Solver Square Comparison: Considers all models.

Date / Time: 08/24/07 21:45:30


Solver comparison utility.

Compares all solver return outcomes (for example optimal, locally optimal, infeasible, unbounded, fail) of one solver with all return outcomes of another solver. Interrupt denotes resource or iteration limit has been reached. Solver ALPHAECP is represented on the left (rows) and solver SBB on top (columns). See the solver return definitions for return codes.

Models having trace data only in one trace file are listed in the "no data" column of the other.


Tracefile 1 :2-AlphaECP-1.trc.convex
Tracefile 2 :6-SBB-1.trc.convex
Solvers used : ALPHAECP
SBB
Modeltype(s)   MINLP



SBB:
optimal
SBB:
feasible
SBB:
infeasible
SBB:
unbounded
SBB:
fail
SBB:
no data
total ALPHAECP
ALPHAECP:
optimal
- - - - - - -
ALPHAECP:
feasible
- 30 - - 2 - 32
ALPHAECP:
infeasible
- - - - - - -
ALPHAECP:
unbounded
- - - - - - -
ALPHAECP:
fail
- 1 - - 3 - 4
ALPHAECP:
no data
- - - - - - -
total SBB - 31 - - 5 - 36




Solver return definitions:

OutcomeModel StatusSolver Status
optimal 1 or 15 1
locally optimal 2 any
feasible 8 or 16 1 or 2 or 3 or 4 or 5
infeasible 4 or 5 or 10 or 19 1
unbounded 3 or 18 1
fail all other all other




Solver Resource Times


ALPHAECP: feasible -- SBB: feasible    Back to top

Modelname Time (ALPHAECP) Time (SBB) Ratio (ALPHAECP/SBB) Obj (ALPHAECP) Obj (SBB)
alan 1.0000 0.0100 100.000 2.92500000 2.92500000
batch 2.0000 0.2300 8.696 285506.48149069 285506.50815158
du-opt 1124.0000 1.7400 645.977 3.55567908 3.56108965
du-opt5 453.0000 20.8200 21.758 8.07307759 8.07365758
ex1223 3.0000 0.0600 50.000 4.57957678 4.57958240
ex1223a 3.0000 0.0100 300.000 4.57957997 4.57958240
ex1223b 3.0000 0.0000 +INF.000 4.57957678 4.57958240
fac1 83.0000 0.0100 8300.000 160912612.35016900 160912612.35016900
fac3 8.0000 0.2900 27.586 31982309.84800000 31982309.84800000
m3 2.0000 0.4000 5.000 37.80000000 37.80000000
m6 7.0000 196.7700 0.036 82.25687690 129.82493644
m7 33.0000 223.4600 0.148 106.75687690 123.96437781
meanvarx 1.0000 0.0200 50.000 14.36907510 14.49698300
nvs03 1.0000 0.0200 50.000 16.00000000 16.00000000
nvs10 2.0000 0.0200 100.000 -310.80000000 -310.80000000
risk2bpb 2.0000 0.4200 4.762 -55.87613940 -55.73616850
st_e14 2.0000 0.0200 100.000 4.57957678 4.57958240
st_miqp1 1.0000 0.0300 33.333 281.00000000 281.00000000
st_miqp2 1.0000 0.0300 33.333 2.00000000 2.00000000
st_miqp4 1.0000 0.0000 +INF.000 -4574.00000000 -4574.00000000
stockcycle 3600.0000 98.0100 36.731 436419.12998549 143295.16500000
st_test5 1.0000 0.0600 16.667 -110.00000000 -110.00000000
st_test6 1.0000 0.0900 11.111 471.00000000 471.00000000
st_test8 1.0000 0.0100 100.000 -29605.00000000 -29605.00000000
st_testgr1 2.0000 0.0400 50.000 -12.81160000 -12.72810000
st_testgr3 1.0000 0.0600 16.667 -20.59000000 -20.46880000
st_testph4 1.0000 0.0200 50.000 -80.50000000 -80.50000000
synthes1 1.0000 0.0300 33.333 6.00965002 6.00975891
synthes2 5.0000 0.0400 125.000 73.03454960 73.03531253
synthes3 4.0000 0.1800 22.222 68.00932736 68.00974052

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ALPHAECP: feasible -- SBB: fail    Back to top

Modelname Time (ALPHAECP) Time (SBB) Ratio (ALPHAECP/SBB) Obj (ALPHAECP) Status (SBB)
fo7 504.0000 324.9200 --- 20.72918438 mstat(14) sstat( 4)
o7 3606.0000 317.6600 --- 153.81988735 mstat(14) sstat( 4)

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ALPHAECP: fail -- SBB: feasible    Back to top

Modelname Time (ALPHAECP) Time (SBB) Ratio (ALPHAECP/SBB) Status (ALPHAECP) Obj (SBB)
risk2b 4.0000 0.3900 --- mstat(14) sstat(10) -55.73616850

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ALPHAECP: fail -- SBB: fail    Back to top

Modelname Time (ALPHAECP) Time (SBB) Ratio (ALPHAECP/SBB) Status (ALPHAECP) Status (SBB)
tls12 3601.0000 578.4800 --- mstat(14) sstat( 3) mstat(14) sstat( 4)
tls6 3600.0000 173.5400 --- mstat(14) sstat( 3) mstat(14) sstat( 4)
tls7 3601.0000 259.4800 --- mstat(14) sstat( 3) mstat(14) sstat( 4)

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ALPHAECP: feasible:     Back to top

Modelname Time (ALPHAECP) Obj (ALPHAECP)
alan 1.0000 2.92500000
batch 2.0000 285506.48149069
du-opt 1124.0000 3.55567908
du-opt5 453.0000 8.07307759
ex1223 3.0000 4.57957678
ex1223a 3.0000 4.57957997
ex1223b 3.0000 4.57957678
fac1 83.0000 160912612.35016900
fac3 8.0000 31982309.84800000
fo7 504.0000 20.72918438
gbd 1.0000 2.20000000
m3 2.0000 37.80000000
m6 7.0000 82.25687690
m7 33.0000 106.75687690
meanvarx 1.0000 14.36907510
nvs03 1.0000 16.00000000
nvs10 2.0000 -310.80000000
o7 3606.0000 153.81988735
risk2bpb 2.0000 -55.87613940
st_e14 2.0000 4.57957678
st_e35 0.0000 107419.80448037
st_miqp1 1.0000 281.00000000
st_miqp2 1.0000 2.00000000
st_miqp3 1.0000 -6.00000000
st_miqp4 1.0000 -4574.00000000
st_miqp5 1.0000 -333.88903104
stockcycle 3600.0000 436419.12998549
st_test5 1.0000 -110.00000000
st_test6 1.0000 471.00000000
st_test8 1.0000 -29605.00000000
st_testgr1 2.0000 -12.81160000
st_testgr3 1.0000 -20.59000000
st_testph4 1.0000 -80.50000000
synthes1 1.0000 6.00965002
synthes2 5.0000 73.03454960
synthes3 4.0000 68.00932736

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ALPHAECP: fail:     Back to top

Modelname Time (ALPHAECP) Status (ALPHAECP)
risk2b -- mstat(14) sstat(10)
tls12 -- mstat(14) sstat( 3)
tls6 -- mstat(14) sstat( 3)
tls7 -- mstat(14) sstat( 3)

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SBB: feasible:     Back to top

Modelname Time (SBB) Obj (SBB)
alan 0.0100 2.92500000
batch 0.2300 285506.50815158
du-opt 1.7400 3.56108965
du-opt5 20.8200 8.07365758
ex1223 0.0600 4.57958240
ex1223a 0.0100 4.57958240
ex1223b 0.0000 4.57958240
fac1 0.0100 160912612.35016900
fac3 0.2900 31982309.84800000
m3 0.4000 37.80000000
m6 196.7700 129.82493644
m7 223.4600 123.96437781
meanvarx 0.0200 14.49698300
nvs03 0.0200 16.00000000
nvs10 0.0200 -310.80000000
risk2b 0.3900 -55.73616850
risk2bpb 0.4200 -55.73616850
st_e14 0.0200 4.57958240
st_miqp1 0.0300 281.00000000
st_miqp2 0.0300 2.00000000
st_miqp4 0.0000 -4574.00000000
stockcycle 98.0100 143295.16500000
st_test5 0.0600 -110.00000000
st_test6 0.0900 471.00000000
st_test8 0.0100 -29605.00000000
st_testgr1 0.0400 -12.72810000
st_testgr3 0.0600 -20.46880000
st_testph4 0.0200 -80.50000000
synthes1 0.0300 6.00975891
synthes2 0.0400 73.03531253
synthes3 0.1800 68.00974052

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SBB: fail:     Back to top

Modelname Time (SBB) Status (SBB)
fo7 -- mstat(14) sstat( 4)
o7 -- mstat(14) sstat( 4)
tls12 -- mstat(14) sstat( 4)
tls6 -- mstat(14) sstat( 4)
tls7 -- mstat(14) sstat( 4)

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