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Associated consistency and values for TU games

机译:TU游戏的相关一致性和价值

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In the framework of the solution theory for cooperative transferable utility games, Hamiache axiomatized the well-known Shapley value as the unique one-point solution verifying the inessential game property, continuity, and associated consistency. The purpose of this paper is to extend Hamiache's axiomatization to the class of efficient, symmetric, and linear values, of which the Shapley value is the most important representative. For this enlarged class of values, explicit relationships to the Shapley value are exploited in order to axiomatize such values with reference to a slightly adapted inessential game property, continuity, and a similar associated consistency. The latter axiom requires that the solutions of the initial game and its associated game (with the same player set, but a different characteristic function) coincide.
机译:在合作可转让效用游戏的解决方案理论框架内,哈米阿希(Hamiache)将著名的Shapley值作为唯一的单点解决方案,验证了非本质性博弈性质,连续性和相关一致性。本文的目的是将Hamiache的公理化扩展到有效,对称和线性值的类别,其中Shapley值是最重要的代表。对于这种扩大的价值类别,利用了与Shapley值的显式关系,以便参考稍作调整的非本质博弈属性,连续性和类似的相关一致性,公理化这些值。后者的公理要求初始游戏及其关联游戏(具有相同的玩家集合,但特征功能不同)的解决方案必须重合。

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