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Alternate Definitions of the Uncovered Set and Their Implications

机译:发现集的替代定义及其含义

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Different definitions of the uncovered set are commonly, and often interchangeably, used in the literature. If we assume individual preferences are strict over all alternatives, these definitions are equivalent. However, if one or more voters are indifferent between alternatives these definitions may not yield the same uncovered set. This note examines how these definitions differ in a distributive setting, where each voter can be indifferent between any number of alternatives. I show that, defined one way, the uncovered set is equal to the set of Pareto allocations that give over half the voters a strictly positive payoff, while alternate definitions yield an uncovered set that is equal to the entire Pareto set. These results highlight a small error in Epstein (Soc Choice Welf 15, 81–93, 1998) in which the author characterizes the uncovered set for a different definition of covering than claimed.
机译:文献中通常并经常互换使用对未发现集合的不同定义。如果我们假设个人偏好对所有替代方案都严格,则这些定义是等效的。但是,如果一个或多个选民对替代方案无动于衷,那么这些定义可能不会得出相同的结果。本说明研究了这些定义在分布式环境中的不同之处,在这种情况下,每个投票人可以在任意数量的替代方案之间无动于衷。我证明,以一种方式定义,未发现的集合等于给一半以上选民带来严格正收益的帕累托分配集合,而替代定义所产生的未发现集合等于整个帕累托集合。这些结果凸显了爱泼斯坦的一个小错误(Soc Choice Welf 15,81-93,1998),作者对未发现的覆盖物进行了表征,其覆盖范围的定义与所声称的不同。

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