Abstract
We study learning in finitely repeated 2x2 normal form games, when players have incomplete information about their opponents' payoffs. In a laboratory experiment we investigate whether players (a) learn the game they are playing, (b) learn to predict the behavior of their opponent, and (c) learn to play according to a Nash equilibrium of the repeated game. Our results show that the success in learning the opponent's type depends on the characteristics of the true game. The learning success is much higher for games with pure strategy Nash equilibria than for games with a unique mixed strategy Nash equilibrium, and it is higher for games with symmetric pure strategy Nash equilibria than for games with asymmetric equilibria. Moreover, subjects learn to predict the opponents' behavior very well. However, they rarely play according to a Nash equilibrium and we observe no correlation between equilibrium play and learning about the game.
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