The structure of the Nash equilibrium sets of standard 2-player games
AbstractIn this paper I study a class of two-player games, in which both players’ action sets are [0,1] and their payoff functions are continuous in joint actions and quasi-concave in own actions. I show that a no-improper-crossing condition is both necessary and sufficient for a finite subset A of $[0,1]\times [0,1]$ to be the set of Nash equilibria of such a game. Copyright Springer-Verlag Berlin/Heidelberg 2005
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Bibliographic InfoArticle provided by Springer in its journal Economic Theory.
Volume (Year): 26 (2005)
Issue (Month): 2 (08)
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- Susan Snyder & Indrajit Ray, 2004.
"Observable implications of Nash and subgame-perfect behavior in extensive games,"
Econometric Society 2004 North American Summer Meetings
407, Econometric Society.
- Indra Ray & Susan Snyder, 2003. "Observable Implications of Nash and Subgame-Perfect Behavior in Extensive Games," Working Papers 2003-02, Brown University, Department of Economics.
- Indrajit Ray & Susan Snyder, 2013. "Observable Implications of Nash and Subgame- Perfect Behavior in Extensive Games," Discussion Papers 04-14r, Department of Economics, University of Birmingham.
- Ray, Indrajit & Snyder, Susan, 2013. "Observable implications of Nash and subgame-perfect behavior in extensive games," Journal of Mathematical Economics, Elsevier, vol. 49(6), pages 471-477.
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