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Activity Number: 605
Type: Contributed
Date/Time: Thursday, August 6, 2009 : 10:30 AM to 12:20 PM
Sponsor: Section on Nonparametric Statistics
Abstract - #304460
Title: Sufficient Dimension Reduction for the Conditional Mean with a Categorical Predictor in Multivariate Regression
Author(s): Jae Keun Yoo*+
Companies: University of Louisville
Address: , Louisville, KY, 40202,
Keywords: sufficient dimension reduction ; multivariate regression ; categorical predictor ; conditional mean
Abstract:

Recent sufficient dimension reduction methodologies in multivariate regression do not have direct application to a categorical predictor. For this, we define the multivariate central partial mean subspace and propose two methodologies to estimate it. The first method uses the ordinary least squares. Chi-squared distributed statistics for dimension tests are constructed, and an estimate of the target subspace is consistent and efficient. Moreover, the effects of continuous predictors can be tested without assuming any model. The second method extends Iterative Hessian Transformation to this context. For dimension estimation, permutation tests are used.


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