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File : '/usr/local/google/home/lperron/tmp/ABNORMAL.mps'
Solver : GLOP_LINEAR_PROGRAMMING
Parameters :
Dimension : 7980 x 3991
Initial problem: 7980 rows, 3991 columns, 15952 entries with magnitude in [1.047850e-17, 1.486980e+02]
Objective stats: 3990 non-zeros, range [1.000000e+00, 1.000000e+01]
Bounds stats: 7978 non-zeros, range [-1.258000e+00, 1.178670e+00]
Starting presolve...
SingletonPreprocessor : 7972(-8) rows, 3991(0) columns, 15944(-8) entries. (0.000425s)
UnconstrainedVariablePreprocessor : 7972(-8) rows, 3987(-4) columns, 15944(-8) entries. (0.000815s)
Reached fixed point after presolve pass #1
DualizerPreprocessor : 3987(-3993) rows, 11958(7967) columns, 19930(3978) entries. (0.001954s)
SingletonPreprocessor : 3987(-3993) rows, 7972(3981) columns, 15944(-8) entries. (0.001049s)
ScalingPreprocessor : 3987(-3993) rows, 7972(3981) columns, 15944(-8) entries. (0.001192s)
Presolved problem: 3987 rows, 7972 columns, 15944 entries with magnitude in [6.353304e-02, 1.000000e+00]
Objective stats: 7970 non-zeros, range [-7.048579e+08, 8.143695e+08]
Bounds stats: 3986 non-zeros, range [1.053167e-09, 6.777498e+09]
Starting basis: create from scratch.
Trying to remove 1 fixed variables from the initial basis.
The matrix with slacks has 3987 rows, 11959 columns, 19931 entries.
Number of basic infeasible variables: 0
Number of basic slack variables: 3986
Number of basic variables at bound: 1
Number of basic fixed variables: 0
Number of basic free variables: 0
Number of super-basic variables: 0
Primal feasibility phase, iteration # 0, sum_primal_infeasibilities = 0.000000000000000E+00
Current status: PRIMAL_FEASIBLE
Primal infeasibility (bounds) = 0
Primal residual |A.x - b| = 0
Dual infeasibility (reduced costs) = 5.47555e+07
Dual residual |c_B - y.B| = 0
Primal optimization phase, iteration # 0, objective = 2.166663000000000E-01
Primal optimization phase, iteration # 77, objective = 5.859246731688636E+00
Primal optimization phase, iteration # 152, objective = 1.157811027372234E+01
Primal optimization phase, iteration # 229, objective = 1.665010393703341E+01
Primal optimization phase, iteration # 294, objective = 2.096106325636621E+01
Primal optimization phase, iteration # 359, objective = 2.476585399119735E+01
Primal optimization phase, iteration # 424, objective = 2.768750630870594E+01
Primal optimization phase, iteration # 489, objective = 3.251573976039086E+01
Primal optimization phase, iteration # 554, objective = 3.694353952087800E+01
Primal optimization phase, iteration # 619, objective = 4.196447760885179E+01
Primal optimization phase, iteration # 684, objective = 4.772640477731304E+01
Primal optimization phase, iteration # 749, objective = 5.393472139042914E+01
Primal optimization phase, iteration # 814, objective = 5.893309607711372E+01
Primal optimization phase, iteration # 879, objective = 6.556286332749903E+01
Primal optimization phase, iteration # 944, objective = 7.194070640783407E+01
Primal optimization phase, iteration # 1009, objective = 7.727789266253991E+01
Primal optimization phase, iteration # 1074, objective = 8.311508483237778E+01
Primal optimization phase, iteration # 1139, objective = 8.970219207077051E+01
Primal optimization phase, iteration # 1204, objective = 9.611806340416801E+01
Primal optimization phase, iteration # 1269, objective = 1.037327100352261E+02
Primal optimization phase, iteration # 1334, objective = 1.096864490609356E+02
Primal optimization phase, iteration # 1399, objective = 1.155757597651018E+02
Primal optimization phase, iteration # 1464, objective = 1.211313370219613E+02
Primal optimization phase, iteration # 1529, objective = 1.268441455722198E+02
Primal optimization phase, iteration # 1594, objective = 1.313178555554478E+02
Primal optimization phase, iteration # 1659, objective = 1.373356375843381E+02
Primal optimization phase, iteration # 1724, objective = 1.423623202754650E+02
Primal optimization phase, iteration # 1789, objective = 1.462726544786358E+02
Primal optimization phase, iteration # 1854, objective = 1.516326183446242E+02
Primal optimization phase, iteration # 1916, objective = 1.565300797388324E+02
Current status: OPTIMAL
Primal infeasibility (bounds) = 0
Primal residual |A.x - b| = 2.11969e-06
Dual infeasibility (reduced costs) = 9.92728e-09
Dual residual |c_B - y.B| = 5.29396e-23
OPTIMAL was reported, yet one of the residuals is above the solution feasibility tolerance after the shift/perturbation are removed.
Final unscaled solution:
Primal objective (before moving primal/dual values) = 1.565300797388324E+02
Dual objective (before moving primal/dual values) = 1.565300797388324E+02
Primal objective (after moving primal/dual values) = 1.565300797388324E+02
Max. rhs perturbation = 3.18023
Max. cost perturbation = 2.75335e-14
Max. primal infeasibility = 3.18023
Max. dual infeasibility = 2.75335e-14
Objective error <= 0.01425
status: IMPRECISE
objective: 156.53
iterations: 1916
time: 0.289853
deterministic_time: 0.159527
Status : MPSOLVER_ABNORMAL
Objective : 0.000000000000000e+00
BestBound : 0.000000000000000e+00
StatusString:
Time : 0.3068 s
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Status : MPSOLVER_OPTIMAL
Objective : 1.951530807612094e+02
BestBound : 0.000000000000000e+00
StatusString:
Time : 0.5096 s
change_status_to_imprecise:false
But your problem is very badly conditioned. I suggest you reduce the range of coefficients, or rhs.
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