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A folk theorem for minority games

Abstract : We study a particular case of repeated games with public signals. In the stage game an odd number of players have to choose simultaneously one of two rooms. The players who choose the less crowded room receive a reward of one euro (whence the name “minority game”). The players in the same room do not recognize each other, and between the stages only the current majority room is publicly announced. We show that in the infinitely repeated game any feasible payoff can be achieved as a uniform equilibrium payoff, and as an almost sure equilibrium payoff. In particular we construct an inefficient equilibrium where, with probability one, all players choose the same room at almost all stages. This equilibrium is sustained by punishment phases which use, in an unusual way, the pure actions that were played before the start of the punishment.
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Contributor : Antoine Haldemann <>
Submitted on : Wednesday, November 24, 2010 - 10:39:11 AM
Last modification on : Wednesday, September 23, 2020 - 4:30:51 AM

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Marco Scarsini, Jerome Renault, Sergio Scarlatti. A folk theorem for minority games. Games and Economic Behavior / Games and Economic Behaviour, 2005, Vol. 53, N°2, pp. 208-230. ⟨10.1016/j.geb.2004.09.013⟩. ⟨hal-00539148⟩



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