A comparison of Dodgson's method and Kemeny's rule

被引:0
作者
Thomas C. Ratliff
机构
[1] Department of Mathematics,
[2] Wheaton College,undefined
[3] Norton,undefined
[4] MA 02766-0930,undefined
[5] USA (e-mail: tratliff@wheatonma.edu),undefined
来源
Social Choice and Welfare | 2001年 / 18卷
关键词
Condorcet Winner; Geometric Technique; Transitive Ranking;
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摘要
In an election without a Condorcet winner, Dodgson's method is designed to find the candidate that is “closest” to being a Condorcet winner. Similarly, if the head-to-head elections among all candidates do not give a complete transitive ranking, then Kemeny's Rule finds the “closest” transitive ranking. This paper uses geometric techniques to compare Dodgson's and Kemeny's notions of closeness and explain how conflict can arise between the two methods.
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页码:79 / 89
页数:10
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