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Generic finiteness of outcome distributions for two-person game forms with three outcomes

机译:具有三个结果的两人游戏形式的结果分布的一般有限性

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摘要

A two-person game form is given by nonempty finite sets S-1, S-2 of pure strategies, a nonempty set Omega of outcomes, and a function theta: S-1 x S-2 -> Delta(Omega), where Delta(Omega) is the set of probability measures on Omega. We prove that if the set of outcomes contains just three elements. generically, there are finitely many distributions Omega on induced by Nash equilibria .
机译:两人博弈形式由纯策略的非空有限集S-1,S-2,结果的非空集合Omega以及函数theta给出:S-1 x S-2-> Delta(Omega),其中Delta(Omega)是对Omega的概率度量的集合。我们证明,如果结果集仅包含三个要素。通常,由纳什均衡引起的Omega上的分布有限。

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