Hand odds / AJ vs KQ

AJ vs KQ: odds and equity

In short

AJo wins 59.5% of the time against KQo all in before the flop, KQo wins 40.0%, and they split the pot 0.5% of the time. AJo is a small favourite. With AJo vs KQs the split is 56.3% to 43.7% in equity.

AJo

59.8%

vs

KQo

40.2%

Equity: win% plus half of the 0.5% split pots. AJo is a small favourite.

Every suit combination

MatchupHand 1 winsHand 2 winsSplitHand 1 equity
AJs vs KQs58.7%40.8%0.5%59.0%
AJs vs KQo61.6%37.9%0.5%61.8%
AJo vs KQs56.1%43.4%0.5%56.3%
AJo vs KQo59.5%40.0%0.5%59.8%

What the flop does to it

When no K or Q comes on the flop (76.3% of flops), AJo has 70.4% equity going to the turn. When one does, AJo drops to 25.5%.

With one card above and one below, KQo needs its higher card to come or a straight or flush to get there.

When this all-in happens in push/fold

At 10BB in 6-max, the Button shoves AJo always and the Big Blind calls with KQo always, so this exact all-in comes straight off the charts.

How often each hand shoves or calls in our solved 6-max chip-EV charts. A row with both columns high is a spot where this exact all-in is correct for both players. See every chart.

Common questions

Who is the favourite, AJ or KQ?
AJo. All in preflop it has 59.8% equity against KQo: 59.5% wins plus half of the 0.5% split pots. That's a small favourite.
Do suits change the odds?
A little. AJs vs KQs is 59.0% to 41.0%; AJs vs KQo is 61.8% to 38.2%; AJo vs KQs is 56.3% to 43.7%; AJo vs KQo is 59.8% to 40.2%. Suited hands make more flushes, which is worth a few percent.
What happens on the flop?
When no K or Q comes on the flop (76.3% of flops), AJo has 70.4% equity going to the turn. When one does, AJo drops to 25.5%.
When does AJ vs KQ happen in push/fold?
At 10BB in 6-max, the Button shoves AJo always and the Big Blind calls with KQo always, so this exact all-in comes straight off the charts.
How were these odds worked out?
By counting every possible five-card board for every combination of suits: 144 card combinations for AJo vs KQo, 1,712,304 boards each. The numbers are exact, not simulated.

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