Repeated Games with Asymptotically Finite Horizon and Imperfect Public Monitoring
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We consider a two-player infinitely repeated game with asymptotically finite horizons: discount factors converge to zero over time. The stage-game has a continuum of actions and a unique and interior Nash equilibrium. It is known that when players perfectly observe each other’s actions, cooperation can be achieved and equilibrium payoffs can be strictly higher than the stage-game equilibrium payoff. We show that introducing an arbitrarily small amount of smooth noise in the monitoring makes cooperation impossible and players play the static Nash equilibrium of the stage-game forever.
Abstract
We consider a two-player infinitely repeated game with asymptotically finite horizons: discount factors converge to zero over time. The stage-game has a continuum of actions and a unique and interior Nash equilibrium. It is known that when players perfectly observe each other’s actions, cooperation can be achieved and equilibrium payoffs can be strictly higher than the stage-game equilibrium payoff. We show that introducing an arbitrarily small amount of smooth noise in the monitoring makes cooperation impossible and players play the static Nash equilibrium of the stage-game forever.
참고문헌 (2)
- Bernheim, B, "Repeated Games with Asymptotically Finite Horizons", Journal of Economic Theory, 67(1), pp.129~152 (1995)
- Guéron, Y, "Failure of Gradualsim under Imperfect Monitoring", Journal of Economic Theory, 157, pp.128~145 (2015)
