Growth of Strategy Sets, Entropy and Nonstationary Bounded Recall
This paper initiates the study of long term interactions where players' bounded rationality varies over time. Time dependent bounded rationality is reflected in part in the number $\psi(t)$ of distinct strategies in the first $t$-stages. We examine how the growth rate of $\psi_i(t)$ affects equilibrium outcomes of repeated games, and, as a special case, we study the repeated games with nonstationary bounded recall.
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