|
| Peter the Great | 2739 paths, 116 crosses (closest: 7) |
| Speedy Crown | 4 + 3 |
| Guy Axworthy | 1625 paths, 90 crosses (closest: 6) |
| Axworthy | 3404 paths, 129 crosses (closest: 7) |
| Scotland | 50 paths, 15 crosses (closest: 7) |
| Volomite | 27 paths, 12 crosses (closest: 5) |
| Peter Volo | 171 paths, 28 crosses (closest: 6) |
| Hambletonian | 321565 paths, 1246 crosses (closest: 10) |
| Rodney | (6+6+7) + (5+6) |
| George Wilkes | 114380 paths, 747 crosses (closest: 9) |
| Speedster | (5+6) + 5 |
| Florican | (6x+6+6) + 5 |
| Dillon Axworthy | 72 paths, 18 crosses (closest: 7) |
| Peter Scott | 60 paths, 16 crosses (closest: 6) |
| McKinney | 850 paths, 67 crosses (closest: 8) |
| Bulwark | 6 + 4 |
| Dean Hanover | (7+7x+7+7+8x+8) + (6+7) |
| Axtell | 3880 paths, 137 crosses (closest: 8) |
| Spencer | 44 paths, 15 crosses (closest: 7) |
| Spencer Scott | (7+7+8) + (6x+6+7) |
| Mimi Hanover (Mare) | (6+6+7) + 6 |
| Nervolo Belle (Mare) | 250 paths, 35 crosses (closest: 7) |
| Guy McKinney | (7+8+8+8+8+8+9) + (7x+7+8) |
| Guy Wilkes | 2720 paths, 117 crosses (closest: 8) |
| Happy Medium | 3256 paths, 125 crosses (closest: 9) |
| Princess Royal (Mare) | 168 paths, 29 crosses (closest: 9) |
| San Francisco | 65 paths, 18 crosses (closest: 7) |
| Worthy Boy | (6+6y+7+7+8) + 7 |
| Victory Song | (6x+7) + 6 |
| Bingen | 1344 paths, 80 crosses (closest: 7) |
| Lady Bunker (Mare) | 13104 paths, 254 crosses (closest: 9) |
| Electioneer | 9685 paths, 214 crosses (closest: 9) |
| Lee Axworthy | 147 paths, 28 crosses (closest: 8) |
| Lee Tide | 48 paths, 16 crosses (closest: 8) |
| Nibble Hanover | 6 + 6x |
| Zombro | 140 paths, 27 crosses (closest: 8) |
| Emily Ellen (Mare) | 112 paths, 23 crosses (closest: 9) |
| Evelyn the Great (Mare) | (8+8+8) + (7x+7) |
| Chimes | 200 paths, 33 crosses (closest: 10) |
| Mr McElwyn | (7x+7x+7+8+9x+9+9) + 8 |
| Todd | 190 paths, 29 crosses (closest: 9) |
| Guy Day | 8x + 5x |
| Sidney Dillon | 84 paths, 19 crosses (closest: 8) |
| Baron Wilkes | 612 paths, 52 crosses (closest: 10) |
| Calumet Chuck | (7+8+9x) + 7 |
| Sandy Flash | 8 + (6+7x) |
| May King | 1550 paths, 87 crosses (closest: 8) |
| Young Miss (Mare) | 1550 paths, 87 crosses (closest: 8) |
| Guyellen (Mare) | (8+9+9+10) + (8x+8+9) |
| Esther (Mare) | 96 paths, 22 crosses (closest: 8) |
| Beautiful Bells (Mare) | 972 paths, 72 crosses (closest: 11) |
| Isotta (Mare) | (8+9x) + 7x |
| Fanella (Mare) | 220 paths, 31 crosses (closest: 10) |
| Moko | 63 paths, 16 crosses (closest: 9) |
| Alcantara | 324 paths, 39 crosses (closest: 11) |
| Alma Lee (Mare) | (8+8+8+9+9+10) + 9 |
| Sis Directum (Mare) | (9+9) + 7 |
| Baronmore | 40 paths, 13 crosses (closest: 9) |
| Minnehaha (Mare) | 1365 paths, 86 crosses (closest: 11) |
| Arion | 442 paths, 43 crosses (closest: 9) |
| Fruity Worthy (Mare) | (9+9+9+10) + (9x+9) |
| Onward | 518 paths, 51 crosses (closest: 10) |
| Belwin | (8x+9x+9+10x+10x+10+10+11x+11x) + 9 |
| Wilton | 90 paths, 21 crosses (closest: 8) |
| Justice Brooke | (8+11) + (8x+10) |
| Expressive (Mare) | (10+10x+10+10+11x+11+11) + (9+10+10) |
| Bellini | (10+10+10+10+11+11+11) + (9+10+10) |
| Red Wilkes | 3080 paths, 123 crosses (closest: 10) |
| The Gaiety Girl (Mare) | 176 paths, 30 crosses (closest: 10) |
| Miss Bertha C. (Mare) | (9+10) + (8+9x) |
| Maggie H. (Mare) | 330 paths, 43 crosses (closest: 11) |
| Miss Pierette (Mare) | (8+9x+10) + 9 |
| Expectation (Mare) | (9+11+11+11+12+12) + (9x+11x+11+11) |
| Adbell | 39 paths, 16 crosses (closest: 10) |
| Hollyrood Nimble (Mare) | (9+9+10+11) + 9 |
| The Harvester | (10x+10+10+11) + (9+10) |
| The Widow (Mare) | 22 paths, 13 crosses (closest: 10) |
| Barongale | (9+11x+12) + (9+11) |
| Chestnut Peter | 10 + (8x+9) |
| Notelet (Mare) | (11x+11+11+11+12) + (10+10+11) |
| Almont | 112 paths, 22 crosses (closest: 10) |
| Madam Thompson (Mare) | (9+10x+10x+11) + 10 |
| Direct | (12+12+12) + (8+11+11) |
| Harold | 80 paths, 21 crosses (closest: 11) |
| Director | (13+13+13) + (9x+9+12+12) |
| Eva (Mare) | (10+11x+11x+12x+12x+12+12+13x) + 11 |
| Mamie (Mare) | (12x+14+14+15) + (9x+13+14) |
| Lord Russell | (12x+13+13+14+15) + 13 |
