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UNIFORM ASYMPTOTIC INFERENCE AND THE BOOTSTRAP AFTER MODEL SELECTION
by
Wasserman, Larry
, Tibshirani, Ryan J.
, Tibshirani, Rob
, Rinaldo, Alessandro
in
Asymptotic methods
/ Asymptotic properties
/ Normality
/ Regression analysis
/ Statistical analysis
/ Statistical inference
/ Statistical methods
/ Studies
2018
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UNIFORM ASYMPTOTIC INFERENCE AND THE BOOTSTRAP AFTER MODEL SELECTION
by
Wasserman, Larry
, Tibshirani, Ryan J.
, Tibshirani, Rob
, Rinaldo, Alessandro
in
Asymptotic methods
/ Asymptotic properties
/ Normality
/ Regression analysis
/ Statistical analysis
/ Statistical inference
/ Statistical methods
/ Studies
2018
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Do you wish to request the book?
UNIFORM ASYMPTOTIC INFERENCE AND THE BOOTSTRAP AFTER MODEL SELECTION
by
Wasserman, Larry
, Tibshirani, Ryan J.
, Tibshirani, Rob
, Rinaldo, Alessandro
in
Asymptotic methods
/ Asymptotic properties
/ Normality
/ Regression analysis
/ Statistical analysis
/ Statistical inference
/ Statistical methods
/ Studies
2018
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UNIFORM ASYMPTOTIC INFERENCE AND THE BOOTSTRAP AFTER MODEL SELECTION
Journal Article
UNIFORM ASYMPTOTIC INFERENCE AND THE BOOTSTRAP AFTER MODEL SELECTION
2018
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Overview
Recently, Tibshirani et al. [J. Amer. Statist. Assoc. 111 (2016) 600–620] proposed a method for making inferences about parameters defined by model selection, in a typical regression setting with normally distributed errors. Here, we study the large sample properties of this method, without assuming normality. We prove that the test statistic of Tibshirani et al. (2016) is asymptotically valid, as the number of samples n grows and the dimension d of the regression problem stays fixed. Our asymptotic result holds uniformly over a wide class of nonnormal error distributions. We also propose an efficient bootstrap version of this test that is provably (asymptotically) conservative, and in practice, often delivers shorter intervals than those from the original normality-based approach. Finally, we prove that the test statistic of Tibshirani et al. (2016) does not enjoy uniform validity in a high-dimensional setting, when the dimension d is allowed grow.
Publisher
Institute of Mathematical Statistics
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