| Name | Fastfood/Fastfood-m1-s1/ Fastfood-ff87.xml |
| MD5SUM | 60c761b657be0d86f100d87a8dc157a6 |
| Bench Category | COP (optimization problem) |
| Best result obtained on this benchmark | OPT |
| Best value of the objective obtained on this benchmark | 307 |
| Best CPU time to get the best result obtained on this benchmark | 1.78174 |
| Satisfiable | |
| (Un)Satisfiability was proved | |
| Number of variables | 247 |
| Number of constraints | 241 |
| Number of domains | 20 |
| Minimum domain size | 18 |
| Maximum domain size | 19 |
| Distribution of domain sizes | [{"size":18,"count":16},{"size":19,"count":231}] |
| Minimum variable degree | 2 |
| Maximum variable degree | 31 |
| Distribution of variable degrees | [{"degree":2,"count":240},{"degree":31,"count":7}] |
| Minimum constraint arity | 2 |
| Maximum constraint arity | 8 |
| Distribution of constraint arities | [{"arity":2,"count":210},{"arity":7,"count":1},{"arity":8,"count":30}] |
| Number of extensional constraints | 210 |
| Number of intensional constraints | 0 |
| Distribution of constraint types | [{"type":"extension","count":210},{"type":"ordered","count":1},{"type":"minimum","count":30}] |
| Optimization problem | YES |
| Type of objective | min SUM |
This section presents information obtained from the best job displayed in the list (i.e. solvers whose names are not hidden).
objective function: 307<instantiation type='solution' cost='307'> <list>dr[0] dr[10] dr[11] dr[12] dr[13] dr[14] dr[15] dr[16] dr[17] dr[18] dr[19] dr[1] dr[20] dr[21] dr[22] dr[23] dr[24] dr[25] dr[26] dr[27] dr[28] dr[29] dr[2] dr[3] dr[4] dr[5] dr[6] dr[7] dr[8] dr[9] drd[0][0] drd[0][1] drd[0][2] drd[0][3] drd[0][4] drd[0][5] drd[0][6] drd[10][0] drd[10][1] drd[10][2] drd[10][3] drd[10][4] drd[10][5] drd[10][6] drd[11][0] drd[11][1] drd[11][2] drd[11][3] drd[11][4] drd[11][5] drd[11][6] drd[12][0] drd[12][1] drd[12][2] drd[12][3] drd[12][4] drd[12][5] drd[12][6] drd[13][0] drd[13][1] drd[13][2] drd[13][3] drd[13][4] drd[13][5] drd[13][6] drd[14][0] drd[14][1] drd[14][2] drd[14][3] drd[14][4] drd[14][5] drd[14][6] drd[15][0] drd[15][1] drd[15][2] drd[15][3] drd[15][4] drd[15][5] drd[15][6] drd[16][0] drd[16][1] drd[16][2] drd[16][3] drd[16][4] drd[16][5] drd[16][6] drd[17][0] drd[17][1] drd[17][2] drd[17][3] drd[17][4] drd[17][5] drd[17][6] drd[18][0] drd[18][1] drd[18][2] drd[18][3] drd[18][4] drd[18][5] drd[18][6] drd[19][0] drd[19][1] drd[19][2] drd[19][3] drd[19][4] drd[19][5] drd[19][6] drd[1][0] drd[1][1] drd[1][2] drd[1][3] drd[1][4] drd[1][5] drd[1][6] drd[20][0] drd[20][1] drd[20][2] drd[20][3] drd[20][4] drd[20][5] drd[20][6] drd[21][0] drd[21][1] drd[21][2] drd[21][3] drd[21][4] drd[21][5] drd[21][6] drd[22][0] drd[22][1] drd[22][2] drd[22][3] drd[22][4] drd[22][5] drd[22][6] drd[23][0] drd[23][1] drd[23][2] drd[23][3] drd[23][4] drd[23][5] drd[23][6] drd[24][0] drd[24][1] drd[24][2] drd[24][3] drd[24][4] drd[24][5] drd[24][6] drd[25][0] drd[25][1] drd[25][2] drd[25][3] drd[25][4] drd[25][5] drd[25][6] drd[26][0] drd[26][1] drd[26][2] drd[26][3] drd[26][4] drd[26][5] drd[26][6] drd[27][0] drd[27][1] drd[27][2] drd[27][3] drd[27][4] drd[27][5] drd[27][6] drd[28][0] drd[28][1] drd[28][2] drd[28][3] drd[28][4] drd[28][5] drd[28][6] drd[29][0] drd[29][1] drd[29][2] drd[29][3] drd[29][4] drd[29][5] drd[29][6] drd[2][0] drd[2][1] drd[2][2] drd[2][3] drd[2][4] drd[2][5] drd[2][6] drd[3][0] drd[3][1] drd[3][2] drd[3][3] drd[3][4] drd[3][5] drd[3][6] drd[4][0] drd[4][1] drd[4][2] drd[4][3] drd[4][4] drd[4][5] drd[4][6] drd[5][0] drd[5][1] drd[5][2] drd[5][3] drd[5][4] drd[5][5] drd[5][6] drd[6][0] drd[6][1] drd[6][2] drd[6][3] drd[6][4] drd[6][5] drd[6][6] drd[7][0] drd[7][1] drd[7][2] drd[7][3] drd[7][4] drd[7][5] drd[7][6] drd[8][0] drd[8][1] drd[8][2] drd[8][3] drd[8][4] drd[8][5] drd[8][6] drd[9][0] drd[9][1] drd[9][2] drd[9][3] drd[9][4] drd[9][5] drd[9][6] x[0] x[1] x[2] x[3] x[4] x[5] x[6] </list> <values>1 0 2 0 0 35 15 0 0 0 0 1 22 22 0 0 29 29 18 8 8 0 0 1 0 0 60 27 29 0 1 73 164 221 309 362 427 163 91 0 57 145 198 263 218 146 55 2 90 143 208 0 72 163 220 308 361 426 0 72 163 220 308 361 426 461 389 298 241 153 100 35 15 87 178 235 323 376 441 0 72 163 220 308 361 426 72 0 91 148 236 289 354 72 0 91 148 236 289 354 426 354 263 206 118 65 0 1 73 164 221 309 362 427 94 22 69 126 214 267 332 94 22 69 126 214 267 332 361 289 198 141 53 0 65 361 289 198 141 53 0 65 134 62 29 86 174 227 292 134 62 29 86 174 227 292 181 109 18 39 127 180 245 8 64 155 212 300 353 418 8 64 155 212 300 353 418 426 354 263 206 118 65 0 220 148 57 0 88 141 206 221 149 58 1 87 140 205 308 236 145 88 0 53 118 308 236 145 88 0 53 118 486 414 323 266 178 125 60 399 327 236 179 91 38 27 397 325 234 177 89 36 29 163 91 0 57 145 198 263 24 96 187 244 332 385 450 </values> </instantiation>