2018 XCSP3 competition: parallel solvers tracks: solvers results per benchmarks

Result page for benchmark
SumColoring/
SumColoring-dsjc-250-1_c18.xml

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General information on the benchmark

NameSumColoring/
SumColoring-dsjc-250-1_c18.xml
MD5SUM23e20eff05b11a5b5f7472de7de36ab3
Bench CategoryCOP (optimization problem)
Best result obtained on this benchmarkSAT
Best value of the objective obtained on this benchmark921
Best CPU time to get the best result obtained on this benchmark19439.6
Satisfiable
(Un)Satisfiability was proved
Number of variables250
Number of constraints3218
Number of domains1
Minimum domain size250
Maximum domain size250
Distribution of domain sizes[{"size":250,"count":250}]
Minimum variable degree14
Maximum variable degree39
Distribution of variable degrees[{"degree":14,"count":1},{"degree":15,"count":1},{"degree":16,"count":3},{"degree":17,"count":5},{"degree":18,"count":6},{"degree":19,"count":5},{"degree":20,"count":6},{"degree":21,"count":11},{"degree":22,"count":14},{"degree":23,"count":16},{"degree":24,"count":14},{"degree":25,"count":25},{"degree":26,"count":17},{"degree":27,"count":14},{"degree":28,"count":12},{"degree":29,"count":25},{"degree":30,"count":21},{"degree":31,"count":11},{"degree":32,"count":9},{"degree":33,"count":9},{"degree":34,"count":4},{"degree":35,"count":6},{"degree":36,"count":9},{"degree":37,"count":3},{"degree":38,"count":2},{"degree":39,"count":1}]
Minimum constraint arity2
Maximum constraint arity2
Distribution of constraint arities[{"arity":2,"count":3218}]
Number of extensional constraints0
Number of intensional constraints3218
Distribution of constraint types[{"type":"intension","count":3218}]
Optimization problemYES
Type of objectivemin SUM

Results of the different solvers on this benchmark

Solver NameTraceIDAnswerobjective functionCPU timeWall clock time
Choco-solver 4.0.7b par (e747e1e) (complete)4297586SAT (TO)921 19439.6 2520.16
OscaR - Parallel with EPS 2018-08-14 (complete)4308942SAT (TO)54166 20054.9 2520.42
OscaR - Parallel with EPS 2018-07-02 (complete)4291173SAT (TO)54216 20049.2 2520.41

Additionnal information

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

objective function: 921
Solution found:
<instantiation> <list>c[0] c[1] c[2] c[3] c[4] c[5] c[6] c[7] c[8] c[9] c[10] c[11] c[12] c[13] c[14] c[15] c[16] c[17] c[18] c[19] c[20]
c[21] c[22] c[23] c[24] c[25] c[26] c[27] c[28] c[29] c[30] c[31] c[32] c[33] c[34] c[35] c[36] c[37] c[38] c[39] c[40] c[41] c[42] c[43]
c[44] c[45] c[46] c[47] c[48] c[49] c[50] c[51] c[52] c[53] c[54] c[55] c[56] c[57] c[58] c[59] c[60] c[61] c[62] c[63] c[64] c[65] c[66]
c[67] c[68] c[69] c[70] c[71] c[72] c[73] c[74] c[75] c[76] c[77] c[78] c[79] c[80] c[81] c[82] c[83] c[84] c[85] c[86] c[87] c[88] c[89]
c[90] c[91] c[92] c[93] c[94] c[95] c[96] c[97] c[98] c[99] c[100] c[101] c[102] c[103] c[104] c[105] c[106] c[107] c[108] c[109] c[110]
c[111] c[112] c[113] c[114] c[115] c[116] c[117] c[118] c[119] c[120] c[121] c[122] c[123] c[124] c[125] c[126] c[127] c[128] c[129] c[130]
c[131] c[132] c[133] c[134] c[135] c[136] c[137] c[138] c[139] c[140] c[141] c[142] c[143] c[144] c[145] c[146] c[147] c[148] c[149] c[150]
c[151] c[152] c[153] c[154] c[155] c[156] c[157] c[158] c[159] c[160] c[161] c[162] c[163] c[164] c[165] c[166] c[167] c[168] c[169] c[170]
c[171] c[172] c[173] c[174] c[175] c[176] c[177] c[178] c[179] c[180] c[181] c[182] c[183] c[184] c[185] c[186] c[187] c[188] c[189] c[190]
c[191] c[192] c[193] c[194] c[195] c[196] c[197] c[198] c[199] c[200] c[201] c[202] c[203] c[204] c[205] c[206] c[207] c[208] c[209] c[210]
c[211] c[212] c[213] c[214] c[215] c[216] c[217] c[218] c[219] c[220] c[221] c[222] c[223] c[224] c[225] c[226] c[227] c[228] c[229] c[230]
c[231] c[232] c[233] c[234] c[235] c[236] c[237] c[238] c[239] c[240] c[241] c[242] c[243] c[244] c[245] c[246] c[247] c[248] c[249] </list>
<values>8 6 4 8 1 10 3 7 4 6 0 1 2 6 0 2 5 3 9 6 1 2 3 2 1 6 5 6 4 6 0 9 1 2 5 8 0 0 3 7 5 8 4 5 5 8 6 3 1 3 7 3 7 7 2 7 9 6 2 3 3 0 6 9 5 3
0 4 6 3 1 3 1 4 2 4 4 1 0 0 2 5 5 4 5 0 7 3 1 6 1 6 4 0 7 4 2 7 1 6 6 4 5 3 7 5 4 8 1 3 2 3 0 7 1 3 5 9 5 7 4 8 6 8 8 1 4 0 1 10 1 4 4 4 3 9
0 3 9 3 1 1 7 4 7 7 7 2 5 8 5 1 7 10 8 6 0 3 7 2 7 7 4 3 6 5 4 2 5 1 5 3 0 7 2 3 1 0 6 0 0 9 1 2 2 2 3 0 8 4 2 5 2 2 5 5 5 1 3 2 8 4 6 0 1 0
6 4 6 4 4 1 7 1 4 3 1 0 2 0 2 1 2 0 1 1 0 0 2 4 0 2 1 8 2 0 1 4 0 2 5 2 3 2 0 0 2 3 0 1 </values> </instantiation>