gurobi_optimization.log

Gurobi 9.1.2 (linux64) logging started Tue Oct  1 20:31:13 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2916 nonzeros
Model fingerprint: 0xf4a42af6
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [1e+00, 1e+00]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1062 rows and 904 columns
Presolve time: 0.04s
Presolved: 7678 rows, 4958 columns, 22657 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3913 continuous, 1045 integer (1044 binary)

Root relaxation: objective 0.000000e+00, 33 iterations, 0.00 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

*    0     0               0       0.0000000    0.00000  0.00%     -    0s

Explored 1 nodes (33 simplex iterations) in 0.18 seconds
Thread count was 16 (of 16 available processors)

Solution count 1: 0 

Optimal solution found (tolerance 1.00e-04)
Best objective 3.459790281712e-09, best bound 3.459790281712e-09, gap 0.0000%

Gurobi 9.1.2 (linux64) logging started Tue Oct  1 20:33:10 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2916 nonzeros
Model fingerprint: 0x0c236183
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [1e+00, 1e+00]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1134 rows and 905 columns
Presolve time: 0.03s
Presolved: 7606 rows, 4957 columns, 22513 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3913 continuous, 1044 integer (1044 binary)

Root relaxation: objective 2.000000e+01, 259 iterations, 0.01 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

     0     0   20.00000    0   12          -   20.00000      -     -    0s
H    0     0                      26.0000000   20.00000  23.1%     -    0s
H    0     0                      22.0000000   20.00000  9.09%     -    0s
     0     0   20.00000    0   13   22.00000   20.00000  9.09%     -    0s
     0     0   20.00000    0   13   22.00000   20.00000  9.09%     -    0s
H    0     0                      20.0000000   20.00000  0.00%     -    0s

Cutting planes:
  Gomory: 1
  MIR: 5
  Flow cover: 12
  RLT: 3

Explored 1 nodes (395 simplex iterations) in 0.23 seconds
Thread count was 16 (of 16 available processors)

Solution count 3: 20 22 26 

Optimal solution found (tolerance 1.00e-04)
Best objective 2.000000000006e+01, best bound 2.000000000006e+01, gap 0.0000%

Gurobi 9.1.2 (linux64) logging started Tue Oct  1 20:33:54 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2916 nonzeros
Model fingerprint: 0xf4a42af6
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [1e+00, 1e+00]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1062 rows and 904 columns
Presolve time: 0.03s
Presolved: 7678 rows, 4958 columns, 22657 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3913 continuous, 1045 integer (1044 binary)

Root relaxation: objective 0.000000e+00, 33 iterations, 0.00 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

*    0     0               0       0.0000000    0.00000  0.00%     -    0s

Explored 1 nodes (33 simplex iterations) in 0.17 seconds
Thread count was 16 (of 16 available processors)

Solution count 1: 0 

Optimal solution found (tolerance 1.00e-04)
Best objective 3.459790281712e-09, best bound 3.459790281712e-09, gap 0.0000%

Gurobi 9.1.2 (linux64) logging started Tue Oct  1 20:49:10 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2922 nonzeros
Model fingerprint: 0x8c367b7c
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [1e+00, 1e+00]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1134 rows and 905 columns
Presolve time: 0.03s
Presolved: 7606 rows, 4957 columns, 22519 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3913 continuous, 1044 integer (1044 binary)

Root relaxation: objective 2.000000e+01, 1118 iterations, 0.01 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

*    0     0               0      20.0000000   20.00000  0.00%     -    0s

Explored 1 nodes (2268 simplex iterations) in 0.19 seconds
Thread count was 16 (of 16 available processors)

Solution count 1: 20 

Optimal solution found (tolerance 1.00e-04)
Best objective 2.000000000018e+01, best bound 2.000000000018e+01, gap 0.0000%

Gurobi 9.1.2 (linux64) logging started Tue Oct  1 20:50:29 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2922 nonzeros
Model fingerprint: 0x8b1c866f
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [6e-04, 1e-02]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1062 rows and 904 columns
Presolve time: 0.03s
Presolved: 7678 rows, 4958 columns, 22795 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3914 continuous, 1044 integer (1044 binary)

Root relaxation: objective 2.171859e-01, 1064 iterations, 0.04 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

     0     0    0.21719    0  175          -    0.21719      -     -    0s
     0     0    0.22000    0  193          -    0.22000      -     -    0s
H    0     0                       0.3624548    0.22000  39.3%     -    0s
     0     0    0.22002    0  204    0.36245    0.22002  39.3%     -    0s
H    0     0                       0.2993023    0.22934  23.4%     -    0s
     0     0    0.22934    0  218    0.29930    0.22934  23.4%     -    0s
     0     0    0.23375    0  207    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  213    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  204    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  219    0.29930    0.23375  21.9%     -    1s
H    0     0                       0.2948579    0.23375  20.7%     -    1s
     0     0    0.23375    0  191    0.29486    0.23375  20.7%     -    1s
     0     2    0.23375    0  164    0.29486    0.23375  20.7%     -    2s
  2452  1307    0.24977   37   72    0.29486    0.23375  20.7%  37.7    5s
 15089  8147 infeasible   58         0.29486    0.23819  19.2%  27.7   10s
 29935 15416    0.29088   44  504    0.29486    0.24041  18.5%  24.0   17s
 29951 15427    0.26875   64  196    0.29486    0.24041  18.5%  24.0   20s
 29964 15435    0.25599   38  168    0.29486    0.24041  18.5%  24.0   25s
 29977 15444    0.28395   64  182    0.29486    0.24041  18.5%  24.0   30s
H29977 14671                       0.2948579    0.24041  18.5%  24.0   30s
 29988 14678    0.26755   44  161    0.29486    0.24041  18.5%  24.0   35s
H30018 13963                       0.2948579    0.24041  18.5%  25.0   37s
 30630 14132    0.27094   36  110    0.29486    0.24041  18.5%  25.6   40s
 38262 16368    0.25163   52   72    0.29486    0.24054  18.4%  27.4   45s
 46295 18517    0.27152   60   51    0.29486    0.24458  17.1%  28.9   50s
 56482 20611    0.28331   59   75    0.29486    0.24492  16.9%  28.7   55s
*61418 20037              68       0.2931912    0.24586  16.1%  29.1   58s
 64274 21601    0.27829   73   33    0.29319    0.24597  16.1%  29.2   60s
H75681 25691                       0.2931912    0.24597  16.1%  28.8   64s
H75761 24797                       0.2904134    0.24597  15.3%  28.9   64s
H75929 24797                       0.2904134    0.24597  15.3%  28.9   64s
 76299 25633    0.28541   73   14    0.29041    0.24597  15.3%  28.9   65s
 86294 30270    0.28588   59   59    0.29041    0.24598  15.3%  29.0   70s
 98949 36933     cutoff   94         0.29041    0.24605  15.3%  28.8   75s
 109118 41854    0.25175   55   84    0.29041    0.24629  15.2%  28.8   80s
 116790 45539    0.27097   62   41    0.29041    0.24708  14.9%  29.2   85s
 129957 52627 infeasible   67         0.29041    0.24709  14.9%  28.7   90s
 141345 57159    0.25486   53   66    0.29041    0.24784  14.7%  28.8   95s
 149056 60465    0.26323   60   56    0.29041    0.24875  14.3%  29.4  100s
 158828 65438 infeasible   57         0.29041    0.24930  14.2%  29.5  105s
 166037 68809 infeasible   69         0.29041    0.24932  14.1%  29.7  110s
 176880 73402    0.26152   59   49    0.29041    0.24974  14.0%  29.8  115s
 185928 77703    0.27553   53   51    0.29041    0.25012  13.9%  29.8  120s
 197161 83304    0.25152   55   79    0.29041    0.25041  13.8%  29.5  125s
 208676 89320    0.25708   65   45    0.29041    0.25041  13.8%  29.5  130s
 218291 93627 infeasible   59         0.29041    0.25041  13.8%  29.5  135s
 227528 98341    0.25082   60   71    0.29041    0.25041  13.8%  29.5  140s
 238972 104308    0.25600   59   74    0.29041    0.25041  13.8%  29.7  145s
 249927 108542 infeasible   75         0.29041    0.25042  13.8%  29.7  150s
 254891 110524    0.26708   69   56    0.29041    0.25042  13.8%  29.8  155s
 263640 114299    0.27837   58   88    0.29041    0.25043  13.8%  29.8  160s
 275066 119645    0.26717   70   49    0.29041    0.25045  13.8%  29.8  165s
 285123 124663    0.26153   61   67    0.29041    0.25049  13.7%  29.7  170s
 297019 129537 infeasible   73         0.29041    0.25059  13.7%  29.6  175s
 305154 132837    0.26819   72   50    0.29041    0.25068  13.7%  29.6  180s
 312979 136059    0.26819   64   40    0.29041    0.25086  13.6%  29.8  185s
 322228 139451    0.27903   66   46    0.29041    0.25098  13.6%  30.0  190s
 329883 141862    0.26097   74   53    0.29041    0.25140  13.4%  30.2  195s
 341189 147350    0.26708   68   48    0.29041    0.25152  13.4%  30.0  200s
 354965 153649    0.25165   57   57    0.29041    0.25152  13.4%  29.7  205s
 363555 158763    0.27310   62   57    0.29041    0.25152  13.4%  29.6  210s
 376721 164952 infeasible   72         0.29041    0.25152  13.4%  29.4  215s
 391162 171418    0.28208   79   15    0.29041    0.25152  13.4%  29.1  220s
 402800 176975    0.28930   77   15    0.29041    0.25152  13.4%  29.0  225s
 416667 183689    0.26264   65   39    0.29041    0.25152  13.4%  28.8  230s
 427124 188621    0.27264   70   47    0.29041    0.25152  13.4%  28.7  235s
 438956 194236    0.25708   64   64    0.29041    0.25152  13.4%  28.6  240s
 450314 199925    0.26208   62   52    0.29041    0.25152  13.4%  28.6  245s
 461665 204651    0.27212   53   70    0.29041    0.25152  13.4%  28.5  250s
 472505 210004    0.27532   57   67    0.29041    0.25152  13.4%  28.5  255s
 481889 213624    0.25153   53   87    0.29041    0.25152  13.4%  28.6  260s
 492721 219107    0.28097   75    6    0.29041    0.25153  13.4%  28.6  265s
 506123 225609    0.27920   71   40    0.29041    0.25153  13.4%  28.5  270s
 519037 231913    0.26930   69   29    0.29041    0.25154  13.4%  28.3  275s
 527513 234891    0.27867   57   53    0.29041    0.25154  13.4%  28.2  280s
 535440 238668    0.27310   67   67    0.29041    0.25154  13.4%  28.2  285s
 545810 242819 infeasible   75         0.29041    0.25156  13.4%  28.2  290s
 555512 247319    0.27269   59   69    0.29041    0.25159  13.4%  28.2  295s
 567610 252594 infeasible   62         0.29041    0.25163  13.4%  28.1  300s
 578589 257668 infeasible   65         0.29041    0.25169  13.3%  28.1  305s
 589561 262397    0.28866   61   39    0.29041    0.25172  13.3%  28.1  310s
 598984 265688    0.28208   82   22    0.29041    0.25182  13.3%  28.1  315s
 608753 269192    0.28421   69   48    0.29041    0.25195  13.2%  28.1  320s
 617667 272599 infeasible   57         0.29041    0.25204  13.2%  28.2  325s
 627763 276300    0.28032   70   32    0.29041    0.25223  13.1%  28.2  330s
 634850 278393    0.27930   74   25    0.29041    0.25251  13.1%  28.3  335s
 643309 283377    0.25717   61   47    0.29041    0.25264  13.0%  28.3  340s
 659229 289750    0.25418   64   58    0.29041    0.25264  13.0%  28.1  345s
 671959 296336     cutoff   72         0.29041    0.25264  13.0%  28.0  350s
 686076 302481    0.25301   55   64    0.29041    0.25264  13.0%  27.8  355s
 697095 307355    0.25264   59   72    0.29041    0.25264  13.0%  27.8  360s
 708599 312260    0.27866   67   51    0.29041    0.25264  13.0%  27.7  365s
 720063 317394 infeasible   77         0.29041    0.25264  13.0%  27.7  370s
 732798 323158    0.26666   65   94    0.29041    0.25266  13.0%  27.6  375s
 740874 326554    0.28375   73   24    0.29041    0.25274  13.0%  27.6  380s
 752176 331188    0.28930   76   17    0.29041    0.25288  12.9%  27.5  385s
 762566 334549    0.25819   67   45    0.29041    0.25307  12.9%  27.5  390s
 771389 338585    0.28477   63   43    0.29041    0.25319  12.8%  27.5  395s
 783379 343153    0.26264   72   38    0.29041    0.25324  12.8%  27.5  400s
 792698 346243     cutoff   51         0.29041    0.25349  12.7%  27.5  405s
 802265 349898    0.25922   53  109    0.29041    0.25370  12.6%  27.6  410s
 813477 354597    0.26548   65   55    0.29041    0.25375  12.6%  27.5  415s
 823992 358744 infeasible   58         0.29041    0.25378  12.6%  27.5  420s
 833207 362190    0.27432   55   67    0.29041    0.25403  12.5%  27.6  425s
 841184 364858 infeasible   76         0.29041    0.25430  12.4%  27.7  430s
 854808 371126    0.28810   63   46    0.29041    0.25430  12.4%  27.6  435s
 865822 375166    0.27866   66   42    0.29041    0.25430  12.4%  27.5  440s
 875380 378904    0.25998   64   49    0.29041    0.25436  12.4%  27.5  445s
 884813 381875    0.28986   64   30    0.29041    0.25467  12.3%  27.5  450s
 895291 386168    0.27255   47   57    0.29041    0.25477  12.3%  27.6  455s
 905519 390413    0.27699   69   34    0.29041    0.25485  12.2%  27.6  460s
 918364 395905    0.25639   62   73    0.29041    0.25486  12.2%  27.5  465s
 924834 398623    0.28866   60   20    0.29041    0.25486  12.2%  27.5  470s
 934322 403239    0.28708   80   20    0.29041    0.25486  12.2%  27.5  475s
 946341 409377    0.28755   70   33    0.29041    0.25486  12.2%  27.4  480s
 958154 414548     cutoff   60         0.29041    0.25486  12.2%  27.4  485s
 968828 418861    0.26051   59   75    0.29041    0.25486  12.2%  27.4  490s
 976768 422613    0.28097   68   26    0.29041    0.25486  12.2%  27.4  495s
 987272 427821    0.28866   61   61    0.29041    0.25486  12.2%  27.4  500s
 999888 432707 infeasible   74         0.29041    0.25486  12.2%  27.4  505s
 1011292 438066    0.26042   69   63    0.29041    0.25486  12.2%  27.4  510s
 1024292 443322    0.26264   62   49    0.29041    0.25488  12.2%  27.3  515s
 1034514 448316    0.28375   76   17    0.29041    0.25488  12.2%  27.3  520s
 1044474 452212    0.28497   62   34    0.29041    0.25490  12.2%  27.3  525s
 1055993 457756    0.28873   63   68    0.29041    0.25494  12.2%  27.3  530s
 1067808 462069    0.26600   59   66    0.29041    0.25497  12.2%  27.3  535s
 1078614 466770    0.28977   74   24    0.29041    0.25500  12.2%  27.3  540s
 1088384 470366    0.28866   67   24    0.29041    0.25506  12.2%  27.3  545s
 1098043 473739    0.26930   72   47    0.29041    0.25516  12.1%  27.3  550s
 1106935 476391    0.28319   78   17    0.29041    0.25529  12.1%  27.3  555s
 1115793 479080 infeasible   64         0.29041    0.25535  12.1%  27.4  560s
 1126588 483305    0.28097   73   26    0.29041    0.25541  12.1%  27.4  565s
 1140061 489167    0.26388   68   54    0.29041    0.25541  12.1%  27.3  570s
 1152957 495301    0.28097   77   23    0.29041    0.25541  12.1%  27.2  575s
 1162448 499522    0.27256   55  102    0.29041    0.25543  12.0%  27.2  580s
 1174828 503878    0.25552   55   88    0.29041    0.25549  12.0%  27.1  585s
 1184365 507161    0.25858   65   48    0.29041    0.25560  12.0%  27.1  590s
 1193682 510219     cutoff   64         0.29041    0.25579  11.9%  27.2  595s
 1203437 514591     cutoff   59         0.29041    0.25588  11.9%  27.2  600s
 1212666 517790    0.26708   57   35    0.29041    0.25597  11.9%  27.2  605s
 1225970 523716    0.25726   63   54    0.29041    0.25597  11.9%  27.1  610s
 1235455 528940    0.26097   66   46    0.29041    0.25597  11.9%  27.0  615s
 1248471 533511    0.27708   75   25    0.29041    0.25597  11.9%  27.0  620s
 1261914 539439    0.26264   64   50    0.29041    0.25597  11.9%  26.9  625s

Cutting planes:
  Gomory: 117
  Cover: 2
  Implied bound: 95
  Projected implied bound: 93
  MIR: 93
  StrongCG: 1
  Flow cover: 350
  Inf proof: 10
  RLT: 128
  Relax-and-lift: 27

Explored 1270334 nodes (34104691 simplex iterations) in 627.95 seconds
Thread count was 16 (of 16 available processors)

Solution count 9: 0.290413 0.290413 0.293191 ... 0.362455

Solve interrupted
Best objective 2.904134365635e-01, best bound 2.559689922481e-01, gap 11.8605%

Gurobi 9.1.2 (linux64) logging started Tue Oct  8 09:35:45 2024

Changed value of parameter LogFile to gurobi_optimization.log
   Prev:   Default: 
Gurobi Optimizer version 9.1.2 build v9.1.2rc0 (linux64)
Thread count: 8 physical cores, 16 logical processors, using up to 16 threads
Optimize a model with 1356 rows, 2094 columns and 2922 nonzeros
Model fingerprint: 0x8b1c866f
Model has 2377 quadratic constraints
Variable types: 294 continuous, 1800 integer (1800 binary)
Coefficient statistics:
  Matrix range     [7e-01, 1e+04]
  QMatrix range    [1e+00, 1e+00]
  QLMatrix range   [1e+00, 2e+04]
  Objective range  [6e-04, 1e-02]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+04]
  QRHS range       [2e+04, 2e+04]
Presolve removed 1062 rows and 904 columns
Presolve time: 0.04s
Presolved: 7678 rows, 4958 columns, 22795 nonzeros
Presolved model has 144 SOS constraint(s)
Variable types: 3914 continuous, 1044 integer (1044 binary)

Root relaxation: objective 2.171859e-01, 1064 iterations, 0.04 seconds

    Nodes    |    Current Node    |     Objective Bounds      |     Work
 Expl Unexpl |  Obj  Depth IntInf | Incumbent    BestBd   Gap | It/Node Time

     0     0    0.21719    0  175          -    0.21719      -     -    0s
     0     0    0.22000    0  193          -    0.22000      -     -    0s
H    0     0                       0.3624548    0.22000  39.3%     -    0s
     0     0    0.22002    0  204    0.36245    0.22002  39.3%     -    0s
H    0     0                       0.2993023    0.22934  23.4%     -    0s
     0     0    0.22934    0  218    0.29930    0.22934  23.4%     -    0s
     0     0    0.23375    0  207    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  213    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  204    0.29930    0.23375  21.9%     -    1s
     0     0    0.23375    0  219    0.29930    0.23375  21.9%     -    1s
H    0     0                       0.2948579    0.23375  20.7%     -    1s
     0     0    0.23375    0  191    0.29486    0.23375  20.7%     -    1s
     0     2    0.23375    0  164    0.29486    0.23375  20.7%     -    2s
  2002  1234 infeasible   43         0.29486    0.23375  20.7%  38.0    5s
 10862  5514    0.24511   39   81    0.29486    0.23568  20.1%  28.8   10s
 24254 12423    0.28097   54   27    0.29486    0.23977  18.7%  24.8   15s
 29935 15416    0.29088   44  504    0.29486    0.24041  18.5%  24.0   21s
 29954 15429    0.24536   39  163    0.29486    0.24041  18.5%  24.0   25s
 29965 15436    0.27866   59  203    0.29486    0.24041  18.5%  24.0   30s
H29977 14671                       0.2948579    0.24041  18.5%  24.0   34s
 29979 14672    0.25875   45  170    0.29486    0.24041  18.5%  24.0   35s
 29991 14683    0.24061   25  163    0.29486    0.24041  18.5%  24.8   40s
H30018 13963                       0.2948579    0.24041  18.5%  25.0   42s
 30259 14040    0.27096   46  107    0.29486    0.24041  18.5%  25.4   45s
 35798 15654 infeasible   53         0.29486    0.24042  18.5%  27.0   50s
 40852 17056    0.27985   53   78    0.29486    0.24170  18.0%  28.3   55s
 47059 18743    0.25152   63   70    0.29486    0.24461  17.0%  28.9   60s
 55257 20126    0.25819   57   77    0.29486    0.24490  16.9%  28.7   65s
 60993 21205     cutoff   53         0.29486    0.24566  16.7%  29.1   70s
*61418 20037              68       0.2931912    0.24586  16.1%  29.1   70s
 68221 22533    0.28652   77   17    0.29319    0.24597  16.1%  28.9   75s
H75681 25691                       0.2931912    0.24597  16.1%  28.8   79s
H75761 24797                       0.2904134    0.24597  15.3%  28.9   79s
H75929 24797                       0.2904134    0.24597  15.3%  28.9   79s
 76299 25633    0.28541   73   14    0.29041    0.24597  15.3%  28.9   80s
 83228 29040    0.29033   68   34    0.29041    0.24597  15.3%  29.0   85s
 91945 33326    0.25154   56   80    0.29041    0.24599  15.3%  28.9   90s
 99563 37251    0.28764   74   17    0.29041    0.24606  15.3%  28.8   95s
 108214 41705    0.27764   68   49    0.29041    0.24624  15.2%  28.7  100s
 113038 43654    0.28375   68   28    0.29041    0.24654  15.1%  29.0  105s
 120237 47399    0.28819   76   15    0.29041    0.24708  14.9%  29.0  110s
 129292 51784    0.25755   52   58    0.29041    0.24709  14.9%  28.8  115s
 135678 55117    0.28210   66   41    0.29041    0.24740  14.8%  28.8  120s
 142381 57612    0.24930   54   89    0.29041    0.24803  14.6%  28.9  125s
 147021 59383 infeasible   69         0.29041    0.24857  14.4%  29.2  130s
 152563 61825    0.27699   65   38    0.29041    0.24918  14.2%  29.5  135s
 158828 65438 infeasible   57         0.29041    0.24930  14.2%  29.5  140s
 162959 67155 infeasible   60         0.29041    0.24931  14.2%  29.6  145s
 170378 70670    0.27208   65   45    0.29041    0.24939  14.1%  29.6  150s
 176880 73402    0.26152   59   49    0.29041    0.24974  14.0%  29.8  155s
 183289 76350    0.28208   58   39    0.29041    0.24989  14.0%  29.7  160s
 190887 79876     cutoff   77         0.29041    0.25041  13.8%  29.7  165s
 198809 83786 infeasible   85         0.29041    0.25041  13.8%  29.5  170s
 206824 87905     cutoff   61         0.29041    0.25041  13.8%  29.4  175s
 213978 91753    0.25052   60   78    0.29041    0.25041  13.8%  29.4  180s
 219762 94375    0.27097   63   54    0.29041    0.25041  13.8%  29.5  185s
 226473 97492    0.25608   61   82    0.29041    0.25041  13.8%  29.5  190s
 235033 101755    0.25041   56   78    0.29041    0.25041  13.8%  29.6  195s
 241946 105182    0.26885   62   74    0.29041    0.25041  13.8%  29.7  200s
 249927 108542 infeasible   75         0.29041    0.25042  13.8%  29.7  205s
 253405 109970 infeasible   64         0.29041    0.25042  13.8%  29.8  210s
 259054 112202    0.27264   78   32    0.29041    0.25043  13.8%  29.8  215s
 267385 116164    0.26198   57   64    0.29041    0.25043  13.8%  29.7  220s
 274217 119280    0.27375   62   37    0.29041    0.25045  13.8%  29.7  225s
 281473 123052    0.26012   57   81    0.29041    0.25046  13.8%  29.8  230s
 290567 126718 infeasible   71         0.29041    0.25050  13.7%  29.6  235s
 297701 129763    0.25615   59   46    0.29041    0.25059  13.7%  29.6  240s
 304171 132188    0.28264   75   34    0.29041    0.25065  13.7%  29.6  245s
 308869 134110     cutoff   82         0.29041    0.25075  13.7%  29.7  250s
 315061 136558    0.27711   54   46    0.29041    0.25088  13.6%  29.8  255s
 322228 139451    0.27903   66   46    0.29041    0.25098  13.6%  30.0  260s
 326962 140941    0.28319   62   30    0.29041    0.25118  13.5%  30.1  265s
 333083 143251     cutoff   55         0.29041    0.25148  13.4%  30.1  270s
 341189 147350    0.26708   68   48    0.29041    0.25152  13.4%  30.0  275s
 350844 151925    0.28208   71   19    0.29041    0.25152  13.4%  29.8  280s
 355713 154391    0.27930   69   27    0.29041    0.25152  13.4%  29.7  285s
 362278 157506 infeasible   61         0.29041    0.25152  13.4%  29.6  290s
 369483 161198    0.27208   75   32    0.29041    0.25152  13.4%  29.5  295s
 376721 164952 infeasible   72         0.29041    0.25152  13.4%  29.4  300s
 386992 169625    0.25708   62   41    0.29041    0.25152  13.4%  29.2  305s
 396686 173953    0.26109   68   54    0.29041    0.25152  13.4%  29.1  310s
 405887 178617    0.27764   64   41    0.29041    0.25152  13.4%  28.9  315s
 415935 183157    0.25211   61   60    0.29041    0.25152  13.4%  28.8  320s
 423558 187773    0.28819   74   26    0.29041    0.25152  13.4%  28.7  325s
 430850 190130    0.28208   61   25    0.29041    0.25152  13.4%  28.7  330s
 438956 194236    0.25708   64   64    0.29041    0.25152  13.4%  28.6  335s
 448496 198385    0.28097   65   34    0.29041    0.25152  13.4%  28.6  340s
 456830 202513    0.27930   80   38    0.29041    0.25152  13.4%  28.5  345s
 464498 205926    0.28421   56   67    0.29041    0.25152  13.4%  28.5  350s
 470629 208652    0.27097   60   37    0.29041    0.25152  13.4%  28.5  355s
 477835 211477    0.28532   71   41    0.29041    0.25152  13.4%  28.6  360s
 482996 214523    0.28541   71   14    0.29041    0.25152  13.4%  28.6  365s
 491634 218090 infeasible   65         0.29041    0.25152  13.4%  28.6  370s
 499566 222199     cutoff   61         0.29041    0.25153  13.4%  28.5  375s
 508319 225899    0.27375   75   25    0.29041    0.25153  13.4%  28.4  380s
 515354 229569 infeasible   76         0.29041    0.25154  13.4%  28.3  385s
 525006 234220    0.28600   86   17    0.29041    0.25154  13.4%  28.2  390s
 528271 235342    0.26986   75   35    0.29041    0.25154  13.4%  28.2  395s
 532822 237557    0.25819   64   55    0.29041    0.25154  13.4%  28.2  400s
 539334 240306    0.28486   75   18    0.29041    0.25155  13.4%  28.2  405s
 546221 243247    0.28422   66   44    0.29041    0.25156  13.4%  28.2  410s
 554570 246856     cutoff   83         0.29041    0.25159  13.4%  28.2  415s
 562366 250307    0.25321   63   88    0.29041    0.25161  13.4%  28.2  420s
 571803 254571    0.28810   68   44    0.29041    0.25165  13.3%  28.1  425s
 578589 257668 infeasible   65         0.29041    0.25169  13.3%  28.1  430s
 587492 261713    0.28995   66   83    0.29041    0.25171  13.3%  28.0  435s
 594000 264045 infeasible   60         0.29041    0.25175  13.3%  28.1  440s
 600769 266323    0.28421   70   27    0.29041    0.25184  13.3%  28.1  445s
 607839 268846    0.27788   64   41    0.29041    0.25194  13.2%  28.1  450s
 614382 271417     cutoff   61         0.29041    0.25199  13.2%  28.2  455s
 621224 273840 infeasible   75         0.29041    0.25212  13.2%  28.2  460s
 628368 276448    0.26251   57   74    0.29041    0.25225  13.1%  28.2  465s
 633188 277738    0.26426   55   81    0.29041    0.25247  13.1%  28.3  470s
 639417 280383    0.27986   70   20    0.29041    0.25264  13.0%  28.3  475s
 648755 284504    0.25525   63   64    0.29041    0.25264  13.0%  28.2  480s
 656896 289055    0.27655   69   36    0.29041    0.25264  13.0%  28.1  485s
 666757 293526    0.26930   67   47    0.29041    0.25264  13.0%  28.0  490s
 677364 298475    0.25708   59   60    0.29041    0.25264  13.0%  27.9  495s
 686076 302481    0.25301   55   64    0.29041    0.25264  13.0%  27.8  500s
 694844 306328    0.27541   61   40    0.29041    0.25264  13.0%  27.8  505s
 702903 309853    0.28666   76   50    0.29041    0.25264  13.0%  27.8  510s
 710531 314211    0.28208   68   42    0.29041    0.25264  13.0%  27.7  515s
 717666 316850    0.28678   64   53    0.29041    0.25264  13.0%  27.7  520s
 727618 320844    0.28375   81   39    0.29041    0.25265  13.0%  27.6  525s
 736148 324552    0.28375   77   19    0.29041    0.25270  13.0%  27.6  530s
 740874 326554    0.28375   73   24    0.29041    0.25274  13.0%  27.6  535s
 749781 329974    0.28154   65   49    0.29041    0.25283  12.9%  27.5  540s
 756521 332339    0.28699   68   49    0.29041    0.25299  12.9%  27.6  545s
 763786 335206    0.27152   66   32    0.29041    0.25307  12.9%  27.5  550s
 770215 337679    0.27819   76   22    0.29041    0.25319  12.8%  27.5  555s
 778417 341412    0.28319   66   47    0.29041    0.25320  12.8%  27.5  560s
 786518 344185    0.26475   56   76    0.29041    0.25329  12.8%  27.5  565s
 794235 346605    0.28810   65   25    0.29041    0.25355  12.7%  27.6  570s
 801354 349529    0.27807   64   54    0.29041    0.25369  12.6%  27.6  575s
 808656 353536    0.26264   60   50    0.29041    0.25375  12.6%  27.6  580s
 817081 356632    0.26930   72   34    0.29041    0.25375  12.6%  27.5  585s
 824471 359051 infeasible   83         0.29041    0.25380  12.6%  27.6  590s
 831831 361720     cutoff   62         0.29041    0.25398  12.5%  27.6  595s
 837246 363536     cutoff   54         0.29041    0.25418  12.5%  27.6  600s
 845716 366779    0.26819   71   35    0.29041    0.25430  12.4%  27.6  605s
 854058 370438    0.25875   62   49    0.29041    0.25430  12.4%  27.6  610s
 862360 374409    0.27541   73   38    0.29041    0.25430  12.4%  27.6  615s
 869121 376654    0.28759   70   22    0.29041    0.25432  12.4%  27.5  620s
 876972 379888    0.28264   74   16    0.29041    0.25438  12.4%  27.5  625s
 883461 381507    0.28264   80   27    0.29041    0.25460  12.3%  27.5  630s
 889771 383907     cutoff   72         0.29041    0.25474  12.3%  27.5  635s
 896720 386730    0.26366   63   58    0.29041    0.25477  12.3%  27.6  640s
 903622 389813    0.28088   62   31    0.29041    0.25482  12.3%  27.6  645s
 911904 393029    0.28264   70   12    0.29041    0.25486  12.2%  27.5  650s
 922624 397735     cutoff   69         0.29041    0.25486  12.2%  27.5  655s
 926089 399517 infeasible   66         0.29041    0.25486  12.2%  27.5  660s
 934322 403239    0.28708   80   20    0.29041    0.25486  12.2%  27.5  665s
 944475 407903     cutoff   79         0.29041    0.25486  12.2%  27.4  670s
 954364 412593    0.27652   71   40    0.29041    0.25486  12.2%  27.4  675s
 963191 417366    0.26986   60   54    0.29041    0.25486  12.2%  27.4  680s
 970430 419938    0.27541   59   54    0.29041    0.25486  12.2%  27.4  685s
 978839 423546 infeasible   56         0.29041    0.25486  12.2%  27.4  690s
 987272 427821    0.28866   61   61    0.29041    0.25486  12.2%  27.4  695s
 998439 432019 infeasible   64         0.29041    0.25486  12.2%  27.4  700s
 1006554 435989    0.25496   50   90    0.29041    0.25486  12.2%  27.4  705s
 1017688 440897    0.26543   62   56    0.29041    0.25487  12.2%  27.3  710s
 1026077 445009    0.26726   72   38    0.29041    0.25488  12.2%  27.3  715s
 1036421 448678    0.28255   63   53    0.29041    0.25488  12.2%  27.3  720s
 1043532 451782     cutoff   74         0.29041    0.25490  12.2%  27.3  725s
 1050958 454975 infeasible   77         0.29041    0.25493  12.2%  27.3  730s
 1060782 459163     cutoff   62         0.29041    0.25494  12.2%  27.3  735s
 1071121 463403    0.28810   75   34    0.29041    0.25498  12.2%  27.3  740s
 1079896 467029     cutoff   67         0.29041    0.25501  12.2%  27.3  745s
 1087380 469992    0.27722   74   44    0.29041    0.25505  12.2%  27.3  750s
 1096415 473198    0.27041   66   54    0.29041    0.25513  12.1%  27.3  755s
 1102799 474837     cutoff   63         0.29041    0.25525  12.1%  27.3  760s
 1109820 477586    0.28386   56   48    0.29041    0.25529  12.1%  27.3  765s
 1116632 479254    0.27351   57   77    0.29041    0.25536  12.1%  27.4  770s
 1124508 482934    0.26541   61   50    0.29041    0.25541  12.1%  27.4  775s
 1136890 487821    0.26264   65   47    0.29041    0.25541  12.1%  27.3  780s
 1146276 492876    0.25819   60   61    0.29041    0.25541  12.1%  27.3  785s
 1156386 496169    0.28264   79   28    0.29041    0.25542  12.1%  27.2  790s
 1162448 499522    0.27256   55  102    0.29041    0.25543  12.0%  27.2  795s
 1167559 501889    0.25989   64   47    0.29041    0.25545  12.0%  27.2  800s
 1175384 504160    0.27657   65   27    0.29041    0.25550  12.0%  27.1  805s
 1181077 505978    0.27810   67   52    0.29041    0.25555  12.0%  27.1  810s
 1186797 507892     cutoff   86         0.29041    0.25563  12.0%  27.1  815s
 1192290 509710    0.29032   62   39    0.29041    0.25577  11.9%  27.2  820s
 1196612 511411    0.28764   76   10    0.29041    0.25585  11.9%  27.2  825s
 1203437 514591     cutoff   59         0.29041    0.25588  11.9%  27.2  830s
 1209860 516545    0.27930   75   16    0.29041    0.25597  11.9%  27.2  836s
 1214128 519661    0.26152   59   41    0.29041    0.25597  11.9%  27.1  840s
 1222718 522278    0.27764   78   24    0.29041    0.25597  11.9%  27.1  845s
 1230114 525588    0.27264   74   27    0.29041    0.25597  11.9%  27.0  850s
 1235455 528940    0.26097   66   46    0.29041    0.25597  11.9%  27.0  855s
 1244802 531953    0.27477   70   32    0.29041    0.25597  11.9%  27.0  860s
 1254782 536257    0.26819   75   28    0.29041    0.25597  11.9%  26.9  865s
 1262788 540432    0.26930   69   40    0.29041    0.25597  11.9%  26.9  870s
 1271425 543786     cutoff   85         0.29041    0.25597  11.9%  26.8  875s
 1279570 548228     cutoff   78         0.29041    0.25597  11.9%  26.8  880s
 1289645 552281    0.27143   60   74    0.29041    0.25597  11.9%  26.8  885s
 1297888 555376    0.26165   67   48    0.29041    0.25597  11.9%  26.7  890s
 1306022 558896    0.26264   61   49    0.29041    0.25597  11.9%  26.7  895s
 1315146 562914 infeasible   92         0.29041    0.25597  11.9%  26.6  900s
 1322092 565734    0.28208   73   13    0.29041    0.25597  11.9%  26.6  905s
 1325738 567877    0.26172   63   57    0.29041    0.25597  11.9%  26.6  910s
 1335392 572079 infeasible   77         0.29041    0.25597  11.9%  26.6  915s
 1342960 575429    0.27381   79   38    0.29041    0.25597  11.9%  26.5  920s
 1350611 578943 infeasible   70         0.29041    0.25597  11.9%  26.5  925s
 1358270 582167    0.26597   63   40    0.29041    0.25597  11.9%  26.5  930s
 1364234 585515    0.26819   70   40    0.29041    0.25597  11.9%  26.5  935s
 1372236 588484 infeasible   78         0.29041    0.25597  11.9%  26.5  940s
 1378584 590875    0.28708   75   21    0.29041    0.25597  11.9%  26.5  945s
 1382756 593201    0.27866   63   49    0.29041    0.25597  11.9%  26.5  950s
 1388197 594926    0.28439   63   52    0.29041    0.25597  11.9%  26.4  955s
 1394693 598059    0.28597   81   26    0.29041    0.25597  11.9%  26.4  960s
 1403246 601623    0.25602   60   57    0.29041    0.25597  11.9%  26.4  965s
 1411567 605168    0.28264   68   29    0.29041    0.25597  11.9%  26.4  970s
 1418926 608433    0.26186   65   60    0.29041    0.25597  11.9%  26.4  975s
 1425505 612091    0.28755   62   39    0.29041    0.25597  11.9%  26.4  980s
 1434459 615288    0.26166   65   68    0.29041    0.25597  11.9%  26.3  985s
 1439357 618151    0.25996   64   83    0.29041    0.25597  11.9%  26.3  990s
 1450357 622373    0.28866   63   47    0.29041    0.25597  11.9%  26.3  995s
 1458546 626177    0.25597   59   57    0.29041    0.25597  11.9%  26.3 1000s
 1466907 629902    0.25708   58   69    0.29041    0.25597  11.9%  26.3 1005s
 1475699 634570    0.26652   76   56    0.29041    0.25597  11.9%  26.2 1010s
 1483866 637326    0.26169   66   63    0.29041    0.25597  11.9%  26.2 1015s
 1490510 640837    0.27264   63   41    0.29041    0.25597  11.9%  26.2 1020s
 1497428 643108    0.28199   64   30    0.29041    0.25597  11.9%  26.2 1025s
 1504765 646398    0.25988   69   60    0.29041    0.25597  11.9%  26.2 1030s
 1514347 650569    0.26152   60   65    0.29041    0.25597  11.9%  26.2 1035s
 1522285 654037    0.27784   61   70    0.29041    0.25597  11.9%  26.2 1040s
 1529976 658060    0.28486   73   41    0.29041    0.25597  11.9%  26.2 1045s
 1537856 661792    0.27780   62   43    0.29041    0.25597  11.9%  26.2 1050s
 1546587 665454     cutoff   62         0.29041    0.25597  11.9%  26.1 1055s
 1555035 668893    0.28208   69   47    0.29041    0.25597  11.9%  26.1 1060s
 1562349 671959     cutoff   66         0.29041    0.25597  11.9%  26.1 1065s
 1570757 675420    0.25597   59   78    0.29041    0.25597  11.9%  26.1 1070s
 1578045 678817    0.28432   67   46    0.29041    0.25597  11.9%  26.1 1075s
 1586468 682490    0.28486   84   42    0.29041    0.25597  11.9%  26.1 1080s
 1595411 686515    0.25597   63   60    0.29041    0.25597  11.9%  26.1 1085s
 1603827 690208    0.27486   64   53    0.29041    0.25597  11.9%  26.1 1090s
 1612477 694842    0.28652   75   31    0.29041    0.25597  11.9%  26.1 1095s
 1620522 697681    0.26152   60   75    0.29041    0.25597  11.9%  26.1 1100s
 1629430 701802    0.27428   66   61    0.29041    0.25597  11.9%  26.1 1105s
 1639476 706454    0.28264   70   28    0.29041    0.25597  11.9%  26.1 1110s
 1647423 709654    0.26541   65   67    0.29041    0.25597  11.9%  26.1 1115s
 1656117 713369    0.28930   78   51    0.29041    0.25597  11.9%  26.1 1120s
 1664924 717273    0.27829   71   45    0.29041    0.25597  11.9%  26.1 1125s
 1673423 720935     cutoff   66         0.29041    0.25597  11.9%  26.1 1130s
 1680593 724134    0.27247   57   65    0.29041    0.25597  11.9%  26.1 1135s
 1688801 727350    0.28310   64   56    0.29041    0.25597  11.9%  26.1 1140s
 1696624 730668    0.26597   71   53    0.29041    0.25597  11.9%  26.1 1145s
 1706836 734676    0.27727   72   34    0.29041    0.25598  11.9%  26.0 1150s
 1712252 736945    0.27544   61   70    0.29041    0.25598  11.9%  26.0 1155s
 1720552 741113    0.25605   61   66    0.29041    0.25598  11.9%  26.0 1160s
 1730084 744768 infeasible   78         0.29041    0.25598  11.9%  26.0 1165s
 1739225 748508    0.28375   71   26    0.29041    0.25598  11.9%  26.0 1170s
 1748568 752710    0.27629   66   98    0.29041    0.25598  11.9%  25.9 1175s
 1753840 754548    0.26166   67   58    0.29041    0.25598  11.9%  25.9 1180s
 1759647 756873 infeasible   66         0.29041    0.25598  11.9%  25.9 1185s
 1766980 759699     cutoff   80         0.29041    0.25599  11.9%  25.9 1190s
 1775224 763332    0.28375   84   21    0.29041    0.25599  11.9%  25.9 1195s
 1783496 766564    0.26265   70   67    0.29041    0.25599  11.9%  25.9 1200s
 1792357 770221 infeasible   76         0.29041    0.25599  11.9%  25.9 1205s
 1801175 773998    0.28764   65   26    0.29041    0.25599  11.9%  25.9 1210s
 1810364 778383    0.28041   72   30    0.29041    0.25599  11.9%  25.8 1215s
 1817178 780562    0.28643   65   31    0.29041    0.25600  11.9%  25.8 1220s
 1825029 783818    0.26601   57   54    0.29041    0.25601  11.8%  25.8 1225s
 1832067 786595    0.27652   66   21    0.29041    0.25601  11.8%  25.8 1230s
 1841413 789836 infeasible   76         0.29041    0.25602  11.8%  25.8 1235s
 1849691 793232    0.27541   76   44    0.29041    0.25603  11.8%  25.8 1240s
 1857043 796018    0.28375   73   26    0.29041    0.25605  11.8%  25.8 1245s
 1863333 799294    0.26652   66   49    0.29041    0.25605  11.8%  25.8 1250s
 1872551 802598 infeasible   87         0.29041    0.25606  11.8%  25.8 1255s
 1880236 805499    0.28597   80   12    0.29041    0.25606  11.8%  25.8 1260s
 1888407 808656    0.27819   75   13    0.29041    0.25607  11.8%  25.8 1265s
 1895700 811683    0.28421   62   65    0.29041    0.25608  11.8%  25.8 1270s
 1904034 814652    0.26143   57   61    0.29041    0.25610  11.8%  25.8 1275s
 1910884 817840    0.28097   78   19    0.29041    0.25611  11.8%  25.8 1280s
 1919775 820653    0.27097   70   30    0.29041    0.25614  11.8%  25.8 1285s
 1929469 824330    0.28486   79   18    0.29041    0.25615  11.8%  25.8 1290s
 1937783 827869    0.27273   81   50    0.29041    0.25615  11.8%  25.8 1295s
 1946228 831339    0.27375   69   40    0.29041    0.25617  11.8%  25.8 1300s
 1953299 833945    0.26819   66   51    0.29041    0.25618  11.8%  25.7 1305s
 1960436 836419    0.28819   77   28    0.29041    0.25620  11.8%  25.7 1310s
 1966568 838251    0.26991   58   59    0.29041    0.25624  11.8%  25.7 1315s
 1972357 839981    0.26541   73   34    0.29041    0.25627  11.8%  25.8 1320s
 1979859 842266    0.26652   67   46    0.29041    0.25630  11.7%  25.8 1325s
 1987189 844544     cutoff   69         0.29041    0.25635  11.7%  25.8 1330s
 1993076 846247    0.27156   56  100    0.29041    0.25638  11.7%  25.8 1335s
 2001775 848983    0.25685   56   67    0.29041    0.25641  11.7%  25.8 1340s
 2007362 850643    0.27421   55   65    0.29041    0.25643  11.7%  25.8 1345s
 2011711 852267     cutoff   55         0.29041    0.25643  11.7%  25.8 1350s
 2016913 854171    0.27421   52   73    0.29041    0.25643  11.7%  25.9 1355s
 2022331 855829    0.27699   66   34    0.29041    0.25643  11.7%  25.9 1360s
 2028699 857217    0.27032   62   54    0.29041    0.25645  11.7%  26.0 1368s
 2030210 858134    0.26866   62   49    0.29041    0.25645  11.7%  26.0 1371s
 2034623 859546 infeasible   69         0.29041    0.25647  11.7%  26.0 1375s
 2041014 861553    0.27421   62   54    0.29041    0.25652  11.7%  26.0 1381s
 2046550 863210    0.26652   70   51    0.29041    0.25652  11.7%  26.0 1385s
 2052048 865572    0.26541   67   41    0.29041    0.25653  11.7%  26.0 1390s
 2057889 867573    0.27763   51   55    0.29041    0.25654  11.7%  26.0 1395s
 2063844 869700 infeasible   57         0.29041    0.25656  11.7%  26.1 1400s
 2071155 871426     cutoff   59         0.29041    0.25662  11.6%  26.1 1405s
 2078177 873682    0.27415   59   78    0.29041    0.25668  11.6%  26.1 1410s
 2084364 875325    0.28486   75   17    0.29041    0.25675  11.6%  26.1 1415s
 2091092 877043    0.27520   60   51    0.29041    0.25687  11.6%  26.2 1420s
 2095181 877877    0.28310   65   34    0.29041    0.25694  11.5%  26.2 1425s
 2101085 880058    0.28208   69   21    0.29041    0.25696  11.5%  26.2 1430s
 2108779 882888    0.27115   72   26    0.29041    0.25696  11.5%  26.2 1435s
 2115788 885848    0.27666   68   60    0.29041    0.25696  11.5%  26.1 1440s
 2123987 888180 infeasible   65         0.29041    0.25701  11.5%  26.1 1445s
 2131385 890537    0.26986   65   30    0.29041    0.25708  11.5%  26.1 1450s
 2141261 894230    0.27542   62   31    0.29041    0.25708  11.5%  26.1 1455s
 2151471 898648    0.27819   78   18    0.29041    0.25708  11.5%  26.1 1460s
 2161404 902873    0.26274   59   55    0.29041    0.25708  11.5%  26.0 1465s
 2169267 906398    0.27541   79   14    0.29041    0.25708  11.5%  26.0 1470s
 2176647 909560 infeasible   79         0.29041    0.25708  11.5%  26.0 1475s
 2185950 913895    0.26276   66   42    0.29041    0.25708  11.5%  25.9 1480s
 2197456 918573     cutoff   59         0.29041    0.25708  11.5%  25.9 1485s
 2206446 922738 infeasible   80         0.29041    0.25708  11.5%  25.9 1490s
 2215563 926590    0.26264   69   37    0.29041    0.25708  11.5%  25.8 1495s
 2224577 930400     cutoff   72         0.29041    0.25708  11.5%  25.8 1500s
 2232804 933793    0.25716   62   52    0.29041    0.25708  11.5%  25.8 1505s
 2243586 938268    0.28097   73   22    0.29041    0.25708  11.5%  25.8 1510s
 2248820 940720    0.28097   75   25    0.29041    0.25708  11.5%  25.7 1515s
 2259309 944931     cutoff   71         0.29041    0.25708  11.5%  25.7 1520s
 2266767 948971    0.26264   66   39    0.29041    0.25708  11.5%  25.7 1525s
 2277616 952591 infeasible   75         0.29041    0.25708  11.5%  25.7 1530s
 2286753 956521    0.26825   70   58    0.29041    0.25708  11.5%  25.6 1535s
 2293182 959407    0.27153   65   52    0.29041    0.25708  11.5%  25.6 1540s
 2303480 963575 infeasible   69         0.29041    0.25708  11.5%  25.6 1545s
 2312527 967534 infeasible   85         0.29041    0.25708  11.5%  25.6 1550s
 2322882 971478    0.26819   68   48    0.29041    0.25708  11.5%  25.5 1555s
 2332736 975728    0.26165   67   44    0.29041    0.25708  11.5%  25.5 1560s
 2343048 980474    0.28199   70   29    0.29041    0.25708  11.5%  25.5 1565s
 2350578 983344    0.28755   78   30    0.29041    0.25708  11.5%  25.5 1570s
 2360650 987445 infeasible   82         0.29041    0.25708  11.5%  25.5 1575s
 2370275 991708    0.27708   72   23    0.29041    0.25708  11.5%  25.4 1580s
 2380374 996141     cutoff   74         0.29041    0.25708  11.5%  25.4 1585s
 2389776 1000548    0.27930   81   15    0.29041    0.25708  11.5%  25.4 1590s
 2400542 1005451    0.27375   65   35    0.29041    0.25708  11.5%  25.4 1595s
 2409866 1009246    0.28652   79   17    0.29041    0.25708  11.5%  25.3 1600s
 2417412 1012627    0.27819   77   39    0.29041    0.25708  11.5%  25.3 1605s
 2427675 1017154    0.26264   68   46    0.29041    0.25708  11.5%  25.3 1610s
 2435100 1020561    0.28600   78   17    0.29041    0.25708  11.5%  25.3 1615s
 2446029 1024873 infeasible   81         0.29041    0.25708  11.5%  25.3 1620s
 2454593 1029340    0.27337   74   37    0.29041    0.25708  11.5%  25.3 1625s
 2463509 1033435    0.26708   71   34    0.29041    0.25708  11.5%  25.2 1630s
 2473112 1037005     cutoff   68         0.29041    0.25708  11.5%  25.2 1635s
 2481753 1041944    0.28375   78   27    0.29041    0.25708  11.5%  25.2 1640s
 2490431 1044292 infeasible   73         0.29041    0.25708  11.5%  25.2 1645s
 2498961 1048503    0.28541   88   16    0.29041    0.25708  11.5%  25.2 1650s
 2507494 1052518    0.27930   76   21    0.29041    0.25708  11.5%  25.2 1655s
 2517637 1056123    0.28264   72   30    0.29041    0.25708  11.5%  25.1 1660s
 2526958 1060249 infeasible   72         0.29041    0.25708  11.5%  25.1 1665s
 2537563 1065473    0.27375   75   37    0.29041    0.25708  11.5%  25.1 1670s
 2544100 1067854    0.27875   89   25    0.29041    0.25708  11.5%  25.1 1675s
 2555453 1072968 infeasible   66         0.29041    0.25708  11.5%  25.1 1680s
 2565649 1077484    0.25718   73   64    0.29041    0.25708  11.5%  25.1 1685s
 2572068 1082859    0.28208   69   30    0.29041    0.25708  11.5%  25.0 1693s
 2581082 1083573    0.28764   72   38    0.29041    0.25708  11.5%  25.0 1695s
 2591603 1087846    0.26609   63   50    0.29041    0.25708  11.5%  25.0 1700s
 2596690 1090012    0.26157   60   53    0.29041    0.25708  11.5%  25.0 1705s
 2603265 1092774    0.27764   68   33    0.29041    0.25708  11.5%  25.0 1710s
 2609893 1095241    0.26155   70   57    0.29041    0.25708  11.5%  25.0 1715s
 2621187 1100102    0.25708   62   58    0.29041    0.25708  11.5%  25.0 1720s
 2630790 1104638    0.27884   63   74    0.29041    0.25708  11.5%  25.0 1725s
 2642105 1109199    0.26768   61   60    0.29041    0.25708  11.5%  24.9 1730s
 2651846 1113370    0.27652   71   41    0.29041    0.25708  11.5%  24.9 1735s
 2660329 1117007    0.26819   69   38    0.29041    0.25708  11.5%  24.9 1740s
 2671207 1121867    0.28375   72   28    0.29041    0.25708  11.5%  24.9 1745s
 2681049 1126499 infeasible   70         0.29041    0.25708  11.5%  24.9 1750s
 2691372 1130526     cutoff   83         0.29041    0.25708  11.5%  24.9 1755s
 2701795 1134973    0.27652   77   31    0.29041    0.25708  11.5%  24.9 1760s
 2711231 1139117    0.26264   64   44    0.29041    0.25708  11.5%  24.9 1765s
 2719865 1143246    0.26264   58   56    0.29041    0.25708  11.5%  24.9 1770s
 2728013 1146966    0.27930   73   35    0.29041    0.25708  11.5%  24.9 1775s
 2738967 1150581    0.26262   59   61    0.29041    0.25708  11.5%  24.8 1780s
 2749080 1154318    0.26708   68   50    0.29041    0.25708  11.5%  24.8 1785s
 2757864 1157662     cutoff   83         0.29041    0.25708  11.5%  24.8 1790s
 2768527 1162601    0.28264   75   16    0.29041    0.25708  11.5%  24.8 1795s
 2777993 1166350    0.27839   71   35    0.29041    0.25708  11.5%  24.8 1800s
 2784784 1170756    0.27930   79   41    0.29041    0.25708  11.5%  24.8 1807s
 2794862 1173451    0.26282   69   56    0.29041    0.25708  11.5%  24.8 1810s
 2806408 1178502 infeasible   72         0.29041    0.25708  11.5%  24.8 1815s
 2815702 1183208    0.27819   73   20    0.29041    0.25708  11.5%  24.8 1820s
 2827546 1187897 infeasible   76         0.29041    0.25708  11.5%  24.8 1825s
 2837046 1191841    0.28764   75   23    0.29041    0.25708  11.5%  24.8 1830s
 2847526 1195709    0.28264   73   28    0.29041    0.25708  11.5%  24.7 1835s
 2857258 1199979    0.25708   57   62    0.29041    0.25708  11.5%  24.7 1840s
 2862051 1201801    0.26375   70   57    0.29041    0.25708  11.5%  24.7 1845s
 2872528 1206057     cutoff   85         0.29041    0.25708  11.5%  24.7 1850s
 2882532 1210652     cutoff   65         0.29041    0.25708  11.5%  24.7 1855s
 2891799 1214512 infeasible   70         0.29041    0.25708  11.5%  24.7 1860s
 2900651 1218289 infeasible   75         0.29041    0.25708  11.5%  24.7 1865s
 2910824 1222555    0.27653   66   71    0.29041    0.25708  11.5%  24.7 1870s
 2920528 1226638     cutoff   83         0.29041    0.25708  11.5%  24.7 1875s
 2930914 1231292     cutoff   67         0.29041    0.25708  11.5%  24.7 1880s
 2939576 1234696     cutoff   67         0.29041    0.25708  11.5%  24.7 1885s
 2947320 1238404    0.27821   68   50    0.29041    0.25708  11.5%  24.7 1890s
 2956730 1242462    0.27875   60   53    0.29041    0.25708  11.5%  24.7 1895s
 2966284 1247508    0.28421   72   38    0.29041    0.25708  11.5%  24.7 1900s
 2975410 1250860    0.28394   63   53    0.29041    0.25708  11.5%  24.7 1905s
 2985681 1255167 infeasible   67         0.29041    0.25708  11.5%  24.7 1910s
 2995269 1259546    0.27267   82   30    0.29041    0.25708  11.5%  24.7 1915s
 3003675 1262988 infeasible   82         0.29041    0.25708  11.5%  24.7 1920s
 3011778 1267256    0.28375   78   42    0.29041    0.25708  11.5%  24.7 1925s
 3021269 1270029    0.27264   64   35    0.29041    0.25708  11.5%  24.7 1930s
 3028145 1273912    0.25754   58   77    0.29041    0.25708  11.5%  24.7 1935s
 3037663 1277143    0.28421   64   58    0.29041    0.25708  11.5%  24.7 1940s
 3047533 1281570    0.27755   65   55    0.29041    0.25708  11.5%  24.7 1945s
 3056064 1284925 infeasible   72         0.29041    0.25708  11.5%  24.7 1950s
 3063178 1287869    0.28208   77   47    0.29041    0.25708  11.5%  24.7 1955s
 3071999 1291592    0.26264   66   81    0.29041    0.25708  11.5%  24.7 1960s
 3080323 1296010    0.28930   71   23    0.29041    0.25708  11.5%  24.7 1965s
 3089011 1299289    0.26273   66   90    0.29041    0.25708  11.5%  24.7 1970s

Cutting planes:
  Gomory: 118
  Cover: 2
  Implied bound: 98
  Projected implied bound: 97
  MIR: 98
  StrongCG: 1
  Flow cover: 363
  Inf proof: 11
  RLT: 133
  Relax-and-lift: 27

Explored 3094359 nodes (76337084 simplex iterations) in 1972.76 seconds
Thread count was 16 (of 16 available processors)

Solution count 9: 0.290413 0.290413 0.293191 ... 0.362455

Solve interrupted
Best objective 2.904134365635e-01, best bound 2.570812140739e-01, gap 11.4775%