Asymptotic Likelihood-Based Prediction Functions
Copyright policy )Asymptotic Likelihood-Based Prediction Functions
This paper develops asymptotic prediction functions that approximate the shape of the density of future observations and correct for parameter uncertainty. The functions are based on extensions to a definition of predictive likelihood originally suggested by S. L. Lauritzen (1974) and D. Hinkley (1979). The prediction function is shown to possess efficiency properties based on the Kullback-Leibler measure of information loss. Examples of the application of the prediction function and the derivation of relative efficiency are shown for linear-normal models, nonnormal models, and ARCH models. Copyright 1990 by The Econometric Society.
asymptotic prediction functions, parameter uncertainty, relative efficiency, predictive efficiency, nonnormal errors, predictive likelihood, Inference from stochastic processes and prediction, ARCH models, Kullback-Leibler measure of information loss, linear-normal models, Applications of statistics to economics
asymptotic prediction functions, parameter uncertainty, relative efficiency, predictive efficiency, nonnormal errors, predictive likelihood, Inference from stochastic processes and prediction, ARCH models, Kullback-Leibler measure of information loss, linear-normal models, Applications of statistics to economics
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