| Name | BinPacking/ BinPacking-tab-fu/BinPacking-tab-fu0120-17.xml |
| MD5SUM | 2f852f7efb9788b9c4f77f580498dd38 |
| Bench Category | COP (optimization problem) |
| Best result obtained on this benchmark | SAT TO |
| Best value of the objective obtained on this benchmark | 22 |
| Best CPU time to get the best result obtained on this benchmark | 251.89301 |
| Satisfiable | |
| (Un)Satisfiability was proved | |
| Number of variables | 371 |
| Number of constraints | 77 |
| Number of domains | 2 |
| Minimum domain size | 65 |
| Maximum domain size | 75 |
| Distribution of domain sizes | [{"size":65,"count":370},{"size":75,"count":1}] |
| Minimum variable degree | 2 |
| Maximum variable degree | 4 |
| Distribution of variable degrees | [{"degree":2,"count":1},{"degree":3,"count":296},{"degree":4,"count":74}] |
| Minimum constraint arity | 5 |
| Maximum constraint arity | 370 |
| Distribution of constraint arities | [{"arity":5,"count":74},{"arity":75,"count":1},{"arity":370,"count":2}] |
| Number of extensional constraints | 74 |
| Number of intensional constraints | 0 |
| Distribution of constraint types | [{"type":"extension","count":74},{"type":"lex","count":1},{"type":"count","count":1},{"type":"cardinality","count":1}] |
| Optimization problem | YES |
| Type of objective | max VAR |
This section presents information obtained from the best job displayed in the list (i.e. solvers whose names are not hidden).
objective function: 22<instantiation type="solution"> <list> x b[0][0] b[0][1] b[0][2] b[0][3] b[0][4] b[1][0] b[1][1] b[1][2] b[1][3] b[1][4] b[2][0] b[2][1] b[2][2] b[2][3] b[2][4] b[3][0] b[3][1] b[3][2] b[3][3] b[3][4] b[4][0] b[4][1] b[4][2] b[4][3] b[4][4] b[5][0] b[5][1] b[5][2] b[5][3] b[5][4] b[6][0] b[6][1] b[6][2] b[6][3] b[6][4] b[7][0] b[7][1] b[7][2] b[7][3] b[7][4] b[8][0] b[8][1] b[8][2] b[8][3] b[8][4] b[9][0] b[9][1] b[9][2] b[9][3] b[9][4] b[10][0] b[10][1] b[10][2] b[10][3] b[10][4] b[11][0] b[11][1] b[11][2] b[11][3] b[11][4] b[12][0] b[12][1] b[12][2] b[12][3] b[12][4] b[13][0] b[13][1] b[13][2] b[13][3] b[13][4] b[14][0] b[14][1] b[14][2] b[14][3] b[14][4] b[15][0] b[15][1] b[15][2] b[15][3] b[15][4] b[16][0] b[16][1] b[16][2] b[16][3] b[16][4] b[17][0] b[17][1] b[17][2] b[17][3] b[17][4] b[18][0] b[18][1] b[18][2] b[18][3] b[18][4] b[19][0] b[19][1] b[19][2] b[19][3] b[19][4] b[20][0] b[20][1] b[20][2] b[20][3] b[20][4] b[21][0] b[21][1] b[21][2] b[21][3] b[21][4] b[22][0] b[22][1] b[22][2] b[22][3] b[22][4] b[23][0] b[23][1] b[23][2] b[23][3] b[23][4] b[24][0] b[24][1] b[24][2] b[24][3] b[24][4] b[25][0] b[25][1] b[25][2] b[25][3] b[25][4] b[26][0] b[26][1] b[26][2] b[26][3] b[26][4] b[27][0] b[27][1] b[27][2] b[27][3] b[27][4] b[28][0] b[28][1] b[28][2] b[28][3] b[28][4] b[29][0] b[29][1] b[29][2] b[29][3] b[29][4] b[30][0] b[30][1] b[30][2] b[30][3] b[30][4] b[31][0] b[31][1] b[31][2] b[31][3] b[31][4] b[32][0] b[32][1] b[32][2] b[32][3] b[32][4] b[33][0] b[33][1] b[33][2] b[33][3] b[33][4] b[34][0] b[34][1] b[34][2] b[34][3] b[34][4] b[35][0] b[35][1] b[35][2] b[35][3] b[35][4] b[36][0] b[36][1] b[36][2] b[36][3] b[36][4] b[37][0] b[37][1] b[37][2] b[37][3] b[37][4] b[38][0] b[38][1] b[38][2] b[38][3] b[38][4] b[39][0] b[39][1] b[39][2] b[39][3] b[39][4] b[40][0] b[40][1] b[40][2] b[40][3] b[40][4] b[41][0] b[41][1] b[41][2] b[41][3] b[41][4] b[42][0] b[42][1] b[42][2] b[42][3] b[42][4] b[43][0] b[43][1] b[43][2] b[43][3] b[43][4] b[44][0] b[44][1] b[44][2] b[44][3] b[44][4] b[45][0] b[45][1] b[45][2] b[45][3] b[45][4] b[46][0] b[46][1] b[46][2] b[46][3] b[46][4] b[47][0] b[47][1] b[47][2] b[47][3] b[47][4] b[48][0] b[48][1] b[48][2] b[48][3] b[48][4] b[49][0] b[49][1] b[49][2] b[49][3] b[49][4] b[50][0] b[50][1] b[50][2] b[50][3] b[50][4] b[51][0] b[51][1] b[51][2] b[51][3] b[51][4] b[52][0] b[52][1] b[52][2] b[52][3] b[52][4] b[53][0] b[53][1] b[53][2] b[53][3] b[53][4] b[54][0] b[54][1] b[54][2] b[54][3] b[54][4] b[55][0] b[55][1] b[55][2] b[55][3] b[55][4] b[56][0] b[56][1] b[56][2] b[56][3] b[56][4] b[57][0] b[57][1] b[57][2] b[57][3] b[57][4] b[58][0] b[58][1] b[58][2] b[58][3] b[58][4] b[59][0] b[59][1] b[59][2] b[59][3] b[59][4] b[60][0] b[60][1] b[60][2] b[60][3] b[60][4] b[61][0] b[61][1] b[61][2] b[61][3] b[61][4] b[62][0] b[62][1] b[62][2] b[62][3] b[62][4] b[63][0] b[63][1] b[63][2] b[63][3] b[63][4] b[64][0] b[64][1] b[64][2] b[64][3] b[64][4] b[65][0] b[65][1] b[65][2] b[65][3] b[65][4] b[66][0] b[66][1] b[66][2] b[66][3] b[66][4] b[67][0] b[67][1] b[67][2] b[67][3] b[67][4] b[68][0] b[68][1] b[68][2] b[68][3] b[68][4] b[69][0] b[69][1] b[69][2] b[69][3] b[69][4] b[70][0] b[70][1] b[70][2] b[70][3] b[70][4] b[71][0] b[71][1] b[71][2] b[71][3] b[71][4] b[72][0] b[72][1] b[72][2] b[72][3] b[72][4] b[73][0] b[73][1] b[73][2] b[73][3] b[73][4] </list> <values> 22 100 50 0 0 0 100 47 0 0 0 100 47 0 0 0 99 51 0 0 0 98 51 0 0 0 95 55 0 0 0 95 53 0 0 0 94 56 0 0 0 94 56 0 0 0 93 54 0 0 0 92 58 0 0 0 92 58 0 0 0 91 37 22 0 0 91 31 28 0 0 90 30 30 0 0 90 30 29 0 0 89 61 0 0 0 89 61 0 0 0 88 60 0 0 0 88 59 0 0 0 87 62 0 0 0 86 64 0 0 0 86 63 0 0 0 86 63 0 0 0 86 38 26 0 0 86 34 30 0 0 85 65 0 0 0 85 62 0 0 0 85 39 26 0 0 84 42 22 0 0 84 41 0 0 0 83 37 30 0 0 82 40 27 0 0 80 70 0 0 0 80 69 0 0 0 80 68 0 0 0 79 71 0 0 0 79 69 0 0 0 79 68 0 0 0 79 60 0 0 0 78 72 0 0 0 77 73 0 0 0 77 72 0 0 0 77 72 0 0 0 76 74 0 0 0 74 72 0 0 0 56 45 43 0 0 55 53 42 0 0 55 44 43 0 0 53 53 44 0 0 51 51 48 0 0 49 49 46 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 </values> </instantiation>