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Forum: Probability 11-11-2007, 11:41 PM
Replies: 5
Views: 125
Posted By de Moivre
Re: Geometric Series

Rufus has the right idea.

((1/3)^t)*cos(wt) is the real part of [(1/3)e^(iw)]^t. So the sum is the real part of (1/3)e^(iw)/[1-(1/3)e^(iw)], using the formula for the sum of a geometric series.
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Forum: Poker Theory 11-10-2007, 09:42 PM
Replies: 15
Views: 148
Posted By de Moivre
Re: Proof of Fundamental Theorem of Poker?

Thinking about it some more, I may have a proof.

One formulation of the theorem is: If you play your hand the way you would play it if you could see your opponent's cards, you gain. I regard...
Forum: Poker Theory 11-10-2007, 02:02 PM
Replies: 15
Views: 148
Posted By de Moivre
Proof of Fundamental Theorem of Poker?

Sklansky's Fundamental Theorem of Poker says essentially that it is optimal to play your hand in the way you would play it if you could see your opponents' cards. It is said to apply always in heads...
Forum: Poker Theory 10-08-2007, 10:53 AM
Replies: 3
Views: 70
Posted By de Moivre
Forum: Poker Theory 10-07-2007, 09:00 PM
Replies: 3
Views: 70
Posted By de Moivre
Game theory question re \"The Mathematics of Poker\"

I'm having a little trouble understanding "The Mathematics of Poker" by Chen and Ankenman.

Take for example the AKQ game #1 on page 140. They give the "ex-showdown" payoff matrix. The term is...
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