A9s vs T9s: preflop equity

The exact count puts A9s at 66.99% and T9s at 33.01% when the two hands see all five board cards.

A9s

66.99%

Wins 66.13%, ties 1.72%

T9s

33.01%

Wins 32.15%, ties 1.72%

Equity counts a tie as half a win. Exact over every board.

A9s against T9s: the numbers

Exact preflop results for A9s against T9s, in percent
HandWinsTiesLosesEquity
A9s66.1341.71832.14866.993
T9s32.1481.71866.13433.007

A9s and T9s are both suited hands. Because the hands share one rank, the one with the higher kicker is ahead when that rank pairs and the other hand is mostly drawing.

A lead of 33.98 points is large but not decisive: T9s still takes about 322 of every 1,000 deals. 1.72% of boards are ties, so the equity of each hand is its win rate plus half of that.

For context, A9s sits at number 18 of 169 starting hands and T9s at number 64 when each is run against a random hand.

Boards behind the percentages: 20,547,648 counted in all
HandBoards won, aboutBoards tied, aboutBoards lost, about
A9s13,589,000353,0006,606,000
T9s6,606,000353,00013,589,000

The board total is exact, 12 deals at 1,712,304 boards each. Won, tied and lost counts are rounded to the nearest thousand from the five-decimal percentages.

A9s against T9s read as odds
HandEquity as odds (to 1)Wins one deal inLoses one deal inPot odds needed to call (to 1)
A9s2.0301.5123.1110.493
T9s0.4933.1111.5122.030

The final column gives the least the pot must offer for each unit called for a call to break even at this equity.

Who is ahead on which flops

A9s prefers low rainbow flops (nine high or lower), where it holds 76.01%, and likes monotone flops least, where it holds 61.21%. A9s stays ahead on all five textures.

A9s against T9s by flop texture, in percent
FlopShare of flopsA9s winsTiesT9s winsA9s equity
Rainbow, ten or higher24.59564.6721.54633.78265.445
Rainbow, nine or lower6.31475.1411.74523.11476.014
Two-tone46.54364.8041.39133.80565.499
Monotone5.21559.2513.92236.82761.212
Paired17.33370.5702.16827.26271.654

Flop types: rainbow means three different suits, two-tone means one suit twice, monotone means one suit three times, paired means a repeated rank.

Compared with a random hand

A random hand would give A9s 62.78% and T9s 54.03%. Against each other the change is +4.21 points for A9s and -21.02 for T9s.

A9s and T9s here compared with each against a random hand, in percent
CaseEquity hereAgainst a random handChange in pointsTimes the random-hand equity
A9s, all flops66.99362.781+4.2121.06709
A9s, rainbow, ten or higher65.44562.781+2.6641.04243
A9s, rainbow, nine or lower76.01462.781+13.2331.21078
A9s, two-tone65.49962.781+2.7181.04329
A9s, monotone61.21262.781-1.5690.97501
A9s, paired71.65462.781+8.8731.14133
T9s, all flops33.00754.028-21.0210.61092
T9s, rainbow, ten or higher34.55554.028-19.4730.63958
T9s, rainbow, nine or lower23.98654.028-30.0420.44395
T9s, two-tone34.50154.028-19.5270.63858
T9s, monotone38.78854.028-15.2400.71792
T9s, paired28.34654.028-25.6820.52465

Does a shared suit matter?

For this pair the shared-suit row is empty: the two hands cannot both own a card of one suit without reusing a card.

A9s against T9s by suit overlap, in percent
DealsSpecific dealsShare of dealsA9s winsTiesT9s winsA9s equity
Share a suit00.00not possiblenot possiblenot possiblenot possible
No shared suit12100.0066.1341.71832.14866.993

How often this matchup comes up

This page stands for 12 specific-card matchups (0.0007% of 1,624,350 ordered deals), or 24 once you count the seats both ways (0.0015%).

A worked example

Try it with money: two players each put in $100 and the whole board runs out every possible way. A9s averages $133.98 from the $200, up $33.98; T9s averages $66.02, down $33.98.

Out of 1,000 deals you should see around 661 outright wins for A9s, 322 for T9s, and 17 split pots.

The same matchup from the other side

Read it from the other side: T9s against A9s is the same matchup with the numbers swapped, so T9s holds 33.01% and A9s holds 66.99%. That address sends you back to this page.

As9s against Th9h is a ready-made deal for the calculator, with no suit in common between the hands. The neighboring matchups below replace one hand with another of similar strength.

How this was computed

The figures are counted, not estimated: 1,712,304 boards for every suit pattern of the 12 specific deals, with both seven-card hands compared each time. Equity gives half a win for a tie. For the flop rows, a board is counted once under each of the ten flops inside it.

Source: our own exact count from the GeorgeLiPoker poker math library. No outside data is used.

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