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Poker Math That Matters

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183<br />

KT. There are 6 total combinations of his sets, and there<br />

is only 1 combination of the AKs. The KT is two times<br />

more likely than his sets. So, we find 2/3 the way from<br />

5 to 95. The quickest way for me to think about this is<br />

to realize this is almost just finding 2/3 the way from 0<br />

to 100. <strong>That</strong> answer is 66. So, we need to lower that a<br />

bit since we’re finding 2/3 of 90. I’d drop that down to<br />

about 60. This is our average equity for 18 of the 19<br />

combinations. We have one other combination against<br />

which we have about 75% equity. This would raise our<br />

equity just a hair. So, I’d estimate our equity to be in the<br />

low 60s. If you <strong>Poker</strong>stove it, you'll find our equity to<br />

be 64%.<br />

4. Hero: Q♥T♥<br />

Villain: AK, AT, 66, 78<br />

Board: 5♦6♦T♠J♥<br />

What is hero's equity assuming we're all-in?<br />

Answer: Villain’s range divides into two categories. AK<br />

and 78 are drawing. AT and 66 have us in terrible<br />

shape. Looking at the drawing group first, we see AK<br />

has 9 outs for 21% equity, and 78 has eight outs for 19%<br />

equity. 16 Both these hands are equally likely, so the<br />

average is 20% equity. There are 32 combinations<br />

where our equity is 80%. Against AT, we have three<br />

16 Both these equities are raised a bit from our 4/2 rule. This is to<br />

account for the suited diamonds combinations which have much greater<br />

equity.

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