KTs vs A6s: preflop equity

The exact count puts A6s at 56.60% and KTs at 43.40% when the two hands see all five board cards.

KTs

43.40%

Wins 43.16%, ties 0.48%

A6s

56.60%

Wins 56.36%, ties 0.48%

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

KTs against A6s: the numbers

Exact preflop results for KTs against A6s, in percent
HandWinsTiesLosesEquity
KTs43.1560.48456.36043.398
A6s56.3600.48443.15656.602

Both hands are suited hands: KTs and A6s. The two hands share no rank, which makes this a pure matchup of card strength, straight chances and flush chances.

A 13.20 point lead is real, and KTs still takes about 431 of every 1,000 deals outright. A split pot comes up on 0.48% of boards, so the wins and the equity differ by half of that.

The hand ranking puts KTs at 22 and A6s at 31 out of 169 starting hands.

Boards behind the percentages: 27,396,864 counted in all
HandBoards won, aboutBoards tied, aboutBoards lost, about
KTs11,823,000133,00015,441,000
A6s15,441,000133,00011,823,000

The board total is exact, 16 deals at 1,712,304 boards each. Won, tied and lost counts are rounded to the nearest thousand from the five-decimal percentages.

KTs against A6s read as odds
HandEquity as odds (to 1)Wins one deal inLoses one deal inPot odds needed to call (to 1)
KTs0.7672.3171.7741.304
A6s1.3041.7742.3170.767

In the last column, a pot-to-call ratio at or above the figure makes a call break even or better at this equity.

Who is ahead on which flops

A6s prefers low rainbow flops (nine high or lower), where it holds 73.72%, and likes rainbow flops topped by a ten or better least, where it holds 50.52%. A6s stays ahead on all five textures, but the swing between them is large, so how the flop looks matters a great deal.

KTs against A6s by flop texture, in percent
FlopShare of flopsKTs winsTiesA6s winsKTs equity
Rainbow, ten or higher23.86749.4210.12650.45349.484
Rainbow, nine or lower7.04225.8990.76273.33926.280
Two-tone46.72744.5070.24355.25044.629
Monotone5.27344.1883.40152.41145.889
Paired17.09137.5080.62861.86437.822

Read the flop types this way: rainbow has three suits, two-tone has two cards of one suit, monotone has three, and paired repeats a rank.

Compared with a random hand

Each hand has a baseline against a random hand: 61.79% for KTs, 59.91% for A6s. Here the change is -18.39 and -3.31 points.

KTs and A6s here compared with each against a random hand, in percent
CaseEquity hereAgainst a random handChange in pointsTimes the random-hand equity
KTs, all flops43.39861.789-18.3910.70236
KTs, rainbow, ten or higher49.48461.789-12.3050.80085
KTs, rainbow, nine or lower26.28061.789-35.5090.42532
KTs, two-tone44.62961.789-17.1600.72228
KTs, monotone45.88961.789-15.9000.74267
KTs, paired37.82261.789-23.9670.61212
A6s, all flops56.60259.906-3.3040.94485
A6s, rainbow, ten or higher50.51659.906-9.3900.84325
A6s, rainbow, nine or lower73.72059.906+13.8141.23059
A6s, two-tone55.37159.906-4.5350.92430
A6s, monotone54.11159.906-5.7950.90327
A6s, paired62.17859.906+2.2721.03793

Does a shared suit matter?

Of the deals of this matchup, 4 share a suit (A6s at 58.46%) and 12 do not (55.98%). A6s does better with a shared suit, by 2.48 points.

KTs against A6s by suit overlap, in percent
DealsSpecific dealsShare of dealsKTs winsTiesA6s winsKTs equity
Share a suit425.0041.2640.56158.17541.545
No shared suit1275.0043.7870.45855.75544.016

How often this matchup comes up

Exactly 16 specific deals fit this matchup in one seat order, which is 0.0010% of 1,624,350; both orders together give 32, or 0.0020%.

A worked example

Say each player puts $100 in before the flop, making a $200 pot. On average A6s takes back $113.20 of it, which is $13.20 more than it put in, and KTs takes back $86.80, $13.20 less than it put in.

Out of 1,000 deals you should see around 564 outright wins for A6s, 431 for KTs, and 5 split pots.

The same matchup from the other side

One page covers both views. From A6s' side the equity is 56.60%, and from KTs' side it is 43.40%.

The calculator link fills in KsTs against Ah6h, a deal where the two hands share no suit. Change any card to test your own hand. The neighboring matchups below swap one of the two hands for one of similar strength.

How this was computed

Method: exact enumeration. The 16 specific deals are grouped by suit pattern, each is run against all 1,712,304 boards, and both seven-card hands are scored. Equity adds half of every tie, and flop textures are tallied over the ten flops inside each board.

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

Bring your own hands to a session

Review the spots you actually play against these numbers in a Game Assessment, and leave with a one-page written plan.

Book a session