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Abstract
I propose a new method for variable selection and shrinkage in Cox's proportional
hazards model. My proposal minimizes the log partial likelihood subject to the sum
of the absolute values of the parameters being bounded by a constant. Because of the
nature of this constraint, it shrinks coefficients and produces some coefficients
that are exactly zero. As a result it reduces the estimation variance while providing
an interpretable final model. The method is a variation of the 'lasso' proposal of
Tibshirani, designed for the linear regression context. Simulations indicate that
the lasso can be more accurate than stepwise selection in this setting.