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On equilibria in repeated games with absorbing states

International Journal of Game Theory, no. 3 (1989): 293-310

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We prove the existence of ε-(Nash) equilibria in two-person non-zerosum limiting average repeated games with absorbing states. These are stochastic games in which all states but one are absorbing. A state is absorbing if the probability of ever leaving that state is zero for all available pairs of actions.

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