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DEGREES OF FREEDOM IN LASSO PROBLEMS
by
Tibshirani, Ryan J.
, Taylor, Jonathan
in
62J07
/ 90C46
/ Analytical estimating
/ Degrees of freedom
/ Gaussian distributions
/ generalized lasso
/ high-dimensional
/ Inner products
/ Lasso
/ Linear regression
/ Mathematical problems
/ Mathematical vectors
/ Matrices
/ Matrix
/ Polyhedrons
/ Regression coefficients
/ Studies
/ Unbiased estimators
2012
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DEGREES OF FREEDOM IN LASSO PROBLEMS
by
Tibshirani, Ryan J.
, Taylor, Jonathan
in
62J07
/ 90C46
/ Analytical estimating
/ Degrees of freedom
/ Gaussian distributions
/ generalized lasso
/ high-dimensional
/ Inner products
/ Lasso
/ Linear regression
/ Mathematical problems
/ Mathematical vectors
/ Matrices
/ Matrix
/ Polyhedrons
/ Regression coefficients
/ Studies
/ Unbiased estimators
2012
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Do you wish to request the book?
DEGREES OF FREEDOM IN LASSO PROBLEMS
by
Tibshirani, Ryan J.
, Taylor, Jonathan
in
62J07
/ 90C46
/ Analytical estimating
/ Degrees of freedom
/ Gaussian distributions
/ generalized lasso
/ high-dimensional
/ Inner products
/ Lasso
/ Linear regression
/ Mathematical problems
/ Mathematical vectors
/ Matrices
/ Matrix
/ Polyhedrons
/ Regression coefficients
/ Studies
/ Unbiased estimators
2012
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Journal Article
DEGREES OF FREEDOM IN LASSO PROBLEMS
2012
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Overview
We derive the degrees of freedom of the lasso fit, placing no assumptions on the predictor matrix X. Like the well-known result of Zou, Hastie and Tibshirani [Ann. Statist. 35 (2007) 2173-2192], which gives the degrees of freedom of the lasso fit when X has full column rank, we express our result in terms of the active set of a lasso solution. We extend this result to cover the degrees of freedom of the generalized lasso fit for an arbitrary predictor matrix X (and an arbitrary penalty matrix D). Though our focus is degrees of freedom, we establish some intermediate results on the lasso and generalized lasso that may be interesting on their own.
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