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Distribution-Free Prediction Sets
by
Robins, James
, Lei, Jing
, Wasserman, Larry
in
Conformal prediction
/ Consistency
/ Data analysis
/ Density
/ Density level sets
/ Distribution
/ Economic agreements
/ Economic analysis
/ Economic conditions
/ Economic performance
/ equations
/ Estimating techniques
/ Finite sample
/ Inference
/ Kernel density
/ prediction
/ Predictions
/ Probability distribution
/ Sample size
/ Simulation
/ Simulation techniques
/ Statistics
/ Theory and Methods
/ Tolerance
2013
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Distribution-Free Prediction Sets
by
Robins, James
, Lei, Jing
, Wasserman, Larry
in
Conformal prediction
/ Consistency
/ Data analysis
/ Density
/ Density level sets
/ Distribution
/ Economic agreements
/ Economic analysis
/ Economic conditions
/ Economic performance
/ equations
/ Estimating techniques
/ Finite sample
/ Inference
/ Kernel density
/ prediction
/ Predictions
/ Probability distribution
/ Sample size
/ Simulation
/ Simulation techniques
/ Statistics
/ Theory and Methods
/ Tolerance
2013
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Do you wish to request the book?
Distribution-Free Prediction Sets
by
Robins, James
, Lei, Jing
, Wasserman, Larry
in
Conformal prediction
/ Consistency
/ Data analysis
/ Density
/ Density level sets
/ Distribution
/ Economic agreements
/ Economic analysis
/ Economic conditions
/ Economic performance
/ equations
/ Estimating techniques
/ Finite sample
/ Inference
/ Kernel density
/ prediction
/ Predictions
/ Probability distribution
/ Sample size
/ Simulation
/ Simulation techniques
/ Statistics
/ Theory and Methods
/ Tolerance
2013
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Journal Article
Distribution-Free Prediction Sets
2013
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Overview
This article introduces a new approach to prediction by bringing together two different nonparametric ideas: distribution-free inference and nonparametric smoothing. Specifically, we consider the problem of constructing nonparametric tolerance/prediction sets. We start from the general conformal prediction approach, and we use a kernel density estimator as a measure of agreement between a sample point and the underlying distribution. The resulting prediction set is shown to be closely related to plug-in density level sets with carefully chosen cutoff values. Under standard smoothness conditions, we get an asymptotic efficiency result that is near optimal for a wide range of function classes. But the coverage is guaranteed whether or not the smoothness conditions hold and regardless of the sample size. The performance of our method is investigated through simulation studies and illustrated in a real data example.
Publisher
Taylor & Francis Group,Taylor & Francis Ltd
Subject
/ Density
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