MAX-CSP 2008 Competition: solvers results per benchmarks

Result page for benchmark
csp/fapp/fapp05/
normalized-fapp05-0350-6.xml

Jump to solvers results

General information on the benchmark

Namecsp/fapp/fapp05/
normalized-fapp05-0350-6.xml
MD5SUM84f9ffd3bc330531b9df688f127dfd93
Bench Category2-ARY-INT (binary constraints in intension)
Best result obtained on this benchmarkMSAT TO
Best Number of falsified constraints2
Best CPU time to get the best result obtained on this benchmark3600.08
Satisfiable
(Un)Satisfiability was proved
Number of variables350
Number of constraints4665
Maximum constraint arity2
Maximum domain size270
Number of constraints which are defined in extension0
Number of constraints which are defined in intension4665
Global constraints used (with number of constraints)

Results of the different solvers on this benchmark

Solver NameTraceIDAnswerNumber of falsified constraintsCPU timeWall clock time
Concrete + CSP4J - MCRW Engine 2008-05-301113011MSAT (TO)2 3600.08 3600.12
Concrete + CSP4J - Tabu Engine 2008-05-301113012MSAT (TO)36 3600.09 3618.52
AbsconMax 112 pc-w1113013? 206.704 208.078
AbsconMax 112 pc-d1113014? 207.95 210.063
Sugar++ v1.13+minisat-inc1113015? (MO) 122.074 152.663
Sugar v1.13+minisat1113016? (MO) 127.376 131.303

Additionnal information

This section presents information obtained from the best job displayed in the list (i.e. solvers whose names are not hidden).

Number of falsified constraints: 2
Solution found:
2572 2332 -2180 -2408 -2716 -2684 -2548 -2180 -2272 -2544 -2676 -2532 -2524 2480 2492 2656 -2632 -2480 -2428 -2312 2408 -2188 -2716 2388
-2316 -2400 2384 2196 -2220 2356 -2668 -2564 2280 -2532 2424 2352 2384 2264 -2428 -2436 -2592 -2320 -2444 2700 2580 -2192 -2648 2180 2300
-2536 2404 2528 -2440 -2220 2684 -2408 -2180 2256 -2428 -2616 -2500 -2428 -2420 -2524 -2536 -2180 2196 -2220 2700 2484 2180 -2572 -2324 2520
2388 2480 -2336 -2552 -2236 2220 2220 -2580 -2676 2376 -2264 2244 2340 -2180 2464 -2308 2332 2564 -2228 -2412 -2680 2544 2448 -2380 -2296
-2408 2472 2516 2536 -2672 -2560 -2192 -2316 -2472 2364 -2332 -2644 2448 2200 -2580 2416 2236 2228 -2524 2712 2432 -2336 2604 2220 2512 2392
-2532 2660 -2184 -2632 -2704 -2496 2600 2676 -2712 2384 -2220 -2184 2280 2600 2236 -2696 -2556 -2488 2316 2540 2212 -2512 2340 -2676 2380
-2528 2448 2384 2304 -2584 -2640 -2376 2696 2268 -2528 -2536 2456 -2672 2276 2372 2644 -2188 2596 -2660 2228 2444 -2424 -2536 2488 2712
-2284 2388 2600 -2220 2404 2708 -2672 2228 2576 2564 2232 -2448 -2356 -2656 2260 -2492 2448 -2676 2432 2532 -2184 2192 2604 2208 -2240 -2544
-2240 2232 2376 -2384 2440 2716 2460 2420 -2584 -2572 2240 2180 2716 2656 2688 -2580 2388 2316 -2600 -2700 -2316 2424 -2532 2224 2356 2356
2664 -2188 2220 -2400 2624 -2496 2488 -2448 2360 -2584 2620 -2716 -2584 -2500 -2488 2584 -2216 -2620 -2320 2540 -2508 -2452 2544 2328 2372
2540 -2716 2180 2488 -2532 -2676 -2540 2416 -2188 -2584 2228 -2368 2364 -2448 -2260 -2660 2200 -2672 2440 -2488 2716 -2560 -2500 2532 2572
2664 -2544 2580 2188 -2584 -2504 -2540 2520 -2572 -2300 -2220 -2384 -2224 2416 2660 -2640 -2696 2288 -2392 -2424 2504 -2188 2640 2496 2196
2716 -2252 2476 2644 -2344 2488 -2580 -2672 2248 2232 2228 -2496 2676 -2700 -2644 2500 -2528 -2676 -2212 -2540 2544 -2328 -2540 2536 2484
-2540 2364 2260 2712 2556 -2564 2372 -2684 -2344 2496 -2224 2556 2624 2304 2252 2336 2380 -2376 -2596 -2624 -2336 2656 2456