diff --git a/AfterPreProcessing.txt b/AfterPreProcessing.txt
index f543869fe2ef85e9d7d4e749c7ae9d52c7b18237..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391 100644
--- a/AfterPreProcessing.txt
+++ b/AfterPreProcessing.txt
@@ -1,1117 +0,0 @@
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +1 t_x_{1}_{0} +15 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60} +75 t_x_{1}_{75}
- +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +15 t_x_{2}_{15} +30 t_x_{2}_{30} +45 t_x_{2}_{45}
- +60 t_x_{2}_{60} +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +15 t_x_{3}_{15}
- +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105}
- +120 t_x_{3}_{120} +15 t_x_{4}_{15} +30 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75}
- +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +15 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45}
- +60 t_x_{5}_{60} +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15 t_x_{6}_{15}
- +30 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75} +90 t_x_{6}_{90} +105 t_x_{6}_{105}
- +120 t_x_{6}_{120}
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +25 t_x_{1}_{0} +15 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60} +75 t_x_{1}_{75}
- +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +24 t_x_{2}_{0} +15 t_x_{2}_{15} +30 t_x_{2}_{30}
- +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120}
- +32 t_x_{3}_{0} +15 t_x_{3}_{15} +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75}
- +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120} +32 t_x_{4}_{0} +15 t_x_{4}_{15} +30 t_x_{4}_{30}
- +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120}
- +32 t_x_{5}_{0} +15 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60} +75 t_x_{5}_{75}
- +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +16 t_x_{6}_{0} +15 t_x_{6}_{15} +30 t_x_{6}_{30}
- +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75} +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120}
- -56
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +18.3333333333333 t_x_{1}_{0} +25 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60}
- +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +17.3333333333333 t_x_{2}_{0}
- +25 t_x_{2}_{15} +30 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75} +90 t_x_{2}_{90}
- +105 t_x_{2}_{105} +120 t_x_{2}_{120} +25.3333333333333 t_x_{3}_{0} +28.3333333333333 t_x_{3}_{15}
- +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105}
- +120 t_x_{3}_{120} +25.3333333333333 t_x_{4}_{0} +28.3333333333333 t_x_{4}_{15} +30 t_x_{4}_{30}
- +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120}
- +25.3333333333333 t_x_{5}_{0} +28.3333333333333 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +12.6666666666667 t_x_{6}_{0}
- +21.6666666666667 t_x_{6}_{15} +30 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -66
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +23.0833333333333 t_x_{1}_{0} +21.8333333333333 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60}
- +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +22.0833333333333 t_x_{2}_{0}
- +21.8333333333333 t_x_{2}_{15} +30 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75}
- +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.6666666666667 t_x_{3}_{0} +25.1666666666667 t_x_{3}_{15}
- +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105}
- +120 t_x_{3}_{120} +31.6666666666667 t_x_{4}_{0} +25.1666666666667 t_x_{4}_{15} +30 t_x_{4}_{30}
- +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120}
- +31.6666666666667 t_x_{5}_{0} +25.1666666666667 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +20.0833333333333 t_x_{6}_{15} +30 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -70.75
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +20.85 t_x_{1}_{0} +25.1833333333333 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60}
- +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +19.85 t_x_{2}_{0} +25.1833333333333 t_x_{2}_{15}
- +30 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105}
- +120 t_x_{2}_{120} +29.4333333333333 t_x_{3}_{0} +29.6333333333333 t_x_{3}_{15} +30 t_x_{3}_{30}
- +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120}
- +30.55 t_x_{4}_{0} +28.5166666666667 t_x_{4}_{15} +30 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60}
- +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +30.55 t_x_{5}_{0} +28.5166666666667 t_x_{5}_{15}
- +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60} +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105}
- +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0} +21.2 t_x_{6}_{15} +30 t_x_{6}_{30} +45 t_x_{6}_{45}
- +60 t_x_{6}_{60} +75 t_x_{6}_{75} +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -74.1
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +22.8888888888889 t_x_{1}_{0} +24.1638888888889 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60}
- +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +21.8888888888889 t_x_{2}_{0}
- +24.1638888888889 t_x_{2}_{15} +30 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75}
- +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.4722222222222 t_x_{3}_{0} +29.6333333333333 t_x_{3}_{15}
- +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105}
- +120 t_x_{3}_{120} +31.5694444444444 t_x_{4}_{0} +29.5361111111111 t_x_{4}_{15} +30 t_x_{4}_{30}
- +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120}
- +31.5694444444444 t_x_{5}_{0} +29.5361111111111 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +22.2194444444444 t_x_{6}_{15} +30 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -77.1583333333333
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +23.8916666666667 t_x_{1}_{0} +24.1638888888889 t_x_{1}_{15} +30 t_x_{1}_{30} +45 t_x_{1}_{45} +60 t_x_{1}_{60}
- +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +22.8916666666667 t_x_{2}_{0}
- +24.1638888888889 t_x_{2}_{15} +30 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75}
- +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.4722222222222 t_x_{3}_{0} +31.6388888888889 t_x_{3}_{15}
- +30 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105}
- +120 t_x_{3}_{120} +31.5694444444444 t_x_{4}_{0} +31.5416666666667 t_x_{4}_{15} +30 t_x_{4}_{30}
- +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120}
- +31.5694444444444 t_x_{5}_{0} +31.5416666666667 t_x_{5}_{15} +30 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +23.2222222222222 t_x_{6}_{15} +30 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.1666666666667
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +24.8920138888889 t_x_{1}_{0} +22.3190972222222 t_x_{1}_{15} +31.0003472222222 t_x_{1}_{30} +45 t_x_{1}_{45}
- +60 t_x_{1}_{60} +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +23.8920138888889 t_x_{2}_{0}
- +22.3190972222222 t_x_{2}_{15} +31.0003472222222 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60}
- +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.4722222222222 t_x_{3}_{0}
- +29.6381944444444 t_x_{3}_{15} +32.0006944444444 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60}
- +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120} +31.5694444444444 t_x_{4}_{0}
- +29.5409722222222 t_x_{4}_{15} +32.0006944444444 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60}
- +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +31.5694444444444 t_x_{5}_{0}
- +29.5409722222222 t_x_{5}_{15} +32.0006944444444 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +22.221875 t_x_{6}_{15} +31.0003472222222 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.3225694444444
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +22.8919367283951 t_x_{1}_{0} +25.319212962963 t_x_{1}_{15} +30.0003086419753 t_x_{1}_{30} +45 t_x_{1}_{45}
- +60 t_x_{1}_{60} +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +21.8919367283951 t_x_{2}_{0}
- +25.319212962963 t_x_{2}_{15} +30.0003086419753 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60} +75 t_x_{2}_{75}
- +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +29.4721450617284 t_x_{3}_{0} +33.6383487654321 t_x_{3}_{15}
- +30.0006172839506 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60} +75 t_x_{3}_{75} +90 t_x_{3}_{90}
- +105 t_x_{3}_{105} +120 t_x_{3}_{120} +30.5694058641975 t_x_{4}_{0} +32.541087962963 t_x_{4}_{15}
- +30.0006172839506 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60} +75 t_x_{4}_{75} +90 t_x_{4}_{90}
- +105 t_x_{4}_{105} +120 t_x_{4}_{120} +30.5694058641975 t_x_{5}_{0} +32.541087962963 t_x_{5}_{15}
- +30.0006172839506 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60} +75 t_x_{5}_{75} +90 t_x_{5}_{90}
- +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0} +23.2219135802469 t_x_{6}_{15}
- +30.0003086419753 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75} +90 t_x_{6}_{90}
- +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.3225694444445
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +24.8919444444444 t_x_{1}_{0} +23.3192052469136 t_x_{1}_{15} +30.0003086419753 t_x_{1}_{30} +45 t_x_{1}_{45}
- +60 t_x_{1}_{60} +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +23.8919444444444 t_x_{2}_{0}
- +23.3192052469136 t_x_{2}_{15} +30.0003086419753 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60}
- +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.4721527777778 t_x_{3}_{0}
- +31.6383410493827 t_x_{3}_{15} +30.0006172839506 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60}
- +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120} +31.5694097222222 t_x_{4}_{0}
- +30.5410802469136 t_x_{4}_{15} +31.0006211419753 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60}
- +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +31.5694097222222 t_x_{5}_{0}
- +30.5410802469136 t_x_{5}_{15} +31.0006211419753 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +22.2219097222222 t_x_{6}_{15} +31.0003125 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60} +75 t_x_{6}_{75}
- +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.3225694444444
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +22.8919437429854 t_x_{1}_{0} +25.3192059483726 t_x_{1}_{15} +30.0003086419753 t_x_{1}_{30} +45 t_x_{1}_{45}
- +60 t_x_{1}_{60} +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +21.8919437429854 t_x_{2}_{0}
- +25.3192059483726 t_x_{2}_{15} +30.0003086419753 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60}
- +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +29.4721520763187 t_x_{3}_{0}
- +33.6383417508418 t_x_{3}_{15} +30.0006172839506 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60}
- +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120} +30.5694093714927 t_x_{4}_{0}
- +32.5410809483726 t_x_{4}_{15} +30.0006207912458 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60}
- +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +30.5694093714927 t_x_{5}_{0}
- +32.5410809483726 t_x_{5}_{15} +30.0006207912458 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +23.2219100729517 t_x_{6}_{15} +30.0003121492705 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60}
- +75 t_x_{6}_{75} +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.3225694444444
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
-\ SCIP STATISTICS
-\ Problem name : data/6f4s.lp_relaxscip
-\ Variables : 54 (54 binary, 0 integer, 0 implicit integer, 0 continuous)
-\ Constraints : 6
-Minimize
- Obj: +24.8919438014403 t_x_{1}_{0} +23.3192058899177 t_x_{1}_{15} +30.0003086419753 t_x_{1}_{30} +45 t_x_{1}_{45}
- +60 t_x_{1}_{60} +75 t_x_{1}_{75} +90 t_x_{1}_{90} +105 t_x_{1}_{105} +120 t_x_{1}_{120} +23.8919438014403 t_x_{2}_{0}
- +23.3192058899177 t_x_{2}_{15} +30.0003086419753 t_x_{2}_{30} +45 t_x_{2}_{45} +60 t_x_{2}_{60}
- +75 t_x_{2}_{75} +90 t_x_{2}_{90} +105 t_x_{2}_{105} +120 t_x_{2}_{120} +31.4721521347737 t_x_{3}_{0}
- +31.6383416923868 t_x_{3}_{15} +30.0006172839506 t_x_{3}_{30} +45 t_x_{3}_{45} +60 t_x_{3}_{60}
- +75 t_x_{3}_{75} +90 t_x_{3}_{90} +105 t_x_{3}_{105} +120 t_x_{3}_{120} +31.5694094007202 t_x_{4}_{0}
- +30.5410808899177 t_x_{4}_{15} +31.0006208204733 t_x_{4}_{30} +45 t_x_{4}_{45} +60 t_x_{4}_{60}
- +75 t_x_{4}_{75} +90 t_x_{4}_{90} +105 t_x_{4}_{105} +120 t_x_{4}_{120} +31.5694094007202 t_x_{5}_{0}
- +30.5410808899177 t_x_{5}_{15} +31.0006208204733 t_x_{5}_{30} +45 t_x_{5}_{45} +60 t_x_{5}_{60}
- +75 t_x_{5}_{75} +90 t_x_{5}_{90} +105 t_x_{5}_{105} +120 t_x_{5}_{120} +15.8333333333333 t_x_{6}_{0}
- +22.2219100437243 t_x_{6}_{15} +31.0003121784979 t_x_{6}_{30} +45 t_x_{6}_{45} +60 t_x_{6}_{60}
- +75 t_x_{6}_{75} +90 t_x_{6}_{90} +105 t_x_{6}_{105} +120 t_x_{6}_{120} -80.3225694444444
-Subject to
- F_6: +1 t_x_{6}_{0} +1 t_x_{6}_{15} +1 t_x_{6}_{30} +1 t_x_{6}_{45} +1 t_x_{6}_{60} +1 t_x_{6}_{75} +1 t_x_{6}_{90}
- +1 t_x_{6}_{105} +1 t_x_{6}_{120} = +1
- F_5: +1 t_x_{5}_{0} +1 t_x_{5}_{15} +1 t_x_{5}_{30} +1 t_x_{5}_{45} +1 t_x_{5}_{60} +1 t_x_{5}_{75} +1 t_x_{5}_{90}
- +1 t_x_{5}_{105} +1 t_x_{5}_{120} = +1
- F_4: +1 t_x_{4}_{0} +1 t_x_{4}_{15} +1 t_x_{4}_{30} +1 t_x_{4}_{45} +1 t_x_{4}_{60} +1 t_x_{4}_{75} +1 t_x_{4}_{90}
- +1 t_x_{4}_{105} +1 t_x_{4}_{120} = +1
- F_3: +1 t_x_{3}_{0} +1 t_x_{3}_{15} +1 t_x_{3}_{30} +1 t_x_{3}_{45} +1 t_x_{3}_{60} +1 t_x_{3}_{75} +1 t_x_{3}_{90}
- +1 t_x_{3}_{105} +1 t_x_{3}_{120} = +1
- F_2: +1 t_x_{2}_{0} +1 t_x_{2}_{15} +1 t_x_{2}_{30} +1 t_x_{2}_{45} +1 t_x_{2}_{60} +1 t_x_{2}_{75} +1 t_x_{2}_{90}
- +1 t_x_{2}_{105} +1 t_x_{2}_{120} = +1
- F_1: +1 t_x_{1}_{0} +1 t_x_{1}_{15} +1 t_x_{1}_{30} +1 t_x_{1}_{45} +1 t_x_{1}_{60} +1 t_x_{1}_{75} +1 t_x_{1}_{90}
- +1 t_x_{1}_{105} +1 t_x_{1}_{120} = +1
-Bounds
- 0 <= t_x_{1}_{0} <= 1
- 0 <= t_x_{1}_{15} <= 1
- 0 <= t_x_{1}_{30} <= 1
- 0 <= t_x_{1}_{45} <= 1
- 0 <= t_x_{1}_{60} <= 1
- 0 <= t_x_{1}_{75} <= 1
- 0 <= t_x_{1}_{90} <= 1
- 0 <= t_x_{1}_{105} <= 1
- 0 <= t_x_{1}_{120} <= 1
- 0 <= t_x_{2}_{0} <= 1
- 0 <= t_x_{2}_{15} <= 1
- 0 <= t_x_{2}_{30} <= 1
- 0 <= t_x_{2}_{45} <= 1
- 0 <= t_x_{2}_{60} <= 1
- 0 <= t_x_{2}_{75} <= 1
- 0 <= t_x_{2}_{90} <= 1
- 0 <= t_x_{2}_{105} <= 1
- 0 <= t_x_{2}_{120} <= 1
- 0 <= t_x_{3}_{0} <= 1
- 0 <= t_x_{3}_{15} <= 1
- 0 <= t_x_{3}_{30} <= 1
- 0 <= t_x_{3}_{45} <= 1
- 0 <= t_x_{3}_{60} <= 1
- 0 <= t_x_{3}_{75} <= 1
- 0 <= t_x_{3}_{90} <= 1
- 0 <= t_x_{3}_{105} <= 1
- 0 <= t_x_{3}_{120} <= 1
- 0 <= t_x_{4}_{0} <= 1
- 0 <= t_x_{4}_{15} <= 1
- 0 <= t_x_{4}_{30} <= 1
- 0 <= t_x_{4}_{45} <= 1
- 0 <= t_x_{4}_{60} <= 1
- 0 <= t_x_{4}_{75} <= 1
- 0 <= t_x_{4}_{90} <= 1
- 0 <= t_x_{4}_{105} <= 1
- 0 <= t_x_{4}_{120} <= 1
- 0 <= t_x_{5}_{0} <= 1
- 0 <= t_x_{5}_{15} <= 1
- 0 <= t_x_{5}_{30} <= 1
- 0 <= t_x_{5}_{45} <= 1
- 0 <= t_x_{5}_{60} <= 1
- 0 <= t_x_{5}_{75} <= 1
- 0 <= t_x_{5}_{90} <= 1
- 0 <= t_x_{5}_{105} <= 1
- 0 <= t_x_{5}_{120} <= 1
- 0 <= t_x_{6}_{0} <= 1
- 0 <= t_x_{6}_{15} <= 1
- 0 <= t_x_{6}_{30} <= 1
- 0 <= t_x_{6}_{45} <= 1
- 0 <= t_x_{6}_{60} <= 1
- 0 <= t_x_{6}_{75} <= 1
- 0 <= t_x_{6}_{90} <= 1
- 0 <= t_x_{6}_{105} <= 1
- 0 <= t_x_{6}_{120} <= 1
-Binaries
- t_x_{1}_{0} t_x_{1}_{15} t_x_{1}_{30} t_x_{1}_{45} t_x_{1}_{60} t_x_{1}_{75} t_x_{1}_{90} t_x_{1}_{105}
- t_x_{1}_{120} t_x_{2}_{0} t_x_{2}_{15} t_x_{2}_{30} t_x_{2}_{45} t_x_{2}_{60} t_x_{2}_{75} t_x_{2}_{90}
- t_x_{2}_{105} t_x_{2}_{120} t_x_{3}_{0} t_x_{3}_{15} t_x_{3}_{30} t_x_{3}_{45} t_x_{3}_{60} t_x_{3}_{75}
- t_x_{3}_{90} t_x_{3}_{105} t_x_{3}_{120} t_x_{4}_{0} t_x_{4}_{15} t_x_{4}_{30} t_x_{4}_{45} t_x_{4}_{60}
- t_x_{4}_{75} t_x_{4}_{90} t_x_{4}_{105} t_x_{4}_{120} t_x_{5}_{0} t_x_{5}_{15} t_x_{5}_{30} t_x_{5}_{45}
- t_x_{5}_{60} t_x_{5}_{75} t_x_{5}_{90} t_x_{5}_{105} t_x_{5}_{120} t_x_{6}_{0} t_x_{6}_{15} t_x_{6}_{30}
- t_x_{6}_{45} t_x_{6}_{60} t_x_{6}_{75} t_x_{6}_{90} t_x_{6}_{105} t_x_{6}_{120}
-End
diff --git a/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2 b/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2
index da8080aaa60f596fd376d0221fb6993eba14d8bc..ea638c5e0e777f9e08b0754e9b5d1cc3d13871b7 100755
Binary files a/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2 and b/bin/LagrangianRelaxation.linux.x86_64.gnu.opt.spx2 differ
diff --git a/dual.txt b/dual.txt
index 660b41ece1dfe4e60eb11f5a064e3d447b6d83a3..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391 100644
--- a/dual.txt
+++ b/dual.txt
@@ -1,531 +0,0 @@
-<<<<<<< HEAD
-=======
-objective value: 1
-t_x_{1}_{0} 1 (obj:1)
-t_x_{2}_{0} 1 (obj:0)
-t_x_{3}_{0} 1 (obj:0)
-t_x_{4}_{0} 1 (obj:0)
-t_x_{5}_{0} 1 (obj:0)
-t_x_{6}_{0} 1 (obj:0)
-dualbound = 1.000000, lowerbound=1.000000, norm of subgrad 7.280110 stepsize= 8.000000
- then dual = 8.000000 step size 8.000000, subgradient 1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 16.000000 step size 8.000000, subgradient 2.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 16.000000 step size 8.000000, subgradient 2.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 16.000000 step size 8.000000, subgradient 2.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
- then dual = 0.000000 step size 8.000000, subgradient -1.000000
-objective value: 34
-t_x_{1}_{15} 1 (obj:15)
-t_x_{2}_{15} 1 (obj:15)
-t_x_{3}_{15} 1 (obj:15)
-t_x_{4}_{15} 1 (obj:15)
-t_x_{5}_{15} 1 (obj:15)
-t_x_{6}_{15} 1 (obj:15)
-dualbound = 90.000000, lowerbound=90.000000, norm of subgrad 6.952218 stepsize= 3.333333
- then dual = 4.666667 step size 3.333333, subgradient -1.000000
- then dual = 3.333333 step size 3.333333, subgradient 1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 12.666667 step size 3.333333, subgradient -1.000000
- then dual = 6.666667 step size 3.333333, subgradient 2.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 12.666667 step size 3.333333, subgradient -1.000000
- then dual = 6.666667 step size 3.333333, subgradient 2.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 12.666667 step size 3.333333, subgradient -1.000000
- then dual = 6.666667 step size 3.333333, subgradient 2.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
- then dual = 0.000000 step size 3.333333, subgradient -1.000000
-objective value: 58.3333333333333
-t_x_{1}_{0} 1 (obj:18.3333333333333)
-t_x_{2}_{0} 1 (obj:17.3333333333333)
-t_x_{3}_{0} 1 (obj:25.3333333333333)
-t_x_{4}_{0} 1 (obj:25.3333333333333)
-t_x_{5}_{0} 1 (obj:25.3333333333333)
-t_x_{6}_{0} 1 (obj:12.6666666666667)
-dualbound = 124.333333, lowerbound=1.000000, norm of subgrad 6.825198 stepsize= 1.583333
- then dual = 6.250000 step size 1.583333, subgradient 1.000000
- then dual = 1.750000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 15.833333 step size 1.583333, subgradient 2.000000
- then dual = 5.083333 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 15.833333 step size 1.583333, subgradient 2.000000
- then dual = 5.083333 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 15.833333 step size 1.583333, subgradient 2.000000
- then dual = 5.083333 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
- then dual = 0.000000 step size 1.583333, subgradient -1.000000
-objective value: 64.25
-t_x_{1}_{15} 1 (obj:21.8333333333333)
-t_x_{2}_{15} 1 (obj:21.8333333333333)
-t_x_{3}_{15} 1 (obj:25.1666666666667)
-t_x_{4}_{15} 1 (obj:25.1666666666667)
-t_x_{5}_{15} 1 (obj:25.1666666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 135.000000, lowerbound=75.000000, norm of subgrad 6.489735 stepsize= 1.116667
- then dual = 5.133333 step size 1.116667, subgradient -1.000000
- then dual = 2.866667 step size 1.116667, subgradient 1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 14.716667 step size 1.116667, subgradient -1.000000
- then dual = 7.316667 step size 1.116667, subgradient 2.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 14.716667 step size 1.116667, subgradient -1.000000
- then dual = 7.316667 step size 1.116667, subgradient 2.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 15.833333 step size 1.116667, subgradient 0.000000
- then dual = 6.200000 step size 1.116667, subgradient 1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
- then dual = 0.000000 step size 1.116667, subgradient -1.000000
-objective value: 68.9
-t_x_{1}_{0} 1 (obj:20.85)
-t_x_{2}_{0} 1 (obj:19.85)
-t_x_{3}_{0} 1 (obj:29.4333333333333)
-t_x_{4}_{15} 1 (obj:28.5166666666667)
-t_x_{5}_{15} 1 (obj:28.5166666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 143.000000, lowerbound=31.000000, norm of subgrad 5.832619 stepsize= 1.019444
- then dual = 6.152778 step size 1.019444, subgradient 1.000000
- then dual = 1.847222 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 15.736111 step size 1.019444, subgradient 1.000000
- then dual = 7.316667 step size 1.019444, subgradient 0.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 15.736111 step size 1.019444, subgradient 1.000000
- then dual = 7.316667 step size 1.019444, subgradient 0.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 15.833333 step size 1.019444, subgradient 0.000000
- then dual = 7.219444 step size 1.019444, subgradient 1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
- then dual = 0.000000 step size 1.019444, subgradient -1.000000
-objective value: 72.1583333333333
-t_x_{1}_{0} 1 (obj:22.8888888888889)
-t_x_{2}_{0} 1 (obj:21.8888888888889)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
-t_x_{4}_{15} 1 (obj:29.5361111111111)
-t_x_{5}_{15} 1 (obj:29.5361111111111)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 149.316667, lowerbound=46.000000, norm of subgrad 5.831190 stepsize= 1.002778
- then dual = 7.155556 step size 1.002778, subgradient 1.000000
- then dual = 0.844444 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 15.736111 step size 1.002778, subgradient 0.000000
- then dual = 8.319444 step size 1.002778, subgradient 1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 15.736111 step size 1.002778, subgradient 0.000000
- then dual = 8.319444 step size 1.002778, subgradient 1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 15.833333 step size 1.002778, subgradient 0.000000
- then dual = 8.222222 step size 1.002778, subgradient 1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
- then dual = 0.000000 step size 1.002778, subgradient -1.000000
-objective value: 72.45
-t_x_{1}_{0} 1 (obj:23.8916666666667)
-t_x_{2}_{0} 1 (obj:22.8916666666667)
-t_x_{3}_{30} 1 (obj:30)
-t_x_{4}_{30} 1 (obj:30)
-t_x_{5}_{30} 1 (obj:30)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 152.616667, lowerbound=91.000000, norm of subgrad 5.830982 stepsize= 1.000347
- then dual = 8.155903 step size 1.000347, subgradient 1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 15.736111 step size 1.000347, subgradient 0.000000
- then dual = 7.319097 step size 1.000347, subgradient -1.000000
- then dual = 1.000347 step size 1.000347, subgradient 1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 15.736111 step size 1.000347, subgradient 0.000000
- then dual = 7.319097 step size 1.000347, subgradient -1.000000
- then dual = 1.000347 step size 1.000347, subgradient 1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 15.833333 step size 1.000347, subgradient 0.000000
- then dual = 7.221875 step size 1.000347, subgradient -1.000000
- then dual = 1.000347 step size 1.000347, subgradient 1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
- then dual = 0.000000 step size 1.000347, subgradient -1.000000
-objective value: 68.8690972222222
-t_x_{1}_{15} 1 (obj:22.3190972222222)
-t_x_{2}_{15} 1 (obj:22.3190972222222)
-t_x_{3}_{15} 1 (obj:29.6381944444444)
-t_x_{4}_{15} 1 (obj:29.5409722222222)
-t_x_{5}_{15} 1 (obj:29.5409722222222)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 149.191667, lowerbound=75.000000, norm of subgrad 6.480744 stepsize= 1.000039
- then dual = 7.155864 step size 1.000039, subgradient -1.000000
- then dual = 1.000039 step size 1.000039, subgradient 1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 14.736073 step size 1.000039, subgradient -1.000000
- then dual = 9.319174 step size 1.000039, subgradient 2.000000
- then dual = 0.000309 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 14.736073 step size 1.000039, subgradient -1.000000
- then dual = 9.319174 step size 1.000039, subgradient 2.000000
- then dual = 0.000309 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 15.833333 step size 1.000039, subgradient 0.000000
- then dual = 8.221914 step size 1.000039, subgradient 1.000000
- then dual = 0.000309 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
- then dual = 0.000000 step size 1.000039, subgradient -1.000000
-objective value: 69.7680169753086
-t_x_{1}_{0} 1 (obj:22.8919367283951)
-t_x_{2}_{0} 1 (obj:21.8919367283951)
-t_x_{3}_{0} 1 (obj:29.4721450617284)
-t_x_{4}_{30} 1 (obj:30.0006172839506)
-t_x_{5}_{30} 1 (obj:30.0006172839506)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 150.090586, lowerbound=61.000000, norm of subgrad 5.830952 stepsize= 1.000004
- then dual = 8.155868 step size 1.000004, subgradient 1.000000
- then dual = 0.000035 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 15.736076 step size 1.000004, subgradient 1.000000
- then dual = 8.319171 step size 1.000004, subgradient -1.000000
- then dual = 0.000309 step size 1.000004, subgradient 0.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 15.736076 step size 1.000004, subgradient 1.000000
- then dual = 8.319171 step size 1.000004, subgradient -1.000000
- then dual = 0.000309 step size 1.000004, subgradient 0.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 15.833333 step size 1.000004, subgradient 0.000000
- then dual = 7.221910 step size 1.000004, subgradient -1.000000
- then dual = 1.000312 step size 1.000004, subgradient 1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
- then dual = 0.000000 step size 1.000004, subgradient -1.000000
-objective value: 73.2319521604938
-t_x_{1}_{15} 1 (obj:23.3192052469136)
-t_x_{2}_{15} 1 (obj:23.3192052469136)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
-t_x_{4}_{15} 1 (obj:30.5410802469136)
-t_x_{5}_{15} 1 (obj:30.5410802469136)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 153.554522, lowerbound=90.000000, norm of subgrad 5.830952 stepsize= 1.000000
- then dual = 7.155868 step size 1.000000, subgradient -1.000000
- then dual = 1.000035 step size 1.000000, subgradient 1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 14.736076 step size 1.000000, subgradient -1.000000
- then dual = 9.319171 step size 1.000000, subgradient 1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 14.736076 step size 1.000000, subgradient -1.000000
- then dual = 9.319171 step size 1.000000, subgradient 1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 15.833333 step size 1.000000, subgradient 0.000000
- then dual = 8.221910 step size 1.000000, subgradient 1.000000
- then dual = 0.000312 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
-objective value: 69.76804503367
-t_x_{1}_{0} 1 (obj:22.8919437429854)
-t_x_{2}_{0} 1 (obj:21.8919437429854)
-t_x_{3}_{0} 1 (obj:29.4721520763187)
-t_x_{4}_{30} 1 (obj:30.0006207912458)
-t_x_{5}_{30} 1 (obj:30.0006207912458)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 150.090614, lowerbound=61.000000, norm of subgrad 5.830952 stepsize= 1.000000
- then dual = 8.155868 step size 1.000000, subgradient 1.000000
- then dual = 0.000035 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 15.736076 step size 1.000000, subgradient 1.000000
- then dual = 8.319171 step size 1.000000, subgradient -1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 15.736076 step size 1.000000, subgradient 1.000000
- then dual = 8.319171 step size 1.000000, subgradient -1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 15.833333 step size 1.000000, subgradient 0.000000
- then dual = 7.221910 step size 1.000000, subgradient -1.000000
- then dual = 1.000312 step size 1.000000, subgradient 1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
-objective value: 73.2319547325103
-t_x_{1}_{15} 1 (obj:23.3192058899177)
-t_x_{2}_{15} 1 (obj:23.3192058899177)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
-t_x_{4}_{15} 1 (obj:30.5410808899177)
-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-dualbound = 153.554524, lowerbound=90.000000, norm of subgrad 5.830952 stepsize= 1.000000
- then dual = 7.155868 step size 1.000000, subgradient -1.000000
- then dual = 1.000035 step size 1.000000, subgradient 1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 14.736076 step size 1.000000, subgradient -1.000000
- then dual = 9.319171 step size 1.000000, subgradient 1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 14.736076 step size 1.000000, subgradient -1.000000
- then dual = 9.319171 step size 1.000000, subgradient 1.000000
- then dual = 0.000309 step size 1.000000, subgradient 0.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 15.833333 step size 1.000000, subgradient 0.000000
- then dual = 8.221910 step size 1.000000, subgradient 1.000000
- then dual = 0.000312 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
- then dual = 0.000000 step size 1.000000, subgradient -1.000000
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
diff --git a/lowerbounds.txt b/lowerbounds.txt
index ed24e07562869cb965d499b601349bb1004254a7..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391 100644
--- a/lowerbounds.txt
+++ b/lowerbounds.txt
@@ -1,1098 +0,0 @@
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-=======
-hi1.000000
-1 iteration
-objective value: 1
-t_x_{1}_{0} 1 (obj:1)
-t_x_{2}_{0} 1 (obj:0)
-t_x_{3}_{0} 1 (obj:0)
-t_x_{4}_{0} 1 (obj:0)
-t_x_{5}_{0} 1 (obj:0)
-t_x_{6}_{0} 1 (obj:0)
-34.000000
-2 iteration
-objective value: 34
-t_x_{1}_{15} 1 (obj:15)
-t_x_{2}_{15} 1 (obj:15)
-t_x_{3}_{15} 1 (obj:15)
-t_x_{4}_{15} 1 (obj:15)
-t_x_{5}_{15} 1 (obj:15)
-t_x_{6}_{15} 1 (obj:15)
-objective value: 105
-t_x_{1}_{0} 1 (obj:25)
-t_x_{2}_{0} 1 (obj:24)
-t_x_{3}_{0} 1 (obj:32)
-t_x_{4}_{0} 1 (obj:32)
-t_x_{5}_{0} 1 (obj:32)
-t_x_{6}_{0} 1 (obj:16)
-58.333333
-3 iteration
-objective value: 58.3333333333333
-t_x_{1}_{0} 1 (obj:18.3333333333333)
-t_x_{2}_{0} 1 (obj:17.3333333333333)
-t_x_{3}_{0} 1 (obj:25.3333333333333)
-t_x_{4}_{0} 1 (obj:25.3333333333333)
-t_x_{5}_{0} 1 (obj:25.3333333333333)
-t_x_{6}_{0} 1 (obj:12.6666666666667)
-objective value: 90.6666666666667
-t_x_{1}_{15} 1 (obj:25)
-t_x_{2}_{15} 1 (obj:25)
-t_x_{3}_{15} 1 (obj:28.3333333333333)
-t_x_{4}_{15} 1 (obj:28.3333333333333)
-t_x_{5}_{15} 1 (obj:28.3333333333333)
-t_x_{6}_{15} 1 (obj:21.6666666666667)
-64.250000
-4 iteration
-objective value: 64.25
-t_x_{1}_{15} 1 (obj:21.8333333333333)
-t_x_{2}_{15} 1 (obj:21.8333333333333)
-t_x_{3}_{15} 1 (obj:25.1666666666667)
-t_x_{4}_{15} 1 (obj:25.1666666666667)
-t_x_{5}_{15} 1 (obj:25.1666666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 68.5
-t_x_{1}_{15} 1 (obj:21.8333333333333)
-t_x_{2}_{15} 1 (obj:21.8333333333333)
-t_x_{3}_{15} 1 (obj:25.1666666666667)
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-t_x_{5}_{15} 1 (obj:25.1666666666667)
-t_x_{6}_{15} 1 (obj:20.0833333333333)
-objective value: 85.25
-t_x_{1}_{0} 1 (obj:23.0833333333333)
-t_x_{2}_{0} 1 (obj:22.0833333333333)
-t_x_{3}_{0} 1 (obj:31.6666666666667)
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-t_x_{5}_{0} 1 (obj:31.6666666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-68.900000
-5 iteration
-objective value: 68.9
-t_x_{1}_{0} 1 (obj:20.85)
-t_x_{2}_{0} 1 (obj:19.85)
-t_x_{3}_{0} 1 (obj:29.4333333333333)
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-t_x_{5}_{15} 1 (obj:28.5166666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 72.9666666666666
-t_x_{1}_{0} 1 (obj:20.85)
-t_x_{2}_{0} 1 (obj:19.85)
-t_x_{3}_{0} 1 (obj:29.4333333333333)
-t_x_{4}_{0} 1 (obj:30.55)
-t_x_{5}_{0} 1 (obj:30.55)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 78.7666666666667
-t_x_{1}_{15} 1 (obj:25.1833333333333)
-t_x_{2}_{15} 1 (obj:25.1833333333333)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
-t_x_{4}_{15} 1 (obj:28.5166666666667)
-t_x_{5}_{15} 1 (obj:28.5166666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 84.1333333333333
-t_x_{1}_{15} 1 (obj:25.1833333333333)
-t_x_{2}_{15} 1 (obj:25.1833333333333)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
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-t_x_{5}_{15} 1 (obj:28.5166666666667)
-t_x_{6}_{15} 1 (obj:21.2)
-72.158333
-6 iteration
-objective value: 72.1583333333333
-t_x_{1}_{0} 1 (obj:22.8888888888889)
-t_x_{2}_{0} 1 (obj:21.8888888888889)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
-t_x_{4}_{15} 1 (obj:29.5361111111111)
-t_x_{5}_{15} 1 (obj:29.5361111111111)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 73.9972222222222
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-t_x_{2}_{0} 1 (obj:21.8888888888889)
-t_x_{3}_{0} 1 (obj:31.4722222222222)
-t_x_{4}_{15} 1 (obj:29.5361111111111)
-t_x_{5}_{15} 1 (obj:29.5361111111111)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 75.7083333333333
-t_x_{1}_{15} 1 (obj:24.1638888888889)
-t_x_{2}_{15} 1 (obj:24.1638888888889)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
-t_x_{4}_{15} 1 (obj:29.5361111111111)
-t_x_{5}_{15} 1 (obj:29.5361111111111)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 78.0638888888889
-t_x_{1}_{0} 1 (obj:22.8888888888889)
-t_x_{2}_{0} 1 (obj:21.8888888888889)
-t_x_{3}_{0} 1 (obj:31.4722222222222)
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-t_x_{5}_{0} 1 (obj:31.5694444444444)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 82.0944444444444
-t_x_{1}_{15} 1 (obj:24.1638888888889)
-t_x_{2}_{15} 1 (obj:24.1638888888889)
-t_x_{3}_{15} 1 (obj:29.6333333333333)
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-t_x_{5}_{15} 1 (obj:29.5361111111111)
-t_x_{6}_{15} 1 (obj:22.2194444444444)
-72.450000
-7 iteration
-objective value: 72.45
-t_x_{1}_{0} 1 (obj:23.8916666666667)
-t_x_{2}_{0} 1 (obj:22.8916666666667)
-t_x_{3}_{30} 1 (obj:30)
-t_x_{4}_{30} 1 (obj:30)
-t_x_{5}_{30} 1 (obj:30)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 77.0055555555556
-t_x_{1}_{0} 1 (obj:23.8916666666667)
-t_x_{2}_{0} 1 (obj:22.8916666666667)
-t_x_{3}_{0} 1 (obj:31.4722222222222)
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-t_x_{5}_{15} 1 (obj:31.5416666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 77.0611111111111
-t_x_{1}_{0} 1 (obj:23.8916666666667)
-t_x_{2}_{0} 1 (obj:22.8916666666667)
-t_x_{3}_{0} 1 (obj:31.4722222222222)
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-t_x_{5}_{0} 1 (obj:31.5694444444444)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 77.1722222222222
-t_x_{1}_{0} 1 (obj:23.8916666666667)
-t_x_{2}_{0} 1 (obj:22.8916666666667)
-t_x_{3}_{15} 1 (obj:31.6388888888889)
-t_x_{4}_{15} 1 (obj:31.5416666666667)
-t_x_{5}_{15} 1 (obj:31.5416666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 78.7166666666667
-t_x_{1}_{15} 1 (obj:24.1638888888889)
-t_x_{2}_{15} 1 (obj:24.1638888888889)
-t_x_{3}_{15} 1 (obj:31.6388888888889)
-t_x_{4}_{15} 1 (obj:31.5416666666667)
-t_x_{5}_{15} 1 (obj:31.5416666666667)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 86.1055555555556
-t_x_{1}_{15} 1 (obj:24.1638888888889)
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-t_x_{3}_{15} 1 (obj:31.6388888888889)
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-t_x_{5}_{15} 1 (obj:31.5416666666667)
-t_x_{6}_{15} 1 (obj:23.2222222222222)
-68.869097
-8 iteration
-objective value: 68.8690972222222
-t_x_{1}_{15} 1 (obj:22.3190972222222)
-t_x_{2}_{15} 1 (obj:22.3190972222222)
-t_x_{3}_{15} 1 (obj:29.6381944444444)
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-t_x_{5}_{15} 1 (obj:29.5409722222222)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 73.0149305555556
-t_x_{1}_{0} 1 (obj:24.8920138888889)
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-t_x_{5}_{15} 1 (obj:29.5409722222222)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
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-t_x_{6}_{0} 1 (obj:15.8333333333333)
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-t_x_{3}_{15} 1 (obj:29.6381944444444)
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-t_x_{5}_{15} 1 (obj:29.5409722222222)
-t_x_{6}_{15} 1 (obj:22.221875)
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-t_x_{1}_{0} 1 (obj:24.8920138888889)
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-t_x_{1}_{0} 1 (obj:24.8920138888889)
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-t_x_{6}_{0} 1 (obj:15.8333333333333)
-69.768017
-9 iteration
-objective value: 69.7680169753086
-t_x_{1}_{0} 1 (obj:22.8919367283951)
-t_x_{2}_{0} 1 (obj:21.8919367283951)
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-t_x_{5}_{30} 1 (obj:30.0006172839506)
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-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 70.9055941358024
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-t_x_{1}_{15} 1 (obj:25.319212962963)
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-73.231952
-10 iteration
-objective value: 73.2319521604938
-t_x_{1}_{15} 1 (obj:23.3192052469136)
-t_x_{2}_{15} 1 (obj:23.3192052469136)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
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-69.768045
-11 iteration
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-t_x_{2}_{0} 1 (obj:21.8919437429854)
-t_x_{3}_{0} 1 (obj:29.4721520763187)
-t_x_{4}_{15} 1 (obj:32.5410809483726)
-t_x_{5}_{15} 1 (obj:32.5410809483726)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 79.0151550224467
-t_x_{1}_{0} 1 (obj:22.8919437429854)
-t_x_{2}_{0} 1 (obj:21.8919437429854)
-t_x_{3}_{15} 1 (obj:33.6383417508418)
-t_x_{4}_{15} 1 (obj:32.5410809483726)
-t_x_{5}_{15} 1 (obj:32.5410809483726)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 81.23195496633
-t_x_{1}_{15} 1 (obj:25.3192059483726)
-t_x_{2}_{15} 1 (obj:25.3192059483726)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
-t_x_{4}_{15} 1 (obj:32.5410809483726)
-t_x_{5}_{15} 1 (obj:32.5410809483726)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 84.8696794332211
-t_x_{1}_{15} 1 (obj:25.3192059483726)
-t_x_{2}_{15} 1 (obj:25.3192059483726)
-t_x_{3}_{15} 1 (obj:33.6383417508418)
-t_x_{4}_{15} 1 (obj:32.5410809483726)
-t_x_{5}_{15} 1 (obj:32.5410809483726)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 92.2582561728395
-t_x_{1}_{15} 1 (obj:25.3192059483726)
-t_x_{2}_{15} 1 (obj:25.3192059483726)
-t_x_{3}_{15} 1 (obj:33.6383417508418)
-t_x_{4}_{15} 1 (obj:32.5410809483726)
-t_x_{5}_{15} 1 (obj:32.5410809483726)
-t_x_{6}_{15} 1 (obj:23.2219100729517)
-73.231955
-12 iteration
-objective value: 73.2319547325103
-t_x_{1}_{15} 1 (obj:23.3192058899177)
-t_x_{2}_{15} 1 (obj:23.3192058899177)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
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-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 74.8696791409465
-t_x_{1}_{15} 1 (obj:23.3192058899177)
-t_x_{2}_{15} 1 (obj:23.3192058899177)
-t_x_{3}_{15} 1 (obj:31.6383416923868)
-t_x_{4}_{15} 1 (obj:30.5410808899177)
-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 76.2965104166667
-t_x_{1}_{0} 1 (obj:24.8919438014403)
-t_x_{2}_{0} 1 (obj:23.8919438014403)
-t_x_{3}_{30} 1 (obj:30.0006172839506)
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-t_x_{5}_{30} 1 (obj:31.0006208204733)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 76.8489654063786
-t_x_{1}_{0} 1 (obj:24.8919438014403)
-t_x_{2}_{0} 1 (obj:23.8919438014403)
-t_x_{3}_{0} 1 (obj:31.4721521347737)
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-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 77.0151549639918
-t_x_{1}_{0} 1 (obj:24.8919438014403)
-t_x_{2}_{0} 1 (obj:23.8919438014403)
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-t_x_{4}_{15} 1 (obj:30.5410808899177)
-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 77.7680452674897
-t_x_{1}_{0} 1 (obj:24.8919438014403)
-t_x_{2}_{0} 1 (obj:23.8919438014403)
-t_x_{3}_{0} 1 (obj:31.4721521347737)
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-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 78.9056224279835
-t_x_{1}_{0} 1 (obj:24.8919438014403)
-t_x_{2}_{0} 1 (obj:23.8919438014403)
-t_x_{3}_{0} 1 (obj:31.4721521347737)
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-t_x_{5}_{0} 1 (obj:31.5694094007202)
-t_x_{6}_{0} 1 (obj:15.8333333333333)
-objective value: 81.2582558513375
-t_x_{1}_{15} 1 (obj:23.3192058899177)
-t_x_{2}_{15} 1 (obj:23.3192058899177)
-t_x_{3}_{15} 1 (obj:31.6383416923868)
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-t_x_{5}_{15} 1 (obj:30.5410808899177)
-t_x_{6}_{15} 1 (obj:22.2219100437243)
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
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
index d8f8b75585f6cfe29fcadf2e41b9aa8a9dfcaebf..d45b27df8654dabad265f3f42c21036095e0f522 100644
Binary files a/obj/static/O.linux.x86_64.gnu.opt/probdata_lagr.o 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.o b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o
index 6db3b4a4addd7da63c59396f073ba13656d41f12..7319206ba46e924339c87e1f7a29f036757e7b6d 100644
Binary files a/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o and b/obj/static/O.linux.x86_64.gnu.opt/relax_lagr.o differ
diff --git a/sol.txt b/sol.txt
index 132ed3bbab48a51539a990b1d111708b18d6e3a2..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391 100644
--- a/sol.txt
+++ b/sol.txt
@@ -1,679 +0,0 @@
-<<<<<<< HEAD
-number of solutions 1, first iteration bound=969553.451655, objsol=969553.451655
-number of solutions 2, first iteration bound=911613.111366, objsol=911613.111366
-number of solutions 4, first iteration bound=947154.171486, objsol=947154.171486
-number of solutions 5, first iteration bound=943263.213453, objsol=943263.213453
-number of solutions 6, first iteration bound=961592.718970, objsol=961592.718970
-number of solutions 7, first iteration bound=975146.613930, objsol=975146.613930
-number of solutions 7, first iteration bound=989344.620330, objsol=989344.620330
-number of solutions 8, first iteration bound=999024.176262, objsol=999024.176262
-number of solutions 9, first iteration bound=1008350.920374, objsol=1008350.920374
-number of solutions 11, first iteration bound=1020026.835179, objsol=1020026.835179
-number of solutions 11, first iteration bound=1023789.204847, objsol=1023789.204847
-number of solutions 11, first iteration bound=1037572.779662, objsol=1037572.779662
-number of solutions 11, first iteration bound=1043550.340114, objsol=1043550.340114
-number of solutions 11, first iteration bound=1051710.589431, objsol=1051710.589431
-number of solutions 10, first iteration bound=1058427.147271, objsol=1058427.147271
-number of solutions 12, first iteration bound=1063293.445488, objsol=1063293.445488
-number of solutions 10, first iteration bound=1072473.640624, objsol=1072473.640624
-number of solutions 12, first iteration bound=1076886.141898, objsol=1076886.141898
-number of solutions 10, first iteration bound=1086729.286001, objsol=1086729.286001
-number of solutions 12, first iteration bound=1091780.455877, objsol=1091780.455877
-number of solutions 10, first iteration bound=1094896.809334, objsol=1094896.809334
-number of solutions 11, first iteration bound=1101263.149421, objsol=1101263.149421
-number of solutions 12, first iteration bound=1103431.934686, objsol=1103431.934686
-number of solutions 11, first iteration bound=1111036.222705, objsol=1111036.222705
-number of solutions 11, first iteration bound=1115860.276809, objsol=1115860.276809
-number of solutions 11, first iteration bound=1119922.138092, objsol=1119922.138092
-number of solutions 11, first iteration bound=1124960.296185, objsol=1124960.296185
-number of solutions 11, first iteration bound=1132123.876662, objsol=1132123.876662
-number of solutions 11, first iteration bound=1133652.768532, objsol=1133652.768532
-number of solutions 11, first iteration bound=1136144.901815, objsol=1136144.901815
-number of solutions 11, first iteration bound=1141097.358296, objsol=1141097.358296
-number of solutions 11, first iteration bound=1143101.259766, objsol=1143101.259766
-number of solutions 10, first iteration bound=1148002.683780, objsol=1148002.683780
-number of solutions 12, first iteration bound=1153159.516056, objsol=1153159.516056
-number of solutions 11, first iteration bound=1153338.723749, objsol=1153338.723749
-number of solutions 11, first iteration bound=1158674.315675, objsol=1158674.315675
-number of solutions 11, first iteration bound=1162297.618028, objsol=1162297.618028
-number of solutions 11, first iteration bound=1164160.056187, objsol=1164160.056187
-number of solutions 11, first iteration bound=1168498.610213, objsol=1168498.610213
-number of solutions 10, first iteration bound=1169729.460704, objsol=1169729.460704
-number of solutions 11, first iteration bound=1173952.832273, objsol=1173952.832273
-number of solutions 12, first iteration bound=1178270.501656, objsol=1178270.501656
-number of solutions 11, first iteration bound=1178878.876044, objsol=1178878.876044
-number of solutions 11, first iteration bound=1181975.581725, objsol=1181975.581725
-number of solutions 10, first iteration bound=1184448.929978, objsol=1184448.929978
-number of solutions 11, first iteration bound=1188609.544868, objsol=1188609.544868
-number of solutions 12, first iteration bound=1188830.345998, objsol=1188830.345998
-number of solutions 10, first iteration bound=1194249.329747, objsol=1194249.329747
-number of solutions 12, first iteration bound=1196132.545007, objsol=1196132.545007
-number of solutions 10, first iteration bound=1197416.779761, objsol=1197416.779761
-number of solutions 12, first iteration bound=1198769.130753, objsol=1198769.130753
-number of solutions 11, first iteration bound=1203012.987614, objsol=1203012.987614
-number of solutions 11, first iteration bound=1204208.203188, objsol=1204208.203188
-number of solutions 10, first iteration bound=1205848.372438, objsol=1205848.372438
-number of solutions 12, first iteration bound=1210379.200196, objsol=1210379.200196
-number of solutions 11, first iteration bound=1210910.524724, objsol=1210910.524724
-number of solutions 11, first iteration bound=1212408.050573, objsol=1212408.050573
-number of solutions 11, first iteration bound=1215354.767561, objsol=1215354.767561
-number of solutions 11, first iteration bound=1214580.986949, objsol=1214580.986949
-number of solutions 10, first iteration bound=1221664.782381, objsol=1221664.782381
-number of solutions 12, first iteration bound=1220831.170901, objsol=1220831.170901
-number of solutions 11, first iteration bound=1219416.355717, objsol=1219416.355717
-number of solutions 11, first iteration bound=1227249.575602, objsol=1227249.575602
-number of solutions 10, first iteration bound=1224533.491777, objsol=1224533.491777
-number of solutions 11, first iteration bound=1228388.071534, objsol=1228388.071534
-number of solutions 12, first iteration bound=1229978.533500, objsol=1229978.533500
-number of solutions 10, first iteration bound=1231536.910022, objsol=1231536.910022
-number of solutions 12, first iteration bound=1233839.968237, objsol=1233839.968237
-number of solutions 10, first iteration bound=1235535.554008, objsol=1235535.554008
-number of solutions 12, first iteration bound=1233975.317661, objsol=1233975.317661
-number of solutions 10, first iteration bound=1238185.735747, objsol=1238185.735747
-number of solutions 12, first iteration bound=1238853.909670, objsol=1238853.909670
-number of solutions 11, first iteration bound=1238994.144600, objsol=1238994.144600
-number of solutions 11, first iteration bound=1243152.502070, objsol=1243152.502070
-number of solutions 11, first iteration bound=1242133.831560, objsol=1242133.831560
-number of solutions 11, first iteration bound=1245744.530869, objsol=1245744.530869
-number of solutions 11, first iteration bound=1245205.494079, objsol=1245205.494079
-number of solutions 11, first iteration bound=1248084.273841, objsol=1248084.273841
-number of solutions 11, first iteration bound=1249241.471795, objsol=1249241.471795
-number of solutions 11, first iteration bound=1250241.022613, objsol=1250241.022613
-number of solutions 10, first iteration bound=1250118.511084, objsol=1250118.511084
-number of solutions 11, first iteration bound=1253178.719159, objsol=1253178.719159
-number of solutions 12, first iteration bound=1253930.665989, objsol=1253930.665989
-number of solutions 10, first iteration bound=1253037.031825, objsol=1253037.031825
-number of solutions 12, first iteration bound=1257940.562495, objsol=1257940.562495
-number of solutions 11, first iteration bound=1257422.828523, objsol=1257422.828523
-number of solutions 11, first iteration bound=1258452.530575, objsol=1258452.530575
-number of solutions 11, first iteration bound=1259552.124552, objsol=1259552.124552
-number of solutions 11, first iteration bound=1259972.856173, objsol=1259972.856173
-number of solutions 11, first iteration bound=1262403.465110, objsol=1262403.465110
-number of solutions 11, first iteration bound=1262900.868471, objsol=1262900.868471
-number of solutions 11, first iteration bound=1263814.432308, objsol=1263814.432308
-number of solutions 11, first iteration bound=1265019.857869, objsol=1265019.857869
-number of solutions 10, first iteration bound=1266205.328629, objsol=1266205.328629
-number of solutions 12, first iteration bound=1267538.210346, objsol=1267538.210346
-number of solutions 10, first iteration bound=1268243.082402, objsol=1268243.082402
-number of solutions 12, first iteration bound=1268828.566504, objsol=1268828.566504
-number of solutions 11, first iteration bound=1269633.765048, objsol=1269633.765048
-number of solutions 11, first iteration bound=1271300.981826, objsol=1271300.981826
-number of solutions 11, first iteration bound=1271570.232456, objsol=1271570.232456
-number of solutions 10, first iteration bound=1272547.671274, objsol=1272547.671274
-number of solutions 12, first iteration bound=1274184.663697, objsol=1274184.663697
-number of solutions 11, first iteration bound=1275164.375242, objsol=1275164.375242
-number of solutions 10, first iteration bound=1275586.924129, objsol=1275586.924129
-number of solutions 11, first iteration bound=1276457.997280, objsol=1276457.997280
-number of solutions 12, first iteration bound=1277820.536363, objsol=1277820.536363
-number of solutions 10, first iteration bound=1278275.750896, objsol=1278275.750896
-number of solutions 12, first iteration bound=1278990.490910, objsol=1278990.490910
-number of solutions 10, first iteration bound=1280564.976832, objsol=1280564.976832
-number of solutions 11, first iteration bound=1281073.034072, objsol=1281073.034072
-number of solutions 11, first iteration bound=1281705.488007, objsol=1281705.488007
-number of solutions 11, first iteration bound=1282343.981097, objsol=1282343.981097
-number of solutions 12, first iteration bound=1283767.327581, objsol=1283767.327581
-number of solutions 11, first iteration bound=1284804.105702, objsol=1284804.105702
-number of solutions 11, first iteration bound=1284160.362654, objsol=1284160.362654
-number of solutions 11, first iteration bound=1285710.159096, objsol=1285710.159096
-number of solutions 11, first iteration bound=1285496.091083, objsol=1285496.091083
-number of solutions 11, first iteration bound=1288033.554846, objsol=1288033.554846
-number of solutions 11, first iteration bound=1286971.082761, objsol=1286971.082761
-number of solutions 11, first iteration bound=1288215.915504, objsol=1288215.915504
-number of solutions 11, first iteration bound=1289848.363697, objsol=1289848.363697
-number of solutions 11, first iteration bound=1289030.663945, objsol=1289030.663945
-number of solutions 11, first iteration bound=1290973.188680, objsol=1290973.188680
-number of solutions 11, first iteration bound=1290492.003343, objsol=1290492.003343
-number of solutions 11, first iteration bound=1291848.086971, objsol=1291848.086971
-number of solutions 11, first iteration bound=1292324.408432, objsol=1292324.408432
-number of solutions 11, first iteration bound=1292487.812085, objsol=1292487.812085
-number of solutions 11, first iteration bound=1293609.540066, objsol=1293609.540066
-number of solutions 11, first iteration bound=1294633.223598, objsol=1294633.223598
-number of solutions 11, first iteration bound=1294686.072122, objsol=1294686.072122
-number of solutions 10, first iteration bound=1296050.502384, objsol=1296050.502384
-number of solutions 12, first iteration bound=1296017.253994, objsol=1296017.253994
-number of solutions 11, first iteration bound=1296937.429607, objsol=1296937.429607
-number of solutions 11, first iteration bound=1297950.589067, objsol=1297950.589067
-number of solutions 10, first iteration bound=1297811.840367, objsol=1297811.840367
-number of solutions 12, first iteration bound=1297651.375125, objsol=1297651.375125
-number of solutions 11, first iteration bound=1299574.754722, objsol=1299574.754722
-number of solutions 11, first iteration bound=1299551.658085, objsol=1299551.658085
-number of solutions 11, first iteration bound=1300320.153238, objsol=1300320.153238
-number of solutions 11, first iteration bound=1300499.048157, objsol=1300499.048157
-number of solutions 11, first iteration bound=1301639.480237, objsol=1301639.480237
-number of solutions 10, first iteration bound=1301180.641490, objsol=1301180.641490
-number of solutions 11, first iteration bound=1302433.129828, objsol=1302433.129828
-number of solutions 12, first iteration bound=1302600.605011, objsol=1302600.605011
-number of solutions 11, first iteration bound=1303916.660353, objsol=1303916.660353
-number of solutions 11, first iteration bound=1303446.451767, objsol=1303446.451767
-number of solutions 11, first iteration bound=1304125.629501, objsol=1304125.629501
-number of solutions 11, first iteration bound=1305213.350109, objsol=1305213.350109
-number of solutions 11, first iteration bound=1304806.278512, objsol=1304806.278512
-number of solutions 11, first iteration bound=1305683.240203, objsol=1305683.240203
-number of solutions 11, first iteration bound=1306274.999014, objsol=1306274.999014
-number of solutions 11, first iteration bound=1306391.252107, objsol=1306391.252107
-number of solutions 10, first iteration bound=1307002.044072, objsol=1307002.044072
-number of solutions 12, first iteration bound=1307220.398557, objsol=1307220.398557
-number of solutions 11, first iteration bound=1307959.594172, objsol=1307959.594172
-number of solutions 11, first iteration bound=1308102.980862, objsol=1308102.980862
-number of solutions 10, first iteration bound=1309381.262877, objsol=1309381.262877
-number of solutions 12, first iteration bound=1308136.300573, objsol=1308136.300573
-number of solutions 11, first iteration bound=1310254.588455, objsol=1310254.588455
-number of solutions 11, first iteration bound=1309472.664213, objsol=1309472.664213
-number of solutions 11, first iteration bound=1310411.849449, objsol=1310411.849449
-number of solutions 11, first iteration bound=1310747.333112, objsol=1310747.333112
-number of solutions 11, first iteration bound=1310694.406371, objsol=1310694.406371
-number of solutions 10, first iteration bound=1311742.132396, objsol=1311742.132396
-number of solutions 12, first iteration bound=1311729.769803, objsol=1311729.769803
-number of solutions 11, first iteration bound=1312201.479464, objsol=1312201.479464
-number of solutions 10, first iteration bound=1313017.181496, objsol=1313017.181496
-number of solutions 12, first iteration bound=1312766.479616, objsol=1312766.479616
-number of solutions 10, first iteration bound=1313320.013192, objsol=1313320.013192
-number of solutions 11, first iteration bound=1313754.621536, objsol=1313754.621536
-number of solutions 12, first iteration bound=1313839.823459, objsol=1313839.823459
-number of solutions 11, first iteration bound=1314132.963333, objsol=1314132.963333
-number of solutions 11, first iteration bound=1314707.356195, objsol=1314707.356195
-number of solutions 11, first iteration bound=1314971.923391, objsol=1314971.923391
-number of solutions 11, first iteration bound=1315150.783123, objsol=1315150.783123
-number of solutions 10, first iteration bound=1315833.627176, objsol=1315833.627176
-number of solutions 12, first iteration bound=1315961.754241, objsol=1315961.754241
-number of solutions 10, first iteration bound=1316377.703985, objsol=1316377.703985
-number of solutions 12, first iteration bound=1316347.105593, objsol=1316347.105593
-number of solutions 11, first iteration bound=1316843.151918, objsol=1316843.151918
-number of solutions 10, first iteration bound=1317357.843619, objsol=1317357.843619
-number of solutions 12, first iteration bound=1317507.001805, objsol=1317507.001805
-number of solutions 11, first iteration bound=1317896.556602, objsol=1317896.556602
-number of solutions 11, first iteration bound=1317820.862070, objsol=1317820.862070
-number of solutions 11, first iteration bound=1318516.372697, objsol=1318516.372697
-number of solutions 11, first iteration bound=1318621.136050, objsol=1318621.136050
-number of solutions 10, first iteration bound=1318859.567895, objsol=1318859.567895
-number of solutions 12, first iteration bound=1319000.843419, objsol=1319000.843419
-number of solutions 11, first iteration bound=1319567.569621, objsol=1319567.569621
-number of solutions 11, first iteration bound=1319691.606792, objsol=1319691.606792
-number of solutions 11, first iteration bound=1319940.385938, objsol=1319940.385938
-number of solutions 11, first iteration bound=1320349.870713, objsol=1320349.870713
-number of solutions 11, first iteration bound=1320387.194990, objsol=1320387.194990
-number of solutions 11, first iteration bound=1320463.880387, objsol=1320463.880387
-number of solutions 11, first iteration bound=1321216.290686, objsol=1321216.290686
-number of solutions 11, first iteration bound=1320844.010067, objsol=1320844.010067
-number of solutions 11, first iteration bound=1321816.561185, objsol=1321816.561185
-number of solutions 11, first iteration bound=1321394.309372, objsol=1321394.309372
-number of solutions 11, first iteration bound=1322042.897186, objsol=1322042.897186
-number of solutions 11, first iteration bound=1322074.670469, objsol=1322074.670469
-number of solutions 11, first iteration bound=1322470.617749, objsol=1322470.617749
-number of solutions 11, first iteration bound=1322540.369606, objsol=1322540.369606
-number of solutions 10, first iteration bound=1322624.341772, objsol=1322624.341772
-number of solutions 12, first iteration bound=1323133.150634, objsol=1323133.150634
-number of solutions 11, first iteration bound=1323192.112008, objsol=1323192.112008
-number of solutions 10, first iteration bound=1323472.765681, objsol=1323472.765681
-number of solutions 12, first iteration bound=1323644.893299, objsol=1323644.893299
-number of solutions 10, first iteration bound=1323794.986011, objsol=1323794.986011
-number of solutions 12, first iteration bound=1324076.938053, objsol=1324076.938053
-number of solutions 10, first iteration bound=1324264.958891, objsol=1324264.958891
-number of solutions 12, first iteration bound=1324442.566244, objsol=1324442.566244
-number of solutions 11, first iteration bound=1324715.952118, objsol=1324715.952118
-number of solutions 11, first iteration bound=1325062.688091, objsol=1325062.688091
-number of solutions 11, first iteration bound=1325001.755249, objsol=1325001.755249
-number of solutions 11, first iteration bound=1325287.710175, objsol=1325287.710175
-number of solutions 11, first iteration bound=1325353.478519, objsol=1325353.478519
-number of solutions 11, first iteration bound=1325680.383714, objsol=1325680.383714
-number of solutions 10, first iteration bound=1325820.296257, objsol=1325820.296257
-number of solutions 12, first iteration bound=1325875.913080, objsol=1325875.913080
-number of solutions 11, first iteration bound=1326046.872352, objsol=1326046.872352
-number of solutions 11, first iteration bound=1326126.935796, objsol=1326126.935796
-number of solutions 10, first iteration bound=1326501.345304, objsol=1326501.345304
-number of solutions 12, first iteration bound=1326564.562640, objsol=1326564.562640
-number of solutions 11, first iteration bound=1326911.515231, objsol=1326911.515231
-number of solutions 11, first iteration bound=1326768.239443, objsol=1326768.239443
-number of solutions 11, first iteration bound=1327096.455160, objsol=1327096.455160
-number of solutions 11, first iteration bound=1327107.467419, objsol=1327107.467419
-number of solutions 11, first iteration bound=1327515.664580, objsol=1327515.664580
-number of solutions 11, first iteration bound=1327380.722438, objsol=1327380.722438
-number of solutions 11, first iteration bound=1327775.196893, objsol=1327775.196893
-number of solutions 11, first iteration bound=1327787.208340, objsol=1327787.208340
-number of solutions 11, first iteration bound=1328041.546465, objsol=1328041.546465
-number of solutions 11, first iteration bound=1327851.807392, objsol=1327851.807392
-number of solutions 11, first iteration bound=1328410.976074, objsol=1328410.976074
-number of solutions 11, first iteration bound=1328197.384069, objsol=1328197.384069
-number of solutions 11, first iteration bound=1328564.688747, objsol=1328564.688747
-number of solutions 11, first iteration bound=1328678.671736, objsol=1328678.671736
-number of solutions 11, first iteration bound=1328775.978795, objsol=1328775.978795
-number of solutions 11, first iteration bound=1328887.841322, objsol=1328887.841322
-number of solutions 11, first iteration bound=1329055.036630, objsol=1329055.036630
-number of solutions 10, first iteration bound=1329044.223776, objsol=1329044.223776
-number of solutions 12, first iteration bound=1329348.721319, objsol=1329348.721319
-number of solutions 11, first iteration bound=1329225.030464, objsol=1329225.030464
-number of solutions 11, first iteration bound=1329592.064811, objsol=1329592.064811
-number of solutions 11, first iteration bound=1329533.261170, objsol=1329533.261170
-number of solutions 11, first iteration bound=1329768.225012, objsol=1329768.225012
-number of solutions 11, first iteration bound=1329834.781920, objsol=1329834.781920
-number of solutions 10, first iteration bound=1329959.481059, objsol=1329959.481059
-number of solutions 12, first iteration bound=1329998.049238, objsol=1329998.049238
-number of solutions 11, first iteration bound=1330194.244360, objsol=1330194.244360
-number of solutions 11, first iteration bound=1330258.236306, objsol=1330258.236306
-number of solutions 11, first iteration bound=1330297.805555, objsol=1330297.805555
-number of solutions 11, first iteration bound=1330487.920227, objsol=1330487.920227
-number of solutions 11, first iteration bound=1330499.755440, objsol=1330499.755440
-number of solutions 11, first iteration bound=1330650.857400, objsol=1330650.857400
-number of solutions 11, first iteration bound=1330761.816419, objsol=1330761.816419
-number of solutions 11, first iteration bound=1330876.275775, objsol=1330876.275775
-number of solutions 11, first iteration bound=1331012.256430, objsol=1331012.256430
-number of solutions 11, first iteration bound=1330986.690295, objsol=1330986.690295
-number of solutions 11, first iteration bound=1331069.452240, objsol=1331069.452240
-number of solutions 11, first iteration bound=1331219.087946, objsol=1331219.087946
-number of solutions 11, first iteration bound=1331299.061943, objsol=1331299.061943
-number of solutions 11, first iteration bound=1331394.712258, objsol=1331394.712258
-number of solutions 11, first iteration bound=1331437.910522, objsol=1331437.910522
-number of solutions 11, first iteration bound=1331569.509084, objsol=1331569.509084
-number of solutions 11, first iteration bound=1331590.246112, objsol=1331590.246112
-number of solutions 10, first iteration bound=1331707.442314, objsol=1331707.442314
-number of solutions 11, first iteration bound=1331729.271918, objsol=1331729.271918
-number of solutions 11, first iteration bound=1331925.588798, objsol=1331925.588798
-number of solutions 12, first iteration bound=1331901.449987, objsol=1331901.449987
-number of solutions 10, first iteration bound=1332020.857836, objsol=1332020.857836
-number of solutions 12, first iteration bound=1332045.244544, objsol=1332045.244544
-number of solutions 11, first iteration bound=1332216.620575, objsol=1332216.620575
-number of solutions 11, first iteration bound=1332139.685550, objsol=1332139.685550
-number of solutions 11, first iteration bound=1332404.915399, objsol=1332404.915399
-number of solutions 10, first iteration bound=1332320.827795, objsol=1332320.827795
-number of solutions 12, first iteration bound=1332457.490111, objsol=1332457.490111
-number of solutions 10, first iteration bound=1332492.645303, objsol=1332492.645303
-number of solutions 11, first iteration bound=1332570.142631, objsol=1332570.142631
-number of solutions 12, first iteration bound=1332660.381723, objsol=1332660.381723
-number of solutions 10, first iteration bound=1332668.388465, objsol=1332668.388465
-number of solutions 11, first iteration bound=1332824.223489, objsol=1332824.223489
-number of solutions 12, first iteration bound=1332794.470086, objsol=1332794.470086
-number of solutions 11, first iteration bound=1332904.600899, objsol=1332904.600899
-number of solutions 11, first iteration bound=1332958.272951, objsol=1332958.272951
-number of solutions 11, first iteration bound=1332971.471139, objsol=1332971.471139
-number of solutions 11, first iteration bound=1333096.368669, objsol=1333096.368669
-number of solutions 10, first iteration bound=1333076.489937, objsol=1333076.489937
-number of solutions 12, first iteration bound=1333173.559068, objsol=1333173.559068
-number of solutions 11, first iteration bound=1333216.631336, objsol=1333216.631336
-number of solutions 11, first iteration bound=1333278.178399, objsol=1333278.178399
-number of solutions 11, first iteration bound=1333354.357143, objsol=1333354.357143
-number of solutions 11, first iteration bound=1333373.487941, objsol=1333373.487941
-number of solutions 11, first iteration bound=1333417.063195, objsol=1333417.063195
-number of solutions 11, first iteration bound=1333474.826859, objsol=1333474.826859
-number of solutions 11, first iteration bound=1333531.509974, objsol=1333531.509974
-number of solutions 11, first iteration bound=1333574.186483, objsol=1333574.186483
-number of solutions 11, first iteration bound=1333626.861353, objsol=1333626.861353
-number of solutions 10, first iteration bound=1333654.696217, objsol=1333654.696217
-number of solutions 12, first iteration bound=1333721.697539, objsol=1333721.697539
-number of solutions 11, first iteration bound=1333758.983065, objsol=1333758.983065
-number of solutions 11, first iteration bound=1333810.811883, objsol=1333810.811883
-number of solutions 11, first iteration bound=1333849.718520, objsol=1333849.718520
-number of solutions 11, first iteration bound=1333894.968378, objsol=1333894.968378
-number of solutions 11, first iteration bound=1333920.772542, objsol=1333920.772542
-number of solutions 11, first iteration bound=1333966.525451, objsol=1333966.525451
-number of solutions 11, first iteration bound=1333983.140540, objsol=1333983.140540
-number of solutions 11, first iteration bound=1334074.116580, objsol=1334074.116580
-number of solutions 11, first iteration bound=1334075.255517, objsol=1334075.255517
-number of solutions 11, first iteration bound=1334114.825615, objsol=1334114.825615
-number of solutions 11, first iteration bound=1334170.619656, objsol=1334170.619656
-number of solutions 11, first iteration bound=1334195.612049, objsol=1334195.612049
-number of solutions 10, first iteration bound=1334245.668750, objsol=1334245.668750
-number of solutions 11, first iteration bound=1334258.050190, objsol=1334258.050190
-number of solutions 12, first iteration bound=1334312.563191, objsol=1334312.563191
-number of solutions 10, first iteration bound=1334327.017952, objsol=1334327.017952
-number of solutions 12, first iteration bound=1334376.638630, objsol=1334376.638630
-number of solutions 11, first iteration bound=1334414.628163, objsol=1334414.628163
-number of solutions 11, first iteration bound=1334428.952985, objsol=1334428.952985
-number of solutions 11, first iteration bound=1334473.878946, objsol=1334473.878946
-number of solutions 11, first iteration bound=1334507.176953, objsol=1334507.176953
-number of solutions 11, first iteration bound=1334513.504906, objsol=1334513.504906
-number of solutions 11, first iteration bound=1334560.653526, objsol=1334560.653526
-number of solutions 10, first iteration bound=1334586.827564, objsol=1334586.827564
-number of solutions 12, first iteration bound=1334618.555183, objsol=1334618.555183
-number of solutions 11, first iteration bound=1334612.959942, objsol=1334612.959942
-number of solutions 11, first iteration bound=1334693.196304, objsol=1334693.196304
-number of solutions 11, first iteration bound=1334682.883282, objsol=1334682.883282
-number of solutions 11, first iteration bound=1334735.514998, objsol=1334735.514998
-number of solutions 11, first iteration bound=1334735.834499, objsol=1334735.834499
-number of solutions 10, first iteration bound=1334776.229684, objsol=1334776.229684
-number of solutions 11, first iteration bound=1334801.656589, objsol=1334801.656589
-number of solutions 11, first iteration bound=1334819.280544, objsol=1334819.280544
-number of solutions 11, first iteration bound=1334852.898440, objsol=1334852.898440
-number of solutions 12, first iteration bound=1334861.696422, objsol=1334861.696422
-number of solutions 10, first iteration bound=1334889.366810, objsol=1334889.366810
-number of solutions 12, first iteration bound=1334926.491751, objsol=1334926.491751
-number of solutions 11, first iteration bound=1334944.734357, objsol=1334944.734357
-number of solutions 10, first iteration bound=1334952.108667, objsol=1334952.108667
-number of solutions 12, first iteration bound=1334987.553022, objsol=1334987.553022
-number of solutions 11, first iteration bound=1335005.212554, objsol=1335005.212554
-number of solutions 11, first iteration bound=1335028.595335, objsol=1335028.595335
-number of solutions 10, first iteration bound=1335027.743058, objsol=1335027.743058
-number of solutions 12, first iteration bound=1335070.312102, objsol=1335070.312102
-number of solutions 11, first iteration bound=1335089.019878, objsol=1335089.019878
-number of solutions 11, first iteration bound=1335106.853458, objsol=1335106.853458
-number of solutions 10, first iteration bound=1335124.059780, objsol=1335124.059780
-number of solutions 12, first iteration bound=1335148.839438, objsol=1335148.839438
-number of solutions 11, first iteration bound=1335147.964581, objsol=1335147.964581
-number of solutions 10, first iteration bound=1335184.533971, objsol=1335184.533971
-number of solutions 12, first iteration bound=1335194.164261, objsol=1335194.164261
-number of solutions 11, first iteration bound=1335222.948855, objsol=1335222.948855
-number of solutions 11, first iteration bound=1335225.977660, objsol=1335225.977660
-number of solutions 10, first iteration bound=1335254.500253, objsol=1335254.500253
-number of solutions 11, first iteration bound=1335247.820711, objsol=1335247.820711
-number of solutions 12, first iteration bound=1335280.710728, objsol=1335280.710728
-number of solutions 11, first iteration bound=1335303.400319, objsol=1335303.400319
-number of solutions 11, first iteration bound=1335311.813631, objsol=1335311.813631
-number of solutions 11, first iteration bound=1335333.072998, objsol=1335333.072998
-number of solutions 10, first iteration bound=1335342.195150, objsol=1335342.195150
-number of solutions 12, first iteration bound=1335368.015817, objsol=1335368.015817
-number of solutions 11, first iteration bound=1335366.553146, objsol=1335366.553146
-number of solutions 11, first iteration bound=1335396.219658, objsol=1335396.219658
-number of solutions 11, first iteration bound=1335386.985085, objsol=1335386.985085
-number of solutions 11, first iteration bound=1335415.334271, objsol=1335415.334271
-number of solutions 11, first iteration bound=1335427.333966, objsol=1335427.333966
-number of solutions 10, first iteration bound=1335432.422527, objsol=1335432.422527
-number of solutions 11, first iteration bound=1335461.464101, objsol=1335461.464101
-number of solutions 11, first iteration bound=1335452.951670, objsol=1335452.951670
-number of solutions 12, first iteration bound=1335476.476959, objsol=1335476.476959
-number of solutions 11, first iteration bound=1335489.220585, objsol=1335489.220585
-number of solutions 11, first iteration bound=1335501.122677, objsol=1335501.122677
-number of solutions 11, first iteration bound=1335501.249034, objsol=1335501.249034
-number of solutions 11, first iteration bound=1335519.238392, objsol=1335519.238392
-number of solutions 11, first iteration bound=1335528.943228, objsol=1335528.943228
-number of solutions 10, first iteration bound=1335549.405702, objsol=1335549.405702
-number of solutions 12, first iteration bound=1335553.446684, objsol=1335553.446684
-number of solutions 10, first iteration bound=1335567.073889, objsol=1335567.073889
-number of solutions 11, first iteration bound=1335578.131084, objsol=1335578.131084
-number of solutions 12, first iteration bound=1335579.934689, objsol=1335579.934689
-number of solutions 10, first iteration bound=1335589.291297, objsol=1335589.291297
-number of solutions 12, first iteration bound=1335611.335049, objsol=1335611.335049
-number of solutions 11, first iteration bound=1335602.160916, objsol=1335602.160916
-number of solutions 11, first iteration bound=1335628.207138, objsol=1335628.207138
-number of solutions 11, first iteration bound=1335613.353056, objsol=1335613.353056
-number of solutions 10, first iteration bound=1335650.123719, objsol=1335650.123719
-number of solutions 12, first iteration bound=1335637.064103, objsol=1335637.064103
-number of solutions 11, first iteration bound=1335659.458265, objsol=1335659.458265
-number of solutions 11, first iteration bound=1335661.553968, objsol=1335661.553968
-number of solutions 11, first iteration bound=1335672.845075, objsol=1335672.845075
-number of solutions 10, first iteration bound=1335685.068047, objsol=1335685.068047
-number of solutions 12, first iteration bound=1335685.039485, objsol=1335685.039485
-number of solutions 10, first iteration bound=1335694.732548, objsol=1335694.732548
-number of solutions 12, first iteration bound=1335705.752318, objsol=1335705.752318
-number of solutions 11, first iteration bound=1335703.643450, objsol=1335703.643450
-number of solutions 11, first iteration bound=1335723.665903, objsol=1335723.665903
-number of solutions 11, first iteration bound=1335720.340647, objsol=1335720.340647
-number of solutions 11, first iteration bound=1335733.996851, objsol=1335733.996851
-number of solutions 11, first iteration bound=1335737.751938, objsol=1335737.751938
-number of solutions 10, first iteration bound=1335744.087831, objsol=1335744.087831
-number of solutions 12, first iteration bound=1335756.295073, objsol=1335756.295073
-number of solutions 11, first iteration bound=1335757.013146, objsol=1335757.013146
-number of solutions 11, first iteration bound=1335764.120000, objsol=1335764.120000
-number of solutions 11, first iteration bound=1335768.897066, objsol=1335768.897066
-number of solutions 11, first iteration bound=1335773.021132, objsol=1335773.021132
-number of solutions 11, first iteration bound=1335784.073263, objsol=1335784.073263
-number of solutions 10, first iteration bound=1335784.387633, objsol=1335784.387633
-number of solutions 11, first iteration bound=1335798.725227, objsol=1335798.725227
-number of solutions 11, first iteration bound=1335795.990349, objsol=1335795.990349
-number of solutions 11, first iteration bound=1335805.996268, objsol=1335805.996268
-number of solutions 12, first iteration bound=1335810.757984, objsol=1335810.757984
-number of solutions 10, first iteration bound=1335810.742379, objsol=1335810.742379
-number of solutions 11, first iteration bound=1335822.569587, objsol=1335822.569587
-number of solutions 12, first iteration bound=1335824.213961, objsol=1335824.213961
-number of solutions 11, first iteration bound=1335828.015306, objsol=1335828.015306
-number of solutions 11, first iteration bound=1335837.620035, objsol=1335837.620035
-number of solutions 10, first iteration bound=1335839.199097, objsol=1335839.199097
-number of solutions 11, first iteration bound=1335843.267974, objsol=1335843.267974
-number of solutions 12, first iteration bound=1335849.292821, objsol=1335849.292821
-number of solutions 11, first iteration bound=1335854.185243, objsol=1335854.185243
-number of solutions 10, first iteration bound=1335858.372829, objsol=1335858.372829
-number of solutions 11, first iteration bound=1335862.962237, objsol=1335862.962237
-number of solutions 11, first iteration bound=1335863.627055, objsol=1335863.627055
-number of solutions 12, first iteration bound=1335870.534754, objsol=1335870.534754
-number of solutions 10, first iteration bound=1335875.173379, objsol=1335875.173379
-number of solutions 12, first iteration bound=1335875.885217, objsol=1335875.885217
-number of solutions 10, first iteration bound=1335882.977142, objsol=1335882.977142
-number of solutions 11, first iteration bound=1335887.870095, objsol=1335887.870095
-number of solutions 12, first iteration bound=1335888.117441, objsol=1335888.117441
-number of solutions 10, first iteration bound=1335895.608220, objsol=1335895.608220
-number of solutions 12, first iteration bound=1335896.700346, objsol=1335896.700346
-number of solutions 10, first iteration bound=1335899.282689, objsol=1335899.282689
-number of solutions 12, first iteration bound=1335904.905381, objsol=1335904.905381
-number of solutions 11, first iteration bound=1335905.573075, objsol=1335905.573075
-number of solutions 11, first iteration bound=1335912.308425, objsol=1335912.308425
-number of solutions 10, first iteration bound=1335913.568791, objsol=1335913.568791
-number of solutions 12, first iteration bound=1335916.690843, objsol=1335916.690843
-number of solutions 11, first iteration bound=1335919.282865, objsol=1335919.282865
-number of solutions 11, first iteration bound=1335924.741651, objsol=1335924.741651
-number of solutions 11, first iteration bound=1335922.478460, objsol=1335922.478460
-number of solutions 11, first iteration bound=1335928.170376, objsol=1335928.170376
-number of solutions 10, first iteration bound=1335933.083436, objsol=1335933.083436
-number of solutions 12, first iteration bound=1335932.067606, objsol=1335932.067606
-number of solutions 11, first iteration bound=1335937.329801, objsol=1335937.329801
-number of solutions 10, first iteration bound=1335939.158863, objsol=1335939.158863
-number of solutions 12, first iteration bound=1335941.623180, objsol=1335941.623180
-number of solutions 11, first iteration bound=1335944.628023, objsol=1335944.628023
-number of solutions 10, first iteration bound=1335946.501050, objsol=1335946.501050
-number of solutions 12, first iteration bound=1335949.689557, objsol=1335949.689557
-number of solutions 11, first iteration bound=1335952.565278, objsol=1335952.565278
-number of solutions 11, first iteration bound=1335954.240736, objsol=1335954.240736
-number of solutions 11, first iteration bound=1335955.327706, objsol=1335955.327706
-number of solutions 11, first iteration bound=1335960.483202, objsol=1335960.483202
-number of solutions 11, first iteration bound=1335960.175556, objsol=1335960.175556
-number of solutions 11, first iteration bound=1335963.302198, objsol=1335963.302198
-number of solutions 11, first iteration bound=1335964.880074, objsol=1335964.880074
-number of solutions 11, first iteration bound=1335968.516337, objsol=1335968.516337
-number of solutions 11, first iteration bound=1335967.511665, objsol=1335967.511665
-number of solutions 10, first iteration bound=1335972.533672, objsol=1335972.533672
-number of solutions 11, first iteration bound=1335972.003720, objsol=1335972.003720
-number of solutions 12, first iteration bound=1335975.454051, objsol=1335975.454051
-number of solutions 11, first iteration bound=1335976.926362, objsol=1335976.926362
-number of solutions 10, first iteration bound=1335980.278118, objsol=1335980.278118
-number of solutions 11, first iteration bound=1335980.665449, objsol=1335980.665449
-number of solutions 12, first iteration bound=1335982.741810, objsol=1335982.741810
-number of solutions 10, first iteration bound=1335984.565528, objsol=1335984.565528
-number of solutions 12, first iteration bound=1335985.721296, objsol=1335985.721296
-number of solutions 11, first iteration bound=1335988.095886, objsol=1335988.095886
-number of solutions 11, first iteration bound=1335989.969746, objsol=1335989.969746
-number of solutions 11, first iteration bound=1335990.790103, objsol=1335990.790103
-number of solutions 11, first iteration bound=1335992.781829, objsol=1335992.781829
-number of solutions 11, first iteration bound=1335992.769406, objsol=1335992.769406
-number of solutions 11, first iteration bound=1335994.815084, objsol=1335994.815084
-number of solutions 11, first iteration bound=1335997.212355, objsol=1335997.212355
-number of solutions 11, first iteration bound=1335998.436714, objsol=1335998.436714
-number of solutions 11, first iteration bound=1335998.895707, objsol=1335998.895707
-number of solutions 11, first iteration bound=1336001.198297, objsol=1336001.198297
-number of solutions 10, first iteration bound=1336001.503636, objsol=1336001.503636
-number of solutions 11, first iteration bound=1336004.371704, objsol=1336004.371704
-number of solutions 12, first iteration bound=1336003.387836, objsol=1336003.387836
-number of solutions 10, first iteration bound=1336006.386284, objsol=1336006.386284
-number of solutions 12, first iteration bound=1336006.707511, objsol=1336006.707511
-number of solutions 10, first iteration bound=1336009.205788, objsol=1336009.205788
-number of solutions 11, first iteration bound=1336009.040206, objsol=1336009.040206
-number of solutions 12, first iteration bound=1336011.026938, objsol=1336011.026938
-number of solutions 11, first iteration bound=1336012.699560, objsol=1336012.699560
-number of solutions 11, first iteration bound=1336013.328558, objsol=1336013.328558
-number of solutions 11, first iteration bound=1336014.591169, objsol=1336014.591169
-number of solutions 11, first iteration bound=1336015.235470, objsol=1336015.235470
-number of solutions 10, first iteration bound=1336016.401289, objsol=1336016.401289
-number of solutions 12, first iteration bound=1336017.683998, objsol=1336017.683998
-number of solutions 11, first iteration bound=1336018.435939, objsol=1336018.435939
-number of solutions 11, first iteration bound=1336019.260835, objsol=1336019.260835
-number of solutions 11, first iteration bound=1336019.875893, objsol=1336019.875893
-number of solutions 11, first iteration bound=1336021.446091, objsol=1336021.446091
-number of solutions 10, first iteration bound=1336021.629689, objsol=1336021.629689
-number of solutions 12, first iteration bound=1336023.404976, objsol=1336023.404976
-number of solutions 11, first iteration bound=1336024.374479, objsol=1336024.374479
-number of solutions 11, first iteration bound=1336024.183851, objsol=1336024.183851
-number of solutions 11, first iteration bound=1336025.775248, objsol=1336025.775248
-number of solutions 11, first iteration bound=1336026.601759, objsol=1336026.601759
-number of solutions 10, first iteration bound=1336026.936348, objsol=1336026.936348
-number of solutions 12, first iteration bound=1336028.399138, objsol=1336028.399138
-number of solutions 11, first iteration bound=1336028.954093, objsol=1336028.954093
-number of solutions 10, first iteration bound=1336029.287274, objsol=1336029.287274
-number of solutions 12, first iteration bound=1336030.377447, objsol=1336030.377447
-number of solutions 11, first iteration bound=1336030.908848, objsol=1336030.908848
-number of solutions 11, first iteration bound=1336031.620570, objsol=1336031.620570
-number of solutions 11, first iteration bound=1336032.497969, objsol=1336032.497969
-number of solutions 11, first iteration bound=1336033.283151, objsol=1336033.283151
-number of solutions 10, first iteration bound=1336033.726584, objsol=1336033.726584
-number of solutions 12, first iteration bound=1336034.316853, objsol=1336034.316853
-number of solutions 10, first iteration bound=1336035.101205, objsol=1336035.101205
-number of solutions 12, first iteration bound=1336035.391090, objsol=1336035.391090
-number of solutions 10, first iteration bound=1336036.374105, objsol=1336036.374105
-number of solutions 11, first iteration bound=1336036.425212, objsol=1336036.425212
-number of solutions 12, first iteration bound=1336037.340358, objsol=1336037.340358
-number of solutions 11, first iteration bound=1336037.975877, objsol=1336037.975877
-number of solutions 11, first iteration bound=1336038.381303, objsol=1336038.381303
-number of solutions 11, first iteration bound=1336039.216513, objsol=1336039.216513
-number of solutions 11, first iteration bound=1336039.627969, objsol=1336039.627969
-number of solutions 11, first iteration bound=1336040.233754, objsol=1336040.233754
-number of solutions 10, first iteration bound=1336040.877488, objsol=1336040.877488
-number of solutions 11, first iteration bound=1336041.044714, objsol=1336041.044714
-number of solutions 12, first iteration bound=1336041.494222, objsol=1336041.494222
-number of solutions 10, first iteration bound=1336042.208125, objsol=1336042.208125
-number of solutions 12, first iteration bound=1336042.656467, objsol=1336042.656467
-number of solutions 10, first iteration bound=1336042.886236, objsol=1336042.886236
-number of solutions 11, first iteration bound=1336043.267605, objsol=1336043.267605
-number of solutions 12, first iteration bound=1336044.056132, objsol=1336044.056132
-number of solutions 10, first iteration bound=1336044.309351, objsol=1336044.309351
-number of solutions 12, first iteration bound=1336044.791876, objsol=1336044.791876
-number of solutions 10, first iteration bound=1336045.038204, objsol=1336045.038204
-number of solutions 12, first iteration bound=1336045.710375, objsol=1336045.710375
-number of solutions 11, first iteration bound=1336046.152488, objsol=1336046.152488
-number of solutions 11, first iteration bound=1336046.334512, objsol=1336046.334512
-number of solutions 10, first iteration bound=1336046.690252, objsol=1336046.690252
-number of solutions 12, first iteration bound=1336047.178339, objsol=1336047.178339
-number of solutions 10, first iteration bound=1336047.369217, objsol=1336047.369217
-number of solutions 12, first iteration bound=1336048.120864, objsol=1336048.120864
-number of solutions 11, first iteration bound=1336048.186851, objsol=1336048.186851
-number of solutions 11, first iteration bound=1336048.353989, objsol=1336048.353989
-number of solutions 11, first iteration bound=1336049.011752, objsol=1336049.011752
-number of solutions 10, first iteration bound=1336049.261093, objsol=1336049.261093
-number of solutions 12, first iteration bound=1336049.244917, objsol=1336049.244917
-number of solutions 11, first iteration bound=1336049.713562, objsol=1336049.713562
-number of solutions 11, first iteration bound=1336050.013839, objsol=1336050.013839
-number of solutions 10, first iteration bound=1336050.558665, objsol=1336050.558665
-number of solutions 11, first iteration bound=1336050.646385, objsol=1336050.646385
-number of solutions 12, first iteration bound=1336051.087939, objsol=1336051.087939
-number of solutions 10, first iteration bound=1336051.364397, objsol=1336051.364397
-number of solutions 12, first iteration bound=1336051.701982, objsol=1336051.701982
-number of solutions 10, first iteration bound=1336051.845631, objsol=1336051.845631
-number of solutions 12, first iteration bound=1336052.002055, objsol=1336052.002055
-number of solutions 10, first iteration bound=1336052.350198, objsol=1336052.350198
-number of solutions 12, first iteration bound=1336052.589583, objsol=1336052.589583
-number of solutions 10, first iteration bound=1336052.701890, objsol=1336052.701890
-number of solutions 12, first iteration bound=1336053.086672, objsol=1336053.086672
-number of solutions 11, first iteration bound=1336053.109531, objsol=1336053.109531
-number of solutions 11, first iteration bound=1336053.608213, objsol=1336053.608213
-number of solutions 11, first iteration bound=1336053.700714, objsol=1336053.700714
-number of solutions 11, first iteration bound=1336054.169026, objsol=1336054.169026
-number of solutions 11, first iteration bound=1336054.169603, objsol=1336054.169603
-number of solutions 10, first iteration bound=1336054.390320, objsol=1336054.390320
-number of solutions 12, first iteration bound=1336054.620583, objsol=1336054.620583
-number of solutions 11, first iteration bound=1336054.756619, objsol=1336054.756619
-number of solutions 11, first iteration bound=1336054.836978, objsol=1336054.836978
-number of solutions 11, first iteration bound=1336055.284188, objsol=1336055.284188
-number of solutions 11, first iteration bound=1336055.287969, objsol=1336055.287969
-number of solutions 11, first iteration bound=1336055.486929, objsol=1336055.486929
-number of solutions 11, first iteration bound=1336055.905396, objsol=1336055.905396
-number of solutions 11, first iteration bound=1336055.882554, objsol=1336055.882554
-number of solutions 11, first iteration bound=1336056.120410, objsol=1336056.120410
-number of solutions 11, first iteration bound=1336056.237586, objsol=1336056.237586
-number of solutions 11, first iteration bound=1336056.418744, objsol=1336056.418744
-number of solutions 11, first iteration bound=1336056.584080, objsol=1336056.584080
-number of solutions 11, first iteration bound=1336056.728589, objsol=1336056.728589
-number of solutions 11, first iteration bound=1336056.878163, objsol=1336056.878163
-number of solutions 11, first iteration bound=1336057.088426, objsol=1336057.088426
-number of solutions 11, first iteration bound=1336057.145057, objsol=1336057.145057
-number of solutions 11, first iteration bound=1336057.478520, objsol=1336057.478520
-number of solutions 11, first iteration bound=1336057.347685, objsol=1336057.347685
-number of solutions 10, first iteration bound=1336057.681190, objsol=1336057.681190
-number of solutions 12, first iteration bound=1336057.685034, objsol=1336057.685034
-number of solutions 11, first iteration bound=1336058.020093, objsol=1336058.020093
-number of solutions 10, first iteration bound=1336057.931081, objsol=1336057.931081
-number of solutions 12, first iteration bound=1336058.155088, objsol=1336058.155088
-number of solutions 10, first iteration bound=1336058.338127, objsol=1336058.338127
-number of solutions 12, first iteration bound=1336058.378536, objsol=1336058.378536
-number of solutions 11, first iteration bound=1336058.505483, objsol=1336058.505483
-number of solutions 11, first iteration bound=1336058.656019, objsol=1336058.656019
-number of solutions 11, first iteration bound=1336058.750519, objsol=1336058.750519
-number of solutions 11, first iteration bound=1336058.922288, objsol=1336058.922288
-number of solutions 11, first iteration bound=1336058.897930, objsol=1336058.897930
-number of solutions 11, first iteration bound=1336059.107172, objsol=1336059.107172
-number of solutions 11, first iteration bound=1336059.194546, objsol=1336059.194546
-number of solutions 11, first iteration bound=1336059.324416, objsol=1336059.324416
-number of solutions 11, first iteration bound=1336059.396593, objsol=1336059.396593
-number of solutions 11, first iteration bound=1336059.554967, objsol=1336059.554967
-number of solutions 11, first iteration bound=1336059.526521, objsol=1336059.526521
-number of solutions 11, first iteration bound=1336059.707151, objsol=1336059.707151
-number of solutions 11, first iteration bound=1336059.776496, objsol=1336059.776496
-number of solutions 11, first iteration bound=1336059.848736, objsol=1336059.848736
-number of solutions 11, first iteration bound=1336059.900018, objsol=1336059.900018
-number of solutions 11, first iteration bound=1336060.091742, objsol=1336060.091742
-number of solutions 11, first iteration bound=1336060.090568, objsol=1336060.090568
-number of solutions 11, first iteration bound=1336060.246505, objsol=1336060.246505
-number of solutions 11, first iteration bound=1336060.297851, objsol=1336060.297851
-number of solutions 11, first iteration bound=1336060.365240, objsol=1336060.365240
-number of solutions 11, first iteration bound=1336060.464773, objsol=1336060.464773
-number of solutions 11, first iteration bound=1336060.600882, objsol=1336060.600882
-number of solutions 11, first iteration bound=1336060.612843, objsol=1336060.612843
-number of solutions 11, first iteration bound=1336060.693565, objsol=1336060.693565
-number of solutions 11, first iteration bound=1336060.786258, objsol=1336060.786258
-number of solutions 11, first iteration bound=1336060.840988, objsol=1336060.840988
-number of solutions 11, first iteration bound=1336060.922385, objsol=1336060.922385
-number of solutions 10, first iteration bound=1336060.980425, objsol=1336060.980425
-number of solutions 11, first iteration bound=1336061.008804, objsol=1336061.008804
-number of solutions 11, first iteration bound=1336061.064360, objsol=1336061.064360
-number of solutions 12, first iteration bound=1336061.159374, objsol=1336061.159374
-number of solutions 10, first iteration bound=1336061.144582, objsol=1336061.144582
-number of solutions 12, first iteration bound=1336061.290351, objsol=1336061.290351
-number of solutions 10, first iteration bound=1336061.335581, objsol=1336061.335581
-number of solutions 12, first iteration bound=1336061.387480, objsol=1336061.387480
-number of solutions 11, first iteration bound=1336061.446610, objsol=1336061.446610
-number of solutions 10, first iteration bound=1336061.475750, objsol=1336061.475750
-number of solutions 12, first iteration bound=1336061.599322, objsol=1336061.599322
-number of solutions 10, first iteration bound=1336061.590993, objsol=1336061.590993
-number of solutions 12, first iteration bound=1336061.680328, objsol=1336061.680328
-number of solutions 11, first iteration bound=1336061.717224, objsol=1336061.717224
-number of solutions 11, first iteration bound=1336061.765173, objsol=1336061.765173
-number of solutions 11, first iteration bound=1336061.795407, objsol=1336061.795407
-number of solutions 11, first iteration bound=1336061.820433, objsol=1336061.820433
-number of solutions 11, first iteration bound=1336061.917459, objsol=1336061.917459
-number of solutions 11, first iteration bound=1336061.911289, objsol=1336061.911289
-number of solutions 11, first iteration bound=1336062.013914, objsol=1336062.013914
-number of solutions 11, first iteration bound=1336062.026389, objsol=1336062.026389
-number of solutions 11, first iteration bound=1336062.057948, objsol=1336062.057948
-number of solutions 10, first iteration bound=1336062.132268, objsol=1336062.132268
-number of solutions 12, first iteration bound=1336062.125467, objsol=1336062.125467
-number of solutions 11, first iteration bound=1336062.177551, objsol=1336062.177551
-number of solutions 11, first iteration bound=1336062.241709, objsol=1336062.241709
-number of solutions 11, first iteration bound=1336062.268484, objsol=1336062.268484
-number of solutions 11, first iteration bound=1336062.290532, objsol=1336062.290532
-number of solutions 11, first iteration bound=1336062.338909, objsol=1336062.338909
-number of solutions 11, first iteration bound=1336062.367768, objsol=1336062.367768
-number of solutions 11, first iteration bound=1336062.390806, objsol=1336062.390806
-number of solutions 11, first iteration bound=1336062.455449, objsol=1336062.455449
-number of solutions 9, first iteration bound=1336062.871911, objsol=1336062.871911
-number of solutions 11, first iteration bound=1336062.125530, objsol=1336062.125530
-number of solutions 9, first iteration bound=1336062.948754, objsol=1336062.948754
-=======
-number of solutions 1, first iteration bound=1.000000, objsol=1.000000
-lowerbound = 1.000000
- number of solutions 2, first iteration bound=34.000000, objsol=34.000000
-lowerbound = 90.000000
- number of solutions 2, first iteration bound=58.333333, objsol=58.333333
-lowerbound = 1.000000
- number of solutions 3, first iteration bound=64.250000, objsol=64.250000
-lowerbound = 75.000000
- number of solutions 4, first iteration bound=68.900000, objsol=68.900000
-lowerbound = 31.000000
- number of solutions 5, first iteration bound=72.158333, objsol=72.158333
-lowerbound = 46.000000
- number of solutions 6, first iteration bound=72.450000, objsol=72.450000
-lowerbound = 91.000000
- number of solutions 6, first iteration bound=68.869097, objsol=68.869097
-lowerbound = 75.000000
- number of solutions 7, first iteration bound=69.768017, objsol=69.768017
-lowerbound = 61.000000
- number of solutions 8, first iteration bound=73.231952, objsol=73.231952
-lowerbound = 90.000000
- number of solutions 8, first iteration bound=69.768045, objsol=69.768045
-lowerbound = 61.000000
- number of solutions 8, first iteration bound=73.231955, objsol=73.231955
-lowerbound = 90.000000
-
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
diff --git a/src/probdata_lagr.cpp b/src/probdata_lagr.cpp
index 32eab2dd2583f967608cff79af88e0331b523064..0a7e7ad92898686f49a45fd63098d2f533d46c89 100644
--- a/src/probdata_lagr.cpp
+++ b/src/probdata_lagr.cpp
@@ -251,9 +251,11 @@ SCIP_RETCODE SCIPcreateprobdata
SCIP_VAR* varx = (*varbuffers)[j];
int varbufindex = SCIPvarGetIndex(varx);
assert(varbufindex != NULL);
- listconsvarids[counter]=varbufindex;
+ (&listconsvarids)[counter]=varbufindex;
counter++;
+ printf("(%d,%d) \t",counter,(&listnconsvars)[counter]);
}
+ printf("\n");
}
// counter=0;
diff --git a/src/relax_lagr.cpp b/src/relax_lagr.cpp
index c9304b341ffe70e5f5182fe26781bac9eead9a0d..81aa9d79ae516c7dfa124f62ba4f2e2235afd8ea 100644
--- a/src/relax_lagr.cpp
+++ b/src/relax_lagr.cpp
@@ -304,21 +304,13 @@ SCIP_DECL_RELAXINIT(relaxInitlagr)
iter=fopen("iter.txt","wr");
-<<<<<<< HEAD
//fprintf(lower, "hi");
-=======
- fprintf(lower, "hi");
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
SCIP_Real* solvals;
SCIP_CALL(SCIPallocBufferArray(relaxscip,&solvals,nvars+2));
solvals[nvars+1]=0; //for last solutions
solvals[nvars]=0; //for best solution
-<<<<<<< HEAD
int maxiter=1500;
-=======
- int maxiter=12;
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
int oscilatecounter=0;
int improvementcounter = 0;
@@ -326,202 +318,288 @@ SCIP_DECL_RELAXINIT(relaxInitlagr)
SCIP_Real oscilator2=0;
SCIP_Real forcompare = -1000000000000000000;
SCIP_CALL(SCIPstartClock(relaxscip,totaliteration));
+
+ SCIP_Real* feasol;
+ SCIP_CALL(SCIPallocBufferArray(relaxscip,&feasol,nvars)); //will containt a feasible solution for our problem.
+ for(int v=0;v<nvars;v++)
+ {
+ feasol[v]=-1; //we assign initial values equal to -1, signifying that the variable's value hasn't been decided yet.
+ }
+
+ int* nvarsingoodconss;
+ SCIP_CALL(SCIPallocBufferArray(relaxscip,&nvarsingoodconss,SCIPgetNConss(relaxscip))); //will contain {9,9,9,9,9,9} for the 6f4s problem.
+
+ int maxnvarsingoodconss = 0; //max number of variables found in a start constraint
+ int nconsvars = 0; //number of vars in a startconss.
+
+ for(int r = 0; r<SCIPgetNConss(relaxscip);r++)
+ {
+ SCIP_CONS* cons = SCIPgetConss(relaxscip)[r];
+ SCIP_CALL(SCIPgetConsNVars(relaxscip, cons, &nconsvars, &valid));
+ if(nconsvars>maxnvarsingoodconss){maxnvarsingoodconss=nconsvars;}
+ nvarsingoodconss[r]=nconsvars;
+ }
+
+ printf("%d \n",maxnvarsingoodconss);
- for(int iter=1;iter<=maxiter;iter++)
+ SCIP_VAR** VARSinsidegoodconss; //will contain the variable in a start constraint
+ SCIP_CALL(SCIPallocBufferArray(relaxscip, &VARSinsidegoodconss, maxnvarsingoodconss)); //the size is the max num a start constraint can hold. We do this not to allocate memory over and over again.
+
+ for(int r = 0; r<SCIPgetNConss(relaxscip);r++)
{
-
- for(int v=0;v<nvars;v++)
+ SCIP_CONS* cons = SCIPgetConss(relaxscip)[r];
+ SCIP_CALL(SCIPgetConsNVars(relaxscip, cons, &nconsvars, &valid));
+ SCIP_CALL(SCIPgetConsVars(relaxscip, cons, VARSinsidegoodconss, nconsvars, &valid));
+ if (!valid){abort(); }
+ printf("%s\n",SCIPconsGetName(cons));
+ for (int j = 0; j < nconsvars; ++j) /* (8) */
{
- SCIP_VAR* var = vars[v];
- double sum =0;
+ SCIP_VAR* varx = (VARSinsidegoodconss)[j];
- vardata=SCIPvarGetData(var);
- int* varids = SCIPvardataGetvarids(vardata);
- assert(varids=!NULL);
- int NVarInBadConss = SCIPvardataGetNVarInBadConss(vardata);
- // if(NVarInBadConss==0){SCIPsetSolVal(relaxscip,) break;}
- // else
- // {
- // SCIP_CALL(SCIPprintOrigProblem(relaxscip, AfterPreProcessing, "lp", FALSE));
- // fprintf(varobjects,"%s \n",SCIPvarGetName(var));
- for(int t=0;t<NVarInBadConss;t++)
+ int varbufindex = SCIPvarGetIndex(varx); //get the index, which will be used in assigning values to the feassol.
+ assert(varbufindex != NULL);
+
+
+ if (feasol[varbufindex]==-1)
{
- sum += dualmultipliers[varids[t]];
- // fprintf(varobjects,"{id = %d, dual = %f, sum = %f\t",varids[t], dualmultipliers[varids[t]],sum);
+ feasol[varbufindex]=1;
+ for(int s=j+1; s<nconsvars;++s)
+ {
+ SCIP_VAR* varnext = (VARSinsidegoodconss)[s];
+ int varnextindex = SCIPvarGetIndex(varnext);
+ feasol[varnextindex]=0;
+ }
+
+ vardata = SCIPvarGetData(varx);
+ int NVarInBadConss = SCIPvardataGetNVarInBadConss(vardata);
+ if(NVarInBadConss==0){feasol[varbufindex]==1;} //which means if there is no restriction put for that variable.
+
+ //and now, we go to the other variables together found in the badconss.
+
+ int* varids = SCIPvardataGetvarids(vardata); //get the array containing the slots where the variable is located.
+ assert(varids=!NULL);
+
+ for(int t=0; t<NVarInBadConss; ++t)
+ {
+
+ }
+
+
}
- // fprintf(varobjects,"}\n\n");
- SCIP_CALL(SCIPaddVarObj(relaxscip,var,sum));
+
+
- // }
+ printf("(%s,%d,%f)\n",SCIPvarGetName(varx), varbufindex,feasol[varbufindex]);
+
+
+
}
+ printf("\n");
+ }
- SCIPinfoMessage(relaxscip, TimeCollector, "\n finished changing the variable's weight after (sec) : %f\n", SCIPgetClockTime(relaxscip, totaliteration));
+
+
+ // for(int v=0;v<nvars;v++)
+ // {
+ // SCIP_VAR* var = SCIPgetVars(scip)[i];
+ // id = SCIPvarGetIndex(var);
+ // vardata = SCIPvarGetData(var);
- SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,-1*sumofduals));
-<<<<<<< HEAD
- //SCIP_CALL(SCIPprintOrigProblem(relaxscip, AfterPreProcessing, "lp", FALSE));
-=======
- SCIP_CALL(SCIPprintOrigProblem(relaxscip, AfterPreProcessing, "lp", FALSE));
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
- SCIPsetMessagehdlrQuiet(relaxscip, TRUE);
- // fclose(AfterPreProcessing);
-
- SCIP_CALL( SCIPtransformProb(relaxscip) );
- SCIP_CALL( SCIPsolve(relaxscip) );
- relaxval = SCIPgetPrimalbound(relaxscip);
- //printf("\ndualbound %f \n",SCIPgetDualbound(relaxscip));
- fprintf(lower,"%f\n",SCIPgetPrimalbound(relaxscip));
- SCIPdebugMessage("relaxation bound = %e status = %d\n", relaxval, SCIPgetStatus(relaxscip));
-
- /*store the highest lower bound*/
- if(solvals[nvars]<SCIPgetPrimalbound(relaxscip)){solvals[nvars]=SCIPgetPrimalbound(relaxscip);}
- fprintf(variableinfo,"%f\n",solvals[nvars]);
+ // printf(" %d ",id);
+
+ // }
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+ // for(int iter=1;iter<=maxiter;iter++)
+ // {
+ // for(int v=0;v<nvars;v++)
+ // {
+ // SCIP_VAR* var = vars[v];
+ // double sum =0;
+
+ // vardata=SCIPvarGetData(var);
+ // int* varids = SCIPvardataGetvarids(vardata);
+ // assert(varids=!NULL);
+ // int NVarInBadConss = SCIPvardataGetNVarInBadConss(vardata);
+ // // if(NVarInBadConss==0){SCIPsetSolVal(relaxscip,) break;}
+ // // else
+ // // {
+ // // SCIP_CALL(SCIPprintOrigProblem(relaxscip, AfterPreProcessing, "lp", FALSE));
+ // // fprintf(varobjects,"%s \n",SCIPvarGetName(var));
+ // for(int t=0;t<NVarInBadConss;t++)
+ // {
+ // sum += dualmultipliers[varids[t]];
+ // // fprintf(varobjects,"{id = %d, dual = %f, sum = %f\t",varids[t], dualmultipliers[varids[t]],sum);
+ // }
+ // // fprintf(varobjects,"}\n\n");
+ // SCIP_CALL(SCIPaddVarObj(relaxscip,var,sum));
+
+ // // }
+
+
+ // }
- /*make sure we're not oscilating by adding a counter, which checks the absolute value between the difference of the previous few steps and make sure it's not the same. */
- oscilator2=abs(solvals[nvars+1]-SCIPgetPrimalbound(relaxscip));
- if(oscilator1==oscilator2){oscilatecounter++;}
- else{oscilator1=oscilator2; oscilatecounter==0;}
- //if(oscilatecounter==5){printf("repetition"); break;}
- //printf("dprev.sol=%f, current=%f, difference %f, coutner=%d, ",solvals[nvars+1],SCIPgetPrimalbound(relaxscip), oscilator2, oscilatecounter);
+ // SCIPinfoMessage(relaxscip, TimeCollector, "\n finished changing the variable's weight after (sec) : %f\n", SCIPgetClockTime(relaxscip, totaliteration));
- /*store the solution on the last entry of solvals, so we can compare it in the next round for repetitions*/
- solvals[nvars+1]=SCIPgetPrimalbound(relaxscip);
-
- /*breaking criteria for iterations*/
- if(solvals[nvars]>forcompare){forcompare=solvals[nvars]; improvementcounter=0;}
- else{improvementcounter++;}
- //if(improvementcounter==10){break; fprintf(variableinfo,"%d\n",iter);}
- printf("terminator %d",improvementcounter);
-
- /*get the best solution*/
- SCIP_SOL* bestsol = SCIPgetBestSol(relaxscip) ;
- SCIP_SOL** sols = SCIPgetSols(relaxscip);
- int nsols = SCIPgetNSols(relaxscip);
+ // SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,-1*sumofduals));
+ // //SCIP_CALL(SCIPprintOrigProblem(relaxscip, AfterPreProcessing, "lp", FALSE));
+ // SCIPsetMessagehdlrQuiet(relaxscip, TRUE);
+ // // fclose(AfterPreProcessing);
+
+ // SCIP_CALL( SCIPtransformProb(relaxscip) );
+ // SCIP_CALL( SCIPsolve(relaxscip) );
+ // relaxval = SCIPgetPrimalbound(relaxscip);
+ // //printf("\ndualbound %f \n",SCIPgetDualbound(relaxscip));
+ // fprintf(lower,"%f\n",SCIPgetPrimalbound(relaxscip));
+ // SCIPdebugMessage("relaxation bound = %e status = %d\n", relaxval, SCIPgetStatus(relaxscip));
+
+ // /*store the highest lower bound*/
+ // if(solvals[nvars]<SCIPgetPrimalbound(relaxscip)){solvals[nvars]=SCIPgetPrimalbound(relaxscip);}
+ // fprintf(variableinfo,"%f\n",solvals[nvars]);
+
-<<<<<<< HEAD
- //fprintf(lower,"%d iteration \n",iter);
- for(int n=0; n<nsols; n++)
- {
- //SCIP_CALL(SCIPprintSol(relaxscip,sols[n],lower,FALSE));
-=======
- fprintf(lower,"%d iteration \n",iter);
- for(int n=0; n<nsols; n++)
- {
- SCIP_CALL(SCIPprintSol(relaxscip,sols[n],lower,FALSE));
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
- }
+
+ // /*make sure we're not oscilating by adding a counter, which checks the absolute value between the difference of the previous few steps and make sure it's not the same. */
+ // oscilator2=abs(solvals[nvars+1]-SCIPgetPrimalbound(relaxscip));
+ // if(oscilator1==oscilator2){oscilatecounter++;}
+ // else{oscilator1=oscilator2; oscilatecounter==0;}
+ // //if(oscilatecounter==5){printf("repetition"); break;}
+ // //printf("dprev.sol=%f, current=%f, difference %f, coutner=%d, ",solvals[nvars+1],SCIPgetPrimalbound(relaxscip), oscilator2, oscilatecounter);
+ // /*store the solution on the last entry of solvals, so we can compare it in the next round for repetitions*/
+ // solvals[nvars+1]=SCIPgetPrimalbound(relaxscip);
- /*text output*/
- //SCIPinfoMessage(relaxscip, TimeCollector, "\n first iteration: problem solved after (sec) : %f\n", SCIPgetClockTime(relaxscip, totaliteration));
- fprintf(solutions,"number of solutions %d, first iteration \t bound=%f, \t objsol=%f \n",nsols, SCIPgetPrimalbound(relaxscip),relaxval);
- // SCIP_CALL(SCIPprintBestSol(relaxscip,solutions,FALSE));
+ // /*breaking criteria for iterations*/
+ // if(solvals[nvars]>forcompare){forcompare=solvals[nvars]; improvementcounter=0;}
+ // else{improvementcounter++;}
+ // //if(improvementcounter==10){break; fprintf(variableinfo,"%d\n",iter);}
+ // printf("terminator %d",improvementcounter);
- /*store the solution in solvals so we can later export it to subgradient function*/
- SCIP_Real lowerbound=0;
- SCIPgetSolVals(relaxscip,bestsol,nvars,vars,solvals);
- //SCIP_CALL(SCIPprintSol(relaxscip,bestsol,dual,FALSE));
+ // /*get the best solution*/
+ // SCIP_SOL* bestsol = SCIPgetBestSol(relaxscip) ;
+ // SCIP_SOL** sols = SCIPgetSols(relaxscip);
+ // int nsols = SCIPgetNSols(relaxscip);
+
+ // //fprintf(lower,"%d iteration \n",iter);
+ // for(int n=0; n<nsols; n++)
+ // {
+ // //SCIP_CALL(SCIPprintSol(relaxscip,sols[n],lower,FALSE));
+ // }
+
- SCIP_Real compare=0;
- for (int v = 0; v<nvars; ++v)
- {
- compare += solvals[v]*weights[v];
- }
+ // /*text output*/
+ // //SCIPinfoMessage(relaxscip, TimeCollector, "\n first iteration: problem solved after (sec) : %f\n", SCIPgetClockTime(relaxscip, totaliteration));
+ // fprintf(solutions,"number of solutions %d, first iteration \t bound=%f, \t objsol=%f \n",nsols, SCIPgetPrimalbound(relaxscip),relaxval);
+ // // SCIP_CALL(SCIPprintBestSol(relaxscip,solutions,FALSE));
+
+ // /*store the solution in solvals so we can later export it to subgradient function*/
+ // SCIP_Real lowerbound=0;
+ // SCIPgetSolVals(relaxscip,bestsol,nvars,vars,solvals);
+ // //SCIP_CALL(SCIPprintSol(relaxscip,bestsol,dual,FALSE));
+ // SCIP_Real compare=0;
+ // for (int v = 0; v<nvars; ++v)
+ // {
+ // compare += solvals[v]*weights[v];
+ // }
- //stepsize = (stepsize+iter)/double(iter+1);
- // fprintf(solutions, "\niteration %d\n",iter);
- // fprintf(dual, "\niteration %d\n",iter);
- // fprintf(variableinfo, "\niteration %d\n",iter);
- // fprintf(varobjects, "\niteration %d\n",iter);
- SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));
- // SCIP_CALL( SCIPfreeTransform(relaxscip) );
- // SCIP_CALL( SCIPtransformProb(relaxscip) );
+ // //stepsize = (stepsize+iter)/double(iter+1);
+ // // fprintf(solutions, "\niteration %d\n",iter);
+ // // fprintf(dual, "\niteration %d\n",iter);
+ // // fprintf(variableinfo, "\niteration %d\n",iter);
+ // // fprintf(varobjects, "\niteration %d\n",iter);
- counter = 0;
- int checker = 0;
- for(int r=0; r<nSlotConss;++r)
- {
- id = badconss[r];
- double ax=-1;
- for(int s=counter;s<(counter+listnconsvars[r]);++s)
- {
- // printf("%s->",SCIPvarGetName(vars[listconsvarids[s]]));
- ax+=SCIPgetSolVal(relaxscip,bestsol,vars[listconsvarids[s]]);
- // fprintf(subgrad,"%s\t,%f\t, sum %f",SCIPvarGetName(vars[listconsvarids[s]]),SCIPgetSolVal(relaxscip,bestsol,vars[listconsvarids[s]]),ax);
+ // SCIP_CALL(SCIPaddOrigObjoffset(relaxscip,sumofduals));
+ // // SCIP_CALL( SCIPfreeTransform(relaxscip) );
+ // // SCIP_CALL( SCIPtransformProb(relaxscip) );
+
+ // counter = 0;
+ // int checker = 0;
+ // for(int r=0; r<nSlotConss;++r)
+ // {
+ // id = badconss[r];
+ // double ax=-1;
+ // for(int s=counter;s<(counter+listnconsvars[r]);++s)
+ // {
+ // // printf("%s->",SCIPvarGetName(vars[listconsvarids[s]]));
+ // ax+=SCIPgetSolVal(relaxscip,bestsol,vars[listconsvarids[s]]);
+ // // fprintf(subgrad,"%s\t,%f\t, sum %f",SCIPvarGetName(vars[listconsvarids[s]]),SCIPgetSolVal(relaxscip,bestsol,vars[listconsvarids[s]]),ax);
- }
+ // }
- counter += listnconsvars[r];
- if(ax>0){checker++;}
- subgradients[r]=ax;
- // fprintf(subgrad, "\n subgrad = %f \t",subgradients[r]);
+ // counter += listnconsvars[r];
+ // if(ax>0){checker++;}
+ // subgradients[r]=ax;
+ // // fprintf(subgrad, "\n subgrad = %f \t",subgradients[r]);
- }
- /*breaking condition on finding a feasible solution*/
- if(checker==0){printf("#*#*#*result found\n"); break;}
+ // }
+ // /*breaking condition on finding a feasible solution*/
+ // if(checker==0){printf("#*#*#*result found\n"); break;}
- SCIP_CALL( SCIPfreeTransform(relaxscip) );
- SCIP_CALL( SCIPtransformProb(relaxscip) );
+ // SCIP_CALL( SCIPfreeTransform(relaxscip) );
+ // SCIP_CALL( SCIPtransformProb(relaxscip) );
- for (int v = 0; v<nvars; ++v)
- {
- SCIP_VAR* var = vars[v];
+ // for (int v = 0; v<nvars; ++v)
+ // {
+ // SCIP_VAR* var = vars[v];
- SCIP_CALL(SCIPchgVarObj(relaxscip,var,weights[v]));
+ // SCIP_CALL(SCIPchgVarObj(relaxscip,var,weights[v]));
- // fprintf(variableinfo,"(%s,%f,%f)->%f\n",SCIPvarGetName(var),solvals[v],SCIPvarGetObj(var), weights[v]);
- lowerbound += solvals[v]*weights[v];
- }
- // fprintf(dual,"dualbound = %f, lowerbound=%f, norm of subgrad %f\t",SCIPgetPrimalbound(relaxscip),lowerbound, getnorm(subgradients,nSlotConss,stepsize));
- // fprintf(lower,"%f\n",lowerbound);
+ // // fprintf(variableinfo,"(%s,%f,%f)->%f\n",SCIPvarGetName(var),solvals[v],SCIPvarGetObj(var), weights[v]);
+ // lowerbound += solvals[v]*weights[v];
+ // }
+ // // fprintf(dual,"dualbound = %f, lowerbound=%f, norm of subgrad %f\t",SCIPgetPrimalbound(relaxscip),lowerbound, getnorm(subgradients,nSlotConss,stepsize));
+ // // fprintf(lower,"%f\n",lowerbound);
-<<<<<<< HEAD
- SCIP_Real difference = 3000000-SCIPgetPrimalbound(relaxscip);
- if(improvementcounter<5){stepsize = 0.25*(difference)/(getnorm(subgradients,nSlotConss,stepsize)*getnorm(subgradients,nSlotConss,stepsize));}
- else{stepsize = 0.1*(difference)/(getnorm(subgradients,nSlotConss,stepsize)*getnorm(subgradients,nSlotConss,stepsize));}
- //fprintf(dual,"dualbound = %f, lowerbound=%f, norm of subgrad %f\t stepsize= %f \n" ,SCIPgetPrimalbound(relaxscip),lowerbound, getnorm(subgradients,nSlotConss,stepsize), stepsize);
-=======
- // stepsize = (SCIPgetPrimalbound(relaxscip)-lowerbound)/getnorm(subgradients,nSlotConss,stepsize);
- fprintf(dual,"dualbound = %f, lowerbound=%f, norm of subgrad %f\t stepsize= %f \n" ,SCIPgetPrimalbound(relaxscip),lowerbound, getnorm(subgradients,nSlotConss,stepsize), stepsize);
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
+ // SCIP_Real difference = 1000-SCIPgetPrimalbound(relaxscip);
+ // if(improvementcounter<5){stepsize = 0.25*(difference)/(getnorm(subgradients,nSlotConss,stepsize)*getnorm(subgradients,nSlotConss,stepsize));}
+ // else{stepsize = 0.1*(difference)/(getnorm(subgradients,nSlotConss,stepsize)*getnorm(subgradients,nSlotConss,stepsize));}
+ // //fprintf(dual,"dualbound = %f, lowerbound=%f, norm of subgrad %f\t stepsize= %f \n" ,SCIPgetPrimalbound(relaxscip),lowerbound, getnorm(subgradients,nSlotConss,stepsize), stepsize);
- SCIP_CALL( SCIPfreeTransform(relaxscip) );
- //fprintf(solutions, "lowerbound = %f \n ", lowerbound);
- //SCIPinfoMessage(relaxscip, TimeCollector, "\n subgradients found after (sec) : %f\n, lowerbound = %f \n", SCIPgetClockTime(relaxscip, varslottime),lowerbound);
+ // SCIP_CALL( SCIPfreeTransform(relaxscip) );
+ // //fprintf(solutions, "lowerbound = %f \n ", lowerbound);
+ // //SCIPinfoMessage(relaxscip, TimeCollector, "\n subgradients found after (sec) : %f\n, lowerbound = %f \n", SCIPgetClockTime(relaxscip, varslottime),lowerbound);
- //add back the sum of the duals we subtracted from the main obj function
+ // //add back the sum of the duals we subtracted from the main obj function
- int sum=0;
- sumofduals = 0;
+ // int sum=0;
+ // sumofduals = 0;
- for(int r=0; r<nSlotConss;++r)
- {
- dualmultipliers[r] += subgradients[r]*stepsize;
- if(dualmultipliers[r]<0){dualmultipliers[r]=0;}
+ // for(int r=0; r<nSlotConss;++r)
+ // {
+ // dualmultipliers[r] += subgradients[r]*stepsize;
+ // if(dualmultipliers[r]<0){dualmultipliers[r]=0;}
- sumofduals+=dualmultipliers[r];
-<<<<<<< HEAD
- //fprintf(dual," then dual = %f step size %f, subgradient %f \n",dualmultipliers[r], stepsize,subgradients[r]);
-=======
- fprintf(dual," then dual = %f step size %f, subgradient %f \n",dualmultipliers[r], stepsize,subgradients[r]);
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
- }
- // sumofduals=sum;
- // fprintf(dual,"iteration %d, sumofduals=%f\n",iter, sumofduals);
- SCIPinfoMessage(relaxscip, TimeCollector, "%f\n", SCIPgetClockTime(relaxscip, totaliteration));
- // if(checker==0){printf("solution found in %d iterations\n",iter); break;}
- }
+ // sumofduals+=dualmultipliers[r];
+ // //fprintf(dual," then dual = %f step size %f, subgradient %f \n",dualmultipliers[r], stepsize,subgradients[r]);
+ // }
+ // // sumofduals=sum;
+ // // fprintf(dual,"iteration %d, sumofduals=%f\n",iter, sumofduals);
+ // SCIPinfoMessage(relaxscip, TimeCollector, "%f\n", SCIPgetClockTime(relaxscip, totaliteration));
+ // // if(checker==0){printf("solution found in %d iterations\n",iter); break;}
+ // }
SCIPfreeTransform(relaxscip);
fclose(variableinfo);
fclose(dual);
diff --git a/time.txt b/time.txt
index ae7ae1c06588c4cf6e567fa4753b2b0bd1e558f9..dc6813bd3f801dfe1061aa7e35a40c6c5dd251e2 100644
--- a/time.txt
+++ b/time.txt
@@ -1,2066 +1,2 @@
-<<<<<<< HEAD
- row and column identified in (sec) : 5.892216
-
- finished changing the variable's weight after (sec) : 0.000992
-0.247141
-
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- finished changing the variable's weight after (sec) : 180.841167
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-
- finished changing the variable's weight after (sec) : 181.125543
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-
- finished changing the variable's weight after (sec) : 181.409732
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-
- finished changing the variable's weight after (sec) : 181.698428
-181.997608
-
- finished changing the variable's weight after (sec) : 181.998714
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-
- finished changing the variable's weight after (sec) : 182.323422
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-
- finished changing the variable's weight after (sec) : 182.609962
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-
- finished changing the variable's weight after (sec) : 182.907899
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-
- finished changing the variable's weight after (sec) : 183.213089
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-
- finished changing the variable's weight after (sec) : 183.523776
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-
- finished changing the variable's weight after (sec) : 183.819265
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-
- finished changing the variable's weight after (sec) : 184.103301
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-
- finished changing the variable's weight after (sec) : 184.389556
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-
- finished changing the variable's weight after (sec) : 184.669662
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-
- finished changing the variable's weight after (sec) : 184.934746
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-
- finished changing the variable's weight after (sec) : 185.202325
-185.476056
-
- finished changing the variable's weight after (sec) : 185.476994
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-
- finished changing the variable's weight after (sec) : 185.741477
-186.005439
-
- finished changing the variable's weight after (sec) : 186.006409
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-
- finished changing the variable's weight after (sec) : 186.271492
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-
- finished changing the variable's weight after (sec) : 186.537078
-186.830739
-
- finished changing the variable's weight after (sec) : 186.831700
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-
- finished changing the variable's weight after (sec) : 187.107650
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-
- finished changing the variable's weight after (sec) : 187.375484
-187.656547
-
- finished changing the variable's weight after (sec) : 187.657653
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-
- finished changing the variable's weight after (sec) : 187.978965
-=======
- row and column identified in (sec) : 0.001725
-
- finished changing the variable's weight after (sec) : 0.001725
-
- first iteration: problem solved after (sec) : 0.001725
-
- subgradients found after (sec) : 0.001725
-, lowerbound = 1.000000
-
- new dual found after (sec) : 0.001725
-
- finished changing the variable's weight after (sec) : 0.001725
-
- first iteration: problem solved after (sec) : 0.001725
-
- subgradients found after (sec) : 0.001725
-, lowerbound = 90.000000
-
- new dual found after (sec) : 0.001725
-
- finished changing the variable's weight after (sec) : 0.001725
-
- first iteration: problem solved after (sec) : 0.001725
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- subgradients found after (sec) : 0.001725
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- new dual found after (sec) : 0.001725
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- first iteration: problem solved after (sec) : 0.001725
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- subgradients found after (sec) : 0.001725
-, lowerbound = 75.000000
-
- new dual found after (sec) : 0.001725
-
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-
- first iteration: problem solved after (sec) : 0.001725
-
- subgradients found after (sec) : 0.001725
-, lowerbound = 31.000000
-
- new dual found after (sec) : 0.001725
-
- finished changing the variable's weight after (sec) : 0.001725
-
- first iteration: problem solved after (sec) : 0.001725
-
- subgradients found after (sec) : 0.001725
-, lowerbound = 46.000000
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- new dual found after (sec) : 0.001725
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- first iteration: problem solved after (sec) : 0.001725
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- new dual found after (sec) : 0.001725
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- first iteration: problem solved after (sec) : 0.001725
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- subgradients found after (sec) : 0.001725
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- new dual found after (sec) : 0.001725
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- first iteration: problem solved after (sec) : 0.001725
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- new dual found after (sec) : 0.001725
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- first iteration: problem solved after (sec) : 0.001725
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- subgradients found after (sec) : 0.001725
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- new dual found after (sec) : 0.001725
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-
- first iteration: problem solved after (sec) : 0.001725
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- subgradients found after (sec) : 0.001725
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-
- new dual found after (sec) : 0.001725
-
- finished changing the variable's weight after (sec) : 0.001725
-
- first iteration: problem solved after (sec) : 0.001725
-
- subgradients found after (sec) : 0.001725
-, lowerbound = 90.000000
-
- new dual found after (sec) : 0.001725
->>>>>>> 3d92d06a76cc6c4667871c4c3b4d0e3184fc9a3b
+ row and column identified in (sec) : 0.000053
diff --git a/var.txt b/var.txt
index d5534745f553a9f0352ed4e0291ee68428341d9e..e69de29bb2d1d6434b8b29ae775ad8c2e48c5391 100644
--- a/var.txt
+++ b/var.txt
@@ -1,666 +0,0 @@
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