Bayes inference for technological substitution data with data-based transformation
Article Abstract:
A Bayesian inference using the Gibbs sampling method proves to be effective in forecasting technological substitutions. An experimental study, using the real data sets for color televisions and electronic telephone switching systems of a telephone company, shows that Bayesian predictive intervals are more accurate in prediction and are shorter than the usual frequentist's intervals with the help of Gibbs sampling. Also, Bayesian inference works effectively in checking the adequacy of models used in forecasting technology penetration, such as the logistic transformation(M1).
Publication Name: Journal of Forecasting
Subject: Mathematics
ISSN: 0277-6693
Year: 1997
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A remark on least-squares and naive extrapolations in non-linear AR(1) processes
Article Abstract:
A mathematical proof is presented to show the existence of a class of non-linear AR(1) models wherein the difference between the m-step least squares extrapolation and the m-step naive extrapolation is arbitrarily large. The condition exists when m is greater than or equal to 2. This proof is especially useful for statistical description of data that rejects the hypothesis of linearity.
Publication Name: Journal of Forecasting
Subject: Mathematics
ISSN: 0277-6693
Year: 1996
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