Three players, every place pays.
This page works through a three-handed end game. The numbers are exact results of the ICM model (the probability of finishing first is proportional to the stack, then the same rule for the next place), not estimates.
Share of the prize pool by finishing place:
| 1st | 2nd | 3rd |
|---|---|---|
| 50% | 30% | 20% |
Example stacks, total 10000 chips:
| Seat | Chips | Share of chips | ICM equity | Equity minus chip share (points) |
|---|---|---|---|---|
| 1 | 5000 | 50% | 38.4% | -11.6 |
| 2 | 3000 | 30% | 32.8% | +2.8 |
| 3 | 2000 | 20% | 28.9% | +8.9 |
The biggest stack is worth 38.4% of the prize pool while holding 50% of the chips. The smallest stack is worth 28.9% and holds 20%.
Bubble factor of the row player when all-in against the column player, for the first 3 seats:
| Hero \ Villain | Seat 1 | Seat 2 | Seat 3 |
|---|---|---|---|
| Seat 1 (5000) | — | 1.17 | 1.09 |
| Seat 2 (3000) | 1.55 | — | 1.11 |
| Seat 3 (2000) | 1.35 | 1.17 | — |
Across all pairs the highest bubble factor in this example is 1.55 (seat 2 with 3000 chips all-in against seat 1 with 5000), and the lowest is 1.09 (seat 1 against seat 3). A seat with bubble factor 1.55 needs about 61% equity to call an all-in that offers even odds.
One short lesson a day, each with a worked example in exact numbers: chips vs. money, the bubble factor, who feels the pressure, payout structures, satellites. No account needed.
progressGTO guides use our own solution book (v13, 8-max tournaments with ante, chip EV): an approximation of equilibrium with a modelled postflop, not an exact solution. Numbers are computed from the book and from the exact ICM model.
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