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The axiomatic characterizations of majority voting and scoring rules

机译:多数表决和计分规则的公理化特征

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The Arrovian framework of social choice theory is flexible enough to allow for a precise axiomatic study of the voting rules that are used in political elections, sport competitions or expert committees, etc. such as the majority rule or the scoring rules. The objective of this paper is to give an account of the results that have been obtained in this direction since 1951. We first present some basic conditions for a collective decision rule to be democratic. Next, we expound in detail two fundamental results: the characterization of the majority rule by May, and the axiomatization of the family of scoring rules by Young. Afterwards, using these results, some specific scoring rules, such as the plurality vote or the Borda count, have also been characterized. Some remarks on other directions of research and open issues conclude the paper.
机译:社会选择理论的Arrovian框架足够灵活,可以对政治选举,体育竞赛或专家委员会等中使用的投票规则(例如多数规则或计分规则)进行精确的公理研究。本文的目的是说明自1951年以来在此方向上获得的结果。我们首先提出使集体决策规则民主化的一些基本条件。接下来,我们详细阐述两个基本结果:May对多数规则的刻画,以及Young对计分规则族的公理化。之后,使用这些结果,还可以确定一些特定的评分规则,例如复数投票或Borda计数。本文对其他研究方向和未解决问题作了一些评论。

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