Core Determining Class and Inequality Selection.

The relations between unobserved events and observed outcomes can be characterized by a bipartite graph. We propose an algorithm that explores the structure of the graph to construct the 'exact Core Determining Class,' i.e., the set of irredudant inequalities. We prove that in general the exact Core...

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Publicado en:American Economic Review Vol. 107; no. 5; pp. 274 - 278
Autores principales: Luo, Ye, Wang, Hai
Formato: Artículo
Publicado: American Economic Association May2017
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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      dt: May2017
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      pub: American Economic Association
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        atl: Core Determining Class and Inequality Selection.
      aug:
        au:
          Luo, Ye
          Wang, Hai
        affil:
          University of Florida (e-mail: )
          Singapore Management University (e-mail: )
      su:
        Mathematical inequalities
        Probability measures
        Bipartite graphs
        Monte Carlo method
        Algorithms
      sug:
        subj:
          Mathematical inequalities
          Probability measures
          Bipartite graphs
          Monte Carlo method
          Algorithms
      ab: The relations between unobserved events and observed outcomes can be characterized by a bipartite graph. We propose an algorithm that explores the structure of the graph to construct the 'exact Core Determining Class,' i.e., the set of irredudant inequalities. We prove that in general the exact Core Determining Class does not depend on the probability measure of the outcomes but only on the structure of the graph. For more general linear inequalities selection problems, we propose a statistical procedure similar to the Dantzig Selector to select the truly informative constraints. We demonstrate performances of our procedures in Monte-Carlo experiments.
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
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