Privately Observed Time Horizons in Repeated Games
This paper considers the repetition of a finite two person game when each player knows an upper bound on the length of the game, but assigns a positive probability to his opponent overestimating the length of the game. It is shown that with sufficiently little discounting, any payoff vector that strictly Pareto dominates that of a Nash equilibrium of the constituent game can be sustained in a Perfect Bayesian Equilibrium if the number of periods remaining is sufficiently large.
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- Kreps, David M. & Milgrom, Paul & Roberts, John & Wilson, Robert, 1982.
"Rational cooperation in the finitely repeated prisoners' dilemma,"
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Levine's Working Paper Archive
618897000000000813, David K. Levine.
- Drew Fudenberg & David K. Levine, 1983.
"Subgame-Perfect Equilibria of Finite- and Infinite-Horizon Games,"
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- Fudenberg, Drew & Levine, David, 1983. "Subgame-perfect equilibria of finite- and infinite-horizon games," Journal of Economic Theory, Elsevier, vol. 31(2), pages 251-268, December.
- Monderer, Dov & Samet, Dov, 1989. "Approximating common knowledge with common beliefs," Games and Economic Behavior, Elsevier, vol. 1(2), pages 170-190, June.
- Abraham Neyman, 1999. "Cooperation in Repeated Games when the Number of Stages is Not Commonly Known," Econometrica, Econometric Society, vol. 67(1), pages 45-64, January.
- Fudenberg, Drew & Tirole, Jean, 1991. "Perfect Bayesian equilibrium and sequential equilibrium," Journal of Economic Theory, Elsevier, vol. 53(2), pages 236-260, April.
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