9480)$LELVL104,6284 +1 x(301238,66)LELVL104,10475.p
+  +1 x(301238,273)LELVL104,10927.p +1 x(301238,376)LELVL104,12592.p = +1
+ f_301242: +1 t_x(301242,0),2576.o +1 t_x(301242,3793)$KFZ4404M,6285 = +1
+ f_301243: +1 t_x(301243,70)FUJ04M,2577.o +1 t_x(301243,2470)$FUJ04M,6286 = +1
+ f_301257: +1 t_x(301257,691)RMZU04,2578.o +1 t_x(301257,1707)$RMZU04,6287 +1 x(301257,164)RMZSI04,10584.p
+  = +1
+ f_301260: +1 t_x(301260,55)MEK04,2579.o +1 t_x(301260,11992)$MRAE04,6288 +1 x(301260,149)MEK04,13022.p
+  +1 x(301260,1930)MRAEE04,15608.p +1 x(301260,244)MEK04,17168.p +1 x(301260,1468)MRAEE04,17745.p +1 x(301260,623)MEK04,19179.p
+  +1 x(301260,528)MEK04,19882.p = +1
+ f_301272: +1 t_x(301272,1301)LGKFN04,2580.o +1 t_x(301272,9302)$LEBAS04M,6289 +1 x(301272,380)LGKFN04,9088.p
+  +1 x(301272,464)LGKFN04,10750.p +1 x(301272,548)LGKFN04,12410.p +1 x(301272,1385)LGKFN04,13830.p +1 x(301272,1050)LGKFN04,15387.p
+  +1 x(301272,1636)LGKFN04,16823.p +1 x(301272,632)LGKFN04,18036.p +1 x(301272,715)LGKFN04,18658.p +1 x(301272,799)LGKFN04,19438.p
+  +1 x(301272,883)LGKFN04,19690.p +1 x(301272,966)LGKFN04,20042.p +1 x(301272,1218)LGKFN04,20301.p +1 x(301272,1134)LGKFN04,20469.p
+  = +1
+ f_301285: +1 t_x(301285,0),2581.o +1 t_x(301285,240)$KSAL1204,6290 +1 t_x(301285,0),8416 = +1
+ f_301287: +1 t_x(301287,728)BKED1204,2582.o +1 t_x(301287,1282)$BKED1204,6291 +1 t_x(301287,0),8417 +1 x(301287,358)BKED1204,9368.p
+  +1 x(301287,174)BKED1204,11589.p +1 x(301287,543)BKED1204,13394.p = +1
+ f_301294: +1 t_x(301294,13)KWUR1C04,2583.o +1 t_x(301294,6475)$KWUR1C04,6292 = +1
+ f_301295: +1 t_x(301295,743)$LGSRA04,2584.o = +1
+ f_301297: +1 t_x(301297,323)MEK04,2585.o +1 t_x(301297,11692)$MRAE04,6293 +1 x(301297,39)MEK04,10011.p
+  +1 x(301297,134)MEK04,11183.p +1 x(301297,228)MEK04,13057.p +1 x(301297,702)MEK04,15054.p +1 x(301297,1630)MRAEE04,15522.p
+  +1 x(301297,1168)MRAEE04,17625.p +1 x(301297,418)MEK04,18956.p = +1
+ f_301299: +1 t_x(301299,253)YB3EH04A,2586.o +1 t_x(301299,900)$YB3EH04A,6294 +1 t_x(301299,0),8418 +1 x(301299,207)YB3EH04A,10486.p
+  +1 x(301299,114)YB3EH04A,12979.p +1 x(301299,438)YB3EH04A,14869.p +1 x(301299,576)YB3EH04A,16204.p +1 x(301299,299)YB3EH04A,17396.p
+  = +1
+ f_301303: +1 t_x(301303,190)MYY04A,2587.o +1 t_x(301303,14190)$MGY04,6295 +1 x(301303,25)MYY04A,9914.p
+  +1 x(301303,107)MYY04A,11902.p +1 x(301303,272)MYY04A,15760.p +1 x(301303,354)MYY04A,17312.p = +1
+ f_301329: +1 t_x(301329,0),2588.o +1 t_x(301329,7874)$MM204,6296 +1 t_x(301329,0),8419 = +1
+ f_301342: +1 t_x(301342,1260)LCES004M,2589.o +1 t_x(301342,4860)$LCES004M,6297 +1 t_x(301342,960)LCES004M,8420
+  +1 x(301342,60)LCES004M,9201.p +1 x(301342,210)LCES004M,11152.p +1 x(301342,1860)LCES004M,13441.p +1 x(301342,1110)LCES004M,15134.p
+  = +1
+ f_301346: +1 t_x(301346,0),2590.o +1 t_x(301346,4673)$LEBAS04M,6298 +1 t_x(301346,0),8421 = +1
+ f_301350: +1 t_x(301350,1003)RMZU04,2591.o +1 t_x(301350,2611)$RMZU04,6299 +1 x(301350,664)RMZU04,11875.p
+  +1 x(301350,749)RMZU04,13408.p +1 x(301350,834)RMZU04,14931.p +1 x(301350,918)RMZU04,16212.p = +1
+ f_301353: +1 t_x(301353,79)KSPE104D,2592.o +1 t_x(301353,2357)$KSPE104D,6300 +1 t_x(301353,5)KSPE104D,8422
+  = +1
+ f_301360: +1 t_x(301360,240)LCES004M,2593.o +1 t_x(301360,11340)$LCES004M,6301 +1 x(301360,90)LCES004M,10094.p
+  = +1
+ f_301365: +1 t_x(301365,29)ZM56704,2594.o +1 t_x(301365,4492)$MAB3404A,6302 +1 x(301365,34)MAB3404A,11932.p
+  +1 x(301365,260)ZM56704,13949.p = +1
+ f_301367: +1 t_x(301367,281)YB3EH04A,2595.o +1 t_x(301367,697)$YB3EH04A,6303 +1 t_x(301367,0),8423 +1 x(301367,188)YB3EH04A,10039.p
+  +1 x(301367,96)YB3EH04A,11861.p +1 x(301367,235)YB3EH04A,14693.p +1 x(301367,373)YB3EH04A,15992.p +1 x(301367,466)YB3EH04A,17258.p
+  = +1
+ f_301391: +1 t_x(301391,355)RMZSI04,2596.o +1 t_x(301391,2670)$RMZSI04,6304 +1 t_x(301391,184)RMZSI04,8424
+  +1 x(301391,270)RMZSI04,11478.p +1 x(301391,698)RMZSI04,13255.p +1 x(301391,784)RMZSI04,14791.p +1 x(301391,870)RMZSI04,16103.p
+  +1 x(301391,527)RMZSI04,18293.p = +1
+ f_301404: +1 t_x(301404,0),2597.o +1 t_x(301404,11760)$LELVL104,6305 = +1
+ f_301417: +1 t_x(301417,411)LGKFN04,2598.o +1 t_x(301417,8040)$LGKFN04,6306 +1 t_x(301417,154)LGKFN04,8425
+  +1 x(301417,240)LGKFN04,9142.p +1 x(301417,582)LGKFN04,10955.p +1 x(301417,1509)LGKFN04,12950.p +1 x(301417,2765)LGKFN04,14038.p
+  +1 x(301417,2430)LGKFN04,15275.p +1 x(301417,1007)LGKFN04,17558.p +1 x(301417,1174)LGKFN04,18558.p +1 x(301417,325)LGKFN04,19556.p
+  = +1
+ f_301420: +1 t_x(301420,407)LELVL104,2599.o +1 t_x(301420,8270)$LELVL104,6307 +1 t_x(301420,304)LELVL104,8426
+  = +1
+ f_301431: +1 t_x(301431,515)EGNOR04M,2600.o +1 t_x(301431,3515)$EGNOR04M,6308 +1 x(301431,166)EGNOR04M,9996.p
+  +1 x(301431,375)EGNOR04M,12105.p +1 x(301431,654)EGNOR04M,13284.p +1 x(301431,933)EGNOR04M,17177.p = +1
+ f_301455: +1 t_x(301455,0),2601.o +1 t_x(301455,1857)$KFZ4404M,6309 = +1
+ f_301461: +1 t_x(301461,47)YB3EH04A,2602.o +1 t_x(301461,1433)$YB3EH04A,6310 +1 x(301461,1)YB3EH04A,10651.p
+  +1 x(301461,647)YB3EH04A,13643.p = +1
+ f_301477: +1 t_x(301477,1084)MRAE04,2603.o +1 t_x(301477,5022)$MRAE04,6311 +1 t_x(301477,184)MRAE04,8427
+  +1 x(301477,522)MRAE04,9442.p +1 x(301477,747)MRAE04,11036.p +1 x(301477,634)MRAE04,13271.p +1 x(301477,972)MRAE04,14448.p
+  +1 x(301477,297)MRAE04,17209.p +1 x(301477,1422)MRAE04,18189.p +1 x(301477,859)MRAE04,19117.p = +1
+ f_301496: +1 t_x(301496,52)KWUR1C04,2604.o +1 t_x(301496,2067)$KWUR1C04,6312 +1 t_x(301496,0),8428 +1 x(301496,121)KWUR1C04,20397.p
+  = +1
+ f_301501: +1 t_x(301501,1661)LCES004,2605.o +1 t_x(301501,5441)$LCES004,6313 +1 t_x(301501,114)LCES004,8429
+  +1 x(301501,458)LCES004,9203.p +1 x(301501,1317)LCES004,10891.p +1 x(301501,801)LCES004,12793.p +1 x(301501,1145)LCES004,14252.p
+  +1 x(301501,630)LCES004,15838.p +1 x(301501,1489)LCES004,16940.p +1 x(301501,973)LCES004,17967.p = +1
+ f_301514: +1 t_x(301514,0),2606.o +1 t_x(301514,656)$KSAL1204,6314 = +1
+ f_301524: +1 t_x(301524,293)MGY04,2607.o +1 t_x(301524,12111)$MGY04,6315 +1 x(301524,3)MEK04,9932.p +1 x(301524,58)MGY04,11808.p
+  +1 x(301524,137)MGY04,13419.p +1 x(301524,147)MAB3404A,14902.p +1 x(301524,252)MYY04A,17374.p +1 x(301524,287)MEK04,18206.p
+  +1 x(301524,416)MYY04A,18663.p +1 x(301524,192)MEK04,19862.p +1 x(301524,215)MGY04,20234.p = +1
+ f_301540: +1 t_x(301540,3)KFUL1U04,2608.o +1 t_x(301540,770)$KFUL1U04,6316 +1 t_x(301540,0),8430 = +1
+ f_301556: +1 t_x(301556,168)MYY04A,2609.o +1 t_x(301556,15145)$MRAE04,6317 +1 x(301556,3)MYY04A,9846.p
+  +1 x(301556,86)MYY04A,11482.p +1 x(301556,471)GL34W04,12886.p +1 x(301556,745)MYY04A,14174.p +1 x(301556,246)GL34W04,16389.p
+  +1 x(301556,321)GL34W04,16707.p +1 x(301556,396)GL34W04,18109.p +1 x(301556,621)GL34W04,18662.p = +1
+ f_301566: +1 t_x(301566,302)$LCES004M,2610.o +1 x(301566,2)LCES004M,9918.p +1 x(301566,152)LCES004M,12219.p
+  = +1
+ f_301576: +1 t_x(301576,0),2611.o +1 t_x(301576,7620)$EG11G04M,6318 +1 x(301576,223)EG11G04M,9366.p +1 x(301576,683)YD5WH04M,12621.p
+  +1 x(301576,1010)EG11G04M,14442.p +1 x(301576,847)YD5WH04M,16372.p = +1
+ f_301582: +1 t_x(301582,136)RNI04M,2612.o +1 t_x(301582,3555)$RNI04M,6319 +1 t_x(301582,0),8431 +1 x(301582,38)RNI04M,11029.p
+  +1 x(301582,234)RNI04M,12475.p = +1
+ f_301590: +1 t_x(301590,454)LGKFN04,2613.o +1 t_x(301590,5059)$LGKFN04,6320 +1 t_x(301590,0),8432 +1 x(301590,203)LGKFN04,9377.p
+  +1 x(301590,538)LGKFN04,11291.p +1 x(301590,119)LGKFN04,12988.p +1 x(301590,1542)LGKFN04,15362.p +1 x(301590,35)LGKFN04,16741.p
+  +1 x(301590,1710)LGKFN04,17734.p +1 x(301590,621)LGKFN04,18570.p +1 x(301590,789)LGKFN04,19198.p +1 x(301590,286)LGKFN04,19900.p
+  +1 x(301590,370)LGKFN04,20217.p = +1
+ f_301601: +1 t_x(301601,514)$LOVN1504,2614.o +1 t_x(301601,0),8433 +1 x(301601,85)LOVN1504,9887.p +1 x(301601,14)LOVN1504,11773.p
+  +1 x(301601,228)LOVN1504,13417.p +1 x(301601,299)LOVN1504,15003.p +1 x(301601,371)LOVN1504,16340.p +1 x(301601,442)LOVN1504,17476.p
+  = +1
+ f_301621: +1 t_x(301621,457)RNS04M,2615.o +1 t_x(301621,3957)$RNS04M,6321 +1 x(301621,257)RNS04M,11628.p
+  +1 x(301621,357)RNS04M,13543.p = +1
+ f_301656: +1 t_x(301656,58)RNI04M,2616.o +1 t_x(301656,2099)$RNS04M,6322 +1 x(301656,253)RNI04M,11260.p
+  +1 x(301656,156)RNI04M,13288.p +1 x(301656,449)RNI04M,14859.p = +1
+ f_301673: +1 t_x(301673,1200)LCES004M,2617.o +1 t_x(301673,4200)$LCES004M,6323 +1 x(301673,900)LCES004M,9768.p
+  +1 x(301673,1050)LCES004M,11868.p +1 x(301673,1350)LCES004M,14818.p = +1
+ f_301680: +1 t_x(301680,0),2618.o +1 t_x(301680,4655)$KWUR1C04,6324 +1 x(301680,69)KWUR1C04,9472.p +1 x(301680,139)KWUR1C04,11786.p
+  = +1
+ f_301687: +1 t_x(301687,207)LEBAS04A,2619.o +1 t_x(301687,1500)$LEBAS04A,6325 +1 t_x(301687,115)LEBAS04A,8434
+  = +1
+ f_301699: +1 t_x(301699,50)LELVL104,2620.o +1 t_x(301699,11223)$LELVL104,6326 = +1
+ f_301707: +1 t_x(301707,47)KSLN04A,2621.o +1 t_x(301707,3371)$KSLN04A,6327 +1 t_x(301707,0),8435 = +1
+ f_301709: +1 t_x(301709,1519)LCES004M,2622.o +1 t_x(301709,5269)$LCES004M,6328 +1 t_x(301709,1219)LCES004M,8436
+  +1 x(301709,19)LCES004M,9123.p +1 x(301709,319)LCES004M,10959.p +1 x(301709,469)LCES004M,13213.p +1 x(301709,619)LCES004M,14717.p
+  +1 x(301709,1369)LCES004M,16306.p = +1
+ f_301711: +1 t_x(301711,314)LCES004M,2623.o +1 t_x(301711,2714)$LCES004M,6329 +1 x(301711,14)LCES004M,10183.p
+  +1 x(301711,164)LCES004M,11878.p = +1
+ f_301719: +1 t_x(301719,169)LELVL104,2624.o +1 t_x(301719,11652)$LELVL104,6330 +1 x(301719,65)LELVL104,10381.p
+  = +1
+ f_301721: +1 t_x(301721,1265)LGKFN04,2625.o +1 t_x(301721,4112)$LGKFN04,6331 +1 t_x(301721,0),8437 +1 x(301721,260)LGKFN04,9302.p
+  +1 x(301721,679)LGKFN04,11090.p +1 x(301721,930)LGKFN04,12794.p +1 x(301721,428)LGKFN04,13966.p +1 x(301721,595)LGKFN04,15446.p
+  +1 x(301721,1767)LGKFN04,16683.p +1 x(301721,763)LGKFN04,17962.p +1 x(301721,846)LGKFN04,18550.p +1 x(301721,1014)LGKFN04,19205.p
+  +1 x(301721,1181)LGKFN04,19734.p +1 x(301721,1098)LGKFN04,20116.p = +1
+ f_301722: +1 t_x(301722,24)LEBAS04M,2626.o +1 t_x(301722,9279)$LELVU04,6332 +1 x(301722,117)LEBAS04M,10255.p
+  = +1
+ f_301726: +1 t_x(301726,128)LELVL104,2627.o +1 t_x(301726,2197)$LELVL104,6333 +1 x(301726,24)LELVL104,10521.p
+  +1 x(301726,231)LELVL104,12225.p = +1
+ f_301727: +1 t_x(301727,821)LGKFN04,2628.o +1 t_x(301727,3417)$LGKFN04,6334 +1 t_x(301727,0),8438 +1 x(301727,68)LGKFN04,9631.p
+  +1 x(301727,151)LGKFN04,11241.p +1 x(301727,235)LGKFN04,12828.p +1 x(301727,486)LGKFN04,14785.p +1 x(301727,319)LGKFN04,16261.p
+  +1 x(301727,1072)LGKFN04,16608.p +1 x(301727,654)LGKFN04,18125.p +1 x(301727,737)LGKFN04,20143.p = +1
+ f_301736: +1 t_x(301736,0),2629.o +1 t_x(301736,4616)$KSLN04M,6335 = +1
+ f_301749: +1 t_x(301749,27)KSLN04A,2630.o +1 t_x(301749,3794)$KSLN04A,6336 = +1
+ f_301757: +1 t_x(301757,30)KSAL1204,2631.o +1 t_x(301757,1294)$KSAL1204,6337 +1 t_x(301757,0),8439 +1 x(301757,115)KSAL1204,15136.p
+  = +1
+ f_301759: +1 t_x(301759,1561)KCHI104M,2632.o +1 t_x(301759,7615)$LGKFN04,6338 +1 x(301759,833)LGKFN04,9022.p
+  +1 x(301759,917)LGKFN04,10798.p +1 x(301759,1479)KCHI104M,12489.p +1 x(301759,2340)LGKFN04,13834.p +1 x(301759,1970)KCHI104M,15241.p
+  +1 x(301759,2591)LGKFN04,16939.p +1 x(301759,1001)LGKFN04,18136.p +1 x(301759,749)LGKFN04,18484.p +1 x(301759,1724)KCHI104M,19224.p
+  +1 x(301759,1806)KCHI104M,19703.p +1 x(301759,1888)KCHI104M,20080.p +1 x(301759,1233)KCHI104M,20278.p
+  +1 x(301759,1315)KCHI104M,20415.p +1 x(301759,1152)KCHI104M,20519.p +1 x(301759,1397)KCHI104M,20567.p
+  +1 x(301759,1084)LGKFN04,20593.p = +1
+ f_301760: +1 t_x(301760,123)MYY04A,2633.o +1 t_x(301760,14760)$MRAE04,6339 +1 x(301760,40)MYY04A,10107.p
+  +1 x(301760,523)MGY04,10733.p +1 x(301760,444)MGY04,12407.p +1 x(301760,170)MEK04,14580.p +1 x(301760,360)MEK04,16257.p
+  = +1
+ f_301783: +1 t_x(301783,0),2634.o +1 t_x(301783,11715)$YB3EH04A,6340 = +1
+ f_301785: +1 t_x(301785,0),2635.o +1 t_x(301785,4451)$BKED1204,6341 +1 t_x(301785,0),8440 = +1
+ f_301796: +1 t_x(301796,0),2636.o +1 t_x(301796,10311)$LELVL104,6342 = +1
+ f_301815: +1 t_x(301815,92)GL4W04M,2637.o +1 t_x(301815,1516)$GL4W04M,6343 +1 t_x(301815,9)GL4W04M,8441
+  = +1
+ f_301819: +1 t_x(301819,0),2638.o +1 t_x(301819,9960)$YB3EH04A,6344 +1 t_x(301819,0),8442 = +1
+ f_301843: +1 t_x(301843,3269)LGKFN04,2639.o +1 t_x(301843,26290)$LGZAA04M,6345 +1 x(301843,1008)LGKFN04,9116.p
+  +1 x(301843,1846)LGKFN04,10689.p +1 x(301843,87)LGKFN04,12320.p +1 x(301843,255)LGKFN04,13847.p +1 x(301843,1343)LGKFN04,15680.p
+  +1 x(301843,2850)LGKFN04,16549.p +1 x(301843,1511)LGKFN04,17718.p +1 x(301843,1594)LGKFN04,18513.p +1 x(301843,3101)LGKFN04,19406.p
+  +1 x(301843,3185)LGKFN04,19933.p = +1
+ f_301867: +1 t_x(301867,1177)YB3EH04A,2640.o +1 t_x(301867,5612)$YB3EH04A,6346 +1 x(301867,112)RMZU04,9175.p
+  +1 x(301867,207)YB3EH04A,11156.p +1 x(301867,531)YB3EH04A,12766.p +1 x(301867,438)YB3EH04A,14318.p +1 x(301867,620)RMZU04,15688.p
+  +1 x(301867,789)RMZU04,16820.p +1 x(301867,854)YB3EH04A,17740.p +1 x(301867,762)YB3EH04A,19092.p +1 x(301867,946)YB3EH04A,19501.p
+  = +1
+ f_301879: +1 t_x(301879,270)LELVL104,2641.o +1 t_x(301879,1822)$LELVL104,6347 +1 x(301879,63)LELVL104,10212.p
+  +1 x(301879,580)LELVL104,13163.p +1 x(301879,373)LELVL104,15097.p +1 x(301879,166)LELVL104,16355.p = +1
+ f_301888: +1 t_x(301888,146)KWUR1C04,2642.o +1 t_x(301888,3273)$KWUR1C04,6348 +1 t_x(301888,0),8443 +1 x(301888,77)KWUR1C04,10505.p
+  = +1
+ f_301907: +1 t_x(301907,0),2643.o +1 t_x(301907,10827)$LELVL104,6349 = +1
+ f_301924: +1 t_x(301924,0),2644.o +1 t_x(301924,8519)$MRAEE04,6350 +1 x(301924,87)MEK04,19303.p = +1
+ f_301949: +1 t_x(301949,420)LCES004M,2645.o +1 t_x(301949,1020)$LCES004M,6351 +1 x(301949,270)LCES004M,10215.p
+  +1 x(301949,570)LCES004M,12240.p = +1
+ f_301957: +1 t_x(301957,162)RNS04M,2646.o +1 t_x(301957,1762)$RNS04M,6352 = +1
+ f_301968: +1 t_x(301968,1387)EG11G04M,2647.o +1 t_x(301968,6660)$EG11G04M,6353 +1 t_x(301968,50)EG11G04M,8444
+  +1 x(301968,1151)EG11G04M,9319.p +1 x(301968,1230)EG11G04M,10979.p +1 x(301968,1702)EG11G04M,12670.p
+  +1 x(301968,1781)EG11G04M,14181.p +1 x(301968,994)EG11G04M,16753.p +1 x(301968,2096)EG11G04M,17908.p
+  +1 x(301968,2017)EG11G04M,18711.p +1 x(301968,1860)EG11G04M,19290.p +1 x(301968,1623)EG11G04M,19818.p
+  +1 x(301968,1545)EG11G04M,20340.p = +1
+ f_301972: +1 t_x(301972,552)LGAVA04,2648.o +1 t_x(301972,5690)$YB3EH04A,6354 +1 x(301972,163)LGAVA04,9112.p
+  +1 x(301972,22)LGAVA04,11062.p +1 x(301972,239)YB3EH04A,12760.p +1 x(301972,516)YB3EH04A,14089.p +1 x(301972,563)YB3EH04A,15639.p
+  +1 x(301972,728)LGAVA04,16854.p +1 x(301972,54)YB3EH04A,18179.p +1 x(301972,378)YB3EH04A,19142.p = +1
+ f_301984: +1 t_x(301984,0),2649.o +1 t_x(301984,4357)$MAB1204A,6355 = +1
+ f_301987: +1 t_x(301987,510)LCES004M,2650.o +1 t_x(301987,6360)$LCES004M,6356 +1 x(301987,210)LCES004M,9975.p
+  +1 x(301987,660)LCES004M,10867.p +1 x(301987,810)LCES004M,13673.p = +1
+ f_302006: +1 t_x(302006,111)GL34W04,2651.o +1 t_x(302006,12978)$MRAE04,6357 +1 x(302006,36)GL34W04,10353.p
+  +1 x(302006,378)MGY04,10726.p +1 x(302006,299)MGY04,12476.p +1 x(302006,2099)MGY04,14513.p +1 x(302006,2178)MGY04,15772.p
+  +1 x(302006,186)GL34W04,17281.p +1 x(302006,261)GL34W04,17953.p = +1
+ f_302033: +1 t_x(302033,100)LOVN1504,2652.o +1 t_x(302033,2886)$LOVN1504,6358 +1 x(302033,171)LOVN1504,9476.p
+  +1 x(302033,1171)LOVN1504,12632.p +1 x(302033,1386)LOVN1504,14198.p +1 x(302033,314)LOVN1504,15773.p
+  = +1
+ f_302044: +1 t_x(302044,2110)MYY04A,2653.o +1 t_x(302044,12393)$MRAE04,6359 +1 x(302044,27)MGY04,8986.p
+  +1 x(302044,106)MGY04,10811.p +1 x(302044,184)MGY04,12318.p +1 x(302044,1514)MGY04,14023.p +1 x(302044,1593)MGY04,15368.p
+  +1 x(302044,710)MYY04A,16798.p +1 x(302044,793)MYY04A,17616.p +1 x(302044,1436)MGY04,18498.p +1 x(302044,957)MYY04A,19292.p
+  +1 x(302044,1906)MGY04,19735.p +1 x(302044,1040)MYY04A,20054.p +1 x(302044,1279)MGY04,20269.p +1 x(302044,875)MYY04A,20457.p
+  = +1
+ f_302047: +1 t_x(302047,321)MAB1204A,2654.o +1 t_x(302047,815)$MAB1204A,6360 +1 x(302047,75)MAB1204A,10162.p
+  +1 x(302047,157)MAB1204A,11359.p +1 x(302047,239)MAB1204A,13011.p +1 x(302047,568)MAB1204A,14777.p +1 x(302047,650)MAB1204A,16202.p
+  +1 x(302047,404)MAB1204A,18975.p = +1
+ f_302055: +1 t_x(302055,0),2655.o +1 t_x(302055,5628)$ZM56704,6361 +1 x(302055,12)ZM56704,14030.p +1 x(302055,89)ZM56704,15417.p
+  = +1
+ f_302060: +1 t_x(302060,1230)EG11G04M,2656.o +1 t_x(302060,6660)$EG11G04M,6362 +1 t_x(302060,0),8445
+  +1 x(302060,1151)EG11G04M,10317.p +1 x(302060,1702)EG11G04M,12520.p +1 x(302060,1781)EG11G04M,14044.p
+  +1 x(302060,1387)EG11G04M,15634.p +1 x(302060,994)EG11G04M,16744.p +1 x(302060,2096)EG11G04M,17941.p
+  +1 x(302060,2017)EG11G04M,18763.p +1 x(302060,1860)EG11G04M,19314.p +1 x(302060,1623)EG11G04M,19832.p
+  +1 x(302060,1545)EG11G04M,20361.p = +1
+ f_302073: +1 t_x(302073,0),2657.o +1 t_x(302073,8217)$MM204,6363 +1 t_x(302073,0),8446 = +1
+ f_302084: +1 t_x(302084,0),2658.o +1 t_x(302084,5205)$KWUR1C04,6364 = +1
+ f_302096: +1 t_x(302096,110)LOVN1504,2659.o +1 t_x(302096,2182)$LOVN1504,6365 +1 t_x(302096,0),8447 +1 x(302096,39)LOVN1504,9558.p
+  +1 x(302096,182)LOVN1504,10876.p +1 x(302096,467)LOVN1504,12658.p +1 x(302096,682)LOVN1504,14226.p +1 x(302096,896)LOVN1504,15900.p
+  +1 x(302096,324)LOVN1504,18363.p = +1
+ f_302107: +1 t_x(302107,0),2660.o +1 t_x(302107,149)$KSPE104D,6366 = +1
+ f_302132: +1 t_x(302132,440)LOVN1504,2661.o +1 t_x(302132,1440)$LOVN1504,6367 +1 x(302132,82)LOVN1504,9363.p
+  +1 x(302132,225)LOVN1504,11349.p +1 x(302132,11)LOVN1504,13321.p +1 x(302132,297)LOVN1504,14952.p +1 x(302132,511)LOVN1504,17408.p
+  +1 x(302132,725)LOVN1504,17948.p +1 x(302132,868)LOVN1504,18827.p = +1
+ f_302135: +1 t_x(302135,223)EG11G04M,2662.o +1 t_x(302135,7620)$EG11G04M,6368 +1 t_x(302135,0),8448 +1 x(302135,301)EG11G04M,10842.p
+  +1 x(302135,695)EG11G04M,12590.p +1 x(302135,1010)EG11G04M,14348.p +1 x(302135,852)EG11G04M,16026.p
+  +1 x(302135,459)EG11G04M,18973.p = +1
+ f_302136: +1 t_x(302136,93)BR404M,2663.o +1 t_x(302136,1068)$BR404M,6369 +1 t_x(302136,0),8449 +1 x(302136,18)BR404M,10615.p
+  +1 x(302136,168)BR404M,17383.p = +1
+ f_302138: +1 t_x(302138,58)MGY04,2664.o +1 t_x(302138,12815)$MRAE04,6370 +1 x(302138,215)MGY04,11109.p
+  +1 x(302138,136)MGY04,12371.p +1 x(302138,1936)MGY04,14334.p +1 x(302138,2015)MGY04,15532.p +1 x(302138,371)MGY04,17096.p
+  +1 x(302138,1215)MYY04A,17844.p +1 x(302138,448)$GL34W04,18588.p +1 x(302138,967)MYY04A,19516.p +1 x(302138,293)MGY04,19813.p
+  +1 x(302138,528)MGY04,20283.p = +1
+ f_302162: +1 t_x(302162,963)LCES004M,2665.o +1 t_x(302162,10033)$LGKFN04,6371 +1 x(302162,4)LGKFN04,9207.p
+  +1 x(302162,90)LGKFN04,11160.p = +1
+ f_302177: +1 t_x(302177,0),2666.o +1 t_x(302177,6780)$LELVU04,6372 +1 x(302177,8)LEBAS04M,18978.p = +1
+ f_302179: +1 t_x(302179,181)KWUR1C04,2667.o +1 t_x(302179,3238)$KWUR1C04,6373 +1 t_x(302179,0),8450 +1 x(302179,42)KWUR1C04,10361.p
+  +1 x(302179,111)KWUR1C04,12140.p = +1
+ f_302180: +1 t_x(302180,0),2668.o +1 t_x(302180,12074)$YB3EH04A,6374 = +1
+ f_302209: +1 t_x(302209,70)RMZU04,2669.o +1 t_x(302209,15006)$LELVL104,6375 +1 x(302209,154)RMZU04,17678.p
+  +1 x(302209,239)RMZU04,18883.p = +1
+ f_302218: +1 t_x(302218,0),2670.o +1 t_x(302218,1427)$YB3EH04A,6376 +1 x(302218,41)YB3EH04A,9603.p +1 x(302218,641)YB3EH04A,13726.p
+  = +1
+ f_302224: +1 t_x(302224,384)LELVL104,2671.o +1 t_x(302224,6902)$LELVL104,6377 +1 t_x(302224,281)LELVL104,8451
+  = +1
+ f_302247: +1 t_x(302247,0),2672.o +1 t_x(302247,6016)$KWUR1C04,6378 +1 t_x(302247,0),8452 = +1
+ f_302262: +1 t_x(302262,19)LEBAS04M,2673.o +1 t_x(302262,4635)$LEBAS04M,6379 +1 t_x(302262,0),8453 = +1
+ f_302293: +1 t_x(302293,6)LELVL104,2674.o +1 t_x(302293,10248)$LELVL104,6380 = +1
+ f_302300: +1 t_x(302300,1)LEMDAT04,2675.o +1 t_x(302300,4251)$LEMDAT04,6381 +1 t_x(302300,0),8454 = +1
+ f_302301: +1 t_x(302301,378)GL34W04,2676.o +1 t_x(302301,3341)$MAB3404A,6382 +1 x(302301,119)MAB1204A,9766.p
+  +1 x(302301,153)GL34W04,11441.p +1 x(302301,978)GL34W04,12813.p +1 x(302301,1578)GL34W04,13901.p +1 x(302301,903)GL34W04,15391.p
+  +1 x(302301,603)GL34W04,16889.p +1 x(302301,3)GL34W04,17805.p +1 x(302301,366)MAB1204A,18913.p +1 x(302301,426)MAB3404A,19610.p
+  +1 x(302301,678)GL34W04,20410.p = +1
+ f_302310: +1 t_x(302310,401)LGKFN04,2677.o +1 t_x(302310,2160)$LGKFN04,6383 +1 t_x(302310,0),8455 +1 x(302310,150)LGKFN04,9941.p
+  +1 x(302310,234)LGKFN04,11879.p +1 x(302310,318)LGKFN04,13567.p +1 x(302310,485)LGKFN04,18292.p = +1
+ f_302317: +1 t_x(302317,1522)KSLN04M,2678.o +1 t_x(302317,6834)$LGKFN04,6384 +1 x(302317,522)KSLN04M,9018.p
+  +1 x(302317,599)KSLN04M,10812.p +1 x(302317,722)LGKFN04,12464.p +1 x(302317,1214)KSLN04M,15222.p +1 x(302317,1800)KCHI104M,16621.p
+  +1 x(302317,806)LGKFN04,17630.p +1 x(302317,889)LGKFN04,18548.p +1 x(302317,973)LGKFN04,19218.p +1 x(302317,1057)LGKFN04,19686.p
+  +1 x(302317,1137)KSLN04M,20043.p +1 x(302317,1368)KSLN04M,20291.p +1 x(302317,1445)KSLN04M,20450.p +1 x(302317,1291)KSLN04M,20580.p
+  = +1
+ f_302341: +1 t_x(302341,0),2679.o +1 t_x(302341,888)$CPGSE04,6385 +1 t_x(302341,0),8456 = +1
+ f_302346: +1 t_x(302346,0),2680.o +1 t_x(302346,6540)$RVKWS04,6386 = +1
+ f_302351: +1 t_x(302351,0),2681.o +1 t_x(302351,2771)$GL34W04,6387 +1 x(302351,71)GL34W04,12181.p +1 x(302351,1046)GL34W04,12664.p
+  +1 x(302351,746)GL34W04,14006.p +1 x(302351,371)GL34W04,17295.p = +1
+ f_302356: +1 t_x(302356,113)BR404M,2682.o +1 t_x(302356,9185)$BKED1204,6388 = +1
+ f_302361: +1 t_x(302361,1564)MEK04,2683.o +1 t_x(302361,10849)$MRAE04,6389 +1 x(302361,11)MAB04,9032.p
+  +1 x(302361,418)MRAEE04,10933.p +1 x(302361,155)MAB04,12442.p +1 x(302361,947)MAB04,14118.p +1 x(302361,742)MGY04,15566.p
+  +1 x(302361,1133)MGY04,16797.p +1 x(302361,1019)MAB04,17622.p +1 x(302361,1212)MGY04,18458.p +1 x(302361,1055)MGY04,19276.p
+  +1 x(302361,1249)MRAEE04,19780.p +1 x(302361,2151)MGY04,20017.p +1 x(302361,1595)MAB04,20260.p +1 x(302361,659)MAB04,20396.p
+  +1 x(302361,787)MRAEE04,20510.p +1 x(302361,1618)MRAEE04,20561.p +1 x(302361,875)MAB04,20592.p = +1
+ f_302365: +1 t_x(302365,1028)RMZSI04,2684.o +1 t_x(302365,1800)$RMZSI04,6390 +1 t_x(302365,685)RMZSI04,8457
+  +1 x(302365,1114)RMZSI04,10073.p +1 x(302365,771)RMZSI04,11887.p +1 x(302365,857)RMZSI04,13494.p +1 x(302365,942)RMZSI04,15065.p
+  = +1
+ f_302366: +1 t_x(302366,0),2685.o +1 t_x(302366,12568)$MGY04,6391 +1 x(302366,44)MEK04,10697.p +1 x(302366,124)MGY04,12728.p
+  +1 x(302366,202)MGY04,14924.p +1 x(302366,750)MGY04,15289.p +1 x(302366,249)MAB3404A,17151.p +1 x(302366,164)MAB3404A,18942.p
+  = +1
+ f_302387: +1 t_x(302387,0),2686.o +1 t_x(302387,1253)$YB3EH04A,6392 +1 x(302387,283)YB3EH04A,11540.p
+  +1 x(302387,467)YB3EH04A,13195.p = +1
+ f_302390: +1 t_x(302390,303)RMZSI04,2687.o +1 t_x(302390,2789)$RMZSI04,6393 +1 t_x(302390,131)RMZSI04,8458
+  +1 x(302390,217)RMZSI04,11471.p = +1
+ f_302424: +1 t_x(302424,26)MYY04A,2688.o +1 t_x(302424,14674)$MRAE04,6394 +1 x(302424,900)MGY04,14146.p
+  +1 x(302424,1179)MYY04A,15237.p +1 x(302424,109)MYY04A,16832.p +1 x(302424,978)MGY04,20407.p = +1
+ f_302426: +1 t_x(302426,0),2689.o +1 t_x(302426,7583)$LCES004M,6395 = +1
+ f_302434: +1 t_x(302434,0),2690.o +1 t_x(302434,8450)$MRAEE04,6396 = +1
+ f_302456: +1 t_x(302456,289)MM204,2691.o +1 t_x(302456,3961)$LELVU04,6397 +1 x(302456,26)LELVU04,11269.p
+  +1 x(302456,175)MM204,12989.p +1 x(302456,124)LELVU04,14677.p = +1
+ f_302457: +1 t_x(302457,204)RJIU04M,2692.o +1 t_x(302457,3541)$RJIU04M,6398 +1 t_x(302457,0),8459 +1 x(302457,28)RJIU04M,10247.p
+  +1 x(302457,116)RJIU04M,12057.p = +1
+ f_302470: +1 t_x(302470,54)KSAL1204,2693.o +1 t_x(302470,3676)$KSAL1204,6399 +1 t_x(302470,0),8460 = +1
+ f_302474: +1 t_x(302474,170)LELVL04M,2694.o +1 t_x(302474,3887)$LELVL04M,6400 +1 t_x(302474,0),8461 +1 x(302474,67)LELVL04M,10509.p
+  +1 x(302474,274)LELVL04M,12223.p = +1
+ f_302506: +1 t_x(302506,0),2695.o +1 t_x(302506,8684)$LGKFN04,6401 = +1
+ f_302516: +1 t_x(302516,660)$LCES004M,2696.o +1 x(302516,60)LCES004M,9557.p +1 x(302516,210)LCES004M,11539.p
+  +1 x(302516,360)LCES004M,13581.p +1 x(302516,510)LCES004M,15140.p = +1
+ f_302527: +1 t_x(302527,0),2697.o +1 t_x(302527,9445)$LGRPA04,6402 = +1
+ f_302528: +1 t_x(302528,0),2698.o +1 t_x(302528,8140)$YB3EH04A,6403 +1 t_x(302528,0),8462 = +1
+ f_302530: +1 t_x(302530,0),2699.o +1 t_x(302530,839)$LEBAS04M,6404 +1 t_x(302530,0),8463 +1 x(302530,8)LEBAS04M,19587.p
+  = +1
+ f_302531: +1 t_x(302531,680)RJIU04M,2700.o +1 t_x(302531,6300)$RJIU04M,6405 +1 t_x(302531,0),8464 +1 x(302531,65)RJIU04M,9545.p
+  +1 x(302531,153)RJIU04M,11499.p +1 x(302531,504)RJIU04M,14212.p +1 x(302531,417)RJIU04M,15880.p +1 x(302531,329)RJIU04M,17256.p
+  +1 x(302531,2348)RJIU04M,17642.p +1 x(302531,2524)RJIU04M,18456.p +1 x(302531,592)RJIU04M,19558.p +1 x(302531,768)RJIU04M,20391.p
+  +1 x(302531,856)RJIU04M,20506.p = +1
+ f_302536: +1 t_x(302536,111)RMZU04,2701.o +1 t_x(302536,5527)$RMZU04,6406 +1 t_x(302536,0),8465 +1 x(302536,27)RMZU04,10491.p
+  +1 x(302536,196)RMZU04,11206.p +1 x(302536,450)RMZU04,12569.p +1 x(302536,280)RMZU04,14327.p +1 x(302536,1127)RMZU04,15553.p
+  +1 x(302536,1211)RMZU04,16706.p +1 x(302536,365)RMZU04,17852.p = +1
+ f_302552: +1 t_x(302552,49)KFUL1U04,2702.o +1 t_x(302552,433)$KFUL1U04,6407 +1 t_x(302552,0),8466 = +1
+ f_302571: +1 t_x(302571,0),2703.o +1 t_x(302571,2880)$LEBAS04A,6408 = +1
+ f_302572: +1 t_x(302572,289)RVKWS04,2704.o +1 t_x(302572,671)$RVKWS04,6409 +1 x(302572,2)RVKWS04,9937.p
+  +1 x(302572,98)RVKWS04,11824.p +1 x(302572,193)RVKWS04,13614.p = +1
+ f_302575: +1 t_x(302575,26)RJIU04M,2705.o +1 t_x(302575,3187)$RJIU04M,6410 +1 t_x(302575,0),8467 +1 x(302575,113)RJIU04M,20486.p
+  +1 x(302575,201)RJIU04M,20579.p = +1
+ f_302576: +1 t_x(302576,0),2706.o +1 t_x(302576,162)$MM304,6411 +1 t_x(302576,0),8468 = +1
+ f_302591: +1 t_x(302591,203)BKED1204,2707.o +1 t_x(302591,1865)$BKED1204,6412 +1 t_x(302591,18)BKED1204,8469
+  = +1
+ f_302592: +1 t_x(302592,180)YD5WH04M,2708.o +1 t_x(302592,780)$YD5WH04M,6413 +1 x(302592,16)YD5WH04M,10508.p
+  +1 x(302592,70)YD5WH04M,12029.p +1 x(302592,125)YD5WH04M,18361.p +1 x(302592,180)YD5WH04M,19138.p +1 x(302592,234)YD5WH04M,19627.p
+  = +1
+ f_302611: +1 t_x(302611,0),2709.o +1 t_x(302611,4776)$LEMDAT04,6414 = +1
+ f_302616: +1 t_x(302616,535)MGY04,2710.o +1 t_x(302616,9301)$MRAE04,6415 +1 x(302616,66)MGY04,9645.p
+  +1 x(302616,144)MGY04,11603.p +1 x(302616,222)MGY04,13258.p +1 x(302616,379)MGY04,14711.p +1 x(302616,301)MGY04,16010.p
+  +1 x(302616,1161)MGY04,16866.p +1 x(302616,457)MGY04,18239.p +1 x(302616,614)MGY04,18879.p = +1
+ f_302632: +1 t_x(302632,0),2711.o +1 t_x(302632,225)$ZM56704,6416 +1 x(302632,71)ZM56704,14816.p = +1
+ f_302643: +1 t_x(302643,367)EG11G04M,2712.o +1 t_x(302643,7056)$EG11G04M,6417 +1 t_x(302643,52)EG11G04M,8470
+  +1 x(302643,210)EG11G04M,10987.p +1 x(302643,1233)EG11G04M,12666.p +1 x(302643,2177)EG11G04M,14172.p
+  +1 x(302643,1154)EG11G04M,15703.p +1 x(302643,1390)EG11G04M,17024.p +1 x(302643,446)EG11G04M,18055.p
+  = +1
+ f_302650: +1 t_x(302650,0),2713.o +1 t_x(302650,899)$KSLN04A,6418 +1 t_x(302650,0),8471 = +1
+ f_302661: +1 t_x(302661,1331)EG11G04M,2714.o +1 t_x(302661,6840)$EG11G04M,6419 +1 t_x(302661,72)EG11G04M,8472
+  +1 x(302661,151)EG11G04M,10271.p +1 x(302661,1410)EG11G04M,10874.p +1 x(302661,1882)EG11G04M,12532.p
+  +1 x(302661,1961)EG11G04M,14058.p +1 x(302661,1567)EG11G04M,15646.p +1 x(302661,1174)EG11G04M,16736.p
+  +1 x(302661,2276)EG11G04M,18035.p +1 x(302661,859)EG11G04M,18823.p +1 x(302661,2040)EG11G04M,19384.p
+  +1 x(302661,1803)EG11G04M,19949.p +1 x(302661,1017)EG11G04M,20355.p = +1
+ f_302665: +1 t_x(302665,185)GL34W04,2715.o +1 t_x(302665,2660)$GL34W04,6420 +1 t_x(302665,35)GL34W04,8473
+  +1 x(302665,110)GL34W04,12052.p +1 x(302665,935)GL34W04,12842.p +1 x(302665,635)GL34W04,13989.p +1 x(302665,260)GL34W04,17044.p
+  +1 x(302665,410)GL34W04,19055.p = +1
+ f_302667: +1 t_x(302667,260)LGAVA04,2716.o +1 t_x(302667,3508)$LGAVA04,6421 +1 x(302667,119)LGAVA04,10421.p
+  +1 x(302667,543)LGAVA04,15633.p +1 x(302667,402)LGAVA04,17301.p = +1
+ f_302670: +1 t_x(302670,146)RMZSI04,2717.o +1 t_x(302670,2975)$RMZSI04,6422 +1 x(302670,60)RMZSI04,10427.p
+  +1 x(302670,232)RMZSI04,11528.p = +1
+ f_302679: +1 t_x(302679,0),2718.o +1 t_x(302679,1248)$KWUR1C04,6423 +1 t_x(302679,0),8474 +1 x(302679,66)KWUR1C04,20427.p
+  = +1
+ f_302685: +1 t_x(302685,0),2719.o +1 t_x(302685,2764)$ZM56704,6424 = +1
+ f_302686: +1 t_x(302686,558)EGPFA04,2720.o +1 t_x(302686,2358)$EGPFA04,6425 +1 t_x(302686,0),8475 +1 x(302686,258)EGPFA04,11955.p
+  = +1
+ f_302690: +1 t_x(302690,0),2721.o +1 t_x(302690,4531)$ZM56704,6426 = +1
+ f_302705: +1 t_x(302705,0),2722.o +1 t_x(302705,2235)$KFUL1U04,6427 +1 t_x(302705,0),8476 = +1
+ f_302709: +1 t_x(302709,0),2723.o +1 t_x(302709,8515)$KFZ4404M,6428 = +1
+ f_302711: +1 t_x(302711,382)MGY04,2724.o +1 t_x(302711,12904)$MRAE04,6429 +1 x(302711,68)MYY04A,9722.p
+  +1 x(302711,304)MGY04,10718.p +1 x(302711,225)MGY04,12449.p +1 x(302711,2025)MGY04,14281.p +1 x(302711,2104)MGY04,15692.p
+  +1 x(302711,147)MGY04,17194.p +1 x(302711,398)MYY04A,18707.p +1 x(302711,460)MGY04,20215.p = +1
+ f_302725: +1 t_x(302725,174)LEMDAT04,2725.o +1 t_x(302725,3774)$MM204,6430 +1 x(302725,28)MM204,12894.p
+  +1 x(302725,368)MM204,14542.p = +1
+ f_302731: +1 t_x(302731,32)LCES004M,2726.o +1 t_x(302731,2432)$LCES004M,6431 = +1
+ f_302741: +1 t_x(302741,621)RMZSI04,2727.o +1 t_x(302741,2507)$RMZSI04,6432 +1 t_x(302741,449)RMZSI04,8477
+  +1 x(302741,535)RMZSI04,10301.p +1 x(302741,707)RMZSI04,15876.p +1 x(302741,1135)RMZSI04,17119.p +1 x(302741,792)RMZSI04,18305.p
+  = +1
+ f_302751: +1 t_x(302751,0),2728.o +1 t_x(302751,1433)$KWUR1C04,6433 = +1
+ f_302758: +1 t_x(302758,372)RNI04M,2729.o +1 t_x(302758,11587)$RJIU04M,6434 +1 x(302758,79)RNI04M,10112.p
+  +1 x(302758,470)RNI04M,12295.p +1 x(302758,1313)RJIU04M,13785.p +1 x(302758,1138)RJIU04M,15258.p +1 x(302758,567)RNI04M,16655.p
+  +1 x(302758,665)RNI04M,17667.p +1 x(302758,274)RNI04M,18596.p = +1
+ f_302769: +1 t_x(302769,23)MAB04,2730.o +1 t_x(302769,9671)$MRAE04,6435 +1 x(302769,95)MAB04,16965.p
+  +1 x(302769,167)MAB04,19257.p = +1
+ f_302774: +1 t_x(302774,675)$RMZSI04,2731.o +1 t_x(302774,246)RMZSI04,8478 +1 x(302774,332)RMZSI04,10315.p
+  +1 x(302774,417)RMZSI04,12192.p = +1
+ f_302777: +1 t_x(302777,306)LELVL104,2732.o +1 t_x(302777,8996)$LELVL104,6436 +1 x(302777,99)LELVL104,10176.p
+  +1 x(302777,409)LELVL104,11010.p +1 x(302777,202)LELVL104,14963.p = +1
+ f_302792: +1 t_x(302792,0),2733.o +1 t_x(302792,128)$KSLN04A,6437 = +1
+ f_302798: +1 t_x(302798,0),2734.o +1 t_x(302798,1500)$LGKFN04,6438 +1 t_x(302798,0),8479 = +1
+ f_302801: +1 t_x(302801,0),2735.o +1 t_x(302801,1239)$KSLN04A,6439 +1 t_x(302801,0),8480 = +1
+ f_302830: +1 t_x(302830,413)$RMZSI04,2736.o +1 t_x(302830,70)RMZSI04,8481 +1 x(302830,155)RMZSI04,10532.p
+  +1 x(302830,327)RMZSI04,12234.p = +1
+ f_302833: +1 t_x(302833,0),2737.o +1 t_x(302833,16460)$MGY04,6440 = +1
+ f_302840: +1 t_x(302840,472)RMZU04,2738.o +1 t_x(302840,5126)$RMZU04,6441 +1 t_x(302840,49)RMZU04,8482
+  +1 x(302840,218)RMZU04,9337.p +1 x(302840,302)RMZU04,11236.p +1 x(302840,641)RMZU04,14287.p +1 x(302840,726)RMZU04,15512.p
+  +1 x(302840,810)RMZU04,16641.p +1 x(302840,1741)RMZU04,17788.p +1 x(302840,387)RMZU04,18672.p +1 x(302840,556)RMZU04,19620.p
+  = +1
+ f_302841: +1 t_x(302841,0),2739.o +1 t_x(302841,7685)$LCES004M,6442 = +1
+ f_302843: +1 t_x(302843,0),2740.o +1 t_x(302843,6912)$MM204,6443 = +1
+ f_302844: +1 t_x(302844,0),2741.o +1 t_x(302844,13114)$MRAE04,6444 +1 x(302844,987)MEK04,12635.p +1 x(302844,419)MEK04,15722.p
+  +1 x(302844,1366)MEK04,16997.p +1 x(302844,135)MEK04,18245.p = +1
+ f_302852: +1 t_x(302852,0),2742.o +1 t_x(302852,3120)$YB3EH04A,6445 = +1
+ f_302863: +1 t_x(302863,1456)LEBAS04M,2743.o +1 t_x(302863,6321)$LELVU04,6446 +1 x(302863,9)LEBAS04M,9204.p
+  +1 x(302863,137)LEMDAT04,11070.p +1 x(302863,193)LEBAS04M,12815.p +1 x(302863,655)LEBAS04M,14390.p +1 x(302863,286)LEBAS04M,15818.p
+  +1 x(302863,812)LELVU04,16733.p +1 x(302863,517)LELVU04,17861.p +1 x(302863,470)LEBAS04M,19459.p = +1
+ f_302874: +1 t_x(302874,233)MYY04A,2744.o +1 t_x(302874,14130)$MRAE04,6447 +1 x(302874,32)MGY04,10199.p
+  +1 x(302874,316)MYY04A,12310.p +1 x(302874,563)MYY04A,13800.p +1 x(302874,480)MYY04A,15255.p +1 x(302874,398)MYY04A,16987.p
+  +1 x(302874,2128)MYY04A,18012.p +1 x(302874,2771)MGY04,18638.p +1 x(302874,1340)MAB1204A,19567.p = +1
+ f_302875: +1 t_x(302875,601)LELVU04,2745.o +1 t_x(302875,3601)$LELVU04,6448 +1 x(302875,110)LEBAS04M,10338.p
+  +1 x(302875,256)LELVU04,13430.p = +1
+ f_302879: +1 t_x(302879,614)MGY04,2746.o +1 t_x(302879,14118)$MRAE04,6449 +1 x(302879,25)MYY04A,9548.p
+  +1 x(302879,223)MGY04,10691.p +1 x(302879,301)MGY04,12308.p +1 x(302879,536)MGY04,13793.p +1 x(302879,457)MGY04,15251.p
+  +1 x(302879,189)MYY04A,16936.p +1 x(302879,644)MAB1204A,17491.p +1 x(302879,2727)MGY04,18521.p +1 x(302879,1836)MYY04A,19316.p
+  +1 x(302879,1055)MAB1204A,19749.p +1 x(302879,1260)MYY04A,20049.p +1 x(302879,1384)MAB1204A,20250.p
+  +1 x(302879,1466)MAB1204A,20398.p +1 x(302879,379)MGY04,20521.p +1 x(302879,1137)MAB1204A,20573.p +1 x(302879,770)MGY04,20591.p
+  = +1
+ f_302890: +1 t_x(302890,329)LELVL104,2747.o +1 t_x(302890,9329)$LELVL104,6450 +1 x(302890,18)LELVL104,10106.p
+  +1 x(302890,122)LELVL104,10912.p +1 x(302890,225)LELVL104,12563.p = +1
+ f_302903: +1 t_x(302903,0),2748.o +1 t_x(302903,8262)$KFZ4404M,6451 = +1
+ f_302920: +1 t_x(302920,557)LELVL104,2749.o +1 t_x(302920,1178)$LELVL104,6452 +1 x(302920,40)LELVL104,9786.p
+  +1 x(302920,143)LELVL104,11703.p +1 x(302920,246)LELVL104,12994.p +1 x(302920,350)LELVL104,14499.p +1 x(302920,453)LELVL104,16277.p
+  = +1
+ f_302924: +1 t_x(302924,87)LELVL104,2750.o +1 t_x(302924,9501)$LELVL104,6453 +1 x(302924,294)LELVL104,10942.p
+  +1 x(302924,397)LELVL104,12605.p = +1
+ f_302940: +1 t_x(302940,158)KFZ4404M,2751.o +1 t_x(302940,5214)$KFZ4404M,6454 +1 t_x(302940,0),8483 +1 x(302940,89)KFZ4404M,10526.p
+  = +1
+ f_302944: +1 t_x(302944,996)RMZSI04,2752.o +1 t_x(302944,2025)$RMZSI04,6455 +1 t_x(302944,653)RMZSI04,8484
+  +1 x(302944,825)RMZSI04,13474.p +1 x(302944,910)RMZSI04,14959.p +1 x(302944,1253)RMZSI04,16358.p = +1
+ f_302953: +1 t_x(302953,0),2753.o +1 t_x(302953,13113)$LELVL104,6456 +1 x(302953,22)RMZU04,10648.p = +1
+ f_302955: +1 t_x(302955,39)MAB04,2754.o +1 t_x(302955,8319)$MRAE04,6457 +1 x(302955,111)MAB04,17057.p
+  = +1
+ f_302966: +1 t_x(302966,0),2755.o +1 t_x(302966,9761)$BKED1204,6458 = +1
+ f_302970: +1 t_x(302970,0),2756.o +1 t_x(302970,2843)$LOVN1504,6459 = +1
+ f_302986: +1 t_x(302986,881)LEBAS04A,2757.o +1 t_x(302986,5220)$LEBAS04A,6460 +1 t_x(302986,512)LEBAS04A,8485
+  +1 x(302986,696)LEBAS04A,9960.p +1 x(302986,789)LEBAS04A,12135.p +1 x(302986,604)LEBAS04A,13680.p = +1
+ f_303001: +1 t_x(303001,60)$YB3EH04M,2758.o = +1
+ f_303013: +1 t_x(303013,0),2759.o +1 t_x(303013,11720)$YB3EH04A,6461 = +1
+ f_303017: +1 t_x(303017,0),2760.o +1 t_x(303017,3666)$LEBAS04M,6462 +1 t_x(303017,0),8486 = +1
+ f_303018: +1 t_x(303018,0),2761.o +1 t_x(303018,10680)$LELVU04,6463 = +1
+ f_303029: +1 t_x(303029,300)$MT4AT04E,2762.o = +1
+ f_303035: +1 t_x(303035,152)KWUR1C04,2763.o +1 t_x(303035,4112)$KWUR1C04,6464 +1 t_x(303035,0),8487 +1 x(303035,82)KWUR1C04,11799.p
+  +1 x(303035,13)KWUR1C04,13565.p = +1
+ f_303049: +1 t_x(303049,114)MAB3404A,2764.o +1 t_x(303049,4829)$MAB3404A,6465 +1 x(303049,194)ZM56704,10571.p
+  +1 x(303049,29)MAB3404A,13204.p = +1
+ f_303061: +1 t_x(303061,522)BKED1204,2765.o +1 t_x(303061,707)$BKED1204,6466 +1 t_x(303061,0),8488 +1 x(303061,337)BKED1204,10118.p
+  +1 x(303061,153)BKED1204,12005.p = +1
+ f_303077: +1 t_x(303077,32)ZM56704,2766.o +1 t_x(303077,2340)$ZM56704,6467 +1 t_x(303077,0),8489 +1 x(303077,263)ZM56704,11124.p
+  +1 x(303077,186)ZM56704,16298.p +1 x(303077,109)ZM56704,17481.p = +1
+ f_303088: +1 t_x(303088,0),2767.o +1 t_x(303088,584)$LELVL04M,6468 = +1
+ f_303103: +1 t_x(303103,0),2768.o +1 t_x(303103,6179)$RNS04M,6469 = +1
+ f_303128: +1 t_x(303128,0),2769.o +1 t_x(303128,1140)$LGKFN04,6470 = +1
+ f_303139: +1 t_x(303139,0),2770.o +1 t_x(303139,252)$GL34W04,6471 +1 x(303139,27)GL34W04,17912.p = +1
+ f_303148: +1 t_x(303148,224)MRAE04,2771.o +1 t_x(303148,7312)$MRAE04,6472 +1 x(303148,19)MRAEE04,9012.p
+  +1 x(303148,112)$MRAEE04,13122.p = +1
+ f_303152: +1 t_x(303152,683)LEBAS04A,2772.o +1 t_x(303152,4930)$LEBAS04A,6473 +1 t_x(303152,314)LEBAS04A,8490
+  +1 x(303152,406)LEBAS04A,10457.p +1 x(303152,499)LEBAS04A,11913.p +1 x(303152,591)LEBAS04A,13630.p = +1
+ f_303155: +1 t_x(303155,0),2773.o +1 t_x(303155,11624)$YB3EH04A,6474 = +1
+ f_303156: +1 t_x(303156,503)EG11G04M,2774.o +1 t_x(303156,7585)$EG11G04M,6475 +1 t_x(303156,266)EG11G04M,8491
+  +1 x(303156,424)EG11G04M,9293.p +1 x(303156,660)EG11G04M,12568.p +1 x(303156,975)EG11G04M,14279.p +1 x(303156,817)EG11G04M,15941.p
+  +1 x(303156,581)EG11G04M,17443.p = +1
+ f_303164: +1 t_x(303164,160)KSPE104D,2775.o +1 t_x(303164,2218)$KSPE104D,6476 +1 t_x(303164,87)KSPE104D,8492
+  = +1
+ f_303173: +1 t_x(303173,302)EG11G04M,2776.o +1 t_x(303173,2742)$EG11G04M,6477 +1 t_x(303173,0),8493 +1 x(303173,145)EG11G04M,10194.p
+  +1 x(303173,66)EG11G04M,13332.p +1 x(303173,223)EG11G04M,15118.p = +1
+ f_303194: +1 t_x(303194,0),2777.o +1 t_x(303194,5)$GL4W04M,6478 +1 t_x(303194,0),8494 = +1
+ f_303195: +1 t_x(303195,1290)MRAE04,2778.o +1 t_x(303195,5453)$MRAE04,6479 +1 t_x(303195,390)MRAE04,8495
+  +1 x(303195,953)MRAE04,9400.p +1 x(303195,1178)MRAE04,11573.p +1 x(303195,1065)MRAE04,13478.p +1 x(303195,503)MRAE04,14402.p
+  +1 x(303195,615)MRAE04,15983.p +1 x(303195,728)MRAE04,17015.p = +1
+ f_303200: +1 t_x(303200,0),2779.o +1 t_x(303200,13833)$MGY04,6480 +1 x(303200,244)MYY04A,13360.p +1 x(303200,327)MYY04A,13932.p
+  +1 x(303200,162)MYY04A,16365.p +1 x(303200,821)MYY04A,16946.p = +1
+ f_303203: +1 t_x(303203,3253)LCES004,2780.o +1 t_x(303203,13391)$LCES004,6481 +1 t_x(303203,1707)LCES004,8496
+  +1 x(303203,3081)LCES004,9191.p +1 x(303203,2222)LCES004,10829.p +1 x(303203,1879)LCES004,13035.p +1 x(303203,2051)LCES004,14840.p
+  +1 x(303203,2738)LCES004,15345.p +1 x(303203,2910)LCES004,16587.p +1 x(303203,2566)LCES004,18113.p = +1
+ f_303208: +1 t_x(303208,0),2781.o +1 t_x(303208,13155)$MRAE04,6482 +1 x(303208,81)MEK04,10753.p +1 x(303208,1028)MEK04,12509.p
+  +1 x(303208,460)MEK04,15632.p +1 x(303208,1407)MEK04,16659.p +1 x(303208,3924)MRAEE04,17653.p +1 x(303208,270)MEK04,18928.p
+  = +1
+ f_303209: +1 t_x(303209,316)LEBAS04A,2782.o +1 t_x(303209,6132)$LEBAS04A,6483 +1 t_x(303209,224)LEBAS04A,8497
+  = +1
+ f_303215: +1 t_x(303215,0),2783.o +1 t_x(303215,909)$RMZU04,6484 +1 t_x(303215,0),8498 = +1
+ f_303216: +1 t_x(303216,19)MEK04,2784.o +1 t_x(303216,14514)$MRAE04,6485 = +1
+ f_303224: +1 t_x(303224,27)LEBAS04M,2785.o +1 t_x(303224,212)$LEBAS04M,6486 +1 t_x(303224,0),8499 = +1
+ f_303227: +1 t_x(303227,426)LELVL104,2786.o +1 t_x(303227,8185)$LELVL104,6487 +1 t_x(303227,322)LELVL104,8500
+  = +1
+ f_303235: +1 t_x(303235,486)EGPFA04,2787.o +1 t_x(303235,5286)$EGPFA04,6488 +1 t_x(303235,186)EGPFA04,8501
+  +1 x(303235,1086)EGPFA04,16558.p +1 x(303235,1986)EGPFA04,19163.p +1 x(303235,2286)EGPFA04,19665.p = +1
+ f_303247: +1 t_x(303247,104)RJIU04M,2788.o +1 t_x(303247,2300)$RJIU04M,6489 +1 t_x(303247,0),8502 +1 x(303247,17)RJIU04M,10347.p
+  = +1
+ f_303253: +1 t_x(303253,5)GL34W04,2789.o +1 t_x(303253,1130)$GL34W04,6490 +1 t_x(303253,0),8503 +1 x(303253,80)GL34W04,19598.p
+  = +1
+ f_303263: +1 t_x(303263,730)MYY04A,2790.o +1 t_x(303263,12001)$MRAE04,6491 +1 x(303263,27)MGY04,9510.p
+  +1 x(303263,153)MYY04A,11465.p +1 x(303263,236)MYY04A,13109.p +1 x(303263,1122)MGY04,13832.p +1 x(303263,1201)MGY04,15393.p
+  +1 x(303263,318)MYY04A,16781.p +1 x(303263,401)MYY04A,17686.p +1 x(303263,1044)MGY04,18493.p +1 x(303263,966)MGY04,19309.p
+  +1 x(303263,1514)MGY04,19712.p +1 x(303263,648)MYY04A,20038.p +1 x(303263,887)MGY04,20257.p +1 x(303263,809)MGY04,20416.p
+  +1 x(303263,565)MYY04A,20542.p = +1
+ f_303270: +1 t_x(303270,0),2791.o +1 t_x(303270,7879)$EG11G04M,6492 +1 t_x(303270,0),8504 = +1
+ f_303282: +1 t_x(303282,165)LEMDAT04,2792.o +1 t_x(303282,4493)$LEMDAT04,6493 +1 t_x(303282,7)LEMDAT04,8505
+  +1 x(303282,86)LEMDAT04,10293.p = +1
+ f_303285: +1 t_x(303285,0),2793.o +1 t_x(303285,4173)$GL4W04M,6494 +1 x(303285,19)GL4W04M,16419.p = +1
+ f_303297: +1 t_x(303297,250)KSLN04M,2794.o +1 t_x(303297,2250)$KSLN04M,6495 +1 t_x(303297,0),8506 +1 x(303297,19)KSLN04M,10257.p
+  +1 x(303297,96)KSLN04M,12009.p +1 x(303297,173)KSLN04M,13616.p = +1
+ f_303314: +1 t_x(303314,375)EG11G04M,2795.o +1 t_x(303314,6985)$EG11G04M,6496 +1 t_x(303314,60)EG11G04M,8507
+  +1 x(303314,296)EG11G04M,9358.p +1 x(303314,1555)EG11G04M,11095.p +1 x(303314,1162)EG11G04M,12858.p
+  +1 x(303314,2106)EG11G04M,14400.p +1 x(303314,1083)EG11G04M,15685.p +1 x(303314,1319)EG11G04M,16910.p
+  +1 x(303314,1004)EG11G04M,18856.p = +1
+ f_303341: +1 t_x(303341,797)LCES004M,2796.o +1 t_x(303341,6047)$LCES004M,6497 +1 x(303341,197)LCES004M,9705.p
+  +1 x(303341,347)LCES004M,10881.p +1 x(303341,647)LCES004M,16109.p +1 x(303341,497)LCES004M,17364.p = +1
+ f_303350: +1 t_x(303350,553)MEK04,2797.o +1 t_x(303350,13403)$MRAE04,6498 +1 x(303350,80)MEK04,9654.p
+  +1 x(303350,245)MAB1204A,11663.p +1 x(303350,903)$MAB1204A,12451.p +1 x(303350,648)MEK04,14412.p +1 x(303350,2353)MEK04,15462.p
+  +1 x(303350,1311)MEK04,16579.p +1 x(303350,2583)MAB04,17550.p +1 x(303350,1122)MEK04,18872.p +1 x(303350,2637)MEK04,19324.p
+  +1 x(303350,1027)MEK04,19828.p +1 x(303350,820)MAB1204A,20275.p = +1
+ f_303351: +1 t_x(303351,239)LELVU04,2798.o +1 t_x(303351,3780)$LELVU04,6499 +1 x(303351,140)LELVU04,9478.p
+  +1 x(303351,337)LELVU04,11665.p +1 x(303351,42)LELVU04,13120.p = +1
+ f_303377: +1 t_x(303377,416)MAB1204A,2799.o +1 t_x(303377,2742)$MAB3404A,6500 +1 x(303377,6)MAB1204A,9927.p
+  +1 x(303377,70)GL34W04,11571.p +1 x(303377,370)GL34W04,12786.p +1 x(303377,970)GL34W04,14015.p +1 x(303377,334)MAB1204A,15400.p
+  +1 x(303377,670)GL34W04,17034.p +1 x(303377,499)MAB1204A,18085.p +1 x(303377,895)GL34W04,18835.p +1 x(303377,820)GL34W04,19624.p
+  +1 x(303377,581)MAB1204A,19836.p +1 x(303377,942)MAB3404A,20477.p = +1
+ f_303409: +1 t_x(303409,12)KSLN04M,2800.o +1 t_x(303409,2551)$KSLN04M,6501 +1 t_x(303409,0),8508 +1 x(303409,166)KSLN04M,13737.p
+  = +1
+ f_303416: +1 t_x(303416,979)MGY04,2801.o +1 t_x(303416,11545)$MRAE04,6502 +1 x(303416,40)MGY04,9403.p
+  +1 x(303416,197)MGY04,11371.p +1 x(303416,275)MGY04,12513.p +1 x(303416,353)MGY04,13973.p +1 x(303416,431)MGY04,15373.p
+  +1 x(303416,823)MGY04,16428.p +1 x(303416,901)MGY04,18191.p +1 x(303416,588)MGY04,18512.p +1 x(303416,1058)MGY04,19666.p
+  +1 x(303416,1371)MGY04,20033.p +1 x(303416,1214)MGY04,20319.p +1 x(303416,1292)MGY04,20528.p = +1
+ f_303423: +1 t_x(303423,400)EDGG704,2802.o +1 t_x(303423,18600)$EDGG704,6503 +1 x(303423,0),9792.p +1 x(303423,100)EDGG704,10676.p
+  +1 x(303423,200)EDGG704,13572.p +1 x(303423,300)EDGG704,16334.p = +1
+ f_303445: +1 t_x(303445,0),2803.o +1 t_x(303445,1251)$CPRFBR04,6504 = +1
+ f_303451: +1 t_x(303451,290)$KFZ4404L,2804.o +1 t_x(303451,4793)$KWUR1C04,6505 +1 x(303451,207)KWUR1C04,9407.p
+  +1 x(303451,277)KWUR1C04,12200.p +1 x(303451,138)KWUR1C04,13542.p +1 x(303451,346)KWUR1C04,15105.p = +1
+ f_303471: +1 t_x(303471,939)PMXX04M,2805.o +1 t_x(303471,2174)$PMXX04M,6506 +1 t_x(303471,0),8509 +1 x(303471,14)PMXX04M,9436.p
+  +1 x(303471,116)PMXX04M,11212.p +1 x(303471,219)PMXX04M,12825.p +1 x(303471,322)PMXX04M,14210.p +1 x(303471,425)PMXX04M,15859.p
+  +1 x(303471,528)PMXX04M,17285.p +1 x(303471,631)PMXX04M,18092.p +1 x(303471,1145)PMXX04M,18843.p +1 x(303471,1762)PMXX04M,19676.p
+  +1 x(303471,1351)PMXX04M,20104.p +1 x(303471,1042)PMXX04M,20307.p = +1
+ f_303476: +1 t_x(303476,60)LCES004M,2806.o +1 t_x(303476,9060)$LCES004M,6507 +1 t_x(303476,0),8510 = +1
+ f_303485: +1 t_x(303485,528)LELVL104,2807.o +1 t_x(303485,8908)$LELVL104,6508 +1 t_x(303485,425)LELVL104,8511
+  +1 x(303485,11)LELVL104,9054.p +1 x(303485,321)LELVL104,10966.p +1 x(303485,218)LELVL104,13444.p +1 x(303485,114)LELVL104,15075.p
+  = +1
+ f_303489: +1 t_x(303489,0),2808.o +1 t_x(303489,7386)$YB3EH04A,6509 = +1
+ f_303491: +1 t_x(303491,122)LGRPA04,2809.o +1 t_x(303491,3362)$LGRPA04,6510 = +1
+ f_303503: +1 t_x(303503,90)KSLN04A,2810.o +1 t_x(303503,3340)$KSLN04A,6511 +1 t_x(303503,16)KSLN04A,8512
+  = +1
+ f_303505: +1 t_x(303505,0),2811.o +1 t_x(303505,7392)$YB3EH04A,6512 +1 x(303505,1)YB3EH04A,20318.p = +1
+ f_303506: +1 t_x(303506,2580)LCES004,2812.o +1 t_x(303506,19500)$LCES004,6513 +1 t_x(303506,1830)LCES004,8513
+  +1 x(303506,4551)LCES004,9494.p +1 x(303506,2280)LCES004,12425.p +1 x(303506,2430)LCES004,13871.p +1 x(303506,4230)LCES004,15316.p
+  +1 x(303506,3930)LCES004,16462.p +1 x(303506,2730)LCES004,17855.p +1 x(303506,3180)LCES004,18728.p +1 x(303506,3330)LCES004,19400.p
+  +1 x(303506,3480)LCES004,19912.p = +1
+ f_303517: +1 t_x(303517,592)RMZSI04,2813.o +1 t_x(303517,2392)$RMZSI04,6514 +1 t_x(303517,420)RMZSI04,8514
+  +1 x(303517,506)RMZSI04,12054.p +1 x(303517,849)RMZSI04,13671.p +1 x(303517,934)RMZSI04,15123.p +1 x(303517,1020)RMZSI04,17078.p
+  +1 x(303517,677)RMZSI04,18270.p +1 x(303517,763)RMZSI04,19121.p = +1
+ f_303525: +1 t_x(303525,0),2814.o +1 t_x(303525,6448)$RNS04M,6515 = +1
+ f_303529: +1 t_x(303529,708)EDGG704,2815.o +1 t_x(303529,17008)$EDGG704,6516 +1 t_x(303529,608)EDGG704,8515
+  +1 x(303529,2808)EDGG704,12162.p +1 x(303529,1608)EDGG704,13333.p +1 x(303529,1708)EDGG704,15034.p = +1
+ f_303534: +1 t_x(303534,4146)LGZAA04M,2816.o +1 t_x(303534,20013)$LGZAA04M,6517 +1 t_x(303534,3213)LGZAA04M,8516
+  = +1
+ f_303550: +1 t_x(303550,2806)LGZAA04M,2817.o +1 t_x(303550,23206)$LGZAA04M,6518 +1 x(303550,14)LGKFN04,8945.p
+  +1 x(303550,1018)LGKFN04,10701.p +1 x(303550,1102)LGKFN04,13464.p = +1
+ f_303580: +1 t_x(303580,428)EG11G04M,2818.o +1 t_x(303580,7589)$EG11G04M,6519 +1 t_x(303580,192)EG11G04M,8517
+  +1 x(303580,270)EG11G04M,10840.p +1 x(303580,664)EG11G04M,12573.p +1 x(303580,979)EG11G04M,14295.p +1 x(303580,821)EG11G04M,15952.p
+  +1 x(303580,585)EG11G04M,17411.p +1 x(303580,507)EG11G04M,18378.p = +1
+ f_303592: +1 t_x(303592,182)MGY04,2819.o +1 t_x(303592,14191)$MRAE04,6520 +1 x(303592,25)MGY04,10364.p
+  +1 x(303592,104)MGY04,10698.p +1 x(303592,260)MGY04,12755.p +1 x(303592,417)MGY04,14913.p +1 x(303592,495)MGY04,15443.p
+  +1 x(303592,886)MGY04,17501.p +1 x(303592,964)MGY04,18407.p = +1
+ f_303604: +1 t_x(303604,250)LELVL104,2820.o +1 t_x(303604,7802)$LELVL104,6521 +1 t_x(303604,146)LELVL104,8518
+  = +1
+ f_303612: +1 t_x(303612,3043)KSPE104D,2821.o +1 t_x(303612,16140)$LCES004,6522 +1 x(303612,1191)LCES004,9153.p
+  +1 x(303612,3557)KSPE104D,10884.p +1 x(303612,1426)KSPE104D,12964.p +1 x(303612,1707)LCES004,14678.p
+  +1 x(303612,2222)LCES004,15353.p +1 x(303612,2308)KSPE104D,16595.p +1 x(303612,3704)KSPE104D,18812.p
+  +1 x(303612,2822)KSPE104D,19420.p +1 x(303612,3190)KSPE104D,19978.p = +1
+ f_303617: +1 t_x(303617,173)KSLN04A,2822.o +1 t_x(303617,2684)$KSLN04A,6523 +1 t_x(303617,99)KSLN04A,8519
+  +1 x(303617,247)KSLN04A,10880.p +1 x(303617,468)KSLN04A,12567.p +1 x(303617,542)KSLN04A,14086.p +1 x(303617,616)KSLN04A,15467.p
+  = +1
+ f_303627: +1 t_x(303627,0),2823.o +1 t_x(303627,1389)$RJIU04M,6524 = +1
+ f_303644: +1 t_x(303644,0),2824.o +1 t_x(303644,3444)$RMZSI04,6525 = +1
+ f_303652: +1 t_x(303652,0),2825.o +1 t_x(303652,1345)$ZM56704,6526 +1 t_x(303652,0),8520 = +1
+ f_303662: +1 t_x(303662,225)KSPE104D,2826.o +1 t_x(303662,2944)$KSPE104D,6527 +1 t_x(303662,5)KSPE104D,8521
+  +1 x(303662,152)KSPE104D,11797.p +1 x(303662,78)KSPE104D,13523.p = +1
+ f_303664: +1 t_x(303664,360)LGAVA04,2827.o +1 t_x(303664,2196)$LGAVA04,6528 +1 t_x(303664,219)LGAVA04,8522
+  = +1
+ f_303665: +1 t_x(303665,3327)LCES004,2828.o +1 t_x(303665,13980)$LCES004,6529 +1 t_x(303665,1780)LCES004,8523
+  +1 x(303665,2124)LCES004,9150.p +1 x(303665,2811)LCES004,10950.p +1 x(303665,2468)LCES004,12736.p +1 x(303665,2640)LCES004,14362.p
+  +1 x(303665,1952)LCES004,16571.p +1 x(303665,2296)LCES004,17966.p +1 x(303665,3155)LCES004,19030.p = +1
+ f_303666: +1 t_x(303666,24)YB3EH04A,2829.o +1 t_x(303666,11987)$YB3EH04A,6530 = +1
+ f_303670: +1 t_x(303670,0),2830.o +1 t_x(303670,5384)$KSPE104D,6531 +1 x(303670,20)KSPE104D,20308.p = +1
+ f_303680: +1 t_x(303680,0),2831.o +1 t_x(303680,2427)$MM304,6532 = +1
+ f_303684: +1 t_x(303684,87)MRAEE04,2832.o +1 t_x(303684,8949)$MRAE04,6533 +1 x(303684,87)MRAEE04,19546.p
+  +1 x(303684,179)MRAEE04,19890.p +1 x(303684,272)MRAEE04,20028.p = +1
+ f_303685: +1 t_x(303685,0),2833.o +1 t_x(303685,11400)$LCES004M,6534 = +1
+ f_303692: +1 t_x(303692,604)LGKFN04,2834.o +1 t_x(303692,7135)$LGKFN04,6535 +1 x(303692,1854)KCHI104M,13813.p
+  +1 x(303692,1525)LGKFN04,15230.p +1 x(303692,2099)KCHI104M,16696.p +1 x(303692,1107)LGKFN04,17624.p
+  +1 x(303692,1190)LGKFN04,18577.p +1 x(303692,1274)LGKFN04,19351.p +1 x(303692,1358)LGKFN04,19750.p = +1
+ f_303716: +1 t_x(303716,134)KSPE104D,2835.o +1 t_x(303716,4322)$KSPE104D,6536 +1 x(303716,60)KSPE104D,9450.p
+  = +1
+ f_303717: +1 t_x(303717,1235)LGZAA04M,2836.o +1 t_x(303717,20435)$LGZAA04M,6537 +1 t_x(303717,35)LGZAA04M,8524
+  = +1
+ f_303728: +1 t_x(303728,3)YB5WH04M,2837.o +1 t_x(303728,5648)$YB3EH04E,6538 +1 x(303728,98)YB3EH04E,11977.p
+  +1 x(303728,148)YB3EH04E,13743.p +1 x(303728,48)YB3EH04E,17001.p = +1
+ f_303741: +1 t_x(303741,0),2838.o +1 t_x(303741,4698)$MAB1204A,6539 = +1
+ f_303747: +1 t_x(303747,38)KSAL1204,2839.o +1 t_x(303747,3407)$KSAL1204,6540 +1 x(303747,459)KSAL1204,11550.p
+  +1 x(303747,122)KSAL1204,13348.p +1 x(303747,207)KSAL1204,14810.p = +1
+ f_303771: +1 t_x(303771,0),2840.o +1 t_x(303771,1317)$LELVU04,6541 +1 t_x(303771,0),8525 = +1
+ f_303783: +1 t_x(303783,121)MAB04,2841.o +1 t_x(303783,9841)$MRAE04,6542 +1 x(303783,49)MAB04,10214.p
+  +1 x(303783,193)MAB04,18601.p +1 x(303783,337)MAB04,19258.p = +1
+ f_303784: +1 t_x(303784,111)KSPE104D,2842.o +1 t_x(303784,6577)$KSPE104D,6543 +1 t_x(303784,38)KSPE104D,8526
+  = +1
+ f_303790: +1 t_x(303790,273)LOVN1504,2843.o +1 t_x(303790,1916)$LOVN1504,6544 +1 t_x(303790,0),8527 +1 x(303790,701)LOVN1504,10838.p
+  +1 x(303790,201)LOVN1504,12589.p +1 x(303790,416)LOVN1504,14103.p +1 x(303790,630)LOVN1504,15588.p +1 x(303790,844)LOVN1504,16843.p
+  +1 x(303790,487)LOVN1504,18830.p +1 x(303790,344)LOVN1504,19617.p = +1
+ f_303810: +1 t_x(303810,69)KSPE104D,2844.o +1 t_x(303810,2494)$KSPE104D,6545 +1 t_x(303810,0),8528 = +1
+ f_303814: +1 t_x(303814,1073)EDGG704,2845.o +1 t_x(303814,15473)$EDGG704,6546 +1 t_x(303814,873)EDGG704,8529
+  +1 x(303814,1273)EDGG704,11172.p +1 x(303814,1673)EDGG704,13099.p +1 x(303814,1473)EDGG704,14376.p +1 x(303814,973)EDGG704,16404.p
+  +1 x(303814,1173)EDGG704,19626.p = +1
+ f_303818: +1 t_x(303818,712)MRAEE04,2846.o +1 t_x(303818,11225)$MRAE04,6547 +1 x(303818,66)MRAEE04,9542.p
+  +1 x(303818,251)MRAEE04,11529.p +1 x(303818,497)MAB04,13169.p +1 x(303818,1113)MEK04,14421.p +1 x(303818,620)MRAEE04,15384.p
+  +1 x(303818,343)MRAEE04,16844.p +1 x(303818,1492)MEK04,17643.p +1 x(303818,897)MRAEE04,19281.p +1 x(303818,545)MEK04,20106.p
+  = +1
+ f_303829: +1 t_x(303829,379)LOVN1504,2847.o +1 t_x(303829,1451)$LOVN1504,6548 +1 t_x(303829,0),8530 +1 x(303829,93)LOVN1504,9433.p
+  +1 x(303829,236)LOVN1504,11267.p +1 x(303829,22)LOVN1504,13704.p +1 x(303829,308)LOVN1504,14895.p +1 x(303829,165)LOVN1504,16259.p
+  +1 x(303829,736)LOVN1504,17768.p +1 x(303829,879)LOVN1504,18714.p +1 x(303829,451)LOVN1504,19462.p = +1
+ f_303832: +1 t_x(303832,0),2848.o +1 t_x(303832,307)$KFZ4404M,6549 +1 t_x(303832,0),8531 = +1
+ f_303842: +1 t_x(303842,602)LELVU04,2849.o +1 t_x(303842,2963)$LELVU04,6550 +1 t_x(303842,12)LELVU04,8532
+  +1 x(303842,208)LELVU04,9807.p +1 x(303842,307)LELVU04,11414.p +1 x(303842,405)LELVU04,13086.p +1 x(303842,897)LELVU04,15142.p
+  +1 x(303842,503)LELVU04,16397.p = +1
+ f_303850: +1 t_x(303850,720)$LOVN1504,2850.o +1 x(303850,5)LOVN1504,9517.p +1 x(303850,220)LOVN1504,11655.p
+  +1 x(303850,434)LOVN1504,13374.p +1 x(303850,505)LOVN1504,14971.p +1 x(303850,291)LOVN1504,16303.p +1 x(303850,648)LOVN1504,17471.p
+  +1 x(303850,577)LOVN1504,18401.p = +1
+ f_303854: +1 t_x(303854,23)LEBAS04M,2851.o +1 t_x(303854,3900)$LEBAS04M,6551 +1 x(303854,207)LEBAS04M,11970.p
+  = +1
+ f_303868: +1 t_x(303868,720)LEMDAT04,2852.o +1 t_x(303868,3840)$RVKWS04,6552 +1 x(303868,582)LEMDAT04,10185.p
+  +1 x(303868,660)LEMDAT04,12123.p +1 x(303868,897)LEMDAT04,13065.p +1 x(303868,818)LEMDAT04,14919.p = +1
+ f_303874: +1 t_x(303874,0),2853.o +1 t_x(303874,716)$KSLN04A,6553 +1 t_x(303874,0),8533 = +1
+ f_303900: +1 t_x(303900,29)BR204M,2854.o +1 t_x(303900,1935)$BR204M,6554 +1 t_x(303900,0),8534 +1 x(303900,120)BR204M,10153.p
+  = +1
+ f_303911: +1 t_x(303911,0),2855.o +1 t_x(303911,1610)$YB3EH04A,6555 +1 t_x(303911,0),8535 +1 x(303911,39)YB3EH04A,16338.p
+  +1 x(303911,85)YB3EH04A,17269.p = +1
+ f_303929: +1 t_x(303929,2303)LGKFN04,2856.o +1 t_x(303929,6307)$YB3EH04M,6556 +1 x(303929,7)YB3EH04E,8977.p
+  +1 x(303929,138)LGKFN04,10841.p +1 x(303929,26)KSLN04M,12518.p +1 x(303929,473)LGKFN04,13979.p +1 x(303929,2179)KSLN04M,15626.p
+  +1 x(303929,718)KSLN04M,16725.p +1 x(303929,2399)LGKFN04,17714.p +1 x(303929,2482)LGKFN04,18578.p +1 x(303929,1478)LGKFN04,19214.p
+  +1 x(303929,949)KSLN04M,19899.p +1 x(303929,1394)LGKFN04,20293.p +1 x(303929,1103)KSLN04M,20430.p = +1
+ f_303930: +1 t_x(303930,258)YB3EH04A,2857.o +1 t_x(303930,5154)$YB3EH04A,6557 +1 t_x(303930,0),8536 +1 x(303930,119)YB3EH04A,9951.p
+  +1 x(303930,27)YB3EH04A,12125.p +1 x(303930,73)YB3EH04A,13554.p +1 x(303930,165)YB3EH04A,16155.p +1 x(303930,211)YB3EH04A,17406.p
+  +1 x(303930,304)YB3EH04A,19927.p = +1
+ f_303939: +1 t_x(303939,0),2858.o +1 t_x(303939,1250)$KFZ4404M,6558 = +1
+ f_303959: +1 t_x(303959,3315)LGZAA04M,2859.o +1 t_x(303959,20115)$LGZAA04M,6559 +1 t_x(303959,2115)LGZAA04M,8537
+  = +1
+ f_303971: +1 t_x(303971,136)ZM56704,2860.o +1 t_x(303971,3906)$ZM56704,6560 +1 t_x(303971,0),8538 = +1
+ f_303978: +1 t_x(303978,0),2861.o +1 t_x(303978,5231)$KWUR1C04,6561 = +1
+ f_303979: +1 t_x(303979,0),2862.o +1 t_x(303979,4618)$KSPE104D,6562 +1 t_x(303979,0),8539 = +1
+ f_303992: +1 t_x(303992,823)LGKFN04,2863.o +1 t_x(303992,3000)$LGKFN04,6563 +1 t_x(303992,0),8540 +1 x(303992,153)LGKFN04,9582.p
+  +1 x(303992,237)LGKFN04,11337.p +1 x(303992,320)LGKFN04,12977.p +1 x(303992,69)LGKFN04,14019.p +1 x(303992,404)LGKFN04,16134.p
+  +1 x(303992,655)LGKFN04,16612.p +1 x(303992,739)LGKFN04,19081.p = +1
+ f_304001: +1 t_x(304001,293)LEBAS04A,2864.o +1 t_x(304001,6201)$LEBAS04A,6564 +1 t_x(304001,201)LEBAS04A,8541
+  = +1
+ f_304007: +1 t_x(304007,496)EG11G04M,2865.o +1 t_x(304007,7500)$EG11G04M,6565 +1 t_x(304007,339)EG11G04M,8542
+  +1 x(304007,418)EG11G04M,10839.p +1 x(304007,575)EG11G04M,12559.p +1 x(304007,890)EG11G04M,14259.p +1 x(304007,732)EG11G04M,15912.p
+  +1 x(304007,811)EG11G04M,19079.p +1 x(304007,654)EG11G04M,19634.p = +1
+ f_304041: +1 t_x(304041,0),2866.o +1 t_x(304041,6252)$KWUR1C04,6566 +1 t_x(304041,0),8543 = +1
+ f_304051: +1 t_x(304051,132)MYY04A,2867.o +1 t_x(304051,13803)$MGY04,6567 +1 x(304051,50)MYY04A,10312.p
+  +1 x(304051,214)MYY04A,11518.p +1 x(304051,297)MYY04A,13437.p +1 x(304051,626)MYY04A,13974.p +1 x(304051,791)MYY04A,17310.p
+  = +1
+ f_304054: +1 t_x(304054,510)MAB1204A,2868.o +1 t_x(304054,14929)$MRAE04,6568 +1 x(304054,3)ZM56704,9590.p
+  +1 x(304054,233)ZM56704,11500.p +1 x(304054,310)ZM56704,12340.p +1 x(304054,607)MGY04,13821.p +1 x(304054,1434)MYY04A,15305.p
+  +1 x(304054,387)ZM56704,16661.p +1 x(304054,812)MAB3404A,17736.p +1 x(304054,726)MAB3404A,18542.p +1 x(304054,1311)MGY04,19337.p
+  +1 x(304054,898)MAB3404A,19848.p +1 x(304054,1233)ZM56704,20201.p +1 x(304054,685)MGY04,20317.p +1 x(304054,1155)MAB3404A,20534.p
+  = +1
+ f_304074: +1 t_x(304074,290)KSPE104D,2869.o +1 t_x(304074,4111)$KSPE104D,6569 +1 t_x(304074,0),8544 +1 x(304074,217)KSPE104D,9448.p
+  +1 x(304074,143)KSPE104D,13662.p = +1
+ f_304100: +1 t_x(304100,0),2870.o +1 t_x(304100,12093)$YB3EH04A,6570 = +1
+ f_304109: +1 t_x(304109,0),2871.o +1 t_x(304109,1696)$MRAE04,6571 = +1
+ f_304114: +1 t_x(304114,965)GL34W04,2872.o +1 t_x(304114,12580)$MRAE04,6572 +1 x(304114,35)MAB3404A,9187.p
+  +1 x(304114,290)GL34W04,10721.p +1 x(304114,485)MYY04A,12367.p +1 x(304114,1681)MAB04,14125.p +1 x(304114,1790)GL34W04,15506.p
+  +1 x(304114,1825)MAB04,16436.p +1 x(304114,650)MYY04A,18505.p +1 x(304114,732)MYY04A,19209.p +1 x(304114,590)GL34W04,19718.p
+  +1 x(304114,515)GL34W04,20075.p +1 x(304114,440)GL34W04,20270.p +1 x(304114,449)MGY04,20422.p +1 x(304114,815)GL34W04,20532.p
+  +1 x(304114,527)MGY04,20597.p = +1
+ f_304139: +1 t_x(304139,333)LELVL104,2873.o +1 t_x(304139,7058)$LELVL104,6573 +1 t_x(304139,230)LELVL104,8545
+  = +1
+ f_304148: +1 t_x(304148,0),2874.o +1 t_x(304148,5343)$MAB1204A,6574 = +1
+ f_304161: +1 t_x(304161,333)LELVL104,2875.o +1 t_x(304161,540)$LELVL104,6575 +1 x(304161,22)LELVL104,10101.p
+  +1 x(304161,229)LELVL104,12061.p +1 x(304161,126)LELVL104,15161.p = +1
+ f_304182: +1 t_x(304182,381)LELVL104,2876.o +1 t_x(304182,7209)$LELVL104,6576 +1 t_x(304182,277)LELVL104,8546
+  = +1
+ f_304230: +1 t_x(304230,797)EDGG704,2877.o +1 t_x(304230,16397)$EDGG704,6577 +1 t_x(304230,697)EDGG704,8547
+  +1 x(304230,2197)EDGG704,11387.p +1 x(304230,997)EDGG704,12974.p +1 x(304230,2397)EDGG704,14511.p +1 x(304230,1397)EDGG704,15953.p
+  +1 x(304230,1097)EDGG704,17465.p = +1
+ f_304239: +1 t_x(304239,471)LELVL104,2878.o +1 t_x(304239,1299)$LELVL104,6578 +1 x(304239,57)LELVL104,9878.p
+  +1 x(304239,264)LELVL104,11869.p +1 x(304239,367)LELVL104,13556.p +1 x(304239,161)LELVL104,16194.p = +1
+ f_304242: +1 t_x(304242,0),2879.o +1 t_x(304242,1547)$YD5WH04M,6579 +1 x(304242,74)YD5WH04M,18959.p = +1
+ f_304245: +1 t_x(304245,0),2880.o +1 t_x(304245,2623)$MRAE04,6580 +1 x(304245,35)MRAE04,12086.p = +1
+ f_304253: +1 t_x(304253,1097)LCES004M,2881.o +1 t_x(304253,5897)$LCES004M,6581 +1 x(304253,47)LCES004M,9426.p
+  +1 x(304253,197)LCES004M,10991.p +1 x(304253,1247)LCES004M,14585.p +1 x(304253,497)LCES004M,16187.p
+  +1 x(304253,947)LCES004M,17417.p = +1
+ f_304254: +1 t_x(304254,18)KWUR1C04,2882.o +1 t_x(304254,2172)$KWUR1C04,6582 +1 t_x(304254,0),8548 +1 x(304254,157)KWUR1C04,20327.p
+  +1 x(304254,226)KWUR1C04,20405.p = +1
+ f_304258: +1 t_x(304258,701)MRAEE04,2883.o +1 t_x(304258,9840)$MRAE04,6583 +1 x(304258,4)MGY04,9300.p
+  +1 x(304258,55)MRAEE04,11174.p +1 x(304258,129)MAB04,12824.p +1 x(304258,201)MAB04,14323.p +1 x(304258,366)MEK04,15631.p
+  +1 x(304258,424)MRAEE04,16851.p +1 x(304258,609)MRAEE04,17795.p +1 x(304258,840)$MEK04,18518.p +1 x(304258,886)MRAEE04,19330.p
+  +1 x(304258,1178)MGY04,19677.p +1 x(304258,1137)MAB04,20015.p +1 x(304258,552)MGY04,20247.p +1 x(304258,1065)MAB04,20401.p
+  = +1
+ f_304260: +1 t_x(304260,87)MEK04,2884.o +1 t_x(304260,13256)$MRAE04,6584 = +1
+ f_304261: +1 t_x(304261,591)RJIU04M,2885.o +1 t_x(304261,4279)$RJIU04M,6585 +1 t_x(304261,0),8549 +1 x(304261,64)RJIU04M,9671.p
+  +1 x(304261,415)RJIU04M,11554.p +1 x(304261,327)RJIU04M,13239.p +1 x(304261,239)RJIU04M,14674.p +1 x(304261,503)RJIU04M,16268.p
+  +1 x(304261,679)RJIU04M,20161.p +1 x(304261,854)RJIU04M,20369.p +1 x(304261,942)RJIU04M,20481.p +1 x(304261,766)RJIU04M,20575.p
+  = +1
+ f_304262: +1 t_x(304262,3)MGY04,2886.o +1 t_x(304262,9003)$MRAE04,6586 +1 x(304262,3)MGY04,10937.p +1 x(304262,237)MGY04,12631.p
+  +1 x(304262,81)MGY04,14845.p +1 x(304262,863)MGY04,16789.p +1 x(304262,159)MGY04,18381.p +1 x(304262,316)MGY04,18847.p
+  = +1
+ f_304263: +1 t_x(304263,426)LELVL104,2887.o +1 t_x(304263,6840)$LELVL104,6587 +1 t_x(304263,322)LELVL104,8550
+  = +1
+ f_304315: +1 t_x(304315,455)RMZU04,2888.o +1 t_x(304315,4094)$RMZU04,6588 +1 t_x(304315,0),8551 +1 x(304315,370)RMZU04,10313.p
+  +1 x(304315,286)RMZU04,11906.p +1 x(304315,201)RMZU04,13738.p +1 x(304315,709)RMZU04,17811.p +1 x(304315,540)RMZU04,20186.p
+  = +1
+ f_304335: +1 t_x(304335,625)LELVL104,2889.o +1 t_x(304335,8798)$LELVL104,6589 +1 t_x(304335,522)LELVL104,8552
+  +1 x(304335,4)LELVL104,9071.p +1 x(304335,211)LELVL104,10984.p +1 x(304335,108)LELVL104,13715.p = +1
+ f_304336: +1 t_x(304336,51)MAB3404A,2890.o +1 t_x(304336,909)$MAB3404A,6590 +1 x(304336,51)MAB3404A,13304.p
+  = +1
+ f_304351: +1 t_x(304351,1205)LLBGA04L,2891.o +1 t_x(304351,3905)$LLBGA04L,6591 +1 x(304351,1620)LLBGA04L,11244.p
+  +1 x(304351,1828)LLBGA04L,12897.p +1 x(304351,1412)LLBGA04L,14703.p = +1
+ f_304356: +1 t_x(304356,1112)LFPND04,2892.o +1 t_x(304356,15060)$LFPND04,6592 = +1
+ f_304357: +1 t_x(304357,245)LELVL104,2893.o +1 t_x(304357,2625)$LELVL104,6593 +1 x(304357,38)LELVL104,10256.p
+  +1 x(304357,142)LELVL104,12025.p = +1
+ f_304361: +1 t_x(304361,0),2894.o +1 t_x(304361,4388)$LELVL104,6594 = +1
+ f_304362: +1 t_x(304362,3420)LGZAA04M,2895.o +1 t_x(304362,9020)$LGZAA04M,6595 +1 t_x(304362,1553)LGZAA04M,8553
+  +1 x(304362,2486)LGZAA04M,11202.p = +1
+ f_304372: +1 t_x(304372,246)RMZU04,2896.o +1 t_x(304372,2700)$RMZU04,6596 +1 x(304372,76)RMZU04,10172.p
+  +1 x(304372,161)RMZU04,11833.p = +1
+ f_304380: +1 t_x(304380,51)MEK04,2897.o +1 t_x(304380,11230)$MRAE04,6597 +1 x(304380,51)MEK04,11545.p
+  +1 x(304380,145)MEK04,12759.p +1 x(304380,1168)MRAEE04,15408.p +1 x(304380,706)MRAEE04,17585.p +1 x(304380,430)MEK04,18595.p
+  = +1
+ f_304414: +1 t_x(304414,160)LEMDAT04,2898.o +1 t_x(304414,3308)$LEMDAT04,6598 +1 t_x(304414,3)LEMDAT04,8554
+  +1 x(304414,239)LEMDAT04,9604.p +1 x(304414,475)LEMDAT04,11720.p +1 x(304414,317)LEMDAT04,13539.p +1 x(304414,81)LEMDAT04,16364.p
+  = +1
+ f_304422: +1 t_x(304422,232)MAB04,2899.o +1 t_x(304422,11128)$MRAE04,6599 +1 x(304422,2)MGY04,10428.p
+  +1 x(304422,237)MGY04,11358.p +1 x(304422,276)MYY04A,14202.p +1 x(304422,1024)MAB04,15849.p +1 x(304422,471)MGY04,16927.p
+  +1 x(304422,359)MYY04A,18119.p +1 x(304422,158)MGY04,19496.p +1 x(304422,328)MRAEE04,19823.p +1 x(304422,524)$MYY04A,20094.p
+  = +1
+ f_304433: +1 t_x(304433,284)LELVU04,2900.o +1 t_x(304433,3530)$LELVU04,6600 +1 t_x(304433,0),8555 +1 x(304433,382)LELVU04,10399.p
+  +1 x(304433,677)LELVU04,13104.p +1 x(304433,579)LELVU04,14846.p +1 x(304433,185)LELVU04,16286.p = +1
+ f_304435: +1 t_x(304435,828)LELVU04,2901.o +1 t_x(304435,9019)$RMZU04,6601 +1 x(304435,80)LELVU04,9402.p
+  +1 x(304435,178)LELVU04,11462.p +1 x(304435,375)LELVU04,12915.p +1 x(304435,277)LELVU04,14637.p +1 x(304435,473)LELVU04,16162.p
+  = +1
+ f_304443: +1 t_x(304443,0),2902.o +1 t_x(304443,288)$KFZ4404L,6602 +1 t_x(304443,0),8556 = +1
+ f_304446: +1 t_x(304446,80)LELVL104,2903.o +1 t_x(304446,1839)$LELVL104,6603 +1 x(304446,287)LELVL104,11275.p
+  +1 x(304446,597)LELVL104,13454.p +1 x(304446,183)LELVL104,15162.p = +1
+ f_304450: +1 t_x(304450,1845)MAB04,2904.o +1 t_x(304450,10560)$MRAE04,6604 +1 x(304450,2)MGY04,9007.p
+  +1 x(304450,117)MAB04,10846.p +1 x(304450,471)MGY04,12530.p +1 x(304450,590)MRAEE04,14063.p +1 x(304450,1086)MEK04,15523.p
+  +1 x(304450,1125)MAB04,16570.p +1 x(304450,1329)MRAEE04,17679.p +1 x(304450,1560)$MEK04,18467.p +1 x(304450,1410)MGY04,19260.p
+  +1 x(304450,1883)MRAEE04,19698.p +1 x(304450,2037)MGY04,20020.p +1 x(304450,1236)MRAEE04,20244.p +1 x(304450,837)MAB04,20395.p
+  +1 x(304450,1773)MAB04,20566.p = +1
+ f_304453: +1 t_x(304453,0),2905.o +1 t_x(304453,919)$RVKWS04,6605 = +1
+ f_304456: +1 t_x(304456,530)RJIU04M,2906.o +1 t_x(304456,7291)$RJIU04M,6606 +1 t_x(304456,0),8557 +1 x(304456,3)RJIU04M,9485.p
+  +1 x(304456,354)RJIU04M,11678.p +1 x(304456,442)RJIU04M,13433.p +1 x(304456,1232)RJIU04M,14560.p +1 x(304456,266)RJIU04M,16157.p
+  +1 x(304456,178)RJIU04M,18295.p +1 x(304456,3515)RJIU04M,18688.p = +1
+ f_304458: +1 t_x(304458,181)LCES004M,2907.o +1 t_x(304458,8731)$LCES004M,6607 +1 t_x(304458,0),8558 = +1
+ f_304463: +1 t_x(304463,920)RMZSI04,2908.o +1 t_x(304463,3720)$RMZU04,6608 +1 x(304463,234)RMZSI04,9980.p
+  +1 x(304463,320)RMZSI04,11813.p +1 x(304463,491)RMZSI04,17334.p = +1
+ f_304483: +1 t_x(304483,1405)LCES004,2909.o +1 t_x(304483,2436)$LCES004,6609 +1 t_x(304483,30)LCES004,8559
+  +1 x(304483,202)LCES004,9107.p +1 x(304483,374)LCES004,11041.p +1 x(304483,1233)LCES004,13449.p +1 x(304483,889)LCES004,16092.p
+  +1 x(304483,1061)LCES004,17284.p = +1
+ f_304486: +1 t_x(304486,558)LELVU04,2910.o +1 t_x(304486,3116)$LELVU04,6610 +1 t_x(304486,66)LELVU04,8560
+  +1 x(304486,361)LELVU04,10027.p +1 x(304486,460)LELVU04,12015.p +1 x(304486,263)LELVU04,13696.p +1 x(304486,165)LELVU04,14884.p
+  +1 x(304486,656)LELVU04,18271.p +1 x(304486,755)LELVU04,19126.p = +1
+ f_304488: +1 t_x(304488,0),2911.o +1 t_x(304488,10882)$LELVL104,6611 = +1
+ f_304502: +1 t_x(304502,0),2912.o +1 t_x(304502,5159)$KSLN04A,6612 = +1
+ f_304529: +1 t_x(304529,0),2913.o +1 t_x(304529,1362)$CPGSE04,6613 +1 t_x(304529,0),8561 = +1
+ f_304552: +1 t_x(304552,0),2914.o +1 t_x(304552,3835)$LEMDAT04,6614 +1 t_x(304552,0),8562 +1 x(304552,530)LEMDAT04,14829.p
+  = +1
+ f_304555: +1 t_x(304555,593)LEMDAT04,2915.o +1 t_x(304555,771)$MM304,6615 +1 x(304555,278)LEMDAT04,9777.p
+  +1 x(304555,321)MM304,11654.p +1 x(304555,199)LEMDAT04,13287.p +1 x(304555,514)LEMDAT04,15064.p +1 x(304555,96)MM304,16324.p
+  +1 x(304555,433)MM304,17470.p = +1
+ f_304557: +1 t_x(304557,95)LEMDAT04,2916.o +1 t_x(304557,3636)$LEMDAT04,6616 +1 t_x(304557,0),8563 +1 x(304557,252)LEMDAT04,12064.p
+  +1 x(304557,331)LEMDAT04,14397.p = +1
+ f_304568: +1 t_x(304568,76)ZM56704,2917.o +1 t_x(304568,4384)$ZM56704,6617 = +1
+ f_304570: +1 t_x(304570,0),2918.o +1 t_x(304570,2820)$LCES004M,6618 = +1
+ f_304579: +1 t_x(304579,0),2919.o +1 t_x(304579,937)$KWUR1C04,6619 = +1
+ f_304583: +1 t_x(304583,829)MRAE04,2920.o +1 t_x(304583,6004)$MRAE04,6620 +1 t_x(304583,0),8564 +1 x(304583,716)MRAE04,10218.p
+  +1 x(304583,604)MRAE04,11723.p +1 x(304583,154)MRAE04,13742.p +1 x(304583,1054)MRAE04,14249.p +1 x(304583,1166)MRAE04,15708.p
+  +1 x(304583,1279)MRAE04,17114.p +1 x(304583,941)MRAE04,18319.p = +1
+ f_304586: +1 t_x(304586,0),2921.o +1 t_x(304586,4259)$LELVL104,6621 = +1
+ f_304592: +1 t_x(304592,0),2922.o +1 t_x(304592,1752)$LEBAS04M,6622 = +1
+ f_304606: +1 t_x(304606,273)KFUL1U04,2923.o +1 t_x(304606,350)$KFUL1U04,6623 +1 t_x(304606,196)KFUL1U04,8565
+  = +1
+ f_304615: +1 t_x(304615,17)MEK04,2924.o +1 t_x(304615,9491)$MRAE04,6624 +1 x(304615,260)MRAEE04,17593.p
+  +1 x(304615,75)MRAEE04,18824.p = +1
+ f_304629: +1 t_x(304629,221)RVKWS04,2925.o +1 t_x(304629,508)$RVKWS04,6625 +1 x(304629,30)RVKWS04,10072.p
+  +1 x(304629,126)RVKWS04,11658.p = +1
+ f_304631: +1 t_x(304631,0),2926.o +1 t_x(304631,2580)$EBEEC04M,6626 +1 t_x(304631,0),8566 = +1
+ f_304690: +1 t_x(304690,61)LOVN1504,2927.o +1 t_x(304690,2990)$LOVN1504,6627 +1 x(304690,275)LOVN1504,10136.p
+  +1 x(304690,204)LOVN1504,10898.p +1 x(304690,1275)LOVN1504,12867.p +1 x(304690,1490)LOVN1504,14437.p
+  +1 x(304690,1704)LOVN1504,15717.p +1 x(304690,1918)LOVN1504,16945.p +1 x(304690,2275)LOVN1504,17990.p
+  +1 x(304690,918)LOVN1504,18742.p = +1
+ f_304696: +1 t_x(304696,826)MGY04,2928.o +1 t_x(304696,10609)$MRAE04,6628 +1 x(304696,43)MGY04,9496.p
+  +1 x(304696,122)MGY04,11363.p +1 x(304696,409)$MYY04A,13001.p +1 x(304696,748)MGY04,14087.p +1 x(304696,904)MGY04,15754.p
+  +1 x(304696,1295)MGY04,17084.p +1 x(304696,591)MGY04,18056.p +1 x(304696,513)MGY04,18693.p +1 x(304696,669)MGY04,19273.p
+  +1 x(304696,982)MGY04,19858.p = +1
+ f_304701: +1 t_x(304701,55)LGAVA04,2929.o +1 t_x(304701,2455)$LGAVA04,6629 +1 t_x(304701,0),8567 = +1
+ f_304713: +1 t_x(304713,0),2930.o +1 t_x(304713,1872)$KWUR1C04,6630 +1 t_x(304713,0),8568 = +1
+ f_304722: +1 t_x(304722,278)MAB1204A,2931.o +1 t_x(304722,2580)$MAB1204A,6631 +1 x(304722,32)MAB1204A,9963.p
+  +1 x(304722,360)MAB1204A,11543.p +1 x(304722,196)MAB1204A,12703.p +1 x(304722,689)MAB1204A,14009.p +1 x(304722,607)MAB1204A,15447.p
+  = +1
+ f_304734: +1 t_x(304734,0),2932.o +1 t_x(304734,5549)$KSPE104D,6632 +1 t_x(304734,0),8569 = +1
+ f_304739: +1 t_x(304739,0),2933.o +1 t_x(304739,2674)$GL34W04,6633 +1 x(304739,949)GL34W04,12758.p +1 x(304739,649)GL34W04,14026.p
+  +1 x(304739,199)GL34W04,17014.p +1 x(304739,49)GL34W04,18225.p = +1
+ f_304753: +1 t_x(304753,730)LGKFN04,2934.o +1 t_x(304753,2656)$LGKFN04,6634 +1 t_x(304753,0),8570 +1 x(304753,60)LGKFN04,9561.p
+  +1 x(304753,311)LGKFN04,11950.p +1 x(304753,395)LGKFN04,13317.p +1 x(304753,646)LGKFN04,15023.p +1 x(304753,479)LGKFN04,18285.p
+  = +1
+ f_304761: +1 t_x(304761,264)MAB1204A,2935.o +1 t_x(304761,1826)$MAB1204A,6635 +1 x(304761,17)MAB1204A,10239.p
+  +1 x(304761,182)MAB1204A,11185.p +1 x(304761,99)MAB1204A,12811.p +1 x(304761,675)MAB1204A,14670.p +1 x(304761,757)MAB1204A,16020.p
+  +1 x(304761,510)MAB1204A,17231.p +1 x(304761,593)MAB1204A,18994.p +1 x(304761,428)MAB1204A,19612.p = +1
+ f_304765: +1 t_x(304765,61)LELVL104,2936.o +1 t_x(304765,6268)$LELVL104,6636 +1 t_x(304765,0),8571 = +1
+ f_304778: +1 t_x(304778,383)RNS04M,2937.o +1 t_x(304778,3283)$RNS04M,6637 +1 x(304778,30)RVKWS04,9793.p
+  +1 x(304778,125)RVKWS04,11710.p +1 x(304778,283)RNS04M,13493.p +1 x(304778,483)RNS04M,17422.p = +1
+ f_304780: +1 t_x(304780,196)KWUR1C04,2938.o +1 t_x(304780,3879)$KWUR1C04,6638 +1 t_x(304780,0),8572 +1 x(304780,57)KWUR1C04,11835.p
+  +1 x(304780,127)KWUR1C04,13588.p = +1
+ f_304797: +1 t_x(304797,0),2939.o +1 t_x(304797,15319)$MGY04,6639 = +1
+ f_304798: +1 t_x(304798,0),2940.o +1 t_x(304798,757)$LEBAS04M,6640 +1 t_x(304798,0),8573 +1 x(304798,18)LEBAS04M,19642.p
+  = +1
+ f_304803: +1 t_x(304803,0),2941.o +1 t_x(304803,9420)$YB3EH04A,6641 +1 t_x(304803,0),8574 = +1
+ f_304811: +1 t_x(304811,0),2942.o +1 t_x(304811,4023)$LELVL104,6642 = +1
+ f_304825: +1 t_x(304825,281)LEMDAT04,2943.o +1 t_x(304825,2957)$LEMDAT04,6643 +1 x(304825,93)EBEEC04M,11122.p
+  +1 x(304825,196)EBEEC04M,12803.p +1 x(304825,45)LEMDAT04,14385.p +1 x(304825,607)EBEEC04M,15987.p +1 x(304825,360)LEMDAT04,19095.p
+  +1 x(304825,438)LEMDAT04,19616.p = +1
+ f_304830: +1 t_x(304830,0),2944.o +1 t_x(304830,2204)$YB3EH04A,6644 +1 x(304830,17)KSLN04A,12209.p = +1
+ f_304838: +1 t_x(304838,0),2945.o +1 t_x(304838,12060)$LCES004M,6645 = +1
+ f_304857: +1 t_x(304857,245)KSAL1204,2946.o +1 t_x(304857,3277)$KSAL1204,6646 +1 t_x(304857,0),8575 +1 x(304857,329)KSAL1204,11317.p
+  +1 x(304857,161)KSAL1204,13370.p +1 x(304857,77)KSAL1204,14653.p = +1
+ f_304861: +1 t_x(304861,0),2947.o +1 t_x(304861,11819)$LELVL104,6647 = +1
+ f_304862: +1 t_x(304862,72)MGY04,2948.o +1 t_x(304862,14394)$MRAE04,6648 +1 x(304862,150)MGY04,12757.p
+  +1 x(304862,698)MGY04,15288.p +1 x(304862,307)MGY04,17381.p +1 x(304862,1089)MGY04,17517.p +1 x(304862,1167)MGY04,18410.p
+  = +1
+ f_304871: +1 t_x(304871,169)$MEK04,2949.o +1 t_x(304871,9169)$MRAE04,6649 +1 x(304871,30)MRAEE04,9955.p
+  +1 x(304871,122)MRAEE04,12087.p +1 x(304871,399)MRAEE04,19800.p +1 x(304871,492)MRAEE04,20040.p = +1
+ f_304873: +1 t_x(304873,0),2950.o +1 t_x(304873,5040)$KSLN04A,6650 = +1
+ f_304880: +1 t_x(304880,1042)LGZAA04M,2951.o +1 t_x(304880,15042)$LGZAA04M,6651 +1 x(304880,108)LGZAA04M,9628.p
+  = +1
+ f_304882: +1 t_x(304882,278)LLBGA04L,2952.o +1 t_x(304882,1109)$LLBGA04L,6652 +1 x(304882,70)LLBGA04L,10202.p
+  +1 x(304882,485)LLBGA04L,20445.p = +1
+ f_304895: +1 t_x(304895,78)LOVN1504,2953.o +1 t_x(304895,2078)$LOVN1504,6653 +1 t_x(304895,0),8576 +1 x(304895,149)LOVN1504,9372.p
+  +1 x(304895,363)LOVN1504,12641.p +1 x(304895,578)LOVN1504,14203.p +1 x(304895,792)LOVN1504,15808.p +1 x(304895,1006)LOVN1504,17346.p
+  +1 x(304895,220)LOVN1504,18213.p = +1
+ f_304925: +1 t_x(304925,0),2954.o +1 t_x(304925,2779)$KFUL1U04,6654 +1 x(304925,19)KFUL1U04,12203.p = +1
+ f_304944: +1 t_x(304944,681)MAB1204A,2955.o +1 t_x(304944,2325)$MAB1204A,6655 +1 x(304944,23)MAB1204A,9483.p
+  +1 x(304944,105)MAB1204A,11429.p +1 x(304944,188)MAB1204A,12659.p +1 x(304944,434)MAB1204A,13953.p +1 x(304944,516)MAB1204A,15365.p
+  +1 x(304944,270)MAB1204A,17038.p +1 x(304944,763)MAB1204A,18126.p +1 x(304944,598)MAB1204A,18974.p = +1
+ f_304979: +1 t_x(304979,5)YB3EH04A,2956.o +1 t_x(304979,10721)$YB3EH04A,6656 +1 t_x(304979,0),8577 = +1
+ f_304980: +1 t_x(304980,0),2957.o +1 t_x(304980,9867)$YB3EH04A,6657 +1 t_x(304980,0),8578 = +1
+ f_305011: +1 t_x(305011,449)GL4W04M,2958.o +1 t_x(305011,2829)$LEMDAT04,6658 +1 x(305011,114)GL4W04M,9226.p
+  +1 x(305011,282)GL4W04M,11370.p +1 x(305011,74)LEMDAT04,13306.p +1 x(305011,198)GL4W04M,14647.p +1 x(305011,701)$GL4W04M,17108.p
+  +1 x(305011,366)GL4W04M,18284.p = +1
+ f_305013: +1 t_x(305013,510)LCES004M,2959.o +1 t_x(305013,10860)$LCES004M,6659 +1 x(305013,60)LCES004M,9677.p
+  = +1
+ f_305019: +1 t_x(305019,554)RNS04M,2960.o +1 t_x(305019,3654)$RNS04M,6660 +1 t_x(305019,0),8579 +1 x(305019,154)RNS04M,9668.p
+  +1 x(305019,54)RNS04M,12150.p +1 x(305019,254)RNS04M,13483.p +1 x(305019,354)RNS04M,15018.p = +1
+ f_305030: +1 t_x(305030,141)KWUR1C04,2961.o +1 t_x(305030,22311)$EDGG704,6661 +1 x(305030,2)KWUR1C04,10516.p
+  +1 x(305030,71)KWUR1C04,11897.p = +1
+ f_305039: +1 t_x(305039,0),2962.o +1 t_x(305039,5526)$LELVL104,6662 +1 t_x(305039,0),8580 = +1
+ f_305074: +1 t_x(305074,0),2963.o +1 t_x(305074,1990)$ZM56704,6663 +1 t_x(305074,0),8581 +1 x(305074,66)ZM56704,11085.p
+  +1 x(305074,143)ZM56704,18379.p +1 x(305074,220)ZM56704,19637.p = +1
+ f_305101: +1 t_x(305101,0),2964.o +1 t_x(305101,14774)$MGY04,6664 = +1
+ f_305104: +1 t_x(305104,75)KSPE104D,2965.o +1 t_x(305104,7055)$KSPE104D,6665 +1 x(305104,1)KSPE104D,10433.p
+  = +1
+ f_305112: +1 t_x(305112,0),2966.o +1 t_x(305112,2460)$LEBAS04A,6666 +1 t_x(305112,0),8582 = +1
+ f_305122: +1 t_x(305122,372)LEBAS04A,2967.o +1 t_x(305122,6003)$LEBAS04A,6667 +1 t_x(305122,187)LEBAS04A,8583
+  +1 x(305122,279)LEBAS04A,10447.p +1 x(305122,464)LEBAS04A,12122.p = +1
+ f_305154: +1 t_x(305154,120)LELVL104,2968.o +1 t_x(305154,6120)$LELVL104,6668 +1 t_x(305154,16)LELVL104,8584
+  = +1
+ f_305171: +1 t_x(305171,0),2969.o +1 t_x(305171,6444)$RMZU04,6669 +1 x(305171,97)RMZU04,15768.p +1 x(305171,182)RMZU04,16897.p
+  +1 x(305171,13)RMZU04,18313.p = +1
+ f_305214: +1 t_x(305214,0),2970.o +1 t_x(305214,4830)$KSPE104D,6670 +1 x(305214,54)KSPE104D,19938.p = +1
+ f_305224: +1 t_x(305224,34)RNS04M,2971.o +1 t_x(305224,334)$RNS04M,6671 +1 t_x(305224,0),8585 = +1
+ f_305270: +1 t_x(305270,0),2972.o +1 t_x(305270,199)$KSLN04A,6672 = +1
+ f_305276: +1 t_x(305276,0),2973.o +1 t_x(305276,14176)$MGY04,6673 = +1
+ f_305282: +1 t_x(305282,0),2974.o +1 t_x(305282,1215)$CPGSE04,6674 = +1
+ f_305283: +1 t_x(305283,793)LGKFN04,2975.o +1 t_x(305283,4812)$LGKFN04,6675 +1 t_x(305283,0),8586 +1 x(305283,123)LGKFN04,9297.p
+  +1 x(305283,458)LGKFN04,11377.p +1 x(305283,877)LGKFN04,12929.p +1 x(305283,207)LGKFN04,13990.p +1 x(305283,1295)LGKFN04,15536.p
+  +1 x(305283,2467)LGKFN04,16812.p +1 x(305283,1463)LGKFN04,17726.p +1 x(305283,1546)LGKFN04,18549.p +1 x(305283,1714)LGKFN04,19267.p
+  +1 x(305283,960)LGKFN04,19866.p +1 x(305283,625)LGKFN04,20179.p = +1
+ f_305292: +1 t_x(305292,0),2976.o +1 t_x(305292,9682)$LELVL104,6676 = +1
+ f_305314: +1 t_x(305314,15)KSPE104D,2977.o +1 t_x(305314,5379)$KSPE104D,6677 = +1
+ f_305315: +1 t_x(305315,0),2978.o +1 t_x(305315,3850)$LELVL104,6678 = +1
+ f_305354: +1 t_x(305354,546)MEK04,2979.o +1 t_x(305354,12483)$MRAE04,6679 +1 x(305354,72)MEK04,9375.p
+  +1 x(305354,261)MEK04,11031.p +1 x(305354,356)MEK04,12822.p +1 x(305354,735)MEK04,16066.p +1 x(305354,167)MEK04,18269.p
+  = +1
+ f_305363: +1 t_x(305363,195)KWUR1C04,2980.o +1 t_x(305363,4642)$KWUR1C04,6680 +1 t_x(305363,0),8587 +1 x(305363,56)KWUR1C04,9549.p
+  +1 x(305363,126)KWUR1C04,11764.p +1 x(305363,265)KWUR1C04,13663.p = +1
+ f_305370: +1 t_x(305370,0),2981.o +1 t_x(305370,3835)$LEMDAT04,6681 = +1
+ f_305375: +1 t_x(305375,0),2982.o +1 t_x(305375,480)$ZM56704,6682 +1 x(305375,18)ZM56704,12958.p +1 x(305375,95)ZM56704,14827.p
+  = +1
+ f_305384: +1 t_x(305384,0),2983.o +1 t_x(305384,178)$LELVU04,6683 = +1
+ f_305385: +1 t_x(305385,0),2984.o +1 t_x(305385,2399)$KFUL1U04,6684 = +1
+ f_305425: +1 t_x(305425,343)GL34W04,2985.o +1 t_x(305425,12971)$MRAE04,6685 +1 x(305425,43)GL34W04,9553.p
+  +1 x(305425,118)GL34W04,11556.p +1 x(305425,840)MGY04,13237.p +1 x(305425,268)GL34W04,14031.p +1 x(305425,193)GL34W04,15263.p
+  +1 x(305425,2218)GL34W04,16473.p +1 x(305425,418)GL34W04,18859.p +1 x(305425,568)GL34W04,19571.p = +1
+ f_305432: +1 t_x(305432,88)RMZSI04,2986.o +1 t_x(305432,3174)$RMZSI04,6686 +1 x(305432,2)RMZSI04,10530.p
+  +1 x(305432,174)RMZSI04,10777.p = +1
+ f_305446: +1 t_x(305446,412)LELVL104,2987.o +1 t_x(305446,516)$LELVL104,6687 +1 x(305446,102)LELVL104,9905.p
+  +1 x(305446,205)LELVL104,11837.p +1 x(305446,309)LELVL104,13536.p = +1
+ f_305448: +1 t_x(305448,303)LFMDA04A,2988.o +1 t_x(305448,13992)$YB3EH04A,6688 +1 x(305448,1023)LFMDA04A,11040.p
+  +1 x(305448,1743)LFMDA04A,13189.p = +1
+ f_305458: +1 t_x(305458,0),2989.o +1 t_x(305458,320)$KSAL1A04,6689 = +1
+ f_305462: +1 t_x(305462,846)EDGG704,2990.o +1 t_x(305462,16246)$EDGG704,6690 +1 t_x(305462,746)EDGG704,8588
+  +1 x(305462,2046)EDGG704,11501.p +1 x(305462,2246)EDGG704,14386.p +1 x(305462,1246)EDGG704,15833.p +1 x(305462,946)EDGG704,17266.p
+  +1 x(305462,1046)EDGG704,18278.p = +1
+ f_305469: +1 t_x(305469,78)KSLN04A,2991.o +1 t_x(305469,2510)$YB3EH04A,6691 +1 x(305469,385)YB3EH04A,15438.p
+  = +1
+ f_305491: +1 t_x(305491,228)YB3EH04A,2992.o +1 t_x(305491,459)$YB3EH04A,6692 +1 t_x(305491,0),8589 +1 x(305491,89)YB3EH04A,10068.p
+  +1 x(305491,135)YB3EH04A,11929.p +1 x(305491,366)YB3EH04A,15116.p +1 x(305491,274)YB3EH04A,18265.p +1 x(305491,320)YB3EH04A,19110.p
+  = +1
+ f_305510: +1 t_x(305510,179)MRAEE04,2993.o +1 t_x(305510,10610)$MRAE04,6693 +1 x(305510,86)MRAEE04,10128.p
+  +1 x(305510,456)MRAEE04,12675.p +1 x(305510,640)MRAEE04,14222.p +1 x(305510,548)MRAEE04,15410.p +1 x(305510,271)MRAEE04,17070.p
+  +1 x(305510,1379)MRAEE04,18100.p +1 x(305510,1010)MRAEE04,18592.p +1 x(305510,1286)MRAEE04,19220.p +1 x(305510,363)MRAEE04,19910.p
+  +1 x(305510,825)MRAEE04,20274.p = +1
+ f_305522: +1 t_x(305522,198)KSPE104D,2994.o +1 t_x(305522,3505)$KSPE104D,6694 +1 t_x(305522,51)KSPE104D,8590
+  +1 x(305522,272)KSPE104D,11746.p +1 x(305522,125)KSPE104D,13596.p = +1
+ f_305532: +1 t_x(305532,0),2995.o +1 t_x(305532,10664)$YB3EH04A,6695 +1 t_x(305532,0),8591 = +1
+ f_305535: +1 t_x(305535,77)RMZU04,2996.o +1 t_x(305535,6170)$RMZU04,6696 +1 t_x(305535,0),8592 = +1
+ f_305538: +1 t_x(305538,913)RMZSI04,2997.o +1 t_x(305538,2028)$RMZSI04,6697 +1 t_x(305538,570)RMZSI04,8593
+  +1 x(305538,656)RMZSI04,10420.p +1 x(305538,742)RMZSI04,11957.p +1 x(305538,828)RMZSI04,13582.p = +1
+ f_305542: +1 t_x(305542,129)MRAEE04,2998.o +1 t_x(305542,8899)$MRAE04,6698 +1 x(305542,37)MRAEE04,10133.p
+  +1 x(305542,222)MRAEE04,20029.p = +1
+ f_305548: +1 t_x(305548,160)LEMDAT04,2999.o +1 t_x(305548,3623)$LEMDAT04,6699 +1 t_x(305548,0),8594 +1 x(305548,82)LEMDAT04,10231.p
+  +1 x(305548,239)LEMDAT04,11954.p +1 x(305548,318)LEMDAT04,14365.p = +1
+ f_305557: +1 t_x(305557,3261)LCES004,3000.o +1 t_x(305557,8760)$LCES004,6700 +1 t_x(305557,1200)LCES004,8595
+  +1 x(305557,1715)LCES004,9158.p +1 x(305557,3090)LCES004,10788.p +1 x(305557,2059)LCES004,12768.p +1 x(305557,2918)LCES004,14613.p
+  +1 x(305557,1371)LCES004,16019.p +1 x(305557,1543)LCES004,17878.p +1 x(305557,4120)LCES004,18837.p = +1
+ f_305560: +1 t_x(305560,830)MYY04A,3001.o +1 t_x(305560,14242)$MRAE04,6701 +1 x(305560,1)MAB1204A,9338.p
+  +1 x(305560,155)MGY04,11299.p +1 x(305560,311)MGY04,12722.p +1 x(305560,468)MGY04,13970.p +1 x(305560,702)MGY04,15281.p
+  +1 x(305560,546)MGY04,16918.p +1 x(305560,624)MGY04,17932.p +1 x(305560,747)MYY04A,18756.p +1 x(305560,659)MAB1204A,19581.p
+  = +1
+ f_305573: +1 t_x(305573,24)YB3EH04A,3002.o +1 t_x(305573,1364)$YB3EH04A,6702 +1 x(305573,41)KSLN04A,9531.p
+  +1 x(305573,115)KSLN04A,11534.p +1 x(305573,558)KSLN04A,13326.p = +1
+ f_305584: +1 t_x(305584,34)MGY04,3003.o +1 t_x(305584,9504)$MRAE04,6703 +1 x(305584,190)MGY04,14456.p
+  +1 x(305584,112)MGY04,15928.p +1 x(305584,1364)MGY04,17111.p = +1
+ f_305585: +1 t_x(305585,1187)MGY04,3004.o +1 t_x(305585,12379)$MRAE04,6704 +1 x(305585,13)MGY04,9237.p
+  +1 x(305585,92)MGY04,11190.p +1 x(305585,170)MGY04,12539.p +1 x(305585,1500)MGY04,14011.p +1 x(305585,1579)MGY04,15397.p
+  +1 x(305585,696)MYY04A,16880.p +1 x(305585,779)MYY04A,17885.p +1 x(305585,1422)MGY04,18531.p +1 x(305585,943)MYY04A,19254.p
+  +1 x(305585,1892)MGY04,19720.p +1 x(305585,1026)MYY04A,20053.p +1 x(305585,1265)MGY04,20259.p +1 x(305585,861)MYY04A,20466.p
+  = +1
+ f_305593: +1 t_x(305593,52)YB3EH04A,3005.o +1 t_x(305593,10306)$YB3EH04A,6705 +1 t_x(305593,0),8596 = +1
+ f_305597: +1 t_x(305597,220)$LOVN1504,3006.o +1 t_x(305597,0),8597 +1 x(305597,77)LOVN1504,10116.p +1 x(305597,5)LOVN1504,11956.p
+  +1 x(305597,148)LOVN1504,13756.p = +1
+ f_305599: +1 t_x(305599,0),3007.o +1 t_x(305599,10004)$YB3EH04A,6706 +1 t_x(305599,0),8598 = +1
+ f_305601: +1 t_x(305601,862)LLBGA04L,3008.o +1 t_x(305601,2524)$LLBGA04L,6707 +1 x(305601,31)LLBGA04L,9424.p
+  +1 x(305601,239)LLBGA04L,11402.p +1 x(305601,447)LLBGA04L,12750.p +1 x(305601,654)LLBGA04L,14826.p = +1
+ f_305604: +1 t_x(305604,24)KFZ4404M,3009.o +1 t_x(305604,5288)$KFZ4404M,6708 +1 t_x(305604,0),8599 = +1
+ f_305609: +1 t_x(305609,0),3010.o +1 t_x(305609,269)$KSAL1A04,6709 = +1
+ f_305621: +1 t_x(305621,27)LELVL104,3011.o +1 t_x(305621,9648)$LELVL104,6710 = +1
+ f_305622: +1 t_x(305622,0),3012.o +1 t_x(305622,900)$CPRFBR04,6711 = +1
+ f_305634: +1 t_x(305634,9)MEK04,3013.o +1 t_x(305634,14220)$MRAE04,6712 = +1
+ f_305661: +1 t_x(305661,520)LOVN1504,3014.o +1 t_x(305661,1020)$LOVN1504,6713 +1 x(305661,305)LOVN1504,9720.p
+  +1 x(305661,448)LOVN1504,13364.p +1 x(305661,162)LOVN1504,14916.p +1 x(305661,591)LOVN1504,16223.p +1 x(305661,734)LOVN1504,19472.p
+  +1 x(305661,805)LOVN1504,19914.p = +1
+ f_305671: +1 t_x(305671,407)LELVU04,3015.o +1 t_x(305671,2473)$LELVU04,6714 +1 t_x(305671,0),8600 +1 x(305671,13)LELVU04,9964.p
+  +1 x(305671,210)LELVU04,12242.p = +1
+ f_305686: +1 t_x(305686,129)LEMDAT04,3016.o +1 t_x(305686,3356)$LEMDAT04,6715 +1 t_x(305686,0),8601 +1 x(305686,287)LEMDAT04,9925.p
+  +1 x(305686,51)LEMDAT04,14314.p = +1
+ f_305689: +1 t_x(305689,688)LEMDAT04,3017.o +1 t_x(305689,2498)$LEMDAT04,6716 +1 t_x(305689,58)LEMDAT04,8602
+  +1 x(305689,452)LEMDAT04,9341.p +1 x(305689,609)LEMDAT04,11533.p +1 x(305689,530)LEMDAT04,14535.p +1 x(305689,216)LEMDAT04,16068.p
+  +1 x(305689,845)LEMDAT04,17382.p +1 x(305689,1081)LEMDAT04,18332.p +1 x(305689,766)LEMDAT04,19077.p
+  = +1
+ f_305696: +1 t_x(305696,0),3018.o +1 t_x(305696,60)$KSAL1A04,6717 +1 t_x(305696,0),8603 = +1
+ f_305697: +1 t_x(305697,1424)LEMDAT04,3019.o +1 t_x(305697,1739)$LEMDAT04,6718 +1 t_x(305697,322)LEMDAT04,8604
+  +1 x(305697,401)LEMDAT04,9211.p +1 x(305697,479)LEMDAT04,11173.p +1 x(305697,716)LEMDAT04,12748.p +1 x(305697,637)LEMDAT04,14392.p
+  +1 x(305697,558)LEMDAT04,15816.p +1 x(305697,873)LEMDAT04,17060.p +1 x(305697,1030)LEMDAT04,18071.p
+  +1 x(305697,1188)LEMDAT04,18926.p +1 x(305697,1266)LEMDAT04,19452.p +1 x(305697,1345)LEMDAT04,19917.p
+  = +1
+ f_305711: +1 t_x(305711,0),3020.o +1 t_x(305711,16784)$MGY04,6719 = +1
+ f_305716: +1 t_x(305716,76)KWUR1C04,3021.o +1 t_x(305716,5148)$KWUR1C04,6720 +1 t_x(305716,6)KWUR1C04,8605
+  = +1
+ f_305728: +1 t_x(305728,260)ZM56704,3022.o +1 t_x(305728,4260)$ZM56704,6721 +1 t_x(305728,29)ZM56704,8606
+  +1 x(305728,183)ZM56704,10236.p +1 x(305728,106)ZM56704,11907.p +1 x(305728,413)ZM56704,16308.p = +1
+ f_305730: +1 t_x(305730,689)LGIRA04,3023.o +1 t_x(305730,1428)$LGIRA04,6722 +1 t_x(305730,320)LGIRA04,8607
+  = +1
+ f_305745: +1 t_x(305745,195)RVKWS04,3024.o +1 t_x(305745,673)$RVKWS04,6723 +1 x(305745,4)RVKWS04,10115.p
+  +1 x(305745,100)RVKWS04,11505.p = +1
+ f_305753: +1 t_x(305753,0),3025.o +1 t_x(305753,6750)$KSPE104D,6724 = +1
+ f_305754: +1 t_x(305754,404)MGY04,3026.o +1 t_x(305754,3926)$MRAE04,6725 +1 x(305754,12)MGY04,10010.p
+  +1 x(305754,91)MGY04,11853.p +1 x(305754,169)MGY04,13455.p +1 x(305754,326)MGY04,14465.p +1 x(305754,639)MGY04,15969.p
+  = +1
+ f_305764: +1 t_x(305764,27)LELVU04,3027.o +1 t_x(305764,814)$LELVU04,6726 +1 t_x(305764,0),8608 = +1
+ f_305775: +1 t_x(305775,0),3028.o +1 t_x(305775,8485)$YB3EH04A,6727 = +1
+ f_305780: +1 t_x(305780,81)LELVL104,3029.o +1 t_x(305780,3081)$LELVL104,6728 = +1
+ f_305783: +1 t_x(305783,114)LELVL104,3030.o +1 t_x(305783,2390)$LELVL104,6729 +1 x(305783,10)LELVL104,10548.p
+  = +1
+ f_305791: +1 t_x(305791,39)KWUR1C04,3031.o +1 t_x(305791,2332)$KWUR1C04,6730 +1 t_x(305791,0),8609 = +1
+ f_305798: +1 t_x(305798,1500)LCES004,3032.o +1 t_x(305798,20220)$LCES004,6731 +1 t_x(305798,900)LCES004,8610
+  +1 x(305798,1350)LCES004,9028.p +1 x(305798,1050)LCES004,13636.p +1 x(305798,1650)LCES004,13867.p +1 x(305798,4950)LCES004,15507.p
+  +1 x(305798,4650)LCES004,16637.p = +1
+ f_305802: +1 t_x(305802,1683)EDGG704,3033.o +1 t_x(305802,10683)$EDGG704,6732 +1 t_x(305802,1083)EDGG704,8611
+  +1 x(305802,1233)EDGG704,9396.p +1 x(305802,1383)EDGG704,11347.p +1 x(305802,1833)EDGG704,13218.p +1 x(305802,1533)EDGG704,14792.p
+  +1 x(305802,2283)EDGG704,17067.p = +1
+ f_305803: +1 t_x(305803,189)KWUR1C04,3034.o +1 t_x(305803,3385)$KWUR1C04,6733 +1 t_x(305803,0),8612 +1 x(305803,50)KWUR1C04,10600.p
+  +1 x(305803,119)KWUR1C04,12142.p = +1
+ f_305806: +1 t_x(305806,241)LELVL104,3035.o +1 t_x(305806,2724)$LELVL104,6734 +1 x(305806,34)LELVL104,10266.p
+  +1 x(305806,137)LELVL104,13697.p = +1
+ f_305811: +1 t_x(305811,163)KWUR1C04,3036.o +1 t_x(305811,4888)$KWUR1C04,6735 +1 x(305811,94)KWUR1C04,9684.p
+  +1 x(305811,233)KWUR1C04,13432.p = +1
+ f_305816: +1 t_x(305816,197)MAB1204A,3037.o +1 t_x(305816,937)$MAB1204A,6736 +1 x(305816,32)MAB1204A,10444.p
+  +1 x(305816,115)MAB1204A,11322.p +1 x(305816,361)MAB1204A,13066.p +1 x(305816,690)MAB1204A,15037.p +1 x(305816,279)MAB1204A,19551.p
+  = +1
+ f_305823: +1 t_x(305823,623)MAB04,3038.o +1 t_x(305823,10653)$MRAE04,6737 +1 x(305823,9)MGY04,9691.p
+  +1 x(305823,166)MGY04,11632.p +1 x(305823,453)$MYY04A,13031.p +1 x(305823,767)MAB04,14100.p +1 x(305823,911)MAB04,15762.p
+  +1 x(305823,1339)MGY04,16855.p +1 x(305823,839)MAB04,18096.p +1 x(305823,551)MAB04,18682.p +1 x(305823,695)MAB04,19269.p
+  +1 x(305823,1055)MAB04,19808.p = +1
+ f_305828: +1 t_x(305828,774)LCES004,3039.o +1 t_x(305828,3180)$LCES004,6738 +1 t_x(305828,0),8613 +1 x(305828,602)LCES004,9073.p
+  +1 x(305828,1118)LCES004,11189.p +1 x(305828,87)LCES004,13426.p +1 x(305828,259)LCES004,14488.p = +1
+ f_305830: +1 t_x(305830,0),3040.o +1 t_x(305830,430)$CPGSE04,6739 = +1
+ f_305834: +1 t_x(305834,85)LCES004M,3041.o +1 t_x(305834,1735)$LCES004M,6740 = +1
+ f_305837: +1 t_x(305837,165)$KFZ4404L,3042.o +1 t_x(305837,5756)$KWUR1C04,6741 +1 x(305837,15)KFZ4404L,10174.p
+  +1 x(305837,59)KWUR1C04,11994.p +1 x(305837,128)KWUR1C04,13714.p = +1
+ f_305845: +1 t_x(305845,0),3043.o +1 t_x(305845,10740)$LELVL104,6742 = +1
+ f_305851: +1 t_x(305851,117)MAB1204A,3044.o +1 t_x(305851,1668)$MAB3404A,6743 +1 x(305851,35)MAB1204A,10609.p
+  +1 x(305851,198)GL34W04,15472.p +1 x(305851,273)GL34W04,18962.p +1 x(305851,123)GL34W04,20435.p = +1
+ f_305867: +1 t_x(305867,1613)EDGG704,3045.o +1 t_x(305867,10763)$EDGG704,6744 +1 t_x(305867,1013)EDGG704,8614
+  +1 x(305867,1313)EDGG704,9962.p +1 x(305867,1463)EDGG704,11674.p +1 x(305867,1913)EDGG704,12955.p +1 x(305867,1163)EDGG704,16331.p
+  +1 x(305867,2363)EDGG704,17104.p +1 x(305867,1763)EDGG704,18367.p = +1
+ f_305873: +1 t_x(305873,0),3046.o +1 t_x(305873,2884)$LELVL104,6745 = +1
+ f_305887: +1 t_x(305887,3986)LCES004,3047.o +1 t_x(305887,9656)$LCES004,6746 +1 t_x(305887,1924)LCES004,8615
+  +1 x(305887,2611)LCES004,9132.p +1 x(305887,2955)LCES004,12508.p +1 x(305887,3814)LCES004,14083.p +1 x(305887,2267)LCES004,15508.p
+  +1 x(305887,3470)LCES004,16671.p +1 x(305887,2439)LCES004,17742.p +1 x(305887,5016)LCES004,18981.p = +1
+ f_305896: +1 t_x(305896,208)LELVL104,3048.o +1 t_x(305896,9002)$LELVL104,6747 +1 x(305896,2)LELVL104,10332.p
+  +1 x(305896,415)LELVL104,11008.p +1 x(305896,312)LELVL104,13664.p +1 x(305896,105)LELVL104,16401.p = +1
+ f_305899: +1 t_x(305899,535)LEBAS04A,3049.o +1 t_x(305899,5520)$LEBAS04A,6748 +1 t_x(305899,258)LEBAS04A,8616
+  +1 x(305899,443)LEBAS04A,9974.p = +1
+ f_305915: +1 t_x(305915,0),3050.o +1 t_x(305915,2520)$YB3EH04A,6749 = +1
+ f_305923: +1 t_x(305923,144)LELVL104,3051.o +1 t_x(305923,2834)$LELVL104,6750 +1 x(305923,40)LELVL104,10502.p
+  = +1
+ f_305929: +1 t_x(305929,729)LCES004M,3052.o +1 t_x(305929,6279)$LCES004M,6751 +1 x(305929,129)LCES004M,9679.p
+  +1 x(305929,579)LCES004M,11355.p +1 x(305929,879)LCES004M,14982.p = +1
+ f_305950: +1 t_x(305950,0),3053.o +1 t_x(305950,3953)$YB3EH04A,6752 +1 t_x(305950,0),8617 +1 x(305950,26)YB3EH04A,13751.p
+  = +1
+ f_305962: +1 t_x(305962,768)LEMDAT04,3054.o +1 t_x(305962,2185)$LEMDAT04,6753 +1 t_x(305962,60)LEMDAT04,8618
+  +1 x(305962,139)LEMDAT04,9210.p +1 x(305962,925)LEMDAT04,11227.p +1 x(305962,1162)LEMDAT04,12869.p +1 x(305962,217)LEMDAT04,14447.p
+  +1 x(305962,1004)LEMDAT04,15861.p +1 x(305962,532)LEMDAT04,16899.p +1 x(305962,847)LEMDAT04,18364.p
+  +1 x(305962,1240)LEMDAT04,19036.p = +1
+ f_305967: +1 t_x(305967,214)LELVL104,3055.o +1 t_x(305967,7456)$LELVL104,6754 +1 t_x(305967,111)LELVL104,8619
+  = +1
+ f_306007: +1 t_x(306007,21)YB3EH04A,3056.o +1 t_x(306007,7920)$YB3EH04A,6755 = +1
+ f_306012: +1 t_x(306012,126)LELVL104,3057.o +1 t_x(306012,11713)$LELVL104,6756 +1 x(306012,23)LELVL104,10468.p
+  = +1
+ f_306044: +1 t_x(306044,186)LELVL104,3058.o +1 t_x(306044,9083)$LELVL104,6757 +1 x(306044,83)LELVL104,10450.p
+  +1 x(306044,496)LELVL104,11024.p +1 x(306044,393)LELVL104,13665.p +1 x(306044,289)LELVL104,15055.p = +1
+ f_306051: +1 t_x(306051,61)KSPE104D,3059.o +1 t_x(306051,4470)$KSPE104D,6758 +1 x(306051,61)KSPE104D,12069.p
+  = +1
+ f_306054: +1 t_x(306054,463)LGRPA04,3060.o +1 t_x(306054,2983)$LGRPA04,6759 = +1
+ f_306066: +1 t_x(306066,0),3061.o +1 t_x(306066,6255)$YB3EH04A,6760 +1 t_x(306066,0),8620 = +1
+ f_306069: +1 t_x(306069,1140)MGY04,3062.o +1 t_x(306069,11471)$MRAE04,6761 +1 x(306069,44)MGY04,9301.p
+  +1 x(306069,123)MGY04,10852.p +1 x(306069,201)MGY04,12558.p +1 x(306069,279)MGY04,14068.p +1 x(306069,357)MGY04,15405.p
+  +1 x(306069,749)MGY04,16427.p +1 x(306069,827)MGY04,18165.p +1 x(306069,514)MGY04,18525.p +1 x(306069,1218)MGY04,19178.p
+  +1 x(306069,984)MGY04,19722.p +1 x(306069,1297)MGY04,20063.p = +1
+ f_306095: +1 t_x(306095,0),3063.o +1 t_x(306095,6600)$YB3EH04A,6762 = +1
+ f_306120: +1 t_x(306120,34)MEK04,3064.o +1 t_x(306120,14141)$MRAE04,6763 = +1
+ f_306139: +1 t_x(306139,550)$LOVN1504,3065.o +1 x(306139,121)LOVN1504,9858.p +1 x(306139,50)LOVN1504,11754.p
+  +1 x(306139,264)LOVN1504,13405.p +1 x(306139,335)LOVN1504,14998.p +1 x(306139,407)LOVN1504,16336.p +1 x(306139,478)LOVN1504,17475.p
+  = +1
+ f_306149: +1 t_x(306149,0),3066.o +1 t_x(306149,412)$KSAL1A04,6764 = +1
+ f_306171: +1 t_x(306171,757)$LOVN1504,3067.o +1 x(306171,42)LOVN1504,9491.p +1 x(306171,257)LOVN1504,11640.p
+  +1 x(306171,471)LOVN1504,13367.p +1 x(306171,542)LOVN1504,14965.p +1 x(306171,328)LOVN1504,16279.p +1 x(306171,685)LOVN1504,17469.p
+  +1 x(306171,614)LOVN1504,18399.p = +1
+ f_306187: +1 t_x(306187,721)LOVN1504,3068.o +1 t_x(306187,936)$LOVN1504,6765 +1 t_x(306187,0),8621 +1 x(306187,221)LOVN1504,9593.p
+  +1 x(306187,436)LOVN1504,11881.p +1 x(306187,364)LOVN1504,13526.p +1 x(306187,507)LOVN1504,16192.p +1 x(306187,650)LOVN1504,17477.p
+  +1 x(306187,793)LOVN1504,20195.p +1 x(306187,864)LOVN1504,20357.p = +1
+ f_306188: +1 t_x(306188,849)$LFMDA04A,3069.o +1 x(306188,129)LFMDA04A,9447.p = +1
+ f_306190: +1 t_x(306190,47)YB3EH04A,3070.o +1 t_x(306190,6468)$YB3EH04A,6766 +1 x(306190,1)YB3EH04A,10629.p
+  = +1
+ f_306197: +1 t_x(306197,208)LEBAS04A,3071.o +1 t_x(306197,6208)$LEBAS04A,6767 +1 t_x(306197,115)LEBAS04A,8622
+  = +1
+ f_306201: +1 t_x(306201,380)KSAL1204,3072.o +1 t_x(306201,2149)$KSAL1204,6768 +1 x(306201,127)KSAL1204,9760.p
+  +1 x(306201,212)KSAL1204,11450.p +1 x(306201,296)KSAL1204,13485.p = +1
+ f_306204: +1 t_x(306204,134)ZM56704,3073.o +1 t_x(306204,3779)$MAB3404A,6769 +1 x(306204,7)MAB3404A,10395.p
+  +1 x(306204,57)ZM56704,12127.p +1 x(306204,179)MAB3404A,15110.p = +1
+ f_306206: +1 t_x(306206,67)KWUR1C04,3074.o +1 t_x(306206,4931)$KWUR1C04,6770 +1 t_x(306206,0),8623 +1 x(306206,206)KWUR1C04,12139.p
+  +1 x(306206,276)KWUR1C04,13667.p = +1
+ f_306207: +1 t_x(306207,1345)LCES004M,3075.o +1 t_x(306207,4645)$LCES004M,6771 +1 t_x(306207,895)LCES004M,8624
+  +1 x(306207,1045)LCES004M,11612.p +1 x(306207,1645)LCES004M,13334.p +1 x(306207,1795)LCES004M,14951.p
+  = +1
+ f_306241: +1 t_x(306241,2)$BKED1204,3076.o = +1
+ f_306242: +1 t_x(306242,0),3077.o +1 t_x(306242,2617)$KWUR1C04,6772 +1 t_x(306242,0),8625 = +1
+ f_306243: +1 t_x(306243,0),3078.o +1 t_x(306243,8460)$LGKFN04,6773 +1 t_x(306243,0),8626 = +1
+ f_306251: +1 t_x(306251,643)RMZU04,3079.o +1 t_x(306251,4367)$RMZU04,6774 +1 t_x(306251,51)RMZU04,8627
+  +1 x(306251,136)RMZU04,9629.p +1 x(306251,305)RMZU04,11668.p +1 x(306251,220)RMZU04,13267.p +1 x(306251,474)RMZU04,15028.p
+  +1 x(306251,559)RMZU04,16343.p +1 x(306251,982)RMZU04,17870.p +1 x(306251,728)RMZU04,19349.p = +1
+ f_306253: +1 t_x(306253,0),3080.o +1 t_x(306253,7680)$YB3EH04A,6775 +1 t_x(306253,0),8628 = +1
+ f_306269: +1 t_x(306269,87)MGY04,3081.o +1 t_x(306269,7402)$MRAE04,6776 +1 x(306269,9)MGY04,10398.p +1 x(306269,314)MRAE04,11258.p
+  +1 x(306269,202)$MRAEE04,13285.p = +1
+ f_306270: +1 t_x(306270,182)LELVL104,3082.o +1 t_x(306270,1838)$LELVL104,6777 +1 x(306270,79)LELVL104,10458.p
+  +1 x(306270,286)LELVL104,11256.p +1 x(306270,596)LELVL104,13431.p = +1
+ f_306272: +1 t_x(306272,135)KSPE104D,3083.o +1 t_x(306272,2487)$KSPE104D,6778 +1 t_x(306272,0),8629 +1 x(306272,62)KSPE104D,9915.p
+  = +1
+ f_306283: +1 t_x(306283,0),3084.o +1 t_x(306283,1331)$KSAL1204,6779 +1 t_x(306283,0),8630 = +1
+ f_306287: +1 t_x(306287,142)RVKWS04,3085.o +1 t_x(306287,715)$RVKWS04,6780 +1 x(306287,46)RVKWS04,10265.p
+  = +1
+ f_306304: +1 t_x(306304,96)MAB3404A,3086.o +1 t_x(306304,1468)$MAB3404A,6781 +1 x(306304,10)MAB3404A,10366.p
+  +1 x(306304,182)MAB3404A,10814.p +1 x(306304,268)MAB3404A,12496.p +1 x(306304,353)MAB3404A,14050.p = +1
+ f_306307: +1 t_x(306307,596)RMZU04,3087.o +1 t_x(306307,4404)$RMZU04,6782 +1 t_x(306307,4)RMZU04,8631
+  +1 x(306307,173)RMZU04,9511.p +1 x(306307,342)RMZU04,11927.p +1 x(306307,257)RMZU04,13355.p +1 x(306307,511)RMZU04,15074.p
+  +1 x(306307,1019)RMZU04,17626.p +1 x(306307,680)RMZU04,18768.p +1 x(306307,765)RMZU04,19359.p = +1
+ f_306308: +1 t_x(306308,198)KWUR1C04,3088.o +1 t_x(306308,4089)$KWUR1C04,6783 +1 t_x(306308,0),8632 +1 x(306308,129)KWUR1C04,10339.p
+  +1 x(306308,59)KWUR1C04,11828.p = +1
+ f_306331: +1 t_x(306331,335)KSLN04A,3089.o +1 t_x(306331,3437)$KSLN04A,6784 +1 x(306331,92)KSAL1204,9694.p
+  +1 x(306331,176)KSAL1204,11922.p +1 x(306331,260)KSAL1204,14676.p = +1
+ f_306346: +1 t_x(306346,2638)LCES004,3090.o +1 t_x(306346,18658)$LCES004,6785 +1 t_x(306346,1888)LCES004,8633
+  +1 x(306346,3709)LCES004,8973.p +1 x(306346,2488)LCES004,11495.p +1 x(306346,2338)LCES004,14121.p +1 x(306346,3388)LCES004,15330.p
+  +1 x(306346,3088)LCES004,16493.p +1 x(306346,2788)LCES004,20112.p +1 x(306346,2938)LCES004,20358.p = +1
+ f_306358: +1 t_x(306358,207)RMZSI04,3091.o +1 t_x(306358,3122)$RMZSI04,6786 +1 x(306358,36)RMZSI04,10220.p
+  +1 x(306358,122)RMZSI04,10776.p = +1
+ f_306384: +1 t_x(306384,420)LELVU04,3092.o +1 t_x(306384,3175)$LELVU04,6787 +1 t_x(306384,27)LELVU04,8634
+  +1 x(306384,519)LELVU04,11409.p +1 x(306384,322)LELVU04,13067.p +1 x(306384,224)LELVU04,14843.p +1 x(306384,617)LELVU04,17339.p
+  +1 x(306384,715)LELVU04,18320.p = +1
+ f_306386: +1 t_x(306386,0),3093.o +1 t_x(306386,840)$RVKWS04,6788 = +1
+ f_306388: +1 t_x(306388,68)MAB3404A,3094.o +1 t_x(306388,1268)$MAB3404A,6789 +1 x(306388,13)ZM56704,10591.p
+  +1 x(306388,153)MAB3404A,14034.p +1 x(306388,90)ZM56704,17474.p = +1
+ f_306397: +1 t_x(306397,63)KWUR1C04,3095.o +1 t_x(306397,4371)$KWUR1C04,6790 +1 t_x(306397,0),8635 = +1
+ f_306405: +1 t_x(306405,1012)EDGG704,3096.o +1 t_x(306405,15512)$EDGG704,6791 +1 t_x(306405,812)EDGG704,8636
+  +1 x(306405,912)EDGG704,10628.p +1 x(306405,1312)EDGG704,11182.p +1 x(306405,1712)EDGG704,13151.p +1 x(306405,1512)EDGG704,14403.p
+  +1 x(306405,1112)EDGG704,19966.p = +1
+ f_306413: +1 t_x(306413,1240)LGKFN04,3097.o +1 t_x(306413,7185)$LGKFN04,6792 +1 t_x(306413,571)LGKFN04,8637
+  +1 x(306413,905)LGKFN04,9017.p +1 x(306413,989)LGKFN04,10883.p +1 x(306413,1073)LGKFN04,12556.p +1 x(306413,1910)LGKFN04,13819.p
+  +1 x(306413,1575)LGKFN04,15238.p +1 x(306413,2161)LGKFN04,16720.p +1 x(306413,1157)LGKFN04,18161.p +1 x(306413,822)LGKFN04,19011.p
+  +1 x(306413,1324)LGKFN04,19236.p +1 x(306413,1408)LGKFN04,19700.p +1 x(306413,1491)LGKFN04,20070.p = +1
+ f_306439: +1 t_x(306439,20)MAB04,3098.o +1 t_x(306439,10172)$MRAE04,6793 +1 x(306439,92)MAB04,12633.p
+  +1 x(306439,164)MAB04,18675.p = +1
+ f_306449: +1 t_x(306449,718)LEBAS04A,3099.o +1 t_x(306449,5518)$LEBAS04A,6794 +1 t_x(306449,441)LEBAS04A,8638
+  +1 x(306449,625)LEBAS04A,10645.p +1 x(306449,533)LEBAS04A,12043.p = +1
+ f_306459: +1 t_x(306459,0),3100.o +1 t_x(306459,1657)$RJIU04M,6795 = +1
+ f_306490: +1 t_x(306490,988)LFPND04,3101.o +1 t_x(306490,6060)$LFPND04,6796 = +1
+ f_306491: +1 t_x(306491,180)LCES004M,3102.o +1 t_x(306491,1380)$LCES004M,6797 +1 x(306491,30)LCES004M,10513.p
+  = +1
+ f_306499: +1 t_x(306499,578)MGY04,3103.o +1 t_x(306499,12552)$MRAE04,6798 +1 x(306499,108)MGY04,9615.p
+  +1 x(306499,30)MGY04,11211.p +1 x(306499,421)MGY04,12932.p +1 x(306499,1340)GL34W04,13843.p +1 x(306499,1415)GL34W04,15366.p
+  +1 x(306499,1830)MGY04,16433.p +1 x(306499,965)GL34W04,17719.p +1 x(306499,656)MGY04,18519.p +1 x(306499,734)MGY04,19225.p
+  +1 x(306499,1115)GL34W04,20086.p +1 x(306499,815)GL34W04,20402.p = +1
+ f_306530: +1 t_x(306530,484)MGY04,3104.o +1 t_x(306530,12018)$MRAE04,6799 +1 x(306530,15)MGY04,10051.p
+  +1 x(306530,42)MAB1204A,10760.p +1 x(306530,327)MYY04A,12413.p +1 x(306530,719)MGY04,13928.p +1 x(306530,798)MGY04,15482.p
+  +1 x(306530,1398)$MYY04A,17097.p +1 x(306530,954)MGY04,17807.p +1 x(306530,641)MGY04,18480.p +1 x(306530,1032)MGY04,19169.p
+  +1 x(306530,1111)MGY04,19669.p +1 x(306530,1150)MYY04A,20045.p +1 x(306530,876)MGY04,20253.p = +1
+ f_306542: +1 t_x(306542,102)RNS04M,3105.o +1 t_x(306542,302)$RNS04M,6800 +1 t_x(306542,0),8639 +1 x(306542,2)RNS04M,10344.p
+  = +1
+ f_306563: +1 t_x(306563,36)MGY04,3106.o +1 t_x(306563,8410)$MRAE04,6801 +1 x(306563,270)MGY04,16795.p
+  +1 x(306563,192)MGY04,18235.p = +1
+ f_306570: +1 t_x(306570,87)YB3EH04A,3107.o +1 t_x(306570,6134)$KFUL1U04,6802 +1 x(306570,41)YB3EH04A,10272.p
+  +1 x(306570,549)YB3EH04A,12984.p +1 x(306570,826)YB3EH04A,14263.p = +1
+ f_306577: +1 t_x(306577,390)LELVL104,3108.o +1 t_x(306577,804)$LELVL104,6803 +1 x(306577,79)LELVL104,10016.p
+  +1 x(306577,183)LELVL104,11592.p +1 x(306577,286)LELVL104,13425.p = +1
+ f_306583: +1 t_x(306583,436)$LGRPA04,3109.o +1 x(306583,76)LGRPA04,9763.p = +1
+ f_306590: +1 t_x(306590,0),3110.o +1 t_x(306590,3659)$MAB1204A,6804 +1 x(306590,42)MAB1204A,10148.p +1 x(306590,124)MAB1204A,12448.p
+  +1 x(306590,203)GL34W04,13923.p = +1
+ f_306597: +1 t_x(306597,0),3111.o +1 t_x(306597,3137)$YB3EH04A,6805 = +1
+ f_306612: +1 t_x(306612,13)MAB1204A,3112.o +1 t_x(306612,4534)$MAB1204A,6806 = +1
+ f_306617: +1 t_x(306617,50)$KFUL1U04,3113.o = +1
+ f_306630: +1 t_x(306630,12)KSPE104D,3114.o +1 t_x(306630,2878)$KSPE104D,6807 +1 x(306630,159)KSPE104D,10098.p
+  +1 x(306630,86)KSPE104D,11986.p = +1
+ f_306667: +1 t_x(306667,0),3115.o +1 t_x(306667,4444)$ZM56704,6808 +1 x(306667,59)ZM56704,13291.p +1 x(306667,136)ZM56704,14828.p
+  = +1
+ f_306669: +1 t_x(306669,382)MRAE04,3116.o +1 t_x(306669,7020)$MRAE04,6809 +1 t_x(306669,45)MRAE04,8640
+  +1 x(306669,270)MRAE04,11133.p +1 x(306669,607)MRAE04,13232.p = +1
+ f_306677: +1 t_x(306677,55)MYY04A,3117.o +1 t_x(306677,11820)$MRAE04,6810 +1 x(306677,905)GL34W04,13808.p
+  +1 x(306677,1020)MGY04,15339.p +1 x(306677,302)MYY04A,16737.p +1 x(306677,220)MYY04A,17663.p +1 x(306677,863)MGY04,18459.p
+  +1 x(306677,749)MAB04,19172.p +1 x(306677,1325)MAB04,19684.p +1 x(306677,1802)MGY04,20031.p +1 x(306677,677)MAB04,20245.p
+  +1 x(306677,1098)MGY04,20408.p +1 x(306677,830)GL34W04,20515.p +1 x(306677,961)MYY04A,20600.p = +1
+ f_306685: +1 t_x(306685,95)KSAL1204,3118.o +1 t_x(306685,4306)$KSAL1204,6811 +1 t_x(306685,0),8641 +1 x(306685,11)KSAL1204,10496.p
+  = +1
+ f_306698: +1 t_x(306698,1980)EDGG704,3119.o +1 t_x(306698,14680)$EDGG704,6812 +1 t_x(306698,1580)EDGG704,8642
+  +1 x(306698,1680)EDGG704,11378.p +1 x(306698,1880)EDGG704,12923.p +1 x(306698,1780)EDGG704,14344.p +1 x(306698,2180)EDGG704,15678.p
+  +1 x(306698,2080)EDGG704,20203.p = +1
+ f_306710: +1 t_x(306710,820)LOVN1504,3120.o +1 t_x(306710,892)$LOVN1504,6813 +1 t_x(306710,0),8643 +1 x(306710,177)LOVN1504,9518.p
+  +1 x(306710,392)LOVN1504,11718.p +1 x(306710,606)LOVN1504,13375.p +1 x(306710,677)LOVN1504,14980.p +1 x(306710,463)LOVN1504,16249.p
+  +1 x(306710,749)LOVN1504,18386.p = +1
+ f_306718: +1 t_x(306718,139)LOVN1504,3121.o +1 t_x(306718,2068)$LOVN1504,6814 +1 t_x(306718,0),8644 +1 x(306718,68)LOVN1504,10882.p
+  +1 x(306718,353)LOVN1504,12625.p +1 x(306718,568)LOVN1504,14185.p +1 x(306718,782)LOVN1504,15749.p +1 x(306718,996)LOVN1504,17149.p
+  +1 x(306718,210)LOVN1504,18172.p = +1
+ f_306743: +1 t_x(306743,462)RMZSI04,3122.o +1 t_x(306743,2605)$RMZSI04,6815 +1 t_x(306743,290)RMZSI04,8645
+  +1 x(306743,376)RMZSI04,11486.p +1 x(306743,633)RMZSI04,13134.p +1 x(306743,719)RMZSI04,14645.p +1 x(306743,805)RMZSI04,15956.p
+  +1 x(306743,547)RMZSI04,19033.p = +1
+ f_306751: +1 t_x(306751,229)KWUR1C04,3123.o +1 t_x(306751,3773)$KWUR1C04,6816 +1 t_x(306751,0),8646 +1 x(306751,90)KWUR1C04,10062.p
+  +1 x(306751,160)KWUR1C04,12182.p = +1
+ f_306756: +1 t_x(306756,66)LELVL104,3124.o +1 t_x(306756,6170)$LELVL104,6817 +1 t_x(306756,0),8647 = +1
+ f_306769: +1 t_x(306769,150)MAB1204A,3125.o +1 t_x(306769,14355)$MGY04,6818 +1 x(306769,25)MYY04A,10004.p
+  +1 x(306769,68)MAB1204A,11625.p +1 x(306769,315)MAB1204A,13859.p +1 x(306769,397)MAB1204A,15739.p +1 x(306769,479)MAB1204A,17163.p
+  = +1
+ f_306801: +1 t_x(306801,626)RMZU04,3126.o +1 t_x(306801,4519)$RMZU04,6819 +1 t_x(306801,34)RMZU04,8648
+  +1 x(306801,288)RMZU04,9495.p +1 x(306801,457)RMZU04,11953.p +1 x(306801,372)RMZU04,13378.p +1 x(306801,203)RMZU04,15058.p
+  +1 x(306801,711)RMZU04,16412.p +1 x(306801,1134)RMZU04,17633.p +1 x(306801,795)RMZU04,18776.p +1 x(306801,880)RMZU04,19382.p
+  = +1
+ f_306803: +1 t_x(306803,0),3127.o +1 t_x(306803,1465)$KWUR1C04,6820 = +1
+ f_306810: +1 t_x(306810,17)MAB3404A,3128.o +1 t_x(306810,4560)$MAB3404A,6821 = +1
+ f_306829: +1 t_x(306829,127)MYY04A,3129.o +1 t_x(306829,13045)$MRAE04,6822 +1 x(306829,45)MYY04A,10330.p
+  +1 x(306829,445)MGY04,10727.p +1 x(306829,360)GL34W04,12397.p +1 x(306829,2166)MGY04,14529.p +1 x(306829,2245)MGY04,15781.p
+  +1 x(306829,435)GL34W04,17294.p +1 x(306829,510)GL34W04,19089.p = +1
+ f_306830: +1 t_x(306830,0),3130.o +1 t_x(306830,421)$RMZU04,6823 = +1
+ f_306846: +1 t_x(306846,155)KWUR1C04,3131.o +1 t_x(306846,3977)$KWUR1C04,6824 +1 t_x(306846,0),8649 +1 x(306846,17)KWUR1C04,10089.p
+  +1 x(306846,86)KWUR1C04,13550.p = +1
+ f_306848: +1 t_x(306848,0),3132.o +1 t_x(306848,3785)$LGIRA04,6825 = +1
+ f_306862: +1 t_x(306862,339)KSAL1204,3133.o +1 t_x(306862,3203)$KSAL1204,6826 +1 t_x(306862,3)KSAL1204,8650
+  +1 x(306862,171)KSAL1204,9672.p +1 x(306862,255)KSAL1204,11286.p +1 x(306862,87)KSAL1204,13456.p = +1
+ f_306868: +1 t_x(306868,478)KSLN04A,3134.o +1 t_x(306868,2472)$KSLN04A,6827 +1 t_x(306868,108)KSLN04A,8651
+  +1 x(306868,182)KSLN04A,11767.p +1 x(306868,256)KSLN04A,13328.p +1 x(306868,330)KSLN04A,14788.p +1 x(306868,404)KSLN04A,16328.p
+  = +1
+ f_306902: +1 t_x(306902,183)MEK04,3135.o +1 t_x(306902,12120)$MRAE04,6828 +1 x(306902,88)MEK04,10499.p
+  +1 x(306902,277)MEK04,12847.p +1 x(306902,467)MEK04,14600.p +1 x(306902,2058)MRAEE04,15636.p +1 x(306902,372)MEK04,16953.p
+  +1 x(306902,1596)MRAEE04,17872.p +1 x(306902,751)MEK04,19210.p = +1
+ f_306918: +1 t_x(306918,85)BKED1204,3136.o +1 t_x(306918,2116)$BKED1204,6829 = +1
+ f_306920: +1 t_x(306920,56)LGKFN04,3137.o +1 t_x(306920,1061)$LGKFN04,6830 +1 x(306920,140)LGKFN04,13683.p
+  = +1
+ f_306922: +1 t_x(306922,326)LOVN1504,3138.o +1 t_x(306922,1755)$LOVN1504,6831 +1 t_x(306922,40)LOVN1504,8652
+  +1 x(306922,112)LOVN1504,9317.p +1 x(306922,540)LOVN1504,11417.p +1 x(306922,183)LOVN1504,13589.p +1 x(306922,255)LOVN1504,14171.p
+  +1 x(306922,469)LOVN1504,15615.p +1 x(306922,683)LOVN1504,16837.p +1 x(306922,1040)LOVN1504,18068.p
+  = +1
+ f_306943: +1 t_x(306943,0),3139.o +1 t_x(306943,1933)$RJIU04M,6832 +1 t_x(306943,0),8653 = +1
+ f_306951: +1 t_x(306951,53)MRAEE04,3140.o +1 t_x(306951,8177)$MRAE04,6833 = +1
+ f_306962: +1 t_x(306962,0),3141.o +1 t_x(306962,5785)$MAB3404A,6834 +1 x(306962,11)ZM56704,18084.p +1 x(306962,88)ZM56704,18659.p
+  = +1
+ f_306964: +1 t_x(306964,0),3142.o +1 t_x(306964,7990)$KFUL1U04,6835 = +1
+ f_306995: +1 t_x(306995,220)YB3EH04A,3143.o +1 t_x(306995,5209)$YB3EH04A,6836 +1 t_x(306995,0),8654 +1 x(306995,174)YB3EH04A,10424.p
+  +1 x(306995,82)YB3EH04A,11999.p +1 x(306995,128)YB3EH04A,13475.p +1 x(306995,35)YB3EH04A,15061.p +1 x(306995,266)YB3EH04A,16768.p
+  +1 x(306995,359)YB3EH04A,19997.p = +1
+ f_307018: +1 t_x(307018,721)RMZSI04,3144.o +1 t_x(307018,2093)$RMZSI04,6837 +1 t_x(307018,464)RMZSI04,8655
+  +1 x(307018,807)RMZSI04,12004.p +1 x(307018,550)RMZSI04,13503.p +1 x(307018,635)RMZSI04,14918.p = +1
+ f_307021: +1 t_x(307021,358)LEBAS04A,3145.o +1 t_x(307021,4420)$LEBAS04A,6838 +1 t_x(307021,0),8656 +1 x(307021,173)LEBAS04A,10141.p
+  +1 x(307021,266)LEBAS04A,12070.p = +1
+ f_307025: +1 t_x(307025,526)YB3EH04A,3146.o +1 t_x(307025,5566)$YB3EH04A,6839 +1 x(307025,69)YB3EH04A,9732.p
+  +1 x(307025,161)YB3EH04A,11610.p +1 x(307025,115)YB3EH04A,13313.p +1 x(307025,392)YB3EH04A,15157.p = +1
+ f_307028: +1 t_x(307028,0),3147.o +1 t_x(307028,1440)$YB3EH04A,6840 = +1
+ f_307040: +1 t_x(307040,0),3148.o +1 t_x(307040,21686)$LCES004,6841 = +1
+ f_307044: +1 t_x(307044,0),3149.o +1 t_x(307044,10496)$LELVL104,6842 = +1
+ f_307055: +1 t_x(307055,278)YB3EH04A,3150.o +1 t_x(307055,4620)$YB3EH04A,6843 +1 t_x(307055,0),8657 +1 x(307055,1)YB3EH04A,10130.p
+  +1 x(307055,185)YB3EH04A,12129.p +1 x(307055,324)YB3EH04A,15011.p +1 x(307055,370)YB3EH04A,15744.p +1 x(307055,416)YB3EH04A,16879.p
+  +1 x(307055,232)YB3EH04A,18244.p = +1
+ f_307060: +1 t_x(307060,0),3151.o +1 t_x(307060,4260)$LELVU04,6844 +1 t_x(307060,0),8658 +1 x(307060,30)LELVU04,17260.p
+  = +1
+ f_307068: +1 t_x(307068,277)LEBAS04A,3152.o +1 t_x(307068,4431)$LEBAS04A,6845 +1 t_x(307068,0),8659 +1 x(307068,184)LEBAS04A,10100.p
+  +1 x(307068,92)LEBAS04A,12237.p +1 x(307068,369)LEBAS04A,13733.p = +1
+ f_307087: +1 t_x(307087,38)KWUR1C04,3153.o +1 t_x(307087,5180)$KWUR1C04,6846 = +1
+ f_307091: +1 t_x(307091,0),3154.o +1 t_x(307091,1503)$RMZU04,6847 = +1
+ f_307095: +1 t_x(307095,983)LEBAS04A,3155.o +1 t_x(307095,8713)$KSLN04A,6848 +1 x(307095,613)LEBAS04A,9879.p
+  +1 x(307095,706)LEBAS04A,12021.p = +1
+ f_307103: +1 t_x(307103,0),3156.o +1 t_x(307103,3740)$MAB3404A,6849 +1 x(307103,140)MAB3404A,12017.p
+  +1 x(307103,54)MAB3404A,13578.p +1 x(307103,225)MAB3404A,16232.p = +1
+ f_307105: +1 t_x(307105,3764)LGZAA04M,3157.o +1 t_x(307105,11231)$LGZAA04M,6850 +1 t_x(307105,1897)LGZAA04M,8660
+  +1 x(307105,31)LGZAA04M,8946.p +1 x(307105,2831)LGZAA04M,11088.p = +1
+ f_307107: +1 t_x(307107,63)ZM56704,3158.o +1 t_x(307107,3602)$ZM56704,6851 +1 t_x(307107,0),8661 = +1
+ f_307108: +1 t_x(307108,0),3159.o +1 t_x(307108,2460)$LFPND04,6852 = +1
+ f_307135: +1 t_x(307135,124)EDGG704,3160.o +1 t_x(307135,18724)$EDGG704,6853 +1 x(307135,24)EDGG704,10292.p
+  +1 x(307135,224)EDGG704,10668.p = +1
+ f_307140: +1 t_x(307140,0),3161.o +1 t_x(307140,661)$KSLN04A,6854 +1 t_x(307140,0),8662 = +1
+ f_307142: +1 t_x(307142,434)KSPE104D,3162.o +1 t_x(307142,3300)$KSPE104D,6855 +1 t_x(307142,140)KSPE104D,8663
+  +1 x(307142,214)KSPE104D,9657.p +1 x(307142,287)KSPE104D,11715.p +1 x(307142,361)KSPE104D,15045.p = +1
+ f_307145: +1 t_x(307145,263)KSAL1204,3163.o +1 t_x(307145,2621)$KSAL1204,6856 +1 t_x(307145,0),8664 +1 x(307145,10)KSAL1204,9598.p
+  +1 x(307145,94)KSAL1204,11825.p +1 x(307145,178)KSAL1204,14981.p = +1
+ f_307148: +1 t_x(307148,0),3164.o +1 t_x(307148,5899)$LEBAS04M,6857 = +1
+ f_307153: +1 t_x(307153,2511)LCES004,3165.o +1 t_x(307153,19731)$LCES004,6858 +1 t_x(307153,1611)LCES004,8665
+  +1 x(307153,4782)LCES004,9002.p +1 x(307153,2061)LCES004,11458.p +1 x(307153,1911)LCES004,13869.p +1 x(307153,4461)LCES004,15332.p
+  +1 x(307153,4161)LCES004,16492.p +1 x(307153,2961)LCES004,17888.p +1 x(307153,3411)LCES004,18851.p +1 x(307153,3561)LCES004,19656.p
+  +1 x(307153,2661)LCES004,20214.p = +1
+ f_307154: +1 t_x(307154,834)LGIRA04,3166.o +1 t_x(307154,2681)$LGIRA04,6859 +1 t_x(307154,465)LGIRA04,8666
+  = +1
+ f_307158: +1 t_x(307158,124)MRAEE04,3167.o +1 t_x(307158,10278)$MRAE04,6860 +1 x(307158,31)MRAEE04,9998.p
+  +1 x(307158,308)MRAEE04,14235.p +1 x(307158,216)MRAEE04,15390.p +1 x(307158,401)MRAEE04,17061.p +1 x(307158,1047)MRAEE04,17728.p
+  +1 x(307158,678)MRAEE04,18932.p +1 x(307158,954)MRAEE04,19498.p = +1
+ f_307174: +1 t_x(307174,0),3168.o +1 t_x(307174,4624)$LELVL104,6861 = +1
+ f_307182: +1 t_x(307182,2287)MRAEE04,3169.o +1 t_x(307182,15409)$EDGG704,6862 +1 x(307182,1087)MRAEE04,9564.p
+  +1 x(307182,1179)MRAEE04,11155.p +1 x(307182,1548)MRAEE04,12751.p +1 x(307182,2102)MRAEE04,14280.p +1 x(307182,2909)EDGG704,15878.p
+  +1 x(307182,1665)MEK04,17066.p +1 x(307182,2309)EDGG704,17918.p +1 x(307182,1909)EDGG704,18639.p +1 x(307182,2564)MRAEE04,19216.p
+  +1 x(307182,2709)EDGG704,19725.p +1 x(307182,2809)EDGG704,20023.p = +1
+ f_307186: +1 t_x(307186,0),3170.o +1 t_x(307186,10198)$MRAE04,6863 +1 x(307186,118)MAB04,12488.p +1 x(307186,190)MAB04,18631.p
+  +1 x(307186,262)MAB04,19461.p = +1
+ f_307190: +1 t_x(307190,1151)LGKFN04,3171.o +1 t_x(307190,4500)$LGKFN04,6864 +1 t_x(307190,62)LGKFN04,8667
+  +1 x(307190,648)LGKFN04,9581.p +1 x(307190,1067)LGKFN04,11200.p +1 x(307190,1318)LGKFN04,12881.p +1 x(307190,816)LGKFN04,14455.p
+  +1 x(307190,983)LGKFN04,15974.p +1 x(307190,2155)LGKFN04,16771.p +1 x(307190,1234)LGKFN04,18510.p +1 x(307190,1402)LGKFN04,19190.p
+  +1 x(307190,1569)LGKFN04,19738.p +1 x(307190,1486)LGKFN04,20137.p = +1
+ f_307217: +1 t_x(307217,1033)RMZSI04,3172.o +1 t_x(307217,1376)$RMZSI04,6865 +1 t_x(307217,604)RMZSI04,8668
+  +1 x(307217,690)RMZSI04,9946.p +1 x(307217,776)RMZSI04,11872.p +1 x(307217,861)RMZSI04,13501.p +1 x(307217,947)RMZSI04,15081.p
+  = +1
+ f_307218: +1 t_x(307218,55)ZM56704,3173.o +1 t_x(307218,3148)$MAB3404A,6866 +1 x(307218,132)ZM56704,18175.p
+  +1 x(307218,363)ZM56704,19056.p +1 x(307218,440)ZM56704,19428.p +1 x(307218,286)ZM56704,19894.p +1 x(307218,209)ZM56704,20264.p
+  = +1
+ f_307231: +1 t_x(307231,480)MGY04,3174.o +1 t_x(307231,7080)$MRAE04,6867 +1 x(307231,89)MGY04,9062.p
+  +1 x(307231,10)MGY04,12147.p +1 x(307231,167)MGY04,13238.p +1 x(307231,323)MGY04,15073.p +1 x(307231,402)MGY04,16327.p
+  = +1
+ f_307258: +1 t_x(307258,0),3175.o +1 t_x(307258,20167)$EDGG704,6868 +1 x(307258,2)KWUR1C04,20334.p = +1
+ f_307260: +1 t_x(307260,0),3176.o +1 t_x(307260,7533)$YB3EH04A,6869 +1 t_x(307260,0),8669 +1 x(307260,4)YB3EH04A,19928.p
+  = +1
+ f_307264: +1 t_x(307264,2510)LCES004,3177.o +1 t_x(307264,19280)$LCES004,6870 +1 t_x(307264,2060)LCES004,8670
+  +1 x(307264,4331)LCES004,8982.p +1 x(307264,2360)LCES004,11506.p +1 x(307264,2210)LCES004,14116.p +1 x(307264,4010)LCES004,15360.p
+  +1 x(307264,3710)LCES004,16526.p +1 x(307264,2960)LCES004,18701.p +1 x(307264,3110)LCES004,19370.p +1 x(307264,3260)LCES004,19845.p
+  = +1
+ f_307265: +1 t_x(307265,627)LEBAS04A,3178.o +1 t_x(307265,5520)$LEBAS04A,6871 +1 t_x(307265,350)LEBAS04A,8671
+  +1 x(307265,443)LEBAS04A,10637.p +1 x(307265,535)LEBAS04A,12018.p = +1
+ f_307285: +1 t_x(307285,1134)MGY04,3179.o +1 t_x(307285,10682)$MRAE04,6872 +1 x(307285,6)$GL34W04,9183.p
+  +1 x(307285,116)MGY04,11127.p +1 x(307285,195)MGY04,12630.p +1 x(307285,821)MGY04,14123.p +1 x(307285,977)MGY04,15783.p
+  +1 x(307285,1368)MGY04,16904.p +1 x(307285,664)MGY04,18024.p +1 x(307285,586)MGY04,18676.p +1 x(307285,429)MGY04,19298.p
+  +1 x(307285,508)MGY04,20189.p = +1
+ f_307304: +1 t_x(307304,0),3180.o +1 t_x(307304,7560)$MRAE04,6873 +1 x(307304,216)MAB04,15269.p +1 x(307304,135)MRAE04,17945.p
+  +1 x(307304,72)MAB04,18681.p +1 x(307304,288)MAB04,20266.p = +1
+ f_307309: +1 t_x(307309,0),3181.o +1 t_x(307309,265)$KWUR1C04,6874 = +1
+ f_307311: +1 t_x(307311,0),3182.o +1 t_x(307311,1008)$KWUR1C04,6875 = +1
+ f_307317: +1 t_x(307317,0),3183.o +1 t_x(307317,734)$KWUR1C04,6876 = +1
+ f_307323: +1 t_x(307323,0),3184.o +1 t_x(307323,9217)$YB3EH04A,6877 = +1
+ f_307355: +1 t_x(307355,0),3185.o +1 t_x(307355,5256)$MAB3404A,6878 +1 x(307355,14)ZM56704,9880.p +1 x(307355,91)ZM56704,11692.p
+  = +1
+ f_307359: +1 t_x(307359,512)LELVL104,3186.o +1 t_x(307359,8581)$LELVL104,6879 +1 t_x(307359,408)LELVL104,8672
+  = +1
+ f_307388: +1 t_x(307388,0),3187.o +1 t_x(307388,1500)$LCES004M,6880 = +1
+ f_307394: +1 t_x(307394,107)KWUR1C04,3188.o +1 t_x(307394,4276)$KWUR1C04,6881 +1 t_x(307394,0),8673 +1 x(307394,38)KWUR1C04,11805.p
+  +1 x(307394,177)KWUR1C04,13608.p = +1
+ f_307410: +1 t_x(307410,640)MGY04,3189.o +1 t_x(307410,10110)$MRAE04,6882 +1 x(307410,14)MGY04,9607.p
+  +1 x(307410,92)MGY04,11562.p +1 x(307410,170)MGY04,13186.p +1 x(307410,249)MGY04,14080.p +1 x(307410,405)MGY04,15785.p
+  +1 x(307410,796)MGY04,16732.p +1 x(307410,562)MGY04,18053.p +1 x(307410,483)MGY04,19044.p = +1
+ f_307418: +1 t_x(307418,12)YB3EH04A,3190.o +1 t_x(307418,6525)$YB3EH04A,6883 = +1
+ f_307440: +1 t_x(307440,0),3191.o +1 t_x(307440,5943)$KWUR1C04,6884 +1 x(307440,37)KWUR1C04,13682.p = +1
+ f_307441: +1 t_x(307441,173)$BKED1204,3192.o +1 t_x(307441,0),8674 = +1
+ f_307460: +1 t_x(307460,5)MAB04,3193.o +1 t_x(307460,8285)$MRAE04,6885 +1 x(307460,149)MAB04,12833.p
+  +1 x(307460,77)MAB04,16113.p = +1
+ f_307461: +1 t_x(307461,578)RJIU04M,3194.o +1 t_x(307461,4354)$RJIU04M,6886 +1 t_x(307461,0),8675 +1 x(307461,51)RJIU04M,9682.p
+  +1 x(307461,490)RJIU04M,11641.p +1 x(307461,402)RJIU04M,13243.p +1 x(307461,314)RJIU04M,14709.p +1 x(307461,139)RJIU04M,16414.p
+  +1 x(307461,666)RJIU04M,19234.p +1 x(307461,754)RJIU04M,20181.p +1 x(307461,929)RJIU04M,20372.p +1 x(307461,1017)RJIU04M,20482.p
+  = +1
+ f_307470: +1 t_x(307470,715)LGIRA04,3195.o +1 t_x(307470,6623)$LGIRA04,6887 +1 t_x(307470,346)LGIRA04,8676
+  = +1
+ f_307472: +1 t_x(307472,0),3196.o +1 t_x(307472,6521)$KWUR1C04,6888 = +1
+ f_307481: +1 t_x(307481,0),3197.o +1 t_x(307481,14203)$MRAE04,6889 +1 x(307481,272)MGY04,13747.p +1 x(307481,429)MGY04,13978.p
+  +1 x(307481,507)MGY04,15448.p +1 x(307481,116)MGY04,17214.p +1 x(307481,898)MGY04,17510.p +1 x(307481,976)MGY04,18408.p
+  +1 x(307481,194)MGY04,19525.p = +1
+ f_307482: +1 t_x(307482,0),3198.o +1 t_x(307482,608)$LGKFN04,6890 +1 t_x(307482,0),8677 = +1
+ f_307494: +1 t_x(307494,0),3199.o +1 t_x(307494,19544)$EDGG704,6891 = +1
+ f_307498: +1 t_x(307498,3491)LCES004,3200.o +1 t_x(307498,13972)$LCES004,6892 +1 t_x(307498,1944)LCES004,8678
+  +1 x(307498,2116)LCES004,8967.p +1 x(307498,2803)LCES004,10875.p +1 x(307498,2460)LCES004,13289.p +1 x(307498,2632)LCES004,14175.p
+  +1 x(307498,3319)LCES004,15623.p +1 x(307498,2288)LCES004,18021.p +1 x(307498,3147)LCES004,19067.p = +1
+ f_307532: +1 t_x(307532,0),3201.o +1 t_x(307532,9189)$LGIRA04,6893 = +1
+ f_307547: +1 t_x(307547,131)LEBAS04A,3202.o +1 t_x(307547,1055)$LEBAS04A,6894 +1 t_x(307547,0),8679 +1 x(307547,39)LEBAS04A,10454.p
+  = +1
+ f_307576: +1 t_x(307576,132)YB3EH04A,3203.o +1 t_x(307576,6507)$YB3EH04A,6895 +1 x(307576,14)RMZU04,9771.p
+  +1 x(307576,86)YB3EH04A,11193.p +1 x(307576,268)RMZU04,13229.p +1 x(307576,410)YB3EH04A,14324.p +1 x(307576,1518)YB3EH04A,18356.p
+  = +1
+ f_307581: +1 t_x(307581,0),3204.o +1 t_x(307581,6031)$KWUR1C04,6896 +1 x(307581,37)KFZ4404L,12095.p = +1
+ f_307617: +1 t_x(307617,47)LELVU04,3205.o +1 t_x(307617,4080)$LELVU04,6897 +1 t_x(307617,0),8680 +1 x(307617,342)LELVU04,13299.p
+  +1 x(307617,243)LELVU04,14993.p = +1
+ f_307626: +1 t_x(307626,943)MRAE04,3206.o +1 t_x(307626,5781)$MRAE04,6898 +1 t_x(307626,0),8681 +1 x(307626,493)MRAE04,9516.p
+  +1 x(307626,381)MRAE04,11074.p +1 x(307626,606)MRAE04,13324.p +1 x(307626,831)MRAE04,14501.p +1 x(307626,1056)MRAE04,16978.p
+  +1 x(307626,718)MRAE04,18262.p = +1
+ f_307650: +1 t_x(307650,0),3207.o +1 t_x(307650,23393)$EDGG704,6899 = +1
+ f_307658: +1 t_x(307658,384)RMZU04,3208.o +1 t_x(307658,5208)$RMZU04,6900 +1 t_x(307658,46)RMZU04,8682
+  +1 x(307658,300)RMZU04,10280.p +1 x(307658,131)RMZU04,13071.p +1 x(307658,723)RMZU04,14325.p +1 x(307658,808)RMZU04,15521.p
+  +1 x(307658,892)RMZU04,16654.p +1 x(307658,1823)RMZU04,17841.p +1 x(307658,469)RMZU04,18635.p +1 x(307658,215)RMZU04,19494.p
+  +1 x(307658,554)RMZU04,19915.p = +1
+ f_307672: +1 t_x(307672,18)RMZU04,3209.o +1 t_x(307672,5857)$RMZU04,6901 +1 x(307672,610)RMZU04,14925.p
+  +1 x(307672,1457)RMZU04,15896.p +1 x(307672,1541)RMZU04,17092.p = +1
+ f_307674: +1 t_x(307674,0),3210.o +1 t_x(307674,1560)$YB3EH04A,6902 +1 t_x(307674,0),8683 +1 x(307674,35)YB3EH04A,17134.p
+  = +1
+ f_307679: +1 t_x(307679,207)LOVN1504,3211.o +1 t_x(307679,21653)$LCES004,6903 +1 x(307679,64)LOVN1504,8934.p
+  +1 x(307679,136)LOVN1504,10860.p +1 x(307679,350)LOVN1504,12325.p +1 x(307679,3083)LCES004,13853.p +1 x(307679,636)LOVN1504,15578.p
+  +1 x(307679,1136)LOVN1504,16827.p +1 x(307679,1207)LOVN1504,17919.p +1 x(307679,1422)LOVN1504,18766.p
+  +1 x(307679,279)LOVN1504,19408.p +1 x(307679,564)LOVN1504,19844.p = +1
+ f_307696: +1 t_x(307696,426)MAB04,3212.o +1 t_x(307696,8103)$MRAE04,6904 +1 x(307696,3)MRAE04,9713.p
+  +1 x(307696,138)MAB04,11671.p +1 x(307696,210)MAB04,13314.p +1 x(307696,533)MRAEE04,14596.p +1 x(307696,626)MRAEE04,17412.p
+  +1 x(307696,308)MGY04,18296.p +1 x(307696,340)MRAE04,18625.p +1 x(307696,464)MGY04,20142.p = +1
+ f_307707: +1 t_x(307707,283)BKED1204,3213.o +1 t_x(307707,1391)$BKED1204,6905 +1 x(307707,467)BKED1204,9984.p
+  +1 x(307707,98)BKED1204,13502.p = +1
+ f_307712: +1 t_x(307712,483)EDGG704,3214.o +1 t_x(307712,18383)$EDGG704,6906 +1 x(307712,83)EDGG704,9712.p
+  +1 x(307712,583)EDGG704,12161.p +1 x(307712,283)EDGG704,13466.p +1 x(307712,183)EDGG704,14836.p +1 x(307712,783)EDGG704,16319.p
+  = +1
+ f_307716: +1 t_x(307716,0),3215.o +1 t_x(307716,6712)$MAB3404A,6907 = +1
+ f_307726: +1 t_x(307726,562)MAB3404A,3216.o +1 t_x(307726,12944)$MRAE04,6908 +1 x(307726,26)MYY04A,9346.p
+  +1 x(307726,344)MGY04,10780.p +1 x(307726,819)MAB3404A,12335.p +1 x(307726,2037)MAB04,13944.p +1 x(307726,781)GL34W04,15542.p
+  +1 x(307726,2206)GL34W04,16440.p +1 x(307726,181)GL34W04,17985.p +1 x(307726,1014)MYY04A,18700.p +1 x(307726,556)GL34W04,19301.p
+  +1 x(307726,305)MAB3404A,19756.p +1 x(307726,391)MAB3404A,20087.p +1 x(307726,406)GL34W04,20537.p = +1
+ f_307727: +1 t_x(307727,0),3217.o +1 t_x(307727,131)$KWUR1C04,6909 = +1
+ f_307728: +1 t_x(307728,414)MAB1204A,3218.o +1 t_x(307728,2551)$MAB1204A,6910 +1 x(307728,3)MAB1204A,9665.p
+  +1 x(307728,331)MAB1204A,11937.p +1 x(307728,660)MAB1204A,13935.p +1 x(307728,578)MAB1204A,15358.p +1 x(307728,496)MAB1204A,17080.p
+  +1 x(307728,249)MAB1204A,18170.p = +1
+ f_307730: +1 t_x(307730,0),3219.o +1 t_x(307730,146)$KSPE104D,6911 = +1
+ f_307733: +1 t_x(307733,494)LELVL104,3220.o +1 t_x(307733,1736)$LELVL104,6912 +1 x(307733,80)LELVL104,9859.p
+  +1 x(307733,184)LELVL104,11519.p +1 x(307733,908)LELVL104,14724.p +1 x(307733,598)LELVL104,16169.p +1 x(307733,391)LELVL104,17335.p
+  +1 x(307733,287)LELVL104,18377.p = +1
+ f_307740: +1 t_x(307740,1971)LGSRA04,3221.o +1 t_x(307740,9264)$LGSRA04,6913 +1 t_x(307740,756)LGSRA04,8684
+  = +1
+ f_307745: +1 t_x(307745,0),3222.o +1 t_x(307745,3240)$GL34W04,6914 = +1
+ f_307752: +1 t_x(307752,429)LGAVA04,3223.o +1 t_x(307752,1418)$LGAVA04,6915 +1 t_x(307752,288)LGAVA04,8685
+  = +1
+ f_307779: +1 t_x(307779,0),3224.o +1 t_x(307779,12362)$MRAE04,6916 +1 x(307779,235)MEK04,12808.p +1 x(307779,2300)MRAEE04,15883.p
+  +1 x(307779,614)MEK04,17064.p +1 x(307779,425)MEK04,18120.p +1 x(307779,898)MEK04,19647.p +1 x(307779,330)MEK04,20288.p
+  = +1
+ f_307791: +1 t_x(307791,109)ZM56704,3225.o +1 t_x(307791,2340)$ZM56704,6917 +1 t_x(307791,32)ZM56704,8686
+  +1 x(307791,263)ZM56704,11111.p +1 x(307791,186)ZM56704,16264.p = +1
+ f_307805: +1 t_x(307805,393)LOVN1504,3226.o +1 t_x(307805,1108)$LOVN1504,6918 +1 t_x(307805,0),8687 +1 x(307805,108)LOVN1504,11675.p
+  +1 x(307805,179)LOVN1504,13373.p +1 x(307805,250)LOVN1504,14830.p +1 x(307805,322)LOVN1504,16405.p +1 x(307805,536)LOVN1504,18628.p
+  +1 x(307805,608)LOVN1504,19615.p = +1
+ f_307831: +1 t_x(307831,0),3227.o +1 t_x(307831,660)$ZM56704,6919 +1 t_x(307831,0),8688 +1 x(307831,44)ZM56704,18241.p
+  = +1
+ f_307833: +1 t_x(307833,0),3228.o +1 t_x(307833,3453)$YB3EH04A,6920 +1 t_x(307833,0),8689 = +1
+ f_307845: +1 t_x(307845,279)MGY04,3229.o +1 t_x(307845,8966)$MRAE04,6921 +1 x(307845,44)MGY04,10207.p
+  +1 x(307845,122)MGY04,11336.p +1 x(307845,200)MGY04,13203.p +1 x(307845,826)MGY04,16748.p +1 x(307845,357)MGY04,18849.p
+  = +1
+ f_307846: +1 t_x(307846,360)RMZU04,3230.o +1 t_x(307846,3660)$RMZU04,6922 +1 t_x(307846,0),8690 +1 x(307846,21)RMZU04,10020.p
+  +1 x(307846,106)RMZU04,11889.p +1 x(307846,190)RMZU04,13712.p +1 x(307846,275)RMZU04,15128.p +1 x(307846,529)RMZU04,19084.p
+  +1 x(307846,444)RMZU04,19623.p = +1
+ f_307860: +1 t_x(307860,233)YB3EH04A,3231.o +1 t_x(307860,4991)$YB3EH04A,6923 +1 t_x(307860,0),8691 +1 x(307860,48)YB3EH04A,9971.p
+  +1 x(307860,141)YB3EH04A,11969.p +1 x(307860,95)YB3EH04A,14904.p +1 x(307860,741)YB3EH04A,16050.p +1 x(307860,787)YB3EH04A,17300.p
+  +1 x(307860,279)YB3EH04A,19484.p +1 x(307860,372)YB3EH04A,19860.p = +1
+ f_307867: +1 t_x(307867,0),3232.o +1 t_x(307867,3466)$LELVL104,6924 = +1
+ f_307870: +1 t_x(307870,174)GL34W04,3233.o +1 t_x(307870,2886)$MAB1204A,6925 +1 x(307870,9)MAB1204A,10237.p
+  +1 x(307870,91)MAB1204A,11508.p +1 x(307870,502)MAB1204A,13307.p +1 x(307870,995)MAB1204A,14244.p +1 x(307870,913)MAB1204A,15480.p
+  = +1
+ f_307875: +1 t_x(307875,1)KSLN04A,3234.o +1 t_x(307875,2881)$KSLN04A,6926 +1 x(307875,444)KSLN04A,10992.p
+  +1 x(307875,665)KSLN04A,12687.p +1 x(307875,739)KSLN04A,14215.p +1 x(307875,813)KSLN04A,15567.p +1 x(307875,148)KSLN04A,17998.p
+  +1 x(307875,222)KSLN04A,18907.p = +1
+ f_307878: +1 t_x(307878,286)KWUR1C04,3235.o +1 t_x(307878,3760)$KWUR1C04,6927 +1 t_x(307878,8)KWUR1C04,8692
+  +1 x(307878,77)KWUR1C04,10349.p +1 x(307878,147)KWUR1C04,11916.p +1 x(307878,216)KWUR1C04,13713.p = +1
+ f_307887: +1 t_x(307887,8)YB3EH04A,3236.o +1 t_x(307887,1440)$YB3EH04A,6928 +1 x(307887,54)YB3EH04A,11788.p
+  = +1
+ f_307897: +1 t_x(307897,1052)LCES004M,3237.o +1 t_x(307897,6002)$LCES004M,6929 +1 x(307897,152)LCES004M,9469.p
+  +1 x(307897,302)LCES004M,11432.p +1 x(307897,1202)LCES004M,13115.p +1 x(307897,752)LCES004M,14737.p
+  +1 x(307897,602)LCES004M,16148.p +1 x(307897,452)LCES004M,17429.p = +1
+ f_307899: +1 t_x(307899,74)LEBAS04A,3238.o +1 t_x(307899,3305)$LEBAS04A,6930 +1 x(307899,28)CPGSE04,10479.p
+  = +1
+ f_307902: +1 t_x(307902,0),3239.o +1 t_x(307902,21689)$EDGG704,6931 = +1
+ f_307914: +1 t_x(307914,0),3240.o +1 t_x(307914,1438)$KSPE104D,6932 = +1
+ f_307919: +1 t_x(307919,0),3241.o +1 t_x(307919,192)$KWUR1C04,6933 = +1
+ f_307926: +1 t_x(307926,0),3242.o +1 t_x(307926,307)$KWUR1C04,6934 = +1
+ f_307935: +1 t_x(307935,0),3243.o +1 t_x(307935,2760)$ZM56704,6935 +1 x(307935,67)ZM56704,18905.p = +1
+ f_307961: +1 t_x(307961,133)KWUR1C04,3244.o +1 t_x(307961,4232)$KWUR1C04,6936 +1 t_x(307961,0),8693 +1 x(307961,63)KWUR1C04,10260.p
+  +1 x(307961,202)KWUR1C04,11978.p = +1
+ f_307977: +1 t_x(307977,0),3245.o +1 t_x(307977,722)$ZM56704,6937 +1 t_x(307977,0),8694 +1 x(307977,29)ZM56704,17974.p
+  = +1
+ f_307979: +1 t_x(307979,0),3246.o +1 t_x(307979,13086)$MRAE04,6938 +1 x(307979,959)MEK04,12598.p +1 x(307979,12)MEK04,15160.p
+  +1 x(307979,391)MEK04,15645.p +1 x(307979,1338)MEK04,16874.p +1 x(307979,107)MEK04,18048.p +1 x(307979,201)MEK04,18878.p
+  = +1
+ f_307985: +1 t_x(307985,158)RMZU04,3247.o +1 t_x(307985,2866)$RMZU04,6939 +1 t_x(307985,73)RMZU04,8695
+  +1 x(307985,242)RMZU04,10646.p = +1
+ f_307987: +1 t_x(307987,408)LELVL104,3248.o +1 t_x(307987,1340)$LELVL104,6940 +1 x(307987,98)LELVL104,9995.p
+  +1 x(307987,305)LELVL104,12040.p +1 x(307987,512)LELVL104,14521.p +1 x(307987,202)LELVL104,16146.p = +1
+ f_307990: +1 t_x(307990,702)EDGG704,3249.o +1 t_x(307990,16802)$EDGG704,6941 +1 t_x(307990,602)EDGG704,8696
+  +1 x(307990,2602)EDGG704,11820.p +1 x(307990,1402)EDGG704,13206.p +1 x(307990,1502)EDGG704,14837.p = +1
+ f_307992: +1 t_x(307992,3368)LGZAA04M,3250.o +1 t_x(307992,9902)$LGZAA04M,6942 +1 t_x(307992,1502)LGZAA04M,8697
+  +1 x(307992,2435)LGZAA04M,9642.p = +1
+ f_307997: +1 t_x(307997,0),3251.o +1 t_x(307997,4620)$ZM56704,6943 = +1
+ f_307998: +1 t_x(307998,0),3252.o +1 t_x(307998,350)$CPRFBR04,6944 = +1
+ f_308003: +1 t_x(308003,203)YB3EH04A,3253.o +1 t_x(308003,4822)$YB3EH04A,6945 +1 t_x(308003,0),8698 +1 x(308003,110)YB3EH04A,10466.p
+  +1 x(308003,18)YB3EH04A,12157.p +1 x(308003,64)YB3EH04A,13453.p +1 x(308003,156)YB3EH04A,15144.p +1 x(308003,572)YB3EH04A,15843.p
+  +1 x(308003,618)YB3EH04A,16989.p +1 x(308003,341)YB3EH04A,20330.p +1 x(308003,387)YB3EH04A,20520.p +1 x(308003,434)YB3EH04A,20568.p
+  = +1
+ f_308004: +1 t_x(308004,0),3254.o +1 t_x(308004,1989)$ZM56704,6946 +1 t_x(308004,0),8699 +1 x(308004,65)ZM56704,15151.p
+  +1 x(308004,219)ZM56704,19552.p +1 x(308004,142)ZM56704,20223.p = +1
+ f_308021: +1 t_x(308021,0),3255.o +1 t_x(308021,14034)$MRAE04,6947 +1 x(308021,12)MEK04,18117.p +1 x(308021,107)MEK04,19518.p
+  = +1
+ f_308058: +1 t_x(308058,0),3256.o +1 t_x(308058,9227)$LFMDA04A,6948 = +1
+ f_308064: +1 t_x(308064,756)LEBAS04A,3257.o +1 t_x(308064,5280)$LEBAS04A,6949 +1 t_x(308064,480)LEBAS04A,8700
+  +1 x(308064,849)LEBAS04A,12012.p +1 x(308064,664)LEBAS04A,13648.p = +1
+ f_308077: +1 t_x(308077,665)EDGG704,3258.o +1 t_x(308077,17165)$EDGG704,6950 +1 t_x(308077,565)EDGG704,8701
+  +1 x(308077,1765)EDGG704,13579.p = +1
+ f_308093: +1 t_x(308093,0),3259.o +1 t_x(308093,1895)$YB3EH04A,6951 +1 x(308093,1)YB3EH04A,13459.p = +1
+ f_308103: +1 t_x(308103,914)LEBAS04A,3260.o +1 t_x(308103,6486)$RMZSI04,6952 = +1
+ f_308125: +1 t_x(308125,2101)LCES004,3261.o +1 t_x(308125,6569)$LCES004,6953 +1 t_x(308125,383)LCES004,8702
+  +1 x(308125,1586)LCES004,9405.p +1 x(308125,899)LCES004,10769.p +1 x(308125,1414)LCES004,12686.p +1 x(308125,727)LCES004,14211.p
+  +1 x(308125,1758)LCES004,15650.p +1 x(308125,1070)LCES004,16890.p +1 x(308125,1929)LCES004,18629.p = +1
+ f_308133: +1 t_x(308133,0),3262.o +1 t_x(308133,2853)$YB3EH04A,6954 +1 t_x(308133,0),8703 +1 x(308133,35)YB3EH04A,17607.p
+  = +1
+ f_308136: +1 t_x(308136,126)LELVL104,3263.o +1 t_x(308136,11402)$LELVL104,6955 +1 x(308136,22)LELVL104,10465.p
+  = +1
+ f_308144: +1 t_x(308144,963)MAB04,3264.o +1 t_x(308144,11150)$MRAE04,6956 +1 x(308144,27)MAB04,9413.p
+  +1 x(308144,99)MAB04,10767.p +1 x(308144,208)MYY04A,12430.p +1 x(308144,243)MAB04,13959.p +1 x(308144,373)MYY04A,15445.p
+  +1 x(308144,950)$MYY04A,16782.p +1 x(308144,785)MYY04A,18046.p +1 x(308144,1035)MAB04,18921.p +1 x(308144,1179)MAB04,19182.p
+  +1 x(308144,663)MGY04,19788.p +1 x(308144,1107)MAB04,20107.p +1 x(308144,1251)MAB04,20470.p = +1
+ f_308210: +1 t_x(308210,175)LEBAS04A,3265.o +1 t_x(308210,1560)$LEBAS04A,6957 +1 t_x(308210,83)LEBAS04A,8704
+  = +1
+ f_308221: +1 t_x(308221,169)KSLN04A,3266.o +1 t_x(308221,2828)$KSLN04A,6958 +1 t_x(308221,95)KSLN04A,8705
+  +1 x(308221,391)KSLN04A,10901.p +1 x(308221,612)KSLN04A,12602.p +1 x(308221,686)KSLN04A,14119.p +1 x(308221,760)KSLN04A,15491.p
+  +1 x(308221,243)KSLN04A,19380.p +1 x(308221,317)KSLN04A,19907.p = +1
+ f_308225: +1 t_x(308225,661)RMZSI04,3267.o +1 t_x(308225,2290)$RMZSI04,6959 +1 t_x(308225,490)RMZSI04,8706
+  +1 x(308225,575)RMZSI04,12056.p +1 x(308225,747)RMZSI04,13545.p +1 x(308225,832)RMZSI04,14973.p +1 x(308225,918)RMZSI04,17047.p
+  = +1
+ f_308239: +1 t_x(308239,231)KWUR1C04,3268.o +1 t_x(308239,3636)$KWUR1C04,6960 +1 t_x(308239,0),8707 +1 x(308239,162)KWUR1C04,10599.p
+  +1 x(308239,92)KWUR1C04,12003.p = +1
+ f_308248: +1 t_x(308248,243)YB3EH04A,3269.o +1 t_x(308248,1352)$YB3EH04A,6961 +1 t_x(308248,151)YB3EH04A,8708
+  +1 x(308248,12)YB3EH04A,9335.p +1 x(308248,382)YB3EH04A,12222.p +1 x(308248,566)YB3EH04A,13105.p = +1
+ f_308251: +1 t_x(308251,3254)LCES004,3270.o +1 t_x(308251,10471)$LCES004,6962 +1 t_x(308251,1536)LCES004,8709
+  +1 x(308251,1708)LCES004,8966.p +1 x(308251,2739)LCES004,10887.p +1 x(308251,2051)LCES004,13223.p +1 x(308251,1880)LCES004,14194.p
+  +1 x(308251,3082)LCES004,15617.p +1 x(308251,3598)LCES004,17109.p +1 x(308251,2567)LCES004,18597.p +1 x(308251,2911)LCES004,19544.p
+  = +1
+ f_308268: +1 t_x(308268,89)RMZU04,3271.o +1 t_x(308268,2120)$RMZU04,6963 +1 t_x(308268,0),8710 +1 x(308268,4)RMZU04,10558.p
+  = +1
+ f_308281: +1 t_x(308281,87)RMZU04,3272.o +1 t_x(308281,2203)$RMZU04,6964 +1 t_x(308281,0),8711 +1 x(308281,3)RMZU04,10657.p
+  = +1
+ f_308294: +1 t_x(308294,607)LGIRA04,3273.o +1 t_x(308294,7254)$LGIRA04,6965 +1 t_x(308294,238)LGIRA04,8712
+  = +1
+ f_308308: +1 t_x(308308,218)YB3EH04A,3274.o +1 t_x(308308,1004)$YB3EH04A,6966 +1 t_x(308308,34)YB3EH04A,8713
+  +1 x(308308,80)YB3EH04A,10425.p +1 x(308308,172)YB3EH04A,12204.p +1 x(308308,542)YB3EH04A,14974.p +1 x(308308,680)YB3EH04A,16394.p
+  = +1
+ f_308325: +1 t_x(308325,1206)LGKFN04,3275.o +1 t_x(308325,6900)$LGKFN04,6967 +1 t_x(308325,369)LGKFN04,8714
+  +1 x(308325,620)LGKFN04,9446.p +1 x(308325,704)LGKFN04,11435.p +1 x(308325,788)LGKFN04,13113.p +1 x(308325,1625)LGKFN04,13805.p
+  +1 x(308325,1290)LGKFN04,15231.p +1 x(308325,1876)LGKFN04,16636.p +1 x(308325,872)LGKFN04,17929.p +1 x(308325,955)LGKFN04,18698.p
+  +1 x(308325,1039)LGKFN04,19357.p +1 x(308325,1123)LGKFN04,19833.p = +1
+ f_308334: +1 t_x(308334,233)EBEEC04M,3276.o +1 t_x(308334,1159)$EBEEC04M,6968 +1 t_x(308334,130)EBEEC04M,8715
+  = +1
+ f_308336: +1 t_x(308336,1151)MYY04A,3277.o +1 t_x(308336,12504)$MRAE04,6969 +1 x(308336,60)MGY04,9155.p
+  +1 x(308336,217)MGY04,11106.p +1 x(308336,295)MGY04,12395.p +1 x(308336,1625)MGY04,14070.p +1 x(308336,1704)MGY04,15502.p
+  +1 x(308336,821)MYY04A,16922.p +1 x(308336,904)MYY04A,17693.p +1 x(308336,574)MYY04A,18539.p +1 x(308336,656)MYY04A,19203.p
+  +1 x(308336,530)MGY04,19773.p +1 x(308336,451)MGY04,20108.p +1 x(308336,373)MGY04,20456.p = +1
+ f_308351: +1 t_x(308351,300)$RMZSI04,3278.o +1 t_x(308351,214)RMZSI04,8716 = +1
+ f_308352: +1 t_x(308352,0),3279.o +1 t_x(308352,22620)$LCES004,6970 = +1
+ f_308362: +1 t_x(308362,0),3280.o +1 t_x(308362,2344)$KWUR1C04,6971 = +1
+ f_308366: +1 t_x(308366,0),3281.o +1 t_x(308366,1580)$YB3EH04A,6972 +1 t_x(308366,0),8717 +1 x(308366,55)YB3EH04A,17351.p
+  = +1
+ f_308371: +1 t_x(308371,716)ZM56704,3282.o +1 t_x(308371,12408)$MRAE04,6973 +1 x(308371,24)ZM56704,9575.p
+  +1 x(308371,149)MYY04A,10873.p +1 x(308371,177)ZM56704,12453.p +1 x(308371,1529)MGY04,14110.p +1 x(308371,1608)MGY04,15558.p
+  +1 x(308371,793)ZM56704,17582.p +1 x(308371,1451)MGY04,18530.p +1 x(308371,947)ZM56704,19204.p +1 x(308371,408)ZM56704,19737.p
+  +1 x(308371,1024)ZM56704,20055.p +1 x(308371,870)ZM56704,20271.p +1 x(308371,478)MYY04A,20574.p = +1
+ f_308386: +1 t_x(308386,0),3283.o +1 t_x(308386,5407)$LELVL104,6974 +1 t_x(308386,0),8718 = +1
+ f_308402: +1 t_x(308402,391)LELVL104,3284.o +1 t_x(308402,8978)$LELVL104,6975 +1 x(308402,81)LELVL104,10015.p
+  +1 x(308402,288)LELVL104,13406.p +1 x(308402,184)LELVL104,14995.p = +1
+ f_308410: +1 t_x(308410,228)LEBAS04A,3285.o +1 t_x(308410,4751)$RMZU04,6976 +1 x(308410,12)RMZU04,9583.p
+  +1 x(308410,181)RMZU04,11971.p +1 x(308410,97)RMZU04,13420.p +1 x(308410,351)RMZU04,15487.p +1 x(308410,412)LEBAS04A,16609.p
+  +1 x(308410,1335)LEBAS04A,17666.p = +1
+ f_308418: +1 t_x(308418,0),3286.o +1 t_x(308418,66)$KSLN04A,6977 +1 t_x(308418,0),8719 = +1
+ f_308432: +1 t_x(308432,449)RMZU04,3287.o +1 t_x(308432,4680)$RMZU04,6978 +1 t_x(308432,0),8720 +1 x(308432,110)RMZU04,11577.p
+  +1 x(308432,26)RMZU04,13135.p +1 x(308432,195)RMZU04,14253.p +1 x(308432,280)RMZU04,16322.p +1 x(308432,364)RMZU04,17442.p
+  +1 x(308432,1295)RMZU04,17675.p +1 x(308432,618)RMZU04,19013.p = +1
+ f_308449: +1 t_x(308449,1151)MRAE04,3288.o +1 t_x(308449,5651)$MRAE04,6979 +1 t_x(308449,363)MRAE04,8721
+  +1 x(308449,1038)MRAE04,11048.p +1 x(308449,476)MRAE04,13131.p +1 x(308449,701)MRAE04,14227.p +1 x(308449,813)MRAE04,15660.p
+  +1 x(308449,926)MRAE04,16971.p = +1
+ f_308460: +1 t_x(308460,8)YB3EH04A,3289.o +1 t_x(308460,7769)$LGIRA04,6980 +1 x(308460,239)YB3EH04A,10621.p
+  +1 x(308460,54)YB3EH04A,20175.p +1 x(308460,100)YB3EH04A,20344.p = +1
+ f_308475: +1 t_x(308475,16)KFUL1U04,3290.o +1 t_x(308475,1550)$KFUL1U04,6981 = +1
+ f_308479: +1 t_x(308479,0),3291.o +1 t_x(308479,19670)$EDGG704,6982 = +1
+ f_308482: +1 t_x(308482,157)KSAL1204,3292.o +1 t_x(308482,4200)$KSAL1204,6983 +1 t_x(308482,0),8722 = +1
+ f_308485: +1 t_x(308485,700)$LGIRA04,3293.o +1 t_x(308485,330)LGIRA04,8723 = +1
+ f_308505: +1 t_x(308505,0),3294.o +1 t_x(308505,1704)$YB3EH04A,6984 +1 t_x(308505,0),8724 +1 x(308505,41)YB3EH04A,14991.p
+  +1 x(308505,87)YB3EH04A,16361.p +1 x(308505,179)YB3EH04A,17485.p = +1
+ f_308507: +1 t_x(308507,600)LCES004,3295.o +1 t_x(308507,20820)$LCES004,6985 +1 t_x(308507,450)LCES004,8725
+  +1 x(308507,1650)LCES004,12557.p +1 x(308507,2250)LCES004,13971.p = +1
+ f_308511: +1 t_x(308511,1091)MGY04,3296.o +1 t_x(308511,11891)$MRAE04,6986 +1 x(308511,28)ZM56704,9233.p
+  +1 x(308511,43)MYY04A,11186.p +1 x(308511,592)MAB04,12959.p +1 x(308511,1012)MGY04,14926.p +1 x(308511,373)MYY04A,16713.p
+  +1 x(308511,455)MYY04A,17628.p +1 x(308511,934)MGY04,18457.p +1 x(308511,856)MGY04,19186.p +1 x(308511,1384)MAB04,19692.p
+  +1 x(308511,567)ZM56704,20030.p +1 x(308511,777)MGY04,20256.p +1 x(308511,1168)MAB04,20412.p = +1
+ f_308515: +1 t_x(308515,0),3297.o +1 t_x(308515,13712)$MGY04,6987 +1 x(308515,104)MAB3404A,12468.p +1 x(308515,190)MAB3404A,13927.p
+  +1 x(308515,2479)ZM56704,17801.p = +1
+ f_308533: +1 t_x(308533,357)EDGG704,3298.o +1 t_x(308533,18657)$EDGG704,6988 +1 x(308533,57)EDGG704,9844.p
+  +1 x(308533,157)EDGG704,11295.p +1 x(308533,257)EDGG704,13518.p +1 x(308533,457)EDGG704,14857.p = +1
+ f_308550: +1 t_x(308550,213)RVKWS04,3299.o +1 t_x(308550,309)$RVKWS04,6989 +1 x(308550,22)RVKWS04,10083.p
+  +1 x(308550,118)RVKWS04,12189.p = +1
+ f_308582: +1 t_x(308582,2304)EDGG704,3300.o +1 t_x(308582,13854)$EDGG704,6990 +1 t_x(308582,1754)EDGG704,8726
+  +1 x(308582,2004)EDGG704,10037.p +1 x(308582,2154)EDGG704,11798.p +1 x(308582,1854)EDGG704,13172.p = +1
+ f_308593: +1 t_x(308593,404)RMZU04,3301.o +1 t_x(308593,4551)$RMZU04,6991 +1 t_x(308593,0),8727 +1 x(308593,320)RMZU04,9726.p
+  +1 x(308593,151)RMZU04,12085.p +1 x(308593,235)RMZU04,14262.p +1 x(308593,1166)RMZU04,17655.p +1 x(308593,827)RMZU04,18885.p
+  +1 x(308593,489)RMZU04,19520.p = +1
+ f_308597: +1 t_x(308597,0),3302.o +1 t_x(308597,10590)$YB3EH04A,6992 = +1
+ f_308602: +1 t_x(308602,183)$LOVN1504,3303.o +1 t_x(308602,0),8728 +1 x(308602,40)LOVN1504,10157.p +1 x(308602,111)LOVN1504,12048.p
+  = +1
+ f_308611: +1 t_x(308611,0),3304.o +1 t_x(308611,39)$KSLN04A,6993 = +1
+ f_308619: +1 t_x(308619,2912)LGZAA04M,3305.o +1 t_x(308619,11312)$LGZAA04M,6994 +1 t_x(308619,1045)LGZAA04M,8729
+  +1 x(308619,112)LGZAA04M,8944.p +1 x(308619,1978)LGZAA04M,12845.p = +1
+ f_308622: +1 t_x(308622,3054)LCES004,3306.o +1 t_x(308622,10958)$LCES004,6995 +1 t_x(308622,1164)LCES004,8730
+  +1 x(308622,2195)LCES004,8978.p +1 x(308622,1336)LCES004,10800.p +1 x(308622,2538)LCES004,12784.p +1 x(308622,2367)LCES004,14794.p
+  +1 x(308622,1851)LCES004,15481.p +1 x(308622,2023)LCES004,16754.p +1 x(308622,3741)LCES004,17891.p = +1
+ f_308624: +1 t_x(308624,683)LCES004,3307.o +1 t_x(308624,21053)$LCES004,6996 +1 t_x(308624,383)LCES004,8731
+  +1 x(308624,1883)LCES004,12582.p +1 x(308624,2483)LCES004,13981.p = +1
+ f_308629: +1 t_x(308629,0),3308.o +1 t_x(308629,8536)$MRAE04,6997 +1 x(308629,400)MAB04,12436.p +1 x(308629,112)MAB04,14520.p
+  +1 x(308629,184)MAB04,15881.p +1 x(308629,40)MAB04,18102.p +1 x(308629,317)MRAEE04,19160.p = +1
+ f_308647: +1 t_x(308647,1167)MRAE04,3309.o +1 t_x(308647,4992)$MRAE04,6998 +1 t_x(308647,267)MRAE04,8732
+  +1 x(308647,492)MRAE04,9374.p +1 x(308647,717)MRAE04,11445.p +1 x(308647,604)MRAE04,13181.p +1 x(308647,942)MRAE04,14246.p
+  +1 x(308647,1054)MRAE04,15800.p +1 x(308647,1392)MRAE04,18127.p = +1
+ f_308677: +1 t_x(308677,385)RMZSI04,3310.o +1 t_x(308677,2614)$RMZSI04,6999 +1 t_x(308677,214)RMZSI04,8733
+  +1 x(308677,299)RMZSI04,10261.p +1 x(308677,642)RMZSI04,13178.p +1 x(308677,728)RMZSI04,14707.p +1 x(308677,814)RMZSI04,16013.p
+  +1 x(308677,471)RMZSI04,18199.p +1 x(308677,556)RMZSI04,19082.p = +1
+ f_308700: +1 t_x(308700,23)LEBAS04A,3311.o +1 t_x(308700,2700)$LEBAS04A,7000 +1 t_x(308700,0),8734 = +1
+ f_308705: +1 t_x(308705,360)$LCES004M,3312.o +1 x(308705,60)LCES004M,9843.p +1 x(308705,210)LCES004M,12199.p
+  = +1
+ f_308717: +1 t_x(308717,120)$KFUL1U04,3313.o = +1
+ f_308733: +1 t_x(308733,48)MAB04,3314.o +1 t_x(308733,8760)$MRAE04,7001 = +1
+ f_308743: +1 t_x(308743,845)EDGG704,3315.o +1 t_x(308743,18245)$EDGG704,7002 +1 x(308743,44)MAB3404A,8935.p
+  +1 x(308743,445)EDGG704,10670.p +1 x(308743,301)MAB3404A,13159.p +1 x(308743,545)EDGG704,14920.p +1 x(308743,644)MAB3404A,16295.p
+  = +1
+ f_308751: +1 t_x(308751,778)MGY04,3316.o +1 t_x(308751,10405)$MRAE04,7003 +1 x(308751,74)MGY04,9484.p
+  +1 x(308751,152)MGY04,11013.p +1 x(308751,231)MGY04,12720.p +1 x(308751,544)MGY04,14265.p +1 x(308751,700)MGY04,15782.p
+  +1 x(308751,1091)MGY04,16972.p +1 x(308751,622)MGY04,18067.p +1 x(308751,309)MGY04,18754.p +1 x(308751,465)MGY04,19366.p
+  +1 x(308751,857)MGY04,19885.p = +1
+ f_308759: +1 t_x(308759,24)KSPE104D,3317.o +1 t_x(308759,2008)$KSPE104D,7004 = +1
+ f_308769: +1 t_x(308769,285)MRAE04,3318.o +1 t_x(308769,7260)$MRAE04,7005 +1 x(308769,172)MRAE04,11105.p
+  +1 x(308769,60)$MRAEE04,13166.p = +1
+ f_308780: +1 t_x(308780,0),3319.o +1 t_x(308780,3982)$KSLN04A,7006 = +1
+ f_308836: +1 t_x(308836,0),3320.o +1 t_x(308836,7936)$YB3EH04A,7007 = +1
+ f_308855: +1 t_x(308855,324)YB3EH04A,3321.o +1 t_x(308855,694)$YB3EH04A,7008 +1 t_x(308855,1)YB3EH04A,8735
+  +1 x(308855,185)YB3EH04A,10356.p +1 x(308855,93)YB3EH04A,11350.p +1 x(308855,278)YB3EH04A,13088.p +1 x(308855,232)YB3EH04A,14702.p
+  +1 x(308855,370)YB3EH04A,15984.p +1 x(308855,463)YB3EH04A,17220.p = +1
+ f_308892: +1 t_x(308892,413)MEK04,3322.o +1 t_x(308892,12726)$MGY04,7009 +1 x(308892,34)MEK04,9412.p
+  +1 x(308892,126)MYY04A,11423.p +1 x(308892,282)MGY04,12611.p +1 x(308892,204)MGY04,14940.p +1 x(308892,508)MEK04,15469.p
+  +1 x(308892,360)MGY04,18920.p = +1
+ f_308908: +1 t_x(308908,130)ZM56704,3323.o +1 t_x(308908,3361)$ZM56704,7010 +1 t_x(308908,0),8736 +1 x(308908,53)ZM56704,10462.p
+  = +1
+ f_308914: +1 t_x(308914,350)ZM56704,3324.o +1 t_x(308914,12403)$MRAE04,7011 +1 x(308914,115)MAB3404A,10284.p
+  +1 x(308914,272)MGY04,13564.p +1 x(308914,1504)ZM56704,14117.p +1 x(308914,1576)MAB04,15411.p +1 x(308914,1648)MAB04,16429.p
+  +1 x(308914,965)ZM56704,17627.p +1 x(308914,1427)ZM56704,18483.p +1 x(308914,1350)ZM56704,19206.p +1 x(308914,427)ZM56704,19699.p
+  +1 x(308914,803)MYY04A,20119.p +1 x(308914,1273)ZM56704,20282.p +1 x(308914,473)MYY04A,20424.p +1 x(308914,555)MYY04A,20577.p
+  = +1
+ f_308941: +1 t_x(308941,0),3325.o +1 t_x(308941,1777)$YB3EH04A,7012 +1 t_x(308941,0),8737 +1 x(308941,68)YB3EH04A,15068.p
+  +1 x(308941,21)YB3EH04A,16285.p = +1
+ f_308945: +1 t_x(308945,856)EDGG704,3326.o +1 t_x(308945,16156)$EDGG704,7013 +1 t_x(308945,756)EDGG704,8738
+  +1 x(308945,1956)EDGG704,11428.p +1 x(308945,2156)EDGG704,14758.p +1 x(308945,1156)EDGG704,15914.p +1 x(308945,956)EDGG704,18248.p
+  +1 x(308945,1056)EDGG704,19100.p +1 x(308945,1456)EDGG704,19635.p = +1
+ f_308947: +1 t_x(308947,0),3327.o +1 t_x(308947,1703)$YB3EH04A,7014 +1 t_x(308947,0),8739 +1 x(308947,86)YB3EH04A,16176.p
+  +1 x(308947,40)YB3EH04A,17464.p = +1
+ f_308966: +1 t_x(308966,0),3328.o +1 t_x(308966,1746)$KWUR1C04,7015 +1 x(308966,9)KWUR1C04,19689.p +1 x(308966,78)KWUR1C04,20136.p
+  = +1
+ f_309000: +1 t_x(309000,32)KSLN04A,3329.o +1 t_x(309000,1214)$KSLN04A,7016 +1 t_x(309000,0),8740 = +1
+ f_309006: +1 t_x(309006,153)MAB3404A,3330.o +1 t_x(309006,2639)$MAB3404A,7017 +1 x(309006,36)ZM56704,10474.p
+  +1 x(309006,113)ZM56704,12193.p +1 x(309006,239)MAB3404A,12730.p = +1
+ f_309011: +1 t_x(309011,1040)MRAE04,3331.o +1 t_x(309011,5653)$MRAE04,7018 +1 t_x(309011,253)MRAE04,8741
+  +1 x(309011,365)MRAE04,9750.p +1 x(309011,478)MRAE04,13098.p +1 x(309011,703)MRAE04,14214.p +1 x(309011,815)MRAE04,15648.p
+  +1 x(309011,928)MRAE04,16962.p = +1
+ f_309016: +1 t_x(309016,277)MRAE04,3332.o +1 t_x(309016,8040)$MRAE04,7019 +1 x(309016,9)MRAEE04,9973.p
+  +1 x(309016,61)MGY04,11826.p +1 x(309016,165)MRAE04,12400.p +1 x(309016,452)MGY04,13846.p +1 x(309016,374)MGY04,15259.p
+  +1 x(309016,139)MGY04,16525.p +1 x(309016,286)MRAEE04,20581.p = +1
+ f_309049: +1 t_x(309049,324)$RMZSI04,3333.o +1 t_x(309049,66)RMZSI04,8742 = +1
+ f_309061: +1 t_x(309061,65)EGPFA04,3334.o +1 t_x(309061,3065)$EGPFA04,7020 +1 t_x(309061,0),8743 +1 x(309061,365)EGPFA04,9733.p
+  +1 x(309061,665)EGPFA04,20010.p +1 x(309061,965)EGPFA04,20236.p = +1
+ f_309070: +1 t_x(309070,220)EDGG704,3335.o +1 t_x(309070,18720)$EDGG704,7021 +1 x(309070,20)EDGG704,10070.p
+  +1 x(309070,120)EDGG704,13611.p +1 x(309070,520)EDGG704,15111.p = +1
+ f_309072: +1 t_x(309072,0),3336.o +1 t_x(309072,20013)$EDGG704,7022 +1 x(309072,0),9083.p +1 x(309072,103)LELVL104,10988.p
+  +1 x(309072,513)EDGG704,13576.p +1 x(309072,613)EDGG704,15044.p +1 x(309072,413)EDGG704,16297.p +1 x(309072,310)LELVL104,17460.p
+  = +1
+ f_309098: +1 t_x(309098,1070)RMZSI04,3337.o +1 t_x(309098,1670)$RMZSI04,7023 +1 t_x(309098,641)RMZSI04,8744
+  +1 x(309098,984)RMZSI04,10047.p +1 x(309098,727)RMZSI04,13448.p +1 x(309098,812)RMZSI04,14954.p +1 x(309098,898)RMZSI04,16236.p
+  = +1
+ f_309099: +1 t_x(309099,673)MRAEE04,3338.o +1 t_x(309099,10827)$MRAE04,7024 +1 x(309099,27)MEK04,9556.p
+  +1 x(309099,396)MRAEE04,11660.p +1 x(309099,119)MRAEE04,12810.p +1 x(309099,857)MRAEE04,14415.p +1 x(309099,765)MRAEE04,15605.p
+  +1 x(309099,488)MRAEE04,16877.p +1 x(309099,303)MRAEE04,17651.p +1 x(309099,1227)MRAEE04,18660.p +1 x(309099,1042)MRAEE04,19368.p
+  = +1
+ f_309103: +1 t_x(309103,1026)GL34W04,3339.o +1 t_x(309103,12420)$MRAE04,7025 +1 x(309103,51)GL34W04,9239.p
+  +1 x(309103,126)GL34W04,11192.p +1 x(309103,351)GL34W04,12322.p +1 x(309103,1228)MGY04,13831.p +1 x(309103,1306)MGY04,15336.p
+  +1 x(309103,1698)MGY04,16432.p +1 x(309103,801)GL34W04,17691.p +1 x(309103,876)GL34W04,18523.p +1 x(309103,576)GL34W04,19270.p
+  +1 x(309103,1933)MGY04,19864.p +1 x(309103,993)MGY04,20077.p +1 x(309103,726)GL34W04,20464.p = +1
+ f_309119: +1 t_x(309119,19)ZM56704,3340.o +1 t_x(309119,3635)$ZM56704,7026 +1 t_x(309119,0),8745 +1 x(309119,96)ZM56704,16043.p
+  = +1
+ f_309127: +1 t_x(309127,309)LGZAA04M,3341.o +1 t_x(309127,11509)$LGZAA04M,7027 = +1
+ f_309142: +1 t_x(309142,0),3342.o +1 t_x(309142,2820)$LEBAS04A,7028 = +1
+ f_309143: +1 t_x(309143,192)RMZU04,3343.o +1 t_x(309143,14430)$LELVL104,7029 +1 x(309143,108)RMZU04,11870.p
+  = +1
+ f_309144: +1 t_x(309144,0),3344.o +1 t_x(309144,1581)$RMZU04,7030 = +1
+ f_309172: +1 t_x(309172,1733)EDGG704,3345.o +1 t_x(309172,11933)$EDGG704,7031 +1 t_x(309172,1133)EDGG704,8746
+  +1 x(309172,1283)EDGG704,9384.p +1 x(309172,1433)EDGG704,11354.p +1 x(309172,1583)EDGG704,14628.p = +1
+ f_309174: +1 t_x(309174,0),3346.o +1 t_x(309174,9720)$LELVL104,7032 = +1
+ f_309188: +1 t_x(309188,275)MAB04,3347.o +1 t_x(309188,22080)$EDGG704,7033 +1 x(309188,56)MGY04,10227.p
+  +1 x(309188,347)MAB04,13685.p +1 x(309188,203)MAB04,14300.p +1 x(309188,131)MAB04,15894.p +1 x(309188,563)MAB04,16887.p
+  +1 x(309188,419)MAB04,18131.p +1 x(309188,369)MGY04,19116.p = +1
+ f_309190: +1 t_x(309190,0),3348.o +1 t_x(309190,9377)$MRAE04,7034 +1 x(309190,220)MGY04,10930.p +1 x(309190,298)MGY04,13044.p
+  +1 x(309190,63)MGY04,14557.p +1 x(309190,377)MGY04,16053.p +1 x(309190,1237)MGY04,16995.p = +1
+ f_309200: +1 t_x(309200,963)LCES004M,3349.o +1 t_x(309200,3813)$LCES004M,7035 +1 x(309200,513)LCES004M,9647.p
+  +1 x(309200,663)LCES004M,11694.p +1 x(309200,813)LCES004M,13443.p = +1
+ f_309203: +1 t_x(309203,409)YB3EH04A,3350.o +1 t_x(309203,871)$YB3EH04A,7036 +1 t_x(309203,39)YB3EH04A,8747
+  +1 x(309203,178)YB3EH04A,10154.p +1 x(309203,224)YB3EH04A,12001.p +1 x(309203,85)YB3EH04A,13254.p +1 x(309203,547)YB3EH04A,16027.p
+  +1 x(309203,640)YB3EH04A,17341.p +1 x(309203,270)YB3EH04A,18355.p +1 x(309203,362)YB3EH04A,19091.p = +1
+ f_309207: +1 t_x(309207,0),3351.o +1 t_x(309207,2490)$KFUL1U04,7037 = +1
+ f_309208: +1 t_x(309208,0),3352.o +1 t_x(309208,5527)$LELVL104,7038 +1 t_x(309208,0),8748 = +1
+ f_309210: +1 t_x(309210,891)EDGG704,3353.o +1 t_x(309210,15791)$EDGG704,7039 +1 t_x(309210,791)EDGG704,8749
+  +1 x(309210,1591)EDGG704,11247.p +1 x(309210,1991)EDGG704,13359.p +1 x(309210,1791)EDGG704,14493.p +1 x(309210,1091)EDGG704,19346.p
+  +1 x(309210,1191)EDGG704,19895.p +1 x(309210,991)EDGG704,20205.p = +1
+ f_309267: +1 t_x(309267,46)RMZSI04,3354.o +1 t_x(309267,3218)$RMZSI04,7040 +1 x(309267,218)RMZSI04,10786.p
+  = +1
+ f_309270: +1 t_x(309270,0),3355.o +1 t_x(309270,21101)$EDGG704,7041 +1 x(309270,179)MAB3404A,13968.p
+  = +1
+ f_309271: +1 t_x(309271,0),3356.o +1 t_x(309271,495)$KSAL1204,7042 = +1
+ f_309281: +1 t_x(309281,0),3357.o +1 t_x(309281,4500)$ZM56704,7043 +1 x(309281,115)ZM56704,13469.p +1 x(309281,192)ZM56704,15138.p
+  +1 x(309281,38)ZM56704,18267.p = +1
+ f_309283: +1 t_x(309283,2154)LGSRA04,3358.o +1 t_x(309283,7016)$LGSRA04,7044 +1 t_x(309283,939)LGSRA04,8750
+  = +1
+ f_309284: +1 t_x(309284,2356)LFMDA04A,3359.o +1 t_x(309284,3076)$LFMDA04A,7045 +1 x(309284,196)LFMDA04A,9091.p
+  +1 x(309284,916)LFMDA04A,10897.p +1 x(309284,1636)LFMDA04A,12654.p = +1
+ f_309298: +1 t_x(309298,184)EDGG704,3360.o +1 t_x(309298,19084)$EDGG704,7046 +1 x(309298,84)EDGG704,10210.p
+  = +1
+ f_309311: +1 t_x(309311,0),3361.o +1 t_x(309311,8514)$YB3EH04A,7047 +1 t_x(309311,0),8751 = +1
+ f_309313: +1 t_x(309313,0),3362.o +1 t_x(309313,2492)$LEBAS04A,7048 +1 t_x(309313,0),8752 = +1
+ f_309316: +1 t_x(309316,80)LGIRA04,3363.o +1 t_x(309316,5250)$LGIRA04,7049 = +1
+ f_309317: +1 t_x(309317,490)MGY04,3364.o +1 t_x(309317,7925)$MRAE04,7050 +1 x(309317,20)MGY04,9601.p
+  +1 x(309317,162)MRAE04,10747.p +1 x(309317,98)MGY04,12404.p +1 x(309317,333)MGY04,13838.p +1 x(309317,255)MGY04,15264.p
+  +1 x(309317,568)MGY04,17360.p = +1
+ f_309321: +1 t_x(309321,140)LGIRA04,3365.o +1 t_x(309321,8633)$LGIRA04,7051 +1 t_x(309321,0),8753 = +1
+ f_309324: +1 t_x(309324,1056)RMZSI04,3366.o +1 t_x(309324,1999)$RMZSI04,7052 +1 t_x(309324,713)RMZSI04,8754
+  +1 x(309324,1313)RMZSI04,10360.p +1 x(309324,970)RMZSI04,12131.p +1 x(309324,884)RMZSI04,14977.p +1 x(309324,1227)RMZSI04,16309.p
+  = +1
+ f_309331: +1 t_x(309331,31)RMZU04,3367.o +1 t_x(309331,1978)$RMZU04,7053 +1 t_x(309331,0),8755 = +1
+ f_309347: +1 t_x(309347,0),3368.o +1 t_x(309347,12951)$LGZAA04M,7054 = +1
+ f_309349: +1 t_x(309349,0),3369.o +1 t_x(309349,1296)$KFUL1U04,7055 = +1
+ f_309374: +1 t_x(309374,368)LGIRA04,3370.o +1 t_x(309374,7384)$LGIRA04,7056 +1 t_x(309374,0),8756 = +1
+ f_309385: +1 t_x(309385,0),3371.o +1 t_x(309385,2023)$MRAE04,7057 = +1
+ f_309386: +1 t_x(309386,0),3372.o +1 t_x(309386,22024)$LCES004,7058 +1 x(309386,4)LCES004,12146.p = +1
+ f_309400: +1 t_x(309400,0),3373.o +1 t_x(309400,5807)$MAB3404A,7059 = +1
+ f_309414: +1 t_x(309414,3190)LCES004,3374.o +1 t_x(309414,11610)$LCES004,7060 +1 t_x(309414,1644)LCES004,8757
+  +1 x(309414,2847)LCES004,9075.p +1 x(309414,1988)LCES004,10913.p +1 x(309414,2331)LCES004,14007.p +1 x(309414,2503)LCES004,15388.p
+  +1 x(309414,2675)LCES004,16642.p +1 x(309414,4393)LCES004,17767.p +1 x(309414,3706)LCES004,18644.p +1 x(309414,3019)LCES004,19514.p
+  = +1
+ f_309437: +1 t_x(309437,0),3375.o +1 t_x(309437,120)$ZM56704,7061 +1 t_x(309437,0),8758 = +1
+ f_309442: +1 t_x(309442,49)MYY04A,3376.o +1 t_x(309442,13885)$MGY04,7062 = +1
+ f_309449: +1 t_x(309449,0),3377.o +1 t_x(309449,7602)$LEBAS04A,7063 = +1
+ f_309461: +1 t_x(309461,0),3378.o +1 t_x(309461,1894)$KFUL1U04,7064 +1 t_x(309461,0),8759 = +1
+ f_309462: +1 t_x(309462,308)LOVN1504,3379.o +1 t_x(309462,1451)$LOVN1504,7065 +1 x(309462,93)LOVN1504,9735.p
+  +1 x(309462,236)LOVN1504,11240.p +1 x(309462,22)LOVN1504,13407.p +1 x(309462,165)LOVN1504,15590.p +1 x(309462,379)LOVN1504,16731.p
+  +1 x(309462,736)LOVN1504,17791.p +1 x(309462,879)LOVN1504,18782.p +1 x(309462,451)LOVN1504,19508.p = +1
+ f_309465: +1 t_x(309465,1639)LGZAA04M,3380.o +1 t_x(309465,6306)$LGZAA04M,7066 +1 t_x(309465,0),8760
+  +1 x(309465,706)LGZAA04M,9250.p = +1
+ f_309473: +1 t_x(309473,427)LOVN1504,3381.o +1 t_x(309473,2713)$LOVN1504,7067 +1 t_x(309473,141)LOVN1504,8761
+  +1 x(309473,355)LOVN1504,9692.p +1 x(309473,213)LOVN1504,10868.p +1 x(309473,998)LOVN1504,12783.p +1 x(309473,1213)LOVN1504,14396.p
+  +1 x(309473,641)LOVN1504,16951.p +1 x(309473,498)LOVN1504,18358.p = +1
+ f_309492: +1 t_x(309492,0),3382.o +1 t_x(309492,1025)$KWUR1C04,7068 = +1
+ f_309498: +1 t_x(309498,684)RMZSI04,3383.o +1 t_x(309498,2227)$RMZSI04,7069 +1 t_x(309498,512)RMZSI04,8762
+  +1 x(309498,598)RMZSI04,10316.p +1 x(309498,769)RMZSI04,14943.p +1 x(309498,855)RMZSI04,17021.p = +1
+ f_309507: +1 t_x(309507,0),3384.o +1 t_x(309507,7678)$LEBAS04A,7070 = +1
+ f_309508: +1 t_x(309508,721)LGRPA04,3385.o +1 t_x(309508,1801)$LGRPA04,7071 +1 x(309508,1)LGRPA04,9514.p
+  +1 x(309508,361)LGRPA04,13470.p = +1
+ f_309520: +1 t_x(309520,91)MAB04,3386.o +1 t_x(309520,10171)$MRAE04,7072 +1 x(309520,19)MAB04,10388.p
+  +1 x(309520,163)MAB04,18648.p +1 x(309520,235)MAB04,19653.p = +1
+ f_309536: +1 t_x(309536,0),3387.o +1 t_x(309536,5417)$LELVU04,7073 +1 t_x(309536,0),8763 = +1
+ f_309547: +1 t_x(309547,478)LEBAS04A,3388.o +1 t_x(309547,5832)$LEBAS04A,7074 +1 t_x(309547,201)LEBAS04A,8764
+  +1 x(309547,385)LEBAS04A,10482.p +1 x(309547,293)LEBAS04A,11967.p = +1
+ f_309557: +1 t_x(309557,679)EDGG704,3389.o +1 t_x(309557,17079)$EDGG704,7075 +1 t_x(309557,579)EDGG704,8765
+  +1 x(309557,1679)EDGG704,13429.p = +1
+ f_309560: +1 t_x(309560,0),3390.o +1 t_x(309560,2624)$YB3EH04A,7076 = +1
+ f_309573: +1 t_x(309573,2915)LCES004,3391.o +1 t_x(309573,9960)$LCES004,7077 +1 t_x(309573,1197)LCES004,8766
+  +1 x(309573,2228)LCES004,10784.p +1 x(309573,1540)LCES004,12499.p +1 x(309573,2400)LCES004,14042.p +1 x(309573,2571)LCES004,15455.p
+  +1 x(309573,3087)LCES004,16679.p +1 x(309573,2743)LCES004,17657.p +1 x(309573,2056)LCES004,18627.p = +1
+ f_309577: +1 t_x(309577,300)MEK04,3392.o +1 t_x(309577,12332)$MRAE04,7078 +1 x(309577,16)MEK04,10134.p
+  +1 x(309577,110)MEK04,11807.p +1 x(309577,205)MEK04,12782.p +1 x(309577,679)MEK04,14820.p +1 x(309577,2270)MRAEE04,15677.p
+  +1 x(309577,584)MEK04,16885.p +1 x(309577,1808)MRAEE04,17931.p +1 x(309577,395)MEK04,18832.p +1 x(309577,868)MEK04,19300.p
+  = +1
+ f_309583: +1 t_x(309583,620)MGY04,3393.o +1 t_x(309583,6960)$MRAE04,7079 +1 x(309583,307)MGY04,9117.p
+  +1 x(309583,386)MGY04,11121.p +1 x(309583,542)MGY04,13180.p +1 x(309583,1168)MGY04,15112.p = +1
+ f_309588: +1 t_x(309588,554)MGY04,3394.o +1 t_x(309588,6111)$MRAE04,7080 +1 x(309588,789)MGY04,10314.p
+  +1 x(309588,241)MGY04,13164.p +1 x(309588,1161)MRAE04,14359.p +1 x(309588,1024)MGY04,15862.p +1 x(309588,319)MGY04,17482.p
+  = +1
+ f_309594: +1 t_x(309594,57)KWUR1C04,3395.o +1 t_x(309594,2142)$KWUR1C04,7081 +1 t_x(309594,0),8767 +1 x(309594,127)KWUR1C04,20305.p
+  +1 x(309594,196)KWUR1C04,20400.p = +1
+ f_309597: +1 t_x(309597,113)KFUL1U04,3396.o +1 t_x(309597,1800)$KFUL1U04,7082 +1 t_x(309597,0),8768 = +1
+ f_309599: +1 t_x(309599,90)YB3EH04A,3397.o +1 t_x(309599,4247)$YB3EH04A,7083 +1 t_x(309599,0),8769 +1 x(309599,43)YB3EH04A,10596.p
+  = +1
+ f_309602: +1 t_x(309602,143)LEBAS04A,3398.o +1 t_x(309602,1620)$LEBAS04A,7084 +1 t_x(309602,50)LEBAS04A,8770
+  = +1
+ f_309625: +1 t_x(309625,1783)MGY04,3399.o +1 t_x(309625,11957)$MRAE04,7085 +1 x(309625,27)MYY04A,9009.p
+  +1 x(309625,109)MYY04A,10856.p +1 x(309625,192)MYY04A,12515.p +1 x(309625,1078)MGY04,13921.p +1 x(309625,1157)MGY04,15377.p
+  +1 x(309625,439)MYY04A,16763.p +1 x(309625,521)MYY04A,17676.p +1 x(309625,1000)MGY04,18528.p +1 x(309625,922)MGY04,19439.p
+  +1 x(309625,1470)MGY04,19733.p +1 x(309625,604)MYY04A,20056.p +1 x(309625,843)MGY04,20258.p +1 x(309625,765)MGY04,20421.p
+  = +1
+ f_309641: +1 t_x(309641,0),3400.o +1 t_x(309641,579)$KFUL1U04,7086 +1 t_x(309641,0),8771 = +1
+ f_309684: +1 t_x(309684,50)MAB3404A,3401.o +1 t_x(309684,1679)$MAB3404A,7087 +1 x(309684,136)MAB3404A,15845.p
+  = +1
+ f_309693: +1 t_x(309693,46)MYY04A,3402.o +1 t_x(309693,13376)$MRAE04,7088 +1 x(309693,23)MAB3404A,10647.p
+  +1 x(309693,195)MAB3404A,10806.p +1 x(309693,697)MGY04,12725.p +1 x(309693,71)MGY04,15067.p +1 x(309693,109)MAB3404A,16245.p
+  +1 x(309693,281)MAB3404A,16961.p +1 x(309693,128)MYY04A,18947.p = +1
+ f_309695: +1 t_x(309695,251)MEK04,3403.o +1 t_x(309695,11336)$MRAE04,7089 +1 x(309695,62)MEK04,10244.p
+  +1 x(309695,157)MEK04,11338.p +1 x(309695,346)MEK04,14576.p +1 x(309695,1274)MRAEE04,15427.p +1 x(309695,812)MRAEE04,17599.p
+  +1 x(309695,536)MEK04,18605.p +1 x(309695,441)MEK04,19591.p = +1
+ f_309709: +1 t_x(309709,1192)LFPND04,3404.o +1 t_x(309709,2460)$LFPND04,7090 = +1
+ f_309711: +1 t_x(309711,1030)MGY04,3405.o +1 t_x(309711,11752)$MRAE04,7091 +1 x(309711,69)MYY04A,9379.p
+  +1 x(309711,399)MYY04A,11093.p +1 x(309711,458)MAB04,13002.p +1 x(309711,873)MGY04,14004.p +1 x(309711,602)MAB04,15356.p
+  +1 x(309711,1552)$MYY04A,17233.p +1 x(309711,316)MYY04A,17764.p +1 x(309711,795)MGY04,18469.p +1 x(309711,717)MGY04,19251.p
+  +1 x(309711,1250)MAB04,19697.p +1 x(309711,1734)MGY04,20084.p +1 x(309711,1387)MYY04A,20280.p +1 x(309711,1578)MGY04,20442.p
+  +1 x(309711,1178)MAB04,20518.p +1 x(309711,1304)MYY04A,20569.p = +1
+ f_309721: +1 t_x(309721,13)YB3EH04A,3406.o +1 t_x(309721,706)$YB3EH04A,7092 +1 x(309721,105)YB3EH04A,11404.p
+  +1 x(309721,290)YB3EH04A,13190.p +1 x(309721,244)YB3EH04A,14813.p +1 x(309721,382)YB3EH04A,16152.p = +1
+ f_309724: +1 t_x(309724,0),3407.o +1 t_x(309724,285)$RMZU04,7093 = +1
+ f_309725: +1 t_x(309725,0),3408.o +1 t_x(309725,11752)$LELVL104,7094 = +1
+ f_309735: +1 t_x(309735,0),3409.o +1 t_x(309735,1230)$KSPE104D,7095 +1 t_x(309735,0),8772 = +1
+ f_309780: +1 t_x(309780,450)LCES004,3410.o +1 t_x(309780,21120)$LCES004,7096 +1 t_x(309780,300)LCES004,8773
+  +1 x(309780,1950)LCES004,12620.p +1 x(309780,2550)LCES004,14002.p +1 x(309780,750)LCES004,20156.p = +1
+ f_309790: +1 t_x(309790,106)YB3EH04A,3411.o +1 t_x(309790,5880)$YB3EH04A,7097 +1 t_x(309790,14)YB3EH04A,8774
+  +1 x(309790,60)YB3EH04A,11071.p +1 x(309790,429)YB3EH04A,12846.p +1 x(309790,706)YB3EH04A,14196.p +1 x(309790,291)YB3EH04A,16220.p
+  +1 x(309790,937)YB3EH04A,17459.p +1 x(309790,152)YB3EH04A,20297.p = +1
+ f_309806: +1 t_x(309806,0),3412.o +1 t_x(309806,3539)$LGRPA04,7098 = +1
+ f_309822: +1 t_x(309822,142)ZM56704,3413.o +1 t_x(309822,3835)$ZM56704,7099 +1 t_x(309822,0),8775 +1 x(309822,65)ZM56704,10440.p
+  = +1
+ f_309872: +1 t_x(309872,0),3414.o +1 t_x(309872,6038)$KSAL1204,7100 = +1
+ f_309887: +1 t_x(309887,0),3415.o +1 t_x(309887,256)$LGKFN04,7101 = +1
+ f_309890: +1 t_x(309890,254)KWUR1C04,3416.o +1 t_x(309890,4631)$KWUR1C04,7102 +1 t_x(309890,0),8776 +1 x(309890,45)KWUR1C04,9462.p
+  +1 x(309890,115)KWUR1C04,11740.p +1 x(309890,184)KWUR1C04,15108.p = +1
+ f_309899: +1 t_x(309899,4)YB3EH04A,3417.o +1 t_x(309899,11321)$YB3EH04A,7103 +1 t_x(309899,0),8777 = +1
+ f_309911: +1 t_x(309911,0),3418.o +1 t_x(309911,1923)$RJIU04M,7104 +1 t_x(309911,0),8778 = +1
+ f_309920: +1 t_x(309920,62)LELVL104,3419.o +1 t_x(309920,11442)$LELVL104,7105 = +1
+ f_309940: +1 t_x(309940,365)LELVL104,3420.o +1 t_x(309940,1814)$LELVL104,7106 +1 x(309940,55)LELVL104,10050.p
+  +1 x(309940,262)LELVL104,11649.p +1 x(309940,572)LELVL104,13146.p = +1
+ f_309941: +1 t_x(309941,0),3421.o +1 t_x(309941,8520)$MRAEE04,7107 = +1
+ f_309953: +1 t_x(309953,398)LOVN1504,3422.o +1 t_x(309953,1684)$LOVN1504,7108 +1 x(309953,326)LOVN1504,10363.p
+  +1 x(309953,469)LOVN1504,11266.p +1 x(309953,112)LOVN1504,13371.p +1 x(309953,184)LOVN1504,14687.p +1 x(309953,612)LOVN1504,16755.p
+  +1 x(309953,969)LOVN1504,17879.p +1 x(309953,255)LOVN1504,18912.p = +1
+ f_309959: +1 t_x(309959,1724)MRAEE04,3423.o +1 t_x(309959,10586)$MRAE04,7109 +1 x(309959,3)MGY04,9016.p
+  +1 x(309959,227)MAB04,10850.p +1 x(309959,443)MAB04,12531.p +1 x(309959,587)MAB04,14060.p +1 x(309959,515)MAB04,15406.p
+  +1 x(309959,864)MGY04,16601.p +1 x(309959,1334)MGY04,17735.p +1 x(309959,1163)MAB04,18491.p +1 x(309959,1235)MAB04,19176.p
+  +1 x(309959,986)MRAEE04,19940.p +1 x(309959,1881)MGY04,20026.p +1 x(309959,1803)MGY04,20248.p +1 x(309959,1523)MAB04,20393.p
+  +1 x(309959,1586)$MEK04,20509.p +1 x(309959,1447)MRAEE04,20552.p = +1
+ f_309965: +1 t_x(309965,19)LEBAS04A,3424.o +1 t_x(309965,3527)$LEBAS04A,7110 = +1
+ f_309978: +1 t_x(309978,497)YB3EH04A,3425.o +1 t_x(309978,5948)$YB3EH04A,7111 +1 x(309978,1)RMZU04,9332.p
+  +1 x(309978,220)YB3EH04A,11515.p +1 x(309978,636)YB3EH04A,13655.p +1 x(309978,763)RMZU04,14114.p +1 x(309978,1694)RMZU04,15693.p
+  +1 x(309978,1744)YB3EH04A,16766.p +1 x(309978,1440)RMZU04,17621.p +1 x(309978,1098)YB3EH04A,18810.p
+  +1 x(309978,1236)YB3EH04A,19372.p +1 x(309978,1329)YB3EH04A,19831.p +1 x(309978,1652)YB3EH04A,20164.p
+  = +1
+ f_309981: +1 t_x(309981,951)MAB04,3426.o +1 t_x(309981,14832)$EDGG704,7112 +1 x(309981,1684)MRAE04,9328.p
+  +1 x(309981,1797)MRAE04,11346.p +1 x(309981,1599)MAB04,13471.p +1 x(309981,1887)MAB04,14184.p +1 x(309981,2103)MAB04,16046.p
+  +1 x(309981,1311)MAB04,17299.p +1 x(309981,1095)MAB04,18349.p +1 x(309981,1023)MAB04,19451.p = +1
+ f_309986: +1 t_x(309986,0),3427.o +1 t_x(309986,2213)$LEBAS04A,7113 +1 t_x(309986,0),8779 = +1
+ f_310005: +1 t_x(310005,616)EDGG704,3428.o +1 t_x(310005,16516)$EDGG704,7114 +1 t_x(310005,516)EDGG704,8780
+  +1 x(310005,2316)EDGG704,11657.p +1 x(310005,1116)EDGG704,13102.p +1 x(310005,1216)EDGG704,14697.p +1 x(310005,1516)EDGG704,16222.p
+  = +1
+ f_310024: +1 t_x(310024,0),3429.o +1 t_x(310024,761)$RMZU04,7115 +1 t_x(310024,0),8781 = +1
+ f_310042: +1 t_x(310042,0),3430.o +1 t_x(310042,235)$KFZ4404L,7116 +1 x(310042,10)KFZ4404L,13734.p = +1
+ f_310043: +1 t_x(310043,0),3431.o +1 t_x(310043,5071)$ZM56704,7117 +1 t_x(310043,0),8782 = +1
+ f_310058: +1 t_x(310058,0),3432.o +1 t_x(310058,276)$KSLN04A,7118 = +1
+ f_310080: +1 t_x(310080,115)LEBAS04A,3433.o +1 t_x(310080,6577)$LEBAS04A,7119 +1 t_x(310080,23)LEBAS04A,8783
+  = +1
+ f_310081: +1 t_x(310081,0),3434.o +1 t_x(310081,670)$KFUL1U04,7120 +1 t_x(310081,0),8784 = +1
+ f_310082: +1 t_x(310082,288)EDGG704,3435.o +1 t_x(310082,18688)$EDGG704,7121 +1 x(310082,88)EDGG704,9990.p
+  +1 x(310082,188)EDGG704,10667.p +1 x(310082,488)EDGG704,14942.p = +1
+ f_310087: +1 t_x(310087,0),3436.o +1 t_x(310087,168)$EGPFA04,7122 +1 t_x(310087,0),8785 = +1
+ f_310096: +1 t_x(310096,275)MEK04,3437.o +1 t_x(310096,12686)$MRAE04,7123 +1 x(310096,86)MEK04,10007.p
+  +1 x(310096,180)MEK04,10967.p +1 x(310096,559)MEK04,12883.p +1 x(310096,938)MEK04,16645.p = +1
+ f_310117: +1 t_x(310117,25)YB3EH04A,3438.o +1 t_x(310117,6076)$YB3EH04A,7124 +1 x(310117,71)YB3EH04A,10982.p
+  +1 x(310117,625)YB3EH04A,13133.p +1 x(310117,902)YB3EH04A,14347.p +1 x(310117,163)YB3EH04A,20123.p = +1
+ f_310120: +1 t_x(310120,452)LGIRA04,3439.o +1 t_x(310120,5991)$LGIRA04,7125 +1 t_x(310120,83)LGIRA04,8786
+  = +1
+ f_310127: +1 t_x(310127,277)YB3EH04A,3440.o +1 t_x(310127,970)$YB3EH04A,7126 +1 x(310127,92)YB3EH04A,10568.p
+  +1 x(310127,138)YB3EH04A,11392.p +1 x(310127,184)YB3EH04A,12966.p +1 x(310127,508)YB3EH04A,14907.p +1 x(310127,646)YB3EH04A,16271.p
+  +1 x(310127,369)YB3EH04A,17436.p = +1
+ f_310158: +1 t_x(310158,3073)LCES004,3441.o +1 t_x(310158,12180)$LCES004,7127 +1 t_x(310158,1527)LCES004,8787
+  +1 x(310158,1870)LCES004,9146.p +1 x(310158,2558)LCES004,10951.p +1 x(310158,2214)LCES004,12734.p +1 x(310158,2386)LCES004,14388.p
+  +1 x(310158,1699)LCES004,16618.p +1 x(310158,4963)LCES004,17960.p +1 x(310158,2901)LCES004,18865.p = +1
+ f_310175: +1 t_x(310175,0),3442.o +1 t_x(310175,4205)$LELVL104,7128 = +1
+ f_310199: +1 t_x(310199,0),3443.o +1 t_x(310199,8292)$MRAE04,7129 +1 x(310199,76)MRAEE04,11918.p +1 x(310199,417)MRAE04,12470.p
+  = +1
+ f_310219: +1 t_x(310219,2237)EDGG704,3444.o +1 t_x(310219,13487)$EDGG704,7130 +1 t_x(310219,1637)EDGG704,8788
+  +1 x(310219,1787)EDGG704,11375.p +1 x(310219,2087)EDGG704,12971.p +1 x(310219,1937)EDGG704,14496.p = +1
+ f_310235: +1 t_x(310235,76)GL34W04,3445.o +1 t_x(310235,939)$MAB3404A,7131 +1 x(310235,1)GL34W04,10636.p
+  +1 x(310235,151)GL34W04,13094.p +1 x(310235,226)$GL34W04,14590.p +1 x(310235,331)MAB1204A,15945.p +1 x(310235,413)MAB1204A,17250.p
+  +1 x(310235,496)$MAB1204A,18162.p = +1
+ f_310238: +1 t_x(310238,0),3446.o +1 t_x(310238,3651)$LELVL104,7132 = +1
+ f_310256: +1 t_x(310256,0),3447.o +1 t_x(310256,660)$KSAL1204,7133 +1 t_x(310256,0),8789 = +1
+ f_310272: +1 t_x(310272,990)$LOVN1504,3448.o +1 t_x(310272,20820)$LCES004,7134 +1 x(310272,847)LOVN1504,9021.p
+  +1 x(310272,1650)LCES004,12506.p +1 x(310272,2250)LCES004,13933.p +1 x(310272,5550)LCES004,16164.p +1 x(310272,5250)LCES004,17453.p
+  = +1
+ f_310282: +1 t_x(310282,0),3449.o +1 t_x(310282,21663)$LCES004,7135 +1 x(310282,3093)LCES004,14240.p
+  = +1
+ f_310287: +1 t_x(310287,332)LCES004,3450.o +1 t_x(310287,1020)$LCES004,7136 +1 t_x(310287,0),8790 +1 x(310287,160)LCES004,9458.p
+  = +1
+ f_310303: +1 t_x(310303,1218)RMZU04,3451.o +1 t_x(310303,3503)$RMZU04,7137 +1 x(310303,372)RMZU04,9498.p
+  +1 x(310303,456)RMZU04,11487.p +1 x(310303,964)RMZU04,13377.p +1 x(310303,1049)RMZU04,14812.p +1 x(310303,710)RMZU04,16201.p
+  +1 x(310303,1133)RMZU04,17355.p +1 x(310303,287)RMZU04,18106.p +1 x(310303,879)RMZU04,19130.p = +1
+ f_310311: +1 t_x(310311,0),3452.o +1 t_x(310311,9504)$LELVL104,7138 = +1
+ f_310381: +1 t_x(310381,0),3453.o +1 t_x(310381,2395)$KFUL1U04,7139 = +1
+ f_310384: +1 t_x(310384,62)KWUR1C04,3454.o +1 t_x(310384,5065)$KWUR1C04,7140 +1 t_x(310384,0),8791 = +1
+ f_310386: +1 t_x(310386,0),3455.o +1 t_x(310386,1678)$EDGG704,7141 = +1
+ f_310388: +1 t_x(310388,0),3456.o +1 t_x(310388,300)$KSAL1204,7142 = +1
+ f_310392: +1 t_x(310392,0),3457.o +1 t_x(310392,21555)$LCES004,7143 +1 x(310392,285)LCES004,12428.p +1 x(310392,2985)LCES004,14166.p
+  +1 x(310392,135)LCES004,19425.p = +1
+ f_310398: +1 t_x(310398,232)KFUL1U04,3458.o +1 t_x(310398,386)$KFUL1U04,7144 +1 t_x(310398,79)KFUL1U04,8792
+  = +1
+ f_310417: +1 t_x(310417,0),3459.o +1 t_x(310417,1799)$KFUL1U04,7145 = +1
+ f_310438: +1 t_x(310438,1136)EDGG704,3460.o +1 t_x(310438,15236)$EDGG704,7146 +1 t_x(310438,936)EDGG704,8793
+  +1 x(310438,1036)EDGG704,11576.p +1 x(310438,1436)EDGG704,12957.p +1 x(310438,1236)EDGG704,14319.p +1 x(310438,2736)EDGG704,16077.p
+  = +1
+ f_310475: +1 t_x(310475,2250)LCES004,3461.o +1 t_x(310475,19920)$LCES004,7147 +1 t_x(310475,1500)LCES004,8794
+  +1 x(310475,1800)LCES004,12418.p +1 x(310475,2100)LCES004,13866.p +1 x(310475,4650)LCES004,15363.p +1 x(310475,4350)LCES004,16527.p
+  +1 x(310475,3150)LCES004,18042.p = +1
+ f_310502: +1 t_x(310502,1521)MAB04,3462.o +1 t_x(310502,11418)$MRAE04,7148 +1 x(310502,8)GL34W04,9129.p
+  +1 x(310502,65)MYY04A,11057.p +1 x(310502,147)MYY04A,12699.p +1 x(310502,513)MAB04,14234.p +1 x(310502,641)MYY04A,15374.p
+  +1 x(310502,657)MAB04,16426.p +1 x(310502,1053)MYY04A,17896.p +1 x(310502,458)$GL34W04,18580.p +1 x(310502,1449)MAB04,19253.p
+  +1 x(310502,931)MGY04,19745.p +1 x(310502,1377)MAB04,20057.p = +1
+ f_310512: +1 t_x(310512,303)LOVN1504,3463.o +1 t_x(310512,1803)$LOVN1504,7149 +1 t_x(310512,17)LOVN1504,8795
+  +1 x(310512,160)LOVN1504,9313.p +1 x(310512,588)LOVN1504,11490.p +1 x(310512,231)LOVN1504,13602.p +1 x(310512,517)LOVN1504,15572.p
+  +1 x(310512,731)LOVN1504,16796.p +1 x(310512,1088)LOVN1504,18082.p +1 x(310512,374)LOVN1504,18787.p
+  = +1
+ f_310522: +1 t_x(310522,0),3464.o +1 t_x(310522,10432)$LELVL104,7150 = +1
+ f_310533: +1 t_x(310533,0),3465.o +1 t_x(310533,14932)$MRAE04,7151 +1 x(310533,58)MEK04,16424.p = +1
+ f_310535: +1 t_x(310535,436)LELVL104,3466.o +1 t_x(310535,8092)$LELVL104,7152 +1 t_x(310535,333)LELVL104,8796
+  = +1
+ f_310539: +1 t_x(310539,77)YB3EH04A,3467.o +1 t_x(310539,5389)$YB3EH04A,7153 +1 x(310539,31)YB3EH04A,10489.p
+  +1 x(310539,123)YB3EH04A,13754.p +1 x(310539,215)YB3EH04A,14306.p +1 x(310539,400)YB3EH04A,15753.p +1 x(310539,446)YB3EH04A,16846.p
+  = +1
+ f_310560: +1 t_x(310560,2209)LCES004,3468.o +1 t_x(310560,7020)$LCES004,7154 +1 t_x(310560,147)LCES004,8797
+  +1 x(310560,2037)LCES004,9171.p +1 x(310560,1350)LCES004,10778.p +1 x(310560,1865)LCES004,12888.p +1 x(310560,1178)LCES004,14371.p
+  +1 x(310560,1521)LCES004,16708.p +1 x(310560,2552)LCES004,17906.p +1 x(310560,2380)LCES004,18666.p = +1
+ f_310570: +1 t_x(310570,51)KSLN04A,3469.o +1 t_x(310570,3079)$KSLN04A,7155 +1 t_x(310570,0),8798 = +1
+ f_310580: +1 t_x(310580,135)EDGG704,3470.o +1 t_x(310580,19235)$EDGG704,7156 +1 x(310580,35)EDGG704,10268.p
+  = +1
+ f_310593: +1 t_x(310593,0),3471.o +1 t_x(310593,3596)$LELVL104,7157 = +1
+ f_310594: +1 t_x(310594,148)LELVL104,3472.o +1 t_x(310594,2114)$LELVL104,7158 +1 x(310594,45)LELVL104,10494.p
+  = +1
+ f_310599: +1 t_x(310599,0),3473.o +1 t_x(310599,255)$KFZ4404L,7159 +1 t_x(310599,0),8799 = +1
+ f_310618: +1 t_x(310618,4184)MRAE04,3474.o +1 t_x(310618,12898)$EDGG704,7160 +1 x(310618,584)MRAE04,9099.p
+  +1 x(310618,287)MAB04,11058.p +1 x(310618,71)MAB04,13144.p +1 x(310618,21)MRAE04,14536.p +1 x(310618,3598)EDGG704,15990.p
+  +1 x(310618,4498)EDGG704,17133.p +1 x(310618,4048)EDGG704,17900.p +1 x(310618,3846)MRAE04,18983.p = +1
+ f_310635: +1 t_x(310635,0),3475.o +1 t_x(310635,5289)$ZM56704,7161 +1 x(310635,24)MAB1204A,18594.p = +1
+ f_310647: +1 t_x(310647,394)MGY04,3476.o +1 t_x(310647,14325)$MRAE04,7162 +1 x(310647,3)MGY04,9891.p
+  +1 x(310647,238)MGY04,11606.p +1 x(310647,81)MGY04,13580.p +1 x(310647,551)MGY04,13851.p +1 x(310647,864)MGY04,15239.p
+  +1 x(310647,629)MGY04,18238.p = +1
+ f_310665: +1 t_x(310665,0),3477.o +1 t_x(310665,7035)$YB3EH04A,7163 = +1
+ f_310668: +1 t_x(310668,0),3478.o +1 t_x(310668,2847)$GL34W04,7164 = +1
+ f_310671: +1 t_x(310671,612)LELVL104,3479.o +1 t_x(310671,8888)$LELVL104,7165 +1 t_x(310671,508)LELVL104,8800
+  +1 x(310671,94)LELVL104,9063.p +1 x(310671,301)LELVL104,10973.p +1 x(310671,198)LELVL104,13527.p = +1
+ f_310674: +1 t_x(310674,651)MGY04,3480.o +1 t_x(310674,10740)$MRAE04,7166 +1 x(310674,10)MAB04,9587.p
+  +1 x(310674,298)MAB04,11616.p +1 x(310674,770)MRAEE04,14075.p +1 x(310674,1266)MEK04,15550.p +1 x(310674,1306)MAB04,16597.p
+  +1 x(310674,1509)MRAEE04,17690.p +1 x(310674,1740)$MEK04,18495.p +1 x(310674,1590)MGY04,19263.p +1 x(310674,2063)MRAEE04,19705.p
+  +1 x(310674,2217)MGY04,20021.p +1 x(310674,1416)MRAEE04,20242.p +1 x(310674,1018)MAB04,20390.p +1 x(310674,730)MAB04,20535.p
+  = +1
+ f_310692: +1 t_x(310692,0),3481.o +1 t_x(310692,17101)$MGY04,7167 = +1
+ f_310719: +1 t_x(310719,0),3482.o +1 t_x(310719,3892)$LELVL104,7168 = +1
+ f_310724: +1 t_x(310724,53)MGY04,3483.o +1 t_x(310724,13853)$MRAE04,7169 +1 x(310724,0),10653.p +1 x(310724,59)GL34W04,16902.p
+  +1 x(310724,548)MGY04,17500.p +1 x(310724,626)MGY04,18411.p +1 x(310724,134)GL34W04,19453.p = +1
+ f_310732: +1 t_x(310732,3188)LCES004,3484.o +1 t_x(310732,10920)$LCES004,7170 +1 t_x(310732,1298)LCES004,8801
+  +1 x(310732,2157)LCES004,9120.p +1 x(310732,2500)LCES004,12469.p +1 x(310732,2329)LCES004,14025.p +1 x(310732,1813)LCES004,15416.p
+  +1 x(310732,1985)LCES004,16675.p +1 x(310732,3703)LCES004,17689.p +1 x(310732,3016)LCES004,18576.p +1 x(310732,3360)LCES004,19590.p
+  = +1
+ f_310734: +1 t_x(310734,756)$RMZSI04,3485.o +1 t_x(310734,156)RMZSI04,8802 +1 x(310734,413)RMZSI04,10259.p
+  +1 x(310734,498)RMZSI04,12168.p +1 x(310734,327)RMZSI04,13729.p +1 x(310734,670)RMZSI04,15178.p = +1
+ f_310742: +1 t_x(310742,119)KSLN04A,3486.o +1 t_x(310742,2852)$KSLN04A,7171 +1 t_x(310742,45)KSLN04A,8803
+  +1 x(310742,415)KSLN04A,10943.p +1 x(310742,636)KSLN04A,12640.p +1 x(310742,710)KSLN04A,14165.p +1 x(310742,784)KSLN04A,15518.p
+  +1 x(310742,193)KSLN04A,18691.p +1 x(310742,267)KSLN04A,19436.p = +1
+ f_310743: +1 t_x(310743,0),3487.o +1 t_x(310743,3408)$LELVL104,7172 = +1
+ f_310753: +1 t_x(310753,0),3488.o +1 t_x(310753,5940)$RMZU04,7173 = +1
+ f_310755: +1 t_x(310755,0),3489.o +1 t_x(310755,5421)$ZM56704,7174 +1 t_x(310755,0),8804 = +1
+ f_310759: +1 t_x(310759,0),3490.o +1 t_x(310759,13269)$MRAE04,7175 = +1
+ f_310761: +1 t_x(310761,493)EDGG704,3491.o +1 t_x(310761,17593)$EDGG704,7176 +1 t_x(310761,393)EDGG704,8805
+  +1 x(310761,93)EDGG704,8936.p +1 x(310761,193)EDGG704,11782.p = +1
+ f_310774: +1 t_x(310774,0),3492.o +1 t_x(310774,9670)$LELVL104,7177 = +1
+ f_310792: +1 t_x(310792,531)$MAB1204A,3493.o +1 x(310792,9)GL34W04,9500.p +1 x(310792,84)$GL34W04,11444.p
+  +1 x(310792,202)MAB1204A,13118.p +1 x(310792,284)MAB1204A,14644.p +1 x(310792,366)MAB1204A,15999.p +1 x(310792,448)MAB1204A,17223.p
+  = +1
+ f_310795: +1 t_x(310795,299)LELVL104,3494.o +1 t_x(310795,9403)$LELVL104,7178 +1 x(310795,92)LELVL104,10184.p
+  +1 x(310795,196)LELVL104,12075.p = +1
+ f_310853: +1 t_x(310853,264)LELVL104,3495.o +1 t_x(310853,9471)$LELVL104,7179 +1 x(310853,57)LELVL104,10222.p
+  +1 x(310853,367)LELVL104,12571.p +1 x(310853,160)LELVL104,15127.p = +1
+ f_310899: +1 t_x(310899,0),3496.o +1 t_x(310899,3908)$KSLN04A,7180 = +1
+ f_310901: +1 t_x(310901,368)YB3EH04A,3497.o +1 t_x(310901,1200)$YB3EH04A,7181 +1 t_x(310901,183)YB3EH04A,8806
+  +1 x(310901,276)YB3EH04A,10123.p +1 x(310901,230)YB3EH04A,12106.p +1 x(310901,414)YB3EH04A,12982.p +1 x(310901,322)YB3EH04A,15102.p
+  = +1
+ f_310913: +1 t_x(310913,0),3498.o +1 t_x(310913,15483)$MGY04,7182 = +1
+ f_310943: +1 t_x(310943,0),3499.o +1 t_x(310943,7289)$LEBAS04A,7183 = +1
+ f_310951: +1 t_x(310951,0),3500.o +1 t_x(310951,921)$KWUR1C04,7184 = +1
+ f_310982: +1 t_x(310982,0),3501.o +1 t_x(310982,3574)$YB3EH04A,7185 = +1
+ f_310983: +1 t_x(310983,2222)EDGG704,3502.o +1 t_x(310983,14072)$EDGG704,7186 +1 t_x(310983,1772)EDGG704,8807
+  +1 x(310983,1872)EDGG704,11381.p +1 x(310983,2072)EDGG704,12945.p +1 x(310983,1972)EDGG704,14458.p = +1
+ f_311032: +1 t_x(311032,475)LOVN1504,3503.o +1 t_x(311032,1404)$LOVN1504,7187 +1 x(311032,46)LOVN1504,9311.p
+  +1 x(311032,189)LOVN1504,11278.p +1 x(311032,332)LOVN1504,13571.p +1 x(311032,546)LOVN1504,14896.p +1 x(311032,404)LOVN1504,16323.p
+  +1 x(311032,689)LOVN1504,17915.p +1 x(311032,832)LOVN1504,18762.p +1 x(311032,618)LOVN1504,19640.p = +1
+ f_311042: +1 t_x(311042,0),3504.o +1 t_x(311042,2139)$KSAL1204,7188 +1 x(311042,117)KSAL1204,9836.p +1 x(311042,202)KSAL1204,11794.p
+  = +1
+ f_311049: +1 t_x(311049,233)$LGRPA04,3505.o = +1
+ f_311070: +1 t_x(311070,0),3506.o +1 t_x(311070,1270)$CPRFBR04,7189 = +1
+ f_311071: +1 t_x(311071,86)EDGG704,3507.o +1 t_x(311071,18786)$EDGG704,7190 +1 x(311071,286)EDGG704,10669.p
+  = +1
+ f_311073: +1 t_x(311073,2160)MEK04,3508.o +1 t_x(311073,16800)$LCES004,7191 +1 x(311073,1781)MEK04,9053.p
+  +1 x(311073,4338)MEK04,11842.p +1 x(311073,2065)MEK04,13479.p +1 x(311073,1307)MEK04,13913.p +1 x(311073,1496)MEK04,15307.p
+  +1 x(311073,1680)LCES004,16482.p +1 x(311073,2349)MEK04,19065.p = +1
+ f_311074: +1 t_x(311074,0),3509.o +1 t_x(311074,899)$GL34W04,7192 +1 t_x(311074,0),8808 +1 x(311074,74)GL34W04,17454.p
+  = +1
+ f_311108: +1 t_x(311108,1740)LCES004,3510.o +1 t_x(311108,20160)$LCES004,7193 +1 t_x(311108,1290)LCES004,8809
+  +1 x(311108,2490)LCES004,11575.p +1 x(311108,2040)LCES004,12433.p +1 x(311108,1590)LCES004,13860.p +1 x(311108,4890)LCES004,15470.p
+  +1 x(311108,4590)LCES004,16603.p = +1
+ f_311119: +1 t_x(311119,261)RMZSI04,3511.o +1 t_x(311119,2833)$RMZSI04,7194 +1 t_x(311119,90)RMZSI04,8810
+  +1 x(311119,4)RMZSI04,8994.p +1 x(311119,175)RMZSI04,13699.p = +1
+ f_311138: +1 t_x(311138,0),3512.o +1 t_x(311138,2206)$KWUR1C04,7195 +1 t_x(311138,0),8811 +1 x(311138,260)KWUR1C04,20417.p
+  = +1
+ f_311142: +1 t_x(311142,55)ZM56704,3513.o +1 t_x(311142,3239)$MAB3404A,7196 +1 x(311142,132)ZM56704,17727.p
+  +1 x(311142,67)MAB3404A,18771.p +1 x(311142,286)ZM56704,19381.p +1 x(311142,209)ZM56704,20263.p = +1
+ f_311143: +1 t_x(311143,83)$RVKWS04,3514.o +1 t_x(311143,229)$RNS04M,7197 +1 x(311143,29)RNS04M,10525.p
+  = +1
+ f_311151: +1 t_x(311151,1311)MGY04,3515.o +1 t_x(311151,13219)$MRAE04,7198 +1 x(311151,35)MAB1204A,9101.p
+  +1 x(311151,216)MGY04,10894.p +1 x(311151,607)MGY04,12329.p +1 x(311151,1937)MGY04,14043.p +1 x(311151,2016)MGY04,15375.p
+  +1 x(311151,1103)MAB1204A,16716.p +1 x(311151,1233)MGY04,17644.p +1 x(311151,1859)MGY04,18466.p +1 x(311151,1781)MGY04,19201.p
+  +1 x(311151,842)MGY04,19741.p +1 x(311151,1597)$MAB1204A,20089.p +1 x(311151,939)MAB1204A,20284.p +1 x(311151,1021)MAB1204A,20546.p
+  = +1
+ f_311155: +1 t_x(311155,2476)LCES004,3516.o +1 t_x(311155,19546)$LCES004,7199 +1 t_x(311155,1726)LCES004,8812
+  +1 x(311155,4597)LCES004,9089.p +1 x(311155,1876)LCES004,11303.p +1 x(311155,2326)LCES004,13270.p +1 x(311155,4276)LCES004,15327.p
+  +1 x(311155,3976)LCES004,16480.p +1 x(311155,2776)LCES004,17868.p +1 x(311155,3226)LCES004,18779.p +1 x(311155,3376)LCES004,19475.p
+  +1 x(311155,2626)LCES004,20002.p = +1
+ f_311161: +1 t_x(311161,0),3517.o +1 t_x(311161,232)$MRAE04,7200 = +1
+ f_311168: +1 t_x(311168,67)KSAL1204,3518.o +1 t_x(311168,4446)$KSAL1204,7201 +1 t_x(311168,0),8813 = +1
+ f_311203: +1 t_x(311203,0),3519.o +1 t_x(311203,4446)$LELVL104,7202 = +1
+ f_311242: +1 t_x(311242,0),3520.o +1 t_x(311242,5101)$LELVL104,7203 = +1
+ f_311253: +1 t_x(311253,501)LFMDA04A,3521.o +1 t_x(311253,4101)$LFMDA04A,7204 +1 x(311253,1941)LFMDA04A,11670.p
+  = +1
+ f_311255: +1 t_x(311255,193)MAB1204A,3522.o +1 t_x(311255,12744)$MRAE04,7205 +1 x(311255,28)MAB1204A,10488.p
+  +1 x(311255,111)MAB1204A,12172.p +1 x(311255,231)MEK04,12953.p +1 x(311255,326)MEK04,14523.p +1 x(311255,1917)MRAEE04,15475.p
+  +1 x(311255,275)MAB1204A,17051.p +1 x(311255,1455)MRAEE04,17579.p +1 x(311255,1344)$MAB1204A,18599.p
+  +1 x(311255,604)MAB1204A,19184.p +1 x(311255,686)MAB1204A,19891.p = +1
+ f_311256: +1 t_x(311256,235)YB3EH04A,3523.o +1 t_x(311256,420)$YB3EH04A,7206 +1 x(311256,50)YB3EH04A,10180.p
+  +1 x(311256,96)YB3EH04A,11713.p +1 x(311256,189)YB3EH04A,13438.p +1 x(311256,327)YB3EH04A,15063.p +1 x(311256,281)YB3EH04A,19083.p
+  = +1
+ f_311257: +1 t_x(311257,0),3524.o +1 t_x(311257,2601)$KFUL1U04,7207 = +1
+ f_311260: +1 t_x(311260,0),3525.o +1 t_x(311260,15939)$MGY04,7208 = +1
+ f_311265: +1 t_x(311265,3056)LCES004,3526.o +1 t_x(311265,11647)$LCES004,7209 +1 t_x(311265,1509)LCES004,8814
+  +1 x(311265,2884)LCES004,9196.p +1 x(311265,2025)LCES004,10830.p +1 x(311265,1681)LCES004,13039.p +1 x(311265,2368)LCES004,14908.p
+  +1 x(311265,2540)LCES004,15392.p +1 x(311265,2712)LCES004,16648.p +1 x(311265,4430)LCES004,17837.p +1 x(311265,3743)LCES004,18722.p
+  = +1
+ f_311272: +1 t_x(311272,82)LELVL104,3527.o +1 t_x(311272,10117)$LELVL104,7210 = +1
+ f_311284: +1 t_x(311284,2187)LCES004,3528.o +1 t_x(311284,16620)$LCES004,7211 +1 t_x(311284,1200)LCES004,8815
+  +1 x(311284,1671)LCES004,8979.p +1 x(311284,4077)LCES004,11092.p +1 x(311284,2015)LCES004,12876.p +1 x(311284,1350)LCES004,15311.p
+  +1 x(311284,1500)LCES004,16485.p +1 x(311284,3561)LCES004,18005.p = +1
+ f_311285: +1 t_x(311285,1868)LCES004,3529.o +1 t_x(311285,5820)$LCES004,7212 +1 t_x(311285,321)LCES004,8816
+  +1 x(311285,837)LCES004,9208.p +1 x(311285,1696)LCES004,10785.p +1 x(311285,665)LCES004,12893.p +1 x(311285,1524)LCES004,14587.p
+  +1 x(311285,1009)LCES004,15747.p +1 x(311285,1352)LCES004,17875.p +1 x(311285,1180)LCES004,18749.p = +1
+ f_311291: +1 t_x(311291,75)LELVL104,3530.o +1 t_x(311291,2248)$LELVL104,7213 = +1
+ f_311293: +1 t_x(311293,0),3531.o +1 t_x(311293,2677)$LGAVA04,7214 +1 t_x(311293,0),8817 = +1
+ f_311300: +1 t_x(311300,42)LEBAS04A,3532.o +1 t_x(311300,6689)$LEBAS04A,7215 +1 t_x(311300,0),8818 = +1
+ f_311312: +1 t_x(311312,37)MEK04,3533.o +1 t_x(311312,13680)$MRAE04,7216 +1 x(311312,132)MEK04,19280.p
+  +1 x(311312,227)MEK04,19806.p = +1
+ f_311314: +1 t_x(311314,465)LELVL104,3534.o +1 t_x(311314,776)$LELVL104,7217 +1 x(311314,51)LELVL104,9884.p
+  +1 x(311314,155)LELVL104,11789.p +1 x(311314,258)LELVL104,13381.p +1 x(311314,362)LELVL104,15080.p = +1
+ f_311315: +1 t_x(311315,210)LEBAS04A,3535.o +1 t_x(311315,4087)$LEBAS04A,7218 +1 t_x(311315,0),8819 +1 x(311315,25)LEBAS04A,10318.p
+  +1 x(311315,117)LEBAS04A,12118.p = +1
+ f_311329: +1 t_x(311329,151)MEK04,3536.o +1 t_x(311329,11994)$MRAE04,7219 +1 x(311329,57)MEK04,10529.p
+  +1 x(311329,341)MEK04,14552.p +1 x(311329,1932)MRAEE04,15597.p +1 x(311329,246)MEK04,16934.p +1 x(311329,1470)MRAEE04,17799.p
+  +1 x(311329,625)MEK04,19193.p +1 x(311329,530)MEK04,19843.p = +1
+ f_311344: +1 t_x(311344,361)LELVL104,3537.o +1 t_x(311344,8327)$LELVL104,7220 +1 t_x(311344,258)LELVL104,8820
+  = +1
+ f_311351: +1 t_x(311351,133)LOVN1504,3538.o +1 t_x(311351,1919)$LOVN1504,7221 +1 t_x(311351,0),8821 +1 x(311351,276)LOVN1504,9354.p
+  +1 x(311351,704)LOVN1504,11846.p +1 x(311351,204)LOVN1504,12584.p +1 x(311351,419)LOVN1504,14111.p +1 x(311351,633)LOVN1504,15606.p
+  +1 x(311351,847)LOVN1504,16868.p +1 x(311351,490)LOVN1504,18906.p = +1
+ f_311402: +1 t_x(311402,0),3539.o +1 t_x(311402,300)$KSAL1A04,7222 +1 t_x(311402,0),8822 = +1
+ f_311412: +1 t_x(311412,315)KSLN04A,3540.o +1 t_x(311412,2531)$KSLN04A,7223 +1 x(311412,167)KSLN04A,10104.p
+  +1 x(311412,241)KSLN04A,12049.p +1 x(311412,389)KSLN04A,14057.p +1 x(311412,463)KSLN04A,15420.p = +1
+ f_311413: +1 t_x(311413,31)ZM56704,3541.o +1 t_x(311413,3239)$MAB3404A,7224 +1 x(311413,67)MAB3404A,12522.p
+  +1 x(311413,153)MAB3404A,17802.p +1 x(311413,108)ZM56704,19987.p = +1
+ f_311440: +1 t_x(311440,381)MGY04,3542.o +1 t_x(311440,6955)$MRAE04,7225 +1 x(311440,302)MGY04,9095.p
+  +1 x(311440,430)MRAE04,11277.p +1 x(311440,1163)MGY04,14863.p = +1
+ f_311443: +1 t_x(311443,746)EDGG704,3543.o +1 t_x(311443,17446)$EDGG704,7226 +1 t_x(311443,646)EDGG704,8823
+  +1 x(311443,46)EDGG704,8940.p = +1
+ f_311447: +1 t_x(311447,1032)LGKFN04,3544.o +1 t_x(311447,4800)$LGKFN04,7227 +1 t_x(311447,27)LGKFN04,8824
+  +1 x(311447,948)LGKFN04,10285.p +1 x(311447,446)LGKFN04,11372.p +1 x(311447,865)LGKFN04,13414.p +1 x(311447,1116)LGKFN04,13956.p
+  +1 x(311447,1283)LGKFN04,15450.p +1 x(311447,2455)LGKFN04,16709.p +1 x(311447,1451)LGKFN04,17668.p +1 x(311447,1534)LGKFN04,18535.p
+  +1 x(311447,1702)LGKFN04,19229.p +1 x(311447,1869)LGKFN04,19878.p = +1
+ f_311462: +1 t_x(311462,233)LELVL104,3545.o +1 t_x(311462,2096)$LELVL104,7228 +1 x(311462,27)LELVL104,10283.p
+  +1 x(311462,130)LELVL104,12102.p = +1
+ f_311478: +1 t_x(311478,461)LELVL104,3546.o +1 t_x(311478,1806)$LELVL104,7229 +1 x(311478,47)LELVL104,9889.p
+  +1 x(311478,254)LELVL104,11874.p +1 x(311478,564)LELVL104,13072.p +1 x(311478,978)LELVL104,14889.p +1 x(311478,668)LELVL104,16339.p
+  +1 x(311478,357)LELVL104,18328.p = +1
+ f_311496: +1 t_x(311496,0),3547.o +1 t_x(311496,54)$CPGSE04,7230 = +1
+ f_311520: +1 t_x(311520,0),3548.o +1 t_x(311520,5089)$LELVL104,7231 = +1
+ f_311542: +1 t_x(311542,956)LCES004,3549.o +1 t_x(311542,20276)$LCES004,7232 +1 t_x(311542,506)LCES004,8825
+  +1 x(311542,656)LCES004,9026.p +1 x(311542,1106)LCES004,12446.p +1 x(311542,1706)LCES004,13879.p +1 x(311542,5006)LCES004,15602.p
+  +1 x(311542,4706)LCES004,16740.p = +1
+ f_311548: +1 t_x(311548,168)LELVL104,3550.o +1 t_x(311548,7617)$LELVL104,7233 +1 t_x(311548,65)LELVL104,8826
+  = +1
+ f_311549: +1 t_x(311549,542)LELVL104,3551.o +1 t_x(311549,1680)$LELVL104,7234 +1 x(311549,24)LELVL104,9800.p
+  +1 x(311549,128)LELVL104,11220.p +1 x(311549,438)LELVL104,13060.p +1 x(311549,852)LELVL104,14771.p +1 x(311549,335)LELVL104,17371.p
+  = +1
+ f_311550: +1 t_x(311550,0),3552.o +1 t_x(311550,841)$KSLN04A,7235 +1 t_x(311550,0),8827 = +1
+ f_311552: +1 t_x(311552,1245)$LFMDA04A,3553.o +1 x(311552,525)LFMDA04A,9340.p = +1
+ f_311636: +1 t_x(311636,268)LELVL104,3554.o +1 t_x(311636,7613)$LELVL104,7236 +1 t_x(311636,164)LELVL104,8828
+  = +1
+ f_311650: +1 t_x(311650,1938)MEK04,3555.o +1 t_x(311650,12900)$MRAE04,7237 +1 x(311650,43)MEK04,8959.p
+  +1 x(311650,232)MEK04,10766.p +1 x(311650,611)MEK04,12466.p +1 x(311650,327)MEK04,14802.p +1 x(311650,990)MEK04,16666.p
+  +1 x(311650,2192)MRAEE04,17951.p +1 x(311650,138)MEK04,20157.p = +1
+ f_311680: +1 t_x(311680,285)LELVL104,3556.o +1 t_x(311680,7320)$LELVL104,7238 +1 t_x(311680,182)LELVL104,8829
+  = +1
+ f_311697: +1 t_x(311697,1860)EDGG704,3557.o +1 t_x(311697,14860)$EDGG704,7239 +1 t_x(311697,1460)EDGG704,8830
+  +1 x(311697,1760)EDGG704,10226.p +1 x(311697,1660)EDGG704,12912.p +1 x(311697,1560)EDGG704,14328.p +1 x(311697,2360)EDGG704,15720.p
+  = +1
+ f_311706: +1 t_x(311706,344)MEK04,3558.o +1 t_x(311706,12660)$MRAE04,7240 +1 x(311706,60)MEK04,9862.p
+  +1 x(311706,154)MEK04,11553.p +1 x(311706,533)MEK04,12873.p +1 x(311706,249)MEK04,14715.p +1 x(311706,2598)MRAEE04,16252.p
+  +1 x(311706,912)MEK04,16625.p = +1
+ f_311727: +1 t_x(311727,23)MAB04,3559.o +1 t_x(311727,8159)$MRAE04,7241 = +1
+ f_311733: +1 t_x(311733,0),3560.o +1 t_x(311733,16840)$MGY04,7242 = +1
+ f_311757: +1 t_x(311757,2790)LCES004,3561.o +1 t_x(311757,18960)$LCES004,7243 +1 t_x(311757,2040)LCES004,8831
+  +1 x(311757,4011)LCES004,9218.p +1 x(311757,2190)LCES004,12840.p +1 x(311757,2640)LCES004,14120.p +1 x(311757,3690)LCES004,15333.p
+  +1 x(311757,3390)LCES004,16498.p +1 x(311757,2940)LCES004,19790.p +1 x(311757,3090)LCES004,20120.p = +1
+ f_311813: +1 t_x(311813,183)LELVL104,3562.o +1 t_x(311813,2770)$LELVL104,7244 +1 x(311813,80)LELVL104,10455.p
+  +1 x(311813,287)LELVL104,12165.p = +1
+ f_311825: +1 t_x(311825,1072)$LGIRA04,3563.o +1 t_x(311825,1728)$RMZU04,7245 = +1
+ f_311838: +1 t_x(311838,1608)LCES004,3564.o +1 t_x(311838,20178)$LCES004,7246 +1 t_x(311838,1008)LCES004,8832
+  +1 x(311838,1308)LCES004,9164.p +1 x(311838,1458)LCES004,11714.p +1 x(311838,2058)LCES004,13519.p +1 x(311838,4908)LCES004,15485.p
+  +1 x(311838,4608)LCES004,16616.p = +1
+ f_311840: +1 t_x(311840,2040)LCES004,3565.o +1 t_x(311840,20160)$LCES004,7247 +1 t_x(311840,1440)LCES004,8833
+  +1 x(311840,1740)LCES004,9025.p +1 x(311840,2490)LCES004,11697.p +1 x(311840,1590)LCES004,13863.p +1 x(311840,4890)LCES004,15412.p
+  +1 x(311840,4590)LCES004,16566.p = +1
+ f_311845: +1 t_x(311845,0),3566.o +1 t_x(311845,7948)$YB3EH04A,7248 +1 x(311845,3)YB3EH04A,19646.p = +1
+ f_311850: +1 t_x(311850,8)MYY04A,3567.o +1 t_x(311850,12691)$MGY04,7249 +1 x(311850,91)MYY04A,11405.p
+  +1 x(311850,240)MEK04,12600.p +1 x(311850,169)MGY04,14750.p +1 x(311850,873)MGY04,15299.p +1 x(311850,369)MAB3404A,17317.p
+  +1 x(311850,27)MAB3404A,18224.p = +1
+ f_311856: +1 t_x(311856,657)MGY04,3568.o +1 t_x(311856,14808)$MRAE04,7250 +1 x(311856,14)MAB1204A,9507.p
+  +1 x(311856,579)MGY04,11965.p +1 x(311856,632)MAB3404A,13679.p +1 x(311856,96)MAB1204A,13812.p +1 x(311856,889)MAB3404A,15398.p
+  +1 x(311856,1192)MEK04,16958.p +1 x(311856,1247)MAB1204A,17610.p +1 x(311856,970)MGY04,18472.p +1 x(311856,1403)MAB3404A,19168.p
+  +1 x(311856,1476)MEK04,19717.p +1 x(311856,803)MAB3404A,20037.p +1 x(311856,718)MAB3404A,20241.p +1 x(311856,735)MGY04,20426.p
+  +1 x(311856,813)MEK04,20598.p = +1
+ f_311863: +1 t_x(311863,32)YB3EH04A,3569.o +1 t_x(311863,6165)$KSLN04A,7251 +1 x(311863,32)YB3EH04A,9673.p
+  +1 x(311863,78)YB3EH04A,10983.p +1 x(311863,632)YB3EH04A,13222.p +1 x(311863,909)YB3EH04A,14389.p +1 x(311863,170)YB3EH04A,20206.p
+  = +1
+ f_311876: +1 t_x(311876,360)$LCES004,3570.o +1 x(311876,188)LCES004,9989.p = +1
+ f_311878: +1 t_x(311878,418)$MYY04A,3571.o +1 t_x(311878,10618)$MRAE04,7252 +1 x(311878,6)MYY04A,10088.p
+  +1 x(311878,131)MGY04,11924.p +1 x(311878,757)MGY04,14093.p +1 x(311878,913)MGY04,15763.p +1 x(311878,1304)MGY04,16814.p
+  +1 x(311878,600)MGY04,18037.p +1 x(311878,522)MGY04,18685.p +1 x(311878,678)MGY04,19284.p +1 x(311878,991)MGY04,19947.p
+  +1 x(311878,335)MYY04A,20529.p = +1
+ f_311882: +1 t_x(311882,277)LELVL104,3572.o +1 t_x(311882,7209)$LELVL104,7253 +1 t_x(311882,174)LELVL104,8834
+  = +1
+ f_311886: +1 t_x(311886,840)LCES004,3573.o +1 t_x(311886,20460)$LCES004,7254 +1 t_x(311886,540)LCES004,8835
+  +1 x(311886,690)LCES004,11686.p +1 x(311886,1290)LCES004,12456.p +1 x(311886,1890)LCES004,13888.p +1 x(311886,5190)LCES004,15656.p
+  +1 x(311886,4890)LCES004,16809.p = +1
+ f_311949: +1 t_x(311949,0),3574.o +1 t_x(311949,5388)$MAB1204A,7255 +1 x(311949,45)MAB1204A,14855.p = +1
+ f_311954: +1 t_x(311954,234)MRAE04,3575.o +1 t_x(311954,7097)$MRAE04,7256 +1 t_x(311954,0),8836 +1 x(311954,122)MRAE04,9093.p
+  +1 x(311954,9)MRAE04,11131.p = +1
+ f_311988: +1 t_x(311988,0),3576.o +1 t_x(311988,6061)$MAB3404A,7257 +1 x(311988,61)MAB3404A,15418.p = +1
+ f_311993: +1 t_x(311993,0),3577.o +1 t_x(311993,1652)$CPRFBR04,7258 = +1
+ f_311998: +1 t_x(311998,126)MEK04,3578.o +1 t_x(311998,11400)$MRAE04,7259 +1 x(311998,31)MEK04,10560.p
+  +1 x(311998,221)MEK04,11357.p +1 x(311998,410)MEK04,14639.p +1 x(311998,1338)MRAEE04,15463.p +1 x(311998,876)MRAEE04,17618.p
+  +1 x(311998,600)MEK04,18686.p = +1
+ f_312009: +1 t_x(312009,1203)LLBGA04L,3579.o +1 t_x(312009,3696)$LLBGA04L,7260 +1 x(312009,996)LLBGA04L,9812.p
+  +1 x(312009,1411)LLBGA04L,11210.p +1 x(312009,1619)LLBGA04L,12939.p = +1
+ f_312011: +1 t_x(312011,0),3580.o +1 t_x(312011,1951)$YB3EH04A,7261 +1 t_x(312011,0),8837 +1 x(312011,57)YB3EH04A,13700.p
+  = +1
+ f_312015: +1 t_x(312015,1950)LCES004,3581.o +1 t_x(312015,17820)$LCES004,7262 +1 t_x(312015,1500)LCES004,8838
+  +1 x(312015,2871)LCES004,9006.p +1 x(312015,1650)LCES004,11307.p +1 x(312015,1800)LCES004,13257.p +1 x(312015,2550)LCES004,15323.p
+  +1 x(312015,2250)LCES004,16486.p +1 x(312015,2100)LCES004,20313.p = +1
+ f_312017: +1 t_x(312017,0),3582.o +1 t_x(312017,22800)$LCES004,7263 = +1
+ f_312020: +1 t_x(312020,148)MGY04,3583.o +1 t_x(312020,8300)$MRAE04,7264 +1 x(312020,14)MAB04,10522.p
+  +1 x(312020,69)MGY04,11596.p +1 x(312020,425)MRAE04,12406.p +1 x(312020,374)MAB04,17322.p +1 x(312020,617)MGY04,20118.p
+  = +1
+ f_312034: +1 t_x(312034,13)MAB1204A,3584.o +1 t_x(312034,2890)$MAB1204A,7265 = +1
+ f_312036: +1 t_x(312036,537)MYY04A,3585.o +1 t_x(312036,14337)$MGY04,7266 +1 x(312036,7)MYY04A,9287.p
+  +1 x(312036,72)MAB3404A,11249.p +1 x(312036,157)MAB3404A,13070.p +1 x(312036,329)MAB3404A,13864.p +1 x(312036,414)MAB3404A,15803.p
+  +1 x(312036,3100)ZM56704,18331.p = +1
+ f_312051: +1 t_x(312051,0),3586.o +1 t_x(312051,1828)$YB3EH04A,7267 +1 t_x(312051,0),8839 +1 x(312051,26)YB3EH04A,13595.p
+  +1 x(312051,119)YB3EH04A,15175.p = +1
+ f_312066: +1 t_x(312066,1452)EDGG704,3587.o +1 t_x(312066,10002)$EDGG704,7268 +1 x(312066,702)EDGG704,9312.p
+  +1 x(312066,830)MRAE04,11228.p +1 x(312066,1152)EDGG704,12849.p +1 x(312066,1280)MRAE04,14405.p +1 x(312066,1392)MRAE04,16239.p
+  +1 x(312066,1602)EDGG704,17023.p = +1
+ f_312085: +1 t_x(312085,117)MAB3404A,3588.o +1 t_x(312085,13746)$MRAE04,7269 +1 x(312085,30)MEK04,10492.p
+  +1 x(312085,203)MAB3404A,10936.p +1 x(312085,288)MAB3404A,15547.p +1 x(312085,1231)MAB3404A,16702.p
+  +1 x(312085,374)MAB3404A,18219.p = +1
+ f_312091: +1 t_x(312091,513)KSLN04A,3589.o +1 t_x(312091,2360)$KSLN04A,7270 +1 t_x(312091,144)KSLN04A,8840
+  +1 x(312091,366)KSLN04A,10001.p +1 x(312091,440)KSLN04A,12008.p +1 x(312091,292)KSLN04A,14876.p = +1
+ f_312097: +1 t_x(312097,2140)LCES004,3590.o +1 t_x(312097,6780)$LCES004,7271 +1 t_x(312097,79)LCES004,8841
+  +1 x(312097,1797)LCES004,9061.p +1 x(312097,1110)LCES004,10816.p +1 x(312097,1625)LCES004,13274.p +1 x(312097,938)LCES004,14167.p
+  +1 x(312097,1969)LCES004,15614.p +1 x(312097,1281)LCES004,16765.p +1 x(312097,2312)LCES004,18081.p = +1
+ f_312192: +1 t_x(312192,24)MAB3404A,3591.o +1 t_x(312192,8520)$MRAEE04,7272 +1 x(312192,414)ZM56704,10789.p
+  +1 x(312192,106)ZM56704,12634.p +1 x(312192,183)ZM56704,18958.p +1 x(312192,231)MEK04,19352.p +1 x(312192,29)ZM56704,20262.p
+  = +1
+ f_312199: +1 t_x(312199,3392)LCES004,3592.o +1 t_x(312199,15420)$LCES004,7273 +1 t_x(312199,1674)LCES004,8842
+  +1 x(312199,2190)LCES004,8965.p +1 x(312199,2877)LCES004,10864.p +1 x(312199,2533)LCES004,13148.p +1 x(312199,2705)LCES004,14157.p
+  +1 x(312199,3220)LCES004,15607.p +1 x(312199,2361)LCES004,17731.p +1 x(312199,3049)LCES004,18717.p = +1
+ f_312231: +1 t_x(312231,1564)LGSRA04,3593.o +1 t_x(312231,2780)$LGSRA04,7274 +1 x(312231,207)YB3EH04A,9035.p
+  +1 x(312231,253)YB3EH04A,11369.p +1 x(312231,346)YB3EH04A,13385.p = +1
+ f_312302: +1 t_x(312302,0),3594.o +1 t_x(312302,22740)$LCES004,7275 = +1
+ f_312325: +1 t_x(312325,29)YB3EH04A,3595.o +1 t_x(312325,4469)$YB3EH04A,7276 = +1
+ f_312349: +1 t_x(312349,0),3596.o +1 t_x(312349,5321)$KWUR1C04,7277 = +1
+ f_312354: +1 t_x(312354,420)MAB1204A,3597.o +1 t_x(312354,1620)$MAB1204A,7278 +1 x(312354,58)MAB1204A,9892.p
+  +1 x(312354,222)MAB1204A,11230.p +1 x(312354,304)MAB1204A,12880.p +1 x(312354,469)MAB1204A,14481.p +1 x(312354,551)MAB1204A,15807.p
+  +1 x(312354,387)MAB1204A,17448.p = +1
+ f_312369: +1 t_x(312369,596)MEK04,3598.o +1 t_x(312369,13005)$MRAE04,7279 +1 x(312369,21)MAB3404A,9605.p
+  +1 x(312369,192)MAB3404A,11590.p +1 x(312369,454)MAB1204A,13404.p +1 x(312369,501)MEK04,15163.p +1 x(312369,2277)MAB04,15643.p
+  +1 x(312369,364)MAB3404A,17416.p +1 x(312369,1820)MRAEE04,17620.p +1 x(312369,1522)MAB1204A,18614.p
+  +1 x(312369,947)MAB1204A,19191.p +1 x(312369,1029)MAB1204A,19959.p = +1
+ f_312414: +1 t_x(312414,184)$LOVN1504,3599.o +1 t_x(312414,0),8843 +1 x(312414,41)LOVN1504,10155.p +1 x(312414,112)LOVN1504,12047.p
+  = +1
+ f_312417: +1 t_x(312417,0),3600.o +1 t_x(312417,177)$KFZ4404L,7280 +1 t_x(312417,0),8844 = +1
+ f_312436: +1 t_x(312436,0),3601.o +1 t_x(312436,15812)$MGY04,7281 = +1
+ f_312442: +1 t_x(312442,433)LEBAS04A,3602.o +1 t_x(312442,5880)$LEBAS04A,7282 +1 t_x(312442,156)LEBAS04A,8845
+  +1 x(312442,341)LEBAS04A,11930.p +1 x(312442,249)LEBAS04A,13603.p = +1
+ f_312456: +1 t_x(312456,75)YB3EH04A,3603.o +1 t_x(312456,4270)$KFUL1U04,7283 +1 x(312456,29)YB3EH04A,10592.p
+  = +1
+ f_312494: +1 t_x(312494,840)$LOVN1504,3604.o +1 t_x(312494,0),8846 +1 x(312494,125)LOVN1504,9456.p +1 x(312494,340)LOVN1504,11614.p
+  +1 x(312494,554)LOVN1504,13358.p +1 x(312494,625)LOVN1504,14960.p +1 x(312494,411)LOVN1504,16242.p +1 x(312494,768)LOVN1504,17467.p
+  +1 x(312494,697)LOVN1504,18392.p = +1
+ f_312497: +1 t_x(312497,106)LEBAS04A,3605.o +1 t_x(312497,6660)$LEBAS04A,7284 +1 t_x(312497,13)LEBAS04A,8847
+  = +1
+ f_312503: +1 t_x(312503,286)MEK04,3606.o +1 t_x(312503,13661)$MRAE04,7285 +1 x(312503,1)MEK04,9940.p
+  +1 x(312503,96)MEK04,10922.p +1 x(312503,718)MAB3404A,12944.p +1 x(312503,461)MAB3404A,14927.p +1 x(312503,191)MEK04,15527.p
+  +1 x(312503,1138)MEK04,16662.p +1 x(312503,289)MAB3404A,18155.p +1 x(312503,375)MAB3404A,19974.p = +1
+ f_312532: +1 t_x(312532,466)LELVL104,3607.o +1 t_x(312532,1191)$LELVL104,7286 +1 x(312532,53)LELVL104,9882.p
+  +1 x(312532,156)LELVL104,11382.p +1 x(312532,259)LELVL104,13034.p +1 x(312532,363)LELVL104,14539.p +1 x(312532,570)LELVL104,17466.p
+  = +1
+ f_312565: +1 t_x(312565,594)LCES004,3608.o +1 t_x(312565,3000)$LCES004,7287 +1 x(312565,422)LCES004,10049.p
+  +1 x(312565,594)LCES004,13220.p +1 x(312565,766)LCES004,14878.p = +1
+ f_312583: +1 t_x(312583,3180)LCES004,3609.o +1 t_x(312583,14520)$LCES004,7288 +1 t_x(312583,1805)LCES004,8848
+  +1 x(312583,2664)LCES004,8983.p +1 x(312583,1977)LCES004,10813.p +1 x(312583,3008)LCES004,12890.p +1 x(312583,2149)LCES004,15173.p
+  +1 x(312583,2320)LCES004,15326.p +1 x(312583,2492)LCES004,16548.p +1 x(312583,2836)LCES004,17867.p = +1
+ f_312641: +1 t_x(312641,300)$LCES004,3610.o +1 x(312641,128)LCES004,10013.p = +1
+ f_312648: +1 t_x(312648,24)MAB3404A,3611.o +1 t_x(312648,20861)$EDGG704,7289 = +1
+ f_312659: +1 t_x(312659,0),3612.o +1 t_x(312659,10800)$MRAE04,7290 +1 x(312659,72)MAB04,16350.p +1 x(312659,144)MAB04,20154.p
+  = +1
+ f_312674: +1 t_x(312674,1950)LCES004,3613.o +1 t_x(312674,17220)$LCES004,7291 +1 t_x(312674,1500)LCES004,8849
+  +1 x(312674,2271)LCES004,9109.p +1 x(312674,2615)LCES004,12775.p +1 x(312674,1800)LCES004,14304.p +1 x(312674,1650)LCES004,16475.p
+  +1 x(312674,2100)LCES004,19594.p = +1
+ f_312682: +1 t_x(312682,330)MRAE04,3614.o +1 t_x(312682,7080)$MRAE04,7292 +1 t_x(312682,0),8850 +1 x(312682,105)MRAE04,9042.p
+  +1 x(312682,667)MRAE04,13310.p +1 x(312682,442)MRAE04,16368.p = +1
+ f_312707: +1 t_x(312707,874)MRAE04,3615.o +1 t_x(312707,5824)$MRAE04,7293 +1 t_x(312707,0),8851 +1 x(312707,536)MRAE04,9526.p
+  +1 x(312707,424)MRAE04,11503.p +1 x(312707,649)MRAE04,13292.p +1 x(312707,986)MRAE04,15668.p +1 x(312707,1099)MRAE04,17003.p
+  +1 x(312707,761)MRAE04,18231.p = +1
+ f_312715: +1 t_x(312715,0),3616.o +1 t_x(312715,14813)$MGY04,7294 = +1
+ f_312731: +1 t_x(312731,0),3617.o +1 t_x(312731,3018)$GL34W04,7295 +1 t_x(312731,0),8852 = +1
+ f_312746: +1 t_x(312746,12)LEBAS04A,3618.o +1 t_x(312746,1674)$LEBAS04A,7296 = +1
+ f_312762: +1 t_x(312762,766)MRAE04,3619.o +1 t_x(312762,6054)$MRAE04,7297 +1 t_x(312762,0),8853 +1 x(312762,654)MRAE04,11042.p
+  +1 x(312762,204)MRAE04,13091.p +1 x(312762,1104)MRAE04,14256.p +1 x(312762,1216)MRAE04,15735.p +1 x(312762,991)MRAE04,17158.p
+  = +1
+ f_312773: +1 t_x(312773,696)GL34W04,3620.o +1 t_x(312773,2121)$GL34W04,7298 +1 x(312773,60)MAB1204A,9428.p
+  +1 x(312773,143)MAB1204A,11403.p +1 x(312773,471)MAB1204A,13240.p +1 x(312773,621)GL34W04,13980.p +1 x(312773,225)MAB1204A,15576.p
+  +1 x(312773,546)GL34W04,17478.p +1 x(312773,771)GL34W04,18889.p +1 x(312773,321)GL34W04,20590.p = +1
+ f_312792: +1 t_x(312792,533)LEBAS04A,3621.o +1 t_x(312792,5703)$LEBAS04A,7299 +1 t_x(312792,256)LEBAS04A,8854
+  +1 x(312792,441)LEBAS04A,11915.p +1 x(312792,349)LEBAS04A,13731.p = +1
+ f_312800: +1 t_x(312800,1580)EDGG704,3622.o +1 t_x(312800,15080)$EDGG704,7300 +1 t_x(312800,1280)EDGG704,8855
+  +1 x(312800,1380)EDGG704,9521.p +1 x(312800,1680)EDGG704,11479.p +1 x(312800,1480)EDGG704,14313.p +1 x(312800,2580)EDGG704,15789.p
+  = +1
+ f_312825: +1 t_x(312825,2973)LCES004,3623.o +1 t_x(312825,11736)$LCES004,7301 +1 t_x(312825,1426)LCES004,8856
+  +1 x(312825,2114)LCES004,10782.p +1 x(312825,1770)LCES004,12462.p +1 x(312825,1942)LCES004,13995.p +1 x(312825,2629)LCES004,15381.p
+  +1 x(312825,2801)LCES004,16639.p +1 x(312825,4519)LCES004,17858.p +1 x(312825,3832)LCES004,18737.p +1 x(312825,3145)LCES004,19608.p
+  = +1
+ f_312879: +1 t_x(312879,3264)LCES004,3624.o +1 t_x(312879,15120)$LCES004,7302 +1 t_x(312879,1890)LCES004,8857
+  +1 x(312879,2577)LCES004,10787.p +1 x(312879,2233)LCES004,12408.p +1 x(312879,2405)LCES004,13922.p +1 x(312879,2920)LCES004,15313.p
+  +1 x(312879,3092)LCES004,16540.p +1 x(312879,2061)LCES004,17816.p +1 x(312879,2749)LCES004,18797.p = +1
+ f_312881: +1 t_x(312881,259)GL34W04,3625.o +1 t_x(312881,13513)$MRAE04,7303 +1 x(312881,183)MYY04A,10168.p
+  +1 x(312881,101)MYY04A,12201.p +1 x(312881,334)GL34W04,12865.p +1 x(312881,18)MYY04A,16373.p +1 x(312881,409)GL34W04,17101.p
+  = +1
+ f_312895: +1 t_x(312895,3351)LCES004,3626.o +1 t_x(312895,14520)$LCES004,7304 +1 t_x(312895,1977)LCES004,8858
+  +1 x(312895,2664)LCES004,9145.p +1 x(312895,3008)LCES004,12426.p +1 x(312895,3180)LCES004,13946.p +1 x(312895,2320)LCES004,15328.p
+  +1 x(312895,2492)LCES004,16552.p +1 x(312895,2836)LCES004,17884.p = +1
+ f_312912: +1 t_x(312912,557)MAB1204A,3627.o +1 t_x(312912,2448)$MAB1204A,7305 +1 x(312912,64)MAB1204A,9703.p
+  +1 x(312912,228)MAB1204A,11680.p +1 x(312912,311)MAB1204A,13325.p +1 x(312912,639)MAB1204A,15359.p +1 x(312912,393)MAB1204A,17006.p
+  +1 x(312912,804)MAB1204A,18062.p +1 x(312912,721)MAB1204A,18986.p = +1
+ f_312938: +1 t_x(312938,1423)LCES004,3628.o +1 t_x(312938,4860)$LCES004,7306 +1 x(312938,392)LCES004,9253.p
+  +1 x(312938,736)LCES004,11284.p +1 x(312938,1251)LCES004,12767.p +1 x(312938,564)LCES004,14229.p +1 x(312938,49)LCES004,15828.p
+  +1 x(312938,908)LCES004,16983.p +1 x(312938,1080)LCES004,18938.p = +1
+ f_312950: +1 t_x(312950,0),3629.o +1 t_x(312950,8640)$MRAE04,7307 +1 x(312950,72)MAB04,14504.p +1 x(312950,144)MAB04,18840.p
+  = +1
+ f_312956: +1 t_x(312956,1979)EDGG704,3630.o +1 t_x(312956,14579)$EDGG704,7308 +1 t_x(312956,1579)EDGG704,8859
+  +1 x(312956,1879)EDGG704,10258.p +1 x(312956,1779)EDGG704,12933.p +1 x(312956,1679)EDGG704,14355.p +1 x(312956,2079)EDGG704,15673.p
+  = +1
+ f_312975: +1 t_x(312975,121)ZM56704,3631.o +1 t_x(312975,3583)$ZM56704,7309 +1 t_x(312975,0),8860 +1 x(312975,44)ZM56704,10414.p
+  = +1
+ f_312999: +1 t_x(312999,608)EDGG704,3632.o +1 t_x(312999,17508)$EDGG704,7310 +1 t_x(312999,508)EDGG704,8861
+  +1 x(312999,8)EDGG704,8938.p +1 x(312999,108)EDGG704,12084.p = +1
+ f_313002: +1 t_x(313002,0),3633.o +1 t_x(313002,16635)$MGY04,7311 = +1
+ f_313003: +1 t_x(313003,1275)MRAE04,3634.o +1 t_x(313003,5325)$MRAE04,7312 +1 t_x(313003,375)MRAE04,8862
+  +1 x(313003,825)MRAE04,9503.p +1 x(313003,1050)MRAE04,11439.p +1 x(313003,937)MRAE04,13309.p +1 x(313003,487)MRAE04,15721.p
+  +1 x(313003,600)MRAE04,17056.p +1 x(313003,1725)MRAE04,18263.p +1 x(313003,1162)MRAE04,19063.p = +1
+ f_313034: +1 t_x(313034,0),3635.o +1 t_x(313034,2693)$GL34W04,7313 = +1
+ f_313050: +1 t_x(313050,388)LCES004M,3636.o +1 t_x(313050,1138)$LCES004M,7314 +1 x(313050,88)LCES004M,10093.p
+  +1 x(313050,688)LCES004M,11841.p = +1
+ f_313054: +1 t_x(313054,504)MYY04A,3637.o +1 t_x(313054,13704)$MGY04,7315 +1 x(313054,33)MYY04A,9453.p
+  +1 x(313054,79)MAB1204A,11397.p +1 x(313054,161)MAB1204A,13068.p +1 x(313054,654)MAB1204A,17016.p +1 x(313054,407)MAB1204A,18397.p
+  = +1
+ f_313068: +1 t_x(313068,2556)LCES004,3638.o +1 t_x(313068,15786)$LCES004,7316 +1 t_x(313068,837)LCES004,8863
+  +1 x(313068,3243)LCES004,10809.p +1 x(313068,1181)LCES004,12411.p +1 x(313068,1353)LCES004,13911.p +1 x(313068,1868)LCES004,15308.p
+  +1 x(313068,2040)LCES004,16505.p +1 x(313068,2727)LCES004,17702.p +1 x(313068,3415)LCES004,18860.p = +1
+ f_313100: +1 t_x(313100,0),3639.o +1 t_x(313100,1786)$RMZU04,7317 = +1
+ f_313102: +1 t_x(313102,706)LCES004,3640.o +1 t_x(313102,2940)$LCES004,7318 +1 t_x(313102,0),8864 +1 x(313102,362)LCES004,9770.p
+  +1 x(313102,878)LCES004,11087.p +1 x(313102,534)LCES004,13435.p = +1
+ f_313119: +1 t_x(313119,253)LOVN1504,3641.o +1 t_x(313119,1468)$LOVN1504,7319 +1 x(313119,110)LOVN1504,10249.p
+  +1 x(313119,39)LOVN1504,12673.p +1 x(313119,325)LOVN1504,14218.p +1 x(313119,182)LOVN1504,15584.p +1 x(313119,396)LOVN1504,16735.p
+  +1 x(313119,753)LOVN1504,17839.p +1 x(313119,468)LOVN1504,18891.p = +1
+ f_313135: +1 t_x(313135,122)KWUR1C04,3642.o +1 t_x(313135,3040)$KWUR1C04,7320 +1 t_x(313135,0),8865 +1 x(313135,52)KWUR1C04,10416.p
+  = +1
+ f_313202: +1 t_x(313202,5)KWUR1C04,3643.o +1 t_x(313202,4938)$KWUR1C04,7321 +1 t_x(313202,0),8866 = +1
+ f_313298: +1 t_x(313298,50)GL34W04,3644.o +1 t_x(313298,1850)$GL34W04,7322 +1 t_x(313298,0),8867 +1 x(313298,125)GL34W04,12729.p
+  +1 x(313298,275)GL34W04,14074.p +1 x(313298,350)GL34W04,17201.p +1 x(313298,200)GL34W04,19102.p = +1
+ f_313302: +1 t_x(313302,1273)LCES004,3645.o +1 t_x(313302,2820)$LCES004,7323 +1 t_x(313302,0),8868 +1 x(313302,242)LCES004,9269.p
+  +1 x(313302,758)LCES004,10969.p +1 x(313302,414)LCES004,13076.p +1 x(313302,586)LCES004,14592.p +1 x(313302,930)LCES004,17211.p
+  = +1
+ f_313344: +1 t_x(313344,430)MRAE04,3646.o +1 t_x(313344,6280)$MRAE04,7324 +1 t_x(313344,0),8869 +1 x(313344,92)MRAE04,9595.p
+  +1 x(313344,205)MRAE04,11184.p +1 x(313344,317)MRAE04,13724.p +1 x(313344,542)MRAE04,14572.p +1 x(313344,1217)MRAE04,16377.p
+  = +1
+ f_313354: +1 t_x(313354,613)LEBAS04A,3647.o +1 t_x(313354,5690)$LEBAS04A,7325 +1 t_x(313354,336)LEBAS04A,8870
+  +1 x(313354,520)LEBAS04A,10595.p +1 x(313354,428)LEBAS04A,11943.p = +1
+ f_313372: +1 t_x(313372,403)MGY04,3648.o +1 t_x(313372,14177)$MRAE04,7326 +1 x(313372,11)MGY04,9788.p
+  +1 x(313372,90)MGY04,11700.p +1 x(313372,559)MGY04,15282.p +1 x(313372,168)MGY04,17472.p +1 x(313372,246)MGY04,18337.p
+  +1 x(313372,481)MGY04,20180.p = +1
+ f_313410: +1 t_x(313410,328)LEBAS04A,3649.o +1 t_x(313410,1436)$LEBAS04A,7327 +1 t_x(313410,143)LEBAS04A,8871
+  = +1
+ f_313433: +1 t_x(313433,1072)MRAE04,3650.o +1 t_x(313433,5460)$MRAE04,7328 +1 t_x(313433,285)MRAE04,8872
+  +1 x(313433,960)MRAE04,10117.p +1 x(313433,847)MRAE04,11719.p +1 x(313433,510)MRAE04,14241.p +1 x(313433,622)MRAE04,15681.p
+  +1 x(313433,735)MRAE04,16991.p = +1
+ f_313526: +1 t_x(313526,0),3651.o +1 t_x(313526,10614)$LELVL104,7329 = +1
+ f_313536: +1 t_x(313536,0),3652.o +1 t_x(313536,5535)$KWUR1C04,7330 = +1
+ f_313540: +1 t_x(313540,3072)LCES004,3653.o +1 t_x(313540,10632)$LCES004,7331 +1 t_x(313540,1353)LCES004,8873
+  +1 x(313540,1869)LCES004,9163.p +1 x(313540,2900)LCES004,10804.p +1 x(313540,2212)LCES004,12801.p +1 x(313540,2041)LCES004,14867.p
+  +1 x(313540,1525)LCES004,15432.p +1 x(313540,1697)LCES004,16703.p +1 x(313540,3415)LCES004,17681.p +1 x(313540,2728)LCES004,18591.p
+  = +1
+ f_313563: +1 t_x(313563,0),3654.o +1 t_x(313563,938)$MAB1204A,7332 +1 x(313563,362)MAB1204A,13139.p = +1
+ f_313569: +1 t_x(313569,3340)LCES004,3655.o +1 t_x(313569,15540)$LCES004,7333 +1 t_x(313569,1622)LCES004,8874
+  +1 x(313569,2310)LCES004,9125.p +1 x(313569,2997)LCES004,10956.p +1 x(313569,2653)LCES004,12715.p +1 x(313569,2825)LCES004,14352.p
+  +1 x(313569,1794)LCES004,16528.p +1 x(313569,2481)LCES004,17715.p +1 x(313569,3169)LCES004,18706.p = +1
+ f_313590: +1 t_x(313590,325)KWUR1C04,3656.o +1 t_x(313590,2549)$KWUR1C04,7334 +1 x(313590,6)LLBGA04L,9653.p
+  +1 x(313590,117)KWUR1C04,11599.p +1 x(313590,534)KWUR1C04,13694.p = +1
+ f_313638: +1 t_x(313638,628)EDGG704,3657.o +1 t_x(313638,16628)$EDGG704,7335 +1 t_x(313638,528)EDGG704,8875
+  +1 x(313638,2428)EDGG704,11751.p +1 x(313638,1228)EDGG704,13143.p +1 x(313638,1328)EDGG704,14776.p +1 x(313638,1628)EDGG704,16378.p
+  = +1
+ f_313701: +1 t_x(313701,66)MRAE04,3658.o +1 t_x(313701,4866)$MRAE04,7336 +1 x(313701,450)MGY04,13046.p
+  +1 x(313701,763)MGY04,14270.p +1 x(313701,920)MGY04,15867.p +1 x(313701,998)MGY04,17255.p +1 x(313701,1233)MGY04,18105.p
+  = +1
+ f_313717: +1 t_x(313717,311)MEK04,3659.o +1 t_x(313717,11206)$MRAE04,7337 +1 x(313717,27)MEK04,10179.p
+  +1 x(313717,121)MEK04,12726.p +1 x(313717,1236)MRAEE04,14490.p +1 x(313717,1144)MRAEE04,15394.p +1 x(313717,867)MRAEE04,17268.p
+  +1 x(313717,682)MRAEE04,17591.p +1 x(313717,406)MEK04,18618.p = +1
+ f_313758: +1 t_x(313758,3019)LCES004,3660.o +1 t_x(313758,9720)$LCES004,7338 +1 t_x(313758,1300)LCES004,8876
+  +1 x(313758,2675)LCES004,9080.p +1 x(313758,1988)LCES004,10921.p +1 x(313758,2160)LCES004,14056.p +1 x(313758,2331)LCES004,15466.p
+  +1 x(313758,2847)LCES004,16672.p +1 x(313758,2503)LCES004,17665.p +1 x(313758,1816)LCES004,18760.p = +1
+ f_313874: +1 t_x(313874,0),3661.o +1 t_x(313874,3540)$MAB1204A,7339 +1 x(313874,5)MAB1204A,19034.p = +1
+ f_313875: +1 t_x(313875,1090)LCES004,3662.o +1 t_x(313875,3840)$LCES004,7340 +1 x(313875,60)LCES004,9070.p
+  +1 x(313875,403)LCES004,11000.p +1 x(313875,231)LCES004,12819.p +1 x(313875,919)LCES004,14407.p +1 x(313875,575)LCES004,15996.p
+  +1 x(313875,747)LCES004,17206.p = +1
+ f_313899: +1 t_x(313899,216)KSAL1204,3663.o +1 t_x(313899,2659)$KSAL1204,7341 +1 x(313899,48)KSAL1204,10099.p
+  +1 x(313899,132)KSAL1204,11259.p +1 x(313899,301)KSAL1204,13599.p = +1
+ f_313994: +1 t_x(313994,0),3664.o +1 t_x(313994,5641)$EDGG704,7342 = +1
+ f_314075: +1 t_x(314075,12)MAB04,3665.o +1 t_x(314075,7860)$MRAE04,7343 +1 x(314075,84)MAB04,10745.p
+  +1 x(314075,300)MAB04,13845.p +1 x(314075,156)MAB04,15257.p +1 x(314075,435)MRAE04,17958.p +1 x(314075,210)MRAE04,20071.p
+  = +1
+ f_314104: +1 t_x(314104,0),3666.o +1 t_x(314104,434)$KFUL1U04,7344 +1 t_x(314104,0),8877 = +1
+ f_314108: +1 t_x(314108,2884)LCES004,3667.o +1 t_x(314108,12678)$LCES004,7345 +1 t_x(314108,1338)LCES004,8878
+  +1 x(314108,2368)LCES004,8981.p +1 x(314108,1509)LCES004,10805.p +1 x(314108,2712)LCES004,12872.p +1 x(314108,1853)LCES004,15038.p
+  +1 x(314108,2025)LCES004,15352.p +1 x(314108,2197)LCES004,16598.p +1 x(314108,2540)LCES004,19070.p = +1
+ f_314131: +1 t_x(314131,117)MYY04A,3668.o +1 t_x(314131,15012)$MRAE04,7346 +1 x(314131,35)MYY04A,10324.p
+  +1 x(314131,200)MYY04A,16841.p = +1
+ f_314172: +1 t_x(314172,690)EDGG704,3669.o +1 t_x(314172,17490)$EDGG704,7347 +1 t_x(314172,590)EDGG704,8879
+  +1 x(314172,90)EDGG704,8939.p = +1
+ f_314186: +1 t_x(314186,425)MGY04,3670.o +1 t_x(314186,11773)$MRAE04,7348 +1 x(314186,139)GL34W04,10145.p
+  +1 x(314186,190)MGY04,11847.p +1 x(314186,13)KWUR1C04,13730.p +1 x(314186,569)KWUR1C04,13962.p +1 x(314186,638)KWUR1C04,15367.p
+  +1 x(314186,1039)$GL34W04,16431.p +1 x(314186,346)MGY04,18323.p +1 x(314186,1520)MGY04,19200.p +1 x(314186,1263)KWUR1C04,19667.p
+  +1 x(314186,1677)MGY04,20047.p +1 x(314186,1333)KWUR1C04,20268.p +1 x(314186,1442)MGY04,20392.p = +1
+ f_314191: +1 t_x(314191,10)MEK04,3671.o +1 t_x(314191,8158)$MRAEE04,7349 +1 x(314191,105)MEK04,17333.p
+  +1 x(314191,200)MEK04,18780.p = +1
+ f_314198: +1 t_x(314198,0),3672.o +1 t_x(314198,4834)$MAB1204A,7350 +1 x(314198,66)MAB1204A,15885.p = +1
+ f_314223: +1 t_x(314223,2825)LCES004,3673.o +1 t_x(314223,7980)$LCES004,7351 +1 t_x(314223,763)LCES004,8880
+  +1 x(314223,935)LCES004,8969.p +1 x(314223,2310)LCES004,10828.p +1 x(314223,1279)LCES004,13130.p +1 x(314223,2138)LCES004,14101.p
+  +1 x(314223,2653)LCES004,15577.p +1 x(314223,2481)LCES004,16690.p +1 x(314223,3512)LCES004,17983.p +1 x(314223,3340)LCES004,18735.p
+  = +1
+ f_314225: +1 t_x(314225,99)MYY04A,3674.o +1 t_x(314225,14911)$MRAE04,7352 +1 x(314225,16)MYY04A,10507.p
+  +1 x(314225,346)MYY04A,17069.p +1 x(314225,181)MYY04A,18145.p = +1
+ f_314236: +1 t_x(314236,1097)LCES004,3675.o +1 t_x(314236,4018)$LCES004,7353 +1 t_x(314236,0),8881 +1 x(314236,66)LCES004,9087.p
+  +1 x(314236,581)LCES004,10821.p +1 x(314236,409)LCES004,12918.p +1 x(314236,753)LCES004,15940.p +1 x(314236,925)LCES004,17145.p
+  = +1
+ f_314330: +1 t_x(314330,56)KWUR1C04,3676.o +1 t_x(314330,2905)$KWUR1C04,7354 +1 t_x(314330,0),8882 = +1
+ f_314402: +1 t_x(314402,655)MAB1204A,3677.o +1 t_x(314402,12895)$MRAE04,7355 +1 x(314402,9)MGY04,9544.p
+  +1 x(314402,244)MAB1204A,10732.p +1 x(314402,322)MGY04,12354.p +1 x(314402,1652)MGY04,13945.p +1 x(314402,1731)MGY04,15385.p
+  +1 x(314402,1148)MAB1204A,16751.p +1 x(314402,931)MYY04A,17699.p +1 x(314402,1574)MGY04,18506.p +1 x(314402,1496)MGY04,19202.p
+  +1 x(314402,2044)MGY04,19736.p +1 x(314402,1417)MGY04,20098.p +1 x(314402,820)MAB1204A,20429.p +1 x(314402,1231)$MAB1204A,20512.p
+  +1 x(314402,737)MAB1204A,20572.p = +1
+ f_314450: +1 t_x(314450,0),3678.o +1 t_x(314450,1493)$KWUR1C04,7356 +1 x(314450,34)KWUR1C04,20099.p = +1
+ f_314457: +1 t_x(314457,0),3679.o +1 t_x(314457,19492)$EDGG704,7357 = +1
+ f_314530: +1 t_x(314530,0),3680.o +1 t_x(314530,2683)$GL34W04,7358 +1 x(314530,208)GL34W04,17275.p +1 x(314530,58)GL34W04,18086.p
+  = +1
+ f_314538: +1 t_x(314538,1800)EDGG704,3681.o +1 t_x(314538,11400)$EDGG704,7359 +1 t_x(314538,1200)EDGG704,8883
+  +1 x(314538,1350)EDGG704,9392.p +1 x(314538,1500)EDGG704,11352.p +1 x(314538,2550)EDGG704,13668.p +1 x(314538,1650)EDGG704,14783.p
+  +1 x(314538,3000)EDGG704,17404.p = +1
+ f_314563: +1 t_x(314563,409)MGY04,3682.o +1 t_x(314563,9331)$MRAE04,7360 +1 x(314563,17)MGY04,9851.p
+  +1 x(314563,174)MGY04,11225.p +1 x(314563,252)MGY04,13023.p +1 x(314563,331)MGY04,16000.p +1 x(314563,1191)MGY04,16905.p
+  +1 x(314563,487)MGY04,18276.p +1 x(314563,644)MGY04,18953.p = +1
+ f_314573: +1 t_x(314573,1100)EDGG704,3683.o +1 t_x(314573,15300)$EDGG704,7361 +1 t_x(314573,900)EDGG704,8884
+  +1 x(314573,1000)EDGG704,10622.p +1 x(314573,1500)EDGG704,12986.p +1 x(314573,1300)EDGG704,14329.p +1 x(314573,2800)EDGG704,16219.p
+  = +1
+ f_314600: +1 t_x(314600,3827)MRAE04,3684.o +1 t_x(314600,12138)$EDGG704,7362 +1 x(314600,438)EDGG704,9044.p
+  +1 x(314600,2815)MRAE04,10917.p +1 x(314600,3265)MRAE04,12723.p +1 x(314600,2988)EDGG704,14223.p +1 x(314600,3138)EDGG704,15879.p
+  +1 x(314600,3715)MRAE04,17099.p +1 x(314600,3588)EDGG704,17968.p +1 x(314600,3377)MRAE04,19132.p = +1
+ f_314699: +1 t_x(314699,3038)LCES004,3685.o +1 t_x(314699,12660)$LCES004,7363 +1 t_x(314699,1491)LCES004,8885
+  +1 x(314699,2350)LCES004,9137.p +1 x(314699,2694)LCES004,12445.p +1 x(314699,2522)LCES004,13985.p +1 x(314699,2007)LCES004,15354.p
+  +1 x(314699,2179)LCES004,16600.p +1 x(314699,2866)LCES004,18306.p +1 x(314699,3381)LCES004,19031.p = +1
+ f_314705: +1 t_x(314705,16)KSLN04A,3686.o +1 t_x(314705,1567)$KSLN04A,7364 = +1
+ f_314730: +1 t_x(314730,17)MAB04,3687.o +1 t_x(314730,10025)$MRAE04,7365 +1 x(314730,89)MAB04,19403.p
+  = +1
+ f_314736: +1 t_x(314736,300)EDGG704,3688.o +1 t_x(314736,8400)$EDGG704,7366 +1 t_x(314736,0),8886 +1 x(314736,150)EDGG704,10056.p
+  = +1
+ f_314808: +1 t_x(314808,27)MRAEE04,3689.o +1 t_x(314808,9627)$MRAE04,7367 +1 x(314808,119)MRAEE04,15514.p
+  +1 x(314808,396)MRAEE04,17614.p = +1
+ f_314816: +1 t_x(314816,2341)EDGG704,3690.o +1 t_x(314816,14041)$EDGG704,7368 +1 t_x(314816,1841)EDGG704,8887
+  +1 x(314816,2191)EDGG704,10208.p +1 x(314816,2041)EDGG704,12949.p +1 x(314816,1941)EDGG704,14474.p = +1
+ f_314823: +1 t_x(314823,35)MGY04,3691.o +1 t_x(314823,12714)$MRAE04,7369 +1 x(314823,114)MGY04,11513.p
+  +1 x(314823,505)MGY04,13650.p +1 x(314823,1835)MGY04,14136.p +1 x(314823,1914)MGY04,15510.p +1 x(314823,270)MGY04,17020.p
+  +1 x(314823,1114)MYY04A,17766.p +1 x(314823,348)MGY04,18587.p +1 x(314823,866)MYY04A,19429.p +1 x(314823,740)MGY04,19811.p
+  +1 x(314823,427)MGY04,20276.p +1 x(314823,583)MGY04,20463.p = +1
+ f_314847: +1 t_x(314847,144)MGY04,3692.o +1 t_x(314847,14388)$MRAE04,7370 +1 x(314847,66)MGY04,10309.p
+  +1 x(314847,692)MGY04,15286.p +1 x(314847,301)MGY04,17302.p +1 x(314847,1083)MGY04,17514.p +1 x(314847,1161)MGY04,18409.p
+  = +1
+ f_314889: +1 t_x(314889,1173)EDGG704,3693.o +1 t_x(314889,15473)$EDGG704,7371 +1 t_x(314889,973)EDGG704,8888
+  +1 x(314889,1073)EDGG704,10633.p +1 x(314889,1273)EDGG704,11164.p +1 x(314889,1673)EDGG704,13064.p +1 x(314889,1473)EDGG704,14358.p
+  = +1
+ f_314986: +1 t_x(314986,0),3694.o +1 t_x(314986,1418)$KWUR1C04,7372 +1 t_x(314986,0),8889 +1 x(314986,28)KWUR1C04,20342.p
+  +1 x(314986,98)KWUR1C04,20414.p = +1
+ f_314999: +1 t_x(314999,270)EDGG704,3695.o +1 t_x(314999,19070)$EDGG704,7373 +1 x(314999,70)EDGG704,10002.p
+  +1 x(314999,170)EDGG704,11961.p = +1
+ f_315019: +1 t_x(315019,1686)EDGG704,3696.o +1 t_x(315019,11436)$EDGG704,7374 +1 t_x(315019,1086)EDGG704,8890
+  +1 x(315019,1386)EDGG704,9991.p +1 x(315019,1536)EDGG704,11693.p +1 x(315019,1236)EDGG704,13200.p +1 x(315019,1836)EDGG704,16273.p
+  = +1
+ f_315040: +1 t_x(315040,128)LELVL104,3697.o +1 t_x(315040,3232)$LELVL104,7375 +1 x(315040,25)LELVL104,10523.p
+  = +1
+ f_315081: +1 t_x(315081,1377)LCES004,3698.o +1 t_x(315081,2580)$LCES004,7376 +1 x(315081,2)LCES004,9114.p
+  +1 x(315081,518)LCES004,11066.p +1 x(315081,690)LCES004,13666.p +1 x(315081,346)LCES004,14684.p +1 x(315081,1033)LCES004,16036.p
+  +1 x(315081,1205)LCES004,17246.p = +1
+ f_315138: +1 t_x(315138,1032)LCES004,3699.o +1 t_x(315138,1892)$LCES004,7377 +1 t_x(315138,2)LCES004,8891
+  +1 x(315138,345)LCES004,9479.p +1 x(315138,517)LCES004,11142.p +1 x(315138,689)LCES004,13247.p +1 x(315138,861)LCES004,14808.p
+  = +1
+ f_315209: +1 t_x(315209,64)MAB1204A,3700.o +1 t_x(315209,5160)$MAB1204A,7378 = +1
+ f_315232: +1 t_x(315232,1415)LCES004,3701.o +1 t_x(315232,4680)$LCES004,7379 +1 t_x(315232,0),8892 +1 x(315232,212)LCES004,9232.p
+  +1 x(315232,556)LCES004,10768.p +1 x(315232,1071)LCES004,12826.p +1 x(315232,384)LCES004,14298.p +1 x(315232,900)LCES004,16170.p
+  +1 x(315232,728)LCES004,16990.p +1 x(315232,1243)LCES004,18204.p = +1
+ f_315366: +1 t_x(315366,429)MGY04,3702.o +1 t_x(315366,8725)$MRAE04,7380 +1 x(315366,38)MGY04,9832.p
+  +1 x(315366,116)MGY04,11742.p +1 x(315366,272)MGY04,13351.p +1 x(315366,585)MGY04,16689.p +1 x(315366,351)MGY04,18111.p
+  +1 x(315366,194)MGY04,20222.p +1 x(315366,507)MGY04,20304.p = +1
+ f_315428: +1 t_x(315428,622)LELVL104,3703.o +1 t_x(315428,1140)$LELVL104,7381 +1 x(315428,2)LELVL104,9714.p
+  +1 x(315428,105)LELVL104,11493.p +1 x(315428,208)LELVL104,13124.p +1 x(315428,312)LELVL104,14482.p +1 x(315428,415)LELVL104,16215.p
+  +1 x(315428,519)LELVL104,17395.p = +1
+ f_315544: +1 t_x(315544,1610)EDGG704,3704.o +1 t_x(315544,14910)$EDGG704,7382 +1 t_x(315544,1310)EDGG704,8893
+  +1 x(315544,1810)EDGG704,10274.p +1 x(315544,1510)EDGG704,11866.p +1 x(315544,1410)EDGG704,13196.p +1 x(315544,2410)EDGG704,15750.p
+  +1 x(315544,1710)EDGG704,17457.p = +1
+ f_315618: +1 t_x(315618,2003)EDGG704,3705.o +1 t_x(315618,14503)$EDGG704,7383 +1 t_x(315618,1603)EDGG704,8894
+  +1 x(315618,1803)EDGG704,10086.p +1 x(315618,1903)EDGG704,11818.p +1 x(315618,1703)EDGG704,13188.p = +1
+ f_315692: +1 t_x(315692,623)LLBGA04L,3706.o +1 t_x(315692,1870)$LLBGA04L,7384 +1 x(315692,0),9573.p +1 x(315692,208)LLBGA04L,11566.p
+  +1 x(315692,416)LLBGA04L,13498.p = +1
+ f_315748: +1 t_x(315748,779)EDGG704,3707.o +1 t_x(315748,16279)$EDGG704,7385 +1 t_x(315748,679)EDGG704,8895
+  +1 x(315748,2079)EDGG704,11274.p +1 x(315748,879)EDGG704,12938.p +1 x(315748,2279)EDGG704,14417.p +1 x(315748,1279)EDGG704,15866.p
+  +1 x(315748,979)EDGG704,17297.p +1 x(315748,1079)EDGG704,18343.p = +1
+ f_315763: +1 t_x(315763,1661)EDGG704,3708.o +1 t_x(315763,11711)$EDGG704,7386 +1 t_x(315763,1061)EDGG704,8896
+  +1 x(315763,1211)EDGG704,11348.p +1 x(315763,1511)EDGG704,13100.p +1 x(315763,1361)EDGG704,14648.p = +1
+ f_315779: +1 t_x(315779,722)LCES004,3709.o +1 t_x(315779,3300)$LCES004,7387 +1 x(315779,35)LCES004,9515.p
+  +1 x(315779,550)LCES004,11082.p +1 x(315779,207)LCES004,12952.p +1 x(315779,379)LCES004,14430.p = +1
+ f_315788: +1 t_x(315788,46)LELVL104,3710.o +1 t_x(315788,3253)$LELVL104,7388 = +1
+ f_315895: +1 t_x(315895,0),3711.o +1 t_x(315895,15300)$MRAE04,7389 +1 x(315895,47)MEK04,19648.p = +1
+ f_315991: +1 t_x(315991,670)EDGG704,3712.o +1 t_x(315991,16470)$EDGG704,7390 +1 t_x(315991,570)EDGG704,8897
+  +1 x(315991,2270)EDGG704,11557.p +1 x(315991,1070)EDGG704,13058.p +1 x(315991,1170)EDGG704,14626.p +1 x(315991,1470)EDGG704,16081.p
+  = +1
+ f_316029: +1 t_x(316029,1887)EDGG704,3713.o +1 t_x(316029,14787)$EDGG704,7391 +1 t_x(316029,1487)EDGG704,8898
+  +1 x(316029,1687)EDGG704,10087.p +1 x(316029,1787)EDGG704,11817.p +1 x(316029,1587)EDGG704,13187.p +1 x(316029,2287)EDGG704,15694.p
+  = +1
+ f_316061: +1 t_x(316061,911)LLBGA04L,3714.o +1 t_x(316061,2781)$LLBGA04L,7392 +1 x(316061,81)LLBGA04L,9404.p
+  +1 x(316061,496)LLBGA04L,11215.p +1 x(316061,704)LLBGA04L,12796.p +1 x(316061,288)LLBGA04L,15137.p +1 x(316061,1119)LLBGA04L,16423.p
+  = +1
+ f_316090: +1 t_x(316090,2762)LCES004,3715.o +1 t_x(316090,15649)$LCES004,7393 +1 t_x(316090,1044)LCES004,8899
+  +1 x(316090,2419)LCES004,9079.p +1 x(316090,3106)LCES004,10964.p +1 x(316090,1216)LCES004,13918.p +1 x(316090,1731)LCES004,15312.p
+  +1 x(316090,1903)LCES004,16510.p +1 x(316090,2590)LCES004,17700.p +1 x(316090,3278)LCES004,18775.p = +1
+ f_316213: +1 t_x(316213,0),3716.o +1 t_x(316213,5469)$EDGG704,7394 = +1
+ f_316285: +1 t_x(316285,76)KWUR1C04,3717.o +1 t_x(316285,2855)$KWUR1C04,7395 +1 t_x(316285,0),8900 +1 x(316285,6)KWUR1C04,10551.p
+  = +1
+ f_316289: +1 t_x(316289,401)LELVL104,3718.o +1 t_x(316289,7022)$LELVL104,7396 +1 t_x(316289,297)LELVL104,8901
+  = +1
+ f_316298: +1 t_x(316298,2175)EDGG704,3719.o +1 t_x(316298,12675)$EDGG704,7397 +1 t_x(316298,1575)EDGG704,8902
+  +1 x(316298,2025)EDGG704,10290.p +1 x(316298,1875)EDGG704,13052.p +1 x(316298,1725)EDGG704,14547.p = +1
+ f_316314: +1 t_x(316314,262)KWUR1C04,3720.o +1 t_x(316314,3528)$KWUR1C04,7398 +1 t_x(316314,0),8903 +1 x(316314,123)KWUR1C04,10103.p
+  +1 x(316314,193)KWUR1C04,13690.p = +1
+ f_316391: +1 t_x(316391,1920)EDGG704,3721.o +1 t_x(316391,12720)$EDGG704,7399 +1 t_x(316391,1320)EDGG704,8904
+  +1 x(316391,1470)EDGG704,9406.p +1 x(316391,1620)EDGG704,11390.p +1 x(316391,1770)EDGG704,14518.p = +1
+ f_316430: +1 t_x(316430,1050)LCES004,3722.o +1 t_x(316430,2940)$LCES004,7400 +1 x(316430,362)LCES004,9152.p
+  +1 x(316430,878)LCES004,11038.p +1 x(316430,534)LCES004,13245.p +1 x(316430,706)LCES004,14494.p = +1
+ f_316446: +1 t_x(316446,66)MYY04A,3723.o +1 t_x(316446,13819)$MGY04,7401 +1 x(316446,230)MYY04A,11608.p
+  +1 x(316446,313)MYY04A,13939.p +1 x(316446,148)MYY04A,16238.p = +1
+ f_316476: +1 t_x(316476,2058)EDGG704,3724.o +1 t_x(316476,14458)$EDGG704,7402 +1 t_x(316476,1658)EDGG704,8905
+  +1 x(316476,1758)EDGG704,9430.p +1 x(316476,1858)EDGG704,11434.p +1 x(316476,1958)EDGG704,14431.p = +1
+ f_316499: +1 t_x(316499,2037)EDGG704,3725.o +1 t_x(316499,14337)$EDGG704,7403 +1 t_x(316499,1637)EDGG704,8906
+  +1 x(316499,1737)EDGG704,11379.p +1 x(316499,1937)EDGG704,12937.p +1 x(316499,1837)EDGG704,14438.p = +1
+ f_316531: +1 t_x(316531,720)$LCES004,3726.o +1 t_x(316531,32)LCES004,8907 +1 x(316531,548)LCES004,9916.p
+  = +1
+ f_316538: +1 t_x(316538,1420)EDGG704,3727.o +1 t_x(316538,15120)$EDGG704,7404 +1 t_x(316538,1020)EDGG704,8908
+  +1 x(316538,1720)EDGG704,11531.p +1 x(316538,1320)EDGG704,12914.p +1 x(316538,1120)EDGG704,14299.p +1 x(316538,2620)EDGG704,15872.p
+  +1 x(316538,1520)EDGG704,20299.p = +1
+ f_316618: +1 t_x(316618,1052)LLBGA04L,3728.o +1 t_x(316618,2506)$LLBGA04L,7405 +1 x(316618,13)LLBGA04L,9330.p
+  +1 x(316618,221)LLBGA04L,11119.p +1 x(316618,429)LLBGA04L,12776.p +1 x(316618,636)LLBGA04L,14751.p +1 x(316618,844)LLBGA04L,16180.p
+  = +1
+ f_316626: +1 t_x(316626,0),3729.o +1 t_x(316626,6589)$KWUR1C04,7406 = +1
+ f_316914: +1 t_x(316914,221)MGY04,3730.o +1 t_x(316914,8439)$MRAE04,7407 +1 x(316914,65)MGY04,10357.p
+  +1 x(316914,143)MGY04,11163.p +1 x(316914,299)MGY04,16729.p = +1
+ f_316916: +1 t_x(316916,749)EDGG704,3731.o +1 t_x(316916,16449)$EDGG704,7408 +1 t_x(316916,649)EDGG704,8909
+  +1 x(316916,2249)EDGG704,11457.p +1 x(316916,1049)EDGG704,13006.p +1 x(316916,1149)EDGG704,14577.p +1 x(316916,1449)EDGG704,16009.p
+  = +1
+ f_316925: +1 t_x(316925,0),3732.o +1 t_x(316925,4575)$EDGG704,7409 = +1
+ f_317001: +1 t_x(317001,0),3733.o +1 t_x(317001,6047)$EDGG704,7410 = +1
+ f_317008: +1 t_x(317008,13)MAB04,3734.o +1 t_x(317008,8136)$MRAE04,7411 +1 x(317008,36)MRAE04,12393.p
+  +1 x(317008,544)MGY04,14899.p +1 x(317008,445)$MAB04,16313.p +1 x(317008,148)MRAE04,19365.p +1 x(317008,75)MGY04,19683.p
+  = +1
+ f_317048: +1 t_x(317048,2885)LCES004,3735.o +1 t_x(317048,11820)$LCES004,7412 +1 t_x(317048,1339)LCES004,8910
+  +1 x(317048,1510)LCES004,8968.p +1 x(317048,2198)LCES004,10872.p +1 x(317048,1854)LCES004,13273.p +1 x(317048,2026)LCES004,14182.p
+  +1 x(317048,2713)LCES004,15610.p +1 x(317048,4603)LCES004,17910.p +1 x(317048,3916)LCES004,18805.p = +1
+ f_317067: +1 t_x(317067,561)LLBGA04L,3736.o +1 t_x(317067,1600)$LLBGA04L,7413 +1 x(317067,146)LLBGA04L,9651.p
+  +1 x(317067,353)LLBGA04L,11609.p = +1
+ f_317111: +1 t_x(317111,1067)EDGG704,3737.o +1 t_x(317111,15667)$EDGG704,7414 +1 t_x(317111,867)EDGG704,8911
+  +1 x(317111,967)EDGG704,10661.p +1 x(317111,1467)EDGG704,11195.p +1 x(317111,1867)EDGG704,13208.p +1 x(317111,1667)EDGG704,14418.p
+  = +1
+ f_317116: +1 t_x(317116,491)MRAE04,3738.o +1 t_x(317116,6454)$MRAE04,7415 +1 t_x(317116,0),8912 +1 x(317116,154)MRAE04,9540.p
+  +1 x(317116,379)MRAE04,12065.p +1 x(317116,41)MRAE04,13490.p +1 x(317116,716)MRAE04,14622.p +1 x(317116,266)MRAE04,16246.p
+  = +1
+ f_317153: +1 t_x(317153,2187)EDGG704,3739.o +1 t_x(317153,13287)$EDGG704,7416 +1 t_x(317153,1587)EDGG704,8913
+  +1 x(317153,2037)EDGG704,10203.p +1 x(317153,1887)EDGG704,12978.p +1 x(317153,1737)EDGG704,14510.p = +1
+ f_317216: +1 t_x(317216,21)EDGG704,3740.o +1 t_x(317216,19321)$EDGG704,7417 = +1
+ f_317222: +1 t_x(317222,1916)EDGG704,3741.o +1 t_x(317222,14716)$EDGG704,7418 +1 t_x(317222,1516)EDGG704,8914
+  +1 x(317222,1616)EDGG704,9431.p +1 x(317222,1716)EDGG704,11433.p +1 x(317222,1816)EDGG704,14341.p +1 x(317222,2216)EDGG704,15686.p
+  = +1
+ f_317300: +1 t_x(317300,366)EDGG704,3742.o +1 t_x(317300,18466)$EDGG704,7419 +1 x(317300,66)EDGG704,9837.p
+  +1 x(317300,166)EDGG704,10673.p +1 x(317300,266)EDGG704,14774.p = +1
+ f_317357: +1 t_x(317357,1053)LGRPA04,3743.o +1 t_x(317357,1773)$LGRPA04,7420 +1 x(317357,333)LGRPA04,9383.p
+  +1 x(317357,693)LGRPA04,11126.p = +1
+ f_317358: +1 t_x(317358,82)EDGG704,3744.o +1 t_x(317358,19482)$EDGG704,7421 = +1
+ f_317360: +1 t_x(317360,45)MRAEE04,3745.o +1 t_x(317360,10384)$MRAE04,7422 +1 x(317360,137)MRAEE04,12579.p
+  +1 x(317360,414)MRAEE04,14159.p +1 x(317360,322)MRAEE04,15476.p +1 x(317360,1153)MRAEE04,17733.p +1 x(317360,1060)MRAEE04,19532.p
+  = +1
+ f_317443: +1 t_x(317443,937)MRAE04,3746.o +1 t_x(317443,5662)$MRAE04,7423 +1 t_x(317443,0),8915 +1 x(317443,374)MRAE04,9422.p
+  +1 x(317443,262)MRAE04,11651.p +1 x(317443,487)MRAE04,13217.p +1 x(317443,712)MRAE04,14257.p +1 x(317443,824)MRAE04,15790.p
+  +1 x(317443,599)MRAE04,18351.p = +1
+ f_317538: +1 t_x(317538,360)MAB1204A,3747.o +1 t_x(317538,960)$MAB1204A,7424 +1 x(317538,55)MAB1204A,9867.p
+  +1 x(317538,138)MAB1204A,11783.p +1 x(317538,220)MAB1204A,18383.p +1 x(317538,302)MAB1204A,19655.p = +1
+ f_317603: +1 t_x(317603,1269)LLBGA04L,3748.o +1 t_x(317603,3346)$LLBGA04L,7425 +1 x(317603,646)LLBGA04L,9385.p
+  +1 x(317603,1061)LLBGA04L,11701.p +1 x(317603,853)LLBGA04L,14656.p = +1
+ f_317621: +1 t_x(317621,0),3749.o +1 t_x(317621,6943)$EDGG704,7426 = +1
+ f_317644: +1 t_x(317644,0),3750.o +1 t_x(317644,8400)$MRAE04,7427 +1 x(317644,0),11591.p = +1
+ f_317675: +1 t_x(317675,0),3751.o +1 t_x(317675,5573)$EDGG704,7428 = +1
+ f_317851: +1 t_x(317851,1540)EDGG704,3752.o +1 t_x(317851,14940)$EDGG704,7429 +1 t_x(317851,1240)EDGG704,8916
+  +1 x(317851,1840)EDGG704,10552.p +1 x(317851,1440)EDGG704,12910.p +1 x(317851,1340)EDGG704,14317.p +1 x(317851,2440)EDGG704,15764.p
+  +1 x(317851,1740)EDGG704,17445.p = +1
+ f_317908: +1 t_x(317908,1763)EDGG704,3753.o +1 t_x(317908,11063)$EDGG704,7430 +1 t_x(317908,1163)EDGG704,8917
+  +1 x(317908,1613)EDGG704,10483.p +1 x(317908,2213)EDGG704,12995.p +1 x(317908,1313)EDGG704,14739.p +1 x(317908,1463)EDGG704,16240.p
+  +1 x(317908,2663)EDGG704,17125.p = +1
+ f_317920: +1 t_x(317920,1716)EDGG704,3754.o +1 t_x(317920,11166)$EDGG704,7431 +1 t_x(317920,1116)EDGG704,8918
+  +1 x(317920,1266)EDGG704,11341.p +1 x(317920,2316)EDGG704,13045.p +1 x(317920,1416)EDGG704,14704.p +1 x(317920,1566)EDGG704,16211.p
+  +1 x(317920,2766)EDGG704,17247.p = +1
+ f_317924: +1 t_x(317924,161)MRAEE04,3755.o +1 t_x(317924,8100)$MRAE04,7432 +1 x(317924,0),10343.p +1 x(317924,225)MRAE04,12401.p
+  +1 x(317924,530)MRAEE04,13848.p +1 x(317924,438)MRAEE04,15262.p = +1
+ f_317978: +1 t_x(317978,2282)EDGG704,3756.o +1 t_x(317978,13682)$EDGG704,7433 +1 t_x(317978,1682)EDGG704,8919
+  +1 x(317978,1832)EDGG704,9414.p +1 x(317978,1982)EDGG704,11420.p +1 x(317978,2132)EDGG704,14486.p = +1
+ f_317991: +1 t_x(317991,622)EDGG704,3757.o +1 t_x(317991,16822)$EDGG704,7434 +1 t_x(317991,522)EDGG704,8920
+  +1 x(317991,2622)EDGG704,12063.p +1 x(317991,1422)EDGG704,13282.p +1 x(317991,1522)EDGG704,14946.p = +1
+ f_317994: +1 t_x(317994,0),3758.o +1 t_x(317994,1972)$MRAE04,7435 +1 t_x(317994,0),8921 = +1
+ f_318112: +1 t_x(318112,21)MGY04,3759.o +1 t_x(318112,8161)$MRAE04,7436 +1 x(318112,53)MAB04,16513.p
+  = +1
+ f_318119: +1 t_x(318119,900)$LCES004,3760.o +1 t_x(318119,0),8922 +1 x(318119,40)LCES004,9409.p +1 x(318119,212)LCES004,12019.p
+  +1 x(318119,728)LCES004,13749.p = +1
+ f_318187: +1 t_x(318187,18)MRAEE04,3761.o +1 t_x(318187,10080)$MRAE04,7437 +1 x(318187,110)MRAEE04,14720.p
+  +1 x(318187,37)MEK04,15603.p +1 x(318187,849)MRAEE04,17595.p +1 x(318187,480)MRAEE04,18729.p +1 x(318187,295)MRAEE04,19493.p
+  = +1
+ f_318401: +1 t_x(318401,234)EDGG704,3762.o +1 t_x(318401,8634)$EDGG704,7438 +1 t_x(318401,0),8923 +1 x(318401,84)EDGG704,9762.p
+  +1 x(318401,384)EDGG704,17005.p = +1
+ f_318435: +1 t_x(318435,2070)EDGG704,3763.o +1 t_x(318435,12720)$EDGG704,7439 +1 t_x(318435,1470)EDGG704,8924
+  +1 x(318435,1620)EDGG704,11364.p +1 x(318435,1920)EDGG704,13040.p +1 x(318435,1770)EDGG704,14531.p = +1
+ f_318473: +1 t_x(318473,1310)LLBGA04L,3764.o +1 t_x(318473,3595)$LLBGA04L,7440 +1 x(318473,895)LLBGA04L,9533.p
+  +1 x(318473,1518)LLBGA04L,12816.p +1 x(318473,1102)LLBGA04L,14612.p = +1
+ f_318516: +1 t_x(318516,617)MGY04,3765.o +1 t_x(318516,8757)$MRAE04,7441 +1 x(318516,59)MAB04,9468.p
+  +1 x(318516,131)MAB04,11418.p +1 x(318516,275)MAB04,12684.p +1 x(318516,461)MGY04,14795.p +1 x(318516,203)MAB04,16137.p
+  +1 x(318516,383)MGY04,17737.p +1 x(318516,539)MGY04,19575.p = +1
+ f_318565: +1 t_x(318565,477)LELVL104,3766.o +1 t_x(318565,1512)$LELVL104,7442 +1 x(318565,63)LELVL104,9871.p
+  +1 x(318565,167)LELVL104,11777.p +1 x(318565,270)LELVL104,13014.p +1 x(318565,684)LELVL104,14564.p +1 x(318565,374)LELVL104,16083.p
+  = +1
+ f_318660: +1 t_x(318660,394)EDGG704,3767.o +1 t_x(318660,9244)$EDGG704,7443 +1 t_x(318660,0),8925 +1 x(318660,94)EDGG704,10160.p
+  +1 x(318660,544)EDGG704,14799.p +1 x(318660,844)EDGG704,16933.p +1 x(318660,694)EDGG704,18163.p = +1
+ f_318832: +1 t_x(318832,18)MRAE04,3768.o +1 t_x(318832,2156)$MRAE04,7444 = +1
+ f_319008: +1 t_x(319008,2090)EDGG704,3769.o +1 t_x(319008,14090)$EDGG704,7445 +1 t_x(319008,1690)EDGG704,8926
+  +1 x(319008,1790)EDGG704,9432.p +1 x(319008,1890)EDGG704,11437.p +1 x(319008,1990)EDGG704,14453.p = +1
+ f_319288: +1 t_x(319288,772)MRAE04,3770.o +1 t_x(319288,6960)$MRAE04,7446 +1 t_x(319288,97)MRAE04,8927
+  +1 x(319288,322)MRAE04,9096.p +1 x(319288,435)MRAE04,11132.p +1 x(319288,547)MRAE04,13300.p +1 x(319288,1222)MRAE04,15025.p
+  +1 x(319288,660)MRAE04,16400.p = +1
+ f_319337: +1 t_x(319337,1900)EDGG704,3771.o +1 t_x(319337,14100)$EDGG704,7447 +1 t_x(319337,1500)EDGG704,8928
+  +1 x(319337,1800)EDGG704,10241.p +1 x(319337,1700)EDGG704,12941.p +1 x(319337,1600)EDGG704,14449.p = +1
+ f_319782: +1 t_x(319782,0),3772.o +1 t_x(319782,1369)$MRAE04,7448 = +1
+ f_320054: +1 t_x(320054,116)EDGG704,3773.o +1 t_x(320054,19316)$EDGG704,7449 +1 x(320054,16)EDGG704,10308.p
+  = +1
+ f_320214: +1 t_x(320214,729)MRAE04,3774.o +1 t_x(320214,4442)$MRAE04,7450 +1 t_x(320214,0),8929 +1 x(320214,54)MRAE04,9618.p
+  +1 x(320214,167)MRAE04,11582.p +1 x(320214,279)MRAE04,13530.p +1 x(320214,392)MRAE04,14406.p +1 x(320214,504)MRAE04,16063.p
+  +1 x(320214,617)MRAE04,17236.p +1 x(320214,842)MRAE04,18019.p = +1
+ f_320591: +1 t_x(320591,0),3775.o +1 t_x(320591,2598)$EDGG704,7451 = +1
+ f_320734: +1 t_x(320734,168)EDGG704,3776.o +1 t_x(320734,19168)$EDGG704,7452 +1 x(320734,68)EDGG704,10223.p
+  +1 x(320734,268)EDGG704,12216.p = +1
+ f_321498: +1 t_x(321498,1800)EDGG704,3777.o +1 t_x(321498,11700)$EDGG704,7453 +1 t_x(321498,1200)EDGG704,8930
+  +1 x(321498,1650)EDGG704,10448.p +1 x(321498,1500)EDGG704,13106.p +1 x(321498,1350)EDGG704,14668.p +1 x(321498,2100)EDGG704,16353.p
+  = +1
+ f_322722: +1 t_x(322722,889)EDGG704,3778.o +1 t_x(322722,15689)$EDGG704,7454 +1 t_x(322722,789)EDGG704,8931
+  +1 x(322722,1489)EDGG704,11219.p +1 x(322722,1889)EDGG704,13280.p +1 x(322722,1689)EDGG704,14451.p +1 x(322722,989)EDGG704,19378.p
+  +1 x(322722,1089)EDGG704,19875.p = +1
+ f_323044: +1 t_x(323044,480)MRAE04,3779.o +1 t_x(323044,4080)$MRAE04,7455 +1 t_x(323044,0),8932 +1 x(323044,30)MRAE04,9874.p
+  +1 x(323044,255)MRAE04,11852.p +1 x(323044,367)MRAE04,13549.p +1 x(323044,817)MRAE04,16071.p = +1
+ f_323790: +1 t_x(323790,0),3780.o +1 t_x(323790,7800)$EDGG704,7456 = +1
+Bounds
+ 0 <= t_x(262805,0),1.o <= 1
+ 0 <= t_x(262806,0),2.o <= 1
+ 0 <= t_x(262808,0),3.o <= 1
+ 0 <= t_x(262875,264)EBBRA04E,4.o <= 1
+ 0 <= t_x(262897,0),5.o <= 1
+ 0 <= t_x(262913,0),6.o <= 1
+ 0 <= t_x(262946,560)RQXSI04E,7.o <= 1
+ 0 <= t_x(263003,0),8.o <= 1
+ 0 <= t_x(263004,947)RQXSI04E,9.o <= 1
+ 0 <= t_x(263012,0),10.o <= 1
+ 0 <= t_x(263107,22)BR204M,11.o <= 1
+ 0 <= t_x(263142,0),12.o <= 1
+ 0 <= t_x(263168,65)RFBRT04M,13.o <= 1
+ 0 <= t_x(263196,1237)RQXSI04E,14.o <= 1
+ 0 <= t_x(263206,0),15.o <= 1
+ 0 <= t_x(263212,0),16.o <= 1
+ 0 <= t_x(263249,0),17.o <= 1
+ 0 <= t_x(263266,0),18.o <= 1
+ 0 <= t_x(263276,0),19.o <= 1
+ 0 <= t_x(263279,151)KFZ4404M,20.o <= 1
+ 0 <= t_x(263280,91)MM304,21.o <= 1
+ 0 <= t_x(263290,0),22.o <= 1
+ 0 <= t_x(263294,0),23.o <= 1
+ 0 <= t_x(263297,0),24.o <= 1
+ 0 <= t_x(263298,245)LELVL04M,25.o <= 1
+ 0 <= t_x(263306,2040)LCES004,26.o <= 1
+ 0 <= t_x(263313,252)RFBRT04M,27.o <= 1
+ 0 <= t_x(263316,0),28.o <= 1
+ 0 <= t_x(263323,32)LEBAS04M,29.o <= 1
+ 0 <= t_x(263329,0),30.o <= 1
+ 0 <= t_x(263330,0),31.o <= 1
+ 0 <= t_x(263332,0),32.o <= 1
+ 0 <= t_x(263339,289)LCES004M,33.o <= 1
+ 0 <= t_x(263346,59)GL4W04M,34.o <= 1
+ 0 <= t_x(263350,110)RFBRT04M,35.o <= 1
+ 0 <= t_x(263351,0),36.o <= 1
+ 0 <= t_x(263367,181)RFBRT04M,37.o <= 1
+ 0 <= t_x(263370,352)RFBRT04M,38.o <= 1
+ 0 <= t_x(263376,18)LEBAS04M,39.o <= 1
+ 0 <= t_x(263389,17)MM304,40.o <= 1
+ 0 <= t_x(263410,1535)LGKFN04,41.o <= 1
+ 0 <= t_x(263412,167)LCES004M,42.o <= 1
+ 0 <= t_x(263418,381)BKED1204,43.o <= 1
+ 0 <= t_x(263421,204)LCES004M,44.o <= 1
+ 0 <= t_x(263439,2891)YB3EH04A,45.o <= 1
+ 0 <= t_x(263463,370)LEBAS04A,46.o <= 1
+ 0 <= t_x(263476,76)EBEEC04M,47.o <= 1
+ 0 <= t_x(263492,0),48.o <= 1
+ 0 <= t_x(263498,0),49.o <= 1
+ 0 <= t_x(263502,145)LEBAS04M,50.o <= 1
+ 0 <= t_x(263503,436)RNS04M,51.o <= 1
+ 0 <= t_x(263515,584)LGKFN04,52.o <= 1
+ 0 <= t_x(263516,226)LEBAS04M,53.o <= 1
+ 0 <= t_x(263558,0),54.o <= 1
+ 0 <= t_x(263563,0),55.o <= 1
+ 0 <= t_x(263570,257)LELVU04,56.o <= 1
+ 0 <= t_x(263574,0),57.o <= 1
+ 0 <= t_x(263580,2953)LCES004,58.o <= 1
+ 0 <= t_x(263584,180)LEBAS04A,59.o <= 1
+ 0 <= t_x(263587,1255)LCES004M,60.o <= 1
+ 0 <= t_x(263593,2322)LOVN1504,61.o <= 1
+ 0 <= t_x(263594,1355)LCES004M,62.o <= 1
+ 0 <= t_x(263601,136)YB3EH04A,63.o <= 1
+ 0 <= t_x(263602,2907)LCES004,64.o <= 1
+ 0 <= t_x(263607,348)LCES004M,65.o <= 1
+ 0 <= t_x(263612,1981)LCES004,66.o <= 1
+ 0 <= t_x(263613,206)$BKED1204,67.o <= 1
+ 0 <= t_x(263621,189)RMZSI04,68.o <= 1
+ 0 <= t_x(263638,558)LEBAS04A,69.o <= 1
+ 0 <= t_x(263640,525)LCES004,70.o <= 1
+ 0 <= t_x(263646,0),71.o <= 1
+ 0 <= t_x(263649,0),72.o <= 1
+ 0 <= t_x(263659,0),73.o <= 1
+ 0 <= t_x(263662,0),74.o <= 1
+ 0 <= t_x(263699,175)$RMZSI04,75.o <= 1
+ 0 <= t_x(263700,68)LEBAS04A,76.o <= 1
+ 0 <= t_x(263713,0),77.o <= 1
+ 0 <= t_x(263733,0),78.o <= 1
+ 0 <= t_x(263743,380)LEBAS04A,79.o <= 1
+ 0 <= t_x(263793,77)KSAL1204,80.o <= 1
+ 0 <= t_x(263797,17)KFUL1U04,81.o <= 1
+ 0 <= t_x(263800,0),82.o <= 1
+ 0 <= t_x(263814,175)LEBAS04A,83.o <= 1
+ 0 <= t_x(263816,388)RMZU04,84.o <= 1
+ 0 <= t_x(263820,0),85.o <= 1
+ 0 <= t_x(263840,0),86.o <= 1
+ 0 <= t_x(263859,124)LEBAS04A,87.o <= 1
+ 0 <= t_x(263860,1983)LCES004,88.o <= 1
+ 0 <= t_x(263862,2642)LCES004,89.o <= 1
+ 0 <= t_x(263866,3034)LCES004,90.o <= 1
+ 0 <= t_x(263868,3878)LCES004,91.o <= 1
+ 0 <= t_x(263905,0),92.o <= 1
+ 0 <= t_x(263921,3194)LCES004,93.o <= 1
+ 0 <= t_x(263922,0),94.o <= 1
+ 0 <= t_x(263926,0),95.o <= 1
+ 0 <= t_x(263931,62)MYY04A,96.o <= 1
+ 0 <= t_x(263958,1440)LCES004,97.o <= 1
+ 0 <= t_x(263962,1730)LCES004,98.o <= 1
+ 0 <= t_x(263986,172)MAB3404A,99.o <= 1
+ 0 <= t_x(264011,3287)LCES004,100.o <= 1
+ 0 <= t_x(264013,511)MAB3404A,101.o <= 1
+ 0 <= t_x(264033,0),102.o <= 1
+ 0 <= t_x(267696,0),103.o <= 1
+ 0 <= t_x(267735,120)$KSPE1P04,104.o <= 1
+ 0 <= t_x(267745,0),105.o <= 1
+ 0 <= t_x(268974,7)KHVL104E,106.o <= 1
+ 0 <= t_x(269231,219)YBOLN04M,107.o <= 1
+ 0 <= t_x(269531,125)EBBRA04E,108.o <= 1
+ 0 <= t_x(269558,0),109.o <= 1
+ 0 <= t_x(269712,0),110.o <= 1
+ 0 <= t_x(269731,192)EBBRA04E,111.o <= 1
+ 0 <= t_x(269896,0),112.o <= 1
+ 0 <= t_x(270314,172)EBBRA04E,113.o <= 1
+ 0 <= t_x(270327,0),114.o <= 1
+ 0 <= t_x(270468,392)YB5KL04E,115.o <= 1
+ 0 <= t_x(270609,20)KHVL104E,116.o <= 1
+ 0 <= t_x(270762,308)YB5WH04M,117.o <= 1
+ 0 <= t_x(271099,93)YB5WH04M,118.o <= 1
+ 0 <= t_x(271199,265)RMZU04E,119.o <= 1
+ 0 <= t_x(271211,603)RQXSI04E,120.o <= 1
+ 0 <= t_x(271214,186)RMZU04E,121.o <= 1
+ 0 <= t_x(271412,114)RMZU04E,122.o <= 1
+ 0 <= t_x(271428,0),123.o <= 1
+ 0 <= t_x(271601,1898)$RVKWU04M,124.o <= 1
+ 0 <= t_x(271616,335)RQXSI04E,125.o <= 1
+ 0 <= t_x(272204,61)YBOLN04M,126.o <= 1
+ 0 <= t_x(272234,4)RQXU04E,127.o <= 1
+ 0 <= t_x(272249,458)EGNOR04M,128.o <= 1
+ 0 <= t_x(272266,921)YB5WH04M,129.o <= 1
+ 0 <= t_x(272287,0),130.o <= 1
+ 0 <= t_x(272507,0),131.o <= 1
+ 0 <= t_x(272695,499)RQXSI04E,132.o <= 1
+ 0 <= t_x(272849,1203)LGKFN04,133.o <= 1
+ 0 <= t_x(272894,30)RQXU04E,134.o <= 1
+ 0 <= t_x(273004,435)EGNOR04M,135.o <= 1
+ 0 <= t_x(273032,766)RQXSI04E,136.o <= 1
+ 0 <= t_x(273048,552)YB5WH04M,137.o <= 1
+ 0 <= t_x(273072,1394)RQXI04E,138.o <= 1
+ 0 <= t_x(273386,737)EGNOR04M,139.o <= 1
+ 0 <= t_x(273540,111)$LOW304M,140.o <= 1
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+ 0 <= t_x(263580,19273)$LCES004,3838 <= 1
+ 0 <= t_x(263584,6457)$LEBAS04A,3839 <= 1
+ 0 <= t_x(263587,5455)$LCES004M,3840 <= 1
+ 0 <= t_x(263593,21512)$LCES004,3841 <= 1
+ 0 <= t_x(263594,4505)$LCES004M,3842 <= 1
+ 0 <= t_x(263601,5725)$YB3EH04A,3843 <= 1
+ 0 <= t_x(263602,9780)$LCES004,3844 <= 1
+ 0 <= t_x(263607,798)$LCES004M,3845 <= 1
+ 0 <= t_x(263612,17401)$LCES004,3846 <= 1
+ 0 <= t_x(263621,2847)$RMZSI04,3847 <= 1
+ 0 <= t_x(263638,5820)$LEBAS04A,3848 <= 1
+ 0 <= t_x(263640,20595)$LCES004,3849 <= 1
+ 0 <= t_x(263646,2003)$LEBAS04A,3850 <= 1
+ 0 <= t_x(263649,1320)$CPRFBR04,3851 <= 1
+ 0 <= t_x(263659,743)$CPRFBR04,3852 <= 1
+ 0 <= t_x(263662,645)$CPRFBR04,3853 <= 1
+ 0 <= t_x(263700,438)$LEBAS04A,3854 <= 1
+ 0 <= t_x(263713,7809)$LEBAS04A,3855 <= 1
+ 0 <= t_x(263733,231)$LEBAS04A,3856 <= 1
+ 0 <= t_x(263743,9601)$KSLN04A,3857 <= 1
+ 0 <= t_x(263793,3362)$KSAL1204,3858 <= 1
+ 0 <= t_x(263797,2701)$KFUL1U04,3859 <= 1
+ 0 <= t_x(263800,3572)$LEBAS04A,3860 <= 1
+ 0 <= t_x(263814,6360)$LEBAS04A,3861 <= 1
+ 0 <= t_x(263816,3773)$RMZU04,3862 <= 1
+ 0 <= t_x(263820,4547)$LGAVA04,3863 <= 1
+ 0 <= t_x(263840,496)$CPRFBR04,3864 <= 1
+ 0 <= t_x(263859,1140)$LEBAS04A,3865 <= 1
+ 0 <= t_x(263860,6279)$LCES004,3866 <= 1
+ 0 <= t_x(263862,16560)$LCES004,3867 <= 1
+ 0 <= t_x(263866,14546)$LCES004,3868 <= 1
+ 0 <= t_x(263868,9720)$LCES004,3869 <= 1
+ 0 <= t_x(263905,3122)$MAB1204A,3870 <= 1
+ 0 <= t_x(263921,13160)$LCES004,3871 <= 1
+ 0 <= t_x(263922,3528)$GL34W04,3872 <= 1
+ 0 <= t_x(263926,12598)$MGY04,3873 <= 1
+ 0 <= t_x(263931,15286)$MRAE04,3874 <= 1
+ 0 <= t_x(263958,4533)$LCES004,3875 <= 1
+ 0 <= t_x(263962,5339)$LCES004,3876 <= 1
+ 0 <= t_x(263986,4372)$MAB3404A,3877 <= 1
+ 0 <= t_x(264011,8614)$LCES004,3878 <= 1
+ 0 <= t_x(264013,2569)$MAB3404A,3879 <= 1
+ 0 <= t_x(264033,14236)$MGY04,3880 <= 1
+ 0 <= t_x(267696,6291)$YBOLN04M,3881 <= 1
+ 0 <= t_x(267745,4210)$EBBRA04E,3882 <= 1
+ 0 <= t_x(268974,861)$KSPE1P04,3883 <= 1
+ 0 <= t_x(269231,6219)$YBOLN04M,3884 <= 1
+ 0 <= t_x(269531,3569)$EBBRA04E,3885 <= 1
+ 0 <= t_x(269558,8039)$RVKWU04M,3886 <= 1
+ 0 <= t_x(269712,5872)$EBBRA04E,3887 <= 1
+ 0 <= t_x(269731,4027)$EBBRA04E,3888 <= 1
+ 0 <= t_x(269896,1872)$EBBRA04E,3889 <= 1
+ 0 <= t_x(270314,7480)$EGNOR04M,3890 <= 1
+ 0 <= t_x(270327,918)$EBBRA04E,3891 <= 1
+ 0 <= t_x(270468,9064)$YB3EH04E,3892 <= 1
+ 0 <= t_x(270609,2004)$KHVL104E,3893 <= 1
+ 0 <= t_x(270762,2903)$YB5WH04M,3894 <= 1
+ 0 <= t_x(271099,10918)$YB3EH04E,3895 <= 1
+ 0 <= t_x(271199,1019)$RMZU04E,3896 <= 1
+ 0 <= t_x(271211,4091)$RQXSI04E,3897 <= 1
+ 0 <= t_x(271214,7401)$RQXU04E,3898 <= 1
+ 0 <= t_x(271412,10073)$LELVL04M,3899 <= 1
+ 0 <= t_x(271428,2331)$KHVL104E,3900 <= 1
+ 0 <= t_x(271601,2654)$RASI04M,3901 <= 1
+ 0 <= t_x(271616,6708)$RQXSI04E,3902 <= 1
+ 0 <= t_x(272204,13036)$YB3EH04E,3903 <= 1
+ 0 <= t_x(272234,7976)$RQXU04E,3904 <= 1
+ 0 <= t_x(272249,3389)$EGNOR04M,3905 <= 1
+ 0 <= t_x(272266,8797)$RQXSI04E,3906 <= 1
+ 0 <= t_x(272287,12409)$YB3EH04E,3907 <= 1
+ 0 <= t_x(272507,1459)$MT4AT04E,3908 <= 1
+ 0 <= t_x(272695,9402)$RQXSI04E,3909 <= 1
+ 0 <= t_x(272849,7399)$LGKFN04,3910 <= 1
+ 0 <= t_x(272894,8602)$RQXU04E,3911 <= 1
+ 0 <= t_x(273004,4273)$EGNOR04M,3912 <= 1
+ 0 <= t_x(273032,6054)$RQXSI04E,3913 <= 1
+ 0 <= t_x(273048,10680)$YD5WH04M,3914 <= 1
+ 0 <= t_x(273072,8912)$RQXSI04E,3915 <= 1
+ 0 <= t_x(273386,3598)$EGNOR04M,3916 <= 1
+ 0 <= t_x(273545,13260)$LFPND04,3917 <= 1
+ 0 <= t_x(273554,3615)$EBEEC04M,3918 <= 1
+ 0 <= t_x(273555,2892)$MT4AT04E,3919 <= 1
+ 0 <= t_x(273572,51693)$LGZAA04M,3920 <= 1
+ 0 <= t_x(273599,53420)$LGZAA04M,3921 <= 1
+ 0 <= t_x(273793,15859)$LELVL04M,3922 <= 1
+ 0 <= t_x(273960,4985)$EGNOR04M,3923 <= 1
+ 0 <= t_x(273980,2983)$PMXX04M,3924 <= 1
+ 0 <= t_x(274216,8632)$EG11G04M,3925 <= 1
+ 0 <= t_x(274389,11460)$LFPND04,3926 <= 1
+ 0 <= t_x(274564,2418)$RQXSI04E,3927 <= 1
+ 0 <= t_x(274577,7211)$YD5WH04M,3928 <= 1
+ 0 <= t_x(274596,8054)$YD5WH04M,3929 <= 1
+ 0 <= t_x(274616,14213)$LELVL04M,3930 <= 1
+ 0 <= t_x(274643,5978)$EGNOR04M,3931 <= 1
+ 0 <= t_x(274901,3910)$YD5WH04M,3932 <= 1
+ 0 <= t_x(274934,172)$KSLN2C04,3933 <= 1
+ 0 <= t_x(274996,3176)$RFBRT04M,3934 <= 1
+ 0 <= t_x(275011,1390)$MT4AT04E,3935 <= 1
+ 0 <= t_x(275027,44584)$LGZAA04M,3936 <= 1
+ 0 <= t_x(275135,45028)$LGSRA04,3937 <= 1
+ 0 <= t_x(275270,10169)$YB3EH04E,3938 <= 1
+ 0 <= t_x(275272,1297)$EGNOR04M,3939 <= 1
+ 0 <= t_x(275277,7454)$YD5WH04M,3940 <= 1
+ 0 <= t_x(275338,2726)$FUJ04M,3941 <= 1
+ 0 <= t_x(275522,9966)$GL4W04M,3942 <= 1
+ 0 <= t_x(275587,6160)$EBBRA04E,3943 <= 1
+ 0 <= t_x(275682,2106)$RFBRT04M,3944 <= 1
+ 0 <= t_x(275809,780)$YD5WH04M,3945 <= 1
+ 0 <= t_x(275864,16860)$LFPND04,3946 <= 1
+ 0 <= t_x(275987,5767)$MM204,3947 <= 1
+ 0 <= t_x(276076,11675)$KFZ4404M,3948 <= 1
+ 0 <= t_x(276122,5196)$EG11G04M,3949 <= 1
+ 0 <= t_x(276210,2155)$KHVL104E,3950 <= 1
+ 0 <= t_x(276300,9264)$LCES004M,3951 <= 1
+ 0 <= t_x(276307,7844)$LGKFN04,3952 <= 1
+ 0 <= t_x(276531,815)$KHVL104E,3953 <= 1
+ 0 <= t_x(276534,2211)$KHVL104E,3954 <= 1
+ 0 <= t_x(276588,44225)$LGZAA04M,3955 <= 1
+ 0 <= t_x(276611,5255)$RQXSI04E,3956 <= 1
+ 0 <= t_x(276830,2664)$LEBAS04M,3957 <= 1
+ 0 <= t_x(276837,7637)$RJIU04M,3958 <= 1
+ 0 <= t_x(276838,455)$KSLN04M,3959 <= 1
+ 0 <= t_x(276911,2759)$RNS04M,3960 <= 1
+ 0 <= t_x(276925,12463)$RQXU04E,3961 <= 1
+ 0 <= t_x(276959,2824)$PMXX04M,3962 <= 1
+ 0 <= t_x(276966,9317)$EG11G04M,3963 <= 1
+ 0 <= t_x(276972,6061)$LELVL04M,3964 <= 1
+ 0 <= t_x(276989,10317)$LGKFN04,3965 <= 1
+ 0 <= t_x(276991,4032)$MM204,3966 <= 1
+ 0 <= t_x(277112,12498)$RQXU04E,3967 <= 1
+ 0 <= t_x(277127,6407)$LGKFN04,3968 <= 1
+ 0 <= t_x(277129,1268)$KCHI104M,3969 <= 1
+ 0 <= t_x(277167,1105)$KSPE1P04,3970 <= 1
+ 0 <= t_x(277190,6951)$EG11G04M,3971 <= 1
+ 0 <= t_x(277197,12290)$RJIU04M,3972 <= 1
+ 0 <= t_x(277201,1416)$KHVL104E,3973 <= 1
+ 0 <= t_x(277232,5696)$LEBAS04M,3974 <= 1
+ 0 <= t_x(277243,1020)$KSPE1P04,3975 <= 1
+ 0 <= t_x(277278,2534)$RASI04M,3976 <= 1
+ 0 <= t_x(277284,3764)$EBBRA04E,3977 <= 1
+ 0 <= t_x(277296,3869)$MM204,3978 <= 1
+ 0 <= t_x(277313,9867)$YB3EH04E,3979 <= 1
+ 0 <= t_x(277361,13260)$LFPND04,3980 <= 1
+ 0 <= t_x(277366,10000)$LFPNA04,3981 <= 1
+ 0 <= t_x(277387,7055)$YB3EH04E,3982 <= 1
+ 0 <= t_x(277424,9253)$EGNOR04M,3983 <= 1
+ 0 <= t_x(277425,3191)$KFZ4404M,3984 <= 1
+ 0 <= t_x(277434,3671)$EG11G04M,3985 <= 1
+ 0 <= t_x(277445,6620)$LEMDAT04,3986 <= 1
+ 0 <= t_x(277463,7842)$LGKFN04,3987 <= 1
+ 0 <= t_x(277472,7171)$EG11G04M,3988 <= 1
+ 0 <= t_x(277484,496)$YB3EH04E,3989 <= 1
+ 0 <= t_x(277533,2760)$KSPE1P04,3990 <= 1
+ 0 <= t_x(277562,961)$YH5MH04M,3991 <= 1
+ 0 <= t_x(277591,10169)$RQXU04E,3992 <= 1
+ 0 <= t_x(277598,8860)$KSLN04M,3993 <= 1
+ 0 <= t_x(277703,1676)$KHVL104E,3994 <= 1
+ 0 <= t_x(277744,3242)$GL4W04M,3995 <= 1
+ 0 <= t_x(277826,7552)$RJIU04M,3996 <= 1
+ 0 <= t_x(277829,27618)$LGSRA04,3997 <= 1
+ 0 <= t_x(277917,458)$BR404M,3998 <= 1
+ 0 <= t_x(277924,9465)$YB3EH04E,3999 <= 1
+ 0 <= t_x(277936,7407)$LGKFN04,4000 <= 1
+ 0 <= t_x(278026,1661)$YD5WH04M,4001 <= 1
+ 0 <= t_x(278036,10450)$RJIU04M,4002 <= 1
+ 0 <= t_x(278037,660)$YD5WH04M,4003 <= 1
+ 0 <= t_x(278067,5547)$EG11G04M,4004 <= 1
+ 0 <= t_x(278123,3560)$EGNOR04M,4005 <= 1
+ 0 <= t_x(278149,3803)$EGNOR04M,4006 <= 1
+ 0 <= t_x(278154,4136)$YH5MH04M,4007 <= 1
+ 0 <= t_x(278158,280)$YB3EH04M,4008 <= 1
+ 0 <= t_x(278162,12323)$YB3EH04E,4009 <= 1
+ 0 <= t_x(278185,13320)$YB3EH04E,4010 <= 1
+ 0 <= t_x(278209,3600)$KHVL104E,4011 <= 1
+ 0 <= t_x(278261,6450)$KFZ4404M,4012 <= 1
+ 0 <= t_x(278295,7040)$RNI04M,4013 <= 1
+ 0 <= t_x(278320,6298)$EGNOR04M,4014 <= 1
+ 0 <= t_x(278322,2211)$YH5MH04M,4015 <= 1
+ 0 <= t_x(278386,7190)$EGNOR04M,4016 <= 1
+ 0 <= t_x(278487,1129)$YH5MH04M,4017 <= 1
+ 0 <= t_x(278529,7187)$LELVU04,4018 <= 1
+ 0 <= t_x(278554,731)$GL4W04M,4019 <= 1
+ 0 <= t_x(278555,7557)$KFZ4404M,4020 <= 1
+ 0 <= t_x(278562,2668)$YBOLN04M,4021 <= 1
+ 0 <= t_x(278564,6773)$EGPFA04,4022 <= 1
+ 0 <= t_x(278565,3360)$LELVU04,4023 <= 1
+ 0 <= t_x(278590,8846)$EGNOR04M,4024 <= 1
+ 0 <= t_x(278592,6162)$LELVU04,4025 <= 1
+ 0 <= t_x(278598,8921)$EGNOR04M,4026 <= 1
+ 0 <= t_x(278603,8150)$EGNOR04M,4027 <= 1
+ 0 <= t_x(278607,472)$MM304,4028 <= 1
+ 0 <= t_x(278647,4676)$EHAMA04,4029 <= 1
+ 0 <= t_x(278651,1852)$YB5KL04E,4030 <= 1
+ 0 <= t_x(278663,8145)$EGNOR04M,4031 <= 1
+ 0 <= t_x(278669,2831)$EHAMA04,4032 <= 1
+ 0 <= t_x(278681,4358)$EHAMA04,4033 <= 1
+ 0 <= t_x(278783,2938)$YB5KL04E,4034 <= 1
+ 0 <= t_x(278814,8718)$YB3EH04E,4035 <= 1
+ 0 <= t_x(278830,11819)$RQXU04E,4036 <= 1
+ 0 <= t_x(278839,3002)$EBEEC04M,4037 <= 1
+ 0 <= t_x(278855,2332)$YH5MH04M,4038 <= 1
+ 0 <= t_x(278862,285)$KFZ4404E,4039 <= 1
+ 0 <= t_x(278871,4560)$YB3EH04E,4040 <= 1
+ 0 <= t_x(278872,2402)$EG11G04M,4041 <= 1
+ 0 <= t_x(278885,10501)$RQXU04E,4042 <= 1
+ 0 <= t_x(278889,1477)$KHVL104E,4043 <= 1
+ 0 <= t_x(278911,1818)$KFZ4404E,4044 <= 1
+ 0 <= t_x(278940,3060)$GL4W04M,4045 <= 1
+ 0 <= t_x(278945,4069)$LFMDA04A,4046 <= 1
+ 0 <= t_x(279006,1335)$BKED1204,4047 <= 1
+ 0 <= t_x(279011,26356)$LGZAA04M,4048 <= 1
+ 0 <= t_x(279048,739)$KHVL104E,4049 <= 1
+ 0 <= t_x(279142,10783)$RQXU04E,4050 <= 1
+ 0 <= t_x(279160,2137)$EBEEC04M,4051 <= 1
+ 0 <= t_x(279163,3121)$YH5MH04M,4052 <= 1
+ 0 <= t_x(279186,9577)$YB3EH04A,4053 <= 1
+ 0 <= t_x(279192,132)$MM204,4054 <= 1
+ 0 <= t_x(279193,2097)$YH5MH04M,4055 <= 1
+ 0 <= t_x(279241,2937)$EGNOR04M,4056 <= 1
+ 0 <= t_x(279243,2640)$KSPE1P04,4057 <= 1
+ 0 <= t_x(279250,975)$KSPE1P04,4058 <= 1
+ 0 <= t_x(279259,1278)$YH5MH04M,4059 <= 1
+ 0 <= t_x(279261,36717)$LGSRA04,4060 <= 1
+ 0 <= t_x(279279,11503)$YB3EH04E,4061 <= 1
+ 0 <= t_x(279312,3240)$KSPE1P04,4062 <= 1
+ 0 <= t_x(279318,3300)$LCES004M,4063 <= 1
+ 0 <= t_x(279339,5252)$YBOLN04M,4064 <= 1
+ 0 <= t_x(279340,6720)$YB3EH04E,4065 <= 1
+ 0 <= t_x(279347,583)$KSPE1P04,4066 <= 1
+ 0 <= t_x(279349,3159)$YH5MH04M,4067 <= 1
+ 0 <= t_x(279395,9296)$YB3EH04E,4068 <= 1
+ 0 <= t_x(279398,1667)$YH5MH04M,4069 <= 1
+ 0 <= t_x(279403,3000)$KSPE1P04,4070 <= 1
+ 0 <= t_x(279405,440)$KFZ4404E,4071 <= 1
+ 0 <= t_x(279411,2820)$KSPE1P04,4072 <= 1
+ 0 <= t_x(279431,10729)$YB3EH04E,4073 <= 1
+ 0 <= t_x(279450,3439)$MT4AT04E,4074 <= 1
+ 0 <= t_x(279467,1554)$YH5MH04M,4075 <= 1
+ 0 <= t_x(279482,9975)$YB3EH04E,4076 <= 1
+ 0 <= t_x(279485,1368)$KHVL104E,4077 <= 1
+ 0 <= t_x(279494,7905)$EGPFA04,4078 <= 1
+ 0 <= t_x(279524,1097)$KFZ4404E,4079 <= 1
+ 0 <= t_x(279544,2370)$RFBRT04M,4080 <= 1
+ 0 <= t_x(279552,3336)$EBBRA04E,4081 <= 1
+ 0 <= t_x(279592,1972)$YH5MH04M,4082 <= 1
+ 0 <= t_x(279621,1225)$YH5MH04M,4083 <= 1
+ 0 <= t_x(279622,6436)$EGPFA04,4084 <= 1
+ 0 <= t_x(279627,5078)$EGPFA04,4085 <= 1
+ 0 <= t_x(279642,1375)$KHVL104E,4086 <= 1
+ 0 <= t_x(279651,9956)$YB3EH04E,4087 <= 1
+ 0 <= t_x(279652,2337)$KSPE1P04,4088 <= 1
+ 0 <= t_x(279686,8400)$YB3EH04E,4089 <= 1
+ 0 <= t_x(279687,2926)$LGRPA04M,4090 <= 1
+ 0 <= t_x(279690,4630)$EGPFA04,4091 <= 1
+ 0 <= t_x(279693,1122)$YH5MH04M,4092 <= 1
+ 0 <= t_x(279716,3420)$LELVU04,4093 <= 1
+ 0 <= t_x(279721,9335)$EGNOR04M,4094 <= 1
+ 0 <= t_x(279734,12307)$YB3EH04E,4095 <= 1
+ 0 <= t_x(279735,1036)$KSPE1P04,4096 <= 1
+ 0 <= t_x(279756,2939)$KSPE1P04,4097 <= 1
+ 0 <= t_x(279791,5020)$EHAMA04,4098 <= 1
+ 0 <= t_x(279801,4007)$EHAMA04,4099 <= 1
+ 0 <= t_x(279804,2024)$YH5MH04M,4100 <= 1
+ 0 <= t_x(279817,6060)$EGNOR04M,4101 <= 1
+ 0 <= t_x(279827,12860)$KFZ4404M,4102 <= 1
+ 0 <= t_x(279832,4223)$YB5KL04E,4103 <= 1
+ 0 <= t_x(279834,1116)$KFZ4404E,4104 <= 1
+ 0 <= t_x(279845,226)$KHVL104E,4105 <= 1
+ 0 <= t_x(279885,9166)$EGNOR04M,4106 <= 1
+ 0 <= t_x(279887,35963)$LGSRA04,4107 <= 1
+ 0 <= t_x(279893,3766)$EHAMA04,4108 <= 1
+ 0 <= t_x(279896,2370)$RASI04M,4109 <= 1
+ 0 <= t_x(279899,423)$KFZ4404E,4110 <= 1
+ 0 <= t_x(279900,2560)$KFZ4404E,4111 <= 1
+ 0 <= t_x(279930,1091)$LGKFN04,4112 <= 1
+ 0 <= t_x(279946,5207)$EHAMA04,4113 <= 1
+ 0 <= t_x(279962,6337)$LGRPA04M,4114 <= 1
+ 0 <= t_x(279965,3535)$LEBAS04M,4115 <= 1
+ 0 <= t_x(279969,1168)$RFBRT04M,4116 <= 1
+ 0 <= t_x(280002,4080)$LELVU04,4117 <= 1
+ 0 <= t_x(280018,2854)$FUJ04M,4118 <= 1
+ 0 <= t_x(280021,5965)$EGNOR04M,4119 <= 1
+ 0 <= t_x(280033,5189)$EHAMA04,4120 <= 1
+ 0 <= t_x(280088,3227)$RMZSI04,4121 <= 1
+ 0 <= t_x(280103,3731)$KSPE104D,4122 <= 1
+ 0 <= t_x(280104,7388)$LFMDA04A,4123 <= 1
+ 0 <= t_x(280115,2556)$KWUR1C04,4124 <= 1
+ 0 <= t_x(280122,2534)$KWUR404E,4125 <= 1
+ 0 <= t_x(280142,5068)$EHAMA04,4126 <= 1
+ 0 <= t_x(280143,11751)$YB3EH04E,4127 <= 1
+ 0 <= t_x(280153,9060)$LCES004M,4128 <= 1
+ 0 <= t_x(280157,6982)$RMZU04E,4129 <= 1
+ 0 <= t_x(280174,7409)$KSPE1P04,4130 <= 1
+ 0 <= t_x(280192,989)$YH5MH04M,4131 <= 1
+ 0 <= t_x(280203,5796)$RMZU04,4132 <= 1
+ 0 <= t_x(280212,25651)$LGSRA04,4133 <= 1
+ 0 <= t_x(280221,10308)$YB3EH04E,4134 <= 1
+ 0 <= t_x(280245,10200)$RQXSI04E,4135 <= 1
+ 0 <= t_x(280252,10560)$RQXSI04E,4136 <= 1
+ 0 <= t_x(280263,2949)$KWUR404E,4137 <= 1
+ 0 <= t_x(280274,10440)$RQXSI04E,4138 <= 1
+ 0 <= t_x(280277,1380)$RVKWS04,4139 <= 1
+ 0 <= t_x(280278,8871)$EGNOR04M,4140 <= 1
+ 0 <= t_x(280283,967)$YH5MH04M,4141 <= 1
+ 0 <= t_x(280319,6180)$LELVU04,4142 <= 1
+ 0 <= t_x(280331,9480)$RQXU04E,4143 <= 1
+ 0 <= t_x(280365,9616)$LELVL04M,4144 <= 1
+ 0 <= t_x(280374,12405)$YB3EH04E,4145 <= 1
+ 0 <= t_x(280391,6661)$RMZU04E,4146 <= 1
+ 0 <= t_x(280396,3485)$YBOLN04M,4147 <= 1
+ 0 <= t_x(280411,46791)$LGZAA04M,4148 <= 1
+ 0 <= t_x(280428,11582)$YB3EH04E,4149 <= 1
+ 0 <= t_x(280430,27033)$LGZAA04M,4150 <= 1
+ 0 <= t_x(280453,3447)$EBBRA04E,4151 <= 1
+ 0 <= t_x(280458,1168)$EBEEC04M,4152 <= 1
+ 0 <= t_x(280474,8808)$LGKFN04,4153 <= 1
+ 0 <= t_x(280491,172)$RASI04M,4154 <= 1
+ 0 <= t_x(280578,1084)$RQXU04E,4155 <= 1
+ 0 <= t_x(280579,2349)$EGNOR04M,4156 <= 1
+ 0 <= t_x(280607,6060)$YB5WH04M,4157 <= 1
+ 0 <= t_x(280608,16011)$KFZ4404M,4158 <= 1
+ 0 <= t_x(280645,10771)$YB3EH04E,4159 <= 1
+ 0 <= t_x(280666,3894)$KSLN04A,4160 <= 1
+ 0 <= t_x(280667,17418)$LGSRA04,4161 <= 1
+ 0 <= t_x(280671,4008)$LFMDA04A,4162 <= 1
+ 0 <= t_x(280706,8820)$RQXSI04E,4163 <= 1
+ 0 <= t_x(280744,6864)$LEBAS04A,4164 <= 1
+ 0 <= t_x(280754,5367)$KSLN04M,4165 <= 1
+ 0 <= t_x(280768,9297)$KFZ4404M,4166 <= 1
+ 0 <= t_x(280779,4332)$KSAL1204,4167 <= 1
+ 0 <= t_x(280781,8563)$LGKFN04,4168 <= 1
+ 0 <= t_x(280791,522)$KCHI104M,4169 <= 1
+ 0 <= t_x(280798,11671)$YB3EH04A,4170 <= 1
+ 0 <= t_x(280804,4274)$RMZU04E,4171 <= 1
+ 0 <= t_x(280807,10068)$KFZ4404M,4172 <= 1
+ 0 <= t_x(280810,6509)$RMZU04,4173 <= 1
+ 0 <= t_x(280815,6660)$KSPE104D,4174 <= 1
+ 0 <= t_x(280825,8100)$LGKFN04,4175 <= 1
+ 0 <= t_x(280871,5136)$LELVU04,4176 <= 1
+ 0 <= t_x(280888,9110)$YB3EH04E,4177 <= 1
+ 0 <= t_x(280895,6877)$RVKWU04M,4178 <= 1
+ 0 <= t_x(280928,7247)$KFZ4404M,4179 <= 1
+ 0 <= t_x(281048,7787)$LGKFN04,4180 <= 1
+ 0 <= t_x(281058,4205)$KFZ4404M,4181 <= 1
+ 0 <= t_x(281059,10054)$YB3EH04E,4182 <= 1
+ 0 <= t_x(281074,3386)$RMZU04E,4183 <= 1
+ 0 <= t_x(281090,252)$EBBRA04E,4184 <= 1
+ 0 <= t_x(281091,5509)$YB3EH04A,4185 <= 1
+ 0 <= t_x(281143,7974)$LGKFN04,4186 <= 1
+ 0 <= t_x(281148,3539)$LGRPA04M,4187 <= 1
+ 0 <= t_x(281160,9260)$KWUR404E,4188 <= 1
+ 0 <= t_x(281174,8952)$YB3EH04E,4189 <= 1
+ 0 <= t_x(281185,7200)$EGNOR04M,4190 <= 1
+ 0 <= t_x(281253,2954)$LGSRA04,4191 <= 1
+ 0 <= t_x(281256,5222)$RMZU04,4192 <= 1
+ 0 <= t_x(281290,10448)$RQXU04E,4193 <= 1
+ 0 <= t_x(281293,1773)$KFZ4404E,4194 <= 1
+ 0 <= t_x(281297,1698)$EHAMA04,4195 <= 1
+ 0 <= t_x(281301,4260)$LFPND04,4196 <= 1
+ 0 <= t_x(281304,3673)$KSPE1P04,4197 <= 1
+ 0 <= t_x(281334,5702)$RVKWU04M,4198 <= 1
+ 0 <= t_x(281346,7020)$RQXSI04E,4199 <= 1
+ 0 <= t_x(281348,12811)$KFZ4404M,4200 <= 1
+ 0 <= t_x(281349,9920)$RQXSI04E,4201 <= 1
+ 0 <= t_x(281359,4700)$PMXX04M,4202 <= 1
+ 0 <= t_x(281372,44909)$LGSRA04,4203 <= 1
+ 0 <= t_x(281447,9137)$YB3EH04A,4204 <= 1
+ 0 <= t_x(281466,4261)$EGNOR04M,4205 <= 1
+ 0 <= t_x(281483,4483)$EGNOR04M,4206 <= 1
+ 0 <= t_x(281485,3648)$LELVU04,4207 <= 1
+ 0 <= t_x(281487,3982)$RMZU04E,4208 <= 1
+ 0 <= t_x(281511,26110)$LGSRA04,4209 <= 1
+ 0 <= t_x(281523,1591)$EHAMA04,4210 <= 1
+ 0 <= t_x(281534,4095)$LGRPA04M,4211 <= 1
+ 0 <= t_x(281596,3767)$YB5KL04E,4212 <= 1
+ 0 <= t_x(281599,7390)$RQXU04E,4213 <= 1
+ 0 <= t_x(281613,884)$CPRFBR04,4214 <= 1
+ 0 <= t_x(281643,1901)$YB5KL04E,4215 <= 1
+ 0 <= t_x(281674,2758)$KSPE1P04,4216 <= 1
+ 0 <= t_x(281690,3307)$KWUR404E,4217 <= 1
+ 0 <= t_x(281715,2352)$LGRPA04,4218 <= 1
+ 0 <= t_x(281723,8719)$LELVL04M,4219 <= 1
+ 0 <= t_x(281749,10560)$YB3EH04E,4220 <= 1
+ 0 <= t_x(281755,11253)$YB3EH04A,4221 <= 1
+ 0 <= t_x(281774,12818)$RQXSI04E,4222 <= 1
+ 0 <= t_x(281776,42616)$LGSRA04,4223 <= 1
+ 0 <= t_x(281824,3000)$RVKWU04M,4224 <= 1
+ 0 <= t_x(281854,680)$KWUR404E,4225 <= 1
+ 0 <= t_x(281881,2759)$RMZSI04,4226 <= 1
+ 0 <= t_x(281887,2945)$LELVL04M,4227 <= 1
+ 0 <= t_x(281891,2392)$KWUR404E,4228 <= 1
+ 0 <= t_x(281910,4490)$KSLN04M,4229 <= 1
+ 0 <= t_x(281922,2793)$YB5KL04E,4230 <= 1
+ 0 <= t_x(281923,9637)$YB3EH04A,4231 <= 1
+ 0 <= t_x(281925,4781)$EBBRA04E,4232 <= 1
+ 0 <= t_x(281946,2458)$KSPE1P04,4233 <= 1
+ 0 <= t_x(281951,12321)$RQXSI04E,4234 <= 1
+ 0 <= t_x(281962,5110)$PMXX04M,4235 <= 1
+ 0 <= t_x(281983,11611)$YB3EH04E,4236 <= 1
+ 0 <= t_x(281989,3146)$YH5MH04M,4237 <= 1
+ 0 <= t_x(282046,7053)$YB3EH04E,4238 <= 1
+ 0 <= t_x(282057,2344)$KWUR404E,4239 <= 1
+ 0 <= t_x(282070,2129)$RQXU04E,4240 <= 1
+ 0 <= t_x(282085,1292)$CPGSE04,4241 <= 1
+ 0 <= t_x(282090,4860)$LELVL04M,4242 <= 1
+ 0 <= t_x(282099,4845)$EG11G04M,4243 <= 1
+ 0 <= t_x(282115,5918)$RMZU04,4244 <= 1
+ 0 <= t_x(282121,4972)$KSPE104D,4245 <= 1
+ 0 <= t_x(282129,11423)$LGZAA04M,4246 <= 1
+ 0 <= t_x(282158,1145)$LGRPA04M,4247 <= 1
+ 0 <= t_x(282176,971)$RMZU04E,4248 <= 1
+ 0 <= t_x(282205,5549)$YB3EH04E,4249 <= 1
+ 0 <= t_x(282259,5397)$YB5WH04M,4250 <= 1
+ 0 <= t_x(282278,3010)$YH5MH04M,4251 <= 1
+ 0 <= t_x(282283,10443)$RMZU04,4252 <= 1
+ 0 <= t_x(282303,1725)$YBOLN04M,4253 <= 1
+ 0 <= t_x(282313,10753)$RQXSI04E,4254 <= 1
+ 0 <= t_x(282374,6856)$RVKWU04M,4255 <= 1
+ 0 <= t_x(282416,1256)$RASI04M,4256 <= 1
+ 0 <= t_x(282417,10469)$RQXU04E,4257 <= 1
+ 0 <= t_x(282460,1841)$EBBRA04E,4258 <= 1
+ 0 <= t_x(282467,3314)$KWUR404E,4259 <= 1
+ 0 <= t_x(282480,9415)$RQXSI04E,4260 <= 1
+ 0 <= t_x(282492,11931)$LELVL04M,4261 <= 1
+ 0 <= t_x(282505,1626)$RFBRT04M,4262 <= 1
+ 0 <= t_x(282514,2121)$RQXSI04E,4263 <= 1
+ 0 <= t_x(282582,1838)$KWUR404E,4264 <= 1
+ 0 <= t_x(282583,6860)$PMXX04M,4265 <= 1
+ 0 <= t_x(282592,6305)$LEBAS04A,4266 <= 1
+ 0 <= t_x(282606,5435)$LEBAS04A,4267 <= 1
+ 0 <= t_x(282620,4904)$YB3EH04A,4268 <= 1
+ 0 <= t_x(282623,1817)$CPGSE04,4269 <= 1
+ 0 <= t_x(282645,9934)$RQXU04E,4270 <= 1
+ 0 <= t_x(282648,2503)$MT4AT04E,4271 <= 1
+ 0 <= t_x(282657,12042)$YB3EH04E,4272 <= 1
+ 0 <= t_x(282660,8682)$GL4W04M,4273 <= 1
+ 0 <= t_x(282665,43984)$LGSRA04,4274 <= 1
+ 0 <= t_x(282677,8132)$YB3EH04E,4275 <= 1
+ 0 <= t_x(282696,23)$KFZ4404E,4276 <= 1
+ 0 <= t_x(282720,922)$KWUR404E,4277 <= 1
+ 0 <= t_x(282727,8100)$LGKFN04,4278 <= 1
+ 0 <= t_x(282752,2032)$KSLN04A,4279 <= 1
+ 0 <= t_x(282755,1528)$KWUR404E,4280 <= 1
+ 0 <= t_x(282784,7505)$RQXSI04E,4281 <= 1
+ 0 <= t_x(282785,3501)$YB3EH04E,4282 <= 1
+ 0 <= t_x(282807,1029)$LGKFN04,4283 <= 1
+ 0 <= t_x(282837,5071)$LEBAS04M,4284 <= 1
+ 0 <= t_x(282854,12528)$RQXSI04E,4285 <= 1
+ 0 <= t_x(282859,10197)$RQXSI04E,4286 <= 1
+ 0 <= t_x(282860,12576)$YB3EH04E,4287 <= 1
+ 0 <= t_x(282878,12378)$YB3EH04E,4288 <= 1
+ 0 <= t_x(282882,980)$LOW304M,4289 <= 1
+ 0 <= t_x(282890,4962)$EGNOR04M,4290 <= 1
+ 0 <= t_x(282894,1562)$YB3EH04E,4291 <= 1
+ 0 <= t_x(282904,944)$EGNOR04M,4292 <= 1
+ 0 <= t_x(282912,9300)$RQXU04E,4293 <= 1
+ 0 <= t_x(282924,6963)$RASI04M,4294 <= 1
+ 0 <= t_x(282933,7487)$RASI04M,4295 <= 1
+ 0 <= t_x(282954,8972)$RQXSI04E,4296 <= 1
+ 0 <= t_x(282961,1044)$KFZ4404E,4297 <= 1
+ 0 <= t_x(282964,42545)$LGSRA04,4298 <= 1
+ 0 <= t_x(282986,4589)$YB3EH04E,4299 <= 1
+ 0 <= t_x(283000,2176)$EBEEC04M,4300 <= 1
+ 0 <= t_x(283005,8040)$RVKWU04M,4301 <= 1
+ 0 <= t_x(283036,8696)$KFZ4404M,4302 <= 1
+ 0 <= t_x(283037,18529)$LGZAA04M,4303 <= 1
+ 0 <= t_x(283042,25010)$LGZAA04M,4304 <= 1
+ 0 <= t_x(283045,6556)$RASI04M,4305 <= 1
+ 0 <= t_x(283050,437)$CPRFBR04,4306 <= 1
+ 0 <= t_x(283072,6002)$RASI04M,4307 <= 1
+ 0 <= t_x(283087,1113)$CPRFBR04,4308 <= 1
+ 0 <= t_x(283092,821)$KFZ4404E,4309 <= 1
+ 0 <= t_x(283094,6180)$YB3EH04E,4310 <= 1
+ 0 <= t_x(283102,9889)$YB3EH04E,4311 <= 1
+ 0 <= t_x(283115,16360)$LELVL104,4312 <= 1
+ 0 <= t_x(283117,10489)$YB3EH04E,4313 <= 1
+ 0 <= t_x(283123,537)$KCHI104M,4314 <= 1
+ 0 <= t_x(283128,3295)$YB3EH04E,4315 <= 1
+ 0 <= t_x(283139,215)$RMZSI04M,4316 <= 1
+ 0 <= t_x(283140,10910)$YB3EH04E,4317 <= 1
+ 0 <= t_x(283194,4985)$PMXX04M,4318 <= 1
+ 0 <= t_x(283209,5999)$RMZU04E,4319 <= 1
+ 0 <= t_x(283211,5698)$RMZU04E,4320 <= 1
+ 0 <= t_x(283232,7997)$RVKWU04M,4321 <= 1
+ 0 <= t_x(283233,7380)$RVKWU04M,4322 <= 1
+ 0 <= t_x(283253,6169)$RASI04M,4323 <= 1
+ 0 <= t_x(283254,5237)$EGNOR04M,4324 <= 1
+ 0 <= t_x(283256,4931)$EGNOR04M,4325 <= 1
+ 0 <= t_x(283258,1418)$RMZU04E,4326 <= 1
+ 0 <= t_x(283259,4923)$EGNOR04M,4327 <= 1
+ 0 <= t_x(283272,9947)$RQXSI04E,4328 <= 1
+ 0 <= t_x(283288,1569)$KSLN04A,4329 <= 1
+ 0 <= t_x(283289,1437)$RMZU04,4330 <= 1
+ 0 <= t_x(283302,5071)$YB3EH04E,4331 <= 1
+ 0 <= t_x(283305,2198)$KSLN04A,4332 <= 1
+ 0 <= t_x(283333,11503)$YB3EH04E,4333 <= 1
+ 0 <= t_x(283343,10983)$YB3EH04E,4334 <= 1
+ 0 <= t_x(283356,7003)$MM304,4335 <= 1
+ 0 <= t_x(283373,3095)$KWUR404E,4336 <= 1
+ 0 <= t_x(283389,2066)$RQXSI04E,4337 <= 1
+ 0 <= t_x(283392,6549)$RQXU04E,4338 <= 1
+ 0 <= t_x(283414,6276)$YB3EH04E,4339 <= 1
+ 0 <= t_x(283432,7560)$RVKWU04M,4340 <= 1
+ 0 <= t_x(283444,51025)$LGZAA04M,4341 <= 1
+ 0 <= t_x(283452,3810)$RMZU04,4342 <= 1
+ 0 <= t_x(283458,2032)$RMZSI04,4343 <= 1
+ 0 <= t_x(283464,5239)$YB3EH04A,4344 <= 1
+ 0 <= t_x(283468,7488)$RQXSI04E,4345 <= 1
+ 0 <= t_x(283489,5807)$RVKWU04M,4346 <= 1
+ 0 <= t_x(283510,5699)$RMZU04E,4347 <= 1
+ 0 <= t_x(283526,13213)$KFZ4404M,4348 <= 1
+ 0 <= t_x(283544,33739)$LGZAA04M,4349 <= 1
+ 0 <= t_x(283549,19294)$KFZ4404M,4350 <= 1
+ 0 <= t_x(283558,469)$YB3EH04E,4351 <= 1
+ 0 <= t_x(283559,7772)$LGKFN04,4352 <= 1
+ 0 <= t_x(283561,44055)$LGZAA04M,4353 <= 1
+ 0 <= t_x(283562,4494)$PMXX04M,4354 <= 1
+ 0 <= t_x(283584,5760)$YB3EH04E,4355 <= 1
+ 0 <= t_x(283593,13600)$KFZ4404M,4356 <= 1
+ 0 <= t_x(283605,5238)$RASI04M,4357 <= 1
+ 0 <= t_x(283607,6011)$EBEEC04M,4358 <= 1
+ 0 <= t_x(283663,1953)$RQXSI04E,4359 <= 1
+ 0 <= t_x(283667,1610)$YB3EH04E,4360 <= 1
+ 0 <= t_x(283688,8364)$RQXSI04E,4361 <= 1
+ 0 <= t_x(283706,14684)$KFZ4404M,4362 <= 1
+ 0 <= t_x(283711,10200)$LELVL104,4363 <= 1
+ 0 <= t_x(283716,225)$LEBAS04A,4364 <= 1
+ 0 <= t_x(283734,10134)$EG11G04M,4365 <= 1
+ 0 <= t_x(283735,9391)$EG11G04M,4366 <= 1
+ 0 <= t_x(283746,2698)$RNS04M,4367 <= 1
+ 0 <= t_x(283750,6420)$EG11G04M,4368 <= 1
+ 0 <= t_x(283751,8618)$RQXSI04E,4369 <= 1
+ 0 <= t_x(283760,2473)$FUJ04M,4370 <= 1
+ 0 <= t_x(283795,6542)$RVKWU04M,4371 <= 1
+ 0 <= t_x(283812,6068)$RQXU04E,4372 <= 1
+ 0 <= t_x(283821,1446)$KWUR404E,4373 <= 1
+ 0 <= t_x(283823,5160)$YB3EH04E,4374 <= 1
+ 0 <= t_x(283829,8081)$YB3EH04E,4375 <= 1
+ 0 <= t_x(283853,4979)$RMZU04E,4376 <= 1
+ 0 <= t_x(283862,1028)$RASI04M,4377 <= 1
+ 0 <= t_x(283872,12540)$LELVL04M,4378 <= 1
+ 0 <= t_x(283889,6194)$LELVL04M,4379 <= 1
+ 0 <= t_x(283895,8480)$EG11G04M,4380 <= 1
+ 0 <= t_x(283921,5264)$EGNOR04M,4381 <= 1
+ 0 <= t_x(283941,1190)$CPRFBR04,4382 <= 1
+ 0 <= t_x(283943,10212)$LGSRA04,4383 <= 1
+ 0 <= t_x(283954,12582)$RQXU04E,4384 <= 1
+ 0 <= t_x(283958,1483)$CPGSE04,4385 <= 1
+ 0 <= t_x(283965,14321)$RJIU04M,4386 <= 1
+ 0 <= t_x(283998,9140)$YD5WH04M,4387 <= 1
+ 0 <= t_x(284008,4337)$RASI04M,4388 <= 1
+ 0 <= t_x(284028,6840)$RQXSI04E,4389 <= 1
+ 0 <= t_x(284038,14049)$RJIU04M,4390 <= 1
+ 0 <= t_x(284063,2249)$RMZU04E,4391 <= 1
+ 0 <= t_x(284082,3260)$RASI04M,4392 <= 1
+ 0 <= t_x(284085,3308)$RVKWU04M,4393 <= 1
+ 0 <= t_x(284094,3004)$EBBRA04E,4394 <= 1
+ 0 <= t_x(284100,11710)$RQXSI04E,4395 <= 1
+ 0 <= t_x(284104,5880)$EG11G04M,4396 <= 1
+ 0 <= t_x(284106,6383)$RQXSI04E,4397 <= 1
+ 0 <= t_x(284107,3903)$RASI04M,4398 <= 1
+ 0 <= t_x(284109,10707)$RQXU04E,4399 <= 1
+ 0 <= t_x(284114,3943)$RASI04M,4400 <= 1
+ 0 <= t_x(284125,2554)$RMZSI04,4401 <= 1
+ 0 <= t_x(284141,4315)$KSAL1204,4402 <= 1
+ 0 <= t_x(284154,7795)$RQXSI04E,4403 <= 1
+ 0 <= t_x(284165,2940)$RVKWU04M,4404 <= 1
+ 0 <= t_x(284170,3037)$RASI04M,4405 <= 1
+ 0 <= t_x(284183,1908)$LOVN1504,4406 <= 1
+ 0 <= t_x(284184,3132)$RMZSI04,4407 <= 1
+ 0 <= t_x(284185,4241)$KSLN04M,4408 <= 1
+ 0 <= t_x(284190,7093)$PMXX04M,4409 <= 1
+ 0 <= t_x(284195,3564)$RMZSI04,4410 <= 1
+ 0 <= t_x(284206,3212)$RMZU04,4411 <= 1
+ 0 <= t_x(284224,1432)$RMZSI04,4412 <= 1
+ 0 <= t_x(284228,4421)$BKED1204,4413 <= 1
+ 0 <= t_x(284242,4540)$LEMDAT04,4414 <= 1
+ 0 <= t_x(284247,10507)$KFZ4404M,4415 <= 1
+ 0 <= t_x(284250,2240)$RMZU04E,4416 <= 1
+ 0 <= t_x(284260,2911)$RASI04M,4417 <= 1
+ 0 <= t_x(284261,3953)$KSLN04M,4418 <= 1
+ 0 <= t_x(284275,8740)$KFZ4404M,4419 <= 1
+ 0 <= t_x(284283,5125)$RVKWU04M,4420 <= 1
+ 0 <= t_x(284287,1396)$PMXX04M,4421 <= 1
+ 0 <= t_x(284291,5629)$EGNOR04M,4422 <= 1
+ 0 <= t_x(284313,3880)$RQXSI04E,4423 <= 1
+ 0 <= t_x(284316,2289)$YD5WH04M,4424 <= 1
+ 0 <= t_x(284318,8935)$KFZ4404M,4425 <= 1
+ 0 <= t_x(284341,3755)$KSLN04M,4426 <= 1
+ 0 <= t_x(284344,5035)$YB3EH04E,4427 <= 1
+ 0 <= t_x(284346,8266)$LGKFN04,4428 <= 1
+ 0 <= t_x(284349,1620)$RQXU04E,4429 <= 1
+ 0 <= t_x(284350,764)$YBOLN04M,4430 <= 1
+ 0 <= t_x(284357,3913)$RVKWU04M,4431 <= 1
+ 0 <= t_x(284372,1637)$BR204M,4432 <= 1
+ 0 <= t_x(284380,5122)$EGNOR04M,4433 <= 1
+ 0 <= t_x(284393,6204)$YB3EH04E,4434 <= 1
+ 0 <= t_x(284399,1654)$LEBAS04A,4435 <= 1
+ 0 <= t_x(284417,3733)$EGNOR04M,4436 <= 1
+ 0 <= t_x(284418,3484)$RMZU04E,4437 <= 1
+ 0 <= t_x(284438,11998)$RQXSI04E,4438 <= 1
+ 0 <= t_x(284450,3398)$KSLN04M,4439 <= 1
+ 0 <= t_x(284467,1173)$RMZU04E,4440 <= 1
+ 0 <= t_x(284550,7550)$LELVL04M,4441 <= 1
+ 0 <= t_x(284562,12363)$KFZ4404M,4442 <= 1
+ 0 <= t_x(284566,673)$YB3EH04A,4443 <= 1
+ 0 <= t_x(284595,5922)$RQXSI04E,4444 <= 1
+ 0 <= t_x(284601,6938)$LEBAS04A,4445 <= 1
+ 0 <= t_x(284631,4260)$RQXSI04E,4446 <= 1
+ 0 <= t_x(284641,16817)$MGY04,4447 <= 1
+ 0 <= t_x(284700,6452)$YB3EH04E,4448 <= 1
+ 0 <= t_x(284722,4496)$RJIU04M,4449 <= 1
+ 0 <= t_x(284723,6249)$YB3EH04E,4450 <= 1
+ 0 <= t_x(284738,4411)$BKED1204,4451 <= 1
+ 0 <= t_x(284781,5637)$GL4W04M,4452 <= 1
+ 0 <= t_x(284786,7567)$YD5WH04M,4453 <= 1
+ 0 <= t_x(284797,3080)$YB3EH04E,4454 <= 1
+ 0 <= t_x(284809,2218)$LGAVA04,4455 <= 1
+ 0 <= t_x(284810,7980)$RQXSI04E,4456 <= 1
+ 0 <= t_x(284839,1789)$RASI04M,4457 <= 1
+ 0 <= t_x(284856,7217)$PMXX04M,4458 <= 1
+ 0 <= t_x(284860,2626)$RVKWU04M,4459 <= 1
+ 0 <= t_x(284868,3715)$KSLN04M,4460 <= 1
+ 0 <= t_x(284876,7268)$LFPNA04,4461 <= 1
+ 0 <= t_x(284880,1980)$EG11G04M,4462 <= 1
+ 0 <= t_x(284894,6576)$PMXX04M,4463 <= 1
+ 0 <= t_x(284911,12584)$KFZ4404M,4464 <= 1
+ 0 <= t_x(284925,3523)$LGRPA04M,4465 <= 1
+ 0 <= t_x(284929,1150)$KCHI104M,4466 <= 1
+ 0 <= t_x(284933,4847)$LELVL04M,4467 <= 1
+ 0 <= t_x(284981,7177)$PMXX04M,4468 <= 1
+ 0 <= t_x(285040,1410)$RASI04M,4469 <= 1
+ 0 <= t_x(285042,4971)$LELVL04M,4470 <= 1
+ 0 <= t_x(285070,874)$RMZU04E,4471 <= 1
+ 0 <= t_x(285076,1538)$LGRPA04M,4472 <= 1
+ 0 <= t_x(285084,840)$KALP2C04,4473 <= 1
+ 0 <= t_x(285112,5458)$KCHI104M,4474 <= 1
+ 0 <= t_x(285123,2277)$LGKFN04,4475 <= 1
+ 0 <= t_x(285128,7737)$EG11G04M,4476 <= 1
+ 0 <= t_x(285148,1657)$KSLN04M,4477 <= 1
+ 0 <= t_x(285157,981)$LELVU04,4478 <= 1
+ 0 <= t_x(285163,6053)$MM304,4479 <= 1
+ 0 <= t_x(285171,1812)$KFZ4404E,4480 <= 1
+ 0 <= t_x(285178,11301)$GL4W04M,4481 <= 1
+ 0 <= t_x(285187,12763)$YB3EH04E,4482 <= 1
+ 0 <= t_x(285189,3448)$RVKWU04M,4483 <= 1
+ 0 <= t_x(285193,6306)$BR404M,4484 <= 1
+ 0 <= t_x(285209,7099)$PMXX04M,4485 <= 1
+ 0 <= t_x(285230,11187)$KFZ4404M,4486 <= 1
+ 0 <= t_x(285241,32958)$LGZAA04M,4487 <= 1
+ 0 <= t_x(285254,1446)$YD5WH04M,4488 <= 1
+ 0 <= t_x(285291,539)$EBEEC04M,4489 <= 1
+ 0 <= t_x(285292,6545)$RASI04M,4490 <= 1
+ 0 <= t_x(285296,11399)$LCES004M,4491 <= 1
+ 0 <= t_x(285300,3841)$YB3EH04E,4492 <= 1
+ 0 <= t_x(285308,3892)$GL4W04M,4493 <= 1
+ 0 <= t_x(285328,9343)$KFZ4404M,4494 <= 1
+ 0 <= t_x(285360,6015)$BR404M,4495 <= 1
+ 0 <= t_x(285368,4167)$LGRPA04M,4496 <= 1
+ 0 <= t_x(285372,5254)$YB3EH04E,4497 <= 1
+ 0 <= t_x(285379,8040)$RNS04M,4498 <= 1
+ 0 <= t_x(285383,12366)$RJIU04M,4499 <= 1
+ 0 <= t_x(285393,12956)$LGKFN04,4500 <= 1
+ 0 <= t_x(285395,9205)$KFZ4404M,4501 <= 1
+ 0 <= t_x(285431,10204)$LGKFN04,4502 <= 1
+ 0 <= t_x(285432,2934)$FUJ04M,4503 <= 1
+ 0 <= t_x(285451,561)$KFZ4404L,4504 <= 1
+ 0 <= t_x(285458,62)$RMZU04E,4505 <= 1
+ 0 <= t_x(285459,12321)$LCES004,4506 <= 1
+ 0 <= t_x(285470,7465)$PMXX04M,4507 <= 1
+ 0 <= t_x(285474,1351)$KCHI104M,4508 <= 1
+ 0 <= t_x(285482,5132)$PMXX04M,4509 <= 1
+ 0 <= t_x(285483,16413)$KFZ4404M,4510 <= 1
+ 0 <= t_x(285506,5110)$YB5WH04M,4511 <= 1
+ 0 <= t_x(285521,351)$YB3EH04M,4512 <= 1
+ 0 <= t_x(285525,5934)$KFZ4404M,4513 <= 1
+ 0 <= t_x(285540,10260)$LGKFN04,4514 <= 1
+ 0 <= t_x(285553,422)$CPGSE04,4515 <= 1
+ 0 <= t_x(285563,675)$LCES004M,4516 <= 1
+ 0 <= t_x(285575,9969)$LELVL04M,4517 <= 1
+ 0 <= t_x(285583,2031)$LGAVA04,4518 <= 1
+ 0 <= t_x(285585,12705)$MRAE04,4519 <= 1
+ 0 <= t_x(285590,5116)$LGRPA04M,4520 <= 1
+ 0 <= t_x(285593,10678)$LCES004M,4521 <= 1
+ 0 <= t_x(285599,4316)$EBBRA04E,4522 <= 1
+ 0 <= t_x(285624,1158)$YD5WH04M,4523 <= 1
+ 0 <= t_x(285656,6033)$EBEEC04M,4524 <= 1
+ 0 <= t_x(285658,4617)$YB5WH04M,4525 <= 1
+ 0 <= t_x(285662,6949)$RNS04M,4526 <= 1
+ 0 <= t_x(285664,20016)$LCES004,4527 <= 1
+ 0 <= t_x(285671,10286)$RJIU04M,4528 <= 1
+ 0 <= t_x(285672,9300)$LGKFN04,4529 <= 1
+ 0 <= t_x(285674,9194)$KFZ4404M,4530 <= 1
+ 0 <= t_x(285688,2899)$RQXSI04E,4531 <= 1
+ 0 <= t_x(285693,1374)$YB3EH04E,4532 <= 1
+ 0 <= t_x(285704,8520)$EG11G04M,4533 <= 1
+ 0 <= t_x(285711,714)$KCHI104M,4534 <= 1
+ 0 <= t_x(285718,3305)$BR404M,4535 <= 1
+ 0 <= t_x(285723,2304)$EHAMA04,4536 <= 1
+ 0 <= t_x(285724,3561)$BR404M,4537 <= 1
+ 0 <= t_x(285733,15014)$LCES004,4538 <= 1
+ 0 <= t_x(285747,7296)$RNI04M,4539 <= 1
+ 0 <= t_x(285758,113)$LOW304M,4540 <= 1
+ 0 <= t_x(285766,8488)$RQXSI04E,4541 <= 1
+ 0 <= t_x(285772,200)$YB3EH04E,4542 <= 1
+ 0 <= t_x(285782,8469)$RQXSI04E,4543 <= 1
+ 0 <= t_x(285792,2244)$BR404M,4544 <= 1
+ 0 <= t_x(285794,2895)$RQXSI04E,4545 <= 1
+ 0 <= t_x(285818,3805)$YBOLN04M,4546 <= 1
+ 0 <= t_x(285820,128)$YD5WH04M,4547 <= 1
+ 0 <= t_x(285826,9513)$YB3EH04E,4548 <= 1
+ 0 <= t_x(285835,11610)$RMZU04,4549 <= 1
+ 0 <= t_x(285840,7984)$LELVL04M,4550 <= 1
+ 0 <= t_x(285843,8280)$LELVL04M,4551 <= 1
+ 0 <= t_x(285850,9512)$EG11G04M,4552 <= 1
+ 0 <= t_x(285862,4039)$RMZU04E,4553 <= 1
+ 0 <= t_x(285863,10645)$RQXSI04E,4554 <= 1
+ 0 <= t_x(285875,3200)$EBEEC04M,4555 <= 1
+ 0 <= t_x(285878,8700)$LGKFN04,4556 <= 1
+ 0 <= t_x(285895,10155)$PMXX04M,4557 <= 1
+ 0 <= t_x(285899,622)$BR404M,4558 <= 1
+ 0 <= t_x(285938,1527)$RMZSI04,4559 <= 1
+ 0 <= t_x(285949,10271)$RQXSI04E,4560 <= 1
+ 0 <= t_x(285972,1755)$KSLN04M,4561 <= 1
+ 0 <= t_x(285980,6485)$LCES004M,4562 <= 1
+ 0 <= t_x(285981,7912)$KFZ4404M,4563 <= 1
+ 0 <= t_x(285984,7814)$RNI04M,4564 <= 1
+ 0 <= t_x(285990,1317)$EBEEC04M,4565 <= 1
+ 0 <= t_x(286022,5341)$RASI04M,4566 <= 1
+ 0 <= t_x(286031,8400)$LGKFN04,4567 <= 1
+ 0 <= t_x(286067,316)$BR404M,4568 <= 1
+ 0 <= t_x(286071,17534)$EDGG704,4569 <= 1
+ 0 <= t_x(286082,3960)$LELVU04,4570 <= 1
+ 0 <= t_x(286095,714)$EBBRA04E,4571 <= 1
+ 0 <= t_x(286109,1588)$FUJ04M,4572 <= 1
+ 0 <= t_x(286122,1578)$KSLN04M,4573 <= 1
+ 0 <= t_x(286126,1748)$CPGSE04,4574 <= 1
+ 0 <= t_x(286141,2141)$KWUR404E,4575 <= 1
+ 0 <= t_x(286143,7100)$KFZ4404M,4576 <= 1
+ 0 <= t_x(286160,11035)$LGKFN04,4577 <= 1
+ 0 <= t_x(286180,2889)$KWUR404E,4578 <= 1
+ 0 <= t_x(286185,8160)$LGKFN04,4579 <= 1
+ 0 <= t_x(286199,6812)$RASI04M,4580 <= 1
+ 0 <= t_x(286221,6227)$LELVL04M,4581 <= 1
+ 0 <= t_x(286224,5817)$KFZ4404M,4582 <= 1
+ 0 <= t_x(286238,4172)$LEBAS04M,4583 <= 1
+ 0 <= t_x(286277,11272)$KFZ4404M,4584 <= 1
+ 0 <= t_x(286313,10829)$KSLN04A,4585 <= 1
+ 0 <= t_x(286317,5935)$KWUR404E,4586 <= 1
+ 0 <= t_x(286328,4583)$YB3EH04E,4587 <= 1
+ 0 <= t_x(286329,4186)$EBBRA04E,4588 <= 1
+ 0 <= t_x(286347,5760)$MM204,4589 <= 1
+ 0 <= t_x(286404,3936)$KCHI104M,4590 <= 1
+ 0 <= t_x(286415,745)$EBEEC04M,4591 <= 1
+ 0 <= t_x(286416,1900)$MM304,4592 <= 1
+ 0 <= t_x(286439,5406)$EBBRA04E,4593 <= 1
+ 0 <= t_x(286461,952)$YB3EH04E,4594 <= 1
+ 0 <= t_x(286485,8294)$YB3EH04E,4595 <= 1
+ 0 <= t_x(286486,9268)$RNI04M,4596 <= 1
+ 0 <= t_x(286494,5978)$KWUR404E,4597 <= 1
+ 0 <= t_x(286499,6574)$KWUR404E,4598 <= 1
+ 0 <= t_x(286506,3284)$LELVL04M,4599 <= 1
+ 0 <= t_x(286516,11725)$EGPFA04,4600 <= 1
+ 0 <= t_x(286568,4456)$EBBRA04E,4601 <= 1
+ 0 <= t_x(286569,10609)$RQXSI04E,4602 <= 1
+ 0 <= t_x(286575,5693)$LELVL04M,4603 <= 1
+ 0 <= t_x(286582,11639)$KFZ4404M,4604 <= 1
+ 0 <= t_x(286590,6467)$YB3EH04E,4605 <= 1
+ 0 <= t_x(286600,7140)$LGKFN04,4606 <= 1
+ 0 <= t_x(286616,3800)$RVKWU04M,4607 <= 1
+ 0 <= t_x(286621,784)$KFZ4404M,4608 <= 1
+ 0 <= t_x(286625,3490)$PMXX04M,4609 <= 1
+ 0 <= t_x(286627,7369)$YB3EH04E,4610 <= 1
+ 0 <= t_x(286628,873)$RMZU04E,4611 <= 1
+ 0 <= t_x(286638,3954)$RNS04M,4612 <= 1
+ 0 <= t_x(286639,11811)$BKED1204,4613 <= 1
+ 0 <= t_x(286658,6201)$EBBRA04E,4614 <= 1
+ 0 <= t_x(286678,4323)$EBBRA04E,4615 <= 1
+ 0 <= t_x(286682,4742)$EBBRA04E,4616 <= 1
+ 0 <= t_x(286685,3563)$RQXSI04E,4617 <= 1
+ 0 <= t_x(286690,4389)$EHAMA04,4618 <= 1
+ 0 <= t_x(286706,84)$YB5WH04M,4619 <= 1
+ 0 <= t_x(286712,7164)$MM304,4620 <= 1
+ 0 <= t_x(286713,6960)$LFPND04,4621 <= 1
+ 0 <= t_x(286715,19222)$KFZ4404M,4622 <= 1
+ 0 <= t_x(286726,8050)$YB3EH04E,4623 <= 1
+ 0 <= t_x(286733,1957)$KWUR1C04,4624 <= 1
+ 0 <= t_x(286743,4601)$LGKFN04,4625 <= 1
+ 0 <= t_x(286753,7445)$LELVL04M,4626 <= 1
+ 0 <= t_x(286757,3722)$LEBAS04M,4627 <= 1
+ 0 <= t_x(286762,9116)$LELVU04,4628 <= 1
+ 0 <= t_x(286763,2943)$RASI04M,4629 <= 1
+ 0 <= t_x(286771,14007)$MRAE04,4630 <= 1
+ 0 <= t_x(286774,5143)$RASI04M,4631 <= 1
+ 0 <= t_x(286777,6970)$YB3EH04A,4632 <= 1
+ 0 <= t_x(286781,11611)$KFZ4404M,4633 <= 1
+ 0 <= t_x(286791,4463)$EBBRA04E,4634 <= 1
+ 0 <= t_x(286793,5536)$EBBRA04E,4635 <= 1
+ 0 <= t_x(286841,4148)$KSAL1204,4636 <= 1
+ 0 <= t_x(286844,7390)$KSAL1204,4637 <= 1
+ 0 <= t_x(286853,3563)$KSLN04M,4638 <= 1
+ 0 <= t_x(286855,5100)$KSPE104D,4639 <= 1
+ 0 <= t_x(286857,14220)$KFZ4404M,4640 <= 1
+ 0 <= t_x(286877,4062)$ZM56704,4641 <= 1
+ 0 <= t_x(286896,6786)$EBBRA04E,4642 <= 1
+ 0 <= t_x(286897,10048)$RQXSI04E,4643 <= 1
+ 0 <= t_x(286902,6053)$YBOLN04M,4644 <= 1
+ 0 <= t_x(286912,4186)$KFZ4404M,4645 <= 1
+ 0 <= t_x(286952,12290)$YB3EH04E,4646 <= 1
+ 0 <= t_x(286963,3709)$RQXSI04E,4647 <= 1
+ 0 <= t_x(286968,96)$FUJ04M,4648 <= 1
+ 0 <= t_x(286969,2289)$RASI04M,4649 <= 1
+ 0 <= t_x(286988,6352)$MM204,4650 <= 1
+ 0 <= t_x(286989,8677)$KSAL1204,4651 <= 1
+ 0 <= t_x(287011,1536)$RMZU04E,4652 <= 1
+ 0 <= t_x(287014,4947)$KSLN04M,4653 <= 1
+ 0 <= t_x(287016,5177)$EBBRA04E,4654 <= 1
+ 0 <= t_x(287018,2500)$RQXSI04E,4655 <= 1
+ 0 <= t_x(287020,4673)$RNS04M,4656 <= 1
+ 0 <= t_x(287027,10751)$LCES004M,4657 <= 1
+ 0 <= t_x(287040,12761)$RJIU04M,4658 <= 1
+ 0 <= t_x(287044,5220)$KSPE104D,4659 <= 1
+ 0 <= t_x(287045,485)$LEBAS04A,4660 <= 1
+ 0 <= t_x(287050,7575)$LFKFA04,4661 <= 1
+ 0 <= t_x(287051,61)$BR204M,4662 <= 1
+ 0 <= t_x(287076,13193)$KFZ4404M,4663 <= 1
+ 0 <= t_x(287081,20312)$LGSRA04,4664 <= 1
+ 0 <= t_x(287111,2770)$EGNOR04M,4665 <= 1
+ 0 <= t_x(287119,6028)$RJIU04M,4666 <= 1
+ 0 <= t_x(287126,1642)$YB3EH04E,4667 <= 1
+ 0 <= t_x(287128,8521)$EGNOR04M,4668 <= 1
+ 0 <= t_x(287132,13069)$KFZ4404M,4669 <= 1
+ 0 <= t_x(287140,2507)$RVKWU04M,4670 <= 1
+ 0 <= t_x(287143,3956)$RQXU04E,4671 <= 1
+ 0 <= t_x(287155,4420)$EBBRA04E,4672 <= 1
+ 0 <= t_x(287156,66)$KFZ4404M,4673 <= 1
+ 0 <= t_x(287158,11134)$YB3EH04E,4674 <= 1
+ 0 <= t_x(287179,8295)$LGKFN04,4675 <= 1
+ 0 <= t_x(287182,7380)$YB5WH04M,4676 <= 1
+ 0 <= t_x(287185,3565)$YH5MH04M,4677 <= 1
+ 0 <= t_x(287193,4250)$RQXSI04E,4678 <= 1
+ 0 <= t_x(287194,4205)$RQXSI04E,4679 <= 1
+ 0 <= t_x(287195,2468)$BR204M,4680 <= 1
+ 0 <= t_x(287200,4019)$GL4W04M,4681 <= 1
+ 0 <= t_x(287201,7413)$YB3EH04E,4682 <= 1
+ 0 <= t_x(287205,11828)$YB3EH04E,4683 <= 1
+ 0 <= t_x(287217,919)$FUJ04M,4684 <= 1
+ 0 <= t_x(287222,6218)$RQXSI04E,4685 <= 1
+ 0 <= t_x(287235,5655)$PMXX04M,4686 <= 1
+ 0 <= t_x(287241,2580)$MAB1204A,4687 <= 1
+ 0 <= t_x(287243,6960)$LGKFN04,4688 <= 1
+ 0 <= t_x(287244,5929)$YB3EH04E,4689 <= 1
+ 0 <= t_x(287253,629)$YB3EH04E,4690 <= 1
+ 0 <= t_x(287279,6472)$RASI04M,4691 <= 1
+ 0 <= t_x(287286,7275)$EGNOR04M,4692 <= 1
+ 0 <= t_x(287287,666)$RMZU04E,4693 <= 1
+ 0 <= t_x(287288,2162)$KSPE1P04,4694 <= 1
+ 0 <= t_x(287319,3157)$EBEEC04M,4695 <= 1
+ 0 <= t_x(287329,6377)$YB5WH04M,4696 <= 1
+ 0 <= t_x(287337,7935)$KFZ4404M,4697 <= 1
+ 0 <= t_x(287343,1388)$LGIRA04,4698 <= 1
+ 0 <= t_x(287347,14800)$MRAE04,4699 <= 1
+ 0 <= t_x(287358,7690)$RQXSI04E,4700 <= 1
+ 0 <= t_x(287367,3985)$EBBRA04E,4701 <= 1
+ 0 <= t_x(287372,874)$KSPE1P04,4702 <= 1
+ 0 <= t_x(287402,8926)$LELVL04M,4703 <= 1
+ 0 <= t_x(287409,1987)$EGNOR04M,4704 <= 1
+ 0 <= t_x(287413,205)$FUJ04M,4705 <= 1
+ 0 <= t_x(287426,2100)$GL4W04M,4706 <= 1
+ 0 <= t_x(287433,3767)$EBBRA04E,4707 <= 1
+ 0 <= t_x(287438,11331)$RJIU04M,4708 <= 1
+ 0 <= t_x(287468,504)$GL4W04M,4709 <= 1
+ 0 <= t_x(287476,175)$KFZ4404L,4710 <= 1
+ 0 <= t_x(287489,5498)$YB3EH04A,4711 <= 1
+ 0 <= t_x(287515,5446)$KFZ4404M,4712 <= 1
+ 0 <= t_x(287518,6412)$YB3EH04E,4713 <= 1
+ 0 <= t_x(287524,4920)$LGKFN04,4714 <= 1
+ 0 <= t_x(287527,1789)$KSPE1P04,4715 <= 1
+ 0 <= t_x(287528,5255)$KFZ4404M,4716 <= 1
+ 0 <= t_x(287536,5596)$BR404M,4717 <= 1
+ 0 <= t_x(287541,5973)$RNS04M,4718 <= 1
+ 0 <= t_x(287544,1278)$BR404M,4719 <= 1
+ 0 <= t_x(287579,2149)$RQXSI04E,4720 <= 1
+ 0 <= t_x(287580,14393)$MRAE04,4721 <= 1
+ 0 <= t_x(287581,6071)$KWUR1C04,4722 <= 1
+ 0 <= t_x(287595,4863)$KWUR1C04,4723 <= 1
+ 0 <= t_x(287604,1099)$PMXX04M,4724 <= 1
+ 0 <= t_x(287623,3342)$LELVL04M,4725 <= 1
+ 0 <= t_x(287631,4417)$LELVL04M,4726 <= 1
+ 0 <= t_x(287660,4723)$EG11G04M,4727 <= 1
+ 0 <= t_x(287677,11961)$RQXSI04E,4728 <= 1
+ 0 <= t_x(287696,2342)$RMZSI04,4729 <= 1
+ 0 <= t_x(287700,43046)$LGZAA04M,4730 <= 1
+ 0 <= t_x(287702,2979)$GL4W04M,4731 <= 1
+ 0 <= t_x(287703,405)$RNI04M,4732 <= 1
+ 0 <= t_x(287704,8672)$KSLN04M,4733 <= 1
+ 0 <= t_x(287736,3915)$PMXX04M,4734 <= 1
+ 0 <= t_x(287749,41954)$LGZAA04M,4735 <= 1
+ 0 <= t_x(287767,4133)$RASI04M,4736 <= 1
+ 0 <= t_x(287785,10627)$KFZ4404M,4737 <= 1
+ 0 <= t_x(287796,2638)$GL4W04M,4738 <= 1
+ 0 <= t_x(287799,1792)$KFZ4404M,4739 <= 1
+ 0 <= t_x(287817,5390)$LGKFN04,4740 <= 1
+ 0 <= t_x(287819,1092)$PMXX04M,4741 <= 1
+ 0 <= t_x(287821,4825)$RMZU04E,4742 <= 1
+ 0 <= t_x(287828,7217)$YB3EH04E,4743 <= 1
+ 0 <= t_x(287829,475)$KFZ4404M,4744 <= 1
+ 0 <= t_x(287849,5421)$EBBRA04E,4745 <= 1
+ 0 <= t_x(287855,905)$RNS04M,4746 <= 1
+ 0 <= t_x(287882,6993)$LGIRA04,4747 <= 1
+ 0 <= t_x(287887,835)$KFUL1U04,4748 <= 1
+ 0 <= t_x(287891,6773)$RJIU04M,4749 <= 1
+ 0 <= t_x(287895,5757)$PMXX04M,4750 <= 1
+ 0 <= t_x(287899,6304)$KFZ4404M,4751 <= 1
+ 0 <= t_x(287902,672)$EG11G04M,4752 <= 1
+ 0 <= t_x(287904,4800)$LGKFN04,4753 <= 1
+ 0 <= t_x(287908,10846)$YB3EH04A,4754 <= 1
+ 0 <= t_x(287918,4058)$LEMDAT04,4755 <= 1
+ 0 <= t_x(287924,7518)$RNI04M,4756 <= 1
+ 0 <= t_x(287934,183)$YB3EH04M,4757 <= 1
+ 0 <= t_x(287937,11527)$RJIU04M,4758 <= 1
+ 0 <= t_x(287944,12136)$KFZ4404M,4759 <= 1
+ 0 <= t_x(287946,10057)$GL4W04M,4760 <= 1
+ 0 <= t_x(287954,2125)$KFZ4404M,4761 <= 1
+ 0 <= t_x(287971,6433)$MM204,4762 <= 1
+ 0 <= t_x(287980,11002)$RQXSI04E,4763 <= 1
+ 0 <= t_x(287993,7089)$KSPE104D,4764 <= 1
+ 0 <= t_x(288004,4916)$KWUR1C04,4765 <= 1
+ 0 <= t_x(288008,6415)$RMZU04,4766 <= 1
+ 0 <= t_x(288023,6140)$RVKWS04,4767 <= 1
+ 0 <= t_x(288046,954)$MM304,4768 <= 1
+ 0 <= t_x(288059,1909)$KFZ4404M,4769 <= 1
+ 0 <= t_x(288078,3444)$EBBRA04E,4770 <= 1
+ 0 <= t_x(288079,9260)$MRAEE04,4771 <= 1
+ 0 <= t_x(288089,8223)$RVKWU04M,4772 <= 1
+ 0 <= t_x(288101,3360)$KSPE104D,4773 <= 1
+ 0 <= t_x(288104,4353)$KSPE104D,4774 <= 1
+ 0 <= t_x(288107,975)$KWUR404E,4775 <= 1
+ 0 <= t_x(288113,136)$EG11G04M,4776 <= 1
+ 0 <= t_x(288115,1972)$GL34W04,4777 <= 1
+ 0 <= t_x(288139,4296)$KFZ4404M,4778 <= 1
+ 0 <= t_x(288145,2933)$YB3EH04E,4779 <= 1
+ 0 <= t_x(288154,1244)$PMXX04M,4780 <= 1
+ 0 <= t_x(288160,8919)$LFMDA04A,4781 <= 1
+ 0 <= t_x(288162,180)$YB3EH04M,4782 <= 1
+ 0 <= t_x(288163,5230)$LEBAS04M,4783 <= 1
+ 0 <= t_x(288187,5277)$EBBRA04E,4784 <= 1
+ 0 <= t_x(288191,781)$KSPE1P04,4785 <= 1
+ 0 <= t_x(288221,11822)$RQXSI04E,4786 <= 1
+ 0 <= t_x(288224,6825)$RNS04M,4787 <= 1
+ 0 <= t_x(288242,6860)$PMXX04M,4788 <= 1
+ 0 <= t_x(288247,7302)$LELVL04M,4789 <= 1
+ 0 <= t_x(288252,8711)$YB3EH04A,4790 <= 1
+ 0 <= t_x(288253,7003)$RNI04M,4791 <= 1
+ 0 <= t_x(288256,6180)$LELVU04,4792 <= 1
+ 0 <= t_x(288261,2281)$KFZ4404M,4793 <= 1
+ 0 <= t_x(288279,3263)$YB3EH04E,4794 <= 1
+ 0 <= t_x(288284,4031)$KSPE104D,4795 <= 1
+ 0 <= t_x(288292,15069)$KFZ4404M,4796 <= 1
+ 0 <= t_x(288302,10565)$RJIU04M,4797 <= 1
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+ 0 <= t_x(288341,3540)$KWUR1C04,4799 <= 1
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+ 0 <= t_x(288361,5729)$PMXX04M,4801 <= 1
+ 0 <= t_x(288366,1668)$GL4W04M,4802 <= 1
+ 0 <= t_x(288377,5136)$RVKWU04M,4803 <= 1
+ 0 <= t_x(288381,5580)$EG11G04M,4804 <= 1
+ 0 <= t_x(288401,4347)$EGNOR04M,4805 <= 1
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+ 0 <= t_x(291218,11109)$RQXSI04E,5117 <= 1
+ 0 <= t_x(291223,2140)$EGPFA04,5118 <= 1
+ 0 <= t_x(291224,7289)$LEMDAT04,5119 <= 1
+ 0 <= t_x(291226,2149)$RQXSI04E,5120 <= 1
+ 0 <= t_x(291238,2185)$YH5MH04M,5121 <= 1
+ 0 <= t_x(291241,840)$GL4W04M,5122 <= 1
+ 0 <= t_x(291257,15846)$EDGG704,5123 <= 1
+ 0 <= t_x(291264,4885)$PMXX04M,5124 <= 1
+ 0 <= t_x(291267,4311)$RNS04M,5125 <= 1
+ 0 <= t_x(291287,9107)$LELVL04M,5126 <= 1
+ 0 <= t_x(291296,5755)$KSLN04M,5127 <= 1
+ 0 <= t_x(291299,6848)$KSPE104D,5128 <= 1
+ 0 <= t_x(291305,15168)$EDGG704,5129 <= 1
+ 0 <= t_x(291309,2267)$MT4AT04E,5130 <= 1
+ 0 <= t_x(291312,23697)$LGSRA04,5131 <= 1
+ 0 <= t_x(291314,5709)$LELVL04M,5132 <= 1
+ 0 <= t_x(291317,6140)$RNS04M,5133 <= 1
+ 0 <= t_x(291320,280)$BR204M,5134 <= 1
+ 0 <= t_x(291323,6886)$YB3EH04E,5135 <= 1
+ 0 <= t_x(291326,6844)$YB3EH04A,5136 <= 1
+ 0 <= t_x(291337,1727)$EGNOR04M,5137 <= 1
+ 0 <= t_x(291341,11933)$KFZ4404M,5138 <= 1
+ 0 <= t_x(291353,9598)$RQXSI04E,5139 <= 1
+ 0 <= t_x(291359,518)$KCHI104M,5140 <= 1
+ 0 <= t_x(291367,4020)$EG11G04M,5141 <= 1
+ 0 <= t_x(291377,5669)$EG11G04M,5142 <= 1
+ 0 <= t_x(291407,724)$KCHI104M,5143 <= 1
+ 0 <= t_x(291417,6148)$RMZU04E,5144 <= 1
+ 0 <= t_x(291420,3672)$LELVL104,5145 <= 1
+ 0 <= t_x(291444,1462)$KSAL1204,5146 <= 1
+ 0 <= t_x(291447,5700)$KSPE104D,5147 <= 1
+ 0 <= t_x(291455,5426)$YBOLN04M,5148 <= 1
+ 0 <= t_x(291464,3654)$KFZ4404M,5149 <= 1
+ 0 <= t_x(291470,289)$YB3EH04E,5150 <= 1
+ 0 <= t_x(291480,2441)$KSLN04M,5151 <= 1
+ 0 <= t_x(291484,4788)$RNS04M,5152 <= 1
+ 0 <= t_x(291491,4388)$ZM56704,5153 <= 1
+ 0 <= t_x(291494,1690)$YH5MH04M,5154 <= 1
+ 0 <= t_x(291499,4080)$LELVL04M,5155 <= 1
+ 0 <= t_x(291514,3379)$YB3EH04E,5156 <= 1
+ 0 <= t_x(291515,2376)$KSLN04M,5157 <= 1
+ 0 <= t_x(291519,8341)$MRAEE04,5158 <= 1
+ 0 <= t_x(291521,4666)$LELVL04M,5159 <= 1
+ 0 <= t_x(291523,1680)$PMXX04M,5160 <= 1
+ 0 <= t_x(291528,6835)$YB3EH04E,5161 <= 1
+ 0 <= t_x(291534,1707)$FUJ04M,5162 <= 1
+ 0 <= t_x(291538,2730)$KSPE1P04,5163 <= 1
+ 0 <= t_x(291539,3324)$KSLN04M,5164 <= 1
+ 0 <= t_x(291547,3406)$KSLN04A,5165 <= 1
+ 0 <= t_x(291554,1136)$YH5MH04M,5166 <= 1
+ 0 <= t_x(291559,2004)$RFBRT04M,5167 <= 1
+ 0 <= t_x(291566,4022)$KFZ4404M,5168 <= 1
+ 0 <= t_x(291571,10562)$KFZ4404M,5169 <= 1
+ 0 <= t_x(291572,11207)$YB3EH04A,5170 <= 1
+ 0 <= t_x(291575,5346)$YB3EH04M,5171 <= 1
+ 0 <= t_x(291577,4341)$EGNOR04M,5172 <= 1
+ 0 <= t_x(291579,9786)$RJIU04M,5173 <= 1
+ 0 <= t_x(291594,5782)$EG11G04M,5174 <= 1
+ 0 <= t_x(291603,1476)$EG11G04M,5175 <= 1
+ 0 <= t_x(291612,1412)$KFZ4404E,5176 <= 1
+ 0 <= t_x(291615,5874)$YB3EH04E,5177 <= 1
+ 0 <= t_x(291639,278)$YB3EH04A,5178 <= 1
+ 0 <= t_x(291640,3907)$BKED1204,5179 <= 1
+ 0 <= t_x(291649,2804)$RVKWS04,5180 <= 1
+ 0 <= t_x(291652,2521)$LEBAS04M,5181 <= 1
+ 0 <= t_x(291656,3076)$YH5MH04M,5182 <= 1
+ 0 <= t_x(291660,9142)$EG11G04M,5183 <= 1
+ 0 <= t_x(291679,5382)$RNS04M,5184 <= 1
+ 0 <= t_x(291695,13800)$YB3EH04E,5185 <= 1
+ 0 <= t_x(291697,3896)$GL4W04M,5186 <= 1
+ 0 <= t_x(291719,179)$EG11G04M,5187 <= 1
+ 0 <= t_x(291724,4923)$KSLN04M,5188 <= 1
+ 0 <= t_x(291727,717)$EBEEC04M,5189 <= 1
+ 0 <= t_x(291739,2414)$KSLN04A,5190 <= 1
+ 0 <= t_x(291761,1509)$RNS04M,5191 <= 1
+ 0 <= t_x(291796,2198)$YH5MH04M,5192 <= 1
+ 0 <= t_x(291798,6329)$RMZU04,5193 <= 1
+ 0 <= t_x(291812,12071)$RQXSI04E,5194 <= 1
+ 0 <= t_x(291819,2880)$EGNOR04M,5195 <= 1
+ 0 <= t_x(291826,2518)$GL4W04M,5196 <= 1
+ 0 <= t_x(291836,7086)$RMZU04E,5197 <= 1
+ 0 <= t_x(291843,10183)$RJIU04M,5198 <= 1
+ 0 <= t_x(291845,760)$CPRFBR04,5199 <= 1
+ 0 <= t_x(291847,6702)$YB5WH04M,5200 <= 1
+ 0 <= t_x(291859,216)$EHAMA04,5201 <= 1
+ 0 <= t_x(291874,6457)$MM304,5202 <= 1
+ 0 <= t_x(291887,2801)$YD5WH04M,5203 <= 1
+ 0 <= t_x(291891,7905)$LGKFN04,5204 <= 1
+ 0 <= t_x(291906,4600)$EGNOR04M,5205 <= 1
+ 0 <= t_x(291917,3811)$RJIU04M,5206 <= 1
+ 0 <= t_x(291918,20278)$LGZAA04M,5207 <= 1
+ 0 <= t_x(291951,3600)$RMZU04E,5208 <= 1
+ 0 <= t_x(291957,11361)$RQXSI04E,5209 <= 1
+ 0 <= t_x(291959,2614)$RJIU04M,5210 <= 1
+ 0 <= t_x(291968,7140)$EG11G04M,5211 <= 1
+ 0 <= t_x(291971,3420)$KSLN04A,5212 <= 1
+ 0 <= t_x(291994,10658)$YB3EH04E,5213 <= 1
+ 0 <= t_x(291995,8204)$RQXU04E,5214 <= 1
+ 0 <= t_x(292003,7058)$GL4W04M,5215 <= 1
+ 0 <= t_x(292006,1380)$RVKWS04,5216 <= 1
+ 0 <= t_x(292026,7940)$LELVL04M,5217 <= 1
+ 0 <= t_x(292032,480)$EGNOR04M,5218 <= 1
+ 0 <= t_x(292050,10767)$LELVU04,5219 <= 1
+ 0 <= t_x(292051,2141)$GL4W04M,5220 <= 1
+ 0 <= t_x(292068,6871)$YB3EH04A,5221 <= 1
+ 0 <= t_x(292069,7756)$EG11G04M,5222 <= 1
+ 0 <= t_x(292088,3090)$LEBAS04M,5223 <= 1
+ 0 <= t_x(292091,2753)$LOVN1504,5224 <= 1
+ 0 <= t_x(292092,3011)$KSLN04M,5225 <= 1
+ 0 <= t_x(292094,7466)$LELVL04M,5226 <= 1
+ 0 <= t_x(292099,4381)$EGNOR04M,5227 <= 1
+ 0 <= t_x(292100,2657)$PMXX04M,5228 <= 1
+ 0 <= t_x(292105,4628)$KSLN04M,5229 <= 1
+ 0 <= t_x(292107,11197)$RQXSI04E,5230 <= 1
+ 0 <= t_x(292111,4243)$LGKFN04,5231 <= 1
+ 0 <= t_x(292112,1320)$LOW304M,5232 <= 1
+ 0 <= t_x(292120,7013)$YB3EH04E,5233 <= 1
+ 0 <= t_x(292130,8157)$YB3EH04A,5234 <= 1
+ 0 <= t_x(292152,1787)$BR404M,5235 <= 1
+ 0 <= t_x(292153,11129)$YD5WH04M,5236 <= 1
+ 0 <= t_x(292178,5117)$EGNOR04M,5237 <= 1
+ 0 <= t_x(292186,23775)$LGSRA04,5238 <= 1
+ 0 <= t_x(292187,2280)$KSPE104D,5239 <= 1
+ 0 <= t_x(292188,13680)$KFZ4404M,5240 <= 1
+ 0 <= t_x(292189,5640)$YB3EH04E,5241 <= 1
+ 0 <= t_x(292197,1899)$KSLN04M,5242 <= 1
+ 0 <= t_x(292211,5056)$LGRPA04M,5243 <= 1
+ 0 <= t_x(292214,10734)$RQXU04E,5244 <= 1
+ 0 <= t_x(292217,3160)$BR204M,5245 <= 1
+ 0 <= t_x(292231,6452)$EG11G04M,5246 <= 1
+ 0 <= t_x(292232,2172)$LGAVA04,5247 <= 1
+ 0 <= t_x(292233,2757)$KFUL1U04,5248 <= 1
+ 0 <= t_x(292245,9615)$RJIU04M,5249 <= 1
+ 0 <= t_x(292251,5321)$YB3EH04A,5250 <= 1
+ 0 <= t_x(292255,1536)$KFUL1U04,5251 <= 1
+ 0 <= t_x(292257,10737)$LELVL04M,5252 <= 1
+ 0 <= t_x(292258,1867)$KFZ4404M,5253 <= 1
+ 0 <= t_x(292264,5630)$KSLN04M,5254 <= 1
+ 0 <= t_x(292265,13054)$LELVU04,5255 <= 1
+ 0 <= t_x(292270,6521)$YBOLN04M,5256 <= 1
+ 0 <= t_x(292278,8209)$LELVL04M,5257 <= 1
+ 0 <= t_x(292286,780)$RVKWS04,5258 <= 1
+ 0 <= t_x(292287,1698)$KSPE104D,5259 <= 1
+ 0 <= t_x(292297,6822)$RJIU04M,5260 <= 1
+ 0 <= t_x(292327,7890)$YB3EH04A,5261 <= 1
+ 0 <= t_x(292330,1738)$KSPE1P04,5262 <= 1
+ 0 <= t_x(292354,5236)$RMZU04,5263 <= 1
+ 0 <= t_x(292365,909)$KCHI104M,5264 <= 1
+ 0 <= t_x(292366,1605)$GL4W04M,5265 <= 1
+ 0 <= t_x(292383,14897)$EDGG704,5266 <= 1
+ 0 <= t_x(292388,7380)$RQXU04E,5267 <= 1
+ 0 <= t_x(292405,7477)$RQXU04E,5268 <= 1
+ 0 <= t_x(292408,2032)$BKED1204,5269 <= 1
+ 0 <= t_x(292413,1920)$LOW304M,5270 <= 1
+ 0 <= t_x(292417,21175)$LCES004,5271 <= 1
+ 0 <= t_x(292423,13139)$EDGG704,5272 <= 1
+ 0 <= t_x(292436,4576)$EG11G04M,5273 <= 1
+ 0 <= t_x(292439,1511)$EBEEC04M,5274 <= 1
+ 0 <= t_x(292442,5820)$RQXU04E,5275 <= 1
+ 0 <= t_x(292446,2187)$BR204M,5276 <= 1
+ 0 <= t_x(292451,11356)$YB3EH04E,5277 <= 1
+ 0 <= t_x(292453,7978)$KFZ4404M,5278 <= 1
+ 0 <= t_x(292457,3881)$MM304,5279 <= 1
+ 0 <= t_x(292466,1058)$LGZAA04M,5280 <= 1
+ 0 <= t_x(292483,5948)$RVKWU04M,5281 <= 1
+ 0 <= t_x(292487,5004)$KSLN04M,5282 <= 1
+ 0 <= t_x(292494,7749)$LELVL04M,5283 <= 1
+ 0 <= t_x(292500,4004)$YB3EH04A,5284 <= 1
+ 0 <= t_x(292507,11245)$LGSRA04,5285 <= 1
+ 0 <= t_x(292515,7948)$LELVU04,5286 <= 1
+ 0 <= t_x(292533,6257)$RNI04M,5287 <= 1
+ 0 <= t_x(292534,4500)$YB3EH04A,5288 <= 1
+ 0 <= t_x(292544,3780)$EG11G04M,5289 <= 1
+ 0 <= t_x(292550,8467)$RJIU04M,5290 <= 1
+ 0 <= t_x(292565,790)$KFZ4404E,5291 <= 1
+ 0 <= t_x(292569,6237)$RJIU04M,5292 <= 1
+ 0 <= t_x(292574,298)$YB3EH04M,5293 <= 1
+ 0 <= t_x(292587,2401)$ZM56704,5294 <= 1
+ 0 <= t_x(292613,3513)$EBEEC04M,5295 <= 1
+ 0 <= t_x(292614,776)$KFUL1U04,5296 <= 1
+ 0 <= t_x(292627,5460)$KSPE104D,5297 <= 1
+ 0 <= t_x(292629,6490)$LCES004M,5298 <= 1
+ 0 <= t_x(292635,1061)$GL4W04M,5299 <= 1
+ 0 <= t_x(292653,2559)$EBBRA04E,5300 <= 1
+ 0 <= t_x(292656,593)$KALP2C04,5301 <= 1
+ 0 <= t_x(292666,41605)$LGSRA04,5302 <= 1
+ 0 <= t_x(292667,1740)$KSPE104D,5303 <= 1
+ 0 <= t_x(292670,7560)$RQXU04E,5304 <= 1
+ 0 <= t_x(292672,7560)$RQXU04E,5305 <= 1
+ 0 <= t_x(292676,198)$RFBRT04M,5306 <= 1
+ 0 <= t_x(292683,12360)$YB3EH04E,5307 <= 1
+ 0 <= t_x(292688,2332)$BR404M,5308 <= 1
+ 0 <= t_x(292693,13025)$KFZ4404M,5309 <= 1
+ 0 <= t_x(292700,1298)$GL4W04M,5310 <= 1
+ 0 <= t_x(292710,511)$KSPE1P04,5311 <= 1
+ 0 <= t_x(292713,7577)$RASI04M,5312 <= 1
+ 0 <= t_x(292714,10097)$YD5WH04M,5313 <= 1
+ 0 <= t_x(292716,2555)$KSLN04M,5314 <= 1
+ 0 <= t_x(292734,8476)$KSAL1204,5315 <= 1
+ 0 <= t_x(292735,1387)$GL4W04M,5316 <= 1
+ 0 <= t_x(292738,1681)$KFZ4404M,5317 <= 1
+ 0 <= t_x(292739,5197)$LEBAS04M,5318 <= 1
+ 0 <= t_x(292748,1899)$GL4W04M,5319 <= 1
+ 0 <= t_x(292753,5460)$YB5WH04M,5320 <= 1
+ 0 <= t_x(292762,2043)$BKED1204,5321 <= 1
+ 0 <= t_x(292778,2205)$YB3EH04A,5322 <= 1
+ 0 <= t_x(292783,8760)$YB3EH04A,5323 <= 1
+ 0 <= t_x(292791,5021)$EGPFA04,5324 <= 1
+ 0 <= t_x(292796,13619)$LCES004,5325 <= 1
+ 0 <= t_x(292801,6348)$PMXX04M,5326 <= 1
+ 0 <= t_x(292803,11389)$KSLN04A,5327 <= 1
+ 0 <= t_x(292805,1472)$RVKWS04,5328 <= 1
+ 0 <= t_x(292808,12859)$LELVU04,5329 <= 1
+ 0 <= t_x(292823,1600)$KCHI104M,5330 <= 1
+ 0 <= t_x(292825,1535)$RJIU04M,5331 <= 1
+ 0 <= t_x(292837,5573)$KFZ4404M,5332 <= 1
+ 0 <= t_x(292859,3835)$EBEEC04M,5333 <= 1
+ 0 <= t_x(292872,2580)$KSAL1204,5334 <= 1
+ 0 <= t_x(292875,8218)$LELVL04M,5335 <= 1
+ 0 <= t_x(292876,8353)$EDGG704,5336 <= 1
+ 0 <= t_x(292901,2096)$EBEEC04M,5337 <= 1
+ 0 <= t_x(292908,4653)$EG11G04M,5338 <= 1
+ 0 <= t_x(292911,7581)$YB3EH04A,5339 <= 1
+ 0 <= t_x(292917,4970)$LELVL04M,5340 <= 1
+ 0 <= t_x(292933,5712)$YBOLN04M,5341 <= 1
+ 0 <= t_x(292934,6460)$MM304,5342 <= 1
+ 0 <= t_x(292935,4945)$KSLN04M,5343 <= 1
+ 0 <= t_x(292940,11998)$EDGG704,5344 <= 1
+ 0 <= t_x(292941,779)$KSPE104D,5345 <= 1
+ 0 <= t_x(292946,5040)$YB3EH04E,5346 <= 1
+ 0 <= t_x(292947,12601)$KFZ4404M,5347 <= 1
+ 0 <= t_x(292967,5113)$RNS04M,5348 <= 1
+ 0 <= t_x(292968,1938)$RVKWS04,5349 <= 1
+ 0 <= t_x(292969,5519)$MM304,5350 <= 1
+ 0 <= t_x(292977,1828)$KFZ4404M,5351 <= 1
+ 0 <= t_x(292989,10975)$YB3EH04E,5352 <= 1
+ 0 <= t_x(292991,2201)$YD5WH04M,5353 <= 1
+ 0 <= t_x(292992,7530)$EG11G04M,5354 <= 1
+ 0 <= t_x(292993,4503)$KSLN04M,5355 <= 1
+ 0 <= t_x(293006,1101)$KSPE1P04,5356 <= 1
+ 0 <= t_x(293009,11057)$YD5WH04M,5357 <= 1
+ 0 <= t_x(293021,1411)$CPGSE04,5358 <= 1
+ 0 <= t_x(293036,4289)$MM304,5359 <= 1
+ 0 <= t_x(293045,5632)$RQXU04E,5360 <= 1
+ 0 <= t_x(293048,13290)$RJIU04M,5361 <= 1
+ 0 <= t_x(293049,4737)$LELVU04,5362 <= 1
+ 0 <= t_x(293050,10140)$RQXU04E,5363 <= 1
+ 0 <= t_x(293070,4384)$RNS04M,5364 <= 1
+ 0 <= t_x(293071,2967)$RASI04M,5365 <= 1
+ 0 <= t_x(293072,6360)$EGNOR04M,5366 <= 1
+ 0 <= t_x(293074,7080)$RQXU04E,5367 <= 1
+ 0 <= t_x(293090,10207)$YB3EH04A,5368 <= 1
+ 0 <= t_x(293092,2516)$RASI04M,5369 <= 1
+ 0 <= t_x(293096,6147)$RQXU04E,5370 <= 1
+ 0 <= t_x(293116,6137)$LELVL04M,5371 <= 1
+ 0 <= t_x(293126,6127)$EGPFA04,5372 <= 1
+ 0 <= t_x(293132,7494)$RASI04M,5373 <= 1
+ 0 <= t_x(293139,1440)$RNS04M,5374 <= 1
+ 0 <= t_x(293142,2345)$MM204,5375 <= 1
+ 0 <= t_x(293146,4560)$KSPE104D,5376 <= 1
+ 0 <= t_x(293150,9631)$YB3EH04A,5377 <= 1
+ 0 <= t_x(293156,8039)$LELVL04M,5378 <= 1
+ 0 <= t_x(293166,6166)$MM304,5379 <= 1
+ 0 <= t_x(293168,15898)$LELVL04M,5380 <= 1
+ 0 <= t_x(293177,7052)$EG11G04M,5381 <= 1
+ 0 <= t_x(293178,516)$LEBAS04M,5382 <= 1
+ 0 <= t_x(293188,6556)$RJIU04M,5383 <= 1
+ 0 <= t_x(293191,3668)$RASI04M,5384 <= 1
+ 0 <= t_x(293196,179)$KSPE104D,5385 <= 1
+ 0 <= t_x(293200,1527)$RJIU04M,5386 <= 1
+ 0 <= t_x(293206,5954)$LEBAS04M,5387 <= 1
+ 0 <= t_x(293207,13778)$KFZ4404M,5388 <= 1
+ 0 <= t_x(293229,8925)$KFZ4404M,5389 <= 1
+ 0 <= t_x(293240,13904)$KFZ4404M,5390 <= 1
+ 0 <= t_x(293241,11685)$YB3EH04A,5391 <= 1
+ 0 <= t_x(293250,16183)$LELVL04M,5392 <= 1
+ 0 <= t_x(293252,6821)$RNI04M,5393 <= 1
+ 0 <= t_x(293268,12248)$RMZU04,5394 <= 1
+ 0 <= t_x(293271,420)$KALP2C04,5395 <= 1
+ 0 <= t_x(293300,7357)$KFZ4404M,5396 <= 1
+ 0 <= t_x(293305,13774)$MRAE04,5397 <= 1
+ 0 <= t_x(293326,2241)$RNI04M,5398 <= 1
+ 0 <= t_x(293340,820)$EG11G04M,5399 <= 1
+ 0 <= t_x(293354,10367)$YB3EH04E,5400 <= 1
+ 0 <= t_x(293362,12482)$RJIU04M,5401 <= 1
+ 0 <= t_x(293371,9962)$RJIU04M,5402 <= 1
+ 0 <= t_x(293377,7007)$RASI04M,5403 <= 1
+ 0 <= t_x(293382,3474)$YB3EH04E,5404 <= 1
+ 0 <= t_x(293416,5880)$EGNOR04M,5405 <= 1
+ 0 <= t_x(293430,7500)$RQXU04E,5406 <= 1
+ 0 <= t_x(293444,10439)$YB3EH04E,5407 <= 1
+ 0 <= t_x(293445,12118)$RJIU04M,5408 <= 1
+ 0 <= t_x(293451,5667)$MM304,5409 <= 1
+ 0 <= t_x(293452,6646)$RASI04M,5410 <= 1
+ 0 <= t_x(293468,10034)$RJIU04M,5411 <= 1
+ 0 <= t_x(293473,11748)$KSLN04A,5412 <= 1
+ 0 <= t_x(293491,1333)$RVKWS04,5413 <= 1
+ 0 <= t_x(293498,2492)$PMXX04M,5414 <= 1
+ 0 <= t_x(293502,7771)$EG11G04M,5415 <= 1
+ 0 <= t_x(293511,7698)$RVKWU04M,5416 <= 1
+ 0 <= t_x(293520,972)$RFBRT04M,5417 <= 1
+ 0 <= t_x(293521,11717)$RJIU04M,5418 <= 1
+ 0 <= t_x(293522,11832)$PMXX04M,5419 <= 1
+ 0 <= t_x(293524,7860)$RVKWU04M,5420 <= 1
+ 0 <= t_x(293530,11049)$RJIU04M,5421 <= 1
+ 0 <= t_x(293531,1445)$GL4W04M,5422 <= 1
+ 0 <= t_x(293533,1359)$RFBRT04M,5423 <= 1
+ 0 <= t_x(293534,9512)$RJIU04M,5424 <= 1
+ 0 <= t_x(293537,5996)$KFZ4404M,5425 <= 1
+ 0 <= t_x(293539,3883)$RVKWU04M,5426 <= 1
+ 0 <= t_x(293540,5756)$KFZ4404M,5427 <= 1
+ 0 <= t_x(293544,1568)$RQXSI04E,5428 <= 1
+ 0 <= t_x(293545,9487)$LELVL04M,5429 <= 1
+ 0 <= t_x(293549,6660)$RQXU04E,5430 <= 1
+ 0 <= t_x(293552,7198)$KSAL1204,5431 <= 1
+ 0 <= t_x(293560,6840)$RVKWU04M,5432 <= 1
+ 0 <= t_x(293561,6840)$RVKWU04M,5433 <= 1
+ 0 <= t_x(293565,9302)$RJIU04M,5434 <= 1
+ 0 <= t_x(293566,4123)$RNI04M,5435 <= 1
+ 0 <= t_x(293567,11494)$YB3EH04A,5436 <= 1
+ 0 <= t_x(293569,2568)$RJIU04M,5437 <= 1
+ 0 <= t_x(293570,9764)$YB3EH04E,5438 <= 1
+ 0 <= t_x(293571,3838)$RQXU04E,5439 <= 1
+ 0 <= t_x(293576,10509)$LELVL04M,5440 <= 1
+ 0 <= t_x(293580,7779)$RQXU04E,5441 <= 1
+ 0 <= t_x(293585,12060)$YB3EH04A,5442 <= 1
+ 0 <= t_x(293587,6146)$LCES004,5443 <= 1
+ 0 <= t_x(293601,420)$YB5KL04E,5444 <= 1
+ 0 <= t_x(293621,10154)$YB3EH04A,5445 <= 1
+ 0 <= t_x(293622,7338)$KFZ4404M,5446 <= 1
+ 0 <= t_x(293626,4922)$LELVL04M,5447 <= 1
+ 0 <= t_x(293640,3408)$YB3EH04E,5448 <= 1
+ 0 <= t_x(293647,11641)$LELVU04,5449 <= 1
+ 0 <= t_x(293650,4093)$EGPFA04,5450 <= 1
+ 0 <= t_x(293657,6480)$EG11G04M,5451 <= 1
+ 0 <= t_x(293680,7350)$LELVL104,5452 <= 1
+ 0 <= t_x(293687,7800)$RQXU04E,5453 <= 1
+ 0 <= t_x(293693,6725)$YB3EH04A,5454 <= 1
+ 0 <= t_x(293695,353)$BR404M,5455 <= 1
+ 0 <= t_x(293710,14099)$EDGG704,5456 <= 1
+ 0 <= t_x(293718,4721)$EGPFA04,5457 <= 1
+ 0 <= t_x(293737,2790)$LEBAS04A,5458 <= 1
+ 0 <= t_x(293757,7202)$KFZ4404M,5459 <= 1
+ 0 <= t_x(293780,7166)$KSPE104D,5460 <= 1
+ 0 <= t_x(293790,2700)$KSPE104D,5461 <= 1
+ 0 <= t_x(293802,5513)$EGPFA04,5462 <= 1
+ 0 <= t_x(293804,2516)$KSAL1204,5463 <= 1
+ 0 <= t_x(293814,2061)$EBEEC04M,5464 <= 1
+ 0 <= t_x(293817,1560)$YD5WH04M,5465 <= 1
+ 0 <= t_x(293821,5766)$KFUL1U04,5466 <= 1
+ 0 <= t_x(293834,10053)$LELVU04,5467 <= 1
+ 0 <= t_x(293857,17288)$LGSRA04,5468 <= 1
+ 0 <= t_x(293858,1361)$LELVL04M,5469 <= 1
+ 0 <= t_x(293869,6545)$GL4W04M,5470 <= 1
+ 0 <= t_x(293879,3815)$RASI04M,5471 <= 1
+ 0 <= t_x(293880,4980)$RQXU04E,5472 <= 1
+ 0 <= t_x(293881,5062)$EGNOR04M,5473 <= 1
+ 0 <= t_x(293884,5738)$EGNOR04M,5474 <= 1
+ 0 <= t_x(293889,9790)$RJIU04M,5475 <= 1
+ 0 <= t_x(293892,6891)$EGPFA04,5476 <= 1
+ 0 <= t_x(293894,3196)$RASI04M,5477 <= 1
+ 0 <= t_x(293898,2524)$RJIU04M,5478 <= 1
+ 0 <= t_x(293901,5460)$RQXU04E,5479 <= 1
+ 0 <= t_x(293909,3114)$EBEEC04M,5480 <= 1
+ 0 <= t_x(293924,8409)$LELVL04M,5481 <= 1
+ 0 <= t_x(293927,9466)$YB3EH04E,5482 <= 1
+ 0 <= t_x(293929,6780)$RVKWU04M,5483 <= 1
+ 0 <= t_x(293957,12089)$RJIU04M,5484 <= 1
+ 0 <= t_x(293959,4788)$KFZ4404M,5485 <= 1
+ 0 <= t_x(293962,5340)$EGNOR04M,5486 <= 1
+ 0 <= t_x(293964,1697)$RMZU04E,5487 <= 1
+ 0 <= t_x(293965,1525)$RNS04M,5488 <= 1
+ 0 <= t_x(293986,10622)$KFZ4404M,5489 <= 1
+ 0 <= t_x(294001,10725)$LELVU04,5490 <= 1
+ 0 <= t_x(294004,10379)$YB3EH04E,5491 <= 1
+ 0 <= t_x(294005,9585)$RJIU04M,5492 <= 1
+ 0 <= t_x(294010,4511)$LEMDAT04,5493 <= 1
+ 0 <= t_x(294023,6240)$LELVL04M,5494 <= 1
+ 0 <= t_x(294025,5820)$RQXU04E,5495 <= 1
+ 0 <= t_x(294030,600)$RNS04M,5496 <= 1
+ 0 <= t_x(294045,6636)$LCES004M,5497 <= 1
+ 0 <= t_x(294047,4393)$LELVL04M,5498 <= 1
+ 0 <= t_x(294048,1380)$RMZU04E,5499 <= 1
+ 0 <= t_x(294049,5911)$RVKWU04M,5500 <= 1
+ 0 <= t_x(294056,2355)$LGAVA04,5501 <= 1
+ 0 <= t_x(294065,5149)$RASI04M,5502 <= 1
+ 0 <= t_x(294068,7150)$RVKWU04M,5503 <= 1
+ 0 <= t_x(294089,2472)$LEMDAT04,5504 <= 1
+ 0 <= t_x(294097,4147)$LELVU04,5505 <= 1
+ 0 <= t_x(294101,51786)$LGZAA04M,5506 <= 1
+ 0 <= t_x(294107,6937)$EGNOR04M,5507 <= 1
+ 0 <= t_x(294111,2040)$LELVU04,5508 <= 1
+ 0 <= t_x(294112,5769)$EG11G04M,5509 <= 1
+ 0 <= t_x(294120,5580)$RQXU04E,5510 <= 1
+ 0 <= t_x(294121,3332)$RNS04M,5511 <= 1
+ 0 <= t_x(294125,10140)$RQXU04E,5512 <= 1
+ 0 <= t_x(294126,9180)$RQXU04E,5513 <= 1
+ 0 <= t_x(294133,4469)$RJIU04M,5514 <= 1
+ 0 <= t_x(294135,5036)$LELVL04M,5515 <= 1
+ 0 <= t_x(294148,5428)$LELVL04M,5516 <= 1
+ 0 <= t_x(294156,10708)$KSLN04M,5517 <= 1
+ 0 <= t_x(294158,6202)$YB3EH04A,5518 <= 1
+ 0 <= t_x(294164,2264)$BR404M,5519 <= 1
+ 0 <= t_x(294193,5279)$LGKFN04,5520 <= 1
+ 0 <= t_x(294200,2040)$RQXSI04E,5521 <= 1
+ 0 <= t_x(294211,2580)$EG11G04M,5522 <= 1
+ 0 <= t_x(294231,12822)$RJIU04M,5523 <= 1
+ 0 <= t_x(294274,4750)$RASI04M,5524 <= 1
+ 0 <= t_x(294276,10500)$RQXSI04E,5525 <= 1
+ 0 <= t_x(294284,14292)$MGY04,5526 <= 1
+ 0 <= t_x(294288,480)$LEBAS04A,5527 <= 1
+ 0 <= t_x(294303,5520)$EG11G04M,5528 <= 1
+ 0 <= t_x(294327,8520)$RJIU04M,5529 <= 1
+ 0 <= t_x(294362,5032)$EGNOR04M,5530 <= 1
+ 0 <= t_x(294364,15709)$LGKFN04,5531 <= 1
+ 0 <= t_x(294365,721)$RNI04M,5532 <= 1
+ 0 <= t_x(294370,3418)$KSPE104D,5533 <= 1
+ 0 <= t_x(294377,2520)$LCES004M,5534 <= 1
+ 0 <= t_x(294406,4440)$RQXSI04E,5535 <= 1
+ 0 <= t_x(294418,3111)$BR404M,5536 <= 1
+ 0 <= t_x(294421,6232)$RVKWU04M,5537 <= 1
+ 0 <= t_x(294433,4387)$RVKWU04M,5538 <= 1
+ 0 <= t_x(294442,2510)$LOVN1504,5539 <= 1
+ 0 <= t_x(294448,9811)$LELVU04,5540 <= 1
+ 0 <= t_x(294449,2157)$BR404M,5541 <= 1
+ 0 <= t_x(294460,5370)$PMXX04M,5542 <= 1
+ 0 <= t_x(294462,4709)$KSPE104D,5543 <= 1
+ 0 <= t_x(294472,4715)$RVKWU04M,5544 <= 1
+ 0 <= t_x(294473,3046)$RJIU04M,5545 <= 1
+ 0 <= t_x(294490,6648)$RNS04M,5546 <= 1
+ 0 <= t_x(294496,894)$EHAMA04,5547 <= 1
+ 0 <= t_x(294500,3010)$RASI04M,5548 <= 1
+ 0 <= t_x(294501,1665)$EBEEC04M,5549 <= 1
+ 0 <= t_x(294503,5847)$RNS04M,5550 <= 1
+ 0 <= t_x(294518,6992)$EG11G04M,5551 <= 1
+ 0 <= t_x(294523,748)$EBEEC04M,5552 <= 1
+ 0 <= t_x(294530,6000)$RVKWU04M,5553 <= 1
+ 0 <= t_x(294531,10288)$RJIU04M,5554 <= 1
+ 0 <= t_x(294541,10164)$RJIU04M,5555 <= 1
+ 0 <= t_x(294548,11789)$MRAE04,5556 <= 1
+ 0 <= t_x(294552,6033)$EGNOR04M,5557 <= 1
+ 0 <= t_x(294553,3880)$LGAVA04,5558 <= 1
+ 0 <= t_x(294556,6310)$RJIU04M,5559 <= 1
+ 0 <= t_x(294560,3203)$EG11G04M,5560 <= 1
+ 0 <= t_x(294571,3577)$YB3EH04A,5561 <= 1
+ 0 <= t_x(294580,10596)$MRAE04,5562 <= 1
+ 0 <= t_x(294594,3301)$KSAL1204,5563 <= 1
+ 0 <= t_x(294595,5466)$LOW304M,5564 <= 1
+ 0 <= t_x(294601,12523)$RMZU04,5565 <= 1
+ 0 <= t_x(294603,9079)$YB3EH04A,5566 <= 1
+ 0 <= t_x(294610,3780)$RQXU04E,5567 <= 1
+ 0 <= t_x(294611,3254)$EGNOR04M,5568 <= 1
+ 0 <= t_x(294613,3585)$LELVL04M,5569 <= 1
+ 0 <= t_x(294615,638)$LELVL04M,5570 <= 1
+ 0 <= t_x(294633,6882)$KFZ4404M,5571 <= 1
+ 0 <= t_x(294637,5890)$LELVL04M,5572 <= 1
+ 0 <= t_x(294642,6720)$YB3EH04A,5573 <= 1
+ 0 <= t_x(294654,7640)$LELVL04M,5574 <= 1
+ 0 <= t_x(294656,201)$BR404M,5575 <= 1
+ 0 <= t_x(294670,2940)$RQXU04E,5576 <= 1
+ 0 <= t_x(294672,2220)$RQXSI04E,5577 <= 1
+ 0 <= t_x(294674,1260)$EBEEC04M,5578 <= 1
+ 0 <= t_x(294685,3929)$LELVU04,5579 <= 1
+ 0 <= t_x(294686,1666)$YB3EH04E,5580 <= 1
+ 0 <= t_x(294690,5593)$RVKWU04M,5581 <= 1
+ 0 <= t_x(294696,4806)$RASI04M,5582 <= 1
+ 0 <= t_x(294701,3225)$KSAL1204,5583 <= 1
+ 0 <= t_x(294706,2131)$MM304,5584 <= 1
+ 0 <= t_x(294715,7076)$YB3EH04A,5585 <= 1
+ 0 <= t_x(294725,7570)$LELVU04,5586 <= 1
+ 0 <= t_x(294727,11507)$YB3EH04A,5587 <= 1
+ 0 <= t_x(294736,10200)$RQXSI04E,5588 <= 1
+ 0 <= t_x(294740,1200)$YB3EH04E,5589 <= 1
+ 0 <= t_x(294749,4147)$EGNOR04M,5590 <= 1
+ 0 <= t_x(294750,4539)$MM304,5591 <= 1
+ 0 <= t_x(294752,2869)$YB3EH04E,5592 <= 1
+ 0 <= t_x(294756,5399)$RJIU04M,5593 <= 1
+ 0 <= t_x(294770,2675)$YB3EH04E,5594 <= 1
+ 0 <= t_x(294773,2694)$YBOLN04M,5595 <= 1
+ 0 <= t_x(294779,5753)$RNS04M,5596 <= 1
+ 0 <= t_x(294782,438)$EBEEC04M,5597 <= 1
+ 0 <= t_x(294788,6540)$YB3EH04A,5598 <= 1
+ 0 <= t_x(294791,5624)$LELVL04M,5599 <= 1
+ 0 <= t_x(294792,4627)$KSAL1204,5600 <= 1
+ 0 <= t_x(294795,7560)$LCES004M,5601 <= 1
+ 0 <= t_x(294802,2520)$RQXU04E,5602 <= 1
+ 0 <= t_x(294807,5270)$LCES004M,5603 <= 1
+ 0 <= t_x(294815,4531)$RMZU04,5604 <= 1
+ 0 <= t_x(294816,12300)$YB3EH04E,5605 <= 1
+ 0 <= t_x(294817,3349)$RASI04M,5606 <= 1
+ 0 <= t_x(294819,5938)$EGPFA04,5607 <= 1
+ 0 <= t_x(294841,1167)$CPGSE04,5608 <= 1
+ 0 <= t_x(294845,5961)$KFZ4404M,5609 <= 1
+ 0 <= t_x(294847,3387)$MM304,5610 <= 1
+ 0 <= t_x(294848,2940)$EGNOR04M,5611 <= 1
+ 0 <= t_x(294857,4016)$KWUR404E,5612 <= 1
+ 0 <= t_x(294876,6254)$PMXX04M,5613 <= 1
+ 0 <= t_x(294878,1682)$KSPE104D,5614 <= 1
+ 0 <= t_x(294888,1763)$LEBAS04A,5615 <= 1
+ 0 <= t_x(294899,2297)$PMXX04M,5616 <= 1
+ 0 <= t_x(294900,6420)$RMZU04E,5617 <= 1
+ 0 <= t_x(294908,10969)$YB3EH04E,5618 <= 1
+ 0 <= t_x(294910,3582)$BR204M,5619 <= 1
+ 0 <= t_x(294912,1263)$RNS04M,5620 <= 1
+ 0 <= t_x(294913,1440)$RASI04M,5621 <= 1
+ 0 <= t_x(294926,3360)$RQXU04E,5622 <= 1
+ 0 <= t_x(294938,3008)$BR404M,5623 <= 1
+ 0 <= t_x(294940,5296)$RNS04M,5624 <= 1
+ 0 <= t_x(294944,11285)$YD5WH04M,5625 <= 1
+ 0 <= t_x(294947,7871)$EG11G04M,5626 <= 1
+ 0 <= t_x(294950,5220)$RNS04M,5627 <= 1
+ 0 <= t_x(294985,1555)$KFZ4404M,5628 <= 1
+ 0 <= t_x(294986,7980)$LGKFN04,5629 <= 1
+ 0 <= t_x(294990,3017)$YD5WH04M,5630 <= 1
+ 0 <= t_x(294992,2755)$RQXU04E,5631 <= 1
+ 0 <= t_x(294997,4320)$RMZU04E,5632 <= 1
+ 0 <= t_x(295003,6982)$RVKWU04M,5633 <= 1
+ 0 <= t_x(295004,1995)$RMZU04E,5634 <= 1
+ 0 <= t_x(295005,4318)$KSPE104D,5635 <= 1
+ 0 <= t_x(295018,720)$LEBAS04A,5636 <= 1
+ 0 <= t_x(295023,3376)$KSLN04A,5637 <= 1
+ 0 <= t_x(295025,5944)$KSLN04M,5638 <= 1
+ 0 <= t_x(295034,1237)$RNS04M,5639 <= 1
+ 0 <= t_x(295047,5356)$EGPFA04,5640 <= 1
+ 0 <= t_x(295049,3340)$GL4W04M,5641 <= 1
+ 0 <= t_x(295053,5880)$RQXU04E,5642 <= 1
+ 0 <= t_x(295054,8373)$RVKWU04M,5643 <= 1
+ 0 <= t_x(295063,11197)$YB3EH04E,5644 <= 1
+ 0 <= t_x(295064,10020)$KSAL1204,5645 <= 1
+ 0 <= t_x(295070,10606)$YB3EH04A,5646 <= 1
+ 0 <= t_x(295071,6097)$YB3EH04A,5647 <= 1
+ 0 <= t_x(295077,350)$KFZ4404M,5648 <= 1
+ 0 <= t_x(295082,3535)$KSAL1204,5649 <= 1
+ 0 <= t_x(295083,1799)$EBEEC04M,5650 <= 1
+ 0 <= t_x(295098,1440)$YB5KL04E,5651 <= 1
+ 0 <= t_x(295104,1806)$MM304,5652 <= 1
+ 0 <= t_x(295116,7560)$RQXU04E,5653 <= 1
+ 0 <= t_x(295127,11375)$YB3EH04A,5654 <= 1
+ 0 <= t_x(295129,2520)$YB3EH04E,5655 <= 1
+ 0 <= t_x(295131,10980)$YB3EH04E,5656 <= 1
+ 0 <= t_x(295147,900)$KSPE104D,5657 <= 1
+ 0 <= t_x(295152,7064)$YB3EH04A,5658 <= 1
+ 0 <= t_x(295153,10986)$YB3EH04E,5659 <= 1
+ 0 <= t_x(295156,1266)$YB3EH04E,5660 <= 1
+ 0 <= t_x(295157,4449)$LEBAS04M,5661 <= 1
+ 0 <= t_x(295162,780)$RVKWS04,5662 <= 1
+ 0 <= t_x(295168,2725)$BR204M,5663 <= 1
+ 0 <= t_x(295174,3204)$BKED1204,5664 <= 1
+ 0 <= t_x(295180,5169)$RASI04M,5665 <= 1
+ 0 <= t_x(295183,7910)$YB3EH04A,5666 <= 1
+ 0 <= t_x(295205,2552)$EBBRA04E,5667 <= 1
+ 0 <= t_x(295216,1222)$YB3EH04E,5668 <= 1
+ 0 <= t_x(295224,10601)$LELVL04M,5669 <= 1
+ 0 <= t_x(295231,1356)$LOVN1504,5670 <= 1
+ 0 <= t_x(295234,1653)$GL4W04M,5671 <= 1
+ 0 <= t_x(295238,5589)$RJIU04M,5672 <= 1
+ 0 <= t_x(295258,2298)$YD5WH04M,5673 <= 1
+ 0 <= t_x(295273,2640)$EG11G04M,5674 <= 1
+ 0 <= t_x(295274,6579)$RNI04M,5675 <= 1
+ 0 <= t_x(295279,5355)$MAB1204A,5676 <= 1
+ 0 <= t_x(295282,8121)$YB3EH04A,5677 <= 1
+ 0 <= t_x(295283,14586)$MRAE04,5678 <= 1
+ 0 <= t_x(295287,7860)$RQXSI04E,5679 <= 1
+ 0 <= t_x(295288,3132)$KSLN04M,5680 <= 1
+ 0 <= t_x(295292,5244)$YB3EH04A,5681 <= 1
+ 0 <= t_x(295295,3059)$KFUL1U04,5682 <= 1
+ 0 <= t_x(295296,2700)$RQXSI04E,5683 <= 1
+ 0 <= t_x(295297,1620)$LEBAS04M,5684 <= 1
+ 0 <= t_x(295298,1533)$BR204M,5685 <= 1
+ 0 <= t_x(295300,4892)$LFKFA04,5686 <= 1
+ 0 <= t_x(295306,2489)$RJIU04M,5687 <= 1
+ 0 <= t_x(295308,9984)$YB3EH04A,5688 <= 1
+ 0 <= t_x(295310,4245)$GL4W04M,5689 <= 1
+ 0 <= t_x(295319,10188)$EGPFA04,5690 <= 1
+ 0 <= t_x(295328,3660)$RQXSI04E,5691 <= 1
+ 0 <= t_x(295329,12127)$YB3EH04E,5692 <= 1
+ 0 <= t_x(295333,1009)$RMZU04,5693 <= 1
+ 0 <= t_x(295341,3209)$RQXU04E,5694 <= 1
+ 0 <= t_x(295343,4320)$RVKWU04M,5695 <= 1
+ 0 <= t_x(295356,8880)$RQXU04E,5696 <= 1
+ 0 <= t_x(295367,4557)$GL4W04M,5697 <= 1
+ 0 <= t_x(295369,6348)$EGNOR04M,5698 <= 1
+ 0 <= t_x(295371,4132)$RQXSI04E,5699 <= 1
+ 0 <= t_x(295372,4707)$YB3EH04A,5700 <= 1
+ 0 <= t_x(295376,4316)$KFZ4404M,5701 <= 1
+ 0 <= t_x(295381,6475)$YB3EH04A,5702 <= 1
+ 0 <= t_x(295384,13178)$KFZ4404M,5703 <= 1
+ 0 <= t_x(295393,4620)$RQXU04E,5704 <= 1
+ 0 <= t_x(295407,4424)$RJIU04M,5705 <= 1
+ 0 <= t_x(295408,3655)$RMZSI04,5706 <= 1
+ 0 <= t_x(295409,3744)$LGAVA04,5707 <= 1
+ 0 <= t_x(295413,1241)$RFBRT04M,5708 <= 1
+ 0 <= t_x(295416,3900)$EGNOR04M,5709 <= 1
+ 0 <= t_x(295418,6544)$MM304,5710 <= 1
+ 0 <= t_x(295428,7823)$EGPFA04,5711 <= 1
+ 0 <= t_x(295433,1072)$CPGSE04,5712 <= 1
+ 0 <= t_x(295437,7814)$LCES004M,5713 <= 1
+ 0 <= t_x(295446,4361)$RMZU04E,5714 <= 1
+ 0 <= t_x(295447,6222)$YB3EH04M,5715 <= 1
+ 0 <= t_x(295448,1920)$RMZU04E,5716 <= 1
+ 0 <= t_x(295458,4093)$KSLN04A,5717 <= 1
+ 0 <= t_x(295463,534)$KALP2C04,5718 <= 1
+ 0 <= t_x(295473,3044)$LELVU04,5719 <= 1
+ 0 <= t_x(295496,1807)$YD5WH04M,5720 <= 1
+ 0 <= t_x(295497,3487)$PMXX04M,5721 <= 1
+ 0 <= t_x(295499,2940)$YB3EH04A,5722 <= 1
+ 0 <= t_x(295501,2094)$LEBAS04M,5723 <= 1
+ 0 <= t_x(295503,2805)$RVKWU04M,5724 <= 1
+ 0 <= t_x(295508,11460)$MRAE04,5725 <= 1
+ 0 <= t_x(295511,1878)$YD5WH04M,5726 <= 1
+ 0 <= t_x(295514,6147)$YB3EH04A,5727 <= 1
+ 0 <= t_x(295516,3733)$RJIU04M,5728 <= 1
+ 0 <= t_x(295519,5128)$YB3EH04A,5729 <= 1
+ 0 <= t_x(295521,10776)$YB3EH04A,5730 <= 1
+ 0 <= t_x(295522,7080)$PMXX04M,5731 <= 1
+ 0 <= t_x(295528,9141)$RQXSI04E,5732 <= 1
+ 0 <= t_x(295532,8822)$RJIU04M,5733 <= 1
+ 0 <= t_x(295534,12956)$KFZ4404M,5734 <= 1
+ 0 <= t_x(295545,4101)$LEMDAT04,5735 <= 1
+ 0 <= t_x(295546,3812)$EGNOR04M,5736 <= 1
+ 0 <= t_x(295547,8879)$YB3EH04E,5737 <= 1
+ 0 <= t_x(295550,2040)$LELVU04,5738 <= 1
+ 0 <= t_x(295551,3489)$RASI04M,5739 <= 1
+ 0 <= t_x(295558,1140)$RQXU04E,5740 <= 1
+ 0 <= t_x(295562,9840)$RQXSI04E,5741 <= 1
+ 0 <= t_x(295569,9660)$YB3EH04A,5742 <= 1
+ 0 <= t_x(295571,4587)$YB3EH04E,5743 <= 1
+ 0 <= t_x(295579,6846)$EBEEC04M,5744 <= 1
+ 0 <= t_x(295585,3059)$LGIRA04,5745 <= 1
+ 0 <= t_x(295587,12218)$YB3EH04E,5746 <= 1
+ 0 <= t_x(295594,5472)$RNS04M,5747 <= 1
+ 0 <= t_x(295595,9489)$YB3EH04A,5748 <= 1
+ 0 <= t_x(295599,7075)$LEMDAT04,5749 <= 1
+ 0 <= t_x(295608,3128)$EGNOR04M,5750 <= 1
+ 0 <= t_x(295609,2024)$RASI04M,5751 <= 1
+ 0 <= t_x(295628,1086)$CPRFBR04,5752 <= 1
+ 0 <= t_x(295634,10066)$YB3EH04A,5753 <= 1
+ 0 <= t_x(295656,8100)$RQXSI04E,5754 <= 1
+ 0 <= t_x(295667,6654)$RASI04M,5755 <= 1
+ 0 <= t_x(295688,1594)$BKED1204,5756 <= 1
+ 0 <= t_x(295691,2906)$RMZU04,5757 <= 1
+ 0 <= t_x(295700,7680)$RQXSI04E,5758 <= 1
+ 0 <= t_x(295708,1165)$BR204M,5759 <= 1
+ 0 <= t_x(295711,2114)$LGAVA04,5760 <= 1
+ 0 <= t_x(295715,301)$CPGSE04,5761 <= 1
+ 0 <= t_x(295723,2599)$RVKWU04M,5762 <= 1
+ 0 <= t_x(295726,6838)$KFUL1U04,5763 <= 1
+ 0 <= t_x(295728,2996)$YB5WH04M,5764 <= 1
+ 0 <= t_x(295730,3244)$LEMDAT04,5765 <= 1
+ 0 <= t_x(295732,2866)$LEMDAT04,5766 <= 1
+ 0 <= t_x(295733,3038)$LEMDAT04,5767 <= 1
+ 0 <= t_x(295734,2095)$LEMDAT04,5768 <= 1
+ 0 <= t_x(295738,531)$EGNOR04M,5769 <= 1
+ 0 <= t_x(295745,1496)$RNS04M,5770 <= 1
+ 0 <= t_x(295747,5971)$YB3EH04A,5771 <= 1
+ 0 <= t_x(295752,2584)$LEMDAT04,5772 <= 1
+ 0 <= t_x(295754,2029)$LEMDAT04,5773 <= 1
+ 0 <= t_x(295761,5211)$KSPE104D,5774 <= 1
+ 0 <= t_x(295780,6672)$KSPE104D,5775 <= 1
+ 0 <= t_x(295794,1903)$LEMDAT04,5776 <= 1
+ 0 <= t_x(295800,2688)$RJIU04M,5777 <= 1
+ 0 <= t_x(295809,5721)$RNS04M,5778 <= 1
+ 0 <= t_x(295817,7920)$RQXU04E,5779 <= 1
+ 0 <= t_x(295822,1004)$LEMDAT04,5780 <= 1
+ 0 <= t_x(295844,7927)$MM204,5781 <= 1
+ 0 <= t_x(295847,3540)$YB3EH04A,5782 <= 1
+ 0 <= t_x(295850,3128)$RJIU04M,5783 <= 1
+ 0 <= t_x(295862,1759)$RFBRT04M,5784 <= 1
+ 0 <= t_x(295870,9376)$YB3EH04A,5785 <= 1
+ 0 <= t_x(295875,5247)$YB3EH04E,5786 <= 1
+ 0 <= t_x(295877,2305)$RFBRT04M,5787 <= 1
+ 0 <= t_x(295879,5873)$RNS04M,5788 <= 1
+ 0 <= t_x(295882,2400)$RVKWS04,5789 <= 1
+ 0 <= t_x(295885,6420)$RQXSI04E,5790 <= 1
+ 0 <= t_x(295886,5220)$EG11G04M,5791 <= 1
+ 0 <= t_x(295887,2850)$YB3EH04A,5792 <= 1
+ 0 <= t_x(295891,2230)$BR204M,5793 <= 1
+ 0 <= t_x(295893,2013)$LEMDAT04,5794 <= 1
+ 0 <= t_x(295897,4381)$LGAVA04,5795 <= 1
+ 0 <= t_x(295905,3289)$RJIU04M,5796 <= 1
+ 0 <= t_x(295912,480)$EGNOR04M,5797 <= 1
+ 0 <= t_x(295915,2604)$LEMDAT04,5798 <= 1
+ 0 <= t_x(295917,6220)$YB3EH04A,5799 <= 1
+ 0 <= t_x(295920,6225)$RMZU04,5800 <= 1
+ 0 <= t_x(295922,12293)$KFZ4404M,5801 <= 1
+ 0 <= t_x(295923,2220)$RFBRT04M,5802 <= 1
+ 0 <= t_x(295927,7084)$RJIU04M,5803 <= 1
+ 0 <= t_x(295929,6629)$RASI04M,5804 <= 1
+ 0 <= t_x(295932,4735)$RNS04M,5805 <= 1
+ 0 <= t_x(295936,20928)$KFZ4404M,5806 <= 1
+ 0 <= t_x(295939,1920)$KFUL1U04,5807 <= 1
+ 0 <= t_x(295941,314)$EG11G04M,5808 <= 1
+ 0 <= t_x(295942,646)$KCHI104M,5809 <= 1
+ 0 <= t_x(295946,3672)$LGAVA04,5810 <= 1
+ 0 <= t_x(295952,5040)$RQXSI04E,5811 <= 1
+ 0 <= t_x(295961,1357)$YD5WH04M,5812 <= 1
+ 0 <= t_x(295965,2340)$RQXU04E,5813 <= 1
+ 0 <= t_x(295966,10067)$YB3EH04E,5814 <= 1
+ 0 <= t_x(295980,4708)$RNS04M,5815 <= 1
+ 0 <= t_x(295984,5040)$RASI04M,5816 <= 1
+ 0 <= t_x(296001,3507)$YB3EH04E,5817 <= 1
+ 0 <= t_x(296022,2086)$MM204,5818 <= 1
+ 0 <= t_x(296031,4678)$MM204,5819 <= 1
+ 0 <= t_x(296035,2695)$LELVL04M,5820 <= 1
+ 0 <= t_x(296039,2978)$LEMDAT04,5821 <= 1
+ 0 <= t_x(296046,8037)$KFZ4404M,5822 <= 1
+ 0 <= t_x(296059,1410)$KFUL1U04,5823 <= 1
+ 0 <= t_x(296062,4080)$RQXSI04E,5824 <= 1
+ 0 <= t_x(296087,7393)$RVKWU04M,5825 <= 1
+ 0 <= t_x(296092,3295)$RMZSI04,5826 <= 1
+ 0 <= t_x(296095,1804)$KFZ4404M,5827 <= 1
+ 0 <= t_x(296107,2524)$LELVL04M,5828 <= 1
+ 0 <= t_x(296109,3473)$RMZU04E,5829 <= 1
+ 0 <= t_x(296112,7064)$YB3EH04E,5830 <= 1
+ 0 <= t_x(296113,1740)$RQXU04E,5831 <= 1
+ 0 <= t_x(296126,3092)$LGAVA04,5832 <= 1
+ 0 <= t_x(296131,1407)$RASI04M,5833 <= 1
+ 0 <= t_x(296135,2220)$RQXU04E,5834 <= 1
+ 0 <= t_x(296137,36405)$LGSRA04,5835 <= 1
+ 0 <= t_x(296145,6111)$EGPFA04,5836 <= 1
+ 0 <= t_x(296147,3442)$LELVU04,5837 <= 1
+ 0 <= t_x(296148,5117)$LGIRA04,5838 <= 1
+ 0 <= t_x(296153,1920)$RNI04M,5839 <= 1
+ 0 <= t_x(296155,8428)$LELVL04M,5840 <= 1
+ 0 <= t_x(296157,6780)$RQXSI04E,5841 <= 1
+ 0 <= t_x(296158,6300)$YB5WH04M,5842 <= 1
+ 0 <= t_x(296164,3120)$RQXSI04E,5843 <= 1
+ 0 <= t_x(296165,6044)$BR204M,5844 <= 1
+ 0 <= t_x(296180,5440)$RMZU04,5845 <= 1
+ 0 <= t_x(296181,7660)$GL4W04M,5846 <= 1
+ 0 <= t_x(296188,4798)$LELVU04,5847 <= 1
+ 0 <= t_x(296190,1630)$YB3EH04E,5848 <= 1
+ 0 <= t_x(296192,873)$KSPE104D,5849 <= 1
+ 0 <= t_x(296194,12133)$MRAE04,5850 <= 1
+ 0 <= t_x(296209,6127)$KSPE104D,5851 <= 1
+ 0 <= t_x(296212,2659)$KSLN04A,5852 <= 1
+ 0 <= t_x(296217,2915)$YB3EH04E,5853 <= 1
+ 0 <= t_x(296218,491)$LGAVA04,5854 <= 1
+ 0 <= t_x(296221,391)$KSPE104D,5855 <= 1
+ 0 <= t_x(296227,3525)$LGAVA04,5856 <= 1
+ 0 <= t_x(296232,3551)$RMZU04,5857 <= 1
+ 0 <= t_x(296238,9268)$RJIU04M,5858 <= 1
+ 0 <= t_x(296240,191)$BR204M,5859 <= 1
+ 0 <= t_x(296241,7922)$EG11G04M,5860 <= 1
+ 0 <= t_x(296248,844)$GL4W04M,5861 <= 1
+ 0 <= t_x(296249,517)$CPGSE04,5862 <= 1
+ 0 <= t_x(296253,11332)$MRAE04,5863 <= 1
+ 0 <= t_x(296260,2845)$KSAL1204,5864 <= 1
+ 0 <= t_x(296261,7597)$YB3EH04E,5865 <= 1
+ 0 <= t_x(296263,6552)$YB3EH04A,5866 <= 1
+ 0 <= t_x(296265,1027)$LELVU04,5867 <= 1
+ 0 <= t_x(296267,6879)$LELVL04M,5868 <= 1
+ 0 <= t_x(296289,4196)$KWUR1C04,5869 <= 1
+ 0 <= t_x(296295,2640)$YB3EH04E,5870 <= 1
+ 0 <= t_x(296303,14527)$LGKFN04,5871 <= 1
+ 0 <= t_x(296304,6913)$MM204,5872 <= 1
+ 0 <= t_x(296307,6614)$RNI04M,5873 <= 1
+ 0 <= t_x(296317,1795)$YB3EH04A,5874 <= 1
+ 0 <= t_x(296334,2160)$YB3EH04E,5875 <= 1
+ 0 <= t_x(296337,1424)$BR404M,5876 <= 1
+ 0 <= t_x(296338,7740)$RASI04M,5877 <= 1
+ 0 <= t_x(296342,4980)$EGNOR04M,5878 <= 1
+ 0 <= t_x(296343,8589)$RNI04M,5879 <= 1
+ 0 <= t_x(296345,9961)$LELVU04,5880 <= 1
+ 0 <= t_x(296346,8308)$EG11G04M,5881 <= 1
+ 0 <= t_x(296350,4768)$RQXSI04E,5882 <= 1
+ 0 <= t_x(296356,247)$KSPE104D,5883 <= 1
+ 0 <= t_x(296365,2191)$LGAVA04,5884 <= 1
+ 0 <= t_x(296368,545)$LGAVA04,5885 <= 1
+ 0 <= t_x(296392,2813)$KSLN04A,5886 <= 1
+ 0 <= t_x(296393,7370)$YB3EH04A,5887 <= 1
+ 0 <= t_x(296394,8269)$YB3EH04A,5888 <= 1
+ 0 <= t_x(296401,730)$BR404M,5889 <= 1
+ 0 <= t_x(296406,7832)$RJIU04M,5890 <= 1
+ 0 <= t_x(296407,6053)$YB3EH04A,5891 <= 1
+ 0 <= t_x(296439,15518)$KFZ4404M,5892 <= 1
+ 0 <= t_x(296449,1228)$BKED1204,5893 <= 1
+ 0 <= t_x(296450,7968)$YB3EH04E,5894 <= 1
+ 0 <= t_x(296463,6753)$LEBAS04A,5895 <= 1
+ 0 <= t_x(296465,3480)$KSAL1204,5896 <= 1
+ 0 <= t_x(296473,2757)$LCES004,5897 <= 1
+ 0 <= t_x(296477,1364)$YB3EH04A,5898 <= 1
+ 0 <= t_x(296481,14548)$KFZ4404M,5899 <= 1
+ 0 <= t_x(296521,425)$KFUL1U04,5900 <= 1
+ 0 <= t_x(296549,8209)$YB3EH04E,5901 <= 1
+ 0 <= t_x(296550,5992)$YB3EH04A,5902 <= 1
+ 0 <= t_x(296552,4719)$KSLN04A,5903 <= 1
+ 0 <= t_x(296553,4651)$KSLN04A,5904 <= 1
+ 0 <= t_x(296560,1562)$PMXX04M,5905 <= 1
+ 0 <= t_x(296563,769)$KWUR404E,5906 <= 1
+ 0 <= t_x(296565,3076)$RNI04M,5907 <= 1
+ 0 <= t_x(296585,1788)$LGIRA04,5908 <= 1
+ 0 <= t_x(296614,3381)$KFUL1U04,5909 <= 1
+ 0 <= t_x(296619,11074)$YB3EH04A,5910 <= 1
+ 0 <= t_x(296635,3678)$MM204,5911 <= 1
+ 0 <= t_x(296640,2520)$KSAL1204,5912 <= 1
+ 0 <= t_x(296641,632)$KSLN04A,5913 <= 1
+ 0 <= t_x(296644,786)$RJIU04M,5914 <= 1
+ 0 <= t_x(296646,20520)$LCES004,5915 <= 1
+ 0 <= t_x(296649,8520)$YB3EH04A,5916 <= 1
+ 0 <= t_x(296668,289)$YB3EH04A,5917 <= 1
+ 0 <= t_x(296672,6554)$RASI04M,5918 <= 1
+ 0 <= t_x(296675,2766)$FUJ04M,5919 <= 1
+ 0 <= t_x(296685,1980)$YB3EH04E,5920 <= 1
+ 0 <= t_x(296688,2359)$YD5WH04M,5921 <= 1
+ 0 <= t_x(296700,1268)$LELVU04,5922 <= 1
+ 0 <= t_x(296707,1437)$CPGSE04,5923 <= 1
+ 0 <= t_x(296720,240)$YB5KL04E,5924 <= 1
+ 0 <= t_x(296721,3604)$LEBAS04A,5925 <= 1
+ 0 <= t_x(296754,7500)$LGKFN04,5926 <= 1
+ 0 <= t_x(296755,9123)$LGIRA04,5927 <= 1
+ 0 <= t_x(296772,7380)$MAB1204A,5928 <= 1
+ 0 <= t_x(296778,6332)$RASI04M,5929 <= 1
+ 0 <= t_x(296781,3482)$KFZ4404M,5930 <= 1
+ 0 <= t_x(296792,9939)$LGKFN04,5931 <= 1
+ 0 <= t_x(296798,4275)$RASI04M,5932 <= 1
+ 0 <= t_x(296811,8969)$LGKFN04,5933 <= 1
+ 0 <= t_x(296814,4407)$KSLN04A,5934 <= 1
+ 0 <= t_x(296824,2176)$YB3EH04A,5935 <= 1
+ 0 <= t_x(296828,2909)$KSLN04A,5936 <= 1
+ 0 <= t_x(296836,1426)$MM304,5937 <= 1
+ 0 <= t_x(296840,5244)$YB3EH04A,5938 <= 1
+ 0 <= t_x(296847,6392)$EBBRA04E,5939 <= 1
+ 0 <= t_x(296850,3213)$FUJ04M,5940 <= 1
+ 0 <= t_x(296851,11711)$YB3EH04A,5941 <= 1
+ 0 <= t_x(296857,3000)$BR204M,5942 <= 1
+ 0 <= t_x(296864,89)$RMZSI04M,5943 <= 1
+ 0 <= t_x(296867,3720)$LGAVA04,5944 <= 1
+ 0 <= t_x(296878,2550)$BR204M,5945 <= 1
+ 0 <= t_x(296885,15368)$MGY04,5946 <= 1
+ 0 <= t_x(296895,33678)$LGSRA04,5947 <= 1
+ 0 <= t_x(296896,37334)$LGZAA04M,5948 <= 1
+ 0 <= t_x(296907,13162)$KFZ4404M,5949 <= 1
+ 0 <= t_x(296918,4009)$RQXU04E,5950 <= 1
+ 0 <= t_x(296922,6600)$LGKFN04,5951 <= 1
+ 0 <= t_x(296923,900)$YB3EH04E,5952 <= 1
+ 0 <= t_x(296928,1549)$LGIRA04,5953 <= 1
+ 0 <= t_x(296934,11496)$YB3EH04A,5954 <= 1
+ 0 <= t_x(296936,37832)$LGZAA04M,5955 <= 1
+ 0 <= t_x(296939,5765)$YB3EH04A,5956 <= 1
+ 0 <= t_x(296946,2529)$MM304,5957 <= 1
+ 0 <= t_x(296950,2874)$YB3EH04A,5958 <= 1
+ 0 <= t_x(296953,15205)$LCES004,5959 <= 1
+ 0 <= t_x(296955,1800)$KSAL1204,5960 <= 1
+ 0 <= t_x(296960,8452)$MRAE04,5961 <= 1
+ 0 <= t_x(296963,2308)$CPGSE04,5962 <= 1
+ 0 <= t_x(296970,12537)$KFZ4404M,5963 <= 1
+ 0 <= t_x(296978,12060)$YB3EH04A,5964 <= 1
+ 0 <= t_x(296992,1140)$YB3EH04E,5965 <= 1
+ 0 <= t_x(296997,6959)$LEMDAT04,5966 <= 1
+ 0 <= t_x(297002,2089)$LGRPA04,5967 <= 1
+ 0 <= t_x(297011,4379)$KSPE104D,5968 <= 1
+ 0 <= t_x(297035,7002)$LEBAS04A,5969 <= 1
+ 0 <= t_x(297037,6518)$LEBAS04A,5970 <= 1
+ 0 <= t_x(297050,3511)$LGIRA04,5971 <= 1
+ 0 <= t_x(297057,414)$KCHI104M,5972 <= 1
+ 0 <= t_x(297060,9995)$LGKFN04,5973 <= 1
+ 0 <= t_x(297061,545)$GL4W04M,5974 <= 1
+ 0 <= t_x(297062,1080)$YB3EH04E,5975 <= 1
+ 0 <= t_x(297075,4305)$YB3EH04E,5976 <= 1
+ 0 <= t_x(297076,1860)$KSPE104D,5977 <= 1
+ 0 <= t_x(297079,2204)$RMZU04,5978 <= 1
+ 0 <= t_x(297080,2753)$KFZ4404E,5979 <= 1
+ 0 <= t_x(297087,5940)$LGKFN04,5980 <= 1
+ 0 <= t_x(297097,4343)$LGAVA04,5981 <= 1
+ 0 <= t_x(297111,2142)$LELVL04M,5982 <= 1
+ 0 <= t_x(297113,5897)$RJIU04M,5983 <= 1
+ 0 <= t_x(297119,18334)$KFZ4404M,5984 <= 1
+ 0 <= t_x(297125,1046)$YB3EH04E,5985 <= 1
+ 0 <= t_x(297126,8827)$EG11G04M,5986 <= 1
+ 0 <= t_x(297129,9120)$YB3EH04A,5987 <= 1
+ 0 <= t_x(297135,3000)$RNI04M,5988 <= 1
+ 0 <= t_x(297145,2739)$LOVN1504,5989 <= 1
+ 0 <= t_x(297154,9666)$KFZ4404M,5990 <= 1
+ 0 <= t_x(297157,7603)$LGKFN04,5991 <= 1
+ 0 <= t_x(297158,4620)$KSAL1204,5992 <= 1
+ 0 <= t_x(297164,7586)$RNI04M,5993 <= 1
+ 0 <= t_x(297168,2813)$RFBRT04M,5994 <= 1
+ 0 <= t_x(297185,3814)$KSLN04A,5995 <= 1
+ 0 <= t_x(297189,2623)$LGRPA04,5996 <= 1
+ 0 <= t_x(297207,3501)$YB3EH04A,5997 <= 1
+ 0 <= t_x(297216,1078)$LGRPA04,5998 <= 1
+ 0 <= t_x(297218,5284)$GL4W04M,5999 <= 1
+ 0 <= t_x(297219,2897)$FUJ04M,6000 <= 1
+ 0 <= t_x(297224,5856)$LGRPA04M,6001 <= 1
+ 0 <= t_x(297228,9798)$YB3EH04A,6002 <= 1
+ 0 <= t_x(297232,6959)$RNI04M,6003 <= 1
+ 0 <= t_x(297233,1242)$CPGSE04,6004 <= 1
+ 0 <= t_x(297234,916)$YD5WH04M,6005 <= 1
+ 0 <= t_x(297250,2761)$GL4W04M,6006 <= 1
+ 0 <= t_x(297275,718)$CPGSE04,6007 <= 1
+ 0 <= t_x(297277,5195)$KWUR1C04,6008 <= 1
+ 0 <= t_x(297278,8856)$YB3EH04A,6009 <= 1
+ 0 <= t_x(297288,1234)$YB3EH04A,6010 <= 1
+ 0 <= t_x(297293,417)$GL4W04M,6011 <= 1
+ 0 <= t_x(297313,10232)$KFZ4404M,6012 <= 1
+ 0 <= t_x(297334,6591)$RNS04M,6013 <= 1
+ 0 <= t_x(297335,9406)$EGPFA04,6014 <= 1
+ 0 <= t_x(297343,4200)$RQXU04E,6015 <= 1
+ 0 <= t_x(297344,3338)$FUJ04M,6016 <= 1
+ 0 <= t_x(297346,7339)$LELVU04,6017 <= 1
+ 0 <= t_x(297347,3453)$FUJ04M,6018 <= 1
+ 0 <= t_x(297350,2026)$BR204M,6019 <= 1
+ 0 <= t_x(297356,3611)$LGAVA04,6020 <= 1
+ 0 <= t_x(297362,4974)$RNI04M,6021 <= 1
+ 0 <= t_x(297368,3366)$LGAVA04,6022 <= 1
+ 0 <= t_x(297370,4552)$YB3EH04A,6023 <= 1
+ 0 <= t_x(297376,9355)$LGIRA04,6024 <= 1
+ 0 <= t_x(297382,32722)$LGSRA04,6025 <= 1
+ 0 <= t_x(297384,660)$RQXU04E,6026 <= 1
+ 0 <= t_x(297388,2611)$LELVL04M,6027 <= 1
+ 0 <= t_x(297393,2592)$BR404M,6028 <= 1
+ 0 <= t_x(297398,2795)$BR204M,6029 <= 1
+ 0 <= t_x(297402,18217)$LCES004,6030 <= 1
+ 0 <= t_x(297403,3764)$KSLN04M,6031 <= 1
+ 0 <= t_x(297407,1418)$BKED1204,6032 <= 1
+ 0 <= t_x(297411,3561)$FUJ04M,6033 <= 1
+ 0 <= t_x(297424,1767)$BR204M,6034 <= 1
+ 0 <= t_x(297433,2885)$EGPFA04,6035 <= 1
+ 0 <= t_x(297436,2586)$FUJ04M,6036 <= 1
+ 0 <= t_x(297442,5400)$EG11G04M,6037 <= 1
+ 0 <= t_x(297452,5215)$KSLN04A,6038 <= 1
+ 0 <= t_x(297456,1486)$KSLN04A,6039 <= 1
+ 0 <= t_x(297482,6954)$KFZ4404M,6040 <= 1
+ 0 <= t_x(297500,5286)$LEBAS04A,6041 <= 1
+ 0 <= t_x(297504,10421)$YB3EH04A,6042 <= 1
+ 0 <= t_x(297507,7155)$RQXSI04E,6043 <= 1
+ 0 <= t_x(297519,2257)$FUJ04M,6044 <= 1
+ 0 <= t_x(297546,4806)$LGKFN04,6045 <= 1
+ 0 <= t_x(297554,902)$RNI04M,6046 <= 1
+ 0 <= t_x(297571,2055)$LELVU04,6047 <= 1
+ 0 <= t_x(297572,4380)$RVKWU04M,6048 <= 1
+ 0 <= t_x(297590,1718)$KCHI104M,6049 <= 1
+ 0 <= t_x(297596,2147)$BR404M,6050 <= 1
+ 0 <= t_x(297616,8103)$LGSRA04,6051 <= 1
+ 0 <= t_x(297622,6909)$EG11G04M,6052 <= 1
+ 0 <= t_x(297636,7894)$YB3EH04E,6053 <= 1
+ 0 <= t_x(297670,13632)$MRAE04,6054 <= 1
+ 0 <= t_x(297679,4337)$KWUR1C04,6055 <= 1
+ 0 <= t_x(297680,1817)$RMZSI04,6056 <= 1
+ 0 <= t_x(297685,10860)$LCES004M,6057 <= 1
+ 0 <= t_x(297697,327)$KSLN2C04,6058 <= 1
+ 0 <= t_x(297702,778)$RMZSI04,6059 <= 1
+ 0 <= t_x(297708,3058)$KFZ4404M,6060 <= 1
+ 0 <= t_x(297721,2856)$KSLN04A,6061 <= 1
+ 0 <= t_x(297726,6814)$KFZ4404M,6062 <= 1
+ 0 <= t_x(297744,1351)$LOVN1504,6063 <= 1
+ 0 <= t_x(297746,1040)$LOVN1504,6064 <= 1
+ 0 <= t_x(297762,2577)$LEBAS04M,6065 <= 1
+ 0 <= t_x(297781,888)$YB3EH04A,6066 <= 1
+ 0 <= t_x(297818,12954)$MRAE04,6067 <= 1
+ 0 <= t_x(297821,11635)$KFZ4404M,6068 <= 1
+ 0 <= t_x(297827,3324)$MM304,6069 <= 1
+ 0 <= t_x(297830,568)$KFZ4404M,6070 <= 1
+ 0 <= t_x(297842,6937)$YB3EH04E,6071 <= 1
+ 0 <= t_x(297845,6746)$YB3EH04A,6072 <= 1
+ 0 <= t_x(297851,2230)$LEBAS04M,6073 <= 1
+ 0 <= t_x(297852,6441)$RJIU04M,6074 <= 1
+ 0 <= t_x(297867,9814)$LELVU04,6075 <= 1
+ 0 <= t_x(297904,1748)$LOVN1504,6076 <= 1
+ 0 <= t_x(297922,1502)$KSLN04A,6077 <= 1
+ 0 <= t_x(297927,318)$RVKWS04,6078 <= 1
+ 0 <= t_x(297928,561)$EGNOR04M,6079 <= 1
+ 0 <= t_x(297929,4140)$EGNOR04M,6080 <= 1
+ 0 <= t_x(297934,19718)$EDGG704,6081 <= 1
+ 0 <= t_x(297966,3844)$KSLN04M,6082 <= 1
+ 0 <= t_x(297974,5174)$YB3EH04A,6083 <= 1
+ 0 <= t_x(297977,4295)$EGNOR04M,6084 <= 1
+ 0 <= t_x(297984,9509)$LCES004,6085 <= 1
+ 0 <= t_x(298005,878)$BR204M,6086 <= 1
+ 0 <= t_x(298006,12239)$LELVU04,6087 <= 1
+ 0 <= t_x(298009,1508)$BR204M,6088 <= 1
+ 0 <= t_x(298038,18223)$EDGG704,6089 <= 1
+ 0 <= t_x(298060,10860)$LCES004M,6090 <= 1
+ 0 <= t_x(298064,4512)$LGAVA04,6091 <= 1
+ 0 <= t_x(298079,8250)$LEBAS04A,6092 <= 1
+ 0 <= t_x(298080,4380)$RQXU04E,6093 <= 1
+ 0 <= t_x(298082,11747)$LELVL104,6094 <= 1
+ 0 <= t_x(298089,891)$CPGSE04,6095 <= 1
+ 0 <= t_x(298090,10361)$YB3EH04A,6096 <= 1
+ 0 <= t_x(298093,2860)$RFBRT04M,6097 <= 1
+ 0 <= t_x(298114,2631)$LGAVA04,6098 <= 1
+ 0 <= t_x(298115,5479)$EBEEC04M,6099 <= 1
+ 0 <= t_x(298116,6619)$RJIU04M,6100 <= 1
+ 0 <= t_x(298128,2895)$KFZ4404M,6101 <= 1
+ 0 <= t_x(298130,2630)$KSLN04A,6102 <= 1
+ 0 <= t_x(298160,3401)$KSAL1204,6103 <= 1
+ 0 <= t_x(298171,3669)$LELVU04,6104 <= 1
+ 0 <= t_x(298177,1083)$RMZU04,6105 <= 1
+ 0 <= t_x(298180,7571)$RNI04M,6106 <= 1
+ 0 <= t_x(298183,5716)$YB3EH04A,6107 <= 1
+ 0 <= t_x(298207,545)$FUJ04M,6108 <= 1
+ 0 <= t_x(298212,1328)$RMZU04,6109 <= 1
+ 0 <= t_x(298217,6224)$YB3EH04A,6110 <= 1
+ 0 <= t_x(298218,1331)$RMZU04,6111 <= 1
+ 0 <= t_x(298222,2028)$KFUL1U04,6112 <= 1
+ 0 <= t_x(298237,1854)$KFUL1U04,6113 <= 1
+ 0 <= t_x(298246,1454)$RFBRT04M,6114 <= 1
+ 0 <= t_x(298249,4629)$RNS04M,6115 <= 1
+ 0 <= t_x(298255,240)$YD5WH04M,6116 <= 1
+ 0 <= t_x(298263,14446)$LGKFN04,6117 <= 1
+ 0 <= t_x(298266,27545)$LGSRA04,6118 <= 1
+ 0 <= t_x(298297,1926)$LOVN1504,6119 <= 1
+ 0 <= t_x(298300,1020)$KSAL1204,6120 <= 1
+ 0 <= t_x(298306,2825)$LOVN1504,6121 <= 1
+ 0 <= t_x(298318,1495)$KSPE104D,6122 <= 1
+ 0 <= t_x(298321,4348)$LEBAS04A,6123 <= 1
+ 0 <= t_x(298329,1560)$EGNOR04M,6124 <= 1
+ 0 <= t_x(298333,2871)$KSPE104D,6125 <= 1
+ 0 <= t_x(298349,4411)$LGAVA04,6126 <= 1
+ 0 <= t_x(298358,11505)$LGKFN04,6127 <= 1
+ 0 <= t_x(298368,998)$LOVN1504,6128 <= 1
+ 0 <= t_x(298378,6007)$KFZ4404M,6129 <= 1
+ 0 <= t_x(298384,912)$LGAVA04,6130 <= 1
+ 0 <= t_x(298397,4903)$YB3EH04A,6131 <= 1
+ 0 <= t_x(298402,6068)$LCES004M,6132 <= 1
+ 0 <= t_x(298415,393)$LELVU04,6133 <= 1
+ 0 <= t_x(298417,2340)$LEBAS04A,6134 <= 1
+ 0 <= t_x(298418,2503)$YBOLN04M,6135 <= 1
+ 0 <= t_x(298426,10443)$LCES004M,6136 <= 1
+ 0 <= t_x(298434,17497)$LCES004,6137 <= 1
+ 0 <= t_x(298447,723)$KSLN04A,6138 <= 1
+ 0 <= t_x(298471,32715)$LGZAA04M,6139 <= 1
+ 0 <= t_x(298477,2511)$RMZSI04,6140 <= 1
+ 0 <= t_x(298480,4952)$RMZU04,6141 <= 1
+ 0 <= t_x(298488,1715)$LEBAS04A,6142 <= 1
+ 0 <= t_x(298501,4920)$KFZ4404M,6143 <= 1
+ 0 <= t_x(298502,5852)$YB3EH04A,6144 <= 1
+ 0 <= t_x(298503,4859)$KSPE104D,6145 <= 1
+ 0 <= t_x(298514,7656)$KFZ4404M,6146 <= 1
+ 0 <= t_x(298517,6879)$KSPE104D,6147 <= 1
+ 0 <= t_x(298519,10788)$YB3EH04A,6148 <= 1
+ 0 <= t_x(298527,3397)$FUJ04M,6149 <= 1
+ 0 <= t_x(298528,15600)$LCES004,6150 <= 1
+ 0 <= t_x(298533,4267)$KSLN04A,6151 <= 1
+ 0 <= t_x(298536,16860)$LFPND04,6152 <= 1
+ 0 <= t_x(298562,5883)$RMZU04,6153 <= 1
+ 0 <= t_x(298564,3121)$MM304,6154 <= 1
+ 0 <= t_x(298574,35947)$LGZAA04M,6155 <= 1
+ 0 <= t_x(298577,5716)$RMZU04,6156 <= 1
+ 0 <= t_x(298578,8060)$MRAE04,6157 <= 1
+ 0 <= t_x(298588,4849)$LGKFN04,6158 <= 1
+ 0 <= t_x(298590,6370)$MAB3404A,6159 <= 1
+ 0 <= t_x(298592,2516)$RMZU04,6160 <= 1
+ 0 <= t_x(298611,3088)$LGIRA04,6161 <= 1
+ 0 <= t_x(298617,2527)$KWUR404E,6162 <= 1
+ 0 <= t_x(298619,3723)$RNS04M,6163 <= 1
+ 0 <= t_x(298630,191)$KSAL1A04,6164 <= 1
+ 0 <= t_x(298646,4310)$LGKFN04,6165 <= 1
+ 0 <= t_x(298677,6203)$YB3EH04A,6166 <= 1
+ 0 <= t_x(298692,4128)$KSLN04A,6167 <= 1
+ 0 <= t_x(298697,5612)$YB3EH04E,6168 <= 1
+ 0 <= t_x(298698,2623)$YB3EH04M,6169 <= 1
+ 0 <= t_x(298700,7476)$YB3EH04A,6170 <= 1
+ 0 <= t_x(298704,7332)$MRAE04,6171 <= 1
+ 0 <= t_x(298706,2260)$KSAL1204,6172 <= 1
+ 0 <= t_x(298710,14402)$MGY04,6173 <= 1
+ 0 <= t_x(298713,3701)$YB3EH04E,6174 <= 1
+ 0 <= t_x(298715,6743)$KFZ4404M,6175 <= 1
+ 0 <= t_x(300045,3420)$KSPE104D,6176 <= 1
+ 0 <= t_x(300046,13380)$MRAE04,6177 <= 1
+ 0 <= t_x(300050,31411)$LGZAA04M,6178 <= 1
+ 0 <= t_x(300052,4548)$YB3EH04E,6179 <= 1
+ 0 <= t_x(300058,2340)$RQXU04E,6180 <= 1
+ 0 <= t_x(300064,5402)$RJIU04M,6181 <= 1
+ 0 <= t_x(300072,3634)$KSLN04A,6182 <= 1
+ 0 <= t_x(300096,2220)$RQXU04E,6183 <= 1
+ 0 <= t_x(300097,6017)$RJIU04M,6184 <= 1
+ 0 <= t_x(300137,6342)$RMZU04,6185 <= 1
+ 0 <= t_x(300140,5518)$RMZU04,6186 <= 1
+ 0 <= t_x(300142,917)$RNI04M,6187 <= 1
+ 0 <= t_x(300146,4607)$LGKFN04,6188 <= 1
+ 0 <= t_x(300155,8398)$LCES004M,6189 <= 1
+ 0 <= t_x(300174,5440)$RMZU04,6190 <= 1
+ 0 <= t_x(300178,1933)$KFUL1U04,6191 <= 1
+ 0 <= t_x(300204,2726)$EG11G04M,6192 <= 1
+ 0 <= t_x(300222,5635)$KWUR1C04,6193 <= 1
+ 0 <= t_x(300231,7387)$KFZ4404M,6194 <= 1
+ 0 <= t_x(300232,2208)$YB3EH04A,6195 <= 1
+ 0 <= t_x(300237,461)$YB3EH04M,6196 <= 1
+ 0 <= t_x(300256,2677)$LOVN1504,6197 <= 1
+ 0 <= t_x(300281,2371)$BR204M,6198 <= 1
+ 0 <= t_x(300287,1256)$RNS04M,6199 <= 1
+ 0 <= t_x(300290,3900)$YB3EH04A,6200 <= 1
+ 0 <= t_x(300322,1312)$MT4AT04E,6201 <= 1
+ 0 <= t_x(300332,3065)$EG11G04M,6202 <= 1
+ 0 <= t_x(300345,7950)$YB3EH04A,6203 <= 1
+ 0 <= t_x(300354,8212)$MRAEE04,6204 <= 1
+ 0 <= t_x(300356,6689)$RJIU04M,6205 <= 1
+ 0 <= t_x(300366,4247)$LELVL104,6206 <= 1
+ 0 <= t_x(300369,9643)$KFZ4404M,6207 <= 1
+ 0 <= t_x(300396,27505)$LGSRA04,6208 <= 1
+ 0 <= t_x(300414,9049)$YB3EH04A,6209 <= 1
+ 0 <= t_x(300421,1685)$EG11G04M,6210 <= 1
+ 0 <= t_x(300422,4200)$KSAL1204,6211 <= 1
+ 0 <= t_x(300424,4666)$KFZ4404M,6212 <= 1
+ 0 <= t_x(300425,4073)$LEBAS04M,6213 <= 1
+ 0 <= t_x(300428,6627)$KFZ4404M,6214 <= 1
+ 0 <= t_x(300430,5627)$RNI04M,6215 <= 1
+ 0 <= t_x(300435,3688)$LGKFN04,6216 <= 1
+ 0 <= t_x(300445,17107)$LCES004,6217 <= 1
+ 0 <= t_x(300455,6286)$LCES004M,6218 <= 1
+ 0 <= t_x(300464,3300)$MAB3404A,6219 <= 1
+ 0 <= t_x(300476,76)$YD5WH04M,6220 <= 1
+ 0 <= t_x(300487,283)$YB3EH04A,6221 <= 1
+ 0 <= t_x(300504,7920)$LGKFN04,6222 <= 1
+ 0 <= t_x(300521,1625)$GL34W04,6223 <= 1
+ 0 <= t_x(300532,2196)$EG11G04M,6224 <= 1
+ 0 <= t_x(300538,4080)$KSPE104D,6225 <= 1
+ 0 <= t_x(300571,3420)$ZM56704,6226 <= 1
+ 0 <= t_x(300578,8990)$MRAEE04,6227 <= 1
+ 0 <= t_x(300582,1819)$KWUR404E,6228 <= 1
+ 0 <= t_x(300590,2252)$EG11G04M,6229 <= 1
+ 0 <= t_x(300619,12352)$LCES004M,6230 <= 1
+ 0 <= t_x(300621,16529)$LCES004,6231 <= 1
+ 0 <= t_x(300629,596)$YB3EH04M,6232 <= 1
+ 0 <= t_x(300631,6986)$EG11G04M,6233 <= 1
+ 0 <= t_x(300642,6200)$MRAE04,6234 <= 1
+ 0 <= t_x(300666,20266)$LCES004,6235 <= 1
+ 0 <= t_x(300671,10396)$LGSRA04,6236 <= 1
+ 0 <= t_x(300715,6935)$BKED1204,6237 <= 1
+ 0 <= t_x(300727,4943)$EGNOR04M,6238 <= 1
+ 0 <= t_x(300750,1636)$EG11G04M,6239 <= 1
+ 0 <= t_x(300762,17700)$EDGG704,6240 <= 1
+ 0 <= t_x(300765,2551)$YB3EH04E,6241 <= 1
+ 0 <= t_x(300774,2308)$KFZ4404M,6242 <= 1
+ 0 <= t_x(300786,10020)$LCES004M,6243 <= 1
+ 0 <= t_x(300809,1021)$GL4W04M,6244 <= 1
+ 0 <= t_x(300815,5482)$LCES004M,6245 <= 1
+ 0 <= t_x(300836,3163)$YB3EH04A,6246 <= 1
+ 0 <= t_x(300840,5937)$KFZ4404M,6247 <= 1
+ 0 <= t_x(300848,7406)$LELVU04,6248 <= 1
+ 0 <= t_x(300850,3205)$LELVU04,6249 <= 1
+ 0 <= t_x(300851,2171)$KFZ4404M,6250 <= 1
+ 0 <= t_x(300866,5764)$RMZU04,6251 <= 1
+ 0 <= t_x(300883,218)$LEBAS04A,6252 <= 1
+ 0 <= t_x(300884,8992)$YB3EH04A,6253 <= 1
+ 0 <= t_x(300885,2744)$RMZSI04,6254 <= 1
+ 0 <= t_x(300896,2520)$GL34W04,6255 <= 1
+ 0 <= t_x(300900,3999)$KFZ4404M,6256 <= 1
+ 0 <= t_x(300931,3548)$KSPE104D,6257 <= 1
+ 0 <= t_x(300956,3163)$GL4W04M,6258 <= 1
+ 0 <= t_x(300959,3230)$YB3EH04E,6259 <= 1
+ 0 <= t_x(300964,7920)$LGKFN04,6260 <= 1
+ 0 <= t_x(300988,2580)$LCES004,6261 <= 1
+ 0 <= t_x(301003,7511)$YB3EH04A,6262 <= 1
+ 0 <= t_x(301010,5605)$RNS04M,6263 <= 1
+ 0 <= t_x(301035,729)$EG11G04M,6264 <= 1
+ 0 <= t_x(301041,4283)$BKED1204,6265 <= 1
+ 0 <= t_x(301058,5580)$LCES004M,6266 <= 1
+ 0 <= t_x(301059,1867)$GL34W04,6267 <= 1
+ 0 <= t_x(301070,17288)$EDGG704,6268 <= 1
+ 0 <= t_x(301072,9809)$EGPFA04,6269 <= 1
+ 0 <= t_x(301074,4080)$LGKFN04,6270 <= 1
+ 0 <= t_x(301088,1905)$LEMDAT04,6271 <= 1
+ 0 <= t_x(301101,6467)$MM204,6272 <= 1
+ 0 <= t_x(301132,3111)$RNI04M,6273 <= 1
+ 0 <= t_x(301138,16626)$MGY04,6274 <= 1
+ 0 <= t_x(301139,10380)$LCES004M,6275 <= 1
+ 0 <= t_x(301142,13008)$MRAE04,6276 <= 1
+ 0 <= t_x(301145,1266)$YB3EH04A,6277 <= 1
+ 0 <= t_x(301149,3571)$BKED1204,6278 <= 1
+ 0 <= t_x(301161,13728)$MGY04,6279 <= 1
+ 0 <= t_x(301168,102)$RJIU04M,6280 <= 1
+ 0 <= t_x(301195,2282)$LEBAS04A,6281 <= 1
+ 0 <= t_x(301219,7731)$LGIRA04,6282 <= 1
+ 0 <= t_x(301224,13489)$MRAE04,6283 <= 1
+ 0 <= t_x(301238,9480)$LELVL104,6284 <= 1
+ 0 <= t_x(301242,3793)$KFZ4404M,6285 <= 1
+ 0 <= t_x(301243,2470)$FUJ04M,6286 <= 1
+ 0 <= t_x(301257,1707)$RMZU04,6287 <= 1
+ 0 <= t_x(301260,11992)$MRAE04,6288 <= 1
+ 0 <= t_x(301272,9302)$LEBAS04M,6289 <= 1
+ 0 <= t_x(301285,240)$KSAL1204,6290 <= 1
+ 0 <= t_x(301287,1282)$BKED1204,6291 <= 1
+ 0 <= t_x(301294,6475)$KWUR1C04,6292 <= 1
+ 0 <= t_x(301297,11692)$MRAE04,6293 <= 1
+ 0 <= t_x(301299,900)$YB3EH04A,6294 <= 1
+ 0 <= t_x(301303,14190)$MGY04,6295 <= 1
+ 0 <= t_x(301329,7874)$MM204,6296 <= 1
+ 0 <= t_x(301342,4860)$LCES004M,6297 <= 1
+ 0 <= t_x(301346,4673)$LEBAS04M,6298 <= 1
+ 0 <= t_x(301350,2611)$RMZU04,6299 <= 1
+ 0 <= t_x(301353,2357)$KSPE104D,6300 <= 1
+ 0 <= t_x(301360,11340)$LCES004M,6301 <= 1
+ 0 <= t_x(301365,4492)$MAB3404A,6302 <= 1
+ 0 <= t_x(301367,697)$YB3EH04A,6303 <= 1
+ 0 <= t_x(301391,2670)$RMZSI04,6304 <= 1
+ 0 <= t_x(301404,11760)$LELVL104,6305 <= 1
+ 0 <= t_x(301417,8040)$LGKFN04,6306 <= 1
+ 0 <= t_x(301420,8270)$LELVL104,6307 <= 1
+ 0 <= t_x(301431,3515)$EGNOR04M,6308 <= 1
+ 0 <= t_x(301455,1857)$KFZ4404M,6309 <= 1
+ 0 <= t_x(301461,1433)$YB3EH04A,6310 <= 1
+ 0 <= t_x(301477,5022)$MRAE04,6311 <= 1
+ 0 <= t_x(301496,2067)$KWUR1C04,6312 <= 1
+ 0 <= t_x(301501,5441)$LCES004,6313 <= 1
+ 0 <= t_x(301514,656)$KSAL1204,6314 <= 1
+ 0 <= t_x(301524,12111)$MGY04,6315 <= 1
+ 0 <= t_x(301540,770)$KFUL1U04,6316 <= 1
+ 0 <= t_x(301556,15145)$MRAE04,6317 <= 1
+ 0 <= t_x(301576,7620)$EG11G04M,6318 <= 1
+ 0 <= t_x(301582,3555)$RNI04M,6319 <= 1
+ 0 <= t_x(301590,5059)$LGKFN04,6320 <= 1
+ 0 <= t_x(301621,3957)$RNS04M,6321 <= 1
+ 0 <= t_x(301656,2099)$RNS04M,6322 <= 1
+ 0 <= t_x(301673,4200)$LCES004M,6323 <= 1
+ 0 <= t_x(301680,4655)$KWUR1C04,6324 <= 1
+ 0 <= t_x(301687,1500)$LEBAS04A,6325 <= 1
+ 0 <= t_x(301699,11223)$LELVL104,6326 <= 1
+ 0 <= t_x(301707,3371)$KSLN04A,6327 <= 1
+ 0 <= t_x(301709,5269)$LCES004M,6328 <= 1
+ 0 <= t_x(301711,2714)$LCES004M,6329 <= 1
+ 0 <= t_x(301719,11652)$LELVL104,6330 <= 1
+ 0 <= t_x(301721,4112)$LGKFN04,6331 <= 1
+ 0 <= t_x(301722,9279)$LELVU04,6332 <= 1
+ 0 <= t_x(301726,2197)$LELVL104,6333 <= 1
+ 0 <= t_x(301727,3417)$LGKFN04,6334 <= 1
+ 0 <= t_x(301736,4616)$KSLN04M,6335 <= 1
+ 0 <= t_x(301749,3794)$KSLN04A,6336 <= 1
+ 0 <= t_x(301757,1294)$KSAL1204,6337 <= 1
+ 0 <= t_x(301759,7615)$LGKFN04,6338 <= 1
+ 0 <= t_x(301760,14760)$MRAE04,6339 <= 1
+ 0 <= t_x(301783,11715)$YB3EH04A,6340 <= 1
+ 0 <= t_x(301785,4451)$BKED1204,6341 <= 1
+ 0 <= t_x(301796,10311)$LELVL104,6342 <= 1
+ 0 <= t_x(301815,1516)$GL4W04M,6343 <= 1
+ 0 <= t_x(301819,9960)$YB3EH04A,6344 <= 1
+ 0 <= t_x(301843,26290)$LGZAA04M,6345 <= 1
+ 0 <= t_x(301867,5612)$YB3EH04A,6346 <= 1
+ 0 <= t_x(301879,1822)$LELVL104,6347 <= 1
+ 0 <= t_x(301888,3273)$KWUR1C04,6348 <= 1
+ 0 <= t_x(301907,10827)$LELVL104,6349 <= 1
+ 0 <= t_x(301924,8519)$MRAEE04,6350 <= 1
+ 0 <= t_x(301949,1020)$LCES004M,6351 <= 1
+ 0 <= t_x(301957,1762)$RNS04M,6352 <= 1
+ 0 <= t_x(301968,6660)$EG11G04M,6353 <= 1
+ 0 <= t_x(301972,5690)$YB3EH04A,6354 <= 1
+ 0 <= t_x(301984,4357)$MAB1204A,6355 <= 1
+ 0 <= t_x(301987,6360)$LCES004M,6356 <= 1
+ 0 <= t_x(302006,12978)$MRAE04,6357 <= 1
+ 0 <= t_x(302033,2886)$LOVN1504,6358 <= 1
+ 0 <= t_x(302044,12393)$MRAE04,6359 <= 1
+ 0 <= t_x(302047,815)$MAB1204A,6360 <= 1
+ 0 <= t_x(302055,5628)$ZM56704,6361 <= 1
+ 0 <= t_x(302060,6660)$EG11G04M,6362 <= 1
+ 0 <= t_x(302073,8217)$MM204,6363 <= 1
+ 0 <= t_x(302084,5205)$KWUR1C04,6364 <= 1
+ 0 <= t_x(302096,2182)$LOVN1504,6365 <= 1
+ 0 <= t_x(302107,149)$KSPE104D,6366 <= 1
+ 0 <= t_x(302132,1440)$LOVN1504,6367 <= 1
+ 0 <= t_x(302135,7620)$EG11G04M,6368 <= 1
+ 0 <= t_x(302136,1068)$BR404M,6369 <= 1
+ 0 <= t_x(302138,12815)$MRAE04,6370 <= 1
+ 0 <= t_x(302162,10033)$LGKFN04,6371 <= 1
+ 0 <= t_x(302177,6780)$LELVU04,6372 <= 1
+ 0 <= t_x(302179,3238)$KWUR1C04,6373 <= 1
+ 0 <= t_x(302180,12074)$YB3EH04A,6374 <= 1
+ 0 <= t_x(302209,15006)$LELVL104,6375 <= 1
+ 0 <= t_x(302218,1427)$YB3EH04A,6376 <= 1
+ 0 <= t_x(302224,6902)$LELVL104,6377 <= 1
+ 0 <= t_x(302247,6016)$KWUR1C04,6378 <= 1
+ 0 <= t_x(302262,4635)$LEBAS04M,6379 <= 1
+ 0 <= t_x(302293,10248)$LELVL104,6380 <= 1
+ 0 <= t_x(302300,4251)$LEMDAT04,6381 <= 1
+ 0 <= t_x(302301,3341)$MAB3404A,6382 <= 1
+ 0 <= t_x(302310,2160)$LGKFN04,6383 <= 1
+ 0 <= t_x(302317,6834)$LGKFN04,6384 <= 1
+ 0 <= t_x(302341,888)$CPGSE04,6385 <= 1
+ 0 <= t_x(302346,6540)$RVKWS04,6386 <= 1
+ 0 <= t_x(302351,2771)$GL34W04,6387 <= 1
+ 0 <= t_x(302356,9185)$BKED1204,6388 <= 1
+ 0 <= t_x(302361,10849)$MRAE04,6389 <= 1
+ 0 <= t_x(302365,1800)$RMZSI04,6390 <= 1
+ 0 <= t_x(302366,12568)$MGY04,6391 <= 1
+ 0 <= t_x(302387,1253)$YB3EH04A,6392 <= 1
+ 0 <= t_x(302390,2789)$RMZSI04,6393 <= 1
+ 0 <= t_x(302424,14674)$MRAE04,6394 <= 1
+ 0 <= t_x(302426,7583)$LCES004M,6395 <= 1
+ 0 <= t_x(302434,8450)$MRAEE04,6396 <= 1
+ 0 <= t_x(302456,3961)$LELVU04,6397 <= 1
+ 0 <= t_x(302457,3541)$RJIU04M,6398 <= 1
+ 0 <= t_x(302470,3676)$KSAL1204,6399 <= 1
+ 0 <= t_x(302474,3887)$LELVL04M,6400 <= 1
+ 0 <= t_x(302506,8684)$LGKFN04,6401 <= 1
+ 0 <= t_x(302527,9445)$LGRPA04,6402 <= 1
+ 0 <= t_x(302528,8140)$YB3EH04A,6403 <= 1
+ 0 <= t_x(302530,839)$LEBAS04M,6404 <= 1
+ 0 <= t_x(302531,6300)$RJIU04M,6405 <= 1
+ 0 <= t_x(302536,5527)$RMZU04,6406 <= 1
+ 0 <= t_x(302552,433)$KFUL1U04,6407 <= 1
+ 0 <= t_x(302571,2880)$LEBAS04A,6408 <= 1
+ 0 <= t_x(302572,671)$RVKWS04,6409 <= 1
+ 0 <= t_x(302575,3187)$RJIU04M,6410 <= 1
+ 0 <= t_x(302576,162)$MM304,6411 <= 1
+ 0 <= t_x(302591,1865)$BKED1204,6412 <= 1
+ 0 <= t_x(302592,780)$YD5WH04M,6413 <= 1
+ 0 <= t_x(302611,4776)$LEMDAT04,6414 <= 1
+ 0 <= t_x(302616,9301)$MRAE04,6415 <= 1
+ 0 <= t_x(302632,225)$ZM56704,6416 <= 1
+ 0 <= t_x(302643,7056)$EG11G04M,6417 <= 1
+ 0 <= t_x(302650,899)$KSLN04A,6418 <= 1
+ 0 <= t_x(302661,6840)$EG11G04M,6419 <= 1
+ 0 <= t_x(302665,2660)$GL34W04,6420 <= 1
+ 0 <= t_x(302667,3508)$LGAVA04,6421 <= 1
+ 0 <= t_x(302670,2975)$RMZSI04,6422 <= 1
+ 0 <= t_x(302679,1248)$KWUR1C04,6423 <= 1
+ 0 <= t_x(302685,2764)$ZM56704,6424 <= 1
+ 0 <= t_x(302686,2358)$EGPFA04,6425 <= 1
+ 0 <= t_x(302690,4531)$ZM56704,6426 <= 1
+ 0 <= t_x(302705,2235)$KFUL1U04,6427 <= 1
+ 0 <= t_x(302709,8515)$KFZ4404M,6428 <= 1
+ 0 <= t_x(302711,12904)$MRAE04,6429 <= 1
+ 0 <= t_x(302725,3774)$MM204,6430 <= 1
+ 0 <= t_x(302731,2432)$LCES004M,6431 <= 1
+ 0 <= t_x(302741,2507)$RMZSI04,6432 <= 1
+ 0 <= t_x(302751,1433)$KWUR1C04,6433 <= 1
+ 0 <= t_x(302758,11587)$RJIU04M,6434 <= 1
+ 0 <= t_x(302769,9671)$MRAE04,6435 <= 1
+ 0 <= t_x(302777,8996)$LELVL104,6436 <= 1
+ 0 <= t_x(302792,128)$KSLN04A,6437 <= 1
+ 0 <= t_x(302798,1500)$LGKFN04,6438 <= 1
+ 0 <= t_x(302801,1239)$KSLN04A,6439 <= 1
+ 0 <= t_x(302833,16460)$MGY04,6440 <= 1
+ 0 <= t_x(302840,5126)$RMZU04,6441 <= 1
+ 0 <= t_x(302841,7685)$LCES004M,6442 <= 1
+ 0 <= t_x(302843,6912)$MM204,6443 <= 1
+ 0 <= t_x(302844,13114)$MRAE04,6444 <= 1
+ 0 <= t_x(302852,3120)$YB3EH04A,6445 <= 1
+ 0 <= t_x(302863,6321)$LELVU04,6446 <= 1
+ 0 <= t_x(302874,14130)$MRAE04,6447 <= 1
+ 0 <= t_x(302875,3601)$LELVU04,6448 <= 1
+ 0 <= t_x(302879,14118)$MRAE04,6449 <= 1
+ 0 <= t_x(302890,9329)$LELVL104,6450 <= 1
+ 0 <= t_x(302903,8262)$KFZ4404M,6451 <= 1
+ 0 <= t_x(302920,1178)$LELVL104,6452 <= 1
+ 0 <= t_x(302924,9501)$LELVL104,6453 <= 1
+ 0 <= t_x(302940,5214)$KFZ4404M,6454 <= 1
+ 0 <= t_x(302944,2025)$RMZSI04,6455 <= 1
+ 0 <= t_x(302953,13113)$LELVL104,6456 <= 1
+ 0 <= t_x(302955,8319)$MRAE04,6457 <= 1
+ 0 <= t_x(302966,9761)$BKED1204,6458 <= 1
+ 0 <= t_x(302970,2843)$LOVN1504,6459 <= 1
+ 0 <= t_x(302986,5220)$LEBAS04A,6460 <= 1
+ 0 <= t_x(303013,11720)$YB3EH04A,6461 <= 1
+ 0 <= t_x(303017,3666)$LEBAS04M,6462 <= 1
+ 0 <= t_x(303018,10680)$LELVU04,6463 <= 1
+ 0 <= t_x(303035,4112)$KWUR1C04,6464 <= 1
+ 0 <= t_x(303049,4829)$MAB3404A,6465 <= 1
+ 0 <= t_x(303061,707)$BKED1204,6466 <= 1
+ 0 <= t_x(303077,2340)$ZM56704,6467 <= 1
+ 0 <= t_x(303088,584)$LELVL04M,6468 <= 1
+ 0 <= t_x(303103,6179)$RNS04M,6469 <= 1
+ 0 <= t_x(303128,1140)$LGKFN04,6470 <= 1
+ 0 <= t_x(303139,252)$GL34W04,6471 <= 1
+ 0 <= t_x(303148,7312)$MRAE04,6472 <= 1
+ 0 <= t_x(303152,4930)$LEBAS04A,6473 <= 1
+ 0 <= t_x(303155,11624)$YB3EH04A,6474 <= 1
+ 0 <= t_x(303156,7585)$EG11G04M,6475 <= 1
+ 0 <= t_x(303164,2218)$KSPE104D,6476 <= 1
+ 0 <= t_x(303173,2742)$EG11G04M,6477 <= 1
+ 0 <= t_x(303194,5)$GL4W04M,6478 <= 1
+ 0 <= t_x(303195,5453)$MRAE04,6479 <= 1
+ 0 <= t_x(303200,13833)$MGY04,6480 <= 1
+ 0 <= t_x(303203,13391)$LCES004,6481 <= 1
+ 0 <= t_x(303208,13155)$MRAE04,6482 <= 1
+ 0 <= t_x(303209,6132)$LEBAS04A,6483 <= 1
+ 0 <= t_x(303215,909)$RMZU04,6484 <= 1
+ 0 <= t_x(303216,14514)$MRAE04,6485 <= 1
+ 0 <= t_x(303224,212)$LEBAS04M,6486 <= 1
+ 0 <= t_x(303227,8185)$LELVL104,6487 <= 1
+ 0 <= t_x(303235,5286)$EGPFA04,6488 <= 1
+ 0 <= t_x(303247,2300)$RJIU04M,6489 <= 1
+ 0 <= t_x(303253,1130)$GL34W04,6490 <= 1
+ 0 <= t_x(303263,12001)$MRAE04,6491 <= 1
+ 0 <= t_x(303270,7879)$EG11G04M,6492 <= 1
+ 0 <= t_x(303282,4493)$LEMDAT04,6493 <= 1
+ 0 <= t_x(303285,4173)$GL4W04M,6494 <= 1
+ 0 <= t_x(303297,2250)$KSLN04M,6495 <= 1
+ 0 <= t_x(303314,6985)$EG11G04M,6496 <= 1
+ 0 <= t_x(303341,6047)$LCES004M,6497 <= 1
+ 0 <= t_x(303350,13403)$MRAE04,6498 <= 1
+ 0 <= t_x(303351,3780)$LELVU04,6499 <= 1
+ 0 <= t_x(303377,2742)$MAB3404A,6500 <= 1
+ 0 <= t_x(303409,2551)$KSLN04M,6501 <= 1
+ 0 <= t_x(303416,11545)$MRAE04,6502 <= 1
+ 0 <= t_x(303423,18600)$EDGG704,6503 <= 1
+ 0 <= t_x(303445,1251)$CPRFBR04,6504 <= 1
+ 0 <= t_x(303451,4793)$KWUR1C04,6505 <= 1
+ 0 <= t_x(303471,2174)$PMXX04M,6506 <= 1
+ 0 <= t_x(303476,9060)$LCES004M,6507 <= 1
+ 0 <= t_x(303485,8908)$LELVL104,6508 <= 1
+ 0 <= t_x(303489,7386)$YB3EH04A,6509 <= 1
+ 0 <= t_x(303491,3362)$LGRPA04,6510 <= 1
+ 0 <= t_x(303503,3340)$KSLN04A,6511 <= 1
+ 0 <= t_x(303505,7392)$YB3EH04A,6512 <= 1
+ 0 <= t_x(303506,19500)$LCES004,6513 <= 1
+ 0 <= t_x(303517,2392)$RMZSI04,6514 <= 1
+ 0 <= t_x(303525,6448)$RNS04M,6515 <= 1
+ 0 <= t_x(303529,17008)$EDGG704,6516 <= 1
+ 0 <= t_x(303534,20013)$LGZAA04M,6517 <= 1
+ 0 <= t_x(303550,23206)$LGZAA04M,6518 <= 1
+ 0 <= t_x(303580,7589)$EG11G04M,6519 <= 1
+ 0 <= t_x(303592,14191)$MRAE04,6520 <= 1
+ 0 <= t_x(303604,7802)$LELVL104,6521 <= 1
+ 0 <= t_x(303612,16140)$LCES004,6522 <= 1
+ 0 <= t_x(303617,2684)$KSLN04A,6523 <= 1
+ 0 <= t_x(303627,1389)$RJIU04M,6524 <= 1
+ 0 <= t_x(303644,3444)$RMZSI04,6525 <= 1
+ 0 <= t_x(303652,1345)$ZM56704,6526 <= 1
+ 0 <= t_x(303662,2944)$KSPE104D,6527 <= 1
+ 0 <= t_x(303664,2196)$LGAVA04,6528 <= 1
+ 0 <= t_x(303665,13980)$LCES004,6529 <= 1
+ 0 <= t_x(303666,11987)$YB3EH04A,6530 <= 1
+ 0 <= t_x(303670,5384)$KSPE104D,6531 <= 1
+ 0 <= t_x(303680,2427)$MM304,6532 <= 1
+ 0 <= t_x(303684,8949)$MRAE04,6533 <= 1
+ 0 <= t_x(303685,11400)$LCES004M,6534 <= 1
+ 0 <= t_x(303692,7135)$LGKFN04,6535 <= 1
+ 0 <= t_x(303716,4322)$KSPE104D,6536 <= 1
+ 0 <= t_x(303717,20435)$LGZAA04M,6537 <= 1
+ 0 <= t_x(303728,5648)$YB3EH04E,6538 <= 1
+ 0 <= t_x(303741,4698)$MAB1204A,6539 <= 1
+ 0 <= t_x(303747,3407)$KSAL1204,6540 <= 1
+ 0 <= t_x(303771,1317)$LELVU04,6541 <= 1
+ 0 <= t_x(303783,9841)$MRAE04,6542 <= 1
+ 0 <= t_x(303784,6577)$KSPE104D,6543 <= 1
+ 0 <= t_x(303790,1916)$LOVN1504,6544 <= 1
+ 0 <= t_x(303810,2494)$KSPE104D,6545 <= 1
+ 0 <= t_x(303814,15473)$EDGG704,6546 <= 1
+ 0 <= t_x(303818,11225)$MRAE04,6547 <= 1
+ 0 <= t_x(303829,1451)$LOVN1504,6548 <= 1
+ 0 <= t_x(303832,307)$KFZ4404M,6549 <= 1
+ 0 <= t_x(303842,2963)$LELVU04,6550 <= 1
+ 0 <= t_x(303854,3900)$LEBAS04M,6551 <= 1
+ 0 <= t_x(303868,3840)$RVKWS04,6552 <= 1
+ 0 <= t_x(303874,716)$KSLN04A,6553 <= 1
+ 0 <= t_x(303900,1935)$BR204M,6554 <= 1
+ 0 <= t_x(303911,1610)$YB3EH04A,6555 <= 1
+ 0 <= t_x(303929,6307)$YB3EH04M,6556 <= 1
+ 0 <= t_x(303930,5154)$YB3EH04A,6557 <= 1
+ 0 <= t_x(303939,1250)$KFZ4404M,6558 <= 1
+ 0 <= t_x(303959,20115)$LGZAA04M,6559 <= 1
+ 0 <= t_x(303971,3906)$ZM56704,6560 <= 1
+ 0 <= t_x(303978,5231)$KWUR1C04,6561 <= 1
+ 0 <= t_x(303979,4618)$KSPE104D,6562 <= 1
+ 0 <= t_x(303992,3000)$LGKFN04,6563 <= 1
+ 0 <= t_x(304001,6201)$LEBAS04A,6564 <= 1
+ 0 <= t_x(304007,7500)$EG11G04M,6565 <= 1
+ 0 <= t_x(304041,6252)$KWUR1C04,6566 <= 1
+ 0 <= t_x(304051,13803)$MGY04,6567 <= 1
+ 0 <= t_x(304054,14929)$MRAE04,6568 <= 1
+ 0 <= t_x(304074,4111)$KSPE104D,6569 <= 1
+ 0 <= t_x(304100,12093)$YB3EH04A,6570 <= 1
+ 0 <= t_x(304109,1696)$MRAE04,6571 <= 1
+ 0 <= t_x(304114,12580)$MRAE04,6572 <= 1
+ 0 <= t_x(304139,7058)$LELVL104,6573 <= 1
+ 0 <= t_x(304148,5343)$MAB1204A,6574 <= 1
+ 0 <= t_x(304161,540)$LELVL104,6575 <= 1
+ 0 <= t_x(304182,7209)$LELVL104,6576 <= 1
+ 0 <= t_x(304230,16397)$EDGG704,6577 <= 1
+ 0 <= t_x(304239,1299)$LELVL104,6578 <= 1
+ 0 <= t_x(304242,1547)$YD5WH04M,6579 <= 1
+ 0 <= t_x(304245,2623)$MRAE04,6580 <= 1
+ 0 <= t_x(304253,5897)$LCES004M,6581 <= 1
+ 0 <= t_x(304254,2172)$KWUR1C04,6582 <= 1
+ 0 <= t_x(304258,9840)$MRAE04,6583 <= 1
+ 0 <= t_x(304260,13256)$MRAE04,6584 <= 1
+ 0 <= t_x(304261,4279)$RJIU04M,6585 <= 1
+ 0 <= t_x(304262,9003)$MRAE04,6586 <= 1
+ 0 <= t_x(304263,6840)$LELVL104,6587 <= 1
+ 0 <= t_x(304315,4094)$RMZU04,6588 <= 1
+ 0 <= t_x(304335,8798)$LELVL104,6589 <= 1
+ 0 <= t_x(304336,909)$MAB3404A,6590 <= 1
+ 0 <= t_x(304351,3905)$LLBGA04L,6591 <= 1
+ 0 <= t_x(304356,15060)$LFPND04,6592 <= 1
+ 0 <= t_x(304357,2625)$LELVL104,6593 <= 1
+ 0 <= t_x(304361,4388)$LELVL104,6594 <= 1
+ 0 <= t_x(304362,9020)$LGZAA04M,6595 <= 1
+ 0 <= t_x(304372,2700)$RMZU04,6596 <= 1
+ 0 <= t_x(304380,11230)$MRAE04,6597 <= 1
+ 0 <= t_x(304414,3308)$LEMDAT04,6598 <= 1
+ 0 <= t_x(304422,11128)$MRAE04,6599 <= 1
+ 0 <= t_x(304433,3530)$LELVU04,6600 <= 1
+ 0 <= t_x(304435,9019)$RMZU04,6601 <= 1
+ 0 <= t_x(304443,288)$KFZ4404L,6602 <= 1
+ 0 <= t_x(304446,1839)$LELVL104,6603 <= 1
+ 0 <= t_x(304450,10560)$MRAE04,6604 <= 1
+ 0 <= t_x(304453,919)$RVKWS04,6605 <= 1
+ 0 <= t_x(304456,7291)$RJIU04M,6606 <= 1
+ 0 <= t_x(304458,8731)$LCES004M,6607 <= 1
+ 0 <= t_x(304463,3720)$RMZU04,6608 <= 1
+ 0 <= t_x(304483,2436)$LCES004,6609 <= 1
+ 0 <= t_x(304486,3116)$LELVU04,6610 <= 1
+ 0 <= t_x(304488,10882)$LELVL104,6611 <= 1
+ 0 <= t_x(304502,5159)$KSLN04A,6612 <= 1
+ 0 <= t_x(304529,1362)$CPGSE04,6613 <= 1
+ 0 <= t_x(304552,3835)$LEMDAT04,6614 <= 1
+ 0 <= t_x(304555,771)$MM304,6615 <= 1
+ 0 <= t_x(304557,3636)$LEMDAT04,6616 <= 1
+ 0 <= t_x(304568,4384)$ZM56704,6617 <= 1
+ 0 <= t_x(304570,2820)$LCES004M,6618 <= 1
+ 0 <= t_x(304579,937)$KWUR1C04,6619 <= 1
+ 0 <= t_x(304583,6004)$MRAE04,6620 <= 1
+ 0 <= t_x(304586,4259)$LELVL104,6621 <= 1
+ 0 <= t_x(304592,1752)$LEBAS04M,6622 <= 1
+ 0 <= t_x(304606,350)$KFUL1U04,6623 <= 1
+ 0 <= t_x(304615,9491)$MRAE04,6624 <= 1
+ 0 <= t_x(304629,508)$RVKWS04,6625 <= 1
+ 0 <= t_x(304631,2580)$EBEEC04M,6626 <= 1
+ 0 <= t_x(304690,2990)$LOVN1504,6627 <= 1
+ 0 <= t_x(304696,10609)$MRAE04,6628 <= 1
+ 0 <= t_x(304701,2455)$LGAVA04,6629 <= 1
+ 0 <= t_x(304713,1872)$KWUR1C04,6630 <= 1
+ 0 <= t_x(304722,2580)$MAB1204A,6631 <= 1
+ 0 <= t_x(304734,5549)$KSPE104D,6632 <= 1
+ 0 <= t_x(304739,2674)$GL34W04,6633 <= 1
+ 0 <= t_x(304753,2656)$LGKFN04,6634 <= 1
+ 0 <= t_x(304761,1826)$MAB1204A,6635 <= 1
+ 0 <= t_x(304765,6268)$LELVL104,6636 <= 1
+ 0 <= t_x(304778,3283)$RNS04M,6637 <= 1
+ 0 <= t_x(304780,3879)$KWUR1C04,6638 <= 1
+ 0 <= t_x(304797,15319)$MGY04,6639 <= 1
+ 0 <= t_x(304798,757)$LEBAS04M,6640 <= 1
+ 0 <= t_x(304803,9420)$YB3EH04A,6641 <= 1
+ 0 <= t_x(304811,4023)$LELVL104,6642 <= 1
+ 0 <= t_x(304825,2957)$LEMDAT04,6643 <= 1
+ 0 <= t_x(304830,2204)$YB3EH04A,6644 <= 1
+ 0 <= t_x(304838,12060)$LCES004M,6645 <= 1
+ 0 <= t_x(304857,3277)$KSAL1204,6646 <= 1
+ 0 <= t_x(304861,11819)$LELVL104,6647 <= 1
+ 0 <= t_x(304862,14394)$MRAE04,6648 <= 1
+ 0 <= t_x(304871,9169)$MRAE04,6649 <= 1
+ 0 <= t_x(304873,5040)$KSLN04A,6650 <= 1
+ 0 <= t_x(304880,15042)$LGZAA04M,6651 <= 1
+ 0 <= t_x(304882,1109)$LLBGA04L,6652 <= 1
+ 0 <= t_x(304895,2078)$LOVN1504,6653 <= 1
+ 0 <= t_x(304925,2779)$KFUL1U04,6654 <= 1
+ 0 <= t_x(304944,2325)$MAB1204A,6655 <= 1
+ 0 <= t_x(304979,10721)$YB3EH04A,6656 <= 1
+ 0 <= t_x(304980,9867)$YB3EH04A,6657 <= 1
+ 0 <= t_x(305011,2829)$LEMDAT04,6658 <= 1
+ 0 <= t_x(305013,10860)$LCES004M,6659 <= 1
+ 0 <= t_x(305019,3654)$RNS04M,6660 <= 1
+ 0 <= t_x(305030,22311)$EDGG704,6661 <= 1
+ 0 <= t_x(305039,5526)$LELVL104,6662 <= 1
+ 0 <= t_x(305074,1990)$ZM56704,6663 <= 1
+ 0 <= t_x(305101,14774)$MGY04,6664 <= 1
+ 0 <= t_x(305104,7055)$KSPE104D,6665 <= 1
+ 0 <= t_x(305112,2460)$LEBAS04A,6666 <= 1
+ 0 <= t_x(305122,6003)$LEBAS04A,6667 <= 1
+ 0 <= t_x(305154,6120)$LELVL104,6668 <= 1
+ 0 <= t_x(305171,6444)$RMZU04,6669 <= 1
+ 0 <= t_x(305214,4830)$KSPE104D,6670 <= 1
+ 0 <= t_x(305224,334)$RNS04M,6671 <= 1
+ 0 <= t_x(305270,199)$KSLN04A,6672 <= 1
+ 0 <= t_x(305276,14176)$MGY04,6673 <= 1
+ 0 <= t_x(305282,1215)$CPGSE04,6674 <= 1
+ 0 <= t_x(305283,4812)$LGKFN04,6675 <= 1
+ 0 <= t_x(305292,9682)$LELVL104,6676 <= 1
+ 0 <= t_x(305314,5379)$KSPE104D,6677 <= 1
+ 0 <= t_x(305315,3850)$LELVL104,6678 <= 1
+ 0 <= t_x(305354,12483)$MRAE04,6679 <= 1
+ 0 <= t_x(305363,4642)$KWUR1C04,6680 <= 1
+ 0 <= t_x(305370,3835)$LEMDAT04,6681 <= 1
+ 0 <= t_x(305375,480)$ZM56704,6682 <= 1
+ 0 <= t_x(305384,178)$LELVU04,6683 <= 1
+ 0 <= t_x(305385,2399)$KFUL1U04,6684 <= 1
+ 0 <= t_x(305425,12971)$MRAE04,6685 <= 1
+ 0 <= t_x(305432,3174)$RMZSI04,6686 <= 1
+ 0 <= t_x(305446,516)$LELVL104,6687 <= 1
+ 0 <= t_x(305448,13992)$YB3EH04A,6688 <= 1
+ 0 <= t_x(305458,320)$KSAL1A04,6689 <= 1
+ 0 <= t_x(305462,16246)$EDGG704,6690 <= 1
+ 0 <= t_x(305469,2510)$YB3EH04A,6691 <= 1
+ 0 <= t_x(305491,459)$YB3EH04A,6692 <= 1
+ 0 <= t_x(305510,10610)$MRAE04,6693 <= 1
+ 0 <= t_x(305522,3505)$KSPE104D,6694 <= 1
+ 0 <= t_x(305532,10664)$YB3EH04A,6695 <= 1
+ 0 <= t_x(305535,6170)$RMZU04,6696 <= 1
+ 0 <= t_x(305538,2028)$RMZSI04,6697 <= 1
+ 0 <= t_x(305542,8899)$MRAE04,6698 <= 1
+ 0 <= t_x(305548,3623)$LEMDAT04,6699 <= 1
+ 0 <= t_x(305557,8760)$LCES004,6700 <= 1
+ 0 <= t_x(305560,14242)$MRAE04,6701 <= 1
+ 0 <= t_x(305573,1364)$YB3EH04A,6702 <= 1
+ 0 <= t_x(305584,9504)$MRAE04,6703 <= 1
+ 0 <= t_x(305585,12379)$MRAE04,6704 <= 1
+ 0 <= t_x(305593,10306)$YB3EH04A,6705 <= 1
+ 0 <= t_x(305599,10004)$YB3EH04A,6706 <= 1
+ 0 <= t_x(305601,2524)$LLBGA04L,6707 <= 1
+ 0 <= t_x(305604,5288)$KFZ4404M,6708 <= 1
+ 0 <= t_x(305609,269)$KSAL1A04,6709 <= 1
+ 0 <= t_x(305621,9648)$LELVL104,6710 <= 1
+ 0 <= t_x(305622,900)$CPRFBR04,6711 <= 1
+ 0 <= t_x(305634,14220)$MRAE04,6712 <= 1
+ 0 <= t_x(305661,1020)$LOVN1504,6713 <= 1
+ 0 <= t_x(305671,2473)$LELVU04,6714 <= 1
+ 0 <= t_x(305686,3356)$LEMDAT04,6715 <= 1
+ 0 <= t_x(305689,2498)$LEMDAT04,6716 <= 1
+ 0 <= t_x(305696,60)$KSAL1A04,6717 <= 1
+ 0 <= t_x(305697,1739)$LEMDAT04,6718 <= 1
+ 0 <= t_x(305711,16784)$MGY04,6719 <= 1
+ 0 <= t_x(305716,5148)$KWUR1C04,6720 <= 1
+ 0 <= t_x(305728,4260)$ZM56704,6721 <= 1
+ 0 <= t_x(305730,1428)$LGIRA04,6722 <= 1
+ 0 <= t_x(305745,673)$RVKWS04,6723 <= 1
+ 0 <= t_x(305753,6750)$KSPE104D,6724 <= 1
+ 0 <= t_x(305754,3926)$MRAE04,6725 <= 1
+ 0 <= t_x(305764,814)$LELVU04,6726 <= 1
+ 0 <= t_x(305775,8485)$YB3EH04A,6727 <= 1
+ 0 <= t_x(305780,3081)$LELVL104,6728 <= 1
+ 0 <= t_x(305783,2390)$LELVL104,6729 <= 1
+ 0 <= t_x(305791,2332)$KWUR1C04,6730 <= 1
+ 0 <= t_x(305798,20220)$LCES004,6731 <= 1
+ 0 <= t_x(305802,10683)$EDGG704,6732 <= 1
+ 0 <= t_x(305803,3385)$KWUR1C04,6733 <= 1
+ 0 <= t_x(305806,2724)$LELVL104,6734 <= 1
+ 0 <= t_x(305811,4888)$KWUR1C04,6735 <= 1
+ 0 <= t_x(305816,937)$MAB1204A,6736 <= 1
+ 0 <= t_x(305823,10653)$MRAE04,6737 <= 1
+ 0 <= t_x(305828,3180)$LCES004,6738 <= 1
+ 0 <= t_x(305830,430)$CPGSE04,6739 <= 1
+ 0 <= t_x(305834,1735)$LCES004M,6740 <= 1
+ 0 <= t_x(305837,5756)$KWUR1C04,6741 <= 1
+ 0 <= t_x(305845,10740)$LELVL104,6742 <= 1
+ 0 <= t_x(305851,1668)$MAB3404A,6743 <= 1
+ 0 <= t_x(305867,10763)$EDGG704,6744 <= 1
+ 0 <= t_x(305873,2884)$LELVL104,6745 <= 1
+ 0 <= t_x(305887,9656)$LCES004,6746 <= 1
+ 0 <= t_x(305896,9002)$LELVL104,6747 <= 1
+ 0 <= t_x(305899,5520)$LEBAS04A,6748 <= 1
+ 0 <= t_x(305915,2520)$YB3EH04A,6749 <= 1
+ 0 <= t_x(305923,2834)$LELVL104,6750 <= 1
+ 0 <= t_x(305929,6279)$LCES004M,6751 <= 1
+ 0 <= t_x(305950,3953)$YB3EH04A,6752 <= 1
+ 0 <= t_x(305962,2185)$LEMDAT04,6753 <= 1
+ 0 <= t_x(305967,7456)$LELVL104,6754 <= 1
+ 0 <= t_x(306007,7920)$YB3EH04A,6755 <= 1
+ 0 <= t_x(306012,11713)$LELVL104,6756 <= 1
+ 0 <= t_x(306044,9083)$LELVL104,6757 <= 1
+ 0 <= t_x(306051,4470)$KSPE104D,6758 <= 1
+ 0 <= t_x(306054,2983)$LGRPA04,6759 <= 1
+ 0 <= t_x(306066,6255)$YB3EH04A,6760 <= 1
+ 0 <= t_x(306069,11471)$MRAE04,6761 <= 1
+ 0 <= t_x(306095,6600)$YB3EH04A,6762 <= 1
+ 0 <= t_x(306120,14141)$MRAE04,6763 <= 1
+ 0 <= t_x(306149,412)$KSAL1A04,6764 <= 1
+ 0 <= t_x(306187,936)$LOVN1504,6765 <= 1
+ 0 <= t_x(306190,6468)$YB3EH04A,6766 <= 1
+ 0 <= t_x(306197,6208)$LEBAS04A,6767 <= 1
+ 0 <= t_x(306201,2149)$KSAL1204,6768 <= 1
+ 0 <= t_x(306204,3779)$MAB3404A,6769 <= 1
+ 0 <= t_x(306206,4931)$KWUR1C04,6770 <= 1
+ 0 <= t_x(306207,4645)$LCES004M,6771 <= 1
+ 0 <= t_x(306242,2617)$KWUR1C04,6772 <= 1
+ 0 <= t_x(306243,8460)$LGKFN04,6773 <= 1
+ 0 <= t_x(306251,4367)$RMZU04,6774 <= 1
+ 0 <= t_x(306253,7680)$YB3EH04A,6775 <= 1
+ 0 <= t_x(306269,7402)$MRAE04,6776 <= 1
+ 0 <= t_x(306270,1838)$LELVL104,6777 <= 1
+ 0 <= t_x(306272,2487)$KSPE104D,6778 <= 1
+ 0 <= t_x(306283,1331)$KSAL1204,6779 <= 1
+ 0 <= t_x(306287,715)$RVKWS04,6780 <= 1
+ 0 <= t_x(306304,1468)$MAB3404A,6781 <= 1
+ 0 <= t_x(306307,4404)$RMZU04,6782 <= 1
+ 0 <= t_x(306308,4089)$KWUR1C04,6783 <= 1
+ 0 <= t_x(306331,3437)$KSLN04A,6784 <= 1
+ 0 <= t_x(306346,18658)$LCES004,6785 <= 1
+ 0 <= t_x(306358,3122)$RMZSI04,6786 <= 1
+ 0 <= t_x(306384,3175)$LELVU04,6787 <= 1
+ 0 <= t_x(306386,840)$RVKWS04,6788 <= 1
+ 0 <= t_x(306388,1268)$MAB3404A,6789 <= 1
+ 0 <= t_x(306397,4371)$KWUR1C04,6790 <= 1
+ 0 <= t_x(306405,15512)$EDGG704,6791 <= 1
+ 0 <= t_x(306413,7185)$LGKFN04,6792 <= 1
+ 0 <= t_x(306439,10172)$MRAE04,6793 <= 1
+ 0 <= t_x(306449,5518)$LEBAS04A,6794 <= 1
+ 0 <= t_x(306459,1657)$RJIU04M,6795 <= 1
+ 0 <= t_x(306490,6060)$LFPND04,6796 <= 1
+ 0 <= t_x(306491,1380)$LCES004M,6797 <= 1
+ 0 <= t_x(306499,12552)$MRAE04,6798 <= 1
+ 0 <= t_x(306530,12018)$MRAE04,6799 <= 1
+ 0 <= t_x(306542,302)$RNS04M,6800 <= 1
+ 0 <= t_x(306563,8410)$MRAE04,6801 <= 1
+ 0 <= t_x(306570,6134)$KFUL1U04,6802 <= 1
+ 0 <= t_x(306577,804)$LELVL104,6803 <= 1
+ 0 <= t_x(306590,3659)$MAB1204A,6804 <= 1
+ 0 <= t_x(306597,3137)$YB3EH04A,6805 <= 1
+ 0 <= t_x(306612,4534)$MAB1204A,6806 <= 1
+ 0 <= t_x(306630,2878)$KSPE104D,6807 <= 1
+ 0 <= t_x(306667,4444)$ZM56704,6808 <= 1
+ 0 <= t_x(306669,7020)$MRAE04,6809 <= 1
+ 0 <= t_x(306677,11820)$MRAE04,6810 <= 1
+ 0 <= t_x(306685,4306)$KSAL1204,6811 <= 1
+ 0 <= t_x(306698,14680)$EDGG704,6812 <= 1
+ 0 <= t_x(306710,892)$LOVN1504,6813 <= 1
+ 0 <= t_x(306718,2068)$LOVN1504,6814 <= 1
+ 0 <= t_x(306743,2605)$RMZSI04,6815 <= 1
+ 0 <= t_x(306751,3773)$KWUR1C04,6816 <= 1
+ 0 <= t_x(306756,6170)$LELVL104,6817 <= 1
+ 0 <= t_x(306769,14355)$MGY04,6818 <= 1
+ 0 <= t_x(306801,4519)$RMZU04,6819 <= 1
+ 0 <= t_x(306803,1465)$KWUR1C04,6820 <= 1
+ 0 <= t_x(306810,4560)$MAB3404A,6821 <= 1
+ 0 <= t_x(306829,13045)$MRAE04,6822 <= 1
+ 0 <= t_x(306830,421)$RMZU04,6823 <= 1
+ 0 <= t_x(306846,3977)$KWUR1C04,6824 <= 1
+ 0 <= t_x(306848,3785)$LGIRA04,6825 <= 1
+ 0 <= t_x(306862,3203)$KSAL1204,6826 <= 1
+ 0 <= t_x(306868,2472)$KSLN04A,6827 <= 1
+ 0 <= t_x(306902,12120)$MRAE04,6828 <= 1
+ 0 <= t_x(306918,2116)$BKED1204,6829 <= 1
+ 0 <= t_x(306920,1061)$LGKFN04,6830 <= 1
+ 0 <= t_x(306922,1755)$LOVN1504,6831 <= 1
+ 0 <= t_x(306943,1933)$RJIU04M,6832 <= 1
+ 0 <= t_x(306951,8177)$MRAE04,6833 <= 1
+ 0 <= t_x(306962,5785)$MAB3404A,6834 <= 1
+ 0 <= t_x(306964,7990)$KFUL1U04,6835 <= 1
+ 0 <= t_x(306995,5209)$YB3EH04A,6836 <= 1
+ 0 <= t_x(307018,2093)$RMZSI04,6837 <= 1
+ 0 <= t_x(307021,4420)$LEBAS04A,6838 <= 1
+ 0 <= t_x(307025,5566)$YB3EH04A,6839 <= 1
+ 0 <= t_x(307028,1440)$YB3EH04A,6840 <= 1
+ 0 <= t_x(307040,21686)$LCES004,6841 <= 1
+ 0 <= t_x(307044,10496)$LELVL104,6842 <= 1
+ 0 <= t_x(307055,4620)$YB3EH04A,6843 <= 1
+ 0 <= t_x(307060,4260)$LELVU04,6844 <= 1
+ 0 <= t_x(307068,4431)$LEBAS04A,6845 <= 1
+ 0 <= t_x(307087,5180)$KWUR1C04,6846 <= 1
+ 0 <= t_x(307091,1503)$RMZU04,6847 <= 1
+ 0 <= t_x(307095,8713)$KSLN04A,6848 <= 1
+ 0 <= t_x(307103,3740)$MAB3404A,6849 <= 1
+ 0 <= t_x(307105,11231)$LGZAA04M,6850 <= 1
+ 0 <= t_x(307107,3602)$ZM56704,6851 <= 1
+ 0 <= t_x(307108,2460)$LFPND04,6852 <= 1
+ 0 <= t_x(307135,18724)$EDGG704,6853 <= 1
+ 0 <= t_x(307140,661)$KSLN04A,6854 <= 1
+ 0 <= t_x(307142,3300)$KSPE104D,6855 <= 1
+ 0 <= t_x(307145,2621)$KSAL1204,6856 <= 1
+ 0 <= t_x(307148,5899)$LEBAS04M,6857 <= 1
+ 0 <= t_x(307153,19731)$LCES004,6858 <= 1
+ 0 <= t_x(307154,2681)$LGIRA04,6859 <= 1
+ 0 <= t_x(307158,10278)$MRAE04,6860 <= 1
+ 0 <= t_x(307174,4624)$LELVL104,6861 <= 1
+ 0 <= t_x(307182,15409)$EDGG704,6862 <= 1
+ 0 <= t_x(307186,10198)$MRAE04,6863 <= 1
+ 0 <= t_x(307190,4500)$LGKFN04,6864 <= 1
+ 0 <= t_x(307217,1376)$RMZSI04,6865 <= 1
+ 0 <= t_x(307218,3148)$MAB3404A,6866 <= 1
+ 0 <= t_x(307231,7080)$MRAE04,6867 <= 1
+ 0 <= t_x(307258,20167)$EDGG704,6868 <= 1
+ 0 <= t_x(307260,7533)$YB3EH04A,6869 <= 1
+ 0 <= t_x(307264,19280)$LCES004,6870 <= 1
+ 0 <= t_x(307265,5520)$LEBAS04A,6871 <= 1
+ 0 <= t_x(307285,10682)$MRAE04,6872 <= 1
+ 0 <= t_x(307304,7560)$MRAE04,6873 <= 1
+ 0 <= t_x(307309,265)$KWUR1C04,6874 <= 1
+ 0 <= t_x(307311,1008)$KWUR1C04,6875 <= 1
+ 0 <= t_x(307317,734)$KWUR1C04,6876 <= 1
+ 0 <= t_x(307323,9217)$YB3EH04A,6877 <= 1
+ 0 <= t_x(307355,5256)$MAB3404A,6878 <= 1
+ 0 <= t_x(307359,8581)$LELVL104,6879 <= 1
+ 0 <= t_x(307388,1500)$LCES004M,6880 <= 1
+ 0 <= t_x(307394,4276)$KWUR1C04,6881 <= 1
+ 0 <= t_x(307410,10110)$MRAE04,6882 <= 1
+ 0 <= t_x(307418,6525)$YB3EH04A,6883 <= 1
+ 0 <= t_x(307440,5943)$KWUR1C04,6884 <= 1
+ 0 <= t_x(307460,8285)$MRAE04,6885 <= 1
+ 0 <= t_x(307461,4354)$RJIU04M,6886 <= 1
+ 0 <= t_x(307470,6623)$LGIRA04,6887 <= 1
+ 0 <= t_x(307472,6521)$KWUR1C04,6888 <= 1
+ 0 <= t_x(307481,14203)$MRAE04,6889 <= 1
+ 0 <= t_x(307482,608)$LGKFN04,6890 <= 1
+ 0 <= t_x(307494,19544)$EDGG704,6891 <= 1
+ 0 <= t_x(307498,13972)$LCES004,6892 <= 1
+ 0 <= t_x(307532,9189)$LGIRA04,6893 <= 1
+ 0 <= t_x(307547,1055)$LEBAS04A,6894 <= 1
+ 0 <= t_x(307576,6507)$YB3EH04A,6895 <= 1
+ 0 <= t_x(307581,6031)$KWUR1C04,6896 <= 1
+ 0 <= t_x(307617,4080)$LELVU04,6897 <= 1
+ 0 <= t_x(307626,5781)$MRAE04,6898 <= 1
+ 0 <= t_x(307650,23393)$EDGG704,6899 <= 1
+ 0 <= t_x(307658,5208)$RMZU04,6900 <= 1
+ 0 <= t_x(307672,5857)$RMZU04,6901 <= 1
+ 0 <= t_x(307674,1560)$YB3EH04A,6902 <= 1
+ 0 <= t_x(307679,21653)$LCES004,6903 <= 1
+ 0 <= t_x(307696,8103)$MRAE04,6904 <= 1
+ 0 <= t_x(307707,1391)$BKED1204,6905 <= 1
+ 0 <= t_x(307712,18383)$EDGG704,6906 <= 1
+ 0 <= t_x(307716,6712)$MAB3404A,6907 <= 1
+ 0 <= t_x(307726,12944)$MRAE04,6908 <= 1
+ 0 <= t_x(307727,131)$KWUR1C04,6909 <= 1
+ 0 <= t_x(307728,2551)$MAB1204A,6910 <= 1
+ 0 <= t_x(307730,146)$KSPE104D,6911 <= 1
+ 0 <= t_x(307733,1736)$LELVL104,6912 <= 1
+ 0 <= t_x(307740,9264)$LGSRA04,6913 <= 1
+ 0 <= t_x(307745,3240)$GL34W04,6914 <= 1
+ 0 <= t_x(307752,1418)$LGAVA04,6915 <= 1
+ 0 <= t_x(307779,12362)$MRAE04,6916 <= 1
+ 0 <= t_x(307791,2340)$ZM56704,6917 <= 1
+ 0 <= t_x(307805,1108)$LOVN1504,6918 <= 1
+ 0 <= t_x(307831,660)$ZM56704,6919 <= 1
+ 0 <= t_x(307833,3453)$YB3EH04A,6920 <= 1
+ 0 <= t_x(307845,8966)$MRAE04,6921 <= 1
+ 0 <= t_x(307846,3660)$RMZU04,6922 <= 1
+ 0 <= t_x(307860,4991)$YB3EH04A,6923 <= 1
+ 0 <= t_x(307867,3466)$LELVL104,6924 <= 1
+ 0 <= t_x(307870,2886)$MAB1204A,6925 <= 1
+ 0 <= t_x(307875,2881)$KSLN04A,6926 <= 1
+ 0 <= t_x(307878,3760)$KWUR1C04,6927 <= 1
+ 0 <= t_x(307887,1440)$YB3EH04A,6928 <= 1
+ 0 <= t_x(307897,6002)$LCES004M,6929 <= 1
+ 0 <= t_x(307899,3305)$LEBAS04A,6930 <= 1
+ 0 <= t_x(307902,21689)$EDGG704,6931 <= 1
+ 0 <= t_x(307914,1438)$KSPE104D,6932 <= 1
+ 0 <= t_x(307919,192)$KWUR1C04,6933 <= 1
+ 0 <= t_x(307926,307)$KWUR1C04,6934 <= 1
+ 0 <= t_x(307935,2760)$ZM56704,6935 <= 1
+ 0 <= t_x(307961,4232)$KWUR1C04,6936 <= 1
+ 0 <= t_x(307977,722)$ZM56704,6937 <= 1
+ 0 <= t_x(307979,13086)$MRAE04,6938 <= 1
+ 0 <= t_x(307985,2866)$RMZU04,6939 <= 1
+ 0 <= t_x(307987,1340)$LELVL104,6940 <= 1
+ 0 <= t_x(307990,16802)$EDGG704,6941 <= 1
+ 0 <= t_x(307992,9902)$LGZAA04M,6942 <= 1
+ 0 <= t_x(307997,4620)$ZM56704,6943 <= 1
+ 0 <= t_x(307998,350)$CPRFBR04,6944 <= 1
+ 0 <= t_x(308003,4822)$YB3EH04A,6945 <= 1
+ 0 <= t_x(308004,1989)$ZM56704,6946 <= 1
+ 0 <= t_x(308021,14034)$MRAE04,6947 <= 1
+ 0 <= t_x(308058,9227)$LFMDA04A,6948 <= 1
+ 0 <= t_x(308064,5280)$LEBAS04A,6949 <= 1
+ 0 <= t_x(308077,17165)$EDGG704,6950 <= 1
+ 0 <= t_x(308093,1895)$YB3EH04A,6951 <= 1
+ 0 <= t_x(308103,6486)$RMZSI04,6952 <= 1
+ 0 <= t_x(308125,6569)$LCES004,6953 <= 1
+ 0 <= t_x(308133,2853)$YB3EH04A,6954 <= 1
+ 0 <= t_x(308136,11402)$LELVL104,6955 <= 1
+ 0 <= t_x(308144,11150)$MRAE04,6956 <= 1
+ 0 <= t_x(308210,1560)$LEBAS04A,6957 <= 1
+ 0 <= t_x(308221,2828)$KSLN04A,6958 <= 1
+ 0 <= t_x(308225,2290)$RMZSI04,6959 <= 1
+ 0 <= t_x(308239,3636)$KWUR1C04,6960 <= 1
+ 0 <= t_x(308248,1352)$YB3EH04A,6961 <= 1
+ 0 <= t_x(308251,10471)$LCES004,6962 <= 1
+ 0 <= t_x(308268,2120)$RMZU04,6963 <= 1
+ 0 <= t_x(308281,2203)$RMZU04,6964 <= 1
+ 0 <= t_x(308294,7254)$LGIRA04,6965 <= 1
+ 0 <= t_x(308308,1004)$YB3EH04A,6966 <= 1
+ 0 <= t_x(308325,6900)$LGKFN04,6967 <= 1
+ 0 <= t_x(308334,1159)$EBEEC04M,6968 <= 1
+ 0 <= t_x(308336,12504)$MRAE04,6969 <= 1
+ 0 <= t_x(308352,22620)$LCES004,6970 <= 1
+ 0 <= t_x(308362,2344)$KWUR1C04,6971 <= 1
+ 0 <= t_x(308366,1580)$YB3EH04A,6972 <= 1
+ 0 <= t_x(308371,12408)$MRAE04,6973 <= 1
+ 0 <= t_x(308386,5407)$LELVL104,6974 <= 1
+ 0 <= t_x(308402,8978)$LELVL104,6975 <= 1
+ 0 <= t_x(308410,4751)$RMZU04,6976 <= 1
+ 0 <= t_x(308418,66)$KSLN04A,6977 <= 1
+ 0 <= t_x(308432,4680)$RMZU04,6978 <= 1
+ 0 <= t_x(308449,5651)$MRAE04,6979 <= 1
+ 0 <= t_x(308460,7769)$LGIRA04,6980 <= 1
+ 0 <= t_x(308475,1550)$KFUL1U04,6981 <= 1
+ 0 <= t_x(308479,19670)$EDGG704,6982 <= 1
+ 0 <= t_x(308482,4200)$KSAL1204,6983 <= 1
+ 0 <= t_x(308505,1704)$YB3EH04A,6984 <= 1
+ 0 <= t_x(308507,20820)$LCES004,6985 <= 1
+ 0 <= t_x(308511,11891)$MRAE04,6986 <= 1
+ 0 <= t_x(308515,13712)$MGY04,6987 <= 1
+ 0 <= t_x(308533,18657)$EDGG704,6988 <= 1
+ 0 <= t_x(308550,309)$RVKWS04,6989 <= 1
+ 0 <= t_x(308582,13854)$EDGG704,6990 <= 1
+ 0 <= t_x(308593,4551)$RMZU04,6991 <= 1
+ 0 <= t_x(308597,10590)$YB3EH04A,6992 <= 1
+ 0 <= t_x(308611,39)$KSLN04A,6993 <= 1
+ 0 <= t_x(308619,11312)$LGZAA04M,6994 <= 1
+ 0 <= t_x(308622,10958)$LCES004,6995 <= 1
+ 0 <= t_x(308624,21053)$LCES004,6996 <= 1
+ 0 <= t_x(308629,8536)$MRAE04,6997 <= 1
+ 0 <= t_x(308647,4992)$MRAE04,6998 <= 1
+ 0 <= t_x(308677,2614)$RMZSI04,6999 <= 1
+ 0 <= t_x(308700,2700)$LEBAS04A,7000 <= 1
+ 0 <= t_x(308733,8760)$MRAE04,7001 <= 1
+ 0 <= t_x(308743,18245)$EDGG704,7002 <= 1
+ 0 <= t_x(308751,10405)$MRAE04,7003 <= 1
+ 0 <= t_x(308759,2008)$KSPE104D,7004 <= 1
+ 0 <= t_x(308769,7260)$MRAE04,7005 <= 1
+ 0 <= t_x(308780,3982)$KSLN04A,7006 <= 1
+ 0 <= t_x(308836,7936)$YB3EH04A,7007 <= 1
+ 0 <= t_x(308855,694)$YB3EH04A,7008 <= 1
+ 0 <= t_x(308892,12726)$MGY04,7009 <= 1
+ 0 <= t_x(308908,3361)$ZM56704,7010 <= 1
+ 0 <= t_x(308914,12403)$MRAE04,7011 <= 1
+ 0 <= t_x(308941,1777)$YB3EH04A,7012 <= 1
+ 0 <= t_x(308945,16156)$EDGG704,7013 <= 1
+ 0 <= t_x(308947,1703)$YB3EH04A,7014 <= 1
+ 0 <= t_x(308966,1746)$KWUR1C04,7015 <= 1
+ 0 <= t_x(309000,1214)$KSLN04A,7016 <= 1
+ 0 <= t_x(309006,2639)$MAB3404A,7017 <= 1
+ 0 <= t_x(309011,5653)$MRAE04,7018 <= 1
+ 0 <= t_x(309016,8040)$MRAE04,7019 <= 1
+ 0 <= t_x(309061,3065)$EGPFA04,7020 <= 1
+ 0 <= t_x(309070,18720)$EDGG704,7021 <= 1
+ 0 <= t_x(309072,20013)$EDGG704,7022 <= 1
+ 0 <= t_x(309098,1670)$RMZSI04,7023 <= 1
+ 0 <= t_x(309099,10827)$MRAE04,7024 <= 1
+ 0 <= t_x(309103,12420)$MRAE04,7025 <= 1
+ 0 <= t_x(309119,3635)$ZM56704,7026 <= 1
+ 0 <= t_x(309127,11509)$LGZAA04M,7027 <= 1
+ 0 <= t_x(309142,2820)$LEBAS04A,7028 <= 1
+ 0 <= t_x(309143,14430)$LELVL104,7029 <= 1
+ 0 <= t_x(309144,1581)$RMZU04,7030 <= 1
+ 0 <= t_x(309172,11933)$EDGG704,7031 <= 1
+ 0 <= t_x(309174,9720)$LELVL104,7032 <= 1
+ 0 <= t_x(309188,22080)$EDGG704,7033 <= 1
+ 0 <= t_x(309190,9377)$MRAE04,7034 <= 1
+ 0 <= t_x(309200,3813)$LCES004M,7035 <= 1
+ 0 <= t_x(309203,871)$YB3EH04A,7036 <= 1
+ 0 <= t_x(309207,2490)$KFUL1U04,7037 <= 1
+ 0 <= t_x(309208,5527)$LELVL104,7038 <= 1
+ 0 <= t_x(309210,15791)$EDGG704,7039 <= 1
+ 0 <= t_x(309267,3218)$RMZSI04,7040 <= 1
+ 0 <= t_x(309270,21101)$EDGG704,7041 <= 1
+ 0 <= t_x(309271,495)$KSAL1204,7042 <= 1
+ 0 <= t_x(309281,4500)$ZM56704,7043 <= 1
+ 0 <= t_x(309283,7016)$LGSRA04,7044 <= 1
+ 0 <= t_x(309284,3076)$LFMDA04A,7045 <= 1
+ 0 <= t_x(309298,19084)$EDGG704,7046 <= 1
+ 0 <= t_x(309311,8514)$YB3EH04A,7047 <= 1
+ 0 <= t_x(309313,2492)$LEBAS04A,7048 <= 1
+ 0 <= t_x(309316,5250)$LGIRA04,7049 <= 1
+ 0 <= t_x(309317,7925)$MRAE04,7050 <= 1
+ 0 <= t_x(309321,8633)$LGIRA04,7051 <= 1
+ 0 <= t_x(309324,1999)$RMZSI04,7052 <= 1
+ 0 <= t_x(309331,1978)$RMZU04,7053 <= 1
+ 0 <= t_x(309347,12951)$LGZAA04M,7054 <= 1
+ 0 <= t_x(309349,1296)$KFUL1U04,7055 <= 1
+ 0 <= t_x(309374,7384)$LGIRA04,7056 <= 1
+ 0 <= t_x(309385,2023)$MRAE04,7057 <= 1
+ 0 <= t_x(309386,22024)$LCES004,7058 <= 1
+ 0 <= t_x(309400,5807)$MAB3404A,7059 <= 1
+ 0 <= t_x(309414,11610)$LCES004,7060 <= 1
+ 0 <= t_x(309437,120)$ZM56704,7061 <= 1
+ 0 <= t_x(309442,13885)$MGY04,7062 <= 1
+ 0 <= t_x(309449,7602)$LEBAS04A,7063 <= 1
+ 0 <= t_x(309461,1894)$KFUL1U04,7064 <= 1
+ 0 <= t_x(309462,1451)$LOVN1504,7065 <= 1
+ 0 <= t_x(309465,6306)$LGZAA04M,7066 <= 1
+ 0 <= t_x(309473,2713)$LOVN1504,7067 <= 1
+ 0 <= t_x(309492,1025)$KWUR1C04,7068 <= 1
+ 0 <= t_x(309498,2227)$RMZSI04,7069 <= 1
+ 0 <= t_x(309507,7678)$LEBAS04A,7070 <= 1
+ 0 <= t_x(309508,1801)$LGRPA04,7071 <= 1
+ 0 <= t_x(309520,10171)$MRAE04,7072 <= 1
+ 0 <= t_x(309536,5417)$LELVU04,7073 <= 1
+ 0 <= t_x(309547,5832)$LEBAS04A,7074 <= 1
+ 0 <= t_x(309557,17079)$EDGG704,7075 <= 1
+ 0 <= t_x(309560,2624)$YB3EH04A,7076 <= 1
+ 0 <= t_x(309573,9960)$LCES004,7077 <= 1
+ 0 <= t_x(309577,12332)$MRAE04,7078 <= 1
+ 0 <= t_x(309583,6960)$MRAE04,7079 <= 1
+ 0 <= t_x(309588,6111)$MRAE04,7080 <= 1
+ 0 <= t_x(309594,2142)$KWUR1C04,7081 <= 1
+ 0 <= t_x(309597,1800)$KFUL1U04,7082 <= 1
+ 0 <= t_x(309599,4247)$YB3EH04A,7083 <= 1
+ 0 <= t_x(309602,1620)$LEBAS04A,7084 <= 1
+ 0 <= t_x(309625,11957)$MRAE04,7085 <= 1
+ 0 <= t_x(309641,579)$KFUL1U04,7086 <= 1
+ 0 <= t_x(309684,1679)$MAB3404A,7087 <= 1
+ 0 <= t_x(309693,13376)$MRAE04,7088 <= 1
+ 0 <= t_x(309695,11336)$MRAE04,7089 <= 1
+ 0 <= t_x(309709,2460)$LFPND04,7090 <= 1
+ 0 <= t_x(309711,11752)$MRAE04,7091 <= 1
+ 0 <= t_x(309721,706)$YB3EH04A,7092 <= 1
+ 0 <= t_x(309724,285)$RMZU04,7093 <= 1
+ 0 <= t_x(309725,11752)$LELVL104,7094 <= 1
+ 0 <= t_x(309735,1230)$KSPE104D,7095 <= 1
+ 0 <= t_x(309780,21120)$LCES004,7096 <= 1
+ 0 <= t_x(309790,5880)$YB3EH04A,7097 <= 1
+ 0 <= t_x(309806,3539)$LGRPA04,7098 <= 1
+ 0 <= t_x(309822,3835)$ZM56704,7099 <= 1
+ 0 <= t_x(309872,6038)$KSAL1204,7100 <= 1
+ 0 <= t_x(309887,256)$LGKFN04,7101 <= 1
+ 0 <= t_x(309890,4631)$KWUR1C04,7102 <= 1
+ 0 <= t_x(309899,11321)$YB3EH04A,7103 <= 1
+ 0 <= t_x(309911,1923)$RJIU04M,7104 <= 1
+ 0 <= t_x(309920,11442)$LELVL104,7105 <= 1
+ 0 <= t_x(309940,1814)$LELVL104,7106 <= 1
+ 0 <= t_x(309941,8520)$MRAEE04,7107 <= 1
+ 0 <= t_x(309953,1684)$LOVN1504,7108 <= 1
+ 0 <= t_x(309959,10586)$MRAE04,7109 <= 1
+ 0 <= t_x(309965,3527)$LEBAS04A,7110 <= 1
+ 0 <= t_x(309978,5948)$YB3EH04A,7111 <= 1
+ 0 <= t_x(309981,14832)$EDGG704,7112 <= 1
+ 0 <= t_x(309986,2213)$LEBAS04A,7113 <= 1
+ 0 <= t_x(310005,16516)$EDGG704,7114 <= 1
+ 0 <= t_x(310024,761)$RMZU04,7115 <= 1
+ 0 <= t_x(310042,235)$KFZ4404L,7116 <= 1
+ 0 <= t_x(310043,5071)$ZM56704,7117 <= 1
+ 0 <= t_x(310058,276)$KSLN04A,7118 <= 1
+ 0 <= t_x(310080,6577)$LEBAS04A,7119 <= 1
+ 0 <= t_x(310081,670)$KFUL1U04,7120 <= 1
+ 0 <= t_x(310082,18688)$EDGG704,7121 <= 1
+ 0 <= t_x(310087,168)$EGPFA04,7122 <= 1
+ 0 <= t_x(310096,12686)$MRAE04,7123 <= 1
+ 0 <= t_x(310117,6076)$YB3EH04A,7124 <= 1
+ 0 <= t_x(310120,5991)$LGIRA04,7125 <= 1
+ 0 <= t_x(310127,970)$YB3EH04A,7126 <= 1
+ 0 <= t_x(310158,12180)$LCES004,7127 <= 1
+ 0 <= t_x(310175,4205)$LELVL104,7128 <= 1
+ 0 <= t_x(310199,8292)$MRAE04,7129 <= 1
+ 0 <= t_x(310219,13487)$EDGG704,7130 <= 1
+ 0 <= t_x(310235,939)$MAB3404A,7131 <= 1
+ 0 <= t_x(310238,3651)$LELVL104,7132 <= 1
+ 0 <= t_x(310256,660)$KSAL1204,7133 <= 1
+ 0 <= t_x(310272,20820)$LCES004,7134 <= 1
+ 0 <= t_x(310282,21663)$LCES004,7135 <= 1
+ 0 <= t_x(310287,1020)$LCES004,7136 <= 1
+ 0 <= t_x(310303,3503)$RMZU04,7137 <= 1
+ 0 <= t_x(310311,9504)$LELVL104,7138 <= 1
+ 0 <= t_x(310381,2395)$KFUL1U04,7139 <= 1
+ 0 <= t_x(310384,5065)$KWUR1C04,7140 <= 1
+ 0 <= t_x(310386,1678)$EDGG704,7141 <= 1
+ 0 <= t_x(310388,300)$KSAL1204,7142 <= 1
+ 0 <= t_x(310392,21555)$LCES004,7143 <= 1
+ 0 <= t_x(310398,386)$KFUL1U04,7144 <= 1
+ 0 <= t_x(310417,1799)$KFUL1U04,7145 <= 1
+ 0 <= t_x(310438,15236)$EDGG704,7146 <= 1
+ 0 <= t_x(310475,19920)$LCES004,7147 <= 1
+ 0 <= t_x(310502,11418)$MRAE04,7148 <= 1
+ 0 <= t_x(310512,1803)$LOVN1504,7149 <= 1
+ 0 <= t_x(310522,10432)$LELVL104,7150 <= 1
+ 0 <= t_x(310533,14932)$MRAE04,7151 <= 1
+ 0 <= t_x(310535,8092)$LELVL104,7152 <= 1
+ 0 <= t_x(310539,5389)$YB3EH04A,7153 <= 1
+ 0 <= t_x(310560,7020)$LCES004,7154 <= 1
+ 0 <= t_x(310570,3079)$KSLN04A,7155 <= 1
+ 0 <= t_x(310580,19235)$EDGG704,7156 <= 1
+ 0 <= t_x(310593,3596)$LELVL104,7157 <= 1
+ 0 <= t_x(310594,2114)$LELVL104,7158 <= 1
+ 0 <= t_x(310599,255)$KFZ4404L,7159 <= 1
+ 0 <= t_x(310618,12898)$EDGG704,7160 <= 1
+ 0 <= t_x(310635,5289)$ZM56704,7161 <= 1
+ 0 <= t_x(310647,14325)$MRAE04,7162 <= 1
+ 0 <= t_x(310665,7035)$YB3EH04A,7163 <= 1
+ 0 <= t_x(310668,2847)$GL34W04,7164 <= 1
+ 0 <= t_x(310671,8888)$LELVL104,7165 <= 1
+ 0 <= t_x(310674,10740)$MRAE04,7166 <= 1
+ 0 <= t_x(310692,17101)$MGY04,7167 <= 1
+ 0 <= t_x(310719,3892)$LELVL104,7168 <= 1
+ 0 <= t_x(310724,13853)$MRAE04,7169 <= 1
+ 0 <= t_x(310732,10920)$LCES004,7170 <= 1
+ 0 <= t_x(310742,2852)$KSLN04A,7171 <= 1
+ 0 <= t_x(310743,3408)$LELVL104,7172 <= 1
+ 0 <= t_x(310753,5940)$RMZU04,7173 <= 1
+ 0 <= t_x(310755,5421)$ZM56704,7174 <= 1
+ 0 <= t_x(310759,13269)$MRAE04,7175 <= 1
+ 0 <= t_x(310761,17593)$EDGG704,7176 <= 1
+ 0 <= t_x(310774,9670)$LELVL104,7177 <= 1
+ 0 <= t_x(310795,9403)$LELVL104,7178 <= 1
+ 0 <= t_x(310853,9471)$LELVL104,7179 <= 1
+ 0 <= t_x(310899,3908)$KSLN04A,7180 <= 1
+ 0 <= t_x(310901,1200)$YB3EH04A,7181 <= 1
+ 0 <= t_x(310913,15483)$MGY04,7182 <= 1
+ 0 <= t_x(310943,7289)$LEBAS04A,7183 <= 1
+ 0 <= t_x(310951,921)$KWUR1C04,7184 <= 1
+ 0 <= t_x(310982,3574)$YB3EH04A,7185 <= 1
+ 0 <= t_x(310983,14072)$EDGG704,7186 <= 1
+ 0 <= t_x(311032,1404)$LOVN1504,7187 <= 1
+ 0 <= t_x(311042,2139)$KSAL1204,7188 <= 1
+ 0 <= t_x(311070,1270)$CPRFBR04,7189 <= 1
+ 0 <= t_x(311071,18786)$EDGG704,7190 <= 1
+ 0 <= t_x(311073,16800)$LCES004,7191 <= 1
+ 0 <= t_x(311074,899)$GL34W04,7192 <= 1
+ 0 <= t_x(311108,20160)$LCES004,7193 <= 1
+ 0 <= t_x(311119,2833)$RMZSI04,7194 <= 1
+ 0 <= t_x(311138,2206)$KWUR1C04,7195 <= 1
+ 0 <= t_x(311142,3239)$MAB3404A,7196 <= 1
+ 0 <= t_x(311143,229)$RNS04M,7197 <= 1
+ 0 <= t_x(311151,13219)$MRAE04,7198 <= 1
+ 0 <= t_x(311155,19546)$LCES004,7199 <= 1
+ 0 <= t_x(311161,232)$MRAE04,7200 <= 1
+ 0 <= t_x(311168,4446)$KSAL1204,7201 <= 1
+ 0 <= t_x(311203,4446)$LELVL104,7202 <= 1
+ 0 <= t_x(311242,5101)$LELVL104,7203 <= 1
+ 0 <= t_x(311253,4101)$LFMDA04A,7204 <= 1
+ 0 <= t_x(311255,12744)$MRAE04,7205 <= 1
+ 0 <= t_x(311256,420)$YB3EH04A,7206 <= 1
+ 0 <= t_x(311257,2601)$KFUL1U04,7207 <= 1
+ 0 <= t_x(311260,15939)$MGY04,7208 <= 1
+ 0 <= t_x(311265,11647)$LCES004,7209 <= 1
+ 0 <= t_x(311272,10117)$LELVL104,7210 <= 1
+ 0 <= t_x(311284,16620)$LCES004,7211 <= 1
+ 0 <= t_x(311285,5820)$LCES004,7212 <= 1
+ 0 <= t_x(311291,2248)$LELVL104,7213 <= 1
+ 0 <= t_x(311293,2677)$LGAVA04,7214 <= 1
+ 0 <= t_x(311300,6689)$LEBAS04A,7215 <= 1
+ 0 <= t_x(311312,13680)$MRAE04,7216 <= 1
+ 0 <= t_x(311314,776)$LELVL104,7217 <= 1
+ 0 <= t_x(311315,4087)$LEBAS04A,7218 <= 1
+ 0 <= t_x(311329,11994)$MRAE04,7219 <= 1
+ 0 <= t_x(311344,8327)$LELVL104,7220 <= 1
+ 0 <= t_x(311351,1919)$LOVN1504,7221 <= 1
+ 0 <= t_x(311402,300)$KSAL1A04,7222 <= 1
+ 0 <= t_x(311412,2531)$KSLN04A,7223 <= 1
+ 0 <= t_x(311413,3239)$MAB3404A,7224 <= 1
+ 0 <= t_x(311440,6955)$MRAE04,7225 <= 1
+ 0 <= t_x(311443,17446)$EDGG704,7226 <= 1
+ 0 <= t_x(311447,4800)$LGKFN04,7227 <= 1
+ 0 <= t_x(311462,2096)$LELVL104,7228 <= 1
+ 0 <= t_x(311478,1806)$LELVL104,7229 <= 1
+ 0 <= t_x(311496,54)$CPGSE04,7230 <= 1
+ 0 <= t_x(311520,5089)$LELVL104,7231 <= 1
+ 0 <= t_x(311542,20276)$LCES004,7232 <= 1
+ 0 <= t_x(311548,7617)$LELVL104,7233 <= 1
+ 0 <= t_x(311549,1680)$LELVL104,7234 <= 1
+ 0 <= t_x(311550,841)$KSLN04A,7235 <= 1
+ 0 <= t_x(311636,7613)$LELVL104,7236 <= 1
+ 0 <= t_x(311650,12900)$MRAE04,7237 <= 1
+ 0 <= t_x(311680,7320)$LELVL104,7238 <= 1
+ 0 <= t_x(311697,14860)$EDGG704,7239 <= 1
+ 0 <= t_x(311706,12660)$MRAE04,7240 <= 1
+ 0 <= t_x(311727,8159)$MRAE04,7241 <= 1
+ 0 <= t_x(311733,16840)$MGY04,7242 <= 1
+ 0 <= t_x(311757,18960)$LCES004,7243 <= 1
+ 0 <= t_x(311813,2770)$LELVL104,7244 <= 1
+ 0 <= t_x(311825,1728)$RMZU04,7245 <= 1
+ 0 <= t_x(311838,20178)$LCES004,7246 <= 1
+ 0 <= t_x(311840,20160)$LCES004,7247 <= 1
+ 0 <= t_x(311845,7948)$YB3EH04A,7248 <= 1
+ 0 <= t_x(311850,12691)$MGY04,7249 <= 1
+ 0 <= t_x(311856,14808)$MRAE04,7250 <= 1
+ 0 <= t_x(311863,6165)$KSLN04A,7251 <= 1
+ 0 <= t_x(311878,10618)$MRAE04,7252 <= 1
+ 0 <= t_x(311882,7209)$LELVL104,7253 <= 1
+ 0 <= t_x(311886,20460)$LCES004,7254 <= 1
+ 0 <= t_x(311949,5388)$MAB1204A,7255 <= 1
+ 0 <= t_x(311954,7097)$MRAE04,7256 <= 1
+ 0 <= t_x(311988,6061)$MAB3404A,7257 <= 1
+ 0 <= t_x(311993,1652)$CPRFBR04,7258 <= 1
+ 0 <= t_x(311998,11400)$MRAE04,7259 <= 1
+ 0 <= t_x(312009,3696)$LLBGA04L,7260 <= 1
+ 0 <= t_x(312011,1951)$YB3EH04A,7261 <= 1
+ 0 <= t_x(312015,17820)$LCES004,7262 <= 1
+ 0 <= t_x(312017,22800)$LCES004,7263 <= 1
+ 0 <= t_x(312020,8300)$MRAE04,7264 <= 1
+ 0 <= t_x(312034,2890)$MAB1204A,7265 <= 1
+ 0 <= t_x(312036,14337)$MGY04,7266 <= 1
+ 0 <= t_x(312051,1828)$YB3EH04A,7267 <= 1
+ 0 <= t_x(312066,10002)$EDGG704,7268 <= 1
+ 0 <= t_x(312085,13746)$MRAE04,7269 <= 1
+ 0 <= t_x(312091,2360)$KSLN04A,7270 <= 1
+ 0 <= t_x(312097,6780)$LCES004,7271 <= 1
+ 0 <= t_x(312192,8520)$MRAEE04,7272 <= 1
+ 0 <= t_x(312199,15420)$LCES004,7273 <= 1
+ 0 <= t_x(312231,2780)$LGSRA04,7274 <= 1
+ 0 <= t_x(312302,22740)$LCES004,7275 <= 1
+ 0 <= t_x(312325,4469)$YB3EH04A,7276 <= 1
+ 0 <= t_x(312349,5321)$KWUR1C04,7277 <= 1
+ 0 <= t_x(312354,1620)$MAB1204A,7278 <= 1
+ 0 <= t_x(312369,13005)$MRAE04,7279 <= 1
+ 0 <= t_x(312417,177)$KFZ4404L,7280 <= 1
+ 0 <= t_x(312436,15812)$MGY04,7281 <= 1
+ 0 <= t_x(312442,5880)$LEBAS04A,7282 <= 1
+ 0 <= t_x(312456,4270)$KFUL1U04,7283 <= 1
+ 0 <= t_x(312497,6660)$LEBAS04A,7284 <= 1
+ 0 <= t_x(312503,13661)$MRAE04,7285 <= 1
+ 0 <= t_x(312532,1191)$LELVL104,7286 <= 1
+ 0 <= t_x(312565,3000)$LCES004,7287 <= 1
+ 0 <= t_x(312583,14520)$LCES004,7288 <= 1
+ 0 <= t_x(312648,20861)$EDGG704,7289 <= 1
+ 0 <= t_x(312659,10800)$MRAE04,7290 <= 1
+ 0 <= t_x(312674,17220)$LCES004,7291 <= 1
+ 0 <= t_x(312682,7080)$MRAE04,7292 <= 1
+ 0 <= t_x(312707,5824)$MRAE04,7293 <= 1
+ 0 <= t_x(312715,14813)$MGY04,7294 <= 1
+ 0 <= t_x(312731,3018)$GL34W04,7295 <= 1
+ 0 <= t_x(312746,1674)$LEBAS04A,7296 <= 1
+ 0 <= t_x(312762,6054)$MRAE04,7297 <= 1
+ 0 <= t_x(312773,2121)$GL34W04,7298 <= 1
+ 0 <= t_x(312792,5703)$LEBAS04A,7299 <= 1
+ 0 <= t_x(312800,15080)$EDGG704,7300 <= 1
+ 0 <= t_x(312825,11736)$LCES004,7301 <= 1
+ 0 <= t_x(312879,15120)$LCES004,7302 <= 1
+ 0 <= t_x(312881,13513)$MRAE04,7303 <= 1
+ 0 <= t_x(312895,14520)$LCES004,7304 <= 1
+ 0 <= t_x(312912,2448)$MAB1204A,7305 <= 1
+ 0 <= t_x(312938,4860)$LCES004,7306 <= 1
+ 0 <= t_x(312950,8640)$MRAE04,7307 <= 1
+ 0 <= t_x(312956,14579)$EDGG704,7308 <= 1
+ 0 <= t_x(312975,3583)$ZM56704,7309 <= 1
+ 0 <= t_x(312999,17508)$EDGG704,7310 <= 1
+ 0 <= t_x(313002,16635)$MGY04,7311 <= 1
+ 0 <= t_x(313003,5325)$MRAE04,7312 <= 1
+ 0 <= t_x(313034,2693)$GL34W04,7313 <= 1
+ 0 <= t_x(313050,1138)$LCES004M,7314 <= 1
+ 0 <= t_x(313054,13704)$MGY04,7315 <= 1
+ 0 <= t_x(313068,15786)$LCES004,7316 <= 1
+ 0 <= t_x(313100,1786)$RMZU04,7317 <= 1
+ 0 <= t_x(313102,2940)$LCES004,7318 <= 1
+ 0 <= t_x(313119,1468)$LOVN1504,7319 <= 1
+ 0 <= t_x(313135,3040)$KWUR1C04,7320 <= 1
+ 0 <= t_x(313202,4938)$KWUR1C04,7321 <= 1
+ 0 <= t_x(313298,1850)$GL34W04,7322 <= 1
+ 0 <= t_x(313302,2820)$LCES004,7323 <= 1
+ 0 <= t_x(313344,6280)$MRAE04,7324 <= 1
+ 0 <= t_x(313354,5690)$LEBAS04A,7325 <= 1
+ 0 <= t_x(313372,14177)$MRAE04,7326 <= 1
+ 0 <= t_x(313410,1436)$LEBAS04A,7327 <= 1
+ 0 <= t_x(313433,5460)$MRAE04,7328 <= 1
+ 0 <= t_x(313526,10614)$LELVL104,7329 <= 1
+ 0 <= t_x(313536,5535)$KWUR1C04,7330 <= 1
+ 0 <= t_x(313540,10632)$LCES004,7331 <= 1
+ 0 <= t_x(313563,938)$MAB1204A,7332 <= 1
+ 0 <= t_x(313569,15540)$LCES004,7333 <= 1
+ 0 <= t_x(313590,2549)$KWUR1C04,7334 <= 1
+ 0 <= t_x(313638,16628)$EDGG704,7335 <= 1
+ 0 <= t_x(313701,4866)$MRAE04,7336 <= 1
+ 0 <= t_x(313717,11206)$MRAE04,7337 <= 1
+ 0 <= t_x(313758,9720)$LCES004,7338 <= 1
+ 0 <= t_x(313874,3540)$MAB1204A,7339 <= 1
+ 0 <= t_x(313875,3840)$LCES004,7340 <= 1
+ 0 <= t_x(313899,2659)$KSAL1204,7341 <= 1
+ 0 <= t_x(313994,5641)$EDGG704,7342 <= 1
+ 0 <= t_x(314075,7860)$MRAE04,7343 <= 1
+ 0 <= t_x(314104,434)$KFUL1U04,7344 <= 1
+ 0 <= t_x(314108,12678)$LCES004,7345 <= 1
+ 0 <= t_x(314131,15012)$MRAE04,7346 <= 1
+ 0 <= t_x(314172,17490)$EDGG704,7347 <= 1
+ 0 <= t_x(314186,11773)$MRAE04,7348 <= 1
+ 0 <= t_x(314191,8158)$MRAEE04,7349 <= 1
+ 0 <= t_x(314198,4834)$MAB1204A,7350 <= 1
+ 0 <= t_x(314223,7980)$LCES004,7351 <= 1
+ 0 <= t_x(314225,14911)$MRAE04,7352 <= 1
+ 0 <= t_x(314236,4018)$LCES004,7353 <= 1
+ 0 <= t_x(314330,2905)$KWUR1C04,7354 <= 1
+ 0 <= t_x(314402,12895)$MRAE04,7355 <= 1
+ 0 <= t_x(314450,1493)$KWUR1C04,7356 <= 1
+ 0 <= t_x(314457,19492)$EDGG704,7357 <= 1
+ 0 <= t_x(314530,2683)$GL34W04,7358 <= 1
+ 0 <= t_x(314538,11400)$EDGG704,7359 <= 1
+ 0 <= t_x(314563,9331)$MRAE04,7360 <= 1
+ 0 <= t_x(314573,15300)$EDGG704,7361 <= 1
+ 0 <= t_x(314600,12138)$EDGG704,7362 <= 1
+ 0 <= t_x(314699,12660)$LCES004,7363 <= 1
+ 0 <= t_x(314705,1567)$KSLN04A,7364 <= 1
+ 0 <= t_x(314730,10025)$MRAE04,7365 <= 1
+ 0 <= t_x(314736,8400)$EDGG704,7366 <= 1
+ 0 <= t_x(314808,9627)$MRAE04,7367 <= 1
+ 0 <= t_x(314816,14041)$EDGG704,7368 <= 1
+ 0 <= t_x(314823,12714)$MRAE04,7369 <= 1
+ 0 <= t_x(314847,14388)$MRAE04,7370 <= 1
+ 0 <= t_x(314889,15473)$EDGG704,7371 <= 1
+ 0 <= t_x(314986,1418)$KWUR1C04,7372 <= 1
+ 0 <= t_x(314999,19070)$EDGG704,7373 <= 1
+ 0 <= t_x(315019,11436)$EDGG704,7374 <= 1
+ 0 <= t_x(315040,3232)$LELVL104,7375 <= 1
+ 0 <= t_x(315081,2580)$LCES004,7376 <= 1
+ 0 <= t_x(315138,1892)$LCES004,7377 <= 1
+ 0 <= t_x(315209,5160)$MAB1204A,7378 <= 1
+ 0 <= t_x(315232,4680)$LCES004,7379 <= 1
+ 0 <= t_x(315366,8725)$MRAE04,7380 <= 1
+ 0 <= t_x(315428,1140)$LELVL104,7381 <= 1
+ 0 <= t_x(315544,14910)$EDGG704,7382 <= 1
+ 0 <= t_x(315618,14503)$EDGG704,7383 <= 1
+ 0 <= t_x(315692,1870)$LLBGA04L,7384 <= 1
+ 0 <= t_x(315748,16279)$EDGG704,7385 <= 1
+ 0 <= t_x(315763,11711)$EDGG704,7386 <= 1
+ 0 <= t_x(315779,3300)$LCES004,7387 <= 1
+ 0 <= t_x(315788,3253)$LELVL104,7388 <= 1
+ 0 <= t_x(315895,15300)$MRAE04,7389 <= 1
+ 0 <= t_x(315991,16470)$EDGG704,7390 <= 1
+ 0 <= t_x(316029,14787)$EDGG704,7391 <= 1
+ 0 <= t_x(316061,2781)$LLBGA04L,7392 <= 1
+ 0 <= t_x(316090,15649)$LCES004,7393 <= 1
+ 0 <= t_x(316213,5469)$EDGG704,7394 <= 1
+ 0 <= t_x(316285,2855)$KWUR1C04,7395 <= 1
+ 0 <= t_x(316289,7022)$LELVL104,7396 <= 1
+ 0 <= t_x(316298,12675)$EDGG704,7397 <= 1
+ 0 <= t_x(316314,3528)$KWUR1C04,7398 <= 1
+ 0 <= t_x(316391,12720)$EDGG704,7399 <= 1
+ 0 <= t_x(316430,2940)$LCES004,7400 <= 1
+ 0 <= t_x(316446,13819)$MGY04,7401 <= 1
+ 0 <= t_x(316476,14458)$EDGG704,7402 <= 1
+ 0 <= t_x(316499,14337)$EDGG704,7403 <= 1
+ 0 <= t_x(316538,15120)$EDGG704,7404 <= 1
+ 0 <= t_x(316618,2506)$LLBGA04L,7405 <= 1
+ 0 <= t_x(316626,6589)$KWUR1C04,7406 <= 1
+ 0 <= t_x(316914,8439)$MRAE04,7407 <= 1
+ 0 <= t_x(316916,16449)$EDGG704,7408 <= 1
+ 0 <= t_x(316925,4575)$EDGG704,7409 <= 1
+ 0 <= t_x(317001,6047)$EDGG704,7410 <= 1
+ 0 <= t_x(317008,8136)$MRAE04,7411 <= 1
+ 0 <= t_x(317048,11820)$LCES004,7412 <= 1
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+ 0 <= t_x(317111,15667)$EDGG704,7414 <= 1
+ 0 <= t_x(317116,6454)$MRAE04,7415 <= 1
+ 0 <= t_x(317153,13287)$EDGG704,7416 <= 1
+ 0 <= t_x(317216,19321)$EDGG704,7417 <= 1
+ 0 <= t_x(317222,14716)$EDGG704,7418 <= 1
+ 0 <= t_x(317300,18466)$EDGG704,7419 <= 1
+ 0 <= t_x(317357,1773)$LGRPA04,7420 <= 1
+ 0 <= t_x(317358,19482)$EDGG704,7421 <= 1
+ 0 <= t_x(317360,10384)$MRAE04,7422 <= 1
+ 0 <= t_x(317443,5662)$MRAE04,7423 <= 1
+ 0 <= t_x(317538,960)$MAB1204A,7424 <= 1
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+ 0 <= t_x(317621,6943)$EDGG704,7426 <= 1
+ 0 <= t_x(317644,8400)$MRAE04,7427 <= 1
+ 0 <= t_x(317675,5573)$EDGG704,7428 <= 1
+ 0 <= t_x(317851,14940)$EDGG704,7429 <= 1
+ 0 <= t_x(317908,11063)$EDGG704,7430 <= 1
+ 0 <= t_x(317920,11166)$EDGG704,7431 <= 1
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+ 0 <= t_x(317978,13682)$EDGG704,7433 <= 1
+ 0 <= t_x(317991,16822)$EDGG704,7434 <= 1
+ 0 <= t_x(317994,1972)$MRAE04,7435 <= 1
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+ 0 <= t_x(318187,10080)$MRAE04,7437 <= 1
+ 0 <= t_x(318401,8634)$EDGG704,7438 <= 1
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+ 0 <= t_x(319008,14090)$EDGG704,7445 <= 1
+ 0 <= t_x(319288,6960)$MRAE04,7446 <= 1
+ 0 <= t_x(319337,14100)$EDGG704,7447 <= 1
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+ 0 <= t_x(320214,4442)$MRAE04,7450 <= 1
+ 0 <= t_x(320591,2598)$EDGG704,7451 <= 1
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+ 0 <= t_x(287476,0),7775 <= 1
+ 0 <= t_x(287515,0),7776 <= 1
+ 0 <= t_x(287524,0),7777 <= 1
+ 0 <= t_x(287579,0),7778 <= 1
+ 0 <= t_x(287581,0),7779 <= 1
+ 0 <= t_x(287595,69)KWUR1C04,7780 <= 1
+ 0 <= t_x(287604,0),7781 <= 1
+ 0 <= t_x(287623,0),7782 <= 1
+ 0 <= t_x(287631,0),7783 <= 1
+ 0 <= t_x(287660,0),7784 <= 1
+ 0 <= t_x(287696,456)RMZSI04,7785 <= 1
+ 0 <= t_x(287703,0),7786 <= 1
+ 0 <= t_x(287722,0),7787 <= 1
+ 0 <= t_x(287736,0),7788 <= 1
+ 0 <= t_x(287749,2354)LGZAA04M,7789 <= 1
+ 0 <= t_x(287796,0),7790 <= 1
+ 0 <= t_x(287817,0),7791 <= 1
+ 0 <= t_x(287855,5)RNS04M,7792 <= 1
+ 0 <= t_x(287882,346)LGIRA04,7793 <= 1
+ 0 <= t_x(287895,0),7794 <= 1
+ 0 <= t_x(287904,0),7795 <= 1
+ 0 <= t_x(287934,0),7796 <= 1
+ 0 <= t_x(287978,0),7797 <= 1
+ 0 <= t_x(288004,52)KWUR1C04,7798 <= 1
+ 0 <= t_x(288078,0),7799 <= 1
+ 0 <= t_x(288101,127)KSPE104D,7800 <= 1
+ 0 <= t_x(288104,0),7801 <= 1
+ 0 <= t_x(288113,0),7802 <= 1
+ 0 <= t_x(288115,0),7803 <= 1
+ 0 <= t_x(288145,0),7804 <= 1
+ 0 <= t_x(288154,0),7805 <= 1
+ 0 <= t_x(288162,0),7806 <= 1
+ 0 <= t_x(288191,0),7807 <= 1
+ 0 <= t_x(288224,0),7808 <= 1
+ 0 <= t_x(288242,174)PMXX04M,7809 <= 1
+ 0 <= t_x(288252,0),7810 <= 1
+ 0 <= t_x(288253,0),7811 <= 1
+ 0 <= t_x(288261,0),7812 <= 1
+ 0 <= t_x(288279,0),7813 <= 1
+ 0 <= t_x(288284,137)KSPE104D,7814 <= 1
+ 0 <= t_x(288339,0),7815 <= 1
+ 0 <= t_x(288341,0),7816 <= 1
+ 0 <= t_x(288358,0),7817 <= 1
+ 0 <= t_x(288361,0),7818 <= 1
+ 0 <= t_x(288377,520)RVKWU04M,7819 <= 1
+ 0 <= t_x(288392,0),7820 <= 1
+ 0 <= t_x(288405,0),7821 <= 1
+ 0 <= t_x(288431,14)YB3EH04M,7822 <= 1
+ 0 <= t_x(288508,0),7823 <= 1
+ 0 <= t_x(288513,25)RQXU04E,7824 <= 1
+ 0 <= t_x(288599,0),7825 <= 1
+ 0 <= t_x(288601,0),7826 <= 1
+ 0 <= t_x(288647,32)LEMDAT04,7827 <= 1
+ 0 <= t_x(288725,0),7828 <= 1
+ 0 <= t_x(288756,0),7829 <= 1
+ 0 <= t_x(288792,0),7830 <= 1
+ 0 <= t_x(288838,0),7831 <= 1
+ 0 <= t_x(288846,0),7832 <= 1
+ 0 <= t_x(288911,3)KSPE104D,7833 <= 1
+ 0 <= t_x(288918,0),7834 <= 1
+ 0 <= t_x(288930,0),7835 <= 1
+ 0 <= t_x(288940,0),7836 <= 1
+ 0 <= t_x(288957,15)LEMDAT04,7837 <= 1
+ 0 <= t_x(288970,0),7838 <= 1
+ 0 <= t_x(289099,40)LGAVA04,7839 <= 1
+ 0 <= t_x(289136,0),7840 <= 1
+ 0 <= t_x(289160,0),7841 <= 1
+ 0 <= t_x(289170,57)LELVL104,7842 <= 1
+ 0 <= t_x(289172,45)LEMDAT04,7843 <= 1
+ 0 <= t_x(289201,0),7844 <= 1
+ 0 <= t_x(289276,0),7845 <= 1
+ 0 <= t_x(289283,94)LEMDAT04,7846 <= 1
+ 0 <= t_x(289315,0),7847 <= 1
+ 0 <= t_x(289330,0),7848 <= 1
+ 0 <= t_x(289347,35)MRAE04,7849 <= 1
+ 0 <= t_x(289361,0),7850 <= 1
+ 0 <= t_x(289397,0),7851 <= 1
+ 0 <= t_x(289405,0),7852 <= 1
+ 0 <= t_x(289457,0),7853 <= 1
+ 0 <= t_x(289463,0),7854 <= 1
+ 0 <= t_x(289490,0),7855 <= 1
+ 0 <= t_x(289519,0),7856 <= 1
+ 0 <= t_x(289566,707)LGKFN04,7857 <= 1
+ 0 <= t_x(289584,0),7858 <= 1
+ 0 <= t_x(289587,0),7859 <= 1
+ 0 <= t_x(289613,217)KSLN04A,7860 <= 1
+ 0 <= t_x(289655,0),7861 <= 1
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+ 0 <= t_x(289716,50)LGKFN04,7863 <= 1
+ 0 <= t_x(289758,0),7864 <= 1
+ 0 <= t_x(289768,0),7865 <= 1
+ 0 <= t_x(289783,0),7866 <= 1
+ 0 <= t_x(289862,0),7867 <= 1
+ 0 <= t_x(289868,1469)LCES004,7868 <= 1
+ 0 <= t_x(289894,375)LCES004,7869 <= 1
+ 0 <= t_x(289901,0),7870 <= 1
+ 0 <= t_x(289907,0),7871 <= 1
+ 0 <= t_x(289945,516)LGKFN04,7872 <= 1
+ 0 <= t_x(289961,0),7873 <= 1
+ 0 <= t_x(289989,1092)EDGG704,7874 <= 1
+ 0 <= t_x(289999,97)PMXX04M,7875 <= 1
+ 0 <= t_x(290019,0),7876 <= 1
+ 0 <= t_x(290041,23)KFZ4404M,7877 <= 1
+ 0 <= t_x(290047,163)RASI04M,7878 <= 1
+ 0 <= t_x(290082,0),7879 <= 1
+ 0 <= t_x(290090,946)EDGG704,7880 <= 1
+ 0 <= t_x(290112,0),7881 <= 1
+ 0 <= t_x(290137,0),7882 <= 1
+ 0 <= t_x(290158,0),7883 <= 1
+ 0 <= t_x(290166,40)RNS04M,7884 <= 1
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+ 0 <= t_x(290283,451)LGAVA04,7887 <= 1
+ 0 <= t_x(290302,0),7888 <= 1
+ 0 <= t_x(290315,0),7889 <= 1
+ 0 <= t_x(290343,0),7890 <= 1
+ 0 <= t_x(290367,0),7891 <= 1
+ 0 <= t_x(290378,114)YD5WH04M,7892 <= 1
+ 0 <= t_x(290395,0),7893 <= 1
+ 0 <= t_x(290407,218)LFMDA04A,7894 <= 1
+ 0 <= t_x(290428,0),7895 <= 1
+ 0 <= t_x(290429,0),7896 <= 1
+ 0 <= t_x(290433,0),7897 <= 1
+ 0 <= t_x(290436,0),7898 <= 1
+ 0 <= t_x(290447,0),7899 <= 1
+ 0 <= t_x(290468,0),7900 <= 1
+ 0 <= t_x(290480,95)RJIU04M,7901 <= 1
+ 0 <= t_x(290499,0),7902 <= 1
+ 0 <= t_x(290553,32)LEMDAT04,7903 <= 1
+ 0 <= t_x(290567,0),7904 <= 1
+ 0 <= t_x(290578,0),7905 <= 1
+ 0 <= t_x(290583,0),7906 <= 1
+ 0 <= t_x(290633,0),7907 <= 1
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+ 0 <= t_x(290667,0),7909 <= 1
+ 0 <= t_x(290676,0),7910 <= 1
+ 0 <= t_x(290680,0),7911 <= 1
+ 0 <= t_x(290696,130)RNS04M,7912 <= 1
+ 0 <= t_x(290760,0),7913 <= 1
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+ 0 <= t_x(290766,0),7915 <= 1
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+ 0 <= t_x(295609,152)RASI04M,8181 <= 1
+ 0 <= t_x(295620,888)RVKWU04M,8182 <= 1
+ 0 <= t_x(295634,0),8183 <= 1
+ 0 <= t_x(295688,0),8184 <= 1
+ 0 <= t_x(295691,29)RMZU04,8185 <= 1
+ 0 <= t_x(295708,0),8186 <= 1
+ 0 <= t_x(295711,561)LGAVA04,8187 <= 1
+ 0 <= t_x(295723,475)RVKWU04M,8188 <= 1
+ 0 <= t_x(295728,0),8189 <= 1
+ 0 <= t_x(295730,17)LEMDAT04,8190 <= 1
+ 0 <= t_x(295732,0),8191 <= 1
+ 0 <= t_x(295733,0),8192 <= 1
+ 0 <= t_x(295734,127)LEMDAT04,8193 <= 1
+ 0 <= t_x(295747,58)YB3EH04A,8194 <= 1
+ 0 <= t_x(295752,0),8195 <= 1
+ 0 <= t_x(295754,140)LEMDAT04,8196 <= 1
+ 0 <= t_x(295790,0),8197 <= 1
+ 0 <= t_x(295794,250)LEMDAT04,8198 <= 1
+ 0 <= t_x(295795,0),8199 <= 1
+ 0 <= t_x(295800,0),8200 <= 1
+ 0 <= t_x(295817,0),8201 <= 1
+ 0 <= t_x(295819,174)RVKWU04M,8202 <= 1
+ 0 <= t_x(295822,0),8203 <= 1
+ 0 <= t_x(295850,0),8204 <= 1
+ 0 <= t_x(295862,0),8205 <= 1
+ 0 <= t_x(295870,0),8206 <= 1
+ 0 <= t_x(295877,0),8207 <= 1
+ 0 <= t_x(295885,0),8208 <= 1
+ 0 <= t_x(295886,0),8209 <= 1
+ 0 <= t_x(295887,0),8210 <= 1
+ 0 <= t_x(295893,203)LEMDAT04,8211 <= 1
+ 0 <= t_x(295905,0),8212 <= 1
+ 0 <= t_x(295912,0),8213 <= 1
+ 0 <= t_x(295915,0),8214 <= 1
+ 0 <= t_x(295920,0),8215 <= 1
+ 0 <= t_x(295923,0),8216 <= 1
+ 0 <= t_x(295927,0),8217 <= 1
+ 0 <= t_x(295932,35)RNS04M,8218 <= 1
+ 0 <= t_x(295939,0),8219 <= 1
+ 0 <= t_x(295941,0),8220 <= 1
+ 0 <= t_x(295942,0),8221 <= 1
+ 0 <= t_x(295952,0),8222 <= 1
+ 0 <= t_x(295961,0),8223 <= 1
+ 0 <= t_x(295980,108)RNS04M,8224 <= 1
+ 0 <= t_x(296031,23)MM204,8225 <= 1
+ 0 <= t_x(296039,0),8226 <= 1
+ 0 <= t_x(296104,267)KFUL1U04,8227 <= 1
+ 0 <= t_x(296109,0),8228 <= 1
+ 0 <= t_x(296131,0),8229 <= 1
+ 0 <= t_x(296155,0),8230 <= 1
+ 0 <= t_x(296157,0),8231 <= 1
+ 0 <= t_x(296158,0),8232 <= 1
+ 0 <= t_x(296164,0),8233 <= 1
+ 0 <= t_x(296180,0),8234 <= 1
+ 0 <= t_x(296209,0),8235 <= 1
+ 0 <= t_x(296212,148)KSLN04A,8236 <= 1
+ 0 <= t_x(296238,0),8237 <= 1
+ 0 <= t_x(296248,0),8238 <= 1
+ 0 <= t_x(296289,0),8239 <= 1
+ 0 <= t_x(296295,0),8240 <= 1
+ 0 <= t_x(296307,0),8241 <= 1
+ 0 <= t_x(296317,0),8242 <= 1
+ 0 <= t_x(296334,0),8243 <= 1
+ 0 <= t_x(296337,0),8244 <= 1
+ 0 <= t_x(296350,0),8245 <= 1
+ 0 <= t_x(296365,355)LGAVA04,8246 <= 1
+ 0 <= t_x(296392,154)KSLN04A,8247 <= 1
+ 0 <= t_x(296394,0),8248 <= 1
+ 0 <= t_x(296401,0),8249 <= 1
+ 0 <= t_x(296406,0),8250 <= 1
+ 0 <= t_x(296463,0),8251 <= 1
+ 0 <= t_x(296473,7)LCES004,8252 <= 1
+ 0 <= t_x(296521,41)KFUL1U04,8253 <= 1
+ 0 <= t_x(296550,33)YB3EH04A,8254 <= 1
+ 0 <= t_x(296563,0),8255 <= 1
+ 0 <= t_x(296565,0),8256 <= 1
+ 0 <= t_x(296585,0),8257 <= 1
+ 0 <= t_x(296635,0),8258 <= 1
+ 0 <= t_x(296640,0),8259 <= 1
+ 0 <= t_x(296641,0),8260 <= 1
+ 0 <= t_x(296646,450)LCES004,8261 <= 1
+ 0 <= t_x(296668,0),8262 <= 1
+ 0 <= t_x(296685,0),8263 <= 1
+ 0 <= t_x(296688,0),8264 <= 1
+ 0 <= t_x(296721,0),8265 <= 1
+ 0 <= t_x(296754,634)LGKFN04,8266 <= 1
+ 0 <= t_x(296755,0),8267 <= 1
+ 0 <= t_x(296840,0),8268 <= 1
+ 0 <= t_x(296850,0),8269 <= 1
+ 0 <= t_x(296878,0),8270 <= 1
+ 0 <= t_x(296918,0),8271 <= 1
+ 0 <= t_x(296922,153)LGKFN04,8272 <= 1
+ 0 <= t_x(296928,72)LGIRA04,8273 <= 1
+ 0 <= t_x(296939,0),8274 <= 1
+ 0 <= t_x(296955,0),8275 <= 1
+ 0 <= t_x(297011,0),8276 <= 1
+ 0 <= t_x(297037,56)LEBAS04A,8277 <= 1
+ 0 <= t_x(297075,0),8278 <= 1
+ 0 <= t_x(297076,0),8279 <= 1
+ 0 <= t_x(297079,0),8280 <= 1
+ 0 <= t_x(297080,0),8281 <= 1
+ 0 <= t_x(297087,0),8282 <= 1
+ 0 <= t_x(297113,0),8283 <= 1
+ 0 <= t_x(297129,0),8284 <= 1
+ 0 <= t_x(297145,24)LOVN1504,8285 <= 1
+ 0 <= t_x(297157,654)LGKFN04,8286 <= 1
+ 0 <= t_x(297158,0),8287 <= 1
+ 0 <= t_x(297207,0),8288 <= 1
+ 0 <= t_x(297232,24)RNI04M,8289 <= 1
+ 0 <= t_x(297250,0),8290 <= 1
+ 0 <= t_x(297288,171)YB3EH04A,8291 <= 1
+ 0 <= t_x(297293,0),8292 <= 1
+ 0 <= t_x(297313,0),8293 <= 1
+ 0 <= t_x(297350,0),8294 <= 1
+ 0 <= t_x(297362,0),8295 <= 1
+ 0 <= t_x(297370,0),8296 <= 1
+ 0 <= t_x(297393,0),8297 <= 1
+ 0 <= t_x(297403,0),8298 <= 1
+ 0 <= t_x(297407,0),8299 <= 1
+ 0 <= t_x(297424,0),8300 <= 1
+ 0 <= t_x(297427,186)RMZSI04,8301 <= 1
+ 0 <= t_x(297433,0),8302 <= 1
+ 0 <= t_x(297436,86)FUJ04M,8303 <= 1
+ 0 <= t_x(297500,393)LEBAS04A,8304 <= 1
+ 0 <= t_x(297504,0),8305 <= 1
+ 0 <= t_x(297505,0),8306 <= 1
+ 0 <= t_x(297519,0),8307 <= 1
+ 0 <= t_x(297546,0),8308 <= 1
+ 0 <= t_x(297571,0),8309 <= 1
+ 0 <= t_x(297572,226)RVKWU04M,8310 <= 1
+ 0 <= t_x(297613,0),8311 <= 1
+ 0 <= t_x(297616,810)LGSRA04,8312 <= 1
+ 0 <= t_x(297679,0),8313 <= 1
+ 0 <= t_x(297680,617)RMZSI04,8314 <= 1
+ 0 <= t_x(297682,0),8315 <= 1
+ 0 <= t_x(297702,92)RMZSI04,8316 <= 1
+ 0 <= t_x(297721,0),8317 <= 1
+ 0 <= t_x(297744,0),8318 <= 1
+ 0 <= t_x(297762,0),8319 <= 1
+ 0 <= t_x(297773,0),8320 <= 1
+ 0 <= t_x(297781,10)YB3EH04A,8321 <= 1
+ 0 <= t_x(297827,0),8322 <= 1
+ 0 <= t_x(297851,0),8323 <= 1
+ 0 <= t_x(297904,105)LOVN1504,8324 <= 1
+ 0 <= t_x(297922,0),8325 <= 1
+ 0 <= t_x(297929,0),8326 <= 1
+ 0 <= t_x(297958,0),8327 <= 1
+ 0 <= t_x(297974,0),8328 <= 1
+ 0 <= t_x(298009,0),8329 <= 1
+ 0 <= t_x(298080,0),8330 <= 1
+ 0 <= t_x(298089,0),8331 <= 1
+ 0 <= t_x(298090,0),8332 <= 1
+ 0 <= t_x(298114,0),8333 <= 1
+ 0 <= t_x(298116,0),8334 <= 1
+ 0 <= t_x(298171,0),8335 <= 1
+ 0 <= t_x(298183,80)YB3EH04A,8336 <= 1
+ 0 <= t_x(298212,0),8337 <= 1
+ 0 <= t_x(298218,0),8338 <= 1
+ 0 <= t_x(298237,0),8339 <= 1
+ 0 <= t_x(298246,0),8340 <= 1
+ 0 <= t_x(298249,229)RNS04M,8341 <= 1
+ 0 <= t_x(298297,0),8342 <= 1
+ 0 <= t_x(298300,0),8343 <= 1
+ 0 <= t_x(298306,0),8344 <= 1
+ 0 <= t_x(298321,9)LEBAS04A,8345 <= 1
+ 0 <= t_x(298333,5)KSPE104D,8346 <= 1
+ 0 <= t_x(298368,0),8347 <= 1
+ 0 <= t_x(298384,0),8348 <= 1
+ 0 <= t_x(298397,0),8349 <= 1
+ 0 <= t_x(298426,693)LCES004M,8350 <= 1
+ 0 <= t_x(298434,1477)LCES004,8351 <= 1
+ 0 <= t_x(298447,0),8352 <= 1
+ 0 <= t_x(298477,368)RMZSI04,8353 <= 1
+ 0 <= t_x(298480,0),8354 <= 1
+ 0 <= t_x(298502,32)YB3EH04A,8355 <= 1
+ 0 <= t_x(298503,0),8356 <= 1
+ 0 <= t_x(298528,1167)LCES004,8357 <= 1
+ 0 <= t_x(298564,0),8358 <= 1
+ 0 <= t_x(298588,0),8359 <= 1
+ 0 <= t_x(298592,0),8360 <= 1
+ 0 <= t_x(298619,0),8361 <= 1
+ 0 <= t_x(298646,0),8362 <= 1
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+ 0 <= t_x(298706,0),8364 <= 1
+ 0 <= t_x(298713,0),8365 <= 1
+ 0 <= t_x(300045,40)KSPE104D,8366 <= 1
+ 0 <= t_x(300064,0),8367 <= 1
+ 0 <= t_x(300133,0),8368 <= 1
+ 0 <= t_x(300137,0),8369 <= 1
+ 0 <= t_x(300146,0),8370 <= 1
+ 0 <= t_x(300185,0),8371 <= 1
+ 0 <= t_x(300204,0),8372 <= 1
+ 0 <= t_x(300237,0),8373 <= 1
+ 0 <= t_x(300256,177)LOVN1504,8374 <= 1
+ 0 <= t_x(300287,156)RNS04M,8375 <= 1
+ 0 <= t_x(300290,0),8376 <= 1
+ 0 <= t_x(300332,0),8377 <= 1
+ 0 <= t_x(300414,0),8378 <= 1
+ 0 <= t_x(300421,0),8379 <= 1
+ 0 <= t_x(300422,0),8380 <= 1
+ 0 <= t_x(300430,0),8381 <= 1
+ 0 <= t_x(300445,1537)LCES004,8382 <= 1
+ 0 <= t_x(300487,0),8383 <= 1
+ 0 <= t_x(300504,377)LGKFN04,8384 <= 1
+ 0 <= t_x(300521,0),8385 <= 1
+ 0 <= t_x(300538,112)KSPE104D,8386 <= 1
+ 0 <= t_x(300571,0),8387 <= 1
+ 0 <= t_x(300582,0),8388 <= 1
+ 0 <= t_x(300590,0),8389 <= 1
+ 0 <= t_x(300621,1409)LCES004,8390 <= 1
+ 0 <= t_x(300666,646)LCES004,8391 <= 1
+ 0 <= t_x(300727,0),8392 <= 1
+ 0 <= t_x(300750,62)EG11G04M,8393 <= 1
+ 0 <= t_x(300765,0),8394 <= 1
+ 0 <= t_x(300774,0),8395 <= 1
+ 0 <= t_x(300786,570)LCES004M,8396 <= 1
+ 0 <= t_x(300815,982)LCES004M,8397 <= 1
+ 0 <= t_x(300850,0),8398 <= 1
+ 0 <= t_x(300851,0),8399 <= 1
+ 0 <= t_x(300885,172)RMZSI04,8400 <= 1
+ 0 <= t_x(300896,0),8401 <= 1
+ 0 <= t_x(300931,21)KSPE104D,8402 <= 1
+ 0 <= t_x(300956,0),8403 <= 1
+ 0 <= t_x(300964,291)LGKFN04,8404 <= 1
+ 0 <= t_x(301010,5)RNS04M,8405 <= 1
+ 0 <= t_x(301035,0),8406 <= 1
+ 0 <= t_x(301041,36)BKED1204,8407 <= 1
+ 0 <= t_x(301059,0),8408 <= 1
+ 0 <= t_x(301070,588)EDGG704,8409 <= 1
+ 0 <= t_x(301074,61)LGKFN04,8410 <= 1
+ 0 <= t_x(301088,173)LEMDAT04,8411 <= 1
+ 0 <= t_x(301101,0),8412 <= 1
+ 0 <= t_x(301139,780)LCES004M,8413 <= 1
+ 0 <= t_x(301145,157)YB3EH04A,8414 <= 1
+ 0 <= t_x(301219,0),8415 <= 1
+ 0 <= t_x(301285,0),8416 <= 1
+ 0 <= t_x(301287,0),8417 <= 1
+ 0 <= t_x(301299,0),8418 <= 1
+ 0 <= t_x(301329,0),8419 <= 1
+ 0 <= t_x(301342,960)LCES004M,8420 <= 1
+ 0 <= t_x(301346,0),8421 <= 1
+ 0 <= t_x(301353,5)KSPE104D,8422 <= 1
+ 0 <= t_x(301367,0),8423 <= 1
+ 0 <= t_x(301391,184)RMZSI04,8424 <= 1
+ 0 <= t_x(301417,154)LGKFN04,8425 <= 1
+ 0 <= t_x(301420,304)LELVL104,8426 <= 1
+ 0 <= t_x(301477,184)MRAE04,8427 <= 1
+ 0 <= t_x(301496,0),8428 <= 1
+ 0 <= t_x(301501,114)LCES004,8429 <= 1
+ 0 <= t_x(301540,0),8430 <= 1
+ 0 <= t_x(301582,0),8431 <= 1
+ 0 <= t_x(301590,0),8432 <= 1
+ 0 <= t_x(301601,0),8433 <= 1
+ 0 <= t_x(301687,115)LEBAS04A,8434 <= 1
+ 0 <= t_x(301707,0),8435 <= 1
+ 0 <= t_x(301709,1219)LCES004M,8436 <= 1
+ 0 <= t_x(301721,0),8437 <= 1
+ 0 <= t_x(301727,0),8438 <= 1
+ 0 <= t_x(301757,0),8439 <= 1
+ 0 <= t_x(301785,0),8440 <= 1
+ 0 <= t_x(301815,9)GL4W04M,8441 <= 1
+ 0 <= t_x(301819,0),8442 <= 1
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+ 0 <= t_x(302179,0),8450 <= 1
+ 0 <= t_x(302224,281)LELVL104,8451 <= 1
+ 0 <= t_x(302247,0),8452 <= 1
+ 0 <= t_x(302262,0),8453 <= 1
+ 0 <= t_x(302300,0),8454 <= 1
+ 0 <= t_x(302310,0),8455 <= 1
+ 0 <= t_x(302341,0),8456 <= 1
+ 0 <= t_x(302365,685)RMZSI04,8457 <= 1
+ 0 <= t_x(302390,131)RMZSI04,8458 <= 1
+ 0 <= t_x(302457,0),8459 <= 1
+ 0 <= t_x(302470,0),8460 <= 1
+ 0 <= t_x(302474,0),8461 <= 1
+ 0 <= t_x(302528,0),8462 <= 1
+ 0 <= t_x(302530,0),8463 <= 1
+ 0 <= t_x(302531,0),8464 <= 1
+ 0 <= t_x(302536,0),8465 <= 1
+ 0 <= t_x(302552,0),8466 <= 1
+ 0 <= t_x(302575,0),8467 <= 1
+ 0 <= t_x(302576,0),8468 <= 1
+ 0 <= t_x(302591,18)BKED1204,8469 <= 1
+ 0 <= t_x(302643,52)EG11G04M,8470 <= 1
+ 0 <= t_x(302650,0),8471 <= 1
+ 0 <= t_x(302661,72)EG11G04M,8472 <= 1
+ 0 <= t_x(302665,35)GL34W04,8473 <= 1
+ 0 <= t_x(302679,0),8474 <= 1
+ 0 <= t_x(302686,0),8475 <= 1
+ 0 <= t_x(302705,0),8476 <= 1
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+ 0 <= t_x(302774,246)RMZSI04,8478 <= 1
+ 0 <= t_x(302798,0),8479 <= 1
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+ 0 <= t_x(302840,49)RMZU04,8482 <= 1
+ 0 <= t_x(302940,0),8483 <= 1
+ 0 <= t_x(302944,653)RMZSI04,8484 <= 1
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+ 0 <= t_x(303017,0),8486 <= 1
+ 0 <= t_x(303035,0),8487 <= 1
+ 0 <= t_x(303061,0),8488 <= 1
+ 0 <= t_x(303077,0),8489 <= 1
+ 0 <= t_x(303152,314)LEBAS04A,8490 <= 1
+ 0 <= t_x(303156,266)EG11G04M,8491 <= 1
+ 0 <= t_x(303164,87)KSPE104D,8492 <= 1
+ 0 <= t_x(303173,0),8493 <= 1
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+ 0 <= t_x(303195,390)MRAE04,8495 <= 1
+ 0 <= t_x(303203,1707)LCES004,8496 <= 1
+ 0 <= t_x(303209,224)LEBAS04A,8497 <= 1
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+ 0 <= t_x(303235,186)EGPFA04,8501 <= 1
+ 0 <= t_x(303247,0),8502 <= 1
+ 0 <= t_x(303253,0),8503 <= 1
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+ 0 <= t_x(303297,0),8506 <= 1
+ 0 <= t_x(303314,60)EG11G04M,8507 <= 1
+ 0 <= t_x(303409,0),8508 <= 1
+ 0 <= t_x(303471,0),8509 <= 1
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+ 0 <= t_x(303506,1830)LCES004,8513 <= 1
+ 0 <= t_x(303517,420)RMZSI04,8514 <= 1
+ 0 <= t_x(303529,608)EDGG704,8515 <= 1
+ 0 <= t_x(303534,3213)LGZAA04M,8516 <= 1
+ 0 <= t_x(303580,192)EG11G04M,8517 <= 1
+ 0 <= t_x(303604,146)LELVL104,8518 <= 1
+ 0 <= t_x(303617,99)KSLN04A,8519 <= 1
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+ 0 <= t_x(303665,1780)LCES004,8523 <= 1
+ 0 <= t_x(303717,35)LGZAA04M,8524 <= 1
+ 0 <= t_x(303771,0),8525 <= 1
+ 0 <= t_x(303784,38)KSPE104D,8526 <= 1
+ 0 <= t_x(303790,0),8527 <= 1
+ 0 <= t_x(303810,0),8528 <= 1
+ 0 <= t_x(303814,873)EDGG704,8529 <= 1
+ 0 <= t_x(303829,0),8530 <= 1
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+ 0 <= t_x(303842,12)LELVU04,8532 <= 1
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+ 0 <= t_x(304230,697)EDGG704,8547 <= 1
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+ 0 <= t_x(304483,30)LCES004,8559 <= 1
+ 0 <= t_x(304486,66)LELVU04,8560 <= 1
+ 0 <= t_x(304529,0),8561 <= 1
+ 0 <= t_x(304552,0),8562 <= 1
+ 0 <= t_x(304557,0),8563 <= 1
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+ 0 <= t_x(304765,0),8571 <= 1
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+Binaries
+ t_x(262805,0),1.o t_x(262806,0),2.o t_x(262808,0),3.o t_x(262875,264)EBBRA04E,4.o t_x(262897,0),5.o t_x(262913,0),6.o
+ t_x(262946,560)RQXSI04E,7.o t_x(263003,0),8.o t_x(263004,947)RQXSI04E,9.o t_x(263012,0),10.o t_x(263107,22)BR204M,11.o
+ t_x(263142,0),12.o t_x(263168,65)RFBRT04M,13.o t_x(263196,1237)RQXSI04E,14.o t_x(263206,0),15.o t_x(263212,0),16.o
+ t_x(263249,0),17.o t_x(263266,0),18.o t_x(263276,0),19.o t_x(263279,151)KFZ4404M,20.o t_x(263280,91)MM304,21.o
+ t_x(263290,0),22.o t_x(263294,0),23.o t_x(263297,0),24.o t_x(263298,245)LELVL04M,25.o t_x(263306,2040)LCES004,26.o
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+ t_x(291193,0),1372.o t_x(291204,0),1373.o t_x(291206,36)RQXU04E,1374.o t_x(291212,10)RVKWS04,1375.o t_x(291218,65)RQXSI04E,1376.o
+ t_x(291223,640)EGPFA04,1377.o t_x(291224,0),1378.o t_x(291226,1136)RQXSI04E,1379.o t_x(291238,37)YH5MH04M,1380.o
+ t_x(291241,86)GL4W04M,1381.o t_x(291257,846)EDGG704,1382.o t_x(291264,873)PMXX04M,1383.o t_x(291267,611)RNS04M,1384.o
+ t_x(291287,0),1385.o t_x(291292,307)$EBEEC04M,1386.o t_x(291296,0),1387.o t_x(291299,15)KSPE104D,1388.o
+ t_x(291305,1168)EDGG704,1389.o t_x(291309,317)MT4AT04E,1390.o t_x(291312,2865)LGKFN04,1391.o t_x(291314,31)LELVL04M,1392.o
+ t_x(291317,0),1393.o t_x(291320,0),1394.o t_x(291323,36)YB3EH04E,1395.o t_x(291326,0),1396.o t_x(291337,0),1397.o
+ t_x(291341,0),1398.o t_x(291353,280)RQXI04E,1399.o t_x(291359,190)KCHI104M,1400.o t_x(291367,1187)EG11G04M,1401.o
+ t_x(291377,1419)EG11G04M,1402.o t_x(291407,0),1403.o t_x(291417,0),1404.o t_x(291420,0),1405.o t_x(291444,30)KSAL1204,1406.o
+ t_x(291447,0),1407.o t_x(291455,0),1408.o t_x(291464,0),1409.o t_x(291470,39)YB3EH04E,1410.o t_x(291480,210)KSLN04M,1411.o
+ t_x(291484,188)RNS04M,1412.o t_x(291491,3)ZM56704,1413.o t_x(291494,0),1414.o t_x(291499,260)LELVL04M,1415.o
+ t_x(291514,229)YB3EH04E,1416.o t_x(291515,299)KSLN04M,1417.o t_x(291519,46)MEK04,1418.o t_x(291521,124)LELVL04M,1419.o
+ t_x(291523,651)PMXX04M,1420.o t_x(291528,285)YB3EH04E,1421.o t_x(291534,7)FUJ04M,1422.o t_x(291538,49)KSPE1P04,1423.o
+ t_x(291539,170)KSLN04M,1424.o t_x(291547,0),1425.o t_x(291554,251)YH5MH04M,1426.o t_x(291559,309)RFBRT04M,1427.o
+ t_x(291566,0),1428.o t_x(291571,0),1429.o t_x(291572,0),1430.o t_x(291575,11)KSLN04M,1431.o t_x(291577,434)EGNOR04M,1432.o
+ t_x(291579,0),1433.o t_x(291594,1296)EG11G04M,1434.o t_x(291603,59)EG11G04M,1435.o t_x(291612,0),1436.o
+ t_x(291615,14)YB5WH04M,1437.o t_x(291639,231)YB3EH04A,1438.o t_x(291640,30)BKED1204,1439.o t_x(291645,1536)$LGSRA04,1440.o
+ t_x(291649,270)LEMDAT04,1441.o t_x(291652,121)LEBAS04M,1442.o t_x(291656,360)YH5MH04M,1443.o t_x(291660,0),1444.o
+ t_x(291679,182)RNS04M,1445.o t_x(291695,0),1446.o t_x(291697,0),1447.o t_x(291719,0),1448.o t_x(291724,19)YB3EH04E,1449.o
+ t_x(291727,305)EBEEC04M,1450.o t_x(291739,494)KSLN04A,1451.o t_x(291761,109)RNS04M,1452.o t_x(291796,0),1453.o
+ t_x(291798,67)RMZU04,1454.o t_x(291812,0),1455.o t_x(291819,19)EGNOR04M,1456.o t_x(291826,0),1457.o t_x(291836,0),1458.o
+ t_x(291843,134)LELVL04M,1459.o t_x(291845,0),1460.o t_x(291847,490)YB5KL04E,1461.o t_x(291859,0),1462.o
+ t_x(291874,157)MM304,1463.o t_x(291887,19)YD5WH04M,1464.o t_x(291891,788)LGKFN04,1465.o t_x(291906,2963)RVKWU04M,1466.o
+ t_x(291917,211)RJIU04M,1467.o t_x(291918,2278)LGZAA04M,1468.o t_x(291951,0),1469.o t_x(291957,25)RQXSI04E,1470.o
+ t_x(291959,0),1471.o t_x(291968,348)YD5WH04M,1472.o t_x(291971,0),1473.o t_x(291994,150)YB5WH04M,1474.o
+ t_x(291995,0),1475.o t_x(292003,0),1476.o t_x(292006,0),1477.o t_x(292026,301)LELVL04M,1478.o t_x(292032,0),1479.o
+ t_x(292050,426)RJIU04M,1480.o t_x(292051,0),1481.o t_x(292068,0),1482.o t_x(292069,44)EG11G04M,1483.o
+ t_x(292088,136)LEBAS04M,1484.o t_x(292091,253)LOVN1504,1485.o t_x(292092,241)KSLN04M,1486.o t_x(292094,136)LELVL04M,1487.o
+ t_x(292099,55)EGNOR04M,1488.o t_x(292100,908)PMXX04M,1489.o t_x(292105,0),1490.o t_x(292107,348)RQXSI04E,1491.o
+ t_x(292111,1145)LGKFN04,1492.o t_x(292112,463)KWUR404E,1493.o t_x(292120,413)YB3EH04E,1494.o t_x(292130,0),1495.o
+ t_x(292152,284)LELVL04M,1496.o t_x(292153,418)YB5WH04M,1497.o t_x(292154,411)$LGRPA04M,1498.o t_x(292178,651)EGNOR04M,1499.o
+ t_x(292186,551)YB3EH04M,1500.o t_x(292187,149)KSPE104D,1501.o t_x(292188,0),1502.o t_x(292189,40)YB3EH04E,1503.o
+ t_x(292197,0),1504.o t_x(292211,376)LGRPA04M,1505.o t_x(292214,0),1506.o t_x(292217,0),1507.o t_x(292231,1573)EG11G04M,1508.o
+ t_x(292232,619)LGAVA04,1509.o t_x(292233,0),1510.o t_x(292245,0),1511.o t_x(292251,55)YB3EH04A,1512.o
+ t_x(292255,2)KFUL1U04,1513.o t_x(292257,610)RQXI04E,1514.o t_x(292258,0),1515.o t_x(292264,0),1516.o
+ t_x(292265,0),1517.o t_x(292270,0),1518.o t_x(292278,210)RMZU04E,1519.o t_x(292286,111)RVKWS04,1520.o
+ t_x(292287,81)KSPE104D,1521.o t_x(292297,500)RJIU04M,1522.o t_x(292319,300)$KSPE1P04,1523.o t_x(292327,84)YB3EH04A,1524.o
+ t_x(292330,0),1525.o t_x(292354,74)RMZU04,1526.o t_x(292365,0),1527.o t_x(292366,14)GL4W04M,1528.o t_x(292383,1697)EDGG704,1529.o
+ t_x(292388,780)RQXU04E,1530.o t_x(292405,84)RMZU04E,1531.o t_x(292408,185)BKED1204,1532.o t_x(292413,1017)KWUR404E,1533.o
+ t_x(292417,355)LCES004,1534.o t_x(292423,2189)EDGG704,1535.o t_x(292436,1585)EG11G04M,1536.o t_x(292439,7)KSLN04M,1537.o
+ t_x(292442,334)RQXU04E,1538.o t_x(292446,281)BR204M,1539.o t_x(292451,0),1540.o t_x(292453,0),1541.o
+ t_x(292457,135)LEBAS04M,1542.o t_x(292466,124)LGZAA04M,1543.o t_x(292483,501)RVKWU04M,1544.o t_x(292487,0),1545.o
+ t_x(292494,303)RQXSI04E,1546.o t_x(292500,0),1547.o t_x(292507,306)LGSRA04,1548.o t_x(292515,0),1549.o
+ t_x(292533,1470)RNI04M,1550.o t_x(292534,296)YB3EH04A,1551.o t_x(292544,197)YD5WH04M,1552.o t_x(292550,301)RJIU04M,1553.o
+ t_x(292565,14)KFZ4404E,1554.o t_x(292569,840)RNI04M,1555.o t_x(292574,0),1556.o t_x(292587,0),1557.o
+ t_x(292613,79)MM304,1558.o t_x(292614,0),1559.o t_x(292627,0),1560.o t_x(292629,40)LCES004M,1561.o t_x(292635,0),1562.o
+ t_x(292653,54)EBBRA04E,1563.o t_x(292656,0),1564.o t_x(292666,1497)LGSRA04,1565.o t_x(292667,50)KSPE104D,1566.o
+ t_x(292670,274)RQXU04E,1567.o t_x(292672,445)RQXU04E,1568.o t_x(292676,0),1569.o t_x(292683,242)YBOLN04M,1570.o
+ t_x(292688,82)BR404M,1571.o t_x(292693,0),1572.o t_x(292700,125)GL4W04M,1573.o t_x(292710,434)KSPE1P04,1574.o
+ t_x(292713,0),1575.o t_x(292714,862)RMZU04E,1576.o t_x(292716,0),1577.o t_x(292734,0),1578.o t_x(292735,131)GL4W04M,1579.o
+ t_x(292738,18)KFZ4404M,1580.o t_x(292739,27)LEBAS04M,1581.o t_x(292748,0),1582.o t_x(292753,112)YB5WH04M,1583.o
+ t_x(292762,12)BKED1204,1584.o t_x(292778,0),1585.o t_x(292783,0),1586.o t_x(292791,821)EGPFA04,1587.o
+ t_x(292796,3309)LCES004,1588.o t_x(292801,382)PMXX04M,1589.o t_x(292803,1191)YB3EH04A,1590.o t_x(292805,0),1591.o
+ t_x(292808,22)RJIU04M,1592.o t_x(292823,0),1593.o t_x(292825,0),1594.o t_x(292837,101)KFZ4404M,1595.o
+ t_x(292859,227)KSLN04M,1596.o t_x(292872,306)KSAL1204,1597.o t_x(292875,0),1598.o t_x(292876,403)EDGG704,1599.o
+ t_x(292901,0),1600.o t_x(292908,791)YD5WH04M,1601.o t_x(292911,6)YB3EH04A,1602.o t_x(292917,0),1603.o
+ t_x(292933,0),1604.o t_x(292934,47)MM304,1605.o t_x(292935,19)YB3EH04E,1606.o t_x(292940,1648)EDGG704,1607.o
+ t_x(292941,0),1608.o t_x(292946,0),1609.o t_x(292947,508)KSLN04M,1610.o t_x(292967,413)RNS04M,1611.o
+ t_x(292968,0),1612.o t_x(292969,221)GL4W04M,1613.o t_x(292977,0),1614.o t_x(292989,181)YB5WH04M,1615.o
+ t_x(292991,73)YD5WH04M,1616.o t_x(292992,578)YD5WH04M,1617.o t_x(292993,0),1618.o t_x(293006,125)$YH5MH04M,1619.o
+ t_x(293009,119)RQXU04E,1620.o t_x(293021,0),1621.o t_x(293036,0),1622.o t_x(293045,737)RMZU04E,1623.o
+ t_x(293048,139)LELVL04M,1624.o t_x(293049,15)LELVU04,1625.o t_x(293050,25)RQXU04E,1626.o t_x(293070,584)RNS04M,1627.o
+ t_x(293071,263)RASI04M,1628.o t_x(293072,0),1629.o t_x(293074,565)RQXU04E,1630.o t_x(293090,0),1631.o
+ t_x(293092,332)RASI04M,1632.o t_x(293096,232)RQXU04E,1633.o t_x(293116,1491)LELVL04M,1634.o t_x(293126,727)EGPFA04,1635.o
+ t_x(293132,0),1636.o t_x(293139,240)RNS04M,1637.o t_x(293142,0),1638.o t_x(293146,4)KSPE104D,1639.o t_x(293150,0),1640.o
+ t_x(293156,77)RQXU04E,1641.o t_x(293166,203)MM304,1642.o t_x(293168,340)RMZU04E,1643.o t_x(293177,1779)EG11G04M,1644.o
+ t_x(293178,0),1645.o t_x(293188,131)RNI04M,1646.o t_x(293191,28)RASI04M,1647.o t_x(293196,0),1648.o t_x(293200,34)RJIU04M,1649.o
+ t_x(293206,0),1650.o t_x(293207,0),1651.o t_x(293229,0),1652.o t_x(293240,0),1653.o t_x(293241,0),1654.o
+ t_x(293250,354)RQXU04E,1655.o t_x(293252,569)RNI04M,1656.o t_x(293268,15)YB3EH04A,1657.o t_x(293271,45)KALP2C04,1658.o
+ t_x(293300,0),1659.o t_x(293305,0),1660.o t_x(293326,0),1661.o t_x(293340,0),1662.o t_x(293354,0),1663.o
+ t_x(293362,171)RNI04M,1664.o t_x(293371,0),1665.o t_x(293377,0),1666.o t_x(293382,0),1667.o t_x(293416,0),1668.o
+ t_x(293429,157)$LEBAS04M,1669.o t_x(293430,642)RQXU04E,1670.o t_x(293444,234)YB5WH04M,1671.o t_x(293445,401)RNI04M,1672.o
+ t_x(293451,42)MM304,1673.o t_x(293452,0),1674.o t_x(293468,0),1675.o t_x(293473,0),1676.o t_x(293491,92)RVKWS04,1677.o
+ t_x(293498,846)PMXX04M,1678.o t_x(293502,0),1679.o t_x(293511,0),1680.o t_x(293520,336)RFBRT04M,1681.o
+ t_x(293521,607)LELVL04M,1682.o t_x(293522,17)YB3EH04E,1683.o t_x(293524,0),1684.o t_x(293530,0),1685.o
+ t_x(293531,105)GL4W04M,1686.o t_x(293533,300)RFBRT04M,1687.o t_x(293534,0),1688.o t_x(293537,40)KFZ4404M,1689.o
+ t_x(293539,1390)RVKWU04M,1690.o t_x(293540,215)KFZ4404M,1691.o t_x(293544,1343)RQXSI04E,1692.o t_x(293545,0),1693.o
+ t_x(293549,231)RQXU04E,1694.o t_x(293552,82)KSPE104D,1695.o t_x(293560,563)RVKWU04M,1696.o t_x(293561,655)RVKWU04M,1697.o
+ t_x(293565,313)RNI04M,1698.o t_x(293566,216)RNI04M,1699.o t_x(293567,0),1700.o t_x(293569,0),1701.o t_x(293570,803)YB5WH04M,1702.o
+ t_x(293571,66)RQXU04E,1703.o t_x(293576,68)RMZU04E,1704.o t_x(293580,64)RQXU04E,1705.o t_x(293585,50)YB3EH04A,1706.o
+ t_x(293587,2022)LCES004,1707.o t_x(293601,10)YB5KL04E,1708.o t_x(293621,0),1709.o t_x(293622,0),1710.o
+ t_x(293626,122)LELVL04M,1711.o t_x(293640,0),1712.o t_x(293647,801)RJIU04M,1713.o t_x(293650,793)EGPFA04,1714.o
+ t_x(293657,814)EG11G04M,1715.o t_x(293680,212)LELVL104,1716.o t_x(293687,0),1717.o t_x(293693,0),1718.o
+ t_x(293695,53)BR404M,1719.o t_x(293710,1999)EDGG704,1720.o t_x(293718,821)EGPFA04,1721.o t_x(293737,20)LEBAS04A,1722.o
+ t_x(293757,988)EG11G04M,1723.o t_x(293780,39)KSPE104D,1724.o t_x(293790,202)KSPE104D,1725.o t_x(293802,0),1726.o
+ t_x(293804,494)KSAL1204,1727.o t_x(293814,3)EBEEC04M,1728.o t_x(293817,0),1729.o t_x(293821,17)KSAL1204,1730.o
+ t_x(293834,0),1731.o t_x(293857,1488)LGSRA04,1732.o t_x(293858,844)LELVL04M,1733.o t_x(293869,341)FUJ04M,1734.o
+ t_x(293879,71)RASI04M,1735.o t_x(293880,0),1736.o t_x(293881,0),1737.o t_x(293884,17)EGNOR04M,1738.o
+ t_x(293889,0),1739.o t_x(293892,0),1740.o t_x(293894,0),1741.o t_x(293898,0),1742.o t_x(293901,1088)RQXU04E,1743.o
+ t_x(293909,28)EBEEC04M,1744.o t_x(293924,0),1745.o t_x(293927,10)YBOLN04M,1746.o t_x(293929,687)RVKWU04M,1747.o
+ t_x(293957,1022)RNI04M,1748.o t_x(293959,0),1749.o t_x(293962,0),1750.o t_x(293964,441)RMZU04E,1751.o
+ t_x(293965,218)$RVKWS04,1752.o t_x(293986,0),1753.o t_x(294001,4004)EGPFA04,1754.o t_x(294004,11)YB5KL04E,1755.o
+ t_x(294005,14)RJIU04M,1756.o t_x(294010,25)LEMDAT04,1757.o t_x(294023,46)LELVL04M,1758.o t_x(294025,0),1759.o
+ t_x(294030,100)RNS04M,1760.o t_x(294045,0),1761.o t_x(294047,1560)RVKWU04M,1762.o t_x(294048,459)RMZU04E,1763.o
+ t_x(294049,557)RVKWU04M,1764.o t_x(294056,96)LGAVA04,1765.o t_x(294065,53)RASI04M,1766.o t_x(294068,42)RVKWU04M,1767.o
+ t_x(294089,819)LEMDAT04,1768.o t_x(294097,0),1769.o t_x(294101,186)LGZAA04M,1770.o t_x(294107,0),1771.o
+ t_x(294111,466)LELVU04,1772.o t_x(294112,1441)EG11G04M,1773.o t_x(294120,371)PMXX04M,1774.o t_x(294121,332)RNS04M,1775.o
+ t_x(294125,0),1776.o t_x(294126,0),1777.o t_x(294133,429)RJIU04M,1778.o t_x(294135,236)LELVL04M,1779.o
+ t_x(294148,231)RQXU04E,1780.o t_x(294156,218)KWUR404E,1781.o t_x(294158,58)YB3EH04A,1782.o t_x(294164,239)BR404M,1783.o
+ t_x(294193,590)LGKFN04,1784.o t_x(294200,1477)RQXSI04E,1785.o t_x(294211,376)EG11G04M,1786.o t_x(294231,0),1787.o
+ t_x(294274,70)RASI04M,1788.o t_x(294276,330)RQXU04E,1789.o t_x(294284,0),1790.o t_x(294288,18)LEBAS04A,1791.o
+ t_x(294303,1929)YD5WH04M,1792.o t_x(294327,120)RJIU04M,1793.o t_x(294362,0),1794.o t_x(294364,12)KWUR404E,1795.o
+ t_x(294365,134)RNI04M,1796.o t_x(294370,332)KSPE104D,1797.o t_x(294377,270)LCES004M,1798.o t_x(294406,165)RQXSI04E,1799.o
+ t_x(294418,0),1800.o t_x(294421,324)RVKWU04M,1801.o t_x(294433,879)RVKWU04M,1802.o t_x(294442,367)LOVN1504,1803.o
+ t_x(294448,38)MM304,1804.o t_x(294449,507)BR404M,1805.o t_x(294460,638)PMXX04M,1806.o t_x(294462,0),1807.o
+ t_x(294472,3000)RASI04M,1808.o t_x(294473,60)RJIU04M,1809.o t_x(294490,0),1810.o t_x(294496,0),1811.o
+ t_x(294500,98)RASI04M,1812.o t_x(294501,19)EBEEC04M,1813.o t_x(294503,0),1814.o t_x(294518,1011)EG11G04M,1815.o
+ t_x(294523,0),1816.o t_x(294530,276)RVKWU04M,1817.o t_x(294531,0),1818.o t_x(294541,856)RJIU04M,1819.o
+ t_x(294546,758)$LOVN1504,1820.o t_x(294548,989)MGY04,1821.o t_x(294552,180)RVKWU04M,1822.o t_x(294553,0),1823.o
+ t_x(294556,427)RJIU04M,1824.o t_x(294560,606)EG11G04M,1825.o t_x(294571,0),1826.o t_x(294580,12)MAB04,1827.o
+ t_x(294594,101)KSAL1204,1828.o t_x(294595,0),1829.o t_x(294601,0),1830.o t_x(294603,0),1831.o t_x(294610,94)RQXU04E,1832.o
+ t_x(294611,254)EGNOR04M,1833.o t_x(294613,901)LELVL04M,1834.o t_x(294615,0),1835.o t_x(294633,0),1836.o
+ t_x(294637,6)LELVL04M,1837.o t_x(294642,22)YB3EH04A,1838.o t_x(294654,440)LELVL04M,1839.o t_x(294656,0),1840.o
+ t_x(294670,0),1841.o t_x(294672,982)RQXSI04E,1842.o t_x(294674,128)EBEEC04M,1843.o t_x(294685,92)LELVU04,1844.o
+ t_x(294686,16)YB3EH04E,1845.o t_x(294690,977)RVKWU04M,1846.o t_x(294696,22)RASI04M,1847.o t_x(294701,277)KSAL1204,1848.o
+ t_x(294706,893)MM304,1849.o t_x(294715,0),1850.o t_x(294725,6)GL4W04M,1851.o t_x(294727,0),1852.o t_x(294736,1102)RQXSI04E,1853.o
+ t_x(294740,0),1854.o t_x(294749,588)EGNOR04M,1855.o t_x(294750,0),1856.o t_x(294752,19)YB3EH04E,1857.o
+ t_x(294756,394)RJIU04M,1858.o t_x(294770,25)YB3EH04E,1859.o t_x(294773,30)RMZU04E,1860.o t_x(294779,153)RNS04M,1861.o
+ t_x(294782,0),1862.o t_x(294788,0),1863.o t_x(294791,256)LELVL04M,1864.o t_x(294792,0),1865.o t_x(294795,60)LCES004M,1866.o
+ t_x(294802,0),1867.o t_x(294807,1220)LCES004M,1868.o t_x(294815,469)RMZU04,1869.o t_x(294816,318)YBOLN04M,1870.o
+ t_x(294817,0),1871.o t_x(294819,512)RNS04M,1872.o t_x(294841,27)CPGSE04,1873.o t_x(294845,74)KFZ4404M,1874.o
+ t_x(294847,124)MM304,1875.o t_x(294848,9)EGNOR04M,1876.o t_x(294857,77)YBOLN04M,1877.o t_x(294876,494)PMXX04M,1878.o
+ t_x(294878,139)KSPE104D,1879.o t_x(294888,0),1880.o t_x(294899,857)PMXX04M,1881.o t_x(294900,0),1882.o
+ t_x(294908,213)YBOLN04M,1883.o t_x(294910,0),1884.o t_x(294912,263)RNS04M,1885.o t_x(294913,0),1886.o
+ t_x(294925,2280)$RVKWU04M,1887.o t_x(294926,0),1888.o t_x(294938,0),1889.o t_x(294940,263)BR404M,1890.o
+ t_x(294944,122)RQXU04E,1891.o t_x(294947,0),1892.o t_x(294950,120)RNS04M,1893.o t_x(294985,0),1894.o
+ t_x(294986,437)LGKFN04,1895.o t_x(294990,0),1896.o t_x(294992,0),1897.o t_x(294997,0),1898.o t_x(295003,0),1899.o
+ t_x(295004,0),1900.o t_x(295005,203)KSPE104D,1901.o t_x(295018,0),1902.o t_x(295023,0),1903.o t_x(295025,0),1904.o
+ t_x(295034,437)RNS04M,1905.o t_x(295047,256)EGPFA04,1906.o t_x(295049,0),1907.o t_x(295053,0),1908.o
+ t_x(295054,0),1909.o t_x(295063,0),1910.o t_x(295064,0),1911.o t_x(295070,0),1912.o t_x(295071,0),1913.o
+ t_x(295077,0),1914.o t_x(295082,0),1915.o t_x(295083,0),1916.o t_x(295098,386)YB5KL04E,1917.o t_x(295104,1243)MM304,1918.o
+ t_x(295116,617)RQXU04E,1919.o t_x(295127,12)YB3EH04A,1920.o t_x(295129,120)YB3EH04E,1921.o t_x(295131,14)YB5KL04E,1922.o
+ t_x(295147,0),1923.o t_x(295152,0),1924.o t_x(295153,38)YB5WH04M,1925.o t_x(295156,116)YB3EH04E,1926.o
+ t_x(295157,0),1927.o t_x(295162,16)RVKWS04,1928.o t_x(295168,184)BR204M,1929.o t_x(295174,673)LELVU04,1930.o
+ t_x(295180,1321)RASI04M,1931.o t_x(295183,57)YB3EH04A,1932.o t_x(295205,0),1933.o t_x(295216,122)YB3EH04E,1934.o
+ t_x(295224,0),1935.o t_x(295231,498)LOVN1504,1936.o t_x(295234,0),1937.o t_x(295238,847)RJIU04M,1938.o
+ t_x(295258,7)YD5WH04M,1939.o t_x(295264,67)$BR204M,1940.o t_x(295273,358)EG11G04M,1941.o t_x(295274,1597)RNI04M,1942.o
+ t_x(295279,0),1943.o t_x(295282,0),1944.o t_x(295283,54)MGY04,1945.o t_x(295287,660)RQXSI04E,1946.o t_x(295288,132)KSLN04M,1947.o
+ t_x(295292,70)YB3EH04A,1948.o t_x(295295,0),1949.o t_x(295296,984)RQXU04E,1950.o t_x(295297,0),1951.o
+ t_x(295298,81)BR204M,1952.o t_x(295300,0),1953.o t_x(295306,30)RJIU04M,1954.o t_x(295308,0),1955.o t_x(295310,0),1956.o
+ t_x(295319,265)RNI04M,1957.o t_x(295328,1185)RQXSI04E,1958.o t_x(295329,350)YBOLN04M,1959.o t_x(295333,0),1960.o
+ t_x(295339,2105)$RVKWU04M,1961.o t_x(295341,42)$RMZU04E,1962.o t_x(295343,1273)RVKWU04M,1963.o t_x(295356,0),1964.o
+ t_x(295367,0),1965.o t_x(295369,0),1966.o t_x(295371,532)RQXSI04E,1967.o t_x(295372,319)YB3EH04A,1968.o
+ t_x(295376,0),1969.o t_x(295381,8)YB3EH04A,1970.o t_x(295384,19)KFZ4404M,1971.o t_x(295393,0),1972.o
+ t_x(295407,472)RJIU04M,1973.o t_x(295408,0),1974.o t_x(295409,0),1975.o t_x(295413,288)RFBRT04M,1976.o
+ t_x(295416,1500)EGNOR04M,1977.o t_x(295418,19)MM304,1978.o t_x(295428,0),1979.o t_x(295433,0),1980.o
+ t_x(295437,0),1981.o t_x(295446,0),1982.o t_x(295447,0),1983.o t_x(295448,78)RMZU04E,1984.o t_x(295456,1620)$RVKWU04M,1985.o
+ t_x(295458,0),1986.o t_x(295463,9)KALP2C04,1987.o t_x(295473,584)LELVU04,1988.o t_x(295496,0),1989.o
+ t_x(295497,1018)PMXX04M,1990.o t_x(295499,0),1991.o t_x(295501,155)LEBAS04M,1992.o t_x(295503,1881)RVKWU04M,1993.o
+ t_x(295508,927)MAB04,1994.o t_x(295511,0),1995.o t_x(295514,1851)YB3EH04A,1996.o t_x(295516,220)RJIU04M,1997.o
+ t_x(295519,278)YB3EH04A,1998.o t_x(295521,14)YB3EH04A,1999.o t_x(295522,497)PMXX04M,2000.o t_x(295528,822)RQXSI04E,2001.o
+ t_x(295532,96)RNI04M,2002.o t_x(295534,236)KFZ4404M,2003.o t_x(295545,0),2004.o t_x(295546,672)EGNOR04M,2005.o
+ t_x(295547,614)YB5WH04M,2006.o t_x(295550,269)LELVU04,2007.o t_x(295551,0),2008.o t_x(295558,0),2009.o
+ t_x(295562,840)RQXSI04E,2010.o t_x(295569,0),2011.o t_x(295571,0),2012.o t_x(295579,0),2013.o t_x(295585,750)YB3EH04A,2014.o
+ t_x(295587,349)YB5KL04E,2015.o t_x(295594,72)RNS04M,2016.o t_x(295595,0),2017.o t_x(295599,0),2018.o
+ t_x(295608,895)EGNOR04M,2019.o t_x(295609,360)RASI04M,2020.o t_x(295620,1812)$RVKWU04M,2021.o t_x(295628,0),2022.o
+ t_x(295634,0),2023.o t_x(295656,364)RQXSI04E,2024.o t_x(295667,0),2025.o t_x(295688,117)BKED1204,2026.o
+ t_x(295691,113)RMZU04,2027.o t_x(295700,236)RQXSI04E,2028.o t_x(295708,0),2029.o t_x(295711,702)LGAVA04,2030.o
+ t_x(295715,0),2031.o t_x(295723,1952)RVKWU04M,2032.o t_x(295726,0),2033.o t_x(295728,348)YB5WH04M,2034.o
+ t_x(295730,253)LEMDAT04,2035.o t_x(295732,269)LEMDAT04,2036.o t_x(295733,205)LEMDAT04,2037.o t_x(295734,914)LEMDAT04,2038.o
+ t_x(295738,0),2039.o t_x(295745,415)$RNI04M,2040.o t_x(295747,151)YB3EH04A,2041.o t_x(295752,616)LEMDAT04,2042.o
+ t_x(295754,1006)LEMDAT04,2043.o t_x(295761,0),2044.o t_x(295780,59)KSPE104D,2045.o t_x(295790,672)$LEMDAT04,2046.o
+ t_x(295794,1430)LEMDAT04,2047.o t_x(295795,176)$LEMDAT04,2048.o t_x(295800,0),2049.o t_x(295809,321)RNS04M,2050.o
+ t_x(295817,0),2051.o t_x(295819,821)$RVKWU04M,2052.o t_x(295822,846)LEMDAT04,2053.o t_x(295833,98)$BKED1204,2054.o
+ t_x(295844,29)KSLN04M,2055.o t_x(295847,0),2056.o t_x(295850,54)RJIU04M,2057.o t_x(295862,276)RFBRT04M,2058.o
+ t_x(295870,0),2059.o t_x(295875,0),2060.o t_x(295877,81)RFBRT04M,2061.o t_x(295879,73)RNS04M,2062.o t_x(295882,0),2063.o
+ t_x(295885,241)RQXSI04E,2064.o t_x(295886,1206)EG11G04M,2065.o t_x(295887,0),2066.o t_x(295891,0),2067.o
+ t_x(295893,1226)LEMDAT04,2068.o t_x(295897,0),2069.o t_x(295905,40)RJIU04M,2070.o t_x(295912,131)EGNOR04M,2071.o
+ t_x(295915,558)LEMDAT04,2072.o t_x(295917,0),2073.o t_x(295920,48)RMZU04,2074.o t_x(295922,173)KFZ4404M,2075.o
+ t_x(295923,102)RFBRT04M,2076.o t_x(295927,410)RJIU04M,2077.o t_x(295929,1117)RASI04M,2078.o t_x(295932,235)RNS04M,2079.o
+ t_x(295936,225)YB5KL04E,2080.o t_x(295939,0),2081.o t_x(295941,0),2082.o t_x(295942,0),2083.o t_x(295946,1)LGAVA04,2084.o
+ t_x(295952,315)RQXSI04E,2085.o t_x(295961,0),2086.o t_x(295965,0),2087.o t_x(295966,927)YBOLN04M,2088.o
+ t_x(295980,308)RNS04M,2089.o t_x(295984,240)RASI04M,2090.o t_x(296001,0),2091.o t_x(296022,0),2092.o
+ t_x(296031,137)MM204,2093.o t_x(296035,1456)LELVL04M,2094.o t_x(296039,223)LEMDAT04,2095.o t_x(296046,0),2096.o
+ t_x(296059,30)KFUL1U04,2097.o t_x(296062,930)RQXSI04E,2098.o t_x(296087,8)RVKWU04M,2099.o t_x(296092,0),2100.o
+ t_x(296095,3)KFZ4404M,2101.o t_x(296104,344)$KFUL1U04,2102.o t_x(296107,46)LELVL04M,2103.o t_x(296109,124)RMZU04E,2104.o
+ t_x(296112,0),2105.o t_x(296113,0),2106.o t_x(296126,127)LGAVA04,2107.o t_x(296131,159)RASI04M,2108.o
+ t_x(296133,1381)$RVKWU04M,2109.o t_x(296135,162)RQXU04E,2110.o t_x(296137,2374)LGSRA04,2111.o t_x(296145,0),2112.o
+ t_x(296147,0),2113.o t_x(296148,317)LGIRA04,2114.o t_x(296153,0),2115.o t_x(296155,0),2116.o t_x(296157,309)RQXSI04E,2117.o
+ t_x(296158,476)YB5WH04M,2118.o t_x(296164,1095)RQXSI04E,2119.o t_x(296165,0),2120.o t_x(296180,193)RMZU04,2121.o
+ t_x(296181,0),2122.o t_x(296188,0),2123.o t_x(296190,30)YB3EH04E,2124.o t_x(296192,0),2125.o t_x(296194,2341)MGY04,2126.o
+ t_x(296209,0),2127.o t_x(296212,295)KSLN04A,2128.o t_x(296217,0),2129.o t_x(296218,67)LGAVA04,2130.o
+ t_x(296221,0),2131.o t_x(296227,136)LGAVA04,2132.o t_x(296232,326)LEBAS04A,2133.o t_x(296238,136)RJIU04M,2134.o
+ t_x(296240,0),2135.o t_x(296241,12)YD5WH04M,2136.o t_x(296248,0),2137.o t_x(296249,0),2138.o t_x(296253,58)MEK04,2139.o
+ t_x(296260,318)KSAL1204,2140.o t_x(296261,436)KWUR404E,2141.o t_x(296263,0),2142.o t_x(296265,43)LELVU04,2143.o
+ t_x(296267,42)RQXU04E,2144.o t_x(296289,166)KWUR1C04,2145.o t_x(296295,0),2146.o t_x(296303,14)KWUR404E,2147.o
+ t_x(296304,0),2148.o t_x(296307,1437)RNI04M,2149.o t_x(296317,0),2150.o t_x(296334,10)YB3EH04E,2151.o
+ t_x(296337,74)BR404M,2152.o t_x(296338,354)RQXSI04E,2153.o t_x(296342,26)EGNOR04M,2154.o t_x(296343,0),2155.o
+ t_x(296345,52)LEBAS04M,2156.o t_x(296346,45)EG11G04M,2157.o t_x(296350,155)RQXSI04E,2158.o t_x(296356,0),2159.o
+ t_x(296365,496)LGAVA04,2160.o t_x(296368,0),2161.o t_x(296392,228)KSLN04A,2162.o t_x(296393,0),2163.o
+ t_x(296394,0),2164.o t_x(296401,0),2165.o t_x(296406,280)RJIU04M,2166.o t_x(296407,48)YB3EH04A,2167.o
+ t_x(296439,45)YB3EH04E,2168.o t_x(296449,404)LELVU04,2169.o t_x(296450,46)YBOLN04M,2170.o t_x(296463,14)LEBAS04A,2171.o
+ t_x(296465,0),2172.o t_x(296473,1382)LCES004,2173.o t_x(296477,24)YB3EH04A,2174.o t_x(296481,0),2175.o
+ t_x(296521,118)KFUL1U04,2176.o t_x(296549,467)YBOLN04M,2177.o t_x(296550,126)YB3EH04A,2178.o t_x(296552,0),2179.o
+ t_x(296553,0),2180.o t_x(296560,636)PMXX04M,2181.o t_x(296563,215)KWUR404E,2182.o t_x(296565,243)RNI04M,2183.o
+ t_x(296585,311)LGIRA04,2184.o t_x(296614,0),2185.o t_x(296619,81)YB3EH04A,2186.o t_x(296635,45)MM204,2187.o
+ t_x(296640,330)KSAL1204,2188.o t_x(296641,0),2189.o t_x(296644,0),2190.o t_x(296646,600)LCES004,2191.o
+ t_x(296649,0),2192.o t_x(296668,150)YB3EH04A,2193.o t_x(296672,106)RASI04M,2194.o t_x(296675,66)FUJ04M,2195.o
+ t_x(296685,0),2196.o t_x(296688,13)YD5WH04M,2197.o t_x(296700,186)LELVU04,2198.o t_x(296707,0),2199.o
+ t_x(296720,0),2200.o t_x(296721,0),2201.o t_x(296736,164)$KCHI104M,2202.o t_x(296754,1137)LGKFN04,2203.o
+ t_x(296755,261)LGIRA04,2204.o t_x(296772,0),2205.o t_x(296778,300)RASI04M,2206.o t_x(296781,0),2207.o
+ t_x(296792,0),2208.o t_x(296798,0),2209.o t_x(296811,0),2210.o t_x(296814,0),2211.o t_x(296824,0),2212.o
+ t_x(296828,0),2213.o t_x(296836,0),2214.o t_x(296840,117)YB3EH04A,2215.o t_x(296847,0),2216.o t_x(296850,13)FUJ04M,2217.o
+ t_x(296851,0),2218.o t_x(296857,5)BR204M,2219.o t_x(296864,0),2220.o t_x(296867,0),2221.o t_x(296878,190)BR204M,2222.o
+ t_x(296885,0),2223.o t_x(296895,1953)YB3EH04E,2224.o t_x(296896,3734)LGZAA04M,2225.o t_x(296907,78)YD5WH04M,2226.o
+ t_x(296918,0),2227.o t_x(296922,1074)LGKFN04,2228.o t_x(296923,300)YB3EH04E,2229.o t_x(296928,441)LGIRA04,2230.o
+ t_x(296934,0),2231.o t_x(296936,1832)LGZAA04M,2232.o t_x(296939,129)YB3EH04A,2233.o t_x(296946,0),2234.o
+ t_x(296950,0),2235.o t_x(296953,2490)LCES004,2236.o t_x(296955,284)KSAL1204,2237.o t_x(296960,52)MRAEE04,2238.o
+ t_x(296963,0),2239.o t_x(296970,140)KFZ4404M,2240.o t_x(296978,4)YB3EH04A,2241.o t_x(296992,40)YB3EH04E,2242.o
+ t_x(296997,201)KSLN04M,2243.o t_x(297002,649)LGRPA04,2244.o t_x(297011,0),2245.o t_x(297035,0),2246.o
+ t_x(297037,148)LEBAS04A,2247.o t_x(297050,187)LGIRA04,2248.o t_x(297057,168)KCHI104M,2249.o t_x(297060,0),2250.o
+ t_x(297061,0),2251.o t_x(297062,80)YB3EH04E,2252.o t_x(297075,0),2253.o t_x(297076,23)KSPE104D,2254.o
+ t_x(297079,4)RMZU04,2255.o t_x(297080,3)KFZ4404E,2256.o t_x(297087,1000)LGKFN04,2257.o t_x(297097,0),2258.o
+ t_x(297111,0),2259.o t_x(297113,453)RJIU04M,2260.o t_x(297119,15)LOW304M,2261.o t_x(297125,46)YB3EH04E,2262.o
+ t_x(297126,0),2263.o t_x(297129,0),2264.o t_x(297135,0),2265.o t_x(297145,381)LOVN1504,2266.o t_x(297154,0),2267.o
+ t_x(297157,1156)LGKFN04,2268.o t_x(297158,0),2269.o t_x(297164,65)RNI04M,2270.o t_x(297168,0),2271.o
+ t_x(297185,0),2272.o t_x(297189,463)LGRPA04,2273.o t_x(297207,0),2274.o t_x(297216,718)LGRPA04,2275.o
+ t_x(297218,0),2276.o t_x(297219,0),2277.o t_x(297224,456)LGRPA04M,2278.o t_x(297228,0),2279.o t_x(297232,610)RNI04M,2280.o
+ t_x(297233,0),2281.o t_x(297234,206)YD5WH04M,2282.o t_x(297250,0),2283.o t_x(297275,0),2284.o t_x(297277,0),2285.o
+ t_x(297278,0),2286.o t_x(297288,356)YB3EH04A,2287.o t_x(297293,82)GL4W04M,2288.o t_x(297313,0),2289.o
+ t_x(297334,0),2290.o t_x(297335,671)RJIU04M,2291.o t_x(297343,0),2292.o t_x(297344,0),2293.o t_x(297346,542)EGPFA04,2294.o
+ t_x(297347,0),2295.o t_x(297350,29)BR204M,2296.o t_x(297356,81)LGAVA04,2297.o t_x(297362,480)RNI04M,2298.o
+ t_x(297368,260)LGAVA04,2299.o t_x(297370,302)YB3EH04A,2300.o t_x(297374,1090)$RQXSI04E,2301.o t_x(297376,0),2302.o
+ t_x(297382,2122)LGSRA04,2303.o t_x(297384,0),2304.o t_x(297388,30)LELVL04M,2305.o t_x(297393,192)BR404M,2306.o
+ t_x(297398,0),2307.o t_x(297402,3205)KSPE104D,2308.o t_x(297403,0),2309.o t_x(297407,125)BKED1204,2310.o
+ t_x(297411,0),2311.o t_x(297424,133)BR204M,2312.o t_x(297427,701)$RMZSI04,2313.o t_x(297433,485)EGPFA04,2314.o
+ t_x(297436,186)FUJ04M,2315.o t_x(297442,1790)$YD5WH04M,2316.o t_x(297452,0),2317.o t_x(297456,9)KSLN04A,2318.o
+ t_x(297482,0),2319.o t_x(297500,670)LEBAS04A,2320.o t_x(297504,28)YB3EH04A,2321.o t_x(297505,1480)$RQXSI04E,2322.o
+ t_x(297507,0),2323.o t_x(297519,357)FUJ04M,2324.o t_x(297546,871)LGKFN04,2325.o t_x(297554,120)RNI04M,2326.o
+ t_x(297571,87)LELVU04,2327.o t_x(297572,1056)RVKWU04M,2328.o t_x(297590,0),2329.o t_x(297596,535)LELVL04M,2330.o
+ t_x(297613,1192)$RQXSI04E,2331.o t_x(297616,2026)LGSRA04,2332.o t_x(297622,2252)YD5WH04M,2333.o t_x(297636,231)YB5WH04M,2334.o
+ t_x(297670,84)MEK04,2335.o t_x(297679,99)KWUR1C04,2336.o t_x(297680,959)RMZSI04,2337.o t_x(297682,56)$LOVN1504,2338.o
+ t_x(297685,60)LCES004M,2339.o t_x(297697,155)KSLN2C04,2340.o t_x(297702,520)RMZSI04,2341.o t_x(297708,10)KFZ4404M,2342.o
+ t_x(297721,49)KSLN04A,2343.o t_x(297726,0),2344.o t_x(297744,565)LOVN1504,2345.o t_x(297746,468)LOVN1504,2346.o
+ t_x(297762,0),2347.o t_x(297773,81)$YB3EH04A,2348.o t_x(297781,287)YB3EH04A,2349.o t_x(297818,496)GL34W04,2350.o
+ t_x(297821,0),2351.o t_x(297827,174)MM304,2352.o t_x(297830,0),2353.o t_x(297842,237)YB3EH04E,2354.o
+ t_x(297845,0),2355.o t_x(297851,14)LEBAS04M,2356.o t_x(297852,441)RJIU04M,2357.o t_x(297867,544)RJIU04M,2358.o
+ t_x(297904,390)LOVN1504,2359.o t_x(297922,0),2360.o t_x(297927,127)RVKWS04,2361.o t_x(297928,0),2362.o
+ t_x(297929,791)EGNOR04M,2363.o t_x(297934,0),2364.o t_x(297940,755)$MT4AT04E,2365.o t_x(297958,15)$LEBAS04A,2366.o
+ t_x(297966,0),2367.o t_x(297974,231)YB3EH04A,2368.o t_x(297977,108)EGNOR04M,2369.o t_x(297984,3126)KSLN04A,2370.o
+ t_x(298005,0),2371.o t_x(298006,113)BR404M,2372.o t_x(298009,237)BR204M,2373.o t_x(298038,423)EDGG704,2374.o
+ t_x(298060,60)LCES004M,2375.o t_x(298064,0),2376.o t_x(298079,0),2377.o t_x(298080,0),2378.o t_x(298082,57)LELVL104,2379.o
+ t_x(298089,0),2380.o t_x(298090,14)YB3EH04A,2381.o t_x(298093,0),2382.o t_x(298114,89)LGAVA04,2383.o
+ t_x(298115,40)MM304,2384.o t_x(298116,472)RJIU04M,2385.o t_x(298128,0),2386.o t_x(298130,0),2387.o t_x(298160,401)KSAL1204,2388.o
+ t_x(298171,226)LELVU04,2389.o t_x(298177,0),2390.o t_x(298180,50)RNI04M,2391.o t_x(298183,219)YB3EH04A,2392.o
+ t_x(298207,0),2393.o t_x(298212,58)RMZU04,2394.o t_x(298217,0),2395.o t_x(298218,0),2396.o t_x(298222,0),2397.o
+ t_x(298237,14)KFUL1U04,2398.o t_x(298246,289)RFBRT04M,2399.o t_x(298249,529)RNS04M,2400.o t_x(298255,130)YD5WH04M,2401.o
+ t_x(298263,21)KWUR404E,2402.o t_x(298266,3004)LGKFN04,2403.o t_x(298297,68)LOVN1504,2404.o t_x(298300,0),2405.o
+ t_x(298306,253)LOVN1504,2406.o t_x(298312,83)$BR204M,2407.o t_x(298318,99)KSPE104D,2408.o t_x(298321,378)LEBAS04A,2409.o
+ t_x(298329,25)EGNOR04M,2410.o t_x(298333,299)KSPE104D,2411.o t_x(298349,0),2412.o t_x(298358,0),2413.o
+ t_x(298368,569)LOVN1504,2414.o t_x(298378,0),2415.o t_x(298384,64)LGAVA04,2416.o t_x(298396,187)$RMZSI04,2417.o
+ t_x(298397,237)YB3EH04A,2418.o t_x(298402,668)LCES004M,2419.o t_x(298415,0),2420.o t_x(298417,0),2421.o
+ t_x(298418,0),2422.o t_x(298426,843)LCES004M,2423.o t_x(298434,1927)LCES004,2424.o t_x(298447,0),2425.o
+ t_x(298471,5281)LGKFN04,2426.o t_x(298477,539)RMZSI04,2427.o t_x(298480,382)RMZU04,2428.o t_x(298488,0),2429.o
+ t_x(298501,0),2430.o t_x(298502,124)YB3EH04A,2431.o t_x(298503,0),2432.o t_x(298514,94)EBEEC04M,2433.o
+ t_x(298517,0),2434.o t_x(298519,256)YB3EH04A,2435.o t_x(298527,0),2436.o t_x(298528,2885)LCES004,2437.o
+ t_x(298533,0),2438.o t_x(298536,1644)LFPND04,2439.o t_x(298562,0),2440.o t_x(298564,83)MM304,2441.o t_x(298574,3891)LGKFN04,2442.o
+ t_x(298577,0),2443.o t_x(298578,0),2444.o t_x(298588,662)LGKFN04,2445.o t_x(298590,8)ZM56704,2446.o t_x(298592,146)RMZU04,2447.o
+ t_x(298610,100)$YB3EH04M,2448.o t_x(298611,134)LGIRA04,2449.o t_x(298617,0),2450.o t_x(298619,423)RNS04M,2451.o
+ t_x(298630,105)KSAL1A04,2452.o t_x(298646,1044)LGKFN04,2453.o t_x(298660,177)$KCHI104M,2454.o t_x(298677,13)YB3EH04A,2455.o
+ t_x(298692,0),2456.o t_x(298697,12)YB3EH04E,2457.o t_x(298698,59)KSLN04M,2458.o t_x(298700,547)YB3EH04A,2459.o
+ t_x(298704,132)$MRAEE04,2460.o t_x(298706,323)KSAL1204,2461.o t_x(298710,0),2462.o t_x(298713,0),2463.o
+ t_x(298715,0),2464.o t_x(300045,260)KSPE104D,2465.o t_x(300046,22)MEK04,2466.o t_x(300050,5412)GL4W04M,2467.o
+ t_x(300052,188)$YB5WH04M,2468.o t_x(300058,111)RQXU04E,2469.o t_x(300064,309)RJIU04M,2470.o t_x(300072,15)KSLN04A,2471.o
+ t_x(300096,77)RQXU04E,2472.o t_x(300097,1817)RJIU04M,2473.o t_x(300133,660)$RQXSI04E,2474.o t_x(300137,0),2475.o
+ t_x(300140,187)RMZU04,2476.o t_x(300142,0),2477.o t_x(300146,923)LGKFN04,2478.o t_x(300155,0),2479.o
+ t_x(300174,40)RMZU04,2480.o t_x(300178,0),2481.o t_x(300185,148)$YB3EH04M,2482.o t_x(300204,365)EG11G04M,2483.o
+ t_x(300222,7)KWUR1C04,2484.o t_x(300231,0),2485.o t_x(300232,0),2486.o t_x(300237,11)YB3EH04M,2487.o
+ t_x(300256,462)LOVN1504,2488.o t_x(300281,11)BR204M,2489.o t_x(300287,356)RNS04M,2490.o t_x(300290,0),2491.o
+ t_x(300322,824)MT4AT04E,2492.o t_x(300332,546)EG11G04M,2493.o t_x(300345,0),2494.o t_x(300354,0),2495.o
+ t_x(300356,630)RJIU04M,2496.o t_x(300366,0),2497.o t_x(300369,0),2498.o t_x(300396,766)LGSRA04,2499.o
+ t_x(300414,42)YB3EH04A,2500.o t_x(300421,111)EG11G04M,2501.o t_x(300422,242)KSAL1204,2502.o t_x(300424,0),2503.o
+ t_x(300425,0),2504.o t_x(300428,0),2505.o t_x(300430,1036)RNI04M,2506.o t_x(300435,757)LGKFN04,2507.o
+ t_x(300445,1987)LCES004,2508.o t_x(300455,586)LCES004M,2509.o t_x(300464,42)MAB3404A,2510.o t_x(300476,0),2511.o
+ t_x(300487,190)YB3EH04A,2512.o t_x(300504,720)LGKFN04,2513.o t_x(300521,125)GL34W04,2514.o t_x(300532,228)EG11G04M,2515.o
+ t_x(300538,333)KSPE104D,2516.o t_x(300571,112)ZM56704,2517.o t_x(300578,0),2518.o t_x(300582,295)KWUR404E,2519.o
+ t_x(300590,206)EG11G04M,2520.o t_x(300619,0),2521.o t_x(300621,2783)LCES004,2522.o t_x(300629,0),2523.o
+ t_x(300631,3386)EG11G04M,2524.o t_x(300642,408)MGY04,2525.o t_x(300666,1396)LCES004,2526.o t_x(300671,230)YB3EH04A,2527.o
+ t_x(300715,0),2528.o t_x(300727,59)EGNOR04M,2529.o t_x(300750,140)EG11G04M,2530.o t_x(300762,300)EDGG704,2531.o
+ t_x(300765,101)YB3EH04E,2532.o t_x(300774,0),2533.o t_x(300786,720)LCES004M,2534.o t_x(300809,16)GL4W04M,2535.o
+ t_x(300815,1132)LCES004M,2536.o t_x(300836,0),2537.o t_x(300840,119)KFZ4404M,2538.o t_x(300848,23)LEBAS04M,2539.o
+ t_x(300850,352)LELVU04,2540.o t_x(300851,0),2541.o t_x(300866,10)RMZU04,2542.o t_x(300883,33)LEBAS04A,2543.o
+ t_x(300884,400)YB3EH04A,2544.o t_x(300885,344)RMZSI04,2545.o t_x(300896,195)GL34W04,2546.o t_x(300900,0),2547.o
+ t_x(300931,168)KSPE104D,2548.o t_x(300956,0),2549.o t_x(300959,30)YB3EH04E,2550.o t_x(300964,634)LGKFN04,2551.o
+ t_x(300988,2185)LOVN1504,2552.o t_x(301003,331)RMZU04,2553.o t_x(301010,105)RNS04M,2554.o t_x(301035,0),2555.o
+ t_x(301041,221)BKED1204,2556.o t_x(301058,930)LCES004M,2557.o t_x(301059,0),2558.o t_x(301070,688)EDGG704,2559.o
+ t_x(301072,0),2560.o t_x(301074,1317)LGKFN04,2561.o t_x(301088,1354)LEMDAT04,2562.o t_x(301101,110)MM204,2563.o
+ t_x(301132,83)RNI04M,2564.o t_x(301138,0),2565.o t_x(301139,930)LCES004M,2566.o t_x(301142,313)MEK04,2567.o
+ t_x(301145,249)YB3EH04A,2568.o t_x(301149,63)BKED1204,2569.o t_x(301161,138)MAB3404A,2570.o t_x(301168,0),2571.o
+ t_x(301195,0),2572.o t_x(301219,346)LGIRA04,2573.o t_x(301224,0),2574.o t_x(301238,169)LELVL104,2575.o
+ t_x(301242,0),2576.o t_x(301243,70)FUJ04M,2577.o t_x(301257,691)RMZU04,2578.o t_x(301260,55)MEK04,2579.o
+ t_x(301272,1301)LGKFN04,2580.o t_x(301285,0),2581.o t_x(301287,728)BKED1204,2582.o t_x(301294,13)KWUR1C04,2583.o
+ t_x(301295,743)$LGSRA04,2584.o t_x(301297,323)MEK04,2585.o t_x(301299,253)YB3EH04A,2586.o t_x(301303,190)MYY04A,2587.o
+ t_x(301329,0),2588.o t_x(301342,1260)LCES004M,2589.o t_x(301346,0),2590.o t_x(301350,1003)RMZU04,2591.o
+ t_x(301353,79)KSPE104D,2592.o t_x(301360,240)LCES004M,2593.o t_x(301365,29)ZM56704,2594.o t_x(301367,281)YB3EH04A,2595.o
+ t_x(301391,355)RMZSI04,2596.o t_x(301404,0),2597.o t_x(301417,411)LGKFN04,2598.o t_x(301420,407)LELVL104,2599.o
+ t_x(301431,515)EGNOR04M,2600.o t_x(301455,0),2601.o t_x(301461,47)YB3EH04A,2602.o t_x(301477,1084)MRAE04,2603.o
+ t_x(301496,52)KWUR1C04,2604.o t_x(301501,1661)LCES004,2605.o t_x(301514,0),2606.o t_x(301524,293)MGY04,2607.o
+ t_x(301540,3)KFUL1U04,2608.o t_x(301556,168)MYY04A,2609.o t_x(301566,302)$LCES004M,2610.o t_x(301576,0),2611.o
+ t_x(301582,136)RNI04M,2612.o t_x(301590,454)LGKFN04,2613.o t_x(301601,514)$LOVN1504,2614.o t_x(301621,457)RNS04M,2615.o
+ t_x(301656,58)RNI04M,2616.o t_x(301673,1200)LCES004M,2617.o t_x(301680,0),2618.o t_x(301687,207)LEBAS04A,2619.o
+ t_x(301699,50)LELVL104,2620.o t_x(301707,47)KSLN04A,2621.o t_x(301709,1519)LCES004M,2622.o t_x(301711,314)LCES004M,2623.o
+ t_x(301719,169)LELVL104,2624.o t_x(301721,1265)LGKFN04,2625.o t_x(301722,24)LEBAS04M,2626.o t_x(301726,128)LELVL104,2627.o
+ t_x(301727,821)LGKFN04,2628.o t_x(301736,0),2629.o t_x(301749,27)KSLN04A,2630.o t_x(301757,30)KSAL1204,2631.o
+ t_x(301759,1561)KCHI104M,2632.o t_x(301760,123)MYY04A,2633.o t_x(301783,0),2634.o t_x(301785,0),2635.o
+ t_x(301796,0),2636.o t_x(301815,92)GL4W04M,2637.o t_x(301819,0),2638.o t_x(301843,3269)LGKFN04,2639.o
+ t_x(301867,1177)YB3EH04A,2640.o t_x(301879,270)LELVL104,2641.o t_x(301888,146)KWUR1C04,2642.o t_x(301907,0),2643.o
+ t_x(301924,0),2644.o t_x(301949,420)LCES004M,2645.o t_x(301957,162)RNS04M,2646.o t_x(301968,1387)EG11G04M,2647.o
+ t_x(301972,552)LGAVA04,2648.o t_x(301984,0),2649.o t_x(301987,510)LCES004M,2650.o t_x(302006,111)GL34W04,2651.o
+ t_x(302033,100)LOVN1504,2652.o t_x(302044,2110)MYY04A,2653.o t_x(302047,321)MAB1204A,2654.o t_x(302055,0),2655.o
+ t_x(302060,1230)EG11G04M,2656.o t_x(302073,0),2657.o t_x(302084,0),2658.o t_x(302096,110)LOVN1504,2659.o
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+ t_x(302138,58)MGY04,2664.o t_x(302162,963)LCES004M,2665.o t_x(302177,0),2666.o t_x(302179,181)KWUR1C04,2667.o
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+ t_x(302366,0),2685.o t_x(302387,0),2686.o t_x(302390,303)RMZSI04,2687.o t_x(302424,26)MYY04A,2688.o t_x(302426,0),2689.o
+ t_x(302434,0),2690.o t_x(302456,289)MM204,2691.o t_x(302457,204)RJIU04M,2692.o t_x(302470,54)KSAL1204,2693.o
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+ t_x(302552,49)KFUL1U04,2702.o t_x(302571,0),2703.o t_x(302572,289)RVKWS04,2704.o t_x(302575,26)RJIU04M,2705.o
+ t_x(302576,0),2706.o t_x(302591,203)BKED1204,2707.o t_x(302592,180)YD5WH04M,2708.o t_x(302611,0),2709.o
+ t_x(302616,535)MGY04,2710.o t_x(302632,0),2711.o t_x(302643,367)EG11G04M,2712.o t_x(302650,0),2713.o
+ t_x(302661,1331)EG11G04M,2714.o t_x(302665,185)GL34W04,2715.o t_x(302667,260)LGAVA04,2716.o t_x(302670,146)RMZSI04,2717.o
+ t_x(302679,0),2718.o t_x(302685,0),2719.o t_x(302686,558)EGPFA04,2720.o t_x(302690,0),2721.o t_x(302705,0),2722.o
+ t_x(302709,0),2723.o t_x(302711,382)MGY04,2724.o t_x(302725,174)LEMDAT04,2725.o t_x(302731,32)LCES004M,2726.o
+ t_x(302741,621)RMZSI04,2727.o t_x(302751,0),2728.o t_x(302758,372)RNI04M,2729.o t_x(302769,23)MAB04,2730.o
+ t_x(302774,675)$RMZSI04,2731.o t_x(302777,306)LELVL104,2732.o t_x(302792,0),2733.o t_x(302798,0),2734.o
+ t_x(302801,0),2735.o t_x(302830,413)$RMZSI04,2736.o t_x(302833,0),2737.o t_x(302840,472)RMZU04,2738.o
+ t_x(302841,0),2739.o t_x(302843,0),2740.o t_x(302844,0),2741.o t_x(302852,0),2742.o t_x(302863,1456)LEBAS04M,2743.o
+ t_x(302874,233)MYY04A,2744.o t_x(302875,601)LELVU04,2745.o t_x(302879,614)MGY04,2746.o t_x(302890,329)LELVL104,2747.o
+ t_x(302903,0),2748.o t_x(302920,557)LELVL104,2749.o t_x(302924,87)LELVL104,2750.o t_x(302940,158)KFZ4404M,2751.o
+ t_x(302944,996)RMZSI04,2752.o t_x(302953,0),2753.o t_x(302955,39)MAB04,2754.o t_x(302966,0),2755.o t_x(302970,0),2756.o
+ t_x(302986,881)LEBAS04A,2757.o t_x(303001,60)$YB3EH04M,2758.o t_x(303013,0),2759.o t_x(303017,0),2760.o
+ t_x(303018,0),2761.o t_x(303029,300)$MT4AT04E,2762.o t_x(303035,152)KWUR1C04,2763.o t_x(303049,114)MAB3404A,2764.o
+ t_x(303061,522)BKED1204,2765.o t_x(303077,32)ZM56704,2766.o t_x(303088,0),2767.o t_x(303103,0),2768.o
+ t_x(303128,0),2769.o t_x(303139,0),2770.o t_x(303148,224)MRAE04,2771.o t_x(303152,683)LEBAS04A,2772.o
+ t_x(303155,0),2773.o t_x(303156,503)EG11G04M,2774.o t_x(303164,160)KSPE104D,2775.o t_x(303173,302)EG11G04M,2776.o
+ t_x(303194,0),2777.o t_x(303195,1290)MRAE04,2778.o t_x(303200,0),2779.o t_x(303203,3253)LCES004,2780.o
+ t_x(303208,0),2781.o t_x(303209,316)LEBAS04A,2782.o t_x(303215,0),2783.o t_x(303216,19)MEK04,2784.o t_x(303224,27)LEBAS04M,2785.o
+ t_x(303227,426)LELVL104,2786.o t_x(303235,486)EGPFA04,2787.o t_x(303247,104)RJIU04M,2788.o t_x(303253,5)GL34W04,2789.o
+ t_x(303263,730)MYY04A,2790.o t_x(303270,0),2791.o t_x(303282,165)LEMDAT04,2792.o t_x(303285,0),2793.o
+ t_x(303297,250)KSLN04M,2794.o t_x(303314,375)EG11G04M,2795.o t_x(303341,797)LCES004M,2796.o t_x(303350,553)MEK04,2797.o
+ t_x(303351,239)LELVU04,2798.o t_x(303377,416)MAB1204A,2799.o t_x(303409,12)KSLN04M,2800.o t_x(303416,979)MGY04,2801.o
+ t_x(303423,400)EDGG704,2802.o t_x(303445,0),2803.o t_x(303451,290)$KFZ4404L,2804.o t_x(303471,939)PMXX04M,2805.o
+ t_x(303476,60)LCES004M,2806.o t_x(303485,528)LELVL104,2807.o t_x(303489,0),2808.o t_x(303491,122)LGRPA04,2809.o
+ t_x(303503,90)KSLN04A,2810.o t_x(303505,0),2811.o t_x(303506,2580)LCES004,2812.o t_x(303517,592)RMZSI04,2813.o
+ t_x(303525,0),2814.o t_x(303529,708)EDGG704,2815.o t_x(303534,4146)LGZAA04M,2816.o t_x(303550,2806)LGZAA04M,2817.o
+ t_x(303580,428)EG11G04M,2818.o t_x(303592,182)MGY04,2819.o t_x(303604,250)LELVL104,2820.o t_x(303612,3043)KSPE104D,2821.o
+ t_x(303617,173)KSLN04A,2822.o t_x(303627,0),2823.o t_x(303644,0),2824.o t_x(303652,0),2825.o t_x(303662,225)KSPE104D,2826.o
+ t_x(303664,360)LGAVA04,2827.o t_x(303665,3327)LCES004,2828.o t_x(303666,24)YB3EH04A,2829.o t_x(303670,0),2830.o
+ t_x(303680,0),2831.o t_x(303684,87)MRAEE04,2832.o t_x(303685,0),2833.o t_x(303692,604)LGKFN04,2834.o
+ t_x(303716,134)KSPE104D,2835.o t_x(303717,1235)LGZAA04M,2836.o t_x(303728,3)YB5WH04M,2837.o t_x(303741,0),2838.o
+ t_x(303747,38)KSAL1204,2839.o t_x(303771,0),2840.o t_x(303783,121)MAB04,2841.o t_x(303784,111)KSPE104D,2842.o
+ t_x(303790,273)LOVN1504,2843.o t_x(303810,69)KSPE104D,2844.o t_x(303814,1073)EDGG704,2845.o t_x(303818,712)MRAEE04,2846.o
+ t_x(303829,379)LOVN1504,2847.o t_x(303832,0),2848.o t_x(303842,602)LELVU04,2849.o t_x(303850,720)$LOVN1504,2850.o
+ t_x(303854,23)LEBAS04M,2851.o t_x(303868,720)LEMDAT04,2852.o t_x(303874,0),2853.o t_x(303900,29)BR204M,2854.o
+ t_x(303911,0),2855.o t_x(303929,2303)LGKFN04,2856.o t_x(303930,258)YB3EH04A,2857.o t_x(303939,0),2858.o
+ t_x(303959,3315)LGZAA04M,2859.o t_x(303971,136)ZM56704,2860.o t_x(303978,0),2861.o t_x(303979,0),2862.o
+ t_x(303992,823)LGKFN04,2863.o t_x(304001,293)LEBAS04A,2864.o t_x(304007,496)EG11G04M,2865.o t_x(304041,0),2866.o
+ t_x(304051,132)MYY04A,2867.o t_x(304054,510)MAB1204A,2868.o t_x(304074,290)KSPE104D,2869.o t_x(304100,0),2870.o
+ t_x(304109,0),2871.o t_x(304114,965)GL34W04,2872.o t_x(304139,333)LELVL104,2873.o t_x(304148,0),2874.o
+ t_x(304161,333)LELVL104,2875.o t_x(304182,381)LELVL104,2876.o t_x(304230,797)EDGG704,2877.o t_x(304239,471)LELVL104,2878.o
+ t_x(304242,0),2879.o t_x(304245,0),2880.o t_x(304253,1097)LCES004M,2881.o t_x(304254,18)KWUR1C04,2882.o
+ t_x(304258,701)MRAEE04,2883.o t_x(304260,87)MEK04,2884.o t_x(304261,591)RJIU04M,2885.o t_x(304262,3)MGY04,2886.o
+ t_x(304263,426)LELVL104,2887.o t_x(304315,455)RMZU04,2888.o t_x(304335,625)LELVL104,2889.o t_x(304336,51)MAB3404A,2890.o
+ t_x(304351,1205)LLBGA04L,2891.o t_x(304356,1112)LFPND04,2892.o t_x(304357,245)LELVL104,2893.o t_x(304361,0),2894.o
+ t_x(304362,3420)LGZAA04M,2895.o t_x(304372,246)RMZU04,2896.o t_x(304380,51)MEK04,2897.o t_x(304414,160)LEMDAT04,2898.o
+ t_x(304422,232)MAB04,2899.o t_x(304433,284)LELVU04,2900.o t_x(304435,828)LELVU04,2901.o t_x(304443,0),2902.o
+ t_x(304446,80)LELVL104,2903.o t_x(304450,1845)MAB04,2904.o t_x(304453,0),2905.o t_x(304456,530)RJIU04M,2906.o
+ t_x(304458,181)LCES004M,2907.o t_x(304463,920)RMZSI04,2908.o t_x(304483,1405)LCES004,2909.o t_x(304486,558)LELVU04,2910.o
+ t_x(304488,0),2911.o t_x(304502,0),2912.o t_x(304529,0),2913.o t_x(304552,0),2914.o t_x(304555,593)LEMDAT04,2915.o
+ t_x(304557,95)LEMDAT04,2916.o t_x(304568,76)ZM56704,2917.o t_x(304570,0),2918.o t_x(304579,0),2919.o
+ t_x(304583,829)MRAE04,2920.o t_x(304586,0),2921.o t_x(304592,0),2922.o t_x(304606,273)KFUL1U04,2923.o
+ t_x(304615,17)MEK04,2924.o t_x(304629,221)RVKWS04,2925.o t_x(304631,0),2926.o t_x(304690,61)LOVN1504,2927.o
+ t_x(304696,826)MGY04,2928.o t_x(304701,55)LGAVA04,2929.o t_x(304713,0),2930.o t_x(304722,278)MAB1204A,2931.o
+ t_x(304734,0),2932.o t_x(304739,0),2933.o t_x(304753,730)LGKFN04,2934.o t_x(304761,264)MAB1204A,2935.o
+ t_x(304765,61)LELVL104,2936.o t_x(304778,383)RNS04M,2937.o t_x(304780,196)KWUR1C04,2938.o t_x(304797,0),2939.o
+ t_x(304798,0),2940.o t_x(304803,0),2941.o t_x(304811,0),2942.o t_x(304825,281)LEMDAT04,2943.o t_x(304830,0),2944.o
+ t_x(304838,0),2945.o t_x(304857,245)KSAL1204,2946.o t_x(304861,0),2947.o t_x(304862,72)MGY04,2948.o t_x(304871,169)$MEK04,2949.o
+ t_x(304873,0),2950.o t_x(304880,1042)LGZAA04M,2951.o t_x(304882,278)LLBGA04L,2952.o t_x(304895,78)LOVN1504,2953.o
+ t_x(304925,0),2954.o t_x(304944,681)MAB1204A,2955.o t_x(304979,5)YB3EH04A,2956.o t_x(304980,0),2957.o
+ t_x(305011,449)GL4W04M,2958.o t_x(305013,510)LCES004M,2959.o t_x(305019,554)RNS04M,2960.o t_x(305030,141)KWUR1C04,2961.o
+ t_x(305039,0),2962.o t_x(305074,0),2963.o t_x(305101,0),2964.o t_x(305104,75)KSPE104D,2965.o t_x(305112,0),2966.o
+ t_x(305122,372)LEBAS04A,2967.o t_x(305154,120)LELVL104,2968.o t_x(305171,0),2969.o t_x(305214,0),2970.o
+ t_x(305224,34)RNS04M,2971.o t_x(305270,0),2972.o t_x(305276,0),2973.o t_x(305282,0),2974.o t_x(305283,793)LGKFN04,2975.o
+ t_x(305292,0),2976.o t_x(305314,15)KSPE104D,2977.o t_x(305315,0),2978.o t_x(305354,546)MEK04,2979.o t_x(305363,195)KWUR1C04,2980.o
+ t_x(305370,0),2981.o t_x(305375,0),2982.o t_x(305384,0),2983.o t_x(305385,0),2984.o t_x(305425,343)GL34W04,2985.o
+ t_x(305432,88)RMZSI04,2986.o t_x(305446,412)LELVL104,2987.o t_x(305448,303)LFMDA04A,2988.o t_x(305458,0),2989.o
+ t_x(305462,846)EDGG704,2990.o t_x(305469,78)KSLN04A,2991.o t_x(305491,228)YB3EH04A,2992.o t_x(305510,179)MRAEE04,2993.o
+ t_x(305522,198)KSPE104D,2994.o t_x(305532,0),2995.o t_x(305535,77)RMZU04,2996.o t_x(305538,913)RMZSI04,2997.o
+ t_x(305542,129)MRAEE04,2998.o t_x(305548,160)LEMDAT04,2999.o t_x(305557,3261)LCES004,3000.o t_x(305560,830)MYY04A,3001.o
+ t_x(305573,24)YB3EH04A,3002.o t_x(305584,34)MGY04,3003.o t_x(305585,1187)MGY04,3004.o t_x(305593,52)YB3EH04A,3005.o
+ t_x(305597,220)$LOVN1504,3006.o t_x(305599,0),3007.o t_x(305601,862)LLBGA04L,3008.o t_x(305604,24)KFZ4404M,3009.o
+ t_x(305609,0),3010.o t_x(305621,27)LELVL104,3011.o t_x(305622,0),3012.o t_x(305634,9)MEK04,3013.o t_x(305661,520)LOVN1504,3014.o
+ t_x(305671,407)LELVU04,3015.o t_x(305686,129)LEMDAT04,3016.o t_x(305689,688)LEMDAT04,3017.o t_x(305696,0),3018.o
+ t_x(305697,1424)LEMDAT04,3019.o t_x(305711,0),3020.o t_x(305716,76)KWUR1C04,3021.o t_x(305728,260)ZM56704,3022.o
+ t_x(305730,689)LGIRA04,3023.o t_x(305745,195)RVKWS04,3024.o t_x(305753,0),3025.o t_x(305754,404)MGY04,3026.o
+ t_x(305764,27)LELVU04,3027.o t_x(305775,0),3028.o t_x(305780,81)LELVL104,3029.o t_x(305783,114)LELVL104,3030.o
+ t_x(305791,39)KWUR1C04,3031.o t_x(305798,1500)LCES004,3032.o t_x(305802,1683)EDGG704,3033.o t_x(305803,189)KWUR1C04,3034.o
+ t_x(305806,241)LELVL104,3035.o t_x(305811,163)KWUR1C04,3036.o t_x(305816,197)MAB1204A,3037.o t_x(305823,623)MAB04,3038.o
+ t_x(305828,774)LCES004,3039.o t_x(305830,0),3040.o t_x(305834,85)LCES004M,3041.o t_x(305837,165)$KFZ4404L,3042.o
+ t_x(305845,0),3043.o t_x(305851,117)MAB1204A,3044.o t_x(305867,1613)EDGG704,3045.o t_x(305873,0),3046.o
+ t_x(305887,3986)LCES004,3047.o t_x(305896,208)LELVL104,3048.o t_x(305899,535)LEBAS04A,3049.o t_x(305915,0),3050.o
+ t_x(305923,144)LELVL104,3051.o t_x(305929,729)LCES004M,3052.o t_x(305950,0),3053.o t_x(305962,768)LEMDAT04,3054.o
+ t_x(305967,214)LELVL104,3055.o t_x(306007,21)YB3EH04A,3056.o t_x(306012,126)LELVL104,3057.o t_x(306044,186)LELVL104,3058.o
+ t_x(306051,61)KSPE104D,3059.o t_x(306054,463)LGRPA04,3060.o t_x(306066,0),3061.o t_x(306069,1140)MGY04,3062.o
+ t_x(306095,0),3063.o t_x(306120,34)MEK04,3064.o t_x(306139,550)$LOVN1504,3065.o t_x(306149,0),3066.o
+ t_x(306171,757)$LOVN1504,3067.o t_x(306187,721)LOVN1504,3068.o t_x(306188,849)$LFMDA04A,3069.o t_x(306190,47)YB3EH04A,3070.o
+ t_x(306197,208)LEBAS04A,3071.o t_x(306201,380)KSAL1204,3072.o t_x(306204,134)ZM56704,3073.o t_x(306206,67)KWUR1C04,3074.o
+ t_x(306207,1345)LCES004M,3075.o t_x(306241,2)$BKED1204,3076.o t_x(306242,0),3077.o t_x(306243,0),3078.o
+ t_x(306251,643)RMZU04,3079.o t_x(306253,0),3080.o t_x(306269,87)MGY04,3081.o t_x(306270,182)LELVL104,3082.o
+ t_x(306272,135)KSPE104D,3083.o t_x(306283,0),3084.o t_x(306287,142)RVKWS04,3085.o t_x(306304,96)MAB3404A,3086.o
+ t_x(306307,596)RMZU04,3087.o t_x(306308,198)KWUR1C04,3088.o t_x(306331,335)KSLN04A,3089.o t_x(306346,2638)LCES004,3090.o
+ t_x(306358,207)RMZSI04,3091.o t_x(306384,420)LELVU04,3092.o t_x(306386,0),3093.o t_x(306388,68)MAB3404A,3094.o
+ t_x(306397,63)KWUR1C04,3095.o t_x(306405,1012)EDGG704,3096.o t_x(306413,1240)LGKFN04,3097.o t_x(306439,20)MAB04,3098.o
+ t_x(306449,718)LEBAS04A,3099.o t_x(306459,0),3100.o t_x(306490,988)LFPND04,3101.o t_x(306491,180)LCES004M,3102.o
+ t_x(306499,578)MGY04,3103.o t_x(306530,484)MGY04,3104.o t_x(306542,102)RNS04M,3105.o t_x(306563,36)MGY04,3106.o
+ t_x(306570,87)YB3EH04A,3107.o t_x(306577,390)LELVL104,3108.o t_x(306583,436)$LGRPA04,3109.o t_x(306590,0),3110.o
+ t_x(306597,0),3111.o t_x(306612,13)MAB1204A,3112.o t_x(306617,50)$KFUL1U04,3113.o t_x(306630,12)KSPE104D,3114.o
+ t_x(306667,0),3115.o t_x(306669,382)MRAE04,3116.o t_x(306677,55)MYY04A,3117.o t_x(306685,95)KSAL1204,3118.o
+ t_x(306698,1980)EDGG704,3119.o t_x(306710,820)LOVN1504,3120.o t_x(306718,139)LOVN1504,3121.o t_x(306743,462)RMZSI04,3122.o
+ t_x(306751,229)KWUR1C04,3123.o t_x(306756,66)LELVL104,3124.o t_x(306769,150)MAB1204A,3125.o t_x(306801,626)RMZU04,3126.o
+ t_x(306803,0),3127.o t_x(306810,17)MAB3404A,3128.o t_x(306829,127)MYY04A,3129.o t_x(306830,0),3130.o
+ t_x(306846,155)KWUR1C04,3131.o t_x(306848,0),3132.o t_x(306862,339)KSAL1204,3133.o t_x(306868,478)KSLN04A,3134.o
+ t_x(306902,183)MEK04,3135.o t_x(306918,85)BKED1204,3136.o t_x(306920,56)LGKFN04,3137.o t_x(306922,326)LOVN1504,3138.o
+ t_x(306943,0),3139.o t_x(306951,53)MRAEE04,3140.o t_x(306962,0),3141.o t_x(306964,0),3142.o t_x(306995,220)YB3EH04A,3143.o
+ t_x(307018,721)RMZSI04,3144.o t_x(307021,358)LEBAS04A,3145.o t_x(307025,526)YB3EH04A,3146.o t_x(307028,0),3147.o
+ t_x(307040,0),3148.o t_x(307044,0),3149.o t_x(307055,278)YB3EH04A,3150.o t_x(307060,0),3151.o t_x(307068,277)LEBAS04A,3152.o
+ t_x(307087,38)KWUR1C04,3153.o t_x(307091,0),3154.o t_x(307095,983)LEBAS04A,3155.o t_x(307103,0),3156.o
+ t_x(307105,3764)LGZAA04M,3157.o t_x(307107,63)ZM56704,3158.o t_x(307108,0),3159.o t_x(307135,124)EDGG704,3160.o
+ t_x(307140,0),3161.o t_x(307142,434)KSPE104D,3162.o t_x(307145,263)KSAL1204,3163.o t_x(307148,0),3164.o
+ t_x(307153,2511)LCES004,3165.o t_x(307154,834)LGIRA04,3166.o t_x(307158,124)MRAEE04,3167.o t_x(307174,0),3168.o
+ t_x(307182,2287)MRAEE04,3169.o t_x(307186,0),3170.o t_x(307190,1151)LGKFN04,3171.o t_x(307217,1033)RMZSI04,3172.o
+ t_x(307218,55)ZM56704,3173.o t_x(307231,480)MGY04,3174.o t_x(307258,0),3175.o t_x(307260,0),3176.o t_x(307264,2510)LCES004,3177.o
+ t_x(307265,627)LEBAS04A,3178.o t_x(307285,1134)MGY04,3179.o t_x(307304,0),3180.o t_x(307309,0),3181.o
+ t_x(307311,0),3182.o t_x(307317,0),3183.o t_x(307323,0),3184.o t_x(307355,0),3185.o t_x(307359,512)LELVL104,3186.o
+ t_x(307388,0),3187.o t_x(307394,107)KWUR1C04,3188.o t_x(307410,640)MGY04,3189.o t_x(307418,12)YB3EH04A,3190.o
+ t_x(307440,0),3191.o t_x(307441,173)$BKED1204,3192.o t_x(307460,5)MAB04,3193.o t_x(307461,578)RJIU04M,3194.o
+ t_x(307470,715)LGIRA04,3195.o t_x(307472,0),3196.o t_x(307481,0),3197.o t_x(307482,0),3198.o t_x(307494,0),3199.o
+ t_x(307498,3491)LCES004,3200.o t_x(307532,0),3201.o t_x(307547,131)LEBAS04A,3202.o t_x(307576,132)YB3EH04A,3203.o
+ t_x(307581,0),3204.o t_x(307617,47)LELVU04,3205.o t_x(307626,943)MRAE04,3206.o t_x(307650,0),3207.o t_x(307658,384)RMZU04,3208.o
+ t_x(307672,18)RMZU04,3209.o t_x(307674,0),3210.o t_x(307679,207)LOVN1504,3211.o t_x(307696,426)MAB04,3212.o
+ t_x(307707,283)BKED1204,3213.o t_x(307712,483)EDGG704,3214.o t_x(307716,0),3215.o t_x(307726,562)MAB3404A,3216.o
+ t_x(307727,0),3217.o t_x(307728,414)MAB1204A,3218.o t_x(307730,0),3219.o t_x(307733,494)LELVL104,3220.o
+ t_x(307740,1971)LGSRA04,3221.o t_x(307745,0),3222.o t_x(307752,429)LGAVA04,3223.o t_x(307779,0),3224.o
+ t_x(307791,109)ZM56704,3225.o t_x(307805,393)LOVN1504,3226.o t_x(307831,0),3227.o t_x(307833,0),3228.o
+ t_x(307845,279)MGY04,3229.o t_x(307846,360)RMZU04,3230.o t_x(307860,233)YB3EH04A,3231.o t_x(307867,0),3232.o
+ t_x(307870,174)GL34W04,3233.o t_x(307875,1)KSLN04A,3234.o t_x(307878,286)KWUR1C04,3235.o t_x(307887,8)YB3EH04A,3236.o
+ t_x(307897,1052)LCES004M,3237.o t_x(307899,74)LEBAS04A,3238.o t_x(307902,0),3239.o t_x(307914,0),3240.o
+ t_x(307919,0),3241.o t_x(307926,0),3242.o t_x(307935,0),3243.o t_x(307961,133)KWUR1C04,3244.o t_x(307977,0),3245.o
+ t_x(307979,0),3246.o t_x(307985,158)RMZU04,3247.o t_x(307987,408)LELVL104,3248.o t_x(307990,702)EDGG704,3249.o
+ t_x(307992,3368)LGZAA04M,3250.o t_x(307997,0),3251.o t_x(307998,0),3252.o t_x(308003,203)YB3EH04A,3253.o
+ t_x(308004,0),3254.o t_x(308021,0),3255.o t_x(308058,0),3256.o t_x(308064,756)LEBAS04A,3257.o t_x(308077,665)EDGG704,3258.o
+ t_x(308093,0),3259.o t_x(308103,914)LEBAS04A,3260.o t_x(308125,2101)LCES004,3261.o t_x(308133,0),3262.o
+ t_x(308136,126)LELVL104,3263.o t_x(308144,963)MAB04,3264.o t_x(308210,175)LEBAS04A,3265.o t_x(308221,169)KSLN04A,3266.o
+ t_x(308225,661)RMZSI04,3267.o t_x(308239,231)KWUR1C04,3268.o t_x(308248,243)YB3EH04A,3269.o t_x(308251,3254)LCES004,3270.o
+ t_x(308268,89)RMZU04,3271.o t_x(308281,87)RMZU04,3272.o t_x(308294,607)LGIRA04,3273.o t_x(308308,218)YB3EH04A,3274.o
+ t_x(308325,1206)LGKFN04,3275.o t_x(308334,233)EBEEC04M,3276.o t_x(308336,1151)MYY04A,3277.o t_x(308351,300)$RMZSI04,3278.o
+ t_x(308352,0),3279.o t_x(308362,0),3280.o t_x(308366,0),3281.o t_x(308371,716)ZM56704,3282.o t_x(308386,0),3283.o
+ t_x(308402,391)LELVL104,3284.o t_x(308410,228)LEBAS04A,3285.o t_x(308418,0),3286.o t_x(308432,449)RMZU04,3287.o
+ t_x(308449,1151)MRAE04,3288.o t_x(308460,8)YB3EH04A,3289.o t_x(308475,16)KFUL1U04,3290.o t_x(308479,0),3291.o
+ t_x(308482,157)KSAL1204,3292.o t_x(308485,700)$LGIRA04,3293.o t_x(308505,0),3294.o t_x(308507,600)LCES004,3295.o
+ t_x(308511,1091)MGY04,3296.o t_x(308515,0),3297.o t_x(308533,357)EDGG704,3298.o t_x(308550,213)RVKWS04,3299.o
+ t_x(308582,2304)EDGG704,3300.o t_x(308593,404)RMZU04,3301.o t_x(308597,0),3302.o t_x(308602,183)$LOVN1504,3303.o
+ t_x(308611,0),3304.o t_x(308619,2912)LGZAA04M,3305.o t_x(308622,3054)LCES004,3306.o t_x(308624,683)LCES004,3307.o
+ t_x(308629,0),3308.o t_x(308647,1167)MRAE04,3309.o t_x(308677,385)RMZSI04,3310.o t_x(308700,23)LEBAS04A,3311.o
+ t_x(308705,360)$LCES004M,3312.o t_x(308717,120)$KFUL1U04,3313.o t_x(308733,48)MAB04,3314.o t_x(308743,845)EDGG704,3315.o
+ t_x(308751,778)MGY04,3316.o t_x(308759,24)KSPE104D,3317.o t_x(308769,285)MRAE04,3318.o t_x(308780,0),3319.o
+ t_x(308836,0),3320.o t_x(308855,324)YB3EH04A,3321.o t_x(308892,413)MEK04,3322.o t_x(308908,130)ZM56704,3323.o
+ t_x(308914,350)ZM56704,3324.o t_x(308941,0),3325.o t_x(308945,856)EDGG704,3326.o t_x(308947,0),3327.o
+ t_x(308966,0),3328.o t_x(309000,32)KSLN04A,3329.o t_x(309006,153)MAB3404A,3330.o t_x(309011,1040)MRAE04,3331.o
+ t_x(309016,277)MRAE04,3332.o t_x(309049,324)$RMZSI04,3333.o t_x(309061,65)EGPFA04,3334.o t_x(309070,220)EDGG704,3335.o
+ t_x(309072,0),3336.o t_x(309098,1070)RMZSI04,3337.o t_x(309099,673)MRAEE04,3338.o t_x(309103,1026)GL34W04,3339.o
+ t_x(309119,19)ZM56704,3340.o t_x(309127,309)LGZAA04M,3341.o t_x(309142,0),3342.o t_x(309143,192)RMZU04,3343.o
+ t_x(309144,0),3344.o t_x(309172,1733)EDGG704,3345.o t_x(309174,0),3346.o t_x(309188,275)MAB04,3347.o
+ t_x(309190,0),3348.o t_x(309200,963)LCES004M,3349.o t_x(309203,409)YB3EH04A,3350.o t_x(309207,0),3351.o
+ t_x(309208,0),3352.o t_x(309210,891)EDGG704,3353.o t_x(309267,46)RMZSI04,3354.o t_x(309270,0),3355.o
+ t_x(309271,0),3356.o t_x(309281,0),3357.o t_x(309283,2154)LGSRA04,3358.o t_x(309284,2356)LFMDA04A,3359.o
+ t_x(309298,184)EDGG704,3360.o t_x(309311,0),3361.o t_x(309313,0),3362.o t_x(309316,80)LGIRA04,3363.o
+ t_x(309317,490)MGY04,3364.o t_x(309321,140)LGIRA04,3365.o t_x(309324,1056)RMZSI04,3366.o t_x(309331,31)RMZU04,3367.o
+ t_x(309347,0),3368.o t_x(309349,0),3369.o t_x(309374,368)LGIRA04,3370.o t_x(309385,0),3371.o t_x(309386,0),3372.o
+ t_x(309400,0),3373.o t_x(309414,3190)LCES004,3374.o t_x(309437,0),3375.o t_x(309442,49)MYY04A,3376.o
+ t_x(309449,0),3377.o t_x(309461,0),3378.o t_x(309462,308)LOVN1504,3379.o t_x(309465,1639)LGZAA04M,3380.o
+ t_x(309473,427)LOVN1504,3381.o t_x(309492,0),3382.o t_x(309498,684)RMZSI04,3383.o t_x(309507,0),3384.o
+ t_x(309508,721)LGRPA04,3385.o t_x(309520,91)MAB04,3386.o t_x(309536,0),3387.o t_x(309547,478)LEBAS04A,3388.o
+ t_x(309557,679)EDGG704,3389.o t_x(309560,0),3390.o t_x(309573,2915)LCES004,3391.o t_x(309577,300)MEK04,3392.o
+ t_x(309583,620)MGY04,3393.o t_x(309588,554)MGY04,3394.o t_x(309594,57)KWUR1C04,3395.o t_x(309597,113)KFUL1U04,3396.o
+ t_x(309599,90)YB3EH04A,3397.o t_x(309602,143)LEBAS04A,3398.o t_x(309625,1783)MGY04,3399.o t_x(309641,0),3400.o
+ t_x(309684,50)MAB3404A,3401.o t_x(309693,46)MYY04A,3402.o t_x(309695,251)MEK04,3403.o t_x(309709,1192)LFPND04,3404.o
+ t_x(309711,1030)MGY04,3405.o t_x(309721,13)YB3EH04A,3406.o t_x(309724,0),3407.o t_x(309725,0),3408.o
+ t_x(309735,0),3409.o t_x(309780,450)LCES004,3410.o t_x(309790,106)YB3EH04A,3411.o t_x(309806,0),3412.o
+ t_x(309822,142)ZM56704,3413.o t_x(309872,0),3414.o t_x(309887,0),3415.o t_x(309890,254)KWUR1C04,3416.o
+ t_x(309899,4)YB3EH04A,3417.o t_x(309911,0),3418.o t_x(309920,62)LELVL104,3419.o t_x(309940,365)LELVL104,3420.o
+ t_x(309941,0),3421.o t_x(309953,398)LOVN1504,3422.o t_x(309959,1724)MRAEE04,3423.o t_x(309965,19)LEBAS04A,3424.o
+ t_x(309978,497)YB3EH04A,3425.o t_x(309981,951)MAB04,3426.o t_x(309986,0),3427.o t_x(310005,616)EDGG704,3428.o
+ t_x(310024,0),3429.o t_x(310042,0),3430.o t_x(310043,0),3431.o t_x(310058,0),3432.o t_x(310080,115)LEBAS04A,3433.o
+ t_x(310081,0),3434.o t_x(310082,288)EDGG704,3435.o t_x(310087,0),3436.o t_x(310096,275)MEK04,3437.o t_x(310117,25)YB3EH04A,3438.o
+ t_x(310120,452)LGIRA04,3439.o t_x(310127,277)YB3EH04A,3440.o t_x(310158,3073)LCES004,3441.o t_x(310175,0),3442.o
+ t_x(310199,0),3443.o t_x(310219,2237)EDGG704,3444.o t_x(310235,76)GL34W04,3445.o t_x(310238,0),3446.o
+ t_x(310256,0),3447.o t_x(310272,990)$LOVN1504,3448.o t_x(310282,0),3449.o t_x(310287,332)LCES004,3450.o
+ t_x(310303,1218)RMZU04,3451.o t_x(310311,0),3452.o t_x(310381,0),3453.o t_x(310384,62)KWUR1C04,3454.o
+ t_x(310386,0),3455.o t_x(310388,0),3456.o t_x(310392,0),3457.o t_x(310398,232)KFUL1U04,3458.o t_x(310417,0),3459.o
+ t_x(310438,1136)EDGG704,3460.o t_x(310475,2250)LCES004,3461.o t_x(310502,1521)MAB04,3462.o t_x(310512,303)LOVN1504,3463.o
+ t_x(310522,0),3464.o t_x(310533,0),3465.o t_x(310535,436)LELVL104,3466.o t_x(310539,77)YB3EH04A,3467.o
+ t_x(310560,2209)LCES004,3468.o t_x(310570,51)KSLN04A,3469.o t_x(310580,135)EDGG704,3470.o t_x(310593,0),3471.o
+ t_x(310594,148)LELVL104,3472.o t_x(310599,0),3473.o t_x(310618,4184)MRAE04,3474.o t_x(310635,0),3475.o
+ t_x(310647,394)MGY04,3476.o t_x(310665,0),3477.o t_x(310668,0),3478.o t_x(310671,612)LELVL104,3479.o
+ t_x(310674,651)MGY04,3480.o t_x(310692,0),3481.o t_x(310719,0),3482.o t_x(310724,53)MGY04,3483.o t_x(310732,3188)LCES004,3484.o
+ t_x(310734,756)$RMZSI04,3485.o t_x(310742,119)KSLN04A,3486.o t_x(310743,0),3487.o t_x(310753,0),3488.o
+ t_x(310755,0),3489.o t_x(310759,0),3490.o t_x(310761,493)EDGG704,3491.o t_x(310774,0),3492.o t_x(310792,531)$MAB1204A,3493.o
+ t_x(310795,299)LELVL104,3494.o t_x(310853,264)LELVL104,3495.o t_x(310899,0),3496.o t_x(310901,368)YB3EH04A,3497.o
+ t_x(310913,0),3498.o t_x(310943,0),3499.o t_x(310951,0),3500.o t_x(310982,0),3501.o t_x(310983,2222)EDGG704,3502.o
+ t_x(311032,475)LOVN1504,3503.o t_x(311042,0),3504.o t_x(311049,233)$LGRPA04,3505.o t_x(311070,0),3506.o
+ t_x(311071,86)EDGG704,3507.o t_x(311073,2160)MEK04,3508.o t_x(311074,0),3509.o t_x(311108,1740)LCES004,3510.o
+ t_x(311119,261)RMZSI04,3511.o t_x(311138,0),3512.o t_x(311142,55)ZM56704,3513.o t_x(311143,83)$RVKWS04,3514.o
+ t_x(311151,1311)MGY04,3515.o t_x(311155,2476)LCES004,3516.o t_x(311161,0),3517.o t_x(311168,67)KSAL1204,3518.o
+ t_x(311203,0),3519.o t_x(311242,0),3520.o t_x(311253,501)LFMDA04A,3521.o t_x(311255,193)MAB1204A,3522.o
+ t_x(311256,235)YB3EH04A,3523.o t_x(311257,0),3524.o t_x(311260,0),3525.o t_x(311265,3056)LCES004,3526.o
+ t_x(311272,82)LELVL104,3527.o t_x(311284,2187)LCES004,3528.o t_x(311285,1868)LCES004,3529.o t_x(311291,75)LELVL104,3530.o
+ t_x(311293,0),3531.o t_x(311300,42)LEBAS04A,3532.o t_x(311312,37)MEK04,3533.o t_x(311314,465)LELVL104,3534.o
+ t_x(311315,210)LEBAS04A,3535.o t_x(311329,151)MEK04,3536.o t_x(311344,361)LELVL104,3537.o t_x(311351,133)LOVN1504,3538.o
+ t_x(311402,0),3539.o t_x(311412,315)KSLN04A,3540.o t_x(311413,31)ZM56704,3541.o t_x(311440,381)MGY04,3542.o
+ t_x(311443,746)EDGG704,3543.o t_x(311447,1032)LGKFN04,3544.o t_x(311462,233)LELVL104,3545.o t_x(311478,461)LELVL104,3546.o
+ t_x(311496,0),3547.o t_x(311520,0),3548.o t_x(311542,956)LCES004,3549.o t_x(311548,168)LELVL104,3550.o
+ t_x(311549,542)LELVL104,3551.o t_x(311550,0),3552.o t_x(311552,1245)$LFMDA04A,3553.o t_x(311636,268)LELVL104,3554.o
+ t_x(311650,1938)MEK04,3555.o t_x(311680,285)LELVL104,3556.o t_x(311697,1860)EDGG704,3557.o t_x(311706,344)MEK04,3558.o
+ t_x(311727,23)MAB04,3559.o t_x(311733,0),3560.o t_x(311757,2790)LCES004,3561.o t_x(311813,183)LELVL104,3562.o
+ t_x(311825,1072)$LGIRA04,3563.o t_x(311838,1608)LCES004,3564.o t_x(311840,2040)LCES004,3565.o t_x(311845,0),3566.o
+ t_x(311850,8)MYY04A,3567.o t_x(311856,657)MGY04,3568.o t_x(311863,32)YB3EH04A,3569.o t_x(311876,360)$LCES004,3570.o
+ t_x(311878,418)$MYY04A,3571.o t_x(311882,277)LELVL104,3572.o t_x(311886,840)LCES004,3573.o t_x(311949,0),3574.o
+ t_x(311954,234)MRAE04,3575.o t_x(311988,0),3576.o t_x(311993,0),3577.o t_x(311998,126)MEK04,3578.o t_x(312009,1203)LLBGA04L,3579.o
+ t_x(312011,0),3580.o t_x(312015,1950)LCES004,3581.o t_x(312017,0),3582.o t_x(312020,148)MGY04,3583.o
+ t_x(312034,13)MAB1204A,3584.o t_x(312036,537)MYY04A,3585.o t_x(312051,0),3586.o t_x(312066,1452)EDGG704,3587.o
+ t_x(312085,117)MAB3404A,3588.o t_x(312091,513)KSLN04A,3589.o t_x(312097,2140)LCES004,3590.o t_x(312192,24)MAB3404A,3591.o
+ t_x(312199,3392)LCES004,3592.o t_x(312231,1564)LGSRA04,3593.o t_x(312302,0),3594.o t_x(312325,29)YB3EH04A,3595.o
+ t_x(312349,0),3596.o t_x(312354,420)MAB1204A,3597.o t_x(312369,596)MEK04,3598.o t_x(312414,184)$LOVN1504,3599.o
+ t_x(312417,0),3600.o t_x(312436,0),3601.o t_x(312442,433)LEBAS04A,3602.o t_x(312456,75)YB3EH04A,3603.o
+ t_x(312494,840)$LOVN1504,3604.o t_x(312497,106)LEBAS04A,3605.o t_x(312503,286)MEK04,3606.o t_x(312532,466)LELVL104,3607.o
+ t_x(312565,594)LCES004,3608.o t_x(312583,3180)LCES004,3609.o t_x(312641,300)$LCES004,3610.o t_x(312648,24)MAB3404A,3611.o
+ t_x(312659,0),3612.o t_x(312674,1950)LCES004,3613.o t_x(312682,330)MRAE04,3614.o t_x(312707,874)MRAE04,3615.o
+ t_x(312715,0),3616.o t_x(312731,0),3617.o t_x(312746,12)LEBAS04A,3618.o t_x(312762,766)MRAE04,3619.o
+ t_x(312773,696)GL34W04,3620.o t_x(312792,533)LEBAS04A,3621.o t_x(312800,1580)EDGG704,3622.o t_x(312825,2973)LCES004,3623.o
+ t_x(312879,3264)LCES004,3624.o t_x(312881,259)GL34W04,3625.o t_x(312895,3351)LCES004,3626.o t_x(312912,557)MAB1204A,3627.o
+ t_x(312938,1423)LCES004,3628.o t_x(312950,0),3629.o t_x(312956,1979)EDGG704,3630.o t_x(312975,121)ZM56704,3631.o
+ t_x(312999,608)EDGG704,3632.o t_x(313002,0),3633.o t_x(313003,1275)MRAE04,3634.o t_x(313034,0),3635.o
+ t_x(313050,388)LCES004M,3636.o t_x(313054,504)MYY04A,3637.o t_x(313068,2556)LCES004,3638.o t_x(313100,0),3639.o
+ t_x(313102,706)LCES004,3640.o t_x(313119,253)LOVN1504,3641.o t_x(313135,122)KWUR1C04,3642.o t_x(313202,5)KWUR1C04,3643.o
+ t_x(313298,50)GL34W04,3644.o t_x(313302,1273)LCES004,3645.o t_x(313344,430)MRAE04,3646.o t_x(313354,613)LEBAS04A,3647.o
+ t_x(313372,403)MGY04,3648.o t_x(313410,328)LEBAS04A,3649.o t_x(313433,1072)MRAE04,3650.o t_x(313526,0),3651.o
+ t_x(313536,0),3652.o t_x(313540,3072)LCES004,3653.o t_x(313563,0),3654.o t_x(313569,3340)LCES004,3655.o
+ t_x(313590,325)KWUR1C04,3656.o t_x(313638,628)EDGG704,3657.o t_x(313701,66)MRAE04,3658.o t_x(313717,311)MEK04,3659.o
+ t_x(313758,3019)LCES004,3660.o t_x(313874,0),3661.o t_x(313875,1090)LCES004,3662.o t_x(313899,216)KSAL1204,3663.o
+ t_x(313994,0),3664.o t_x(314075,12)MAB04,3665.o t_x(314104,0),3666.o t_x(314108,2884)LCES004,3667.o t_x(314131,117)MYY04A,3668.o
+ t_x(314172,690)EDGG704,3669.o t_x(314186,425)MGY04,3670.o t_x(314191,10)MEK04,3671.o t_x(314198,0),3672.o
+ t_x(314223,2825)LCES004,3673.o t_x(314225,99)MYY04A,3674.o t_x(314236,1097)LCES004,3675.o t_x(314330,56)KWUR1C04,3676.o
+ t_x(314402,655)MAB1204A,3677.o t_x(314450,0),3678.o t_x(314457,0),3679.o t_x(314530,0),3680.o t_x(314538,1800)EDGG704,3681.o
+ t_x(314563,409)MGY04,3682.o t_x(314573,1100)EDGG704,3683.o t_x(314600,3827)MRAE04,3684.o t_x(314699,3038)LCES004,3685.o
+ t_x(314705,16)KSLN04A,3686.o t_x(314730,17)MAB04,3687.o t_x(314736,300)EDGG704,3688.o t_x(314808,27)MRAEE04,3689.o
+ t_x(314816,2341)EDGG704,3690.o t_x(314823,35)MGY04,3691.o t_x(314847,144)MGY04,3692.o t_x(314889,1173)EDGG704,3693.o
+ t_x(314986,0),3694.o t_x(314999,270)EDGG704,3695.o t_x(315019,1686)EDGG704,3696.o t_x(315040,128)LELVL104,3697.o
+ t_x(315081,1377)LCES004,3698.o t_x(315138,1032)LCES004,3699.o t_x(315209,64)MAB1204A,3700.o t_x(315232,1415)LCES004,3701.o
+ t_x(315366,429)MGY04,3702.o t_x(315428,622)LELVL104,3703.o t_x(315544,1610)EDGG704,3704.o t_x(315618,2003)EDGG704,3705.o
+ t_x(315692,623)LLBGA04L,3706.o t_x(315748,779)EDGG704,3707.o t_x(315763,1661)EDGG704,3708.o t_x(315779,722)LCES004,3709.o
+ t_x(315788,46)LELVL104,3710.o t_x(315895,0),3711.o t_x(315991,670)EDGG704,3712.o t_x(316029,1887)EDGG704,3713.o
+ t_x(316061,911)LLBGA04L,3714.o t_x(316090,2762)LCES004,3715.o t_x(316213,0),3716.o t_x(316285,76)KWUR1C04,3717.o
+ t_x(316289,401)LELVL104,3718.o t_x(316298,2175)EDGG704,3719.o t_x(316314,262)KWUR1C04,3720.o t_x(316391,1920)EDGG704,3721.o
+ t_x(316430,1050)LCES004,3722.o t_x(316446,66)MYY04A,3723.o t_x(316476,2058)EDGG704,3724.o t_x(316499,2037)EDGG704,3725.o
+ t_x(316531,720)$LCES004,3726.o t_x(316538,1420)EDGG704,3727.o t_x(316618,1052)LLBGA04L,3728.o t_x(316626,0),3729.o
+ t_x(316914,221)MGY04,3730.o t_x(316916,749)EDGG704,3731.o t_x(316925,0),3732.o t_x(317001,0),3733.o t_x(317008,13)MAB04,3734.o
+ t_x(317048,2885)LCES004,3735.o t_x(317067,561)LLBGA04L,3736.o t_x(317111,1067)EDGG704,3737.o t_x(317116,491)MRAE04,3738.o
+ t_x(317153,2187)EDGG704,3739.o t_x(317216,21)EDGG704,3740.o t_x(317222,1916)EDGG704,3741.o t_x(317300,366)EDGG704,3742.o
+ t_x(317357,1053)LGRPA04,3743.o t_x(317358,82)EDGG704,3744.o t_x(317360,45)MRAEE04,3745.o t_x(317443,937)MRAE04,3746.o
+ t_x(317538,360)MAB1204A,3747.o t_x(317603,1269)LLBGA04L,3748.o t_x(317621,0),3749.o t_x(317644,0),3750.o
+ t_x(317675,0),3751.o t_x(317851,1540)EDGG704,3752.o t_x(317908,1763)EDGG704,3753.o t_x(317920,1716)EDGG704,3754.o
+ t_x(317924,161)MRAEE04,3755.o t_x(317978,2282)EDGG704,3756.o t_x(317991,622)EDGG704,3757.o t_x(317994,0),3758.o
+ t_x(318112,21)MGY04,3759.o t_x(318119,900)$LCES004,3760.o t_x(318187,18)MRAEE04,3761.o t_x(318401,234)EDGG704,3762.o
+ t_x(318435,2070)EDGG704,3763.o t_x(318473,1310)LLBGA04L,3764.o t_x(318516,617)MGY04,3765.o t_x(318565,477)LELVL104,3766.o
+ t_x(318660,394)EDGG704,3767.o t_x(318832,18)MRAE04,3768.o t_x(319008,2090)EDGG704,3769.o t_x(319288,772)MRAE04,3770.o
+ t_x(319337,1900)EDGG704,3771.o t_x(319782,0),3772.o t_x(320054,116)EDGG704,3773.o t_x(320214,729)MRAE04,3774.o
+ t_x(320591,0),3775.o t_x(320734,168)EDGG704,3776.o t_x(321498,1800)EDGG704,3777.o t_x(322722,889)EDGG704,3778.o
+ t_x(323044,480)MRAE04,3779.o t_x(323790,0),3780.o t_x(262805,807)$MRAE04,3781 t_x(262806,507)$MRAE04,3782
+ t_x(262808,2084)$MRAE04,3783 t_x(262875,4021)$EBBRA04E,3784 t_x(262897,1873)$EBBRA04E,3785 t_x(262913,11486)$RQXSI04E,3786
+ t_x(262946,6155)$RQXSI04E,3787 t_x(263003,13871)$KFZ4404M,3788 t_x(263004,3985)$RQXSI04E,3789 t_x(263012,11592)$RQXSI04E,3790
+ t_x(263107,3107)$BR204M,3791 t_x(263142,3139)$RFBRT04M,3792 t_x(263168,2183)$RFBRT04M,3793 t_x(263196,2137)$RQXSI04E,3794
+ t_x(263206,8504)$LELVL04M,3795 t_x(263212,3306)$RFBRT04M,3796 t_x(263249,3505)$RFBRT04M,3797 t_x(263266,1690)$MM204,3798
+ t_x(263276,6640)$LCES004M,3799 t_x(263279,12686)$KFZ4404M,3800 t_x(263280,9060)$LEBAS04M,3801 t_x(263290,9600)$LGKFN04,3802
+ t_x(263294,12180)$LEBAS04M,3803 t_x(263297,480)$YB3EH04M,3804 t_x(263298,3858)$LELVL04M,3805 t_x(263306,17760)$LCES004,3806
+ t_x(263313,1629)$RFBRT04M,3807 t_x(263316,1071)$LEBAS04M,3808 t_x(263323,7092)$BKED1204,3809 t_x(263329,4487)$LELVU04,3810
+ t_x(263330,3217)$BR204M,3811 t_x(263332,2184)$MM204,3812 t_x(263339,1339)$LCES004M,3813 t_x(263346,897)$GL4W04M,3814
+ t_x(263350,534)$RFBRT04M,3815 t_x(263351,2806)$RFBRT04M,3816 t_x(263367,2723)$RFBRT04M,3817 t_x(263370,1200)$RFBRT04M,3818
+ t_x(263376,5280)$LEBAS04M,3819 t_x(263389,6780)$LEBAS04M,3820 t_x(263410,27392)$LCES004,3821 t_x(263412,11117)$LCES004M,3822
+ t_x(263418,751)$BKED1204,3823 t_x(263421,804)$LCES004M,3824 t_x(263439,15320)$LCES004,3825 t_x(263463,7551)$RMZSI04,3826
+ t_x(263476,2031)$EBEEC04M,3827 t_x(263492,2530)$MM204,3828 t_x(263498,5050)$BKED1204,3829 t_x(263502,3653)$LEBAS04M,3830
+ t_x(263503,3436)$RNS04M,3831 t_x(263515,26109)$LCES004,3832 t_x(263516,3180)$LEBAS04M,3833 t_x(263558,2284)$RNS04M,3834
+ t_x(263563,7038)$LEBAS04A,3835 t_x(263570,2520)$LELVU04,3836 t_x(263574,1789)$RNS04M,3837 t_x(263580,19273)$LCES004,3838
+ t_x(263584,6457)$LEBAS04A,3839 t_x(263587,5455)$LCES004M,3840 t_x(263593,21512)$LCES004,3841 t_x(263594,4505)$LCES004M,3842
+ t_x(263601,5725)$YB3EH04A,3843 t_x(263602,9780)$LCES004,3844 t_x(263607,798)$LCES004M,3845 t_x(263612,17401)$LCES004,3846
+ t_x(263621,2847)$RMZSI04,3847 t_x(263638,5820)$LEBAS04A,3848 t_x(263640,20595)$LCES004,3849 t_x(263646,2003)$LEBAS04A,3850
+ t_x(263649,1320)$CPRFBR04,3851 t_x(263659,743)$CPRFBR04,3852 t_x(263662,645)$CPRFBR04,3853 t_x(263700,438)$LEBAS04A,3854
+ t_x(263713,7809)$LEBAS04A,3855 t_x(263733,231)$LEBAS04A,3856 t_x(263743,9601)$KSLN04A,3857 t_x(263793,3362)$KSAL1204,3858
+ t_x(263797,2701)$KFUL1U04,3859 t_x(263800,3572)$LEBAS04A,3860 t_x(263814,6360)$LEBAS04A,3861 t_x(263816,3773)$RMZU04,3862
+ t_x(263820,4547)$LGAVA04,3863 t_x(263840,496)$CPRFBR04,3864 t_x(263859,1140)$LEBAS04A,3865 t_x(263860,6279)$LCES004,3866
+ t_x(263862,16560)$LCES004,3867 t_x(263866,14546)$LCES004,3868 t_x(263868,9720)$LCES004,3869 t_x(263905,3122)$MAB1204A,3870
+ t_x(263921,13160)$LCES004,3871 t_x(263922,3528)$GL34W04,3872 t_x(263926,12598)$MGY04,3873 t_x(263931,15286)$MRAE04,3874
+ t_x(263958,4533)$LCES004,3875 t_x(263962,5339)$LCES004,3876 t_x(263986,4372)$MAB3404A,3877 t_x(264011,8614)$LCES004,3878
+ t_x(264013,2569)$MAB3404A,3879 t_x(264033,14236)$MGY04,3880 t_x(267696,6291)$YBOLN04M,3881 t_x(267745,4210)$EBBRA04E,3882
+ t_x(268974,861)$KSPE1P04,3883 t_x(269231,6219)$YBOLN04M,3884 t_x(269531,3569)$EBBRA04E,3885 t_x(269558,8039)$RVKWU04M,3886
+ t_x(269712,5872)$EBBRA04E,3887 t_x(269731,4027)$EBBRA04E,3888 t_x(269896,1872)$EBBRA04E,3889 t_x(270314,7480)$EGNOR04M,3890
+ t_x(270327,918)$EBBRA04E,3891 t_x(270468,9064)$YB3EH04E,3892 t_x(270609,2004)$KHVL104E,3893 t_x(270762,2903)$YB5WH04M,3894
+ t_x(271099,10918)$YB3EH04E,3895 t_x(271199,1019)$RMZU04E,3896 t_x(271211,4091)$RQXSI04E,3897 t_x(271214,7401)$RQXU04E,3898
+ t_x(271412,10073)$LELVL04M,3899 t_x(271428,2331)$KHVL104E,3900 t_x(271601,2654)$RASI04M,3901 t_x(271616,6708)$RQXSI04E,3902
+ t_x(272204,13036)$YB3EH04E,3903 t_x(272234,7976)$RQXU04E,3904 t_x(272249,3389)$EGNOR04M,3905 t_x(272266,8797)$RQXSI04E,3906
+ t_x(272287,12409)$YB3EH04E,3907 t_x(272507,1459)$MT4AT04E,3908 t_x(272695,9402)$RQXSI04E,3909 t_x(272849,7399)$LGKFN04,3910
+ t_x(272894,8602)$RQXU04E,3911 t_x(273004,4273)$EGNOR04M,3912 t_x(273032,6054)$RQXSI04E,3913 t_x(273048,10680)$YD5WH04M,3914
+ t_x(273072,8912)$RQXSI04E,3915 t_x(273386,3598)$EGNOR04M,3916 t_x(273545,13260)$LFPND04,3917 t_x(273554,3615)$EBEEC04M,3918
+ t_x(273555,2892)$MT4AT04E,3919 t_x(273572,51693)$LGZAA04M,3920 t_x(273599,53420)$LGZAA04M,3921 t_x(273793,15859)$LELVL04M,3922
+ t_x(273960,4985)$EGNOR04M,3923 t_x(273980,2983)$PMXX04M,3924 t_x(274216,8632)$EG11G04M,3925 t_x(274389,11460)$LFPND04,3926
+ t_x(274564,2418)$RQXSI04E,3927 t_x(274577,7211)$YD5WH04M,3928 t_x(274596,8054)$YD5WH04M,3929 t_x(274616,14213)$LELVL04M,3930
+ t_x(274643,5978)$EGNOR04M,3931 t_x(274901,3910)$YD5WH04M,3932 t_x(274934,172)$KSLN2C04,3933 t_x(274996,3176)$RFBRT04M,3934
+ t_x(275011,1390)$MT4AT04E,3935 t_x(275027,44584)$LGZAA04M,3936 t_x(275135,45028)$LGSRA04,3937 t_x(275270,10169)$YB3EH04E,3938
+ t_x(275272,1297)$EGNOR04M,3939 t_x(275277,7454)$YD5WH04M,3940 t_x(275338,2726)$FUJ04M,3941 t_x(275522,9966)$GL4W04M,3942
+ t_x(275587,6160)$EBBRA04E,3943 t_x(275682,2106)$RFBRT04M,3944 t_x(275809,780)$YD5WH04M,3945 t_x(275864,16860)$LFPND04,3946
+ t_x(275987,5767)$MM204,3947 t_x(276076,11675)$KFZ4404M,3948 t_x(276122,5196)$EG11G04M,3949 t_x(276210,2155)$KHVL104E,3950
+ t_x(276300,9264)$LCES004M,3951 t_x(276307,7844)$LGKFN04,3952 t_x(276531,815)$KHVL104E,3953 t_x(276534,2211)$KHVL104E,3954
+ t_x(276588,44225)$LGZAA04M,3955 t_x(276611,5255)$RQXSI04E,3956 t_x(276830,2664)$LEBAS04M,3957 t_x(276837,7637)$RJIU04M,3958
+ t_x(276838,455)$KSLN04M,3959 t_x(276911,2759)$RNS04M,3960 t_x(276925,12463)$RQXU04E,3961 t_x(276959,2824)$PMXX04M,3962
+ t_x(276966,9317)$EG11G04M,3963 t_x(276972,6061)$LELVL04M,3964 t_x(276989,10317)$LGKFN04,3965 t_x(276991,4032)$MM204,3966
+ t_x(277112,12498)$RQXU04E,3967 t_x(277127,6407)$LGKFN04,3968 t_x(277129,1268)$KCHI104M,3969 t_x(277167,1105)$KSPE1P04,3970
+ t_x(277190,6951)$EG11G04M,3971 t_x(277197,12290)$RJIU04M,3972 t_x(277201,1416)$KHVL104E,3973 t_x(277232,5696)$LEBAS04M,3974
+ t_x(277243,1020)$KSPE1P04,3975 t_x(277278,2534)$RASI04M,3976 t_x(277284,3764)$EBBRA04E,3977 t_x(277296,3869)$MM204,3978
+ t_x(277313,9867)$YB3EH04E,3979 t_x(277361,13260)$LFPND04,3980 t_x(277366,10000)$LFPNA04,3981 t_x(277387,7055)$YB3EH04E,3982
+ t_x(277424,9253)$EGNOR04M,3983 t_x(277425,3191)$KFZ4404M,3984 t_x(277434,3671)$EG11G04M,3985 t_x(277445,6620)$LEMDAT04,3986
+ t_x(277463,7842)$LGKFN04,3987 t_x(277472,7171)$EG11G04M,3988 t_x(277484,496)$YB3EH04E,3989 t_x(277533,2760)$KSPE1P04,3990
+ t_x(277562,961)$YH5MH04M,3991 t_x(277591,10169)$RQXU04E,3992 t_x(277598,8860)$KSLN04M,3993 t_x(277703,1676)$KHVL104E,3994
+ t_x(277744,3242)$GL4W04M,3995 t_x(277826,7552)$RJIU04M,3996 t_x(277829,27618)$LGSRA04,3997 t_x(277917,458)$BR404M,3998
+ t_x(277924,9465)$YB3EH04E,3999 t_x(277936,7407)$LGKFN04,4000 t_x(278026,1661)$YD5WH04M,4001 t_x(278036,10450)$RJIU04M,4002
+ t_x(278037,660)$YD5WH04M,4003 t_x(278067,5547)$EG11G04M,4004 t_x(278123,3560)$EGNOR04M,4005 t_x(278149,3803)$EGNOR04M,4006
+ t_x(278154,4136)$YH5MH04M,4007 t_x(278158,280)$YB3EH04M,4008 t_x(278162,12323)$YB3EH04E,4009 t_x(278185,13320)$YB3EH04E,4010
+ t_x(278209,3600)$KHVL104E,4011 t_x(278261,6450)$KFZ4404M,4012 t_x(278295,7040)$RNI04M,4013 t_x(278320,6298)$EGNOR04M,4014
+ t_x(278322,2211)$YH5MH04M,4015 t_x(278386,7190)$EGNOR04M,4016 t_x(278487,1129)$YH5MH04M,4017 t_x(278529,7187)$LELVU04,4018
+ t_x(278554,731)$GL4W04M,4019 t_x(278555,7557)$KFZ4404M,4020 t_x(278562,2668)$YBOLN04M,4021 t_x(278564,6773)$EGPFA04,4022
+ t_x(278565,3360)$LELVU04,4023 t_x(278590,8846)$EGNOR04M,4024 t_x(278592,6162)$LELVU04,4025 t_x(278598,8921)$EGNOR04M,4026
+ t_x(278603,8150)$EGNOR04M,4027 t_x(278607,472)$MM304,4028 t_x(278647,4676)$EHAMA04,4029 t_x(278651,1852)$YB5KL04E,4030
+ t_x(278663,8145)$EGNOR04M,4031 t_x(278669,2831)$EHAMA04,4032 t_x(278681,4358)$EHAMA04,4033 t_x(278783,2938)$YB5KL04E,4034
+ t_x(278814,8718)$YB3EH04E,4035 t_x(278830,11819)$RQXU04E,4036 t_x(278839,3002)$EBEEC04M,4037 t_x(278855,2332)$YH5MH04M,4038
+ t_x(278862,285)$KFZ4404E,4039 t_x(278871,4560)$YB3EH04E,4040 t_x(278872,2402)$EG11G04M,4041 t_x(278885,10501)$RQXU04E,4042
+ t_x(278889,1477)$KHVL104E,4043 t_x(278911,1818)$KFZ4404E,4044 t_x(278940,3060)$GL4W04M,4045 t_x(278945,4069)$LFMDA04A,4046
+ t_x(279006,1335)$BKED1204,4047 t_x(279011,26356)$LGZAA04M,4048 t_x(279048,739)$KHVL104E,4049 t_x(279142,10783)$RQXU04E,4050
+ t_x(279160,2137)$EBEEC04M,4051 t_x(279163,3121)$YH5MH04M,4052 t_x(279186,9577)$YB3EH04A,4053 t_x(279192,132)$MM204,4054
+ t_x(279193,2097)$YH5MH04M,4055 t_x(279241,2937)$EGNOR04M,4056 t_x(279243,2640)$KSPE1P04,4057 t_x(279250,975)$KSPE1P04,4058
+ t_x(279259,1278)$YH5MH04M,4059 t_x(279261,36717)$LGSRA04,4060 t_x(279279,11503)$YB3EH04E,4061 t_x(279312,3240)$KSPE1P04,4062
+ t_x(279318,3300)$LCES004M,4063 t_x(279339,5252)$YBOLN04M,4064 t_x(279340,6720)$YB3EH04E,4065 t_x(279347,583)$KSPE1P04,4066
+ t_x(279349,3159)$YH5MH04M,4067 t_x(279395,9296)$YB3EH04E,4068 t_x(279398,1667)$YH5MH04M,4069 t_x(279403,3000)$KSPE1P04,4070
+ t_x(279405,440)$KFZ4404E,4071 t_x(279411,2820)$KSPE1P04,4072 t_x(279431,10729)$YB3EH04E,4073 t_x(279450,3439)$MT4AT04E,4074
+ t_x(279467,1554)$YH5MH04M,4075 t_x(279482,9975)$YB3EH04E,4076 t_x(279485,1368)$KHVL104E,4077 t_x(279494,7905)$EGPFA04,4078
+ t_x(279524,1097)$KFZ4404E,4079 t_x(279544,2370)$RFBRT04M,4080 t_x(279552,3336)$EBBRA04E,4081 t_x(279592,1972)$YH5MH04M,4082
+ t_x(279621,1225)$YH5MH04M,4083 t_x(279622,6436)$EGPFA04,4084 t_x(279627,5078)$EGPFA04,4085 t_x(279642,1375)$KHVL104E,4086
+ t_x(279651,9956)$YB3EH04E,4087 t_x(279652,2337)$KSPE1P04,4088 t_x(279686,8400)$YB3EH04E,4089 t_x(279687,2926)$LGRPA04M,4090
+ t_x(279690,4630)$EGPFA04,4091 t_x(279693,1122)$YH5MH04M,4092 t_x(279716,3420)$LELVU04,4093 t_x(279721,9335)$EGNOR04M,4094
+ t_x(279734,12307)$YB3EH04E,4095 t_x(279735,1036)$KSPE1P04,4096 t_x(279756,2939)$KSPE1P04,4097 t_x(279791,5020)$EHAMA04,4098
+ t_x(279801,4007)$EHAMA04,4099 t_x(279804,2024)$YH5MH04M,4100 t_x(279817,6060)$EGNOR04M,4101 t_x(279827,12860)$KFZ4404M,4102
+ t_x(279832,4223)$YB5KL04E,4103 t_x(279834,1116)$KFZ4404E,4104 t_x(279845,226)$KHVL104E,4105 t_x(279885,9166)$EGNOR04M,4106
+ t_x(279887,35963)$LGSRA04,4107 t_x(279893,3766)$EHAMA04,4108 t_x(279896,2370)$RASI04M,4109 t_x(279899,423)$KFZ4404E,4110
+ t_x(279900,2560)$KFZ4404E,4111 t_x(279930,1091)$LGKFN04,4112 t_x(279946,5207)$EHAMA04,4113 t_x(279962,6337)$LGRPA04M,4114
+ t_x(279965,3535)$LEBAS04M,4115 t_x(279969,1168)$RFBRT04M,4116 t_x(280002,4080)$LELVU04,4117 t_x(280018,2854)$FUJ04M,4118
+ t_x(280021,5965)$EGNOR04M,4119 t_x(280033,5189)$EHAMA04,4120 t_x(280088,3227)$RMZSI04,4121 t_x(280103,3731)$KSPE104D,4122
+ t_x(280104,7388)$LFMDA04A,4123 t_x(280115,2556)$KWUR1C04,4124 t_x(280122,2534)$KWUR404E,4125 t_x(280142,5068)$EHAMA04,4126
+ t_x(280143,11751)$YB3EH04E,4127 t_x(280153,9060)$LCES004M,4128 t_x(280157,6982)$RMZU04E,4129 t_x(280174,7409)$KSPE1P04,4130
+ t_x(280192,989)$YH5MH04M,4131 t_x(280203,5796)$RMZU04,4132 t_x(280212,25651)$LGSRA04,4133 t_x(280221,10308)$YB3EH04E,4134
+ t_x(280245,10200)$RQXSI04E,4135 t_x(280252,10560)$RQXSI04E,4136 t_x(280263,2949)$KWUR404E,4137 t_x(280274,10440)$RQXSI04E,4138
+ t_x(280277,1380)$RVKWS04,4139 t_x(280278,8871)$EGNOR04M,4140 t_x(280283,967)$YH5MH04M,4141 t_x(280319,6180)$LELVU04,4142
+ t_x(280331,9480)$RQXU04E,4143 t_x(280365,9616)$LELVL04M,4144 t_x(280374,12405)$YB3EH04E,4145 t_x(280391,6661)$RMZU04E,4146
+ t_x(280396,3485)$YBOLN04M,4147 t_x(280411,46791)$LGZAA04M,4148 t_x(280428,11582)$YB3EH04E,4149 t_x(280430,27033)$LGZAA04M,4150
+ t_x(280453,3447)$EBBRA04E,4151 t_x(280458,1168)$EBEEC04M,4152 t_x(280474,8808)$LGKFN04,4153 t_x(280491,172)$RASI04M,4154
+ t_x(280578,1084)$RQXU04E,4155 t_x(280579,2349)$EGNOR04M,4156 t_x(280607,6060)$YB5WH04M,4157 t_x(280608,16011)$KFZ4404M,4158
+ t_x(280645,10771)$YB3EH04E,4159 t_x(280666,3894)$KSLN04A,4160 t_x(280667,17418)$LGSRA04,4161 t_x(280671,4008)$LFMDA04A,4162
+ t_x(280706,8820)$RQXSI04E,4163 t_x(280744,6864)$LEBAS04A,4164 t_x(280754,5367)$KSLN04M,4165 t_x(280768,9297)$KFZ4404M,4166
+ t_x(280779,4332)$KSAL1204,4167 t_x(280781,8563)$LGKFN04,4168 t_x(280791,522)$KCHI104M,4169 t_x(280798,11671)$YB3EH04A,4170
+ t_x(280804,4274)$RMZU04E,4171 t_x(280807,10068)$KFZ4404M,4172 t_x(280810,6509)$RMZU04,4173 t_x(280815,6660)$KSPE104D,4174
+ t_x(280825,8100)$LGKFN04,4175 t_x(280871,5136)$LELVU04,4176 t_x(280888,9110)$YB3EH04E,4177 t_x(280895,6877)$RVKWU04M,4178
+ t_x(280928,7247)$KFZ4404M,4179 t_x(281048,7787)$LGKFN04,4180 t_x(281058,4205)$KFZ4404M,4181 t_x(281059,10054)$YB3EH04E,4182
+ t_x(281074,3386)$RMZU04E,4183 t_x(281090,252)$EBBRA04E,4184 t_x(281091,5509)$YB3EH04A,4185 t_x(281143,7974)$LGKFN04,4186
+ t_x(281148,3539)$LGRPA04M,4187 t_x(281160,9260)$KWUR404E,4188 t_x(281174,8952)$YB3EH04E,4189 t_x(281185,7200)$EGNOR04M,4190
+ t_x(281253,2954)$LGSRA04,4191 t_x(281256,5222)$RMZU04,4192 t_x(281290,10448)$RQXU04E,4193 t_x(281293,1773)$KFZ4404E,4194
+ t_x(281297,1698)$EHAMA04,4195 t_x(281301,4260)$LFPND04,4196 t_x(281304,3673)$KSPE1P04,4197 t_x(281334,5702)$RVKWU04M,4198
+ t_x(281346,7020)$RQXSI04E,4199 t_x(281348,12811)$KFZ4404M,4200 t_x(281349,9920)$RQXSI04E,4201 t_x(281359,4700)$PMXX04M,4202
+ t_x(281372,44909)$LGSRA04,4203 t_x(281447,9137)$YB3EH04A,4204 t_x(281466,4261)$EGNOR04M,4205 t_x(281483,4483)$EGNOR04M,4206
+ t_x(281485,3648)$LELVU04,4207 t_x(281487,3982)$RMZU04E,4208 t_x(281511,26110)$LGSRA04,4209 t_x(281523,1591)$EHAMA04,4210
+ t_x(281534,4095)$LGRPA04M,4211 t_x(281596,3767)$YB5KL04E,4212 t_x(281599,7390)$RQXU04E,4213 t_x(281613,884)$CPRFBR04,4214
+ t_x(281643,1901)$YB5KL04E,4215 t_x(281674,2758)$KSPE1P04,4216 t_x(281690,3307)$KWUR404E,4217 t_x(281715,2352)$LGRPA04,4218
+ t_x(281723,8719)$LELVL04M,4219 t_x(281749,10560)$YB3EH04E,4220 t_x(281755,11253)$YB3EH04A,4221 t_x(281774,12818)$RQXSI04E,4222
+ t_x(281776,42616)$LGSRA04,4223 t_x(281824,3000)$RVKWU04M,4224 t_x(281854,680)$KWUR404E,4225 t_x(281881,2759)$RMZSI04,4226
+ t_x(281887,2945)$LELVL04M,4227 t_x(281891,2392)$KWUR404E,4228 t_x(281910,4490)$KSLN04M,4229 t_x(281922,2793)$YB5KL04E,4230
+ t_x(281923,9637)$YB3EH04A,4231 t_x(281925,4781)$EBBRA04E,4232 t_x(281946,2458)$KSPE1P04,4233 t_x(281951,12321)$RQXSI04E,4234
+ t_x(281962,5110)$PMXX04M,4235 t_x(281983,11611)$YB3EH04E,4236 t_x(281989,3146)$YH5MH04M,4237 t_x(282046,7053)$YB3EH04E,4238
+ t_x(282057,2344)$KWUR404E,4239 t_x(282070,2129)$RQXU04E,4240 t_x(282085,1292)$CPGSE04,4241 t_x(282090,4860)$LELVL04M,4242
+ t_x(282099,4845)$EG11G04M,4243 t_x(282115,5918)$RMZU04,4244 t_x(282121,4972)$KSPE104D,4245 t_x(282129,11423)$LGZAA04M,4246
+ t_x(282158,1145)$LGRPA04M,4247 t_x(282176,971)$RMZU04E,4248 t_x(282205,5549)$YB3EH04E,4249 t_x(282259,5397)$YB5WH04M,4250
+ t_x(282278,3010)$YH5MH04M,4251 t_x(282283,10443)$RMZU04,4252 t_x(282303,1725)$YBOLN04M,4253 t_x(282313,10753)$RQXSI04E,4254
+ t_x(282374,6856)$RVKWU04M,4255 t_x(282416,1256)$RASI04M,4256 t_x(282417,10469)$RQXU04E,4257 t_x(282460,1841)$EBBRA04E,4258
+ t_x(282467,3314)$KWUR404E,4259 t_x(282480,9415)$RQXSI04E,4260 t_x(282492,11931)$LELVL04M,4261 t_x(282505,1626)$RFBRT04M,4262
+ t_x(282514,2121)$RQXSI04E,4263 t_x(282582,1838)$KWUR404E,4264 t_x(282583,6860)$PMXX04M,4265 t_x(282592,6305)$LEBAS04A,4266
+ t_x(282606,5435)$LEBAS04A,4267 t_x(282620,4904)$YB3EH04A,4268 t_x(282623,1817)$CPGSE04,4269 t_x(282645,9934)$RQXU04E,4270
+ t_x(282648,2503)$MT4AT04E,4271 t_x(282657,12042)$YB3EH04E,4272 t_x(282660,8682)$GL4W04M,4273 t_x(282665,43984)$LGSRA04,4274
+ t_x(282677,8132)$YB3EH04E,4275 t_x(282696,23)$KFZ4404E,4276 t_x(282720,922)$KWUR404E,4277 t_x(282727,8100)$LGKFN04,4278
+ t_x(282752,2032)$KSLN04A,4279 t_x(282755,1528)$KWUR404E,4280 t_x(282784,7505)$RQXSI04E,4281 t_x(282785,3501)$YB3EH04E,4282
+ t_x(282807,1029)$LGKFN04,4283 t_x(282837,5071)$LEBAS04M,4284 t_x(282854,12528)$RQXSI04E,4285 t_x(282859,10197)$RQXSI04E,4286
+ t_x(282860,12576)$YB3EH04E,4287 t_x(282878,12378)$YB3EH04E,4288 t_x(282882,980)$LOW304M,4289 t_x(282890,4962)$EGNOR04M,4290
+ t_x(282894,1562)$YB3EH04E,4291 t_x(282904,944)$EGNOR04M,4292 t_x(282912,9300)$RQXU04E,4293 t_x(282924,6963)$RASI04M,4294
+ t_x(282933,7487)$RASI04M,4295 t_x(282954,8972)$RQXSI04E,4296 t_x(282961,1044)$KFZ4404E,4297 t_x(282964,42545)$LGSRA04,4298
+ t_x(282986,4589)$YB3EH04E,4299 t_x(283000,2176)$EBEEC04M,4300 t_x(283005,8040)$RVKWU04M,4301 t_x(283036,8696)$KFZ4404M,4302
+ t_x(283037,18529)$LGZAA04M,4303 t_x(283042,25010)$LGZAA04M,4304 t_x(283045,6556)$RASI04M,4305 t_x(283050,437)$CPRFBR04,4306
+ t_x(283072,6002)$RASI04M,4307 t_x(283087,1113)$CPRFBR04,4308 t_x(283092,821)$KFZ4404E,4309 t_x(283094,6180)$YB3EH04E,4310
+ t_x(283102,9889)$YB3EH04E,4311 t_x(283115,16360)$LELVL104,4312 t_x(283117,10489)$YB3EH04E,4313 t_x(283123,537)$KCHI104M,4314
+ t_x(283128,3295)$YB3EH04E,4315 t_x(283139,215)$RMZSI04M,4316 t_x(283140,10910)$YB3EH04E,4317 t_x(283194,4985)$PMXX04M,4318
+ t_x(283209,5999)$RMZU04E,4319 t_x(283211,5698)$RMZU04E,4320 t_x(283232,7997)$RVKWU04M,4321 t_x(283233,7380)$RVKWU04M,4322
+ t_x(283253,6169)$RASI04M,4323 t_x(283254,5237)$EGNOR04M,4324 t_x(283256,4931)$EGNOR04M,4325 t_x(283258,1418)$RMZU04E,4326
+ t_x(283259,4923)$EGNOR04M,4327 t_x(283272,9947)$RQXSI04E,4328 t_x(283288,1569)$KSLN04A,4329 t_x(283289,1437)$RMZU04,4330
+ t_x(283302,5071)$YB3EH04E,4331 t_x(283305,2198)$KSLN04A,4332 t_x(283333,11503)$YB3EH04E,4333 t_x(283343,10983)$YB3EH04E,4334
+ t_x(283356,7003)$MM304,4335 t_x(283373,3095)$KWUR404E,4336 t_x(283389,2066)$RQXSI04E,4337 t_x(283392,6549)$RQXU04E,4338
+ t_x(283414,6276)$YB3EH04E,4339 t_x(283432,7560)$RVKWU04M,4340 t_x(283444,51025)$LGZAA04M,4341 t_x(283452,3810)$RMZU04,4342
+ t_x(283458,2032)$RMZSI04,4343 t_x(283464,5239)$YB3EH04A,4344 t_x(283468,7488)$RQXSI04E,4345 t_x(283489,5807)$RVKWU04M,4346
+ t_x(283510,5699)$RMZU04E,4347 t_x(283526,13213)$KFZ4404M,4348 t_x(283544,33739)$LGZAA04M,4349 t_x(283549,19294)$KFZ4404M,4350
+ t_x(283558,469)$YB3EH04E,4351 t_x(283559,7772)$LGKFN04,4352 t_x(283561,44055)$LGZAA04M,4353 t_x(283562,4494)$PMXX04M,4354
+ t_x(283584,5760)$YB3EH04E,4355 t_x(283593,13600)$KFZ4404M,4356 t_x(283605,5238)$RASI04M,4357 t_x(283607,6011)$EBEEC04M,4358
+ t_x(283663,1953)$RQXSI04E,4359 t_x(283667,1610)$YB3EH04E,4360 t_x(283688,8364)$RQXSI04E,4361 t_x(283706,14684)$KFZ4404M,4362
+ t_x(283711,10200)$LELVL104,4363 t_x(283716,225)$LEBAS04A,4364 t_x(283734,10134)$EG11G04M,4365 t_x(283735,9391)$EG11G04M,4366
+ t_x(283746,2698)$RNS04M,4367 t_x(283750,6420)$EG11G04M,4368 t_x(283751,8618)$RQXSI04E,4369 t_x(283760,2473)$FUJ04M,4370
+ t_x(283795,6542)$RVKWU04M,4371 t_x(283812,6068)$RQXU04E,4372 t_x(283821,1446)$KWUR404E,4373 t_x(283823,5160)$YB3EH04E,4374
+ t_x(283829,8081)$YB3EH04E,4375 t_x(283853,4979)$RMZU04E,4376 t_x(283862,1028)$RASI04M,4377 t_x(283872,12540)$LELVL04M,4378
+ t_x(283889,6194)$LELVL04M,4379 t_x(283895,8480)$EG11G04M,4380 t_x(283921,5264)$EGNOR04M,4381 t_x(283941,1190)$CPRFBR04,4382
+ t_x(283943,10212)$LGSRA04,4383 t_x(283954,12582)$RQXU04E,4384 t_x(283958,1483)$CPGSE04,4385 t_x(283965,14321)$RJIU04M,4386
+ t_x(283998,9140)$YD5WH04M,4387 t_x(284008,4337)$RASI04M,4388 t_x(284028,6840)$RQXSI04E,4389 t_x(284038,14049)$RJIU04M,4390
+ t_x(284063,2249)$RMZU04E,4391 t_x(284082,3260)$RASI04M,4392 t_x(284085,3308)$RVKWU04M,4393 t_x(284094,3004)$EBBRA04E,4394
+ t_x(284100,11710)$RQXSI04E,4395 t_x(284104,5880)$EG11G04M,4396 t_x(284106,6383)$RQXSI04E,4397 t_x(284107,3903)$RASI04M,4398
+ t_x(284109,10707)$RQXU04E,4399 t_x(284114,3943)$RASI04M,4400 t_x(284125,2554)$RMZSI04,4401 t_x(284141,4315)$KSAL1204,4402
+ t_x(284154,7795)$RQXSI04E,4403 t_x(284165,2940)$RVKWU04M,4404 t_x(284170,3037)$RASI04M,4405 t_x(284183,1908)$LOVN1504,4406
+ t_x(284184,3132)$RMZSI04,4407 t_x(284185,4241)$KSLN04M,4408 t_x(284190,7093)$PMXX04M,4409 t_x(284195,3564)$RMZSI04,4410
+ t_x(284206,3212)$RMZU04,4411 t_x(284224,1432)$RMZSI04,4412 t_x(284228,4421)$BKED1204,4413 t_x(284242,4540)$LEMDAT04,4414
+ t_x(284247,10507)$KFZ4404M,4415 t_x(284250,2240)$RMZU04E,4416 t_x(284260,2911)$RASI04M,4417 t_x(284261,3953)$KSLN04M,4418
+ t_x(284275,8740)$KFZ4404M,4419 t_x(284283,5125)$RVKWU04M,4420 t_x(284287,1396)$PMXX04M,4421 t_x(284291,5629)$EGNOR04M,4422
+ t_x(284313,3880)$RQXSI04E,4423 t_x(284316,2289)$YD5WH04M,4424 t_x(284318,8935)$KFZ4404M,4425 t_x(284341,3755)$KSLN04M,4426
+ t_x(284344,5035)$YB3EH04E,4427 t_x(284346,8266)$LGKFN04,4428 t_x(284349,1620)$RQXU04E,4429 t_x(284350,764)$YBOLN04M,4430
+ t_x(284357,3913)$RVKWU04M,4431 t_x(284372,1637)$BR204M,4432 t_x(284380,5122)$EGNOR04M,4433 t_x(284393,6204)$YB3EH04E,4434
+ t_x(284399,1654)$LEBAS04A,4435 t_x(284417,3733)$EGNOR04M,4436 t_x(284418,3484)$RMZU04E,4437 t_x(284438,11998)$RQXSI04E,4438
+ t_x(284450,3398)$KSLN04M,4439 t_x(284467,1173)$RMZU04E,4440 t_x(284550,7550)$LELVL04M,4441 t_x(284562,12363)$KFZ4404M,4442
+ t_x(284566,673)$YB3EH04A,4443 t_x(284595,5922)$RQXSI04E,4444 t_x(284601,6938)$LEBAS04A,4445 t_x(284631,4260)$RQXSI04E,4446
+ t_x(284641,16817)$MGY04,4447 t_x(284700,6452)$YB3EH04E,4448 t_x(284722,4496)$RJIU04M,4449 t_x(284723,6249)$YB3EH04E,4450
+ t_x(284738,4411)$BKED1204,4451 t_x(284781,5637)$GL4W04M,4452 t_x(284786,7567)$YD5WH04M,4453 t_x(284797,3080)$YB3EH04E,4454
+ t_x(284809,2218)$LGAVA04,4455 t_x(284810,7980)$RQXSI04E,4456 t_x(284839,1789)$RASI04M,4457 t_x(284856,7217)$PMXX04M,4458
+ t_x(284860,2626)$RVKWU04M,4459 t_x(284868,3715)$KSLN04M,4460 t_x(284876,7268)$LFPNA04,4461 t_x(284880,1980)$EG11G04M,4462
+ t_x(284894,6576)$PMXX04M,4463 t_x(284911,12584)$KFZ4404M,4464 t_x(284925,3523)$LGRPA04M,4465 t_x(284929,1150)$KCHI104M,4466
+ t_x(284933,4847)$LELVL04M,4467 t_x(284981,7177)$PMXX04M,4468 t_x(285040,1410)$RASI04M,4469 t_x(285042,4971)$LELVL04M,4470
+ t_x(285070,874)$RMZU04E,4471 t_x(285076,1538)$LGRPA04M,4472 t_x(285084,840)$KALP2C04,4473 t_x(285112,5458)$KCHI104M,4474
+ t_x(285123,2277)$LGKFN04,4475 t_x(285128,7737)$EG11G04M,4476 t_x(285148,1657)$KSLN04M,4477 t_x(285157,981)$LELVU04,4478
+ t_x(285163,6053)$MM304,4479 t_x(285171,1812)$KFZ4404E,4480 t_x(285178,11301)$GL4W04M,4481 t_x(285187,12763)$YB3EH04E,4482
+ t_x(285189,3448)$RVKWU04M,4483 t_x(285193,6306)$BR404M,4484 t_x(285209,7099)$PMXX04M,4485 t_x(285230,11187)$KFZ4404M,4486
+ t_x(285241,32958)$LGZAA04M,4487 t_x(285254,1446)$YD5WH04M,4488 t_x(285291,539)$EBEEC04M,4489 t_x(285292,6545)$RASI04M,4490
+ t_x(285296,11399)$LCES004M,4491 t_x(285300,3841)$YB3EH04E,4492 t_x(285308,3892)$GL4W04M,4493 t_x(285328,9343)$KFZ4404M,4494
+ t_x(285360,6015)$BR404M,4495 t_x(285368,4167)$LGRPA04M,4496 t_x(285372,5254)$YB3EH04E,4497 t_x(285379,8040)$RNS04M,4498
+ t_x(285383,12366)$RJIU04M,4499 t_x(285393,12956)$LGKFN04,4500 t_x(285395,9205)$KFZ4404M,4501 t_x(285431,10204)$LGKFN04,4502
+ t_x(285432,2934)$FUJ04M,4503 t_x(285451,561)$KFZ4404L,4504 t_x(285458,62)$RMZU04E,4505 t_x(285459,12321)$LCES004,4506
+ t_x(285470,7465)$PMXX04M,4507 t_x(285474,1351)$KCHI104M,4508 t_x(285482,5132)$PMXX04M,4509 t_x(285483,16413)$KFZ4404M,4510
+ t_x(285506,5110)$YB5WH04M,4511 t_x(285521,351)$YB3EH04M,4512 t_x(285525,5934)$KFZ4404M,4513 t_x(285540,10260)$LGKFN04,4514
+ t_x(285553,422)$CPGSE04,4515 t_x(285563,675)$LCES004M,4516 t_x(285575,9969)$LELVL04M,4517 t_x(285583,2031)$LGAVA04,4518
+ t_x(285585,12705)$MRAE04,4519 t_x(285590,5116)$LGRPA04M,4520 t_x(285593,10678)$LCES004M,4521 t_x(285599,4316)$EBBRA04E,4522
+ t_x(285624,1158)$YD5WH04M,4523 t_x(285656,6033)$EBEEC04M,4524 t_x(285658,4617)$YB5WH04M,4525 t_x(285662,6949)$RNS04M,4526
+ t_x(285664,20016)$LCES004,4527 t_x(285671,10286)$RJIU04M,4528 t_x(285672,9300)$LGKFN04,4529 t_x(285674,9194)$KFZ4404M,4530
+ t_x(285688,2899)$RQXSI04E,4531 t_x(285693,1374)$YB3EH04E,4532 t_x(285704,8520)$EG11G04M,4533 t_x(285711,714)$KCHI104M,4534
+ t_x(285718,3305)$BR404M,4535 t_x(285723,2304)$EHAMA04,4536 t_x(285724,3561)$BR404M,4537 t_x(285733,15014)$LCES004,4538
+ t_x(285747,7296)$RNI04M,4539 t_x(285758,113)$LOW304M,4540 t_x(285766,8488)$RQXSI04E,4541 t_x(285772,200)$YB3EH04E,4542
+ t_x(285782,8469)$RQXSI04E,4543 t_x(285792,2244)$BR404M,4544 t_x(285794,2895)$RQXSI04E,4545 t_x(285818,3805)$YBOLN04M,4546
+ t_x(285820,128)$YD5WH04M,4547 t_x(285826,9513)$YB3EH04E,4548 t_x(285835,11610)$RMZU04,4549 t_x(285840,7984)$LELVL04M,4550
+ t_x(285843,8280)$LELVL04M,4551 t_x(285850,9512)$EG11G04M,4552 t_x(285862,4039)$RMZU04E,4553 t_x(285863,10645)$RQXSI04E,4554
+ t_x(285875,3200)$EBEEC04M,4555 t_x(285878,8700)$LGKFN04,4556 t_x(285895,10155)$PMXX04M,4557 t_x(285899,622)$BR404M,4558
+ t_x(285938,1527)$RMZSI04,4559 t_x(285949,10271)$RQXSI04E,4560 t_x(285972,1755)$KSLN04M,4561 t_x(285980,6485)$LCES004M,4562
+ t_x(285981,7912)$KFZ4404M,4563 t_x(285984,7814)$RNI04M,4564 t_x(285990,1317)$EBEEC04M,4565 t_x(286022,5341)$RASI04M,4566
+ t_x(286031,8400)$LGKFN04,4567 t_x(286067,316)$BR404M,4568 t_x(286071,17534)$EDGG704,4569 t_x(286082,3960)$LELVU04,4570
+ t_x(286095,714)$EBBRA04E,4571 t_x(286109,1588)$FUJ04M,4572 t_x(286122,1578)$KSLN04M,4573 t_x(286126,1748)$CPGSE04,4574
+ t_x(286141,2141)$KWUR404E,4575 t_x(286143,7100)$KFZ4404M,4576 t_x(286160,11035)$LGKFN04,4577 t_x(286180,2889)$KWUR404E,4578
+ t_x(286185,8160)$LGKFN04,4579 t_x(286199,6812)$RASI04M,4580 t_x(286221,6227)$LELVL04M,4581 t_x(286224,5817)$KFZ4404M,4582
+ t_x(286238,4172)$LEBAS04M,4583 t_x(286277,11272)$KFZ4404M,4584 t_x(286313,10829)$KSLN04A,4585 t_x(286317,5935)$KWUR404E,4586
+ t_x(286328,4583)$YB3EH04E,4587 t_x(286329,4186)$EBBRA04E,4588 t_x(286347,5760)$MM204,4589 t_x(286404,3936)$KCHI104M,4590
+ t_x(286415,745)$EBEEC04M,4591 t_x(286416,1900)$MM304,4592 t_x(286439,5406)$EBBRA04E,4593 t_x(286461,952)$YB3EH04E,4594
+ t_x(286485,8294)$YB3EH04E,4595 t_x(286486,9268)$RNI04M,4596 t_x(286494,5978)$KWUR404E,4597 t_x(286499,6574)$KWUR404E,4598
+ t_x(286506,3284)$LELVL04M,4599 t_x(286516,11725)$EGPFA04,4600 t_x(286568,4456)$EBBRA04E,4601 t_x(286569,10609)$RQXSI04E,4602
+ t_x(286575,5693)$LELVL04M,4603 t_x(286582,11639)$KFZ4404M,4604 t_x(286590,6467)$YB3EH04E,4605 t_x(286600,7140)$LGKFN04,4606
+ t_x(286616,3800)$RVKWU04M,4607 t_x(286621,784)$KFZ4404M,4608 t_x(286625,3490)$PMXX04M,4609 t_x(286627,7369)$YB3EH04E,4610
+ t_x(286628,873)$RMZU04E,4611 t_x(286638,3954)$RNS04M,4612 t_x(286639,11811)$BKED1204,4613 t_x(286658,6201)$EBBRA04E,4614
+ t_x(286678,4323)$EBBRA04E,4615 t_x(286682,4742)$EBBRA04E,4616 t_x(286685,3563)$RQXSI04E,4617 t_x(286690,4389)$EHAMA04,4618
+ t_x(286706,84)$YB5WH04M,4619 t_x(286712,7164)$MM304,4620 t_x(286713,6960)$LFPND04,4621 t_x(286715,19222)$KFZ4404M,4622
+ t_x(286726,8050)$YB3EH04E,4623 t_x(286733,1957)$KWUR1C04,4624 t_x(286743,4601)$LGKFN04,4625 t_x(286753,7445)$LELVL04M,4626
+ t_x(286757,3722)$LEBAS04M,4627 t_x(286762,9116)$LELVU04,4628 t_x(286763,2943)$RASI04M,4629 t_x(286771,14007)$MRAE04,4630
+ t_x(286774,5143)$RASI04M,4631 t_x(286777,6970)$YB3EH04A,4632 t_x(286781,11611)$KFZ4404M,4633 t_x(286791,4463)$EBBRA04E,4634
+ t_x(286793,5536)$EBBRA04E,4635 t_x(286841,4148)$KSAL1204,4636 t_x(286844,7390)$KSAL1204,4637 t_x(286853,3563)$KSLN04M,4638
+ t_x(286855,5100)$KSPE104D,4639 t_x(286857,14220)$KFZ4404M,4640 t_x(286877,4062)$ZM56704,4641 t_x(286896,6786)$EBBRA04E,4642
+ t_x(286897,10048)$RQXSI04E,4643 t_x(286902,6053)$YBOLN04M,4644 t_x(286912,4186)$KFZ4404M,4645 t_x(286952,12290)$YB3EH04E,4646
+ t_x(286963,3709)$RQXSI04E,4647 t_x(286968,96)$FUJ04M,4648 t_x(286969,2289)$RASI04M,4649 t_x(286988,6352)$MM204,4650
+ t_x(286989,8677)$KSAL1204,4651 t_x(287011,1536)$RMZU04E,4652 t_x(287014,4947)$KSLN04M,4653 t_x(287016,5177)$EBBRA04E,4654
+ t_x(287018,2500)$RQXSI04E,4655 t_x(287020,4673)$RNS04M,4656 t_x(287027,10751)$LCES004M,4657 t_x(287040,12761)$RJIU04M,4658
+ t_x(287044,5220)$KSPE104D,4659 t_x(287045,485)$LEBAS04A,4660 t_x(287050,7575)$LFKFA04,4661 t_x(287051,61)$BR204M,4662
+ t_x(287076,13193)$KFZ4404M,4663 t_x(287081,20312)$LGSRA04,4664 t_x(287111,2770)$EGNOR04M,4665 t_x(287119,6028)$RJIU04M,4666
+ t_x(287126,1642)$YB3EH04E,4667 t_x(287128,8521)$EGNOR04M,4668 t_x(287132,13069)$KFZ4404M,4669 t_x(287140,2507)$RVKWU04M,4670
+ t_x(287143,3956)$RQXU04E,4671 t_x(287155,4420)$EBBRA04E,4672 t_x(287156,66)$KFZ4404M,4673 t_x(287158,11134)$YB3EH04E,4674
+ t_x(287179,8295)$LGKFN04,4675 t_x(287182,7380)$YB5WH04M,4676 t_x(287185,3565)$YH5MH04M,4677 t_x(287193,4250)$RQXSI04E,4678
+ t_x(287194,4205)$RQXSI04E,4679 t_x(287195,2468)$BR204M,4680 t_x(287200,4019)$GL4W04M,4681 t_x(287201,7413)$YB3EH04E,4682
+ t_x(287205,11828)$YB3EH04E,4683 t_x(287217,919)$FUJ04M,4684 t_x(287222,6218)$RQXSI04E,4685 t_x(287235,5655)$PMXX04M,4686
+ t_x(287241,2580)$MAB1204A,4687 t_x(287243,6960)$LGKFN04,4688 t_x(287244,5929)$YB3EH04E,4689 t_x(287253,629)$YB3EH04E,4690
+ t_x(287279,6472)$RASI04M,4691 t_x(287286,7275)$EGNOR04M,4692 t_x(287287,666)$RMZU04E,4693 t_x(287288,2162)$KSPE1P04,4694
+ t_x(287319,3157)$EBEEC04M,4695 t_x(287329,6377)$YB5WH04M,4696 t_x(287337,7935)$KFZ4404M,4697 t_x(287343,1388)$LGIRA04,4698
+ t_x(287347,14800)$MRAE04,4699 t_x(287358,7690)$RQXSI04E,4700 t_x(287367,3985)$EBBRA04E,4701 t_x(287372,874)$KSPE1P04,4702
+ t_x(287402,8926)$LELVL04M,4703 t_x(287409,1987)$EGNOR04M,4704 t_x(287413,205)$FUJ04M,4705 t_x(287426,2100)$GL4W04M,4706
+ t_x(287433,3767)$EBBRA04E,4707 t_x(287438,11331)$RJIU04M,4708 t_x(287468,504)$GL4W04M,4709 t_x(287476,175)$KFZ4404L,4710
+ t_x(287489,5498)$YB3EH04A,4711 t_x(287515,5446)$KFZ4404M,4712 t_x(287518,6412)$YB3EH04E,4713 t_x(287524,4920)$LGKFN04,4714
+ t_x(287527,1789)$KSPE1P04,4715 t_x(287528,5255)$KFZ4404M,4716 t_x(287536,5596)$BR404M,4717 t_x(287541,5973)$RNS04M,4718
+ t_x(287544,1278)$BR404M,4719 t_x(287579,2149)$RQXSI04E,4720 t_x(287580,14393)$MRAE04,4721 t_x(287581,6071)$KWUR1C04,4722
+ t_x(287595,4863)$KWUR1C04,4723 t_x(287604,1099)$PMXX04M,4724 t_x(287623,3342)$LELVL04M,4725 t_x(287631,4417)$LELVL04M,4726
+ t_x(287660,4723)$EG11G04M,4727 t_x(287677,11961)$RQXSI04E,4728 t_x(287696,2342)$RMZSI04,4729 t_x(287700,43046)$LGZAA04M,4730
+ t_x(287702,2979)$GL4W04M,4731 t_x(287703,405)$RNI04M,4732 t_x(287704,8672)$KSLN04M,4733 t_x(287736,3915)$PMXX04M,4734
+ t_x(287749,41954)$LGZAA04M,4735 t_x(287767,4133)$RASI04M,4736 t_x(287785,10627)$KFZ4404M,4737 t_x(287796,2638)$GL4W04M,4738
+ t_x(287799,1792)$KFZ4404M,4739 t_x(287817,5390)$LGKFN04,4740 t_x(287819,1092)$PMXX04M,4741 t_x(287821,4825)$RMZU04E,4742
+ t_x(287828,7217)$YB3EH04E,4743 t_x(287829,475)$KFZ4404M,4744 t_x(287849,5421)$EBBRA04E,4745 t_x(287855,905)$RNS04M,4746
+ t_x(287882,6993)$LGIRA04,4747 t_x(287887,835)$KFUL1U04,4748 t_x(287891,6773)$RJIU04M,4749 t_x(287895,5757)$PMXX04M,4750
+ t_x(287899,6304)$KFZ4404M,4751 t_x(287902,672)$EG11G04M,4752 t_x(287904,4800)$LGKFN04,4753 t_x(287908,10846)$YB3EH04A,4754
+ t_x(287918,4058)$LEMDAT04,4755 t_x(287924,7518)$RNI04M,4756 t_x(287934,183)$YB3EH04M,4757 t_x(287937,11527)$RJIU04M,4758
+ t_x(287944,12136)$KFZ4404M,4759 t_x(287946,10057)$GL4W04M,4760 t_x(287954,2125)$KFZ4404M,4761 t_x(287971,6433)$MM204,4762
+ t_x(287980,11002)$RQXSI04E,4763 t_x(287993,7089)$KSPE104D,4764 t_x(288004,4916)$KWUR1C04,4765 t_x(288008,6415)$RMZU04,4766
+ t_x(288023,6140)$RVKWS04,4767 t_x(288046,954)$MM304,4768 t_x(288059,1909)$KFZ4404M,4769 t_x(288078,3444)$EBBRA04E,4770
+ t_x(288079,9260)$MRAEE04,4771 t_x(288089,8223)$RVKWU04M,4772 t_x(288101,3360)$KSPE104D,4773 t_x(288104,4353)$KSPE104D,4774
+ t_x(288107,975)$KWUR404E,4775 t_x(288113,136)$EG11G04M,4776 t_x(288115,1972)$GL34W04,4777 t_x(288139,4296)$KFZ4404M,4778
+ t_x(288145,2933)$YB3EH04E,4779 t_x(288154,1244)$PMXX04M,4780 t_x(288160,8919)$LFMDA04A,4781 t_x(288162,180)$YB3EH04M,4782
+ t_x(288163,5230)$LEBAS04M,4783 t_x(288187,5277)$EBBRA04E,4784 t_x(288191,781)$KSPE1P04,4785 t_x(288221,11822)$RQXSI04E,4786
+ t_x(288224,6825)$RNS04M,4787 t_x(288242,6860)$PMXX04M,4788 t_x(288247,7302)$LELVL04M,4789 t_x(288252,8711)$YB3EH04A,4790
+ t_x(288253,7003)$RNI04M,4791 t_x(288256,6180)$LELVU04,4792 t_x(288261,2281)$KFZ4404M,4793 t_x(288279,3263)$YB3EH04E,4794
+ t_x(288284,4031)$KSPE104D,4795 t_x(288292,15069)$KFZ4404M,4796 t_x(288302,10565)$RJIU04M,4797 t_x(288339,6232)$KFZ4404M,4798
+ t_x(288341,3540)$KWUR1C04,4799 t_x(288353,1449)$LELVL04M,4800 t_x(288361,5729)$PMXX04M,4801 t_x(288366,1668)$GL4W04M,4802
+ t_x(288377,5136)$RVKWU04M,4803 t_x(288381,5580)$EG11G04M,4804 t_x(288401,4347)$EGNOR04M,4805 t_x(288402,4169)$LELVU04,4806
+ t_x(288404,10656)$YB3EH04E,4807 t_x(288405,3675)$PMXX04M,4808 t_x(288411,5751)$EBBRA04E,4809 t_x(288421,11391)$YB3EH04E,4810
+ t_x(288428,5827)$RVKWU04M,4811 t_x(288445,12736)$KFZ4404M,4812 t_x(288468,1632)$EBBRA04E,4813 t_x(288483,5919)$LGRPA04M,4814
+ t_x(288498,2704)$KFZ4404M,4815 t_x(288501,6798)$LELVU04,4816 t_x(288508,2489)$GL4W04M,4817 t_x(288513,7740)$RQXU04E,4818
+ t_x(288519,657)$YB5WH04M,4819 t_x(288522,1792)$YB3EH04E,4820 t_x(288529,11563)$RJIU04M,4821 t_x(288555,6627)$KFZ4404M,4822
+ t_x(288588,2964)$YBOLN04M,4823 t_x(288599,1860)$RMZU04E,4824 t_x(288601,5974)$LGKFN04,4825 t_x(288623,6677)$KFZ4404M,4826
+ t_x(288631,11241)$YB3EH04E,4827 t_x(288647,3180)$LEMDAT04,4828 t_x(288692,8520)$YB3EH04E,4829 t_x(288693,8835)$RJIU04M,4830
+ t_x(288694,545)$KCHI104M,4831 t_x(288696,11383)$RJIU04M,4832 t_x(288702,3263)$RMZSI04,4833 t_x(288713,1213)$EBBRA04E,4834
+ t_x(288720,7311)$EBEEC04M,4835 t_x(288723,6632)$RMZU04,4836 t_x(288725,3366)$LEMDAT04,4837 t_x(288728,3051)$EBEEC04M,4838
+ t_x(288756,9060)$YB3EH04A,4839 t_x(288765,11355)$RQXSI04E,4840 t_x(288768,4789)$RMZU04E,4841 t_x(288792,4982)$YB5WH04M,4842
+ t_x(288800,7912)$KFZ4404M,4843 t_x(288838,1082)$BR204M,4844 t_x(288846,210)$YB3EH04M,4845 t_x(288849,4067)$LGRPA04M,4846
+ t_x(288859,4526)$KSLN04A,4847 t_x(288879,5785)$RASI04M,4848 t_x(288911,2281)$KSPE104D,4849 t_x(288914,11864)$MRAE04,4850
+ t_x(288915,11865)$MRAE04,4851 t_x(288918,6605)$RQXSI04E,4852 t_x(288927,11102)$KFZ4404M,4853 t_x(288930,2268)$KFZ4404M,4854
+ t_x(288940,1843)$EG11G04M,4855 t_x(288941,12135)$RQXSI04E,4856 t_x(288966,6522)$LCES004M,4857 t_x(288970,2245)$YB5WH04M,4858
+ t_x(288982,3072)$YB3EH04E,4859 t_x(288987,5508)$KFZ4404M,4860 t_x(288989,40118)$LGSRA04,4861 t_x(288992,9894)$RJIU04M,4862
+ t_x(288999,2688)$BKED1204,4863 t_x(289007,4249)$RQXU04E,4864 t_x(289013,12421)$MRAE04,4865 t_x(289024,5212)$YB3EH04E,4866
+ t_x(289028,12194)$KFZ4404M,4867 t_x(289045,5280)$RVKWS04,4868 t_x(289049,3120)$BR204M,4869 t_x(289076,10284)$LGZAA04M,4870
+ t_x(289099,2299)$LGAVA04,4871 t_x(289110,1916)$KWUR404E,4872 t_x(289131,3534)$KFZ4404M,4873 t_x(289136,4953)$RJIU04M,4874
+ t_x(289158,5824)$RVKWU04M,4875 t_x(289160,788)$ZM56704,4876 t_x(289164,8694)$RJIU04M,4877 t_x(289170,6471)$LELVL104,4878
+ t_x(289171,2941)$EG11G04M,4879 t_x(289172,3586)$LEMDAT04,4880 t_x(289175,3092)$KFZ4404M,4881 t_x(289192,11494)$MRAE04,4882
+ t_x(289194,41643)$LGZAA04M,4883 t_x(289201,1861)$RNI04M,4884 t_x(289215,4613)$KFZ4404M,4885 t_x(289224,1645)$LCES004M,4886
+ t_x(289232,8125)$RJIU04M,4887 t_x(289238,3419)$EGNOR04M,4888 t_x(289240,4092)$EG11G04M,4889 t_x(289241,3383)$LELVL104,4890
+ t_x(289249,13591)$KFZ4404M,4891 t_x(289276,778)$RNS04M,4892 t_x(289277,11000)$YB3EH04E,4893 t_x(289280,3262)$LFMDA04A,4894
+ t_x(289283,2140)$LEMDAT04,4895 t_x(289288,10244)$GL4W04M,4896 t_x(289297,3017)$RASI04M,4897 t_x(289309,4104)$KSLN04M,4898
+ t_x(289314,9839)$YB3EH04E,4899 t_x(289315,2708)$GL4W04M,4900 t_x(289318,8541)$RJIU04M,4901 t_x(289328,1530)$KCHI104M,4902
+ t_x(289330,3007)$KSAL1204,4903 t_x(289347,6785)$MRAE04,4904 t_x(289354,8428)$RJIU04M,4905 t_x(289361,623)$EBBRA04E,4906
+ t_x(289367,3348)$RQXSI04E,4907 t_x(289376,1899)$LGRPA04M,4908 t_x(289392,1312)$CPRFBR04,4909 t_x(289397,3780)$LGKFN04,4910
+ t_x(289403,100)$RQXU04E,4911 t_x(289405,2548)$KSLN04M,4912 t_x(289436,374)$KSLN2C04,4913 t_x(289440,9407)$MRAE04,4914
+ t_x(289455,11310)$LELVU04,4915 t_x(289457,7572)$RJIU04M,4916 t_x(289463,1032)$RASI04M,4917 t_x(289464,6000)$RVKWS04,4918
+ t_x(289472,42099)$LGZAA04M,4919 t_x(289490,2756)$BR204M,4920 t_x(289499,6350)$EGNOR04M,4921 t_x(289502,6720)$EG11G04M,4922
+ t_x(289514,10868)$LELVL104,4923 t_x(289519,6001)$RMZU04E,4924 t_x(289531,1501)$KSPE104D,4925 t_x(289533,8396)$EG11G04M,4926
+ t_x(289563,8925)$RJIU04M,4927 t_x(289566,7740)$LGKFN04,4928 t_x(289584,3359)$KFZ4404M,4929 t_x(289587,6468)$PMXX04M,4930
+ t_x(289595,352)$YBOLN04M,4931 t_x(289605,1515)$LCES004M,4932 t_x(289613,2654)$KSLN04A,4933 t_x(289618,4910)$YB3EH04E,4934
+ t_x(289649,7670)$YB3EH04E,4935 t_x(289655,4881)$RJIU04M,4936 t_x(289665,6095)$KSPE104D,4937 t_x(289673,11084)$MRAE04,4938
+ t_x(289675,2560)$KSPE1P04,4939 t_x(289683,4512)$ZM56704,4940 t_x(289684,17728)$EDGG704,4941 t_x(289705,1380)$YB3EH04E,4942
+ t_x(289716,4571)$LGKFN04,4943 t_x(289752,8035)$BKED1204,4944 t_x(289758,8454)$LELVL04M,4945 t_x(289759,18122)$EDGG704,4946
+ t_x(289768,2370)$RJIU04M,4947 t_x(289782,572)$KCHI104M,4948 t_x(289783,3955)$KSAL1204,4949 t_x(289805,12083)$YB3EH04E,4950
+ t_x(289828,13174)$MRAE04,4951 t_x(289832,5597)$KSPE104D,4952 t_x(289843,8616)$MRAE04,4953 t_x(289862,2831)$BKED1204,4954
+ t_x(289863,11915)$MRAE04,4955 t_x(289866,2012)$RVKWS04,4956 t_x(289868,10576)$LCES004,4957 t_x(289872,10785)$KFZ4404M,4958
+ t_x(289894,7420)$LCES004,4959 t_x(289907,609)$MM304,4960 t_x(289911,7474)$EBEEC04M,4961 t_x(289913,6420)$EGNOR04M,4962
+ t_x(289932,621)$BR204M,4963 t_x(289945,7802)$LGKFN04,4964 t_x(289950,266)$YB5WH04M,4965 t_x(289961,4168)$KSPE104D,4966
+ t_x(289972,7816)$YB3EH04E,4967 t_x(289978,7901)$RJIU04M,4968 t_x(289980,4194)$KSPE104D,4969 t_x(289989,15092)$EDGG704,4970
+ t_x(289999,2977)$PMXX04M,4971 t_x(290009,6249)$RNS04M,4972 t_x(290012,1103)$RJIU04M,4973 t_x(290015,2937)$BR204M,4974
+ t_x(290019,3824)$KWUR1C04,4975 t_x(290022,9180)$RQXU04E,4976 t_x(290037,7623)$EGPFA04,4977 t_x(290041,5772)$KFZ4404M,4978
+ t_x(290047,2347)$RASI04M,4979 t_x(290055,9798)$YB3EH04E,4980 t_x(290061,16320)$EDGG704,4981 t_x(290063,7539)$RASI04M,4982
+ t_x(290076,9138)$RJIU04M,4983 t_x(290082,7212)$RNI04M,4984 t_x(290090,16146)$EDGG704,4985 t_x(290093,45199)$LGZAA04M,4986
+ t_x(290110,4465)$KFZ4404M,4987 t_x(290112,1964)$YB3EH04E,4988 t_x(290116,17945)$EDGG704,4989 t_x(290137,1983)$YD5WH04M,4990
+ t_x(290158,6047)$PMXX04M,4991 t_x(290166,5440)$RNS04M,4992 t_x(290174,780)$LGKFN04,4993 t_x(290208,864)$LGRPA04M,4994
+ t_x(290215,11384)$RJIU04M,4995 t_x(290219,9717)$MRAE04,4996 t_x(290247,10380)$YB3EH04E,4997 t_x(290258,1349)$RQXU04E,4998
+ t_x(290261,4134)$MM204,4999 t_x(290272,2761)$LEMDAT04,5000 t_x(290283,1722)$LGAVA04,5001 t_x(290302,2191)$YB3EH04E,5002
+ t_x(290315,60)$MM304,5003 t_x(290335,9592)$LELVU04,5004 t_x(290342,5559)$RJIU04M,5005 t_x(290343,4950)$RJIU04M,5006
+ t_x(290352,1170)$KSPE104D,5007 t_x(290362,12490)$LGKFN04,5008 t_x(290367,5985)$MRAE04,5009 t_x(290378,987)$YD5WH04M,5010
+ t_x(290395,4952)$PMXX04M,5011 t_x(290396,9374)$BR404M,5012 t_x(290406,10741)$LELVU04,5013 t_x(290407,7418)$LFMDA04A,5014
+ t_x(290428,11150)$YB3EH04A,5015 t_x(290429,2111)$BKED1204,5016 t_x(290433,1955)$YD5WH04M,5017 t_x(290436,13522)$KFZ4404M,5018
+ t_x(290447,3246)$LEBAS04M,5019 t_x(290454,1998)$RNS04M,5020 t_x(290455,4154)$RNS04M,5021 t_x(290468,420)$LEBAS04M,5022
+ t_x(290480,5364)$RJIU04M,5023 t_x(290491,5163)$RNS04M,5024 t_x(290499,3219)$YD5WH04M,5025 t_x(290501,119)$LGKFN04,5026
+ t_x(290513,2037)$LELVL04M,5027 t_x(290517,8433)$LELVU04,5028 t_x(290527,15926)$MGY04,5029 t_x(290528,11805)$YB3EH04E,5030
+ t_x(290535,361)$YBOLN04M,5031 t_x(290539,1830)$LGRPA04M,5032 t_x(290550,11254)$MRAE04,5033 t_x(290553,2551)$LEMDAT04,5034
+ t_x(290555,658)$KFZ4404M,5035 t_x(290566,11852)$MRAE04,5036 t_x(290567,3034)$YB3EH04E,5037 t_x(290568,6063)$LELVU04,5038
+ t_x(290573,5191)$EBBRA04E,5039 t_x(290574,9132)$RJIU04M,5040 t_x(290578,7433)$RNI04M,5041 t_x(290583,1243)$YD5WH04M,5042
+ t_x(290584,2862)$LELVL104,5043 t_x(290624,6898)$LEBAS04A,5044 t_x(290633,3622)$RJIU04M,5045 t_x(290635,11341)$RQXSI04E,5046
+ t_x(290646,1270)$KCHI104M,5047 t_x(290650,6464)$GL4W04M,5048 t_x(290666,9694)$MRAE04,5049 t_x(290667,1908)$GL34W04,5050
+ t_x(290676,807)$RFBRT04M,5051 t_x(290680,22976)$LGSRA04,5052 t_x(290681,8779)$YB3EH04E,5053 t_x(290696,4430)$RNS04M,5054
+ t_x(290702,5600)$EBBRA04E,5055 t_x(290712,836)$KCHI104M,5056 t_x(290738,5977)$EG11G04M,5057 t_x(290752,12979)$LGKFN04,5058
+ t_x(290760,11448)$YB3EH04A,5059 t_x(290761,1243)$YD5WH04M,5060 t_x(290766,4404)$KFZ4404M,5061 t_x(290776,7383)$RJIU04M,5062
+ t_x(290803,1899)$KHVL104E,5063 t_x(290808,11677)$RMZU04,5064 t_x(290819,1849)$GL34W04,5065 t_x(290832,505)$BR204M,5066
+ t_x(290849,3087)$BKED1204,5067 t_x(290858,7628)$RNS04M,5068 t_x(290866,1811)$YBOLN04M,5069 t_x(290867,12109)$YB3EH04A,5070
+ t_x(290871,10082)$KFZ4404M,5071 t_x(290883,2479)$YD5WH04M,5072 t_x(290892,3269)$YB5WH04M,5073 t_x(290904,6418)$RASI04M,5074
+ t_x(290924,2639)$BR204M,5075 t_x(290928,37158)$LGSRA04,5076 t_x(290939,7353)$MM204,5077 t_x(290967,4973)$RJIU04M,5078
+ t_x(290985,2033)$KSPE104D,5079 t_x(290996,4335)$GL4W04M,5080 t_x(291002,3512)$FUJ04M,5081 t_x(291007,10787)$YB3EH04A,5082
+ t_x(291009,10980)$RQXSI04E,5083 t_x(291013,1497)$BR404M,5084 t_x(291014,10860)$LCES004M,5085 t_x(291018,13534)$MGY04,5086
+ t_x(291019,7831)$LELVL04M,5087 t_x(291024,11005)$RQXSI04E,5088 t_x(291027,11819)$YB3EH04E,5089 t_x(291031,5245)$EG11G04M,5090
+ t_x(291038,16149)$EDGG704,5091 t_x(291040,1349)$YD5WH04M,5092 t_x(291046,1551)$MM204,5093 t_x(291048,2842)$LEMDAT04,5094
+ t_x(291052,1833)$RNS04M,5095 t_x(291060,851)$RJIU04M,5096 t_x(291078,2040)$YB5KL04E,5097 t_x(291082,7786)$LFMDA04A,5098
+ t_x(291096,1627)$KCHI104M,5099 t_x(291100,10660)$RQXSI04E,5100 t_x(291104,14224)$LCES004,5101 t_x(291114,4798)$MM304,5102
+ t_x(291115,1087)$EBBRA04E,5103 t_x(291117,3620)$KSPE104D,5104 t_x(291127,500)$PMXX04M,5105 t_x(291128,8011)$KFZ4404M,5106
+ t_x(291159,9804)$KFZ4404M,5107 t_x(291164,1860)$RQXSI04E,5108 t_x(291171,6808)$YB3EH04A,5109 t_x(291178,7505)$EBBRA04E,5110
+ t_x(291187,2303)$KWUR404E,5111 t_x(291189,3976)$RVKWU04M,5112 t_x(291193,11852)$YB3EH04E,5113 t_x(291204,3839)$KSLN04M,5114
+ t_x(291206,10065)$RQXU04E,5115 t_x(291212,1920)$RVKWS04,5116 t_x(291218,11109)$RQXSI04E,5117 t_x(291223,2140)$EGPFA04,5118
+ t_x(291224,7289)$LEMDAT04,5119 t_x(291226,2149)$RQXSI04E,5120 t_x(291238,2185)$YH5MH04M,5121 t_x(291241,840)$GL4W04M,5122
+ t_x(291257,15846)$EDGG704,5123 t_x(291264,4885)$PMXX04M,5124 t_x(291267,4311)$RNS04M,5125 t_x(291287,9107)$LELVL04M,5126
+ t_x(291296,5755)$KSLN04M,5127 t_x(291299,6848)$KSPE104D,5128 t_x(291305,15168)$EDGG704,5129 t_x(291309,2267)$MT4AT04E,5130
+ t_x(291312,23697)$LGSRA04,5131 t_x(291314,5709)$LELVL04M,5132 t_x(291317,6140)$RNS04M,5133 t_x(291320,280)$BR204M,5134
+ t_x(291323,6886)$YB3EH04E,5135 t_x(291326,6844)$YB3EH04A,5136 t_x(291337,1727)$EGNOR04M,5137 t_x(291341,11933)$KFZ4404M,5138
+ t_x(291353,9598)$RQXSI04E,5139 t_x(291359,518)$KCHI104M,5140 t_x(291367,4020)$EG11G04M,5141 t_x(291377,5669)$EG11G04M,5142
+ t_x(291407,724)$KCHI104M,5143 t_x(291417,6148)$RMZU04E,5144 t_x(291420,3672)$LELVL104,5145 t_x(291444,1462)$KSAL1204,5146
+ t_x(291447,5700)$KSPE104D,5147 t_x(291455,5426)$YBOLN04M,5148 t_x(291464,3654)$KFZ4404M,5149 t_x(291470,289)$YB3EH04E,5150
+ t_x(291480,2441)$KSLN04M,5151 t_x(291484,4788)$RNS04M,5152 t_x(291491,4388)$ZM56704,5153 t_x(291494,1690)$YH5MH04M,5154
+ t_x(291499,4080)$LELVL04M,5155 t_x(291514,3379)$YB3EH04E,5156 t_x(291515,2376)$KSLN04M,5157 t_x(291519,8341)$MRAEE04,5158
+ t_x(291521,4666)$LELVL04M,5159 t_x(291523,1680)$PMXX04M,5160 t_x(291528,6835)$YB3EH04E,5161 t_x(291534,1707)$FUJ04M,5162
+ t_x(291538,2730)$KSPE1P04,5163 t_x(291539,3324)$KSLN04M,5164 t_x(291547,3406)$KSLN04A,5165 t_x(291554,1136)$YH5MH04M,5166
+ t_x(291559,2004)$RFBRT04M,5167 t_x(291566,4022)$KFZ4404M,5168 t_x(291571,10562)$KFZ4404M,5169 t_x(291572,11207)$YB3EH04A,5170
+ t_x(291575,5346)$YB3EH04M,5171 t_x(291577,4341)$EGNOR04M,5172 t_x(291579,9786)$RJIU04M,5173 t_x(291594,5782)$EG11G04M,5174
+ t_x(291603,1476)$EG11G04M,5175 t_x(291612,1412)$KFZ4404E,5176 t_x(291615,5874)$YB3EH04E,5177 t_x(291639,278)$YB3EH04A,5178
+ t_x(291640,3907)$BKED1204,5179 t_x(291649,2804)$RVKWS04,5180 t_x(291652,2521)$LEBAS04M,5181 t_x(291656,3076)$YH5MH04M,5182
+ t_x(291660,9142)$EG11G04M,5183 t_x(291679,5382)$RNS04M,5184 t_x(291695,13800)$YB3EH04E,5185 t_x(291697,3896)$GL4W04M,5186
+ t_x(291719,179)$EG11G04M,5187 t_x(291724,4923)$KSLN04M,5188 t_x(291727,717)$EBEEC04M,5189 t_x(291739,2414)$KSLN04A,5190
+ t_x(291761,1509)$RNS04M,5191 t_x(291796,2198)$YH5MH04M,5192 t_x(291798,6329)$RMZU04,5193 t_x(291812,12071)$RQXSI04E,5194
+ t_x(291819,2880)$EGNOR04M,5195 t_x(291826,2518)$GL4W04M,5196 t_x(291836,7086)$RMZU04E,5197 t_x(291843,10183)$RJIU04M,5198
+ t_x(291845,760)$CPRFBR04,5199 t_x(291847,6702)$YB5WH04M,5200 t_x(291859,216)$EHAMA04,5201 t_x(291874,6457)$MM304,5202
+ t_x(291887,2801)$YD5WH04M,5203 t_x(291891,7905)$LGKFN04,5204 t_x(291906,4600)$EGNOR04M,5205 t_x(291917,3811)$RJIU04M,5206
+ t_x(291918,20278)$LGZAA04M,5207 t_x(291951,3600)$RMZU04E,5208 t_x(291957,11361)$RQXSI04E,5209 t_x(291959,2614)$RJIU04M,5210
+ t_x(291968,7140)$EG11G04M,5211 t_x(291971,3420)$KSLN04A,5212 t_x(291994,10658)$YB3EH04E,5213 t_x(291995,8204)$RQXU04E,5214
+ t_x(292003,7058)$GL4W04M,5215 t_x(292006,1380)$RVKWS04,5216 t_x(292026,7940)$LELVL04M,5217 t_x(292032,480)$EGNOR04M,5218
+ t_x(292050,10767)$LELVU04,5219 t_x(292051,2141)$GL4W04M,5220 t_x(292068,6871)$YB3EH04A,5221 t_x(292069,7756)$EG11G04M,5222
+ t_x(292088,3090)$LEBAS04M,5223 t_x(292091,2753)$LOVN1504,5224 t_x(292092,3011)$KSLN04M,5225 t_x(292094,7466)$LELVL04M,5226
+ t_x(292099,4381)$EGNOR04M,5227 t_x(292100,2657)$PMXX04M,5228 t_x(292105,4628)$KSLN04M,5229 t_x(292107,11197)$RQXSI04E,5230
+ t_x(292111,4243)$LGKFN04,5231 t_x(292112,1320)$LOW304M,5232 t_x(292120,7013)$YB3EH04E,5233 t_x(292130,8157)$YB3EH04A,5234
+ t_x(292152,1787)$BR404M,5235 t_x(292153,11129)$YD5WH04M,5236 t_x(292178,5117)$EGNOR04M,5237 t_x(292186,23775)$LGSRA04,5238
+ t_x(292187,2280)$KSPE104D,5239 t_x(292188,13680)$KFZ4404M,5240 t_x(292189,5640)$YB3EH04E,5241 t_x(292197,1899)$KSLN04M,5242
+ t_x(292211,5056)$LGRPA04M,5243 t_x(292214,10734)$RQXU04E,5244 t_x(292217,3160)$BR204M,5245 t_x(292231,6452)$EG11G04M,5246
+ t_x(292232,2172)$LGAVA04,5247 t_x(292233,2757)$KFUL1U04,5248 t_x(292245,9615)$RJIU04M,5249 t_x(292251,5321)$YB3EH04A,5250
+ t_x(292255,1536)$KFUL1U04,5251 t_x(292257,10737)$LELVL04M,5252 t_x(292258,1867)$KFZ4404M,5253 t_x(292264,5630)$KSLN04M,5254
+ t_x(292265,13054)$LELVU04,5255 t_x(292270,6521)$YBOLN04M,5256 t_x(292278,8209)$LELVL04M,5257 t_x(292286,780)$RVKWS04,5258
+ t_x(292287,1698)$KSPE104D,5259 t_x(292297,6822)$RJIU04M,5260 t_x(292327,7890)$YB3EH04A,5261 t_x(292330,1738)$KSPE1P04,5262
+ t_x(292354,5236)$RMZU04,5263 t_x(292365,909)$KCHI104M,5264 t_x(292366,1605)$GL4W04M,5265 t_x(292383,14897)$EDGG704,5266
+ t_x(292388,7380)$RQXU04E,5267 t_x(292405,7477)$RQXU04E,5268 t_x(292408,2032)$BKED1204,5269 t_x(292413,1920)$LOW304M,5270
+ t_x(292417,21175)$LCES004,5271 t_x(292423,13139)$EDGG704,5272 t_x(292436,4576)$EG11G04M,5273 t_x(292439,1511)$EBEEC04M,5274
+ t_x(292442,5820)$RQXU04E,5275 t_x(292446,2187)$BR204M,5276 t_x(292451,11356)$YB3EH04E,5277 t_x(292453,7978)$KFZ4404M,5278
+ t_x(292457,3881)$MM304,5279 t_x(292466,1058)$LGZAA04M,5280 t_x(292483,5948)$RVKWU04M,5281 t_x(292487,5004)$KSLN04M,5282
+ t_x(292494,7749)$LELVL04M,5283 t_x(292500,4004)$YB3EH04A,5284 t_x(292507,11245)$LGSRA04,5285 t_x(292515,7948)$LELVU04,5286
+ t_x(292533,6257)$RNI04M,5287 t_x(292534,4500)$YB3EH04A,5288 t_x(292544,3780)$EG11G04M,5289 t_x(292550,8467)$RJIU04M,5290
+ t_x(292565,790)$KFZ4404E,5291 t_x(292569,6237)$RJIU04M,5292 t_x(292574,298)$YB3EH04M,5293 t_x(292587,2401)$ZM56704,5294
+ t_x(292613,3513)$EBEEC04M,5295 t_x(292614,776)$KFUL1U04,5296 t_x(292627,5460)$KSPE104D,5297 t_x(292629,6490)$LCES004M,5298
+ t_x(292635,1061)$GL4W04M,5299 t_x(292653,2559)$EBBRA04E,5300 t_x(292656,593)$KALP2C04,5301 t_x(292666,41605)$LGSRA04,5302
+ t_x(292667,1740)$KSPE104D,5303 t_x(292670,7560)$RQXU04E,5304 t_x(292672,7560)$RQXU04E,5305 t_x(292676,198)$RFBRT04M,5306
+ t_x(292683,12360)$YB3EH04E,5307 t_x(292688,2332)$BR404M,5308 t_x(292693,13025)$KFZ4404M,5309 t_x(292700,1298)$GL4W04M,5310
+ t_x(292710,511)$KSPE1P04,5311 t_x(292713,7577)$RASI04M,5312 t_x(292714,10097)$YD5WH04M,5313 t_x(292716,2555)$KSLN04M,5314
+ t_x(292734,8476)$KSAL1204,5315 t_x(292735,1387)$GL4W04M,5316 t_x(292738,1681)$KFZ4404M,5317 t_x(292739,5197)$LEBAS04M,5318
+ t_x(292748,1899)$GL4W04M,5319 t_x(292753,5460)$YB5WH04M,5320 t_x(292762,2043)$BKED1204,5321 t_x(292778,2205)$YB3EH04A,5322
+ t_x(292783,8760)$YB3EH04A,5323 t_x(292791,5021)$EGPFA04,5324 t_x(292796,13619)$LCES004,5325 t_x(292801,6348)$PMXX04M,5326
+ t_x(292803,11389)$KSLN04A,5327 t_x(292805,1472)$RVKWS04,5328 t_x(292808,12859)$LELVU04,5329 t_x(292823,1600)$KCHI104M,5330
+ t_x(292825,1535)$RJIU04M,5331 t_x(292837,5573)$KFZ4404M,5332 t_x(292859,3835)$EBEEC04M,5333 t_x(292872,2580)$KSAL1204,5334
+ t_x(292875,8218)$LELVL04M,5335 t_x(292876,8353)$EDGG704,5336 t_x(292901,2096)$EBEEC04M,5337 t_x(292908,4653)$EG11G04M,5338
+ t_x(292911,7581)$YB3EH04A,5339 t_x(292917,4970)$LELVL04M,5340 t_x(292933,5712)$YBOLN04M,5341 t_x(292934,6460)$MM304,5342
+ t_x(292935,4945)$KSLN04M,5343 t_x(292940,11998)$EDGG704,5344 t_x(292941,779)$KSPE104D,5345 t_x(292946,5040)$YB3EH04E,5346
+ t_x(292947,12601)$KFZ4404M,5347 t_x(292967,5113)$RNS04M,5348 t_x(292968,1938)$RVKWS04,5349 t_x(292969,5519)$MM304,5350
+ t_x(292977,1828)$KFZ4404M,5351 t_x(292989,10975)$YB3EH04E,5352 t_x(292991,2201)$YD5WH04M,5353 t_x(292992,7530)$EG11G04M,5354
+ t_x(292993,4503)$KSLN04M,5355 t_x(293006,1101)$KSPE1P04,5356 t_x(293009,11057)$YD5WH04M,5357 t_x(293021,1411)$CPGSE04,5358
+ t_x(293036,4289)$MM304,5359 t_x(293045,5632)$RQXU04E,5360 t_x(293048,13290)$RJIU04M,5361 t_x(293049,4737)$LELVU04,5362
+ t_x(293050,10140)$RQXU04E,5363 t_x(293070,4384)$RNS04M,5364 t_x(293071,2967)$RASI04M,5365 t_x(293072,6360)$EGNOR04M,5366
+ t_x(293074,7080)$RQXU04E,5367 t_x(293090,10207)$YB3EH04A,5368 t_x(293092,2516)$RASI04M,5369 t_x(293096,6147)$RQXU04E,5370
+ t_x(293116,6137)$LELVL04M,5371 t_x(293126,6127)$EGPFA04,5372 t_x(293132,7494)$RASI04M,5373 t_x(293139,1440)$RNS04M,5374
+ t_x(293142,2345)$MM204,5375 t_x(293146,4560)$KSPE104D,5376 t_x(293150,9631)$YB3EH04A,5377 t_x(293156,8039)$LELVL04M,5378
+ t_x(293166,6166)$MM304,5379 t_x(293168,15898)$LELVL04M,5380 t_x(293177,7052)$EG11G04M,5381 t_x(293178,516)$LEBAS04M,5382
+ t_x(293188,6556)$RJIU04M,5383 t_x(293191,3668)$RASI04M,5384 t_x(293196,179)$KSPE104D,5385 t_x(293200,1527)$RJIU04M,5386
+ t_x(293206,5954)$LEBAS04M,5387 t_x(293207,13778)$KFZ4404M,5388 t_x(293229,8925)$KFZ4404M,5389 t_x(293240,13904)$KFZ4404M,5390
+ t_x(293241,11685)$YB3EH04A,5391 t_x(293250,16183)$LELVL04M,5392 t_x(293252,6821)$RNI04M,5393 t_x(293268,12248)$RMZU04,5394
+ t_x(293271,420)$KALP2C04,5395 t_x(293300,7357)$KFZ4404M,5396 t_x(293305,13774)$MRAE04,5397 t_x(293326,2241)$RNI04M,5398
+ t_x(293340,820)$EG11G04M,5399 t_x(293354,10367)$YB3EH04E,5400 t_x(293362,12482)$RJIU04M,5401 t_x(293371,9962)$RJIU04M,5402
+ t_x(293377,7007)$RASI04M,5403 t_x(293382,3474)$YB3EH04E,5404 t_x(293416,5880)$EGNOR04M,5405 t_x(293430,7500)$RQXU04E,5406
+ t_x(293444,10439)$YB3EH04E,5407 t_x(293445,12118)$RJIU04M,5408 t_x(293451,5667)$MM304,5409 t_x(293452,6646)$RASI04M,5410
+ t_x(293468,10034)$RJIU04M,5411 t_x(293473,11748)$KSLN04A,5412 t_x(293491,1333)$RVKWS04,5413 t_x(293498,2492)$PMXX04M,5414
+ t_x(293502,7771)$EG11G04M,5415 t_x(293511,7698)$RVKWU04M,5416 t_x(293520,972)$RFBRT04M,5417 t_x(293521,11717)$RJIU04M,5418
+ t_x(293522,11832)$PMXX04M,5419 t_x(293524,7860)$RVKWU04M,5420 t_x(293530,11049)$RJIU04M,5421 t_x(293531,1445)$GL4W04M,5422
+ t_x(293533,1359)$RFBRT04M,5423 t_x(293534,9512)$RJIU04M,5424 t_x(293537,5996)$KFZ4404M,5425 t_x(293539,3883)$RVKWU04M,5426
+ t_x(293540,5756)$KFZ4404M,5427 t_x(293544,1568)$RQXSI04E,5428 t_x(293545,9487)$LELVL04M,5429 t_x(293549,6660)$RQXU04E,5430
+ t_x(293552,7198)$KSAL1204,5431 t_x(293560,6840)$RVKWU04M,5432 t_x(293561,6840)$RVKWU04M,5433 t_x(293565,9302)$RJIU04M,5434
+ t_x(293566,4123)$RNI04M,5435 t_x(293567,11494)$YB3EH04A,5436 t_x(293569,2568)$RJIU04M,5437 t_x(293570,9764)$YB3EH04E,5438
+ t_x(293571,3838)$RQXU04E,5439 t_x(293576,10509)$LELVL04M,5440 t_x(293580,7779)$RQXU04E,5441 t_x(293585,12060)$YB3EH04A,5442
+ t_x(293587,6146)$LCES004,5443 t_x(293601,420)$YB5KL04E,5444 t_x(293621,10154)$YB3EH04A,5445 t_x(293622,7338)$KFZ4404M,5446
+ t_x(293626,4922)$LELVL04M,5447 t_x(293640,3408)$YB3EH04E,5448 t_x(293647,11641)$LELVU04,5449 t_x(293650,4093)$EGPFA04,5450
+ t_x(293657,6480)$EG11G04M,5451 t_x(293680,7350)$LELVL104,5452 t_x(293687,7800)$RQXU04E,5453 t_x(293693,6725)$YB3EH04A,5454
+ t_x(293695,353)$BR404M,5455 t_x(293710,14099)$EDGG704,5456 t_x(293718,4721)$EGPFA04,5457 t_x(293737,2790)$LEBAS04A,5458
+ t_x(293757,7202)$KFZ4404M,5459 t_x(293780,7166)$KSPE104D,5460 t_x(293790,2700)$KSPE104D,5461 t_x(293802,5513)$EGPFA04,5462
+ t_x(293804,2516)$KSAL1204,5463 t_x(293814,2061)$EBEEC04M,5464 t_x(293817,1560)$YD5WH04M,5465 t_x(293821,5766)$KFUL1U04,5466
+ t_x(293834,10053)$LELVU04,5467 t_x(293857,17288)$LGSRA04,5468 t_x(293858,1361)$LELVL04M,5469 t_x(293869,6545)$GL4W04M,5470
+ t_x(293879,3815)$RASI04M,5471 t_x(293880,4980)$RQXU04E,5472 t_x(293881,5062)$EGNOR04M,5473 t_x(293884,5738)$EGNOR04M,5474
+ t_x(293889,9790)$RJIU04M,5475 t_x(293892,6891)$EGPFA04,5476 t_x(293894,3196)$RASI04M,5477 t_x(293898,2524)$RJIU04M,5478
+ t_x(293901,5460)$RQXU04E,5479 t_x(293909,3114)$EBEEC04M,5480 t_x(293924,8409)$LELVL04M,5481 t_x(293927,9466)$YB3EH04E,5482
+ t_x(293929,6780)$RVKWU04M,5483 t_x(293957,12089)$RJIU04M,5484 t_x(293959,4788)$KFZ4404M,5485 t_x(293962,5340)$EGNOR04M,5486
+ t_x(293964,1697)$RMZU04E,5487 t_x(293965,1525)$RNS04M,5488 t_x(293986,10622)$KFZ4404M,5489 t_x(294001,10725)$LELVU04,5490
+ t_x(294004,10379)$YB3EH04E,5491 t_x(294005,9585)$RJIU04M,5492 t_x(294010,4511)$LEMDAT04,5493 t_x(294023,6240)$LELVL04M,5494
+ t_x(294025,5820)$RQXU04E,5495 t_x(294030,600)$RNS04M,5496 t_x(294045,6636)$LCES004M,5497 t_x(294047,4393)$LELVL04M,5498
+ t_x(294048,1380)$RMZU04E,5499 t_x(294049,5911)$RVKWU04M,5500 t_x(294056,2355)$LGAVA04,5501 t_x(294065,5149)$RASI04M,5502
+ t_x(294068,7150)$RVKWU04M,5503 t_x(294089,2472)$LEMDAT04,5504 t_x(294097,4147)$LELVU04,5505 t_x(294101,51786)$LGZAA04M,5506
+ t_x(294107,6937)$EGNOR04M,5507 t_x(294111,2040)$LELVU04,5508 t_x(294112,5769)$EG11G04M,5509 t_x(294120,5580)$RQXU04E,5510
+ t_x(294121,3332)$RNS04M,5511 t_x(294125,10140)$RQXU04E,5512 t_x(294126,9180)$RQXU04E,5513 t_x(294133,4469)$RJIU04M,5514
+ t_x(294135,5036)$LELVL04M,5515 t_x(294148,5428)$LELVL04M,5516 t_x(294156,10708)$KSLN04M,5517 t_x(294158,6202)$YB3EH04A,5518
+ t_x(294164,2264)$BR404M,5519 t_x(294193,5279)$LGKFN04,5520 t_x(294200,2040)$RQXSI04E,5521 t_x(294211,2580)$EG11G04M,5522
+ t_x(294231,12822)$RJIU04M,5523 t_x(294274,4750)$RASI04M,5524 t_x(294276,10500)$RQXSI04E,5525 t_x(294284,14292)$MGY04,5526
+ t_x(294288,480)$LEBAS04A,5527 t_x(294303,5520)$EG11G04M,5528 t_x(294327,8520)$RJIU04M,5529 t_x(294362,5032)$EGNOR04M,5530
+ t_x(294364,15709)$LGKFN04,5531 t_x(294365,721)$RNI04M,5532 t_x(294370,3418)$KSPE104D,5533 t_x(294377,2520)$LCES004M,5534
+ t_x(294406,4440)$RQXSI04E,5535 t_x(294418,3111)$BR404M,5536 t_x(294421,6232)$RVKWU04M,5537 t_x(294433,4387)$RVKWU04M,5538
+ t_x(294442,2510)$LOVN1504,5539 t_x(294448,9811)$LELVU04,5540 t_x(294449,2157)$BR404M,5541 t_x(294460,5370)$PMXX04M,5542
+ t_x(294462,4709)$KSPE104D,5543 t_x(294472,4715)$RVKWU04M,5544 t_x(294473,3046)$RJIU04M,5545 t_x(294490,6648)$RNS04M,5546
+ t_x(294496,894)$EHAMA04,5547 t_x(294500,3010)$RASI04M,5548 t_x(294501,1665)$EBEEC04M,5549 t_x(294503,5847)$RNS04M,5550
+ t_x(294518,6992)$EG11G04M,5551 t_x(294523,748)$EBEEC04M,5552 t_x(294530,6000)$RVKWU04M,5553 t_x(294531,10288)$RJIU04M,5554
+ t_x(294541,10164)$RJIU04M,5555 t_x(294548,11789)$MRAE04,5556 t_x(294552,6033)$EGNOR04M,5557 t_x(294553,3880)$LGAVA04,5558
+ t_x(294556,6310)$RJIU04M,5559 t_x(294560,3203)$EG11G04M,5560 t_x(294571,3577)$YB3EH04A,5561 t_x(294580,10596)$MRAE04,5562
+ t_x(294594,3301)$KSAL1204,5563 t_x(294595,5466)$LOW304M,5564 t_x(294601,12523)$RMZU04,5565 t_x(294603,9079)$YB3EH04A,5566
+ t_x(294610,3780)$RQXU04E,5567 t_x(294611,3254)$EGNOR04M,5568 t_x(294613,3585)$LELVL04M,5569 t_x(294615,638)$LELVL04M,5570
+ t_x(294633,6882)$KFZ4404M,5571 t_x(294637,5890)$LELVL04M,5572 t_x(294642,6720)$YB3EH04A,5573 t_x(294654,7640)$LELVL04M,5574
+ t_x(294656,201)$BR404M,5575 t_x(294670,2940)$RQXU04E,5576 t_x(294672,2220)$RQXSI04E,5577 t_x(294674,1260)$EBEEC04M,5578
+ t_x(294685,3929)$LELVU04,5579 t_x(294686,1666)$YB3EH04E,5580 t_x(294690,5593)$RVKWU04M,5581 t_x(294696,4806)$RASI04M,5582
+ t_x(294701,3225)$KSAL1204,5583 t_x(294706,2131)$MM304,5584 t_x(294715,7076)$YB3EH04A,5585 t_x(294725,7570)$LELVU04,5586
+ t_x(294727,11507)$YB3EH04A,5587 t_x(294736,10200)$RQXSI04E,5588 t_x(294740,1200)$YB3EH04E,5589 t_x(294749,4147)$EGNOR04M,5590
+ t_x(294750,4539)$MM304,5591 t_x(294752,2869)$YB3EH04E,5592 t_x(294756,5399)$RJIU04M,5593 t_x(294770,2675)$YB3EH04E,5594
+ t_x(294773,2694)$YBOLN04M,5595 t_x(294779,5753)$RNS04M,5596 t_x(294782,438)$EBEEC04M,5597 t_x(294788,6540)$YB3EH04A,5598
+ t_x(294791,5624)$LELVL04M,5599 t_x(294792,4627)$KSAL1204,5600 t_x(294795,7560)$LCES004M,5601 t_x(294802,2520)$RQXU04E,5602
+ t_x(294807,5270)$LCES004M,5603 t_x(294815,4531)$RMZU04,5604 t_x(294816,12300)$YB3EH04E,5605 t_x(294817,3349)$RASI04M,5606
+ t_x(294819,5938)$EGPFA04,5607 t_x(294841,1167)$CPGSE04,5608 t_x(294845,5961)$KFZ4404M,5609 t_x(294847,3387)$MM304,5610
+ t_x(294848,2940)$EGNOR04M,5611 t_x(294857,4016)$KWUR404E,5612 t_x(294876,6254)$PMXX04M,5613 t_x(294878,1682)$KSPE104D,5614
+ t_x(294888,1763)$LEBAS04A,5615 t_x(294899,2297)$PMXX04M,5616 t_x(294900,6420)$RMZU04E,5617 t_x(294908,10969)$YB3EH04E,5618
+ t_x(294910,3582)$BR204M,5619 t_x(294912,1263)$RNS04M,5620 t_x(294913,1440)$RASI04M,5621 t_x(294926,3360)$RQXU04E,5622
+ t_x(294938,3008)$BR404M,5623 t_x(294940,5296)$RNS04M,5624 t_x(294944,11285)$YD5WH04M,5625 t_x(294947,7871)$EG11G04M,5626
+ t_x(294950,5220)$RNS04M,5627 t_x(294985,1555)$KFZ4404M,5628 t_x(294986,7980)$LGKFN04,5629 t_x(294990,3017)$YD5WH04M,5630
+ t_x(294992,2755)$RQXU04E,5631 t_x(294997,4320)$RMZU04E,5632 t_x(295003,6982)$RVKWU04M,5633 t_x(295004,1995)$RMZU04E,5634
+ t_x(295005,4318)$KSPE104D,5635 t_x(295018,720)$LEBAS04A,5636 t_x(295023,3376)$KSLN04A,5637 t_x(295025,5944)$KSLN04M,5638
+ t_x(295034,1237)$RNS04M,5639 t_x(295047,5356)$EGPFA04,5640 t_x(295049,3340)$GL4W04M,5641 t_x(295053,5880)$RQXU04E,5642
+ t_x(295054,8373)$RVKWU04M,5643 t_x(295063,11197)$YB3EH04E,5644 t_x(295064,10020)$KSAL1204,5645 t_x(295070,10606)$YB3EH04A,5646
+ t_x(295071,6097)$YB3EH04A,5647 t_x(295077,350)$KFZ4404M,5648 t_x(295082,3535)$KSAL1204,5649 t_x(295083,1799)$EBEEC04M,5650
+ t_x(295098,1440)$YB5KL04E,5651 t_x(295104,1806)$MM304,5652 t_x(295116,7560)$RQXU04E,5653 t_x(295127,11375)$YB3EH04A,5654
+ t_x(295129,2520)$YB3EH04E,5655 t_x(295131,10980)$YB3EH04E,5656 t_x(295147,900)$KSPE104D,5657 t_x(295152,7064)$YB3EH04A,5658
+ t_x(295153,10986)$YB3EH04E,5659 t_x(295156,1266)$YB3EH04E,5660 t_x(295157,4449)$LEBAS04M,5661 t_x(295162,780)$RVKWS04,5662
+ t_x(295168,2725)$BR204M,5663 t_x(295174,3204)$BKED1204,5664 t_x(295180,5169)$RASI04M,5665 t_x(295183,7910)$YB3EH04A,5666
+ t_x(295205,2552)$EBBRA04E,5667 t_x(295216,1222)$YB3EH04E,5668 t_x(295224,10601)$LELVL04M,5669 t_x(295231,1356)$LOVN1504,5670
+ t_x(295234,1653)$GL4W04M,5671 t_x(295238,5589)$RJIU04M,5672 t_x(295258,2298)$YD5WH04M,5673 t_x(295273,2640)$EG11G04M,5674
+ t_x(295274,6579)$RNI04M,5675 t_x(295279,5355)$MAB1204A,5676 t_x(295282,8121)$YB3EH04A,5677 t_x(295283,14586)$MRAE04,5678
+ t_x(295287,7860)$RQXSI04E,5679 t_x(295288,3132)$KSLN04M,5680 t_x(295292,5244)$YB3EH04A,5681 t_x(295295,3059)$KFUL1U04,5682
+ t_x(295296,2700)$RQXSI04E,5683 t_x(295297,1620)$LEBAS04M,5684 t_x(295298,1533)$BR204M,5685 t_x(295300,4892)$LFKFA04,5686
+ t_x(295306,2489)$RJIU04M,5687 t_x(295308,9984)$YB3EH04A,5688 t_x(295310,4245)$GL4W04M,5689 t_x(295319,10188)$EGPFA04,5690
+ t_x(295328,3660)$RQXSI04E,5691 t_x(295329,12127)$YB3EH04E,5692 t_x(295333,1009)$RMZU04,5693 t_x(295341,3209)$RQXU04E,5694
+ t_x(295343,4320)$RVKWU04M,5695 t_x(295356,8880)$RQXU04E,5696 t_x(295367,4557)$GL4W04M,5697 t_x(295369,6348)$EGNOR04M,5698
+ t_x(295371,4132)$RQXSI04E,5699 t_x(295372,4707)$YB3EH04A,5700 t_x(295376,4316)$KFZ4404M,5701 t_x(295381,6475)$YB3EH04A,5702
+ t_x(295384,13178)$KFZ4404M,5703 t_x(295393,4620)$RQXU04E,5704 t_x(295407,4424)$RJIU04M,5705 t_x(295408,3655)$RMZSI04,5706
+ t_x(295409,3744)$LGAVA04,5707 t_x(295413,1241)$RFBRT04M,5708 t_x(295416,3900)$EGNOR04M,5709 t_x(295418,6544)$MM304,5710
+ t_x(295428,7823)$EGPFA04,5711 t_x(295433,1072)$CPGSE04,5712 t_x(295437,7814)$LCES004M,5713 t_x(295446,4361)$RMZU04E,5714
+ t_x(295447,6222)$YB3EH04M,5715 t_x(295448,1920)$RMZU04E,5716 t_x(295458,4093)$KSLN04A,5717 t_x(295463,534)$KALP2C04,5718
+ t_x(295473,3044)$LELVU04,5719 t_x(295496,1807)$YD5WH04M,5720 t_x(295497,3487)$PMXX04M,5721 t_x(295499,2940)$YB3EH04A,5722
+ t_x(295501,2094)$LEBAS04M,5723 t_x(295503,2805)$RVKWU04M,5724 t_x(295508,11460)$MRAE04,5725 t_x(295511,1878)$YD5WH04M,5726
+ t_x(295514,6147)$YB3EH04A,5727 t_x(295516,3733)$RJIU04M,5728 t_x(295519,5128)$YB3EH04A,5729 t_x(295521,10776)$YB3EH04A,5730
+ t_x(295522,7080)$PMXX04M,5731 t_x(295528,9141)$RQXSI04E,5732 t_x(295532,8822)$RJIU04M,5733 t_x(295534,12956)$KFZ4404M,5734
+ t_x(295545,4101)$LEMDAT04,5735 t_x(295546,3812)$EGNOR04M,5736 t_x(295547,8879)$YB3EH04E,5737 t_x(295550,2040)$LELVU04,5738
+ t_x(295551,3489)$RASI04M,5739 t_x(295558,1140)$RQXU04E,5740 t_x(295562,9840)$RQXSI04E,5741 t_x(295569,9660)$YB3EH04A,5742
+ t_x(295571,4587)$YB3EH04E,5743 t_x(295579,6846)$EBEEC04M,5744 t_x(295585,3059)$LGIRA04,5745 t_x(295587,12218)$YB3EH04E,5746
+ t_x(295594,5472)$RNS04M,5747 t_x(295595,9489)$YB3EH04A,5748 t_x(295599,7075)$LEMDAT04,5749 t_x(295608,3128)$EGNOR04M,5750
+ t_x(295609,2024)$RASI04M,5751 t_x(295628,1086)$CPRFBR04,5752 t_x(295634,10066)$YB3EH04A,5753 t_x(295656,8100)$RQXSI04E,5754
+ t_x(295667,6654)$RASI04M,5755 t_x(295688,1594)$BKED1204,5756 t_x(295691,2906)$RMZU04,5757 t_x(295700,7680)$RQXSI04E,5758
+ t_x(295708,1165)$BR204M,5759 t_x(295711,2114)$LGAVA04,5760 t_x(295715,301)$CPGSE04,5761 t_x(295723,2599)$RVKWU04M,5762
+ t_x(295726,6838)$KFUL1U04,5763 t_x(295728,2996)$YB5WH04M,5764 t_x(295730,3244)$LEMDAT04,5765 t_x(295732,2866)$LEMDAT04,5766
+ t_x(295733,3038)$LEMDAT04,5767 t_x(295734,2095)$LEMDAT04,5768 t_x(295738,531)$EGNOR04M,5769 t_x(295745,1496)$RNS04M,5770
+ t_x(295747,5971)$YB3EH04A,5771 t_x(295752,2584)$LEMDAT04,5772 t_x(295754,2029)$LEMDAT04,5773 t_x(295761,5211)$KSPE104D,5774
+ t_x(295780,6672)$KSPE104D,5775 t_x(295794,1903)$LEMDAT04,5776 t_x(295800,2688)$RJIU04M,5777 t_x(295809,5721)$RNS04M,5778
+ t_x(295817,7920)$RQXU04E,5779 t_x(295822,1004)$LEMDAT04,5780 t_x(295844,7927)$MM204,5781 t_x(295847,3540)$YB3EH04A,5782
+ t_x(295850,3128)$RJIU04M,5783 t_x(295862,1759)$RFBRT04M,5784 t_x(295870,9376)$YB3EH04A,5785 t_x(295875,5247)$YB3EH04E,5786
+ t_x(295877,2305)$RFBRT04M,5787 t_x(295879,5873)$RNS04M,5788 t_x(295882,2400)$RVKWS04,5789 t_x(295885,6420)$RQXSI04E,5790
+ t_x(295886,5220)$EG11G04M,5791 t_x(295887,2850)$YB3EH04A,5792 t_x(295891,2230)$BR204M,5793 t_x(295893,2013)$LEMDAT04,5794
+ t_x(295897,4381)$LGAVA04,5795 t_x(295905,3289)$RJIU04M,5796 t_x(295912,480)$EGNOR04M,5797 t_x(295915,2604)$LEMDAT04,5798
+ t_x(295917,6220)$YB3EH04A,5799 t_x(295920,6225)$RMZU04,5800 t_x(295922,12293)$KFZ4404M,5801 t_x(295923,2220)$RFBRT04M,5802
+ t_x(295927,7084)$RJIU04M,5803 t_x(295929,6629)$RASI04M,5804 t_x(295932,4735)$RNS04M,5805 t_x(295936,20928)$KFZ4404M,5806
+ t_x(295939,1920)$KFUL1U04,5807 t_x(295941,314)$EG11G04M,5808 t_x(295942,646)$KCHI104M,5809 t_x(295946,3672)$LGAVA04,5810
+ t_x(295952,5040)$RQXSI04E,5811 t_x(295961,1357)$YD5WH04M,5812 t_x(295965,2340)$RQXU04E,5813 t_x(295966,10067)$YB3EH04E,5814
+ t_x(295980,4708)$RNS04M,5815 t_x(295984,5040)$RASI04M,5816 t_x(296001,3507)$YB3EH04E,5817 t_x(296022,2086)$MM204,5818
+ t_x(296031,4678)$MM204,5819 t_x(296035,2695)$LELVL04M,5820 t_x(296039,2978)$LEMDAT04,5821 t_x(296046,8037)$KFZ4404M,5822
+ t_x(296059,1410)$KFUL1U04,5823 t_x(296062,4080)$RQXSI04E,5824 t_x(296087,7393)$RVKWU04M,5825 t_x(296092,3295)$RMZSI04,5826
+ t_x(296095,1804)$KFZ4404M,5827 t_x(296107,2524)$LELVL04M,5828 t_x(296109,3473)$RMZU04E,5829 t_x(296112,7064)$YB3EH04E,5830
+ t_x(296113,1740)$RQXU04E,5831 t_x(296126,3092)$LGAVA04,5832 t_x(296131,1407)$RASI04M,5833 t_x(296135,2220)$RQXU04E,5834
+ t_x(296137,36405)$LGSRA04,5835 t_x(296145,6111)$EGPFA04,5836 t_x(296147,3442)$LELVU04,5837 t_x(296148,5117)$LGIRA04,5838
+ t_x(296153,1920)$RNI04M,5839 t_x(296155,8428)$LELVL04M,5840 t_x(296157,6780)$RQXSI04E,5841 t_x(296158,6300)$YB5WH04M,5842
+ t_x(296164,3120)$RQXSI04E,5843 t_x(296165,6044)$BR204M,5844 t_x(296180,5440)$RMZU04,5845 t_x(296181,7660)$GL4W04M,5846
+ t_x(296188,4798)$LELVU04,5847 t_x(296190,1630)$YB3EH04E,5848 t_x(296192,873)$KSPE104D,5849 t_x(296194,12133)$MRAE04,5850
+ t_x(296209,6127)$KSPE104D,5851 t_x(296212,2659)$KSLN04A,5852 t_x(296217,2915)$YB3EH04E,5853 t_x(296218,491)$LGAVA04,5854
+ t_x(296221,391)$KSPE104D,5855 t_x(296227,3525)$LGAVA04,5856 t_x(296232,3551)$RMZU04,5857 t_x(296238,9268)$RJIU04M,5858
+ t_x(296240,191)$BR204M,5859 t_x(296241,7922)$EG11G04M,5860 t_x(296248,844)$GL4W04M,5861 t_x(296249,517)$CPGSE04,5862
+ t_x(296253,11332)$MRAE04,5863 t_x(296260,2845)$KSAL1204,5864 t_x(296261,7597)$YB3EH04E,5865 t_x(296263,6552)$YB3EH04A,5866
+ t_x(296265,1027)$LELVU04,5867 t_x(296267,6879)$LELVL04M,5868 t_x(296289,4196)$KWUR1C04,5869 t_x(296295,2640)$YB3EH04E,5870
+ t_x(296303,14527)$LGKFN04,5871 t_x(296304,6913)$MM204,5872 t_x(296307,6614)$RNI04M,5873 t_x(296317,1795)$YB3EH04A,5874
+ t_x(296334,2160)$YB3EH04E,5875 t_x(296337,1424)$BR404M,5876 t_x(296338,7740)$RASI04M,5877 t_x(296342,4980)$EGNOR04M,5878
+ t_x(296343,8589)$RNI04M,5879 t_x(296345,9961)$LELVU04,5880 t_x(296346,8308)$EG11G04M,5881 t_x(296350,4768)$RQXSI04E,5882
+ t_x(296356,247)$KSPE104D,5883 t_x(296365,2191)$LGAVA04,5884 t_x(296368,545)$LGAVA04,5885 t_x(296392,2813)$KSLN04A,5886
+ t_x(296393,7370)$YB3EH04A,5887 t_x(296394,8269)$YB3EH04A,5888 t_x(296401,730)$BR404M,5889 t_x(296406,7832)$RJIU04M,5890
+ t_x(296407,6053)$YB3EH04A,5891 t_x(296439,15518)$KFZ4404M,5892 t_x(296449,1228)$BKED1204,5893 t_x(296450,7968)$YB3EH04E,5894
+ t_x(296463,6753)$LEBAS04A,5895 t_x(296465,3480)$KSAL1204,5896 t_x(296473,2757)$LCES004,5897 t_x(296477,1364)$YB3EH04A,5898
+ t_x(296481,14548)$KFZ4404M,5899 t_x(296521,425)$KFUL1U04,5900 t_x(296549,8209)$YB3EH04E,5901 t_x(296550,5992)$YB3EH04A,5902
+ t_x(296552,4719)$KSLN04A,5903 t_x(296553,4651)$KSLN04A,5904 t_x(296560,1562)$PMXX04M,5905 t_x(296563,769)$KWUR404E,5906
+ t_x(296565,3076)$RNI04M,5907 t_x(296585,1788)$LGIRA04,5908 t_x(296614,3381)$KFUL1U04,5909 t_x(296619,11074)$YB3EH04A,5910
+ t_x(296635,3678)$MM204,5911 t_x(296640,2520)$KSAL1204,5912 t_x(296641,632)$KSLN04A,5913 t_x(296644,786)$RJIU04M,5914
+ t_x(296646,20520)$LCES004,5915 t_x(296649,8520)$YB3EH04A,5916 t_x(296668,289)$YB3EH04A,5917 t_x(296672,6554)$RASI04M,5918
+ t_x(296675,2766)$FUJ04M,5919 t_x(296685,1980)$YB3EH04E,5920 t_x(296688,2359)$YD5WH04M,5921 t_x(296700,1268)$LELVU04,5922
+ t_x(296707,1437)$CPGSE04,5923 t_x(296720,240)$YB5KL04E,5924 t_x(296721,3604)$LEBAS04A,5925 t_x(296754,7500)$LGKFN04,5926
+ t_x(296755,9123)$LGIRA04,5927 t_x(296772,7380)$MAB1204A,5928 t_x(296778,6332)$RASI04M,5929 t_x(296781,3482)$KFZ4404M,5930
+ t_x(296792,9939)$LGKFN04,5931 t_x(296798,4275)$RASI04M,5932 t_x(296811,8969)$LGKFN04,5933 t_x(296814,4407)$KSLN04A,5934
+ t_x(296824,2176)$YB3EH04A,5935 t_x(296828,2909)$KSLN04A,5936 t_x(296836,1426)$MM304,5937 t_x(296840,5244)$YB3EH04A,5938
+ t_x(296847,6392)$EBBRA04E,5939 t_x(296850,3213)$FUJ04M,5940 t_x(296851,11711)$YB3EH04A,5941 t_x(296857,3000)$BR204M,5942
+ t_x(296864,89)$RMZSI04M,5943 t_x(296867,3720)$LGAVA04,5944 t_x(296878,2550)$BR204M,5945 t_x(296885,15368)$MGY04,5946
+ t_x(296895,33678)$LGSRA04,5947 t_x(296896,37334)$LGZAA04M,5948 t_x(296907,13162)$KFZ4404M,5949 t_x(296918,4009)$RQXU04E,5950
+ t_x(296922,6600)$LGKFN04,5951 t_x(296923,900)$YB3EH04E,5952 t_x(296928,1549)$LGIRA04,5953 t_x(296934,11496)$YB3EH04A,5954
+ t_x(296936,37832)$LGZAA04M,5955 t_x(296939,5765)$YB3EH04A,5956 t_x(296946,2529)$MM304,5957 t_x(296950,2874)$YB3EH04A,5958
+ t_x(296953,15205)$LCES004,5959 t_x(296955,1800)$KSAL1204,5960 t_x(296960,8452)$MRAE04,5961 t_x(296963,2308)$CPGSE04,5962
+ t_x(296970,12537)$KFZ4404M,5963 t_x(296978,12060)$YB3EH04A,5964 t_x(296992,1140)$YB3EH04E,5965 t_x(296997,6959)$LEMDAT04,5966
+ t_x(297002,2089)$LGRPA04,5967 t_x(297011,4379)$KSPE104D,5968 t_x(297035,7002)$LEBAS04A,5969 t_x(297037,6518)$LEBAS04A,5970
+ t_x(297050,3511)$LGIRA04,5971 t_x(297057,414)$KCHI104M,5972 t_x(297060,9995)$LGKFN04,5973 t_x(297061,545)$GL4W04M,5974
+ t_x(297062,1080)$YB3EH04E,5975 t_x(297075,4305)$YB3EH04E,5976 t_x(297076,1860)$KSPE104D,5977 t_x(297079,2204)$RMZU04,5978
+ t_x(297080,2753)$KFZ4404E,5979 t_x(297087,5940)$LGKFN04,5980 t_x(297097,4343)$LGAVA04,5981 t_x(297111,2142)$LELVL04M,5982
+ t_x(297113,5897)$RJIU04M,5983 t_x(297119,18334)$KFZ4404M,5984 t_x(297125,1046)$YB3EH04E,5985 t_x(297126,8827)$EG11G04M,5986
+ t_x(297129,9120)$YB3EH04A,5987 t_x(297135,3000)$RNI04M,5988 t_x(297145,2739)$LOVN1504,5989 t_x(297154,9666)$KFZ4404M,5990
+ t_x(297157,7603)$LGKFN04,5991 t_x(297158,4620)$KSAL1204,5992 t_x(297164,7586)$RNI04M,5993 t_x(297168,2813)$RFBRT04M,5994
+ t_x(297185,3814)$KSLN04A,5995 t_x(297189,2623)$LGRPA04,5996 t_x(297207,3501)$YB3EH04A,5997 t_x(297216,1078)$LGRPA04,5998
+ t_x(297218,5284)$GL4W04M,5999 t_x(297219,2897)$FUJ04M,6000 t_x(297224,5856)$LGRPA04M,6001 t_x(297228,9798)$YB3EH04A,6002
+ t_x(297232,6959)$RNI04M,6003 t_x(297233,1242)$CPGSE04,6004 t_x(297234,916)$YD5WH04M,6005 t_x(297250,2761)$GL4W04M,6006
+ t_x(297275,718)$CPGSE04,6007 t_x(297277,5195)$KWUR1C04,6008 t_x(297278,8856)$YB3EH04A,6009 t_x(297288,1234)$YB3EH04A,6010
+ t_x(297293,417)$GL4W04M,6011 t_x(297313,10232)$KFZ4404M,6012 t_x(297334,6591)$RNS04M,6013 t_x(297335,9406)$EGPFA04,6014
+ t_x(297343,4200)$RQXU04E,6015 t_x(297344,3338)$FUJ04M,6016 t_x(297346,7339)$LELVU04,6017 t_x(297347,3453)$FUJ04M,6018
+ t_x(297350,2026)$BR204M,6019 t_x(297356,3611)$LGAVA04,6020 t_x(297362,4974)$RNI04M,6021 t_x(297368,3366)$LGAVA04,6022
+ t_x(297370,4552)$YB3EH04A,6023 t_x(297376,9355)$LGIRA04,6024 t_x(297382,32722)$LGSRA04,6025 t_x(297384,660)$RQXU04E,6026
+ t_x(297388,2611)$LELVL04M,6027 t_x(297393,2592)$BR404M,6028 t_x(297398,2795)$BR204M,6029 t_x(297402,18217)$LCES004,6030
+ t_x(297403,3764)$KSLN04M,6031 t_x(297407,1418)$BKED1204,6032 t_x(297411,3561)$FUJ04M,6033 t_x(297424,1767)$BR204M,6034
+ t_x(297433,2885)$EGPFA04,6035 t_x(297436,2586)$FUJ04M,6036 t_x(297442,5400)$EG11G04M,6037 t_x(297452,5215)$KSLN04A,6038
+ t_x(297456,1486)$KSLN04A,6039 t_x(297482,6954)$KFZ4404M,6040 t_x(297500,5286)$LEBAS04A,6041 t_x(297504,10421)$YB3EH04A,6042
+ t_x(297507,7155)$RQXSI04E,6043 t_x(297519,2257)$FUJ04M,6044 t_x(297546,4806)$LGKFN04,6045 t_x(297554,902)$RNI04M,6046
+ t_x(297571,2055)$LELVU04,6047 t_x(297572,4380)$RVKWU04M,6048 t_x(297590,1718)$KCHI104M,6049 t_x(297596,2147)$BR404M,6050
+ t_x(297616,8103)$LGSRA04,6051 t_x(297622,6909)$EG11G04M,6052 t_x(297636,7894)$YB3EH04E,6053 t_x(297670,13632)$MRAE04,6054
+ t_x(297679,4337)$KWUR1C04,6055 t_x(297680,1817)$RMZSI04,6056 t_x(297685,10860)$LCES004M,6057 t_x(297697,327)$KSLN2C04,6058
+ t_x(297702,778)$RMZSI04,6059 t_x(297708,3058)$KFZ4404M,6060 t_x(297721,2856)$KSLN04A,6061 t_x(297726,6814)$KFZ4404M,6062
+ t_x(297744,1351)$LOVN1504,6063 t_x(297746,1040)$LOVN1504,6064 t_x(297762,2577)$LEBAS04M,6065 t_x(297781,888)$YB3EH04A,6066
+ t_x(297818,12954)$MRAE04,6067 t_x(297821,11635)$KFZ4404M,6068 t_x(297827,3324)$MM304,6069 t_x(297830,568)$KFZ4404M,6070
+ t_x(297842,6937)$YB3EH04E,6071 t_x(297845,6746)$YB3EH04A,6072 t_x(297851,2230)$LEBAS04M,6073 t_x(297852,6441)$RJIU04M,6074
+ t_x(297867,9814)$LELVU04,6075 t_x(297904,1748)$LOVN1504,6076 t_x(297922,1502)$KSLN04A,6077 t_x(297927,318)$RVKWS04,6078
+ t_x(297928,561)$EGNOR04M,6079 t_x(297929,4140)$EGNOR04M,6080 t_x(297934,19718)$EDGG704,6081 t_x(297966,3844)$KSLN04M,6082
+ t_x(297974,5174)$YB3EH04A,6083 t_x(297977,4295)$EGNOR04M,6084 t_x(297984,9509)$LCES004,6085 t_x(298005,878)$BR204M,6086
+ t_x(298006,12239)$LELVU04,6087 t_x(298009,1508)$BR204M,6088 t_x(298038,18223)$EDGG704,6089 t_x(298060,10860)$LCES004M,6090
+ t_x(298064,4512)$LGAVA04,6091 t_x(298079,8250)$LEBAS04A,6092 t_x(298080,4380)$RQXU04E,6093 t_x(298082,11747)$LELVL104,6094
+ t_x(298089,891)$CPGSE04,6095 t_x(298090,10361)$YB3EH04A,6096 t_x(298093,2860)$RFBRT04M,6097 t_x(298114,2631)$LGAVA04,6098
+ t_x(298115,5479)$EBEEC04M,6099 t_x(298116,6619)$RJIU04M,6100 t_x(298128,2895)$KFZ4404M,6101 t_x(298130,2630)$KSLN04A,6102
+ t_x(298160,3401)$KSAL1204,6103 t_x(298171,3669)$LELVU04,6104 t_x(298177,1083)$RMZU04,6105 t_x(298180,7571)$RNI04M,6106
+ t_x(298183,5716)$YB3EH04A,6107 t_x(298207,545)$FUJ04M,6108 t_x(298212,1328)$RMZU04,6109 t_x(298217,6224)$YB3EH04A,6110
+ t_x(298218,1331)$RMZU04,6111 t_x(298222,2028)$KFUL1U04,6112 t_x(298237,1854)$KFUL1U04,6113 t_x(298246,1454)$RFBRT04M,6114
+ t_x(298249,4629)$RNS04M,6115 t_x(298255,240)$YD5WH04M,6116 t_x(298263,14446)$LGKFN04,6117 t_x(298266,27545)$LGSRA04,6118
+ t_x(298297,1926)$LOVN1504,6119 t_x(298300,1020)$KSAL1204,6120 t_x(298306,2825)$LOVN1504,6121 t_x(298318,1495)$KSPE104D,6122
+ t_x(298321,4348)$LEBAS04A,6123 t_x(298329,1560)$EGNOR04M,6124 t_x(298333,2871)$KSPE104D,6125 t_x(298349,4411)$LGAVA04,6126
+ t_x(298358,11505)$LGKFN04,6127 t_x(298368,998)$LOVN1504,6128 t_x(298378,6007)$KFZ4404M,6129 t_x(298384,912)$LGAVA04,6130
+ t_x(298397,4903)$YB3EH04A,6131 t_x(298402,6068)$LCES004M,6132 t_x(298415,393)$LELVU04,6133 t_x(298417,2340)$LEBAS04A,6134
+ t_x(298418,2503)$YBOLN04M,6135 t_x(298426,10443)$LCES004M,6136 t_x(298434,17497)$LCES004,6137 t_x(298447,723)$KSLN04A,6138
+ t_x(298471,32715)$LGZAA04M,6139 t_x(298477,2511)$RMZSI04,6140 t_x(298480,4952)$RMZU04,6141 t_x(298488,1715)$LEBAS04A,6142
+ t_x(298501,4920)$KFZ4404M,6143 t_x(298502,5852)$YB3EH04A,6144 t_x(298503,4859)$KSPE104D,6145 t_x(298514,7656)$KFZ4404M,6146
+ t_x(298517,6879)$KSPE104D,6147 t_x(298519,10788)$YB3EH04A,6148 t_x(298527,3397)$FUJ04M,6149 t_x(298528,15600)$LCES004,6150
+ t_x(298533,4267)$KSLN04A,6151 t_x(298536,16860)$LFPND04,6152 t_x(298562,5883)$RMZU04,6153 t_x(298564,3121)$MM304,6154
+ t_x(298574,35947)$LGZAA04M,6155 t_x(298577,5716)$RMZU04,6156 t_x(298578,8060)$MRAE04,6157 t_x(298588,4849)$LGKFN04,6158
+ t_x(298590,6370)$MAB3404A,6159 t_x(298592,2516)$RMZU04,6160 t_x(298611,3088)$LGIRA04,6161 t_x(298617,2527)$KWUR404E,6162
+ t_x(298619,3723)$RNS04M,6163 t_x(298630,191)$KSAL1A04,6164 t_x(298646,4310)$LGKFN04,6165 t_x(298677,6203)$YB3EH04A,6166
+ t_x(298692,4128)$KSLN04A,6167 t_x(298697,5612)$YB3EH04E,6168 t_x(298698,2623)$YB3EH04M,6169 t_x(298700,7476)$YB3EH04A,6170
+ t_x(298704,7332)$MRAE04,6171 t_x(298706,2260)$KSAL1204,6172 t_x(298710,14402)$MGY04,6173 t_x(298713,3701)$YB3EH04E,6174
+ t_x(298715,6743)$KFZ4404M,6175 t_x(300045,3420)$KSPE104D,6176 t_x(300046,13380)$MRAE04,6177 t_x(300050,31411)$LGZAA04M,6178
+ t_x(300052,4548)$YB3EH04E,6179 t_x(300058,2340)$RQXU04E,6180 t_x(300064,5402)$RJIU04M,6181 t_x(300072,3634)$KSLN04A,6182
+ t_x(300096,2220)$RQXU04E,6183 t_x(300097,6017)$RJIU04M,6184 t_x(300137,6342)$RMZU04,6185 t_x(300140,5518)$RMZU04,6186
+ t_x(300142,917)$RNI04M,6187 t_x(300146,4607)$LGKFN04,6188 t_x(300155,8398)$LCES004M,6189 t_x(300174,5440)$RMZU04,6190
+ t_x(300178,1933)$KFUL1U04,6191 t_x(300204,2726)$EG11G04M,6192 t_x(300222,5635)$KWUR1C04,6193 t_x(300231,7387)$KFZ4404M,6194
+ t_x(300232,2208)$YB3EH04A,6195 t_x(300237,461)$YB3EH04M,6196 t_x(300256,2677)$LOVN1504,6197 t_x(300281,2371)$BR204M,6198
+ t_x(300287,1256)$RNS04M,6199 t_x(300290,3900)$YB3EH04A,6200 t_x(300322,1312)$MT4AT04E,6201 t_x(300332,3065)$EG11G04M,6202
+ t_x(300345,7950)$YB3EH04A,6203 t_x(300354,8212)$MRAEE04,6204 t_x(300356,6689)$RJIU04M,6205 t_x(300366,4247)$LELVL104,6206
+ t_x(300369,9643)$KFZ4404M,6207 t_x(300396,27505)$LGSRA04,6208 t_x(300414,9049)$YB3EH04A,6209 t_x(300421,1685)$EG11G04M,6210
+ t_x(300422,4200)$KSAL1204,6211 t_x(300424,4666)$KFZ4404M,6212 t_x(300425,4073)$LEBAS04M,6213 t_x(300428,6627)$KFZ4404M,6214
+ t_x(300430,5627)$RNI04M,6215 t_x(300435,3688)$LGKFN04,6216 t_x(300445,17107)$LCES004,6217 t_x(300455,6286)$LCES004M,6218
+ t_x(300464,3300)$MAB3404A,6219 t_x(300476,76)$YD5WH04M,6220 t_x(300487,283)$YB3EH04A,6221 t_x(300504,7920)$LGKFN04,6222
+ t_x(300521,1625)$GL34W04,6223 t_x(300532,2196)$EG11G04M,6224 t_x(300538,4080)$KSPE104D,6225 t_x(300571,3420)$ZM56704,6226
+ t_x(300578,8990)$MRAEE04,6227 t_x(300582,1819)$KWUR404E,6228 t_x(300590,2252)$EG11G04M,6229 t_x(300619,12352)$LCES004M,6230
+ t_x(300621,16529)$LCES004,6231 t_x(300629,596)$YB3EH04M,6232 t_x(300631,6986)$EG11G04M,6233 t_x(300642,6200)$MRAE04,6234
+ t_x(300666,20266)$LCES004,6235 t_x(300671,10396)$LGSRA04,6236 t_x(300715,6935)$BKED1204,6237 t_x(300727,4943)$EGNOR04M,6238
+ t_x(300750,1636)$EG11G04M,6239 t_x(300762,17700)$EDGG704,6240 t_x(300765,2551)$YB3EH04E,6241 t_x(300774,2308)$KFZ4404M,6242
+ t_x(300786,10020)$LCES004M,6243 t_x(300809,1021)$GL4W04M,6244 t_x(300815,5482)$LCES004M,6245 t_x(300836,3163)$YB3EH04A,6246
+ t_x(300840,5937)$KFZ4404M,6247 t_x(300848,7406)$LELVU04,6248 t_x(300850,3205)$LELVU04,6249 t_x(300851,2171)$KFZ4404M,6250
+ t_x(300866,5764)$RMZU04,6251 t_x(300883,218)$LEBAS04A,6252 t_x(300884,8992)$YB3EH04A,6253 t_x(300885,2744)$RMZSI04,6254
+ t_x(300896,2520)$GL34W04,6255 t_x(300900,3999)$KFZ4404M,6256 t_x(300931,3548)$KSPE104D,6257 t_x(300956,3163)$GL4W04M,6258
+ t_x(300959,3230)$YB3EH04E,6259 t_x(300964,7920)$LGKFN04,6260 t_x(300988,2580)$LCES004,6261 t_x(301003,7511)$YB3EH04A,6262
+ t_x(301010,5605)$RNS04M,6263 t_x(301035,729)$EG11G04M,6264 t_x(301041,4283)$BKED1204,6265 t_x(301058,5580)$LCES004M,6266
+ t_x(301059,1867)$GL34W04,6267 t_x(301070,17288)$EDGG704,6268 t_x(301072,9809)$EGPFA04,6269 t_x(301074,4080)$LGKFN04,6270
+ t_x(301088,1905)$LEMDAT04,6271 t_x(301101,6467)$MM204,6272 t_x(301132,3111)$RNI04M,6273 t_x(301138,16626)$MGY04,6274
+ t_x(301139,10380)$LCES004M,6275 t_x(301142,13008)$MRAE04,6276 t_x(301145,1266)$YB3EH04A,6277 t_x(301149,3571)$BKED1204,6278
+ t_x(301161,13728)$MGY04,6279 t_x(301168,102)$RJIU04M,6280 t_x(301195,2282)$LEBAS04A,6281 t_x(301219,7731)$LGIRA04,6282
+ t_x(301224,13489)$MRAE04,6283 t_x(301238,9480)$LELVL104,6284 t_x(301242,3793)$KFZ4404M,6285 t_x(301243,2470)$FUJ04M,6286
+ t_x(301257,1707)$RMZU04,6287 t_x(301260,11992)$MRAE04,6288 t_x(301272,9302)$LEBAS04M,6289 t_x(301285,240)$KSAL1204,6290
+ t_x(301287,1282)$BKED1204,6291 t_x(301294,6475)$KWUR1C04,6292 t_x(301297,11692)$MRAE04,6293 t_x(301299,900)$YB3EH04A,6294
+ t_x(301303,14190)$MGY04,6295 t_x(301329,7874)$MM204,6296 t_x(301342,4860)$LCES004M,6297 t_x(301346,4673)$LEBAS04M,6298
+ t_x(301350,2611)$RMZU04,6299 t_x(301353,2357)$KSPE104D,6300 t_x(301360,11340)$LCES004M,6301 t_x(301365,4492)$MAB3404A,6302
+ t_x(301367,697)$YB3EH04A,6303 t_x(301391,2670)$RMZSI04,6304 t_x(301404,11760)$LELVL104,6305 t_x(301417,8040)$LGKFN04,6306
+ t_x(301420,8270)$LELVL104,6307 t_x(301431,3515)$EGNOR04M,6308 t_x(301455,1857)$KFZ4404M,6309 t_x(301461,1433)$YB3EH04A,6310
+ t_x(301477,5022)$MRAE04,6311 t_x(301496,2067)$KWUR1C04,6312 t_x(301501,5441)$LCES004,6313 t_x(301514,656)$KSAL1204,6314
+ t_x(301524,12111)$MGY04,6315 t_x(301540,770)$KFUL1U04,6316 t_x(301556,15145)$MRAE04,6317 t_x(301576,7620)$EG11G04M,6318
+ t_x(301582,3555)$RNI04M,6319 t_x(301590,5059)$LGKFN04,6320 t_x(301621,3957)$RNS04M,6321 t_x(301656,2099)$RNS04M,6322
+ t_x(301673,4200)$LCES004M,6323 t_x(301680,4655)$KWUR1C04,6324 t_x(301687,1500)$LEBAS04A,6325 t_x(301699,11223)$LELVL104,6326
+ t_x(301707,3371)$KSLN04A,6327 t_x(301709,5269)$LCES004M,6328 t_x(301711,2714)$LCES004M,6329 t_x(301719,11652)$LELVL104,6330
+ t_x(301721,4112)$LGKFN04,6331 t_x(301722,9279)$LELVU04,6332 t_x(301726,2197)$LELVL104,6333 t_x(301727,3417)$LGKFN04,6334
+ t_x(301736,4616)$KSLN04M,6335 t_x(301749,3794)$KSLN04A,6336 t_x(301757,1294)$KSAL1204,6337 t_x(301759,7615)$LGKFN04,6338
+ t_x(301760,14760)$MRAE04,6339 t_x(301783,11715)$YB3EH04A,6340 t_x(301785,4451)$BKED1204,6341 t_x(301796,10311)$LELVL104,6342
+ t_x(301815,1516)$GL4W04M,6343 t_x(301819,9960)$YB3EH04A,6344 t_x(301843,26290)$LGZAA04M,6345 t_x(301867,5612)$YB3EH04A,6346
+ t_x(301879,1822)$LELVL104,6347 t_x(301888,3273)$KWUR1C04,6348 t_x(301907,10827)$LELVL104,6349 t_x(301924,8519)$MRAEE04,6350
+ t_x(301949,1020)$LCES004M,6351 t_x(301957,1762)$RNS04M,6352 t_x(301968,6660)$EG11G04M,6353 t_x(301972,5690)$YB3EH04A,6354
+ t_x(301984,4357)$MAB1204A,6355 t_x(301987,6360)$LCES004M,6356 t_x(302006,12978)$MRAE04,6357 t_x(302033,2886)$LOVN1504,6358
+ t_x(302044,12393)$MRAE04,6359 t_x(302047,815)$MAB1204A,6360 t_x(302055,5628)$ZM56704,6361 t_x(302060,6660)$EG11G04M,6362
+ t_x(302073,8217)$MM204,6363 t_x(302084,5205)$KWUR1C04,6364 t_x(302096,2182)$LOVN1504,6365 t_x(302107,149)$KSPE104D,6366
+ t_x(302132,1440)$LOVN1504,6367 t_x(302135,7620)$EG11G04M,6368 t_x(302136,1068)$BR404M,6369 t_x(302138,12815)$MRAE04,6370
+ t_x(302162,10033)$LGKFN04,6371 t_x(302177,6780)$LELVU04,6372 t_x(302179,3238)$KWUR1C04,6373 t_x(302180,12074)$YB3EH04A,6374
+ t_x(302209,15006)$LELVL104,6375 t_x(302218,1427)$YB3EH04A,6376 t_x(302224,6902)$LELVL104,6377 t_x(302247,6016)$KWUR1C04,6378
+ t_x(302262,4635)$LEBAS04M,6379 t_x(302293,10248)$LELVL104,6380 t_x(302300,4251)$LEMDAT04,6381 t_x(302301,3341)$MAB3404A,6382
+ t_x(302310,2160)$LGKFN04,6383 t_x(302317,6834)$LGKFN04,6384 t_x(302341,888)$CPGSE04,6385 t_x(302346,6540)$RVKWS04,6386
+ t_x(302351,2771)$GL34W04,6387 t_x(302356,9185)$BKED1204,6388 t_x(302361,10849)$MRAE04,6389 t_x(302365,1800)$RMZSI04,6390
+ t_x(302366,12568)$MGY04,6391 t_x(302387,1253)$YB3EH04A,6392 t_x(302390,2789)$RMZSI04,6393 t_x(302424,14674)$MRAE04,6394
+ t_x(302426,7583)$LCES004M,6395 t_x(302434,8450)$MRAEE04,6396 t_x(302456,3961)$LELVU04,6397 t_x(302457,3541)$RJIU04M,6398
+ t_x(302470,3676)$KSAL1204,6399 t_x(302474,3887)$LELVL04M,6400 t_x(302506,8684)$LGKFN04,6401 t_x(302527,9445)$LGRPA04,6402
+ t_x(302528,8140)$YB3EH04A,6403 t_x(302530,839)$LEBAS04M,6404 t_x(302531,6300)$RJIU04M,6405 t_x(302536,5527)$RMZU04,6406
+ t_x(302552,433)$KFUL1U04,6407 t_x(302571,2880)$LEBAS04A,6408 t_x(302572,671)$RVKWS04,6409 t_x(302575,3187)$RJIU04M,6410
+ t_x(302576,162)$MM304,6411 t_x(302591,1865)$BKED1204,6412 t_x(302592,780)$YD5WH04M,6413 t_x(302611,4776)$LEMDAT04,6414
+ t_x(302616,9301)$MRAE04,6415 t_x(302632,225)$ZM56704,6416 t_x(302643,7056)$EG11G04M,6417 t_x(302650,899)$KSLN04A,6418
+ t_x(302661,6840)$EG11G04M,6419 t_x(302665,2660)$GL34W04,6420 t_x(302667,3508)$LGAVA04,6421 t_x(302670,2975)$RMZSI04,6422
+ t_x(302679,1248)$KWUR1C04,6423 t_x(302685,2764)$ZM56704,6424 t_x(302686,2358)$EGPFA04,6425 t_x(302690,4531)$ZM56704,6426
+ t_x(302705,2235)$KFUL1U04,6427 t_x(302709,8515)$KFZ4404M,6428 t_x(302711,12904)$MRAE04,6429 t_x(302725,3774)$MM204,6430
+ t_x(302731,2432)$LCES004M,6431 t_x(302741,2507)$RMZSI04,6432 t_x(302751,1433)$KWUR1C04,6433 t_x(302758,11587)$RJIU04M,6434
+ t_x(302769,9671)$MRAE04,6435 t_x(302777,8996)$LELVL104,6436 t_x(302792,128)$KSLN04A,6437 t_x(302798,1500)$LGKFN04,6438
+ t_x(302801,1239)$KSLN04A,6439 t_x(302833,16460)$MGY04,6440 t_x(302840,5126)$RMZU04,6441 t_x(302841,7685)$LCES004M,6442
+ t_x(302843,6912)$MM204,6443 t_x(302844,13114)$MRAE04,6444 t_x(302852,3120)$YB3EH04A,6445 t_x(302863,6321)$LELVU04,6446
+ t_x(302874,14130)$MRAE04,6447 t_x(302875,3601)$LELVU04,6448 t_x(302879,14118)$MRAE04,6449 t_x(302890,9329)$LELVL104,6450
+ t_x(302903,8262)$KFZ4404M,6451 t_x(302920,1178)$LELVL104,6452 t_x(302924,9501)$LELVL104,6453 t_x(302940,5214)$KFZ4404M,6454
+ t_x(302944,2025)$RMZSI04,6455 t_x(302953,13113)$LELVL104,6456 t_x(302955,8319)$MRAE04,6457 t_x(302966,9761)$BKED1204,6458
+ t_x(302970,2843)$LOVN1504,6459 t_x(302986,5220)$LEBAS04A,6460 t_x(303013,11720)$YB3EH04A,6461 t_x(303017,3666)$LEBAS04M,6462
+ t_x(303018,10680)$LELVU04,6463 t_x(303035,4112)$KWUR1C04,6464 t_x(303049,4829)$MAB3404A,6465 t_x(303061,707)$BKED1204,6466
+ t_x(303077,2340)$ZM56704,6467 t_x(303088,584)$LELVL04M,6468 t_x(303103,6179)$RNS04M,6469 t_x(303128,1140)$LGKFN04,6470
+ t_x(303139,252)$GL34W04,6471 t_x(303148,7312)$MRAE04,6472 t_x(303152,4930)$LEBAS04A,6473 t_x(303155,11624)$YB3EH04A,6474
+ t_x(303156,7585)$EG11G04M,6475 t_x(303164,2218)$KSPE104D,6476 t_x(303173,2742)$EG11G04M,6477 t_x(303194,5)$GL4W04M,6478
+ t_x(303195,5453)$MRAE04,6479 t_x(303200,13833)$MGY04,6480 t_x(303203,13391)$LCES004,6481 t_x(303208,13155)$MRAE04,6482
+ t_x(303209,6132)$LEBAS04A,6483 t_x(303215,909)$RMZU04,6484 t_x(303216,14514)$MRAE04,6485 t_x(303224,212)$LEBAS04M,6486
+ t_x(303227,8185)$LELVL104,6487 t_x(303235,5286)$EGPFA04,6488 t_x(303247,2300)$RJIU04M,6489 t_x(303253,1130)$GL34W04,6490
+ t_x(303263,12001)$MRAE04,6491 t_x(303270,7879)$EG11G04M,6492 t_x(303282,4493)$LEMDAT04,6493 t_x(303285,4173)$GL4W04M,6494
+ t_x(303297,2250)$KSLN04M,6495 t_x(303314,6985)$EG11G04M,6496 t_x(303341,6047)$LCES004M,6497 t_x(303350,13403)$MRAE04,6498
+ t_x(303351,3780)$LELVU04,6499 t_x(303377,2742)$MAB3404A,6500 t_x(303409,2551)$KSLN04M,6501 t_x(303416,11545)$MRAE04,6502
+ t_x(303423,18600)$EDGG704,6503 t_x(303445,1251)$CPRFBR04,6504 t_x(303451,4793)$KWUR1C04,6505 t_x(303471,2174)$PMXX04M,6506
+ t_x(303476,9060)$LCES004M,6507 t_x(303485,8908)$LELVL104,6508 t_x(303489,7386)$YB3EH04A,6509 t_x(303491,3362)$LGRPA04,6510
+ t_x(303503,3340)$KSLN04A,6511 t_x(303505,7392)$YB3EH04A,6512 t_x(303506,19500)$LCES004,6513 t_x(303517,2392)$RMZSI04,6514
+ t_x(303525,6448)$RNS04M,6515 t_x(303529,17008)$EDGG704,6516 t_x(303534,20013)$LGZAA04M,6517 t_x(303550,23206)$LGZAA04M,6518
+ t_x(303580,7589)$EG11G04M,6519 t_x(303592,14191)$MRAE04,6520 t_x(303604,7802)$LELVL104,6521 t_x(303612,16140)$LCES004,6522
+ t_x(303617,2684)$KSLN04A,6523 t_x(303627,1389)$RJIU04M,6524 t_x(303644,3444)$RMZSI04,6525 t_x(303652,1345)$ZM56704,6526
+ t_x(303662,2944)$KSPE104D,6527 t_x(303664,2196)$LGAVA04,6528 t_x(303665,13980)$LCES004,6529 t_x(303666,11987)$YB3EH04A,6530
+ t_x(303670,5384)$KSPE104D,6531 t_x(303680,2427)$MM304,6532 t_x(303684,8949)$MRAE04,6533 t_x(303685,11400)$LCES004M,6534
+ t_x(303692,7135)$LGKFN04,6535 t_x(303716,4322)$KSPE104D,6536 t_x(303717,20435)$LGZAA04M,6537 t_x(303728,5648)$YB3EH04E,6538
+ t_x(303741,4698)$MAB1204A,6539 t_x(303747,3407)$KSAL1204,6540 t_x(303771,1317)$LELVU04,6541 t_x(303783,9841)$MRAE04,6542
+ t_x(303784,6577)$KSPE104D,6543 t_x(303790,1916)$LOVN1504,6544 t_x(303810,2494)$KSPE104D,6545 t_x(303814,15473)$EDGG704,6546
+ t_x(303818,11225)$MRAE04,6547 t_x(303829,1451)$LOVN1504,6548 t_x(303832,307)$KFZ4404M,6549 t_x(303842,2963)$LELVU04,6550
+ t_x(303854,3900)$LEBAS04M,6551 t_x(303868,3840)$RVKWS04,6552 t_x(303874,716)$KSLN04A,6553 t_x(303900,1935)$BR204M,6554
+ t_x(303911,1610)$YB3EH04A,6555 t_x(303929,6307)$YB3EH04M,6556 t_x(303930,5154)$YB3EH04A,6557 t_x(303939,1250)$KFZ4404M,6558
+ t_x(303959,20115)$LGZAA04M,6559 t_x(303971,3906)$ZM56704,6560 t_x(303978,5231)$KWUR1C04,6561 t_x(303979,4618)$KSPE104D,6562
+ t_x(303992,3000)$LGKFN04,6563 t_x(304001,6201)$LEBAS04A,6564 t_x(304007,7500)$EG11G04M,6565 t_x(304041,6252)$KWUR1C04,6566
+ t_x(304051,13803)$MGY04,6567 t_x(304054,14929)$MRAE04,6568 t_x(304074,4111)$KSPE104D,6569 t_x(304100,12093)$YB3EH04A,6570
+ t_x(304109,1696)$MRAE04,6571 t_x(304114,12580)$MRAE04,6572 t_x(304139,7058)$LELVL104,6573 t_x(304148,5343)$MAB1204A,6574
+ t_x(304161,540)$LELVL104,6575 t_x(304182,7209)$LELVL104,6576 t_x(304230,16397)$EDGG704,6577 t_x(304239,1299)$LELVL104,6578
+ t_x(304242,1547)$YD5WH04M,6579 t_x(304245,2623)$MRAE04,6580 t_x(304253,5897)$LCES004M,6581 t_x(304254,2172)$KWUR1C04,6582
+ t_x(304258,9840)$MRAE04,6583 t_x(304260,13256)$MRAE04,6584 t_x(304261,4279)$RJIU04M,6585 t_x(304262,9003)$MRAE04,6586
+ t_x(304263,6840)$LELVL104,6587 t_x(304315,4094)$RMZU04,6588 t_x(304335,8798)$LELVL104,6589 t_x(304336,909)$MAB3404A,6590
+ t_x(304351,3905)$LLBGA04L,6591 t_x(304356,15060)$LFPND04,6592 t_x(304357,2625)$LELVL104,6593 t_x(304361,4388)$LELVL104,6594
+ t_x(304362,9020)$LGZAA04M,6595 t_x(304372,2700)$RMZU04,6596 t_x(304380,11230)$MRAE04,6597 t_x(304414,3308)$LEMDAT04,6598
+ t_x(304422,11128)$MRAE04,6599 t_x(304433,3530)$LELVU04,6600 t_x(304435,9019)$RMZU04,6601 t_x(304443,288)$KFZ4404L,6602
+ t_x(304446,1839)$LELVL104,6603 t_x(304450,10560)$MRAE04,6604 t_x(304453,919)$RVKWS04,6605 t_x(304456,7291)$RJIU04M,6606
+ t_x(304458,8731)$LCES004M,6607 t_x(304463,3720)$RMZU04,6608 t_x(304483,2436)$LCES004,6609 t_x(304486,3116)$LELVU04,6610
+ t_x(304488,10882)$LELVL104,6611 t_x(304502,5159)$KSLN04A,6612 t_x(304529,1362)$CPGSE04,6613 t_x(304552,3835)$LEMDAT04,6614
+ t_x(304555,771)$MM304,6615 t_x(304557,3636)$LEMDAT04,6616 t_x(304568,4384)$ZM56704,6617 t_x(304570,2820)$LCES004M,6618
+ t_x(304579,937)$KWUR1C04,6619 t_x(304583,6004)$MRAE04,6620 t_x(304586,4259)$LELVL104,6621 t_x(304592,1752)$LEBAS04M,6622
+ t_x(304606,350)$KFUL1U04,6623 t_x(304615,9491)$MRAE04,6624 t_x(304629,508)$RVKWS04,6625 t_x(304631,2580)$EBEEC04M,6626
+ t_x(304690,2990)$LOVN1504,6627 t_x(304696,10609)$MRAE04,6628 t_x(304701,2455)$LGAVA04,6629 t_x(304713,1872)$KWUR1C04,6630
+ t_x(304722,2580)$MAB1204A,6631 t_x(304734,5549)$KSPE104D,6632 t_x(304739,2674)$GL34W04,6633 t_x(304753,2656)$LGKFN04,6634
+ t_x(304761,1826)$MAB1204A,6635 t_x(304765,6268)$LELVL104,6636 t_x(304778,3283)$RNS04M,6637 t_x(304780,3879)$KWUR1C04,6638
+ t_x(304797,15319)$MGY04,6639 t_x(304798,757)$LEBAS04M,6640 t_x(304803,9420)$YB3EH04A,6641 t_x(304811,4023)$LELVL104,6642
+ t_x(304825,2957)$LEMDAT04,6643 t_x(304830,2204)$YB3EH04A,6644 t_x(304838,12060)$LCES004M,6645 t_x(304857,3277)$KSAL1204,6646
+ t_x(304861,11819)$LELVL104,6647 t_x(304862,14394)$MRAE04,6648 t_x(304871,9169)$MRAE04,6649 t_x(304873,5040)$KSLN04A,6650
+ t_x(304880,15042)$LGZAA04M,6651 t_x(304882,1109)$LLBGA04L,6652 t_x(304895,2078)$LOVN1504,6653 t_x(304925,2779)$KFUL1U04,6654
+ t_x(304944,2325)$MAB1204A,6655 t_x(304979,10721)$YB3EH04A,6656 t_x(304980,9867)$YB3EH04A,6657 t_x(305011,2829)$LEMDAT04,6658
+ t_x(305013,10860)$LCES004M,6659 t_x(305019,3654)$RNS04M,6660 t_x(305030,22311)$EDGG704,6661 t_x(305039,5526)$LELVL104,6662
+ t_x(305074,1990)$ZM56704,6663 t_x(305101,14774)$MGY04,6664 t_x(305104,7055)$KSPE104D,6665 t_x(305112,2460)$LEBAS04A,6666
+ t_x(305122,6003)$LEBAS04A,6667 t_x(305154,6120)$LELVL104,6668 t_x(305171,6444)$RMZU04,6669 t_x(305214,4830)$KSPE104D,6670
+ t_x(305224,334)$RNS04M,6671 t_x(305270,199)$KSLN04A,6672 t_x(305276,14176)$MGY04,6673 t_x(305282,1215)$CPGSE04,6674
+ t_x(305283,4812)$LGKFN04,6675 t_x(305292,9682)$LELVL104,6676 t_x(305314,5379)$KSPE104D,6677 t_x(305315,3850)$LELVL104,6678
+ t_x(305354,12483)$MRAE04,6679 t_x(305363,4642)$KWUR1C04,6680 t_x(305370,3835)$LEMDAT04,6681 t_x(305375,480)$ZM56704,6682
+ t_x(305384,178)$LELVU04,6683 t_x(305385,2399)$KFUL1U04,6684 t_x(305425,12971)$MRAE04,6685 t_x(305432,3174)$RMZSI04,6686
+ t_x(305446,516)$LELVL104,6687 t_x(305448,13992)$YB3EH04A,6688 t_x(305458,320)$KSAL1A04,6689 t_x(305462,16246)$EDGG704,6690
+ t_x(305469,2510)$YB3EH04A,6691 t_x(305491,459)$YB3EH04A,6692 t_x(305510,10610)$MRAE04,6693 t_x(305522,3505)$KSPE104D,6694
+ t_x(305532,10664)$YB3EH04A,6695 t_x(305535,6170)$RMZU04,6696 t_x(305538,2028)$RMZSI04,6697 t_x(305542,8899)$MRAE04,6698
+ t_x(305548,3623)$LEMDAT04,6699 t_x(305557,8760)$LCES004,6700 t_x(305560,14242)$MRAE04,6701 t_x(305573,1364)$YB3EH04A,6702
+ t_x(305584,9504)$MRAE04,6703 t_x(305585,12379)$MRAE04,6704 t_x(305593,10306)$YB3EH04A,6705 t_x(305599,10004)$YB3EH04A,6706
+ t_x(305601,2524)$LLBGA04L,6707 t_x(305604,5288)$KFZ4404M,6708 t_x(305609,269)$KSAL1A04,6709 t_x(305621,9648)$LELVL104,6710
+ t_x(305622,900)$CPRFBR04,6711 t_x(305634,14220)$MRAE04,6712 t_x(305661,1020)$LOVN1504,6713 t_x(305671,2473)$LELVU04,6714
+ t_x(305686,3356)$LEMDAT04,6715 t_x(305689,2498)$LEMDAT04,6716 t_x(305696,60)$KSAL1A04,6717 t_x(305697,1739)$LEMDAT04,6718
+ t_x(305711,16784)$MGY04,6719 t_x(305716,5148)$KWUR1C04,6720 t_x(305728,4260)$ZM56704,6721 t_x(305730,1428)$LGIRA04,6722
+ t_x(305745,673)$RVKWS04,6723 t_x(305753,6750)$KSPE104D,6724 t_x(305754,3926)$MRAE04,6725 t_x(305764,814)$LELVU04,6726
+ t_x(305775,8485)$YB3EH04A,6727 t_x(305780,3081)$LELVL104,6728 t_x(305783,2390)$LELVL104,6729 t_x(305791,2332)$KWUR1C04,6730
+ t_x(305798,20220)$LCES004,6731 t_x(305802,10683)$EDGG704,6732 t_x(305803,3385)$KWUR1C04,6733 t_x(305806,2724)$LELVL104,6734
+ t_x(305811,4888)$KWUR1C04,6735 t_x(305816,937)$MAB1204A,6736 t_x(305823,10653)$MRAE04,6737 t_x(305828,3180)$LCES004,6738
+ t_x(305830,430)$CPGSE04,6739 t_x(305834,1735)$LCES004M,6740 t_x(305837,5756)$KWUR1C04,6741 t_x(305845,10740)$LELVL104,6742
+ t_x(305851,1668)$MAB3404A,6743 t_x(305867,10763)$EDGG704,6744 t_x(305873,2884)$LELVL104,6745 t_x(305887,9656)$LCES004,6746
+ t_x(305896,9002)$LELVL104,6747 t_x(305899,5520)$LEBAS04A,6748 t_x(305915,2520)$YB3EH04A,6749 t_x(305923,2834)$LELVL104,6750
+ t_x(305929,6279)$LCES004M,6751 t_x(305950,3953)$YB3EH04A,6752 t_x(305962,2185)$LEMDAT04,6753 t_x(305967,7456)$LELVL104,6754
+ t_x(306007,7920)$YB3EH04A,6755 t_x(306012,11713)$LELVL104,6756 t_x(306044,9083)$LELVL104,6757 t_x(306051,4470)$KSPE104D,6758
+ t_x(306054,2983)$LGRPA04,6759 t_x(306066,6255)$YB3EH04A,6760 t_x(306069,11471)$MRAE04,6761 t_x(306095,6600)$YB3EH04A,6762
+ t_x(306120,14141)$MRAE04,6763 t_x(306149,412)$KSAL1A04,6764 t_x(306187,936)$LOVN1504,6765 t_x(306190,6468)$YB3EH04A,6766
+ t_x(306197,6208)$LEBAS04A,6767 t_x(306201,2149)$KSAL1204,6768 t_x(306204,3779)$MAB3404A,6769 t_x(306206,4931)$KWUR1C04,6770
+ t_x(306207,4645)$LCES004M,6771 t_x(306242,2617)$KWUR1C04,6772 t_x(306243,8460)$LGKFN04,6773 t_x(306251,4367)$RMZU04,6774
+ t_x(306253,7680)$YB3EH04A,6775 t_x(306269,7402)$MRAE04,6776 t_x(306270,1838)$LELVL104,6777 t_x(306272,2487)$KSPE104D,6778
+ t_x(306283,1331)$KSAL1204,6779 t_x(306287,715)$RVKWS04,6780 t_x(306304,1468)$MAB3404A,6781 t_x(306307,4404)$RMZU04,6782
+ t_x(306308,4089)$KWUR1C04,6783 t_x(306331,3437)$KSLN04A,6784 t_x(306346,18658)$LCES004,6785 t_x(306358,3122)$RMZSI04,6786
+ t_x(306384,3175)$LELVU04,6787 t_x(306386,840)$RVKWS04,6788 t_x(306388,1268)$MAB3404A,6789 t_x(306397,4371)$KWUR1C04,6790
+ t_x(306405,15512)$EDGG704,6791 t_x(306413,7185)$LGKFN04,6792 t_x(306439,10172)$MRAE04,6793 t_x(306449,5518)$LEBAS04A,6794
+ t_x(306459,1657)$RJIU04M,6795 t_x(306490,6060)$LFPND04,6796 t_x(306491,1380)$LCES004M,6797 t_x(306499,12552)$MRAE04,6798
+ t_x(306530,12018)$MRAE04,6799 t_x(306542,302)$RNS04M,6800 t_x(306563,8410)$MRAE04,6801 t_x(306570,6134)$KFUL1U04,6802
+ t_x(306577,804)$LELVL104,6803 t_x(306590,3659)$MAB1204A,6804 t_x(306597,3137)$YB3EH04A,6805 t_x(306612,4534)$MAB1204A,6806
+ t_x(306630,2878)$KSPE104D,6807 t_x(306667,4444)$ZM56704,6808 t_x(306669,7020)$MRAE04,6809 t_x(306677,11820)$MRAE04,6810
+ t_x(306685,4306)$KSAL1204,6811 t_x(306698,14680)$EDGG704,6812 t_x(306710,892)$LOVN1504,6813 t_x(306718,2068)$LOVN1504,6814
+ t_x(306743,2605)$RMZSI04,6815 t_x(306751,3773)$KWUR1C04,6816 t_x(306756,6170)$LELVL104,6817 t_x(306769,14355)$MGY04,6818
+ t_x(306801,4519)$RMZU04,6819 t_x(306803,1465)$KWUR1C04,6820 t_x(306810,4560)$MAB3404A,6821 t_x(306829,13045)$MRAE04,6822
+ t_x(306830,421)$RMZU04,6823 t_x(306846,3977)$KWUR1C04,6824 t_x(306848,3785)$LGIRA04,6825 t_x(306862,3203)$KSAL1204,6826
+ t_x(306868,2472)$KSLN04A,6827 t_x(306902,12120)$MRAE04,6828 t_x(306918,2116)$BKED1204,6829 t_x(306920,1061)$LGKFN04,6830
+ t_x(306922,1755)$LOVN1504,6831 t_x(306943,1933)$RJIU04M,6832 t_x(306951,8177)$MRAE04,6833 t_x(306962,5785)$MAB3404A,6834
+ t_x(306964,7990)$KFUL1U04,6835 t_x(306995,5209)$YB3EH04A,6836 t_x(307018,2093)$RMZSI04,6837 t_x(307021,4420)$LEBAS04A,6838
+ t_x(307025,5566)$YB3EH04A,6839 t_x(307028,1440)$YB3EH04A,6840 t_x(307040,21686)$LCES004,6841 t_x(307044,10496)$LELVL104,6842
+ t_x(307055,4620)$YB3EH04A,6843 t_x(307060,4260)$LELVU04,6844 t_x(307068,4431)$LEBAS04A,6845 t_x(307087,5180)$KWUR1C04,6846
+ t_x(307091,1503)$RMZU04,6847 t_x(307095,8713)$KSLN04A,6848 t_x(307103,3740)$MAB3404A,6849 t_x(307105,11231)$LGZAA04M,6850
+ t_x(307107,3602)$ZM56704,6851 t_x(307108,2460)$LFPND04,6852 t_x(307135,18724)$EDGG704,6853 t_x(307140,661)$KSLN04A,6854
+ t_x(307142,3300)$KSPE104D,6855 t_x(307145,2621)$KSAL1204,6856 t_x(307148,5899)$LEBAS04M,6857 t_x(307153,19731)$LCES004,6858
+ t_x(307154,2681)$LGIRA04,6859 t_x(307158,10278)$MRAE04,6860 t_x(307174,4624)$LELVL104,6861 t_x(307182,15409)$EDGG704,6862
+ t_x(307186,10198)$MRAE04,6863 t_x(307190,4500)$LGKFN04,6864 t_x(307217,1376)$RMZSI04,6865 t_x(307218,3148)$MAB3404A,6866
+ t_x(307231,7080)$MRAE04,6867 t_x(307258,20167)$EDGG704,6868 t_x(307260,7533)$YB3EH04A,6869 t_x(307264,19280)$LCES004,6870
+ t_x(307265,5520)$LEBAS04A,6871 t_x(307285,10682)$MRAE04,6872 t_x(307304,7560)$MRAE04,6873 t_x(307309,265)$KWUR1C04,6874
+ t_x(307311,1008)$KWUR1C04,6875 t_x(307317,734)$KWUR1C04,6876 t_x(307323,9217)$YB3EH04A,6877 t_x(307355,5256)$MAB3404A,6878
+ t_x(307359,8581)$LELVL104,6879 t_x(307388,1500)$LCES004M,6880 t_x(307394,4276)$KWUR1C04,6881 t_x(307410,10110)$MRAE04,6882
+ t_x(307418,6525)$YB3EH04A,6883 t_x(307440,5943)$KWUR1C04,6884 t_x(307460,8285)$MRAE04,6885 t_x(307461,4354)$RJIU04M,6886
+ t_x(307470,6623)$LGIRA04,6887 t_x(307472,6521)$KWUR1C04,6888 t_x(307481,14203)$MRAE04,6889 t_x(307482,608)$LGKFN04,6890
+ t_x(307494,19544)$EDGG704,6891 t_x(307498,13972)$LCES004,6892 t_x(307532,9189)$LGIRA04,6893 t_x(307547,1055)$LEBAS04A,6894
+ t_x(307576,6507)$YB3EH04A,6895 t_x(307581,6031)$KWUR1C04,6896 t_x(307617,4080)$LELVU04,6897 t_x(307626,5781)$MRAE04,6898
+ t_x(307650,23393)$EDGG704,6899 t_x(307658,5208)$RMZU04,6900 t_x(307672,5857)$RMZU04,6901 t_x(307674,1560)$YB3EH04A,6902
+ t_x(307679,21653)$LCES004,6903 t_x(307696,8103)$MRAE04,6904 t_x(307707,1391)$BKED1204,6905 t_x(307712,18383)$EDGG704,6906
+ t_x(307716,6712)$MAB3404A,6907 t_x(307726,12944)$MRAE04,6908 t_x(307727,131)$KWUR1C04,6909 t_x(307728,2551)$MAB1204A,6910
+ t_x(307730,146)$KSPE104D,6911 t_x(307733,1736)$LELVL104,6912 t_x(307740,9264)$LGSRA04,6913 t_x(307745,3240)$GL34W04,6914
+ t_x(307752,1418)$LGAVA04,6915 t_x(307779,12362)$MRAE04,6916 t_x(307791,2340)$ZM56704,6917 t_x(307805,1108)$LOVN1504,6918
+ t_x(307831,660)$ZM56704,6919 t_x(307833,3453)$YB3EH04A,6920 t_x(307845,8966)$MRAE04,6921 t_x(307846,3660)$RMZU04,6922
+ t_x(307860,4991)$YB3EH04A,6923 t_x(307867,3466)$LELVL104,6924 t_x(307870,2886)$MAB1204A,6925 t_x(307875,2881)$KSLN04A,6926
+ t_x(307878,3760)$KWUR1C04,6927 t_x(307887,1440)$YB3EH04A,6928 t_x(307897,6002)$LCES004M,6929 t_x(307899,3305)$LEBAS04A,6930
+ t_x(307902,21689)$EDGG704,6931 t_x(307914,1438)$KSPE104D,6932 t_x(307919,192)$KWUR1C04,6933 t_x(307926,307)$KWUR1C04,6934
+ t_x(307935,2760)$ZM56704,6935 t_x(307961,4232)$KWUR1C04,6936 t_x(307977,722)$ZM56704,6937 t_x(307979,13086)$MRAE04,6938
+ t_x(307985,2866)$RMZU04,6939 t_x(307987,1340)$LELVL104,6940 t_x(307990,16802)$EDGG704,6941 t_x(307992,9902)$LGZAA04M,6942
+ t_x(307997,4620)$ZM56704,6943 t_x(307998,350)$CPRFBR04,6944 t_x(308003,4822)$YB3EH04A,6945 t_x(308004,1989)$ZM56704,6946
+ t_x(308021,14034)$MRAE04,6947 t_x(308058,9227)$LFMDA04A,6948 t_x(308064,5280)$LEBAS04A,6949 t_x(308077,17165)$EDGG704,6950
+ t_x(308093,1895)$YB3EH04A,6951 t_x(308103,6486)$RMZSI04,6952 t_x(308125,6569)$LCES004,6953 t_x(308133,2853)$YB3EH04A,6954
+ t_x(308136,11402)$LELVL104,6955 t_x(308144,11150)$MRAE04,6956 t_x(308210,1560)$LEBAS04A,6957 t_x(308221,2828)$KSLN04A,6958
+ t_x(308225,2290)$RMZSI04,6959 t_x(308239,3636)$KWUR1C04,6960 t_x(308248,1352)$YB3EH04A,6961 t_x(308251,10471)$LCES004,6962
+ t_x(308268,2120)$RMZU04,6963 t_x(308281,2203)$RMZU04,6964 t_x(308294,7254)$LGIRA04,6965 t_x(308308,1004)$YB3EH04A,6966
+ t_x(308325,6900)$LGKFN04,6967 t_x(308334,1159)$EBEEC04M,6968 t_x(308336,12504)$MRAE04,6969 t_x(308352,22620)$LCES004,6970
+ t_x(308362,2344)$KWUR1C04,6971 t_x(308366,1580)$YB3EH04A,6972 t_x(308371,12408)$MRAE04,6973 t_x(308386,5407)$LELVL104,6974
+ t_x(308402,8978)$LELVL104,6975 t_x(308410,4751)$RMZU04,6976 t_x(308418,66)$KSLN04A,6977 t_x(308432,4680)$RMZU04,6978
+ t_x(308449,5651)$MRAE04,6979 t_x(308460,7769)$LGIRA04,6980 t_x(308475,1550)$KFUL1U04,6981 t_x(308479,19670)$EDGG704,6982
+ t_x(308482,4200)$KSAL1204,6983 t_x(308505,1704)$YB3EH04A,6984 t_x(308507,20820)$LCES004,6985 t_x(308511,11891)$MRAE04,6986
+ t_x(308515,13712)$MGY04,6987 t_x(308533,18657)$EDGG704,6988 t_x(308550,309)$RVKWS04,6989 t_x(308582,13854)$EDGG704,6990
+ t_x(308593,4551)$RMZU04,6991 t_x(308597,10590)$YB3EH04A,6992 t_x(308611,39)$KSLN04A,6993 t_x(308619,11312)$LGZAA04M,6994
+ t_x(308622,10958)$LCES004,6995 t_x(308624,21053)$LCES004,6996 t_x(308629,8536)$MRAE04,6997 t_x(308647,4992)$MRAE04,6998
+ t_x(308677,2614)$RMZSI04,6999 t_x(308700,2700)$LEBAS04A,7000 t_x(308733,8760)$MRAE04,7001 t_x(308743,18245)$EDGG704,7002
+ t_x(308751,10405)$MRAE04,7003 t_x(308759,2008)$KSPE104D,7004 t_x(308769,7260)$MRAE04,7005 t_x(308780,3982)$KSLN04A,7006
+ t_x(308836,7936)$YB3EH04A,7007 t_x(308855,694)$YB3EH04A,7008 t_x(308892,12726)$MGY04,7009 t_x(308908,3361)$ZM56704,7010
+ t_x(308914,12403)$MRAE04,7011 t_x(308941,1777)$YB3EH04A,7012 t_x(308945,16156)$EDGG704,7013 t_x(308947,1703)$YB3EH04A,7014
+ t_x(308966,1746)$KWUR1C04,7015 t_x(309000,1214)$KSLN04A,7016 t_x(309006,2639)$MAB3404A,7017 t_x(309011,5653)$MRAE04,7018
+ t_x(309016,8040)$MRAE04,7019 t_x(309061,3065)$EGPFA04,7020 t_x(309070,18720)$EDGG704,7021 t_x(309072,20013)$EDGG704,7022
+ t_x(309098,1670)$RMZSI04,7023 t_x(309099,10827)$MRAE04,7024 t_x(309103,12420)$MRAE04,7025 t_x(309119,3635)$ZM56704,7026
+ t_x(309127,11509)$LGZAA04M,7027 t_x(309142,2820)$LEBAS04A,7028 t_x(309143,14430)$LELVL104,7029 t_x(309144,1581)$RMZU04,7030
+ t_x(309172,11933)$EDGG704,7031 t_x(309174,9720)$LELVL104,7032 t_x(309188,22080)$EDGG704,7033 t_x(309190,9377)$MRAE04,7034
+ t_x(309200,3813)$LCES004M,7035 t_x(309203,871)$YB3EH04A,7036 t_x(309207,2490)$KFUL1U04,7037 t_x(309208,5527)$LELVL104,7038
+ t_x(309210,15791)$EDGG704,7039 t_x(309267,3218)$RMZSI04,7040 t_x(309270,21101)$EDGG704,7041 t_x(309271,495)$KSAL1204,7042
+ t_x(309281,4500)$ZM56704,7043 t_x(309283,7016)$LGSRA04,7044 t_x(309284,3076)$LFMDA04A,7045 t_x(309298,19084)$EDGG704,7046
+ t_x(309311,8514)$YB3EH04A,7047 t_x(309313,2492)$LEBAS04A,7048 t_x(309316,5250)$LGIRA04,7049 t_x(309317,7925)$MRAE04,7050
+ t_x(309321,8633)$LGIRA04,7051 t_x(309324,1999)$RMZSI04,7052 t_x(309331,1978)$RMZU04,7053 t_x(309347,12951)$LGZAA04M,7054
+ t_x(309349,1296)$KFUL1U04,7055 t_x(309374,7384)$LGIRA04,7056 t_x(309385,2023)$MRAE04,7057 t_x(309386,22024)$LCES004,7058
+ t_x(309400,5807)$MAB3404A,7059 t_x(309414,11610)$LCES004,7060 t_x(309437,120)$ZM56704,7061 t_x(309442,13885)$MGY04,7062
+ t_x(309449,7602)$LEBAS04A,7063 t_x(309461,1894)$KFUL1U04,7064 t_x(309462,1451)$LOVN1504,7065 t_x(309465,6306)$LGZAA04M,7066
+ t_x(309473,2713)$LOVN1504,7067 t_x(309492,1025)$KWUR1C04,7068 t_x(309498,2227)$RMZSI04,7069 t_x(309507,7678)$LEBAS04A,7070
+ t_x(309508,1801)$LGRPA04,7071 t_x(309520,10171)$MRAE04,7072 t_x(309536,5417)$LELVU04,7073 t_x(309547,5832)$LEBAS04A,7074
+ t_x(309557,17079)$EDGG704,7075 t_x(309560,2624)$YB3EH04A,7076 t_x(309573,9960)$LCES004,7077 t_x(309577,12332)$MRAE04,7078
+ t_x(309583,6960)$MRAE04,7079 t_x(309588,6111)$MRAE04,7080 t_x(309594,2142)$KWUR1C04,7081 t_x(309597,1800)$KFUL1U04,7082
+ t_x(309599,4247)$YB3EH04A,7083 t_x(309602,1620)$LEBAS04A,7084 t_x(309625,11957)$MRAE04,7085 t_x(309641,579)$KFUL1U04,7086
+ t_x(309684,1679)$MAB3404A,7087 t_x(309693,13376)$MRAE04,7088 t_x(309695,11336)$MRAE04,7089 t_x(309709,2460)$LFPND04,7090
+ t_x(309711,11752)$MRAE04,7091 t_x(309721,706)$YB3EH04A,7092 t_x(309724,285)$RMZU04,7093 t_x(309725,11752)$LELVL104,7094
+ t_x(309735,1230)$KSPE104D,7095 t_x(309780,21120)$LCES004,7096 t_x(309790,5880)$YB3EH04A,7097 t_x(309806,3539)$LGRPA04,7098
+ t_x(309822,3835)$ZM56704,7099 t_x(309872,6038)$KSAL1204,7100 t_x(309887,256)$LGKFN04,7101 t_x(309890,4631)$KWUR1C04,7102
+ t_x(309899,11321)$YB3EH04A,7103 t_x(309911,1923)$RJIU04M,7104 t_x(309920,11442)$LELVL104,7105 t_x(309940,1814)$LELVL104,7106
+ t_x(309941,8520)$MRAEE04,7107 t_x(309953,1684)$LOVN1504,7108 t_x(309959,10586)$MRAE04,7109 t_x(309965,3527)$LEBAS04A,7110
+ t_x(309978,5948)$YB3EH04A,7111 t_x(309981,14832)$EDGG704,7112 t_x(309986,2213)$LEBAS04A,7113 t_x(310005,16516)$EDGG704,7114
+ t_x(310024,761)$RMZU04,7115 t_x(310042,235)$KFZ4404L,7116 t_x(310043,5071)$ZM56704,7117 t_x(310058,276)$KSLN04A,7118
+ t_x(310080,6577)$LEBAS04A,7119 t_x(310081,670)$KFUL1U04,7120 t_x(310082,18688)$EDGG704,7121 t_x(310087,168)$EGPFA04,7122
+ t_x(310096,12686)$MRAE04,7123 t_x(310117,6076)$YB3EH04A,7124 t_x(310120,5991)$LGIRA04,7125 t_x(310127,970)$YB3EH04A,7126
+ t_x(310158,12180)$LCES004,7127 t_x(310175,4205)$LELVL104,7128 t_x(310199,8292)$MRAE04,7129 t_x(310219,13487)$EDGG704,7130
+ t_x(310235,939)$MAB3404A,7131 t_x(310238,3651)$LELVL104,7132 t_x(310256,660)$KSAL1204,7133 t_x(310272,20820)$LCES004,7134
+ t_x(310282,21663)$LCES004,7135 t_x(310287,1020)$LCES004,7136 t_x(310303,3503)$RMZU04,7137 t_x(310311,9504)$LELVL104,7138
+ t_x(310381,2395)$KFUL1U04,7139 t_x(310384,5065)$KWUR1C04,7140 t_x(310386,1678)$EDGG704,7141 t_x(310388,300)$KSAL1204,7142
+ t_x(310392,21555)$LCES004,7143 t_x(310398,386)$KFUL1U04,7144 t_x(310417,1799)$KFUL1U04,7145 t_x(310438,15236)$EDGG704,7146
+ t_x(310475,19920)$LCES004,7147 t_x(310502,11418)$MRAE04,7148 t_x(310512,1803)$LOVN1504,7149 t_x(310522,10432)$LELVL104,7150
+ t_x(310533,14932)$MRAE04,7151 t_x(310535,8092)$LELVL104,7152 t_x(310539,5389)$YB3EH04A,7153 t_x(310560,7020)$LCES004,7154
+ t_x(310570,3079)$KSLN04A,7155 t_x(310580,19235)$EDGG704,7156 t_x(310593,3596)$LELVL104,7157 t_x(310594,2114)$LELVL104,7158
+ t_x(310599,255)$KFZ4404L,7159 t_x(310618,12898)$EDGG704,7160 t_x(310635,5289)$ZM56704,7161 t_x(310647,14325)$MRAE04,7162
+ t_x(310665,7035)$YB3EH04A,7163 t_x(310668,2847)$GL34W04,7164 t_x(310671,8888)$LELVL104,7165 t_x(310674,10740)$MRAE04,7166
+ t_x(310692,17101)$MGY04,7167 t_x(310719,3892)$LELVL104,7168 t_x(310724,13853)$MRAE04,7169 t_x(310732,10920)$LCES004,7170
+ t_x(310742,2852)$KSLN04A,7171 t_x(310743,3408)$LELVL104,7172 t_x(310753,5940)$RMZU04,7173 t_x(310755,5421)$ZM56704,7174
+ t_x(310759,13269)$MRAE04,7175 t_x(310761,17593)$EDGG704,7176 t_x(310774,9670)$LELVL104,7177 t_x(310795,9403)$LELVL104,7178
+ t_x(310853,9471)$LELVL104,7179 t_x(310899,3908)$KSLN04A,7180 t_x(310901,1200)$YB3EH04A,7181 t_x(310913,15483)$MGY04,7182
+ t_x(310943,7289)$LEBAS04A,7183 t_x(310951,921)$KWUR1C04,7184 t_x(310982,3574)$YB3EH04A,7185 t_x(310983,14072)$EDGG704,7186
+ t_x(311032,1404)$LOVN1504,7187 t_x(311042,2139)$KSAL1204,7188 t_x(311070,1270)$CPRFBR04,7189 t_x(311071,18786)$EDGG704,7190
+ t_x(311073,16800)$LCES004,7191 t_x(311074,899)$GL34W04,7192 t_x(311108,20160)$LCES004,7193 t_x(311119,2833)$RMZSI04,7194
+ t_x(311138,2206)$KWUR1C04,7195 t_x(311142,3239)$MAB3404A,7196 t_x(311143,229)$RNS04M,7197 t_x(311151,13219)$MRAE04,7198
+ t_x(311155,19546)$LCES004,7199 t_x(311161,232)$MRAE04,7200 t_x(311168,4446)$KSAL1204,7201 t_x(311203,4446)$LELVL104,7202
+ t_x(311242,5101)$LELVL104,7203 t_x(311253,4101)$LFMDA04A,7204 t_x(311255,12744)$MRAE04,7205 t_x(311256,420)$YB3EH04A,7206
+ t_x(311257,2601)$KFUL1U04,7207 t_x(311260,15939)$MGY04,7208 t_x(311265,11647)$LCES004,7209 t_x(311272,10117)$LELVL104,7210
+ t_x(311284,16620)$LCES004,7211 t_x(311285,5820)$LCES004,7212 t_x(311291,2248)$LELVL104,7213 t_x(311293,2677)$LGAVA04,7214
+ t_x(311300,6689)$LEBAS04A,7215 t_x(311312,13680)$MRAE04,7216 t_x(311314,776)$LELVL104,7217 t_x(311315,4087)$LEBAS04A,7218
+ t_x(311329,11994)$MRAE04,7219 t_x(311344,8327)$LELVL104,7220 t_x(311351,1919)$LOVN1504,7221 t_x(311402,300)$KSAL1A04,7222
+ t_x(311412,2531)$KSLN04A,7223 t_x(311413,3239)$MAB3404A,7224 t_x(311440,6955)$MRAE04,7225 t_x(311443,17446)$EDGG704,7226
+ t_x(311447,4800)$LGKFN04,7227 t_x(311462,2096)$LELVL104,7228 t_x(311478,1806)$LELVL104,7229 t_x(311496,54)$CPGSE04,7230
+ t_x(311520,5089)$LELVL104,7231 t_x(311542,20276)$LCES004,7232 t_x(311548,7617)$LELVL104,7233 t_x(311549,1680)$LELVL104,7234
+ t_x(311550,841)$KSLN04A,7235 t_x(311636,7613)$LELVL104,7236 t_x(311650,12900)$MRAE04,7237 t_x(311680,7320)$LELVL104,7238
+ t_x(311697,14860)$EDGG704,7239 t_x(311706,12660)$MRAE04,7240 t_x(311727,8159)$MRAE04,7241 t_x(311733,16840)$MGY04,7242
+ t_x(311757,18960)$LCES004,7243 t_x(311813,2770)$LELVL104,7244 t_x(311825,1728)$RMZU04,7245 t_x(311838,20178)$LCES004,7246
+ t_x(311840,20160)$LCES004,7247 t_x(311845,7948)$YB3EH04A,7248 t_x(311850,12691)$MGY04,7249 t_x(311856,14808)$MRAE04,7250
+ t_x(311863,6165)$KSLN04A,7251 t_x(311878,10618)$MRAE04,7252 t_x(311882,7209)$LELVL104,7253 t_x(311886,20460)$LCES004,7254
+ t_x(311949,5388)$MAB1204A,7255 t_x(311954,7097)$MRAE04,7256 t_x(311988,6061)$MAB3404A,7257 t_x(311993,1652)$CPRFBR04,7258
+ t_x(311998,11400)$MRAE04,7259 t_x(312009,3696)$LLBGA04L,7260 t_x(312011,1951)$YB3EH04A,7261 t_x(312015,17820)$LCES004,7262
+ t_x(312017,22800)$LCES004,7263 t_x(312020,8300)$MRAE04,7264 t_x(312034,2890)$MAB1204A,7265 t_x(312036,14337)$MGY04,7266
+ t_x(312051,1828)$YB3EH04A,7267 t_x(312066,10002)$EDGG704,7268 t_x(312085,13746)$MRAE04,7269 t_x(312091,2360)$KSLN04A,7270
+ t_x(312097,6780)$LCES004,7271 t_x(312192,8520)$MRAEE04,7272 t_x(312199,15420)$LCES004,7273 t_x(312231,2780)$LGSRA04,7274
+ t_x(312302,22740)$LCES004,7275 t_x(312325,4469)$YB3EH04A,7276 t_x(312349,5321)$KWUR1C04,7277 t_x(312354,1620)$MAB1204A,7278
+ t_x(312369,13005)$MRAE04,7279 t_x(312417,177)$KFZ4404L,7280 t_x(312436,15812)$MGY04,7281 t_x(312442,5880)$LEBAS04A,7282
+ t_x(312456,4270)$KFUL1U04,7283 t_x(312497,6660)$LEBAS04A,7284 t_x(312503,13661)$MRAE04,7285 t_x(312532,1191)$LELVL104,7286
+ t_x(312565,3000)$LCES004,7287 t_x(312583,14520)$LCES004,7288 t_x(312648,20861)$EDGG704,7289 t_x(312659,10800)$MRAE04,7290
+ t_x(312674,17220)$LCES004,7291 t_x(312682,7080)$MRAE04,7292 t_x(312707,5824)$MRAE04,7293 t_x(312715,14813)$MGY04,7294
+ t_x(312731,3018)$GL34W04,7295 t_x(312746,1674)$LEBAS04A,7296 t_x(312762,6054)$MRAE04,7297 t_x(312773,2121)$GL34W04,7298
+ t_x(312792,5703)$LEBAS04A,7299 t_x(312800,15080)$EDGG704,7300 t_x(312825,11736)$LCES004,7301 t_x(312879,15120)$LCES004,7302
+ t_x(312881,13513)$MRAE04,7303 t_x(312895,14520)$LCES004,7304 t_x(312912,2448)$MAB1204A,7305 t_x(312938,4860)$LCES004,7306
+ t_x(312950,8640)$MRAE04,7307 t_x(312956,14579)$EDGG704,7308 t_x(312975,3583)$ZM56704,7309 t_x(312999,17508)$EDGG704,7310
+ t_x(313002,16635)$MGY04,7311 t_x(313003,5325)$MRAE04,7312 t_x(313034,2693)$GL34W04,7313 t_x(313050,1138)$LCES004M,7314
+ t_x(313054,13704)$MGY04,7315 t_x(313068,15786)$LCES004,7316 t_x(313100,1786)$RMZU04,7317 t_x(313102,2940)$LCES004,7318
+ t_x(313119,1468)$LOVN1504,7319 t_x(313135,3040)$KWUR1C04,7320 t_x(313202,4938)$KWUR1C04,7321 t_x(313298,1850)$GL34W04,7322
+ t_x(313302,2820)$LCES004,7323 t_x(313344,6280)$MRAE04,7324 t_x(313354,5690)$LEBAS04A,7325 t_x(313372,14177)$MRAE04,7326
+ t_x(313410,1436)$LEBAS04A,7327 t_x(313433,5460)$MRAE04,7328 t_x(313526,10614)$LELVL104,7329 t_x(313536,5535)$KWUR1C04,7330
+ t_x(313540,10632)$LCES004,7331 t_x(313563,938)$MAB1204A,7332 t_x(313569,15540)$LCES004,7333 t_x(313590,2549)$KWUR1C04,7334
+ t_x(313638,16628)$EDGG704,7335 t_x(313701,4866)$MRAE04,7336 t_x(313717,11206)$MRAE04,7337 t_x(313758,9720)$LCES004,7338
+ t_x(313874,3540)$MAB1204A,7339 t_x(313875,3840)$LCES004,7340 t_x(313899,2659)$KSAL1204,7341 t_x(313994,5641)$EDGG704,7342
+ t_x(314075,7860)$MRAE04,7343 t_x(314104,434)$KFUL1U04,7344 t_x(314108,12678)$LCES004,7345 t_x(314131,15012)$MRAE04,7346
+ t_x(314172,17490)$EDGG704,7347 t_x(314186,11773)$MRAE04,7348 t_x(314191,8158)$MRAEE04,7349 t_x(314198,4834)$MAB1204A,7350
+ t_x(314223,7980)$LCES004,7351 t_x(314225,14911)$MRAE04,7352 t_x(314236,4018)$LCES004,7353 t_x(314330,2905)$KWUR1C04,7354
+ t_x(314402,12895)$MRAE04,7355 t_x(314450,1493)$KWUR1C04,7356 t_x(314457,19492)$EDGG704,7357 t_x(314530,2683)$GL34W04,7358
+ t_x(314538,11400)$EDGG704,7359 t_x(314563,9331)$MRAE04,7360 t_x(314573,15300)$EDGG704,7361 t_x(314600,12138)$EDGG704,7362
+ t_x(314699,12660)$LCES004,7363 t_x(314705,1567)$KSLN04A,7364 t_x(314730,10025)$MRAE04,7365 t_x(314736,8400)$EDGG704,7366
+ t_x(314808,9627)$MRAE04,7367 t_x(314816,14041)$EDGG704,7368 t_x(314823,12714)$MRAE04,7369 t_x(314847,14388)$MRAE04,7370
+ t_x(314889,15473)$EDGG704,7371 t_x(314986,1418)$KWUR1C04,7372 t_x(314999,19070)$EDGG704,7373 t_x(315019,11436)$EDGG704,7374
+ t_x(315040,3232)$LELVL104,7375 t_x(315081,2580)$LCES004,7376 t_x(315138,1892)$LCES004,7377 t_x(315209,5160)$MAB1204A,7378
+ t_x(315232,4680)$LCES004,7379 t_x(315366,8725)$MRAE04,7380 t_x(315428,1140)$LELVL104,7381 t_x(315544,14910)$EDGG704,7382
+ t_x(315618,14503)$EDGG704,7383 t_x(315692,1870)$LLBGA04L,7384 t_x(315748,16279)$EDGG704,7385 t_x(315763,11711)$EDGG704,7386
+ t_x(315779,3300)$LCES004,7387 t_x(315788,3253)$LELVL104,7388 t_x(315895,15300)$MRAE04,7389 t_x(315991,16470)$EDGG704,7390
+ t_x(316029,14787)$EDGG704,7391 t_x(316061,2781)$LLBGA04L,7392 t_x(316090,15649)$LCES004,7393 t_x(316213,5469)$EDGG704,7394
+ t_x(316285,2855)$KWUR1C04,7395 t_x(316289,7022)$LELVL104,7396 t_x(316298,12675)$EDGG704,7397 t_x(316314,3528)$KWUR1C04,7398
+ t_x(316391,12720)$EDGG704,7399 t_x(316430,2940)$LCES004,7400 t_x(316446,13819)$MGY04,7401 t_x(316476,14458)$EDGG704,7402
+ t_x(316499,14337)$EDGG704,7403 t_x(316538,15120)$EDGG704,7404 t_x(316618,2506)$LLBGA04L,7405 t_x(316626,6589)$KWUR1C04,7406
+ t_x(316914,8439)$MRAE04,7407 t_x(316916,16449)$EDGG704,7408 t_x(316925,4575)$EDGG704,7409 t_x(317001,6047)$EDGG704,7410
+ t_x(317008,8136)$MRAE04,7411 t_x(317048,11820)$LCES004,7412 t_x(317067,1600)$LLBGA04L,7413 t_x(317111,15667)$EDGG704,7414
+ t_x(317116,6454)$MRAE04,7415 t_x(317153,13287)$EDGG704,7416 t_x(317216,19321)$EDGG704,7417 t_x(317222,14716)$EDGG704,7418
+ t_x(317300,18466)$EDGG704,7419 t_x(317357,1773)$LGRPA04,7420 t_x(317358,19482)$EDGG704,7421 t_x(317360,10384)$MRAE04,7422
+ t_x(317443,5662)$MRAE04,7423 t_x(317538,960)$MAB1204A,7424 t_x(317603,3346)$LLBGA04L,7425 t_x(317621,6943)$EDGG704,7426
+ t_x(317644,8400)$MRAE04,7427 t_x(317675,5573)$EDGG704,7428 t_x(317851,14940)$EDGG704,7429 t_x(317908,11063)$EDGG704,7430
+ t_x(317920,11166)$EDGG704,7431 t_x(317924,8100)$MRAE04,7432 t_x(317978,13682)$EDGG704,7433 t_x(317991,16822)$EDGG704,7434
+ t_x(317994,1972)$MRAE04,7435 t_x(318112,8161)$MRAE04,7436 t_x(318187,10080)$MRAE04,7437 t_x(318401,8634)$EDGG704,7438
+ t_x(318435,12720)$EDGG704,7439 t_x(318473,3595)$LLBGA04L,7440 t_x(318516,8757)$MRAE04,7441 t_x(318565,1512)$LELVL104,7442
+ t_x(318660,9244)$EDGG704,7443 t_x(318832,2156)$MRAE04,7444 t_x(319008,14090)$EDGG704,7445 t_x(319288,6960)$MRAE04,7446
+ t_x(319337,14100)$EDGG704,7447 t_x(319782,1369)$MRAE04,7448 t_x(320054,19316)$EDGG704,7449 t_x(320214,4442)$MRAE04,7450
+ t_x(320591,2598)$EDGG704,7451 t_x(320734,19168)$EDGG704,7452 t_x(321498,11700)$EDGG704,7453 t_x(322722,15689)$EDGG704,7454
+ t_x(323044,4080)$MRAE04,7455 t_x(323790,7800)$EDGG704,7456 t_x(262875,0),7457 t_x(262946,0),7458 t_x(263142,0),7459
+ t_x(263279,12)KFZ4404M,7460 t_x(263297,0),7461 t_x(263298,0),7462 t_x(263306,1590)LCES004,7463 t_x(263350,4)RFBRT04M,7464
+ t_x(263367,0),7465 t_x(263370,0),7466 t_x(263502,0),7467 t_x(263503,0),7468 t_x(263516,0),7469 t_x(263580,2203)LCES004,7470
+ t_x(263584,87)LEBAS04A,7471 t_x(263587,1105)LCES004M,7472 t_x(263594,905)LCES004M,7473 t_x(263601,0),7474
+ t_x(263602,1189)LCES004,7475 t_x(263612,1531)LCES004,7476 t_x(263613,0),7477 t_x(263638,281)LEBAS04A,7478
+ t_x(263640,375)LCES004,7479 t_x(263646,0),7480 t_x(263713,0),7481 t_x(263814,83)LEBAS04A,7482 t_x(263816,0),7483
+ t_x(263860,437)LCES004,7484 t_x(263862,1290)LCES004,7485 t_x(263866,1659)LCES004,7486 t_x(263868,1816)LCES004,7487
+ t_x(263921,1648)LCES004,7488 t_x(263958,0),7489 t_x(263962,184)LCES004,7490 t_x(264011,1225)LCES004,7491
+ t_x(267735,0),7492 t_x(267745,0),7493 t_x(269731,0),7494 t_x(270327,0),7495 t_x(271199,0),7496 t_x(271616,0),7497
+ t_x(272849,701)LGKFN04,7498 t_x(273032,0),7499 t_x(273960,0),7500 t_x(273980,0),7501 t_x(274216,0),7502
+ t_x(275682,0),7503 t_x(275809,0),7504 t_x(276210,24)KHVL104E,7505 t_x(276300,0),7506 t_x(276307,472)LGKFN04,7507
+ t_x(276531,0),7508 t_x(276534,6)KHVL104E,7509 t_x(276611,0),7510 t_x(276662,44)EBEEC04M,7511 t_x(276830,0),7512
+ t_x(276911,0),7513 t_x(276959,46)PMXX04M,7514 t_x(276991,0),7515 t_x(277127,44)LGKFN04,7516 t_x(277129,0),7517
+ t_x(277190,105)EG11G04M,7518 t_x(277201,0),7519 t_x(277284,0),7520 t_x(277425,0),7521 t_x(277434,0),7522
+ t_x(277472,89)EG11G04M,7523 t_x(277562,76)YH5MH04M,7524 t_x(277703,0),7525 t_x(277803,0),7526 t_x(277826,0),7527
+ t_x(277936,625)LGKFN04,7528 t_x(278067,0),7529 t_x(278158,0),7530 t_x(278295,0),7531 t_x(278487,0),7532
+ t_x(278565,15)LELVU04,7533 t_x(278607,0),7534 t_x(278647,210)EHAMA04,7535 t_x(278669,0),7536 t_x(278681,311)EHAMA04,7537
+ t_x(278783,0),7538 t_x(278839,0),7539 t_x(278872,0),7540 t_x(278889,0),7541 t_x(278940,0),7542 t_x(279048,0),7543
+ t_x(279186,0),7544 t_x(279250,0),7545 t_x(279259,0),7546 t_x(279347,0),7547 t_x(279349,0),7548 t_x(279386,0),7549
+ t_x(279398,0),7550 t_x(279409,117)YH5MH04M,7551 t_x(279467,0),7552 t_x(279485,0),7553 t_x(279544,0),7554
+ t_x(279552,0),7555 t_x(279627,278)EGPFA04,7556 t_x(279642,0),7557 t_x(279690,730)EGPFA04,7558 t_x(279693,48)YH5MH04M,7559
+ t_x(279716,0),7560 t_x(279791,415)EHAMA04,7561 t_x(279801,100)EHAMA04,7562 t_x(279827,0),7563 t_x(279845,0),7564
+ t_x(279887,1932)LGSRA04,7565 t_x(279893,0),7566 t_x(279896,0),7567 t_x(279965,27)LEBAS04M,7568 t_x(279969,3)RFBRT04M,7569
+ t_x(280103,0),7570 t_x(280104,908)LFMDA04A,7571 t_x(280115,0),7572 t_x(280142,323)EHAMA04,7573 t_x(280153,60)LCES004M,7574
+ t_x(280192,0),7575 t_x(280283,19)YH5MH04M,7576 t_x(280396,0),7577 t_x(280453,0),7578 t_x(280458,36)EBEEC04M,7579
+ t_x(280579,0),7580 t_x(280587,668)RVKWU04M,7581 t_x(280607,0),7582 t_x(280804,0),7583 t_x(280815,47)KSPE104D,7584
+ t_x(280825,42)LGKFN04,7585 t_x(281048,587)LGKFN04,7586 t_x(281074,0),7587 t_x(281091,0),7588 t_x(281143,259)LGKFN04,7589
+ t_x(281256,0),7590 t_x(281346,0),7591 t_x(281348,0),7592 t_x(281359,0),7593 t_x(281485,0),7594 t_x(281487,0),7595
+ t_x(281674,0),7596 t_x(281690,0),7597 t_x(281723,0),7598 t_x(281755,0),7599 t_x(281824,415)RVKWU04M,7600
+ t_x(281905,76)YH5MH04M,7601 t_x(281910,0),7602 t_x(281922,0),7603 t_x(281923,0),7604 t_x(281946,0),7605
+ t_x(281962,0),7606 t_x(282176,0),7607 t_x(282259,0),7608 t_x(282303,10)YBOLN04M,7609 t_x(282416,0),7610
+ t_x(282467,0),7611 t_x(282582,0),7612 t_x(282583,71)PMXX04M,7613 t_x(282592,120)LEBAS04A,7614 t_x(282606,450)LEBAS04A,7615
+ t_x(282620,0),7616 t_x(282720,0),7617 t_x(282727,128)LGKFN04,7618 t_x(282752,0),7619 t_x(282755,0),7620
+ t_x(282785,0),7621 t_x(282822,0),7622 t_x(282868,0),7623 t_x(282964,2437)LGSRA04,7624 t_x(282986,0),7625
+ t_x(283037,2662)LGZAA04M,7626 t_x(283128,0),7627 t_x(283194,0),7628 t_x(283209,0),7629 t_x(283211,0),7630
+ t_x(283254,0),7631 t_x(283256,0),7632 t_x(283259,39)EGNOR04M,7633 t_x(283288,0),7634 t_x(283289,0),7635
+ t_x(283305,56)KSLN04A,7636 t_x(283389,41)RQXSI04E,7637 t_x(283452,0),7638 t_x(283458,489)RMZSI04,7639
+ t_x(283464,0),7640 t_x(283510,0),7641 t_x(283559,655)LGKFN04,7642 t_x(283562,0),7643 t_x(283593,0),7644
+ t_x(283746,0),7645 t_x(283760,73)FUJ04M,7646 t_x(283853,0),7647 t_x(283943,488)LGSRA04,7648 t_x(284028,0),7649
+ t_x(284085,631)RVKWU04M,7650 t_x(284094,0),7651 t_x(284106,0),7652 t_x(284125,325)RMZSI04,7653 t_x(284141,0),7654
+ t_x(284154,0),7655 t_x(284165,447)RVKWU04M,7656 t_x(284183,50)LOVN1504,7657 t_x(284185,0),7658 t_x(284206,0),7659
+ t_x(284224,574)RMZSI04,7660 t_x(284228,0),7661 t_x(284247,0),7662 t_x(284260,311)RASI04M,7663 t_x(284283,786)RVKWU04M,7664
+ t_x(284287,0),7665 t_x(284291,0),7666 t_x(284297,0),7667 t_x(284313,0),7668 t_x(284316,0),7669 t_x(284341,0),7670
+ t_x(284344,0),7671 t_x(284350,0),7672 t_x(284357,405)RVKWU04M,7673 t_x(284372,0),7674 t_x(284380,0),7675
+ t_x(284418,0),7676 t_x(284450,0),7677 t_x(284467,0),7678 t_x(284550,0),7679 t_x(284562,0),7680 t_x(284566,26)YB3EH04A,7681
+ t_x(284595,0),7682 t_x(284631,0),7683 t_x(284722,0),7684 t_x(284738,0),7685 t_x(284809,100)LGAVA04,7686
+ t_x(284839,21)RASI04M,7687 t_x(284860,410)RVKWU04M,7688 t_x(284868,0),7689 t_x(284880,0),7690 t_x(284894,0),7691
+ t_x(284911,0),7692 t_x(285040,0),7693 t_x(285070,0),7694 t_x(285123,0),7695 t_x(285128,25)EG11G04M,7696
+ t_x(285148,0),7697 t_x(285157,0),7698 t_x(285163,0),7699 t_x(285189,401)RVKWU04M,7700 t_x(285254,0),7701
+ t_x(285300,0),7702 t_x(285308,0),7703 t_x(285328,0),7704 t_x(285395,0),7705 t_x(285458,0),7706 t_x(285459,1496)LCES004,7707
+ t_x(285474,0),7708 t_x(285482,0),7709 t_x(285521,0),7710 t_x(285583,619)LGAVA04,7711 t_x(285593,778)LCES004M,7712
+ t_x(285599,0),7713 t_x(285624,0),7714 t_x(285664,1446)LCES004,7715 t_x(285688,0),7716 t_x(285704,0),7717
+ t_x(285711,0),7718 t_x(285723,71)EHAMA04,7719 t_x(285733,1955)LCES004,7720 t_x(285747,0),7721 t_x(285766,0),7722
+ t_x(285792,0),7723 t_x(285794,82)RQXSI04E,7724 t_x(285818,0),7725 t_x(285840,0),7726 t_x(285875,0),7727
+ t_x(285899,0),7728 t_x(285938,584)RMZSI04,7729 t_x(285972,0),7730 t_x(285990,0),7731 t_x(286067,0),7732
+ t_x(286071,434)EDGG704,7733 t_x(286082,0),7734 t_x(286095,0),7735 t_x(286109,0),7736 t_x(286122,0),7737
+ t_x(286141,0),7738 t_x(286185,0),7739 t_x(286224,0),7740 t_x(286329,0),7741 t_x(286415,0),7742 t_x(286506,0),7743
+ t_x(286575,0),7744 t_x(286628,0),7745 t_x(286638,54)RNS04M,7746 t_x(286678,0),7747 t_x(286685,0),7748
+ t_x(286690,63)EHAMA04,7749 t_x(286733,0),7750 t_x(286743,0),7751 t_x(286753,0),7752 t_x(286757,0),7753
+ t_x(286763,239)RASI04M,7754 t_x(286841,105)KSAL1204,7755 t_x(286853,0),7756 t_x(286877,0),7757 t_x(286896,0),7758
+ t_x(286963,0),7759 t_x(286969,209)RASI04M,7760 t_x(287011,29)RMZU04E,7761 t_x(287020,173)RNS04M,7762
+ t_x(287027,701)LCES004M,7763 t_x(287081,865)LGSRA04,7764 t_x(287140,937)RVKWU04M,7765 t_x(287143,0),7766
+ t_x(287185,28)YH5MH04M,7767 t_x(287193,0),7768 t_x(287194,0),7769 t_x(287235,0),7770 t_x(287287,0),7771
+ t_x(287319,0),7772 t_x(287343,649)LGIRA04,7773 t_x(287468,1)GL4W04M,7774 t_x(287476,0),7775 t_x(287515,0),7776
+ t_x(287524,0),7777 t_x(287579,0),7778 t_x(287581,0),7779 t_x(287595,69)KWUR1C04,7780 t_x(287604,0),7781
+ t_x(287623,0),7782 t_x(287631,0),7783 t_x(287660,0),7784 t_x(287696,456)RMZSI04,7785 t_x(287703,0),7786
+ t_x(287722,0),7787 t_x(287736,0),7788 t_x(287749,2354)LGZAA04M,7789 t_x(287796,0),7790 t_x(287817,0),7791
+ t_x(287855,5)RNS04M,7792 t_x(287882,346)LGIRA04,7793 t_x(287895,0),7794 t_x(287904,0),7795 t_x(287934,0),7796
+ t_x(287978,0),7797 t_x(288004,52)KWUR1C04,7798 t_x(288078,0),7799 t_x(288101,127)KSPE104D,7800 t_x(288104,0),7801
+ t_x(288113,0),7802 t_x(288115,0),7803 t_x(288145,0),7804 t_x(288154,0),7805 t_x(288162,0),7806 t_x(288191,0),7807
+ t_x(288224,0),7808 t_x(288242,174)PMXX04M,7809 t_x(288252,0),7810 t_x(288253,0),7811 t_x(288261,0),7812
+ t_x(288279,0),7813 t_x(288284,137)KSPE104D,7814 t_x(288339,0),7815 t_x(288341,0),7816 t_x(288358,0),7817
+ t_x(288361,0),7818 t_x(288377,520)RVKWU04M,7819 t_x(288392,0),7820 t_x(288405,0),7821 t_x(288431,14)YB3EH04M,7822
+ t_x(288508,0),7823 t_x(288513,25)RQXU04E,7824 t_x(288599,0),7825 t_x(288601,0),7826 t_x(288647,32)LEMDAT04,7827
+ t_x(288725,0),7828 t_x(288756,0),7829 t_x(288792,0),7830 t_x(288838,0),7831 t_x(288846,0),7832 t_x(288911,3)KSPE104D,7833
+ t_x(288918,0),7834 t_x(288930,0),7835 t_x(288940,0),7836 t_x(288957,15)LEMDAT04,7837 t_x(288970,0),7838
+ t_x(289099,40)LGAVA04,7839 t_x(289136,0),7840 t_x(289160,0),7841 t_x(289170,57)LELVL104,7842 t_x(289172,45)LEMDAT04,7843
+ t_x(289201,0),7844 t_x(289276,0),7845 t_x(289283,94)LEMDAT04,7846 t_x(289315,0),7847 t_x(289330,0),7848
+ t_x(289347,35)MRAE04,7849 t_x(289361,0),7850 t_x(289397,0),7851 t_x(289405,0),7852 t_x(289457,0),7853
+ t_x(289463,0),7854 t_x(289490,0),7855 t_x(289519,0),7856 t_x(289566,707)LGKFN04,7857 t_x(289584,0),7858
+ t_x(289587,0),7859 t_x(289613,217)KSLN04A,7860 t_x(289655,0),7861 t_x(289665,0),7862 t_x(289716,50)LGKFN04,7863
+ t_x(289758,0),7864 t_x(289768,0),7865 t_x(289783,0),7866 t_x(289862,0),7867 t_x(289868,1469)LCES004,7868
+ t_x(289894,375)LCES004,7869 t_x(289901,0),7870 t_x(289907,0),7871 t_x(289945,516)LGKFN04,7872 t_x(289961,0),7873
+ t_x(289989,1092)EDGG704,7874 t_x(289999,97)PMXX04M,7875 t_x(290019,0),7876 t_x(290041,23)KFZ4404M,7877
+ t_x(290047,163)RASI04M,7878 t_x(290082,0),7879 t_x(290090,946)EDGG704,7880 t_x(290112,0),7881 t_x(290137,0),7882
+ t_x(290158,0),7883 t_x(290166,40)RNS04M,7884 t_x(290174,0),7885 t_x(290272,6)LEMDAT04,7886 t_x(290283,451)LGAVA04,7887
+ t_x(290302,0),7888 t_x(290315,0),7889 t_x(290343,0),7890 t_x(290367,0),7891 t_x(290378,114)YD5WH04M,7892
+ t_x(290395,0),7893 t_x(290407,218)LFMDA04A,7894 t_x(290428,0),7895 t_x(290429,0),7896 t_x(290433,0),7897
+ t_x(290436,0),7898 t_x(290447,0),7899 t_x(290468,0),7900 t_x(290480,95)RJIU04M,7901 t_x(290499,0),7902
+ t_x(290553,32)LEMDAT04,7903 t_x(290567,0),7904 t_x(290578,0),7905 t_x(290583,0),7906 t_x(290633,0),7907
+ t_x(290646,0),7908 t_x(290667,0),7909 t_x(290676,0),7910 t_x(290680,0),7911 t_x(290696,130)RNS04M,7912
+ t_x(290760,0),7913 t_x(290761,0),7914 t_x(290766,0),7915 t_x(290776,0),7916 t_x(290803,0),7917 t_x(290819,0),7918
+ t_x(290863,290)RVKWU04M,7919 t_x(290866,0),7920 t_x(290871,0),7921 t_x(290967,0),7922 t_x(291009,0),7923
+ t_x(291013,0),7924 t_x(291014,660)LCES004M,7925 t_x(291038,849)EDGG704,7926 t_x(291040,0),7927 t_x(291048,9)LEMDAT04,7928
+ t_x(291078,0),7929 t_x(291104,1853)LCES004,7930 t_x(291117,0),7931 t_x(291159,0),7932 t_x(291189,376)RVKWU04M,7933
+ t_x(291204,0),7934 t_x(291223,40)EGPFA04,7935 t_x(291226,11)RQXSI04E,7936 t_x(291238,0),7937 t_x(291241,0),7938
+ t_x(291257,746)EDGG704,7939 t_x(291264,0),7940 t_x(291267,311)RNS04M,7941 t_x(291292,0),7942 t_x(291305,968)EDGG704,7943
+ t_x(291309,0),7944 t_x(291314,0),7945 t_x(291317,0),7946 t_x(291326,0),7947 t_x(291341,0),7948 t_x(291377,0),7949
+ t_x(291417,0),7950 t_x(291447,0),7951 t_x(291480,0),7952 t_x(291484,0),7953 t_x(291499,0),7954 t_x(291515,0),7955
+ t_x(291521,0),7956 t_x(291534,0),7957 t_x(291538,0),7958 t_x(291539,0),7959 t_x(291554,0),7960 t_x(291572,0),7961
+ t_x(291577,0),7962 t_x(291579,0),7963 t_x(291594,0),7964 t_x(291603,0),7965 t_x(291612,0),7966 t_x(291639,0),7967
+ t_x(291640,0),7968 t_x(291645,320)LGSRA04,7969 t_x(291652,0),7970 t_x(291679,82)RNS04M,7971 t_x(291697,0),7972
+ t_x(291719,0),7973 t_x(291727,0),7974 t_x(291739,124)KSLN04A,7975 t_x(291798,0),7976 t_x(291826,0),7977
+ t_x(291874,44)MM304,7978 t_x(291891,447)LGKFN04,7979 t_x(291917,0),7980 t_x(291918,1078)LGZAA04M,7981
+ t_x(291959,0),7982 t_x(292091,0),7983 t_x(292092,0),7984 t_x(292099,0),7985 t_x(292100,0),7986 t_x(292111,0),7987
+ t_x(292130,0),7988 t_x(292187,75)KSPE104D,7989 t_x(292197,0),7990 t_x(292232,477)LGAVA04,7991 t_x(292251,0),7992
+ t_x(292319,0),7993 t_x(292327,37)YB3EH04A,7994 t_x(292354,0),7995 t_x(292383,1397)EDGG704,7996 t_x(292388,94)RQXU04E,7997
+ t_x(292408,1)BKED1204,7998 t_x(292417,0),7999 t_x(292423,1589)EDGG704,8000 t_x(292442,0),8001 t_x(292500,0),8002
+ t_x(292533,0),8003 t_x(292534,0),8004 t_x(292565,0),8005 t_x(292574,0),8006 t_x(292587,0),8007 t_x(292614,0),8008
+ t_x(292627,0),8009 t_x(292635,0),8010 t_x(292670,0),8011 t_x(292672,17)RQXU04E,8012 t_x(292676,0),8013
+ t_x(292688,0),8014 t_x(292700,42)GL4W04M,8015 t_x(292710,0),8016 t_x(292716,0),8017 t_x(292735,47)GL4W04M,8018
+ t_x(292739,0),8019 t_x(292748,0),8020 t_x(292753,0),8021 t_x(292762,0),8022 t_x(292783,0),8023 t_x(292791,521)EGPFA04,8024
+ t_x(292796,1763)LCES004,8025 t_x(292801,0),8026 t_x(292837,0),8027 t_x(292872,0),8028 t_x(292917,0),8029
+ t_x(292934,0),8030 t_x(292940,1048)EDGG704,8031 t_x(292946,0),8032 t_x(292991,0),8033 t_x(293036,0),8034
+ t_x(293070,284)RNS04M,8035 t_x(293071,159)RASI04M,8036 t_x(293074,0),8037 t_x(293090,0),8038 t_x(293092,20)RASI04M,8039
+ t_x(293139,140)RNS04M,8040 t_x(293146,0),8041 t_x(293150,0),8042 t_x(293166,0),8043 t_x(293191,0),8044
+ t_x(293252,0),8045 t_x(293300,0),8046 t_x(293340,0),8047 t_x(293371,0),8048 t_x(293416,0),8049 t_x(293429,0),8050
+ t_x(293430,128)RQXU04E,8051 t_x(293451,0),8052 t_x(293498,0),8053 t_x(293520,0),8054 t_x(293531,21)GL4W04M,8055
+ t_x(293533,0),8056 t_x(293539,559)RVKWU04M,8057 t_x(293549,0),8058 t_x(293566,20)RNI04M,8059 t_x(293567,0),8060
+ t_x(293569,0),8061 t_x(293571,0),8062 t_x(293580,0),8063 t_x(293587,476)LCES004,8064 t_x(293601,0),8065
+ t_x(293621,0),8066 t_x(293622,0),8067 t_x(293640,0),8068 t_x(293650,493)EGPFA04,8069 t_x(293680,108)LELVL104,8070
+ t_x(293710,1599)EDGG704,8071 t_x(293718,521)EGPFA04,8072 t_x(293737,0),8073 t_x(293790,0),8074 t_x(293804,0),8075
+ t_x(293879,0),8076 t_x(293898,0),8077 t_x(293909,0),8078 t_x(293964,0),8079 t_x(293986,0),8080 t_x(294005,0),8081
+ t_x(294010,0),8082 t_x(294030,0),8083 t_x(294048,0),8084 t_x(294056,0),8085 t_x(294089,190)LEMDAT04,8086
+ t_x(294111,0),8087 t_x(294112,0),8088 t_x(294133,0),8089 t_x(294164,0),8090 t_x(294193,0),8091 t_x(294200,127)RQXSI04E,8092
+ t_x(294211,0),8093 t_x(294362,0),8094 t_x(294365,0),8095 t_x(294370,111)KSPE104D,8096 t_x(294406,0),8097
+ t_x(294433,140)RVKWU04M,8098 t_x(294442,152)LOVN1504,8099 t_x(294449,0),8100 t_x(294460,0),8101 t_x(294473,0),8102
+ t_x(294490,0),8103 t_x(294501,0),8104 t_x(294523,0),8105 t_x(294546,0),8106 t_x(294556,0),8107 t_x(294560,0),8108
+ t_x(294603,0),8109 t_x(294610,8)RQXU04E,8110 t_x(294615,0),8111 t_x(294637,0),8112 t_x(294656,0),8113
+ t_x(294672,0),8114 t_x(294674,0),8115 t_x(294685,0),8116 t_x(294690,885)RVKWU04M,8117 t_x(294727,0),8118
+ t_x(294750,0),8119 t_x(294752,0),8120 t_x(294756,0),8121 t_x(294779,53)RNS04M,8122 t_x(294791,0),8123
+ t_x(294807,1070)LCES004M,8124 t_x(294815,0),8125 t_x(294841,0),8126 t_x(294847,0),8127 t_x(294876,0),8128
+ t_x(294899,0),8129 t_x(294900,0),8130 t_x(294912,63)RNS04M,8131 t_x(294913,0),8132 t_x(294925,803)RVKWU04M,8133
+ t_x(294950,20)RNS04M,8134 t_x(294986,180)LGKFN04,8135 t_x(294990,0),8136 t_x(294997,0),8137 t_x(295005,0),8138
+ t_x(295018,0),8139 t_x(295023,0),8140 t_x(295034,237)RNS04M,8141 t_x(295047,0),8142 t_x(295116,102)RQXU04E,8143
+ t_x(295127,0),8144 t_x(295129,0),8145 t_x(295157,0),8146 t_x(295168,3)BR204M,8147 t_x(295205,0),8148
+ t_x(295231,0),8149 t_x(295258,0),8150 t_x(295273,0),8151 t_x(295274,0),8152 t_x(295282,0),8153 t_x(295288,0),8154
+ t_x(295292,0),8155 t_x(295298,0),8156 t_x(295308,0),8157 t_x(295339,720)RVKWU04M,8158 t_x(295343,627)RVKWU04M,8159
+ t_x(295371,0),8160 t_x(295372,0),8161 t_x(295407,0),8162 t_x(295413,0),8163 t_x(295448,0),8164 t_x(295456,789)RVKWU04M,8165
+ t_x(295463,0),8166 t_x(295496,0),8167 t_x(295497,0),8168 t_x(295501,0),8169 t_x(295503,497)RVKWU04M,8170
+ t_x(295511,0),8171 t_x(295516,0),8172 t_x(295519,1)YB3EH04A,8173 t_x(295521,0),8174 t_x(295522,188)PMXX04M,8175
+ t_x(295550,0),8176 t_x(295569,0),8177 t_x(295571,0),8178 t_x(295594,0),8179 t_x(295595,0),8180 t_x(295609,152)RASI04M,8181
+ t_x(295620,888)RVKWU04M,8182 t_x(295634,0),8183 t_x(295688,0),8184 t_x(295691,29)RMZU04,8185 t_x(295708,0),8186
+ t_x(295711,561)LGAVA04,8187 t_x(295723,475)RVKWU04M,8188 t_x(295728,0),8189 t_x(295730,17)LEMDAT04,8190
+ t_x(295732,0),8191 t_x(295733,0),8192 t_x(295734,127)LEMDAT04,8193 t_x(295747,58)YB3EH04A,8194 t_x(295752,0),8195
+ t_x(295754,140)LEMDAT04,8196 t_x(295790,0),8197 t_x(295794,250)LEMDAT04,8198 t_x(295795,0),8199 t_x(295800,0),8200
+ t_x(295817,0),8201 t_x(295819,174)RVKWU04M,8202 t_x(295822,0),8203 t_x(295850,0),8204 t_x(295862,0),8205
+ t_x(295870,0),8206 t_x(295877,0),8207 t_x(295885,0),8208 t_x(295886,0),8209 t_x(295887,0),8210 t_x(295893,203)LEMDAT04,8211
+ t_x(295905,0),8212 t_x(295912,0),8213 t_x(295915,0),8214 t_x(295920,0),8215 t_x(295923,0),8216 t_x(295927,0),8217
+ t_x(295932,35)RNS04M,8218 t_x(295939,0),8219 t_x(295941,0),8220 t_x(295942,0),8221 t_x(295952,0),8222
+ t_x(295961,0),8223 t_x(295980,108)RNS04M,8224 t_x(296031,23)MM204,8225 t_x(296039,0),8226 t_x(296104,267)KFUL1U04,8227
+ t_x(296109,0),8228 t_x(296131,0),8229 t_x(296155,0),8230 t_x(296157,0),8231 t_x(296158,0),8232 t_x(296164,0),8233
+ t_x(296180,0),8234 t_x(296209,0),8235 t_x(296212,148)KSLN04A,8236 t_x(296238,0),8237 t_x(296248,0),8238
+ t_x(296289,0),8239 t_x(296295,0),8240 t_x(296307,0),8241 t_x(296317,0),8242 t_x(296334,0),8243 t_x(296337,0),8244
+ t_x(296350,0),8245 t_x(296365,355)LGAVA04,8246 t_x(296392,154)KSLN04A,8247 t_x(296394,0),8248 t_x(296401,0),8249
+ t_x(296406,0),8250 t_x(296463,0),8251 t_x(296473,7)LCES004,8252 t_x(296521,41)KFUL1U04,8253 t_x(296550,33)YB3EH04A,8254
+ t_x(296563,0),8255 t_x(296565,0),8256 t_x(296585,0),8257 t_x(296635,0),8258 t_x(296640,0),8259 t_x(296641,0),8260
+ t_x(296646,450)LCES004,8261 t_x(296668,0),8262 t_x(296685,0),8263 t_x(296688,0),8264 t_x(296721,0),8265
+ t_x(296754,634)LGKFN04,8266 t_x(296755,0),8267 t_x(296840,0),8268 t_x(296850,0),8269 t_x(296878,0),8270
+ t_x(296918,0),8271 t_x(296922,153)LGKFN04,8272 t_x(296928,72)LGIRA04,8273 t_x(296939,0),8274 t_x(296955,0),8275
+ t_x(297011,0),8276 t_x(297037,56)LEBAS04A,8277 t_x(297075,0),8278 t_x(297076,0),8279 t_x(297079,0),8280
+ t_x(297080,0),8281 t_x(297087,0),8282 t_x(297113,0),8283 t_x(297129,0),8284 t_x(297145,24)LOVN1504,8285
+ t_x(297157,654)LGKFN04,8286 t_x(297158,0),8287 t_x(297207,0),8288 t_x(297232,24)RNI04M,8289 t_x(297250,0),8290
+ t_x(297288,171)YB3EH04A,8291 t_x(297293,0),8292 t_x(297313,0),8293 t_x(297350,0),8294 t_x(297362,0),8295
+ t_x(297370,0),8296 t_x(297393,0),8297 t_x(297403,0),8298 t_x(297407,0),8299 t_x(297424,0),8300 t_x(297427,186)RMZSI04,8301
+ t_x(297433,0),8302 t_x(297436,86)FUJ04M,8303 t_x(297500,393)LEBAS04A,8304 t_x(297504,0),8305 t_x(297505,0),8306
+ t_x(297519,0),8307 t_x(297546,0),8308 t_x(297571,0),8309 t_x(297572,226)RVKWU04M,8310 t_x(297613,0),8311
+ t_x(297616,810)LGSRA04,8312 t_x(297679,0),8313 t_x(297680,617)RMZSI04,8314 t_x(297682,0),8315 t_x(297702,92)RMZSI04,8316
+ t_x(297721,0),8317 t_x(297744,0),8318 t_x(297762,0),8319 t_x(297773,0),8320 t_x(297781,10)YB3EH04A,8321
+ t_x(297827,0),8322 t_x(297851,0),8323 t_x(297904,105)LOVN1504,8324 t_x(297922,0),8325 t_x(297929,0),8326
+ t_x(297958,0),8327 t_x(297974,0),8328 t_x(298009,0),8329 t_x(298080,0),8330 t_x(298089,0),8331 t_x(298090,0),8332
+ t_x(298114,0),8333 t_x(298116,0),8334 t_x(298171,0),8335 t_x(298183,80)YB3EH04A,8336 t_x(298212,0),8337
+ t_x(298218,0),8338 t_x(298237,0),8339 t_x(298246,0),8340 t_x(298249,229)RNS04M,8341 t_x(298297,0),8342
+ t_x(298300,0),8343 t_x(298306,0),8344 t_x(298321,9)LEBAS04A,8345 t_x(298333,5)KSPE104D,8346 t_x(298368,0),8347
+ t_x(298384,0),8348 t_x(298397,0),8349 t_x(298426,693)LCES004M,8350 t_x(298434,1477)LCES004,8351 t_x(298447,0),8352
+ t_x(298477,368)RMZSI04,8353 t_x(298480,0),8354 t_x(298502,32)YB3EH04A,8355 t_x(298503,0),8356 t_x(298528,1167)LCES004,8357
+ t_x(298564,0),8358 t_x(298588,0),8359 t_x(298592,0),8360 t_x(298619,0),8361 t_x(298646,0),8362 t_x(298660,13)KCHI104M,8363
+ t_x(298706,0),8364 t_x(298713,0),8365 t_x(300045,40)KSPE104D,8366 t_x(300064,0),8367 t_x(300133,0),8368
+ t_x(300137,0),8369 t_x(300146,0),8370 t_x(300185,0),8371 t_x(300204,0),8372 t_x(300237,0),8373 t_x(300256,177)LOVN1504,8374
+ t_x(300287,156)RNS04M,8375 t_x(300290,0),8376 t_x(300332,0),8377 t_x(300414,0),8378 t_x(300421,0),8379
+ t_x(300422,0),8380 t_x(300430,0),8381 t_x(300445,1537)LCES004,8382 t_x(300487,0),8383 t_x(300504,377)LGKFN04,8384
+ t_x(300521,0),8385 t_x(300538,112)KSPE104D,8386 t_x(300571,0),8387 t_x(300582,0),8388 t_x(300590,0),8389
+ t_x(300621,1409)LCES004,8390 t_x(300666,646)LCES004,8391 t_x(300727,0),8392 t_x(300750,62)EG11G04M,8393
+ t_x(300765,0),8394 t_x(300774,0),8395 t_x(300786,570)LCES004M,8396 t_x(300815,982)LCES004M,8397 t_x(300850,0),8398
+ t_x(300851,0),8399 t_x(300885,172)RMZSI04,8400 t_x(300896,0),8401 t_x(300931,21)KSPE104D,8402 t_x(300956,0),8403
+ t_x(300964,291)LGKFN04,8404 t_x(301010,5)RNS04M,8405 t_x(301035,0),8406 t_x(301041,36)BKED1204,8407 t_x(301059,0),8408
+ t_x(301070,588)EDGG704,8409 t_x(301074,61)LGKFN04,8410 t_x(301088,173)LEMDAT04,8411 t_x(301101,0),8412
+ t_x(301139,780)LCES004M,8413 t_x(301145,157)YB3EH04A,8414 t_x(301219,0),8415 t_x(301285,0),8416 t_x(301287,0),8417
+ t_x(301299,0),8418 t_x(301329,0),8419 t_x(301342,960)LCES004M,8420 t_x(301346,0),8421 t_x(301353,5)KSPE104D,8422
+ t_x(301367,0),8423 t_x(301391,184)RMZSI04,8424 t_x(301417,154)LGKFN04,8425 t_x(301420,304)LELVL104,8426
+ t_x(301477,184)MRAE04,8427 t_x(301496,0),8428 t_x(301501,114)LCES004,8429 t_x(301540,0),8430 t_x(301582,0),8431
+ t_x(301590,0),8432 t_x(301601,0),8433 t_x(301687,115)LEBAS04A,8434 t_x(301707,0),8435 t_x(301709,1219)LCES004M,8436
+ t_x(301721,0),8437 t_x(301727,0),8438 t_x(301757,0),8439 t_x(301785,0),8440 t_x(301815,9)GL4W04M,8441
+ t_x(301819,0),8442 t_x(301888,0),8443 t_x(301968,50)EG11G04M,8444 t_x(302060,0),8445 t_x(302073,0),8446
+ t_x(302096,0),8447 t_x(302135,0),8448 t_x(302136,0),8449 t_x(302179,0),8450 t_x(302224,281)LELVL104,8451
+ t_x(302247,0),8452 t_x(302262,0),8453 t_x(302300,0),8454 t_x(302310,0),8455 t_x(302341,0),8456 t_x(302365,685)RMZSI04,8457
+ t_x(302390,131)RMZSI04,8458 t_x(302457,0),8459 t_x(302470,0),8460 t_x(302474,0),8461 t_x(302528,0),8462
+ t_x(302530,0),8463 t_x(302531,0),8464 t_x(302536,0),8465 t_x(302552,0),8466 t_x(302575,0),8467 t_x(302576,0),8468
+ t_x(302591,18)BKED1204,8469 t_x(302643,52)EG11G04M,8470 t_x(302650,0),8471 t_x(302661,72)EG11G04M,8472
+ t_x(302665,35)GL34W04,8473 t_x(302679,0),8474 t_x(302686,0),8475 t_x(302705,0),8476 t_x(302741,449)RMZSI04,8477
+ t_x(302774,246)RMZSI04,8478 t_x(302798,0),8479 t_x(302801,0),8480 t_x(302830,70)RMZSI04,8481 t_x(302840,49)RMZU04,8482
+ t_x(302940,0),8483 t_x(302944,653)RMZSI04,8484 t_x(302986,512)LEBAS04A,8485 t_x(303017,0),8486 t_x(303035,0),8487
+ t_x(303061,0),8488 t_x(303077,0),8489 t_x(303152,314)LEBAS04A,8490 t_x(303156,266)EG11G04M,8491 t_x(303164,87)KSPE104D,8492
+ t_x(303173,0),8493 t_x(303194,0),8494 t_x(303195,390)MRAE04,8495 t_x(303203,1707)LCES004,8496 t_x(303209,224)LEBAS04A,8497
+ t_x(303215,0),8498 t_x(303224,0),8499 t_x(303227,322)LELVL104,8500 t_x(303235,186)EGPFA04,8501 t_x(303247,0),8502
+ t_x(303253,0),8503 t_x(303270,0),8504 t_x(303282,7)LEMDAT04,8505 t_x(303297,0),8506 t_x(303314,60)EG11G04M,8507
+ t_x(303409,0),8508 t_x(303471,0),8509 t_x(303476,0),8510 t_x(303485,425)LELVL104,8511 t_x(303503,16)KSLN04A,8512
+ t_x(303506,1830)LCES004,8513 t_x(303517,420)RMZSI04,8514 t_x(303529,608)EDGG704,8515 t_x(303534,3213)LGZAA04M,8516
+ t_x(303580,192)EG11G04M,8517 t_x(303604,146)LELVL104,8518 t_x(303617,99)KSLN04A,8519 t_x(303652,0),8520
+ t_x(303662,5)KSPE104D,8521 t_x(303664,219)LGAVA04,8522 t_x(303665,1780)LCES004,8523 t_x(303717,35)LGZAA04M,8524
+ t_x(303771,0),8525 t_x(303784,38)KSPE104D,8526 t_x(303790,0),8527 t_x(303810,0),8528 t_x(303814,873)EDGG704,8529
+ t_x(303829,0),8530 t_x(303832,0),8531 t_x(303842,12)LELVU04,8532 t_x(303874,0),8533 t_x(303900,0),8534
+ t_x(303911,0),8535 t_x(303930,0),8536 t_x(303959,2115)LGZAA04M,8537 t_x(303971,0),8538 t_x(303979,0),8539
+ t_x(303992,0),8540 t_x(304001,201)LEBAS04A,8541 t_x(304007,339)EG11G04M,8542 t_x(304041,0),8543 t_x(304074,0),8544
+ t_x(304139,230)LELVL104,8545 t_x(304182,277)LELVL104,8546 t_x(304230,697)EDGG704,8547 t_x(304254,0),8548
+ t_x(304261,0),8549 t_x(304263,322)LELVL104,8550 t_x(304315,0),8551 t_x(304335,522)LELVL104,8552 t_x(304362,1553)LGZAA04M,8553
+ t_x(304414,3)LEMDAT04,8554 t_x(304433,0),8555 t_x(304443,0),8556 t_x(304456,0),8557 t_x(304458,0),8558
+ t_x(304483,30)LCES004,8559 t_x(304486,66)LELVU04,8560 t_x(304529,0),8561 t_x(304552,0),8562 t_x(304557,0),8563
+ t_x(304583,0),8564 t_x(304606,196)KFUL1U04,8565 t_x(304631,0),8566 t_x(304701,0),8567 t_x(304713,0),8568
+ t_x(304734,0),8569 t_x(304753,0),8570 t_x(304765,0),8571 t_x(304780,0),8572 t_x(304798,0),8573 t_x(304803,0),8574
+ t_x(304857,0),8575 t_x(304895,0),8576 t_x(304979,0),8577 t_x(304980,0),8578 t_x(305019,0),8579 t_x(305039,0),8580
+ t_x(305074,0),8581 t_x(305112,0),8582 t_x(305122,187)LEBAS04A,8583 t_x(305154,16)LELVL104,8584 t_x(305224,0),8585
+ t_x(305283,0),8586 t_x(305363,0),8587 t_x(305462,746)EDGG704,8588 t_x(305491,0),8589 t_x(305522,51)KSPE104D,8590
+ t_x(305532,0),8591 t_x(305535,0),8592 t_x(305538,570)RMZSI04,8593 t_x(305548,0),8594 t_x(305557,1200)LCES004,8595
+ t_x(305593,0),8596 t_x(305597,0),8597 t_x(305599,0),8598 t_x(305604,0),8599 t_x(305671,0),8600 t_x(305686,0),8601
+ t_x(305689,58)LEMDAT04,8602 t_x(305696,0),8603 t_x(305697,322)LEMDAT04,8604 t_x(305716,6)KWUR1C04,8605
+ t_x(305728,29)ZM56704,8606 t_x(305730,320)LGIRA04,8607 t_x(305764,0),8608 t_x(305791,0),8609 t_x(305798,900)LCES004,8610
+ t_x(305802,1083)EDGG704,8611 t_x(305803,0),8612 t_x(305828,0),8613 t_x(305867,1013)EDGG704,8614 t_x(305887,1924)LCES004,8615
+ t_x(305899,258)LEBAS04A,8616 t_x(305950,0),8617 t_x(305962,60)LEMDAT04,8618 t_x(305967,111)LELVL104,8619
+ t_x(306066,0),8620 t_x(306187,0),8621 t_x(306197,115)LEBAS04A,8622 t_x(306206,0),8623 t_x(306207,895)LCES004M,8624
+ t_x(306242,0),8625 t_x(306243,0),8626 t_x(306251,51)RMZU04,8627 t_x(306253,0),8628 t_x(306272,0),8629
+ t_x(306283,0),8630 t_x(306307,4)RMZU04,8631 t_x(306308,0),8632 t_x(306346,1888)LCES004,8633 t_x(306384,27)LELVU04,8634
+ t_x(306397,0),8635 t_x(306405,812)EDGG704,8636 t_x(306413,571)LGKFN04,8637 t_x(306449,441)LEBAS04A,8638
+ t_x(306542,0),8639 t_x(306669,45)MRAE04,8640 t_x(306685,0),8641 t_x(306698,1580)EDGG704,8642 t_x(306710,0),8643
+ t_x(306718,0),8644 t_x(306743,290)RMZSI04,8645 t_x(306751,0),8646 t_x(306756,0),8647 t_x(306801,34)RMZU04,8648
+ t_x(306846,0),8649 t_x(306862,3)KSAL1204,8650 t_x(306868,108)KSLN04A,8651 t_x(306922,40)LOVN1504,8652
+ t_x(306943,0),8653 t_x(306995,0),8654 t_x(307018,464)RMZSI04,8655 t_x(307021,0),8656 t_x(307055,0),8657
+ t_x(307060,0),8658 t_x(307068,0),8659 t_x(307105,1897)LGZAA04M,8660 t_x(307107,0),8661 t_x(307140,0),8662
+ t_x(307142,140)KSPE104D,8663 t_x(307145,0),8664 t_x(307153,1611)LCES004,8665 t_x(307154,465)LGIRA04,8666
+ t_x(307190,62)LGKFN04,8667 t_x(307217,604)RMZSI04,8668 t_x(307260,0),8669 t_x(307264,2060)LCES004,8670
+ t_x(307265,350)LEBAS04A,8671 t_x(307359,408)LELVL104,8672 t_x(307394,0),8673 t_x(307441,0),8674 t_x(307461,0),8675
+ t_x(307470,346)LGIRA04,8676 t_x(307482,0),8677 t_x(307498,1944)LCES004,8678 t_x(307547,0),8679 t_x(307617,0),8680
+ t_x(307626,0),8681 t_x(307658,46)RMZU04,8682 t_x(307674,0),8683 t_x(307740,756)LGSRA04,8684 t_x(307752,288)LGAVA04,8685
+ t_x(307791,32)ZM56704,8686 t_x(307805,0),8687 t_x(307831,0),8688 t_x(307833,0),8689 t_x(307846,0),8690
+ t_x(307860,0),8691 t_x(307878,8)KWUR1C04,8692 t_x(307961,0),8693 t_x(307977,0),8694 t_x(307985,73)RMZU04,8695
+ t_x(307990,602)EDGG704,8696 t_x(307992,1502)LGZAA04M,8697 t_x(308003,0),8698 t_x(308004,0),8699 t_x(308064,480)LEBAS04A,8700
+ t_x(308077,565)EDGG704,8701 t_x(308125,383)LCES004,8702 t_x(308133,0),8703 t_x(308210,83)LEBAS04A,8704
+ t_x(308221,95)KSLN04A,8705 t_x(308225,490)RMZSI04,8706 t_x(308239,0),8707 t_x(308248,151)YB3EH04A,8708
+ t_x(308251,1536)LCES004,8709 t_x(308268,0),8710 t_x(308281,0),8711 t_x(308294,238)LGIRA04,8712 t_x(308308,34)YB3EH04A,8713
+ t_x(308325,369)LGKFN04,8714 t_x(308334,130)EBEEC04M,8715 t_x(308351,214)RMZSI04,8716 t_x(308366,0),8717
+ t_x(308386,0),8718 t_x(308418,0),8719 t_x(308432,0),8720 t_x(308449,363)MRAE04,8721 t_x(308482,0),8722
+ t_x(308485,330)LGIRA04,8723 t_x(308505,0),8724 t_x(308507,450)LCES004,8725 t_x(308582,1754)EDGG704,8726
+ t_x(308593,0),8727 t_x(308602,0),8728 t_x(308619,1045)LGZAA04M,8729 t_x(308622,1164)LCES004,8730 t_x(308624,383)LCES004,8731
+ t_x(308647,267)MRAE04,8732 t_x(308677,214)RMZSI04,8733 t_x(308700,0),8734 t_x(308855,1)YB3EH04A,8735
+ t_x(308908,0),8736 t_x(308941,0),8737 t_x(308945,756)EDGG704,8738 t_x(308947,0),8739 t_x(309000,0),8740
+ t_x(309011,253)MRAE04,8741 t_x(309049,66)RMZSI04,8742 t_x(309061,0),8743 t_x(309098,641)RMZSI04,8744
+ t_x(309119,0),8745 t_x(309172,1133)EDGG704,8746 t_x(309203,39)YB3EH04A,8747 t_x(309208,0),8748 t_x(309210,791)EDGG704,8749
+ t_x(309283,939)LGSRA04,8750 t_x(309311,0),8751 t_x(309313,0),8752 t_x(309321,0),8753 t_x(309324,713)RMZSI04,8754
+ t_x(309331,0),8755 t_x(309374,0),8756 t_x(309414,1644)LCES004,8757 t_x(309437,0),8758 t_x(309461,0),8759
+ t_x(309465,0),8760 t_x(309473,141)LOVN1504,8761 t_x(309498,512)RMZSI04,8762 t_x(309536,0),8763 t_x(309547,201)LEBAS04A,8764
+ t_x(309557,579)EDGG704,8765 t_x(309573,1197)LCES004,8766 t_x(309594,0),8767 t_x(309597,0),8768 t_x(309599,0),8769
+ t_x(309602,50)LEBAS04A,8770 t_x(309641,0),8771 t_x(309735,0),8772 t_x(309780,300)LCES004,8773 t_x(309790,14)YB3EH04A,8774
+ t_x(309822,0),8775 t_x(309890,0),8776 t_x(309899,0),8777 t_x(309911,0),8778 t_x(309986,0),8779 t_x(310005,516)EDGG704,8780
+ t_x(310024,0),8781 t_x(310043,0),8782 t_x(310080,23)LEBAS04A,8783 t_x(310081,0),8784 t_x(310087,0),8785
+ t_x(310120,83)LGIRA04,8786 t_x(310158,1527)LCES004,8787 t_x(310219,1637)EDGG704,8788 t_x(310256,0),8789
+ t_x(310287,0),8790 t_x(310384,0),8791 t_x(310398,79)KFUL1U04,8792 t_x(310438,936)EDGG704,8793 t_x(310475,1500)LCES004,8794
+ t_x(310512,17)LOVN1504,8795 t_x(310535,333)LELVL104,8796 t_x(310560,147)LCES004,8797 t_x(310570,0),8798
+ t_x(310599,0),8799 t_x(310671,508)LELVL104,8800 t_x(310732,1298)LCES004,8801 t_x(310734,156)RMZSI04,8802
+ t_x(310742,45)KSLN04A,8803 t_x(310755,0),8804 t_x(310761,393)EDGG704,8805 t_x(310901,183)YB3EH04A,8806
+ t_x(310983,1772)EDGG704,8807 t_x(311074,0),8808 t_x(311108,1290)LCES004,8809 t_x(311119,90)RMZSI04,8810
+ t_x(311138,0),8811 t_x(311155,1726)LCES004,8812 t_x(311168,0),8813 t_x(311265,1509)LCES004,8814 t_x(311284,1200)LCES004,8815
+ t_x(311285,321)LCES004,8816 t_x(311293,0),8817 t_x(311300,0),8818 t_x(311315,0),8819 t_x(311344,258)LELVL104,8820
+ t_x(311351,0),8821 t_x(311402,0),8822 t_x(311443,646)EDGG704,8823 t_x(311447,27)LGKFN04,8824 t_x(311542,506)LCES004,8825
+ t_x(311548,65)LELVL104,8826 t_x(311550,0),8827 t_x(311636,164)LELVL104,8828 t_x(311680,182)LELVL104,8829
+ t_x(311697,1460)EDGG704,8830 t_x(311757,2040)LCES004,8831 t_x(311838,1008)LCES004,8832 t_x(311840,1440)LCES004,8833
+ t_x(311882,174)LELVL104,8834 t_x(311886,540)LCES004,8835 t_x(311954,0),8836 t_x(312011,0),8837 t_x(312015,1500)LCES004,8838
+ t_x(312051,0),8839 t_x(312091,144)KSLN04A,8840 t_x(312097,79)LCES004,8841 t_x(312199,1674)LCES004,8842
+ t_x(312414,0),8843 t_x(312417,0),8844 t_x(312442,156)LEBAS04A,8845 t_x(312494,0),8846 t_x(312497,13)LEBAS04A,8847
+ t_x(312583,1805)LCES004,8848 t_x(312674,1500)LCES004,8849 t_x(312682,0),8850 t_x(312707,0),8851 t_x(312731,0),8852
+ t_x(312762,0),8853 t_x(312792,256)LEBAS04A,8854 t_x(312800,1280)EDGG704,8855 t_x(312825,1426)LCES004,8856
+ t_x(312879,1890)LCES004,8857 t_x(312895,1977)LCES004,8858 t_x(312956,1579)EDGG704,8859 t_x(312975,0),8860
+ t_x(312999,508)EDGG704,8861 t_x(313003,375)MRAE04,8862 t_x(313068,837)LCES004,8863 t_x(313102,0),8864
+ t_x(313135,0),8865 t_x(313202,0),8866 t_x(313298,0),8867 t_x(313302,0),8868 t_x(313344,0),8869 t_x(313354,336)LEBAS04A,8870
+ t_x(313410,143)LEBAS04A,8871 t_x(313433,285)MRAE04,8872 t_x(313540,1353)LCES004,8873 t_x(313569,1622)LCES004,8874
+ t_x(313638,528)EDGG704,8875 t_x(313758,1300)LCES004,8876 t_x(314104,0),8877 t_x(314108,1338)LCES004,8878
+ t_x(314172,590)EDGG704,8879 t_x(314223,763)LCES004,8880 t_x(314236,0),8881 t_x(314330,0),8882 t_x(314538,1200)EDGG704,8883
+ t_x(314573,900)EDGG704,8884 t_x(314699,1491)LCES004,8885 t_x(314736,0),8886 t_x(314816,1841)EDGG704,8887
+ t_x(314889,973)EDGG704,8888 t_x(314986,0),8889 t_x(315019,1086)EDGG704,8890 t_x(315138,2)LCES004,8891
+ t_x(315232,0),8892 t_x(315544,1310)EDGG704,8893 t_x(315618,1603)EDGG704,8894 t_x(315748,679)EDGG704,8895
+ t_x(315763,1061)EDGG704,8896 t_x(315991,570)EDGG704,8897 t_x(316029,1487)EDGG704,8898 t_x(316090,1044)LCES004,8899
+ t_x(316285,0),8900 t_x(316289,297)LELVL104,8901 t_x(316298,1575)EDGG704,8902 t_x(316314,0),8903 t_x(316391,1320)EDGG704,8904
+ t_x(316476,1658)EDGG704,8905 t_x(316499,1637)EDGG704,8906 t_x(316531,32)LCES004,8907 t_x(316538,1020)EDGG704,8908
+ t_x(316916,649)EDGG704,8909 t_x(317048,1339)LCES004,8910 t_x(317111,867)EDGG704,8911 t_x(317116,0),8912
+ t_x(317153,1587)EDGG704,8913 t_x(317222,1516)EDGG704,8914 t_x(317443,0),8915 t_x(317851,1240)EDGG704,8916
+ t_x(317908,1163)EDGG704,8917 t_x(317920,1116)EDGG704,8918 t_x(317978,1682)EDGG704,8919 t_x(317991,522)EDGG704,8920
+ t_x(317994,0),8921 t_x(318119,0),8922 t_x(318401,0),8923 t_x(318435,1470)EDGG704,8924 t_x(318660,0),8925
+ t_x(319008,1690)EDGG704,8926 t_x(319288,97)MRAE04,8927 t_x(319337,1500)EDGG704,8928 t_x(320214,0),8929
+ t_x(321498,1200)EDGG704,8930 t_x(322722,789)EDGG704,8931 t_x(323044,0),8932 x(263593,322)LOVN1504,8933.p
+ x(307679,64)LOVN1504,8934.p x(308743,44)MAB3404A,8935.p x(310761,93)EDGG704,8936.p x(286071,34)EDGG704,8937.p
+ x(312999,8)EDGG704,8938.p x(314172,90)EDGG704,8939.p x(311443,46)EDGG704,8940.p x(283688,432)PMXX04M,8941.p
+ x(294001,23)RJIU04M,8942.p x(282129,223)LGZAA04M,8943.p x(308619,112)LGZAA04M,8944.p x(303550,14)LGKFN04,8945.p
+ x(307105,31)LGZAA04M,8946.p x(295929,77)RASI04M,8947.p x(293116,46)LELVL04M,8948.p x(280252,3)RQXSI04E,8949.p
+ x(294690,146)RVKWU04M,8950.p x(284810,342)RQXSI04E,8951.p x(300050,874)LGKFN04,8952.p x(300621,1580)LCES004,8953.p
+ x(288377,151)RVKWU04M,8954.p x(300445,2158)LCES004,8955.p x(282964,6)LGSRA04,8956.p x(284283,140)RVKWU04M,8957.p
+ x(295180,52)RVKWU04M,8958.p x(311650,43)MEK04,8959.p x(289472,99)LGZAA04M,8960.p x(285241,417)LGKFN04,8961.p
+ x(300631,1477)EG11G04M,8962.p x(283392,117)RQXSI04E,8963.p x(298434,2548)LCES004,8964.p x(312199,2190)LCES004,8965.p
+ x(308251,1708)LCES004,8966.p x(307498,2116)LCES004,8967.p x(317048,1510)LCES004,8968.p x(314223,935)LCES004,8969.p
+ x(296194,6)MEK04,8970.p x(295514,3)YB3EH04A,8971.p x(294552,33)EGNOR04M,8972.p x(306346,3709)LCES004,8973.p
+ x(263962,356)LCES004,8974.p x(287749,1154)LGZAA04M,8975.p x(298471,258)LGKFN04,8976.p x(303929,7)YB3EH04E,8977.p
+ x(308622,2195)LCES004,8978.p x(311284,1671)LCES004,8979.p x(263868,2675)LCES004,8980.p x(314108,2368)LCES004,8981.p
+ x(307264,4331)LCES004,8982.p x(312583,2664)LCES004,8983.p x(276611,80)RQXSI04E,8984.p x(298528,2370)LCES004,8985.p
+ x(302044,27)MGY04,8986.p x(295522,85)PMXX04M,8987.p x(289249,17)KFZ4404M,8988.p x(263612,2452)LCES004,8989.p
+ x(292026,94)LELVL04M,8990.p x(296137,1158)LGSRA04,8991.p x(298266,1078)LGKFN04,8992.p x(275277,148)RQXSI04E,8993.p
+ x(311119,4)RMZSI04,8994.p x(291082,60)LELVU04,8995.p x(280212,19)LGKFN04,8996.p x(263621,18)RMZSI04,8997.p
+ x(292666,281)LGSRA04,8998.p x(263410,272)LCES004M,8999.p x(285042,16)LELVL04M,9000.p x(293126,127)EGPFA04,9001.p
+ x(307153,4782)LCES004,9002.p x(288361,71)PMXX04M,9003.p x(263860,1296)LCES004,9004.p x(296350,43)RQXSI04E,9005.p
+ x(312015,2871)LCES004,9006.p x(304450,2)MGY04,9007.p x(290680,1099)LGSRA04,9008.p x(309625,27)MYY04A,9009.p
+ x(284313,167)RQXSI04E,9010.p x(293362,45)RNI04M,9011.p x(303148,19)MRAEE04,9012.p x(295371,419)RQXSI04E,9013.p
+ x(300097,12)RNI04M,9014.p x(295585,473)YB3EH04A,9015.p x(309959,3)MGY04,9016.p x(306413,905)LGKFN04,9017.p
+ x(302317,522)KSLN04M,9018.p x(289566,958)LGKFN04,9019.p x(277463,642)LGKFN04,9020.p x(310272,847)LOVN1504,9021.p
+ x(301759,833)LGKFN04,9022.p x(286685,188)RQXSI04E,9023.p x(295274,132)RNI04M,9024.p x(311840,1740)LCES004,9025.p
+ x(311542,656)LCES004,9026.p x(289367,85)RQXSI04E,9027.p x(305798,1350)LCES004,9028.p x(291027,17)YBOLN04M,9029.p
+ x(292186,1898)LGSRA04,9030.p x(294876,185)PMXX04M,9031.p x(302361,11)MAB04,9032.p x(263580,4324)LCES004,9033.p
+ x(284894,96)PMXX04M,9034.p x(312231,207)YB3EH04A,9035.p x(279887,716)LGSRA04,9036.p x(290395,117)PMXX04M,9037.p
+ x(294472,816)RASI04M,9038.p x(289347,147)MRAE04,9039.p x(287302,7)LFMDA04A,9040.p x(300988,328)LOVN1504,9041.p
+ x(312682,105)MRAE04,9042.p x(294613,37)RQXSI04E,9043.p x(314600,438)EDGG704,9044.p x(284631,547)RQXSI04E,9045.p
+ x(296896,134)LGZAA04M,9046.p x(296307,167)RNI04M,9047.p x(298704,19)MRAE04,9048.p x(271211,378)RQXSI04E,9049.p
+ x(293445,108)RNI04M,9050.p x(283812,42)YBOLN04M,9051.p x(291014,60)LCES004M,9052.p x(311073,1781)MEK04,9053.p
+ x(303485,11)LELVL104,9054.p x(289911,52)PMXX04M,9055.p x(297087,79)LGKFN04,9056.p x(285383,56)RNI04M,9057.p
+ x(285794,195)RQXSI04E,9058.p x(279756,14)YH5MH04M,9059.p x(287235,100)PMXX04M,9060.p x(312097,1797)LCES004,9061.p
+ x(307231,89)MGY04,9062.p x(310671,94)LELVL104,9063.p x(298574,3)YB3EH04E,9064.p x(285431,12)LCES004M,9065.p
+ x(294303,347)YD5WH04M,9066.p x(263921,2850)LCES004,9067.p x(296164,82)RQXSI04E,9068.p x(263866,2690)LCES004,9069.p
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+ x(295428,332)$BR404M,20545.p x(311151,1021)MAB1204A,20546.p x(295936,342)YB5KL04E,20547.p x(297157,1407)LGKFN04,20548.p
+ x(291114,2)GL4W04M,20549.p x(287200,49)GL4W04M,20550.p x(295306,118)RJIU04M,20551.p x(309959,1447)MRAEE04,20552.p
+ x(297346,697)RJIU04M,20553.p x(297113,979)RJIU04M,20554.p x(294001,462)RJIU04M,20555.p x(295850,142)RJIU04M,20556.p
+ x(294473,148)RJIU04M,20557.p x(293898,153)RJIU04M,20558.p x(280252,2727)RQXSI04E,20559.p x(300050,5160)GL4W04M,20560.p
+ x(302361,1618)MRAEE04,20561.p x(295238,671)RJIU04M,20562.p x(296194,932)MGY04,20563.p x(291917,298)RJIU04M,20564.p
+ x(295508,639)MAB04,20565.p x(304450,1773)MAB04,20566.p x(301759,1397)KCHI104M,20567.p x(308003,434)YB3EH04A,20568.p
+ x(309711,1304)MYY04A,20569.p x(284810,3245)PMXX04M,20570.p x(277936,1379)LGKFN04,20571.p x(314402,737)MAB1204A,20572.p
+ x(302879,1137)MAB1204A,20573.p x(308371,478)MYY04A,20574.p x(304261,766)RJIU04M,20575.p x(283688,3621)PMXX04M,20576.p
+ x(308914,555)MYY04A,20577.p x(297636,259)KWUR404E,20578.p x(302575,201)RJIU04M,20579.p x(302317,1291)KSLN04M,20580.p
+ x(309016,286)MRAEE04,20581.p x(294001,375)RJIU04M,20582.p x(295850,230)RJIU04M,20583.p x(297113,892)RJIU04M,20584.p
+ x(300050,5244)GL4W04M,20585.p x(290480,885)RJIU04M,20586.p x(272266,1503)YB5WH04M,20587.p x(280252,3182)PMXX04M,20588.p
+ x(294756,920)RJIU04M,20589.p x(312773,321)GL34W04,20590.p x(302879,770)MGY04,20591.p x(302361,875)MAB04,20592.p
+ x(301759,1084)LGKFN04,20593.p x(294001,704)EGPFA04,20594.p x(297113,804)RJIU04M,20595.p x(300050,5328)GL4W04M,20596.p
+ x(304114,527)MGY04,20597.p x(311856,813)MEK04,20598.p x(283559,1158)LGKFN04,20599.p x(306677,961)MYY04A,20600.p
+ x(285241,4603)LGKFN04,20601.p x(294001,814)RJIU04M,20602.p
+End
diff --git a/file/first.ipynb b/file/first.ipynb
deleted file mode 100644
index 83ab9651ea8a4146aecf4bf7927fc4b6f110be6b..0000000000000000000000000000000000000000
--- a/file/first.ipynb
+++ /dev/null
@@ -1,121 +0,0 @@
-{
- "cells": [
-  {
-   "cell_type": "code",
-   "execution_count": 21,
-   "metadata": {},
-   "outputs": [],
-   "source": [
-    "import torch\n",
-    "import matplotlib\n",
-    "import matplotlib.pyplot as plt\n",
-    "import numpy as np"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 22,
-   "metadata": {},
-   "outputs": [],
-   "source": [
-    "file = open(\"values.txt\",\"r\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 23,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "50\n",
-      "\n",
-      "[1.0, 20.0, -9.0, 35.0, 36.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0, 40.0, 31.0, 30.0]\n"
-     ]
-    }
-   ],
-   "source": [
-    "f = file.readline()\n",
-    "print(f)\n",
-    "niter = int(f)\n",
-    "g = [0]*niter\n",
-    "for i in range (0, niter):\n",
-    "    g[i]= file.readline()\n",
-    "    g[i]=float(g[i])\n",
-    "    \n",
-    "file.close()\n",
-    "print(g)\n",
-    "\n",
-    "\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 24,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "[ 1  2  3  4  5  6  7  8  9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24\n",
-      " 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48\n",
-      " 49 50]\n"
-     ]
-    }
-   ],
-   "source": [
-    "p= np.arange(1,niter+1)\n",
-    "print(p)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 28,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": "[<matplotlib.lines.Line2D at 0x7fc63df52d00>]"
-     },
-     "execution_count": 28,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "plt.plot(p,g,'r--')\n",
-    "# plt.figure(p,g,'r-')"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {},
-   "outputs": [],
-   "source": []
-  }
- ],
- "metadata": {
-  "kernelspec": {
-   "display_name": "Python 3.9.4 64-bit ('base': conda)",
-   "name": "python394jvsc74a57bd0cd73fa89a41ceeab93dd5b5f05d3f59878ac8a5687a0ed59509bcf085090ea10"
-  },
-  "language_info": {
-   "codemirror_mode": {
-    "name": "ipython",
-    "version": 3
-   },
-   "file_extension": ".py",
-   "mimetype": "text/x-python",
-   "name": "python",
-   "nbconvert_exporter": "python",
-   "pygments_lexer": "ipython3",
-   "version": "3.9.4"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
\ No newline at end of file
diff --git a/file/values.txt b/file/values.txt
deleted file mode 100644
index 859e4184a1e382a0cf176e0791b692505af165d2..0000000000000000000000000000000000000000
--- a/file/values.txt
+++ /dev/null
@@ -1,120 +0,0 @@
-119
-1.000000
-14.000000
-23.192388
-30.697942
-37.197942
-43.011718
-48.318946
-50.017883
-51.432097
-51.858711
-52.132975
-53.339020
-54.493721
-55.183282
-54.680992
-56.101394
-56.963045
-56.518242
-57.960521
-57.250495
-58.778532
-58.597525
-58.921489
-59.219825
-59.160735
-60.063206
-60.641910
-60.480771
-60.407660
-61.221969
-61.766652
-61.621957
-62.090232
-62.005947
-62.289774
-62.822624
-63.322624
-63.351392
-63.813636
-63.692018
-63.981330
-64.052447
-64.306771
-64.758897
-65.211164
-65.254338
-65.656700
-65.552168
-65.832810
-65.895850
-66.128574
-66.520098
-66.936123
-66.990426
-67.346857
-67.255628
-67.529747
-67.586644
-67.802681
-68.146550
-68.533848
-68.597082
-68.916838
-68.836346
-69.105334
-69.157359
-69.360006
-69.665130
-70.028933
-70.099537
-70.389136
-70.317544
-70.582362
-70.630403
-70.821999
-71.094818
-71.438941
-71.515762
-71.779993
-71.715935
-71.977278
-72.021983
-72.204258
-72.449605
-72.776932
-72.859088
-73.101594
-73.044021
-73.302412
-73.344272
-73.518546
-73.740158
-74.052930
-74.139731
-74.363358
-74.311443
-74.567287
-74.606682
-74.773198
-75.067534
-75.167534
-75.186059
-75.076183
-75.187023
-75.274199
-75.183848
-75.084716
-75.188869
-75.381319
-75.186154
-75.006249
-75.243921
-75.095617
-75.151806
-75.098925
-75.155071
-75.102147
-75.158252
-75.105288
diff --git a/first.ipynb b/first.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..a1389de77a51eaed95befa7bc5518251c9f1b075
--- /dev/null
+++ b/first.ipynb
@@ -0,0 +1,329 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 6,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "# import torch\n",
+    "import matplotlib\n",
+    "import matplotlib.pyplot as plt\n",
+    "import numpy as np"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "file = open(\"values.txt\",\"r\")"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 8,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "584\n",
+      "\n",
+      "[969553.451655, 969630.496369, 969703.321628, 969775.06116, 969840.640144, 969909.659352, 969977.827785, 970040.655696, 970105.860467, 970167.704234, 970223.672075, 970277.734364, 970331.550007, 970374.646724, 970425.174635, 970470.982768, 970514.44569, 970559.872639, 970606.915678, 970646.643812, 970691.040004, 970738.140927, 970777.88927, 970820.637278, 970867.711683, 970906.061616, 970947.66472, 970992.397929, 971035.945623, 971079.053638, 971122.33427, 971162.807246, 971205.539849, 971244.271391, 971278.479442, 971317.135226, 971349.358299, 971383.306076, 971418.133814, 971448.943564, 971480.751689, 971514.583822, 971544.726263, 971575.916703, 971606.653125, 971632.731629, 971662.756727, 971688.257556, 971716.23151, 971743.748882, 971770.502189, 971796.267609, 971819.517745, 971849.142781, 971876.333392, 971900.921009, 971928.558623, 971951.837629, 971980.621315, 972005.360316, 972029.359055, 972057.244475, 972079.90172, 972108.228673, 972133.208382, 972158.600815, 972185.533021, 972206.824898, 972235.162031, 972258.513224, 972284.258109, 972307.59793, 972331.660452, 972360.43223, 972387.036702, 972413.907329, 972445.951318, 972467.149536, 972498.328685, 972521.727441, 972545.319086, 972570.491434, 972596.222019, 972618.256575, 972642.152882, 972662.77699, 972686.848081, 972705.973874, 972728.538806, 972748.729137, 972769.557296, 972786.296114, 972808.010837, 972826.716542, 972845.902266, 972864.319486, 972885.065054, 972905.812453, 972923.957827, 972940.234307, 972962.189844, 972977.376021, 973001.818976, 973018.055726, 973035.351345, 973057.838359, 973074.973306, 973092.336208, 973109.587536, 973126.34412, 973147.046836, 973162.348858, 973182.6018, 973203.639331, 973219.579763, 973239.329804, 973254.987157, 973278.894899, 973296.421938, 973313.318214, 973332.700112, 973352.374012, 973370.032188, 973383.765589, 973403.188098, 973424.198922, 973438.465792, 973462.67013, 973482.380754, 973502.243562, 973519.536299, 973537.134842, 973555.677791, 973572.313993, 973589.918658, 973605.053254, 973622.930634, 973638.139725, 973653.695226, 973670.03679, 973681.186303, 973695.107265, 973714.147321, 973729.954962, 973743.529252, 973758.616772, 973773.17931, 973789.148962, 973799.758931, 973818.80633, 973834.876007, 973847.92563, 973864.842661, 973877.990651, 973896.385639, 973909.341225, 973925.805671, 973938.402669, 973956.021462, 973968.998045, 973988.681621, 974001.915868, 974019.025644, 974028.964823, 974048.255028, 974059.902296, 974073.956843, 974088.971355, 974109.139016, 974116.840191, 974135.911135, 974149.947686, 974163.588461, 974176.553606, 974195.380777, 974210.805584, 974226.136886, 974239.124976, 974259.377578, 974272.188239, 974294.635103, 974308.090894, 974325.913824, 974337.187318, 974355.007855, 974368.458663, 974384.340108, 974392.013517, 974403.411608, 974420.374102, 974431.919826, 974450.65545, 974461.74568, 974475.07817, 974491.516077, 974506.498527, 974515.537128, 974532.891353, 974547.006245, 974554.624345, 974573.71371, 974581.133628, 974600.322687, 974610.818829, 974622.472887, 974632.288462, 974650.652186, 974658.320472, 974669.523062, 974680.081735, 974695.943696, 974707.850919, 974713.554586, 974731.789398, 974738.451929, 974750.183772, 974759.722206, 974772.247618, 974787.386054, 974798.261472, 974811.174485, 974817.389389, 974833.683579, 974843.920201, 974856.074773, 974866.896938, 974876.587623, 974890.591289, 974901.721886, 974910.484039, 974926.339968, 974933.002565, 974946.242119, 974956.982422, 974965.6534, 974974.980627, 974988.113697, 974989.956101, 975002.757708, 975009.729624, 975021.923348, 975025.772998, 975041.386979, 975045.090308, 975059.769803, 975063.393911, 975079.083928, 975087.18554, 975097.254833, 975102.731806, 975114.501358, 975119.670114, 975127.27844, 975132.538414, 975142.962871, 975145.208224, 975156.186885, 975161.44275, 975163.057495, 975173.213327, 975174.773787, 975182.538561, 975187.642295, 975196.412274, 975197.552313, 975210.566387, 975216.238652, 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975863.797929, 975867.040998, 975869.498862, 975871.250372, 975871.543966, 975876.83941, 975877.681007, 975879.870145, 975883.612131, 975887.612952, 975885.195201, 975890.237284, 975889.597412, 975895.995065, 975897.063066, 975896.251455, 975901.92696, 975903.285876, 975906.829395, 975905.221747, 975908.980017, 975908.405187, 975911.457803, 975910.978258, 975914.7085, 975911.50711, 975917.985807, 975916.246801, 975917.856116, 975923.102251, 975927.595237, 975926.521381, 975930.403983, 975931.502303, 975934.305408, 975934.952381, 975938.925624, 975939.89421, 975944.468142, 975942.666125, 975947.282848, 975946.821839, 975949.695313, 975948.402402, 975950.151989, 975954.594458, 975953.30945, 975954.57362, 975958.838629, 975957.331993, 975963.362233, 975959.294315, 975960.729484, 975963.478093, 975964.877405, 975964.593248, 975967.913657, 975970.14199, 975971.982143, 975973.117246, 975977.056009, 975977.39784, 975978.990471, 975984.000155, 975984.760304, 975986.232277, 975987.724241, 975987.014889, 975992.180466, 975996.891285, 975995.345029, 975997.958312, 976005.209678, 976002.132343, 976005.126898, 976004.012883, 976006.46328, 976007.115031, 976006.822774, 976009.466801, 976011.880219, 976011.343712, 976013.055936, 976015.712386, 976018.05104, 976017.575216, 976021.925057, 976022.059607, 976023.648545, 976022.747461, 976023.832574, 976025.932846, 976030.18935, 976028.958902, 976029.742476, 976030.16637, 976033.033007, 976031.430321, 976031.132896, 976032.359399, 976035.332396, 976035.507403, 976036.130645, 976035.199322, 976041.891236, 976040.852273, 976044.127617, 976047.622187, 976047.934595, 976045.799952, 976048.860842, 976049.938579, 976048.797421, 976051.522378, 976050.234496, 976048.575372, 976056.505416, 976054.968726, 976055.814989, 976056.828879, 976059.978279, 976056.685119, 976057.6574, 976060.41335, 976061.451947, 976063.260785, 976062.009076, 976063.526247, 976067.070556, 976069.635567, 976069.636047, 976071.724883, 976075.185964, 976079.4839, 976079.301089, 976077.102478, 976083.220914, 976083.042033, 976084.683639, 976083.11216, 976086.791768, 976085.283777, 976086.590421, 976084.181773, 976087.070656, 976085.726522, 976085.644094, 976085.038907, 976088.127288, 976089.934637, 976089.302606, 976087.769255, 976092.577956, 976091.869321, 976091.349744, 976093.51926, 976096.995364, 976093.196433, 976096.282801, 976094.373288, 976100.118933, 976099.950455, 976102.992797, 976103.871191, 976104.579184, 976103.752922, 976105.316713, 976102.806532, 976108.098616, 976104.853304, 976106.72259, 976102.528713, 976109.940748, 976107.140635, 976107.779999, 976105.287152, 976108.105027, 976106.239619, 976106.386873, 976104.388397, 976106.712426, 976105.392103, 976107.106173]\n"
+     ]
+    }
+   ],
+   "source": [
+    "f = file.readline()\n",
+    "print(f)\n",
+    "niter = int(f)\n",
+    "g = [0]*niter\n",
+    "for i in range (0, niter):\n",
+    "    g[i]= file.readline()\n",
+    "    g[i]=float(g[i])\n",
+    "    \n",
+    "file.close()\n",
+    "print(g)\n",
+    "\n",
+    "\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 9,
+   "metadata": {
+    "scrolled": true
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "[  1   2   3   4   5   6   7   8   9  10  11  12  13  14  15  16  17  18\n",
+      "  19  20  21  22  23  24  25  26  27  28  29  30  31  32  33  34  35  36\n",
+      "  37  38  39  40  41  42  43  44  45  46  47  48  49  50  51  52  53  54\n",
+      "  55  56  57  58  59  60  61  62  63  64  65  66  67  68  69  70  71  72\n",
+      "  73  74  75  76  77  78  79  80  81  82  83  84  85  86  87  88  89  90\n",
+      "  91  92  93  94  95  96  97  98  99 100 101 102 103 104 105 106 107 108\n",
+      " 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126\n",
+      " 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144\n",
+      " 145 146 147 148 149 150 151 152 153 154 155 156 157 158 159 160 161 162\n",
+      " 163 164 165 166 167 168 169 170 171 172 173 174 175 176 177 178 179 180\n",
+      " 181 182 183 184 185 186 187 188 189 190 191 192 193 194 195 196 197 198\n",
+      " 199 200 201 202 203 204 205 206 207 208 209 210 211 212 213 214 215 216\n",
+      " 217 218 219 220 221 222 223 224 225 226 227 228 229 230 231 232 233 234\n",
+      " 235 236 237 238 239 240 241 242 243 244 245 246 247 248 249 250 251 252\n",
+      " 253 254 255 256 257 258 259 260 261 262 263 264 265 266 267 268 269 270\n",
+      " 271 272 273 274 275 276 277 278 279 280 281 282 283 284 285 286 287 288\n",
+      " 289 290 291 292 293 294 295 296 297 298 299 300 301 302 303 304 305 306\n",
+      " 307 308 309 310 311 312 313 314 315 316 317 318 319 320 321 322 323 324\n",
+      " 325 326 327 328 329 330 331 332 333 334 335 336 337 338 339 340 341 342\n",
+      " 343 344 345 346 347 348 349 350 351 352 353 354 355 356 357 358 359 360\n",
+      " 361 362 363 364 365 366 367 368 369 370 371 372 373 374 375 376 377 378\n",
+      " 379 380 381 382 383 384 385 386 387 388 389 390 391 392 393 394 395 396\n",
+      " 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414\n",
+      " 415 416 417 418 419 420 421 422 423 424 425 426 427 428 429 430 431 432\n",
+      " 433 434 435 436 437 438 439 440 441 442 443 444 445 446 447 448 449 450\n",
+      " 451 452 453 454 455 456 457 458 459 460 461 462 463 464 465 466 467 468\n",
+      " 469 470 471 472 473 474 475 476 477 478 479 480 481 482 483 484 485 486\n",
+      " 487 488 489 490 491 492 493 494 495 496 497 498 499 500 501 502 503 504\n",
+      " 505 506 507 508 509 510 511 512 513 514 515 516 517 518 519 520 521 522\n",
+      " 523 524 525 526 527 528 529 530 531 532 533 534 535 536 537 538 539 540\n",
+      " 541 542 543 544 545 546 547 548 549 550 551 552 553 554 555 556 557 558\n",
+      " 559 560 561 562 563 564 565 566 567 568 569 570 571 572 573 574 575 576\n",
+      " 577 578 579 580 581 582 583 584]\n"
+     ]
+    }
+   ],
+   "source": [
+    "p= np.arange(1,niter+1)\n",
+    "print(p)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 167,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(584, 1)"
+      ]
+     },
+     "execution_count": 167,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "opt=1524186.09832438\n",
+    "opt1=np.full((len(p),1), opt)\n",
+    "np.shape(opt1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 169,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Text(0.5, 1.0, 'Lagrangian Relaxation for problem problem_t_pricer_0_2.lp, with 26,000 variables')"
+      ]
+     },
+     "execution_count": 169,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": [
+       "<Figure size 432x288 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "plt.plot(p,g,'r--',p,opt1,'g--')\n",
+    "plt.ylabel('lower bound, lr=0.5')\n",
+    "plt.xlabel('iteration in 400 sec')\n",
+    "yticks = np.arange(1,20,1)\n",
+    "plt.yticks(yticks, yticks**2)\n",
+    "plt.title('Lagrangian Relaxation for problem problem_t_pricer_0_2.lp, with 26,000 variables')\n",
+    "# plt.figure(p,g,'r-')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 150,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "t = [412, 417, 420, 423, 425,429, 430,431, 432,433, 435, 437,464]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 151,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "LpIter = [21754,22371,22826,23069,23307,23583,23732,23863,23926,24060,24245,24463,38404]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 152,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "Lb = [1523178, 1523444,1523561 , 1523597 ,1523648 ,1523690,1523702,1523711,1523716,1523726,1523737,1523751,1523800]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 153,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "Ub = [1762319 ,1762319,1762319,1762319,1762319,1762319,1762319,1762319,1762319,1762319,1762319,1762319,1541267]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 154,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "13"
+      ]
+     },
+     "execution_count": 154,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "len(Ub)\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 155,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Text(0.5, 1.0, 'LP-Relaxation problem_t_pricer_0_2.lp')"
+      ]
+     },
+     "execution_count": 155,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": [
+       "<Figure size 432x288 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "plt.plot(t, Lb, 'r--', t, Ub, 'g--')\n",
+    "plt.ticklabel_format(style = 'plain')\n",
+    "plt.ylabel('bound, lower and upper')\n",
+    "plt.xlabel('time')\n",
+    "plt.title('LP-Relaxation problem_t_pricer_0_2.lp')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 156,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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fb/iekWkjaTGsBXM2zPE7HGNMmFmCMCEb2HogU6+fysGMg5w14iyenvG0XcA2JoJZgjAF0qFeBxYOWMilp1zKQ18/xMi0kX6HZIwJE7tIbQqsUplKvNP7Hfqc1oceJ/cAYOverVQtV9XnyIwxhcmOIMwxERF6Ne1FTFQMv+/9ndNfPZ3+n/Znz4E9+Y9sjCkRLEGY41YhvgLXp1zP6wtep9VrrVjw2wK/QzLGFAJLEOa4xUXH8XTnp/nquq/YfWA3Z75+Js9++ywZmuF3aMaY42AJwhSaTg06sXDAQi5qchFTV09FEL9DMsYcB7tIbQpV1XJV+eDyD/jz0J+ICKt3rGbx5sVc1OQiv0MzxhSQHUGYQicilIstB8DTM56m5zs9Gfj5QPYe3OtzZMaYgrAjCBNWL17wIonxiTw3+zmmrZnG2N5jSa6R7HdYxpgQ2BGECav4mHie7fosk/pOYtuf22g9vDWTV072OyxjTAgsQZgi0aVRFxYNWMTNLW6mbZ22fodjjAmBJQhTZJISknilxyuUjyvPnwf/5LzR5zFh+QS/wzLG5MIShPFF+t500vek0+PtHtz1xV3sO7TP75CMMdlYgjC+qFuxLnNumcOdbe7kxTkv0mZ4G5ZuWep3WMaYAJYgjG/KxJThhQte4PM+n7N5z2YGfD6ASHoFrjElnd3manzXvXF3Fg1YxN6DexERtv+5nUMZh0hKSPI7NGNKNTuCMMVCjfI1aFC5AQB3fHEHyUOT7XZYY3xmCcIUO39r9zeqlK1C1ze7cu+ke9l/aL/fIRlTKlmCMMVOygkpzL1lLrel3sZzs5+j7f/asnLbSr/DMqbUsQRhiqVyseUY0mMI468az75D+4607WSMKTp5Jghx6hRVMMZk17NJT5YMXELNxJoczjjM41MfZ+verX6HZUypkGeCUHfPoT3qanwVJW4znf/bfJ6a8RQpQ1P45tdvfI7KmMgXyimmBSLSOuyRGJOPNrXb8N3N35EQl8B5o8/jwSkPcvDwQb/DMiZihZIgzgBmi8hKEVkkIotFZFG4AzMmmJY1W7Kg/wJuanETg2cNps9HffwOyZiIFcqDcueHPQpjCiAhLoHhPYfT7aRu1EysCcDhjMNESRQi9ppTYwpLvkcQqroGqAOc6/XvDWU8Y8Kt96m9aVenHQD3Tb6Pqz68ih37dvgblDERJN8fehH5O3A/8KBXFAu8Gc6gjCmoGgk1+GjZR6QMTWHGmhl+h2NMRAjlSOASoCewB0BVNwKJ4QzKmIK6v/39zLpxFrFRsXR8oyODvhnEoYxDfodlTIkWSoI44N3uqgAikhDekIw5Nm1qt+GHW3/g2uRreebbZ1i1fZXfIRlTooWSIN4TkWFAJRG5BZgCDM9vJBEZISJbRGRJLvX3iUia1y0RkcMiUsWr6yYiP4vIChF5oCBfyJRuifGJjLp4FEsHLuXkqicDMHPtTJ+jMqZkCuUi9bPAB8CHwMnAIFV9KYRpjwK65THdZ1S1uao2x13fmKaq20QkGngFuAA4FbhaRE4NYX7GHNGwckMAJiyfQIeRHbh23LXs3L/T56iMKVlCvRtpMTADmO7150tVpwPbQpz+1cBYr78NsEJVV6nqAeAdoFeI0zEmi66NuvJExycYu3gszYc2Z/a62X6HZEyJEcpdTDcDc4BLgcuA70TkxsIKQETK4Y40PvSKagPrAgZZ75XlNn5/EZknIvPS09MLKywTIWKiYnj0nEeZ3m86itJhZAf+O/u/fodlTIkQyoNy9wEtVHUrgIhUBb4FRhRSDBcBs1Q11KONLFT1NeA1gNTUVHtfpQmqXZ12pN2axsAJA6lbsa7f4RhTIoSSILYCuwI+7/LKCstVHD29BLAB92BephO9MmOOS8UyFXnr0reOfB42bxiVy1bmimZX+BiVMcVXKAliBfC9iIzH3eraC1gkIn8FUNX/HOvMRaQicA7QN6B4LtBYRBrgEsNVgDW4YwpVhmYwdslYpq2ZxhcrvuDFbi+SGG+P9xgTKJSL1CuBj/GegwDGA7/iHpbL9T9KRMYCs4EmIrJeRG4SkQEiMiBgsEuASaq6J7NAVQ8BdwATgWXAe6q6NPSvZEz+oiSKyddO5tGzH2X0wtG0GNaCORvm+B2WMcWKuGfgQhhQpALuFRG78h3YJ6mpqTpv3jy/wzAlzIw1M7jmo2vYsmcLK+9cSe0Kud4TYUzEEZH5qpoarC7fU0wikgqMxDtaEJE/gBtVdX6hRmmMTzrU68DCAQuZvGrykeSw+8BuyseV9zkyY/wVyimmEcBAVa2vqvWB23EJw5iIEXix+ptfv6H+8/X58McP8xnLmMgWSoI4rKpHmsdU1ZmAtYJmIladinVoULkBl71/Gbd8cgt7DuzJfyRjIlAoCWKaiAwTkY4ico6IDAGmikhLEWkZ7gCNKWonVTmJWTfO4oGzHuB/P/yPlq+1ZMFvC/wOy5giF8ptrine379nK2+Bu7Pp3EKNyJhiIC46jqc7P03XRl25dty1zFgzg5Y1bX/IlC75JghV7VQUgRhTHHVq0IklA5dQMb4i4K5PNKnWhFqJtXyOzJjwC+UupkHBylX1icIPx5jip1KZSgDsP7Sfa8ddy75D+xjRawQ9m/T0NzBjwiyUaxB7ArrDuGa464cxJmOKpfiYeKZcN4W6FevS651eDPx8IHsP7vU7LGPCJuQH5Y6MIBIPTFTVjmGJ6DjYg3KmKOw/tJ+Hv36Y52Y/x6lJp/Ltjd9SsUxFv8My5pgc14NyQZTDNaBnTKkUHxPPs12f5fxG5zNx5URLDiZihfI+iMUissjrlgI/A8+HPTJjirkujbrwbNdnAViyZQmXvHsJm3dv9jkqYwpPKEcQFwb0HwI2ew3qGWM8P6b/yJcrviR5aDIje42ke+PufodkzHEL5Z3UawK6DZYcjMnpimZXMO+WedRIqEGPt3tw1xd3se/QPr/DMua4hPpOamNMPppVb8acW+ZwZ5s7eXHOi7z0/Ut+h2TMcTmWi9TGmFyUiSnDCxe8wMVNL6ZdnXYAbNy1kZrlayIiPkdnTMHYEYQxYdCpQSfiY+LZuX8nbf/Xll7v9CJ9T7rfYRlTILkmCBHZJSI7c+uKMkhjSqrEuETuaXsPE1dOJHloMpNXTvY7JGNClmuCUNVEVa0AvAA8ANTGPf9wP3abqzEhERHuPONO5tw8hyplq9D1za7cO+leDh4+6HdoxuQrlFNMPVV1iKruUtWdqvoq0CvcgRkTSVJOSGHuLXO5LfU20jalER0V7XdIxuQrpLaYROQaEYkWkSgRuQbXLpMxpgDKxZZjSI8hTLhmAlESxcZdGxnxwwgK2tyNMUUllATRB7gC2Ox1l3tlxphjEBcdB8CQuUO46ZOb6P1eb7bu3epzVMbkFMr7IFZjp5SMKXRPdHqCymUq8+BXD5IyNIUxl4yhUwN7/YopPkJpiylJRB4SkddEZERmVxTBGRPJoiSKe9rdw3c3f0dCXALnjT6Pd5e863dYxhwRyoNy44EZwBTc+yCMMYWoZc2WLOi/gCemPcH5J50PgKrag3XGd6EkiHKqen/YIzGmFEuIS+BfXf4FwIHDB+gypgv9mvfj+pTrLVEY34RykfozEbGmKY0pIjv37yRKoug3vh9XfXgVO/bt8DskU0qFkiDuwiWJP72nqHfZk9TGhE+1ctWYcu0Unj7vaT5a9hEpQ1OYsWaG32GZUiiU5r4TVTVKVcuqaoWAJ6yNMWESHRXNA+0fYNaNs4iNiuUvX/yFDM3wOyxTyoTUmquIVAYaA2Uyy1R1eriCMsY4bWq34Ydbf+D3vb8TJVHs2r+L3/f+ToPKDfwOzZQCodzmejMwHZgIPO79fSy8YRljMiXGJx5JCH+b/DdShqbw1qK3fI7KlAahXoNoDaxR1U5AC2BHOIMyxgT3QPsHSK6RTN9xfbl23LXs3G+XA034hJIg9qnqPgARiVfVn4Am4Q3LGBNMvUr1mHrDVB7v+DhjF4+l+dDm/PDbD36HZSJUKAlivYhUAj4GJovIeGBNfiN5T1xvEZEleQzTUUTSRGSpiEwLKF8tIou9unkhxGhMqRETFcOgcwYxvd90KpWpRNVyVf0OyUQoKUhLkiJyDlAR+FJVD+Qz7NnAbmC0qp4WpL4S8C3QTVXXikh1Vd3i1a0GUlX195CDA1JTU3XePMsnpvTIfOJaVXnk60e4NfVW6las63dYpgQRkfmqmhqsrkCvHFXVaar6SX7JwRt2OrAtj0H6AB+p6lpv+C0FicUYw5GnrH/e+jMvzXmJ5FeTeW/pez5HZSKFn++kPhmoLCJTRWS+iFwXUKfAJK+8f14TEZH+IjJPROalp9s7f03p1LRaU9IGpNG0WlOu/OBKbhx/I7sP7PY7LFPC+ZkgYoBWQA/gfOBRETnZq2uvqi2BC4DbvdNVQanqa6qaqqqpSUlJYQ/amOKqYeWGzOg3g0c6PMKotFFc+PaFfodkSrg8H5QTkWhgind7a2FbD2xV1T24t9ZNB1KAX1R1A7jTTiIyDmiDexbDGJOH2OhYnjz3Sbo06nLkTXWHMg4hiL3m1BRYnkcQqnoYyBCRimGY93igvYjEiEg54AxgmYgkiEgigIgkAF2BXO+EMsbkdHa9szmn/jkAPDb1MTqP6cz6net9jsqUNKE0tbEbWCwikwl4F7Wq3pnXSCIyFugIVBOR9cDfgVhv3KGqukxEvgQWARnA66q6REQaAuO8i28xwNuq+mWBv5kxBoCTqpzE8989T/Krybze83UuPeVSv0MyJUS+t7mKyPXBylX1jbBEdBzsNldjglu+dTl9PurDvI3zuLnFzTzf7XkS4hL8DssUA3nd5hrScxAiUhaoq6o/F3ZwhckShDG5O3D4AIO+GcTz3z3P9zd/T8oJKX6HZIqB43oOQkQuAtKAL73PzUXkk0KN0BgTdnHRcQzuPJhVd606khwmrZxkzYibXIVym+tjuLuIdgCoahrQMGwRGWPCqlZiLQBmrZ3F+W+eT7c3u/Hbrt98jsoUR6EkiIOq+ke2MtvlMKaEa1enHcMuHMbMtTM5/dXT+eRnOzFgsgolQSwVkT5AtIg0FpGXcG0oGWNKMBGhf6v+LLh1AXUq1qHXO724f/L9fodlipFQEsRfgGbAfmAs8AdwdxhjMsYUoabVmvLdTd9xT9t7OL3G6X6HY4qRUG5zbaSqK4sonuNidzEZUzheX/A6ew7s4c4z7jzSIKCJTMfbmusIEVkpIu+IyO0iYrsYxkQwVWXKqincPfFuur/dnc27N/sdkvFJvglCVc8BTgFeAioBn4tIXs14G2NKMBFhbO+xvNL9Faaunkry0GQmLJ/gd1jGB6E8B9EeuAd4GNfy6mfA7WGOyxjjIxFhYOuBzLtlHjUSanDh2xfy0+8/+R2WKWKhtMU0FZgPPA1MCOVlQcaYyNCsejPm3DKHL1d8SdNqTQHY/ud2Kpet7HNkpiiEcg2iGvAE0Bb4UkSmiMiT4Q3LGFNclIkpw8VNLwZg9rrZ1H2+LkPmDiGUZnpMyRbKNYgdwCrgV+A3oBGQ6wt8jDGRq2HlhrSv257bJ9xOr3d6kb7H3uIYyUK5BrEKeA6oArwKNPEuXBtjSpka5WvweZ/Pef7855m4ciLJQ5OZvHKy32GZMAnlFNNJqtpdVf+pqjPtGoQxpVuURHHXmXcx5+Y5VClbhXkb7dmjSBXKRepaXvMaZ3mfZwB3qaq9nsqYUizlhBTm3TKPuOg4AKaunsoJ5U84cjHblHyhHEGMBD4Banndp16ZMaaUKxtbluioaDI0g4GfD6TlsJYMnz/cLmBHiFASRJKqjlTVQ143CkgKc1zGmBIkSqKYct0Uzqp7Fv0/60/v93qzde9Wv8MyxymUBLFVRPqKSLTX9QVszRtjsqiVWIuJfSfyTJdn+OyXz0gZmmLvmSjhQkkQNwJXAJtwt7leBvQLZ1DGmJIpSqK4t929fHfzd1x92tWcUP4Ev0MyxyHfi9SqugboWQSxGGMiRMuaLWlZsyUAy7cu59bPbuW1i17jpCon+RyZKYhcE4R351KuV5pU9c6wRGSMiShr/lhD2qY0mg9tzsvdX+b6lOutCfESIq8jCLu52Rhz3Do37MzCAQu57uPr6De+H1+s+IJhFw6jUplKfodm8pFrglDVN4oyEGNM5KpTsQ5Trp3Cv2f9m0FTB3FS5ZN46ryn/A7L5COUB+WMMea4RUdF82CHB+naqCunJJ0CwNo/1lIrsRYxUfZTVByFcheTMcYUmla1WlEuthz7D+3nvNHncfbIs/l1+69+h2WCsARhjPFFfEw8T3Z6kh/TfyRlaApvLXrL75BMNgVOECIyUESuFBE7JjTGHJerTruKhQMWklwjmb7j+tL3o77sObDH77CM51iOIARoD3xUyLEYY0qhepXqMfWGqTze8XHW7VxHfEy83yEZj0RSo1qpqak6b57dnWtMSXU44zDRUdGk70lnVNoo/tr2r0RHRfsdVkQTkfmqmhqsLq8H5f6a10RV9T/HG5gxxgTKTAZvLX6Lv035G5/+8ilvXvomdSvW9Tmy0imvU0yJXpcK3AbU9roBQMvwh2aMKa3uPvNuxlwyhrRNaSS/msx7S9/zO6RSKdcEoaqPq+rjwIlAS1W9R1XvAVoB+aZzERkhIltEZEkew3QUkTQRWSoi0wLKu4nIzyKyQkQeKNhXMsZEgr7JfUkbkEbTak258oMreWXOK36HVOqEcpG6BhD4mtEDXll+RgHdcqsUkUrAEKCnqjYDLvfKo4FXgAuAU4GrReTUEOZnjIkwDSs3ZEa/GTx17lNc0ewKADI0w+eoSo9QEsRoYI6IPCYijwHfA/k2w6Gq04FteQzSB/hIVdd6w2/xytsAK1R1lff+63eAXiHEaYyJQLHRsTzU4SGSEpI4lHGIc984l8EzB3M447DfoUW8fBOEqj6FeyfEdq/rp6r/LIR5nwxUFpGpIjJfRK7zymsD6wKGW++VBSUi/UVknojMS09PL4SwjDHF1b5D+6ieUJ0Hv3qQLmO6sH7ner9DimihPgeRBrwPjMO9Ya4wbimIwV3P6AGcDzwqIicXdCKq+pqqpqpqalKSvQnVmEhWPq487172LiN6jmDOhjkkv5rMR8vskaxwyTdBiMhfgM3AZOAz4HPv7/FaD0xU1T2q+jswHUgBNgB1AoY70SszxhhEhH4t+vHDrT/QqEojHpjyAAcOH8h/RFNgoTSXcRfQRFUL+z3U44GXvSY74oAzgP8CPwGNRaQBLjFchbteYYwxRzSu2phZN85i466NxEXHsffgXpZvXU7KCSl+hxYxQjnFtA74o6ATFpGxwGygiYisF5GbRGSAiAwAUNVlwJfAImAO8LqqLlHVQ8AdwERgGfCeqi4t6PyNMZEvLjqO+pXqA/DEtCdoPbw1z337nN3pVEjybWpDRP4HNMGdWtqfWV4cn6S2pjaMKb227t3KzZ/ezMc/fUyXhl144+I3qJlY0++wir28mtoI5QhiLe76QxxHn65OLLzwjDHm+FUtV5WPrviIYRcOY+bamSQPTWbq6ql+h1Wi5XsNwnua2hhjij0RoX+r/nSo24FbP7uVEyuc6HdIJVq+CUJEvgFynIdS1XPDEpExxhynU5JOYXq/6QCoKvdPuZ++yX1JrpHsc2QlSyinmO4F7vO6R3HPRNiJfmNMibBx10ZGLxxNm+FtePH7F4mkVxyEWyhPUs8P6Gap6l+BjuEPzRhjjl/tCrVZdNsiOjfszF1f3kWPt3uwefdmv8MqEUJ5UK5KQFdNRM4HKhZBbMYYUyiqJ1Tn06s/5eULXuab1d/QeUxnuxU2BKE8KDcfdw1CgEPAr8BN4QzKGGMKm4hwe5vbOaf+OaTvSSdKojiccZiDGQcpE1PG7/CKpVDuYmpQFIEYY0xROK36aUf6B88czLtL32Vs77E0q97Mx6iKp1BOMcWKyJ0i8oHX3SEisUURnDHGhFOLmi3YtHsTqcNTGTJ3iF3AziaUu5hexbW6OsTrWnllxhhTonVv3J1Fty2iY/2O3D7hdnq904v0PfbagEyhXINoraqBrV99LSILwxWQMcYUpRPKn8DnfT7nxe9f5JGvH2Hl9pUkJdirAyC0I4jDItIo84OINATsVU7GmIgRJVHcfebdrLl7DWeeeCYA438az/5D+/MZM7KFkiDuA77x3vw2DfgauCe8YRljTNGrWq4qAEu3LOXidy+m7f/a8tPvP/kclX9CeVDuK6AxcCfwF9y7Ib4Jd2DGGOOXZtWbMf6q8az9Yy0th7Vk+PzhpfICdih3MZUBbgceA/4O3OaVGWNMxOrZpCeLblvEWXXPov9n/bnu4+v8DqnIhXKRejSwC3jJ+9wHGANcHq6gjDGmOKiVWIuJfSfyn9n/oXKZyn6HU+RCSRCnqeqpAZ+/EZEfwxWQMcYUJ1ESxb3t7j3yeczCMfyY/iNPdHqC2OjIfiQslIvUC0TkzMwPInIG1pqrMaaUWvDbAgbPGsxZI85ixbYVfocTVrkmCBFZLCKLcA/GfSsiq0XkV9x7poO+ns4YYyLdf7v9lw8u/4AV21bQfGhzRqWNitgL2HmdYrqwyKIwxpgSpPepvWlTuw3XfXwd/cb345Rqp3DGiWf4HVahyzVBqOqaogzEGGNKkjoV6zDl2ilMWjnpSHLYtHsTJ5Q/wefICk8o1yCMMcYEER0VzQWNLwAgbVMaDV5owKBvBnEo45DPkRUOSxDGGFMIGlVuxJXNruTJ6U9y9siz+XX7r36HdNwsQRhjTCFIjE9k1MWjGNt7LD+m/0jK0BTeWvSW32EdF0sQxhhTiK467SoWDlhIco3kEt+OUygPyhljjCmAepXqMfWGqUc+T18zndioWNrWaetfUMfAjiCMMSYMYqJiiImKQVV56KuH6DCyA09Oe5LDGSXnbQmWIIwxJoxEhM/7fM6Vp13JoKmD6PRGJ9b+sdbvsEJiCcIYY8KsYpmKvHXpW4y5ZAxpm9JIfjWZ5VuX+x1WvuwahDHGFJG+yX1pV6cdw+cP56QqJwGgqoiIz5EFZ0cQxhhThBpWbsjTnZ9GRFizYw1tXm/D3A1z/Q4rKEsQxhjjk/S96WzevZl2I9oxeObgYncB2xKEMcb4JLVWKgsHLOSSppfw4FcP0nlMZ9bvXO93WEeELUGIyAgR2SIiS3Kp7ygif4hImtcNCqhb7TU3niYi9u4JY0zEqly2Mu9e9i4jeo5g7oa5PD3jab9DOiKcF6lHAS/jXlmamxmqmluz4p1U9fdCj8oYY4oZEaFfi360r9v+SGuwq3esJqlcEglxCb7FFbYjCFWdDmwL1/SNMSbSNK7amMT4RA5nHKbn2J60eq0VP/z2g2/x+H0Noq2ILBSRL0SkWUC5ApNEZL6I9M9rAiLSX0Tmici89PT08EZrjDFFIDoqmue7Pc+uA7s44/UzeO7b58jQjCKPw88EsQCop6opwEvAxwF17VW1JXABcLuInJ3bRFT1NVVNVdXUpKSksAZsjDFF5dwG57JowCJ6nNyDeyffS7c3u7Htz6I9KeNbglDVnaq62+ufAMSKSDXv8wbv7xZgHNDGrziNMcYvVctV5aMrPmLYhcPYd2gf5ePKF+n8fUsQInKCeI8PikgbL5atIpIgIoleeQLQFQh6J5QxxkQ6EaF/q/5Mu2EacdFxbP9zOw9/9TB/Hvwz7PMO522uY4HZQBMRWS8iN4nIABEZ4A1yGbBERBYCLwJXqaoCNYCZXvkc4HNV/TJccRpjTEmQ2RzHhOUT+OfMf9J6eGsWbV4U3nm63+TIkJqaqvPm2WMTxpjINmnlJK4bdx079u3g313+zV/a/OWY23MSkfmqmhqszu+7mIwxxhRQ10ZdWXTbIjo37MxdX97FW4vD82pTa83VGGNKoOoJ1fn06k95/8f36X1K77DMwxKEMcaUUCLCFc2uCNv07RSTMcaYoCxBGGOMCcoShDHGmKAsQRhjjAnKEoQxxpigLEEYY4wJyhKEMcaYoCxBGGOMCcoShDHGmKAsQRhjjAnKEoQxxpigrC2mUGVkwMGDrjt0CA4fhsREiIuDP/+E9HRXltllZEC9elCuHGzfDmvWZK3LyICUFEhIgA0b4JdfXJmq6wDOOsuN/+uv8NNPWetUoUsXiI93dT//nDPmHj0gJgYWL4ZVq3LW9+rl/v7wA6xdm7UuJsaNDzB3rosxUJky0K2b6589GzZvzlpfvjx07uz6Z8yArVuz1leqBB07uv6vv4Y//shan5QE7du7/kmTYM+erPUnnABt27r+CRNg//6s9XXqQKrXgvH48W65B2rQAFq0cMtx3DhyaNwYTj/dre9PP81Zf8oprtu7F774Imd9crKbxs6dMHlyzvqWLV0M27bBN9/krG/Txn2HLVtg+vSc9WedBTVrwsaN8O23OevPOcctwzVr3PrL7rzzoHJlWLkSFizIWX/BBW4d/vST236yu+gitw0sWQLLluWsv+QStw2lpbltO5AIXH656587123fgWJj3fjgtq1167LWly3r5g9u2fz2W9b6xETo3t31f/UV/P571voqVdz/DsDEibBjR9b66tWhUyfX/9lnsHt31vrataFDB9c/blzOba9evaPb5vvv59z2TjrJbZsZGfDuu+RwyinQvDkcOAAffpiz/vTT4bTT3LY3frwr69EDKlTIOezxUtWI6Vq1aqXHZOFC1caNVevXV61dW7V6ddXKlVU/+sjVT5mS+dOctfv8c1c/blzw+unTXf3o0cHrf/jB1b/ySvD6FStc/b/+Fbx+0yZX/8gjwev37HH1d9+dsy4q6uj3v+mmnPUVKhytv+KKnPW1ax+tv+CCnPVNmx6tb98+Z33r1kfrmzfPWX/uuUfrGzXKWd+z59H66tVz1l9zzdH6smVz1g8Y4OoOHQq+7O67z9Xv2BG8/oknXP26dcHr//MfV//jj8Hrhw939d9/H7z+nXdC2/Y+/jjvbW/MmOD1Cxa4+iFDgtcvX27bXkna9pYt02MFzFMN/ptqLwwCt3f98MNuzyWwu+EGaNXK7eGMHn20PCYGoqPdXkyDBm4vbcoUVxbYnXuu24tbu9btpUVFufKoKNe1beuy/oYNsGKF27MK7Fq2dHtLGze6aQTWgdvLiI119Zs2HS3PlJLi5rN+vTvCya5FC/d37dqce/hRUW58gNWrc+5lxcZCs2auf+VK2LUra318vNsTAli+POcRQLlycPLJrv/nn2Hfvqz15ctDo0auf9kytzcVqEIFt+wBli51R3WBKlVye3Lg9oCzb+dVqsCJJ7ryYHvISUluD/3wYTf97GrUcN3Bg24vO7uaNaFaNfe9li/PWV+7toth7163/LKrU8d9h9273fLPrl49t6e8c2fOoz9wyyYhwa239etz1jdq5Latbdty7oGD28uNj3d739mPDgGaNHH/B5s359xDB7fuo6LcdrltW876U091fzduzLltRUVB06auf/169x0DxcQc3XbWrs25bcXFHd12Vq92R/iBypQ5uu2sWpXzCKBcuaPbzsqVbh0HKl/ebTvg1m32I4QKFaBWLdf/8885t71KldwRsGrOoytwR3bVq7vprliRs75qVbdtHTx49MxA/fpufR2DvF4YZAnCGGNKMXujnDHGmAKzBGGMMSYoSxDGGGOCsgRhjDEmKEsQxhhjgrIEYYwxJihLEMYYY4KyBGGMMSaoiHpQTkTSgTVFOMtqQJDHSIs9i7tolcS4S2LMYHEfi3qqmhSsIqISRFETkXm5PYFYnFncRaskxl0SYwaLu7DZKSZjjDFBWYIwxhgTlCWI4/Oa3wEcI4u7aJXEuEtizGBxFyq7BmGMMSYoO4IwxhgTlCUIY4wxQZX6BCEidUTkGxH5UUSWishdXvkzIvKTiCwSkXEiUskrry8if4pImtcNDZhWKxFZLCIrRORFEfeKNxGpIiKTRWS597dyGON+TEQ2BMTXPWCcB73YfhaR8wPKu3llK0TkgYDyBiLyvVf+rojEhTHudwNiXi0iaV55cVneZURkjogs9OJ+3CsPuoxEJN77vMKrrx8wrQKthzDE/JY3nyUiMkJEYr3yjiLyR8CyHpRfbGHaRnKLe5SI/BoQX3OvXLz1v0Lc/2vLgGld720Hy0Xk+oDyoNtOmOKeERDzRhH52CsvFss7T7m9i7S0dEBNoKXXnwj8ApwKdAVivPJ/Af/y+usDS3KZ1hzgTECAL4ALvPJ/Aw94/Q9kTitMcT8G3Btk+FOBhUA80ABYCUR73UqgIRDnDXOqN857wFVe/1DgtnDFnW2Y54BBxWx5C1De648FvvfmHXQZAQOBoV7/VcC7x7oewhBzd69OgLEBMXcEPgsynaLeRnKLexRwWZDhu3vrX7zhvvfKqwCrvL+Vvf7KeW074Yg72zAfAtcVp+WdV1fqjyBU9TdVXeD17wKWAbVVdZKqZr7o+DvgxLymIyI1gQqq+p26tTcauNir7gW84fW/EVBe6HHnMUov4B1V3a+qvwIrgDZet0JVV6nqAeAdoJe3R3Uu8EFRxu3N9wrcD1eufFjeqqq7vY+xXqfkvowCY/gAOM/7bgVaD+GIWVUneHWK+6HMc9vOLbYwbiO5Levc9AJGe+N9B1Tyto/zgcmquk1VtwOTgW75bDthi1tEKuCW18f5TKpIl3deSn2CCOSdBmiBy/yBbsTtZWRqICI/iMg0EengldUGAt8Ov56jP3w1VDXzzfCbgBphjvsO71B7hBw9vVIbWBckvtzKqwI7ApJk4PcJV9wAHYDNqro8oKxYLG8RiRZ36msL7sdmJbkvoyPL1av/A7dMC7oeCjVmVf0+oC4WuBb4MmCUtt4pki9EpFn275IttrBtI3nE/ZS3bf9XROLziS+v8ty2nXDFDe7H/CtV3RlQViyWd24sQXhEpDzu8O/uwBUoIg8Dh4C3vKLfgLqq2gL4K/C2t2cQEm+PpdDuLQ4S96tAI6C5F+tzhTWvwpTb8gauJuvRQ7FZ3qp6WFWb4/a42wBNC2O64ZQ9ZhE5LaB6CDBdVWd4nxfg2uVJAV4i/z3dsMkl7gdxy7w17rTR/X7Fl5t8lnf2bbvYLO/cWILgyJ7Uh8BbqvpRQPkNwIXANd4PDd6pga1e/3zcXuTJwAayHqqf6JUBbPYOazNPjWwJV9yqutnbSDOA4bgfMrxY6gSJL7fyrbhD9Zgg36fQ4/bKY4BLgXczy4rT8g6IaQfwDdCW3JfRkeXq1VfELdOCrofCjrmbF9PfgSRc0s0cZmfmKRJVnQDEiki1PGIL2zYSLG7v9KSq6n5gJMe+bee17RR63ADecmwDfB4wTLFb3sG+SKnucBeWRgPPZyvvBvwIJGUrTwKivf6G3gqq4n3OfuGru1f+DFkvmv47jHHXDOj/P9z5boBmZL04ugp3MSzG62/A0Qtizbxx3ifrBbGB4Yo7YJlPK6bLOwmo5PWXBWbgdh6CLiPgdrJepH7vWNdDGGK+GfgWKJtt+BM4+vBsG2Ctt2yLehvJLe6aAdvQ88Bg73MPsl6knuOVVwF+xV2gruz157nthCNu7/MA4I3iuLzz/E7hnHhJ6ID2uFMQi4A0r+uOu3i4LqAs85+9N7DUK1sAXBQwrVRgCW4v9+WAlV8V+ApYDkzJ3EjDFPcYYLFX/glZE8bDXmw/E3DXhjfeL17dwwHlDb1/pBXehhkfrri9ulHAgGzDF5flnQz84MW9hKN3WQVdRkAZ7/MKr77hsa6HMMR8yJtH5vLPLL/DW9YLcTdmtPNpG8kt7q+9bXsJ8CZH7xgS4BUvtsVAasC0bvRiWwH0y2/bCUfcXt1U3FFQ4PDFYnnn1VlTG8YYY4KyaxDGGGOCsgRhjDEmKEsQxhhjgrIEYYwxJihLEMYYY4KyBGFMECLyrfe3voj0KeRpPxRsXsYUN3abqzF5EJGOuNZxLyzAODF6tL2cYPW7VbV8IYRnTFjZEYQxQYhIZqucg4EOXnv9/+c1xvaMiMz1Go271Ru+o9fu/ye4J/ARkY9FZL73boD+XtlgoKw3vbcC5yXOM+Le07BYRK4MmPZUEflA3DtK3vJa9jQmrGLyH8SYUu0BAo4gvB/6P1S1tdea6CwRmeQN2xI4TV0z3gA3quo2ESkLzBWRD1X1ARG5Q12DbtldimtkMQWo5o0z3atrgWumYyMwCzgLmFnYX9aYQHYEYUzBdAWu85p0/h7XrEdjr25OQHIAuFNEMptRqBMwXG7aA2PVNba4GZiGa7k0c9rr1TXCmIZ7kZIxYWVHEMYUjAB/UdWJWQrdtYo92T53Btqq6l4RmYprn+lY7Q/oP4z975oiYEcQxuRtF+7VqJkmArfJ0fc4nywiCUHGqwhs95JDU1zLoZkOZo6fzQzgSu86RxJwNq5hNmN8YXshxuRtEXDYO1U0CngBd3pngXehOJ3gr338EhggIstwrbZ+F1D3GrBIRBao6jUB5eNw75hYiGvx9m+quslLMMYUObvN1RhjTFB2iskYY0xQliCMMcYEZQnCGGNMUJYgjDHGBGUJwhhjTFCWIIwxxgRlCcIYY0xQ/w+mIsDOfRl54wAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<Figure size 432x288 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "plt.plot(LpIter, Lb, 'r--', LpIter, Ub, 'g--')\n",
+    "\n",
+    "plt.ylabel('bound, lower and upper')\n",
+    "plt.xlabel('iteration')\n",
+    "plt.title('LP-Relaxation for problem_t_pricer_0_2.lp')\n",
+    "plt.show()\n",
+    "# plt.figure(figsize=(25,10))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Python 3",
+   "language": "python",
+   "name": "python3"
+  },
+  "language_info": {
+   "codemirror_mode": {
+    "name": "ipython",
+    "version": 3
+   },
+   "file_extension": ".py",
+   "mimetype": "text/x-python",
+   "name": "python",
+   "nbconvert_exporter": "python",
+   "pygments_lexer": "ipython3",
+   "version": "3.8.10"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 4
+}
diff --git a/new 2.txt b/new 2.txt
new file mode 100644
index 0000000000000000000000000000000000000000..0488296b233c43c8d8f5809f4f30c3d8bc587676
--- /dev/null
+++ b/new 2.txt	
@@ -0,0 +1,62103 @@
+{\rtf1\ansi\ansicpg1252\cocoartf2509
+\cocoatextscaling0\cocoaplatform0{\fonttbl\f0\fnil\fcharset0 Menlo-Regular;}
+{\colortbl;\red255\green255\blue255;\red0\green0\blue0;}
+{\*\expandedcolortbl;;\csgray\c0;}
+\margl1440\margr1440\vieww10800\viewh8400\viewkind0
+\pard\tx560\tx1120\tx1680\tx2240\tx2800\tx3360\tx3920\tx4480\tx5040\tx5600\tx6160\tx6720\pardirnatural\partightenfactor0
+
+\f0\fs28 \cf2 \CocoaLigature0 hellow\
+91445343309515430.0000000.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.36\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.695535e+05 | 9.695535e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.52\
+Solving Nodes      : 1\
+Primal Bound       : +9.69553451655185e+05 (1 solutions)\
+Dual Bound         : +9.69553451655185e+05\
+Gap                : 0.00 %\
+0, 0.000000\
+	(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263004,385)RQXSI04E,10.o,0.000000)\
+	(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263266,0),19.o,0.000000)\
+	(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\
+	(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\
+	(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\
+0, 1.000000\
+	(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263012,0),11.o,0.000000)\
+	(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263276,0),20.o,0.000000)\
+	(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263316,0),29.o,0.000000)\
+	(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\
+	(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\
+0, 0.000000\
+	(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263107,22)BR204M,12.o,0.000000)\
+	(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263279,151)KFZ4404M,21.o,0.000000)\
+	(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\
+	(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\
+	(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\
+0, 0.000000\
+	(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263142,0),13.o,0.000000)\
+	(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263280,91)MM304,22.o,0.000000)\
+	(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\
+	(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\
+	(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\
+0, 0.000000\
+	(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263168,65)RFBRT04M,14.o,0.000000)\
+	(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263290,0),23.o,0.000000)\
+	(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\
+	(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\
+	(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\
+0, 0.000000\
+	(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263196,337)RQXSI04E,15.o,0.000000)\
+	(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263294,0),24.o,0.000000)\
+	(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\
+	(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\
+	(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\
+0, 0.000000\
+	(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263206,0),16.o,1.000000)\
+	(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263297,0),25.o,0.000000)\
+	(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\
+	(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\
+	(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\
+0, 1.000000\
+	(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263212,0),17.o,0.000000)\
+	(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263298,245)LELVL04M,26.o,0.000000)\
+	(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263346,0),35.o,0.000000)\
+	(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\
+	(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263515,0),53.o,0.000000)\
+0, 0.000000\
+	(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263249,0),18.o,0.000000)\
+	(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263306,2040)LCES004,27.o,0.000000)\
+	(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\
+	(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\
+	(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263266,0),19.o,0.000000)\
+	(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\
+	(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\
+	(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263276,0),20.o,0.000000)\
+	(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263316,0),29.o,0.000000)\
+	(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\
+	(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263279,151)KFZ4404M,21.o,0.000000)\
+	(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\
+	(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\
+	(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263280,91)MM304,22.o,0.000000)\
+	(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\
+	(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\
+	(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263290,0),23.o,0.000000)\
+	(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\
+	(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\
+	(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263294,0),24.o,0.000000)\
+	(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\
+	(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\
+	(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\
+1, 1.000000\
+	(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263297,0),25.o,0.000000)\
+	(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\
+	(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\
+	(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263298,245)LELVL04M,26.o,0.000000)\
+	(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263346,0),35.o,0.000000)\
+	(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\
+	(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\
+1, 0.000000\
+	(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263306,2040)LCES004,27.o,0.000000)\
+	(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\
+	(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\
+	(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\
+	(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\
+	(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263316,0),29.o,0.000000)\
+	(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\
+	(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\
+	(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\
+	(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\
+	(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\
+	(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\
+	(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\
+	(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\
+	(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\
+	(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\
+	(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\
+	(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263346,0),35.o,0.000000)\
+	(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\
+	(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\
+2, 0.000000\
+	(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\
+	(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\
+	(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263313,252)RFBRT04M,28.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\
+	(t_t_x(263313,252)RFBRT04M,28.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263316,0),29.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\
+	(t_t_x(263316,0),29.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263323,32)LEBAS04M,30.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\
+	(t_t_x(263323,32)LEBAS04M,30.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\
+3, 1.000000\
+	(t_t_x(263329,0),31.o,1.000000) with (t_t_x(263376,0),40.o,0.000000)\
+	(t_t_x(263329,0),31.o,1.000000) with (t_t_x(263492,0),49.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263330,0),32.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\
+	(t_t_x(263330,0),32.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263332,140)MM204,33.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\
+	(t_t_x(263332,140)MM204,33.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263339,289)LCES004M,34.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\
+	(t_t_x(263339,289)LCES004M,34.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263346,0),35.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\
+	(t_t_x(263346,0),35.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\
+3, 0.000000\
+	(t_t_x(263350,110)RFBRT04M,36.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\
+	(t_t_x(263350,110)RFBRT04M,36.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263351,0),37.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263367,181)RFBRT04M,38.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263370,352)RFBRT04M,39.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263376,0),40.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263389,17)MM304,41.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263410,1535)LGKFN04,42.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263412,167)LCES004M,43.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263418,751)$BKED1204,44.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\
+4, 0.000000\
+	(t_t_x(263421,54)LCES004M,45.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+5, 0.000000\
+6, 0.000000\
+6, 1.000000\
+6, 0.000000\
+6, 0.000000\
+6, 0.000000\
+6, 0.000000\
+6, 0.000000\
+6, 0.000000\
+6, 1.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 0.000000\
+7, 1.000000\
+8, 0.000000\
+8, 0.000000\
+8, 0.000000\
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+			0.000000	(t_x(292569,529)RJIU04M,24080.p,0.000000)\
+			0.000000	(t_x(314186,889)GL34W04,24081.p,0.000000)\
+			0.000000	(t_x(308511,538)MYY04A,24082.p,0.000000)\
+			0.000000	(t_x(289164,58)RNI04M,24083.p,0.000000)\
+			0.000000	(t_x(309959,1017)MEK04,24084.p,0.000000)\
+			0.000000	(t_x(295283,523)MGY04,24085.p,0.000000)\
+			0.000000	(t_x(291031,1153)EG11G04M,24086.p,0.000000)\
+			0.000000	(t_x(306530,1267)MGY04,24087.p,0.000000)\
+			0.000000	(t_x(293126,3127)EGPFA04,24088.p,0.000000)\
+			0.000000	(t_x(290480,798)RJIU04M,24089.p,0.000000)\
+			0.000000	(t_x(309711,1387)MYY04A,24090.p,0.000000)\
+			0.000000	(t_x(311151,1233)MGY04,24091.p,0.000000)\
+			0.000000	(t_x(314986,98)KWUR1C04,24092.p,0.000000)\
+			0.000000	(t_x(309911,79)RJIU04M,24093.p,0.000000)\
+			0.000000	(t_x(300050,5160)GL4W04M,24094.p,0.000000)\
+			0.000000	(t_x(282099,1117)YD5WH04M,24095.p,0.000000)\
+			0.000000	(t_x(286762,792)RJIU04M,24096.p,0.000000)\
+			0.000000	(t_x(298471,5699)LGKFN04,24097.p,0.000000)\
+			0.000000	(t_x(295371,869)RQXSI04E,24098.p,0.000000)\
+			0.000000	(t_x(308914,427)ZM56704,24099.p,0.000000)\
+			0.000000	(t_x(263593,1393)LOVN1504,24100.p,0.000000)\
+			0.000000	(t_x(294756,833)RJIU04M,24101.p,0.000000)\
+			0.000000	(t_x(285241,4603)LGKFN04,24102.p,0.000000)\
+			0.000000	(t_x(311856,461)MAB3404A,24103.p,0.000000)\
+			0.000000	(t_x(301272,1134)LGKFN04,24104.p,0.000000)\
+			0.000000	(t_x(308371,793)ZM56704,24105.p,0.000000)\
+			0.000000	(t_x(309625,1592)MYY04A,24106.p,0.000000)\
+			0.000000	(t_x(290566,938)ZM56704,24107.p,0.000000)\
+			0.000000	(t_x(314402,1231)$MAB1204A,24108.p,0.000000)\
+			0.000000	(t_x(273793,543)YB5WH04M,24109.p,0.000000)\
+			0.000000	(t_x(289655,841)RJIU04M,24110.p,0.000000)\
+			0.000000	(t_x(304114,890)GL34W04,24111.p,0.000000)\
+			0.000000	(t_x(309006,190)ZM56704,24112.p,0.000000)\
+			0.000000	(t_x(306677,1455)MYY04A,24113.p,0.000000)\
+			0.000000	(t_x(293650,1393)EGPFA04,24114.p,0.000000)\
+			0.000000	(t_x(293126,3315)RJIU04M,24115.p,0.000000)\
+			0.000000	(t_x(294473,148)RJIU04M,24116.p,0.000000)\
+			0.000000	(t_x(294001,462)RJIU04M,24117.p,0.000000)\
+			0.000000	(t_x(302361,1055)MGY04,24118.p,0.000000)\
+			0.000000	(t_x(295508,1029)MRAEE04,24119.p,0.000000)\
+			0.000000	(t_x(296194,3252)MAB04,24120.p,0.000000)\
+			0.000000	(t_x(298006,234)RJIU04M,24121.p,0.000000)\
+			0.000000	(t_x(296406,192)RJIU04M,24122.p,0.000000)\
+			0.000000	(t_x(304258,840)$MEK04,24123.p,0.000000)\
+			0.000000	(t_x(304450,1560)$MEK04,24124.p,0.000000)\
+			0.000000	(t_x(279690,1930)EGPFA04,24125.p,0.000000)\
+			0.000000	(t_x(302879,1220)MAB1204A,24126.p,0.000000)\
+			0.000000	(t_x(289354,613)RJIU04M,24127.p,0.000000)\
+			0.000000	(t_x(307726,181)GL34W04,24128.p,0.000000)\
+			0.000000	(t_x(295850,230)RJIU04M,24129.p,0.000000)\
+			0.000000	(t_x(293565,215)RNI04M,24130.p,0.000000)\
+			0.000000	(t_x(308511,1312)MAB04,24131.p,0.000000)\
+			0.000000	(t_x(309959,1447)MRAEE04,24132.p,0.000000)\
+			0.000000	(t_x(289863,921)ZM56704,24133.p,0.000000)\
+			0.000000	(t_x(292050,426)RJIU04M,24134.p,0.000000)\
+			0.000000	(t_x(310674,1740)$MEK04,24135.p,0.000000)\
+			0.000000	(t_x(311151,998)MGY04,24136.p,0.000000)\
+			0.000000	(t_x(306677,830)GL34W04,24137.p,0.000000)\
+			0.000000	(t_x(292569,644)RNI04M,24138.p,0.000000)\
+			0.000000	(t_x(263593,1250)LOVN1504,24139.p,0.000000)\
+			0.000000	(t_x(285241,4519)LGKFN04,24140.p,0.000000)\
+			0.000000	(t_x(302361,787)MRAEE04,24141.p,0.000000)\
+			0.000000	(t_x(296194,3324)MAB04,24142.p,0.000000)\
+			0.000000	(t_x(286771,512)MYY04A,24143.p,0.000000)\
+			0.000000	(t_x(302879,770)MGY04,24144.p,0.000000)\
+			0.000000	(t_x(295508,936)MRAEE04,24145.p,0.000000)\
+			0.000000	(t_x(302301,153)GL34W04,24146.p,0.000000)\
+			0.000000	(t_x(306530,719)MGY04,24147.p,0.000000)\
+			0.000000	(t_x(304450,1883)MRAEE04,24148.p,0.000000)\
+			0.000000	(t_x(310674,1324)MRAEE04,24149.p,0.000000)\
+			0.000000	(t_x(294541,242)RJIU04M,24150.p,0.000000)\
+			0.000000	(t_x(304422,441)MYY04A,24151.p,0.000000)\
+			0.000000	(t_x(306499,1265)GL34W04,24152.p,0.000000)\
+			0.000000	(t_x(304114,815)GL34W04,24153.p,0.000000)\
+			0.000000	(t_x(305585,1108)MYY04A,24154.p,0.000000)\
+			0.000000	(t_x(309625,1078)MGY04,24155.p,0.000000)\
+			0.000000	(t_x(293126,681)RJIU04M,24156.p,0.000000)\
+			0.000000	(t_x(302879,1466)MAB1204A,24157.p,0.000000)\
+			0.000000	(t_x(295508,1672)MGY04,24158.p,0.000000)\
+			0.000000	(t_x(302361,1849)$MEK04,24159.p,0.000000)\
+			0.000000	(t_x(289863,998)ZM56704,24160.p,0.000000)\
+			0.000000	(t_x(290666,416)MAB04,24161.p,0.000000)\
+			0.000000	(t_x(302361,1710)MRAEE04,24162.p,0.000000)\
+			0.000000	(t_x(302879,1137)MAB1204A,24163.p,0.000000)\
+			0.000000	(t_x(302361,586)MGY04,24164.p,0.000000)\
+			0.000000	(t_x(302879,1260)MYY04A,24165.p,0.000000)\
+	***UPPP 2814410.531664 \
+\
+ upp 2814410.531664 	,sqsum =4127.000000->64.241731, 	stpz=0.500000, 	solobj= 969553.451655, 	bestsol = 969553.451655)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.696305e+05 | 9.696305e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.69630496368560e+05 (1 solutions)\
+Dual Bound         : +9.69630496368560e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4103.000000->64.054664, 	stpz=0.500000, 	solobj= 969630.496369, 	bestsol = 969630.496369)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.697033e+05 | 9.697033e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.69703321628485e+05 (1 solutions)\
+Dual Bound         : +9.69703321628485e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4097.000000->64.007812, 	stpz=0.500000, 	solobj= 969703.321628, 	bestsol = 969703.321628)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.45\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.697751e+05 | 9.697751e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.55\
+Solving Nodes      : 1\
+Primal Bound       : +9.69775061159715e+05 (1 solutions)\
+Dual Bound         : +9.69775061159715e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4087.000000->63.929649, 	stpz=0.500000, 	solobj= 969775.061160, 	bestsol = 969775.061160)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.698406e+05 | 9.698406e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.41\
+Solving Nodes      : 1\
+Primal Bound       : +9.69840640144364e+05 (1 solutions)\
+Dual Bound         : +9.69840640144364e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4082.000000->63.890531, 	stpz=0.500000, 	solobj= 969840.640144, 	bestsol = 969840.640144)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.699097e+05 | 9.699097e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.49\
+Solving Nodes      : 1\
+Primal Bound       : +9.69909659352214e+05 (1 solutions)\
+Dual Bound         : +9.69909659352214e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4080.000000->63.874878, 	stpz=0.500000, 	solobj= 969909.659352, 	bestsol = 969909.659352)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.699778e+05 | 9.699778e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.53\
+Solving Nodes      : 1\
+Primal Bound       : +9.69977827785382e+05 (1 solutions)\
+Dual Bound         : +9.69977827785382e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4078.000000->63.859220, 	stpz=0.500000, 	solobj= 969977.827785, 	bestsol = 969977.827785)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.700407e+05 | 9.700407e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.70040655695566e+05 (1 solutions)\
+Dual Bound         : +9.70040655695566e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4073.000000->63.820060, 	stpz=0.500000, 	solobj= 970040.655696, 	bestsol = 970040.655696)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.701059e+05 | 9.701059e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.70105860467469e+05 (1 solutions)\
+Dual Bound         : +9.70105860467469e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4066.000000->63.765194, 	stpz=0.500000, 	solobj= 970105.860467, 	bestsol = 970105.860467)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.701677e+05 | 9.701677e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.70167704234320e+05 (1 solutions)\
+Dual Bound         : +9.70167704234320e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4063.000000->63.741666, 	stpz=0.500000, 	solobj= 970167.704234, 	bestsol = 970167.704234)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.39\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.702237e+05 | 9.702237e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.48\
+Solving Nodes      : 1\
+Primal Bound       : +9.70223672074957e+05 (1 solutions)\
+Dual Bound         : +9.70223672074957e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4044.000000->63.592452, 	stpz=0.500000, 	solobj= 970223.672075, 	bestsol = 970223.672075)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.702777e+05 | 9.702777e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.70277734363812e+05 (1 solutions)\
+Dual Bound         : +9.70277734363812e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4042.000000->63.576725, 	stpz=0.500000, 	solobj= 970277.734364, 	bestsol = 970277.734364)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.703316e+05 | 9.703316e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.70331550007151e+05 (1 solutions)\
+Dual Bound         : +9.70331550007151e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4016.000000->63.371918, 	stpz=0.500000, 	solobj= 970331.550007, 	bestsol = 970331.550007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.703746e+05 | 9.703746e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.70374646724198e+05 (1 solutions)\
+Dual Bound         : +9.70374646724198e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4022.000000->63.419240, 	stpz=0.500000, 	solobj= 970374.646724, 	bestsol = 970374.646724)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.704252e+05 | 9.704252e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.70425174635309e+05 (1 solutions)\
+Dual Bound         : +9.70425174635309e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4009.000000->63.316664, 	stpz=0.500000, 	solobj= 970425.174635, 	bestsol = 970425.174635)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.704710e+05 | 9.704710e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.47\
+Solving Nodes      : 1\
+Primal Bound       : +9.70470982767949e+05 (1 solutions)\
+Dual Bound         : +9.70470982767949e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4012.000000->63.340350, 	stpz=0.500000, 	solobj= 970470.982768, 	bestsol = 970470.982768)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.705144e+05 | 9.705144e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.70514445690162e+05 (1 solutions)\
+Dual Bound         : +9.70514445690162e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4005.000000->63.285069, 	stpz=0.500000, 	solobj= 970514.445690, 	bestsol = 970514.445690)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.705599e+05 | 9.705599e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.70559872638692e+05 (1 solutions)\
+Dual Bound         : +9.70559872638692e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4007.000000->63.300869, 	stpz=0.500000, 	solobj= 970559.872639, 	bestsol = 970559.872639)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.38\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706069e+05 | 9.706069e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.50\
+Solving Nodes      : 1\
+Primal Bound       : +9.70606915678360e+05 (1 solutions)\
+Dual Bound         : +9.70606915678360e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3998.000000->63.229740, 	stpz=0.500000, 	solobj= 970606.915678, 	bestsol = 970606.915678)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.43\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706466e+05 | 9.706466e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.58\
+Solving Nodes      : 1\
+Primal Bound       : +9.70646643811911e+05 (1 solutions)\
+Dual Bound         : +9.70646643811911e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =4001.000000->63.253458, 	stpz=0.500000, 	solobj= 970646.643812, 	bestsol = 970646.643812)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706910e+05 | 9.706910e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.70691040003657e+05 (1 solutions)\
+Dual Bound         : +9.70691040003657e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3985.000000->63.126856, 	stpz=0.500000, 	solobj= 970691.040004, 	bestsol = 970691.040004)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.707381e+05 | 9.707381e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.70738140927231e+05 (1 solutions)\
+Dual Bound         : +9.70738140927231e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3983.000000->63.111013, 	stpz=0.500000, 	solobj= 970738.140927, 	bestsol = 970738.140927)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.707779e+05 | 9.707779e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.70777889269868e+05 (1 solutions)\
+Dual Bound         : +9.70777889269868e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3983.000000->63.111013, 	stpz=0.500000, 	solobj= 970777.889270, 	bestsol = 970777.889270)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.708206e+05 | 9.708206e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.70820637278017e+05 (1 solutions)\
+Dual Bound         : +9.70820637278017e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3978.000000->63.071388, 	stpz=0.500000, 	solobj= 970820.637278, 	bestsol = 970820.637278)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.708677e+05 | 9.708677e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.70867711682655e+05 (1 solutions)\
+Dual Bound         : +9.70867711682655e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3979.000000->63.079315, 	stpz=0.500000, 	solobj= 970867.711683, 	bestsol = 970867.711683)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709061e+05 | 9.709061e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.70906061616446e+05 (1 solutions)\
+Dual Bound         : +9.70906061616446e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3968.000000->62.992063, 	stpz=0.500000, 	solobj= 970906.061616, 	bestsol = 970906.061616)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709477e+05 | 9.709477e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.70947664720150e+05 (1 solutions)\
+Dual Bound         : +9.70947664720150e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3975.000000->63.047601, 	stpz=0.500000, 	solobj= 970947.664720, 	bestsol = 970947.664720)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709924e+05 | 9.709924e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.70992397929295e+05 (1 solutions)\
+Dual Bound         : +9.70992397929295e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3961.000000->62.936476, 	stpz=0.500000, 	solobj= 970992.397929, 	bestsol = 970992.397929)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.710359e+05 | 9.710359e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.71035945623261e+05 (1 solutions)\
+Dual Bound         : +9.71035945623261e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3968.000000->62.992063, 	stpz=0.500000, 	solobj= 971035.945623, 	bestsol = 971035.945623)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.710791e+05 | 9.710791e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.71079053637649e+05 (1 solutions)\
+Dual Bound         : +9.71079053637649e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3948.000000->62.833112, 	stpz=0.500000, 	solobj= 971079.053638, 	bestsol = 971079.053638)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.711223e+05 | 9.711223e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.71122334269865e+05 (1 solutions)\
+Dual Bound         : +9.71122334269865e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3962.000000->62.944420, 	stpz=0.500000, 	solobj= 971122.334270, 	bestsol = 971122.334270)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.711628e+05 | 9.711628e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.71162807245665e+05 (1 solutions)\
+Dual Bound         : +9.71162807245665e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3947.000000->62.825154, 	stpz=0.500000, 	solobj= 971162.807246, 	bestsol = 971162.807246)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712055e+05 | 9.712055e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.71205539849156e+05 (1 solutions)\
+Dual Bound         : +9.71205539849156e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3941.000000->62.777384, 	stpz=0.500000, 	solobj= 971205.539849, 	bestsol = 971205.539849)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712443e+05 | 9.712443e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.71244271391186e+05 (1 solutions)\
+Dual Bound         : +9.71244271391186e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3936.000000->62.737549, 	stpz=0.500000, 	solobj= 971244.271391, 	bestsol = 971244.271391)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712785e+05 | 9.712785e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.71278479442163e+05 (1 solutions)\
+Dual Bound         : +9.71278479442163e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3945.000000->62.809235, 	stpz=0.500000, 	solobj= 971278.479442, 	bestsol = 971278.479442)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713171e+05 | 9.713171e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.71317135226276e+05 (1 solutions)\
+Dual Bound         : +9.71317135226276e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3936.000000->62.737549, 	stpz=0.500000, 	solobj= 971317.135226, 	bestsol = 971317.135226)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713494e+05 | 9.713494e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.71349358298659e+05 (1 solutions)\
+Dual Bound         : +9.71349358298659e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3939.000000->62.761453, 	stpz=0.500000, 	solobj= 971349.358299, 	bestsol = 971349.358299)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713833e+05 | 9.713833e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.71383306076198e+05 (1 solutions)\
+Dual Bound         : +9.71383306076198e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3932.000000->62.705662, 	stpz=0.500000, 	solobj= 971383.306076, 	bestsol = 971383.306076)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714181e+05 | 9.714181e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.71418133813577e+05 (1 solutions)\
+Dual Bound         : +9.71418133813577e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3938.000000->62.753486, 	stpz=0.500000, 	solobj= 971418.133814, 	bestsol = 971418.133814)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714489e+05 | 9.714489e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.26\
+Solving Nodes      : 1\
+Primal Bound       : +9.71448943564064e+05 (1 solutions)\
+Dual Bound         : +9.71448943564064e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3943.000000->62.793312, 	stpz=0.500000, 	solobj= 971448.943564, 	bestsol = 971448.943564)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714808e+05 | 9.714808e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.71480751689037e+05 (1 solutions)\
+Dual Bound         : +9.71480751689037e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3927.000000->62.665780, 	stpz=0.500000, 	solobj= 971480.751689, 	bestsol = 971480.751689)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715146e+05 | 9.715146e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.71514583822366e+05 (1 solutions)\
+Dual Bound         : +9.71514583822366e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3923.000000->62.633857, 	stpz=0.500000, 	solobj= 971514.583822, 	bestsol = 971514.583822)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715447e+05 | 9.715447e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.71544726263060e+05 (1 solutions)\
+Dual Bound         : +9.71544726263060e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3931.000000->62.697687, 	stpz=0.500000, 	solobj= 971544.726263, 	bestsol = 971544.726263)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715759e+05 | 9.715759e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.71575916702999e+05 (1 solutions)\
+Dual Bound         : +9.71575916702999e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3923.000000->62.633857, 	stpz=0.500000, 	solobj= 971575.916703, 	bestsol = 971575.916703)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716067e+05 | 9.716067e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.71606653125457e+05 (1 solutions)\
+Dual Bound         : +9.71606653125457e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3923.000000->62.633857, 	stpz=0.500000, 	solobj= 971606.653125, 	bestsol = 971606.653125)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716327e+05 | 9.716327e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.71632731628839e+05 (1 solutions)\
+Dual Bound         : +9.71632731628839e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3916.000000->62.577951, 	stpz=0.500000, 	solobj= 971632.731629, 	bestsol = 971632.731629)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.34\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716628e+05 | 9.716628e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.45\
+Solving Nodes      : 1\
+Primal Bound       : +9.71662756727056e+05 (1 solutions)\
+Dual Bound         : +9.71662756727056e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3923.000000->62.633857, 	stpz=0.500000, 	solobj= 971662.756727, 	bestsol = 971662.756727)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716883e+05 | 9.716883e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.71688257556111e+05 (1 solutions)\
+Dual Bound         : +9.71688257556111e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3923.000000->62.633857, 	stpz=0.500000, 	solobj= 971688.257556, 	bestsol = 971688.257556)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717162e+05 | 9.717162e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.71716231509568e+05 (1 solutions)\
+Dual Bound         : +9.71716231509568e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3897.000000->62.425956, 	stpz=0.500000, 	solobj= 971716.231510, 	bestsol = 971716.231510)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717437e+05 | 9.717437e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.71743748881746e+05 (1 solutions)\
+Dual Bound         : +9.71743748881746e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3907.000000->62.506000, 	stpz=0.500000, 	solobj= 971743.748882, 	bestsol = 971743.748882)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717705e+05 | 9.717705e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.71770502189414e+05 (1 solutions)\
+Dual Bound         : +9.71770502189414e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3909.000000->62.521996, 	stpz=0.500000, 	solobj= 971770.502189, 	bestsol = 971770.502189)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717963e+05 | 9.717963e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.71796267608805e+05 (1 solutions)\
+Dual Bound         : +9.71796267608805e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3920.000000->62.609903, 	stpz=0.500000, 	solobj= 971796.267609, 	bestsol = 971796.267609)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718195e+05 | 9.718195e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.71819517745297e+05 (1 solutions)\
+Dual Bound         : +9.71819517745297e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 971819.517745, 	bestsol = 971819.517745)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718491e+05 | 9.718491e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.71849142780505e+05 (1 solutions)\
+Dual Bound         : +9.71849142780505e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3906.000000->62.498000, 	stpz=0.500000, 	solobj= 971849.142781, 	bestsol = 971849.142781)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718763e+05 | 9.718763e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.71876333391818e+05 (1 solutions)\
+Dual Bound         : +9.71876333391818e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3903.000000->62.473995, 	stpz=0.500000, 	solobj= 971876.333392, 	bestsol = 971876.333392)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719009e+05 | 9.719009e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.71900921008668e+05 (1 solutions)\
+Dual Bound         : +9.71900921008668e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3909.000000->62.521996, 	stpz=0.500000, 	solobj= 971900.921009, 	bestsol = 971900.921009)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719286e+05 | 9.719286e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.71928558622882e+05 (1 solutions)\
+Dual Bound         : +9.71928558622882e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3899.000000->62.441973, 	stpz=0.500000, 	solobj= 971928.558623, 	bestsol = 971928.558623)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719518e+05 | 9.719518e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.71951837629134e+05 (1 solutions)\
+Dual Bound         : +9.71951837629134e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3911.000000->62.537988, 	stpz=0.500000, 	solobj= 971951.837629, 	bestsol = 971951.837629)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719806e+05 | 9.719806e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.71980621315285e+05 (1 solutions)\
+Dual Bound         : +9.71980621315285e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3899.000000->62.441973, 	stpz=0.500000, 	solobj= 971980.621315, 	bestsol = 971980.621315)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720054e+05 | 9.720054e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.72005360315573e+05 (1 solutions)\
+Dual Bound         : +9.72005360315573e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3918.000000->62.593929, 	stpz=0.500000, 	solobj= 972005.360316, 	bestsol = 972005.360316)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720294e+05 | 9.720294e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.72029359055256e+05 (1 solutions)\
+Dual Bound         : +9.72029359055256e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3896.000000->62.417946, 	stpz=0.500000, 	solobj= 972029.359055, 	bestsol = 972029.359055)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720572e+05 | 9.720572e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72057244474846e+05 (1 solutions)\
+Dual Bound         : +9.72057244474846e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3909.000000->62.521996, 	stpz=0.500000, 	solobj= 972057.244475, 	bestsol = 972057.244475)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720799e+05 | 9.720799e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.72079901720338e+05 (1 solutions)\
+Dual Bound         : +9.72079901720338e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3905.000000->62.489999, 	stpz=0.500000, 	solobj= 972079.901720, 	bestsol = 972079.901720)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721082e+05 | 9.721082e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.72108228673008e+05 (1 solutions)\
+Dual Bound         : +9.72108228673008e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3906.000000->62.498000, 	stpz=0.500000, 	solobj= 972108.228673, 	bestsol = 972108.228673)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721332e+05 | 9.721332e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.72133208381516e+05 (1 solutions)\
+Dual Bound         : +9.72133208381516e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 972133.208382, 	bestsol = 972133.208382)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721586e+05 | 9.721586e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72158600815332e+05 (1 solutions)\
+Dual Bound         : +9.72158600815332e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3907.000000->62.506000, 	stpz=0.500000, 	solobj= 972158.600815, 	bestsol = 972158.600815)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721855e+05 | 9.721855e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.72185533021087e+05 (1 solutions)\
+Dual Bound         : +9.72185533021087e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3899.000000->62.441973, 	stpz=0.500000, 	solobj= 972185.533021, 	bestsol = 972185.533021)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722068e+05 | 9.722068e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.72206824898217e+05 (1 solutions)\
+Dual Bound         : +9.72206824898217e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3906.000000->62.498000, 	stpz=0.500000, 	solobj= 972206.824898, 	bestsol = 972206.824898)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722352e+05 | 9.722352e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.45\
+Solving Nodes      : 1\
+Primal Bound       : +9.72235162031490e+05 (1 solutions)\
+Dual Bound         : +9.72235162031490e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3888.000000->62.353829, 	stpz=0.500000, 	solobj= 972235.162031, 	bestsol = 972235.162031)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722585e+05 | 9.722585e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.72258513224437e+05 (1 solutions)\
+Dual Bound         : +9.72258513224437e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3903.000000->62.473995, 	stpz=0.500000, 	solobj= 972258.513224, 	bestsol = 972258.513224)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722843e+05 | 9.722843e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.72284258108505e+05 (1 solutions)\
+Dual Bound         : +9.72284258108505e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3901.000000->62.457986, 	stpz=0.500000, 	solobj= 972284.258109, 	bestsol = 972284.258109)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.53\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.7s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723076e+05 | 9.723076e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.67\
+Solving Nodes      : 1\
+Primal Bound       : +9.72307597929872e+05 (1 solutions)\
+Dual Bound         : +9.72307597929872e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 972307.597930, 	bestsol = 972307.597930)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723317e+05 | 9.723317e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.72331660451689e+05 (1 solutions)\
+Dual Bound         : +9.72331660451689e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 972331.660452, 	bestsol = 972331.660452)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723604e+05 | 9.723604e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.72360432229918e+05 (1 solutions)\
+Dual Bound         : +9.72360432229918e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3893.000000->62.393910, 	stpz=0.500000, 	solobj= 972360.432230, 	bestsol = 972360.432230)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723870e+05 | 9.723870e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.72387036701737e+05 (1 solutions)\
+Dual Bound         : +9.72387036701737e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3890.000000->62.369865, 	stpz=0.500000, 	solobj= 972387.036702, 	bestsol = 972387.036702)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724139e+05 | 9.724139e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.72413907328708e+05 (1 solutions)\
+Dual Bound         : +9.72413907328708e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3897.000000->62.425956, 	stpz=0.500000, 	solobj= 972413.907329, 	bestsol = 972413.907329)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724460e+05 | 9.724460e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.72445951317571e+05 (1 solutions)\
+Dual Bound         : +9.72445951317571e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3885.000000->62.329768, 	stpz=0.500000, 	solobj= 972445.951318, 	bestsol = 972445.951318)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724671e+05 | 9.724671e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.72467149536175e+05 (1 solutions)\
+Dual Bound         : +9.72467149536175e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 972467.149536, 	bestsol = 972467.149536)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724983e+05 | 9.724983e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.41\
+Solving Nodes      : 1\
+Primal Bound       : +9.72498328684627e+05 (1 solutions)\
+Dual Bound         : +9.72498328684627e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3889.000000->62.361847, 	stpz=0.500000, 	solobj= 972498.328685, 	bestsol = 972498.328685)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725217e+05 | 9.725217e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.72521727440879e+05 (1 solutions)\
+Dual Bound         : +9.72521727440879e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3895.000000->62.409935, 	stpz=0.500000, 	solobj= 972521.727441, 	bestsol = 972521.727441)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725453e+05 | 9.725453e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72545319086063e+05 (1 solutions)\
+Dual Bound         : +9.72545319086063e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3879.000000->62.281618, 	stpz=0.500000, 	solobj= 972545.319086, 	bestsol = 972545.319086)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725705e+05 | 9.725705e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.72570491434277e+05 (1 solutions)\
+Dual Bound         : +9.72570491434277e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 972570.491434, 	bestsol = 972570.491434)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725962e+05 | 9.725962e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.72596222019150e+05 (1 solutions)\
+Dual Bound         : +9.72596222019150e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 972596.222019, 	bestsol = 972596.222019)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726183e+05 | 9.726183e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.47\
+Solving Nodes      : 1\
+Primal Bound       : +9.72618256574945e+05 (1 solutions)\
+Dual Bound         : +9.72618256574945e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3885.000000->62.329768, 	stpz=0.500000, 	solobj= 972618.256575, 	bestsol = 972618.256575)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726422e+05 | 9.726422e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72642152881695e+05 (1 solutions)\
+Dual Bound         : +9.72642152881695e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 972642.152882, 	bestsol = 972642.152882)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726628e+05 | 9.726628e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72662776989938e+05 (1 solutions)\
+Dual Bound         : +9.72662776989938e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3875.000000->62.249498, 	stpz=0.500000, 	solobj= 972662.776990, 	bestsol = 972662.776990)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726868e+05 | 9.726868e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.72686848081393e+05 (1 solutions)\
+Dual Bound         : +9.72686848081393e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3878.000000->62.273590, 	stpz=0.500000, 	solobj= 972686.848081, 	bestsol = 972686.848081)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727060e+05 | 9.727060e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.72705973873832e+05 (1 solutions)\
+Dual Bound         : +9.72705973873832e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 972705.973874, 	bestsol = 972705.973874)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727285e+05 | 9.727285e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72728538806214e+05 (1 solutions)\
+Dual Bound         : +9.72728538806214e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3872.000000->62.225397, 	stpz=0.500000, 	solobj= 972728.538806, 	bestsol = 972728.538806)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727487e+05 | 9.727487e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.72748729137351e+05 (1 solutions)\
+Dual Bound         : +9.72748729137351e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3878.000000->62.273590, 	stpz=0.500000, 	solobj= 972748.729137, 	bestsol = 972748.729137)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.45\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727696e+05 | 9.727696e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.59\
+Solving Nodes      : 1\
+Primal Bound       : +9.72769557296401e+05 (1 solutions)\
+Dual Bound         : +9.72769557296401e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 972769.557296, 	bestsol = 972769.557296)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727863e+05 | 9.727863e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.72786296113655e+05 (1 solutions)\
+Dual Bound         : +9.72786296113655e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3885.000000->62.329768, 	stpz=0.500000, 	solobj= 972786.296114, 	bestsol = 972786.296114)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.38\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728080e+05 | 9.728080e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.50\
+Solving Nodes      : 1\
+Primal Bound       : +9.72808010836766e+05 (1 solutions)\
+Dual Bound         : +9.72808010836766e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 972808.010837, 	bestsol = 972808.010837)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728267e+05 | 9.728267e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.72826716542458e+05 (1 solutions)\
+Dual Bound         : +9.72826716542458e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3879.000000->62.281618, 	stpz=0.500000, 	solobj= 972826.716542, 	bestsol = 972826.716542)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728459e+05 | 9.728459e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.72845902265714e+05 (1 solutions)\
+Dual Bound         : +9.72845902265714e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3873.000000->62.233432, 	stpz=0.500000, 	solobj= 972845.902266, 	bestsol = 972845.902266)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728643e+05 | 9.728643e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.72864319486175e+05 (1 solutions)\
+Dual Bound         : +9.72864319486175e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3879.000000->62.281618, 	stpz=0.500000, 	solobj= 972864.319486, 	bestsol = 972864.319486)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728851e+05 | 9.728851e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.72885065053555e+05 (1 solutions)\
+Dual Bound         : +9.72885065053555e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 972885.065054, 	bestsol = 972885.065054)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729058e+05 | 9.729058e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.72905812452826e+05 (1 solutions)\
+Dual Bound         : +9.72905812452826e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 972905.812453, 	bestsol = 972905.812453)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729240e+05 | 9.729240e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.72923957827484e+05 (1 solutions)\
+Dual Bound         : +9.72923957827484e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 972923.957827, 	bestsol = 972923.957827)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729402e+05 | 9.729402e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.72940234306892e+05 (1 solutions)\
+Dual Bound         : +9.72940234306892e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 972940.234307, 	bestsol = 972940.234307)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729622e+05 | 9.729622e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.72962189843699e+05 (1 solutions)\
+Dual Bound         : +9.72962189843699e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 972962.189844, 	bestsol = 972962.189844)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729774e+05 | 9.729774e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.72977376020694e+05 (1 solutions)\
+Dual Bound         : +9.72977376020694e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 972977.376021, 	bestsol = 972977.376021)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730018e+05 | 9.730018e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73001818976306e+05 (1 solutions)\
+Dual Bound         : +9.73001818976306e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 973001.818976, 	bestsol = 973001.818976)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730181e+05 | 9.730181e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73018055725870e+05 (1 solutions)\
+Dual Bound         : +9.73018055725870e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 973018.055726, 	bestsol = 973018.055726)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730354e+05 | 9.730354e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.73035351345031e+05 (1 solutions)\
+Dual Bound         : +9.73035351345031e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 973035.351345, 	bestsol = 973035.351345)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730578e+05 | 9.730578e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.73057838359433e+05 (1 solutions)\
+Dual Bound         : +9.73057838359433e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3890.000000->62.369865, 	stpz=0.500000, 	solobj= 973057.838359, 	bestsol = 973057.838359)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730750e+05 | 9.730750e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.73074973306332e+05 (1 solutions)\
+Dual Bound         : +9.73074973306332e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 973074.973306, 	bestsol = 973074.973306)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730923e+05 | 9.730923e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.73092336207683e+05 (1 solutions)\
+Dual Bound         : +9.73092336207683e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 973092.336208, 	bestsol = 973092.336208)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731096e+05 | 9.731096e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.73109587535941e+05 (1 solutions)\
+Dual Bound         : +9.73109587535941e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 973109.587536, 	bestsol = 973109.587536)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731263e+05 | 9.731263e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.73126344120278e+05 (1 solutions)\
+Dual Bound         : +9.73126344120278e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3892.000000->62.385896, 	stpz=0.500000, 	solobj= 973126.344120, 	bestsol = 973126.344120)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731470e+05 | 9.731470e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.73147046835839e+05 (1 solutions)\
+Dual Bound         : +9.73147046835839e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3879.000000->62.281618, 	stpz=0.500000, 	solobj= 973147.046836, 	bestsol = 973147.046836)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731623e+05 | 9.731623e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.73162348858448e+05 (1 solutions)\
+Dual Bound         : +9.73162348858448e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3898.000000->62.433965, 	stpz=0.500000, 	solobj= 973162.348858, 	bestsol = 973162.348858)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731826e+05 | 9.731826e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73182601800131e+05 (1 solutions)\
+Dual Bound         : +9.73182601800131e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 973182.601800, 	bestsol = 973182.601800)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732036e+05 | 9.732036e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.73203639331299e+05 (1 solutions)\
+Dual Bound         : +9.73203639331299e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 973203.639331, 	bestsol = 973203.639331)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732196e+05 | 9.732196e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.73219579762829e+05 (1 solutions)\
+Dual Bound         : +9.73219579762829e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 973219.579763, 	bestsol = 973219.579763)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732393e+05 | 9.732393e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.73239329804159e+05 (1 solutions)\
+Dual Bound         : +9.73239329804159e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3892.000000->62.385896, 	stpz=0.500000, 	solobj= 973239.329804, 	bestsol = 973239.329804)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732550e+05 | 9.732550e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.73254987156516e+05 (1 solutions)\
+Dual Bound         : +9.73254987156516e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3887.000000->62.345810, 	stpz=0.500000, 	solobj= 973254.987157, 	bestsol = 973254.987157)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732789e+05 | 9.732789e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.49\
+Solving Nodes      : 1\
+Primal Bound       : +9.73278894898873e+05 (1 solutions)\
+Dual Bound         : +9.73278894898873e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3883.000000->62.313722, 	stpz=0.500000, 	solobj= 973278.894899, 	bestsol = 973278.894899)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732964e+05 | 9.732964e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.73296421938258e+05 (1 solutions)\
+Dual Bound         : +9.73296421938258e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3887.000000->62.345810, 	stpz=0.500000, 	solobj= 973296.421938, 	bestsol = 973296.421938)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733133e+05 | 9.733133e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73313318213742e+05 (1 solutions)\
+Dual Bound         : +9.73313318213742e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3894.000000->62.401923, 	stpz=0.500000, 	solobj= 973313.318214, 	bestsol = 973313.318214)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733327e+05 | 9.733327e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73332700112392e+05 (1 solutions)\
+Dual Bound         : +9.73332700112392e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 973332.700112, 	bestsol = 973332.700112)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733524e+05 | 9.733524e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.73352374011543e+05 (1 solutions)\
+Dual Bound         : +9.73352374011543e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3891.000000->62.377881, 	stpz=0.500000, 	solobj= 973352.374012, 	bestsol = 973352.374012)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733700e+05 | 9.733700e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.73370032188058e+05 (1 solutions)\
+Dual Bound         : +9.73370032188058e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3885.000000->62.329768, 	stpz=0.500000, 	solobj= 973370.032188, 	bestsol = 973370.032188)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733838e+05 | 9.733838e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.54\
+Solving Nodes      : 1\
+Primal Bound       : +9.73383765589418e+05 (1 solutions)\
+Dual Bound         : +9.73383765589418e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3879.000000->62.281618, 	stpz=0.500000, 	solobj= 973383.765589, 	bestsol = 973383.765589)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734032e+05 | 9.734032e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73403188098380e+05 (1 solutions)\
+Dual Bound         : +9.73403188098380e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 973403.188098, 	bestsol = 973403.188098)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734242e+05 | 9.734242e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.73424198921950e+05 (1 solutions)\
+Dual Bound         : +9.73424198921950e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3874.000000->62.241465, 	stpz=0.500000, 	solobj= 973424.198922, 	bestsol = 973424.198922)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734385e+05 | 9.734385e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.73438465792100e+05 (1 solutions)\
+Dual Bound         : +9.73438465792100e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 973438.465792, 	bestsol = 973438.465792)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734627e+05 | 9.734627e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73462670130125e+05 (1 solutions)\
+Dual Bound         : +9.73462670130125e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 973462.670130, 	bestsol = 973462.670130)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734824e+05 | 9.734824e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73482380753899e+05 (1 solutions)\
+Dual Bound         : +9.73482380753899e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 973482.380754, 	bestsol = 973482.380754)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735022e+05 | 9.735022e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.73502243562120e+05 (1 solutions)\
+Dual Bound         : +9.73502243562120e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3875.000000->62.249498, 	stpz=0.500000, 	solobj= 973502.243562, 	bestsol = 973502.243562)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735195e+05 | 9.735195e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.73519536298827e+05 (1 solutions)\
+Dual Bound         : +9.73519536298827e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3888.000000->62.353829, 	stpz=0.500000, 	solobj= 973519.536299, 	bestsol = 973519.536299)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.36\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735371e+05 | 9.735371e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.50\
+Solving Nodes      : 1\
+Primal Bound       : +9.73537134842170e+05 (1 solutions)\
+Dual Bound         : +9.73537134842170e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 973537.134842, 	bestsol = 973537.134842)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735557e+05 | 9.735557e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.73555677791184e+05 (1 solutions)\
+Dual Bound         : +9.73555677791184e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3875.000000->62.249498, 	stpz=0.500000, 	solobj= 973555.677791, 	bestsol = 973555.677791)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735723e+05 | 9.735723e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73572313992551e+05 (1 solutions)\
+Dual Bound         : +9.73572313992551e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 973572.313993, 	bestsol = 973572.313993)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735899e+05 | 9.735899e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.73589918657600e+05 (1 solutions)\
+Dual Bound         : +9.73589918657600e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 973589.918658, 	bestsol = 973589.918658)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736051e+05 | 9.736051e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.73605053254416e+05 (1 solutions)\
+Dual Bound         : +9.73605053254416e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 973605.053254, 	bestsol = 973605.053254)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736229e+05 | 9.736229e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.73622930634192e+05 (1 solutions)\
+Dual Bound         : +9.73622930634192e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3872.000000->62.225397, 	stpz=0.500000, 	solobj= 973622.930634, 	bestsol = 973622.930634)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736381e+05 | 9.736381e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73638139725268e+05 (1 solutions)\
+Dual Bound         : +9.73638139725268e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3886.000000->62.337790, 	stpz=0.500000, 	solobj= 973638.139725, 	bestsol = 973638.139725)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736537e+05 | 9.736537e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73653695225800e+05 (1 solutions)\
+Dual Bound         : +9.73653695225800e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 973653.695226, 	bestsol = 973653.695226)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736700e+05 | 9.736700e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73670036790003e+05 (1 solutions)\
+Dual Bound         : +9.73670036790003e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 973670.036790, 	bestsol = 973670.036790)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736812e+05 | 9.736812e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73681186302514e+05 (1 solutions)\
+Dual Bound         : +9.73681186302514e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3897.000000->62.425956, 	stpz=0.500000, 	solobj= 973681.186303, 	bestsol = 973681.186303)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736951e+05 | 9.736951e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.73695107265470e+05 (1 solutions)\
+Dual Bound         : +9.73695107265470e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 973695.107265, 	bestsol = 973695.107265)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737141e+05 | 9.737141e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.73714147320844e+05 (1 solutions)\
+Dual Bound         : +9.73714147320844e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 973714.147321, 	bestsol = 973714.147321)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737300e+05 | 9.737300e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73729954962188e+05 (1 solutions)\
+Dual Bound         : +9.73729954962188e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 973729.954962, 	bestsol = 973729.954962)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737435e+05 | 9.737435e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.73743529251755e+05 (1 solutions)\
+Dual Bound         : +9.73743529251755e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3855.000000->62.088646, 	stpz=0.500000, 	solobj= 973743.529252, 	bestsol = 973743.529252)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737586e+05 | 9.737586e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.73758616771591e+05 (1 solutions)\
+Dual Bound         : +9.73758616771591e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3861.000000->62.136946, 	stpz=0.500000, 	solobj= 973758.616772, 	bestsol = 973758.616772)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737732e+05 | 9.737732e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.73773179310330e+05 (1 solutions)\
+Dual Bound         : +9.73773179310330e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 973773.179310, 	bestsol = 973773.179310)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737891e+05 | 9.737891e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73789148961915e+05 (1 solutions)\
+Dual Bound         : +9.73789148961915e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 973789.148962, 	bestsol = 973789.148962)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737998e+05 | 9.737998e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.73799758931222e+05 (1 solutions)\
+Dual Bound         : +9.73799758931222e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 973799.758931, 	bestsol = 973799.758931)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738188e+05 | 9.738188e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.73818806330459e+05 (1 solutions)\
+Dual Bound         : +9.73818806330459e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 973818.806330, 	bestsol = 973818.806330)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738349e+05 | 9.738349e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73834876007482e+05 (1 solutions)\
+Dual Bound         : +9.73834876007482e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3873.000000->62.233432, 	stpz=0.500000, 	solobj= 973834.876007, 	bestsol = 973834.876007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738479e+05 | 9.738479e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73847925629774e+05 (1 solutions)\
+Dual Bound         : +9.73847925629774e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3857.000000->62.104750, 	stpz=0.500000, 	solobj= 973847.925630, 	bestsol = 973847.925630)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738648e+05 | 9.738648e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.73864842661402e+05 (1 solutions)\
+Dual Bound         : +9.73864842661402e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 973864.842661, 	bestsol = 973864.842661)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738780e+05 | 9.738780e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.73877990650607e+05 (1 solutions)\
+Dual Bound         : +9.73877990650607e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 973877.990651, 	bestsol = 973877.990651)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738964e+05 | 9.738964e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.73896385639295e+05 (1 solutions)\
+Dual Bound         : +9.73896385639295e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 973896.385639, 	bestsol = 973896.385639)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739093e+05 | 9.739093e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.73909341224706e+05 (1 solutions)\
+Dual Bound         : +9.73909341224706e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 973909.341225, 	bestsol = 973909.341225)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739258e+05 | 9.739258e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.73925805671146e+05 (1 solutions)\
+Dual Bound         : +9.73925805671146e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 973925.805671, 	bestsol = 973925.805671)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739384e+05 | 9.739384e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.73938402669049e+05 (1 solutions)\
+Dual Bound         : +9.73938402669049e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 973938.402669, 	bestsol = 973938.402669)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739560e+05 | 9.739560e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.73956021461789e+05 (1 solutions)\
+Dual Bound         : +9.73956021461789e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 973956.021462, 	bestsol = 973956.021462)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739690e+05 | 9.739690e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.73968998045196e+05 (1 solutions)\
+Dual Bound         : +9.73968998045196e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 973968.998045, 	bestsol = 973968.998045)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739887e+05 | 9.739887e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.73988681620580e+05 (1 solutions)\
+Dual Bound         : +9.73988681620580e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 973988.681621, 	bestsol = 973988.681621)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740019e+05 | 9.740019e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.74001915868422e+05 (1 solutions)\
+Dual Bound         : +9.74001915868422e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 974001.915868, 	bestsol = 974001.915868)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740190e+05 | 9.740190e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74019025644413e+05 (1 solutions)\
+Dual Bound         : +9.74019025644413e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 974019.025644, 	bestsol = 974019.025644)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740290e+05 | 9.740290e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74028964823170e+05 (1 solutions)\
+Dual Bound         : +9.74028964823170e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 974028.964823, 	bestsol = 974028.964823)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740483e+05 | 9.740483e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.74048255028138e+05 (1 solutions)\
+Dual Bound         : +9.74048255028138e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 974048.255028, 	bestsol = 974048.255028)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740599e+05 | 9.740599e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74059902296203e+05 (1 solutions)\
+Dual Bound         : +9.74059902296203e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 974059.902296, 	bestsol = 974059.902296)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740740e+05 | 9.740740e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74073956842743e+05 (1 solutions)\
+Dual Bound         : +9.74073956842743e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 974073.956843, 	bestsol = 974073.956843)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740890e+05 | 9.740890e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.74088971355456e+05 (1 solutions)\
+Dual Bound         : +9.74088971355456e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 974088.971355, 	bestsol = 974088.971355)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741091e+05 | 9.741091e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74109139016427e+05 (1 solutions)\
+Dual Bound         : +9.74109139016427e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3868.000000->62.193247, 	stpz=0.500000, 	solobj= 974109.139016, 	bestsol = 974109.139016)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741168e+05 | 9.741168e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74116840190971e+05 (1 solutions)\
+Dual Bound         : +9.74116840190971e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 974116.840191, 	bestsol = 974116.840191)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741359e+05 | 9.741359e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74135911135393e+05 (1 solutions)\
+Dual Bound         : +9.74135911135393e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 974135.911135, 	bestsol = 974135.911135)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741499e+05 | 9.741499e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74149947685525e+05 (1 solutions)\
+Dual Bound         : +9.74149947685525e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 974149.947686, 	bestsol = 974149.947686)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741636e+05 | 9.741636e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74163588460811e+05 (1 solutions)\
+Dual Bound         : +9.74163588460811e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 974163.588461, 	bestsol = 974163.588461)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741766e+05 | 9.741766e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74176553606272e+05 (1 solutions)\
+Dual Bound         : +9.74176553606272e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 974176.553606, 	bestsol = 974176.553606)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741954e+05 | 9.741954e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.74195380776898e+05 (1 solutions)\
+Dual Bound         : +9.74195380776898e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 974195.380777, 	bestsol = 974195.380777)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742108e+05 | 9.742108e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74210805583618e+05 (1 solutions)\
+Dual Bound         : +9.74210805583618e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3860.000000->62.128898, 	stpz=0.500000, 	solobj= 974210.805584, 	bestsol = 974210.805584)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742261e+05 | 9.742261e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.74226136885987e+05 (1 solutions)\
+Dual Bound         : +9.74226136885987e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3884.000000->62.321746, 	stpz=0.500000, 	solobj= 974226.136886, 	bestsol = 974226.136886)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742391e+05 | 9.742391e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74239124975654e+05 (1 solutions)\
+Dual Bound         : +9.74239124975654e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 974239.124976, 	bestsol = 974239.124976)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742594e+05 | 9.742594e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74259377578101e+05 (1 solutions)\
+Dual Bound         : +9.74259377578101e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 974259.377578, 	bestsol = 974259.377578)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742722e+05 | 9.742722e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74272188239422e+05 (1 solutions)\
+Dual Bound         : +9.74272188239422e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 974272.188239, 	bestsol = 974272.188239)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742946e+05 | 9.742946e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.74294635102959e+05 (1 solutions)\
+Dual Bound         : +9.74294635102959e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3872.000000->62.225397, 	stpz=0.500000, 	solobj= 974294.635103, 	bestsol = 974294.635103)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743081e+05 | 9.743081e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74308090894322e+05 (1 solutions)\
+Dual Bound         : +9.74308090894322e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 974308.090894, 	bestsol = 974308.090894)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743259e+05 | 9.743259e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74325913823976e+05 (1 solutions)\
+Dual Bound         : +9.74325913823976e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3878.000000->62.273590, 	stpz=0.500000, 	solobj= 974325.913824, 	bestsol = 974325.913824)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743372e+05 | 9.743372e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.74337187317922e+05 (1 solutions)\
+Dual Bound         : +9.74337187317922e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 974337.187318, 	bestsol = 974337.187318)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743550e+05 | 9.743550e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74355007855166e+05 (1 solutions)\
+Dual Bound         : +9.74355007855166e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 974355.007855, 	bestsol = 974355.007855)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743685e+05 | 9.743685e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74368458663318e+05 (1 solutions)\
+Dual Bound         : +9.74368458663318e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 974368.458663, 	bestsol = 974368.458663)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743843e+05 | 9.743843e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74384340107643e+05 (1 solutions)\
+Dual Bound         : +9.74384340107643e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 974384.340108, 	bestsol = 974384.340108)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743920e+05 | 9.743920e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74392013517254e+05 (1 solutions)\
+Dual Bound         : +9.74392013517254e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3883.000000->62.313722, 	stpz=0.500000, 	solobj= 974392.013517, 	bestsol = 974392.013517)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744034e+05 | 9.744034e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74403411608134e+05 (1 solutions)\
+Dual Bound         : +9.74403411608134e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3868.000000->62.193247, 	stpz=0.500000, 	solobj= 974403.411608, 	bestsol = 974403.411608)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744204e+05 | 9.744204e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.74420374102123e+05 (1 solutions)\
+Dual Bound         : +9.74420374102123e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 974420.374102, 	bestsol = 974420.374102)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744319e+05 | 9.744319e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74431919825822e+05 (1 solutions)\
+Dual Bound         : +9.74431919825822e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 974431.919826, 	bestsol = 974431.919826)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744507e+05 | 9.744507e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74450655450458e+05 (1 solutions)\
+Dual Bound         : +9.74450655450458e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3895.000000->62.409935, 	stpz=0.500000, 	solobj= 974450.655450, 	bestsol = 974450.655450)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744617e+05 | 9.744617e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74461745680141e+05 (1 solutions)\
+Dual Bound         : +9.74461745680141e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3877.000000->62.265560, 	stpz=0.500000, 	solobj= 974461.745680, 	bestsol = 974461.745680)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744751e+05 | 9.744751e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.74475078170415e+05 (1 solutions)\
+Dual Bound         : +9.74475078170415e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 974475.078170, 	bestsol = 974475.078170)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744915e+05 | 9.744915e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.74491516076669e+05 (1 solutions)\
+Dual Bound         : +9.74491516076669e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 974491.516077, 	bestsol = 974491.516077)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745065e+05 | 9.745065e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74506498526621e+05 (1 solutions)\
+Dual Bound         : +9.74506498526621e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3868.000000->62.193247, 	stpz=0.500000, 	solobj= 974506.498527, 	bestsol = 974506.498527)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745155e+05 | 9.745155e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74515537128126e+05 (1 solutions)\
+Dual Bound         : +9.74515537128126e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 974515.537128, 	bestsol = 974515.537128)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745329e+05 | 9.745329e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.74532891353446e+05 (1 solutions)\
+Dual Bound         : +9.74532891353446e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3861.000000->62.136946, 	stpz=0.500000, 	solobj= 974532.891353, 	bestsol = 974532.891353)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745470e+05 | 9.745470e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74547006244802e+05 (1 solutions)\
+Dual Bound         : +9.74547006244802e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3860.000000->62.128898, 	stpz=0.500000, 	solobj= 974547.006245, 	bestsol = 974547.006245)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745546e+05 | 9.745546e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.74554624345095e+05 (1 solutions)\
+Dual Bound         : +9.74554624345095e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 974554.624345, 	bestsol = 974554.624345)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745737e+05 | 9.745737e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.74573713709694e+05 (1 solutions)\
+Dual Bound         : +9.74573713709694e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3878.000000->62.273590, 	stpz=0.500000, 	solobj= 974573.713710, 	bestsol = 974573.713710)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745811e+05 | 9.745811e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74581133628347e+05 (1 solutions)\
+Dual Bound         : +9.74581133628347e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 974581.133628, 	bestsol = 974581.133628)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746003e+05 | 9.746003e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74600322686651e+05 (1 solutions)\
+Dual Bound         : +9.74600322686651e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 974600.322687, 	bestsol = 974600.322687)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746108e+05 | 9.746108e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.74610818829442e+05 (1 solutions)\
+Dual Bound         : +9.74610818829442e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 974610.818829, 	bestsol = 974610.818829)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746225e+05 | 9.746225e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74622472887095e+05 (1 solutions)\
+Dual Bound         : +9.74622472887095e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 974622.472887, 	bestsol = 974622.472887)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746323e+05 | 9.746323e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74632288461805e+05 (1 solutions)\
+Dual Bound         : +9.74632288461805e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 974632.288462, 	bestsol = 974632.288462)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746507e+05 | 9.746507e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74650652185873e+05 (1 solutions)\
+Dual Bound         : +9.74650652185873e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 974650.652186, 	bestsol = 974650.652186)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746583e+05 | 9.746583e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74658320471713e+05 (1 solutions)\
+Dual Bound         : +9.74658320471713e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 974658.320472, 	bestsol = 974658.320472)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746695e+05 | 9.746695e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.74669523062288e+05 (1 solutions)\
+Dual Bound         : +9.74669523062288e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 974669.523062, 	bestsol = 974669.523062)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746801e+05 | 9.746801e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74680081735037e+05 (1 solutions)\
+Dual Bound         : +9.74680081735037e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 974680.081735, 	bestsol = 974680.081735)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746959e+05 | 9.746959e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74695943695636e+05 (1 solutions)\
+Dual Bound         : +9.74695943695636e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 974695.943696, 	bestsol = 974695.943696)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747079e+05 | 9.747079e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.74707850918524e+05 (1 solutions)\
+Dual Bound         : +9.74707850918524e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 974707.850919, 	bestsol = 974707.850919)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747136e+05 | 9.747136e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74713554586299e+05 (1 solutions)\
+Dual Bound         : +9.74713554586299e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3882.000000->62.305698, 	stpz=0.500000, 	solobj= 974713.554586, 	bestsol = 974713.554586)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747318e+05 | 9.747318e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74731789398390e+05 (1 solutions)\
+Dual Bound         : +9.74731789398390e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 974731.789398, 	bestsol = 974731.789398)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747385e+05 | 9.747385e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.74738451929081e+05 (1 solutions)\
+Dual Bound         : +9.74738451929081e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 974738.451929, 	bestsol = 974738.451929)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747502e+05 | 9.747502e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.74750183771505e+05 (1 solutions)\
+Dual Bound         : +9.74750183771505e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3855.000000->62.088646, 	stpz=0.500000, 	solobj= 974750.183772, 	bestsol = 974750.183772)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747597e+05 | 9.747597e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.74759722205834e+05 (1 solutions)\
+Dual Bound         : +9.74759722205834e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 974759.722206, 	bestsol = 974759.722206)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747722e+05 | 9.747722e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.74772247618030e+05 (1 solutions)\
+Dual Bound         : +9.74772247618030e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 974772.247618, 	bestsol = 974772.247618)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747874e+05 | 9.747874e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74787386053892e+05 (1 solutions)\
+Dual Bound         : +9.74787386053892e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 974787.386054, 	bestsol = 974787.386054)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747983e+05 | 9.747983e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.74798261471717e+05 (1 solutions)\
+Dual Bound         : +9.74798261471717e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 974798.261472, 	bestsol = 974798.261472)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748112e+05 | 9.748112e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.74811174485037e+05 (1 solutions)\
+Dual Bound         : +9.74811174485037e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3878.000000->62.273590, 	stpz=0.500000, 	solobj= 974811.174485, 	bestsol = 974811.174485)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748174e+05 | 9.748174e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.74817389389402e+05 (1 solutions)\
+Dual Bound         : +9.74817389389402e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 974817.389389, 	bestsol = 974817.389389)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748337e+05 | 9.748337e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74833683578980e+05 (1 solutions)\
+Dual Bound         : +9.74833683578980e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 974833.683579, 	bestsol = 974833.683579)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748439e+05 | 9.748439e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.74843920201443e+05 (1 solutions)\
+Dual Bound         : +9.74843920201443e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 974843.920201, 	bestsol = 974843.920201)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748561e+05 | 9.748561e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74856074772716e+05 (1 solutions)\
+Dual Bound         : +9.74856074772716e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3863.000000->62.153037, 	stpz=0.500000, 	solobj= 974856.074773, 	bestsol = 974856.074773)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748669e+05 | 9.748669e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.74866896938148e+05 (1 solutions)\
+Dual Bound         : +9.74866896938148e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 974866.896938, 	bestsol = 974866.896938)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748766e+05 | 9.748766e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74876587623146e+05 (1 solutions)\
+Dual Bound         : +9.74876587623146e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3857.000000->62.104750, 	stpz=0.500000, 	solobj= 974876.587623, 	bestsol = 974876.587623)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748906e+05 | 9.748906e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.74890591288932e+05 (1 solutions)\
+Dual Bound         : +9.74890591288932e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3876.000000->62.257530, 	stpz=0.500000, 	solobj= 974890.591289, 	bestsol = 974890.591289)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749017e+05 | 9.749017e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.74901721885852e+05 (1 solutions)\
+Dual Bound         : +9.74901721885852e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3871.000000->62.217361, 	stpz=0.500000, 	solobj= 974901.721886, 	bestsol = 974901.721886)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749105e+05 | 9.749105e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.47\
+Solving Nodes      : 1\
+Primal Bound       : +9.74910484039497e+05 (1 solutions)\
+Dual Bound         : +9.74910484039497e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3870.000000->62.209324, 	stpz=0.500000, 	solobj= 974910.484039, 	bestsol = 974910.484039)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749263e+05 | 9.749263e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.74926339968264e+05 (1 solutions)\
+Dual Bound         : +9.74926339968264e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3890.000000->62.369865, 	stpz=0.500000, 	solobj= 974926.339968, 	bestsol = 974926.339968)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749330e+05 | 9.749330e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.74933002565407e+05 (1 solutions)\
+Dual Bound         : +9.74933002565407e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 974933.002565, 	bestsol = 974933.002565)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749462e+05 | 9.749462e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.74946242118616e+05 (1 solutions)\
+Dual Bound         : +9.74946242118616e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 974946.242119, 	bestsol = 974946.242119)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749570e+05 | 9.749570e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.74956982422498e+05 (1 solutions)\
+Dual Bound         : +9.74956982422498e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 974956.982422, 	bestsol = 974956.982422)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749657e+05 | 9.749657e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.74965653400476e+05 (1 solutions)\
+Dual Bound         : +9.74965653400476e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 974965.653400, 	bestsol = 974965.653400)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749750e+05 | 9.749750e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.74974980626733e+05 (1 solutions)\
+Dual Bound         : +9.74974980626733e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 974974.980627, 	bestsol = 974974.980627)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749881e+05 | 9.749881e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.74988113697424e+05 (1 solutions)\
+Dual Bound         : +9.74988113697424e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3872.000000->62.225397, 	stpz=0.500000, 	solobj= 974988.113697, 	bestsol = 974988.113697)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749900e+05 | 9.749900e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.74989956100903e+05 (1 solutions)\
+Dual Bound         : +9.74989956100903e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 974989.956101, 	bestsol = 974989.956101)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750028e+05 | 9.750028e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75002757708073e+05 (1 solutions)\
+Dual Bound         : +9.75002757708073e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 975002.757708, 	bestsol = 975002.757708)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750097e+05 | 9.750097e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75009729623972e+05 (1 solutions)\
+Dual Bound         : +9.75009729623972e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 975009.729624, 	bestsol = 975009.729624)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750219e+05 | 9.750219e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75021923348260e+05 (1 solutions)\
+Dual Bound         : +9.75021923348260e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3881.000000->62.297673, 	stpz=0.500000, 	solobj= 975021.923348, 	bestsol = 975021.923348)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750258e+05 | 9.750258e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75025772997982e+05 (1 solutions)\
+Dual Bound         : +9.75025772997982e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 975025.772998, 	bestsol = 975025.772998)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750414e+05 | 9.750414e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75041386979013e+05 (1 solutions)\
+Dual Bound         : +9.75041386979013e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3860.000000->62.128898, 	stpz=0.500000, 	solobj= 975041.386979, 	bestsol = 975041.386979)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750451e+05 | 9.750451e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75045090307623e+05 (1 solutions)\
+Dual Bound         : +9.75045090307623e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 975045.090308, 	bestsol = 975045.090308)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750598e+05 | 9.750598e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75059769803027e+05 (1 solutions)\
+Dual Bound         : +9.75059769803027e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 975059.769803, 	bestsol = 975059.769803)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750634e+05 | 9.750634e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75063393910999e+05 (1 solutions)\
+Dual Bound         : +9.75063393910999e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3890.000000->62.369865, 	stpz=0.500000, 	solobj= 975063.393911, 	bestsol = 975063.393911)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.36\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750791e+05 | 9.750791e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.45\
+Solving Nodes      : 1\
+Primal Bound       : +9.75079083928255e+05 (1 solutions)\
+Dual Bound         : +9.75079083928255e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 975079.083928, 	bestsol = 975079.083928)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750872e+05 | 9.750872e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75087185539853e+05 (1 solutions)\
+Dual Bound         : +9.75087185539853e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975087.185540, 	bestsol = 975087.185540)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750973e+05 | 9.750973e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75097254832711e+05 (1 solutions)\
+Dual Bound         : +9.75097254832711e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975097.254833, 	bestsol = 975097.254833)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.35\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751027e+05 | 9.751027e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.46\
+Solving Nodes      : 1\
+Primal Bound       : +9.75102731806277e+05 (1 solutions)\
+Dual Bound         : +9.75102731806277e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 975102.731806, 	bestsol = 975102.731806)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.43\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751145e+05 | 9.751145e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.55\
+Solving Nodes      : 1\
+Primal Bound       : +9.75114501358259e+05 (1 solutions)\
+Dual Bound         : +9.75114501358259e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 975114.501358, 	bestsol = 975114.501358)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751197e+05 | 9.751197e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75119670113952e+05 (1 solutions)\
+Dual Bound         : +9.75119670113952e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975119.670114, 	bestsol = 975119.670114)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.34\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751273e+05 | 9.751273e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.49\
+Solving Nodes      : 1\
+Primal Bound       : +9.75127278439955e+05 (1 solutions)\
+Dual Bound         : +9.75127278439955e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 975127.278440, 	bestsol = 975127.278440)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751325e+05 | 9.751325e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75132538414157e+05 (1 solutions)\
+Dual Bound         : +9.75132538414157e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 975132.538414, 	bestsol = 975132.538414)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751430e+05 | 9.751430e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75142962871184e+05 (1 solutions)\
+Dual Bound         : +9.75142962871184e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3855.000000->62.088646, 	stpz=0.500000, 	solobj= 975142.962871, 	bestsol = 975142.962871)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751452e+05 | 9.751452e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75145208223700e+05 (1 solutions)\
+Dual Bound         : +9.75145208223700e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 975145.208224, 	bestsol = 975145.208224)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751562e+05 | 9.751562e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75156186884987e+05 (1 solutions)\
+Dual Bound         : +9.75156186884987e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975156.186885, 	bestsol = 975156.186885)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751614e+05 | 9.751614e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75161442749978e+05 (1 solutions)\
+Dual Bound         : +9.75161442749978e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 975161.442750, 	bestsol = 975161.442750)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751631e+05 | 9.751631e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75163057495255e+05 (1 solutions)\
+Dual Bound         : +9.75163057495255e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975163.057495, 	bestsol = 975163.057495)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751732e+05 | 9.751732e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75173213327309e+05 (1 solutions)\
+Dual Bound         : +9.75173213327309e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3835.000000->61.927377, 	stpz=0.500000, 	solobj= 975173.213327, 	bestsol = 975173.213327)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751748e+05 | 9.751748e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75174773786854e+05 (1 solutions)\
+Dual Bound         : +9.75174773786854e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 975174.773787, 	bestsol = 975174.773787)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751825e+05 | 9.751825e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75182538561111e+05 (1 solutions)\
+Dual Bound         : +9.75182538561111e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3861.000000->62.136946, 	stpz=0.500000, 	solobj= 975182.538561, 	bestsol = 975182.538561)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751876e+05 | 9.751876e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75187642295152e+05 (1 solutions)\
+Dual Bound         : +9.75187642295152e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 975187.642295, 	bestsol = 975187.642295)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751964e+05 | 9.751964e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75196412273777e+05 (1 solutions)\
+Dual Bound         : +9.75196412273777e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 975196.412274, 	bestsol = 975196.412274)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751976e+05 | 9.751976e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75197552313028e+05 (1 solutions)\
+Dual Bound         : +9.75197552313028e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975197.552313, 	bestsol = 975197.552313)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752106e+05 | 9.752106e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.75210566386563e+05 (1 solutions)\
+Dual Bound         : +9.75210566386563e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 975210.566387, 	bestsol = 975210.566387)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752162e+05 | 9.752162e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75216238652388e+05 (1 solutions)\
+Dual Bound         : +9.75216238652388e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 975216.238652, 	bestsol = 975216.238652)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752184e+05 | 9.752184e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75218387886387e+05 (1 solutions)\
+Dual Bound         : +9.75218387886387e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 975218.387886, 	bestsol = 975218.387886)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752267e+05 | 9.752267e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75226698073325e+05 (1 solutions)\
+Dual Bound         : +9.75226698073325e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975226.698073, 	bestsol = 975226.698073)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752356e+05 | 9.752356e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75235626391236e+05 (1 solutions)\
+Dual Bound         : +9.75235626391236e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 975235.626391, 	bestsol = 975235.626391)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752400e+05 | 9.752400e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75239978388020e+05 (1 solutions)\
+Dual Bound         : +9.75239978388020e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 975239.978388, 	bestsol = 975239.978388)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752460e+05 | 9.752460e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75245984213593e+05 (1 solutions)\
+Dual Bound         : +9.75245984213593e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975245.984214, 	bestsol = 975245.984214)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752527e+05 | 9.752527e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75252668212928e+05 (1 solutions)\
+Dual Bound         : +9.75252668212928e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 975252.668213, 	bestsol = 975252.668213)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752573e+05 | 9.752573e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75257309883383e+05 (1 solutions)\
+Dual Bound         : +9.75257309883383e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 975257.309883, 	bestsol = 975257.309883)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752659e+05 | 9.752659e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75265892368096e+05 (1 solutions)\
+Dual Bound         : +9.75265892368096e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975265.892368, 	bestsol = 975265.892368)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752735e+05 | 9.752735e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75273518856835e+05 (1 solutions)\
+Dual Bound         : +9.75273518856835e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975273.518857, 	bestsol = 975273.518857)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752760e+05 | 9.752760e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75275996688347e+05 (1 solutions)\
+Dual Bound         : +9.75275996688347e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 975275.996688, 	bestsol = 975275.996688)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752841e+05 | 9.752841e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75284101091126e+05 (1 solutions)\
+Dual Bound         : +9.75284101091126e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 975284.101091, 	bestsol = 975284.101091)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752920e+05 | 9.752920e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75292045823163e+05 (1 solutions)\
+Dual Bound         : +9.75292045823163e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975292.045823, 	bestsol = 975292.045823)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752988e+05 | 9.752988e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75298768272732e+05 (1 solutions)\
+Dual Bound         : +9.75298768272732e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3818.000000->61.789967, 	stpz=0.500000, 	solobj= 975298.768273, 	bestsol = 975298.768273)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753031e+05 | 9.753031e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75303051303218e+05 (1 solutions)\
+Dual Bound         : +9.75303051303218e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 975303.051303, 	bestsol = 975303.051303)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753137e+05 | 9.753137e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.75313680642734e+05 (1 solutions)\
+Dual Bound         : +9.75313680642734e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975313.680643, 	bestsol = 975313.680643)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753121e+05 | 9.753121e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75312054303862e+05 (1 solutions)\
+Dual Bound         : +9.75312054303862e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 975312.054304, 	bestsol = 975313.680643)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753253e+05 | 9.753253e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75325291948191e+05 (1 solutions)\
+Dual Bound         : +9.75325291948191e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3820.000000->61.806149, 	stpz=0.500000, 	solobj= 975325.291948, 	bestsol = 975325.291948)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753310e+05 | 9.753310e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75330975920988e+05 (1 solutions)\
+Dual Bound         : +9.75330975920988e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3865.000000->62.169124, 	stpz=0.500000, 	solobj= 975330.975921, 	bestsol = 975330.975921)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753372e+05 | 9.753372e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75337184589276e+05 (1 solutions)\
+Dual Bound         : +9.75337184589276e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975337.184589, 	bestsol = 975337.184589)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753441e+05 | 9.753441e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.75344072949024e+05 (1 solutions)\
+Dual Bound         : +9.75344072949024e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 975344.072949, 	bestsol = 975344.072949)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753534e+05 | 9.753534e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75353445948378e+05 (1 solutions)\
+Dual Bound         : +9.75353445948378e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 975353.445948, 	bestsol = 975353.445948)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753563e+05 | 9.753563e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75356336865596e+05 (1 solutions)\
+Dual Bound         : +9.75356336865596e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 975356.336866, 	bestsol = 975356.336866)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753635e+05 | 9.753635e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75363458824719e+05 (1 solutions)\
+Dual Bound         : +9.75363458824719e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975363.458825, 	bestsol = 975363.458825)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753715e+05 | 9.753715e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.75371462724808e+05 (1 solutions)\
+Dual Bound         : +9.75371462724808e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975371.462725, 	bestsol = 975371.462725)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753767e+05 | 9.753767e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.75376687751372e+05 (1 solutions)\
+Dual Bound         : +9.75376687751372e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975376.687751, 	bestsol = 975376.687751)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753823e+05 | 9.753823e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75382265101414e+05 (1 solutions)\
+Dual Bound         : +9.75382265101414e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3863.000000->62.153037, 	stpz=0.500000, 	solobj= 975382.265101, 	bestsol = 975382.265101)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753888e+05 | 9.753888e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75388775664716e+05 (1 solutions)\
+Dual Bound         : +9.75388775664716e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 975388.775665, 	bestsol = 975388.775665)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753927e+05 | 9.753927e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75392653756596e+05 (1 solutions)\
+Dual Bound         : +9.75392653756596e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975392.653757, 	bestsol = 975392.653757)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754024e+05 | 9.754024e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75402400173702e+05 (1 solutions)\
+Dual Bound         : +9.75402400173702e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 975402.400174, 	bestsol = 975402.400174)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754069e+05 | 9.754069e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75406913197322e+05 (1 solutions)\
+Dual Bound         : +9.75406913197322e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 975406.913197, 	bestsol = 975406.913197)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754150e+05 | 9.754150e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75414960166922e+05 (1 solutions)\
+Dual Bound         : +9.75414960166922e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975414.960167, 	bestsol = 975414.960167)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754171e+05 | 9.754171e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75417092536521e+05 (1 solutions)\
+Dual Bound         : +9.75417092536521e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 975417.092537, 	bestsol = 975417.092537)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754295e+05 | 9.754295e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75429494938731e+05 (1 solutions)\
+Dual Bound         : +9.75429494938731e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975429.494939, 	bestsol = 975429.494939)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754282e+05 | 9.754282e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75428170316848e+05 (1 solutions)\
+Dual Bound         : +9.75428170316848e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 975428.170317, 	bestsol = 975429.494939)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754428e+05 | 9.754428e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75442770719186e+05 (1 solutions)\
+Dual Bound         : +9.75442770719186e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975442.770719, 	bestsol = 975442.770719)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754456e+05 | 9.754456e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75445629987241e+05 (1 solutions)\
+Dual Bound         : +9.75445629987241e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975445.629987, 	bestsol = 975445.629987)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754476e+05 | 9.754476e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75447609843419e+05 (1 solutions)\
+Dual Bound         : +9.75447609843419e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975447.609843, 	bestsol = 975447.609843)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754520e+05 | 9.754520e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75451984430837e+05 (1 solutions)\
+Dual Bound         : +9.75451984430837e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3855.000000->62.088646, 	stpz=0.500000, 	solobj= 975451.984431, 	bestsol = 975451.984431)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754616e+05 | 9.754616e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75461593868271e+05 (1 solutions)\
+Dual Bound         : +9.75461593868271e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 975461.593868, 	bestsol = 975461.593868)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754662e+05 | 9.754662e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75466160834064e+05 (1 solutions)\
+Dual Bound         : +9.75466160834064e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 975466.160834, 	bestsol = 975466.160834)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754724e+05 | 9.754724e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75472406424833e+05 (1 solutions)\
+Dual Bound         : +9.75472406424833e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3826.000000->61.854668, 	stpz=0.500000, 	solobj= 975472.406425, 	bestsol = 975472.406425)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754808e+05 | 9.754808e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75480805944507e+05 (1 solutions)\
+Dual Bound         : +9.75480805944507e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975480.805945, 	bestsol = 975480.805945)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754824e+05 | 9.754824e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75482413171421e+05 (1 solutions)\
+Dual Bound         : +9.75482413171421e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975482.413171, 	bestsol = 975482.413171)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754918e+05 | 9.754918e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75491806000317e+05 (1 solutions)\
+Dual Bound         : +9.75491806000317e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975491.806000, 	bestsol = 975491.806000)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755002e+05 | 9.755002e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75500176610173e+05 (1 solutions)\
+Dual Bound         : +9.75500176610173e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 975500.176610, 	bestsol = 975500.176610)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754997e+05 | 9.754997e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75499731380321e+05 (1 solutions)\
+Dual Bound         : +9.75499731380321e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975499.731380, 	bestsol = 975500.176610)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755091e+05 | 9.755091e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75509108040342e+05 (1 solutions)\
+Dual Bound         : +9.75509108040342e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 975509.108040, 	bestsol = 975509.108040)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755126e+05 | 9.755126e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75512645078050e+05 (1 solutions)\
+Dual Bound         : +9.75512645078050e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 975512.645078, 	bestsol = 975512.645078)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755188e+05 | 9.755188e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75518783775433e+05 (1 solutions)\
+Dual Bound         : +9.75518783775433e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 975518.783775, 	bestsol = 975518.783775)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755201e+05 | 9.755201e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75520147450168e+05 (1 solutions)\
+Dual Bound         : +9.75520147450168e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3857.000000->62.104750, 	stpz=0.500000, 	solobj= 975520.147450, 	bestsol = 975520.147450)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755314e+05 | 9.755314e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75531353814349e+05 (1 solutions)\
+Dual Bound         : +9.75531353814349e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975531.353814, 	bestsol = 975531.353814)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755297e+05 | 9.755297e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75529715719763e+05 (1 solutions)\
+Dual Bound         : +9.75529715719763e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3859.000000->62.120850, 	stpz=0.500000, 	solobj= 975529.715720, 	bestsol = 975531.353814)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755402e+05 | 9.755402e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75540227385212e+05 (1 solutions)\
+Dual Bound         : +9.75540227385212e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3857.000000->62.104750, 	stpz=0.500000, 	solobj= 975540.227385, 	bestsol = 975540.227385)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755453e+05 | 9.755453e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75545316734084e+05 (1 solutions)\
+Dual Bound         : +9.75545316734084e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3853.000000->62.072538, 	stpz=0.500000, 	solobj= 975545.316734, 	bestsol = 975545.316734)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755517e+05 | 9.755517e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75551686591919e+05 (1 solutions)\
+Dual Bound         : +9.75551686591919e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 975551.686592, 	bestsol = 975551.686592)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755560e+05 | 9.755560e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75556017116817e+05 (1 solutions)\
+Dual Bound         : +9.75556017116817e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975556.017117, 	bestsol = 975556.017117)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755571e+05 | 9.755571e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75557089041423e+05 (1 solutions)\
+Dual Bound         : +9.75557089041423e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 975557.089041, 	bestsol = 975557.089041)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.33\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755650e+05 | 9.755650e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.48\
+Solving Nodes      : 1\
+Primal Bound       : +9.75565008848667e+05 (1 solutions)\
+Dual Bound         : +9.75565008848667e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975565.008849, 	bestsol = 975565.008849)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.18\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755667e+05 | 9.755667e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75566670303674e+05 (1 solutions)\
+Dual Bound         : +9.75566670303674e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975566.670304, 	bestsol = 975566.670304)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755751e+05 | 9.755751e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75575073667923e+05 (1 solutions)\
+Dual Bound         : +9.75575073667923e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 975575.073668, 	bestsol = 975575.073668)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755793e+05 | 9.755793e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75579317956270e+05 (1 solutions)\
+Dual Bound         : +9.75579317956270e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975579.317956, 	bestsol = 975579.317956)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755807e+05 | 9.755807e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75580741733039e+05 (1 solutions)\
+Dual Bound         : +9.75580741733039e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 975580.741733, 	bestsol = 975580.741733)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755935e+05 | 9.755935e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75593460811985e+05 (1 solutions)\
+Dual Bound         : +9.75593460811985e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 975593.460812, 	bestsol = 975593.460812)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755928e+05 | 9.755928e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75592791032817e+05 (1 solutions)\
+Dual Bound         : +9.75592791032817e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 975592.791033, 	bestsol = 975593.460812)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756031e+05 | 9.756031e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75603118151788e+05 (1 solutions)\
+Dual Bound         : +9.75603118151788e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975603.118152, 	bestsol = 975603.118152)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756069e+05 | 9.756069e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75606877688946e+05 (1 solutions)\
+Dual Bound         : +9.75606877688946e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 975606.877689, 	bestsol = 975606.877689)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756142e+05 | 9.756142e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75614196589312e+05 (1 solutions)\
+Dual Bound         : +9.75614196589312e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 975614.196589, 	bestsol = 975614.196589)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756169e+05 | 9.756169e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.41\
+Solving Nodes      : 1\
+Primal Bound       : +9.75616868853369e+05 (1 solutions)\
+Dual Bound         : +9.75616868853369e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 975616.868853, 	bestsol = 975616.868853)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756219e+05 | 9.756219e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75621874706552e+05 (1 solutions)\
+Dual Bound         : +9.75621874706552e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 975621.874707, 	bestsol = 975621.874707)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756252e+05 | 9.756252e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75625177090573e+05 (1 solutions)\
+Dual Bound         : +9.75625177090573e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3893.000000->62.393910, 	stpz=0.500000, 	solobj= 975625.177091, 	bestsol = 975625.177091)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756320e+05 | 9.756320e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75632047951837e+05 (1 solutions)\
+Dual Bound         : +9.75632047951837e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975632.047952, 	bestsol = 975632.047952)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756411e+05 | 9.756411e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75641116145935e+05 (1 solutions)\
+Dual Bound         : +9.75641116145935e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3880.000000->62.289646, 	stpz=0.500000, 	solobj= 975641.116146, 	bestsol = 975641.116146)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756425e+05 | 9.756425e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75642487059355e+05 (1 solutions)\
+Dual Bound         : +9.75642487059355e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975642.487059, 	bestsol = 975642.487059)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756507e+05 | 9.756507e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75650655694683e+05 (1 solutions)\
+Dual Bound         : +9.75650655694683e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 975650.655695, 	bestsol = 975650.655695)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756569e+05 | 9.756569e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75656927556078e+05 (1 solutions)\
+Dual Bound         : +9.75656927556078e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 975656.927556, 	bestsol = 975656.927556)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756605e+05 | 9.756605e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75660544570640e+05 (1 solutions)\
+Dual Bound         : +9.75660544570640e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 975660.544571, 	bestsol = 975660.544571)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756667e+05 | 9.756667e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75666729571467e+05 (1 solutions)\
+Dual Bound         : +9.75666729571467e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 975666.729571, 	bestsol = 975666.729571)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756688e+05 | 9.756688e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75668795942284e+05 (1 solutions)\
+Dual Bound         : +9.75668795942284e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975668.795942, 	bestsol = 975668.795942)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756743e+05 | 9.756743e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75674342319536e+05 (1 solutions)\
+Dual Bound         : +9.75674342319536e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975674.342320, 	bestsol = 975674.342320)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756711e+05 | 9.756711e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75671080024622e+05 (1 solutions)\
+Dual Bound         : +9.75671080024622e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3862.000000->62.144992, 	stpz=0.500000, 	solobj= 975671.080025, 	bestsol = 975674.342320)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756807e+05 | 9.756807e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75680691156984e+05 (1 solutions)\
+Dual Bound         : +9.75680691156984e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 975680.691157, 	bestsol = 975680.691157)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756856e+05 | 9.756856e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75685598702495e+05 (1 solutions)\
+Dual Bound         : +9.75685598702495e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3868.000000->62.193247, 	stpz=0.500000, 	solobj= 975685.598702, 	bestsol = 975685.598702)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756885e+05 | 9.756885e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.41\
+Solving Nodes      : 1\
+Primal Bound       : +9.75688539451553e+05 (1 solutions)\
+Dual Bound         : +9.75688539451553e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975688.539452, 	bestsol = 975688.539452)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756891e+05 | 9.756891e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75689146064512e+05 (1 solutions)\
+Dual Bound         : +9.75689146064512e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 975689.146065, 	bestsol = 975689.146065)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756933e+05 | 9.756933e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75693253129160e+05 (1 solutions)\
+Dual Bound         : +9.75693253129160e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 975693.253129, 	bestsol = 975693.253129)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756984e+05 | 9.756984e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75698424440444e+05 (1 solutions)\
+Dual Bound         : +9.75698424440444e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3864.000000->62.161081, 	stpz=0.500000, 	solobj= 975698.424440, 	bestsol = 975698.424440)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757049e+05 | 9.757049e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75704896661778e+05 (1 solutions)\
+Dual Bound         : +9.75704896661778e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975704.896662, 	bestsol = 975704.896662)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757026e+05 | 9.757026e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.75702619405990e+05 (1 solutions)\
+Dual Bound         : +9.75702619405990e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3866.000000->62.177166, 	stpz=0.500000, 	solobj= 975702.619406, 	bestsol = 975704.896662)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757042e+05 | 9.757042e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75704194987315e+05 (1 solutions)\
+Dual Bound         : +9.75704194987315e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 975704.194987, 	bestsol = 975704.896662)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.39\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757107e+05 | 9.757107e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.59\
+Solving Nodes      : 1\
+Primal Bound       : +9.75710664677013e+05 (1 solutions)\
+Dual Bound         : +9.75710664677013e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975710.664677, 	bestsol = 975710.664677)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757152e+05 | 9.757152e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75715230813136e+05 (1 solutions)\
+Dual Bound         : +9.75715230813136e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975715.230813, 	bestsol = 975715.230813)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757205e+05 | 9.757205e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75720481901428e+05 (1 solutions)\
+Dual Bound         : +9.75720481901428e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3855.000000->62.088646, 	stpz=0.500000, 	solobj= 975720.481901, 	bestsol = 975720.481901)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757238e+05 | 9.757238e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75723802028927e+05 (1 solutions)\
+Dual Bound         : +9.75723802028927e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3861.000000->62.136946, 	stpz=0.500000, 	solobj= 975723.802029, 	bestsol = 975723.802029)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757266e+05 | 9.757266e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75726576984185e+05 (1 solutions)\
+Dual Bound         : +9.75726576984185e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3869.000000->62.201286, 	stpz=0.500000, 	solobj= 975726.576984, 	bestsol = 975726.576984)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757375e+05 | 9.757375e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75737522084622e+05 (1 solutions)\
+Dual Bound         : +9.75737522084622e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3857.000000->62.104750, 	stpz=0.500000, 	solobj= 975737.522085, 	bestsol = 975737.522085)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757388e+05 | 9.757388e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75738781274354e+05 (1 solutions)\
+Dual Bound         : +9.75738781274354e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3850.000000->62.048368, 	stpz=0.500000, 	solobj= 975738.781274, 	bestsol = 975738.781274)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.34\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757414e+05 | 9.757414e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.44\
+Solving Nodes      : 1\
+Primal Bound       : +9.75741445086946e+05 (1 solutions)\
+Dual Bound         : +9.75741445086946e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975741.445087, 	bestsol = 975741.445087)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757453e+05 | 9.757453e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75745276415289e+05 (1 solutions)\
+Dual Bound         : +9.75745276415289e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975745.276415, 	bestsol = 975745.276415)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757488e+05 | 9.757488e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75748823668976e+05 (1 solutions)\
+Dual Bound         : +9.75748823668976e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 975748.823669, 	bestsol = 975748.823669)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757566e+05 | 9.757566e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75756633029861e+05 (1 solutions)\
+Dual Bound         : +9.75756633029861e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 975756.633030, 	bestsol = 975756.633030)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757548e+05 | 9.757548e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75754806135116e+05 (1 solutions)\
+Dual Bound         : +9.75754806135116e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975754.806135, 	bestsol = 975756.633030)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757611e+05 | 9.757611e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75761144559021e+05 (1 solutions)\
+Dual Bound         : +9.75761144559021e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975761.144559, 	bestsol = 975761.144559)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757614e+05 | 9.757614e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75761389966039e+05 (1 solutions)\
+Dual Bound         : +9.75761389966039e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 975761.389966, 	bestsol = 975761.389966)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757655e+05 | 9.757655e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75765499956447e+05 (1 solutions)\
+Dual Bound         : +9.75765499956447e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975765.499956, 	bestsol = 975765.499956)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757713e+05 | 9.757713e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75771279410099e+05 (1 solutions)\
+Dual Bound         : +9.75771279410099e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 975771.279410, 	bestsol = 975771.279410)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757726e+05 | 9.757726e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75772611587682e+05 (1 solutions)\
+Dual Bound         : +9.75772611587682e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975772.611588, 	bestsol = 975772.611588)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.50\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757790e+05 | 9.757790e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.64\
+Solving Nodes      : 1\
+Primal Bound       : +9.75778988171767e+05 (1 solutions)\
+Dual Bound         : +9.75778988171767e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 975778.988172, 	bestsol = 975778.988172)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757784e+05 | 9.757784e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75778449913971e+05 (1 solutions)\
+Dual Bound         : +9.75778449913971e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975778.449914, 	bestsol = 975778.988172)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757825e+05 | 9.757825e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.75782503488319e+05 (1 solutions)\
+Dual Bound         : +9.75782503488319e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3820.000000->61.806149, 	stpz=0.500000, 	solobj= 975782.503488, 	bestsol = 975782.503488)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757886e+05 | 9.757886e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75788637651345e+05 (1 solutions)\
+Dual Bound         : +9.75788637651345e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975788.637651, 	bestsol = 975788.637651)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757892e+05 | 9.757892e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75789209967328e+05 (1 solutions)\
+Dual Bound         : +9.75789209967328e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3834.000000->61.919302, 	stpz=0.500000, 	solobj= 975789.209967, 	bestsol = 975789.209967)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757888e+05 | 9.757888e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75788825009547e+05 (1 solutions)\
+Dual Bound         : +9.75788825009547e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975788.825010, 	bestsol = 975789.209967)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757948e+05 | 9.757948e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75794829088084e+05 (1 solutions)\
+Dual Bound         : +9.75794829088084e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975794.829088, 	bestsol = 975794.829088)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757917e+05 | 9.757917e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75791668449976e+05 (1 solutions)\
+Dual Bound         : +9.75791668449976e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 975791.668450, 	bestsol = 975794.829088)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758015e+05 | 9.758015e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75801466805525e+05 (1 solutions)\
+Dual Bound         : +9.75801466805525e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975801.466806, 	bestsol = 975801.466806)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757992e+05 | 9.757992e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75799234754707e+05 (1 solutions)\
+Dual Bound         : +9.75799234754707e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975799.234755, 	bestsol = 975801.466806)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758038e+05 | 9.758038e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75803846211614e+05 (1 solutions)\
+Dual Bound         : +9.75803846211614e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 975803.846212, 	bestsol = 975803.846212)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758071e+05 | 9.758071e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75807097560855e+05 (1 solutions)\
+Dual Bound         : +9.75807097560855e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975807.097561, 	bestsol = 975807.097561)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758105e+05 | 9.758105e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75810452241304e+05 (1 solutions)\
+Dual Bound         : +9.75810452241304e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 975810.452241, 	bestsol = 975810.452241)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758162e+05 | 9.758162e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75816217997889e+05 (1 solutions)\
+Dual Bound         : +9.75816217997889e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3852.000000->62.064483, 	stpz=0.500000, 	solobj= 975816.217998, 	bestsol = 975816.217998)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758177e+05 | 9.758177e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75817744564054e+05 (1 solutions)\
+Dual Bound         : +9.75817744564054e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 975817.744564, 	bestsol = 975817.744564)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758250e+05 | 9.758250e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75825018555757e+05 (1 solutions)\
+Dual Bound         : +9.75825018555757e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 975825.018556, 	bestsol = 975825.018556)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.19\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758215e+05 | 9.758215e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75821517013437e+05 (1 solutions)\
+Dual Bound         : +9.75821517013437e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3834.000000->61.919302, 	stpz=0.500000, 	solobj= 975821.517013, 	bestsol = 975825.018556)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758284e+05 | 9.758284e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75828369784054e+05 (1 solutions)\
+Dual Bound         : +9.75828369784054e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975828.369784, 	bestsol = 975828.369784)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758331e+05 | 9.758331e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75833074744532e+05 (1 solutions)\
+Dual Bound         : +9.75833074744532e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 975833.074745, 	bestsol = 975833.074745)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758337e+05 | 9.758337e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75833746434886e+05 (1 solutions)\
+Dual Bound         : +9.75833746434886e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 975833.746435, 	bestsol = 975833.746435)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758326e+05 | 9.758326e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75832588507504e+05 (1 solutions)\
+Dual Bound         : +9.75832588507504e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 975832.588508, 	bestsol = 975833.746435)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758406e+05 | 9.758406e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.27\
+Solving Nodes      : 1\
+Primal Bound       : +9.75840572544960e+05 (1 solutions)\
+Dual Bound         : +9.75840572544960e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975840.572545, 	bestsol = 975840.572545)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758420e+05 | 9.758420e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.75841997574641e+05 (1 solutions)\
+Dual Bound         : +9.75841997574641e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 975841.997575, 	bestsol = 975841.997575)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758435e+05 | 9.758435e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75843549991661e+05 (1 solutions)\
+Dual Bound         : +9.75843549991661e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 975843.549992, 	bestsol = 975843.549992)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758493e+05 | 9.758493e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75849338711053e+05 (1 solutions)\
+Dual Bound         : +9.75849338711053e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3818.000000->61.789967, 	stpz=0.500000, 	solobj= 975849.338711, 	bestsol = 975849.338711)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758523e+05 | 9.758523e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75852344918262e+05 (1 solutions)\
+Dual Bound         : +9.75852344918262e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975852.344918, 	bestsol = 975852.344918)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758525e+05 | 9.758525e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75852459192647e+05 (1 solutions)\
+Dual Bound         : +9.75852459192647e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3836.000000->61.935450, 	stpz=0.500000, 	solobj= 975852.459193, 	bestsol = 975852.459193)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758594e+05 | 9.758594e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75859400757375e+05 (1 solutions)\
+Dual Bound         : +9.75859400757375e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 975859.400757, 	bestsol = 975859.400757)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758638e+05 | 9.758638e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75863797929126e+05 (1 solutions)\
+Dual Bound         : +9.75863797929126e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 975863.797929, 	bestsol = 975863.797929)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758670e+05 | 9.758670e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75867040998114e+05 (1 solutions)\
+Dual Bound         : +9.75867040998114e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3813.000000->61.749494, 	stpz=0.500000, 	solobj= 975867.040998, 	bestsol = 975867.040998)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758695e+05 | 9.758695e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75869498862113e+05 (1 solutions)\
+Dual Bound         : +9.75869498862113e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3819.000000->61.798058, 	stpz=0.500000, 	solobj= 975869.498862, 	bestsol = 975869.498862)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758713e+05 | 9.758713e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75871250371794e+05 (1 solutions)\
+Dual Bound         : +9.75871250371794e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3822.000000->61.822326, 	stpz=0.500000, 	solobj= 975871.250372, 	bestsol = 975871.250372)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758715e+05 | 9.758715e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.75871543966312e+05 (1 solutions)\
+Dual Bound         : +9.75871543966312e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 975871.543966, 	bestsol = 975871.543966)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758768e+05 | 9.758768e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.75876839410174e+05 (1 solutions)\
+Dual Bound         : +9.75876839410174e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 975876.839410, 	bestsol = 975876.839410)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758777e+05 | 9.758777e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75877681007281e+05 (1 solutions)\
+Dual Bound         : +9.75877681007281e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975877.681007, 	bestsol = 975877.681007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758799e+05 | 9.758799e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75879870144880e+05 (1 solutions)\
+Dual Bound         : +9.75879870144880e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975879.870145, 	bestsol = 975879.870145)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758836e+05 | 9.758836e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75883612130948e+05 (1 solutions)\
+Dual Bound         : +9.75883612130948e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3826.000000->61.854668, 	stpz=0.500000, 	solobj= 975883.612131, 	bestsol = 975883.612131)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758876e+05 | 9.758876e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75887612951745e+05 (1 solutions)\
+Dual Bound         : +9.75887612951745e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 975887.612952, 	bestsol = 975887.612952)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758852e+05 | 9.758852e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75885195201152e+05 (1 solutions)\
+Dual Bound         : +9.75885195201152e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3838.000000->61.951594, 	stpz=0.500000, 	solobj= 975885.195201, 	bestsol = 975887.612952)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758902e+05 | 9.758902e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75890237283908e+05 (1 solutions)\
+Dual Bound         : +9.75890237283908e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975890.237284, 	bestsol = 975890.237284)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.40\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758896e+05 | 9.758896e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.55\
+Solving Nodes      : 1\
+Primal Bound       : +9.75889597412278e+05 (1 solutions)\
+Dual Bound         : +9.75889597412278e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975889.597412, 	bestsol = 975890.237284)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.40\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758960e+05 | 9.758960e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.60\
+Solving Nodes      : 1\
+Primal Bound       : +9.75895995064968e+05 (1 solutions)\
+Dual Bound         : +9.75895995064968e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 975895.995065, 	bestsol = 975895.995065)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758971e+05 | 9.758971e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.75897063066447e+05 (1 solutions)\
+Dual Bound         : +9.75897063066447e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 975897.063066, 	bestsol = 975897.063066)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758963e+05 | 9.758963e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75896251454572e+05 (1 solutions)\
+Dual Bound         : +9.75896251454572e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 975896.251455, 	bestsol = 975897.063066)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759019e+05 | 9.759019e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75901926959563e+05 (1 solutions)\
+Dual Bound         : +9.75901926959563e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3828.000000->61.870833, 	stpz=0.500000, 	solobj= 975901.926960, 	bestsol = 975901.926960)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759033e+05 | 9.759033e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.75903285875859e+05 (1 solutions)\
+Dual Bound         : +9.75903285875859e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3824.000000->61.838499, 	stpz=0.500000, 	solobj= 975903.285876, 	bestsol = 975903.285876)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759068e+05 | 9.759068e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75906829394991e+05 (1 solutions)\
+Dual Bound         : +9.75906829394991e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975906.829395, 	bestsol = 975906.829395)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759052e+05 | 9.759052e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75905221746678e+05 (1 solutions)\
+Dual Bound         : +9.75905221746678e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3804.000000->61.676576, 	stpz=0.500000, 	solobj= 975905.221747, 	bestsol = 975906.829395)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759090e+05 | 9.759090e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75908980017086e+05 (1 solutions)\
+Dual Bound         : +9.75908980017086e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 975908.980017, 	bestsol = 975908.980017)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759084e+05 | 9.759084e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75908405187221e+05 (1 solutions)\
+Dual Bound         : +9.75908405187221e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3819.000000->61.798058, 	stpz=0.500000, 	solobj= 975908.405187, 	bestsol = 975908.980017)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.35\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759115e+05 | 9.759115e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.49\
+Solving Nodes      : 1\
+Primal Bound       : +9.75911457803197e+05 (1 solutions)\
+Dual Bound         : +9.75911457803197e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 975911.457803, 	bestsol = 975911.457803)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759110e+05 | 9.759110e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75910978257662e+05 (1 solutions)\
+Dual Bound         : +9.75910978257662e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 975910.978258, 	bestsol = 975911.457803)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759147e+05 | 9.759147e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75914708499823e+05 (1 solutions)\
+Dual Bound         : +9.75914708499823e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 975914.708500, 	bestsol = 975914.708500)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759115e+05 | 9.759115e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75911507110187e+05 (1 solutions)\
+Dual Bound         : +9.75911507110187e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 975911.507110, 	bestsol = 975914.708500)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759180e+05 | 9.759180e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75917985807288e+05 (1 solutions)\
+Dual Bound         : +9.75917985807288e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 975917.985807, 	bestsol = 975917.985807)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759162e+05 | 9.759162e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75916246800787e+05 (1 solutions)\
+Dual Bound         : +9.75916246800787e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975916.246801, 	bestsol = 975917.985807)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759179e+05 | 9.759179e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75917856115723e+05 (1 solutions)\
+Dual Bound         : +9.75917856115723e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 975917.856116, 	bestsol = 975917.985807)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759231e+05 | 9.759231e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.75923102250696e+05 (1 solutions)\
+Dual Bound         : +9.75923102250696e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3823.000000->61.830413, 	stpz=0.500000, 	solobj= 975923.102251, 	bestsol = 975923.102251)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759276e+05 | 9.759276e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75927595236608e+05 (1 solutions)\
+Dual Bound         : +9.75927595236608e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3828.000000->61.870833, 	stpz=0.500000, 	solobj= 975927.595237, 	bestsol = 975927.595237)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759265e+05 | 9.759265e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75926521380705e+05 (1 solutions)\
+Dual Bound         : +9.75926521380705e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3798.000000->61.627916, 	stpz=0.500000, 	solobj= 975926.521381, 	bestsol = 975927.595237)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759304e+05 | 9.759304e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.75930403982962e+05 (1 solutions)\
+Dual Bound         : +9.75930403982962e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3818.000000->61.789967, 	stpz=0.500000, 	solobj= 975930.403983, 	bestsol = 975930.403983)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759315e+05 | 9.759315e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75931502303417e+05 (1 solutions)\
+Dual Bound         : +9.75931502303417e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3817.000000->61.781874, 	stpz=0.500000, 	solobj= 975931.502303, 	bestsol = 975931.502303)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759343e+05 | 9.759343e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75934305407803e+05 (1 solutions)\
+Dual Bound         : +9.75934305407803e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3819.000000->61.798058, 	stpz=0.500000, 	solobj= 975934.305408, 	bestsol = 975934.305408)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759350e+05 | 9.759350e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75934952380705e+05 (1 solutions)\
+Dual Bound         : +9.75934952380705e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3802.000000->61.660360, 	stpz=0.500000, 	solobj= 975934.952381, 	bestsol = 975934.952381)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759389e+05 | 9.759389e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75938925624295e+05 (1 solutions)\
+Dual Bound         : +9.75938925624295e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 975938.925624, 	bestsol = 975938.925624)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759399e+05 | 9.759399e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75939894210340e+05 (1 solutions)\
+Dual Bound         : +9.75939894210340e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 975939.894210, 	bestsol = 975939.894210)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759445e+05 | 9.759445e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75944468142364e+05 (1 solutions)\
+Dual Bound         : +9.75944468142364e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 975944.468142, 	bestsol = 975944.468142)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759427e+05 | 9.759427e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75942666125147e+05 (1 solutions)\
+Dual Bound         : +9.75942666125147e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3805.000000->61.684682, 	stpz=0.500000, 	solobj= 975942.666125, 	bestsol = 975944.468142)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759473e+05 | 9.759473e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75947282848488e+05 (1 solutions)\
+Dual Bound         : +9.75947282848488e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3819.000000->61.798058, 	stpz=0.500000, 	solobj= 975947.282848, 	bestsol = 975947.282848)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759468e+05 | 9.759468e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75946821839432e+05 (1 solutions)\
+Dual Bound         : +9.75946821839432e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3800.000000->61.644140, 	stpz=0.500000, 	solobj= 975946.821839, 	bestsol = 975947.282848)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759497e+05 | 9.759497e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75949695313381e+05 (1 solutions)\
+Dual Bound         : +9.75949695313381e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3810.000000->61.725197, 	stpz=0.500000, 	solobj= 975949.695313, 	bestsol = 975949.695313)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759484e+05 | 9.759484e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75948402401846e+05 (1 solutions)\
+Dual Bound         : +9.75948402401846e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3798.000000->61.627916, 	stpz=0.500000, 	solobj= 975948.402402, 	bestsol = 975949.695313)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759502e+05 | 9.759502e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.75950151989325e+05 (1 solutions)\
+Dual Bound         : +9.75950151989325e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3813.000000->61.749494, 	stpz=0.500000, 	solobj= 975950.151989, 	bestsol = 975950.151989)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759546e+05 | 9.759546e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75954594457786e+05 (1 solutions)\
+Dual Bound         : +9.75954594457786e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3808.000000->61.708994, 	stpz=0.500000, 	solobj= 975954.594458, 	bestsol = 975954.594458)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759533e+05 | 9.759533e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75953309450241e+05 (1 solutions)\
+Dual Bound         : +9.75953309450241e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3817.000000->61.781874, 	stpz=0.500000, 	solobj= 975953.309450, 	bestsol = 975954.594458)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759546e+05 | 9.759546e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75954573620297e+05 (1 solutions)\
+Dual Bound         : +9.75954573620297e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3804.000000->61.676576, 	stpz=0.500000, 	solobj= 975954.573620, 	bestsol = 975954.594458)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759588e+05 | 9.759588e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75958838628805e+05 (1 solutions)\
+Dual Bound         : +9.75958838628805e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3823.000000->61.830413, 	stpz=0.500000, 	solobj= 975958.838629, 	bestsol = 975958.838629)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759573e+05 | 9.759573e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75957331992943e+05 (1 solutions)\
+Dual Bound         : +9.75957331992943e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3804.000000->61.676576, 	stpz=0.500000, 	solobj= 975957.331993, 	bestsol = 975958.838629)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759634e+05 | 9.759634e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75963362233255e+05 (1 solutions)\
+Dual Bound         : +9.75963362233255e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 975963.362233, 	bestsol = 975963.362233)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759593e+05 | 9.759593e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75959294314753e+05 (1 solutions)\
+Dual Bound         : +9.75959294314753e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3802.000000->61.660360, 	stpz=0.500000, 	solobj= 975959.294315, 	bestsol = 975963.362233)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759607e+05 | 9.759607e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.75960729484084e+05 (1 solutions)\
+Dual Bound         : +9.75960729484084e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3814.000000->61.757591, 	stpz=0.500000, 	solobj= 975960.729484, 	bestsol = 975963.362233)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759635e+05 | 9.759635e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.75963478092529e+05 (1 solutions)\
+Dual Bound         : +9.75963478092529e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975963.478093, 	bestsol = 975963.478093)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759649e+05 | 9.759649e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75964877405301e+05 (1 solutions)\
+Dual Bound         : +9.75964877405301e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975964.877405, 	bestsol = 975964.877405)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759646e+05 | 9.759646e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75964593247684e+05 (1 solutions)\
+Dual Bound         : +9.75964593247684e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 975964.593248, 	bestsol = 975964.877405)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759679e+05 | 9.759679e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75967913656763e+05 (1 solutions)\
+Dual Bound         : +9.75967913656763e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975967.913657, 	bestsol = 975967.913657)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759701e+05 | 9.759701e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75970141989556e+05 (1 solutions)\
+Dual Bound         : +9.75970141989556e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 975970.141990, 	bestsol = 975970.141990)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759720e+05 | 9.759720e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.75971982143234e+05 (1 solutions)\
+Dual Bound         : +9.75971982143234e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3817.000000->61.781874, 	stpz=0.500000, 	solobj= 975971.982143, 	bestsol = 975971.982143)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759731e+05 | 9.759731e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75973117246107e+05 (1 solutions)\
+Dual Bound         : +9.75973117246107e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 975973.117246, 	bestsol = 975973.117246)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759771e+05 | 9.759771e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75977056008804e+05 (1 solutions)\
+Dual Bound         : +9.75977056008804e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3804.000000->61.676576, 	stpz=0.500000, 	solobj= 975977.056009, 	bestsol = 975977.056009)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759774e+05 | 9.759774e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75977397840026e+05 (1 solutions)\
+Dual Bound         : +9.75977397840026e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3822.000000->61.822326, 	stpz=0.500000, 	solobj= 975977.397840, 	bestsol = 975977.397840)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759790e+05 | 9.759790e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75978990471410e+05 (1 solutions)\
+Dual Bound         : +9.75978990471410e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3812.000000->61.741396, 	stpz=0.500000, 	solobj= 975978.990471, 	bestsol = 975978.990471)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759840e+05 | 9.759840e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.75984000154702e+05 (1 solutions)\
+Dual Bound         : +9.75984000154702e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 975984.000155, 	bestsol = 975984.000155)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759848e+05 | 9.759848e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75984760304431e+05 (1 solutions)\
+Dual Bound         : +9.75984760304431e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3822.000000->61.822326, 	stpz=0.500000, 	solobj= 975984.760304, 	bestsol = 975984.760304)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759862e+05 | 9.759862e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.75986232276885e+05 (1 solutions)\
+Dual Bound         : +9.75986232276885e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3838.000000->61.951594, 	stpz=0.500000, 	solobj= 975986.232277, 	bestsol = 975986.232277)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759877e+05 | 9.759877e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.75987724240955e+05 (1 solutions)\
+Dual Bound         : +9.75987724240955e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 975987.724241, 	bestsol = 975987.724241)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759870e+05 | 9.759870e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.75987014889200e+05 (1 solutions)\
+Dual Bound         : +9.75987014889200e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 975987.014889, 	bestsol = 975987.724241)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759922e+05 | 9.759922e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.75992180466067e+05 (1 solutions)\
+Dual Bound         : +9.75992180466067e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3807.000000->61.700891, 	stpz=0.500000, 	solobj= 975992.180466, 	bestsol = 975992.180466)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759969e+05 | 9.759969e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.75996891285411e+05 (1 solutions)\
+Dual Bound         : +9.75996891285411e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 975996.891285, 	bestsol = 975996.891285)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759953e+05 | 9.759953e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.75995345028952e+05 (1 solutions)\
+Dual Bound         : +9.75995345028952e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 975995.345029, 	bestsol = 975996.891285)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759980e+05 | 9.759980e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.75997958312428e+05 (1 solutions)\
+Dual Bound         : +9.75997958312428e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 975997.958312, 	bestsol = 975997.958312)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760052e+05 | 9.760052e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76005209678332e+05 (1 solutions)\
+Dual Bound         : +9.76005209678332e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3808.000000->61.708994, 	stpz=0.500000, 	solobj= 976005.209678, 	bestsol = 976005.209678)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760021e+05 | 9.760021e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76002132342916e+05 (1 solutions)\
+Dual Bound         : +9.76002132342916e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 976002.132343, 	bestsol = 976005.209678)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.34\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760051e+05 | 9.760051e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.56\
+Solving Nodes      : 1\
+Primal Bound       : +9.76005126898108e+05 (1 solutions)\
+Dual Bound         : +9.76005126898108e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3822.000000->61.822326, 	stpz=0.500000, 	solobj= 976005.126898, 	bestsol = 976005.209678)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760040e+05 | 9.760040e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.76004012883137e+05 (1 solutions)\
+Dual Bound         : +9.76004012883137e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 976004.012883, 	bestsol = 976005.209678)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760065e+05 | 9.760065e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76006463279719e+05 (1 solutions)\
+Dual Bound         : +9.76006463279719e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3812.000000->61.741396, 	stpz=0.500000, 	solobj= 976006.463280, 	bestsol = 976006.463280)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760071e+05 | 9.760071e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76007115031463e+05 (1 solutions)\
+Dual Bound         : +9.76007115031463e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3848.000000->62.032250, 	stpz=0.500000, 	solobj= 976007.115031, 	bestsol = 976007.115031)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760068e+05 | 9.760068e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.76006822774291e+05 (1 solutions)\
+Dual Bound         : +9.76006822774291e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 976006.822774, 	bestsol = 976007.115031)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760095e+05 | 9.760095e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76009466801420e+05 (1 solutions)\
+Dual Bound         : +9.76009466801420e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3854.000000->62.080593, 	stpz=0.500000, 	solobj= 976009.466801, 	bestsol = 976009.466801)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760119e+05 | 9.760119e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.76011880219306e+05 (1 solutions)\
+Dual Bound         : +9.76011880219306e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3823.000000->61.830413, 	stpz=0.500000, 	solobj= 976011.880219, 	bestsol = 976011.880219)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760113e+05 | 9.760113e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.76011343712123e+05 (1 solutions)\
+Dual Bound         : +9.76011343712123e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 976011.343712, 	bestsol = 976011.880219)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760131e+05 | 9.760131e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76013055936101e+05 (1 solutions)\
+Dual Bound         : +9.76013055936101e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 976013.055936, 	bestsol = 976013.055936)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760157e+05 | 9.760157e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76015712385752e+05 (1 solutions)\
+Dual Bound         : +9.76015712385752e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 976015.712386, 	bestsol = 976015.712386)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760181e+05 | 9.760181e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.76018051039596e+05 (1 solutions)\
+Dual Bound         : +9.76018051039596e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 976018.051040, 	bestsol = 976018.051040)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760176e+05 | 9.760176e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76017575216283e+05 (1 solutions)\
+Dual Bound         : +9.76017575216283e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3818.000000->61.789967, 	stpz=0.500000, 	solobj= 976017.575216, 	bestsol = 976018.051040)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760219e+05 | 9.760219e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76021925057368e+05 (1 solutions)\
+Dual Bound         : +9.76021925057368e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 976021.925057, 	bestsol = 976021.925057)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760221e+05 | 9.760221e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.76022059606615e+05 (1 solutions)\
+Dual Bound         : +9.76022059606615e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3835.000000->61.927377, 	stpz=0.500000, 	solobj= 976022.059607, 	bestsol = 976022.059607)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760236e+05 | 9.760236e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76023648544581e+05 (1 solutions)\
+Dual Bound         : +9.76023648544581e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3810.000000->61.725197, 	stpz=0.500000, 	solobj= 976023.648545, 	bestsol = 976023.648545)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760227e+05 | 9.760227e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76022747460850e+05 (1 solutions)\
+Dual Bound         : +9.76022747460850e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 976022.747461, 	bestsol = 976023.648545)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.31\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760238e+05 | 9.760238e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.43\
+Solving Nodes      : 1\
+Primal Bound       : +9.76023832574486e+05 (1 solutions)\
+Dual Bound         : +9.76023832574486e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 976023.832574, 	bestsol = 976023.832574)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760259e+05 | 9.760259e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.28\
+Solving Nodes      : 1\
+Primal Bound       : +9.76025932846459e+05 (1 solutions)\
+Dual Bound         : +9.76025932846459e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 976025.932846, 	bestsol = 976025.932846)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760302e+05 | 9.760302e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76030189349603e+05 (1 solutions)\
+Dual Bound         : +9.76030189349603e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3809.000000->61.717096, 	stpz=0.500000, 	solobj= 976030.189350, 	bestsol = 976030.189350)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760290e+05 | 9.760290e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.76028958902337e+05 (1 solutions)\
+Dual Bound         : +9.76028958902337e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 976028.958902, 	bestsol = 976030.189350)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760297e+05 | 9.760297e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.39\
+Solving Nodes      : 1\
+Primal Bound       : +9.76029742475856e+05 (1 solutions)\
+Dual Bound         : +9.76029742475856e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3807.000000->61.700891, 	stpz=0.500000, 	solobj= 976029.742476, 	bestsol = 976030.189350)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760302e+05 | 9.760302e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76030166369623e+05 (1 solutions)\
+Dual Bound         : +9.76030166369623e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3845.000000->62.008064, 	stpz=0.500000, 	solobj= 976030.166370, 	bestsol = 976030.189350)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760330e+05 | 9.760330e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76033033006964e+05 (1 solutions)\
+Dual Bound         : +9.76033033006964e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3826.000000->61.854668, 	stpz=0.500000, 	solobj= 976033.033007, 	bestsol = 976033.033007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760314e+05 | 9.760314e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76031430320588e+05 (1 solutions)\
+Dual Bound         : +9.76031430320588e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 976031.430321, 	bestsol = 976033.033007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760311e+05 | 9.760311e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76031132896171e+05 (1 solutions)\
+Dual Bound         : +9.76031132896171e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3817.000000->61.781874, 	stpz=0.500000, 	solobj= 976031.132896, 	bestsol = 976033.033007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760324e+05 | 9.760324e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76032359399482e+05 (1 solutions)\
+Dual Bound         : +9.76032359399482e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976032.359399, 	bestsol = 976033.033007)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760353e+05 | 9.760353e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76035332395573e+05 (1 solutions)\
+Dual Bound         : +9.76035332395573e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3801.000000->61.652251, 	stpz=0.500000, 	solobj= 976035.332396, 	bestsol = 976035.332396)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760355e+05 | 9.760355e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76035507403395e+05 (1 solutions)\
+Dual Bound         : +9.76035507403395e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976035.507403, 	bestsol = 976035.507403)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760361e+05 | 9.760361e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76036130645157e+05 (1 solutions)\
+Dual Bound         : +9.76036130645157e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3824.000000->61.838499, 	stpz=0.500000, 	solobj= 976036.130645, 	bestsol = 976036.130645)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760352e+05 | 9.760352e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76035199321626e+05 (1 solutions)\
+Dual Bound         : +9.76035199321626e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 976035.199322, 	bestsol = 976036.130645)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760419e+05 | 9.760419e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76041891235829e+05 (1 solutions)\
+Dual Bound         : +9.76041891235829e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3823.000000->61.830413, 	stpz=0.500000, 	solobj= 976041.891236, 	bestsol = 976041.891236)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760409e+05 | 9.760409e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76040852272719e+05 (1 solutions)\
+Dual Bound         : +9.76040852272719e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3849.000000->62.040309, 	stpz=0.500000, 	solobj= 976040.852273, 	bestsol = 976041.891236)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.32\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760441e+05 | 9.760441e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.41\
+Solving Nodes      : 1\
+Primal Bound       : +9.76044127616705e+05 (1 solutions)\
+Dual Bound         : +9.76044127616705e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3810.000000->61.725197, 	stpz=0.500000, 	solobj= 976044.127617, 	bestsol = 976044.127617)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760476e+05 | 9.760476e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76047622187454e+05 (1 solutions)\
+Dual Bound         : +9.76047622187454e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3846.000000->62.016127, 	stpz=0.500000, 	solobj= 976047.622187, 	bestsol = 976047.622187)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760479e+05 | 9.760479e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76047934595011e+05 (1 solutions)\
+Dual Bound         : +9.76047934595011e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3839.000000->61.959664, 	stpz=0.500000, 	solobj= 976047.934595, 	bestsol = 976047.934595)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760458e+05 | 9.760458e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.76045799952284e+05 (1 solutions)\
+Dual Bound         : +9.76045799952284e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3838.000000->61.951594, 	stpz=0.500000, 	solobj= 976045.799952, 	bestsol = 976047.934595)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760489e+05 | 9.760489e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76048860841552e+05 (1 solutions)\
+Dual Bound         : +9.76048860841552e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3814.000000->61.757591, 	stpz=0.500000, 	solobj= 976048.860842, 	bestsol = 976048.860842)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760499e+05 | 9.760499e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76049938578668e+05 (1 solutions)\
+Dual Bound         : +9.76049938578668e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 976049.938579, 	bestsol = 976049.938579)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760488e+05 | 9.760488e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.40\
+Solving Nodes      : 1\
+Primal Bound       : +9.76048797421393e+05 (1 solutions)\
+Dual Bound         : +9.76048797421393e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3802.000000->61.660360, 	stpz=0.500000, 	solobj= 976048.797421, 	bestsol = 976049.938579)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760515e+05 | 9.760515e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76051522378162e+05 (1 solutions)\
+Dual Bound         : +9.76051522378162e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3834.000000->61.919302, 	stpz=0.500000, 	solobj= 976051.522378, 	bestsol = 976051.522378)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760502e+05 | 9.760502e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76050234495887e+05 (1 solutions)\
+Dual Bound         : +9.76050234495887e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976050.234496, 	bestsol = 976051.522378)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760486e+05 | 9.760486e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76048575371590e+05 (1 solutions)\
+Dual Bound         : +9.76048575371590e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 976048.575372, 	bestsol = 976051.522378)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760565e+05 | 9.760565e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76056505415919e+05 (1 solutions)\
+Dual Bound         : +9.76056505415919e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3810.000000->61.725197, 	stpz=0.500000, 	solobj= 976056.505416, 	bestsol = 976056.505416)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760550e+05 | 9.760550e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.76054968726238e+05 (1 solutions)\
+Dual Bound         : +9.76054968726238e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 976054.968726, 	bestsol = 976056.505416)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760558e+05 | 9.760558e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76055814989288e+05 (1 solutions)\
+Dual Bound         : +9.76055814989288e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3806.000000->61.692787, 	stpz=0.500000, 	solobj= 976055.814989, 	bestsol = 976056.505416)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760568e+05 | 9.760568e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76056828879002e+05 (1 solutions)\
+Dual Bound         : +9.76056828879002e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3856.000000->62.096699, 	stpz=0.500000, 	solobj= 976056.828879, 	bestsol = 976056.828879)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760600e+05 | 9.760600e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76059978278873e+05 (1 solutions)\
+Dual Bound         : +9.76059978278873e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3828.000000->61.870833, 	stpz=0.500000, 	solobj= 976059.978279, 	bestsol = 976059.978279)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760567e+05 | 9.760567e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76056685119192e+05 (1 solutions)\
+Dual Bound         : +9.76056685119192e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 976056.685119, 	bestsol = 976059.978279)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760577e+05 | 9.760577e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76057657399543e+05 (1 solutions)\
+Dual Bound         : +9.76057657399543e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 976057.657400, 	bestsol = 976059.978279)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760604e+05 | 9.760604e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76060413350042e+05 (1 solutions)\
+Dual Bound         : +9.76060413350042e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 976060.413350, 	bestsol = 976060.413350)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760615e+05 | 9.760615e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76061451946569e+05 (1 solutions)\
+Dual Bound         : +9.76061451946569e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3808.000000->61.708994, 	stpz=0.500000, 	solobj= 976061.451947, 	bestsol = 976061.451947)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.26\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760633e+05 | 9.760633e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76063260785052e+05 (1 solutions)\
+Dual Bound         : +9.76063260785052e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 976063.260785, 	bestsol = 976063.260785)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760620e+05 | 9.760620e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76062009076260e+05 (1 solutions)\
+Dual Bound         : +9.76062009076260e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3819.000000->61.798058, 	stpz=0.500000, 	solobj= 976062.009076, 	bestsol = 976063.260785)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760635e+05 | 9.760635e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76063526247112e+05 (1 solutions)\
+Dual Bound         : +9.76063526247112e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3851.000000->62.056426, 	stpz=0.500000, 	solobj= 976063.526247, 	bestsol = 976063.526247)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760671e+05 | 9.760671e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76067070556064e+05 (1 solutions)\
+Dual Bound         : +9.76067070556064e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3828.000000->61.870833, 	stpz=0.500000, 	solobj= 976067.070556, 	bestsol = 976067.070556)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760696e+05 | 9.760696e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76069635566901e+05 (1 solutions)\
+Dual Bound         : +9.76069635566901e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 976069.635567, 	bestsol = 976069.635567)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760696e+05 | 9.760696e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76069636047275e+05 (1 solutions)\
+Dual Bound         : +9.76069636047275e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3826.000000->61.854668, 	stpz=0.500000, 	solobj= 976069.636047, 	bestsol = 976069.636047)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760717e+05 | 9.760717e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76071724883078e+05 (1 solutions)\
+Dual Bound         : +9.76071724883078e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 976071.724883, 	bestsol = 976071.724883)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760752e+05 | 9.760752e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76075185964449e+05 (1 solutions)\
+Dual Bound         : +9.76075185964449e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3818.000000->61.789967, 	stpz=0.500000, 	solobj= 976075.185964, 	bestsol = 976075.185964)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760795e+05 | 9.760795e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76079483900409e+05 (1 solutions)\
+Dual Bound         : +9.76079483900409e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3843.000000->61.991935, 	stpz=0.500000, 	solobj= 976079.483900, 	bestsol = 976079.483900)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760793e+05 | 9.760793e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76079301088968e+05 (1 solutions)\
+Dual Bound         : +9.76079301088968e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3834.000000->61.919302, 	stpz=0.500000, 	solobj= 976079.301089, 	bestsol = 976079.483900)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760771e+05 | 9.760771e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76077102478040e+05 (1 solutions)\
+Dual Bound         : +9.76077102478040e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976077.102478, 	bestsol = 976079.483900)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760832e+05 | 9.760832e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76083220914127e+05 (1 solutions)\
+Dual Bound         : +9.76083220914127e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3815.000000->61.765686, 	stpz=0.500000, 	solobj= 976083.220914, 	bestsol = 976083.220914)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760830e+05 | 9.760830e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76083042033058e+05 (1 solutions)\
+Dual Bound         : +9.76083042033058e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3823.000000->61.830413, 	stpz=0.500000, 	solobj= 976083.042033, 	bestsol = 976083.220914)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760847e+05 | 9.760847e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76084683638626e+05 (1 solutions)\
+Dual Bound         : +9.76084683638626e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3821.000000->61.814238, 	stpz=0.500000, 	solobj= 976084.683639, 	bestsol = 976084.683639)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760831e+05 | 9.760831e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76083112159843e+05 (1 solutions)\
+Dual Bound         : +9.76083112159843e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3840.000000->61.967734, 	stpz=0.500000, 	solobj= 976083.112160, 	bestsol = 976084.683639)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760868e+05 | 9.760868e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76086791768398e+05 (1 solutions)\
+Dual Bound         : +9.76086791768398e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976086.791768, 	bestsol = 976086.791768)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760853e+05 | 9.760853e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76085283777235e+05 (1 solutions)\
+Dual Bound         : +9.76085283777235e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3837.000000->61.943523, 	stpz=0.500000, 	solobj= 976085.283777, 	bestsol = 976086.791768)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760866e+05 | 9.760866e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76086590420914e+05 (1 solutions)\
+Dual Bound         : +9.76086590420914e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3814.000000->61.757591, 	stpz=0.500000, 	solobj= 976086.590421, 	bestsol = 976086.791768)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.27\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760842e+05 | 9.760842e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.37\
+Solving Nodes      : 1\
+Primal Bound       : +9.76084181772960e+05 (1 solutions)\
+Dual Bound         : +9.76084181772960e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3838.000000->61.951594, 	stpz=0.500000, 	solobj= 976084.181773, 	bestsol = 976086.791768)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760871e+05 | 9.760871e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76087070656059e+05 (1 solutions)\
+Dual Bound         : +9.76087070656059e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3812.000000->61.741396, 	stpz=0.500000, 	solobj= 976087.070656, 	bestsol = 976087.070656)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760857e+05 | 9.760857e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76085726522150e+05 (1 solutions)\
+Dual Bound         : +9.76085726522150e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3835.000000->61.927377, 	stpz=0.500000, 	solobj= 976085.726522, 	bestsol = 976087.070656)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760856e+05 | 9.760856e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76085644094240e+05 (1 solutions)\
+Dual Bound         : +9.76085644094240e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3820.000000->61.806149, 	stpz=0.500000, 	solobj= 976085.644094, 	bestsol = 976087.070656)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760850e+05 | 9.760850e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76085038907068e+05 (1 solutions)\
+Dual Bound         : +9.76085038907068e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3835.000000->61.927377, 	stpz=0.500000, 	solobj= 976085.038907, 	bestsol = 976087.070656)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760881e+05 | 9.760881e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76088127288219e+05 (1 solutions)\
+Dual Bound         : +9.76088127288219e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3817.000000->61.781874, 	stpz=0.500000, 	solobj= 976088.127288, 	bestsol = 976088.127288)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760899e+05 | 9.760899e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76089934636788e+05 (1 solutions)\
+Dual Bound         : +9.76089934636788e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3831.000000->61.895073, 	stpz=0.500000, 	solobj= 976089.934637, 	bestsol = 976089.934637)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760893e+05 | 9.760893e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76089302605746e+05 (1 solutions)\
+Dual Bound         : +9.76089302605746e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 976089.302606, 	bestsol = 976089.934637)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760878e+05 | 9.760878e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76087769254552e+05 (1 solutions)\
+Dual Bound         : +9.76087769254552e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 976087.769255, 	bestsol = 976089.934637)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760926e+05 | 9.760926e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76092577955896e+05 (1 solutions)\
+Dual Bound         : +9.76092577955896e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3814.000000->61.757591, 	stpz=0.500000, 	solobj= 976092.577956, 	bestsol = 976092.577956)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.29\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760919e+05 | 9.760919e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.76091869321006e+05 (1 solutions)\
+Dual Bound         : +9.76091869321006e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3844.000000->62.000000, 	stpz=0.500000, 	solobj= 976091.869321, 	bestsol = 976092.577956)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760913e+05 | 9.760913e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76091349743975e+05 (1 solutions)\
+Dual Bound         : +9.76091349743975e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 976091.349744, 	bestsol = 976092.577956)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760935e+05 | 9.760935e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76093519260401e+05 (1 solutions)\
+Dual Bound         : +9.76093519260401e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3835.000000->61.927377, 	stpz=0.500000, 	solobj= 976093.519260, 	bestsol = 976093.519260)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760970e+05 | 9.760970e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.32\
+Solving Nodes      : 1\
+Primal Bound       : +9.76096995363706e+05 (1 solutions)\
+Dual Bound         : +9.76096995363706e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3820.000000->61.806149, 	stpz=0.500000, 	solobj= 976096.995364, 	bestsol = 976096.995364)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760932e+05 | 9.760932e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.76093196432524e+05 (1 solutions)\
+Dual Bound         : +9.76093196432524e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3829.000000->61.878914, 	stpz=0.500000, 	solobj= 976093.196433, 	bestsol = 976096.995364)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760963e+05 | 9.760963e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76096282800885e+05 (1 solutions)\
+Dual Bound         : +9.76096282800885e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 976096.282801, 	bestsol = 976096.995364)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760944e+05 | 9.760944e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76094373287873e+05 (1 solutions)\
+Dual Bound         : +9.76094373287873e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 976094.373288, 	bestsol = 976096.995364)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761001e+05 | 9.761001e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76100118932909e+05 (1 solutions)\
+Dual Bound         : +9.76100118932909e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3803.000000->61.668468, 	stpz=0.500000, 	solobj= 976100.118933, 	bestsol = 976100.118933)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761000e+05 | 9.761000e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76099950454566e+05 (1 solutions)\
+Dual Bound         : +9.76099950454566e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976099.950455, 	bestsol = 976100.118933)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761030e+05 | 9.761030e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76102992797296e+05 (1 solutions)\
+Dual Bound         : +9.76102992797296e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3812.000000->61.741396, 	stpz=0.500000, 	solobj= 976102.992797, 	bestsol = 976102.992797)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761039e+05 | 9.761039e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76103871190642e+05 (1 solutions)\
+Dual Bound         : +9.76103871190642e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3847.000000->62.024189, 	stpz=0.500000, 	solobj= 976103.871191, 	bestsol = 976103.871191)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761046e+05 | 9.761046e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76104579183947e+05 (1 solutions)\
+Dual Bound         : +9.76104579183947e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 976104.579184, 	bestsol = 976104.579184)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761038e+05 | 9.761038e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76103752922017e+05 (1 solutions)\
+Dual Bound         : +9.76103752922017e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3858.000000->62.112801, 	stpz=0.500000, 	solobj= 976103.752922, 	bestsol = 976104.579184)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.28\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761053e+05 | 9.761053e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.38\
+Solving Nodes      : 1\
+Primal Bound       : +9.76105316713202e+05 (1 solutions)\
+Dual Bound         : +9.76105316713202e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 976105.316713, 	bestsol = 976105.316713)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761028e+05 | 9.761028e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.33\
+Solving Nodes      : 1\
+Primal Bound       : +9.76102806532059e+05 (1 solutions)\
+Dual Bound         : +9.76102806532059e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 976102.806532, 	bestsol = 976105.316713)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761081e+05 | 9.761081e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.29\
+Solving Nodes      : 1\
+Primal Bound       : +9.76108098615898e+05 (1 solutions)\
+Dual Bound         : +9.76108098615898e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3816.000000->61.773781, 	stpz=0.500000, 	solobj= 976108.098616, 	bestsol = 976108.098616)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761049e+05 | 9.761049e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76104853303906e+05 (1 solutions)\
+Dual Bound         : +9.76104853303906e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3827.000000->61.862751, 	stpz=0.500000, 	solobj= 976104.853304, 	bestsol = 976108.098616)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761067e+05 | 9.761067e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76106722589805e+05 (1 solutions)\
+Dual Bound         : +9.76106722589805e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3832.000000->61.903150, 	stpz=0.500000, 	solobj= 976106.722590, 	bestsol = 976108.098616)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761025e+05 | 9.761025e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76102528713244e+05 (1 solutions)\
+Dual Bound         : +9.76102528713244e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3842.000000->61.983869, 	stpz=0.500000, 	solobj= 976102.528713, 	bestsol = 976108.098616)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.30\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761099e+05 | 9.761099e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.42\
+Solving Nodes      : 1\
+Primal Bound       : +9.76109940748096e+05 (1 solutions)\
+Dual Bound         : +9.76109940748096e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3811.000000->61.733297, 	stpz=0.500000, 	solobj= 976109.940748, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761071e+05 | 9.761071e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76107140635416e+05 (1 solutions)\
+Dual Bound         : +9.76107140635416e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3826.000000->61.854668, 	stpz=0.500000, 	solobj= 976107.140635, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.21\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761078e+05 | 9.761078e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76107779999004e+05 (1 solutions)\
+Dual Bound         : +9.76107779999004e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3820.000000->61.806149, 	stpz=0.500000, 	solobj= 976107.779999, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.23\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761053e+05 | 9.761053e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76105287152323e+05 (1 solutions)\
+Dual Bound         : +9.76105287152323e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3841.000000->61.975802, 	stpz=0.500000, 	solobj= 976105.287152, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761081e+05 | 9.761081e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.35\
+Solving Nodes      : 1\
+Primal Bound       : +9.76108105026906e+05 (1 solutions)\
+Dual Bound         : +9.76108105026906e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3810.000000->61.725197, 	stpz=0.500000, 	solobj= 976108.105027, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.25\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761062e+05 | 9.761062e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.36\
+Solving Nodes      : 1\
+Primal Bound       : +9.76106239618595e+05 (1 solutions)\
+Dual Bound         : +9.76106239618595e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3833.000000->61.911227, 	stpz=0.500000, 	solobj= 976106.239619, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761064e+05 | 9.761064e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76106386873496e+05 (1 solutions)\
+Dual Bound         : +9.76106386873496e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 976106.386873, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.22\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761044e+05 | 9.761044e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.31\
+Solving Nodes      : 1\
+Primal Bound       : +9.76104388397407e+05 (1 solutions)\
+Dual Bound         : +9.76104388397407e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3867.000000->62.185207, 	stpz=0.500000, 	solobj= 976104.388397, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.20\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761067e+05 | 9.761067e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.30\
+Solving Nodes      : 1\
+Primal Bound       : +9.76106712425993e+05 (1 solutions)\
+Dual Bound         : +9.76106712425993e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3830.000000->61.886994, 	stpz=0.500000, 	solobj= 976106.712426, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.24\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761054e+05 | 9.761054e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.34\
+Solving Nodes      : 1\
+Primal Bound       : +9.76105392103425e+05 (1 solutions)\
+Dual Bound         : +9.76105392103425e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3825.000000->61.846584, 	stpz=0.500000, 	solobj= 976105.392103, 	bestsol = 976109.940748)\
+0.500000\
+\
+presolving:\
+(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\
+(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\
+presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\
+ 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\
+ 0 implications, 0 cliques\
+presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\
+Presolving Time: 0.41\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761071e+05 | 9.761071e+05 |   0.00%| unknown\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 0.53\
+Solving Nodes      : 1\
+Primal Bound       : +9.76107106173124e+05 (1 solutions)\
+Dual Bound         : +9.76107106173124e+05\
+Gap                : 0.00 %\
+\
+ upp 2814410.531664 	,sqsum =3812.000000->61.741396, 	stpz=0.500000, 	solobj= 976107.106173, 	bestsol = 976109.940748)\
+Solving Time (sec) : 399.141779\
+presolving:\
+(round 1, fast)       705 del vars, 1922 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 7222 clqs\
+(round 2, fast)       1280 del vars, 2067 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 7077 clqs\
+(round 3, exhaustive) 1280 del vars, 2067 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 7077 clqs\
+(round 4, fast)       1624 del vars, 2139 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6983 clqs\
+(round 5, fast)       1735 del vars, 2252 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6884 clqs\
+(round 6, fast)       1778 del vars, 2277 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6863 clqs\
+(round 7, fast)       1792 del vars, 2287 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6855 clqs\
+(round 8, fast)       1799 del vars, 2293 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6851 clqs\
+(round 9, medium)     4890 del vars, 2345 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6795 clqs\
+(round 10, fast)       5020 del vars, 2422 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6718 clqs\
+(round 11, fast)       5049 del vars, 2440 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6703 clqs\
+(round 12, medium)     5126 del vars, 2501 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3051 chg coeffs, 7077 upgd conss, 0 impls, 6642 clqs\
+(round 13, fast)       5141 del vars, 2508 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3051 chg coeffs, 7077 upgd conss, 0 impls, 6634 clqs\
+(round 14, medium)     5178 del vars, 2543 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3054 chg coeffs, 7077 upgd conss, 0 impls, 6600 clqs\
+(round 15, medium)     5208 del vars, 2566 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3060 chg coeffs, 7077 upgd conss, 0 impls, 6577 clqs\
+(round 16, medium)     5223 del vars, 2579 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3061 chg coeffs, 7077 upgd conss, 0 impls, 6564 clqs\
+(round 17, exhaustive) 5232 del vars, 2585 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3065 chg coeffs, 7077 upgd conss, 0 impls, 6558 clqs\
+(round 18, medium)     5241 del vars, 2592 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3066 chg coeffs, 7077 upgd conss, 0 impls, 6550 clqs\
+(round 19, medium)     5247 del vars, 2598 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6545 clqs\
+(round 20, medium)     5254 del vars, 2605 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6538 clqs\
+(round 21, exhaustive) 5313 del vars, 2610 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6524 clqs\
+(round 22, fast)       5313 del vars, 2619 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6524 clqs\
+(round 23, medium)     5320 del vars, 2625 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3068 chg coeffs, 7077 upgd conss, 0 impls, 6518 clqs\
+   (402.7s) probing: 51/18840 (0.3%) - 0 fixings, 0 aggregations, 0 implications, 0 bound changes\
+   (402.7s) probing aborted: 50/50 successive totally useless probings\
+   Deactivated symmetry handling methods, since SCIP was built without symmetry detector (SYM=none).\
+presolving (24 rounds: 24 fast, 13 medium, 4 exhaustive):\
+ 5765 deleted vars, 2896 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 2920 changed sides, 3069 changed coefficients\
+ 0 implications, 6246 cliques\
+presolved problem has 18400 variables (18400 bin, 0 int, 0 impl, 0 cont) and 6247 constraints\
+   6247 constraints of type <setppc>\
+Presolving Time: 2.75\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+t 403s|     1 |     0 |     0 |     - | trivial|   0 |  18k|6246 |   0 |   0 |  0 |   0 |   0 |-1.422400e+08 | 2.351744e+07 |    Inf | unknown\
+p 404s|     1 |     0 |     0 |     - |  clique|   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 |-1.422400e+08 | 5.095676e+06 |    Inf | unknown\
+p 404s|     1 |     0 |     2 |     - | vbounds|   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 |-1.422400e+08 | 1.762319e+06 |    Inf | unknown\
+  412s|     1 |     0 | 21754 |     - |   235M |   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 | 1.523178e+06 | 1.762319e+06 |  15.70%| unknown\
+  417s|     1 |     0 | 22371 |     - |   270M |   0 |  18k|6246 |6259 |  13 |  1 |   0 |   0 | 1.523444e+06 | 1.762319e+06 |  15.68%| unknown\
+  420s|     1 |     0 | 22826 |     - |   295M |   0 |  18k|6246 |6270 |  24 |  2 |   0 |   0 | 1.523561e+06 | 1.762319e+06 |  15.67%| unknown\
+  423s|     1 |     0 | 23069 |     - |   323M |   0 |  18k|6246 |6282 |  36 |  3 |   0 |   0 | 1.523597e+06 | 1.762319e+06 |  15.67%| unknown\
+  425s|     1 |     0 | 23307 |     - |   332M |   0 |  18k|6246 |6292 |  46 |  4 |   0 |   0 | 1.523648e+06 | 1.762319e+06 |  15.66%| unknown\
+  429s|     1 |     0 | 23583 |     - |   363M |   0 |  18k|6246 |6304 |  58 |  5 |   0 |   0 | 1.523690e+06 | 1.762319e+06 |  15.66%| unknown\
+  430s|     1 |     0 | 23732 |     - |   364M |   0 |  18k|6246 |6314 |  68 |  6 |   0 |   0 | 1.523702e+06 | 1.762319e+06 |  15.66%| unknown\
+  431s|     1 |     0 | 23863 |     - |   365M |   0 |  18k|6246 |6324 |  78 |  7 |   0 |   0 | 1.523711e+06 | 1.762319e+06 |  15.66%| unknown\
+  432s|     1 |     0 | 23926 |     - |   367M |   0 |  18k|6246 |6330 |  84 |  8 |   0 |   0 | 1.523716e+06 | 1.762319e+06 |  15.66%| unknown\
+  433s|     1 |     0 | 24060 |     - |   368M |   0 |  18k|6246 |6337 |  91 |  9 |   0 |   0 | 1.523726e+06 | 1.762319e+06 |  15.66%| unknown\
+  435s|     1 |     0 | 24245 |     - |   389M |   0 |  18k|6246 |6343 |  97 | 10 |   0 |   0 | 1.523737e+06 | 1.762319e+06 |  15.66%| unknown\
+  437s|     1 |     0 | 24463 |     - |   402M |   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.762319e+06 |  15.66%| unknown\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+d 445s|     1 |     0 | 37440 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.705960e+06 |  11.96%| unknown\
+d 445s|     1 |     0 | 37984 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.647689e+06 |   8.13%| unknown\
+d 445s|     1 |     0 | 37997 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.588092e+06 |   4.22%| unknown\
+d 445s|     1 |     0 | 38000 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.555642e+06 |   2.09%| unknown\
+d 445s|     1 |     0 | 38100 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.542851e+06 |   1.25%| unknown\
+L 451s|     1 |     0 | 38122 |     - |    rens|   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\
+  453s|     1 |     0 | 38122 |     - |   427M |   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\
+  453s|     1 |     0 | 38122 |     - |   428M |   0 |  18k|6246 |6346 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\
+  454s|     1 |     0 | 38308 |     - |   428M |   0 |  18k|6242 |6351 | 109 | 12 |   0 |   0 | 1.523757e+06 | 1.541267e+06 |   1.15%| unknown\
+  454s|     1 |     0 | 38403 |     - |   428M |   0 |  18k|6242 |6354 | 112 | 13 |   0 |   0 | 1.523760e+06 | 1.541267e+06 |   1.15%| unknown\
+  464s|     1 |     2 | 38404 |     - |   428M |   0 |  18k|6242 |6354 | 112 | 13 |   0 |  43 | 1.523800e+06 | 1.541267e+06 |   1.15%| unknown\
+L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528445e+06 |   0.30%| unknown\
+L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528326e+06 |   0.29%| unknown\
+L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528124e+06 |   0.28%| unknown\
+* 550s|    65 |    59 | 54201 | 460.3 |    LP  |  46 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526781e+06 |   0.19%| unknown\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+* 550s|    69 |    59 | 54284 | 434.4 |    LP  |  48 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526743e+06 |   0.19%| unknown\
+* 551s|    78 |    57 | 54400 | 385.2 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526718e+06 |   0.19%| unknown\
+* 551s|    86 |    59 | 54652 | 351.9 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526660e+06 |   0.18%| unknown\
+* 551s|    88 |    58 | 54676 | 344.1 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526637e+06 |   0.18%| unknown\
+* 552s|    92 |    56 | 54806 | 330.4 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526600e+06 |   0.18%| unknown\
+* 552s|    97 |    56 | 54949 | 314.7 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526566e+06 |   0.18%| unknown\
+* 552s|    98 |    55 | 54966 | 311.6 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526528e+06 |   0.18%| unknown\
+  552s|   100 |    55 | 55005 | 305.7 |   438M |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526528e+06 |   0.18%| unknown\
+* 552s|   108 |    55 | 55064 | 283.4 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526527e+06 |   0.18%| unknown\
+* 561s|   131 |    68 | 60241 | 273.1 |    LP  |  51 |  18k|6242 |6347 | 146 |  4 |   0 | 564 | 1.523853e+06 | 1.526523e+06 |   0.18%| unknown\
+* 561s|   132 |    67 | 60361 | 271.9 |    LP  |  51 |  18k|6242 |6349 | 148 |  3 |   0 | 564 | 1.523853e+06 | 1.526505e+06 |   0.17%| unknown\
+* 562s|   136 |    67 | 60873 | 267.6 |    LP  |  51 |  18k|6242 |6346 | 148 |  2 |   0 | 564 | 1.523853e+06 | 1.526497e+06 |   0.17%| unknown\
+* 564s|   161 |    64 | 63541 | 242.5 |    LP  |  51 |  18k|6242 |6339 | 150 |  2 |   0 | 564 | 1.523853e+06 | 1.526241e+06 |   0.16%| unknown\
+  569s|   200 |    71 | 65854 | 206.6 |   462M |  51 |  18k|6242 |6341 | 158 |  0 |   0 | 578 | 1.523853e+06 | 1.526241e+06 |   0.16%| unknown\
+  582s|   300 |    97 | 77608 | 176.8 |   477M |  51 |  18k|6251 |6337 | 175 |  1 |   9 | 592 | 1.523871e+06 | 1.526241e+06 |   0.16%| unknown\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+  592s|   400 |    99 | 83516 | 147.3 |   422M |  51 |  18k|6251 |6340 | 181 |  2 |   9 | 606 | 1.523871e+06 | 1.526241e+06 |   0.16%| unknown\
+* 592s|   405 |   102 | 83579 | 145.6 |    LP  |  51 |  18k|6251 |6339 | 181 |  2 |   9 | 606 | 1.523871e+06 | 1.526236e+06 |   0.16%| unknown\
+d 641s|   494 |   136 |161231 | 276.9 |pscostdi|  51 |  18k|6251 |6348 |   0 |  1 |   9 | 647 | 1.523876e+06 | 1.525717e+06 |   0.12%| unknown\
+  643s|   500 |   142 |164947 | 281.0 |   403M |  51 |  18k|6251 |6354 | 259 |  2 |   9 | 647 | 1.523876e+06 | 1.525717e+06 |   0.12%| unknown\
+* 657s|   551 |   183 |177655 | 278.0 |    LP  |  51 |  18k|6261 |6356 | 269 |  3 |  23 | 680 | 1.523878e+06 | 1.525620e+06 |   0.11%| unknown\
+* 657s|   556 |   176 |178096 | 276.3 |    LP  |  51 |  18k|6261 |6354 | 269 |  2 |  23 | 680 | 1.523878e+06 | 1.525415e+06 |   0.10%| unknown\
+* 662s|   578 |   177 |180030 | 269.1 |    LP  |  51 |  18k|6259 |6354 | 283 |  2 |  23 | 680 | 1.523878e+06 | 1.525319e+06 |   0.09%| unknown\
+  670s|   600 |   179 |182661 | 263.6 |   426M |  51 |  18k|6259 |6358 | 307 |  0 |  23 | 686 | 1.523878e+06 | 1.525319e+06 |   0.09%| unknown\
+* 670s|   607 |   178 |182956 | 261.1 |    LP  |  51 |  18k|6259 |6364 | 310 |  3 |  23 | 686 | 1.523878e+06 | 1.525308e+06 |   0.09%| unknown\
+  690s|   700 |   179 |191617 | 238.7 |   463M |  51 |  18k|6302 |6365 | 367 |  2 |  66 | 716 | 1.523898e+06 | 1.525308e+06 |   0.09%| unknown\
+L 705s|   767 |   182 |196954 | 224.8 |    alns|  51 |  18k|6315 |6384 | 422 |  7 |  79 | 722 | 1.523898e+06 | 1.525285e+06 |   0.09%| unknown\
+  713s|   800 |   183 |199071 | 218.2 |   493M |  51 |  18k|6377 |6377 | 442 |  0 | 141 | 751 | 1.523898e+06 | 1.525285e+06 |   0.09%| unknown\
+  735s|   900 |   193 |211571 | 207.8 |   495M |  51 |  18k|6397 |6365 | 504 |  2 | 161 | 791 | 1.523906e+06 | 1.525285e+06 |   0.09%| unknown\
+L 749s|   968 |   200 |226149 | 208.3 |    rins|  51 |  18k|6427 |6373 | 549 |  2 | 191 | 813 | 1.523906e+06 | 1.525268e+06 |   0.09%| unknown\
+  753s|  1000 |   206 |231137 | 206.6 |   482M |  51 |  18k|6427 |6369 | 550 |  2 | 191 | 813 | 1.523913e+06 | 1.525268e+06 |   0.09%| unknown\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+L 769s|  1068 |   204 |238512 | 200.3 |    gins|  51 |  18k|6427 |6381 | 587 |  0 | 191 | 826 | 1.523915e+06 | 1.525227e+06 |   0.09%| unknown\
+  784s|  1100 |   218 |251156 | 206.0 |   477M |  51 |  18k|6447 |6364 | 620 |  2 | 211 | 844 | 1.523921e+06 | 1.525227e+06 |   0.09%| unknown\
+* 801s|  1175 |   204 |262789 | 202.8 |    LP  |  51 |  18k|6447 |6361 | 670 |  2 | 211 | 881 | 1.523928e+06 | 1.524899e+06 |   0.06%| unknown\
+* 801s|  1176 |   203 |262793 | 202.6 |    LP  |  51 |  18k|6447 |6361 | 670 |  2 | 211 | 881 | 1.523928e+06 | 1.524889e+06 |   0.06%| unknown\
+* 801s|  1178 |   153 |263034 | 202.5 |    LP  |  51 |  18k|6447 |6361 | 671 |  2 | 211 | 881 | 1.523928e+06 | 1.524568e+06 |   0.04%|   2.46%\
+* 802s|  1190 |   150 |263853 | 201.1 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524519e+06 |   0.04%|   2.49%\
+  803s|  1200 |   152 |264329 | 199.8 |   478M |  51 |  18k|6447 |6362 | 673 |  0 | 211 | 881 | 1.523928e+06 | 1.524519e+06 |   0.04%|   2.58%\
+* 803s|  1203 |   151 |264380 | 199.4 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524517e+06 |   0.04%|   2.59%\
+* 804s|  1208 |   150 |264816 | 198.9 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524489e+06 |   0.04%|   2.59%\
+* 813s|  1239 |   157 |269369 | 197.6 |    LP  |  51 |  18k|6447 |6362 | 686 |  2 | 211 | 894 | 1.523929e+06 | 1.524481e+06 |   0.04%|   2.72%\
+* 815s|  1264 |   155 |270327 | 194.4 |    LP  |  51 |  18k|6447 |6363 | 687 |  2 | 211 | 894 | 1.523929e+06 | 1.524461e+06 |   0.03%|   2.79%\
+* 820s|  1286 |   146 |274460 | 194.3 |    LP  |  51 |  18k|6447 |6367 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.14%\
+* 820s|  1287 |   145 |274532 | 194.2 |    LP  |  51 |  18k|6447 |6361 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.14%\
+  822s|  1300 |   146 |276669 | 193.9 |   482M |  51 |  18k|6447 |6361 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.80%\
+Restart triggered after 50 consecutive estimations that the remaining tree will be large\
+(run 1, node 1367) performing user restart\
+\
+(restart) converted 114 cuts from the global cut pool into linear constraints\
+\
+presolving:\
+(round 1, fast)       1847 del vars, 220 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 35 chg coeffs, 0 upgd conss, 0 impls, 6071 clqs\
+(round 2, fast)       1883 del vars, 232 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 35 chg coeffs, 0 upgd conss, 0 impls, 6061 clqs\
+(round 3, medium)     1909 del vars, 250 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 40 chg coeffs, 0 upgd conss, 0 impls, 6043 clqs\
+(round 4, medium)     1922 del vars, 258 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 43 chg coeffs, 0 upgd conss, 0 impls, 6035 clqs\
+(round 5, exhaustive) 1927 del vars, 260 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 43 chg coeffs, 113 upgd conss, 0 impls, 6033 clqs\
+presolving (6 rounds: 6 fast, 4 medium, 2 exhaustive):\
+ 2120 deleted vars, 348 deleted constraints, 0 added constraints, 0 tightened bounds, 0 added holes, 0 changed sides, 49 changed coefficients\
+ 0 implications, 5945 cliques\
+presolved problem has 16280 variables (16280 bin, 0 int, 0 impl, 0 cont) and 6223 constraints\
+     61 constraints of type <knapsack>\
+   5945 constraints of type <setppc>\
+      1 constraints of type <linear>\
+    216 constraints of type <logicor>\
+Presolving Time: 4.55\
+\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+  846s|     1 |     0 |310655 |     - |   515M |   0 |  16k|6223 |6007 |   0 |  0 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  846s|     1 |     0 |310655 |     - |   515M |   0 |  16k|6223 |6000 |   0 |  0 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  849s|     1 |     0 |310897 |     - |   517M |   0 |  16k|6216 |6006 |   9 |  1 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  849s|     1 |     0 |310897 |     - |   517M |   0 |  16k|6216 |6006 |   9 |  1 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  850s|     1 |     0 |311159 |     - |   518M |   0 |  16k|6213 |6013 |  16 |  2 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  850s|     1 |     0 |311159 |     - |   518M |   0 |  16k|6213 |6013 |  16 |  2 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  851s|     1 |     0 |311273 |     - |   519M |   0 |  16k|6213 |6020 |  23 |  3 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  851s|     1 |     0 |311273 |     - |   519M |   0 |  16k|6213 |6020 |  23 |  3 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  854s|     1 |     0 |311417 |     - |   524M |   0 |  16k|6213 |6025 |  28 |  4 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  854s|     1 |     0 |311417 |     - |   524M |   0 |  16k|6213 |6025 |  28 |  4 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  857s|     1 |     0 |311583 |     - |   537M |   0 |  16k|6213 |6029 |  32 |  5 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  857s|     1 |     0 |311583 |     - |   537M |   0 |  16k|6213 |6029 |  32 |  5 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  858s|     1 |     0 |311745 |     - |   538M |   0 |  16k|6213 |6034 |  37 |  6 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  858s|     1 |     0 |311745 |     - |   538M |   0 |  16k|6213 |6032 |  37 |  6 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  859s|     1 |     0 |311841 |     - |   538M |   0 |  16k|6211 |6037 |  42 |  7 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+  859s|     1 |     0 |311841 |     - |   538M |   0 |  16k|6211 |6037 |  42 |  7 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  860s|     1 |     0 |312002 |     - |   539M |   0 |  16k|6211 |6040 |  45 |  8 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  860s|     1 |     0 |312002 |     - |   539M |   0 |  16k|6211 |6040 |  45 |  8 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  861s|     1 |     0 |312115 |     - |   539M |   0 |  16k|6211 |6043 |  48 |  9 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  861s|     1 |     0 |312115 |     - |   539M |   0 |  16k|6211 |6043 |  48 |  9 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  862s|     1 |     0 |312148 |     - |   540M |   0 |  16k|6211 |6045 |  50 | 10 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  862s|     1 |     0 |312148 |     - |   540M |   0 |  16k|6211 |6045 |  50 | 10 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  863s|     1 |     0 |312249 |     - |   541M |   0 |  16k|6211 |6047 |  52 | 11 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  863s|     1 |     0 |312249 |     - |   541M |   0 |  16k|6211 |6046 |  52 | 11 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  875s|     1 |     2 |317221 |     - |   541M |   0 |  16k|6206 |6046 |  52 | 11 | 240 | 931 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\
+  939s|   100 |    69 |354887 | 210.0 |   574M |  18 |  16k|6232 |6016 | 120 |  2 | 266 | 987 | 1.523940e+06 | 1.524429e+06 |   0.03%|   0.60%\
+* 949s|   117 |    62 |360422 | 211.4 |    LP  |  18 |  16k|6277 |6016 | 131 |  2 | 311 | 999 | 1.523940e+06 | 1.524359e+06 |   0.03%|   0.63%\
+* 950s|   143 |    61 |361252 | 208.3 |    LP  |  23 |  16k|6277 |6016 | 131 |  2 | 311 | 999 | 1.523940e+06 | 1.524351e+06 |   0.03%|   0.68%\
+  965s|   200 |    66 |369837 | 206.2 |   578M |  25 |  16k|6287 |6016 | 140 |  2 | 321 |1020 | 1.523940e+06 | 1.524351e+06 |   0.03%|   3.04%\
+ 1009s|   300 |    82 |395551 | 209.2 |   571M |  25 |  16k|6294 |6024 | 208 |  9 | 328 |1045 | 1.523942e+06 | 1.524351e+06 |   0.03%|   7.30%\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+ 1053s|   400 |   100 |416730 | 209.4 |   587M |  25 |  16k|6298 |6014 | 258 |  2 | 332 |1086 | 1.523952e+06 | 1.524351e+06 |   0.03%|   8.99%\
+L1071s|   494 |    84 |431559 | 206.8 |    rins|  29 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  10.67%\
+ 1071s|   500 |    84 |432124 | 206.4 |   590M |  29 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  11.03%\
+*1072s|   514 |    90 |432773 | 205.2 |    LP  |  31 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  11.03%\
+*1073s|   542 |    90 |433732 | 202.7 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524277e+06 |   0.02%|  11.81%\
+*1074s|   545 |    86 |433861 | 202.5 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524265e+06 |   0.02%|  11.89%\
+ 1079s|   600 |    89 |443917 | 201.9 |   592M |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524265e+06 |   0.02%|  13.95%\
+*1080s|   614 |    87 |444660 | 200.9 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524255e+06 |   0.02%|  13.95%\
+*1080s|   615 |    86 |444721 | 200.8 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524255e+06 |   0.02%|  13.95%\
+ 1101s|   700 |    83 |458770 | 199.3 |   581M |  38 |  16k|6326 |6017 | 276 |  2 | 360 |1130 | 1.523970e+06 | 1.524255e+06 |   0.02%|  17.08%\
+ 1123s|   800 |    77 |474739 | 197.5 |   586M |  38 |  16k|6337 |6023 | 313 |  2 | 372 |1149 | 1.523970e+06 | 1.524255e+06 |   0.02%|  21.89%\
+L1128s|   815 |    48 |476920 | 197.1 |    rins|  38 |  16k|6337 |6015 | 313 |  2 | 372 |1166 | 1.523970e+06 | 1.524190e+06 |   0.01%|  24.85%\
+*1129s|   823 |    48 |477435 | 196.6 |    LP  |  38 |  16k|6337 |6015 | 313 |  2 | 372 |1166 | 1.523970e+06 | 1.524190e+06 |   0.01%|  24.94%\
+ 1159s|   900 |    49 |497132 | 198.7 |   585M |  38 |  16k|6334 |6011 | 351 |  2 | 385 |1188 | 1.523990e+06 | 1.524190e+06 |   0.01%|  28.79%\
+*1176s|   987 |    54 |508965 | 196.3 |    LP  |  38 |  16k|6345 |6018 | 359 |  2 | 397 |1212 | 1.523990e+06 | 1.524186e+06 |   0.01%|  29.23%\
+ time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \
+ 1177s|  1000 |    53 |510051 | 195.7 |   587M |  38 |  16k|6345 |6020 | 361 |  2 | 397 |1212 | 1.523990e+06 | 1.524186e+06 |   0.01%|  29.55%\
+ 1207s|  1100 |    61 |537378 | 198.9 |   591M |  38 |  16k|6338 |6022 | 381 |  2 | 397 |1239 | 1.524011e+06 | 1.524186e+06 |   0.01%|  39.60%\
+ 1247s|  1200 |    57 |555657 | 198.2 |   597M |  38 |  16k|6335 |6020 | 421 |  2 | 410 |1280 | 1.524021e+06 | 1.524186e+06 |   0.01%|  49.46%\
+ 1273s|  1300 |    49 |571881 | 196.9 |   600M |  38 |  16k|6312 |6010 | 449 |  0 | 410 |1296 | 1.524051e+06 | 1.524186e+06 |   0.01%|  60.84%\
+ 1356s|  1400 |    35 |590175 | 196.4 |   606M |  38 |  16k|6319 |6037 | 485 |  0 | 433 |1340 | 1.524080e+06 | 1.524186e+06 |   0.01%|  75.01%\
+ 1393s|  1500 |     3 |605957 | 195.0 |   611M |  38 |  16k|6323 |6024 | 523 |  0 | 463 |1361 | 1.524147e+06 | 1.524186e+06 |   0.00%|  98.72%\
+\
+SCIP Status        : problem is solved [optimal solution found]\
+Solving Time (sec) : 1393.87\
+Solving Nodes      : 1505 (total of 2872 nodes in 2 runs)\
+Primal Bound       : +1.52418609832438e+06 (366 solutions)\
+Dual Bound         : +1.52418609832438e+06\
+Gap                : 0.00 %}
\ No newline at end of file
diff --git a/file/note b/note
similarity index 100%
rename from file/note
rename to note
diff --git a/obj/static/O.linux.x86_64.gnu.opt/cmain.d b/obj/static/O.linux.x86_64.gnu.opt/cmain.d
new file mode 100644
index 0000000000000000000000000000000000000000..34ec5fd747a7d20ca2753265e8e5d4dd600a8529
--- /dev/null
+++ b/obj/static/O.linux.x86_64.gnu.opt/cmain.d
@@ -0,0 +1,186 @@
+obj/static/O.linux.x86_64.gnu.opt/cmain.o: src/cmain.c \
+ ../../src/scip/scip.h ../../src/scip/def.h ../../src/scip/type_retcode.h \
+ ../../src/scip/type_message.h ../../src/scip/pub_message.h \
+ ../../src/scip/struct_message.h ../../src/blockmemshell/memory.h \
+ ../../src/scip/type_result.h ../../src/scip/type_clock.h \
+ ../../src/scip/type_misc.h ../../src/scip/type_timing.h \
+ ../../src/scip/type_scip.h ../../src/scip/type_paramset.h \
+ ../../src/scip/type_event.h ../../src/scip/type_lp.h \
+ ../../src/scip/type_nlp.h ../../src/scip/type_var.h \
+ ../../src/scip/type_prob.h ../../src/scip/type_tree.h \
+ ../../src/scip/type_bandit.h ../../src/scip/type_branch.h \
+ ../../src/scip/type_conflict.h ../../src/scip/type_cons.h \
+ ../../src/scip/type_sol.h ../../src/scip/type_heur.h \
+ ../../src/scip/type_dialog.h ../../src/scip/type_disp.h \
+ ../../src/scip/type_compr.h ../../src/scip/type_history.h \
+ ../../src/scip/type_nodesel.h ../../src/scip/type_presol.h \
+ ../../src/scip/type_pricer.h ../../src/scip/type_reader.h \
+ ../../src/scip/type_relax.h ../../src/scip/type_reopt.h \
+ ../../src/scip/type_sepa.h ../../src/scip/type_table.h \
+ ../../src/scip/type_prop.h ../../src/nlpi/type_nlpi.h \
+ ../../src/nlpi/type_expr.h ../../src/scip/type_concsolver.h \
+ ../../src/scip/type_stat.h ../../src/scip/type_syncstore.h \
+ ../../src/scip/type_benders.h ../../src/scip/type_benderscut.h \
+ ../../src/scip/pub_bandit.h ../../src/scip/pub_bandit_epsgreedy.h \
+ ../../src/scip/pub_bandit_exp3.h ../../src/scip/pub_bandit_ucb.h \
+ ../../src/scip/pub_benders.h ../../src/scip/pub_benderscut.h \
+ ../../src/scip/pub_branch.h ../../src/scip/pub_conflict.h \
+ ../../src/scip/pub_cons.h ../../src/scip/struct_cons.h \
+ ../../src/scip/pub_cutpool.h ../../src/scip/type_cutpool.h \
+ ../../src/scip/pub_dcmp.h ../../src/scip/type_dcmp.h \
+ ../../src/scip/pub_dialog.h ../../src/scip/pub_disp.h \
+ ../../src/scip/pub_event.h ../../src/scip/struct_event.h \
+ ../../src/scip/pub_fileio.h ../../src/scip/pub_heur.h \
+ ../../src/scip/pub_compr.h ../../src/scip/pub_history.h \
+ ../../src/scip/struct_history.h ../../src/scip/pub_implics.h \
+ ../../src/scip/type_implics.h ../../src/scip/struct_implics.h \
+ ../../src/scip/pub_lp.h ../../src/lpi/type_lpi.h \
+ ../../src/scip/struct_lp.h ../../src/scip/pub_nlp.h \
+ ../../src/scip/type_set.h ../../src/scip/pub_matrix.h \
+ ../../src/scip/type_matrix.h ../../src/scip/struct_matrix.h \
+ ../../src/scip/pub_misc.h ../../src/scip/pub_misc_select.h \
+ ../../src/scip/type_misc.h ../../src/scip/pub_misc_sort.h \
+ ../../src/scip/pub_misc_linear.h ../../src/scip/struct_misc.h \
+ ../../src/scip/pub_nodesel.h ../../src/scip/pub_paramset.h \
+ ../../src/scip/pub_presol.h ../../src/scip/pub_pricer.h \
+ ../../src/scip/pub_reader.h ../../src/scip/pub_relax.h \
+ ../../src/scip/pub_reopt.h ../../src/scip/struct_reopt.h \
+ ../../src/scip/pub_sepa.h ../../src/scip/pub_prop.h \
+ ../../src/scip/pub_sol.h ../../src/scip/struct_sol.h \
+ ../../src/scip/pub_table.h ../../src/scip/pub_tree.h \
+ ../../src/scip/struct_tree.h ../../src/scip/pub_var.h \
+ ../../src/scip/struct_var.h ../../src/scip/implics.h \
+ ../../src/scip/history.h ../../src/lpi/lpi.h ../../src/nlpi/pub_expr.h \
+ ../../src/scip/intervalarith.h ../../src/nlpi/type_exprinterpret.h \
+ ../../src/nlpi/struct_expr.h ../../src/scip/presolve.h \
+ ../../src/scip/cuts.h ../../src/scip/struct_cuts.h \
+ ../../src/scip/dbldblarith.h ../../src/scip/type_cuts.h \
+ ../../src/scip/heuristics.h ../../src/scip/scip_bandit.h \
+ ../../src/scip/scip_benders.h ../../src/scip/scip_branch.h \
+ ../../src/scip/scip_compr.h ../../src/scip/scip_concurrent.h \
+ ../../src/scip/scip_conflict.h ../../src/scip/scip_cons.h \
+ ../../src/scip/struct_scip.h ../../src/scip/type_interrupt.h \
+ ../../src/scip/type_mem.h ../../src/scip/type_primal.h \
+ ../../src/scip/type_pricestore.h ../../src/scip/type_sepastore.h \
+ ../../src/scip/type_conflictstore.h ../../src/scip/type_concurrent.h \
+ ../../src/scip/cons.h ../../src/scip/scip_copy.h \
+ ../../src/scip/scip_cut.h ../../src/scip/scip_datastructures.h \
+ ../../src/scip/scip_debug.h ../../src/scip/scip_dcmp.h \
+ ../../src/scip/scip_dialog.h ../../src/scip/scip_disp.h \
+ ../../src/scip/scip_event.h ../../src/scip/scip_expr.h \
+ ../../src/scip/scip_general.h ../../src/scip/struct_stat.h \
+ ../../src/scip/type_visual.h ../../src/scip/struct_set.h \
+ ../../src/scip/message.h ../../src/scip/debug.h ../../src/scip/solve.h \
+ ../../src/scip/scip_heur.h ../../src/scip/scip_lp.h \
+ ../../src/scip/scip_mem.h ../../src/scip/scip_message.h \
+ ../../src/scip/scip_nlp.h ../../src/scip/scip_nodesel.h \
+ ../../src/scip/scip_nonlinear.h ../../src/scip/scip_numerics.h \
+ ../../src/scip/set.h ../../src/scip/scip_param.h \
+ ../../src/scip/scip_presol.h ../../src/scip/scip_pricer.h \
+ ../../src/scip/scip_prob.h ../../src/scip/scip_probing.h \
+ ../../src/scip/scip_prop.h ../../src/scip/scip_randnumgen.h \
+ ../../src/scip/scip_reader.h ../../src/scip/scip_relax.h \
+ ../../src/scip/scip_reopt.h ../../src/scip/scip_sepa.h \
+ ../../src/scip/tree.h ../../src/scip/nodesel.h ../../src/scip/scip_sol.h \
+ ../../src/scip/scip_solve.h ../../src/scip/scip_solvingstats.h \
+ ../../src/scip/scip_table.h ../../src/scip/scip_timing.h \
+ ../../src/scip/scip_tree.h ../../src/scip/scip_validation.h \
+ ../../src/scip/scip_var.h ../../src/scip/scipdefplugins.h \
+ ../../src/scip/branch_allfullstrong.h ../../src/scip/branch_cloud.h \
+ ../../src/scip/branch_distribution.h ../../src/scip/branch_fullstrong.h \
+ ../../src/scip/branch_inference.h ../../src/scip/branch_leastinf.h \
+ ../../src/scip/branch_lookahead.h ../../src/scip/branch_mostinf.h \
+ ../../src/scip/branch_multaggr.h ../../src/scip/branch_nodereopt.h \
+ ../../src/scip/branch_pscost.h ../../src/scip/branch_random.h \
+ ../../src/scip/branch_relpscost.h \
+ ../../src/scip/branch_vanillafullstrong.h \
+ ../../src/scip/compr_largestrepr.h ../../src/scip/compr_weakcompr.h \
+ ../../src/scip/cons_abspower.h ../../src/scip/cons_and.h \
+ ../../src/scip/cons_benders.h ../../src/scip/cons_benderslp.h \
+ ../../src/scip/cons_bivariate.h ../../src/scip/cons_bounddisjunction.h \
+ ../../src/scip/cons_cardinality.h ../../src/scip/cons_conjunction.h \
+ ../../src/scip/cons_countsols.h ../../src/scip/cons_cumulative.h \
+ ../../src/scip/cons_disjunction.h ../../src/scip/cons_indicator.h \
+ ../../src/scip/cons_integral.h ../../src/scip/cons_knapsack.h \
+ ../../src/scip/cons_linear.h ../../src/scip/cons_linking.h \
+ ../../src/scip/cons_logicor.h ../../src/scip/cons_nonlinear.h \
+ ../../src/scip/cons_or.h ../../src/scip/cons_orbisack.h \
+ ../../src/scip/cons_orbitope.h ../../src/scip/cons_pseudoboolean.h \
+ ../../src/scip/cons_quadratic.h ../../src/scip/cons_setppc.h \
+ ../../src/scip/cons_soc.h ../../src/scip/cons_sos1.h \
+ ../../src/scip/cons_sos2.h ../../src/scip/cons_superindicator.h \
+ ../../src/scip/cons_symresack.h ../../src/scip/cons_varbound.h \
+ ../../src/scip/cons_xor.h ../../src/scip/cons_components.h \
+ ../../src/scip/disp_default.h ../../src/scip/event_estim.h \
+ ../../src/scip/event_solvingphase.h ../../src/scip/event_softtimelimit.h \
+ ../../src/scip/heur_actconsdiving.h ../../src/scip/heur_adaptivediving.h \
+ ../../src/scip/heur_bound.h ../../src/scip/heur_clique.h \
+ ../../src/scip/heur_coefdiving.h ../../src/scip/heur_completesol.h \
+ ../../src/scip/heur_conflictdiving.h ../../src/scip/heur_crossover.h \
+ ../../src/scip/heur_dins.h ../../src/scip/heur_distributiondiving.h \
+ ../../src/scip/heur_dualval.h ../../src/scip/heur_farkasdiving.h \
+ ../../src/scip/heur_feaspump.h ../../src/scip/heur_fixandinfer.h \
+ ../../src/scip/heur_fracdiving.h ../../src/scip/heur_gins.h \
+ ../../src/scip/heur_guideddiving.h ../../src/scip/heur_indicator.h \
+ ../../src/scip/heur_intdiving.h ../../src/scip/heur_intshifting.h \
+ ../../src/scip/heur_linesearchdiving.h \
+ ../../src/scip/heur_localbranching.h ../../src/scip/heur_locks.h \
+ ../../src/scip/heur_lpface.h ../../src/scip/heur_alns.h \
+ ../../src/scip/heur_multistart.h ../../src/scip/heur_mutation.h \
+ ../../src/scip/heur_mpec.h ../../src/scip/heur_nlpdiving.h \
+ ../../src/scip/heur_objpscostdiving.h ../../src/scip/heur_octane.h \
+ ../../src/scip/heur_ofins.h ../../src/scip/heur_oneopt.h \
+ ../../src/scip/heur_padm.h ../../src/scip/heur_pscostdiving.h \
+ ../../src/scip/heur_proximity.h ../../src/scip/heur_randrounding.h \
+ ../../src/scip/heur_rens.h ../../src/scip/heur_reoptsols.h \
+ ../../src/scip/heur_repair.h ../../src/scip/heur_rins.h \
+ ../../src/scip/heur_rootsoldiving.h ../../src/scip/heur_rounding.h \
+ ../../src/scip/heur_shiftandpropagate.h ../../src/scip/heur_shifting.h \
+ ../../src/scip/heur_simplerounding.h ../../src/scip/heur_subnlp.h \
+ ../../src/scip/heur_trivial.h ../../src/scip/heur_trivialnegation.h \
+ ../../src/scip/heur_trustregion.h ../../src/scip/heur_trysol.h \
+ ../../src/scip/heur_twoopt.h ../../src/scip/heur_undercover.h \
+ ../../src/scip/heur_vbounds.h ../../src/scip/heur_veclendiving.h \
+ ../../src/scip/heur_zeroobj.h ../../src/scip/heur_zirounding.h \
+ ../../src/scip/nodesel_bfs.h ../../src/scip/nodesel_breadthfirst.h \
+ ../../src/scip/nodesel_dfs.h ../../src/scip/nodesel_estimate.h \
+ ../../src/scip/nodesel_hybridestim.h ../../src/scip/nodesel_uct.h \
+ ../../src/scip/nodesel_restartdfs.h ../../src/scip/presol_boundshift.h \
+ ../../src/scip/presol_convertinttobin.h ../../src/scip/presol_domcol.h \
+ ../../src/scip/presol_dualagg.h ../../src/scip/presol_dualcomp.h \
+ ../../src/scip/presol_dualinfer.h ../../src/scip/presol_gateextraction.h \
+ ../../src/scip/presol_implics.h ../../src/scip/presol_inttobinary.h \
+ ../../src/scip/presol_redvub.h ../../src/scip/presol_qpkktref.h \
+ ../../src/scip/presol_trivial.h ../../src/scip/presol_tworowbnd.h \
+ ../../src/scip/presol_sparsify.h ../../src/scip/presol_dualsparsify.h \
+ ../../src/scip/presol_stuffing.h ../../src/scip/prop_dualfix.h \
+ ../../src/scip/prop_genvbounds.h ../../src/scip/prop_nlobbt.h \
+ ../../src/scip/prop_obbt.h ../../src/scip/prop_probing.h \
+ ../../src/scip/prop_pseudoobj.h ../../src/scip/prop_redcost.h \
+ ../../src/scip/prop_rootredcost.h ../../src/scip/prop_symmetry.h \
+ ../../src/symmetry/type_symmetry.h ../../src/scip/prop_vbounds.h \
+ ../../src/scip/reader_bnd.h ../../src/scip/reader_ccg.h \
+ ../../src/scip/reader_cip.h ../../src/scip/reader_cnf.h \
+ ../../src/scip/reader_cor.h ../../src/scip/reader_dec.h \
+ ../../src/scip/reader_diff.h ../../src/scip/reader_fix.h \
+ ../../src/scip/reader_fzn.h ../../src/scip/reader_gms.h \
+ ../../src/scip/reader_lp.h ../../src/scip/reader_mps.h \
+ ../../src/scip/reader_mst.h ../../src/scip/reader_opb.h \
+ ../../src/scip/reader_osil.h ../../src/scip/reader_pip.h \
+ ../../src/scip/reader_ppm.h ../../src/scip/reader_pbm.h \
+ ../../src/scip/reader_rlp.h ../../src/scip/reader_smps.h \
+ ../../src/scip/reader_sol.h ../../src/scip/reader_sto.h \
+ ../../src/scip/reader_tim.h ../../src/scip/reader_wbo.h \
+ ../../src/scip/reader_zpl.h ../../src/scip/sepa_eccuts.h \
+ ../../src/scip/sepa_cgmip.h ../../src/scip/sepa_clique.h \
+ ../../src/scip/sepa_closecuts.h ../../src/scip/sepa_aggregation.h \
+ ../../src/scip/sepa_convexproj.h ../../src/scip/sepa_disjunctive.h \
+ ../../src/scip/sepa_gauge.h ../../src/scip/sepa_gomory.h \
+ ../../src/scip/sepa_impliedbounds.h ../../src/scip/sepa_intobj.h \
+ ../../src/scip/sepa_mcf.h ../../src/scip/sepa_oddcycle.h \
+ ../../src/scip/sepa_rapidlearning.h ../../src/scip/sepa_strongcg.h \
+ ../../src/scip/sepa_zerohalf.h ../../src/scip/scipshell.h \
+ ../../src/scip/table_default.h ../../src/scip/concsolver_scip.h \
+ ../../src/scip/benders_default.h ../../src/nlpi/nlpi_ipopt.h \
+ ../../src/nlpi/nlpi_filtersqp.h ../../src/nlpi/nlpi_worhp.h \
+ ../../src/nlpi/nlpi_all.h src/relax_lagr.h
diff --git a/obj/static/O.linux.x86_64.gnu.opt/cmain.o b/obj/static/O.linux.x86_64.gnu.opt/cmain.o
new file mode 100644
index 0000000000000000000000000000000000000000..1f8fa0bba77f23290189891eddf3d675dedd40e2
Binary files /dev/null and b/obj/static/O.linux.x86_64.gnu.opt/cmain.o differ
diff --git a/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.d b/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.d
new file mode 100644
index 0000000000000000000000000000000000000000..f2767b4fafec7abb9ccd65f26e293b7fce7194c0
--- /dev/null
+++ b/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.d
@@ -0,0 +1,89 @@
+obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.o: src/probdata_lagr.cpp \
+ src/probdata_lagr.h ../../src/scip/scip.h ../../src/scip/def.h \
+ ../../src/scip/type_retcode.h ../../src/scip/type_message.h \
+ ../../src/scip/pub_message.h ../../src/scip/struct_message.h \
+ ../../src/blockmemshell/memory.h ../../src/scip/type_result.h \
+ ../../src/scip/type_clock.h ../../src/scip/type_misc.h \
+ ../../src/scip/type_timing.h ../../src/scip/type_scip.h \
+ ../../src/scip/type_paramset.h ../../src/scip/type_event.h \
+ ../../src/scip/type_lp.h ../../src/scip/type_nlp.h \
+ ../../src/scip/type_var.h ../../src/scip/type_prob.h \
+ ../../src/scip/type_tree.h ../../src/scip/type_bandit.h \
+ ../../src/scip/type_branch.h ../../src/scip/type_conflict.h \
+ ../../src/scip/type_cons.h ../../src/scip/type_sol.h \
+ ../../src/scip/type_heur.h ../../src/scip/type_dialog.h \
+ ../../src/scip/type_disp.h ../../src/scip/type_compr.h \
+ ../../src/scip/type_history.h ../../src/scip/type_nodesel.h \
+ ../../src/scip/type_presol.h ../../src/scip/type_pricer.h \
+ ../../src/scip/type_reader.h ../../src/scip/type_relax.h \
+ ../../src/scip/type_reopt.h ../../src/scip/type_sepa.h \
+ ../../src/scip/type_table.h ../../src/scip/type_prop.h \
+ ../../src/nlpi/type_nlpi.h ../../src/nlpi/type_expr.h \
+ ../../src/scip/type_concsolver.h ../../src/scip/type_stat.h \
+ ../../src/scip/type_syncstore.h ../../src/scip/type_benders.h \
+ ../../src/scip/type_benderscut.h ../../src/scip/pub_bandit.h \
+ ../../src/scip/pub_bandit_epsgreedy.h ../../src/scip/pub_bandit_exp3.h \
+ ../../src/scip/pub_bandit_ucb.h ../../src/scip/pub_benders.h \
+ ../../src/scip/pub_benderscut.h ../../src/scip/pub_branch.h \
+ ../../src/scip/pub_conflict.h ../../src/scip/pub_cons.h \
+ ../../src/scip/struct_cons.h ../../src/scip/pub_cutpool.h \
+ ../../src/scip/type_cutpool.h ../../src/scip/pub_dcmp.h \
+ ../../src/scip/type_dcmp.h ../../src/scip/pub_dialog.h \
+ ../../src/scip/pub_disp.h ../../src/scip/pub_event.h \
+ ../../src/scip/struct_event.h ../../src/scip/pub_fileio.h \
+ ../../src/scip/pub_heur.h ../../src/scip/pub_compr.h \
+ ../../src/scip/pub_history.h ../../src/scip/struct_history.h \
+ ../../src/scip/pub_implics.h ../../src/scip/type_implics.h \
+ ../../src/scip/struct_implics.h ../../src/scip/pub_lp.h \
+ ../../src/lpi/type_lpi.h ../../src/scip/struct_lp.h \
+ ../../src/scip/pub_nlp.h ../../src/scip/type_set.h \
+ ../../src/scip/pub_matrix.h ../../src/scip/type_matrix.h \
+ ../../src/scip/struct_matrix.h ../../src/scip/pub_misc.h \
+ ../../src/scip/pub_misc_select.h ../../src/scip/type_misc.h \
+ ../../src/scip/pub_misc_sort.h ../../src/scip/pub_misc_linear.h \
+ ../../src/scip/struct_misc.h ../../src/scip/pub_nodesel.h \
+ ../../src/scip/pub_paramset.h ../../src/scip/pub_presol.h \
+ ../../src/scip/pub_pricer.h ../../src/scip/pub_reader.h \
+ ../../src/scip/pub_relax.h ../../src/scip/pub_reopt.h \
+ ../../src/scip/struct_reopt.h ../../src/scip/pub_sepa.h \
+ ../../src/scip/pub_prop.h ../../src/scip/pub_sol.h \
+ ../../src/scip/struct_sol.h ../../src/scip/pub_table.h \
+ ../../src/scip/pub_tree.h ../../src/scip/struct_tree.h \
+ ../../src/scip/pub_var.h ../../src/scip/struct_var.h \
+ ../../src/scip/implics.h ../../src/scip/history.h ../../src/lpi/lpi.h \
+ ../../src/nlpi/pub_expr.h ../../src/scip/intervalarith.h \
+ ../../src/nlpi/type_exprinterpret.h ../../src/nlpi/struct_expr.h \
+ ../../src/scip/presolve.h ../../src/scip/cuts.h \
+ ../../src/scip/struct_cuts.h ../../src/scip/dbldblarith.h \
+ ../../src/scip/type_cuts.h ../../src/scip/heuristics.h \
+ ../../src/scip/scip_bandit.h ../../src/scip/scip_benders.h \
+ ../../src/scip/scip_branch.h ../../src/scip/scip_compr.h \
+ ../../src/scip/scip_concurrent.h ../../src/scip/scip_conflict.h \
+ ../../src/scip/scip_cons.h ../../src/scip/struct_scip.h \
+ ../../src/scip/type_interrupt.h ../../src/scip/type_mem.h \
+ ../../src/scip/type_primal.h ../../src/scip/type_pricestore.h \
+ ../../src/scip/type_sepastore.h ../../src/scip/type_conflictstore.h \
+ ../../src/scip/type_concurrent.h ../../src/scip/cons.h \
+ ../../src/scip/scip_copy.h ../../src/scip/scip_cut.h \
+ ../../src/scip/scip_datastructures.h ../../src/scip/scip_debug.h \
+ ../../src/scip/scip_dcmp.h ../../src/scip/scip_dialog.h \
+ ../../src/scip/scip_disp.h ../../src/scip/scip_event.h \
+ ../../src/scip/scip_expr.h ../../src/scip/scip_general.h \
+ ../../src/scip/struct_stat.h ../../src/scip/type_visual.h \
+ ../../src/scip/struct_set.h ../../src/scip/message.h \
+ ../../src/scip/debug.h ../../src/scip/solve.h ../../src/scip/scip_heur.h \
+ ../../src/scip/scip_lp.h ../../src/scip/scip_mem.h \
+ ../../src/scip/scip_message.h ../../src/scip/scip_nlp.h \
+ ../../src/scip/scip_nodesel.h ../../src/scip/scip_nonlinear.h \
+ ../../src/scip/scip_numerics.h ../../src/scip/set.h \
+ ../../src/scip/scip_param.h ../../src/scip/scip_presol.h \
+ ../../src/scip/scip_pricer.h ../../src/scip/scip_prob.h \
+ ../../src/scip/scip_probing.h ../../src/scip/scip_prop.h \
+ ../../src/scip/scip_randnumgen.h ../../src/scip/scip_reader.h \
+ ../../src/scip/scip_relax.h ../../src/scip/scip_reopt.h \
+ ../../src/scip/scip_sepa.h ../../src/scip/tree.h \
+ ../../src/scip/nodesel.h ../../src/scip/scip_sol.h \
+ ../../src/scip/scip_solve.h ../../src/scip/scip_solvingstats.h \
+ ../../src/scip/scip_table.h ../../src/scip/scip_timing.h \
+ ../../src/scip/scip_tree.h ../../src/scip/scip_validation.h \
+ ../../src/scip/scip_var.h src/vardata_lagr.h
diff --git a/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.o b/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.o
new file mode 100644
index 0000000000000000000000000000000000000000..bb713b419cb8f26e58ee6caebd6158c5da4e9b56
Binary files /dev/null and b/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.o differ
diff --git a/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.d b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.d
new file mode 100644
index 0000000000000000000000000000000000000000..50bf7695d5f2f3065f3d0841065380962e7a4b30
--- /dev/null
+++ b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.d
@@ -0,0 +1,188 @@
+obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o: src/relax_lagr.cpp \
+ src/relax_lagr.h ../../src/scip/scip.h ../../src/scip/def.h \
+ ../../src/scip/type_retcode.h ../../src/scip/type_message.h \
+ ../../src/scip/pub_message.h ../../src/scip/struct_message.h \
+ ../../src/blockmemshell/memory.h ../../src/scip/type_result.h \
+ ../../src/scip/type_clock.h ../../src/scip/type_misc.h \
+ ../../src/scip/type_timing.h ../../src/scip/type_scip.h \
+ ../../src/scip/type_paramset.h ../../src/scip/type_event.h \
+ ../../src/scip/type_lp.h ../../src/scip/type_nlp.h \
+ ../../src/scip/type_var.h ../../src/scip/type_prob.h \
+ ../../src/scip/type_tree.h ../../src/scip/type_bandit.h \
+ ../../src/scip/type_branch.h ../../src/scip/type_conflict.h \
+ ../../src/scip/type_cons.h ../../src/scip/type_sol.h \
+ ../../src/scip/type_heur.h ../../src/scip/type_dialog.h \
+ ../../src/scip/type_disp.h ../../src/scip/type_compr.h \
+ ../../src/scip/type_history.h ../../src/scip/type_nodesel.h \
+ ../../src/scip/type_presol.h ../../src/scip/type_pricer.h \
+ ../../src/scip/type_reader.h ../../src/scip/type_relax.h \
+ ../../src/scip/type_reopt.h ../../src/scip/type_sepa.h \
+ ../../src/scip/type_table.h ../../src/scip/type_prop.h \
+ ../../src/nlpi/type_nlpi.h ../../src/nlpi/type_expr.h \
+ ../../src/scip/type_concsolver.h ../../src/scip/type_stat.h \
+ ../../src/scip/type_syncstore.h ../../src/scip/type_benders.h \
+ ../../src/scip/type_benderscut.h ../../src/scip/pub_bandit.h \
+ ../../src/scip/pub_bandit_epsgreedy.h ../../src/scip/pub_bandit_exp3.h \
+ ../../src/scip/pub_bandit_ucb.h ../../src/scip/pub_benders.h \
+ ../../src/scip/pub_benderscut.h ../../src/scip/pub_branch.h \
+ ../../src/scip/pub_conflict.h ../../src/scip/pub_cons.h \
+ ../../src/scip/struct_cons.h ../../src/scip/pub_cutpool.h \
+ ../../src/scip/type_cutpool.h ../../src/scip/pub_dcmp.h \
+ ../../src/scip/type_dcmp.h ../../src/scip/pub_dialog.h \
+ ../../src/scip/pub_disp.h ../../src/scip/pub_event.h \
+ ../../src/scip/struct_event.h ../../src/scip/pub_fileio.h \
+ ../../src/scip/pub_heur.h ../../src/scip/pub_compr.h \
+ ../../src/scip/pub_history.h ../../src/scip/struct_history.h \
+ ../../src/scip/pub_implics.h ../../src/scip/type_implics.h \
+ ../../src/scip/struct_implics.h ../../src/scip/pub_lp.h \
+ ../../src/lpi/type_lpi.h ../../src/scip/struct_lp.h \
+ ../../src/scip/pub_nlp.h ../../src/scip/type_set.h \
+ ../../src/scip/pub_matrix.h ../../src/scip/type_matrix.h \
+ ../../src/scip/struct_matrix.h ../../src/scip/pub_misc.h \
+ ../../src/scip/pub_misc_select.h ../../src/scip/type_misc.h \
+ ../../src/scip/pub_misc_sort.h ../../src/scip/pub_misc_linear.h \
+ ../../src/scip/struct_misc.h ../../src/scip/pub_nodesel.h \
+ ../../src/scip/pub_paramset.h ../../src/scip/pub_presol.h \
+ ../../src/scip/pub_pricer.h ../../src/scip/pub_reader.h \
+ ../../src/scip/pub_relax.h ../../src/scip/pub_reopt.h \
+ ../../src/scip/struct_reopt.h ../../src/scip/pub_sepa.h \
+ ../../src/scip/pub_prop.h ../../src/scip/pub_sol.h \
+ ../../src/scip/struct_sol.h ../../src/scip/pub_table.h \
+ ../../src/scip/pub_tree.h ../../src/scip/struct_tree.h \
+ ../../src/scip/pub_var.h ../../src/scip/struct_var.h \
+ ../../src/scip/implics.h ../../src/scip/history.h ../../src/lpi/lpi.h \
+ ../../src/nlpi/pub_expr.h ../../src/scip/intervalarith.h \
+ ../../src/nlpi/type_exprinterpret.h ../../src/nlpi/struct_expr.h \
+ ../../src/scip/presolve.h ../../src/scip/cuts.h \
+ ../../src/scip/struct_cuts.h ../../src/scip/dbldblarith.h \
+ ../../src/scip/type_cuts.h ../../src/scip/heuristics.h \
+ ../../src/scip/scip_bandit.h ../../src/scip/scip_benders.h \
+ ../../src/scip/scip_branch.h ../../src/scip/scip_compr.h \
+ ../../src/scip/scip_concurrent.h ../../src/scip/scip_conflict.h \
+ ../../src/scip/scip_cons.h ../../src/scip/struct_scip.h \
+ ../../src/scip/type_interrupt.h ../../src/scip/type_mem.h \
+ ../../src/scip/type_primal.h ../../src/scip/type_pricestore.h \
+ ../../src/scip/type_sepastore.h ../../src/scip/type_conflictstore.h \
+ ../../src/scip/type_concurrent.h ../../src/scip/cons.h \
+ ../../src/scip/scip_copy.h ../../src/scip/scip_cut.h \
+ ../../src/scip/scip_datastructures.h ../../src/scip/scip_debug.h \
+ ../../src/scip/scip_dcmp.h ../../src/scip/scip_dialog.h \
+ ../../src/scip/scip_disp.h ../../src/scip/scip_event.h \
+ ../../src/scip/scip_expr.h ../../src/scip/scip_general.h \
+ ../../src/scip/struct_stat.h ../../src/scip/type_visual.h \
+ ../../src/scip/struct_set.h ../../src/scip/message.h \
+ ../../src/scip/debug.h ../../src/scip/solve.h ../../src/scip/scip_heur.h \
+ ../../src/scip/scip_lp.h ../../src/scip/scip_mem.h \
+ ../../src/scip/scip_message.h ../../src/scip/scip_nlp.h \
+ ../../src/scip/scip_nodesel.h ../../src/scip/scip_nonlinear.h \
+ ../../src/scip/scip_numerics.h ../../src/scip/set.h \
+ ../../src/scip/scip_param.h ../../src/scip/scip_presol.h \
+ ../../src/scip/scip_pricer.h ../../src/scip/scip_prob.h \
+ ../../src/scip/scip_probing.h ../../src/scip/scip_prop.h \
+ ../../src/scip/scip_randnumgen.h ../../src/scip/scip_reader.h \
+ ../../src/scip/scip_relax.h ../../src/scip/scip_reopt.h \
+ ../../src/scip/scip_sepa.h ../../src/scip/tree.h \
+ ../../src/scip/nodesel.h ../../src/scip/scip_sol.h \
+ ../../src/scip/scip_solve.h ../../src/scip/scip_solvingstats.h \
+ ../../src/scip/scip_table.h ../../src/scip/scip_timing.h \
+ ../../src/scip/scip_tree.h ../../src/scip/scip_validation.h \
+ ../../src/scip/scip_var.h ../../src/scip/scipdefplugins.h \
+ ../../src/scip/branch_allfullstrong.h ../../src/scip/branch_cloud.h \
+ ../../src/scip/branch_distribution.h ../../src/scip/branch_fullstrong.h \
+ ../../src/scip/branch_inference.h ../../src/scip/branch_leastinf.h \
+ ../../src/scip/branch_lookahead.h ../../src/scip/branch_mostinf.h \
+ ../../src/scip/branch_multaggr.h ../../src/scip/branch_nodereopt.h \
+ ../../src/scip/branch_pscost.h ../../src/scip/branch_random.h \
+ ../../src/scip/branch_relpscost.h \
+ ../../src/scip/branch_vanillafullstrong.h \
+ ../../src/scip/compr_largestrepr.h ../../src/scip/compr_weakcompr.h \
+ ../../src/scip/cons_abspower.h ../../src/scip/cons_and.h \
+ ../../src/scip/cons_benders.h ../../src/scip/cons_benderslp.h \
+ ../../src/scip/cons_bivariate.h ../../src/scip/cons_bounddisjunction.h \
+ ../../src/scip/cons_cardinality.h ../../src/scip/cons_conjunction.h \
+ ../../src/scip/cons_countsols.h ../../src/scip/cons_cumulative.h \
+ ../../src/scip/cons_disjunction.h ../../src/scip/cons_indicator.h \
+ ../../src/scip/cons_integral.h ../../src/scip/cons_knapsack.h \
+ ../../src/scip/cons_linear.h ../../src/scip/cons_linking.h \
+ ../../src/scip/cons_logicor.h ../../src/scip/cons_nonlinear.h \
+ ../../src/scip/cons_or.h ../../src/scip/cons_orbisack.h \
+ ../../src/scip/cons_orbitope.h ../../src/scip/cons_pseudoboolean.h \
+ ../../src/scip/cons_quadratic.h ../../src/scip/cons_setppc.h \
+ ../../src/scip/cons_soc.h ../../src/scip/cons_sos1.h \
+ ../../src/scip/cons_sos2.h ../../src/scip/cons_superindicator.h \
+ ../../src/scip/cons_symresack.h ../../src/scip/cons_varbound.h \
+ ../../src/scip/cons_xor.h ../../src/scip/cons_components.h \
+ ../../src/scip/disp_default.h ../../src/scip/event_estim.h \
+ ../../src/scip/event_solvingphase.h ../../src/scip/event_softtimelimit.h \
+ ../../src/scip/heur_actconsdiving.h ../../src/scip/heur_adaptivediving.h \
+ ../../src/scip/heur_bound.h ../../src/scip/heur_clique.h \
+ ../../src/scip/heur_coefdiving.h ../../src/scip/heur_completesol.h \
+ ../../src/scip/heur_conflictdiving.h ../../src/scip/heur_crossover.h \
+ ../../src/scip/heur_dins.h ../../src/scip/heur_distributiondiving.h \
+ ../../src/scip/heur_dualval.h ../../src/scip/heur_farkasdiving.h \
+ ../../src/scip/heur_feaspump.h ../../src/scip/heur_fixandinfer.h \
+ ../../src/scip/heur_fracdiving.h ../../src/scip/heur_gins.h \
+ ../../src/scip/heur_guideddiving.h ../../src/scip/heur_indicator.h \
+ ../../src/scip/heur_intdiving.h ../../src/scip/heur_intshifting.h \
+ ../../src/scip/heur_linesearchdiving.h \
+ ../../src/scip/heur_localbranching.h ../../src/scip/heur_locks.h \
+ ../../src/scip/heur_lpface.h ../../src/scip/heur_alns.h \
+ ../../src/scip/heur_multistart.h ../../src/scip/heur_mutation.h \
+ ../../src/scip/heur_mpec.h ../../src/scip/heur_nlpdiving.h \
+ ../../src/scip/heur_objpscostdiving.h ../../src/scip/heur_octane.h \
+ ../../src/scip/heur_ofins.h ../../src/scip/heur_oneopt.h \
+ ../../src/scip/heur_padm.h ../../src/scip/heur_pscostdiving.h \
+ ../../src/scip/heur_proximity.h ../../src/scip/heur_randrounding.h \
+ ../../src/scip/heur_rens.h ../../src/scip/heur_reoptsols.h \
+ ../../src/scip/heur_repair.h ../../src/scip/heur_rins.h \
+ ../../src/scip/heur_rootsoldiving.h ../../src/scip/heur_rounding.h \
+ ../../src/scip/heur_shiftandpropagate.h ../../src/scip/heur_shifting.h \
+ ../../src/scip/heur_simplerounding.h ../../src/scip/heur_subnlp.h \
+ ../../src/scip/heur_trivial.h ../../src/scip/heur_trivialnegation.h \
+ ../../src/scip/heur_trustregion.h ../../src/scip/heur_trysol.h \
+ ../../src/scip/heur_twoopt.h ../../src/scip/heur_undercover.h \
+ ../../src/scip/heur_vbounds.h ../../src/scip/heur_veclendiving.h \
+ ../../src/scip/heur_zeroobj.h ../../src/scip/heur_zirounding.h \
+ ../../src/scip/nodesel_bfs.h ../../src/scip/nodesel_breadthfirst.h \
+ ../../src/scip/nodesel_dfs.h ../../src/scip/nodesel_estimate.h \
+ ../../src/scip/nodesel_hybridestim.h ../../src/scip/nodesel_uct.h \
+ ../../src/scip/nodesel_restartdfs.h ../../src/scip/presol_boundshift.h \
+ ../../src/scip/presol_convertinttobin.h ../../src/scip/presol_domcol.h \
+ ../../src/scip/presol_dualagg.h ../../src/scip/presol_dualcomp.h \
+ ../../src/scip/presol_dualinfer.h ../../src/scip/presol_gateextraction.h \
+ ../../src/scip/presol_implics.h ../../src/scip/presol_inttobinary.h \
+ ../../src/scip/presol_redvub.h ../../src/scip/presol_qpkktref.h \
+ ../../src/scip/presol_trivial.h ../../src/scip/presol_tworowbnd.h \
+ ../../src/scip/presol_sparsify.h ../../src/scip/presol_dualsparsify.h \
+ ../../src/scip/presol_stuffing.h ../../src/scip/prop_dualfix.h \
+ ../../src/scip/prop_genvbounds.h ../../src/scip/prop_nlobbt.h \
+ ../../src/scip/prop_obbt.h ../../src/scip/prop_probing.h \
+ ../../src/scip/prop_pseudoobj.h ../../src/scip/prop_redcost.h \
+ ../../src/scip/prop_rootredcost.h ../../src/scip/prop_symmetry.h \
+ ../../src/symmetry/type_symmetry.h ../../src/scip/prop_vbounds.h \
+ ../../src/scip/reader_bnd.h ../../src/scip/reader_ccg.h \
+ ../../src/scip/reader_cip.h ../../src/scip/reader_cnf.h \
+ ../../src/scip/reader_cor.h ../../src/scip/reader_dec.h \
+ ../../src/scip/reader_diff.h ../../src/scip/reader_fix.h \
+ ../../src/scip/reader_fzn.h ../../src/scip/reader_gms.h \
+ ../../src/scip/reader_lp.h ../../src/scip/reader_mps.h \
+ ../../src/scip/reader_mst.h ../../src/scip/reader_opb.h \
+ ../../src/scip/reader_osil.h ../../src/scip/reader_pip.h \
+ ../../src/scip/reader_ppm.h ../../src/scip/reader_pbm.h \
+ ../../src/scip/reader_rlp.h ../../src/scip/reader_smps.h \
+ ../../src/scip/reader_sol.h ../../src/scip/reader_sto.h \
+ ../../src/scip/reader_tim.h ../../src/scip/reader_wbo.h \
+ ../../src/scip/reader_zpl.h ../../src/scip/sepa_eccuts.h \
+ ../../src/scip/sepa_cgmip.h ../../src/scip/sepa_clique.h \
+ ../../src/scip/sepa_closecuts.h ../../src/scip/sepa_aggregation.h \
+ ../../src/scip/sepa_convexproj.h ../../src/scip/sepa_disjunctive.h \
+ ../../src/scip/sepa_gauge.h ../../src/scip/sepa_gomory.h \
+ ../../src/scip/sepa_impliedbounds.h ../../src/scip/sepa_intobj.h \
+ ../../src/scip/sepa_mcf.h ../../src/scip/sepa_oddcycle.h \
+ ../../src/scip/sepa_rapidlearning.h ../../src/scip/sepa_strongcg.h \
+ ../../src/scip/sepa_zerohalf.h ../../src/scip/scipshell.h \
+ ../../src/scip/table_default.h ../../src/scip/concsolver_scip.h \
+ ../../src/scip/benders_default.h ../../src/nlpi/nlpi_ipopt.h \
+ ../../src/nlpi/nlpi_filtersqp.h ../../src/nlpi/nlpi_worhp.h \
+ ../../src/nlpi/nlpi_all.h ../../src/scip/cons_countsols.c \
+ ../../src/scip/dialog_default.h src/probdata_lagr.h src/vardata_lagr.h
diff --git a/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o
new file mode 100644
index 0000000000000000000000000000000000000000..cb83018ae4b8f24c70f87946b7c93b75bdc81d4e
Binary files /dev/null and b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o differ
diff --git a/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.d b/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.d
new file mode 100644
index 0000000000000000000000000000000000000000..ecfc8a4716b76cfb38802df8b9035469446a8792
--- /dev/null
+++ b/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.d
@@ -0,0 +1,89 @@
+obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.o: src/vardata_lagr.cpp \
+ src/vardata_lagr.h ../../src/scip/scip.h ../../src/scip/def.h \
+ ../../src/scip/type_retcode.h ../../src/scip/type_message.h \
+ ../../src/scip/pub_message.h ../../src/scip/struct_message.h \
+ ../../src/blockmemshell/memory.h ../../src/scip/type_result.h \
+ ../../src/scip/type_clock.h ../../src/scip/type_misc.h \
+ ../../src/scip/type_timing.h ../../src/scip/type_scip.h \
+ ../../src/scip/type_paramset.h ../../src/scip/type_event.h \
+ ../../src/scip/type_lp.h ../../src/scip/type_nlp.h \
+ ../../src/scip/type_var.h ../../src/scip/type_prob.h \
+ ../../src/scip/type_tree.h ../../src/scip/type_bandit.h \
+ ../../src/scip/type_branch.h ../../src/scip/type_conflict.h \
+ ../../src/scip/type_cons.h ../../src/scip/type_sol.h \
+ ../../src/scip/type_heur.h ../../src/scip/type_dialog.h \
+ ../../src/scip/type_disp.h ../../src/scip/type_compr.h \
+ ../../src/scip/type_history.h ../../src/scip/type_nodesel.h \
+ ../../src/scip/type_presol.h ../../src/scip/type_pricer.h \
+ ../../src/scip/type_reader.h ../../src/scip/type_relax.h \
+ ../../src/scip/type_reopt.h ../../src/scip/type_sepa.h \
+ ../../src/scip/type_table.h ../../src/scip/type_prop.h \
+ ../../src/nlpi/type_nlpi.h ../../src/nlpi/type_expr.h \
+ ../../src/scip/type_concsolver.h ../../src/scip/type_stat.h \
+ ../../src/scip/type_syncstore.h ../../src/scip/type_benders.h \
+ ../../src/scip/type_benderscut.h ../../src/scip/pub_bandit.h \
+ ../../src/scip/pub_bandit_epsgreedy.h ../../src/scip/pub_bandit_exp3.h \
+ ../../src/scip/pub_bandit_ucb.h ../../src/scip/pub_benders.h \
+ ../../src/scip/pub_benderscut.h ../../src/scip/pub_branch.h \
+ ../../src/scip/pub_conflict.h ../../src/scip/pub_cons.h \
+ ../../src/scip/struct_cons.h ../../src/scip/pub_cutpool.h \
+ ../../src/scip/type_cutpool.h ../../src/scip/pub_dcmp.h \
+ ../../src/scip/type_dcmp.h ../../src/scip/pub_dialog.h \
+ ../../src/scip/pub_disp.h ../../src/scip/pub_event.h \
+ ../../src/scip/struct_event.h ../../src/scip/pub_fileio.h \
+ ../../src/scip/pub_heur.h ../../src/scip/pub_compr.h \
+ ../../src/scip/pub_history.h ../../src/scip/struct_history.h \
+ ../../src/scip/pub_implics.h ../../src/scip/type_implics.h \
+ ../../src/scip/struct_implics.h ../../src/scip/pub_lp.h \
+ ../../src/lpi/type_lpi.h ../../src/scip/struct_lp.h \
+ ../../src/scip/pub_nlp.h ../../src/scip/type_set.h \
+ ../../src/scip/pub_matrix.h ../../src/scip/type_matrix.h \
+ ../../src/scip/struct_matrix.h ../../src/scip/pub_misc.h \
+ ../../src/scip/pub_misc_select.h ../../src/scip/type_misc.h \
+ ../../src/scip/pub_misc_sort.h ../../src/scip/pub_misc_linear.h \
+ ../../src/scip/struct_misc.h ../../src/scip/pub_nodesel.h \
+ ../../src/scip/pub_paramset.h ../../src/scip/pub_presol.h \
+ ../../src/scip/pub_pricer.h ../../src/scip/pub_reader.h \
+ ../../src/scip/pub_relax.h ../../src/scip/pub_reopt.h \
+ ../../src/scip/struct_reopt.h ../../src/scip/pub_sepa.h \
+ ../../src/scip/pub_prop.h ../../src/scip/pub_sol.h \
+ ../../src/scip/struct_sol.h ../../src/scip/pub_table.h \
+ ../../src/scip/pub_tree.h ../../src/scip/struct_tree.h \
+ ../../src/scip/pub_var.h ../../src/scip/struct_var.h \
+ ../../src/scip/implics.h ../../src/scip/history.h ../../src/lpi/lpi.h \
+ ../../src/nlpi/pub_expr.h ../../src/scip/intervalarith.h \
+ ../../src/nlpi/type_exprinterpret.h ../../src/nlpi/struct_expr.h \
+ ../../src/scip/presolve.h ../../src/scip/cuts.h \
+ ../../src/scip/struct_cuts.h ../../src/scip/dbldblarith.h \
+ ../../src/scip/type_cuts.h ../../src/scip/heuristics.h \
+ ../../src/scip/scip_bandit.h ../../src/scip/scip_benders.h \
+ ../../src/scip/scip_branch.h ../../src/scip/scip_compr.h \
+ ../../src/scip/scip_concurrent.h ../../src/scip/scip_conflict.h \
+ ../../src/scip/scip_cons.h ../../src/scip/struct_scip.h \
+ ../../src/scip/type_interrupt.h ../../src/scip/type_mem.h \
+ ../../src/scip/type_primal.h ../../src/scip/type_pricestore.h \
+ ../../src/scip/type_sepastore.h ../../src/scip/type_conflictstore.h \
+ ../../src/scip/type_concurrent.h ../../src/scip/cons.h \
+ ../../src/scip/scip_copy.h ../../src/scip/scip_cut.h \
+ ../../src/scip/scip_datastructures.h ../../src/scip/scip_debug.h \
+ ../../src/scip/scip_dcmp.h ../../src/scip/scip_dialog.h \
+ ../../src/scip/scip_disp.h ../../src/scip/scip_event.h \
+ ../../src/scip/scip_expr.h ../../src/scip/scip_general.h \
+ ../../src/scip/struct_stat.h ../../src/scip/type_visual.h \
+ ../../src/scip/struct_set.h ../../src/scip/message.h \
+ ../../src/scip/debug.h ../../src/scip/solve.h ../../src/scip/scip_heur.h \
+ ../../src/scip/scip_lp.h ../../src/scip/scip_mem.h \
+ ../../src/scip/scip_message.h ../../src/scip/scip_nlp.h \
+ ../../src/scip/scip_nodesel.h ../../src/scip/scip_nonlinear.h \
+ ../../src/scip/scip_numerics.h ../../src/scip/set.h \
+ ../../src/scip/scip_param.h ../../src/scip/scip_presol.h \
+ ../../src/scip/scip_pricer.h ../../src/scip/scip_prob.h \
+ ../../src/scip/scip_probing.h ../../src/scip/scip_prop.h \
+ ../../src/scip/scip_randnumgen.h ../../src/scip/scip_reader.h \
+ ../../src/scip/scip_relax.h ../../src/scip/scip_reopt.h \
+ ../../src/scip/scip_sepa.h ../../src/scip/tree.h \
+ ../../src/scip/nodesel.h ../../src/scip/scip_sol.h \
+ ../../src/scip/scip_solve.h ../../src/scip/scip_solvingstats.h \
+ ../../src/scip/scip_table.h ../../src/scip/scip_timing.h \
+ ../../src/scip/scip_tree.h ../../src/scip/scip_validation.h \
+ ../../src/scip/scip_var.h src/probdata_lagr.h
diff --git a/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.o b/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.o
new file mode 100644
index 0000000000000000000000000000000000000000..6974595e04195e1d80366d254d7b9f94484f7347
Binary files /dev/null and b/obj/static/O.linux.x86_64.gnu.opt/vardata_lagr.o differ
diff --git a/src/mL.ipynb b/src/mL.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..208337d8f1d36032b0451d9992a9605306135a19
--- /dev/null
+++ b/src/mL.ipynb
@@ -0,0 +1,77 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 1,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "import torch\n",
+    "import matplotlib\n",
+    "import matplotlib.pyplot as plt\n",
+    "from torchvision import datasets, transforms"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": "<Figure size 1500x800 with 32 Axes>"
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "batch_size = 32\n",
+    "\n",
+    "transform_train = transforms.Compose([\n",
+    "    transforms.ToTensor()\n",
+    "])\n",
+    "\n",
+    "transform_test = transforms.Compose([\n",
+    "    transforms.ToTensor()\n",
+    "])\n",
+    "\n",
+    "\n",
+    "# datasets (MNIST)\n",
+    "mnist_train = datasets.MNIST('../data', train=True, download=True, transform=transform_train)\n",
+    "mnist_test = datasets.MNIST('../data', train=False, download=True, transform=transform_test)\n",
+    "\n",
+    "# dataloaders\n",
+    "train_loader = torch.utils.data.DataLoader(mnist_train, batch_size=batch_size, shuffle=True, pin_memory=True)\n",
+    "test_loader = torch.utils.data.DataLoader(mnist_test, batch_size=batch_size, shuffle=False, pin_memory=True)\n",
+    "\n",
+    "\n",
+    "def visualize_batch(batch, labels, ncols=8):\n",
+    "    nrows = (batch.shape[0] + ncols - 1) // ncols\n",
+    "    plt.figure(figsize=(15, 2*nrows))\n",
+    "    for i in range(batch.shape[0]):\n",
+    "        plt.subplot(nrows, ncols, i+1)\n",
+    "        plt.imshow(batch[i].permute(1, 2, 0).squeeze(), interpolation='bilinear')\n",
+    "        plt.title(labels[i])\n",
+    "        plt.axis('off')\n",
+    "    plt.show()\n",
+    "batch, labels = next(iter(train_loader))\n",
+    "visualize_batch(batch, [str(int(lbl)) for lbl in labels]) \n"
+   ]
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Python 3.9.4 64-bit ('base': conda)",
+   "name": "python394jvsc74a57bd0cd73fa89a41ceeab93dd5b5f05d3f59878ac8a5687a0ed59509bcf085090ea10"
+  },
+  "language_info": {
+   "name": "python",
+   "version": ""
+  },
+  "orig_nbformat": 2
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
\ No newline at end of file
diff --git a/src/probdata_lagr.cpp b/src/probdata_lagr.cpp
index f2c30bb32c58dc5193c2a2e55eb39bccf5273277..cf583765177aeb2f75e35a22e57e68414821c919 100644
--- a/src/probdata_lagr.cpp
+++ b/src/probdata_lagr.cpp
@@ -15,6 +15,10 @@ struct SCIP_ProbData
    int                  nSlotConss;                   // number of slot constraints.
    int                  nStartConss;
    SCIP_Real* upperbound;
+   int                  nbadconss;
+   int                  ngoodconss;
+   int*                 badconss;
+   int*                 goodconss;
 
 };
 
@@ -36,6 +40,45 @@ SCIP_ProbData* probdata
     return probdata->nSlotConss;
  }
 
+SCIP_RETCODE GetNGoodandNbad(
+   SCIP* scip,
+   int* nbad,
+   int* ngood,
+   SCIP_PROBDATA** probdata
+
+){
+   // int nbad=0;
+   // int ngood=0;
+   SCIP_Bool success;
+   SCIP_CONS** conss = SCIPgetConss(scip);
+   for(int r=0; r<SCIPgetNConss(scip); r++)
+   {
+      SCIP_CONS* cons = conss[r];
+      
+      //Now we add the condition(criteria) for separating the good and bad constraints. Let's first try inequality as a bad constraint
+      //first we get the number of good and bad constraints.
+
+      if(SCIPconsGetLhs(scip,cons,&success)==-SCIPinfinity(scip))                        /*<We get the slot constraints based on the inquality*/
+      {     
+         ++(*nbad);
+      }
+
+      else
+      {
+         ++(*ngood);
+      }
+   } 
+   printf("\n%d, %d, %d\n",*nbad, *ngood, SCIPgetNConss(scip));
+   assert(nbad+ngood=SCIPgetNConss(scip));
+   // SCIP_CALL(SCIPallocMemory(scip,probdata));
+   // (*probdata)->nbad = *nbad;
+   // (*probdata)->ngood = *ngood;
+   //* we now store the ids of the constraints classified as good or bad. 
+
+
+   return SCIP_OKAY;
+}
+
 
 /* here we create the probdata, which will be called for storage of values to the data*/
 SCIP_RETCODE probdataCreate(
@@ -113,26 +156,26 @@ SCIP_RETCODE SCIPcreateprobdata
          // printf("%s)",SCIPconsGetName(cons));
          ++nSlotConss;  
       }
-      else if(SCIPconsGetLhs(scip,cons,&success)==SCIPinfinity(scip))
-      {
-         for (int i = t; i < nconss; i++)
-         {
-            SCIP_CONS* nextcons = conss[i+1];
-            if (SCIPconsGetLhs(scip,nextcons,&success)==-SCIPinfinity(scip))
-            {
-               printf("oops");
-               SCIPerrorMessage("\n********___Lagrangian Relaxation CAN'T BE USED!____********* \n The problem has mixed it's inequality and equality(bad and good) constraints. Please rearrange with first bad then good\n");
-               SCIPABORT();
-               break;
-            }
+      //* To make sure that there is no misarrangmenets, we make sure that the slot and start constraints are clearly separated*//
+      // else if(SCIPconsGetLhs(scip,cons,&success)==SCIPinfinity(scip))
+      // {
+      //    for (int i = t; i < nconss; i++)
+      //    {
+      //       SCIP_CONS* nextcons = conss[i+1];
+      //       if (SCIPconsGetLhs(scip,nextcons,&success)==-SCIPinfinity(scip))
+      //       {
+      //          printf("oops");
+      //          SCIPerrorMessage("\n********\tLagrangian Relaxation CAN'T BE USED!\t********* \n The problem has mixed it's inequality and equality(bad and good) constraints. Please rearrange with first bad then good\n");
+      //          SCIPABORT();
+      //          break;
+      //       }
             
-         }
-      } 
+      //    }
+      // } 
    }
    SCIP_CALL(SCIPallocMemory(scip,probdata));
    (*probdata)->nSlotConss = nSlotConss;
    return SCIP_OKAY;
-   return SCIP_OKAY;
 }
 
 
@@ -377,7 +420,7 @@ SCIP_RETCODE SCIPsolveiteration(SCIP* scip,int nSlotConss,SCIP_Real** subgradien
       
    }
    
-   // *stepsize = 2*(SCIPgetSolOrigObj(lagrscip,bestsol)-C)/sqrt(sqsum);
+   *stepsize = 2*(SCIPgetSolOrigObj(lagrscip,bestsol)-C)/sqrt(sqsum);
 
    (*bestsolvals)[nvars+1+niter]=SCIPgetSolOrigObj(lagrscip,bestsol);
    printf("\n upp %f \t,sqsum =%f->%f, \tstpz=%f, \tsolobj= %f, \tbestsol = %f)\n", (*upperbound),sqsum,sqrt(sqsum),*stepsize, (*bestsolvals)[nvars+1+niter], (*bestsolvals)[nvars]);
@@ -390,8 +433,7 @@ SCIP_RETCODE SCIPsolveiteration(SCIP* scip,int nSlotConss,SCIP_Real** subgradien
    SCIP_CALL(SCIPfreeTransform(lagrscip));
    return SCIP_OKAY;
 }
-
-
+              
 /*to get a feasible upperbound*/
 SCIP_RETCODE SCIPgetFeasUpperbound(SCIP* scip, SCIP_Real** solvals, SCIP_Real** upperbound, SCIP_Real* solobj, int niter)
 {
diff --git a/src/probdata_lagr.h b/src/probdata_lagr.h
index 23d72874d400f6f79a288bf5bbefa6790d642b7e..11deabefff3a7d25f1cd397d77b4efd14e04f51f 100644
--- a/src/probdata_lagr.h
+++ b/src/probdata_lagr.h
@@ -20,6 +20,13 @@ SCIP_RETCODE SCIPcreateprobdata(
     SCIP_ProbData** probdata
     );
 
+SCIP_RETCODE GetNGoodandNbad(
+   SCIP* scip,
+   int* nbad,
+   int* ngood,
+   SCIP_PROBDATA** probdata
+
+);
 
 /*get's the ids of the variables found in the slot constraints*/
 int* SCIPconsGetvarids(
@@ -64,6 +71,7 @@ SCIP_Real SCIPgetSubgradients(
    SCIP_Real* solvals
 );
 
+SCIP_RETCODE SCIPclassifyGoodBad(SCIP* scip, SCIP_CONS** conss, int nconss, SCIP_ProbData** probdata);
 
 SCIP_RETCODE SCIPsolveiteration(SCIP* scip,int nSlotConss,SCIP_Real** subgradients, SCIP_Real C, SCIP_Real* stepsize,SCIP_Real** bestsolvals,SCIP_Real* upperbound,int niter);
 
diff --git a/src/relax.cpp b/src/relax.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..5859799433ee1ca9a55df63d2c25236198024a10
--- /dev/null
+++ b/src/relax.cpp
@@ -0,0 +1,863 @@
+/* * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * */
+/*                                                                           */
+/*                  This file is part of the program and library             */
+/*         SCIP --- Solving Constraint Integer Programs                      */
+/*                                                                           */
+/*    Copyright (C) 2002-2020 Konrad-Zuse-Zentrum                            */
+/*                            fuer Informationstechnik Berlin                */
+/*                                                                           */
+/*  SCIP is distributed under the terms of the ZIB Academic License.         */
+/*                                                                           */
+/*  You should have received a copy of the ZIB Academic License              */
+/*  along with SCIP; see the file COPYING. If not visit scipopt.org.         */
+/*                                                                           */
+/* * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * */
+
+/**@file   relax_lagr.c
+ * @ingroup OTHER_CFILES
+ * @brief  lagr relaxator
+ * @author Dawit Hailu  
+ */
+
+/*---+----1----+----2----+----3----+----4----+----5----+----6----+----7----+----8----+----9----+----0----+----1----+----2*/
+//I'm gonna write this, just to check if it will upload right or not :) 
+//what's up bro, this is just to check if i can pull it on git. 
+//it worked buddy. now time to push it
+#include <assert.h>
+#include <string.h>
+#include <time.h>
+#include <chrono>
+#include <iostream>
+#include "relax_lagr.h"
+#include "scip/scipdefplugins.h"
+#include "scip/scip.h"
+#include "scip/cons_setppc.h"
+#include "scip/scip_mem.h"
+#include "scip/scip_prob.h"
+//#include "../../examples/Binpacking/src/vardata_binpacking.h"
+//#include "scip/struct_cons.h"
+
+#include "scip/def.h"
+
+
+
+#define RELAX_NAME             "lagr"
+#define RELAX_DESC             "relaxator template"
+#define RELAX_PRIORITY         500
+#define RELAX_FREQ             1
+
+
+
+
+/*
+ * Data structures
+ */
+
+/* TODO: fill in the necessary relaxator data */
+
+/** relaxator data */
+struct SCIP_RelaxData
+
+{
+   SCIP_SOL* sol;         /**current solution(working solution)*/
+};
+
+/*Using ProbData as a memory location for the constraints*/
+struct SCIP_ProbData
+{
+   SCIP_VAR**           vars;
+   int                  nvars;
+   SCIP_CONS**          SlotConss;                    //array with all slot constraits. i.e. those starting with 'c' or 'C' or 's' (slot.) 
+   int                  nSlotConss;                   // number of slot constraints.
+   SCIP_CONS**          StartConss;                   // array with all start constraits. i.e. those starting with 'F' or 'f'.
+   int                  nStartConss;                  // number of start constraints. 
+   SCIP_Real*           dualmultipliers;                          //lambda related with the slot constraint
+};
+
+static
+SCIP_CONS ** SCIPconsGetSlotConss(
+SCIP_ProbData* probdata
+){
+    return probdata->SlotConss;
+ }
+
+static
+SCIP_CONS ** SCIPconsGetStartConss(
+SCIP_ProbData* probdata
+){
+    return probdata->StartConss;
+ }
+
+static
+int SCIPconsGetnSlotConss(
+SCIP_ProbData* probdata
+){
+    return probdata->nSlotConss;
+ }
+
+static
+int SCIPconsGetnStartConss(
+SCIP_ProbData* probdata
+){
+    return probdata->nStartConss;
+ }
+
+static
+SCIP_Real* SCIPconsGetDualSlotconss(
+SCIP_ProbData* probdata
+){
+   return probdata->dualmultipliers;
+}
+
+struct SCIP_VarData
+{
+   
+	SCIP_CONS**          VarConss;                     /** array with all constraints where the var is occuring */
+	int                  nVarConss;                    /** number of constraints in VarConss */
+	SCIP_CONS**          VarSlotConss;                 /** array only with the slotconstraints where the var is occuring */
+	int                  nVarSlotConss;                /** number of slotconstraints in (slot)VarConss */   
+	SCIP_CONS*           VarStartConss;                /** VarStartConss where the var is occuring */
+	int                  nVarStartConss;               /** number of VarStartConsss in VarConss  (must be = 1)*/
+   //SCIP_Real            relaxobj;                     /**stores the relax object of the new scip*/
+   SCIP_Real*           subgradients;
+
+};
+
+static
+SCIP_CONS** SCIPvardataGetConss(
+	SCIP_VARDATA* vardata     /**< variable data */
+)
+{
+	return vardata->VarConss;
+}
+
+/** get number of constraints */
+static
+int SCIPvardataGetnVarConss(
+	SCIP_VARDATA* vardata     /**< variable data */
+   
+)
+{
+	return vardata->nVarConss;
+}
+static
+int SCIPvardataGetnVarSlotConss(
+	SCIP_VARDATA* vardata     /**< variable data */
+)
+{
+	return vardata->nVarSlotConss;
+}
+/** End: parked methods */
+// static
+// SCIP_Real SCIPvardataGetrelaxobj(
+// 	SCIP_VARDATA* vardata     /**< variable data */
+// )
+// {
+// 	return vardata->relaxobj;
+// }
+
+
+/*
+ * Local methods
+ */
+
+/* put your local methods here, and declare them static */
+
+/*
+ * Callback methods of relaxator
+ */
+
+/* TODO: Implement all necessary relaxator methods. The methods with an #if 0 ... #else #define ... are optional */
+
+/** copy method for relaxator plugins (called when SCIP copies plugins) */
+#if 0
+static
+SCIP_DECL_RELAXCOPY(relaxCopylagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxCopylagr NULL
+#endif
+
+/** destructor of relaxator to free user data (called when SCIP is exiting) */
+
+SCIP_DECL_RELAXFREE(relaxFreelagr)
+{  /*lint --e{715}*/
+   //SCIPerrorMessage("start executing lagr\n");
+   SCIP_RELAXDATA* relaxdata;
+   
+   SCIPfreeBlockMemory(scip, &relaxdata);
+
+   
+   
+   return SCIP_OKAY;
+}
+
+
+/** initialization method of relaxator (called after problem was transformed) */
+
+static
+SCIP_DECL_RELAXINIT(relaxInitlagr)
+{  /*lint --e{715}*/
+    
+
+   return SCIP_OKAY;
+}
+
+
+
+
+/** deinitialization method of relaxator (called before transformed problem is freed) */
+#if 0
+static
+SCIP_DECL_RELAXEXIT(relaxExitlagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxExitlagr NULL
+#endif
+
+
+/** solving process initialization method of relaxator (called when branch and bound process is about to begin) */
+#if 0
+static
+SCIP_DECL_RELAXINITSOL(relaxInitsollagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxInitsollagr NULL
+#endif
+
+
+/** solving process deinitialization method of relaxator (called before branch and bound process data is freed) */
+#if 0
+static
+SCIP_DECL_RELAXEXITSOL(relaxExitsollagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxExitsollagr NULL
+#endif
+
+
+/** execution method of relaxator */
+static
+SCIP_DECL_RELAXEXEC(relaxExeclagr)
+{  /*lint --e{715}*/
+   //SCIP_ProbData* probdata;
+   SCIP* relaxscip;
+   SCIP_HASHMAP* varmap;
+   SCIP_HASHMAP* consmap;
+
+   SCIP_VAR** vars = SCIPgetVars(scip);
+   SCIP_CONS** conss = SCIPgetConss(scip);
+   SCIP_VAR** varbuffer;
+   SCIP_Bool success;
+   SCIP_Bool boundconstraint;
+   
+   
+   
+   
+   SCIP_RELAXDATA* relaxdata;
+   SCIP_ProbData* probdata;
+   SCIP_VARDATA* vardata;
+   
+   SCIP_CONS** VarConss;
+   SCIP_CONS** SlotConss;
+   SCIP_CONS** StartConss;
+   
+   SCIP_Real relaxobj;
+   SCIP_Real lambda = 0;
+   SCIP_Real * dualsolval;
+
+   int nVarConss = 0;
+   int nStartConss =0;
+   int nSlotConss = 0;
+
+   int nvars = SCIPgetNVars(scip);
+   int nconss = SCIPgetNConss(scip);
+
+   int t=0;
+   using std::cout;
+   FILE * file;
+   //SCIP_CALL(SCIPprintOrigProblem(scip, file, "lp", FALSE ));
+
+   for (t=0; t<nconss; t++)
+      {
+         
+         SCIP_CONS* cons = conss[t];
+         const char * consname = SCIPconsGetName(conss[t]);
+         char firstchar=*consname;
+         
+         if(firstchar == 'c'||firstchar=='s') 
+         {  
+            nSlotConss++;
+         }       
+         
+         else if (firstchar == 'F'||firstchar=='f')
+         {
+            nStartConss++;
+         }
+      
+      }
+   assert(nStartConss+nSlotConss==nconss);      //making sure we get the right number.
+
+
+   /*allocated a new memory for SlotConstraints, StartConstraints and their size*/
+   SCIP_CALL(SCIPallocBufferArray(scip, &SlotConss, nSlotConss));
+   SCIP_CALL(SCIPallocBufferArray(scip, &StartConss, nStartConss));
+   
+   nStartConss =0;
+   nSlotConss = 0;
+   for (t=0; t<nconss; t++)
+      {
+         
+         SCIP_CONS* cons = conss[t];
+         const char * consname = SCIPconsGetName(conss[t]);
+         //std::cout<<"\n"<<consname[0];
+         char firstchar=*consname;
+         //std::cout<<"\n"<<firstchar;
+         
+         if (firstchar == 'c'||firstchar =='s')
+         {  
+            SlotConss[nSlotConss]=cons;
+            nSlotConss++;
+            
+         }       
+         else if (firstchar == 'F'||firstchar=='f')
+         {
+            StartConss[nStartConss]=cons;
+            nStartConss++;
+         }
+      
+      }
+   cout<<"nslot"<<nSlotConss<<"\n";
+   cout<<"nstart"<<nStartConss<<"\n";
+   SCIP_CALL(SCIPallocBlockMemory(scip, &probdata));
+   SCIP_CALL(SCIPallocBlockMemoryArray(scip, &(probdata->SlotConss), nSlotConss));
+   SCIP_CALL(SCIPallocBlockMemoryArray(scip, &(probdata->StartConss), nStartConss));
+   SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(probdata->SlotConss), SlotConss, nSlotConss));
+   SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(probdata->StartConss), StartConss, nStartConss));
+   probdata->nStartConss = nStartConss;           //save this to the probdata
+   probdata->nSlotConss = nSlotConss;
+ 
+   // int x = SCIPconsGetnSlotConss(probdata);
+   // printf("\n  x= nconss = %d",SCIPconsGetnSlotConss(probdata));
+
+/** 
+   //"afterwards taken and adapted from Christopher's heurdata.c"
+ 
+/** 
+ * For the next code, we want to find the constraints that are connected with a certain variable, for example x_1_1. We create three for loops, first one is for the variables, for eg. x_1_1.
+ * after that we start a second loop for the constraints, let's say for C1, and we go through all the variables connected with this cons. Third loop will go through the variable in step 2 
+ * one by one and then compares it with the original var, x_1_1. If true(the indexes are the same), the constrait will be saved in the array designated, constraintarray or better name, varconss. 
+*/
+
+/** 
+ * The second part of the loop will be to separate the constraints attached with our variable, for example, c1,c2,F1. For this we create a for loop with size equaling to 3(for the ex.)
+ * we create an if condition that checkes if the cons starts with c or F. If c, then we create and allocate it to an array called "slotconstraintarray", else, "VarStartConssarray".
+ * We assure that one variable is only found in one of the start constraints with an assert function. 
+ * All of these will be saved under the vardata!
+ * 
+*/ 
+    //const auto t_start = std::chrono::system_clock::now();
+    auto start = std::chrono::system_clock::now();
+   //time_t begin = time(NULL);
+   //SCIP_CALL(SCIPallocBufferArray(scip, &var, nvars ));
+   int i;
+   for ( i = 0; i < nvars; i++)
+   {
+      
+      SCIP_VAR* var = vars[i]; //prints just locations
+      int varindex = SCIPvarGetIndex(var); //prints 51,89,90, 91, ..101
+      assert(varindex!= NULL);
+      
+      SCIP_CALL(SCIPallocBufferArray(scip, &VarConss, nconss ));
+    
+      int c;
+      for (c = 0; c < nconss; c++)
+      {
+         
+         SCIP_CONS* cons = conss[c];
+         int nconsvars;
+         /** request number of variables of constraint [c] */
+			SCIP_CALL(SCIPgetConsNVars(scip, cons, &nconsvars, &success));
+         if (!success)
+				abort();
+         /** allocate memory for the varbuffer arrays of the size of "nconsvars" */
+			SCIP_CALL(SCIPallocBufferArray(scip, &varbuffer, nconsvars));
+         /** collect constraint variables in array "varbuffer" */
+			SCIP_CALL(SCIPgetConsVars(scip, cons, varbuffer, nconsvars, &success));
+      	/** If no success, abort process */
+			if (!success)
+				abort();
+         int v;   
+			/** loop over constraint variables and compare varindices */
+			for (v = 0; v < nconsvars; ++v)
+			{
+      		SCIP_VAR* varx = varbuffer[v];
+      		int varindexx = SCIPvarGetIndex(varx);
+            assert(varindexx != NULL);
+
+				/** if var[i] is in cons[c], write conspointer in VarConss and increase nVarConsscounter */
+				if (varindex == varindexx) {
+					
+					VarConss[nVarConss] = cons;
+					nVarConss++;
+				}
+				else {
+					//printf("varindex != varindexx\n");
+				}
+            
+			}
+                  
+      }
+      /**Begin: copy constraintdata in vardata */
+
+      SCIP_CALL(SCIPallocBlockMemory(scip , &vardata));     /** allocate memory for vardata*/
+      /**allocate memory for VarConss in (struct) vardata */
+      SCIP_CALL(SCIPallocBlockMemoryArray(scip, &(vardata->VarConss), nVarConss));
+      /** copy array "constraintsarry" to vardata */
+      SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(vardata->VarConss), VarConss, nVarConss));
+
+
+      vardata->nVarConss = nVarConss;  /**copy nVarConss to VarData */
+      
+
+      /**End: copy constraintdata in vardata */
+
+      /**Begin: create VarStartConss and slotconstraintarray and copy them to vardata */
+      SCIP_CONS* VarStartConss = NULL;
+      SCIP_CONS** VarSlotConss;
+
+      /**allocate memory for the VarSlotConss of the size of "nconss"*/
+      SCIP_CALL(SCIPallocBufferArray(scip, &VarSlotConss, nconss));
+    
+      int nVarSlotConss = 0;
+      int nVarStartConss = 0;
+
+      int e;
+      for (e = 0; e<nVarConss; ++e)
+      {
+
+         SCIP_CONS* cons = VarConss[e];
+         assert(cons != NULL);
+         char *ptr = SCIPconsGetName(cons);
+         //printf("[var %i %s, cons %i %s] \n", i,varname, c, ptr); 
+         char firstchar = *ptr;
+         //printf("%c ," , firstchar);
+
+         if(firstchar == 'c'||firstchar=='s') 
+         {
+            VarSlotConss[nVarSlotConss] = cons;
+            nVarSlotConss++;
+            
+         }
+         else if (firstchar == 'F'||firstchar=='f')
+         {
+            VarStartConss = cons;
+            nVarStartConss++;
+         }
+         else
+         {
+            printf("Error format constraint");
+            assert(0);  /**abort if this happens*/
+         
+         }
+         // int f;
+         // for (f = 0; f < nVarSlotConss; f++)
+         // {
+         //    printf("var %s, in cons %s, weight %f \n", SCIPvarGetName(vars[i]), SCIPconsGetName(VarSlotConss[f]), SCIPvarGetObj(vars[i]));
+         // }
+         
+      }
+      
+      
+      /** allocate memory for VarSlotConss in vardata */
+      SCIP_CALL(SCIPallocBlockMemoryArray(scip, &(vardata->VarSlotConss), nVarSlotConss));
+
+      /** copy array "VarSlotConss" to vardata */
+      SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(vardata->VarSlotConss), VarSlotConss, nVarSlotConss));
+      
+
+      /**there must be exactly one VarStartConss*/
+      assert(nVarStartConss == 1);
+
+      /**copy "VarStartConss" to vardata */
+      vardata->VarStartConss = VarStartConss;
+
+      vardata->nVarStartConss = nVarStartConss;
+      vardata->nVarSlotConss = nVarSlotConss;
+
+
+
+      
+      
+      //cout<<"\n nvarconss is ="<<SCIPvardataGetnVarConss(vardata);
+    //  assert(vardata != NULL);
+      
+      //nVarSlotConss =  SCIPvardataGetnVarSlotConss(vardata);
+    
+      /*Get the relaxed obj*/
+      //vardata = SCIPvarGetData(var);
+      // lambda = 0.1;
+      // relaxobj = SCIPvarGetObj(var) + nVarSlotConss * lambda  ;          //cout<<"relaxobj for var\n"<<relaxobj; gives   -ve answers, please check later
+      // //cout<<"\n relaxobj for var"<<relaxobj; 
+      // relaxobj += nVarSlotConss * lambda;
+
+      // SCIP_CALL(SCIPduplicateMemory(scip,&(vardata->relaxobj), relaxobj));
+      // vardata->relaxobj =relaxobj;     
+      // cout<<"\n var"<<SCIPvarGetName(var)<<"       with no of constraints "<<SCIPvardataGetnVarSlotConss(vardata)<<"        old obj value"<<SCIPvarGetObj(var)<<"       new relaxobj "<<relaxobj;
+     
+      // cout<<"\n obj + new lambda * nvarslotconss =" <<relaxobj<<"\n";
+
+
+      SCIPvarSetData(var,vardata); 
+   
+      /**End: create VarStartConssarray and slot constraintarray and copy them to vardata */
+
+      /** free arrays */
+      SCIPfreeBufferArray(scip, &VarConss);
+      SCIPfreeBufferArray(scip, &VarSlotConss);
+      SCIPfreeBufferArray(scip,varbuffer);
+
+      /**reset variablecounters */
+      nVarConss = 0;
+      nVarStartConss = 0;
+      nVarSlotConss = 0;
+      relaxobj = 0;
+      
+      
+
+      
+
+      /** set the vardata for the variable in the loop */ 
+     
+   }
+   auto end = std::chrono::system_clock::now();
+
+  
+   printf("Time taken for the process of identifying the constraint for each variable is %5f seconds",end-start );
+
+   SCIP_CALL( SCIPcreate(&relaxscip));
+   //SCIP_CALL( SCIPhashmapCreate(&varmap, SCIPblkmem(relaxscip), SCIPgetNVars(scip)));
+   
+   success = FALSE;
+   
+   SCIP_CALL( SCIPcopy(scip, relaxscip, NULL, consmap, "relaxscip", FALSE, FALSE, FALSE, FALSE, &success ));
+   //cout<<"just getting the name of the relaxvar"<<SCIPvarGetName(SCIPgetVars(relaxscip)[1]);
+
+   SCIP_VAR** lagrvars =SCIPgetVars(relaxscip);
+   SCIP_CONS** lagrconss = SCIPgetConss(relaxscip);
+
+//   lambda = 50;
+   
+
+   /* below, we have created the dual multipliers as an array and not just a fixed number. We will use the formula of the 0-th iteration(first one) of the r-th lambda(corrosponding to the slot conss) as:
+   lambda(^0)(_r)=min(j \in J) of  { (obj of the j-th   variable)/(the number of non-zero variables in the j-th column)  } 
+   
+   The way we do it will be, along each slot constraint, we would be comparing the minimum value (min) among a list of quotients(compare[j]). 
+   For the quotient, we need the consvars(variables found in the slot and thier objective value), and the non-zero vaiables in the column the consvars are located. 
+
+   compare[j]=consvarobj/SCIPvardataGetnVarSlotConss(vardata);
+
+   we intialize min with a big number and compare it with the j-th compare value. 
+
+   */ 
+
+      
+   SCIP_Real dualmultipliers[SCIPconsGetnSlotConss(probdata)];     //the size of the dualmultipliers array is same as the no of slot constraints. 
+   SCIP_Real sumofduals=0;                                         //will be used to save the sum of the dual multipliers
+   for ( int r = 0; r < SCIPconsGetnSlotConss(probdata); r++)
+   {
+      // SCIP_Real min=1000000000000;                                   //we take a very big number for a comparision that will happen later on                         
+      //cout<<"Cnconss"<<SCIPconsGetnSlotConss(probdata)<<"\n";
+      SCIP_CONS* cons = conss[r];
+      
+      
+      int nconsvars;
+      SCIP_CALL(SCIPgetConsNVars(scip,cons,&nconsvars,&success));
+      SCIP_CALL(SCIPgetConsVars(scip,cons,varbuffer,nconsvars,&success));
+
+      SCIP_Real compare[nconsvars];
+
+      for(int j=0;j<nconsvars;j++)
+      {
+         SCIP_VAR* consvar= varbuffer[j];
+         vardata = SCIPvarGetData(consvar);
+         SCIP_Real consvarobj=SCIPvarGetObj(consvar);
+         compare[j]=consvarobj/SCIPvardataGetnVarSlotConss(vardata);
+         //cout<<"the j-th dual of the dualmultipliers["<<j<<"] is"<<compare[j]<<"\n";
+         if (compare[j]<min)
+         {
+            
+            min = compare[j];
+         }
+
+      }
+      
+         
+      dualmultipliers[r]=min;
+      sumofduals-=min;
+      //cout<<"the dual multiplier is "<<dualmultipliers[r]<<"\n";
+      
+   } 
+   
+   /*
+   
+   In the next step, we reformulate the problem by adding the dual multipliers to the objective value of the variable. 
+   In order to do that, we use the nVarSlotConss to loop over the variable, so we can add the dualmultipliers associated with this variable. 
+   We intialize dualsum =0 and then add the dualmultipliers in the loop. 
+   we then make it part of the reformulation by using the funtion, SCIP_CALL(SCIPaddVarObj(relaxscip,lagrvar,dualsum));
+
+   example would be like min (obj[1]+dualsum)*x[1] where dualsum=sum(dualmulpliers[r]) where r=[0,nslotconst]. 
+
+   */
+
+   for (int v=0; v<nvars; v++)
+   {
+      SCIP_VAR* var = vars[v];
+      SCIP_VAR* lagrvar = lagrvars[v];
+      vardata = SCIPvarGetData(var);
+      SCIP_Real relaxobj = SCIPvarGetObj(var);
+      SCIP_Real dualsum = 0;
+      int nVarSlotConss = SCIPvardataGetnVarSlotConss(vardata);
+
+      for ( int j = 0; j < nVarSlotConss; j++)
+      {
+         SCIP_CONS** VarSlotConss =vardata->VarSlotConss;
+         SCIP_CONS* varslotcons = VarSlotConss[j];
+          
+         const char * varslotconsname = SCIPconsGetName(varslotcons);
+         
+         int nSlotConss = SCIPconsGetnSlotConss(probdata);
+         SCIP_CONS** SlotConss = SCIPconsGetSlotConss(probdata);
+
+         for(int r=0; r<nSlotConss; r++)
+         {
+            SCIP_CONS* cons = conss[r];
+            const char* consname = SCIPconsGetName(cons);
+            if(strcmp(consname,varslotconsname)==0)
+            {
+               dualsum+=dualmultipliers[r];
+               //cout<<" dualsum "<<dualsum;
+            }
+            else
+            {
+               continue;
+            }
+         }
+      }
+      //relaxobj += sum;
+      //cout<<" sum "<<dualsum<<" and new obj is "<<relaxobj+dualsum<<"\n";
+
+      SCIP_CALL(SCIPaddVarObj(relaxscip,lagrvar,dualsum));
+      //cout<<"\n var"<<SCIPvarGetName(var)<<"       found in "<<SCIPvardataGetnVarSlotConss(vardata)<<" constraints"<<"       old obj "<<SCIPvarGetObj(var)<<"           new relaxobj is "<<relaxobj+sum;
+
+   }
+   //SCIPprintTransProblem(relaxscip,file,"lp",FALSE);
+   // SCIP_Real slotlambda;
+
+
+
+   // for ( i = 0; i < SCIPgetNVars(scip) ; i++)
+   // {     
+   
+   //    SCIP_VAR* var =vars[i];
+   //    SCIP_VAR* lagrvar = lagrvars[i];
+      
+
+   //    vardata = SCIPvarGetData(var);
+   //    const char * name = SCIPvarGetName(var);
+
+
+   //    relaxobj = SCIPvarGetObj(var);          //cout<<"relaxobj for var\n"<<relaxobj; gives   -ve answers, please check later
+
+           
+      
+      
+   //    slotlambda = SCIPvardataGetnVarSlotConss(vardata) * lambda;
+   //    relaxobj += slotlambda;
+
+   //    SCIP_CALL(SCIPaddVarObj(relaxscip, lagrvar, slotlambda));
+   //    cout<<"lambda="<<lambda;
+   //    cout<<"\n var"<<SCIPvarGetName(var)<<"       found in "<<SCIPvardataGetnVarSlotConss(vardata)<<" constraints"<<"       old obj "<<SCIPvarGetObj(var)<<"           new relaxobj is "<<relaxobj;
+
+
+     
+
+   // }
+   
+    
+   /*delete all the slot constraints*/
+   for(i = 0; i<SCIPconsGetnSlotConss(probdata); ++i)                     
+   { 
+      SCIP_CONS* cons = SCIPgetConss(relaxscip)[i];
+      SCIP_CALL(SCIPdelCons(relaxscip,cons));                                              
+      
+   }
+   assert(SCIPgetNConss(relaxscip)!=0);                     //cout<<"\n nconss for the relaxscip"<<SCIPgetNConss(relaxscip)<<"\n";
+   
+  
+   //SCIP_Real negativesumoflambdas = - 1 * SCIPconsGetnSlotConss(probdata)*lambda;
+   SCIP_SOL** sols;
+   SCIP_SOL* bestsol;
+   int nsols;
+   int s;
+   SCIP_Real* vals;
+   
+   SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));        //we have added the negative of the sum of the dual multipliers
+   SCIP_CALL( SCIPtransformProb(relaxscip));                      //transform the problem.
+   SCIP_CALL(SCIPsolve(relaxscip));                                  //solves the problem. 
+   sols = SCIPgetSols(relaxscip);                                    //get the solutions.
+   nsols = SCIPgetNSols(relaxscip);                                  //gets the number of solutions
+   bestsol = SCIPgetBestSol(relaxscip);
+   // SCIP_CALL(SCIPprintBestSol(scip,file,FALSE));
+   //FILE * file;
+   const char * relaxlagr;
+   
+   SCIP_CALL(SCIPprintOrigProblem(relaxscip, file, "lp", FALSE ));
+   /*making sure the solution is feasible*/
+   for (s=0; s<nsols;++s)
+   {
+      SCIP_Bool feasible;
+      SCIP_SOL* sol;
+      //cout<<"\nsolution"<<s<<" is "<<(SCIPgetSolTransObj(scip, sol)-SCIPconsGetnSlotConss(probdata)*lambda);
+
+
+      /* the soultion should be sorted w.r.t. the objective function value */
+      assert(s == 0 || SCIPisFeasGE(relaxscip, SCIPgetSolOrigObj(relaxscip, sols[s-1]), SCIPgetSolOrigObj(relaxscip, sols[s])));
+
+      sol=sols[s];
+      assert(sol!=NULL);
+
+      SCIP_CALL(SCIPcheckSolOrig(relaxscip,sol,&feasible,FALSE,FALSE));
+
+      if (!feasible)
+      {
+         cout<<"solution has a problem";
+         continue;
+      }
+      
+       
+      /*printing the solution of the relaxscip*/
+      SCIP_CALL(SCIPprintSol(relaxscip,sol, file, FALSE));
+      //SCIP_CALL(SCIPprintOrigProblem(relaxscip, file, "lp", FALSE ));
+      //SCIP_CALL(SCIPprintOrigProblem(scip, file, "lp", TRUE ));
+      //SCIP_CALL(SCIPwriteLP(scip,relaxlagr));      
+
+   }
+ /*The next step would be to refine the problem through an iteration. This iteration will be on the dualmultipliers, the subgradients, and the stepsize*/
+   SCIP_Real* subgradients[probdata->nSlotConss];
+   for (int r = 0; r < probdata->nSlotConss; r++)
+   {
+      subgradients[r]==0;
+      SCIP_CONS* cons = SlotConss[r];
+      SCIP_VAR** consvars;
+      int nconsvars;
+      SCIPallocBufferArray(scip,varbuffer,nconsvars);
+      
+      SCIPgetConsNVars(scip,cons,&nconsvars,&success);
+      SCIP_CALL(SCIPgetConsVars(scip,cons,varbuffer,nconsvars,&success));
+      //SCIPgetSolVals(relaxscip,sols[0],nconsvars,varbuffer,vals);
+
+      //SCIP_CALL( SCIPgetVarSols(relaxscip,nconsvars,varbuffer,vals));
+      for(int v=0; v<nconsvars; v++)
+      {
+        const char* consvarname = SCIPconsGetName(varbuffer[v]);
+        int val = SCIPgetVarSol(relaxscip,varbuffer[v]);
+        //SCIP_Real consvarsol = (SCIPgetVarSol(relaxscip,consvar));
+        //SCIP_Real consvarsol =  (relaxscip,sols[0],varbuffer[v]);
+        
+        cout<<"sol for "<<consvarname<<" is "<<val<<"\n";
+        
+      }
+      SCIPfreeBufferArray(scip,varbuffer);
+   }
+   
+
+
+   cout<<"are we done yet?";
+/* The next step will working on finding a better */
+   //SCIPsetMessagehdlrQuiet(relaxscip, TRUE);
+   //SCIP_CALL(SCIPtransformProb(relaxscip));
+   
+   
+
+   //creating variables for the relaxscip
+   
+
+   return SCIP_OKAY;
+}
+
+
+
+
+
+
+/*
+ * relaxator specific interface methods
+ */
+
+/** creates the lagr relaxator and includes it in SCIP */
+SCIP_RETCODE SCIPincludeRelaxlagrangian(
+   SCIP*                 scip                /**< SCIP data structure */
+   )
+{
+   SCIP_RELAXDATA* relaxdata;
+   SCIP_RELAX* relax;
+
+   /* create lagr relaxator data */
+   SCIP_CALL(SCIPallocMemory(scip, &relaxdata));
+   relaxdata = NULL;
+   /* TODO: (optional) create relaxator specific data here */
+
+   relax = NULL;
+
+   /* include relaxator */
+#if 0
+   /* use SCIPincludeRelax() if you want to set all callbacks explicitly and realize (by getting compiler errors) when
+    * new callbacks are added in future SCIP versions
+    */
+   SCIP_CALL( SCIPincludeRelax(scip, RELAX_NAME, RELAX_DESC, RELAX_PRIORITY, RELAX_FREQ, RELAX_INCLUDESLP,
+         relaxCopylagr, relaxFreelagr, relaxInitlagr, relaxExitlagr, relaxInitsollagr, relaxExitsollagr, relaxExeclagr,
+         relaxdata) );
+#else
+   /* use SCIPincludeRelaxBasic() plus setter functions if you want to set callbacks one-by-one and your code should
+    * compile independent of new callbacks being added in future SCIP versions
+    */
+   SCIP_CALL( SCIPincludeRelaxBasic(scip, &relax, RELAX_NAME, RELAX_DESC, RELAX_PRIORITY, RELAX_FREQ,
+         relaxExeclagr, relaxdata) );
+
+   assert(relax != NULL);
+
+   /* set non fundamental callbacks via setter functions */
+   SCIP_CALL( SCIPsetRelaxCopy(scip, relax, relaxCopylagr) );
+   SCIP_CALL( SCIPsetRelaxFree(scip, relax, relaxFreelagr) );
+   SCIP_CALL( SCIPsetRelaxInit(scip, relax, relaxInitlagr) );
+   SCIP_CALL( SCIPsetRelaxExit(scip, relax, relaxExitlagr) );
+   SCIP_CALL( SCIPsetRelaxInitsol(scip, relax, relaxInitsollagr) );
+   SCIP_CALL( SCIPsetRelaxExitsol(scip, relax, relaxExitsollagr) );
+#endif
+
+   /* add lagr relaxator parameters */
+   /* TODO: (optional) add relaxator specific parameters with SCIPaddTypeParam() here */
+
+   return SCIP_OKAY;
+}
diff --git a/src/relax_lagr.cpp b/src/relax_lagr.cpp
index d9e31712fc86a85e10177a785ace1c29b465633c..7e76e5bcf8576a10363f9af2a0a48cf54207a7b4 100644
--- a/src/relax_lagr.cpp
+++ b/src/relax_lagr.cpp
@@ -43,8 +43,8 @@
 
 #define RELAX_NAME             "lagr"
 #define RELAX_DESC             "relaxator template"
-#define RELAX_PRIORITY         500
-#define RELAX_FREQ             1
+#define RELAX_PRIORITY         0
+#define RELAX_FREQ             0
 
 
 
@@ -66,6 +66,19 @@ struct SCIP_RelaxData
    SCIP_Real* upperbound;
 };
 
+struct SCIP_VarData
+{
+   SCIP_VAR*                        var;
+   SCIP_CONS**                      VarConss;
+   int                              nVarConss;
+   SCIP_CONS**                      VarSlotConss;                   /**<contains all slot constraints containing the variable */
+   int                              nVarSlotConss;                 /**<number of slot constraints the variable is occuring in*/  
+   SCIP_Real                        varquotient;
+   int*                              consids;
+   int*                              varid;
+};
+
+
 /** destructor of relaxator to free user data (called when SCIP is exiting) */
 static
 SCIP_DECL_RELAXFREE(relaxFreelagr)
@@ -84,49 +97,52 @@ SCIP_DECL_RELAXFREE(relaxFreelagr)
 static
 SCIP_DECL_RELAXINIT(relaxInitlagr)
 {  /*lint --e{715}*/
-   printf("hellow\n");
+   // printf("hellow\n");
 
-   using std::cout;
-   SCIP*                                  relaxscip;
-   SCIP_HASHMAP*                          varmap;
-   SCIP_HASHMAP*                          consmap;
+   // using std::cout;
+   // SCIP*                                  relaxscip;                   //a copy of the scip we can work on
+   // SCIP_HASHMAP*                          varmap;                      //to map the variables from scip to relaxscip
+   // SCIP_HASHMAP*                          consmap;                     //to map the constraints from scip to relaxscip
 
-   SCIP_VARDATA*                           vardata;
-   SCIP_ProbData*                          probdata;
-   SCIP_RELAXDATA*                         relaxdata;
+   // SCIP_VARDATA*                           vardata;                     //contains variable data, including in which constraints it's found
+   // SCIP_PROBDATA*                          probdata;                    //contains constraint data, identify slot vs start conss, and also which variables it contains
+   // SCIP_RELAXDATA*                         relaxdata;                   // not yet used, but can be part of the struct SCIP_RelaxData
 
-   SCIP_CLOCK*                             varslottime;
+   // SCIP_CLOCK*                             varslottime;                 //to help us record the time
 
-   FILE*                                   file;
+   // FILE*                                   file;                        
    
-   SCIP_Bool                               success;
-   SCIP_Bool                               valid;
+   // SCIP_Bool                               success;
+   // SCIP_Bool                               valid;
+
+   // SCIP_SOL**                              sols;
+
+   // relaxdata = SCIPrelaxGetData(relax);
+   // SCIP_CALL(SCIPallocBlockMemory(scip , &relaxdata));
+   // assert(relaxdata != NULL);
+
 
-   SCIP_SOL**                              sols;
 
-   relaxdata = SCIPrelaxGetData(relax);
-   SCIP_CALL(SCIPallocBlockMemory(scip , &relaxdata));
-   assert(relaxdata != NULL);
 
 
    /*************************************************************************************************/
    /*we start with creating our relaxed scip instance, where the variable and constraints are mapped*/
    /*************************************************************************************************/
-   SCIP_CALL( SCIPcreate(&relaxscip));
-   valid=FALSE;
-   SCIP_CALL( SCIPhashmapCreate(&varmap, SCIPblkmem(relaxscip), SCIPgetNVars(scip)) );
-   SCIP_CALL(SCIPcopy(scip,relaxscip,varmap,consmap,"relaxscip",FALSE,FALSE,FALSE,FALSE,&valid));
+   // SCIP_CALL( SCIPcreate(&relaxscip));
+   // valid=FALSE;
+   // SCIP_CALL( SCIPhashmapCreate(&varmap, SCIPblkmem(relaxscip), SCIPgetNVars(scip)) );
+   // SCIP_CALL(SCIPcopy(scip,relaxscip,varmap,consmap,"relaxscip",FALSE,FALSE,FALSE,FALSE,&valid));
    
-   SCIP_VAR** origvars = SCIPgetVars(scip);
-   SCIP_VAR** vars = SCIPgetVars(relaxscip);
-   SCIP_CONS** conss = SCIPgetConss(relaxscip);
-   int nconss = SCIPgetNConss(relaxscip);
-   int nvars = SCIPgetNVars(relaxscip);
-   SCIP_Real upperbound = 0;
-   // printf("**************%f***********",SCIPgetNCountedFeasSubtrees(relaxscip));
+   // SCIP_VAR** origvars = SCIPgetVars(scip);
+   // SCIP_VAR** vars = SCIPgetVars(relaxscip);
+   // SCIP_CONS** conss = SCIPgetConss(relaxscip);
+   // int nconss = SCIPgetNConss(relaxscip);
+   // int nvars = SCIPgetNVars(relaxscip);
+   // SCIP_Real upperbound = 0;
+   // // printf("**************%f***********",SCIPgetNCountedFeasSubtrees(relaxscip));
 
-   SCIP_CALL( SCIPcreateClock(relaxscip, &varslottime) );                     //* start time counting*  
-   SCIP_CALL(SCIPstartClock(relaxscip,varslottime));
+   // SCIP_CALL( SCIPcreateClock(relaxscip, &varslottime) );                     //* start time counting*  
+   // SCIP_CALL(SCIPstartClock(relaxscip,varslottime));
 
    /**************************************************************************************************************/
    /*First,                                                                                                      */
@@ -135,174 +151,174 @@ SCIP_DECL_RELAXINIT(relaxInitlagr)
    /*--along with the quotient of the obj to the nVarSlotConss                                                    */
    /***************************************************************************************************************/
                                      
-   SCIPcreateprobdata(relaxscip,&probdata);     //*will be used to identify the #of slot constraints 
-   printf("%d", SCIPgetNConss(relaxscip));
-   int nSlotConss = SCIPgetNSlotConss(probdata);
-   printf("%d", SCIPgetNSlotConss(probdata));
-
-   SCIP_Real* origobj;
-   SCIP_CALL(SCIPallocBufferArray(relaxscip,&origobj,nvars));
-
-
-   for (int v = 0; v < nvars; v++)
-   {
-      SCIP_VAR* var = vars[v];
-      origobj[v]= SCIPvarGetObj(var);
-
-      vardata=NULL;
-      SCIPvardataCreateLagrangian(relaxscip,vardata,&var,nSlotConss,v);        //*we create the vardata, containing the ids of the constraints containing the variable
-      vardata=SCIPvarGetData(var);  
-      if(upperbound<=SCIPvarGetObj(var))
-      {
-         upperbound = SCIPvarGetObj(var);
-      }
-   } 
-   upperbound = upperbound * (nconss - nSlotConss);
-   printf("%f",upperbound);  
-   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
-   // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
-
-
-   SCIP_SOL* bestsol ;
-   SCIP_Real* dualmultipliers;
-   SCIP_CALL(SCIPallocBufferArray(relaxscip,&dualmultipliers,nSlotConss));   
+   // SCIPcreateprobdata(relaxscip,&probdata);     //*will be used to identify the #of slot constraints 
+   // printf("%d", SCIPgetNConss(relaxscip));
+   // int nSlotConss = SCIPgetNSlotConss(probdata);
+   // printf("%d", SCIPgetNSlotConss(probdata));
+
+   // SCIP_Real* origobj;
+   // SCIP_CALL(SCIPallocBufferArray(relaxscip,&origobj,nvars));
+
+
+   // for (int v = 0; v < nvars; v++)
+   // {
+   //    SCIP_VAR* var = vars[v];
+   //    origobj[v]= SCIPvarGetObj(var);
+
+   //    vardata=NULL;
+   //    SCIPvardataCreateLagrangian(relaxscip,vardata,&var,nSlotConss,v);        //*we create the vardata, containing the ids of the constraints containing the variable
+   //    vardata=SCIPvarGetData(var);  
+   //    if(upperbound<=SCIPvarGetObj(var))
+   //    {
+   //       upperbound = SCIPvarGetObj(var);
+   //    }
+   // } 
+   // upperbound = upperbound * (nconss - nSlotConss);
+   // printf("%f",upperbound);  
+   // // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   // // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
+
+
+   // SCIP_SOL* bestsol ;
+   // SCIP_Real* dualmultipliers;
+   // SCIP_CALL(SCIPallocBufferArray(relaxscip,&dualmultipliers,nSlotConss));   
                                            
-   SCIP_Real sumofduals = 0;   
-   SCIP_Real stepsize = 0.0000;
-   SCIP_Real sqsum = 0;
-   SCIP_Real sqrtsum = 0;
-   SCIP_Real C = 2;
+   // SCIP_Real sumofduals = 0;   
+   // SCIP_Real stepsize = 0.0000;
+   // SCIP_Real sqsum = 0;
+   // SCIP_Real sqrtsum = 0;
+   // SCIP_Real C = 2;
 
 
-   SCIP_Real* subgradients;
-   SCIP_CALL(SCIPallocBufferArray(relaxscip,&subgradients,nSlotConss));
+   // SCIP_Real* subgradients;
+   // SCIP_CALL(SCIPallocBufferArray(relaxscip,&subgradients,nSlotConss));
 
-   /******************************************************************************************************************/
-   /*Next, we will do the initial iteration of finding the dual mulpliers of each slot conss, and their sum(dualsum) */ 
-   /* In the end, we will subtract this sum from the objective of the function.                                      */
-   /* It's initial, because while we would search for more dual multipliers to solve the Lagrangian relaxation       */
-   /******************************************************************************************************************/
+   // /******************************************************************************************************************/
+   // /*Next, we will do the initial iteration of finding the dual mulpliers of each slot conss, and their sum(dualsum) */ 
+   // /* In the end, we will subtract this sum from the objective of the function.                                      */
+   // /* It's initial, because while we would search for more dual multipliers to solve the Lagrangian relaxation       */
+   // /******************************************************************************************************************/
   
-   for ( int r = 0; r < nSlotConss; ++r)
-   {
-            // printf("*******************%f\n",subgradients[r]);
-      SCIP_CONS* cons = conss[r]; 
+   // for ( int r = 0; r < nSlotConss; ++r)
+   // {
+   //          // printf("*******************%f\n",subgradients[r]);
+   //    SCIP_CONS* cons = conss[r]; 
    
-      dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons, 0,0,0,true,0);           //returns the minumum
-      dualmultipliers[r] = 0;
-      sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
-      // printf("(%s,%f) \n",SCIPconsGetName(cons), dualmultipliers[r]);
+   //    dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons, 0,0,0,true,0);           //returns the minumum
+   //    dualmultipliers[r] = 0;
+   //    sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
+   //    // printf("(%s,%f) \n",SCIPconsGetName(cons), dualmultipliers[r]);
         
-   }
+   // }
 
    
-   int niters = 2250;
-   int stoppingiter=0;
+   // int niters = 2250;
+   // int stoppingiter=0;
    
-   /**solvals is used for storing solutions in an iteration. where as bestsolvals will store the solution with the best objective value*/
-   SCIP_Real* solvals;
-   SCIP_Real* bestsolvals;
-   SCIP_CALL(SCIPallocBufferArray(relaxscip,&solvals,nvars+1));
-   SCIP_CALL(SCIPallocBufferArray(relaxscip,&bestsolvals,nvars+1+niters));
-
-   bestsolvals[nvars] = -10000000000000000;
-   // printf("%f",bestsolvals[nvars+1]);
+   // /**solvals is used for storing solutions in an iteration. where as bestsolvals will store the solution with the best objective value*/
+   // SCIP_Real* solvals;
+   // SCIP_Real* bestsolvals;
+   // SCIP_CALL(SCIPallocBufferArray(relaxscip,&solvals,nvars+1));
+   // SCIP_CALL(SCIPallocBufferArray(relaxscip,&bestsolvals,nvars+1+niters));
+
+   // bestsolvals[nvars] = -10000000000000000;
+   // // printf("%f",bestsolvals[nvars+1]);
    
-   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
-   // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
+   // // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   // // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
     
-   /*add all the duals that are added onto the variabls under sumofaddonvars*/
-   SCIP_Real sumofaddonvars=0;
-   SCIP_Real percent;
-   SCIP_Real percent2;
-   int counter=0;
+   // /*add all the duals that are added onto the variabls under sumofaddonvars*/
+   // SCIP_Real sumofaddonvars=0;
+   // SCIP_Real percent;
+   // SCIP_Real percent2;
+   // int counter=0;
 
-   SCIP_Real sumofsqsubgrad=0;
+   // SCIP_Real sumofsqsubgrad=0;
 
    
-   stepsize; 
-   /*Now we can start with our interation to maximize the dualmultipliers while minimizing the reformulated SCIP instance*/
-   for(int k =  0; k < niters; ++k)
-   {  
-      stepsize = 1/sqrt(k+1);
-      printf("%f\n\n",stepsize);
-      sumofaddonvars = 0;       
-      SCIP_CALL(SCIPfreeTransform(relaxscip));
-      /*******************************************************************************************************/
-      /* The reformulation of the problem can be written as follows                                          */
-      //*>>>>>>>>>>>>>>>>>> min sum { (w[i]+sum{dual[j]})}x[i]-sum{dual[r]} <<<<<<<<<<<<                     */
-      /*where i is nvars, j is nVarSlotConss, and r is nSlotConss for our case *******************************/
-      /*******************************************************************************************************/
-      SCIPvarchangeDuals(relaxscip,&vars,dualmultipliers,origobj);
-      SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,-1*sumofduals));
-      // printf("*****************************upperbound*********************---> %f",SCIPgetUpperbound(relaxscip));
-      // SCIP_CALL(SCIPprintOrigProblem(relaxscip, file, "lp", FALSE));
+   // stepsize; 
+   // /*Now we can start with our interation to maximize the dualmultipliers while minimizing the reformulated SCIP instance*/
+   // for(int k =  0; k < niters; ++k)
+   // {  
+   //    stepsize = 0.1;
+   //    printf("%f\n\n",stepsize);
+   //    sumofaddonvars = 0;       
+   //    SCIP_CALL(SCIPfreeTransform(relaxscip));
+   //    /*******************************************************************************************************/
+   //    /* The reformulation of the problem can be written as follows                                          */
+   //    //*>>>>>>>>>>>>>>>>>> min sum { (w[i]+sum{dual[j]})}x[i]-sum{dual[r]} <<<<<<<<<<<<                     */
+   //    /*where i is nvars, j is nVarSlotConss, and r is nSlotConss for our case *******************************/
+   //    /*******************************************************************************************************/
+   //    SCIPvarchangeDuals(relaxscip,&vars,dualmultipliers,origobj);
+   //    SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,-1*sumofduals));
+   //    // printf("*****************************upperbound*********************---> %f",SCIPgetUpperbound(relaxscip));
+   //    // SCIP_CALL(SCIPprintOrigProblem(relaxscip, file, "lp", FALSE));
       
-      SCIPsolveiteration(relaxscip,nSlotConss,&subgradients,2,&stepsize,&bestsolvals,&upperbound, k);
-      //prinf("\t\t\t\t%fUpperbound \n",upperbound);
+   //    SCIPsolveiteration(relaxscip,nSlotConss,&subgradients,2,&stepsize,&bestsolvals,&upperbound, k);
+   //    //prinf("\t\t\t\t%fUpperbound \n",upperbound);
            
-      SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(relaxdata->bestsolvals), bestsolvals, nvars+1));
-      // printf("\n best obj = %f \n",bestsolvals[nvars]);
+   //    SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(relaxdata->bestsolvals), bestsolvals, nvars+1));
+   //    // printf("\n best obj = %f \n",bestsolvals[nvars]);
 
 
-      SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));
+   //    SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));
     
-      sumofduals = 0;
-      for ( int r = 0; r < nSlotConss; ++r)
-      {  
-         SCIP_CONS* cons = conss[r]; 
-         // printf("--subgrad %f--",subgradients[r]);
-         SCIP_Real subgradient = subgradients[r];
-         sumofsqsubgrad += subgradients[r]*subgradients[r];
-      } 
-
-      for ( int r = 0; r < nSlotConss; ++r)
-      {  
-         SCIP_CONS* cons = conss[r]; 
-         // printf("--subgrad %f--",subgradients[r]);
-         SCIP_Real subgradient = subgradients[r];
-         dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons,subgradient,C,stepsize,false,dualmultipliers[r]);           //returns the minumum
-         sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
-         //prinf("(%s,%f, sumofduals %f) \n",SCIPconsGetName(cons), dualmultipliers[r],sumofduals);
-      }
+   //    sumofduals = 0;
+   //    for ( int r = 0; r < nSlotConss; ++r)
+   //    {  
+   //       SCIP_CONS* cons = conss[r]; 
+   //       // printf("--subgrad %f--",subgradients[r]);
+   //       SCIP_Real subgradient = subgradients[r];
+   //       sumofsqsubgrad += subgradients[r]*subgradients[r];
+   //    } 
+
+   //    for ( int r = 0; r < nSlotConss; ++r)
+   //    {  
+   //       SCIP_CONS* cons = conss[r]; 
+   //       // printf("--subgrad %f--",subgradients[r]);
+   //       SCIP_Real subgradient = subgradients[r];
+   //       dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons,subgradient,C,stepsize,false,dualmultipliers[r]);           //returns the minumum
+   //       sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
+   //       //prinf("(%s,%f, sumofduals %f) \n",SCIPconsGetName(cons), dualmultipliers[r],sumofduals);
+   //    }
 
       
       
 
-      ++stoppingiter;
-      if(bestsolvals[nvars]!=bestsolvals[nvars+k+1]){++counter;}
-      else{counter=0;}
-      if(counter==10){ break; }   
-   }
-
-   SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
-   SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %f\n", SCIPgetClockTime(relaxscip, varslottime));
+   //    ++stoppingiter;
+   //    if(bestsolvals[nvars]!=bestsolvals[nvars+k+1]){++counter;}
+   //    else{counter=0;}
+   //    if(counter==10){ break; }   
+   // }
 
-   FILE* saveniter;
-   saveniter = fopen("values.txt","w");
-   fprintf(saveniter,"%d\n",stoppingiter);
-   fclose(saveniter);
-
-   FILE* savebestsols;
-   for(int v=nvars+1; v<nvars+1+stoppingiter; ++v)
-   {
-      // prinf("(%s bsv= %f\n", SCIPvarGetName(vars[v]),bestsolvals[v]);
-      savebestsols = fopen("values.txt","a");
-      fprintf(savebestsols,"%f\n", bestsolvals[v]);
-      // fputs("This is testing for fputs...\n",were);
-      fclose(savebestsols);
-   }
+   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %f\n", SCIPgetClockTime(relaxscip, varslottime));
+
+   // FILE* saveniter;
+   // saveniter = fopen("values.txt","w");
+   // fprintf(saveniter,"%d\n",stoppingiter);
+   // fclose(saveniter);
+
+   // FILE* savebestsols;
+   // for(int v=nvars+1; v<nvars+1+stoppingiter; ++v)
+   // {
+   //    // prinf("(%s bsv= %f\n", SCIPvarGetName(vars[v]),bestsolvals[v]);
+   //    savebestsols = fopen("values.txt","a");
+   //    fprintf(savebestsols,"%f\n", bestsolvals[v]);
+   //    // fputs("This is testing for fputs...\n",were);
+   //    fclose(savebestsols);
+   // }
 
    
-   for(int v=0; v<nvars; ++v)
-   {
-      SCIP_VAR* var = vars[v];
-      // printf("orobj %f|",origobj[v]);
-      // vardata = SCIPvarGetData(var);
-      // SCIP_CALL(SCIPVaraddDualMultiplier(relaxscip,&var,dualmultipliers));
-      // printf("%f",SCIPvarGetQuotient(vardata));
-      // vardataDelete(relaxscip,&vardata);
-   }
+   // for(int v=0; v<nvars; ++v)
+   // {
+   //    SCIP_VAR* var = vars[v];
+   //    // printf("orobj %f|",origobj[v]);
+   //    // vardata = SCIPvarGetData(var);
+   //    // SCIP_CALL(SCIPVaraddDualMultiplier(relaxscip,&var,dualmultipliers));
+   //    // printf("%f",SCIPvarGetQuotient(vardata));
+   //    // vardataDelete(relaxscip,&vardata);
+   // }
 
 
    
@@ -349,10 +365,11 @@ SCIP_DECL_RELAXINITSOL(relaxInitsollagr)
 static
 SCIP_DECL_RELAXEXITSOL(relaxExitsollagr)
 {  /*lint --e{715}*/
-   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
-   SCIPABORT(); /*lint --e{527}*/
+   printf("hellow\n");
 
+   
    return SCIP_OKAY;
+
 }
 #else
 #define relaxExitsollagr NULL
@@ -364,8 +381,228 @@ static
 SCIP_DECL_RELAXEXEC(relaxExeclagr)
 {  
    /*lint --e{715}*/
+SCIP* relaxscip;
+   SCIP_HASHMAP* varmap;
+   SCIP_HASHMAP* consmap;
+   SCIP_CONS** conss;
+   SCIP_PROBDATA* probdata;
+   SCIP_VARDATA* vardata;
+   SCIP_Real relaxval;
+   SCIP_Bool valid;
+   int nconss;
+   int i;
+   int c;
+
+
+   *lowerbound = -SCIPinfinity(scip);
+   *result = SCIP_DIDNOTRUN;
+
+   /* we can only run if none of the present constraints expect their variables to be binary or integer during transformation */
+   conss = SCIPgetConss(scip);
+   nconss = SCIPgetNConss(scip);
+   
+
+   for( c = 0; c < nconss; ++c )
+   {
+      const char* conshdlrname;
+
+      conshdlrname = SCIPconshdlrGetName(SCIPconsGetHdlr(conss[c]));
+
+      /* skip if there are any "and", "linking", or", "orbitope", "pseudoboolean", "superindicator", "xor" or new/unknown constraints */
+      if( strcmp(conshdlrname, "SOS1") != 0 && strcmp(conshdlrname, "SOS2") != 0 && strcmp(conshdlrname, "abspower") != 0
+            && strcmp(conshdlrname, "bivariate") != 0 && strcmp(conshdlrname, "bounddisjunction") != 0
+            && strcmp(conshdlrname, "cardinality") != 0 && strcmp(conshdlrname, "components") != 0
+            && strcmp(conshdlrname, "conjunction") != 0 && strcmp(conshdlrname, "countsols") != 0
+            && strcmp(conshdlrname, "cumulative") != 0 && strcmp(conshdlrname, "disjunction") != 0
+            && strcmp(conshdlrname, "indicator") != 0 && strcmp(conshdlrname, "integral") != 0
+            && strcmp(conshdlrname, "knapsack") != 0 && strcmp(conshdlrname, "linear") != 0
+            && strcmp(conshdlrname, "logicor") != 0 && strcmp(conshdlrname, "nonlinear") != 0
+            && strcmp(conshdlrname, "orbisack") != 0 && strcmp(conshdlrname, "quadratic") != 0
+            && strcmp(conshdlrname, "setppc") != 0 && strcmp(conshdlrname, "soc") != 0
+            && strcmp(conshdlrname, "symresack") != 0 && strcmp(conshdlrname, "varbound") != 0 )
+         return SCIP_OKAY;
+   }
+
+   /* create the variable mapping hash map */
+   SCIP_CALL( SCIPcreate(&relaxscip) );
+   SCIP_CALL( SCIPhashmapCreate(&varmap, SCIPblkmem(relaxscip), SCIPgetNVars(scip)) );
+   valid = FALSE;
+   SCIP_CALL( SCIPcopy(scip, relaxscip, varmap, consmap, "relaxscip", FALSE, FALSE, FALSE, FALSE, &valid) );
    
-   // SCIPABORT();
+   /**************************************************************************************************************/
+   /*First,                                                                                                      */
+   //*the probdata: where we get to identify the bad constraint we want to formulate(in our case, the slot conss) */
+   /***************************************************************************************************************/
+   SCIPcreateprobdata(relaxscip,&probdata);     /*will be used to identify the # of slot(bad) constraints*/ 
+   int nSlotConss = SCIPgetNSlotConss(probdata);         //number of bad(slot) constraint
+   int* badconss;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip, &badconss, nSlotConss));         //the badconss array will contain the row number of the bad conss
+   int counter = 0;                                                           //counter will increase based the condition of inequality withn row.
+   for (int t=0; t<nconss; t++)                             /* (3) */
+   {
+      SCIP_CONS* cons = SCIPgetConss(relaxscip)[t];
+      if(SCIPconsGetLhs(relaxscip,cons,&valid)==-SCIPinfinity(relaxscip))                        /*<We get the slot constraints based on the inquality*/
+      {
+         badconss[counter]=t;
+         // printf("(%d,%d)--%s\t",counter, t,SCIPconsGetName(cons));
+         counter++; 
+      }
+   }
+
+   int nvars = SCIPgetNVars(relaxscip);
+   SCIP_VAR** vars = SCIPgetVars(relaxscip);
+ 
+   int* consids;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&consids,nSlotConss));
+
+   /* we then create the vardata function for each variable, to see at which constraint the variable is found*/
+   SCIP_CLOCK* varslottime;                 //to help us record the time
+   SCIP_CALL( SCIPcreateClock(relaxscip, &varslottime) );                     //* start time counting*  
+   SCIP_CALL(SCIPstartClock(relaxscip,varslottime)); 
+   int maxnconsvars=0;
+   int nconsvars=0;
+   
+
+   int id;
+   for(int r=0;r<nSlotConss;r++)
+   {
+      id = badconss[r];                                     //gets the index for the bad constraints
+      SCIP_CONS* cons = SCIPgetConss(relaxscip)[id];                          //gets teh bad constraints
+      SCIP_CALL(SCIPgetConsNVars(relaxscip,cons,&nconsvars,&valid));
+      if(maxnconsvars<nconsvars){maxnconsvars=nconsvars;}   //get the max number of variables found at each constraint
+      consids[r]=0;
+   }
+
+   SCIP_VAR** varbuffers;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip, &varbuffers, maxnconsvars)); 
+   for (int v = 0; v < maxnconsvars; v++)
+   {
+      varbuffers[v] =vars[v];
+   }
+   
+
+   for (int v = 0; v < nvars; v++)
+   { 
+      int* varid;
+      int nVarSlotConss=0;
+      nconsvars = 0;
+      SCIP_VAR* var = vars[v];
+      
+      int varindex = SCIPvarGetIndex(var);                                    /* (2) */
+      assert(varindex!= NULL);
+
+      // printf("%s****%d\n",SCIPvarGetName(var),varindex);
+      for (int r = 0; r < nSlotConss; ++r)
+      {
+         id = badconss[r];
+         SCIP_CONS* cons = SCIPgetConss(relaxscip)[id];
+         // printf("%s \t",SCIPconsGetName(cons));
+         SCIP_CALL(SCIPgetConsNVars(relaxscip, cons, &nconsvars, &valid)); 
+         SCIP_CALL(SCIPgetConsVars(relaxscip, cons, varbuffers, nconsvars, &valid));
+         if (!valid){
+         abort(); }
+
+         for (int j = 0; j < nconsvars; ++j)                                            /* (8) */
+         {
+            SCIP_VAR* varx = varbuffers[j];
+            int varbufindex = SCIPvarGetIndex(varx);
+            assert(varbufindex != NULL);
+            // printf("%s\t \t%d",SCIPvarGetName(varx),varbufindex);
+            
+            
+            /** if var[i] is in cons[c], write conspointer in VarConss and increase nVarConsscounter */
+            if (varindex == varbufindex)                                           /* (9) */
+            {
+               
+               // VarSlotConss[nVarSlotConss] = cons;
+               consids[nVarSlotConss]=id;
+               nVarSlotConss++;
+               // printf(" %s \t,",SCIPconsGetName(cons));
+            }
+         }
+      }
+      SCIP_CALL(SCIPallocBufferArray(relaxscip, &varid, nVarSlotConss));
+      for(int t=0;t<nVarSlotConss;t++)
+      {
+         varid[t]=consids[t];
+         // printf("%d \t",varid[t]);
+      }
+
+      // vardata=SCIPvarGetData(var);
+      SCIP_CALL(SCIPallocBlockMemory(scip , &vardata));     
+      SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(vardata->varid), varid, nVarSlotConss));
+      vardata->nVarSlotConss = nVarSlotConss;  /**copy nVarConss to VarData */
+      // // vardata->varquotient = varquotient;
+      vardata->varid = varid;
+      // /**set the variable data to the variable*/
+      SCIPvarSetData(var,vardata);  
+   }
+      
+
+   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   SCIPinfoMessage(relaxscip, NULL, "\n row and column identified in (sec) : %f\n", SCIPgetClockTime(relaxscip, varslottime));
+
+
+   /* change variable types */
+   for( i = 0; i < SCIPgetNVars(relaxscip); ++i )
+   {
+      SCIP_VAR* var;
+      SCIP_Bool infeasible;
+
+      var = SCIPgetVars(relaxscip)[i];
+      assert(var != NULL);
+
+      SCIP_CALL( SCIPchgVarType(relaxscip, var, SCIP_VARTYPE_CONTINUOUS, &infeasible) );
+      assert(!infeasible);
+   }
+
+   // SCIP_CALL(SCIPprintOrigProblem(relaxscip, NULL, "lp", FALSE));
+   SCIPsetMessagehdlrQuiet(relaxscip, TRUE);
+   SCIP_CALL( SCIPtransformProb(relaxscip) );
+
+
+   SCIP_CALL( SCIPsolve(relaxscip) );
+   relaxval = SCIPgetPrimalbound(relaxscip);
+   SCIPdebugMessage("relaxation bound = %e status = %d\n", relaxval, SCIPgetStatus(relaxscip));
+
+   if( SCIPgetStatus(relaxscip) == SCIP_STATUS_OPTIMAL )
+   {
+      /* store relaxation solution in original SCIP if it improves the best relaxation solution thus far */
+      if( (! SCIPisRelaxSolValid(scip)) || SCIPisGT(scip, relaxval, SCIPgetRelaxSolObj(scip)) )
+      {
+         SCIPdebugMsg(scip, "Setting LP relaxation solution, which improved upon earlier solution\n");
+         SCIP_CALL( SCIPclearRelaxSolVals(scip, relax) );
+
+         for( i = 0; i < SCIPgetNVars(scip); ++i )
+         {
+            SCIP_VAR* relaxvar;
+            SCIP_Real solval;
+
+            relaxvar = (SCIP_VAR*)SCIPhashmapGetImage(varmap, SCIPgetVars(scip)[i]);
+            assert(relaxvar != NULL);
+
+            solval = SCIPgetSolVal(relaxscip, SCIPgetBestSol(relaxscip), relaxvar);
+
+            SCIP_CALL( SCIPsetRelaxSolVal(scip, relax, SCIPgetVars(scip)[i], solval) );
+         }
+
+         /* mark relaxation solution to be valid and inform SCIP that the relaxation included all LP rows */
+         SCIP_CALL( SCIPmarkRelaxSolValid(scip, relax, TRUE) );
+      }
+
+      SCIPdebugMsg(scip, "LP lower bound = %g\n", relaxval);
+      *lowerbound = relaxval;
+      *result = SCIP_SUCCESS;
+   }
+   else if( SCIPgetStatus(relaxscip) == SCIP_STATUS_INFEASIBLE )
+   {
+      SCIPdebugMsg(scip, "cutting off node\n");
+      *result = SCIP_CUTOFF;
+   }
+
+   /* free memory */
+   SCIPhashmapFree(&varmap);
+   SCIP_CALL( SCIPfree(&relaxscip) );
    return SCIP_OKAY;
 }
 
diff --git a/src/relax_lagr32.cpp b/src/relax_lagr32.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..646dc85e19b9fe0f40298c5c12a31bd27984e1d7
--- /dev/null
+++ b/src/relax_lagr32.cpp
@@ -0,0 +1,429 @@
+/* * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * */
+/*                                                                           */
+/*                  This file is part of the program and library             */
+/*         SCIP --- Solving Constraint Integer Programs                      */
+/*                                                                           */
+/*    Copyright (C) 2002-2020 Konrad-Zuse-Zentrum                            */
+/*                            fuer Informationstechnik Berlin                */
+/*                                                                           */
+/*  SCIP is distributed under the terms of the ZIB Academic License.         */
+/*                                                                           */
+/*  You should have received a copy of the ZIB Academic License              */
+/*  along with SCIP; see the file COPYING. If not visit scipopt.org.         */
+/*                                                                           */
+/* * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * */
+
+/**@file   relax_lagr.c
+ * @ingroup OTHER_CFILES
+ * @brief  lagr relaxator
+ * @author Dawit Hailu  
+ */
+
+/*---+----1----+----2----+----3----+----4----+----5----+----6----+----7----+----8----+----9----+----0----+----1----+----2*/
+//I'm gonna write this, just to check if it will upload right or not :) 
+//what's up bro, this is just to check if i can pull it on git. 
+//it worked buddy. now time to push it
+#include <assert.h>
+#include <string.h>
+#include <chrono>
+#include <iostream>
+#include <math.h>
+
+
+#include "relax_lagr.h"
+#include "scip/scipdefplugins.h"
+#include "scip/scip.h"
+#include "scip/cons_countsols.c"
+
+#include "probdata_lagr.h"
+#include "vardata_lagr.h"
+
+
+
+
+#define RELAX_NAME             "lagr"
+#define RELAX_DESC             "relaxator template"
+#define RELAX_PRIORITY         500
+#define RELAX_FREQ             1
+
+
+
+
+/*
+ * Data structures
+ */
+
+/* TODO: fill in the necessary relaxator data */
+
+/** relaxator data */
+struct SCIP_RelaxData
+
+{
+   SCIP_SOL* sol;         /**current solution(working solution)*/
+   SCIP_VARDATA* vardata;
+   SCIP_Real* bestsolvals;
+   SCIP_Real* feasiblesol;
+   SCIP_Real* upperbound;
+};
+
+/** destructor of relaxator to free user data (called when SCIP is exiting) */
+static
+SCIP_DECL_RELAXFREE(relaxFreelagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("start executing lagr\n");
+   SCIP_RELAXDATA* relaxdata;
+   relaxdata = SCIPrelaxGetData(relax);
+   SCIPfreeBlockMemory(scip, &relaxdata);
+   SCIPrelaxSetData(relax,NULL);
+   
+   return SCIP_OKAY;
+}
+
+/** initialization method of relaxator (called after problem was transformed) */
+
+static
+SCIP_DECL_RELAXINIT(relaxInitlagr)
+{  /*lint --e{715}*/
+   printf("hellow\n");
+
+   using std::cout;
+   SCIP*                                  relaxscip;                   //a copy of the scip we can work on
+   SCIP_HASHMAP*                          varmap;                      //to map the variables from scip to relaxscip
+   SCIP_HASHMAP*                          consmap;                     //to map the constraints from scip to relaxscip
+
+   SCIP_VARDATA*                           vardata;                     //contains variable data, including in which constraints it's found
+   SCIP_ProbData*                          probdata;                    //contains constraint data, identify slot vs start conss, and also which variables it contains
+   SCIP_RELAXDATA*                         relaxdata;                   // not yet used, but can be part of the struct SCIP_RelaxData
+
+   SCIP_CLOCK*                             varslottime;                 //to help us record the time
+
+   FILE*                                   file;                        
+   
+   SCIP_Bool                               success;
+   SCIP_Bool                               valid;
+
+   SCIP_SOL**                              sols;
+
+   relaxdata = SCIPrelaxGetData(relax);
+   SCIP_CALL(SCIPallocBlockMemory(scip , &relaxdata));
+   assert(relaxdata != NULL);
+
+
+   /*************************************************************************************************/
+   /*we start with creating our relaxed scip instance, where the variable and constraints are mapped*/
+   /*************************************************************************************************/
+   SCIP_CALL( SCIPcreate(&relaxscip));
+   valid=FALSE;
+   SCIP_CALL( SCIPhashmapCreate(&varmap, SCIPblkmem(relaxscip), SCIPgetNVars(scip)) );
+   SCIP_CALL(SCIPcopy(scip,relaxscip,varmap,consmap,"relaxscip",FALSE,FALSE,FALSE,FALSE,&valid));
+   
+   SCIP_VAR** origvars = SCIPgetVars(scip);
+   SCIP_VAR** vars = SCIPgetVars(relaxscip);
+   SCIP_CONS** conss = SCIPgetConss(relaxscip);
+   int nconss = SCIPgetNConss(relaxscip);
+   int nvars = SCIPgetNVars(relaxscip);
+   SCIP_Real upperbound = 0;
+   // printf("**************%f***********",SCIPgetNCountedFeasSubtrees(relaxscip));
+
+   SCIP_CALL( SCIPcreateClock(relaxscip, &varslottime) );                     //* start time counting*  
+   SCIP_CALL(SCIPstartClock(relaxscip,varslottime));
+
+   /**************************************************************************************************************/
+   /*First,                                                                                                      */
+   //*the probdata: where we get to identify the bad constraint we want to formulate(in our case, the slot conss) */
+   //*the vardata: where we will get save the slot constraints on which the variable exists,                       */
+   /*--along with the quotient of the obj to the nVarSlotConss                                                    */
+   /***************************************************************************************************************/
+                                     
+   SCIPcreateprobdata(relaxscip,&probdata);     //*will be used to identify the #of slot constraints 
+   printf("%d", SCIPgetNConss(relaxscip));
+   int nSlotConss = SCIPgetNSlotConss(probdata);
+   printf("%d", SCIPgetNSlotConss(probdata));
+
+   SCIP_Real* origobj;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&origobj,nvars));
+
+
+   for (int v = 0; v < nvars; v++)
+   {
+      SCIP_VAR* var = vars[v];
+      origobj[v]= SCIPvarGetObj(var);
+
+      vardata=NULL;
+      SCIPvardataCreateLagrangian(relaxscip,vardata,&var,nSlotConss,v);        //*we create the vardata, containing the ids of the constraints containing the variable
+      vardata=SCIPvarGetData(var);  
+      if(upperbound<=SCIPvarGetObj(var))
+      {
+         upperbound = SCIPvarGetObj(var);
+      }
+   } 
+   upperbound = upperbound * (nconss - nSlotConss);
+   printf("%f",upperbound);  
+   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
+
+
+   SCIP_SOL* bestsol ;
+   SCIP_Real* dualmultipliers;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&dualmultipliers,nSlotConss));   
+                                           
+   SCIP_Real sumofduals = 0;   
+   SCIP_Real stepsize = 0.0000;
+   SCIP_Real sqsum = 0;
+   SCIP_Real sqrtsum = 0;
+   SCIP_Real C = 2;
+
+
+   SCIP_Real* subgradients;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&subgradients,nSlotConss));
+
+   /******************************************************************************************************************/
+   /*Next, we will do the initial iteration of finding the dual mulpliers of each slot conss, and their sum(dualsum) */ 
+   /* In the end, we will subtract this sum from the objective of the function.                                      */
+   /* It's initial, because while we would search for more dual multipliers to solve the Lagrangian relaxation       */
+   /******************************************************************************************************************/
+  
+   for ( int r = 0; r < nSlotConss; ++r)
+   {
+            // printf("*******************%f\n",subgradients[r]);
+      SCIP_CONS* cons = conss[r]; 
+   
+      dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons, 0,0,0,true,0);           //returns the minumum
+      dualmultipliers[r] = 0;
+      sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
+      // printf("(%s,%f) \n",SCIPconsGetName(cons), dualmultipliers[r]);
+        
+   }
+
+   
+   int niters = 2250;
+   int stoppingiter=0;
+   
+   /**solvals is used for storing solutions in an iteration. where as bestsolvals will store the solution with the best objective value*/
+   SCIP_Real* solvals;
+   SCIP_Real* bestsolvals;
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&solvals,nvars+1));
+   SCIP_CALL(SCIPallocBufferArray(relaxscip,&bestsolvals,nvars+1+niters));
+
+   bestsolvals[nvars] = -10000000000000000;
+   // printf("%f",bestsolvals[nvars+1]);
+   
+   // SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   // SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %6f\n", SCIPgetClockTime(relaxscip, varslottime));
+    
+   /*add all the duals that are added onto the variabls under sumofaddonvars*/
+   SCIP_Real sumofaddonvars=0;
+   SCIP_Real percent;
+   SCIP_Real percent2;
+   int counter=0;
+
+   SCIP_Real sumofsqsubgrad=0;
+
+   
+   stepsize = 0.25;
+   /*Now we can start with our interation to maximize the dualmultipliers while minimizing the reformulated SCIP instance*/
+   for(int k =  0; k < niters; ++k)
+   {  
+      
+      // stepsize = 10*(1/(0.5*(k+1)));
+      // printf("%f\n\n",stepsize);
+      sumofaddonvars = 0;       
+      SCIP_CALL(SCIPfreeTransform(relaxscip));
+      /*******************************************************************************************************/
+      /* The reformulation of the problem can be written as follows                                          */
+      //*>>>>>>>>>>>>>>>>>> min sum { (w[i]+sum{dual[j]})}x[i]-sum{dual[r]} <<<<<<<<<<<<                     */
+      /*where i is nvars, j is nVarSlotConss, and r is nSlotConss for our case *******************************/
+      /*******************************************************************************************************/
+      SCIPvarchangeDuals(relaxscip,&vars,dualmultipliers,origobj);
+      SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,-1*sumofduals));
+      // printf("*****************************upperbound*********************---> %f",SCIPgetUpperbound(relaxscip));
+      // SCIP_CALL(SCIPprintOrigProblem(relaxscip, file, "lp", FALSE));
+      
+      SCIPsolveiteration(relaxscip,nSlotConss,&subgradients,2,&stepsize,&bestsolvals,&upperbound, k);
+      //prinf("\t\t\t\t%fUpperbound \n",upperbound);
+           
+      SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(relaxdata->bestsolvals), bestsolvals, nvars+1));
+      // printf("\n best obj = %f \n",bestsolvals[nvars]);
+
+
+      SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));
+    
+      sumofduals = 0;
+      for ( int r = 0; r < nSlotConss; ++r)
+      {  
+         SCIP_CONS* cons = conss[r]; 
+         // printf("--subgrad %f--",subgradients[r]);
+         SCIP_Real subgradient = subgradients[r];
+         sumofsqsubgrad += subgradients[r]*subgradients[r];
+      } 
+
+      for ( int r = 0; r < nSlotConss; ++r)
+      {  
+         SCIP_CONS* cons = conss[r]; 
+         // printf("--subgrad %f--",subgradients[r]);
+         SCIP_Real subgradient = subgradients[r];
+         dualmultipliers[r]=SCIPconsGetMultiplier(relaxscip,&cons,subgradient,C,stepsize,false,dualmultipliers[r]);           //returns the minumum
+         sumofduals+=dualmultipliers[r];                    //adds the negative of the minimum in each iteration
+         //prinf("(%s,%f, sumofduals %f) \n",SCIPconsGetName(cons), dualmultipliers[r],sumofduals);
+      }
+
+      
+      
+
+      ++stoppingiter;
+      if(bestsolvals[nvars]!=bestsolvals[nvars+k+1]){++counter;}
+      else{counter=0;}
+      if(counter==10){ break; } 
+
+      if((bestsolvals[nvars+k+1])-)
+   }
+
+   SCIP_CALL(SCIPstopClock(relaxscip,varslottime));
+   SCIPinfoMessage(relaxscip, NULL, "Solving Time (sec) : %f\n", SCIPgetClockTime(relaxscip, varslottime));
+
+   FILE* saveniter;
+   saveniter = fopen("values.txt","w");
+   fprintf(saveniter,"%d\n",stoppingiter);
+   fclose(saveniter);
+
+   FILE* savebestsols;
+   for(int v=nvars+1; v<nvars+1+stoppingiter; ++v)
+   {
+      // prinf("(%s bsv= %f\n", SCIPvarGetName(vars[v]),bestsolvals[v]);
+      savebestsols = fopen("values.txt","a");
+      fprintf(savebestsols,"%f\n", bestsolvals[v]);
+      // fputs("This is testing for fputs...\n",were);
+      fclose(savebestsols);
+   }
+
+   /*
+   for(int v=0; v<nvars; ++v)
+   {
+      SCIP_VAR* var = vars[v];
+      // printf("orobj %f|",origobj[v]);
+      // vardata = SCIPvarGetData(var);
+      // SCIP_CALL(SCIPVaraddDualMultiplier(relaxscip,&var,dualmultipliers));
+      // printf("%f",SCIPvarGetQuotient(vardata));
+      // vardataDelete(relaxscip,&vardata);
+   }
+
+
+   */   
+
+   
+   return SCIP_OKAY;
+}
+
+
+
+
+/** deinitialization method of relaxator (called before transformed problem is freed) */
+#if 0
+static
+SCIP_DECL_RELAXEXIT(relaxExitlagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxExitlagr NULL
+#endif
+
+
+/** solving process initialization method of relaxator (called when branch and bound process is about to begin) */
+#if 0
+static
+SCIP_DECL_RELAXINITSOL(relaxInitsollagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxInitsollagr NULL
+#endif
+
+
+/** solving process deinitialization method of relaxator (called before branch and bound process data is freed) */
+#if 0
+static
+SCIP_DECL_RELAXEXITSOL(relaxExitsollagr)
+{  /*lint --e{715}*/
+   SCIPerrorMessage("method of lagr relaxator not implemented yet\n");
+   SCIPABORT(); /*lint --e{527}*/
+
+   return SCIP_OKAY;
+}
+#else
+#define relaxExitsollagr NULL
+#endif
+
+
+/** execution method of relaxator */
+static
+SCIP_DECL_RELAXEXEC(relaxExeclagr)
+{  
+   /*lint --e{715}*/
+   
+   // SCIPABORT();
+   return SCIP_OKAY;
+}
+
+
+
+
+
+
+/*
+ * relaxator specific interface methods
+ */
+
+/** creates the lagr relaxator and includes it in SCIP */
+SCIP_RETCODE SCIPincludeRelaxlagrangian(
+   SCIP*                 scip                /**< SCIP data structure */
+   )
+{
+   SCIP_RELAXDATA* relaxdata;
+   SCIP_RELAX* relax;
+
+   /* create lagr relaxator data */
+   SCIP_CALL(SCIPallocMemory(scip, &relaxdata));
+   relaxdata = NULL;
+   /* TODO: (optional) create relaxator specific data here */
+
+   relax = NULL;
+
+   /* include relaxator */
+#if 0
+   /* use SCIPincludeRelax() if you want to set all callbacks explicitly and realize (by getting compiler errors) when
+    * new callbacks are added in future SCIP versions
+    */
+   SCIP_CALL( SCIPincludeRelax(scip, RELAX_NAME, RELAX_DESC, RELAX_PRIORITY, RELAX_FREQ, RELAX_INCLUDESLP,
+         relaxCopylagr, relaxFreelagr, relaxInitlagr, relaxExitlagr, relaxInitsollagr, relaxExitsollagr, relaxExeclagr,
+         relaxdata) );
+#else
+   /* use SCIPincludeRelaxBasic() plus setter functions if you want to set callbacks one-by-one and your code should
+    * compile independent of new callbacks being added in future SCIP versions
+    */
+   SCIP_CALL( SCIPincludeRelaxBasic(scip, &relax, RELAX_NAME, RELAX_DESC, RELAX_PRIORITY, RELAX_FREQ,
+         relaxExeclagr, relaxdata) );
+
+   assert(relax != NULL);
+
+   /* set non fundamental callbacks via setter functions */
+   // SCIP_CALL( SCIPsetRelaxCopy(scip, relax, relaxCopylagr) );
+   SCIP_CALL( SCIPsetRelaxFree(scip, relax, relaxFreelagr) );
+   SCIP_CALL( SCIPsetRelaxInit(scip, relax, relaxInitlagr) );
+   SCIP_CALL( SCIPsetRelaxExit(scip, relax, relaxExitlagr) );
+   SCIP_CALL( SCIPsetRelaxInitsol(scip, relax, relaxInitsollagr) );
+   SCIP_CALL( SCIPsetRelaxExitsol(scip, relax, relaxExitsollagr) );
+#endif
+
+   /* add lagr relaxator parameters */
+   /* TODO: (optional) add relaxator specific parameters with SCIPaddTypeParam() here */
+
+   return SCIP_OKAY;
+}
diff --git a/src/vardata_lagr.cpp b/src/vardata_lagr.cpp
index 766c38cae78381aa0f40e79707f10afa6255ee18..6fa5a07ad87d64d8b8956343e76b12a83d16ec06 100644
--- a/src/vardata_lagr.cpp
+++ b/src/vardata_lagr.cpp
@@ -25,6 +25,7 @@ struct SCIP_VarData
    int                              nVarSlotConss;                 /**<number of slot constraints the variable is occuring in*/  
    SCIP_Real                        varquotient;
    int*                              consids;
+   int*                               varids;
    int                               varid;
 };
 
@@ -87,12 +88,11 @@ int* SCIPvardataGetconsids(
  }
 
 int SCIPvardataGetVarID(
-	SCIP_VARDATA* vardata     /**< variable data */
+        SCIP_VARDATA* vardata     /**< variable data */
 )
  {
     return vardata->varid;
  }
-
  
 /** we add the quotient of each variable, which is equal to: (weight of variable)/(nVarSlotConss)     */
 SCIP_Real SCIPvarGetQuotient(SCIP_VARDATA* vardata)
@@ -101,6 +101,73 @@ SCIP_Real SCIPvarGetQuotient(SCIP_VARDATA* vardata)
    return vardata->varquotient;
 }
 
+SCIP_RETCODE SCIPvaridentifier(
+   SCIP*                            scip,                          /**< SCIP data structure*/
+   SCIP_VARDATA*                   vardata,                       /**<pointer to the vardata*/
+   SCIP_VAR**                       var,
+   SCIP_VAR**                       varbuffers,
+   int*                           consids,
+   int*                           badconss,
+   int                              nSlotConss
+)
+{
+   // int varindex = SCIPvarGetIndex(*var);                                    /* (2) */
+   // assert(varindex!= NULL);
+   // int nconsvars = 0;
+   // SCIP_Bool valid;
+   // int* varids;
+   // int nVarSlotConss=0;
+
+   // // printf("%s****%d\n",SCIPvarGetName(var),varindex);
+   // for (int r = 0; r < nSlotConss; ++r)
+   // {
+   //    int id = badconss[r];
+   //    SCIP_CONS* cons = SCIPgetConss(scip)[id];
+   //    // printf("%s \t",SCIPconsGetName(cons));
+   //    SCIP_CALL(SCIPgetConsNVars(scip, cons, &nconsvars, &valid)); 
+   //    SCIP_CALL(SCIPgetConsVars(scip, cons, varbuffers, nconsvars, &valid));
+   //    if (!valid){
+   //    abort(); }
+
+   //    for (int j = 0; j < nconsvars; ++j)                                            /* (8) */
+   //    {
+   //       SCIP_VAR* varx = varbuffers[j];
+   //       int varbufindex = SCIPvarGetIndex(varx);
+   //       assert(varbufindex != NULL);
+   //       // printf("%s\t \t%d",SCIPvarGetName(varx),varbufindex);
+         
+         
+   //       /** if var[i] is in cons[c], write conspointer in VarConss and increase nVarConsscounter */
+   //       if (varindex == varbufindex)                                           /* (9) */
+   //       {
+            
+   //          // VarSlotConss[nVarSlotConss] = cons;
+   //          consids[nVarSlotConss]=id;
+   //          nVarSlotConss++;
+   //          // printf(" %s \t,",SCIPconsGetName(cons));
+   //       }
+   //    }
+   // }
+   // SCIP_CALL(SCIPallocBufferArray(scip, &varids, nVarSlotConss));
+   // for(int t=0;t<nVarSlotConss;t++)
+   // {
+   //    varids[t]=consids[t];
+   //    // printf("%d \t",varid[t]);
+   // }
+
+   // // vardata=SCIPvarGetData(var);
+   // SCIP_CALL(SCIPallocBlockMemory(scip , &vardata));     
+   // SCIP_CALL(SCIPduplicateBlockMemoryArray(scip, &(vardata->varids), varids, nVarSlotConss));
+   // vardata->nVarSlotConss = nVarSlotConss;  /**copy nVarConss to VarData */
+   // // // vardata->varquotient = varquotient;
+   // // vardata->varid = varid;
+   // // /**set the variable data to the variable*/
+   // SCIPvarSetData(*var,vardata);  
+   
+   
+   return SCIP_OKAY;
+}
+
 SCIP_RETCODE SCIPvardataCreateLagrangian(
    SCIP*                            scip,                          /**< SCIP data structure*/
    SCIP_VARDATA*                   vardata,                       /**<pointer to the vardata*/
@@ -199,6 +266,7 @@ SCIP_RETCODE SCIPvardataCreateLagrangian(
    SCIPvarSetData(*var,vardata);  
    // SCIPfreeBufferArray(scip,VarSlotConss);
    SCIPfreeBufferArray(scip,&consids);
+   
    // printf("*");
   
    return SCIP_OKAY;
@@ -216,8 +284,8 @@ SCIP_RETCODE SCIPvardataCreateLagrangian(
 SCIP_RETCODE SCIPvarchangeDuals(SCIP* relaxscip,SCIP_VAR*** vars, SCIP_Real* dualmultipliers, SCIP_Real* origobj)
 {
 
-   SCIP_CONS** conss = SCIPgetConss(relaxscip);
-   int nconss = SCIPgetNConss(relaxscip);
+   // SCIP_CONS** conss = SCIPgetConss(relaxscip);
+   // int nconss = SCIPgetNConss(relaxscip);
    SCIP_VARDATA* vardata;
    int nvars = SCIPgetNVars(relaxscip);
 
@@ -240,7 +308,7 @@ SCIP_RETCODE SCIPvarchangeDuals(SCIP* relaxscip,SCIP_VAR*** vars, SCIP_Real* dua
          // printf("%d ",SCIPvardataGetconsids(vardata)[j]);
          int consid = consids[j];
          
-         SCIP_CONS* varcons = conss[consid];
+         // SCIP_CONS* varcons = conss[consid];
          //prinf(" (%s with %f) ",SCIPconsGetName(varcons), dualmultipliers[consid]);
          addonvar += dualmultipliers[consid];
          
diff --git a/src/vardata_lagr.h b/src/vardata_lagr.h
index 38b81f8d811169d8cb23a531d10045a0ebfec14c..171670e388200f8fa8b04d52fcc4e74c270e9a9d 100644
--- a/src/vardata_lagr.h
+++ b/src/vardata_lagr.h
@@ -23,6 +23,16 @@ SCIP_RETCODE SCIPvardataCreateLagrangian(
 
 );
 
+
+SCIP_RETCODE SCIPvaridentifier(
+   SCIP*                            scip,                          /**< SCIP data structure*/
+   SCIP_VARDATA*                   vardata,                       /**<pointer to the vardata*/
+   SCIP_VAR**                       var,
+   SCIP_VAR**                       varbuffers,
+   int*                           consids,
+   int*                           badconss,
+   int                              nSlotConss
+);
 /** gets the slot conss the var is occuring*/
 SCIP_CONS** SCIPvardataGetSlotConss(
 	SCIP_VARDATA* vardata     /**< variable data */
diff --git a/time analysis.ipynb b/time analysis.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..0e88a72cfd1c84399135b406dad909fbb3cdc5e5
--- /dev/null
+++ b/time analysis.ipynb	
@@ -0,0 +1,62756 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 1,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "with open('new 2.txt') as f:\n",
+    "    lines = f.readlines()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 2,
+   "metadata": {},
+   "outputs": [
+    {
+     "ename": "NameError",
+     "evalue": "name 'myfile' is not defined",
+     "output_type": "error",
+     "traceback": [
+      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+      "\u001b[0;31mNameError\u001b[0m                                 Traceback (most recent call last)",
+      "\u001b[0;32m<ipython-input-2-d3178e098fec>\u001b[0m in \u001b[0;36m<module>\u001b[0;34m\u001b[0m\n\u001b[0;32m----> 1\u001b[0;31m \u001b[0mcontents\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mmyfile\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mread\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m",
+      "\u001b[0;31mNameError\u001b[0m: name 'myfile' is not defined"
+     ]
+    }
+   ],
+   "source": [
+    "contents = myfile.read()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "myfile = open(\"new 2.txt\", \"rt\") # open lorem.txt for reading text\n",
+    "contents = myfile.read()         # read the entire file to string\n",
+    "myfile.close() "
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 5,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "{\\rtf1\\ansi\\ansicpg1252\\cocoartf2509\n",
+      "\\cocoatextscaling0\\cocoaplatform0{\\fonttbl\\f0\\fnil\\fcharset0 Menlo-Regular;}\n",
+      "{\\colortbl;\\red255\\green255\\blue255;\\red0\\green0\\blue0;}\n",
+      "{\\*\\expandedcolortbl;;\\csgray\\c0;}\n",
+      "\\margl1440\\margr1440\\vieww10800\\viewh8400\\viewkind0\n",
+      "\\pard\\tx560\\tx1120\\tx1680\\tx2240\\tx2800\\tx3360\\tx3920\\tx4480\\tx5040\\tx5600\\tx6160\\tx6720\\pardirnatural\\partightenfactor0\n",
+      "\n",
+      "\\f0\\fs28 \\cf2 \\CocoaLigature0 hellow\\\n",
+      "91445343309515430.0000000.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.36\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.695535e+05 | 9.695535e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.52\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69553451655185e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69553451655185e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263004,385)RQXSI04E,10.o,0.000000)\\\n",
+      "\t(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263266,0),19.o,0.000000)\\\n",
+      "\t(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\\\n",
+      "\t(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\\\n",
+      "\t(t_t_x(262805,0),1.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\\\n",
+      "0, 1.000000\\\n",
+      "\t(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263012,0),11.o,0.000000)\\\n",
+      "\t(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263276,0),20.o,0.000000)\\\n",
+      "\t(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263316,0),29.o,0.000000)\\\n",
+      "\t(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\\\n",
+      "\t(t_t_x(262806,0),2.o,1.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263107,22)BR204M,12.o,0.000000)\\\n",
+      "\t(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263279,151)KFZ4404M,21.o,0.000000)\\\n",
+      "\t(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\\\n",
+      "\t(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\\\n",
+      "\t(t_t_x(262808,0),3.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263142,0),13.o,0.000000)\\\n",
+      "\t(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263280,91)MM304,22.o,0.000000)\\\n",
+      "\t(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\\\n",
+      "\t(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\\\n",
+      "\t(t_t_x(262844,0),4.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263168,65)RFBRT04M,14.o,0.000000)\\\n",
+      "\t(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263290,0),23.o,0.000000)\\\n",
+      "\t(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\\\n",
+      "\t(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\\\n",
+      "\t(t_t_x(262875,342)EBBRA04E,5.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263196,337)RQXSI04E,15.o,0.000000)\\\n",
+      "\t(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263294,0),24.o,0.000000)\\\n",
+      "\t(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\\\n",
+      "\t(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\\\n",
+      "\t(t_t_x(262897,0),6.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263206,0),16.o,1.000000)\\\n",
+      "\t(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263297,0),25.o,0.000000)\\\n",
+      "\t(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\\\n",
+      "\t(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\\\n",
+      "\t(t_t_x(262913,0),7.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\\\n",
+      "0, 1.000000\\\n",
+      "\t(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263212,0),17.o,0.000000)\\\n",
+      "\t(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263298,245)LELVL04M,26.o,0.000000)\\\n",
+      "\t(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263346,0),35.o,0.000000)\\\n",
+      "\t(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\\\n",
+      "\t(t_t_x(262946,560)RQXSI04E,8.o,1.000000) with (t_t_x(263515,0),53.o,0.000000)\\\n",
+      "0, 0.000000\\\n",
+      "\t(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263249,0),18.o,0.000000)\\\n",
+      "\t(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263306,2040)LCES004,27.o,0.000000)\\\n",
+      "\t(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\\\n",
+      "\t(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\\\n",
+      "\t(t_t_x(263003,0),9.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263266,0),19.o,0.000000)\\\n",
+      "\t(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\\\n",
+      "\t(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\\\n",
+      "\t(t_t_x(263004,385)RQXSI04E,10.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263276,0),20.o,0.000000)\\\n",
+      "\t(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263316,0),29.o,0.000000)\\\n",
+      "\t(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\\\n",
+      "\t(t_t_x(263012,0),11.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263279,151)KFZ4404M,21.o,0.000000)\\\n",
+      "\t(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\\\n",
+      "\t(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\\\n",
+      "\t(t_t_x(263107,22)BR204M,12.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263280,91)MM304,22.o,0.000000)\\\n",
+      "\t(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\\\n",
+      "\t(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\\\n",
+      "\t(t_t_x(263142,0),13.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263290,0),23.o,0.000000)\\\n",
+      "\t(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\\\n",
+      "\t(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\\\n",
+      "\t(t_t_x(263168,65)RFBRT04M,14.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263294,0),24.o,0.000000)\\\n",
+      "\t(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\\\n",
+      "\t(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\\\n",
+      "\t(t_t_x(263196,337)RQXSI04E,15.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\\\n",
+      "1, 1.000000\\\n",
+      "\t(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263297,0),25.o,0.000000)\\\n",
+      "\t(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\\\n",
+      "\t(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\\\n",
+      "\t(t_t_x(263206,0),16.o,1.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263298,245)LELVL04M,26.o,0.000000)\\\n",
+      "\t(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263346,0),35.o,0.000000)\\\n",
+      "\t(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\\\n",
+      "\t(t_t_x(263212,0),17.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\\\n",
+      "1, 0.000000\\\n",
+      "\t(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263306,2040)LCES004,27.o,0.000000)\\\n",
+      "\t(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\\\n",
+      "\t(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\\\n",
+      "\t(t_t_x(263249,0),18.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263313,252)RFBRT04M,28.o,0.000000)\\\n",
+      "\t(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\\\n",
+      "\t(t_t_x(263266,0),19.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263316,0),29.o,0.000000)\\\n",
+      "\t(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\\\n",
+      "\t(t_t_x(263276,0),20.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263323,32)LEBAS04M,30.o,0.000000)\\\n",
+      "\t(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\\\n",
+      "\t(t_t_x(263279,151)KFZ4404M,21.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263329,0),31.o,1.000000)\\\n",
+      "\t(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263376,0),40.o,0.000000)\\\n",
+      "\t(t_t_x(263280,91)MM304,22.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263330,0),32.o,0.000000)\\\n",
+      "\t(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\\\n",
+      "\t(t_t_x(263290,0),23.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263332,140)MM204,33.o,0.000000)\\\n",
+      "\t(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\\\n",
+      "\t(t_t_x(263294,0),24.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263339,289)LCES004M,34.o,0.000000)\\\n",
+      "\t(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\\\n",
+      "\t(t_t_x(263297,0),25.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263346,0),35.o,0.000000)\\\n",
+      "\t(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\\\n",
+      "\t(t_t_x(263298,245)LELVL04M,26.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\\\n",
+      "2, 0.000000\\\n",
+      "\t(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263350,110)RFBRT04M,36.o,0.000000)\\\n",
+      "\t(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\\\n",
+      "\t(t_t_x(263306,2040)LCES004,27.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263313,252)RFBRT04M,28.o,0.000000) with (t_t_x(263351,0),37.o,0.000000)\\\n",
+      "\t(t_t_x(263313,252)RFBRT04M,28.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263316,0),29.o,0.000000) with (t_t_x(263367,181)RFBRT04M,38.o,0.000000)\\\n",
+      "\t(t_t_x(263316,0),29.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263323,32)LEBAS04M,30.o,0.000000) with (t_t_x(263370,352)RFBRT04M,39.o,0.000000)\\\n",
+      "\t(t_t_x(263323,32)LEBAS04M,30.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\\\n",
+      "3, 1.000000\\\n",
+      "\t(t_t_x(263329,0),31.o,1.000000) with (t_t_x(263376,0),40.o,0.000000)\\\n",
+      "\t(t_t_x(263329,0),31.o,1.000000) with (t_t_x(263492,0),49.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263330,0),32.o,0.000000) with (t_t_x(263389,17)MM304,41.o,0.000000)\\\n",
+      "\t(t_t_x(263330,0),32.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263332,140)MM204,33.o,0.000000) with (t_t_x(263410,1535)LGKFN04,42.o,0.000000)\\\n",
+      "\t(t_t_x(263332,140)MM204,33.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263339,289)LCES004M,34.o,0.000000) with (t_t_x(263412,167)LCES004M,43.o,0.000000)\\\n",
+      "\t(t_t_x(263339,289)LCES004M,34.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263346,0),35.o,0.000000) with (t_t_x(263418,751)$BKED1204,44.o,0.000000)\\\n",
+      "\t(t_t_x(263346,0),35.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\\\n",
+      "3, 0.000000\\\n",
+      "\t(t_t_x(263350,110)RFBRT04M,36.o,0.000000) with (t_t_x(263421,54)LCES004M,45.o,0.000000)\\\n",
+      "\t(t_t_x(263350,110)RFBRT04M,36.o,0.000000) with (t_t_x(263516,226)LEBAS04M,54.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263351,0),37.o,0.000000) with (t_t_x(263439,2429)YB3EH04A,46.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263367,181)RFBRT04M,38.o,0.000000) with (t_t_x(263463,740)LEBAS04A,47.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263370,352)RFBRT04M,39.o,0.000000) with (t_t_x(263476,76)EBEEC04M,48.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263376,0),40.o,0.000000) with (t_t_x(263492,0),49.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263389,17)MM304,41.o,0.000000) with (t_t_x(263498,0),50.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263410,1535)LGKFN04,42.o,0.000000) with (t_t_x(263502,145)LEBAS04M,51.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263412,167)LCES004M,43.o,0.000000) with (t_t_x(263503,436)RNS04M,52.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
+      "\t(t_t_x(263418,751)$BKED1204,44.o,0.000000) with (t_t_x(263515,0),53.o,0.000000)\\\n",
+      "4, 0.000000\\\n",
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+     "output_type": "stream",
+     "text": [
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+     "output_type": "stream",
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+     "output_type": "stream",
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+     "output_type": "stream",
+     "text": [
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+    {
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+     "output_type": "stream",
+     "text": [
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+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
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+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
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+      "\t\t\t0.000000\t(t_x(289868,3187)LCES004,24010.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(312503,289)MAB3404A,24011.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(300050,4993)GL4W04M,24012.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(263921,3194)LCES004,24013.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(303203,3425)LCES004,24014.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297113,716)RJIU04M,24015.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297087,1000)LGKFN04,24016.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309625,1000)MGY04,24017.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(298471,5783)LGKFN04,24018.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(277127,1132)LGKFN04,24019.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289655,929)RJIU04M,24020.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289828,412)ZM56704,24021.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290219,403)MGY04,24022.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(314402,931)MYY04A,24023.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(301272,966)LGKFN04,24024.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297164,3535)EBEEC04M,24025.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(301759,1001)LGKFN04,24026.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(313540,3243)LCES004,24027.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(303263,648)MYY04A,24028.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289318,287)RJIU04M,24029.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(301968,1623)EG11G04M,24030.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292796,3653)LCES004,24031.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(303416,1214)MGY04,24032.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(316618,1675)LLBGA04L,24033.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(296953,3177)LCES004,24034.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(288601,867)LGKFN04,24035.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(303377,895)GL34W04,24036.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302874,398)MYY04A,24037.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(285585,339)MGY04,24038.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306530,1310)MRAEE04,24039.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(307410,718)MGY04,24040.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289872,743)KFZ4404M,24041.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(288914,212)MEK04,24042.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(310732,3531)LCES004,24043.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295306,118)RJIU04M,24044.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293898,153)RJIU04M,24045.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(307696,498)MAB04,24046.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289354,701)RJIU04M,24047.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(291959,243)RJIU04M,24048.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295800,317)RJIU04M,24049.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295850,142)RJIU04M,24050.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304450,1410)MGY04,24051.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297346,697)RJIU04M,24052.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293569,197)RJIU04M,24053.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(294001,550)RJIU04M,24054.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292808,587)BR404M,24055.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289978,171)BR404M,24056.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304258,1178)MGY04,24057.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302575,201)RJIU04M,24058.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(307726,556)GL34W04,24059.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289318,791)RNI04M,24060.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,1595)MAB04,24061.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(296194,2888)MGY04,24062.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289457,284)RJIU04M,24063.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290076,250)BR404M,24064.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289232,304)RNI04M,24065.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(310674,1590)MGY04,24066.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295508,2219)MGY04,24067.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290574,255)BR404M,24068.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(277826,264)RJIU04M,24069.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304422,376)MAB04,24070.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297818,118)MYY04A,24071.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(297442,1244)YD5WH04M,24072.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(307258,2)KWUR1C04,24073.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292265,103)RJIU04M,24074.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,536)MGY04,24075.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295905,303)RJIU04M,24076.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(276837,349)RJIU04M,24077.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(288381,1330)EG11G04M,24078.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289863,809)MYY04A,24079.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292569,529)RJIU04M,24080.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(314186,889)GL34W04,24081.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(308511,538)MYY04A,24082.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289164,58)RNI04M,24083.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309959,1017)MEK04,24084.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295283,523)MGY04,24085.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(291031,1153)EG11G04M,24086.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306530,1267)MGY04,24087.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293126,3127)EGPFA04,24088.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290480,798)RJIU04M,24089.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309711,1387)MYY04A,24090.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(311151,1233)MGY04,24091.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(314986,98)KWUR1C04,24092.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309911,79)RJIU04M,24093.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(300050,5160)GL4W04M,24094.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(282099,1117)YD5WH04M,24095.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(286762,792)RJIU04M,24096.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(298471,5699)LGKFN04,24097.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295371,869)RQXSI04E,24098.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(308914,427)ZM56704,24099.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(263593,1393)LOVN1504,24100.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(294756,833)RJIU04M,24101.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(285241,4603)LGKFN04,24102.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(311856,461)MAB3404A,24103.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(301272,1134)LGKFN04,24104.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(308371,793)ZM56704,24105.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309625,1592)MYY04A,24106.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290566,938)ZM56704,24107.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(314402,1231)$MAB1204A,24108.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(273793,543)YB5WH04M,24109.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289655,841)RJIU04M,24110.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304114,890)GL34W04,24111.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309006,190)ZM56704,24112.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306677,1455)MYY04A,24113.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293650,1393)EGPFA04,24114.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293126,3315)RJIU04M,24115.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(294473,148)RJIU04M,24116.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(294001,462)RJIU04M,24117.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,1055)MGY04,24118.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295508,1029)MRAEE04,24119.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(296194,3252)MAB04,24120.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(298006,234)RJIU04M,24121.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(296406,192)RJIU04M,24122.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304258,840)$MEK04,24123.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304450,1560)$MEK04,24124.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(279690,1930)EGPFA04,24125.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,1220)MAB1204A,24126.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289354,613)RJIU04M,24127.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(307726,181)GL34W04,24128.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295850,230)RJIU04M,24129.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293565,215)RNI04M,24130.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(308511,1312)MAB04,24131.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309959,1447)MRAEE04,24132.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289863,921)ZM56704,24133.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292050,426)RJIU04M,24134.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(310674,1740)$MEK04,24135.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(311151,998)MGY04,24136.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306677,830)GL34W04,24137.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(292569,644)RNI04M,24138.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(263593,1250)LOVN1504,24139.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(285241,4519)LGKFN04,24140.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,787)MRAEE04,24141.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(296194,3324)MAB04,24142.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(286771,512)MYY04A,24143.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,770)MGY04,24144.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295508,936)MRAEE04,24145.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302301,153)GL34W04,24146.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306530,719)MGY04,24147.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304450,1883)MRAEE04,24148.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(310674,1324)MRAEE04,24149.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(294541,242)RJIU04M,24150.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304422,441)MYY04A,24151.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(306499,1265)GL34W04,24152.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(304114,815)GL34W04,24153.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(305585,1108)MYY04A,24154.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(309625,1078)MGY04,24155.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(293126,681)RJIU04M,24156.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,1466)MAB1204A,24157.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(295508,1672)MGY04,24158.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,1849)$MEK04,24159.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(289863,998)ZM56704,24160.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(290666,416)MAB04,24161.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,1710)MRAEE04,24162.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,1137)MAB1204A,24163.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302361,586)MGY04,24164.p,0.000000)\\\n",
+      "\t\t\t0.000000\t(t_x(302879,1260)MYY04A,24165.p,0.000000)\\\n",
+      "\t***UPPP 2814410.531664 \\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4127.000000->64.241731, \tstpz=0.500000, \tsolobj= 969553.451655, \tbestsol = 969553.451655)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.696305e+05 | 9.696305e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69630496368560e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69630496368560e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4103.000000->64.054664, \tstpz=0.500000, \tsolobj= 969630.496369, \tbestsol = 969630.496369)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.697033e+05 | 9.697033e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69703321628485e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69703321628485e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4097.000000->64.007812, \tstpz=0.500000, \tsolobj= 969703.321628, \tbestsol = 969703.321628)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.45\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.697751e+05 | 9.697751e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.55\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69775061159715e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69775061159715e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4087.000000->63.929649, \tstpz=0.500000, \tsolobj= 969775.061160, \tbestsol = 969775.061160)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.698406e+05 | 9.698406e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.41\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69840640144364e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69840640144364e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4082.000000->63.890531, \tstpz=0.500000, \tsolobj= 969840.640144, \tbestsol = 969840.640144)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.699097e+05 | 9.699097e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.49\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69909659352214e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69909659352214e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4080.000000->63.874878, \tstpz=0.500000, \tsolobj= 969909.659352, \tbestsol = 969909.659352)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.699778e+05 | 9.699778e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.53\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.69977827785382e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.69977827785382e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4078.000000->63.859220, \tstpz=0.500000, \tsolobj= 969977.827785, \tbestsol = 969977.827785)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.700407e+05 | 9.700407e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70040655695566e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70040655695566e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4073.000000->63.820060, \tstpz=0.500000, \tsolobj= 970040.655696, \tbestsol = 970040.655696)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.701059e+05 | 9.701059e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70105860467469e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70105860467469e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4066.000000->63.765194, \tstpz=0.500000, \tsolobj= 970105.860467, \tbestsol = 970105.860467)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.701677e+05 | 9.701677e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70167704234320e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70167704234320e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4063.000000->63.741666, \tstpz=0.500000, \tsolobj= 970167.704234, \tbestsol = 970167.704234)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.39\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.702237e+05 | 9.702237e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.48\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70223672074957e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70223672074957e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4044.000000->63.592452, \tstpz=0.500000, \tsolobj= 970223.672075, \tbestsol = 970223.672075)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.702777e+05 | 9.702777e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70277734363812e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70277734363812e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4042.000000->63.576725, \tstpz=0.500000, \tsolobj= 970277.734364, \tbestsol = 970277.734364)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.703316e+05 | 9.703316e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70331550007151e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70331550007151e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4016.000000->63.371918, \tstpz=0.500000, \tsolobj= 970331.550007, \tbestsol = 970331.550007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.703746e+05 | 9.703746e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70374646724198e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70374646724198e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4022.000000->63.419240, \tstpz=0.500000, \tsolobj= 970374.646724, \tbestsol = 970374.646724)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.704252e+05 | 9.704252e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70425174635309e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70425174635309e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4009.000000->63.316664, \tstpz=0.500000, \tsolobj= 970425.174635, \tbestsol = 970425.174635)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.704710e+05 | 9.704710e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.47\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70470982767949e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70470982767949e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4012.000000->63.340350, \tstpz=0.500000, \tsolobj= 970470.982768, \tbestsol = 970470.982768)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.705144e+05 | 9.705144e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70514445690162e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70514445690162e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4005.000000->63.285069, \tstpz=0.500000, \tsolobj= 970514.445690, \tbestsol = 970514.445690)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.705599e+05 | 9.705599e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70559872638692e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70559872638692e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4007.000000->63.300869, \tstpz=0.500000, \tsolobj= 970559.872639, \tbestsol = 970559.872639)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.38\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706069e+05 | 9.706069e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.50\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70606915678360e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70606915678360e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3998.000000->63.229740, \tstpz=0.500000, \tsolobj= 970606.915678, \tbestsol = 970606.915678)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.43\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706466e+05 | 9.706466e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.58\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70646643811911e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70646643811911e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =4001.000000->63.253458, \tstpz=0.500000, \tsolobj= 970646.643812, \tbestsol = 970646.643812)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.706910e+05 | 9.706910e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70691040003657e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70691040003657e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3985.000000->63.126856, \tstpz=0.500000, \tsolobj= 970691.040004, \tbestsol = 970691.040004)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.707381e+05 | 9.707381e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70738140927231e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70738140927231e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3983.000000->63.111013, \tstpz=0.500000, \tsolobj= 970738.140927, \tbestsol = 970738.140927)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.707779e+05 | 9.707779e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70777889269868e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70777889269868e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3983.000000->63.111013, \tstpz=0.500000, \tsolobj= 970777.889270, \tbestsol = 970777.889270)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.708206e+05 | 9.708206e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70820637278017e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70820637278017e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3978.000000->63.071388, \tstpz=0.500000, \tsolobj= 970820.637278, \tbestsol = 970820.637278)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.708677e+05 | 9.708677e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70867711682655e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70867711682655e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3979.000000->63.079315, \tstpz=0.500000, \tsolobj= 970867.711683, \tbestsol = 970867.711683)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709061e+05 | 9.709061e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70906061616446e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70906061616446e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3968.000000->62.992063, \tstpz=0.500000, \tsolobj= 970906.061616, \tbestsol = 970906.061616)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709477e+05 | 9.709477e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70947664720150e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70947664720150e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3975.000000->63.047601, \tstpz=0.500000, \tsolobj= 970947.664720, \tbestsol = 970947.664720)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.709924e+05 | 9.709924e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.70992397929295e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.70992397929295e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3961.000000->62.936476, \tstpz=0.500000, \tsolobj= 970992.397929, \tbestsol = 970992.397929)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.710359e+05 | 9.710359e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71035945623261e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71035945623261e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3968.000000->62.992063, \tstpz=0.500000, \tsolobj= 971035.945623, \tbestsol = 971035.945623)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.710791e+05 | 9.710791e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71079053637649e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71079053637649e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3948.000000->62.833112, \tstpz=0.500000, \tsolobj= 971079.053638, \tbestsol = 971079.053638)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.711223e+05 | 9.711223e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71122334269865e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71122334269865e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3962.000000->62.944420, \tstpz=0.500000, \tsolobj= 971122.334270, \tbestsol = 971122.334270)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.711628e+05 | 9.711628e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71162807245665e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71162807245665e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3947.000000->62.825154, \tstpz=0.500000, \tsolobj= 971162.807246, \tbestsol = 971162.807246)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712055e+05 | 9.712055e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71205539849156e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71205539849156e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3941.000000->62.777384, \tstpz=0.500000, \tsolobj= 971205.539849, \tbestsol = 971205.539849)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712443e+05 | 9.712443e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71244271391186e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71244271391186e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3936.000000->62.737549, \tstpz=0.500000, \tsolobj= 971244.271391, \tbestsol = 971244.271391)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.712785e+05 | 9.712785e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71278479442163e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71278479442163e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3945.000000->62.809235, \tstpz=0.500000, \tsolobj= 971278.479442, \tbestsol = 971278.479442)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713171e+05 | 9.713171e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71317135226276e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71317135226276e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3936.000000->62.737549, \tstpz=0.500000, \tsolobj= 971317.135226, \tbestsol = 971317.135226)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713494e+05 | 9.713494e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71349358298659e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71349358298659e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3939.000000->62.761453, \tstpz=0.500000, \tsolobj= 971349.358299, \tbestsol = 971349.358299)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.713833e+05 | 9.713833e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71383306076198e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71383306076198e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3932.000000->62.705662, \tstpz=0.500000, \tsolobj= 971383.306076, \tbestsol = 971383.306076)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714181e+05 | 9.714181e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71418133813577e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71418133813577e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3938.000000->62.753486, \tstpz=0.500000, \tsolobj= 971418.133814, \tbestsol = 971418.133814)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714489e+05 | 9.714489e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.26\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71448943564064e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71448943564064e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3943.000000->62.793312, \tstpz=0.500000, \tsolobj= 971448.943564, \tbestsol = 971448.943564)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.714808e+05 | 9.714808e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71480751689037e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71480751689037e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3927.000000->62.665780, \tstpz=0.500000, \tsolobj= 971480.751689, \tbestsol = 971480.751689)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715146e+05 | 9.715146e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71514583822366e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71514583822366e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3923.000000->62.633857, \tstpz=0.500000, \tsolobj= 971514.583822, \tbestsol = 971514.583822)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715447e+05 | 9.715447e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71544726263060e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71544726263060e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3931.000000->62.697687, \tstpz=0.500000, \tsolobj= 971544.726263, \tbestsol = 971544.726263)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.715759e+05 | 9.715759e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71575916702999e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71575916702999e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3923.000000->62.633857, \tstpz=0.500000, \tsolobj= 971575.916703, \tbestsol = 971575.916703)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716067e+05 | 9.716067e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71606653125457e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71606653125457e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3923.000000->62.633857, \tstpz=0.500000, \tsolobj= 971606.653125, \tbestsol = 971606.653125)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716327e+05 | 9.716327e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71632731628839e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71632731628839e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3916.000000->62.577951, \tstpz=0.500000, \tsolobj= 971632.731629, \tbestsol = 971632.731629)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.34\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716628e+05 | 9.716628e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.45\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71662756727056e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71662756727056e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3923.000000->62.633857, \tstpz=0.500000, \tsolobj= 971662.756727, \tbestsol = 971662.756727)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.716883e+05 | 9.716883e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71688257556111e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71688257556111e+05\\\n",
+      "Gap                : 0.00 %\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3923.000000->62.633857, \tstpz=0.500000, \tsolobj= 971688.257556, \tbestsol = 971688.257556)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717162e+05 | 9.717162e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71716231509568e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71716231509568e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3897.000000->62.425956, \tstpz=0.500000, \tsolobj= 971716.231510, \tbestsol = 971716.231510)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717437e+05 | 9.717437e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71743748881746e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71743748881746e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3907.000000->62.506000, \tstpz=0.500000, \tsolobj= 971743.748882, \tbestsol = 971743.748882)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717705e+05 | 9.717705e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71770502189414e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71770502189414e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3909.000000->62.521996, \tstpz=0.500000, \tsolobj= 971770.502189, \tbestsol = 971770.502189)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.717963e+05 | 9.717963e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71796267608805e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71796267608805e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3920.000000->62.609903, \tstpz=0.500000, \tsolobj= 971796.267609, \tbestsol = 971796.267609)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718195e+05 | 9.718195e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71819517745297e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71819517745297e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 971819.517745, \tbestsol = 971819.517745)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718491e+05 | 9.718491e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71849142780505e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71849142780505e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3906.000000->62.498000, \tstpz=0.500000, \tsolobj= 971849.142781, \tbestsol = 971849.142781)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.718763e+05 | 9.718763e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71876333391818e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71876333391818e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3903.000000->62.473995, \tstpz=0.500000, \tsolobj= 971876.333392, \tbestsol = 971876.333392)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719009e+05 | 9.719009e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71900921008668e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71900921008668e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3909.000000->62.521996, \tstpz=0.500000, \tsolobj= 971900.921009, \tbestsol = 971900.921009)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719286e+05 | 9.719286e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71928558622882e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71928558622882e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3899.000000->62.441973, \tstpz=0.500000, \tsolobj= 971928.558623, \tbestsol = 971928.558623)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719518e+05 | 9.719518e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71951837629134e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71951837629134e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3911.000000->62.537988, \tstpz=0.500000, \tsolobj= 971951.837629, \tbestsol = 971951.837629)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.719806e+05 | 9.719806e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.71980621315285e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.71980621315285e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3899.000000->62.441973, \tstpz=0.500000, \tsolobj= 971980.621315, \tbestsol = 971980.621315)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720054e+05 | 9.720054e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72005360315573e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72005360315573e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3918.000000->62.593929, \tstpz=0.500000, \tsolobj= 972005.360316, \tbestsol = 972005.360316)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720294e+05 | 9.720294e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72029359055256e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72029359055256e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3896.000000->62.417946, \tstpz=0.500000, \tsolobj= 972029.359055, \tbestsol = 972029.359055)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720572e+05 | 9.720572e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72057244474846e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72057244474846e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3909.000000->62.521996, \tstpz=0.500000, \tsolobj= 972057.244475, \tbestsol = 972057.244475)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.720799e+05 | 9.720799e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72079901720338e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72079901720338e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3905.000000->62.489999, \tstpz=0.500000, \tsolobj= 972079.901720, \tbestsol = 972079.901720)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721082e+05 | 9.721082e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72108228673008e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72108228673008e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3906.000000->62.498000, \tstpz=0.500000, \tsolobj= 972108.228673, \tbestsol = 972108.228673)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721332e+05 | 9.721332e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72133208381516e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72133208381516e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 972133.208382, \tbestsol = 972133.208382)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721586e+05 | 9.721586e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72158600815332e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72158600815332e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3907.000000->62.506000, \tstpz=0.500000, \tsolobj= 972158.600815, \tbestsol = 972158.600815)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.721855e+05 | 9.721855e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72185533021087e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72185533021087e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3899.000000->62.441973, \tstpz=0.500000, \tsolobj= 972185.533021, \tbestsol = 972185.533021)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722068e+05 | 9.722068e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72206824898217e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72206824898217e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3906.000000->62.498000, \tstpz=0.500000, \tsolobj= 972206.824898, \tbestsol = 972206.824898)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722352e+05 | 9.722352e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.45\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72235162031490e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72235162031490e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3888.000000->62.353829, \tstpz=0.500000, \tsolobj= 972235.162031, \tbestsol = 972235.162031)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722585e+05 | 9.722585e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72258513224437e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72258513224437e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3903.000000->62.473995, \tstpz=0.500000, \tsolobj= 972258.513224, \tbestsol = 972258.513224)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.722843e+05 | 9.722843e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72284258108505e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72284258108505e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3901.000000->62.457986, \tstpz=0.500000, \tsolobj= 972284.258109, \tbestsol = 972284.258109)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.53\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.7s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723076e+05 | 9.723076e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.67\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72307597929872e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72307597929872e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 972307.597930, \tbestsol = 972307.597930)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723317e+05 | 9.723317e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72331660451689e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72331660451689e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 972331.660452, \tbestsol = 972331.660452)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723604e+05 | 9.723604e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72360432229918e+05 (1 solutions)\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Dual Bound         : +9.72360432229918e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3893.000000->62.393910, \tstpz=0.500000, \tsolobj= 972360.432230, \tbestsol = 972360.432230)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.723870e+05 | 9.723870e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72387036701737e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72387036701737e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3890.000000->62.369865, \tstpz=0.500000, \tsolobj= 972387.036702, \tbestsol = 972387.036702)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724139e+05 | 9.724139e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72413907328708e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72413907328708e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3897.000000->62.425956, \tstpz=0.500000, \tsolobj= 972413.907329, \tbestsol = 972413.907329)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724460e+05 | 9.724460e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72445951317571e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72445951317571e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3885.000000->62.329768, \tstpz=0.500000, \tsolobj= 972445.951318, \tbestsol = 972445.951318)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724671e+05 | 9.724671e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72467149536175e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72467149536175e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 972467.149536, \tbestsol = 972467.149536)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.724983e+05 | 9.724983e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.41\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72498328684627e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72498328684627e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3889.000000->62.361847, \tstpz=0.500000, \tsolobj= 972498.328685, \tbestsol = 972498.328685)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725217e+05 | 9.725217e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72521727440879e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72521727440879e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3895.000000->62.409935, \tstpz=0.500000, \tsolobj= 972521.727441, \tbestsol = 972521.727441)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725453e+05 | 9.725453e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72545319086063e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72545319086063e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3879.000000->62.281618, \tstpz=0.500000, \tsolobj= 972545.319086, \tbestsol = 972545.319086)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725705e+05 | 9.725705e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72570491434277e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72570491434277e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 972570.491434, \tbestsol = 972570.491434)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.725962e+05 | 9.725962e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72596222019150e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72596222019150e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 972596.222019, \tbestsol = 972596.222019)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726183e+05 | 9.726183e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.47\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72618256574945e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72618256574945e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3885.000000->62.329768, \tstpz=0.500000, \tsolobj= 972618.256575, \tbestsol = 972618.256575)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726422e+05 | 9.726422e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72642152881695e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72642152881695e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 972642.152882, \tbestsol = 972642.152882)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726628e+05 | 9.726628e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72662776989938e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72662776989938e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3875.000000->62.249498, \tstpz=0.500000, \tsolobj= 972662.776990, \tbestsol = 972662.776990)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.726868e+05 | 9.726868e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72686848081393e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72686848081393e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3878.000000->62.273590, \tstpz=0.500000, \tsolobj= 972686.848081, \tbestsol = 972686.848081)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727060e+05 | 9.727060e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72705973873832e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72705973873832e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 972705.973874, \tbestsol = 972705.973874)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727285e+05 | 9.727285e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72728538806214e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72728538806214e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3872.000000->62.225397, \tstpz=0.500000, \tsolobj= 972728.538806, \tbestsol = 972728.538806)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727487e+05 | 9.727487e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72748729137351e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72748729137351e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3878.000000->62.273590, \tstpz=0.500000, \tsolobj= 972748.729137, \tbestsol = 972748.729137)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.45\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727696e+05 | 9.727696e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.59\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72769557296401e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72769557296401e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 972769.557296, \tbestsol = 972769.557296)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.727863e+05 | 9.727863e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72786296113655e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72786296113655e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3885.000000->62.329768, \tstpz=0.500000, \tsolobj= 972786.296114, \tbestsol = 972786.296114)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.38\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728080e+05 | 9.728080e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.50\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72808010836766e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72808010836766e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 972808.010837, \tbestsol = 972808.010837)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728267e+05 | 9.728267e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72826716542458e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72826716542458e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3879.000000->62.281618, \tstpz=0.500000, \tsolobj= 972826.716542, \tbestsol = 972826.716542)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728459e+05 | 9.728459e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72845902265714e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72845902265714e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3873.000000->62.233432, \tstpz=0.500000, \tsolobj= 972845.902266, \tbestsol = 972845.902266)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728643e+05 | 9.728643e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72864319486175e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72864319486175e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3879.000000->62.281618, \tstpz=0.500000, \tsolobj= 972864.319486, \tbestsol = 972864.319486)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.728851e+05 | 9.728851e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72885065053555e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72885065053555e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 972885.065054, \tbestsol = 972885.065054)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729058e+05 | 9.729058e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72905812452826e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72905812452826e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 972905.812453, \tbestsol = 972905.812453)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729240e+05 | 9.729240e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72923957827484e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72923957827484e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 972923.957827, \tbestsol = 972923.957827)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729402e+05 | 9.729402e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72940234306892e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72940234306892e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 972940.234307, \tbestsol = 972940.234307)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729622e+05 | 9.729622e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72962189843699e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72962189843699e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 972962.189844, \tbestsol = 972962.189844)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.729774e+05 | 9.729774e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.72977376020694e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.72977376020694e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 972977.376021, \tbestsol = 972977.376021)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730018e+05 | 9.730018e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73001818976306e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73001818976306e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 973001.818976, \tbestsol = 973001.818976)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730181e+05 | 9.730181e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73018055725870e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73018055725870e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 973018.055726, \tbestsol = 973018.055726)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730354e+05 | 9.730354e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73035351345031e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73035351345031e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 973035.351345, \tbestsol = 973035.351345)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730578e+05 | 9.730578e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73057838359433e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73057838359433e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3890.000000->62.369865, \tstpz=0.500000, \tsolobj= 973057.838359, \tbestsol = 973057.838359)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730750e+05 | 9.730750e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73074973306332e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73074973306332e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 973074.973306, \tbestsol = 973074.973306)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.730923e+05 | 9.730923e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73092336207683e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73092336207683e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 973092.336208, \tbestsol = 973092.336208)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731096e+05 | 9.731096e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73109587535941e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73109587535941e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 973109.587536, \tbestsol = 973109.587536)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731263e+05 | 9.731263e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73126344120278e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73126344120278e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3892.000000->62.385896, \tstpz=0.500000, \tsolobj= 973126.344120, \tbestsol = 973126.344120)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731470e+05 | 9.731470e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73147046835839e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73147046835839e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3879.000000->62.281618, \tstpz=0.500000, \tsolobj= 973147.046836, \tbestsol = 973147.046836)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731623e+05 | 9.731623e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73162348858448e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73162348858448e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3898.000000->62.433965, \tstpz=0.500000, \tsolobj= 973162.348858, \tbestsol = 973162.348858)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.731826e+05 | 9.731826e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73182601800131e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73182601800131e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 973182.601800, \tbestsol = 973182.601800)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732036e+05 | 9.732036e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73203639331299e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73203639331299e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 973203.639331, \tbestsol = 973203.639331)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732196e+05 | 9.732196e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73219579762829e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73219579762829e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 973219.579763, \tbestsol = 973219.579763)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732393e+05 | 9.732393e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73239329804159e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73239329804159e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3892.000000->62.385896, \tstpz=0.500000, \tsolobj= 973239.329804, \tbestsol = 973239.329804)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732550e+05 | 9.732550e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73254987156516e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73254987156516e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3887.000000->62.345810, \tstpz=0.500000, \tsolobj= 973254.987157, \tbestsol = 973254.987157)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732789e+05 | 9.732789e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.49\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73278894898873e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73278894898873e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3883.000000->62.313722, \tstpz=0.500000, \tsolobj= 973278.894899, \tbestsol = 973278.894899)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.732964e+05 | 9.732964e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73296421938258e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73296421938258e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3887.000000->62.345810, \tstpz=0.500000, \tsolobj= 973296.421938, \tbestsol = 973296.421938)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733133e+05 | 9.733133e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73313318213742e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73313318213742e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3894.000000->62.401923, \tstpz=0.500000, \tsolobj= 973313.318214, \tbestsol = 973313.318214)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733327e+05 | 9.733327e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73332700112392e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73332700112392e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 973332.700112, \tbestsol = 973332.700112)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733524e+05 | 9.733524e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73352374011543e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73352374011543e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3891.000000->62.377881, \tstpz=0.500000, \tsolobj= 973352.374012, \tbestsol = 973352.374012)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733700e+05 | 9.733700e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73370032188058e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73370032188058e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3885.000000->62.329768, \tstpz=0.500000, \tsolobj= 973370.032188, \tbestsol = 973370.032188)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.733838e+05 | 9.733838e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.54\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73383765589418e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73383765589418e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3879.000000->62.281618, \tstpz=0.500000, \tsolobj= 973383.765589, \tbestsol = 973383.765589)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734032e+05 | 9.734032e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73403188098380e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73403188098380e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 973403.188098, \tbestsol = 973403.188098)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734242e+05 | 9.734242e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73424198921950e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73424198921950e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3874.000000->62.241465, \tstpz=0.500000, \tsolobj= 973424.198922, \tbestsol = 973424.198922)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734385e+05 | 9.734385e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73438465792100e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73438465792100e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 973438.465792, \tbestsol = 973438.465792)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734627e+05 | 9.734627e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73462670130125e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73462670130125e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 973462.670130, \tbestsol = 973462.670130)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.734824e+05 | 9.734824e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73482380753899e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73482380753899e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 973482.380754, \tbestsol = 973482.380754)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735022e+05 | 9.735022e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73502243562120e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73502243562120e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3875.000000->62.249498, \tstpz=0.500000, \tsolobj= 973502.243562, \tbestsol = 973502.243562)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735195e+05 | 9.735195e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73519536298827e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73519536298827e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3888.000000->62.353829, \tstpz=0.500000, \tsolobj= 973519.536299, \tbestsol = 973519.536299)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.36\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735371e+05 | 9.735371e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.50\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73537134842170e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73537134842170e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 973537.134842, \tbestsol = 973537.134842)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735557e+05 | 9.735557e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73555677791184e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73555677791184e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3875.000000->62.249498, \tstpz=0.500000, \tsolobj= 973555.677791, \tbestsol = 973555.677791)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735723e+05 | 9.735723e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73572313992551e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73572313992551e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 973572.313993, \tbestsol = 973572.313993)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.735899e+05 | 9.735899e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73589918657600e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73589918657600e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 973589.918658, \tbestsol = 973589.918658)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736051e+05 | 9.736051e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73605053254416e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73605053254416e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 973605.053254, \tbestsol = 973605.053254)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736229e+05 | 9.736229e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73622930634192e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73622930634192e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3872.000000->62.225397, \tstpz=0.500000, \tsolobj= 973622.930634, \tbestsol = 973622.930634)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736381e+05 | 9.736381e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73638139725268e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73638139725268e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3886.000000->62.337790, \tstpz=0.500000, \tsolobj= 973638.139725, \tbestsol = 973638.139725)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736537e+05 | 9.736537e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73653695225800e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73653695225800e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 973653.695226, \tbestsol = 973653.695226)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736700e+05 | 9.736700e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73670036790003e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73670036790003e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 973670.036790, \tbestsol = 973670.036790)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736812e+05 | 9.736812e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73681186302514e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73681186302514e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3897.000000->62.425956, \tstpz=0.500000, \tsolobj= 973681.186303, \tbestsol = 973681.186303)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.736951e+05 | 9.736951e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73695107265470e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73695107265470e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 973695.107265, \tbestsol = 973695.107265)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737141e+05 | 9.737141e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73714147320844e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73714147320844e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 973714.147321, \tbestsol = 973714.147321)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737300e+05 | 9.737300e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73729954962188e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73729954962188e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 973729.954962, \tbestsol = 973729.954962)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737435e+05 | 9.737435e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73743529251755e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73743529251755e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3855.000000->62.088646, \tstpz=0.500000, \tsolobj= 973743.529252, \tbestsol = 973743.529252)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737586e+05 | 9.737586e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73758616771591e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73758616771591e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3861.000000->62.136946, \tstpz=0.500000, \tsolobj= 973758.616772, \tbestsol = 973758.616772)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737732e+05 | 9.737732e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73773179310330e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73773179310330e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 973773.179310, \tbestsol = 973773.179310)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737891e+05 | 9.737891e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73789148961915e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73789148961915e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 973789.148962, \tbestsol = 973789.148962)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.737998e+05 | 9.737998e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73799758931222e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73799758931222e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 973799.758931, \tbestsol = 973799.758931)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738188e+05 | 9.738188e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73818806330459e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73818806330459e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 973818.806330, \tbestsol = 973818.806330)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738349e+05 | 9.738349e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73834876007482e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73834876007482e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3873.000000->62.233432, \tstpz=0.500000, \tsolobj= 973834.876007, \tbestsol = 973834.876007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738479e+05 | 9.738479e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73847925629774e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73847925629774e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3857.000000->62.104750, \tstpz=0.500000, \tsolobj= 973847.925630, \tbestsol = 973847.925630)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738648e+05 | 9.738648e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73864842661402e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73864842661402e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 973864.842661, \tbestsol = 973864.842661)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738780e+05 | 9.738780e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73877990650607e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73877990650607e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 973877.990651, \tbestsol = 973877.990651)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.738964e+05 | 9.738964e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73896385639295e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73896385639295e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 973896.385639, \tbestsol = 973896.385639)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739093e+05 | 9.739093e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73909341224706e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73909341224706e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 973909.341225, \tbestsol = 973909.341225)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739258e+05 | 9.739258e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73925805671146e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73925805671146e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 973925.805671, \tbestsol = 973925.805671)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739384e+05 | 9.739384e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73938402669049e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73938402669049e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 973938.402669, \tbestsol = 973938.402669)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739560e+05 | 9.739560e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73956021461789e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73956021461789e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 973956.021462, \tbestsol = 973956.021462)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739690e+05 | 9.739690e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73968998045196e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73968998045196e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 973968.998045, \tbestsol = 973968.998045)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.739887e+05 | 9.739887e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.73988681620580e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.73988681620580e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 973988.681621, \tbestsol = 973988.681621)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740019e+05 | 9.740019e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74001915868422e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74001915868422e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 974001.915868, \tbestsol = 974001.915868)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740190e+05 | 9.740190e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74019025644413e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74019025644413e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 974019.025644, \tbestsol = 974019.025644)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740290e+05 | 9.740290e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74028964823170e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74028964823170e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 974028.964823, \tbestsol = 974028.964823)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740483e+05 | 9.740483e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74048255028138e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74048255028138e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 974048.255028, \tbestsol = 974048.255028)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740599e+05 | 9.740599e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74059902296203e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74059902296203e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 974059.902296, \tbestsol = 974059.902296)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740740e+05 | 9.740740e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74073956842743e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74073956842743e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 974073.956843, \tbestsol = 974073.956843)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.740890e+05 | 9.740890e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74088971355456e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74088971355456e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 974088.971355, \tbestsol = 974088.971355)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741091e+05 | 9.741091e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74109139016427e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74109139016427e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3868.000000->62.193247, \tstpz=0.500000, \tsolobj= 974109.139016, \tbestsol = 974109.139016)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741168e+05 | 9.741168e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74116840190971e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74116840190971e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 974116.840191, \tbestsol = 974116.840191)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741359e+05 | 9.741359e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74135911135393e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74135911135393e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 974135.911135, \tbestsol = 974135.911135)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741499e+05 | 9.741499e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74149947685525e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74149947685525e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 974149.947686, \tbestsol = 974149.947686)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741636e+05 | 9.741636e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74163588460811e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74163588460811e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 974163.588461, \tbestsol = 974163.588461)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741766e+05 | 9.741766e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74176553606272e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74176553606272e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 974176.553606, \tbestsol = 974176.553606)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.741954e+05 | 9.741954e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74195380776898e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74195380776898e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 974195.380777, \tbestsol = 974195.380777)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742108e+05 | 9.742108e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74210805583618e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74210805583618e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3860.000000->62.128898, \tstpz=0.500000, \tsolobj= 974210.805584, \tbestsol = 974210.805584)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742261e+05 | 9.742261e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74226136885987e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74226136885987e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3884.000000->62.321746, \tstpz=0.500000, \tsolobj= 974226.136886, \tbestsol = 974226.136886)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742391e+05 | 9.742391e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74239124975654e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74239124975654e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 974239.124976, \tbestsol = 974239.124976)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742594e+05 | 9.742594e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74259377578101e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74259377578101e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 974259.377578, \tbestsol = 974259.377578)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742722e+05 | 9.742722e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74272188239422e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74272188239422e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 974272.188239, \tbestsol = 974272.188239)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.742946e+05 | 9.742946e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74294635102959e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74294635102959e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3872.000000->62.225397, \tstpz=0.500000, \tsolobj= 974294.635103, \tbestsol = 974294.635103)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743081e+05 | 9.743081e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74308090894322e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74308090894322e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 974308.090894, \tbestsol = 974308.090894)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743259e+05 | 9.743259e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74325913823976e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74325913823976e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3878.000000->62.273590, \tstpz=0.500000, \tsolobj= 974325.913824, \tbestsol = 974325.913824)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743372e+05 | 9.743372e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74337187317922e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74337187317922e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 974337.187318, \tbestsol = 974337.187318)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743550e+05 | 9.743550e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74355007855166e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74355007855166e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 974355.007855, \tbestsol = 974355.007855)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743685e+05 | 9.743685e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74368458663318e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74368458663318e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 974368.458663, \tbestsol = 974368.458663)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743843e+05 | 9.743843e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74384340107643e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74384340107643e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 974384.340108, \tbestsol = 974384.340108)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.743920e+05 | 9.743920e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74392013517254e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74392013517254e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3883.000000->62.313722, \tstpz=0.500000, \tsolobj= 974392.013517, \tbestsol = 974392.013517)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744034e+05 | 9.744034e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74403411608134e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74403411608134e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3868.000000->62.193247, \tstpz=0.500000, \tsolobj= 974403.411608, \tbestsol = 974403.411608)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744204e+05 | 9.744204e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74420374102123e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74420374102123e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 974420.374102, \tbestsol = 974420.374102)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744319e+05 | 9.744319e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74431919825822e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74431919825822e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 974431.919826, \tbestsol = 974431.919826)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744507e+05 | 9.744507e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74450655450458e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74450655450458e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3895.000000->62.409935, \tstpz=0.500000, \tsolobj= 974450.655450, \tbestsol = 974450.655450)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744617e+05 | 9.744617e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74461745680141e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74461745680141e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3877.000000->62.265560, \tstpz=0.500000, \tsolobj= 974461.745680, \tbestsol = 974461.745680)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744751e+05 | 9.744751e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74475078170415e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74475078170415e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 974475.078170, \tbestsol = 974475.078170)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.744915e+05 | 9.744915e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74491516076669e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74491516076669e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 974491.516077, \tbestsol = 974491.516077)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745065e+05 | 9.745065e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74506498526621e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74506498526621e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3868.000000->62.193247, \tstpz=0.500000, \tsolobj= 974506.498527, \tbestsol = 974506.498527)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745155e+05 | 9.745155e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74515537128126e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74515537128126e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 974515.537128, \tbestsol = 974515.537128)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745329e+05 | 9.745329e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74532891353446e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74532891353446e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3861.000000->62.136946, \tstpz=0.500000, \tsolobj= 974532.891353, \tbestsol = 974532.891353)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745470e+05 | 9.745470e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74547006244802e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74547006244802e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3860.000000->62.128898, \tstpz=0.500000, \tsolobj= 974547.006245, \tbestsol = 974547.006245)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745546e+05 | 9.745546e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74554624345095e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74554624345095e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 974554.624345, \tbestsol = 974554.624345)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745737e+05 | 9.745737e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74573713709694e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74573713709694e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3878.000000->62.273590, \tstpz=0.500000, \tsolobj= 974573.713710, \tbestsol = 974573.713710)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.745811e+05 | 9.745811e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74581133628347e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74581133628347e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 974581.133628, \tbestsol = 974581.133628)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746003e+05 | 9.746003e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74600322686651e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74600322686651e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 974600.322687, \tbestsol = 974600.322687)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746108e+05 | 9.746108e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74610818829442e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74610818829442e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 974610.818829, \tbestsol = 974610.818829)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746225e+05 | 9.746225e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74622472887095e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74622472887095e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 974622.472887, \tbestsol = 974622.472887)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746323e+05 | 9.746323e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74632288461805e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74632288461805e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 974632.288462, \tbestsol = 974632.288462)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746507e+05 | 9.746507e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74650652185873e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74650652185873e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 974650.652186, \tbestsol = 974650.652186)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746583e+05 | 9.746583e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74658320471713e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74658320471713e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 974658.320472, \tbestsol = 974658.320472)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746695e+05 | 9.746695e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74669523062288e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74669523062288e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 974669.523062, \tbestsol = 974669.523062)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746801e+05 | 9.746801e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74680081735037e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74680081735037e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 974680.081735, \tbestsol = 974680.081735)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.746959e+05 | 9.746959e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74695943695636e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74695943695636e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 974695.943696, \tbestsol = 974695.943696)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747079e+05 | 9.747079e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74707850918524e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74707850918524e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 974707.850919, \tbestsol = 974707.850919)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747136e+05 | 9.747136e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74713554586299e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74713554586299e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3882.000000->62.305698, \tstpz=0.500000, \tsolobj= 974713.554586, \tbestsol = 974713.554586)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747318e+05 | 9.747318e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74731789398390e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74731789398390e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 974731.789398, \tbestsol = 974731.789398)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747385e+05 | 9.747385e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74738451929081e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74738451929081e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 974738.451929, \tbestsol = 974738.451929)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747502e+05 | 9.747502e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74750183771505e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74750183771505e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3855.000000->62.088646, \tstpz=0.500000, \tsolobj= 974750.183772, \tbestsol = 974750.183772)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747597e+05 | 9.747597e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74759722205834e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74759722205834e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 974759.722206, \tbestsol = 974759.722206)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747722e+05 | 9.747722e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74772247618030e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74772247618030e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 974772.247618, \tbestsol = 974772.247618)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747874e+05 | 9.747874e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74787386053892e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74787386053892e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 974787.386054, \tbestsol = 974787.386054)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.747983e+05 | 9.747983e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74798261471717e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74798261471717e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 974798.261472, \tbestsol = 974798.261472)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748112e+05 | 9.748112e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74811174485037e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74811174485037e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3878.000000->62.273590, \tstpz=0.500000, \tsolobj= 974811.174485, \tbestsol = 974811.174485)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748174e+05 | 9.748174e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74817389389402e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74817389389402e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 974817.389389, \tbestsol = 974817.389389)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748337e+05 | 9.748337e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74833683578980e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74833683578980e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 974833.683579, \tbestsol = 974833.683579)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748439e+05 | 9.748439e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74843920201443e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74843920201443e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 974843.920201, \tbestsol = 974843.920201)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748561e+05 | 9.748561e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74856074772716e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74856074772716e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3863.000000->62.153037, \tstpz=0.500000, \tsolobj= 974856.074773, \tbestsol = 974856.074773)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748669e+05 | 9.748669e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74866896938148e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74866896938148e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 974866.896938, \tbestsol = 974866.896938)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748766e+05 | 9.748766e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74876587623146e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74876587623146e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3857.000000->62.104750, \tstpz=0.500000, \tsolobj= 974876.587623, \tbestsol = 974876.587623)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.748906e+05 | 9.748906e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74890591288932e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74890591288932e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3876.000000->62.257530, \tstpz=0.500000, \tsolobj= 974890.591289, \tbestsol = 974890.591289)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749017e+05 | 9.749017e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74901721885852e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74901721885852e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3871.000000->62.217361, \tstpz=0.500000, \tsolobj= 974901.721886, \tbestsol = 974901.721886)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749105e+05 | 9.749105e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.47\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74910484039497e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74910484039497e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3870.000000->62.209324, \tstpz=0.500000, \tsolobj= 974910.484039, \tbestsol = 974910.484039)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749263e+05 | 9.749263e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74926339968264e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74926339968264e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3890.000000->62.369865, \tstpz=0.500000, \tsolobj= 974926.339968, \tbestsol = 974926.339968)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749330e+05 | 9.749330e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74933002565407e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74933002565407e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 974933.002565, \tbestsol = 974933.002565)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749462e+05 | 9.749462e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74946242118616e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74946242118616e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 974946.242119, \tbestsol = 974946.242119)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749570e+05 | 9.749570e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74956982422498e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74956982422498e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 974956.982422, \tbestsol = 974956.982422)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749657e+05 | 9.749657e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74965653400476e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74965653400476e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 974965.653400, \tbestsol = 974965.653400)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749750e+05 | 9.749750e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74974980626733e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74974980626733e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 974974.980627, \tbestsol = 974974.980627)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749881e+05 | 9.749881e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74988113697424e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74988113697424e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3872.000000->62.225397, \tstpz=0.500000, \tsolobj= 974988.113697, \tbestsol = 974988.113697)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.749900e+05 | 9.749900e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.74989956100903e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.74989956100903e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 974989.956101, \tbestsol = 974989.956101)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750028e+05 | 9.750028e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75002757708073e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75002757708073e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 975002.757708, \tbestsol = 975002.757708)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750097e+05 | 9.750097e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75009729623972e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75009729623972e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 975009.729624, \tbestsol = 975009.729624)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750219e+05 | 9.750219e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75021923348260e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75021923348260e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3881.000000->62.297673, \tstpz=0.500000, \tsolobj= 975021.923348, \tbestsol = 975021.923348)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750258e+05 | 9.750258e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75025772997982e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75025772997982e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 975025.772998, \tbestsol = 975025.772998)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750414e+05 | 9.750414e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75041386979013e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75041386979013e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3860.000000->62.128898, \tstpz=0.500000, \tsolobj= 975041.386979, \tbestsol = 975041.386979)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750451e+05 | 9.750451e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75045090307623e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75045090307623e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 975045.090308, \tbestsol = 975045.090308)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750598e+05 | 9.750598e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75059769803027e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75059769803027e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 975059.769803, \tbestsol = 975059.769803)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750634e+05 | 9.750634e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75063393910999e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75063393910999e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3890.000000->62.369865, \tstpz=0.500000, \tsolobj= 975063.393911, \tbestsol = 975063.393911)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.36\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750791e+05 | 9.750791e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.45\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75079083928255e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75079083928255e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 975079.083928, \tbestsol = 975079.083928)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750872e+05 | 9.750872e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75087185539853e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75087185539853e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975087.185540, \tbestsol = 975087.185540)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.750973e+05 | 9.750973e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75097254832711e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75097254832711e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975097.254833, \tbestsol = 975097.254833)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.35\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751027e+05 | 9.751027e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.46\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75102731806277e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75102731806277e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 975102.731806, \tbestsol = 975102.731806)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.43\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751145e+05 | 9.751145e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.55\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75114501358259e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75114501358259e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 975114.501358, \tbestsol = 975114.501358)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751197e+05 | 9.751197e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75119670113952e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75119670113952e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975119.670114, \tbestsol = 975119.670114)\\\n",
+      "0.500000\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.34\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751273e+05 | 9.751273e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.49\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75127278439955e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75127278439955e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 975127.278440, \tbestsol = 975127.278440)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751325e+05 | 9.751325e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75132538414157e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75132538414157e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 975132.538414, \tbestsol = 975132.538414)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751430e+05 | 9.751430e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75142962871184e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75142962871184e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3855.000000->62.088646, \tstpz=0.500000, \tsolobj= 975142.962871, \tbestsol = 975142.962871)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751452e+05 | 9.751452e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75145208223700e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75145208223700e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 975145.208224, \tbestsol = 975145.208224)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751562e+05 | 9.751562e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75156186884987e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75156186884987e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975156.186885, \tbestsol = 975156.186885)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751614e+05 | 9.751614e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75161442749978e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75161442749978e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 975161.442750, \tbestsol = 975161.442750)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751631e+05 | 9.751631e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75163057495255e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75163057495255e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975163.057495, \tbestsol = 975163.057495)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751732e+05 | 9.751732e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75173213327309e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75173213327309e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3835.000000->61.927377, \tstpz=0.500000, \tsolobj= 975173.213327, \tbestsol = 975173.213327)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751748e+05 | 9.751748e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75174773786854e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75174773786854e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 975174.773787, \tbestsol = 975174.773787)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751825e+05 | 9.751825e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75182538561111e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75182538561111e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3861.000000->62.136946, \tstpz=0.500000, \tsolobj= 975182.538561, \tbestsol = 975182.538561)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751876e+05 | 9.751876e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75187642295152e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75187642295152e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 975187.642295, \tbestsol = 975187.642295)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751964e+05 | 9.751964e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75196412273777e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75196412273777e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 975196.412274, \tbestsol = 975196.412274)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.751976e+05 | 9.751976e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75197552313028e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75197552313028e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975197.552313, \tbestsol = 975197.552313)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752106e+05 | 9.752106e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75210566386563e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75210566386563e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 975210.566387, \tbestsol = 975210.566387)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752162e+05 | 9.752162e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75216238652388e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75216238652388e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 975216.238652, \tbestsol = 975216.238652)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752184e+05 | 9.752184e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75218387886387e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75218387886387e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 975218.387886, \tbestsol = 975218.387886)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752267e+05 | 9.752267e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75226698073325e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75226698073325e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975226.698073, \tbestsol = 975226.698073)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752356e+05 | 9.752356e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75235626391236e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75235626391236e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 975235.626391, \tbestsol = 975235.626391)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752400e+05 | 9.752400e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75239978388020e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75239978388020e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 975239.978388, \tbestsol = 975239.978388)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752460e+05 | 9.752460e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75245984213593e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75245984213593e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975245.984214, \tbestsol = 975245.984214)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752527e+05 | 9.752527e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75252668212928e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75252668212928e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 975252.668213, \tbestsol = 975252.668213)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752573e+05 | 9.752573e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75257309883383e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75257309883383e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 975257.309883, \tbestsol = 975257.309883)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752659e+05 | 9.752659e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75265892368096e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75265892368096e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975265.892368, \tbestsol = 975265.892368)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752735e+05 | 9.752735e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75273518856835e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75273518856835e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975273.518857, \tbestsol = 975273.518857)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752760e+05 | 9.752760e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75275996688347e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75275996688347e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 975275.996688, \tbestsol = 975275.996688)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752841e+05 | 9.752841e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75284101091126e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75284101091126e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 975284.101091, \tbestsol = 975284.101091)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752920e+05 | 9.752920e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75292045823163e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75292045823163e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975292.045823, \tbestsol = 975292.045823)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.752988e+05 | 9.752988e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75298768272732e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75298768272732e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3818.000000->61.789967, \tstpz=0.500000, \tsolobj= 975298.768273, \tbestsol = 975298.768273)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753031e+05 | 9.753031e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75303051303218e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75303051303218e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 975303.051303, \tbestsol = 975303.051303)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753137e+05 | 9.753137e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75313680642734e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75313680642734e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975313.680643, \tbestsol = 975313.680643)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753121e+05 | 9.753121e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75312054303862e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75312054303862e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 975312.054304, \tbestsol = 975313.680643)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753253e+05 | 9.753253e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75325291948191e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75325291948191e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3820.000000->61.806149, \tstpz=0.500000, \tsolobj= 975325.291948, \tbestsol = 975325.291948)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753310e+05 | 9.753310e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75330975920988e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75330975920988e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3865.000000->62.169124, \tstpz=0.500000, \tsolobj= 975330.975921, \tbestsol = 975330.975921)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753372e+05 | 9.753372e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75337184589276e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75337184589276e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975337.184589, \tbestsol = 975337.184589)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753441e+05 | 9.753441e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75344072949024e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75344072949024e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 975344.072949, \tbestsol = 975344.072949)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753534e+05 | 9.753534e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75353445948378e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75353445948378e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 975353.445948, \tbestsol = 975353.445948)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753563e+05 | 9.753563e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75356336865596e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75356336865596e+05\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 975356.336866, \tbestsol = 975356.336866)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753635e+05 | 9.753635e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75363458824719e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75363458824719e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975363.458825, \tbestsol = 975363.458825)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753715e+05 | 9.753715e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75371462724808e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75371462724808e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975371.462725, \tbestsol = 975371.462725)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753767e+05 | 9.753767e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75376687751372e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75376687751372e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975376.687751, \tbestsol = 975376.687751)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753823e+05 | 9.753823e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75382265101414e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75382265101414e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3863.000000->62.153037, \tstpz=0.500000, \tsolobj= 975382.265101, \tbestsol = 975382.265101)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753888e+05 | 9.753888e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75388775664716e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75388775664716e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 975388.775665, \tbestsol = 975388.775665)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.753927e+05 | 9.753927e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75392653756596e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75392653756596e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975392.653757, \tbestsol = 975392.653757)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754024e+05 | 9.754024e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75402400173702e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75402400173702e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 975402.400174, \tbestsol = 975402.400174)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754069e+05 | 9.754069e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75406913197322e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75406913197322e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 975406.913197, \tbestsol = 975406.913197)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754150e+05 | 9.754150e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75414960166922e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75414960166922e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975414.960167, \tbestsol = 975414.960167)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754171e+05 | 9.754171e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75417092536521e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75417092536521e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 975417.092537, \tbestsol = 975417.092537)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754295e+05 | 9.754295e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75429494938731e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75429494938731e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975429.494939, \tbestsol = 975429.494939)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754282e+05 | 9.754282e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75428170316848e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75428170316848e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 975428.170317, \tbestsol = 975429.494939)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754428e+05 | 9.754428e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75442770719186e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75442770719186e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975442.770719, \tbestsol = 975442.770719)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754456e+05 | 9.754456e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75445629987241e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75445629987241e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975445.629987, \tbestsol = 975445.629987)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754476e+05 | 9.754476e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75447609843419e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75447609843419e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975447.609843, \tbestsol = 975447.609843)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754520e+05 | 9.754520e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75451984430837e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75451984430837e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3855.000000->62.088646, \tstpz=0.500000, \tsolobj= 975451.984431, \tbestsol = 975451.984431)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754616e+05 | 9.754616e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75461593868271e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75461593868271e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 975461.593868, \tbestsol = 975461.593868)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754662e+05 | 9.754662e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75466160834064e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75466160834064e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 975466.160834, \tbestsol = 975466.160834)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754724e+05 | 9.754724e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75472406424833e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75472406424833e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3826.000000->61.854668, \tstpz=0.500000, \tsolobj= 975472.406425, \tbestsol = 975472.406425)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754808e+05 | 9.754808e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75480805944507e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75480805944507e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975480.805945, \tbestsol = 975480.805945)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754824e+05 | 9.754824e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75482413171421e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75482413171421e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975482.413171, \tbestsol = 975482.413171)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754918e+05 | 9.754918e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75491806000317e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75491806000317e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975491.806000, \tbestsol = 975491.806000)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755002e+05 | 9.755002e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75500176610173e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75500176610173e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 975500.176610, \tbestsol = 975500.176610)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.754997e+05 | 9.754997e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75499731380321e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75499731380321e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975499.731380, \tbestsol = 975500.176610)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755091e+05 | 9.755091e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75509108040342e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75509108040342e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 975509.108040, \tbestsol = 975509.108040)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755126e+05 | 9.755126e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75512645078050e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75512645078050e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 975512.645078, \tbestsol = 975512.645078)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755188e+05 | 9.755188e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75518783775433e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75518783775433e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 975518.783775, \tbestsol = 975518.783775)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755201e+05 | 9.755201e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75520147450168e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75520147450168e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3857.000000->62.104750, \tstpz=0.500000, \tsolobj= 975520.147450, \tbestsol = 975520.147450)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755314e+05 | 9.755314e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75531353814349e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75531353814349e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975531.353814, \tbestsol = 975531.353814)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755297e+05 | 9.755297e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75529715719763e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75529715719763e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3859.000000->62.120850, \tstpz=0.500000, \tsolobj= 975529.715720, \tbestsol = 975531.353814)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755402e+05 | 9.755402e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75540227385212e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75540227385212e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3857.000000->62.104750, \tstpz=0.500000, \tsolobj= 975540.227385, \tbestsol = 975540.227385)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755453e+05 | 9.755453e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75545316734084e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75545316734084e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3853.000000->62.072538, \tstpz=0.500000, \tsolobj= 975545.316734, \tbestsol = 975545.316734)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755517e+05 | 9.755517e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75551686591919e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75551686591919e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 975551.686592, \tbestsol = 975551.686592)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755560e+05 | 9.755560e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75556017116817e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75556017116817e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975556.017117, \tbestsol = 975556.017117)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755571e+05 | 9.755571e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75557089041423e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75557089041423e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 975557.089041, \tbestsol = 975557.089041)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.33\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755650e+05 | 9.755650e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.48\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75565008848667e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75565008848667e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975565.008849, \tbestsol = 975565.008849)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.18\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755667e+05 | 9.755667e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75566670303674e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75566670303674e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975566.670304, \tbestsol = 975566.670304)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755751e+05 | 9.755751e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75575073667923e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75575073667923e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 975575.073668, \tbestsol = 975575.073668)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755793e+05 | 9.755793e+05 |   0.00%| unknown\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75579317956270e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75579317956270e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975579.317956, \tbestsol = 975579.317956)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755807e+05 | 9.755807e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75580741733039e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75580741733039e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 975580.741733, \tbestsol = 975580.741733)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755935e+05 | 9.755935e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75593460811985e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75593460811985e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 975593.460812, \tbestsol = 975593.460812)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.755928e+05 | 9.755928e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75592791032817e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75592791032817e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 975592.791033, \tbestsol = 975593.460812)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756031e+05 | 9.756031e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75603118151788e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75603118151788e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975603.118152, \tbestsol = 975603.118152)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756069e+05 | 9.756069e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75606877688946e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75606877688946e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 975606.877689, \tbestsol = 975606.877689)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756142e+05 | 9.756142e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75614196589312e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75614196589312e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 975614.196589, \tbestsol = 975614.196589)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756169e+05 | 9.756169e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.41\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75616868853369e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75616868853369e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 975616.868853, \tbestsol = 975616.868853)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756219e+05 | 9.756219e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75621874706552e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75621874706552e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 975621.874707, \tbestsol = 975621.874707)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756252e+05 | 9.756252e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75625177090573e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75625177090573e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3893.000000->62.393910, \tstpz=0.500000, \tsolobj= 975625.177091, \tbestsol = 975625.177091)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756320e+05 | 9.756320e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75632047951837e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75632047951837e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975632.047952, \tbestsol = 975632.047952)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756411e+05 | 9.756411e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75641116145935e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75641116145935e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3880.000000->62.289646, \tstpz=0.500000, \tsolobj= 975641.116146, \tbestsol = 975641.116146)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756425e+05 | 9.756425e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75642487059355e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75642487059355e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975642.487059, \tbestsol = 975642.487059)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756507e+05 | 9.756507e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75650655694683e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75650655694683e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 975650.655695, \tbestsol = 975650.655695)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756569e+05 | 9.756569e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75656927556078e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75656927556078e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 975656.927556, \tbestsol = 975656.927556)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756605e+05 | 9.756605e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75660544570640e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75660544570640e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 975660.544571, \tbestsol = 975660.544571)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756667e+05 | 9.756667e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75666729571467e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75666729571467e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 975666.729571, \tbestsol = 975666.729571)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756688e+05 | 9.756688e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75668795942284e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75668795942284e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975668.795942, \tbestsol = 975668.795942)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756743e+05 | 9.756743e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75674342319536e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75674342319536e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975674.342320, \tbestsol = 975674.342320)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756711e+05 | 9.756711e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75671080024622e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75671080024622e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3862.000000->62.144992, \tstpz=0.500000, \tsolobj= 975671.080025, \tbestsol = 975674.342320)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756807e+05 | 9.756807e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75680691156984e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75680691156984e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 975680.691157, \tbestsol = 975680.691157)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756856e+05 | 9.756856e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75685598702495e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75685598702495e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3868.000000->62.193247, \tstpz=0.500000, \tsolobj= 975685.598702, \tbestsol = 975685.598702)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756885e+05 | 9.756885e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.41\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75688539451553e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75688539451553e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975688.539452, \tbestsol = 975688.539452)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756891e+05 | 9.756891e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75689146064512e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75689146064512e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 975689.146065, \tbestsol = 975689.146065)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756933e+05 | 9.756933e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75693253129160e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75693253129160e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 975693.253129, \tbestsol = 975693.253129)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.756984e+05 | 9.756984e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75698424440444e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75698424440444e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3864.000000->62.161081, \tstpz=0.500000, \tsolobj= 975698.424440, \tbestsol = 975698.424440)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757049e+05 | 9.757049e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75704896661778e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75704896661778e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975704.896662, \tbestsol = 975704.896662)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757026e+05 | 9.757026e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75702619405990e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75702619405990e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3866.000000->62.177166, \tstpz=0.500000, \tsolobj= 975702.619406, \tbestsol = 975704.896662)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757042e+05 | 9.757042e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75704194987315e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75704194987315e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 975704.194987, \tbestsol = 975704.896662)\\\n",
+      "0.500000\\\n",
+      "\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.39\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757107e+05 | 9.757107e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.59\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75710664677013e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75710664677013e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975710.664677, \tbestsol = 975710.664677)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757152e+05 | 9.757152e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75715230813136e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75715230813136e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975715.230813, \tbestsol = 975715.230813)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757205e+05 | 9.757205e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75720481901428e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75720481901428e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3855.000000->62.088646, \tstpz=0.500000, \tsolobj= 975720.481901, \tbestsol = 975720.481901)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757238e+05 | 9.757238e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75723802028927e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75723802028927e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3861.000000->62.136946, \tstpz=0.500000, \tsolobj= 975723.802029, \tbestsol = 975723.802029)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757266e+05 | 9.757266e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75726576984185e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75726576984185e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3869.000000->62.201286, \tstpz=0.500000, \tsolobj= 975726.576984, \tbestsol = 975726.576984)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757375e+05 | 9.757375e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75737522084622e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75737522084622e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3857.000000->62.104750, \tstpz=0.500000, \tsolobj= 975737.522085, \tbestsol = 975737.522085)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757388e+05 | 9.757388e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75738781274354e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75738781274354e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3850.000000->62.048368, \tstpz=0.500000, \tsolobj= 975738.781274, \tbestsol = 975738.781274)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.34\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757414e+05 | 9.757414e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.44\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75741445086946e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75741445086946e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975741.445087, \tbestsol = 975741.445087)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757453e+05 | 9.757453e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75745276415289e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75745276415289e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975745.276415, \tbestsol = 975745.276415)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757488e+05 | 9.757488e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75748823668976e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75748823668976e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 975748.823669, \tbestsol = 975748.823669)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757566e+05 | 9.757566e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75756633029861e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75756633029861e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 975756.633030, \tbestsol = 975756.633030)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757548e+05 | 9.757548e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75754806135116e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75754806135116e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975754.806135, \tbestsol = 975756.633030)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757611e+05 | 9.757611e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75761144559021e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75761144559021e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975761.144559, \tbestsol = 975761.144559)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757614e+05 | 9.757614e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75761389966039e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75761389966039e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 975761.389966, \tbestsol = 975761.389966)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757655e+05 | 9.757655e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75765499956447e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75765499956447e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975765.499956, \tbestsol = 975765.499956)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757713e+05 | 9.757713e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75771279410099e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75771279410099e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 975771.279410, \tbestsol = 975771.279410)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757726e+05 | 9.757726e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75772611587682e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75772611587682e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975772.611588, \tbestsol = 975772.611588)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.50\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757790e+05 | 9.757790e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.64\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75778988171767e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75778988171767e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 975778.988172, \tbestsol = 975778.988172)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757784e+05 | 9.757784e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75778449913971e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75778449913971e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975778.449914, \tbestsol = 975778.988172)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757825e+05 | 9.757825e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75782503488319e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75782503488319e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3820.000000->61.806149, \tstpz=0.500000, \tsolobj= 975782.503488, \tbestsol = 975782.503488)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757886e+05 | 9.757886e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75788637651345e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75788637651345e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975788.637651, \tbestsol = 975788.637651)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757892e+05 | 9.757892e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75789209967328e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75789209967328e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3834.000000->61.919302, \tstpz=0.500000, \tsolobj= 975789.209967, \tbestsol = 975789.209967)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757888e+05 | 9.757888e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75788825009547e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75788825009547e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975788.825010, \tbestsol = 975789.209967)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757948e+05 | 9.757948e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75794829088084e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75794829088084e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975794.829088, \tbestsol = 975794.829088)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757917e+05 | 9.757917e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75791668449976e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75791668449976e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 975791.668450, \tbestsol = 975794.829088)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758015e+05 | 9.758015e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75801466805525e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75801466805525e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975801.466806, \tbestsol = 975801.466806)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.757992e+05 | 9.757992e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75799234754707e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75799234754707e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975799.234755, \tbestsol = 975801.466806)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758038e+05 | 9.758038e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75803846211614e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75803846211614e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 975803.846212, \tbestsol = 975803.846212)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758071e+05 | 9.758071e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75807097560855e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75807097560855e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975807.097561, \tbestsol = 975807.097561)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758105e+05 | 9.758105e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75810452241304e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75810452241304e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 975810.452241, \tbestsol = 975810.452241)\\\n",
+      "0.500000\\\n",
+      "\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758162e+05 | 9.758162e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75816217997889e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75816217997889e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3852.000000->62.064483, \tstpz=0.500000, \tsolobj= 975816.217998, \tbestsol = 975816.217998)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758177e+05 | 9.758177e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75817744564054e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75817744564054e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 975817.744564, \tbestsol = 975817.744564)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758250e+05 | 9.758250e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75825018555757e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75825018555757e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 975825.018556, \tbestsol = 975825.018556)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.19\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758215e+05 | 9.758215e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75821517013437e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75821517013437e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3834.000000->61.919302, \tstpz=0.500000, \tsolobj= 975821.517013, \tbestsol = 975825.018556)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758284e+05 | 9.758284e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75828369784054e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75828369784054e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975828.369784, \tbestsol = 975828.369784)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758331e+05 | 9.758331e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75833074744532e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75833074744532e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 975833.074745, \tbestsol = 975833.074745)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758337e+05 | 9.758337e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75833746434886e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75833746434886e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 975833.746435, \tbestsol = 975833.746435)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758326e+05 | 9.758326e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75832588507504e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75832588507504e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 975832.588508, \tbestsol = 975833.746435)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758406e+05 | 9.758406e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.27\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75840572544960e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75840572544960e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975840.572545, \tbestsol = 975840.572545)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758420e+05 | 9.758420e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75841997574641e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75841997574641e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 975841.997575, \tbestsol = 975841.997575)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758435e+05 | 9.758435e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75843549991661e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75843549991661e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 975843.549992, \tbestsol = 975843.549992)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758493e+05 | 9.758493e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75849338711053e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75849338711053e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3818.000000->61.789967, \tstpz=0.500000, \tsolobj= 975849.338711, \tbestsol = 975849.338711)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758523e+05 | 9.758523e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75852344918262e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75852344918262e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975852.344918, \tbestsol = 975852.344918)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758525e+05 | 9.758525e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75852459192647e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75852459192647e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3836.000000->61.935450, \tstpz=0.500000, \tsolobj= 975852.459193, \tbestsol = 975852.459193)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758594e+05 | 9.758594e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75859400757375e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75859400757375e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 975859.400757, \tbestsol = 975859.400757)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758638e+05 | 9.758638e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75863797929126e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75863797929126e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 975863.797929, \tbestsol = 975863.797929)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758670e+05 | 9.758670e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75867040998114e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75867040998114e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3813.000000->61.749494, \tstpz=0.500000, \tsolobj= 975867.040998, \tbestsol = 975867.040998)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758695e+05 | 9.758695e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75869498862113e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75869498862113e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3819.000000->61.798058, \tstpz=0.500000, \tsolobj= 975869.498862, \tbestsol = 975869.498862)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758713e+05 | 9.758713e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75871250371794e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75871250371794e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3822.000000->61.822326, \tstpz=0.500000, \tsolobj= 975871.250372, \tbestsol = 975871.250372)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758715e+05 | 9.758715e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75871543966312e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75871543966312e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 975871.543966, \tbestsol = 975871.543966)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758768e+05 | 9.758768e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75876839410174e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75876839410174e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 975876.839410, \tbestsol = 975876.839410)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758777e+05 | 9.758777e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75877681007281e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75877681007281e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975877.681007, \tbestsol = 975877.681007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758799e+05 | 9.758799e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75879870144880e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75879870144880e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975879.870145, \tbestsol = 975879.870145)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758836e+05 | 9.758836e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75883612130948e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75883612130948e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3826.000000->61.854668, \tstpz=0.500000, \tsolobj= 975883.612131, \tbestsol = 975883.612131)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758876e+05 | 9.758876e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75887612951745e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75887612951745e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 975887.612952, \tbestsol = 975887.612952)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758852e+05 | 9.758852e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75885195201152e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75885195201152e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3838.000000->61.951594, \tstpz=0.500000, \tsolobj= 975885.195201, \tbestsol = 975887.612952)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758902e+05 | 9.758902e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75890237283908e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75890237283908e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975890.237284, \tbestsol = 975890.237284)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.40\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758896e+05 | 9.758896e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.55\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75889597412278e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75889597412278e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975889.597412, \tbestsol = 975890.237284)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.40\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758960e+05 | 9.758960e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.60\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75895995064968e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75895995064968e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 975895.995065, \tbestsol = 975895.995065)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758971e+05 | 9.758971e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75897063066447e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75897063066447e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 975897.063066, \tbestsol = 975897.063066)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.758963e+05 | 9.758963e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75896251454572e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75896251454572e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 975896.251455, \tbestsol = 975897.063066)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759019e+05 | 9.759019e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75901926959563e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75901926959563e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3828.000000->61.870833, \tstpz=0.500000, \tsolobj= 975901.926960, \tbestsol = 975901.926960)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759033e+05 | 9.759033e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75903285875859e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75903285875859e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3824.000000->61.838499, \tstpz=0.500000, \tsolobj= 975903.285876, \tbestsol = 975903.285876)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759068e+05 | 9.759068e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75906829394991e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75906829394991e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975906.829395, \tbestsol = 975906.829395)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759052e+05 | 9.759052e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75905221746678e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75905221746678e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3804.000000->61.676576, \tstpz=0.500000, \tsolobj= 975905.221747, \tbestsol = 975906.829395)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759090e+05 | 9.759090e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75908980017086e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75908980017086e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 975908.980017, \tbestsol = 975908.980017)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759084e+05 | 9.759084e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75908405187221e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75908405187221e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3819.000000->61.798058, \tstpz=0.500000, \tsolobj= 975908.405187, \tbestsol = 975908.980017)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.35\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759115e+05 | 9.759115e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.49\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75911457803197e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75911457803197e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 975911.457803, \tbestsol = 975911.457803)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759110e+05 | 9.759110e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75910978257662e+05 (1 solutions)\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Dual Bound         : +9.75910978257662e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 975910.978258, \tbestsol = 975911.457803)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759147e+05 | 9.759147e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75914708499823e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75914708499823e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 975914.708500, \tbestsol = 975914.708500)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759115e+05 | 9.759115e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75911507110187e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75911507110187e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 975911.507110, \tbestsol = 975914.708500)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759180e+05 | 9.759180e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75917985807288e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75917985807288e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 975917.985807, \tbestsol = 975917.985807)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759162e+05 | 9.759162e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75916246800787e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75916246800787e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975916.246801, \tbestsol = 975917.985807)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759179e+05 | 9.759179e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75917856115723e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75917856115723e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 975917.856116, \tbestsol = 975917.985807)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759231e+05 | 9.759231e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75923102250696e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75923102250696e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3823.000000->61.830413, \tstpz=0.500000, \tsolobj= 975923.102251, \tbestsol = 975923.102251)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759276e+05 | 9.759276e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75927595236608e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75927595236608e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3828.000000->61.870833, \tstpz=0.500000, \tsolobj= 975927.595237, \tbestsol = 975927.595237)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759265e+05 | 9.759265e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75926521380705e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75926521380705e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3798.000000->61.627916, \tstpz=0.500000, \tsolobj= 975926.521381, \tbestsol = 975927.595237)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759304e+05 | 9.759304e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75930403982962e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75930403982962e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3818.000000->61.789967, \tstpz=0.500000, \tsolobj= 975930.403983, \tbestsol = 975930.403983)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759315e+05 | 9.759315e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75931502303417e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75931502303417e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3817.000000->61.781874, \tstpz=0.500000, \tsolobj= 975931.502303, \tbestsol = 975931.502303)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759343e+05 | 9.759343e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75934305407803e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75934305407803e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3819.000000->61.798058, \tstpz=0.500000, \tsolobj= 975934.305408, \tbestsol = 975934.305408)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759350e+05 | 9.759350e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75934952380705e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75934952380705e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3802.000000->61.660360, \tstpz=0.500000, \tsolobj= 975934.952381, \tbestsol = 975934.952381)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759389e+05 | 9.759389e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75938925624295e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75938925624295e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 975938.925624, \tbestsol = 975938.925624)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759399e+05 | 9.759399e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75939894210340e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75939894210340e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 975939.894210, \tbestsol = 975939.894210)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759445e+05 | 9.759445e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75944468142364e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75944468142364e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 975944.468142, \tbestsol = 975944.468142)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759427e+05 | 9.759427e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75942666125147e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75942666125147e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3805.000000->61.684682, \tstpz=0.500000, \tsolobj= 975942.666125, \tbestsol = 975944.468142)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759473e+05 | 9.759473e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75947282848488e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75947282848488e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3819.000000->61.798058, \tstpz=0.500000, \tsolobj= 975947.282848, \tbestsol = 975947.282848)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759468e+05 | 9.759468e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75946821839432e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75946821839432e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3800.000000->61.644140, \tstpz=0.500000, \tsolobj= 975946.821839, \tbestsol = 975947.282848)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759497e+05 | 9.759497e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75949695313381e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75949695313381e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3810.000000->61.725197, \tstpz=0.500000, \tsolobj= 975949.695313, \tbestsol = 975949.695313)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759484e+05 | 9.759484e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75948402401846e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75948402401846e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3798.000000->61.627916, \tstpz=0.500000, \tsolobj= 975948.402402, \tbestsol = 975949.695313)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759502e+05 | 9.759502e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75950151989325e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75950151989325e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3813.000000->61.749494, \tstpz=0.500000, \tsolobj= 975950.151989, \tbestsol = 975950.151989)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759546e+05 | 9.759546e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75954594457786e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75954594457786e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3808.000000->61.708994, \tstpz=0.500000, \tsolobj= 975954.594458, \tbestsol = 975954.594458)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759533e+05 | 9.759533e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75953309450241e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75953309450241e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3817.000000->61.781874, \tstpz=0.500000, \tsolobj= 975953.309450, \tbestsol = 975954.594458)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759546e+05 | 9.759546e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75954573620297e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75954573620297e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3804.000000->61.676576, \tstpz=0.500000, \tsolobj= 975954.573620, \tbestsol = 975954.594458)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759588e+05 | 9.759588e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75958838628805e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75958838628805e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3823.000000->61.830413, \tstpz=0.500000, \tsolobj= 975958.838629, \tbestsol = 975958.838629)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759573e+05 | 9.759573e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75957331992943e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75957331992943e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3804.000000->61.676576, \tstpz=0.500000, \tsolobj= 975957.331993, \tbestsol = 975958.838629)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759634e+05 | 9.759634e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75963362233255e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75963362233255e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 975963.362233, \tbestsol = 975963.362233)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759593e+05 | 9.759593e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75959294314753e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75959294314753e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3802.000000->61.660360, \tstpz=0.500000, \tsolobj= 975959.294315, \tbestsol = 975963.362233)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759607e+05 | 9.759607e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75960729484084e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75960729484084e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3814.000000->61.757591, \tstpz=0.500000, \tsolobj= 975960.729484, \tbestsol = 975963.362233)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759635e+05 | 9.759635e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75963478092529e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75963478092529e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975963.478093, \tbestsol = 975963.478093)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759649e+05 | 9.759649e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75964877405301e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75964877405301e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975964.877405, \tbestsol = 975964.877405)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759646e+05 | 9.759646e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75964593247684e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75964593247684e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 975964.593248, \tbestsol = 975964.877405)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759679e+05 | 9.759679e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75967913656763e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75967913656763e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975967.913657, \tbestsol = 975967.913657)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759701e+05 | 9.759701e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75970141989556e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75970141989556e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 975970.141990, \tbestsol = 975970.141990)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759720e+05 | 9.759720e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75971982143234e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75971982143234e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3817.000000->61.781874, \tstpz=0.500000, \tsolobj= 975971.982143, \tbestsol = 975971.982143)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759731e+05 | 9.759731e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75973117246107e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75973117246107e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 975973.117246, \tbestsol = 975973.117246)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759771e+05 | 9.759771e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75977056008804e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75977056008804e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3804.000000->61.676576, \tstpz=0.500000, \tsolobj= 975977.056009, \tbestsol = 975977.056009)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759774e+05 | 9.759774e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75977397840026e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75977397840026e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3822.000000->61.822326, \tstpz=0.500000, \tsolobj= 975977.397840, \tbestsol = 975977.397840)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759790e+05 | 9.759790e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75978990471410e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75978990471410e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3812.000000->61.741396, \tstpz=0.500000, \tsolobj= 975978.990471, \tbestsol = 975978.990471)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759840e+05 | 9.759840e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75984000154702e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75984000154702e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 975984.000155, \tbestsol = 975984.000155)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759848e+05 | 9.759848e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75984760304431e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75984760304431e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3822.000000->61.822326, \tstpz=0.500000, \tsolobj= 975984.760304, \tbestsol = 975984.760304)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759862e+05 | 9.759862e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75986232276885e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75986232276885e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3838.000000->61.951594, \tstpz=0.500000, \tsolobj= 975986.232277, \tbestsol = 975986.232277)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759877e+05 | 9.759877e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75987724240955e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75987724240955e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 975987.724241, \tbestsol = 975987.724241)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759870e+05 | 9.759870e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75987014889200e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75987014889200e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 975987.014889, \tbestsol = 975987.724241)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759922e+05 | 9.759922e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75992180466067e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75992180466067e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3807.000000->61.700891, \tstpz=0.500000, \tsolobj= 975992.180466, \tbestsol = 975992.180466)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759969e+05 | 9.759969e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75996891285411e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75996891285411e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 975996.891285, \tbestsol = 975996.891285)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759953e+05 | 9.759953e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75995345028952e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75995345028952e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 975995.345029, \tbestsol = 975996.891285)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.759980e+05 | 9.759980e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.75997958312428e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.75997958312428e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 975997.958312, \tbestsol = 975997.958312)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760052e+05 | 9.760052e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76005209678332e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76005209678332e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3808.000000->61.708994, \tstpz=0.500000, \tsolobj= 976005.209678, \tbestsol = 976005.209678)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760021e+05 | 9.760021e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76002132342916e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76002132342916e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 976002.132343, \tbestsol = 976005.209678)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.34\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.6s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760051e+05 | 9.760051e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.56\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76005126898108e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76005126898108e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3822.000000->61.822326, \tstpz=0.500000, \tsolobj= 976005.126898, \tbestsol = 976005.209678)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760040e+05 | 9.760040e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76004012883137e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76004012883137e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 976004.012883, \tbestsol = 976005.209678)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760065e+05 | 9.760065e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76006463279719e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76006463279719e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3812.000000->61.741396, \tstpz=0.500000, \tsolobj= 976006.463280, \tbestsol = 976006.463280)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760071e+05 | 9.760071e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76007115031463e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76007115031463e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3848.000000->62.032250, \tstpz=0.500000, \tsolobj= 976007.115031, \tbestsol = 976007.115031)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760068e+05 | 9.760068e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76006822774291e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76006822774291e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 976006.822774, \tbestsol = 976007.115031)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760095e+05 | 9.760095e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76009466801420e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76009466801420e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3854.000000->62.080593, \tstpz=0.500000, \tsolobj= 976009.466801, \tbestsol = 976009.466801)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760119e+05 | 9.760119e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76011880219306e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76011880219306e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3823.000000->61.830413, \tstpz=0.500000, \tsolobj= 976011.880219, \tbestsol = 976011.880219)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760113e+05 | 9.760113e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76011343712123e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76011343712123e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 976011.343712, \tbestsol = 976011.880219)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760131e+05 | 9.760131e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76013055936101e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76013055936101e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 976013.055936, \tbestsol = 976013.055936)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760157e+05 | 9.760157e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76015712385752e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76015712385752e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 976015.712386, \tbestsol = 976015.712386)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760181e+05 | 9.760181e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76018051039596e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76018051039596e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 976018.051040, \tbestsol = 976018.051040)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760176e+05 | 9.760176e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76017575216283e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76017575216283e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3818.000000->61.789967, \tstpz=0.500000, \tsolobj= 976017.575216, \tbestsol = 976018.051040)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760219e+05 | 9.760219e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76021925057368e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76021925057368e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 976021.925057, \tbestsol = 976021.925057)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760221e+05 | 9.760221e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76022059606615e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76022059606615e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3835.000000->61.927377, \tstpz=0.500000, \tsolobj= 976022.059607, \tbestsol = 976022.059607)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760236e+05 | 9.760236e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76023648544581e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76023648544581e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3810.000000->61.725197, \tstpz=0.500000, \tsolobj= 976023.648545, \tbestsol = 976023.648545)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760227e+05 | 9.760227e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76022747460850e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76022747460850e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 976022.747461, \tbestsol = 976023.648545)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.31\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760238e+05 | 9.760238e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.43\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76023832574486e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76023832574486e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 976023.832574, \tbestsol = 976023.832574)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760259e+05 | 9.760259e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.28\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76025932846459e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76025932846459e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 976025.932846, \tbestsol = 976025.932846)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760302e+05 | 9.760302e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76030189349603e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76030189349603e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3809.000000->61.717096, \tstpz=0.500000, \tsolobj= 976030.189350, \tbestsol = 976030.189350)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760290e+05 | 9.760290e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76028958902337e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76028958902337e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 976028.958902, \tbestsol = 976030.189350)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760297e+05 | 9.760297e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.39\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76029742475856e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76029742475856e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3807.000000->61.700891, \tstpz=0.500000, \tsolobj= 976029.742476, \tbestsol = 976030.189350)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760302e+05 | 9.760302e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76030166369623e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76030166369623e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3845.000000->62.008064, \tstpz=0.500000, \tsolobj= 976030.166370, \tbestsol = 976030.189350)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760330e+05 | 9.760330e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76033033006964e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76033033006964e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3826.000000->61.854668, \tstpz=0.500000, \tsolobj= 976033.033007, \tbestsol = 976033.033007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760314e+05 | 9.760314e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76031430320588e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76031430320588e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 976031.430321, \tbestsol = 976033.033007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760311e+05 | 9.760311e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76031132896171e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76031132896171e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3817.000000->61.781874, \tstpz=0.500000, \tsolobj= 976031.132896, \tbestsol = 976033.033007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760324e+05 | 9.760324e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76032359399482e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76032359399482e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976032.359399, \tbestsol = 976033.033007)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760353e+05 | 9.760353e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76035332395573e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76035332395573e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3801.000000->61.652251, \tstpz=0.500000, \tsolobj= 976035.332396, \tbestsol = 976035.332396)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760355e+05 | 9.760355e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76035507403395e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76035507403395e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976035.507403, \tbestsol = 976035.507403)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760361e+05 | 9.760361e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76036130645157e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76036130645157e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3824.000000->61.838499, \tstpz=0.500000, \tsolobj= 976036.130645, \tbestsol = 976036.130645)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760352e+05 | 9.760352e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76035199321626e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76035199321626e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 976035.199322, \tbestsol = 976036.130645)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760419e+05 | 9.760419e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76041891235829e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76041891235829e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3823.000000->61.830413, \tstpz=0.500000, \tsolobj= 976041.891236, \tbestsol = 976041.891236)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760409e+05 | 9.760409e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76040852272719e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76040852272719e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3849.000000->62.040309, \tstpz=0.500000, \tsolobj= 976040.852273, \tbestsol = 976041.891236)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.32\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760441e+05 | 9.760441e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.41\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76044127616705e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76044127616705e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3810.000000->61.725197, \tstpz=0.500000, \tsolobj= 976044.127617, \tbestsol = 976044.127617)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760476e+05 | 9.760476e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76047622187454e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76047622187454e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3846.000000->62.016127, \tstpz=0.500000, \tsolobj= 976047.622187, \tbestsol = 976047.622187)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760479e+05 | 9.760479e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76047934595011e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76047934595011e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3839.000000->61.959664, \tstpz=0.500000, \tsolobj= 976047.934595, \tbestsol = 976047.934595)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760458e+05 | 9.760458e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76045799952284e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76045799952284e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3838.000000->61.951594, \tstpz=0.500000, \tsolobj= 976045.799952, \tbestsol = 976047.934595)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760489e+05 | 9.760489e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76048860841552e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76048860841552e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3814.000000->61.757591, \tstpz=0.500000, \tsolobj= 976048.860842, \tbestsol = 976048.860842)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760499e+05 | 9.760499e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76049938578668e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76049938578668e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 976049.938579, \tbestsol = 976049.938579)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760488e+05 | 9.760488e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.40\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76048797421393e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76048797421393e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3802.000000->61.660360, \tstpz=0.500000, \tsolobj= 976048.797421, \tbestsol = 976049.938579)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760515e+05 | 9.760515e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76051522378162e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76051522378162e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3834.000000->61.919302, \tstpz=0.500000, \tsolobj= 976051.522378, \tbestsol = 976051.522378)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760502e+05 | 9.760502e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76050234495887e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76050234495887e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976050.234496, \tbestsol = 976051.522378)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760486e+05 | 9.760486e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76048575371590e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76048575371590e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 976048.575372, \tbestsol = 976051.522378)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760565e+05 | 9.760565e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76056505415919e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76056505415919e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3810.000000->61.725197, \tstpz=0.500000, \tsolobj= 976056.505416, \tbestsol = 976056.505416)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760550e+05 | 9.760550e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76054968726238e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76054968726238e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 976054.968726, \tbestsol = 976056.505416)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760558e+05 | 9.760558e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76055814989288e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76055814989288e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3806.000000->61.692787, \tstpz=0.500000, \tsolobj= 976055.814989, \tbestsol = 976056.505416)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760568e+05 | 9.760568e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76056828879002e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76056828879002e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3856.000000->62.096699, \tstpz=0.500000, \tsolobj= 976056.828879, \tbestsol = 976056.828879)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760600e+05 | 9.760600e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76059978278873e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76059978278873e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3828.000000->61.870833, \tstpz=0.500000, \tsolobj= 976059.978279, \tbestsol = 976059.978279)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760567e+05 | 9.760567e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76056685119192e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76056685119192e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 976056.685119, \tbestsol = 976059.978279)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760577e+05 | 9.760577e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76057657399543e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76057657399543e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 976057.657400, \tbestsol = 976059.978279)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760604e+05 | 9.760604e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76060413350042e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76060413350042e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 976060.413350, \tbestsol = 976060.413350)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760615e+05 | 9.760615e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76061451946569e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76061451946569e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3808.000000->61.708994, \tstpz=0.500000, \tsolobj= 976061.451947, \tbestsol = 976061.451947)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.26\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760633e+05 | 9.760633e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76063260785052e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76063260785052e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 976063.260785, \tbestsol = 976063.260785)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760620e+05 | 9.760620e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76062009076260e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76062009076260e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3819.000000->61.798058, \tstpz=0.500000, \tsolobj= 976062.009076, \tbestsol = 976063.260785)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760635e+05 | 9.760635e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76063526247112e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76063526247112e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3851.000000->62.056426, \tstpz=0.500000, \tsolobj= 976063.526247, \tbestsol = 976063.526247)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760671e+05 | 9.760671e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76067070556064e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76067070556064e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3828.000000->61.870833, \tstpz=0.500000, \tsolobj= 976067.070556, \tbestsol = 976067.070556)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760696e+05 | 9.760696e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76069635566901e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76069635566901e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 976069.635567, \tbestsol = 976069.635567)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760696e+05 | 9.760696e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76069636047275e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76069636047275e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3826.000000->61.854668, \tstpz=0.500000, \tsolobj= 976069.636047, \tbestsol = 976069.636047)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760717e+05 | 9.760717e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76071724883078e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76071724883078e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 976071.724883, \tbestsol = 976071.724883)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760752e+05 | 9.760752e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76075185964449e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76075185964449e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3818.000000->61.789967, \tstpz=0.500000, \tsolobj= 976075.185964, \tbestsol = 976075.185964)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760795e+05 | 9.760795e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76079483900409e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76079483900409e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3843.000000->61.991935, \tstpz=0.500000, \tsolobj= 976079.483900, \tbestsol = 976079.483900)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760793e+05 | 9.760793e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76079301088968e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76079301088968e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3834.000000->61.919302, \tstpz=0.500000, \tsolobj= 976079.301089, \tbestsol = 976079.483900)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760771e+05 | 9.760771e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76077102478040e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76077102478040e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976077.102478, \tbestsol = 976079.483900)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760832e+05 | 9.760832e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76083220914127e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76083220914127e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3815.000000->61.765686, \tstpz=0.500000, \tsolobj= 976083.220914, \tbestsol = 976083.220914)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760830e+05 | 9.760830e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76083042033058e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76083042033058e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3823.000000->61.830413, \tstpz=0.500000, \tsolobj= 976083.042033, \tbestsol = 976083.220914)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760847e+05 | 9.760847e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76084683638626e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76084683638626e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3821.000000->61.814238, \tstpz=0.500000, \tsolobj= 976084.683639, \tbestsol = 976084.683639)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760831e+05 | 9.760831e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76083112159843e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76083112159843e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3840.000000->61.967734, \tstpz=0.500000, \tsolobj= 976083.112160, \tbestsol = 976084.683639)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760868e+05 | 9.760868e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76086791768398e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76086791768398e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976086.791768, \tbestsol = 976086.791768)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760853e+05 | 9.760853e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76085283777235e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76085283777235e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3837.000000->61.943523, \tstpz=0.500000, \tsolobj= 976085.283777, \tbestsol = 976086.791768)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760866e+05 | 9.760866e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76086590420914e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76086590420914e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3814.000000->61.757591, \tstpz=0.500000, \tsolobj= 976086.590421, \tbestsol = 976086.791768)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.27\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760842e+05 | 9.760842e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.37\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76084181772960e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76084181772960e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3838.000000->61.951594, \tstpz=0.500000, \tsolobj= 976084.181773, \tbestsol = 976086.791768)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760871e+05 | 9.760871e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76087070656059e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76087070656059e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3812.000000->61.741396, \tstpz=0.500000, \tsolobj= 976087.070656, \tbestsol = 976087.070656)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760857e+05 | 9.760857e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76085726522150e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76085726522150e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3835.000000->61.927377, \tstpz=0.500000, \tsolobj= 976085.726522, \tbestsol = 976087.070656)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760856e+05 | 9.760856e+05 |   0.00%| unknown\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76085644094240e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76085644094240e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3820.000000->61.806149, \tstpz=0.500000, \tsolobj= 976085.644094, \tbestsol = 976087.070656)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760850e+05 | 9.760850e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76085038907068e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76085038907068e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3835.000000->61.927377, \tstpz=0.500000, \tsolobj= 976085.038907, \tbestsol = 976087.070656)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760881e+05 | 9.760881e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76088127288219e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76088127288219e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3817.000000->61.781874, \tstpz=0.500000, \tsolobj= 976088.127288, \tbestsol = 976088.127288)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760899e+05 | 9.760899e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76089934636788e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76089934636788e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3831.000000->61.895073, \tstpz=0.500000, \tsolobj= 976089.934637, \tbestsol = 976089.934637)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760893e+05 | 9.760893e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76089302605746e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76089302605746e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 976089.302606, \tbestsol = 976089.934637)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760878e+05 | 9.760878e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76087769254552e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76087769254552e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 976087.769255, \tbestsol = 976089.934637)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760926e+05 | 9.760926e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76092577955896e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76092577955896e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3814.000000->61.757591, \tstpz=0.500000, \tsolobj= 976092.577956, \tbestsol = 976092.577956)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.29\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760919e+05 | 9.760919e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76091869321006e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76091869321006e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3844.000000->62.000000, \tstpz=0.500000, \tsolobj= 976091.869321, \tbestsol = 976092.577956)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760913e+05 | 9.760913e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76091349743975e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76091349743975e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 976091.349744, \tbestsol = 976092.577956)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760935e+05 | 9.760935e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76093519260401e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76093519260401e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3835.000000->61.927377, \tstpz=0.500000, \tsolobj= 976093.519260, \tbestsol = 976093.519260)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760970e+05 | 9.760970e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.32\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76096995363706e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76096995363706e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3820.000000->61.806149, \tstpz=0.500000, \tsolobj= 976096.995364, \tbestsol = 976096.995364)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760932e+05 | 9.760932e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76093196432524e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76093196432524e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3829.000000->61.878914, \tstpz=0.500000, \tsolobj= 976093.196433, \tbestsol = 976096.995364)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760963e+05 | 9.760963e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76096282800885e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76096282800885e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 976096.282801, \tbestsol = 976096.995364)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.760944e+05 | 9.760944e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76094373287873e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76094373287873e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 976094.373288, \tbestsol = 976096.995364)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761001e+05 | 9.761001e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76100118932909e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76100118932909e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3803.000000->61.668468, \tstpz=0.500000, \tsolobj= 976100.118933, \tbestsol = 976100.118933)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761000e+05 | 9.761000e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76099950454566e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76099950454566e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976099.950455, \tbestsol = 976100.118933)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761030e+05 | 9.761030e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76102992797296e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76102992797296e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3812.000000->61.741396, \tstpz=0.500000, \tsolobj= 976102.992797, \tbestsol = 976102.992797)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761039e+05 | 9.761039e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76103871190642e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76103871190642e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3847.000000->62.024189, \tstpz=0.500000, \tsolobj= 976103.871191, \tbestsol = 976103.871191)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761046e+05 | 9.761046e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76104579183947e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76104579183947e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 976104.579184, \tbestsol = 976104.579184)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761038e+05 | 9.761038e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76103752922017e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76103752922017e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3858.000000->62.112801, \tstpz=0.500000, \tsolobj= 976103.752922, \tbestsol = 976104.579184)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.28\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761053e+05 | 9.761053e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.38\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76105316713202e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76105316713202e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 976105.316713, \tbestsol = 976105.316713)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761028e+05 | 9.761028e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.33\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76102806532059e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76102806532059e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 976102.806532, \tbestsol = 976105.316713)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761081e+05 | 9.761081e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.29\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76108098615898e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76108098615898e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3816.000000->61.773781, \tstpz=0.500000, \tsolobj= 976108.098616, \tbestsol = 976108.098616)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761049e+05 | 9.761049e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76104853303906e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76104853303906e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3827.000000->61.862751, \tstpz=0.500000, \tsolobj= 976104.853304, \tbestsol = 976108.098616)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761067e+05 | 9.761067e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76106722589805e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76106722589805e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3832.000000->61.903150, \tstpz=0.500000, \tsolobj= 976106.722590, \tbestsol = 976108.098616)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761025e+05 | 9.761025e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76102528713244e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76102528713244e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3842.000000->61.983869, \tstpz=0.500000, \tsolobj= 976102.528713, \tbestsol = 976108.098616)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.30\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761099e+05 | 9.761099e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.42\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76109940748096e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76109940748096e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3811.000000->61.733297, \tstpz=0.500000, \tsolobj= 976109.940748, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761071e+05 | 9.761071e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76107140635416e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76107140635416e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3826.000000->61.854668, \tstpz=0.500000, \tsolobj= 976107.140635, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.21\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761078e+05 | 9.761078e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76107779999004e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76107779999004e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3820.000000->61.806149, \tstpz=0.500000, \tsolobj= 976107.779999, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.23\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761053e+05 | 9.761053e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76105287152323e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76105287152323e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3841.000000->61.975802, \tstpz=0.500000, \tsolobj= 976105.287152, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761081e+05 | 9.761081e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.35\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76108105026906e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76108105026906e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3810.000000->61.725197, \tstpz=0.500000, \tsolobj= 976108.105027, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.25\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.4s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761062e+05 | 9.761062e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.36\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76106239618595e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76106239618595e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3833.000000->61.911227, \tstpz=0.500000, \tsolobj= 976106.239619, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761064e+05 | 9.761064e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76106386873496e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76106386873496e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 976106.386873, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.22\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761044e+05 | 9.761044e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.31\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76104388397407e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76104388397407e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3867.000000->62.185207, \tstpz=0.500000, \tsolobj= 976104.388397, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.20\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761067e+05 | 9.761067e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.30\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76106712425993e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76106712425993e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3830.000000->61.886994, \tstpz=0.500000, \tsolobj= 976106.712426, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.24\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.3s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761054e+05 | 9.761054e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.34\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76105392103425e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76105392103425e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3825.000000->61.846584, \tstpz=0.500000, \tsolobj= 976105.392103, \tbestsol = 976109.940748)\\\n",
+      "0.500000\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 2, fast)       1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 3096 clqs\\\n",
+      "(round 3, exhaustive) 1389 del vars, 705 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 3096 upgd conss, 0 impls, 3096 clqs\\\n",
+      "presolving (4 rounds: 4 fast, 2 medium, 2 exhaustive):\\\n",
+      " 24165 deleted vars, 3801 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 0 changed sides, 0 changed coefficients\\\n",
+      " 0 implications, 0 cliques\\\n",
+      "presolved problem has 0 variables (0 bin, 0 int, 0 impl, 0 cont) and 0 constraints\\\n",
+      "Presolving Time: 0.41\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 0.5s|     1 |     0 |     0 |     - | trivial|   0 |   0 |   0 |   0 |   0 |  0 |   0 |   0 | 9.761071e+05 | 9.761071e+05 |   0.00%| unknown\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 0.53\\\n",
+      "Solving Nodes      : 1\\\n",
+      "Primal Bound       : +9.76107106173124e+05 (1 solutions)\\\n",
+      "Dual Bound         : +9.76107106173124e+05\\\n",
+      "Gap                : 0.00 %\\\n",
+      "\\\n",
+      " upp 2814410.531664 \t,sqsum =3812.000000->61.741396, \tstpz=0.500000, \tsolobj= 976107.106173, \tbestsol = 976109.940748)\\\n",
+      "Solving Time (sec) : 399.141779\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       705 del vars, 1922 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 7222 clqs\\\n",
+      "(round 2, fast)       1280 del vars, 2067 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 0 upgd conss, 0 impls, 7077 clqs\\\n",
+      "(round 3, exhaustive) 1280 del vars, 2067 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 7077 clqs\\\n",
+      "(round 4, fast)       1624 del vars, 2139 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6983 clqs\\\n",
+      "(round 5, fast)       1735 del vars, 2252 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6884 clqs\\\n",
+      "(round 6, fast)       1778 del vars, 2277 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6863 clqs\\\n",
+      "(round 7, fast)       1792 del vars, 2287 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6855 clqs\\\n",
+      "(round 8, fast)       1799 del vars, 2293 del conss, 0 add conss, 21 chg bounds, 0 chg sides, 0 chg coeffs, 7077 upgd conss, 0 impls, 6851 clqs\\\n",
+      "(round 9, medium)     4890 del vars, 2345 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6795 clqs\\\n",
+      "(round 10, fast)       5020 del vars, 2422 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6718 clqs\\\n",
+      "(round 11, fast)       5049 del vars, 2440 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3037 chg coeffs, 7077 upgd conss, 0 impls, 6703 clqs\\\n",
+      "(round 12, medium)     5126 del vars, 2501 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3051 chg coeffs, 7077 upgd conss, 0 impls, 6642 clqs\\\n",
+      "(round 13, fast)       5141 del vars, 2508 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3051 chg coeffs, 7077 upgd conss, 0 impls, 6634 clqs\\\n",
+      "(round 14, medium)     5178 del vars, 2543 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3054 chg coeffs, 7077 upgd conss, 0 impls, 6600 clqs\\\n",
+      "(round 15, medium)     5208 del vars, 2566 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3060 chg coeffs, 7077 upgd conss, 0 impls, 6577 clqs\\\n",
+      "(round 16, medium)     5223 del vars, 2579 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3061 chg coeffs, 7077 upgd conss, 0 impls, 6564 clqs\\\n",
+      "(round 17, exhaustive) 5232 del vars, 2585 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3065 chg coeffs, 7077 upgd conss, 0 impls, 6558 clqs\\\n",
+      "(round 18, medium)     5241 del vars, 2592 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3066 chg coeffs, 7077 upgd conss, 0 impls, 6550 clqs\\\n",
+      "(round 19, medium)     5247 del vars, 2598 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6545 clqs\\\n",
+      "(round 20, medium)     5254 del vars, 2605 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6538 clqs\\\n",
+      "(round 21, exhaustive) 5313 del vars, 2610 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6524 clqs\\\n",
+      "(round 22, fast)       5313 del vars, 2619 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3067 chg coeffs, 7077 upgd conss, 0 impls, 6524 clqs\\\n",
+      "(round 23, medium)     5320 del vars, 2625 del conss, 0 add conss, 21 chg bounds, 2920 chg sides, 3068 chg coeffs, 7077 upgd conss, 0 impls, 6518 clqs\\\n",
+      "   (402.7s) probing: 51/18840 (0.3%) - 0 fixings, 0 aggregations, 0 implications, 0 bound changes\\\n",
+      "   (402.7s) probing aborted: 50/50 successive totally useless probings\\\n",
+      "   Deactivated symmetry handling methods, since SCIP was built without symmetry detector (SYM=none).\\\n",
+      "presolving (24 rounds: 24 fast, 13 medium, 4 exhaustive):\\\n",
+      " 5765 deleted vars, 2896 deleted constraints, 0 added constraints, 21 tightened bounds, 0 added holes, 2920 changed sides, 3069 changed coefficients\\\n",
+      " 0 implications, 6246 cliques\\\n",
+      "presolved problem has 18400 variables (18400 bin, 0 int, 0 impl, 0 cont) and 6247 constraints\\\n",
+      "   6247 constraints of type <setppc>\\\n",
+      "Presolving Time: 2.75\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "t 403s|     1 |     0 |     0 |     - | trivial|   0 |  18k|6246 |   0 |   0 |  0 |   0 |   0 |-1.422400e+08 | 2.351744e+07 |    Inf | unknown\\\n",
+      "p 404s|     1 |     0 |     0 |     - |  clique|   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 |-1.422400e+08 | 5.095676e+06 |    Inf | unknown\\\n",
+      "p 404s|     1 |     0 |     2 |     - | vbounds|   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 |-1.422400e+08 | 1.762319e+06 |    Inf | unknown\\\n",
+      "  412s|     1 |     0 | 21754 |     - |   235M |   0 |  18k|6246 |6246 |   0 |  0 |   0 |   0 | 1.523178e+06 | 1.762319e+06 |  15.70%| unknown\\\n",
+      "  417s|     1 |     0 | 22371 |     - |   270M |   0 |  18k|6246 |6259 |  13 |  1 |   0 |   0 | 1.523444e+06 | 1.762319e+06 |  15.68%| unknown\\\n",
+      "  420s|     1 |     0 | 22826 |     - |   295M |   0 |  18k|6246 |6270 |  24 |  2 |   0 |   0 | 1.523561e+06 | 1.762319e+06 |  15.67%| unknown\\\n",
+      "  423s|     1 |     0 | 23069 |     - |   323M |   0 |  18k|6246 |6282 |  36 |  3 |   0 |   0 | 1.523597e+06 | 1.762319e+06 |  15.67%| unknown\\\n",
+      "  425s|     1 |     0 | 23307 |     - |   332M |   0 |  18k|6246 |6292 |  46 |  4 |   0 |   0 | 1.523648e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  429s|     1 |     0 | 23583 |     - |   363M |   0 |  18k|6246 |6304 |  58 |  5 |   0 |   0 | 1.523690e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  430s|     1 |     0 | 23732 |     - |   364M |   0 |  18k|6246 |6314 |  68 |  6 |   0 |   0 | 1.523702e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  431s|     1 |     0 | 23863 |     - |   365M |   0 |  18k|6246 |6324 |  78 |  7 |   0 |   0 | 1.523711e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  432s|     1 |     0 | 23926 |     - |   367M |   0 |  18k|6246 |6330 |  84 |  8 |   0 |   0 | 1.523716e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  433s|     1 |     0 | 24060 |     - |   368M |   0 |  18k|6246 |6337 |  91 |  9 |   0 |   0 | 1.523726e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  435s|     1 |     0 | 24245 |     - |   389M |   0 |  18k|6246 |6343 |  97 | 10 |   0 |   0 | 1.523737e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      "  437s|     1 |     0 | 24463 |     - |   402M |   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.762319e+06 |  15.66%| unknown\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "d 445s|     1 |     0 | 37440 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.705960e+06 |  11.96%| unknown\\\n",
+      "d 445s|     1 |     0 | 37984 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.647689e+06 |   8.13%| unknown\\\n",
+      "d 445s|     1 |     0 | 37997 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.588092e+06 |   4.22%| unknown\\\n",
+      "d 445s|     1 |     0 | 38000 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.555642e+06 |   2.09%| unknown\\\n",
+      "d 445s|     1 |     0 | 38100 |     - |farkasdi|   0 |  18k|6246 |6350 |   0 | 11 |   0 |   0 | 1.523751e+06 | 1.542851e+06 |   1.25%| unknown\\\n",
+      "L 451s|     1 |     0 | 38122 |     - |    rens|   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "  453s|     1 |     0 | 38122 |     - |   427M |   0 |  18k|6246 |6350 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "  453s|     1 |     0 | 38122 |     - |   428M |   0 |  18k|6246 |6346 | 104 | 11 |   0 |   0 | 1.523751e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "  454s|     1 |     0 | 38308 |     - |   428M |   0 |  18k|6242 |6351 | 109 | 12 |   0 |   0 | 1.523757e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "  454s|     1 |     0 | 38403 |     - |   428M |   0 |  18k|6242 |6354 | 112 | 13 |   0 |   0 | 1.523760e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "  464s|     1 |     2 | 38404 |     - |   428M |   0 |  18k|6242 |6354 | 112 | 13 |   0 |  43 | 1.523800e+06 | 1.541267e+06 |   1.15%| unknown\\\n",
+      "L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528445e+06 |   0.30%| unknown\\\n",
+      "L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528326e+06 |   0.29%| unknown\\\n",
+      "L 545s|    39 |    37 | 51988 | 717.0 |    alns|  32 |  18k|6242 |6332 | 117 |  1 |   0 | 536 | 1.523847e+06 | 1.528124e+06 |   0.28%| unknown\\\n",
+      "* 550s|    65 |    59 | 54201 | 460.3 |    LP  |  46 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526781e+06 |   0.19%| unknown\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "* 550s|    69 |    59 | 54284 | 434.4 |    LP  |  48 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526743e+06 |   0.19%| unknown\\\n",
+      "* 551s|    78 |    57 | 54400 | 385.2 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526718e+06 |   0.19%| unknown\\\n",
+      "* 551s|    86 |    59 | 54652 | 351.9 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526660e+06 |   0.18%| unknown\\\n",
+      "* 551s|    88 |    58 | 54676 | 344.1 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526637e+06 |   0.18%| unknown\\\n",
+      "* 552s|    92 |    56 | 54806 | 330.4 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526600e+06 |   0.18%| unknown\\\n",
+      "* 552s|    97 |    56 | 54949 | 314.7 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526566e+06 |   0.18%| unknown\\\n",
+      "* 552s|    98 |    55 | 54966 | 311.6 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526528e+06 |   0.18%| unknown\\\n",
+      "  552s|   100 |    55 | 55005 | 305.7 |   438M |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526528e+06 |   0.18%| unknown\\\n",
+      "* 552s|   108 |    55 | 55064 | 283.4 |    LP  |  51 |  18k|6242 |6339 | 125 |  2 |   0 | 550 | 1.523847e+06 | 1.526527e+06 |   0.18%| unknown\\\n",
+      "* 561s|   131 |    68 | 60241 | 273.1 |    LP  |  51 |  18k|6242 |6347 | 146 |  4 |   0 | 564 | 1.523853e+06 | 1.526523e+06 |   0.18%| unknown\\\n",
+      "* 561s|   132 |    67 | 60361 | 271.9 |    LP  |  51 |  18k|6242 |6349 | 148 |  3 |   0 | 564 | 1.523853e+06 | 1.526505e+06 |   0.17%| unknown\\\n",
+      "* 562s|   136 |    67 | 60873 | 267.6 |    LP  |  51 |  18k|6242 |6346 | 148 |  2 |   0 | 564 | 1.523853e+06 | 1.526497e+06 |   0.17%| unknown\\\n",
+      "* 564s|   161 |    64 | 63541 | 242.5 |    LP  |  51 |  18k|6242 |6339 | 150 |  2 |   0 | 564 | 1.523853e+06 | 1.526241e+06 |   0.16%| unknown\\\n",
+      "  569s|   200 |    71 | 65854 | 206.6 |   462M |  51 |  18k|6242 |6341 | 158 |  0 |   0 | 578 | 1.523853e+06 | 1.526241e+06 |   0.16%| unknown\\\n",
+      "  582s|   300 |    97 | 77608 | 176.8 |   477M |  51 |  18k|6251 |6337 | 175 |  1 |   9 | 592 | 1.523871e+06 | 1.526241e+06 |   0.16%| unknown\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "  592s|   400 |    99 | 83516 | 147.3 |   422M |  51 |  18k|6251 |6340 | 181 |  2 |   9 | 606 | 1.523871e+06 | 1.526241e+06 |   0.16%| unknown\\\n",
+      "* 592s|   405 |   102 | 83579 | 145.6 |    LP  |  51 |  18k|6251 |6339 | 181 |  2 |   9 | 606 | 1.523871e+06 | 1.526236e+06 |   0.16%| unknown\\\n",
+      "d 641s|   494 |   136 |161231 | 276.9 |pscostdi|  51 |  18k|6251 |6348 |   0 |  1 |   9 | 647 | 1.523876e+06 | 1.525717e+06 |   0.12%| unknown\\\n",
+      "  643s|   500 |   142 |164947 | 281.0 |   403M |  51 |  18k|6251 |6354 | 259 |  2 |   9 | 647 | 1.523876e+06 | 1.525717e+06 |   0.12%| unknown\\\n",
+      "* 657s|   551 |   183 |177655 | 278.0 |    LP  |  51 |  18k|6261 |6356 | 269 |  3 |  23 | 680 | 1.523878e+06 | 1.525620e+06 |   0.11%| unknown\\\n",
+      "* 657s|   556 |   176 |178096 | 276.3 |    LP  |  51 |  18k|6261 |6354 | 269 |  2 |  23 | 680 | 1.523878e+06 | 1.525415e+06 |   0.10%| unknown\\\n",
+      "* 662s|   578 |   177 |180030 | 269.1 |    LP  |  51 |  18k|6259 |6354 | 283 |  2 |  23 | 680 | 1.523878e+06 | 1.525319e+06 |   0.09%| unknown\\\n",
+      "  670s|   600 |   179 |182661 | 263.6 |   426M |  51 |  18k|6259 |6358 | 307 |  0 |  23 | 686 | 1.523878e+06 | 1.525319e+06 |   0.09%| unknown\\\n",
+      "* 670s|   607 |   178 |182956 | 261.1 |    LP  |  51 |  18k|6259 |6364 | 310 |  3 |  23 | 686 | 1.523878e+06 | 1.525308e+06 |   0.09%| unknown\\\n",
+      "  690s|   700 |   179 |191617 | 238.7 |   463M |  51 |  18k|6302 |6365 | 367 |  2 |  66 | 716 | 1.523898e+06 | 1.525308e+06 |   0.09%| unknown\\\n",
+      "L 705s|   767 |   182 |196954 | 224.8 |    alns|  51 |  18k|6315 |6384 | 422 |  7 |  79 | 722 | 1.523898e+06 | 1.525285e+06 |   0.09%| unknown\\\n",
+      "  713s|   800 |   183 |199071 | 218.2 |   493M |  51 |  18k|6377 |6377 | 442 |  0 | 141 | 751 | 1.523898e+06 | 1.525285e+06 |   0.09%| unknown\\\n",
+      "  735s|   900 |   193 |211571 | 207.8 |   495M |  51 |  18k|6397 |6365 | 504 |  2 | 161 | 791 | 1.523906e+06 | 1.525285e+06 |   0.09%| unknown\\\n",
+      "L 749s|   968 |   200 |226149 | 208.3 |    rins|  51 |  18k|6427 |6373 | 549 |  2 | 191 | 813 | 1.523906e+06 | 1.525268e+06 |   0.09%| unknown\\\n",
+      "  753s|  1000 |   206 |231137 | 206.6 |   482M |  51 |  18k|6427 |6369 | 550 |  2 | 191 | 813 | 1.523913e+06 | 1.525268e+06 |   0.09%| unknown\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "L 769s|  1068 |   204 |238512 | 200.3 |    gins|  51 |  18k|6427 |6381 | 587 |  0 | 191 | 826 | 1.523915e+06 | 1.525227e+06 |   0.09%| unknown\\\n",
+      "  784s|  1100 |   218 |251156 | 206.0 |   477M |  51 |  18k|6447 |6364 | 620 |  2 | 211 | 844 | 1.523921e+06 | 1.525227e+06 |   0.09%| unknown\\\n",
+      "* 801s|  1175 |   204 |262789 | 202.8 |    LP  |  51 |  18k|6447 |6361 | 670 |  2 | 211 | 881 | 1.523928e+06 | 1.524899e+06 |   0.06%| unknown\\\n",
+      "* 801s|  1176 |   203 |262793 | 202.6 |    LP  |  51 |  18k|6447 |6361 | 670 |  2 | 211 | 881 | 1.523928e+06 | 1.524889e+06 |   0.06%| unknown\\\n",
+      "* 801s|  1178 |   153 |263034 | 202.5 |    LP  |  51 |  18k|6447 |6361 | 671 |  2 | 211 | 881 | 1.523928e+06 | 1.524568e+06 |   0.04%|   2.46%\\\n",
+      "* 802s|  1190 |   150 |263853 | 201.1 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524519e+06 |   0.04%|   2.49%\\\n",
+      "  803s|  1200 |   152 |264329 | 199.8 |   478M |  51 |  18k|6447 |6362 | 673 |  0 | 211 | 881 | 1.523928e+06 | 1.524519e+06 |   0.04%|   2.58%\\\n",
+      "* 803s|  1203 |   151 |264380 | 199.4 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524517e+06 |   0.04%|   2.59%\\\n",
+      "* 804s|  1208 |   150 |264816 | 198.9 |    LP  |  51 |  18k|6447 |6362 | 673 |  2 | 211 | 881 | 1.523928e+06 | 1.524489e+06 |   0.04%|   2.59%\\\n",
+      "* 813s|  1239 |   157 |269369 | 197.6 |    LP  |  51 |  18k|6447 |6362 | 686 |  2 | 211 | 894 | 1.523929e+06 | 1.524481e+06 |   0.04%|   2.72%\\\n",
+      "* 815s|  1264 |   155 |270327 | 194.4 |    LP  |  51 |  18k|6447 |6363 | 687 |  2 | 211 | 894 | 1.523929e+06 | 1.524461e+06 |   0.03%|   2.79%\\\n",
+      "* 820s|  1286 |   146 |274460 | 194.3 |    LP  |  51 |  18k|6447 |6367 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.14%\\\n",
+      "* 820s|  1287 |   145 |274532 | 194.2 |    LP  |  51 |  18k|6447 |6361 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.14%\\\n",
+      "  822s|  1300 |   146 |276669 | 193.9 |   482M |  51 |  18k|6447 |6361 | 711 |  2 | 211 | 894 | 1.523932e+06 | 1.524429e+06 |   0.03%|   3.80%\\\n",
+      "Restart triggered after 50 consecutive estimations that the remaining tree will be large\\\n",
+      "(run 1, node 1367) performing user restart\\\n",
+      "\\\n",
+      "(restart) converted 114 cuts from the global cut pool into linear constraints\\\n",
+      "\\\n",
+      "presolving:\\\n",
+      "(round 1, fast)       1847 del vars, 220 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 35 chg coeffs, 0 upgd conss, 0 impls, 6071 clqs\\\n",
+      "(round 2, fast)       1883 del vars, 232 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 35 chg coeffs, 0 upgd conss, 0 impls, 6061 clqs\\\n",
+      "(round 3, medium)     1909 del vars, 250 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 40 chg coeffs, 0 upgd conss, 0 impls, 6043 clqs\\\n",
+      "(round 4, medium)     1922 del vars, 258 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 43 chg coeffs, 0 upgd conss, 0 impls, 6035 clqs\\\n",
+      "(round 5, exhaustive) 1927 del vars, 260 del conss, 0 add conss, 0 chg bounds, 0 chg sides, 43 chg coeffs, 113 upgd conss, 0 impls, 6033 clqs\\\n",
+      "presolving (6 rounds: 6 fast, 4 medium, 2 exhaustive):\\\n",
+      " 2120 deleted vars, 348 deleted constraints, 0 added constraints, 0 tightened bounds, 0 added holes, 0 changed sides, 49 changed coefficients\\\n",
+      " 0 implications, 5945 cliques\\\n",
+      "presolved problem has 16280 variables (16280 bin, 0 int, 0 impl, 0 cont) and 6223 constraints\\\n",
+      "     61 constraints of type <knapsack>\\\n",
+      "   5945 constraints of type <setppc>\\\n",
+      "      1 constraints of type <linear>\\\n",
+      "    216 constraints of type <logicor>\\\n",
+      "Presolving Time: 4.55\\\n",
+      "\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "  846s|     1 |     0 |310655 |     - |   515M |   0 |  16k|6223 |6007 |   0 |  0 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  846s|     1 |     0 |310655 |     - |   515M |   0 |  16k|6223 |6000 |   0 |  0 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  849s|     1 |     0 |310897 |     - |   517M |   0 |  16k|6216 |6006 |   9 |  1 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  849s|     1 |     0 |310897 |     - |   517M |   0 |  16k|6216 |6006 |   9 |  1 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  850s|     1 |     0 |311159 |     - |   518M |   0 |  16k|6213 |6013 |  16 |  2 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  850s|     1 |     0 |311159 |     - |   518M |   0 |  16k|6213 |6013 |  16 |  2 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  851s|     1 |     0 |311273 |     - |   519M |   0 |  16k|6213 |6020 |  23 |  3 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  851s|     1 |     0 |311273 |     - |   519M |   0 |  16k|6213 |6020 |  23 |  3 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  854s|     1 |     0 |311417 |     - |   524M |   0 |  16k|6213 |6025 |  28 |  4 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  854s|     1 |     0 |311417 |     - |   524M |   0 |  16k|6213 |6025 |  28 |  4 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  857s|     1 |     0 |311583 |     - |   537M |   0 |  16k|6213 |6029 |  32 |  5 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  857s|     1 |     0 |311583 |     - |   537M |   0 |  16k|6213 |6029 |  32 |  5 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  858s|     1 |     0 |311745 |     - |   538M |   0 |  16k|6213 |6034 |  37 |  6 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  858s|     1 |     0 |311745 |     - |   538M |   0 |  16k|6213 |6032 |  37 |  6 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  859s|     1 |     0 |311841 |     - |   538M |   0 |  16k|6211 |6037 |  42 |  7 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      "  859s|     1 |     0 |311841 |     - |   538M |   0 |  16k|6211 |6037 |  42 |  7 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  860s|     1 |     0 |312002 |     - |   539M |   0 |  16k|6211 |6040 |  45 |  8 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  860s|     1 |     0 |312002 |     - |   539M |   0 |  16k|6211 |6040 |  45 |  8 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  861s|     1 |     0 |312115 |     - |   539M |   0 |  16k|6211 |6043 |  48 |  9 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  861s|     1 |     0 |312115 |     - |   539M |   0 |  16k|6211 |6043 |  48 |  9 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  862s|     1 |     0 |312148 |     - |   540M |   0 |  16k|6211 |6045 |  50 | 10 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  862s|     1 |     0 |312148 |     - |   540M |   0 |  16k|6211 |6045 |  50 | 10 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  863s|     1 |     0 |312249 |     - |   541M |   0 |  16k|6211 |6047 |  52 | 11 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  863s|     1 |     0 |312249 |     - |   541M |   0 |  16k|6211 |6046 |  52 | 11 | 222 | 913 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  875s|     1 |     2 |317221 |     - |   541M |   0 |  16k|6206 |6046 |  52 | 11 | 240 | 931 | 1.523940e+06 | 1.524429e+06 |   0.03%| unknown\\\n",
+      "  939s|   100 |    69 |354887 | 210.0 |   574M |  18 |  16k|6232 |6016 | 120 |  2 | 266 | 987 | 1.523940e+06 | 1.524429e+06 |   0.03%|   0.60%\\\n",
+      "* 949s|   117 |    62 |360422 | 211.4 |    LP  |  18 |  16k|6277 |6016 | 131 |  2 | 311 | 999 | 1.523940e+06 | 1.524359e+06 |   0.03%|   0.63%\\\n",
+      "* 950s|   143 |    61 |361252 | 208.3 |    LP  |  23 |  16k|6277 |6016 | 131 |  2 | 311 | 999 | 1.523940e+06 | 1.524351e+06 |   0.03%|   0.68%\\\n",
+      "  965s|   200 |    66 |369837 | 206.2 |   578M |  25 |  16k|6287 |6016 | 140 |  2 | 321 |1020 | 1.523940e+06 | 1.524351e+06 |   0.03%|   3.04%\\\n",
+      " 1009s|   300 |    82 |395551 | 209.2 |   571M |  25 |  16k|6294 |6024 | 208 |  9 | 328 |1045 | 1.523942e+06 | 1.524351e+06 |   0.03%|   7.30%\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      " 1053s|   400 |   100 |416730 | 209.4 |   587M |  25 |  16k|6298 |6014 | 258 |  2 | 332 |1086 | 1.523952e+06 | 1.524351e+06 |   0.03%|   8.99%\\\n",
+      "L1071s|   494 |    84 |431559 | 206.8 |    rins|  29 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  10.67%\\\n",
+      " 1071s|   500 |    84 |432124 | 206.4 |   590M |  29 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  11.03%\\\n",
+      "*1072s|   514 |    90 |432773 | 205.2 |    LP  |  31 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524278e+06 |   0.02%|  11.03%\\\n",
+      "*1073s|   542 |    90 |433732 | 202.7 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524277e+06 |   0.02%|  11.81%\\\n",
+      "*1074s|   545 |    86 |433861 | 202.5 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523966e+06 | 1.524265e+06 |   0.02%|  11.89%\\\n",
+      " 1079s|   600 |    89 |443917 | 201.9 |   592M |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524265e+06 |   0.02%|  13.95%\\\n",
+      "*1080s|   614 |    87 |444660 | 200.9 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524255e+06 |   0.02%|  13.95%\\\n",
+      "*1080s|   615 |    86 |444721 | 200.8 |    LP  |  38 |  16k|6306 |6014 | 260 |  2 | 340 |1103 | 1.523970e+06 | 1.524255e+06 |   0.02%|  13.95%\\\n",
+      " 1101s|   700 |    83 |458770 | 199.3 |   581M |  38 |  16k|6326 |6017 | 276 |  2 | 360 |1130 | 1.523970e+06 | 1.524255e+06 |   0.02%|  17.08%\\\n",
+      " 1123s|   800 |    77 |474739 | 197.5 |   586M |  38 |  16k|6337 |6023 | 313 |  2 | 372 |1149 | 1.523970e+06 | 1.524255e+06 |   0.02%|  21.89%\\\n",
+      "L1128s|   815 |    48 |476920 | 197.1 |    rins|  38 |  16k|6337 |6015 | 313 |  2 | 372 |1166 | 1.523970e+06 | 1.524190e+06 |   0.01%|  24.85%\\\n",
+      "*1129s|   823 |    48 |477435 | 196.6 |    LP  |  38 |  16k|6337 |6015 | 313 |  2 | 372 |1166 | 1.523970e+06 | 1.524190e+06 |   0.01%|  24.94%\\\n",
+      " 1159s|   900 |    49 |497132 | 198.7 |   585M |  38 |  16k|6334 |6011 | 351 |  2 | 385 |1188 | 1.523990e+06 | 1.524190e+06 |   0.01%|  28.79%\\\n",
+      "*1176s|   987 |    54 |508965 | 196.3 |    LP  |  38 |  16k|6345 |6018 | 359 |  2 | 397 |1212 | 1.523990e+06 | 1.524186e+06 |   0.01%|  29.23%\\\n",
+      " time | node  | left  |LP iter|LP it/n|mem/heur|mdpt |vars |cons |rows |cuts |sepa|confs|strbr|  dualbound   | primalbound  |  gap   | compl. \\\n",
+      " 1177s|  1000 |    53 |510051 | 195.7 |   587M |  38 |  16k|6345 |6020 | 361 |  2 | 397 |1212 | 1.523990e+06 | 1.524186e+06 |   0.01%|  29.55%\\\n",
+      " 1207s|  1100 |    61 |537378 | 198.9 |   591M |  38 |  16k|6338 |6022 | 381 |  2 | 397 |1239 | 1.524011e+06 | 1.524186e+06 |   0.01%|  39.60%\\\n",
+      " 1247s|  1200 |    57 |555657 | 198.2 |   597M |  38 |  16k|6335 |6020 | 421 |  2 | 410 |1280 | 1.524021e+06 | 1.524186e+06 |   0.01%|  49.46%\\\n",
+      " 1273s|  1300 |    49 |571881 | 196.9 |   600M |  38 |  16k|6312 |6010 | 449 |  0 | 410 |1296 | 1.524051e+06 | 1.524186e+06 |   0.01%|  60.84%\\\n",
+      " 1356s|  1400 |    35 |590175 | 196.4 |   606M |  38 |  16k|6319 |6037 | 485 |  0 | 433 |1340 | 1.524080e+06 | 1.524186e+06 |   0.01%|  75.01%\\\n",
+      " 1393s|  1500 |     3 |605957 | 195.0 |   611M |  38 |  16k|6323 |6024 | 523 |  0 | 463 |1361 | 1.524147e+06 | 1.524186e+06 |   0.00%|  98.72%\\\n",
+      "\\\n",
+      "SCIP Status        : problem is solved [optimal solution found]\\\n",
+      "Solving Time (sec) : 1393.87\\\n",
+      "Solving Nodes      : 1505 (total of 2872 nodes in 2 runs)\\\n",
+      "Primal Bound       : +1.52418609832438e+06 (366 solutions)\\\n",
+      "Dual Bound         : +1.52418609832438e+06\\\n",
+      "Gap                : 0.00 %}\n"
+     ]
+    }
+   ],
+   "source": [
+    "mylines = []                                # Declare an empty list.\n",
+    "with open ('new 2.txt', 'rt') as myfile:    # Open lorem.txt for reading text.\n",
+    "    for myline in myfile:                   # For each line in the file,\n",
+    "        mylines.append(myline.rstrip('\\n')) # strip newline and add to list.\n",
+    "for element in mylines:                     # For each element in the list,\n",
+    "    print(element)  "
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 16,
+   "metadata": {},
+   "outputs": [
+    {
+     "ename": "AttributeError",
+     "evalue": "'list' object has no attribute 'size'",
+     "output_type": "error",
+     "traceback": [
+      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+      "\u001b[0;31mAttributeError\u001b[0m                            Traceback (most recent call last)",
+      "\u001b[0;32m<ipython-input-16-063d5846dbe8>\u001b[0m in \u001b[0;36m<module>\u001b[0;34m\u001b[0m\n\u001b[0;32m----> 1\u001b[0;31m \u001b[0;32mfor\u001b[0m \u001b[0mi\u001b[0m \u001b[0;32min\u001b[0m \u001b[0mrange\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mmylines\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0msize\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m      2\u001b[0m     \u001b[0mprint\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcontents\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mfind\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"Solving Time (sec) : \"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n",
+      "\u001b[0;31mAttributeError\u001b[0m: 'list' object has no attribute 'size'"
+     ]
+    }
+   ],
+   "source": [
+    "for i in range(mylines.si):\n",
+    "    print(contents.find(\"Solving Time (sec) : \"))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 21,
+   "metadata": {},
+   "outputs": [
+    {
+     "ename": "AttributeError",
+     "evalue": "'list' object has no attribute 'size'",
+     "output_type": "error",
+     "traceback": [
+      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+      "\u001b[0;31mAttributeError\u001b[0m                            Traceback (most recent call last)",
+      "\u001b[0;32m<ipython-input-21-5e9e30eabf63>\u001b[0m in \u001b[0;36m<module>\u001b[0;34m\u001b[0m\n\u001b[0;32m----> 1\u001b[0;31m \u001b[0mmylines\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0msize\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m",
+      "\u001b[0;31mAttributeError\u001b[0m: 'list' object has no attribute 'size'"
+     ]
+    }
+   ],
+   "source": [
+    "mylines.size"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 22,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "import re\n",
+    "errors = []\n",
+    "linenum = 0\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Python 3",
+   "language": "python",
+   "name": "python3"
+  },
+  "language_info": {
+   "codemirror_mode": {
+    "name": "ipython",
+    "version": 3
+   },
+   "file_extension": ".py",
+   "mimetype": "text/x-python",
+   "name": "python",
+   "nbconvert_exporter": "python",
+   "pygments_lexer": "ipython3",
+   "version": "3.8.10"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 4
+}
diff --git a/time.txt b/time.txt
new file mode 100644
index 0000000000000000000000000000000000000000..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391
diff --git a/file/values copy.txt b/values copy.txt
similarity index 100%
rename from file/values copy.txt
rename to values copy.txt
diff --git a/values.txt b/values.txt
new file mode 100644
index 0000000000000000000000000000000000000000..b92f50489b9ac17f58680f6262c2570bae080d74
--- /dev/null
+++ b/values.txt
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diff --git a/values.txtsource b/values.txtsource
new file mode 100644
index 0000000000000000000000000000000000000000..b35634cd7e7b9ddd87c479328a8f55dbb3705214
--- /dev/null
+++ b/values.txtsource
@@ -0,0 +1,2 @@
+conda activate base
+