PB'09 competition: results by benchmark

Results by benchmark for category optimisation, small integers, linear constraints (OPT-SMALLINT-LIN), subcategory Handmade, subsubcategory Numerical Problems

This page displays the results of the different solvers for each benchmark for category optimisation, small integers, linear constraints (OPT-SMALLINT-LIN), subcategory Handmade, subsubcategory Numerical Problems

REMINDER

Keep in mind that the 'Best result' columns only provide the best result given by one of the solvers. This 'Best result' may be wrong in case of an UNSATISFIABLE or OPTIMUM FOUND answer (because there's no efficient way to check these answers).

Description of a cell contents:

Cell example	Meaning
Answer	Solver result
f=...	value of the objective function for the model reported by the solver
TT=...	Total Time (TT): this is the CPU time (in seconds) used by the solver until termination. This time is only meaningful for complete solvers because incomplete solvers will always run until they time out

Remember that CPU time and wall clock time are two very different notions. The CPU time represents the time during which the instructions of the solver were executed by the processor. The wall clock time represents how much time ellapsed on the clock. For a same event, the CPU time may be either smaller or greater than the wall clock time depending on the number of threads of execution and the number of processors.

Meaning of some abbreviations:

Abbreviation	Meaning
f=...	Value of the objective function
TO	Time Out
MO	Mem. Out (out of memory)

Meaning of the different colors:

Color	Meaning
text	the solver cannot handle this instance
text	the solver gave no answer
text	the solver could give an answer (SAT)
text	the solver gave a definitive answer (OPTIMUM FOUND or UNSAT)
text	the solver performed better than the other ones on that instance (complete solvers point of view)
text	the solver performed better than the other ones on that instance (incomplete solvers point of view)
text	the solver was ended by a signal or other problem
text	the solver gave an incomplete answer
text	the solver gave a wrong answer

For better readability, you may choose to hide some solvers:
bsolo 3.1 (complete)
bsolo 3.1 cl (complete)
bsolo 3.1 pb (complete)
pbclasp 2009-04-24 (complete)
SAT4J Pseudo CP 2.1.1 (complete)
SAT4J Pseudo Resolution 2.1.1 (complete)
SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)
SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)
wbo 1.0 (complete)

Bench name	Best results on this instance	bsolo 3.1 (complete)	bsolo 3.1 cl (complete)	bsolo 3.1 pb (complete)	pbclasp 2009-04-24 (complete)	SAT4J Pseudo CP 2.1.1 (complete)	SAT4J Pseudo Resolution 2.1.1 (complete)	SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)	SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)	wbo 1.0 (complete)
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_10.opb	OPT f=55 TT=1053.61 T1=318.18	SAT f=59 TT=1798.03 T1=780.66	SAT f=60 TT=1798.03 T1=590.89	SAT f=62 TT=1798.03 T1=1211.05	OPT f=55 TT=1053.61 T1=318.18	SAT (TO) f=64 TT=1800.37 T1=1536.43	SAT (TO) f=55 TT=1800.49 T1=1108.28	? (TO) TT=1800.38	? (TO) TT=1800.22	? (TO) TT=1800.09
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_11.opb	SAT f=76 TT=1800.08 T1=508.73	SAT f=81 TT=1798.02 T1=694.15	SAT f=78 TT=1798.03 T1=334.25	SAT f=79 TT=1798.02 T1=1092.69	SAT (TO) f=76 TT=1800.08 T1=508.73	SAT (TO) f=92 TT=1800.46 T1=1357.17	SAT (TO) f=76 TT=1800.58 T1=539.75	? TT=1799.79	? (TO) TT=1800.29	? (TO) TT=1800.07
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_12.opb	SAT f=97 TT=1800.13 T1=1047.9	SAT f=104 TT=1798.03 T1=1330.67	SAT f=100 TT=1798.03 T1=1573.22	SAT f=104 TT=1798.04 T1=1167.67	SAT (TO) f=97 TT=1800.13 T1=1047.9	SAT (TO) f=117 TT=1800.51 T1=1519.9	SAT (TO) f=101 TT=1800.53 T1=845.72	? TT=1798.04	? (TO) TT=1800.25	? (TO) TT=1800.1
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_13.opb	SAT f=124 TT=1800.07 T1=1123.94	SAT f=119 TT=1798.04 T1=302.98	SAT f=132 TT=1798.05 T1=1751.36	SAT f=132 TT=1798.07 T1=1631.42	SAT (TO) f=124 TT=1800.07 T1=1123.94	SAT (TO) f=200 TT=1800.46 T1=1715.26	SAT (TO) f=131 TT=1800.45 T1=1702.15	? TT=1798.55	? (TO) TT=1800.28	? (TO) TT=1800.11
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_14.opb	SAT f=157 TT=1798.05 T1=1013.51	SAT f=155 TT=1798.04 T1=1640.1	SAT f=157 TT=1798.05 T1=1013.51	SAT f=170 TT=1798.16 T1=95.2	SAT (TO) f=167 TT=1800.1 T1=1100.84	SAT (TO) f=212 TT=1800.35 T1=1085.61	SAT (TO) f=165 TT=1800.5 T1=1518.31	? TT=1795.95	? (TO) TT=1800.29	? (TO) TT=1800.09
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_15.opb	SAT f=188 TT=1798.08 T1=745.14	SAT f=187 TT=1798.04 T1=1381.15	SAT f=188 TT=1798.08 T1=745.14	SAT f=206 TT=1797.95 T1=397.68	SAT (TO) f=206 TT=1800.12 T1=623.7	SAT (TO) f=207 TT=1800.53 T1=1741.01	SAT (TO) f=204 TT=1800.5 T1=1402.85	? TT=1795.12	? TT=1798.64	? (TO) TT=1800.08
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_16.opb	SAT f=233 TT=1798.04 T1=1434.98	SAT f=253 TT=1798.04 T1=112.8	SAT f=233 TT=1798.04 T1=1434.98	SAT f=236 TT=1798.05 T1=1467.05	? (TO) TT=1800.11	SAT (TO) f=323 TT=1800.43 T1=206.37	? (TO) TT=1800.3	? TT=1795.6	? TT=1798.26	? (TO) TT=1800.09
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_17.opb	SAT f=264 TT=1798.05 T1=770.59	SAT f=278 TT=1798.05 T1=1434.54	SAT f=264 TT=1798.05 T1=770.59	SAT f=283 TT=1798.06 T1=521.28	SAT (TO) f=286 TT=1800.11 T1=1000.86	? (TO) TT=1800.23	? (TO) TT=1800.27	? TT=1796.89	? TT=1797.27	? (TO) TT=1800.05
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_18.opb	SAT f=313 TT=1798.1 T1=532.14	SAT f=322 TT=1798.05 T1=160.83	SAT f=317 TT=1798.04 T1=125.96	SAT f=313 TT=1798.1 T1=532.14	? (TO) TT=1800.14	? (TO) TT=1800.26	? (TO) TT=1800.25	? TT=1796.61	? TT=1796.59	? (TO) TT=1800.06
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_19.opb	SAT f=354 TT=1798.08 T1=1137.07	SAT f=360 TT=1798.06 T1=325.84	SAT f=354 TT=1798.08 T1=1137.07	? TT=1798.05	? (TO) TT=1800.07	? (TO) TT=1800.27	? (TO) TT=1800.26	? TT=1796.31	? TT=1795.83	? (TO) TT=1800.07
Bench name	Best results	bsolo 3.1 (complete)	bsolo 3.1 cl (complete)	bsolo 3.1 pb (complete)	pbclasp 2009-04-24 (complete)	SAT4J Pseudo CP 2.1.1 (complete)	SAT4J Pseudo Resolution 2.1.1 (complete)	SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)	SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)	wbo 1.0 (complete)
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/bounded_golomb_rulers/ normalized-bogr_20.opb		? TT=1798.1	? TT=1798.06	? TT=1798.05	? (TO) TT=1800.06	? (TO) TT=1800.29	? (TO) TT=1800.27	? TT=1796.58	? (TO) TT=1801.66	? (TO) TT=1800.06
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_4.opb	OPT f=6 TT=0.002 T1=0	OPT f=6 TT=0.004 T1=0	OPT f=6 TT=0.004 T1=0	OPT f=6 TT=0.004 T1=0	OPT f=6 TT=0.017 T1=0.01	OPT f=6 TT=0.375 T1=0.31	OPT f=6 TT=0.348 T1=0.29	OPT f=6 TT=0.035 T1=0.02	OPT f=6 TT=0.035 T1=0.02	OPT f=6 TT=0.002 T1=0
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_5.opb	OPT f=11 TT=0.006 T1=0	OPT f=11 TT=0.022 T1=0.02	OPT f=11 TT=0.019 T1=0.01	OPT f=11 TT=0.027 T1=0.02	OPT f=11 TT=0.022 T1=0.01	OPT f=11 TT=1.111 T1=0.68	OPT f=11 TT=0.702 T1=0.48	OPT f=11 TT=0.868 T1=0.79	OPT f=11 TT=1.328 T1=1.27	OPT f=11 TT=0.006 T1=0
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_6.opb	OPT f=17 TT=0.059 T1=0.02	OPT f=17 TT=0.062 T1=0.02	OPT f=17 TT=0.059 T1=0.02	OPT f=17 TT=0.086 T1=0.04	OPT f=17 TT=0.065 T1=0.05	OPT f=17 TT=3.31 T1=1.81	OPT f=17 TT=1.794 T1=1.08	OPT f=17 TT=4.322 T1=2.05	OPT f=17 TT=8.135 T1=6.79	OPT f=17 TT=0.066 T1=0.06
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_7.opb	OPT f=25 TT=0.581 T1=0.22	OPT f=25 TT=0.65 T1=0.12	OPT f=25 TT=0.804 T1=0.22	OPT f=25 TT=1.463 T1=0.28	OPT f=25 TT=0.581 T1=0.54	OPT f=25 TT=17.714 T1=8.81	OPT f=25 TT=3.946 T1=2.21	OPT f=25 TT=93.913 T1=59.19	OPT f=25 TT=63.75 T1=15.12	OPT f=25 TT=0.905 T1=0.9
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_8.opb	OPT f=34 TT=7.519 T1=3.19	OPT f=34 TT=30.228 T1=2.51	OPT f=34 TT=25.498 T1=5.93	OPT f=34 TT=97.065 T1=72.25	OPT f=34 TT=7.519 T1=3.19	OPT f=34 TT=485.732 T1=43.44	OPT f=34 TT=28.9 T1=10.45	OPT f=34 TT=1035.58 T1=366.77	OPT f=34 TT=837.547 T1=380.01	OPT f=34 TT=21.923 T1=21.92
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ bounded_golomb_rulers/normalized-bogr_9.opb	OPT f=44 TT=92.672 T1=26.45	OPT f=44 TT=476.301 T1=261.16	OPT f=44 TT=525.113 T1=202.86	SAT (TO) f=44 TT=1800.29 T1=1616.98	OPT f=44 TT=92.672 T1=26.45	SAT (TO) f=44 TT=1800.32 T1=586.48	OPT f=44 TT=353.099 T1=99.99	SAT (TO) f=48 TT=1800.45 T1=1787.64	SAT (TO) f=69 TT=1800.35 T1=508.57	OPT f=44 TT=622.401 T1=622.53
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_10.opb	OPT f=55 TT=1375.97 T1=620.15	SAT f=58 TT=1798.03 T1=1383.88	SAT f=60 TT=1798.02 T1=1063.53	SAT f=61 TT=1798.03 T1=1058.6	OPT f=55 TT=1375.97 T1=620.15	SAT (TO) f=64 TT=1800.32 T1=18.86	SAT (TO) f=59 TT=1800.49 T1=495.74	SAT (TO) f=80 TT=1800.32 T1=1107.94	SAT (TO) f=87 TT=1800.24 T1=1261.51	? (TO) TT=1800.07
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_11.opb	SAT f=77 TT=1798.03 T1=253.17	SAT f=77 TT=1798.04 T1=1771.58	SAT f=77 TT=1798.03 T1=578.82	SAT f=78 TT=1798.02 T1=1784.31	SAT (TO) f=78 TT=1800.05 T1=1684.85	SAT (TO) f=89 TT=1800.29 T1=1097.85	SAT (TO) f=77 TT=1800.33 T1=253.17	? TT=1798.59	? (TO) TT=1800.25	? (TO) TT=1800.11
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_12.opb	SAT f=101 TT=1800.14 T1=492.77	SAT f=102 TT=1798.04 T1=357.4	SAT f=102 TT=1798.04 T1=197.03	SAT f=109 TT=1798.04 T1=840	SAT (TO) f=101 TT=1800.14 T1=492.77	SAT (TO) f=122 TT=1800.52 T1=1654.46	SAT (TO) f=101 TT=1800.41 T1=1329.3	? TT=1797.9	? (TO) TT=1800.18	? (TO) TT=1800.14
Bench name	Best results	bsolo 3.1 (complete)	bsolo 3.1 cl (complete)	bsolo 3.1 pb (complete)	pbclasp 2009-04-24 (complete)	SAT4J Pseudo CP 2.1.1 (complete)	SAT4J Pseudo Resolution 2.1.1 (complete)	SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)	SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)	wbo 1.0 (complete)
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_13.opb	SAT f=121 TT=1798.05 T1=1245.14	SAT f=129 TT=1798.07 T1=965.72	SAT f=121 TT=1798.05 T1=1245.14	SAT f=134 TT=1798.04 T1=1197.67	SAT (TO) f=126 TT=1800.1 T1=620.33	SAT (TO) f=153 TT=1800.44 T1=1196.98	SAT (TO) f=129 TT=1800.58 T1=1366.23	? TT=1796.98	? (TO) TT=1800.34	? (TO) TT=1800.11
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_14.opb	SAT f=154 TT=1798.04 T1=203.26	SAT f=160 TT=1798.05 T1=418.58	SAT f=154 TT=1798.04 T1=203.26	SAT f=159 TT=1798.09 T1=580.69	SAT (TO) f=159 TT=1800.13 T1=938.55	? (TO) TT=1800.36	SAT (TO) f=164 TT=1800.46 T1=1353.13	? TT=1796.56	? (TO) TT=1800.23	? (TO) TT=1800.09
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_15.opb	SAT f=202 TT=1800.06 T1=1357.85	SAT f=192 TT=1798.06 T1=440.68	SAT f=204 TT=1798.06 T1=984.77	SAT f=204 TT=1798.07 T1=260.78	SAT (TO) f=202 TT=1800.06 T1=1357.85	SAT (TO) f=224 TT=1800.54 T1=369.77	SAT (TO) f=207 TT=1800.38 T1=1782.59	? TT=1794.94	? TT=1799.6	? (TO) TT=1800.1
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_16.opb	SAT f=240 TT=1798.05 T1=1433.38	SAT f=228 TT=1798.06 T1=483.75	SAT f=240 TT=1798.05 T1=1433.38	SAT f=253 TT=1798.06 T1=905.62	SAT (TO) f=336 TT=1800.14 T1=244.39	? (TO) TT=1800.27	? (TO) TT=1800.32	? TT=1795.8	? TT=1799.43	? (TO) TT=1800.12
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_17.opb	SAT f=264 TT=1798.06 T1=774.77	SAT f=266 TT=1798.05 T1=1694.3	SAT f=275 TT=1798.05 T1=1608.28	SAT f=264 TT=1798.06 T1=774.77	? (TO) TT=1800.06	? (TO) TT=1800.26	SAT (TO) f=284 TT=1800.48 T1=1172.01	? TT=1795.63	? TT=1798.54	? (TO) TT=1800.11
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_18.opb	SAT f=319 TT=1798.06 T1=1540.36	? TT=1798.1	SAT f=319 TT=1798.06 T1=1540.36	? TT=1798.08	? (TO) TT=1800.13	? (TO) TT=1800.3	? (TO) TT=1800.26	? TT=1797.49	? TT=1797.98	? (TO) TT=1800.16
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_19.opb		SAT f=352 TT=1798.06 T1=432.81	? TT=1798.05	? TT=1798.03	? (TO) TT=1800.07	? (TO) TT=1800.29	? (TO) TT=1800.29	? TT=1796.85	? TT=1798.06	? (TO) TT=1800.13
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_20.opb		? TT=1798.05	? TT=1798.04	? TT=1798.13	? (TO) TT=1800.07	? (TO) TT=1800.33	? (TO) TT=1800.23	? TT=1796.88	? TT=1798.3	? (TO) TT=1800.15
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_4.opb	OPT f=6 TT=0.005 T1=0	OPT f=6 TT=0.006 T1=0	OPT f=6 TT=0.005 T1=0	OPT f=6 TT=0.007 T1=0	OPT f=6 TT=0.018 T1=0.02	OPT f=6 TT=0.507 T1=0.36	OPT f=6 TT=0.473 T1=0.35	OPT f=6 TT=0.272 T1=0.26	OPT f=6 TT=0.364 T1=0.35	OPT f=6 TT=0.005 T1=0
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_5.opb	OPT f=11 TT=0.018 T1=0.01	OPT f=11 TT=0.018 T1=0.01	OPT f=11 TT=0.018 T1=0.01	OPT f=11 TT=0.022 T1=0.02	OPT f=11 TT=0.022 T1=0.01	OPT f=11 TT=1.279 T1=0.73	OPT f=11 TT=0.851 T1=0.55	OPT f=11 TT=1.058 T1=0.89	OPT f=11 TT=1.243 T1=1.15	OPT f=11 TT=0.024 T1=0.02
Bench name	Best results	bsolo 3.1 (complete)	bsolo 3.1 cl (complete)	bsolo 3.1 pb (complete)	pbclasp 2009-04-24 (complete)	SAT4J Pseudo CP 2.1.1 (complete)	SAT4J Pseudo Resolution 2.1.1 (complete)	SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)	SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)	wbo 1.0 (complete)
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_6.opb	OPT f=17 TT=0.067 T1=0.03	OPT f=17 TT=0.112 T1=0.03	OPT f=17 TT=0.104 T1=0.03	OPT f=17 TT=0.154 T1=0.05	OPT f=17 TT=0.067 T1=0.05	OPT f=17 TT=5.481 T1=2.88	OPT f=17 TT=1.907 T1=1.15	OPT f=17 TT=6.01 T1=3.97	OPT f=17 TT=6.73 T1=3.81	OPT f=17 TT=0.14 T1=0.13
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_7.opb	OPT f=25 TT=0.802 T1=0.2	OPT f=25 TT=1.206 T1=0.29	OPT f=25 TT=1.077 T1=0.26	OPT f=25 TT=2.366 T1=0.2	OPT f=25 TT=0.802 T1=0.32	OPT f=25 TT=16.328 T1=4.85	OPT f=25 TT=5.338 T1=1.98	OPT f=25 TT=135.615 T1=46.34	OPT f=25 TT=69.397 T1=23.93	OPT f=25 TT=29.556 T1=29.56
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_8.opb	OPT f=34 TT=10.373 T1=6.48	OPT f=34 TT=22.52 T1=1.81	OPT f=34 TT=28.221 T1=7.2	OPT f=34 TT=161.324 T1=12.55	OPT f=34 TT=10.373 T1=6.48	OPT f=34 TT=629.521 T1=45.74	OPT f=34 TT=39.933 T1=21.81	SAT (TO) f=34 TT=1800.17 T1=1763.83	SAT (TO) f=47 TT=1800.18 T1=1771.4	OPT f=34 TT=29.16 T1=29.16
normalized-PB06/OPT-SMALLINT/ submitted-PB06/manquiho/ golomb-rulers/normalized-OGR_9.opb	OPT f=44 TT=96.784 T1=19.56	OPT f=44 TT=582.757 T1=141.72	OPT f=44 TT=468.408 T1=257.55	SAT f=44 TT=1798.03 T1=187.63	OPT f=44 TT=96.784 T1=19.56	SAT (TO) f=49 TT=1800.4 T1=1006.24	OPT f=44 TT=357.266 T1=47.18	SAT (TO) f=56 TT=1800.24 T1=1181.03	SAT (TO) f=67 TT=1800.28 T1=282.21	? (TO) TT=1800.1

Statistics		bsolo 3.1 (complete)	bsolo 3.1 cl (complete)	bsolo 3.1 pb (complete)	pbclasp 2009-04-24 (complete)	SAT4J Pseudo CP 2.1.1 (complete)	SAT4J Pseudo Resolution 2.1.1 (complete)	SCIPclp SCIP 1.1.0.7 with CLP 1.8.2 (complete)	SCIPspx SCIP 1.1.0.7 with SoPLEX 1.4.1(24.4.2009) (complete)	wbo 1.0 (complete)
Number of times the solver is able to give the best known answer		0	22	12	19	10	15	0	9	11
Number of times the solver is the best solver from a complete solver point of view (i.e. best known answer and best TT time)		0	13	2	14	0	2	0	0	3