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- W126119683 abstract "The complexities of voting theory are captured by Arrow’s Impossibility Theorem and McKelvey’s chaos result in spatial voting. A careful analysis of Arrow’s theorem, however, proves that not all of the supplied information is used by the decision rule. As such, not only does this seminal result admit a benign interpretation, but there are several ways to sidestep Arrow’s negative conclusion. McKelvey’s result is described in terms of more general voting rules. Then a new solution concept, called the ‘finesse point’, is introduced. This centrally located point generalizes the core and minimizes what it takes to respond to any proposal by another person.KeywordsArrow’s theoremspatial votingmajority votechaos theoremcorefinesse point" @default.
- W126119683 created "2016-06-24" @default.
- W126119683 creator A5047571876 @default.
- W126119683 date "2006-01-01" @default.
- W126119683 modified "2023-09-24" @default.
- W126119683 title "Hidden Mathematical Structures of Voting" @default.
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- W126119683 doi "https://doi.org/10.1007/3-540-35605-3_16" @default.
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