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Poker Equity Chart: Common All-In Matchups
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Pair versus pair
The most one-sided of the common all-ins, and the most stable. The bigger pair wins a little over four times in five, and the size of the pairs hardly matters — the underdog is drawing to the same two cards in every row.
| Matchup | Favourite | Underdog |
|---|---|---|
| AA vs KK | 81.9% | 18.1% |
| KK vs QQ | 81.9% | 18.1% |
| QQ vs JJ | 82.0% | 18.0% |
| AA vs 22 | 82.2% | 17.8% |
Under half a percentage point separates the top row from the bottom one. If you remember a single number from this page, make it 82/18.
Pair versus two overcards
The race. A big pair is a genuine favourite here; a small pair against two big cards is close to a coinflip, and against suited ace-king it is one.
| Matchup | Pair | Overcards |
|---|---|---|
| JJ vs AKo | 56.8% | 43.2% |
| JJ vs AKs | 54.0% | 46.0% |
| TT vs AQo | 56.9% | 43.1% |
| 55 vs KQo | 53.1% | 46.9% |
| 22 vs AKo | 52.6% | 47.4% |
| 22 vs AKs | 50.1% | 49.9% |
The pattern is worth understanding rather than memorising: a small pair is beaten by any pair the overcards make, and it is also beaten more often by straights and flushes it cannot block. Jacks and deuces are both “a pair against two overcards”, and they are four points apart.
Pair versus two undercards
An overpair to both of the opponent’s cards is a heavy favourite, but connectedness and suitedness cost it real equity.
| Matchup | Pair | Undercards |
|---|---|---|
| AA vs T9o | 81.6% | 18.4% |
| AA vs T9s | 77.8% | 22.2% |
| AA vs 76s | 77.5% | 22.5% |
| QQ vs 76s | 77.9% | 22.1% |
| 88 vs A7o | 70.9% | 29.1% |
The last row is the exception that explains the rest: one live overcard is worth roughly eight points more to the underdog than none at all.
Dominated hands
Domination is the most expensive spot in hold’em, because it is the one you are most likely to get all the money in with. Sharing a card with the favourite cuts the underdog to about a quarter — and a slice of even that comes from chopping rather than winning.
| Matchup | Favourite | Underdog | Chops |
|---|---|---|---|
| AKo vs AQo | 74.4% | 25.6% | 4.7% |
| AKo vs AQs | 70.1% | 29.9% | 4.5% |
| KQo vs KJo | 73.9% | 26.1% | 5.6% |
| AKo vs KQo | 74.8% | 25.2% | 1.2% |
| AKs vs KQs | 71.4% | 28.6% | 1.2% |
| KK vs AKo | 69.8% | 30.2% | 0.8% |
| AA vs AKs | 87.9% | 12.1% | 1.3% |
| AA vs AKo | 93.2% | 6.8% | 1.3% |
Aces against ace-king offsuit is the worst legitimate spot in the game: 6.8%, of which more than a point is the board playing. That is the shape of a cooler — the loser is not making a mistake, they are simply holding the second-best hand in a spot where nobody folds.
Two live cards
When nothing is shared and nothing is paired, big cards beat small cards by less than most players expect.
| Matchup | Big cards | Small cards |
|---|---|---|
| AQo vs KJo | 62.9% | 37.1% |
| AKs vs 76s | 61.1% | 38.9% |
| AKo vs JTs | 59.5% | 40.5% |
| AKo vs 76s | 58.4% | 41.6% |
Suited versus offsuit
Being suited is worth two to three percentage points in a typical all-in — real, but far less than the way people talk about it suggests.
| Matchup | Suited | Offsuit | Gap |
|---|---|---|---|
| AK vs QQ | 46.0% | 43.2% | +2.8 |
| AK vs 22 | 49.9% | 47.3% | +2.6 |
| T9 vs AA | 22.2% | 18.4% | +3.8 |
The premium is widest when the flush is the hand’s main route to winning. Ten-nine is not out-drawing aces with one pair, so the flush carries more of its equity than it does for ace-king, which has plenty of other ways to get there.
Postflop: draws against made hands
These are flop equities with two cards to come, on the board shown. Boards vary far more than preflop matchups do, so treat these as anchors rather than a lookup table.
| Board | Draw | Made hand | Draw’s equity |
|---|---|---|---|
| K♠ 7♠ 2♦ | A♠J♠ — nut flush draw, one overcard | K♦Q♣ — top pair | 45.6% |
| K♠ 7♠ 2♦ | 9♠8♠ — bare flush draw | K♦Q♣ — top pair | 39.8% |
| K♠ 9♦ 8♣ | J♥T♥ — open-ended straight draw | K♦Q♣ — top pair | 28.7% |
| K♠ 9♦ 2♣ | J♥T♥ — gutshot | K♦Q♣ — top pair | 14.3% |
| T♠ 9♠ 2♦ | J♠8♠ — flush draw plus open-ender | K♦T♣ — top pair | 61.9% |
| K♠ 7♠ 2♦ | A♠Q♠ — nut flush draw | 7♦7♥ — middle set | 25.6% |
| K♠ 7♠ 2♦ | A♦A♣ — overpair | 7♦7♥ — middle set | 8.9% |
The row that matters most is the fifth. A combo draw is a favourite over top pair, which is why solvers jam them and why “I only had a draw” is usually a bad reason to fold.
Now: should you have been in this spot at all?
Sharkling grades every decision in the hand against a real solve, not just the one you asked about.
How to use the chart
Equity is only ever half of a decision. The other half is the price you are being laid, and the two are compared directly: call when your equity is bigger than the percentage of the final pot your call represents. Facing a shove that puts you in for 40% of the pot you would be playing for, you need 40% equity. Find your matchup above, compare, act.
That comparison is worked out for you by the pot odds calculator, and pot odds explained in full covers the arithmetic from the ground up. For anything not in the table — a real range rather than a single hand, or any board at all — the equity calculator enumerates it exactly.
One warning about the chart itself: it is hand versus hand. Nobody shoves exactly ace-king at you. When you put someone on a range, your equity is the weighted average across every hand in it, and that number is usually much closer to 50% than any single row here suggests. A pair of jacks is 56.8% against ace-king and roughly a coinflip against a range that also contains queens, kings and aces.
Where equity alone misleads
The all-in numbers are exact because an all-in ends the hand. Every other spot has money behind, and money behind is where equity stops telling the whole story.
- Reverse implied odds. Two draws with identical equity are worth different amounts. The nut flush draw gets paid when it hits; the jack-high flush draw wins a small pot from a bluff and loses a large one to the ace. The chart cannot see this, and it is the single most common way a technically correct call loses money.
- Implied odds. The mirror image, and the reason set mining works. A pair of deuces is 17.8% against aces all in, but calling a raise with it preflop is not an all-in — you are paying a small price to hit a set about one time in eight and get paid off.
- Fold equity. Shoving 40% equity into a hand that folds half the time is not a 40% proposition. Equity charts price showdowns; most pots never reach one.
- Extra players. Equity collapses fast multiway. Aces hold about 85% against one random hand, 64% against three and 35% against eight. Every row above assumes exactly one opponent.
- Tournament chips. Near a bubble or at a final table, chips won are worth less than chips lost, so break-even in equity is a loss in money. A 52% coinflip can be a clear fold.
Four numbers worth memorising
Most of the table is reference material you will look up rarely. Four figures cover the vast majority of real decisions, and they are worth knowing cold:
- 82% — the bigger pair, in every pair-over-pair spot.
- Around 55% — a pair against two overcards, sliding from 50% for the smallest pairs to 57% for the biggest.
- 35% — a nine-out flush draw, flop to river. An eight-out straight draw is about 32%, a four-out gutshot about 17%.
- Three points — the value of being suited.
Everything else you can reconstruct at the table from the shape of the matchup, or look up here afterwards. What you cannot reconstruct is whether the number was ever the right question, which is why the sections above spend more space on the exceptions than on the rows.
Frequently asked questions
What is AA vs KK equity in poker?
Aces win 81.9% of the time against kings all in preflop, and kings win 18.1%. The gap barely moves for other pair-over-pair matchups: kings against queens and queens against jacks are both 82/18 as well.
Is a small pair really a coinflip against ace-king?
Almost. Deuces are 52.6% against offsuit ace-king and 50.1% against suited ace-king — so the suited version is a genuine coinflip and the offsuit version is a very slight favourite for the pair. Bigger pairs do much better: jacks are 56.8% against ace-king offsuit.
How much is being suited worth preflop?
Two to three percentage points of equity in most all-in matchups. Ace-king suited has 46.0% against queens where ace-king offsuit has 43.2%. The premium is larger when the flush is the main way the hand wins — ten-nine suited gains nearly four points against aces.
What equity does a flush draw have against top pair?
About 40% from the flop with two cards to come if the draw has no other equity, and about 46% if it also holds an overcard. A flush draw combined with an open-ended straight draw is a favourite — roughly 62% against top pair.
Why is high equity sometimes still a bad call?
Because equity is only half the calculation. You also need the price, the money still behind, and an honest view of reverse implied odds — the pots you lose after hitting. A second-nut flush draw has the same raw equity as the nut flush draw and is worth far less, because the hands it beats fold and the hand that beats it does not.
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