MINLPLib

A Library of Mixed-Integer and Continuous Nonlinear Programming Instances

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pooling_bental5stp - point p1

Solution found by SCIP

Formatsⓘ	gdx sol
Added to libraryⓘ	13 Sep 2017
Objective Valueⓘ	-3500.000000
Infeasibilityⓘ	2.842e-14

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Variables with value 0.0 are omitted in the following.

objvar                        -3500.000000000000000
x2                              133.688888888889011
x4                               32.920030293213003
x12                             384.000000000000000
x13                              49.217838364203601
x16                               0.173242453694542
x19                              66.666666666666700
x21                              33.275585848768500
x22                               0.413303040120340
x23                              33.333333333333300
x24                              33.333333333333300
x25                             200.000000000000000
x26                              66.551171697537001
x27                              17.448828302463099
x28                              66.666666666666700
x32                              82.137868657416604
x34                               1.000000000000000
x36                               0.400789925905151
x44                               1.000000000000000
x45                               0.599210074094849
x46                               0.498670212765958
x48                               0.248903152126759
x49                               0.003091528724304
x50                               0.249335106382979
x51                               0.086805555555555
x52                               0.520833333333333
x53                               0.173310342962336
x54                               0.045439657037664
x55                               0.173611111111111
x59                               1.000000000000000
x61                              66.666666666666700
x63                              33.275585848768500
x64                               0.413303040120345
x65                              33.333333333333300
x74                              32.920030293213003
x111                             33.333333333333300
x112                            200.000000000000000
x113                             66.551171697537001
x114                             17.448828302463099
x115                             66.666666666666700
x119                             49.217838364203601

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