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Activity Number: 151
Type: Contributed
Date/Time: Monday, August 7, 2006 : 10:30 AM to 12:20 PM
Sponsor: IMS
Abstract - #306327
Title: Highest Posterior Model Selection
Author(s): Tanujit Dey*+ and Hemant Ishwaran and J. S. Rao
Companies: Case Western Reserve University and The Cleveland Clinic and Case Western Reserve University
Address: 323 Yost Hall Department of Statistics, Cleveland, OH, 44106-7054,
Keywords:
Abstract:

We consider the properties of the highest posterior probability model in a linear regression setting. Under a spike and slab hierarchy we find that the highest posterior model is total risk consistent for model selection, but that it also possesses some curious properties. Most important of these is a marked underfitting in finite samples, a phenomenon well noted in the literature for Bayesian Information Criterion (BIC) related procedures, but not often associated with highest posterior model selection. We employ a rescaling of the hierarchy and show the resulting rescaled spike and slab models mitigate the effects of underfitting.


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