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| John Duggan |
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| ''Majority Voting Over Lotteries: Conditions for Existence of a Decisive Voter'' |
| ( 2014, Vol. 34 No.1 ) |
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| This note extends known sufficient conditions for existence of a decisive voter in pairwise voting over lotteries. The preferred lottery of such a voter always coincides with the lottery preferred by a majority, meaning voting can be reduced to a decision problem of the decisive voter. The results are useful in solving dynamic models of bargaining and elections, where a binary vote can be expressed as a choice between two lotteries (depending on the discount factor), and voting subgames can be reduced to a decision problem of the decisive voter.
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| Keywords: Voting, majority rule, radial symmetry, order restriction |
JEL: D7 - Analysis of Collective Decision-Making: General
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| Manuscript Received : Jan 15 2014 | | Manuscript Accepted : Feb 11 2014 |
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