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Bayesian analysis of outlier problems using the Gibbs sampler
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no DOI — not checkedDiebolt , J. and Robert , C. “Estimation of Finite Mixture Distributions Through Bayesian Sampling . Journal of the Royal Statistical Society , (in press), Ser. B
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no DOI — not checkedLempers , F. B. 1971 . Posterior Probabilities of Alternative Linear Models , Rotterdam : Rotterdam University Press .
no DOI — not checkedPoirier , D. J. 1985 . “Bayesian Hypothesis Testing in Linear Models With Continuously Induced Conjugate Priors Across Hypotheses,” . In Bayesian Statistics 2 , Edited by: Bernardo , J. M. , DeGroot , M. H. , Lindley , D. V. and Smith , A. F. M. 711 – 722 . New York : Elsevier .
no DOI — not checkedSpiegelhalter , D. J. and Smith , A. F. M. 1982 . “Bayes Factors for Linear and Log-Linear Models With Vague Prior Information,” . Journal of the Royal Statistical Society , 44 : 377 – 87 . Ser. B
no DOI — not checkedTukey , J. W. 1977 . Exploratory Data Analysis , Reading , MA : Addison-Wesley .
no DOI — not checkedZellner , A. 1984 . “Posterior Odds Ratios for Regression Hypotheses: General Considerations and Some Specific Results,” . In Basic Issues in Econometrics , Edited by: Zellner , A. 275 – 305 . Chicago : University of Chicago Press .
no DOI — not checkedZellner , A. 1986 . “On Assessing Prior Distributions and Bayesian Regression Analysis with g Prior Distributions,” . In Bayesian Inference and Decision Techniques , Edited by: Goel , P. and Zellner , A. 233 – 243 . New York : Elsevier .
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