A Cantor Set of Games with No Shift-Homogeneous Equilibrium Selection
Published Online:20 Dec 2012https://doi.org/10.1287/moor.1120.0573
References
- . Markets with a continuum of traders. Econometrica (1964) 32(1):39–50Crossref, Google Scholar
- . Global games and equilibrium selection. Econometrica (1993) 61(5):989–1018Crossref, Google Scholar
- . A two-sector overlapping-generations model: A global characterization of the dynamical system. Econometrica (1992) 60(6):1351–1386Crossref, Google Scholar
- , Arrow K, Intriligator D. Overlapping generations. Handbook of Mathematical Economics (1991) (Elsevier, North Holland) 1900–1960Chap. 35Google Scholar
- . Overlapping generations games with mixed strategies. Math. Oper. Res. (1996) 21(2):477–486Link, Google Scholar
- . Games of incomplete information played by Bayesian players, Part I: The basic model. Management Sci. (1967) 14(3):159–182Link, Google Scholar
- . A General Theory of Equilibrium Selection in Games (1988) (MIT Press, Cambridge, MA) Google Scholar
- . A Game with No Bayesian Approximate Equilibria. (2012) . DP #615, Center for the Study of Rationality, Hebrew University, JerusalemGoogle Scholar
- . Axiom of Choice (2006) (Springer, Berlin, Heidelberg) Lecture Notes in MathematicsGoogle Scholar
- . Measurable relations. Fund. Math. (1975) 87:53–72Crossref, Google Scholar
- . Classical Descriptive Set Theory (1995) (Springer, New York) Graduate Texts in Mathematics 156Crossref, Google Scholar
- , Aumann RJ, Hart S. Noncooperative games with many players. Handbook of Game Theory (2002) (Elsevier Science, Amsterdam) 1761–1808Chap. 46Google Scholar
- . A general theorem on selectors. Bull. Pol. Acad. Sci. Math (Ser. Math.) (1965) 13:379–403Google Scholar
- . Equilibrium points for games with infinitely many players. J. Lond. Math. Soc. (1969) 44(1):292–294Crossref, Google Scholar
- . Effective computability of winning strategies. Contributions to the Theory of Games (1957) 3(Princeton University Press, Princeton, NJ) Annals of Mathematics Studies No. 39Google Scholar
- . On the existence of Nash equilibria in large games. Internat. J. Game Theory (2010) 39(3):351–357Crossref, Google Scholar
- . Equilibrium points of nonatomic games. J. Stat. Phys. (1973) 7(4):295–300Crossref, Google Scholar
- . Games of incomplete information, ergodic theory, and the measurability of equilibria. Israel J. Math. (2003) 138(1):73–92Crossref, Google Scholar
- . Stochastic games. Proc. Nat. Acad. Sci. USA (1953) 39:1095–1100Crossref, Google Scholar

