2025 Lets Rock Nashville Split Bracket High Side
Lets Rock Nashville Split Bracket High Side • Madison, US
661.9
RSI Score
Mar 29-31, 2025
Date Range
64
Players
126
Matches
-
Prize Money
Lets Rock Nashville Split Bracket High Side
Updated Jun 03, 2026, 08:51:21 PM
2025 Lets Rock Nashville Split Bracket High Side brought together 64 players in 9-Ball at Madison, US, with 123 recorded matches.
Robert Wilkerson won the event.
The strongest matchups by combined player rating included Jacob Martin vs. Thomas Haas (3-9); Thomas Haas vs. Ryan Hogans (9-0); Thomas Haas vs. Robert Wilkerson (9-3).
No major rating upsets were detected from the recorded matches.
Robert Wilkerson (1st).
| Name | Position | Payout | |
|---|---|---|---|
- | 1 | - | |
- | 1 | - | |
- | 3 | - | |
- | 4 | - | |
- | 5-6 | - | |
- | 5-6 | - | |
- | 7-8 | - | |
- | 7-8 | - | |
- | 9-12 | - | |
- | 9-12 | - | |
- | 9-12 | - | |
- | 9-12 | - | |
- | 13-16 | - | |
- | 13-16 | - | |
- | 13-16 | - | |
- | 13-16 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 17-24 | - | |
- | 25-32 | - |
| Stage | Match | Player 1 | Score | Player 2 | ||
|---|---|---|---|---|---|---|
| 1 | 125 | - | 7 - 1 | 623.7 | ||
| 1 | 124 | - | 7 - 3 | - | ||
| 1 | 123 | 722.0 | 9 - 3 | 636.4 | ||
| 1 | 122 | - | 8 - 7 | - | ||
| 1 | 121 | - | 7 - 4 | - | ||
| 1 | 120 | - | 9 - 3 | - | ||
| 1 | 119 | - | 6 - 0 | - | ||
| 1 | 118 | 716.0 | 9 - 3 | - | ||
| 1 | 117 | 620.4 | 6 - 2 | - | ||
| 1 | 116 | - | 9 - 5 | - | ||
| 1 | 115 | - | 7 - 0 | - | ||
| 1 | 114 | - | 6 - 2 | - | ||
| 1 | 113 | - | 7 - 6 | - | ||
| 1 | 112 | - | 8 - 5 | - | ||
| 1 | 111 | - | 7 - 6 | - | ||
| 1 | 110 | - | 6 - 1 | - | ||
| 1 | 109 | - | 7 - 2 | - | ||
| 1 | 108 | - | 7 - 5 | - | ||
| 1 | 107 | 711.1 | 10 - 2 | - | ||
| 1 | 106 | - | 6 - 5 | - | ||
| 1 | 105 | 602.4 | 6 - 2 | - | ||
| 1 | 104 | - | 7 - 2 | - | ||
| 1 | 103 | - | 8 - 5 | 592.5 | ||
| 1 | 102 | - | 6 - 2 | 691.9 | ||
| 1 | 101 | - | 8 - 3 | - | ||
| 1 | 100 | - | 7 - 5 | - | ||
| 1 | 99 | - | 6 - 3 | - | ||
| 1 | 98 | - | 7 - 0 | - | ||
| 1 | 97 | - | 8 - 3 | 539.1 | ||
| 1 | 96 | - | 7 - 3 | - | ||
| 1 | 95 | - | 9 - 3 | - | ||
| 1 | 94 | - | 6 - 5 | - | ||
| 1 | 93 | - | 7 - 7 | 630.5 | ||
| 1 | 92 | - | 6 - 4 | - | ||
| 1 | 91 | - | 6 - 5 | - | ||
| 1 | 90 | 687.5 | 7 - 6 | - | ||
| 1 | 89 | - | 8 - 1 | - | ||
| 1 | 88 | - | 7 - 5 | - | ||
| 1 | 87 | - | 7 - 6 | 703.8 | ||
| 1 | 86 | 695.8 | 9 - 0 | 626.8 | ||
| 1 | 85 | - | 6 - 2 | - | ||
| 1 | 84 | - | 7 - 3 | 564.5 | ||
| 1 | 83 | - | 10 - 0 | - | ||
| 1 | 82 | - | 7 - 5 | - | ||
| 1 | 81 | 586.0 | 6 - 2 | - | ||
| 1 | 80 | - | 8 - 5 | - | ||
| 1 | 79 | - | 6 - 4 | - | ||
| 1 | 78 | - | 9 - 4 | - | ||
| 1 | 77 | - | 6 - 2 | - | ||
| 1 | 76 | - | 7 - 1 | - |