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Reconciling Marginalism with Egalitarianism: Consistency, Monotonicity, and Implementation of Egalitarian Shapley Values

机译:边际主义与平等主义的和解:一致性,单调性和平等主义夏普利价值观的实现

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摘要

One of the main issues in economic allocation problems is the trade-off between marginalism and egalitarianism. In the context of cooperative games this trade-off can be framed as one of choosing to allocate according to the Shapley value or the equal division solution. In this paper we provide three different characterizations of egalitarian Shapley values being convex combinations of the Shapley value and the equal division solution. First, from the perspective of a variable player set, we show that all these solutions satisfy the same reduced game consistency. Second, on a fixed player set, we characterize this class of solutions using monotonicity properties. Finally, towards a strategic foundation, we provide a non-cooperative implementation for these solutions which only differ in the probability of breakdown at a certain stage of the game. These characterizations discover fundamental differences as well as intriguing connections between marginalism and egalitarianism. © 2011 The Author(s).
机译:经济分配问题中的主要问题之一是边缘主义与平均主义之间的权衡。在合作博弈的背景下,这种权衡可以构架为选择根据Shapley值或等分求解进行分配的一种。在本文中,我们提供了均等Shapley值的三种不同特征,即Shapley值和等分解的凸组合。首先,从一组可变玩家的角度来看,我们证明所有这些解决方案都满足相同的降低的游戏一致性。其次,在固定的播放器集合上,我们使用单调特性来描述此类解决方案。最后,作为战略基础,我们为这些解决方案提供了一种非合作的实现方式,只是在游戏的某个阶段发生故障的可能性不同。这些特征发现了边缘主义与平均主义之间的根本差异以及有趣的联系。 ©2011作者。

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