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Poker Math That Matters

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this example, is pretty disguised. If an 8 comes on the river, he<br />

may miss that straight possibility altogether.<br />

In any case, we know his hand, and he doesn't know ours. So,<br />

we're almost certain to get money from his two pair if we make<br />

our straight. Now, let's say he has another $20 left on the river.<br />

We call his $5 bet on the turn even though are immediate odds<br />

tell us we should fold. The river is an 8, and he goes all-in for<br />

his pot size bet of $20. We happily call. We made an extra $20<br />

off our turn call. So, let's go back to looking at our odds on the<br />

turn. If we include his $20 in our odds, instead of getting 15:5<br />

(3:1) on our turn call, we'd be getting 35:5 which is 7:1. With<br />

7:1, we only need to be good 12.5% of the time. We're going to<br />

win 16% of the time, so we'd be able to call if we knew we could<br />

get our opponent's stack when we hit.<br />

This brings us to another important concept with implied odds.<br />

The stronger the opponent's hand is, the greater our implied<br />

odds. The weaker our opponent's hand is, the weaker our<br />

implied odds. Using our example hand, if our opponent held JJ<br />

instead of AK, it's very unlikely we would get a lot of money<br />

from him on the river. Most likely he'd check and fold to a river<br />

bet, and then you wouldn't get any money from him on the river.<br />

Your turn call would have lost money. Figuring out if your<br />

opponent has a strong hand or not will take time and experience.<br />

<strong>That</strong>'s part of hand-reading. We'll get to dealing with the fact<br />

that we can't see our opponent's cards later in this book. For<br />

now, let's get back to figuring out how to calculate implied odds<br />

at the table.<br />

When looking at implied odds, we add the amount we think we'll<br />

win to our odds when we need to make the call. However, this is<br />

pretty difficult for me to do at the table. So, here's a quick way<br />

for you to estimate how much you need to win in order to justify<br />

a call.<br />

67

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