| Name | Rlfap_mini/Rlfap-opt_mini/ Rlfap-ext-graph-08-opt_c18.xml |
| MD5SUM | 9315cc985dc36f3772136cd275650935 |
| Bench Category | COP (optimization problem) |
| Best result obtained on this benchmark | SAT |
| Best value of the objective obtained on this benchmark | 20 |
| Best CPU time to get the best result obtained on this benchmark | 2520.09 |
| Satisfiable | |
| (Un)Satisfiability was proved | |
| Number of variables | 680 |
| Number of constraints | 3757 |
| Number of domains | 7 |
| Minimum domain size | 6 |
| Maximum domain size | 44 |
| Distribution of domain sizes | [{"size":6,"count":48},{"size":22,"count":36},{"size":24,"count":18},{"size":36,"count":122},{"size":42,"count":170},{"size":44,"count":286}] |
| Minimum variable degree | 2 |
| Maximum variable degree | 23 |
| Distribution of variable degrees | [{"degree":2,"count":3},{"degree":3,"count":1},{"degree":4,"count":6},{"degree":5,"count":10},{"degree":6,"count":46},{"degree":7,"count":68},{"degree":8,"count":77},{"degree":9,"count":85},{"degree":10,"count":54},{"degree":11,"count":33},{"degree":12,"count":37},{"degree":13,"count":21},{"degree":14,"count":8},{"degree":15,"count":1},{"degree":16,"count":35},{"degree":17,"count":26},{"degree":18,"count":63},{"degree":19,"count":54},{"degree":20,"count":32},{"degree":21,"count":12},{"degree":22,"count":7},{"degree":23,"count":1}] |
| Minimum constraint arity | 2 |
| Maximum constraint arity | 2 |
| Distribution of constraint arities | [{"arity":2,"count":3757}] |
| Number of extensional constraints | 3757 |
| Number of intensional constraints | 0 |
| Distribution of constraint types | [{"type":"extension","count":3757}] |
| Optimization problem | YES |
| Type of objective | min NVALUES |
| Solver Name | TraceID | Answer | objective function | CPU time | Wall clock time |
|---|---|---|---|---|---|
| cosoco 1.12 (complete) | 4298147 | SAT (TO) | 20 | 2520.09 | 2519.9 |
| SuperSolver_Macq_Stevenart 2018-04-27 (incomplete) | 4298152 | ? (NS) | 4.44435 | 1.66703 | |
| Solver of Xavier Schul & Yvhan Smal 2018-04-28 (incomplete) | 4298151 | ? (NS) | 4.56692 | 1.72623 | |
| The dodo solver 2018-04-29 (complete) | 4298153 | ? (NS) | 4.97949 | 1.85639 | |
| MiniCPFever 2018-04-29 (complete) | 4298149 | ? (NS) | 5.73077 | 2.12615 | |
| GG's minicp 2018-04-29 (complete) | 4298148 | ? (NS) | 5.98067 | 2.66992 | |
| slowpoke 2018-04-29 (incomplete) | 4298150 | ? (NS) | 12.8033 | 3.93626 |
This section presents information obtained from the best job displayed in the list (i.e. solvers whose names are not hidden).
objective function: 20<instantiation type='solution' cost='20'> <list>x[0] x[100] x[101] x[102] x[103] x[104] x[105] x[106] x[107] x[108] x[109] x[10] x[110] x[111] x[112] x[113] x[114] x[115] x[116] x[117] x[118] x[119] x[11] x[120] x[121] x[122] x[123] x[124] x[125] x[126] x[127] x[128] x[129] x[12] x[130] x[131] x[132] x[133] x[134] x[135] x[136] x[137] x[138] x[139] x[13] x[140] x[141] x[142] x[143] x[144] x[145] x[146] x[147] x[148] x[149] x[14] x[150] x[151] x[152] x[153] x[154] x[155] x[156] x[157] x[158] x[159] x[15] x[160] x[161] x[162] x[163] x[164] x[165] x[166] x[167] x[168] x[169] x[16] x[170] x[171] x[172] x[173] x[174] x[175] x[176] x[177] x[178] x[179] x[17] x[180] x[181] x[182] x[183] x[184] x[185] x[186] x[187] x[188] x[189] x[18] x[190] x[191] x[192] x[193] x[194] x[195] x[196] x[197] x[198] x[199] x[19] x[1] x[200] x[201] x[202] x[203] x[204] x[205] x[206] x[207] x[208] x[209] x[20] x[210] x[211] x[212] x[213] x[214] x[215] x[216] x[217] x[218] x[219] x[21] x[220] x[221] x[222] x[223] x[224] x[225] x[226] x[227] x[228] x[229] x[22] x[230] x[231] x[232] x[233] x[234] x[235] x[236] x[237] x[238] x[239] x[23] x[240] x[241] x[242] x[243] x[244] x[245] x[246] x[247] x[248] x[249] x[24] x[250] x[251] x[252] x[253] x[254] x[255] x[256] x[257] x[258] x[259] x[25] x[260] x[261] x[262] x[263] x[264] x[265] x[266] x[267] x[268] x[269] x[26] x[270] x[271] x[272] x[273] x[274] x[275] x[276] x[277] x[278] x[279] x[27] x[280] x[281] x[282] x[283] x[284] x[285] x[286] x[287] x[288] x[289] x[28] x[290] x[291] x[292] x[293] x[294] x[295] x[296] x[297] x[298] x[299] x[29] x[2] x[300] x[301] x[302] x[303] x[304] x[305] x[306] x[307] x[308] x[309] x[30] x[310] x[311] x[312] x[313] x[314] x[315] x[316] x[317] x[318] x[319] x[31] x[320] x[321] x[322] x[323] x[324] x[325] x[326] x[327] x[328] x[329] x[32] x[330] x[331] x[332] x[333] x[334] x[335] x[336] x[337] x[338] x[339] x[33] x[340] x[341] x[342] x[343] x[344] x[345] x[346] x[347] x[348] x[349] x[34] x[350] x[351] x[352] x[353] x[354] x[355] x[356] x[357] x[358] x[359] x[35] x[360] x[361] x[362] x[363] x[364] x[365] x[366] x[367] x[368] x[369] x[36] x[370] x[371] x[372] x[373] x[374] x[375] x[376] x[377] x[378] x[379] x[37] x[380] x[381] x[382] x[383] x[384] x[385] x[386] x[387] x[388] x[389] x[38] x[390] x[391] x[392] x[393] x[394] x[395] x[396] x[397] x[398] x[399] x[39] x[3] x[400] x[401] x[402] x[403] x[404] x[405] x[406] x[407] x[408] x[409] x[40] x[410] x[411] x[412] x[413] x[414] x[415] x[416] x[417] x[418] x[419] x[41] x[420] x[421] x[422] x[423] x[424] x[425] x[426] x[427] x[428] x[429] x[42] x[430] x[431] x[432] x[433] x[434] x[435] x[436] x[437] x[438] x[439] x[43] x[440] x[441] x[442] x[443] x[444] x[445] x[446] x[447] x[448] x[449] x[44] x[450] x[451] x[452] x[453] x[454] x[455] x[456] x[457] x[458] x[459] x[45] x[460] x[461] x[462] x[463] x[464] x[465] x[466] x[467] x[468] x[469] x[46] x[470] x[471] x[472] x[473] x[474] x[475] x[476] x[477] x[478] x[479] x[47] x[480] x[481] x[482] x[483] x[484] x[485] x[486] x[487] x[488] x[489] x[48] x[490] x[491] x[492] x[493] x[494] x[495] x[496] x[497] x[498] x[499] x[49] x[4] x[500] x[501] x[502] x[503] x[504] x[505] x[506] x[507] x[508] x[509] x[50] x[510] x[511] x[512] x[513] x[514] x[515] x[516] x[517] x[518] x[519] x[51] x[520] x[521] x[522] x[523] x[524] x[525] x[526] x[527] x[528] x[529] x[52] x[530] x[531] x[532] x[533] x[534] x[535] x[536] x[537] x[538] x[539] x[53] x[540] x[541] x[542] x[543] x[544] x[545] x[546] x[547] x[548] x[549] x[54] x[550] x[551] x[552] x[553] x[554] x[555] x[556] x[557] x[558] x[559] x[55] x[560] x[561] x[562] x[563] x[564] x[565] x[566] x[567] x[568] x[569] x[56] x[570] x[571] x[572] x[573] x[574] x[575] x[576] x[577] x[578] x[579] x[57] x[580] x[581] x[582] x[583] x[584] x[585] x[586] x[587] x[588] x[589] x[58] x[590] x[591] x[592] x[593] x[594] x[595] x[596] x[597] x[598] x[599] x[59] x[5] x[600] x[601] x[602] x[603] x[604] x[605] x[606] x[607] x[608] x[609] x[60] x[610] x[611] x[612] x[613] x[614] x[615] x[616] x[617] x[618] x[619] x[61] x[620] x[621] x[622] x[623] x[624] x[625] x[626] x[627] x[628] x[629] x[62] x[630] x[631] x[632] x[633] x[634] x[635] x[636] x[637] x[638] x[639] x[63] x[640] x[641] x[642] x[643] x[644] x[645] x[646] x[647] x[648] x[649] x[64] x[650] x[651] x[652] x[653] x[654] x[655] x[656] x[657] x[658] x[659] x[65] x[660] x[661] x[662] x[663] x[664] x[665] x[666] x[667] x[668] x[669] x[66] x[670] x[671] x[672] x[673] x[674] x[675] x[676] x[677] x[678] x[679] x[67] x[68] x[69] x[6] x[70] x[71] x[72] x[73] x[74] x[75] x[76] x[77] x[78] x[79] x[7] x[80] x[81] x[82] x[83] x[84] x[85] x[86] x[87] x[88] x[89] x[8] x[90] x[91] x[92] x[93] x[94] x[95] x[96] x[97] x[98] x[99] x[9] </list> <values>254 380 142 142 380 442 680 16 254 442 680 380 58 296 680 442 86 324 380 142 254 16 142 296 58 380 142 86 324 380 142 478 240 478 380 142 254 16 86 324 170 408 296 58 240 58 296 16 254 414 652 296 58 16 254 254 380 142 16 254 652 414 324 86 142 380 16 380 142 16 254 16 254 414 652 652 414 58 652 414 16 254 324 86 414 652 722 484 296 16 254 414 652 86 324 86 324 296 58 296 380 142 484 722 484 722 16 254 142 380 58 16 296 58 58 296 58 296 58 296 58 296 58 722 484 58 296 324 86 652 414 324 86 296 296 58 324 86 324 86 680 442 296 58 16 16 254 58 296 58 296 296 58 324 86 254 296 58 254 16 254 16 442 680 680 442 380 16 254 142 380 254 16 414 652 86 324 142 296 58 142 380 296 58 86 324 86 324 16 16 254 16 254 142 380 142 380 484 722 254 324 86 380 142 414 652 16 254 58 296 484 142 380 414 652 142 380 652 414 296 58 722 296 58 296 58 296 142 380 86 324 296 58 296 58 296 142 380 484 722 16 254 142 380 58 16 254 296 58 142 380 380 142 380 142 680 380 142 722 484 254 16 380 142 324 86 442 16 254 478 240 86 324 86 324 414 652 86 442 680 414 652 414 652 142 380 380 142 324 680 442 58 296 16 254 380 142 58 296 380 142 380 380 142 254 16 324 86 16 254 142 484 722 254 16 414 652 254 16 296 58 142 324 86 778 540 16 254 58 296 778 540 380 58 16 254 680 442 484 722 722 484 254 16 58 86 324 722 484 722 484 142 380 442 680 296 142 380 540 778 722 484 142 380 142 380 296 652 414 484 722 540 778 142 380 16 254 58 296 58 16 254 86 324 58 296 652 414 16 142 380 254 16 86 324 296 58 58 296 254 58 296 680 442 540 778 142 380 58 296 86 58 296 380 142 58 296 380 142 540 778 324 16 254 296 58 652 414 86 324 380 142 16 296 58 442 680 16 254 296 58 16 254 254 442 414 652 296 58 652 414 254 16 380 142 380 254 16 540 778 254 16 254 16 142 380 142 16 254 254 16 442 680 58 296 58 296 540 86 324 142 380 414 652 540 778 254 16 778 680 442 414 652 324 86 324 86 414 652 380 296 58 540 778 380 142 254 16 324 86 142 324 86 778 540 324 86 380 142 442 680 296 142 380 540 778 58 296 442 680 414 652 58 324 86 652 414 680 442 380 142 680 442 414 324 86 380 142 324 86 142 380 380 142 652 680 540 778 86 324 380 142 16 254 324 86 254 778 540 380 142 170 408 380 142 680 442 16 722 484 414 652 380 142 142 380 680 442 380 722 484 296 58 442 680 652 414 722 484 142 414 652 324 86 442 680 58 296 722 484 142 86 324 58 296 296 58 58 296 652 414 380 680 442 296 58 86 324 16 254 254 16 778 254 16 296 58 380 142 680 442 414 652 540 324 86 296 380 142 86 324 86 324 16 254 16 254 58 324 86 296 58 86 324 324 86 380 142 142 652 414 442 680 58 296 680 442 324 86 380 </values> </instantiation>