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Variable selection with error control: another look at stability selection
by
Shah, Rajen D.
, Samworth, Richard J.
in
Algorithms
/ Complementary pairs stability selection
/ Constrictions
/ Datasets
/ Economic performance
/ Economic stability
/ Error
/ Error rates
/ Errors
/ Exchange
/ Feature selection
/ Gene expression
/ Logistic regression
/ Machine learning
/ Markovs inequality
/ Mathematical models
/ Methodology
/ Oracles
/ Permissible error
/ Portfolio selection
/ Probability mass distributions
/ r-concavity
/ Random variables
/ Signal noise
/ Stability
/ Statistics
/ Subagging
/ Subsampling
/ Variable selection
/ Variables
2013
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Variable selection with error control: another look at stability selection
by
Shah, Rajen D.
, Samworth, Richard J.
in
Algorithms
/ Complementary pairs stability selection
/ Constrictions
/ Datasets
/ Economic performance
/ Economic stability
/ Error
/ Error rates
/ Errors
/ Exchange
/ Feature selection
/ Gene expression
/ Logistic regression
/ Machine learning
/ Markovs inequality
/ Mathematical models
/ Methodology
/ Oracles
/ Permissible error
/ Portfolio selection
/ Probability mass distributions
/ r-concavity
/ Random variables
/ Signal noise
/ Stability
/ Statistics
/ Subagging
/ Subsampling
/ Variable selection
/ Variables
2013
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Variable selection with error control: another look at stability selection
by
Shah, Rajen D.
, Samworth, Richard J.
in
Algorithms
/ Complementary pairs stability selection
/ Constrictions
/ Datasets
/ Economic performance
/ Economic stability
/ Error
/ Error rates
/ Errors
/ Exchange
/ Feature selection
/ Gene expression
/ Logistic regression
/ Machine learning
/ Markovs inequality
/ Mathematical models
/ Methodology
/ Oracles
/ Permissible error
/ Portfolio selection
/ Probability mass distributions
/ r-concavity
/ Random variables
/ Signal noise
/ Stability
/ Statistics
/ Subagging
/ Subsampling
/ Variable selection
/ Variables
2013
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Variable selection with error control: another look at stability selection
Journal Article
Variable selection with error control: another look at stability selection
2013
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Overview
Stability selection was recently introduced by Meinshausen and Bühlmann as a very general technique designed to improve the performance of a variable selection algorithm. It is based on aggregating the results of applying a selection procedure to subsamples of the data. We introduce a variant, called complementary pairs stability selection, and derive bounds both on the expected number of variables included by complementary pairs stability selection that have low selection probability under the original procedure, and on the expected number of high selection probability variables that are excluded. These results require no (e.g. exchangeability) assumptions on the underlying model or on the quality of the original selection procedure. Under reasonable shape restrictions, the bounds can be further tightened, yielding improved error control, and therefore increasing the applicability of the methodology.
Publisher
Blackwell Publishing Ltd,Wiley-Blackwell,Oxford University Press
Subject
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