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Poker Math That Matters

Poker Math That Matters

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Set-Mining<br />

127<br />

Sets are one of the biggest money makers in any poker player’s<br />

database of hands. They have the potential to win some massive<br />

pots. Set-mining can be very profitable. Looking back to Table<br />

11, you’ll see that a pocket-pair flops a set or better about 12%<br />

of the time. Many players have gotten into the habit of calling<br />

with any pocket pair and then simply folding if they do not flop a<br />

set. However, if they do flop a set, they do their best to get all<br />

the money in the middle. Let’s begin approaching set-mining<br />

through the most optimistic eyes.<br />

Thinking in terms of ratios, the odds against a pocket pair<br />

flopping a set are about 8:1. So, let’s assume that every time you<br />

flop a set, you’ll be able to get all-in. Let’s say your opponent<br />

raised to $1 preflop. You called the $1 preflop with the idea of<br />

flopping your set or folding. Let’s find out how much money<br />

you’d have to win in order to break even.<br />

0.12($x) + 0.88(-$1) > 0<br />

0.12x - $0.88 > 0<br />

0.12x > $0.88<br />

x > $7.33<br />

In order to break even, you’d have to get about $6.33 postflop<br />

since his $1 is in preflop too. So, if we could call with a pocket<br />

pair and win our opponent’s stack every time, we’d always have<br />

to make sure he started with about 8 times more than what we<br />

had to pay to see the flop, and we’d be all set. But, it’s not that<br />

easy. There are many factors that make the need for our implied<br />

odds to get higher and higher.

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