Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains

Bibliographic Details
Main Authors: Elkind, E, Shah, N
Format: Conference item
Published: 2014
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author Elkind, E
Shah, N
author_facet Elkind, E
Shah, N
author_sort Elkind, E
collection OXFORD
description
first_indexed 2024-03-07T03:30:07Z
format Conference item
id oxford-uuid:ba6b13b3-ed4e-41a0-88a4-1812f3ac939f
institution University of Oxford
last_indexed 2024-03-07T03:30:07Z
publishDate 2014
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spelling oxford-uuid:ba6b13b3-ed4e-41a0-88a4-1812f3ac939f2022-03-27T05:09:44ZElecting the Most Probable Without Eliminating the Irrational: Voting Over Intransitive DomainsConference itemhttp://purl.org/coar/resource_type/c_5794uuid:ba6b13b3-ed4e-41a0-88a4-1812f3ac939fDepartment of Computer Science2014Elkind, EShah, N
spellingShingle Elkind, E
Shah, N
Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title_full Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title_fullStr Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title_full_unstemmed Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title_short Electing the Most Probable Without Eliminating the Irrational: Voting Over Intransitive Domains
title_sort electing the most probable without eliminating the irrational voting over intransitive domains
work_keys_str_mv AT elkinde electingthemostprobablewithouteliminatingtheirrationalvotingoverintransitivedomains
AT shahn electingthemostprobablewithouteliminatingtheirrationalvotingoverintransitivedomains