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Strictly perfect equilibrium points of bimatrix games
Authors:Prof. A. Okada
Affiliation:1. Department of Information Sciences, Tokyo Institute of Technology, Oh-okayama, Meguro-ku, 152, Tokyo, Japan
Abstract:We consider the existence of strictly perfect equilibrium points for bimatrix games. We prove that an isolated and quasi-strong equilibrium point is strictly perfect. Our result shows that in a nondegenerate bimatrix game all equilibrium points are strictly perfect. Our proof is based on the labeling theory ofShapley [1974] for bimatrix games.
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