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A Corrected Plug-in Method for Quantile Interval Construction Through a Transformed Regression
by
Tse, Y. K
, Yang, Z. L
in
Analytical correction
/ Confidence interval
/ Confidence intervals
/ Economic models
/ Economic statistics
/ Economic theory
/ Estimation methods
/ Finite-sample performance
/ Heteroscedasticity
/ Living standards in South Africa
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Probabilities
/ Quantile regression
/ Regression analysis
/ Statistical variance
/ Studies
/ Term weighting
/ Transformation
2007
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A Corrected Plug-in Method for Quantile Interval Construction Through a Transformed Regression
by
Tse, Y. K
, Yang, Z. L
in
Analytical correction
/ Confidence interval
/ Confidence intervals
/ Economic models
/ Economic statistics
/ Economic theory
/ Estimation methods
/ Finite-sample performance
/ Heteroscedasticity
/ Living standards in South Africa
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Probabilities
/ Quantile regression
/ Regression analysis
/ Statistical variance
/ Studies
/ Term weighting
/ Transformation
2007
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Do you wish to request the book?
A Corrected Plug-in Method for Quantile Interval Construction Through a Transformed Regression
by
Tse, Y. K
, Yang, Z. L
in
Analytical correction
/ Confidence interval
/ Confidence intervals
/ Economic models
/ Economic statistics
/ Economic theory
/ Estimation methods
/ Finite-sample performance
/ Heteroscedasticity
/ Living standards in South Africa
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Probabilities
/ Quantile regression
/ Regression analysis
/ Statistical variance
/ Studies
/ Term weighting
/ Transformation
2007
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A Corrected Plug-in Method for Quantile Interval Construction Through a Transformed Regression
Journal Article
A Corrected Plug-in Method for Quantile Interval Construction Through a Transformed Regression
2007
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Overview
We propose a corrected plug-in method for constructing confidence intervals of the conditional quantiles of an original response variable through a transformed regression with heteroscedastic errors. The interval is easy to compute. Factors affecting the magnitude of the correction are examined analytically through the special case of Box-Cox regression. Monte Carlo simulations show that the new method works well in general and is superior over the commonly used delta method and the quantile regression method. An empirical application is presented.
Publisher
Taylor & Francis,American Statistical Association,Taylor & Francis Ltd
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