We study repeated games with imperfect public monitoring and unequal discounting. We characterize the limit set of perfect and public equilibrium payoffs as discount factors converge to 1 with the relative patience between players fixed. We show that the pairwise and individual full rank...

We show that the folk theorem with individually rational payoffs defined by pure strategies generically holds for a general N-player repeated game with private monitoring when the number of each player's signals is sufficiently large. No cheap talk communication device or public randomization...

We present an algorithm to compute the set of perfect public equilibrium payoffs as the discount factor tends to one for stochastic games with observable states and public (but not necessarily perfect) monitoring when the limiting set of (long-run players') equilibrium payoffs is independent of...