Social orderings for the assignment of indivisible objects.

In the assignment problem of indivisible objects with money, we study social ordering functions which satisfy the requirement that social orderings should be independent of changes in preferences over infeasible bundles. We combine this axiom with efficiency, consistency and equity axioms. Our resul...

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Publicado en:Journal of Economic Theory Vol. 143; no. 1; pp. 199 - 216
Autor principal: Maniquet, François
Formato: Artículo
Publicado: Academic Press Inc. November 2008
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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      dt: November 2008
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      pub: Academic Press Inc.
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        10.1016/j.jet.2008.02.003
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        atl: Social orderings for the assignment of indivisible objects.
      aug:
        au: Maniquet, François
      su:
        Economics
        Indivisibles (Philosophy)
        Social order
        Resource allocation -- Mathematical models
      sug:
        subj:
          Economics
          Indivisibles (Philosophy)
          Social order
          Resource allocation -- Mathematical models
      keyword: Indivisible goods
      ab: In the assignment problem of indivisible objects with money, we study social ordering functions which satisfy the requirement that social orderings should be independent of changes in preferences over infeasible bundles. We combine this axiom with efficiency, consistency and equity axioms. Our result is that the only social ordering function satisfying those axioms is the leximin function in money utility. Copyright (c) 2008 Elsevier Inc.
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
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