G-2003-39
On the Geometry of Nash Equilibria and Correlated Equilibria
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It is well known that the set of correlated equilibrium distributions of a noncooperative game is a convex polytope that includes all the Nash equilibrium distributions. We demonstrate an elementary yet surprising result: the Nash equilibria all lie on the boundary of the polytope.
Paru en juin 2003 , 12 pages
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jan. 2004
On the geometry of Nash equilibria and correlated equilibria
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International Journal of Game Theory, 32(4), 443–453, 2004
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