| Name | Fastfood/Fastfood-m1-s1/ Fastfood-ff37.xml |
| MD5SUM | dbb927e38b62f74060b1eb924850c2da |
| Bench Category | COP (optimization problem) |
| Best result obtained on this benchmark | OPT |
| Best value of the objective obtained on this benchmark | 644 |
| Best CPU time to get the best result obtained on this benchmark | 1.32248 |
| Satisfiable | |
| (Un)Satisfiability was proved | |
| Number of variables | 223 |
| Number of constraints | 218 |
| Number of domains | 23 |
| Minimum domain size | 21 |
| Maximum domain size | 22 |
| Distribution of domain sizes | [{"size":21,"count":28},{"size":22,"count":195}] |
| Minimum variable degree | 2 |
| Maximum variable degree | 32 |
| Distribution of variable degrees | [{"degree":2,"count":217},{"degree":32,"count":6}] |
| Minimum constraint arity | 2 |
| Maximum constraint arity | 7 |
| Distribution of constraint arities | [{"arity":2,"count":186},{"arity":6,"count":1},{"arity":7,"count":31}] |
| Number of extensional constraints | 186 |
| Number of intensional constraints | 0 |
| Distribution of constraint types | [{"type":"extension","count":186},{"type":"ordered","count":1},{"type":"minimum","count":31}] |
| 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: 644<instantiation type="optimum" cost="644"> <list> x[0] x[1] x[2] x[3] x[4] x[5] drd[0][0] drd[0][1] drd[0][2] drd[0][3] drd[0][4] drd[0][5] drd[1][0] drd[1][1] drd[1][2] drd[1][3] drd[1][4] drd[1][5] drd[2][0] drd[2][1] drd[2][2] drd[2][3] drd[2][4] drd[2][5] drd[3][0] drd[3][1] drd[3][2] drd[3][3] drd[3][4] drd[3][5] drd[4][0] drd[4][1] drd[4][2] drd[4][3] drd[4][4] drd[4][5] drd[5][0] drd[5][1] drd[5][2] drd[5][3] drd[5][4] drd[5][5] drd[6][0] drd[6][1] drd[6][2] drd[6][3] drd[6][4] drd[6][5] drd[7][0] drd[7][1] drd[7][2] drd[7][3] drd[7][4] drd[7][5] drd[8][0] drd[8][1] drd[8][2] drd[8][3] drd[8][4] drd[8][5] drd[9][0] drd[9][1] drd[9][2] drd[9][3] drd[9][4] drd[9][5] drd[10][0] drd[10][1] drd[10][2] drd[10][3] drd[10][4] drd[10][5] drd[11][0] drd[11][1] drd[11][2] drd[11][3] drd[11][4] drd[11][5] drd[12][0] drd[12][1] drd[12][2] drd[12][3] drd[12][4] drd[12][5] drd[13][0] drd[13][1] drd[13][2] drd[13][3] drd[13][4] drd[13][5] drd[14][0] drd[14][1] drd[14][2] drd[14][3] drd[14][4] drd[14][5] drd[15][0] drd[15][1] drd[15][2] drd[15][3] drd[15][4] drd[15][5] drd[16][0] drd[16][1] drd[16][2] drd[16][3] drd[16][4] drd[16][5] drd[17][0] drd[17][1] drd[17][2] drd[17][3] drd[17][4] drd[17][5] drd[18][0] drd[18][1] drd[18][2] drd[18][3] drd[18][4] drd[18][5] drd[19][0] drd[19][1] drd[19][2] drd[19][3] drd[19][4] drd[19][5] drd[20][0] drd[20][1] drd[20][2] drd[20][3] drd[20][4] drd[20][5] drd[21][0] drd[21][1] drd[21][2] drd[21][3] drd[21][4] drd[21][5] drd[22][0] drd[22][1] drd[22][2] drd[22][3] drd[22][4] drd[22][5] drd[23][0] drd[23][1] drd[23][2] drd[23][3] drd[23][4] drd[23][5] drd[24][0] drd[24][1] drd[24][2] drd[24][3] drd[24][4] drd[24][5] drd[25][0] drd[25][1] drd[25][2] drd[25][3] drd[25][4] drd[25][5] drd[26][0] drd[26][1] drd[26][2] drd[26][3] drd[26][4] drd[26][5] drd[27][0] drd[27][1] drd[27][2] drd[27][3] drd[27][4] drd[27][5] drd[28][0] drd[28][1] drd[28][2] drd[28][3] drd[28][4] drd[28][5] drd[29][0] drd[29][1] drd[29][2] drd[29][3] drd[29][4] drd[29][5] drd[30][0] drd[30][1] drd[30][2] drd[30][3] drd[30][4] drd[30][5] dr[0] dr[1] dr[2] dr[3] dr[4] dr[5] dr[6] dr[7] dr[8] dr[9] dr[10] dr[11] dr[12] dr[13] dr[14] dr[15] dr[16] dr[17] dr[18] dr[19] dr[20] dr[21] dr[22] dr[23] dr[24] dr[25] dr[26] dr[27] dr[28] dr[29] dr[30] </list> <values> 76 426 511 604 687 761 459 109 24 69 152 226 718 368 283 190 107 33 579 229 144 51 32 106 310 40 125 218 301 375 466 116 31 62 145 219 685 335 250 157 74 0 528 178 93 0 83 157 528 178 93 0 83 157 559 209 124 31 52 126 44 394 479 572 655 729 44 394 479 572 655 729 366 16 69 162 245 319 0 350 435 528 611 685 0 350 435 528 611 685 435 85 0 93 176 250 435 85 0 93 176 250 504 154 69 24 107 181 506 156 71 22 105 179 644 294 209 116 33 41 644 294 209 116 33 41 27 323 408 501 584 658 27 323 408 501 584 658 350 0 85 178 261 335 350 0 85 178 261 335 611 261 176 83 0 74 611 261 176 83 0 74 301 49 134 227 310 384 674 324 239 146 63 11 386 36 49 142 225 299 386 36 49 142 225 299 736 386 301 208 125 51 24 33 32 40 31 0 0 0 31 44 44 16 0 0 0 0 24 22 33 33 27 27 0 0 0 0 49 11 36 36 51 </values> </instantiation>