Construct · 1 fields · 2 citations
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The folk theorem is a central result about repeated games: when a game is played over and over by patient players, almost any outcome that gives each player at least their guaranteed minimum can be sustained as an equilibrium, held in place by the threat of future punishment for anyone who deviates. It explains how cooperation that is impossible in a one-shot game (such as the prisoner's dilemma) can be rational when the relationship continues. The idea was "folklore" known informally before publication; Friedman gave an early formal version using reversion to a one-shot equilibrium, and Fudenberg and Maskin established sharp versions with discounting.[1][2]
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