| | |
| | | 14 2 2 2101 [[1,300,0]]
|
| | | 14 3 4 10 [[1,200,0]]
|
| | | 15 1 1 182 [[1,400,0]]
|
| | | 15 2 2 2505 [[1,400,0]]
|
| | | 15 2 2 2501 [[1,400,0]]
|
| | | 15 3 4 11 [[1,400,0]]
|
| | | 16 1 1 209 [[1,400,0]]
|
| | | 16 2 2 2905 [[1,400,0]]
|
| | | 16 2 2 2902 [[1,400,0]]
|
| | | 16 3 4 12 [[1,400,0]]
|
| | | 17 1 1 235 [[1,400,0]]
|
| | | 17 2 2 3304 [[1,400,0]]
|
| | | 17 2 2 3301 [[1,400,0]]
|
| | | 17 3 4 13 [[1,400,0]]
|
| | | 18 1 1 269 [[1,500,0]]
|
| | | 18 2 2 3805 [[1,500,0]]
|
| | | 18 2 2 3802 [[1,500,0]]
|
| | | 18 3 4 14 [[1,500,0]]
|
| | | 19 1 1 303 [[1,500,0]]
|
| | | 19 2 2 4306 [[1,500,0]]
|
| | | 19 2 2 4303 [[1,500,0]]
|
| | | 19 3 4 15 [[1,500,0]]
|
| | | 20 1 1 335 [[1,500,0]]
|
| | | 20 2 2 4804 [[1,500,0]]
|
| | | 20 2 2 4801 [[1,500,0]]
|
| | | 20 3 4 16 [[1,500,0]]
|
| | | 21 1 1 375 [[1,500,0]]
|
| | | 21 2 2 5404 [[1,500,0]]
|
| | | 21 2 2 5401 [[1,500,0]]
|
| | | 21 3 4 17 [[1,500,0]]
|
| | | 22 1 1 415 [[1,600,0]]
|
| | | 22 2 2 6004 [[1,600,0]]
|
| | | 22 2 2 6001 [[1,600,0]]
|
| | | 22 3 4 18 [[1,600,0]]
|
| | | 23 1 1 455 [[1,600,0]]
|
| | | 23 2 2 6604 [[1,600,0]]
|
| | | 23 2 2 6601 [[1,600,0]]
|
| | | 23 3 4 19 [[1,600,0]]
|
| | | 24 1 1 502 [[1,600,0]]
|
| | | 24 2 2 7305 [[1,600,0]]
|
| | | 24 2 2 7301 [[1,600,0]]
|
| | | 24 3 4 20 [[1,600,0]]
|
| | | 25 1 1 549 [[1,600,0]]
|
| | | 25 2 2 8005 [[1,600,0]]
|
| | | 25 2 2 8002 [[1,600,0]]
|
| | | 25 3 4 21 [[1,600,0]]
|
| | | 26 1 1 595 [[1,600,0]]
|
| | | 26 2 2 8704 [[1,600,0]]
|
| | | 26 2 2 8701 [[1,600,0]]
|
| | | 26 3 4 22 [[1,600,0]]
|
| | | 27 1 1 649 [[1,600,0]]
|
| | | 27 2 2 9505 [[1,600,0]]
|
| | | 27 2 2 9502 [[1,600,0]]
|
| | | 27 3 4 23 [[1,600,0]]
|
| | | 28 1 1 703 [[1,600,0]]
|
| | | 28 2 2 10306 [[1,600,0]]
|
| | | 28 3 4 25 [[1,600,0]]
|
| | | 29 1 1 755 [[1,600,0]]
|
| | | 29 2 2 11104 [[1,600,0]]
|
| | | 29 3 4 27 [[1,600,0]]
|