What these pages show
Every page here answers one question: if these two starting hands are dealt against each other and all the chips go in before the flop, how often does each one win, tie or lose? The numbers are not simulated. For each matchup we deal every one of the 1,712,304 possible five-card boards and compare the two hands, so the percentages are exact to two decimals.
There are 14,196 ways to pair up two different starting-hand classes out of the 169. The 1,770 pages below cover every pair of the 60 classes most often searched, and each one shows the equity for both hands, how the result changes with the texture of the flop, and whether a shared suit helps.
Every other pair of starting hands has a page with its headline numbers. For two specific hands, a range or a random hand, use the equity calculator.
How to read a matchup page
- The hand with the better rank against a random opponent is named first, so each matchup has one address. The reversed order sends you to it.
- Wins, ties and loses add up to 100 percent. Equity counts a tie as half a win for each side, which is the share of the pot a hand earns on average.
- The flop table splits the boards by the shape of the first three cards: rainbow, two-tone, monotone or paired. Each board is counted once under each of its ten three-card flops.
All matchups
AA against (rank 1 of 169)
KK against (rank 2 of 169)
QQ against (rank 3 of 169)
JJ against (rank 4 of 169)
TT against (rank 5 of 169)
99 against (rank 6 of 169)
88 against (rank 7 of 169)
AKs against (rank 8 of 169)
77 against (rank 9 of 169)
AQs against (rank 10 of 169)
AJs against (rank 11 of 169)
AKo against (rank 12 of 169)
ATs against (rank 13 of 169)
AQo against (rank 14 of 169)
AJo against (rank 15 of 169)
KQs against (rank 16 of 169)
66 against (rank 17 of 169)
A9s against (rank 18 of 169)
ATo against (rank 19 of 169)
KJs against (rank 20 of 169)
A8s against (rank 21 of 169)
KTs against (rank 22 of 169)
KQo against (rank 23 of 169)
A7s against (rank 24 of 169)
A9o against (rank 25 of 169)
KJo against (rank 26 of 169)
55 against (rank 27 of 169)
QJs against (rank 28 of 169)
K9s against (rank 29 of 169)
A5s against (rank 30 of 169)
A6s against (rank 31 of 169)
KTo against (rank 33 of 169)
QTs against (rank 34 of 169)
A4s against (rank 35 of 169)
A3s against (rank 38 of 169)
QJo against (rank 39 of 169)
K9o against (rank 40 of 169)
Q9s against (rank 43 of 169)
JTs against (rank 45 of 169)
A2s against (rank 46 of 169)
QTo against (rank 47 of 169)
44 against (rank 48 of 169)
J9s against (rank 55 of 169)
JTo against (rank 57 of 169)
T9s against (rank 64 of 169)
33 against (rank 66 of 169)
T8s against (rank 73 of 169)
T9o against (rank 78 of 169)
98s against (rank 83 of 169)
22 against (rank 87 of 169)
97s against (rank 94 of 169)
87s against (rank 100 of 169)
86s against (rank 110 of 169)
76s against (rank 115 of 169)
75s against (rank 124 of 169)
65s against (rank 128 of 169)
54s against (rank 136 of 169)
64s against (rank 138 of 169)
53s against (rank 146 of 169)
How this was computed
Every figure comes from one exact count per matchup, computed by the GeorgeLiPoker poker math library. For each way to deal the two hands without reusing a card, grouped by suit pattern, all 1,712,304 five-card boards are dealt and both seven-card hands are compared.
Source: our own exact count from the GeorgeLiPoker poker math library. No outside data is used.
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