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Poker Math That Matters

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109<br />

His pair hands represent 96.5% of his range. If our goal is to not<br />

lose a customer, it’s obvious which bet size we should make. If<br />

we bet $8, we keep our customer every time. Also, if our goal is<br />

to get worse hands to call, we get them all to call with the $8 bet.<br />

However, let’s examine the EV of both of these bets.<br />

The $8 bet gets called 100% of the time, so, the EV of the $8 bet<br />

is $8.<br />

$8(1) = $8<br />

The $500 bet only gets called about 3.5% of the time.<br />

$500(.035) = $17.50<br />

The EV of the $500 bet is $17.50. This is more than double the<br />

EV of the $8 bet even though it’s getting called much less often.<br />

So, in this extreme example, we are better off going for that big<br />

payoff.<br />

Now let’s tweak the example a bit. We’ll give the villain $100<br />

left. Now look at our EV of a $100 bet.<br />

$100(0.035) = $3.50<br />

Here the EV of the $8 bet is more than double the big payoff.<br />

So, when he has $100 left, we’re better off going for the small,<br />

steady payout. But, not every example is this cut and dry.<br />

Much like choosing your bluff sizes, choosing your value bet<br />

sizes can be tricky business. The best way to improve is through<br />

analyzing situations away from the table and getting used to<br />

common situations. <strong>That</strong> way you can quickly recognize those<br />

situations when you come across them and will know what to do.<br />

Now, let’s say villain will always raise with his flush, but still<br />

will always call with his pairs. His raise will be an all-in raise,

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