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Axiomatization for the center-of-gravity of imputation set value

机译:重心插补设定值的公理化

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摘要

In this paper, we introduce the almost inessential game (property) to the solution part of cooperative game theory, which generalizes the inessential game (property). Following the framework of Hamiache to characterize the Shapley value, we then define a new associated game to characterize the center-of-gravity of imputation set value (CIS-value) by means of the almost inessential game property, associated consistency, continuity and efficiency. It provides an interpretation to the CIS-value as the essentially unique fixed point of an endogenous transformation by self-evaluation of TU-games. In addition, symmetry and translation covariance are used to axiomatize the CIS-value instead of the almost inessential property.
机译:在本文中,我们将近乎非本质的博弈(属性)引入了合作博弈理论的解部分,从而对非本质博弈(属性)进行了概括。遵循哈米阿契(Hamiache)框架来表征Shapley值,然后我们定义了一个新的关联博弈,以通过几乎非本质博弈属性,关联的一致性,连续性和效率来表征归因设定值(CIS-value)的重心。 。它通过对TU游戏的自我评估,将CIS值解释为内生转化的本质唯一固定点。此外,对称和平移协方差用于公理CIS值,而不是几乎无关紧要的属性。

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