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Maximum a posteriori learning in demand competition games

Published 28 Nov 2016 in cs.GT and math.OC | (1611.10270v1)

Abstract: We consider an inventory competition game between two firms. The question we address is this: If players do not know the opponent's action and opponent's utility function can they learn to play the Nash policy in a repeated game by observing their own sales? In this work it is proven that by means of Maximum A Posteriori (MAP) estimation, players can learn the Nash policy. It is proven that players' actions and beliefs do converge to the Nash equilibrium.

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