Problems recovering MipGap
回答済みHello,
I need to test how the MIPGap evolves as I increase the execution time limit in Gurobi (self.model.setParam("TimeLimit", tl)). However, when I try to retrieve this attribute (self.model.getAttr("MIPGap")), I get the following error:
AttributeError: Unable to retrieve attribute 'MIPGap'
What could be causing this?
Thank you in advance and best regards.
NOTE: self.model.IsMIP = True and self.model.SolCount > 0
-
Hi Jose,
Can you post the full logfile?
- Riley
0 -
Hi Riley,
Here is the complete log file:
Set parameter LogFile to value "consola_Germany.log"
Set parameter LogToConsole to value 1
Set parameter TimeLimit to value 86400
Gurobi Optimizer version 12.0.0 build v12.0.0rc1 (win64 - Windows 11+.0 (26200.2))
CPU model: Intel(R) Core(TM) i7-9700K CPU @ 3.60GHz, instruction set [SSE2|AVX|AVX2]
Thread count: 8 physical cores, 8 logical processors, using up to 8 threads
Non-default parameters:
TimeLimit 86400
Optimize a model with 83602 rows, 4035088 columns and 16182316 nonzeros
Model fingerprint: 0x61181397
Variable types: 0 continuous, 4035088 integer (4035000 binary)
Coefficient statistics:
Matrix range [2e-05, 2e+04]
Objective range [4e-10, 7e-01]
Bounds range [1e+00, 6e+00]
RHS range [1e+00, 5e+05]
---------------------------------------------------------------------------
Multi-objectives: starting optimization with 2 objectives (1 combined)...
---------------------------------------------------------------------------
---------------------------------------------------------------------------
Multi-objectives: optimize objective 1 (weighted) ...
---------------------------------------------------------------------------
Optimize a model with 83602 rows, 4035088 columns and 16182316 nonzeros
Model fingerprint: 0x8e60433b
Variable types: 0 continuous, 4035088 integer (4035000 binary)
Coefficient statistics:
Matrix range [2e-05, 2e+04]
Objective range [4e-10, 7e-01]
Bounds range [1e+00, 6e+00]
RHS range [1e+00, 5e+05]
Presolve removed 2558 rows and 3751072 columns
Presolve time: 3.42s
Presolved: 81044 rows, 284016 columns, 1304885 nonzeros
Variable types: 0 continuous, 284016 integer (283988 binary)
Performing another presolve...
Deterministic concurrent LP optimizer: primal simplex, dual simplex, and barrier
Showing barrier log only...
Root barrier log...
Ordering time: 0.28s
Barrier statistics:
AA' NZ : 1.444e+06
Factor NZ : 1.900e+07 (roughly 300 MB of memory)
Factor Ops : 6.614e+09 (less than 1 second per iteration)
Threads : 5
Objective Residual
Iter Primal Dual Primal Dual Compl Time
0 1.52840888e+05 -1.38380118e+05 4.79e+06 1.39e-17 7.26e+02 14s
1 2.32290643e+04 -1.34667941e+05 7.39e+05 3.91e-02 1.15e+02 14s
2 1.28409656e+03 -1.33805145e+05 2.47e+04 5.00e-16 6.87e+00 14s
3 3.70855677e+02 -9.67007425e+04 1.01e+03 5.13e-16 1.32e+00 15s
4 2.06033112e+02 -5.52998582e+04 2.58e+02 3.05e-16 3.71e-01 15s
5 1.58475636e+02 -2.90499792e+04 5.28e+01 2.78e-16 9.89e-02 15s
6 1.38899611e+02 -1.09783686e+04 7.65e-01 2.15e-16 2.27e-02 16s
7 1.29317440e+02 -3.56889808e+03 4.22e-04 2.51e-16 7.36e-03 16s
8 1.20179504e+02 -2.21633426e+03 3.98e-05 3.31e-16 4.65e-03 16s
9 1.11286616e+02 -1.45905133e+03 2.10e-05 3.17e-16 3.12e-03 16s
10 1.06622828e+02 -1.00708255e+03 1.51e-05 3.71e-16 2.21e-03 17s
11 9.23012752e+01 -6.92834107e+02 7.78e-06 4.15e-16 1.56e-03 17s
12 6.84407406e+01 -4.34268001e+02 1.91e-06 3.79e-16 1.00e-03 17s
13 4.89259627e+01 -1.52234959e+02 2.32e-07 2.91e-16 4.00e-04 18s
14 3.77848077e+01 -4.38416271e+01 2.58e-08 2.88e-16 1.62e-04 18s
15 3.29730762e+01 1.62709676e+01 3.39e-09 4.10e-16 3.32e-05 19s
16 3.09007611e+01 2.51580553e+01 4.08e-10 2.65e-16 1.14e-05 19s
Barrier performed 16 iterations in 18.87 seconds (13.02 work units)
Barrier solve interrupted - model solved by another algorithm
Concurrent spin time: 2.94s (can be avoided by choosing Method=3)
Solved with primal simplex
Root simplex log...
Iteration Objective Primal Inf. Dual Inf. Time
126520 2.9844633e+01 0.000000e+00 0.000000e+00 19s
Extra simplex iterations after uncrush: 9
Root relaxation: objective 2.984463e+01, 126520 iterations, 7.39 seconds (4.73 work units)
Total elapsed time = 19.06s (DegenMoves)
Total elapsed time = 20.22s (DegenMoves)
Nodes | Current Node | Objective Bounds | Work
Expl Unexpl | Obj Depth IntInf | Incumbent BestBd Gap | It/Node Time
0 0 29.84463 0 236 - 29.84463 - - 21s
H 0 0 78.6580482 29.84463 62.1% - 22s
0 0 37.79299 0 4846 78.65805 37.79299 52.0% - 112s
H 0 0 78.4602387 37.79299 51.8% - 112s
H 0 0 78.3287294 37.79299 51.8% - 113s
H 0 0 78.3287204 37.79299 51.8% - 113s
H 0 0 77.5677902 37.79299 51.3% - 113s
H 0 0 77.5160500 37.79299 51.2% - 113s
H 0 0 76.9384992 37.79299 50.9% - 113s
H 0 0 76.9368288 37.79299 50.9% - 113s
H 0 0 76.9367545 37.79299 50.9% - 113s
H 0 0 76.9350920 37.79299 50.9% - 113s
H 0 0 76.8900372 37.79299 50.8% - 114s
H 0 0 76.8900368 37.79299 50.8% - 114s
H 0 0 76.8867303 37.79299 50.8% - 114s
0 0 37.83401 0 4534 76.88673 37.83401 50.8% - 133s
0 0 37.84365 0 4734 76.88673 37.84365 50.8% - 144s
0 0 37.84382 0 4816 76.88673 37.84382 50.8% - 147s
0 0 39.76578 0 7803 76.88673 39.76578 48.3% - 275s
H 0 0 76.8867185 39.76578 48.3% - 276s
0 0 40.62688 0 8404 76.88672 40.62688 47.2% - 356s
0 0 40.69422 0 9055 76.88672 40.69422 47.1% - 382s
0 0 40.70422 0 9496 76.88672 40.70422 47.1% - 395s
0 0 40.70548 0 9574 76.88672 40.70548 47.1% - 400s
0 0 41.48685 0 12867 76.88672 41.48685 46.0% - 534s
H 0 0 76.1988836 41.48685 45.6% - 535s
H 0 0 76.1643548 41.48685 45.5% - 535s
H 0 0 76.1409263 41.48685 45.5% - 535s
0 0 41.60552 0 13102 76.14093 41.60552 45.4% - 595s
0 0 41.65451 0 13374 76.14093 41.65451 45.3% - 629s
0 0 41.66378 0 13686 76.14093 41.66378 45.3% - 647s
0 0 41.66727 0 13804 76.14093 41.66727 45.3% - 658s
0 0 41.66958 0 13844 76.14093 41.66958 45.3% - 665s
0 0 41.66975 0 13935 76.14093 41.66975 45.3% - 674s
0 0 42.02042 0 16416 76.14093 42.02042 44.8% - 786s
H 0 0 76.1392121 42.19014 44.6% - 787s
H 0 0 76.1226265 42.19014 44.6% - 787s
0 0 42.19014 0 16647 76.12263 42.19014 44.6% - 853s
0 0 42.19014 0 17092 76.12263 42.19014 44.6% - 893s
0 0 42.19014 0 17574 76.12263 42.19014 44.6% - 916s
0 0 42.19014 0 18036 76.12263 42.19014 44.6% - 929s
0 0 42.19014 0 17866 76.12263 42.19014 44.6% - 939s
0 0 42.68679 0 19593 76.12263 42.68679 43.9% - 1097s
H 0 0 76.0509497 42.92462 43.6% - 1098s
H 0 0 75.9786420 42.92462 43.5% - 1098s
H 0 0 75.9741305 42.92462 43.5% - 1098s
H 0 0 75.9667700 42.92462 43.5% - 1098s
H 0 0 75.9561615 42.92462 43.5% - 1098s
0 0 42.92462 0 19553 75.95616 42.92462 43.5% - 1161s
0 0 42.92462 0 19531 75.95616 42.92462 43.5% - 1206s
0 0 42.92462 0 19741 75.95616 42.92462 43.5% - 1233s
0 0 42.92462 0 19904 75.95616 42.92462 43.5% - 1252s
0 0 42.92462 0 20007 75.95616 42.92462 43.5% - 1265s
0 0 42.92462 0 21778 75.95616 42.92462 43.5% - 1378s
H 0 0 75.9554955 42.92462 43.5% - 1378s
H 0 0 75.9554860 42.92462 43.5% - 1379s
0 0 42.92462 0 21910 75.95549 42.92462 43.5% - 1431s
0 0 42.92744 0 22327 75.95549 42.92744 43.5% - 1468s
0 0 42.93048 0 22283 75.95549 42.93048 43.5% - 1489s
0 0 42.93164 0 22605 75.95549 42.93164 43.5% - 1505s
0 0 42.95854 0 24377 75.95549 42.95854 43.4% - 1590s
H 0 0 75.9410081 42.95854 43.4% - 1590s
H 0 0 75.9090626 42.95854 43.4% - 1590s
H 0 0 75.9076415 42.95854 43.4% - 1590s
H 0 0 75.9076364 42.95854 43.4% - 1590s
H 0 0 75.9053151 42.95854 43.4% - 1591s
H 0 0 75.2176419 42.95854 42.9% - 1591s
H 0 0 75.2176418 42.95854 42.9% - 1591s
0 0 42.96816 0 24715 75.21764 42.96816 42.9% - 1629s
0 0 42.97764 0 24665 75.21764 42.97764 42.9% - 1659s
0 0 42.97919 0 24363 75.21764 42.97919 42.9% - 1677s
0 0 42.99614 0 25523 75.21764 42.99614 42.8% - 1749s
H 0 0 75.2176389 43.12328 42.7% - 1750s
H 0 0 75.2176386 43.12328 42.7% - 1750s
0 0 43.12328 0 24906 75.21764 43.12328 42.7% - 1801s
0 0 43.12328 0 24995 75.21764 43.12328 42.7% - 1832s
0 0 43.12328 0 25371 75.21764 43.12328 42.7% - 1849s
0 0 43.12328 0 27003 75.21764 43.12328 42.7% - 1901s
H 0 0 74.5605753 43.24441 42.0% - 1902s
0 0 43.24441 0 26480 74.56058 43.24441 42.0% - 1951s
0 0 43.24441 0 26735 74.56058 43.24441 42.0% - 1992s
0 0 43.24441 0 26622 74.56058 43.24441 42.0% - 2014s
0 0 43.24441 0 27428 74.56058 43.24441 42.0% - 2071s
H 0 0 74.5600613 43.24441 42.0% - 2072s
0 0 43.24441 0 27428 74.56006 43.24441 42.0% - 2107s
0 0 43.24441 0 27422 74.56006 43.24441 42.0% - 2131s
0 0 43.24441 0 28960 74.56006 43.24441 42.0% - 2168s
H 0 0 73.8532061 43.27814 41.4% - 2169s
H 0 0 73.1894642 43.27814 40.9% - 2169s
0 0 43.27814 0 28658 73.18946 43.27814 40.9% - 2189s
0 0 43.27814 0 28467 73.18946 43.27814 40.9% - 2213s
0 0 43.27814 0 27768 73.18946 43.27814 40.9% - 2221s
H 0 0 73.1878058 43.27814 40.9% - 2256s
H 0 0 72.6319246 43.27814 40.4% - 2256s
H 0 0 72.5010420 43.27814 40.3% - 2256s
H 0 0 72.4661815 43.27814 40.3% - 2257s
H 0 0 72.4661814 43.27814 40.3% - 2257s
H 0 0 72.4320035 43.27814 40.2% - 2257s
H 0 0 72.4319802 43.27814 40.2% - 2257s
H 0 0 72.4317023 43.27814 40.2% - 2257s
H 0 0 72.3381992 43.27814 40.2% - 2257s
H 0 0 72.3381979 43.27814 40.2% - 2257s
0 2 43.27814 0 27704 72.33820 43.27814 40.2% - 2264s
1 3 43.27814 1 25631 72.33820 43.27814 40.2% 14254 2313s
2 4 43.56721 1 25593 72.33820 43.29118 40.2% 21414 2480s
3 5 43.51136 2 24984 72.33820 43.29118 40.2% 24700 2697s
4 6 44.07615 2 26463 72.33820 43.29118 40.2% 31204 3031s
5 8 44.08766 3 27966 72.33820 43.29118 40.2% 26825 3394s
7 15 44.21674 4 26056 72.33820 43.29118 40.2% 28343 3850s
14 23 44.58397 5 24042 72.33820 43.70259 39.6% 26590 4944s
22 54 44.93087 6 22029 72.33820 43.80185 39.4% 24885 5431s
H 53 63 72.2424322 43.80185 39.4% 26022 5770s
H 53 63 68.0138074 43.80185 35.6% 26022 5770s
62 68 45.69897 9 19252 68.01381 43.80185 35.6% 24175 6091s
67 76 45.82198 9 21070 68.01381 43.80185 35.6% 23411 6438s
75 85 46.01036 10 20155 68.01381 43.80185 35.6% 22075 6805s
84 92 45.66781 10 19403 68.01381 43.80185 35.6% 21062 7166s
91 101 45.87024 11 19457 68.01381 43.80185 35.6% 20390 7545s
100 112 46.10986 11 19525 68.01381 43.80185 35.6% 19590 7810s
111 120 46.34714 12 19306 68.01381 43.80185 35.6% 21050 8250s
119 130 46.48471 13 18391 68.01381 43.80185 35.6% 20723 8614s
129 142 46.78767 14 18126 68.01381 43.80185 35.6% 19797 8961s
141 151 46.91103 15 18211 68.01381 43.80185 35.6% 18696 9323s
150 169 47.13306 16 17093 68.01381 43.80185 35.6% 18405 9599s
H 168 177 67.9875633 43.80185 35.6% 18577 9927s
H 171 177 65.0431348 43.80185 32.7% 18518 9927s
H 172 177 61.8402632 43.80185 29.2% 18523 9927s
176 187 47.18426 18 16689 61.84026 43.80185 29.2% 18462 10268s
186 212 47.36471 20 14520 61.84026 43.80185 29.2% 18094 10491s
211 220 47.58198 18 15113 61.84026 43.80185 29.2% 18489 10831s
H 216 220 61.8402573 43.80185 29.2% 18379 10831s
H 217 220 61.7547803 43.80185 29.1% 18348 10831s
219 247 47.20817 19 17028 61.75478 43.80185 29.1% 18350 11059s
246 277 47.31550 20 16282 61.75478 43.80185 29.1% 18905 11289s
276 310 47.94487 22 13328 61.75478 43.80185 29.1% 19021 11504s
309 340 48.27544 23 13065 61.75478 43.80185 29.1% 19189 11754s
H 311 340 61.1855559 43.80185 28.4% 19199 11754s
H 333 340 59.9740972 43.80185 27.0% 18939 11754s
339 383 48.43858 24 12440 59.97410 43.80185 27.0% 18917 11957s
384 440 48.62248 25 12649 59.97410 43.80185 27.0% 18545 12132s
H 431 440 59.1723227 43.80185 26.0% 17913 12132s
441 506 48.83392 25 11342 59.17232 43.80185 26.0% 17761 12271s
H 511 566 59.0867919 43.80185 25.9% 16633 12465s
H 512 566 59.0730751 43.80185 25.9% 16631 12465s
H 513 566 57.2678746 43.80185 23.5% 16665 12465s
H 571 644 57.2676229 43.80185 23.5% 15579 12575s
H 657 644 57.0579369 43.80185 23.2% 14483 12575s
658 709 48.99097 26 10741 57.05794 43.80185 23.2% 14501 12689s
H 737 690 54.5960369 44.00580 19.4% 13429 12690s
H 740 751 54.4883065 44.00580 19.2% 13378 12796s
827 800 49.18309 27 11712 54.48831 44.00580 19.2% 12327 12907s
H 862 639 52.9592684 44.00580 16.9% 12033 12907s
H 911 563 52.7874169 44.00580 16.6% 11530 13082s
954 587 50.28219 30 10168 52.78742 44.00580 16.6% 11356 13249s
1005 603 50.71511 33 9477 52.78742 44.00580 16.6% 11494 13428s
1055 627 51.19384 36 8350 52.78742 44.00580 16.6% 11576 13615s
1099 652 51.52363 38 8344 52.78742 44.00580 16.6% 11751 13807s
1136 670 51.87977 39 6216 52.78742 44.00580 16.6% 11921 14018s
1164 691 52.31329 41 6946 52.78742 44.02216 16.6% 12030 14237s
1195 710 52.34927 43 5412 52.78742 44.02216 16.6% 12178 14473s
1222 732 52.55952 45 4871 52.78742 44.02216 16.6% 12351 14705s
1256 755 cutoff 46 52.78742 44.22464 16.2% 12521 14946s
1307 779 44.30519 5 25121 52.78742 44.22464 16.2% 12572 15199s
1343 808 44.55641 7 22056 52.78742 44.22464 16.2% 12630 15463s
1392 827 44.76846 8 21799 52.78742 44.22464 16.2% 12698 15759s
1411 845 45.12810 9 19699 52.78742 44.22464 16.2% 12842 16055s
1439 866 45.44828 10 18734 52.78742 44.22464 16.2% 12995 16425s
1472 892 45.87665 10 18628 52.78742 44.22464 16.2% 13108 16736s
1512 911 45.80033 11 16077 52.78742 44.22464 16.2% 13162 17166s
1539 925 46.14366 12 14233 52.78742 44.22464 16.2% 13256 17519s
1571 951 45.70389 11 17685 52.78742 44.22464 16.2% 13276 17876s
1607 972 46.05478 12 15072 52.78742 44.22464 16.2% 13316 18306s
1628 1004 46.24532 11 16247 52.78742 44.22464 16.2% 13481 18683s
1660 1038 46.09655 13 15244 52.78742 44.22464 16.2% 13628 19070s
H 1716 1046 52.7113805 44.22464 16.1% 13668 19481s
1744 1108 46.46383 15 14534 52.71138 44.22464 16.1% 13727 19870s
1813 1109 49.63986 32 40253 52.71138 44.22464 16.1% 13800 20385s
1815 1110 48.50592 29 225 52.71138 44.22464 16.1% 13784 20400s
1816 1111 51.01777 36 8902 52.71138 44.22464 16.1% 13777 20577s
1817 1112 50.12829 34 16001 52.71138 44.22464 16.1% 13769 20913s
1818 1112 46.91894 21 19920 52.71138 44.22464 16.1% 13762 21203s
1819 1113 50.06241 32 21957 52.71138 44.22464 16.1% 13754 21488s
1820 1114 47.51304 21 23404 52.71138 44.22464 16.1% 13746 21706s
1821 1114 46.96892 20 24591 52.71138 44.27654 16.0% 13739 21909s
1822 1115 47.75931 19 26404 52.71138 44.55257 15.5% 13731 22177s
1823 1116 46.04907 13 27243 52.71138 44.64017 15.3% 13724 22352s
1824 1116 52.25403 50 28046 52.71138 44.77652 15.1% 13716 22519s
1825 1117 52.25957 68 29212 52.71138 44.91454 14.8% 13709 22643s
1826 1118 48.43317 27 28922 52.71138 45.11730 14.4% 13701 22815s
1827 1118 47.88929 27 29198 52.71138 45.14373 14.4% 13694 22965s
1828 1119 50.77787 34 30128 52.71138 45.26171 14.1% 13686 23108s
1829 1120 50.37650 34 30467 52.71138 45.28347 14.1% 13679 23246s
1830 1120 50.57510 36 31153 52.71138 45.31946 14.0% 13671 23359s
1831 1121 46.10669 13 31279 52.71138 45.32940 14.0% 13664 23470s
1832 1122 47.51303 21 31780 52.71138 45.35658 14.0% 13656 23575s
1833 1122 49.21923 34 31993 52.71138 45.36031 13.9% 13649 23669s
1834 1123 50.44821 37 31964 52.71138 45.44171 13.8% 13642 23785s
1835 1124 45.45026 10 32065 52.71138 45.45026 13.8% 13634 23900s
1836 1124 45.59950 8 31590 52.71138 45.59950 13.5% 13627 24113s
1837 1125 52.25957 68 31481 52.71138 45.61904 13.5% 13619 24225s
1838 1126 48.74861 33 32222 52.71138 45.62579 13.4% 13612 24364s
1839 1126 50.24590 39 32157 52.71138 45.63052 13.4% 13604 24462s
1840 1127 51.11911 51 31369 52.71138 45.63649 13.4% 13597 24566s
1841 1128 49.34113 33 33142 52.71138 45.63890 13.4% 13590 24668s
1842 1128 51.37111 49 33069 52.71138 45.64359 13.4% 13582 24745s
1843 1129 51.08147 37 33695 52.71138 45.64611 13.4% 13575 24827s
1844 1130 52.38906 71 33617 52.71138 45.64796 13.4% 13568 24892s
1845 1130 48.74861 33 33226 52.71138 45.64913 13.4% 13560 24938s
1846 1131 52.25403 50 33502 52.71138 45.65103 13.4% 13553 25000s
1847 1132 49.52609 31 33879 52.71138 45.65176 13.4% 13545 25056s
1848 1132 51.83206 50 33814 52.71138 45.65310 13.4% 13538 25104s
1849 1133 47.33150 20 34515 52.71138 45.65367 13.4% 13531 25142s
1850 1134 50.30105 37 33901 52.71138 45.65732 13.4% 13524 25229s
1851 1134 48.82842 27 34017 52.71138 45.65929 13.4% 13516 25284s
1852 1135 49.27235 30 32820 52.71138 45.67888 13.3% 13509 25376s
1853 1136 50.90065 38 33957 52.71138 45.69007 13.3% 13502 25465s
1854 1136 48.73196 30 33649 52.71138 45.69645 13.3% 13494 25545s
1855 1137 47.74210 23 34247 52.71138 45.69906 13.3% 13487 25605s
1856 1138 51.07242 36 34476 52.71138 45.70011 13.3% 13480 25658s
1857 1138 45.70034 5 34766 52.71138 45.70034 13.3% 13473 25707s
1858 1139 45.70070 9 35499 52.71138 45.70070 13.3% 13465 25753s
1859 1140 50.76590 38 34973 52.71138 45.70079 13.3% 13458 25791s
1860 1140 51.64613 49 34815 52.71138 45.70183 13.3% 13451 25827s
1861 1141 45.70401 9 34337 52.71138 45.70401 13.3% 13444 25878s
1862 1142 50.81673 32 35162 52.71138 45.70505 13.3% 13436 29036s
1863 1142 51.49714 43 35142 52.71138 45.70557 13.3% 13429 30442s
1864 1143 46.86954 20 34671 52.71138 45.70775 13.3% 13422 30493s
1865 1144 51.65313 58 34633 52.71138 45.70929 13.3% 13415 30550s
1866 1144 50.99616 39 34720 52.71138 45.71021 13.3% 13408 30610s
1867 1145 52.48288 48 35398 52.71138 45.71052 13.3% 13400 30662s
1868 1146 45.71174 5 35190 52.71138 45.71174 13.3% 13393 30696s
1869 1146 45.72422 9 35306 52.71138 45.72422 13.3% 13386 30759s
1870 1147 47.68985 23 34557 52.71138 45.72782 13.2% 13379 30824s
1871 1148 48.03604 22 35008 52.71138 45.72812 13.2% 13372 30878s
1872 1148 52.05255 56 35793 52.71138 45.73552 13.2% 13365 30919s
1873 1149 51.17749 42 35582 52.71138 45.73552 13.2% 13357 30953s
1874 1150 52.50127 44 35075 52.71138 45.73552 13.2% 13350 31003s
1875 1150 45.73552 7 35673 52.71138 45.73552 13.2% 13343 31060s
1876 1151 51.53601 38 35639 52.71138 45.73824 13.2% 13336 31143s
1877 1152 50.67895 47 35474 52.71138 45.74046 13.2% 13329 31198s
1878 1152 51.45482 47 35269 52.71138 45.74474 13.2% 13322 31250s
1879 1153 51.26868 40 35672 52.71138 45.74526 13.2% 13315 31307s
1880 1154 45.75352 8 35862 52.71138 45.75352 13.2% 13308 31395s
1881 1154 45.75464 7 35960 52.71138 45.75464 13.2% 13301 31437s
1882 1155 47.69302 23 35181 52.71138 45.76063 13.2% 13294 31496s
1883 1156 50.35040 44 35431 52.71138 45.76176 13.2% 13287 31555s
1884 1156 47.97058 24 35819 52.71138 45.76235 13.2% 13279 31606s
1885 1157 50.47965 29 35782 52.71138 45.76577 13.2% 13272 31646s
1886 1158 49.55567 32 36325 52.71138 45.76639 13.2% 13265 31680s
1887 1158 49.83395 38 36093 52.71138 45.76659 13.2% 13258 31712s
1888 1159 46.72302 19 36017 52.71138 45.76701 13.2% 13251 31739s
1889 1160 52.69482 44 35954 52.71138 45.76710 13.2% 13244 31764s
1890 1160 49.29527 28 35709 52.71138 45.77294 13.2% 13237 31812s
1891 1161 51.28210 34 35450 52.71138 45.77386 13.2% 13230 31879s
1892 1162 49.20789 34 35631 52.71138 45.77460 13.2% 13223 31932s
1893 1162 51.63548 36 36228 52.71138 45.77495 13.2% 13216 31997s
1894 1163 45.77619 7 36117 52.71138 45.77619 13.2% 13209 32047s
1895 1164 52.65240 51 36358 52.71138 45.77646 13.2% 13202 32098s
1896 1164 48.89511 30 36479 52.71138 45.77720 13.2% 13195 32145s
1897 1165 51.19742 52 36750 52.71138 45.77756 13.2% 13188 32175s
1898 1166 51.66299 50 36652 52.71138 45.77817 13.2% 13182 32204s
1899 1166 46.39721 14 36735 52.71138 45.77888 13.2% 13175 32231s
1900 1167 45.78153 5 36939 52.71138 45.78153 13.1% 13168 32279s
1901 1168 48.49169 25 36928 52.71138 45.78211 13.1% 13161 32317s
1902 1168 51.19085 39 37084 52.71138 45.78293 13.1% 13154 32345s
1903 1169 50.64711 30 37348 52.71138 45.78300 13.1% 13147 32370s
1904 1170 49.50333 32 36726 52.71138 45.78373 13.1% 13140 32423s
1905 1170 48.62759 29 37198 52.71138 45.78433 13.1% 13133 32474s
1906 1171 47.94487 23 36313 52.71138 45.78520 13.1% 13126 32507s
1907 1172 52.09622 47 37101 52.71138 45.78590 13.1% 13119 32554s
1908 1172 49.51875 32 37104 52.71138 45.78611 13.1% 13112 32592s
1909 1173 47.85633 21 37061 52.71138 45.78624 13.1% 13106 32620s
1910 1174 48.98806 31 36822 52.71138 45.78733 13.1% 13099 32654s
1911 1174 51.65292 59 37369 52.71138 45.78736 13.1% 13092 32680s
1912 1175 49.50146 36 36935 52.71138 45.78828 13.1% 13085 32713s
1913 1176 49.63986 32 37203 52.71138 45.78842 13.1% 13078 32755s
1914 1176 51.62831 51 36951 52.71138 45.78996 13.1% 13071 32784s
1915 1177 48.50592 29 36923 52.71138 45.79014 13.1% 13064 32817s
1916 1178 51.01777 36 36884 52.71138 45.79033 13.1% 13058 32846s
1917 1178 50.12829 34 37287 52.71138 45.79042 13.1% 13051 32871s
1918 1179 46.91894 21 37083 52.71138 45.79352 13.1% 13044 32897s
1919 1180 50.06241 32 36891 52.71138 45.79698 13.1% 13037 32944s
1920 1180 47.51304 21 36843 52.71138 45.80232 13.1% 13030 32994s
1921 1181 46.96892 20 36777 52.71138 45.80346 13.1% 13024 33045s
1922 1182 47.75931 19 37120 52.71138 45.80567 13.1% 13017 33101s
1923 1182 46.04907 13 37589 52.71138 45.80621 13.1% 13010 33135s
1924 1183 52.25403 50 36943 52.71138 45.80732 13.1% 13003 33174s
1925 1184 52.25957 68 36942 52.71138 45.80817 13.1% 12997 33207s
1926 1184 48.43317 27 37421 52.71138 45.80833 13.1% 12990 33236s
1927 1185 47.88929 27 37404 52.71138 45.80842 13.1% 12983 33261s
1928 1186 50.77787 34 37215 52.71138 45.80887 13.1% 12976 33286s
1929 1186 50.37650 34 37452 52.71138 45.80896 13.1% 12970 33308s
1930 1187 50.57510 36 37438 52.71138 45.80953 13.1% 12963 33334s
1931 1188 46.10669 13 36301 52.71138 45.80953 13.1% 12956 33358s
1932 1188 47.51303 21 36301 52.71138 45.80953 13.1% 12950 34023s
1933 1191 45.82613 13 35094 52.71138 45.80953 13.1% 13505 34221s
1934 1192 45.93453 13 34356 52.71138 45.82613 13.1% 13512 34575s
1935 1193 46.18362 14 32523 52.71138 45.82613 13.1% 13514 35060s
1937 1199 45.87347 15 34831 52.71138 45.82613 13.1% 13524 36038s
1943 1205 46.11135 16 32909 52.71138 45.87014 13.0% 13568 37023s
1951 1211 46.13980 17 32621 52.71138 45.87764 13.0% 13652 37674s
1960 1213 46.29838 19 33426 52.71138 45.87764 13.0% 13847 38791s
1965 1219 46.36277 20 29491 52.71138 45.87764 13.0% 13877 40214s
1973 1222 47.13796 21 27018 52.71138 45.87764 13.0% 13946 41465s
1978 1225 47.37773 22 25814 52.71138 45.87764 13.0% 14010 42604s
1983 1240 47.28270 21 29600 52.71138 45.89874 12.9% 14090 44002s
2000 1241 47.69463 23 27382 52.71138 45.91365 12.9% 14297 46133s
2006 1252 47.69992 24 27278 52.71138 45.91365 12.9% 14345 47405s
2019 1266 48.01066 26 24523 52.71138 45.91365 12.9% 14364 48962s
2038 1275 48.77828 29 22332 52.71138 45.91365 12.9% 14371 50260s
2053 1289 49.52794 32 19817 52.71138 45.91365 12.9% 14435 51265s
2072 1298 49.66786 34 18054 52.71138 45.91365 12.9% 14412 52463s
2093 1306 50.39884 37 17167 52.71138 45.91365 12.9% 14388 53300s
2112 1310 51.09298 37 18946 52.71138 45.91365 12.9% 14360 54080s
2127 1324 51.12367 40 15878 52.71138 45.91365 12.9% 14337 54856s
2150 1326 51.67644 44 13100 52.71138 45.91365 12.9% 14279 55620s
2169 1339 51.89692 46 11676 52.71138 45.91365 12.9% 14227 56363s
2193 1354 52.38400 52 9406 52.71138 45.91365 12.9% 14165 57061s
2228 1366 52.55443 54 8155 52.71138 45.91365 12.9% 14043 57672s
2267 1357 52.68216 57 6006 52.71138 45.91365 12.9% 13879 58265s
2307 1341 52.58197 56 10793 52.71138 45.91365 12.9% 13720 58915s
2329 1332 52.58102 43 17471 52.71138 45.91365 12.9% 13649 59607s
2339 1330 49.53838 37 17316 52.71138 45.91365 12.9% 13644 60318s
2340 1330 49.76583 38 16925 52.71138 45.91365 12.9% 13646 61001s
2341 1332 49.94251 39 16081 52.71138 45.91365 12.9% 13647 61682s
2343 1333 46.19481 17 36963 52.71138 45.91365 12.9% 13653 62539s
2345 1336 50.17159 41 15897 52.71138 45.91365 12.9% 13648 63338s
2348 1337 50.68519 42 14305 52.71138 45.91365 12.9% 13650 64107s
2350 1339 50.73977 43 13747 52.71138 45.91365 12.9% 13646 64848s
2353 1348 51.20830 45 17406 52.71138 45.91365 12.9% 13657 65577s
2363 1384 51.32024 46 16467 52.71138 45.91365 12.9% 13655 66537s
2406 1390 51.71204 50 13342 52.71138 45.91365 12.9% 13544 67387s
2451 1368 52.44889 55 10588 52.71138 45.91365 12.9% 13466 68248s
2488 1355 52.36062 52 14097 52.71138 45.91365 12.9% 13384 69133s
2507 1346 52.58019 54 14086 52.71138 45.91365 12.9% 13396 70076s
2516 1346 46.23392 18 37036 52.71138 45.91365 12.9% 13379 73885s
2519 1346 46.84145 21 35083 52.71138 45.91365 12.9% 13389 75263s
2520 1349 47.16739 22 35309 52.71138 45.91365 12.9% 13398 76594s
2524 1356 47.31270 23 30162 52.71138 45.91365 12.9% 13419 77880s
2532 1366 47.38932 24 28272 52.71138 45.91365 12.9% 13435 79165s
2545 1375 47.57992 26 26310 52.71138 45.91365 12.9% 13453 80420s
2558 1387 48.16125 29 23955 52.71138 45.91365 12.9% 13493 81547s
2574 1396 48.33509 30 23258 52.71138 45.91365 12.9% 13510 82638s
2589 1414 48.57107 31 22410 52.71138 45.91365 12.9% 13516 83989s
2612 1436 48.98038 33 21805 52.71138 45.91365 12.9% 13520 85302s
2647 1472 50.00560 38 18071 52.71138 45.91365 12.9% 13507 86400s
Cutting planes:
Gomory: 50
Cover: 5294
Implied bound: 1015
Projected implied bound: 3
Clique: 9561
MIR: 2849
Mixing: 96
StrongCG: 378
Flow cover: 5814
Zero half: 2985
RLT: 79
Relax-and-lift: 3604
Explored 2699 nodes (36836447 simplex iterations) in 86400.94 seconds (70528.03 work units)
Thread count was 8 (of 8 available processors)
Solution count 10: 52.7114 52.7114 52.7874 ... 57.2676
Time limit reached
Best objective 5.271136934828e+01, best bound 4.591365298001e+01, gap 12.8961%
---------------------------------------------------------------------------
Multi-objectives: stopped in 86402.67 seconds (70528.03 work units), solution count 10
Time Limit reached
0 -
Hi Jose,
The issue is that MIPGap is not available for multiobjective models.
Multiple Objectives → other details
We haven’t attempted to generalize the notions of dual solutions or simplex bases for continuous multi-objective models, so you can’t query attributes such as Pi, RC, VBasis, or CBasis for multi-objective solutions. Because of this, we’ve concluded that the most consistent result to return for attribute IsMIP is 1. Note, however, that several MIP-specific attributes, such as ObjBound, ObjBoundC and MIPGap, are also not available. However, MIP gap and best bound can be queried for each objective using callbacks, see the respective Callback Codes.
If you're after the MIPGap for the last objective pass then you can use the
MULTIOBJ_MIPGAPcode (as in the Callback Codes section linked above).- Riley
0
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