Construct · 1 fields · 2 citations
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Rationalizability asks what a player could reasonably do using only the assumption that everyone is rational and that this is mutually understood, without presuming players coordinate on an equilibrium. Introduced independently by Bernheim and by Pearce in 1984, the rationalizable strategies are those surviving iterated deletion of strategies that are never a best response to any belief about opponents' play. The referent is a solution concept weaker than Nash equilibrium (every equilibrium strategy is rationalizable, but rationalizability can permit more), making it the natural benchmark for what rationality and common belief in rationality alone imply.[1][2]
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