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Q: Game Theory: Solving games ( No Answer,   4 Comments )
Question  
Subject: Game Theory: Solving games
Category: Science > Math
Asked by: caray-ga
List Price: $2.00
Posted: 14 Nov 2004 16:15 PST
Expires: 19 Nov 2004 13:49 PST
Question ID: 428942
I am looking for the formula for the solution of a two-player,
zero-sum game where each player has exactly two possible strategies
and a demonstration of the formula's derivation.

Clarification of Question by caray-ga on 14 Nov 2004 16:22 PST
ADDENDUM: The formula should allow for the (possible) use of mixed
strategies by either player.
Answer  
There is no answer at this time.

Comments  
Subject: Re: Game Theory: Solving games
From: markj-ga on 14 Nov 2004 16:51 PST
 
This linked page may be of interest to you;

http://www.economics.laurentian.ca/Strategic_Think.27/Modules/Course_Schedule.98/Mixed%20stratetgies/Optimal%20Mixed%20strategy.htm
Subject: Re: Game Theory: Solving games
From: dogtanian-ga on 15 Nov 2004 13:07 PST
 
Do a search for "Prisoners' Dilemma"

:)

alex
Subject: Re: Game Theory: Solving games
From: caray-ga on 15 Nov 2004 19:02 PST
 
The link above is very good, although the diagrams don't come through
well on my monitor.  If anyone has a link where the solution is
derived by linear algebra, rather than graphically, that would be
fantastic.  (Although, I had been using graphs in an attempt to derive
the solution on my own; this is why I'd like to see a
demonstration--to convince my method that I found the correct method,
rather than overlooking some fallacy in my reasoning)

I will look for links on PD, although it is not zero-sum, perhaps it
will link to pages that cover the zero sum case.

Thanks!
Subject: Re: Game Theory: Solving games
From: caray-ga on 15 Nov 2004 19:05 PST
 
"--to convince my method that I found the correct method,
rather than overlooking some fallacy in my reasoning"

which in English means: --to convice me that the method I found is the
correct one, rather than my overlooking some fallacy in my reasoning.

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