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dc.contributor.authorDuddy, Conalen
dc.contributor.authorPiggins, Ashleyen
dc.date.accessioned2010-05-05T19:50:31Zen
dc.date.available2010-05-05T19:50:31Zen
dc.date.issued2009en
dc.identifier.citationDuddy, C., Perote-Pena J., & Piggins A. (2009) "Manipulating an ordering" (Working Paper No. 0141) Department of Economics, National University of Ireland, Galway.en
dc.identifier.urihttp://hdl.handle.net/10379/940en
dc.description.abstractIt is well known that many social decision procedures are manipulable through strategic behaviour. Typically, the decision procedures considered in the literature are social choice correspondences. In this paper we investigate the problem of constructing a social welfare function that is non-manipulable. In this context, individuals attempt to manipulate a social ordering as opposed to a social choice. Using techniques from an ordinal version of fuzzy set theory, we introduce a class of ordinally fuzzy binary relations of which exact binary relations are a special case. Operating within this family enables us to prove an impossibility theorem. This theorem states that all non-manipulable social welfare functions are dictatorial, provided that they are not constant. This theorem generalizes the one in Perote-Pena and Piggins (Perote-Pena, J., Piggins, A., 2007. Strategy-proof fuzzy aggregation rules. J. Math. Econ., vol. 43, p. 564 - p. 580). We conclude by considering several ways of circumventing this impossibility theorem.en
dc.formatapplication/pdfen
dc.language.isoenen
dc.publisherNational University of Ireland, Galwayen
dc.relation.ispartofseriesworking papers;0141en
dc.subjectStrategic behaviouren
dc.subjectFuzzy aggregation rulesen
dc.titleManipulating an orderingen
dc.typeWorking Paperen
dc.description.peer-reviewedpeer-revieweden
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