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Poker Math That Matters

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and AQ+. Our equity with KJo against that range is<br />

about 30%. So, when we get all the money in, we’ll<br />

own 30% of that pot. The final all-in pot will be about<br />

$200. And, 30% of $200 is $60. 12<br />

2. If we subtract that from the amount we have to shove,<br />

which is $92, we get $32.<br />

3. We’re risking $32 to win $33. This is about x to win x,<br />

so we need to have him fold 50% of the time. You can<br />

check the work with the long equation we did before.<br />

105<br />

We can even take this a step further and find out what percentage<br />

of hands he would have to reraise to make our shove +EV. He is<br />

calling with about 4% of hands. What number times 50% equals<br />

4?<br />

0.50x = 4<br />

x = 8<br />

He would have to reraise with more than 8% of hands to make<br />

our shove +EV.<br />

So, you are now equipped to do a lot of work away from the<br />

table examining semi-bluffs and have a quick way to estimate<br />

how often they need to fold when you’re at the table. As you<br />

work with more of these, you'll get very quick at this.<br />

12<br />

I would do this quickly by thinking about what 10% of $200 is and<br />

then multiplying that times 3.

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