A representation theorem for voting with logical consequences
Economics and Philosophy 22 (2):181-190 (2006)
| Abstract | This paper concerns voting with logical consequences, which means that anybody voting for an alternative x should vote for the logical consequences of x as well. Similarly, the social choice set is also supposed to be closed under logical consequences. The central result of the paper is that, given a set of fairly natural conditions, the only social choice functions that satisfy social logical closure are oligarchic (where a subset of the voters are decisive for the social choice). The set of conditions needed for the proof include a version of Independence of Irrelevant Alternatives that also plays a central role in Arrow's impossibility theorem. (Published Online July 11 2006) Footnotes1 Much of this article was written while the author was a fellow at the Swedish Collegium for Advanced Study in the Social Sciences (SCASSS) in Uppsala. I want to thank the Collegium for providing me with excellent working conditions. Wlodek Rabinowicz and other fellows gave me valuable comments at a seminar at SCASSS when an early version of the paper was presented. I also want to thank Luc Bovens, Franz Dietrich, Christian List and an anonymous referee for their excellent comments on a later version. The final version was prepared during a stay at Oxford University for which I am grateful to the British Academy | |||||||||
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Steven Pressman (2006). Clap Happy: Applause and the Voting Paradox. Journal of Economic Methodology 13 (2):241-256.
Daniele Porello (2010). Ranking Judgments in Arrow's Setting. Synthese 173 (2).
Sjoerd D. Zwart & Maarten Franssen (2007). An Impossibility Theorem for Verisimilitude. Synthese 158 (1):75 - 92.
Dov M. Gabbay & Andrzej Szałas (2009). Voting by Eliminating Quantifiers. Studia Logica 92 (3):365 - 379.
Philippe Mongin (2008). Factoring Out the Impossibility of Logical Aggregation. Journal of Economic Theory 141:p. 100-113.
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