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On Shift-Invariant Solutions for TU-Games

机译:TU-Game的变换不变解

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1.Introduction and Preliminaries In a TU-game any player should not take more from the game than his maximal incremental contribution to any coalition. A payoff that exceeds this contribution may be regarded unreasonable for the player. The reasonable set of a cooperative game is the set of all payoff vectors that are reasonable in this sense, and it was first introduced by Milnor [5]. Adding a concept of minimal incremental contribution, Gerard-Varet and Zamir [1] defined a set of reasonable outcomes and justified it by axiomatization. These sets as well as the imputation set are considered as pre-solution-concepts. It is asserted not that outcomes within the sets are necessarily plausible, but only that those outside the sets are implausible.
机译:1.简介和预备知识在TU游戏中,任何玩家从游戏中获得的收益都不应超过其对任何联盟的最大增量贡献。对于玩家来说,超出此贡献的回报可能被认为是不合理的。合作博弈的合理集是从这个意义上讲是合理的所有收益向量的集,最早是由米尔诺[5]提出的。 Gerard-Varet和Zamir [1]添加了最小增量贡献的概念,定义了一组合理的结果并通过公理化证明了这一点。这些集合以及归因集合都被视为解决前概念。断言并非集内的结果必然是合理的,而只是集外的结果是不可信的。

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