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Poker Math That Matters

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Which Bucks?<br />

There are four different ways we can look at results when we’re<br />

at the poker table. We can look at real-bucks, Sklansky-bucks,<br />

G-bucks and reciprocal-bucks.<br />

Let's take an example where we have K♣K♥ preflop in a $5/$10<br />

NLHE game. It folds to us on the button, and we raise to $35.<br />

The big blind reraises to $100. We both started with $1,000<br />

preflop. We reraise him to $280. He shoves. He’s a tighter<br />

player, so we assume when he shoves, his range is JJ+ and AK.<br />

We both flip our cards over, and he reveals AA. We’re crushed.<br />

The board comes down Q♥2♠4♦6♣K♠. Our 18% equity comes<br />

through, and we win the hand. Let's break down our results for<br />

each of the bucks.<br />

Real-bucks is simply what we won or lost in a given hand.<br />

Examining the real-bucks is very simple here. We used to have<br />

$1,000 in our stack, but now we have $2,000. We made $1,000<br />

in the hand. Looking at real-bucks results in a hand is a terrible<br />

way to examine your play. Sometimes we played horribly in a<br />

hand, but still won. Sometimes we played brilliantly and still<br />

lost. How did we play in this hand?<br />

Sklansky-bucks is a term coined from a concept introduced by<br />

author David Sklansky. Let's take a look at the Sklansky-bucks<br />

as we examine our call preflop. When we had to put all our<br />

money in, we had $720 left in our stack. The pot was $1280.<br />

We were getting a little worse than 2:1 on our call, so we needed<br />

to have about 36% to call. We had 18% equity when we called,<br />

so the EV equation of our call could look like this.<br />

0.18($1,280) + 0.82(-$720) = EV<br />

$230.40 - $590.40 = (-$360)<br />

89

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