We conduct a theoretical analysis of the bias of Efron's (1983) "0.632 estimator", and argue from those results that a more appropriate choice might be a "0.667 estimator". The differences in construction are largely unimportant in applications, and hardly affect the already extremely good performance of the estimator. Nevertheless, it is interesting to note that Efron's heuristic argument and our very different, more technical one produce alternative but close recommendations for the "optimal" weights.Bias Bootstrap Error rate Linear model Prediction problem
We consider longitudinal data and the problem of prediction of subpopulation (domain) characteristic...
AbstractB. Efron introducedjackknife-after-bootstrapas a computationally efficient method for estima...
The empirical best linear unbiased predictor (EBLUP) in the linear mixed model (LMM) is useful for t...
Regression analysis is one of the necessary strategies utilized in statistical inferences, that is e...
We study the notions of bias and variance for classification rules. Following Efron (1978) we develo...
© 2017 American Statistical Association. Prediction precision is arguably the most relevant criterio...
The estimators most widely used to evaluate the prediction error of a non-linear regression model ar...
The least squares (LS) estimator suffers from significant downward bias in autore-gressive models th...
There is often some uncertainty as to the exact number of predictors to include in the specification...
The.632 error estimator is a bias correction of the bootstrap estimator which leads to an underestim...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Classical statistical theory ignores model selection in assessing estimation accuracy. Here we consi...
© 2016, The Author(s). We assessed the ability of several penalized regression methods for linear an...
We consider longitudinal data and the problem of prediction of subpopulation (domain) characteristic...
AbstractB. Efron introducedjackknife-after-bootstrapas a computationally efficient method for estima...
The empirical best linear unbiased predictor (EBLUP) in the linear mixed model (LMM) is useful for t...
Regression analysis is one of the necessary strategies utilized in statistical inferences, that is e...
We study the notions of bias and variance for classification rules. Following Efron (1978) we develo...
© 2017 American Statistical Association. Prediction precision is arguably the most relevant criterio...
The estimators most widely used to evaluate the prediction error of a non-linear regression model ar...
The least squares (LS) estimator suffers from significant downward bias in autore-gressive models th...
There is often some uncertainty as to the exact number of predictors to include in the specification...
The.632 error estimator is a bias correction of the bootstrap estimator which leads to an underestim...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Several methods (independent subsamples, leave-one-out, cross-validation, and bootstrapping) have be...
Classical statistical theory ignores model selection in assessing estimation accuracy. Here we consi...
© 2016, The Author(s). We assessed the ability of several penalized regression methods for linear an...
We consider longitudinal data and the problem of prediction of subpopulation (domain) characteristic...
AbstractB. Efron introducedjackknife-after-bootstrapas a computationally efficient method for estima...
The empirical best linear unbiased predictor (EBLUP) in the linear mixed model (LMM) is useful for t...