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dc.contributor.authorXefteris, Dimitriosen
dc.creatorXefteris, Dimitriosen
dc.description.abstractIt is well known that the Hotelling-Downs model generically fails to admit an equilibrium when voting takes place under the plurality rule ( Osborne, 1993). This paper studies the Hotelling-Downs model considering that each voter is allowed to vote for up to k candidates and demonstrates that an equilibrium exists for a non-degenerate class of distributions of voters' ideal policies - which includes all log-concave distributions - if and only if k≥ 2. That is, the plurality rule ( k= 1) is shown to be the unique k-vote rule which generically precludes stability in electoral competition. Regarding the features of k-vote rules' equilibria, first, we show that there is no convergent equilibrium and, then, we fully characterize all divergent equilibria. We study comprehensively the simplest kind of divergent equilibria (two-location ones) and we argue that, apart from existing for quite a general class of distributions when k≥ 2, they have further attractive properties - among others, they are robust to free-entry and to candidates' being uncertain about voters' preferences. © 2015 Elsevier Inc.en
dc.sourceJournal of Economic Theoryen
dc.subjectHotelling-Downs modelen
dc.subjectMultiple votesen
dc.titleStability in electoral competition: A case for multiple votesen
dc.description.endingpage102Σχολή Οικονομικών Επιστημών και Διοίκησης / Faculty of Economics and ManagementΤμήμα Οικονομικών / Department of Economics
dc.contributor.orcidXefteris, Dimitrios [0000-0001-7397-5288]

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