Results for the Main Tournament event on November 07, 2024
Pos | Player | Rank | Rating | Points |
---|---|---|---|---|
1 | Mitch Versteeg | 5758 | 1560.33 | 2.01 |
2 | Alivia Haley | 5317 | 1472.83 | 0.85 |
3 | Parker Stevens | 5058 | 1617.53 | 0.45 |
4 | Maddie Riegel | 5314 | 1359.88 | 0.26 |
4 | Sawyer Herweh | 2815 | 1747.60 | 0.26 |
6 | Cody McQuiston | 909 | 1669.21 | 0.12 |
6 | Brian Schacherer | 7347 | 1396.85 | 0.12 |
8 | Tim Colby | 8880 | 1457.26 | 0.09 |
8 | Dan Garrett | 8220 | 1446.54 | 0.09 |
10 | Tami Colby | 18352 | 1143.23 | 0.06 |
10 | Shannon Steele | 10501 | 1242.97 | 0.06 |
12 | Paul Brockman | 17373 | 1103.43 | 0.03 |
13 | Jason Merschman | 41348 | 1177.68 | 0.02 |
Location
Format Details
Event Name : | Main Tournament |
Format : | Flip Frenzy (Pinball! Pinball! Pinball!) |
Player Limit : | Unknown |
Unlimited Qualifying? : | No |
Tournament Overview
Tournament Date: November 07, 2024
Flip Frenzy tournaments are, as the name implies, very hectic tournaments. The tournament organizer decides on a duration for the tournament (for example, three hours) and a number of machines to be used for the tournament. When the tournament starts, head-to-head matches are created on those machines, and any players not assigned to a match are placed in a queue.
When a match ends, a new game will be created using the following approach:
Player 1 will become Player 2 on the new game.
Player 2 will go to the bottom of the queue.
The player at the top of the queue will become Player 1 on the new game.
The tournament will progress in this manner until the timer runs out. The winner is the player with the most net wins (or total number of wins minus total number of losses).
When a match ends, a new game will be created using the following approach:
Player 1 will become Player 2 on the new game.
Player 2 will go to the bottom of the queue.
The player at the top of the queue will become Player 1 on the new game.
The tournament will progress in this manner until the timer runs out. The winner is the player with the most net wins (or total number of wins minus total number of losses).