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      <div class="TdmEntry">Overall Objectives<ul><li><a href="./uid3.html">Model selection in Statistics</a></li></ul></div>
      <div class="TdmEntry">Research Program<ul><li><a href="uid5.html&#10;&#9;&#9;  ">General presentation</a></li><li><a href="uid6.html&#10;&#9;&#9;  ">A non asymptotic view for model selection</a></li><li><a href="uid7.html&#10;&#9;&#9;  ">Taking into account the modeling purpose in model selection</a></li><li class="tdmActPage"><a href="uid8.html&#10;&#9;&#9;  ">Bayesian model selection</a></li></ul></div>
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	    Raweb 
	    2014</a> | <a href="http://www.inria.fr/en/teams/select">Presentation of the Project-Team SELECT</a> | <a href="http://www.math.u-psud.fr/select/">SELECT Web Site
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        <h2>Section: 
      Research Program</h2>
        <h3 class="titre3">Bayesian model selection</h3>
        <p>The Bayesian approach to statistical problems is fundamentally probabilistic. A joint
probability distribution is used to describe the relationships among all the unknowns
and the data. Inference is then based on the posterior distribution i.e. the conditional probability distribution of
the parameters given the observed data. Exploiting the internal consistency of the probability framework, the posterior distribution extracts
the relevant information in the data and provides a complete and coherent summary
of post-data uncertainty. Using the posterior to solve specific inference and decision
problems is then straightforward, at least in principle.</p>
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