Equilibria in random and bayesian games with a continuum of players. (English) Zbl 0754.90079
Equilibrium theory in infinite dimensional spaces, Stud. Econ. Theory 1, 333-350 (1991).
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[For the entire collection see Zbl 0734.00037.]An equilibrium existence theorem for a game with a continuum of players is proved. It is assumed that players have random preference correspondences. This main result of the paper is used to obtain a symmetric Bayesian Nash equilibrium for games with a measure space of players.
Reviewer: J.Legut (Wrocław)
MSC:
| 91A07 | Games with infinitely many players |
| 91A15 | Stochastic games, stochastic differential games |
| 91A10 | Noncooperative games |
