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Complexity of Finding Equilibria of Plurality Voting Under Structured Preferences

机译:在结构偏好下发现多种投票的均衡的复杂性

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We study the complexity of finding pure Nash equilibria in voting games over well-known restricted preference domains, such as the domains of single-peaked and single-crossing preferences. We focus on the Plurality rule, and, following the recent work of Elkind et al. [15], consider three popular tie-breaking rules (lexicographic, random-candidate, and random-voter) and two types of voters' attitude: lazy voters, who prefer to abstain when their vote cannot affect the election outcome, and truth-biased voters, who prefer to vote truthfully in such cases. Elkind et al. [15] have shown that for most of these combinations of tie-breaking rules and voters' attitudes finding a Nash equilibrium is NP-hard; in contrast, we demonstrate that in almost all cases this problem is tractable for preferences that are single-peaked or single-crossing, under mild technical assumptions.
机译:我们研究了在众所周知的限制偏好域中投票游戏找到纯NASH均衡的复杂性,例如单尖峰和单交叉偏好的域。我们专注于多个规则,并且在elkind等人的最新工作之后。 [15],考虑三个流行的斗争规则(词典,随机候选人和随机选民)和两种类型的选民态度:懒惰的选民,他们更喜欢在他们的投票不能影响选举结果时弃权,以及真理 - 偏见的选民,愿意在这种情况下如实地投票。 Elkind等人。 [15]已经表明,对于这些打破规则和选民的大部分组合,以及选民的态度发现纳什均衡是NP - 硬;相比之下,我们证明,在几乎所有情况下,在轻度技术假设下,在单峰值或单交叉的偏好中,该问题是易行的。

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