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On the limits to rational learning

机译:在理性学习的极限上

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This paper summarizes recent work of Foster and Young (2001), which shows that some games are unlearnable in principle by perfectly rational players. That is, under any learning rule - including Bayesian updating of common priors - the players' strategies fail to come close to Nash equilibrium with probability one. Furthermore at least one of them is unable to predict the behavior of the other in an asymptotic sense. This result can be interpreted as an "uncertainty principle" that applies to some kinds of interactive learning problems.
机译:本文总结了Foster and Young(2001)的最新工作,该研究表明,某些游戏原则上是完全理性的玩家无法学习的。也就是说,在任何学习规则下-包括对先验先验的贝叶斯更新-参与者的策略都无法以概率1接近纳什均衡。此外,它们中的至少一个不能渐近地预测另一个的行为。这个结果可以解释为“不确定性原理”,适用于某些交互式学习问题。

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