AN ALGORITHM FOR EQUILIBRIUM POINTS IN BIMATRIX GAMES

Harold William Kuhn

93 citations0/0 files storedProceedings of the National Academy of Sciences

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Game Theory and Applications Game Theory and Voting Systems Physical education and sports games research

Abstract

Emotions coordinate our behavior and physiological states during survival-salient events and pleasurable interactions. Even though we are often consciously aware of our current emotional state, such as anger or happiness, the mechanisms giving ...Emotions are often felt in the body, and somatosensory feedback has been proposed to trigger conscious emotional experiences. Here we reveal maps of bodily sensations associated with different emotions using a unique topographical self-report method. In ...

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2002Chapter 45 Computing equilibria for two-person games 2007Equilibrium Computation for Two-Player Games in Strategic and Extensive Form 1981Maximal nash subsets for bimatrix games 1999New Maximal Numbers of Equilibria in Bimatrix Games 1998Cooperation and self-interest: Pareto-inefficiency of Nash equilibria in finite random games 1996Computing equilibria for two person games 2004Nash Equilibria via Polynomial Equations 1984Stochastic Games with State Independent Transitions and Separable Rewards

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