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Repeated Games with Bounded Entropy
Authors:Abraham Neyman  Daijiro Okada
Institution:a Institute of Mathematics, The Hebrew University of Jerusalem, Givat Ram, Jerusalem, 91904, Israel;State University of New York at Stony Brook, Stony Brook, New York, 11794-4384, f1;Department of Economics, State University of New York at Stony Brook, Stony Brook, New York, 11794-4384, , f2
Abstract:We investigate the asymptotic behavior of the maxmin values of repeated two-person zero-sum games with a bound on the strategic entropy of the maximizer's strategies while the other player is unrestricted. We will show that if the bound η(n), a function of the number of repetitions n, satisfies the condition η(n)/n → γ (n → ∞), then the maxmin value Wn(η(n)) converges to (cav U)(γ), the concavification of the maxmin value of the stage game in which the maximizer's actions are restricted to those with entropy at most γ. A similar result is obtained for the infinitely repeated games. Journal of Economic Literature Classification Numbers: C73, C72.
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