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Practical Poker Math

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Virginia in 1928, Nash became well known for a 28-page work<br />

he did at age 21 which defined his “Nash Equilibrium” concerning<br />

strategic behavior in non-cooperative games. <strong>Poker</strong><br />

players are most drawn to the story that while he was in a bar<br />

near Princeton and being goaded into approaching an attractive<br />

blond-haired lady, he suddenly shouted and then ran off to<br />

complete his work on “The <strong>Math</strong>ematics of Competition”<br />

which is one basis of Game Theory today.<br />

Game Theory and <strong>Poker</strong><br />

More than the study and application of a set of principles,<br />

Game Theory in poker is primarily about two goals:<br />

1. The study and understanding of the opposition<br />

2. The development of an efficient strategy to dominate<br />

the competition.<br />

To be of maximum value, this study and understanding must<br />

be translated into effective action, and these actions must be<br />

the antithesis of everything a poker opponent thinks or does.<br />

The difference between an antithesis and a correct response<br />

defines the utility of Game Theory in poker. An opponent<br />

makes an obvious bluff. You are certain that your hand will<br />

not even beat the bluff. A correct response in poker is to fold<br />

your hand when you know you are beat. The antithesis is to<br />

raise or re-raise and make your opponent fold his.<br />

This is an example of a move. In an environment of everincreasing<br />

odds and stakes such as a poker tournament,<br />

good hands just don’t come along often enough for a player<br />

to make it on the strength of his hand alone. A winning<br />

3<br />

Game Theory and <strong>Poker</strong>

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