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Poker Math That Matters

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100<br />

Let's do a quick exercise to estimate our equity against that<br />

range. We’ll analyze his hand range: 9 combinations of AK, 12<br />

total combinations of 88 and TT, and 3 combinations of 89s.<br />

These hands divide well into two groups.<br />

Group 1: Against 88, TT, and 89s, we have roughly 15 outs with<br />

1 card to come for an estimated 30% equity. 9<br />

Group 2: Against AK, we only have roughly the 9 flush outs for<br />

a total of 18% equity.<br />

So, the 2 groups are 30% equity and 18% equity. Notice the<br />

30% equity group contains 15 combinations, and the 18% equity<br />

group contains 9 combinations. So, the 30% group "weighs"<br />

quite a bit more than the 18% group. I'd use the MS Method<br />

here to find about 2/3 the way up from 18 to 30. The exact<br />

middle I know is 24, so I'd slide it a bit higher than that and<br />

estimate about 27% equity against this range. If you put this in<br />

<strong>Poker</strong>stove, you'll find it gives us 28% equity. We're close, and<br />

close will do just fine.<br />

Remember we needed 23% to call his bet, so we have the<br />

immediate odds to call his turn bet. Against his AK, it's likely<br />

we even make more money on the river as well, so there are<br />

some implied odds to consider. But, we can call without even<br />

considering implied odds.<br />

However, we always need to make sure we consider all our<br />

options. We can fold. The EV of folding is always 0, so we<br />

know that's already worse than calling and out of the question.<br />

We can call, and we already explored that briefly. But, we can<br />

also raise. We can even raise to different amounts. Remember,<br />

only through aggression can we take advantage of fold equity.<br />

9 I say "roughly" because against some of the TT and 88 hands, he has<br />

a diamond which reduce our flush outs by one.

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