Full house on one board, facing a multiway all-in
A full house on one board is not an automatic call. Count the hands that beat yours and compare your share of the pot with the price. In our simulation the top full house and the second full house call two players who each hold trips or better. The small full house, the one that uses the board pair as its three of a kind, gets nothing against them, because it loses to every pocket pair that matches a higher card on the board. The numbers are below.
The spot
River. Top board: jack, ten, six, two, two. Bottom board: queen, nine, eight, seven, three. Pot of 400. One player moves all in for 400, the pot. A second player calls all in. You have 400 left.
The price first. You call 400 into a final pot of 1,600, so you need a quarter of it: 25%. Heads up, a pot-sized all-in would need a third. And remember the cap: one board pays half the pot. A hand that wins one board for sure and nothing on the other is worth 50%, never more.
Now the full house. We compare three of them, and they are not equal. (The board also allows sixes full and deuces full of jacks or of sixes.)
- Jacks full (you hold two jacks). Beaten only by four deuces.
- Tens full (two tens). Beaten by two jacks and by four deuces.
- Deuces full of tens (a ten and a deuce). Beaten by two jacks, two tens, two sixes and jack-deuce. Every pocket pair that matches a board card above the deuces beats you. Your deuce means nobody can hold four deuces.
Against random hands: a baseline
We dealt each spot 40,000 times with random hole cards for every opponent and exact Omaha evaluation. How often at least one opponent beats your full house on the top board:
| Your hand | 4 cards: 1 opp | 2 opp | 3 opp | 5 cards: 1 opp | 2 opp | 3 opp |
|---|---|---|---|---|---|---|
| Jacks full (J-J) | 0.8% | 1.6% | 2.4% | 1.5% | 3.1% | 4.4% |
| Tens full (T-T) | 3.3% | 6.5% | 9.8% | 5.8% | 11.4% | 16.8% |
| Deuces full (T-2) | 7.9% | 15.6% | 22.9% | 13.4% | 25.9% | 36.8% |
Deuces full against three random five-card hands is already beaten more than one time in three. And your average share of the whole pot, both boards counted. On the bottom board the jacks and the tens are a pair, the ten-deuce hand has only high cards and the last row has two pair; those bottom-board wins against random hands are how a share can pass 50%:
| Your hand | 4 cards: 1 opp | 2 opp | 3 opp | 5 cards: 1 opp | 2 opp | 3 opp |
|---|---|---|---|---|---|---|
| Jacks full (J-J) | 61.9% | 51.9% | 49.3% | 54.5% | 48.9% | 47.8% |
| Tens full (T-T) | 60.7% | 49.5% | 45.6% | 52.6% | 44.8% | 41.6% |
| Deuces full (T-2) | 45.7% | 41.6% | 37.6% | 42.8% | 36.2% | 30.4% |
| Deuces full + two pair below | 74.9% | 58.2% | 46.9% | 62.9% | 44% | 33% |
Against random hands every row clears 25%. That is why the call feels right. But players who move all in, or call an all-in, on a paired river do not hold random hands.
Against players holding trips or better
A simple model of an all-in range: we kept only the deals where every opponent holds at least trips on the top board. Real players also shove for the bottom board or bluff, so read this as one plausible range, not a measurement. Your share of the pot:
| Your hand | 4 cards: 1 opp | 2 opp | 5 cards: 1 opp | 2 opp |
|---|---|---|---|---|
| Jacks full (J-J) | 69.4% | 57.5% | 57.6% | 49.8% |
| Tens full (T-T) | 62.9% | 42.3% | 50.7% | 34.1% |
| Deuces full (T-2) | 22.6% | 0% | 17.6% | 0% |
| Deuces full + two pair below | 58.8% | 25.2% | 43.6% | 12.6% |
- Jacks full: about half the pot, against a price of 25%. Call.
- Tens full: 42% with four cards, 34% with five. Call.
- Deuces full: nothing against two players. You hold one of the deuces, and the board shows two, so only one deuce is left. At most one of them can have trips with it; the other one's trips or better can only be a pocket jack, ten or six pair, a full house above yours. Fold.
- Deuces full with two pair on the bottom board: 25.2% with four cards, about break-even against the 25% price, and 12.6% with five, a clear fold. The two pair loses to any straight on queen, nine, eight, seven, and the small full house loses on top.
Heads up the line is the same: deuces full gets 23% with four cards and 18% with five against one player with trips or better, and a pot-sized all-in heads up needs a third. Fold.
The rule
Before you call an all-in on a paired board, count the pocket pairs that beat you. In our model the top full house and the full house with one bigger pair above it call. The full house that uses the board pair as its three of a kind folds against these ranges unless the other board brings enough to pay the price.
This is the same idea as the rest of the method. A hand counts only as much as it is the nuts on its board, and one board is worth at most half the pot. The fold list has trips on a paired board for the earlier streets, where someone among seven opponents holds a full house or better on a K-8-8 flop 31.6% of the time with four cards and 47.8% with five.
Where to go from here
- River math: the accounting for one board, both boards, three quarters and a quarter.
- Nuts on one board, nothing on the other: the other side of this spot, when you are the one betting.
- Frequency tables: how often seven opponents hold each hand on the flop.
- The course: one hand a day, with practice. Lesson one is free.
Our own simulation: 40,000 deals per cell, random hole cards for every opponent (or every opponent holding trips or better on the top board where stated), exact Omaha evaluation, ties split, generated and checked on 21 October 2026. Each figure is a Monte Carlo estimate within about half a point either way; the opponents' real ranges are the larger uncertainty. Exact cards: top board Jh Tc 6d 2s 2c, bottom board Qd 9h 8s 7c 3d; your hands Jd Js 5h 4c, Td Ts 5h 4c, Td 2h 5h 4c and Td 2h 9d 8d, plus Kc with five cards. No rake, no side pots. If you find a number that is wrong, write to hello@bombpotcoach.com and we will correct it and say so.
Questions people ask
Should I call a multiway all-in with a full house in a double board bomb pot?
Call when your share of the final pot beats the price; count the hands that beat you first. A small full house, the one that uses the board pair as its three of a kind, loses to every pocket pair that matches a higher board card. Against two players who each hold at least trips on that board, deuces full on J-T-6-2-2 is beaten every time in our simulation, and with two pair on the other board it gets 25% of the pot with four cards and 13% with five.
How often is my full house beaten in a bomb pot?
It depends on how many full houses sit above yours. On J-T-6-2-2, against random hands, jacks full is beaten by one of three opponents 2.4% of the time with four cards. Deuces full is beaten 22.9% of the time with four cards and 36.8% with five. Against players who hold at least trips on that paired board, the likely all-in range, the numbers are far worse, because those hands include the bigger full houses.
What price do I need to call an all-in on the river?
Your share of the final pot must be at least what you put in divided by the final pot. Pot of 400, one player moves all in for 400, a second calls: you call 400 into a final pot of 1,600 and need 25%. Heads up, a pot-sized all-in needs a third. In a double board pot one board pays only half, so a hand that wins one board for sure and nothing on the other is worth 50%, never more.
Does a full house on one board win half the pot?
Only when it is the best hand on that board and nobody ties it. A full house on the top board with nothing on the bottom is worth at most half the pot. A higher full house or quads takes that half away, and with three opponents the chance that someone holds one grows quickly, faster with five cards than with four.
Is a full house plus two pair on the other board a call?
Against random hands, yes: the two pair adds real money. Against two players who each hold trips or better on the paired board, it is a fold with five cards (12.6% of the pot) and about break-even with four (25.2% against 25%, within the simulation margin). The two pair on the other board loses to any straight there, and the small full house loses to the full houses those players are holding.
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