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J. Ibrahim, Purushottam Laud (1991)
On Bayesian Analysis of Generalized Linear Models Using Jeffreys's PriorJournal of the American Statistical Association, 86
A. Dawid, M. Stone, J. Zidek (1973)
Marginalization Paradoxes in Bayesian and Structural InferenceJournal of the royal statistical society series b-methodological, 35
Ruoyong Yang, Ming-Hui Chen (1995)
Bayesian analysis for random coefficient regression models using noninformative priorsJournal of Multivariate Analysis, 55
W. Strawderman (1971)
Proper Bayes Minimax Estimators of the Multivariate Normal MeanAnnals of Mathematical Statistics, 42
J. Berger, C. Robert (1990)
Subjective Hierarchical Bayes Estimation of a Multivariate Normal Mean: On the Frequentist InterfaceAnnals of Statistics, 18
R. Kass, L. Wasserman (1996)
The Selection of Prior Distributions by Formal RulesJournal of the American Statistical Association, 91
C. Robert, J. Hwang (1996)
Maximum likelihood estimation under order restrictions by the prior feedback methodJournal of the American Statistical Association, 91
R. Natarajan, C. McCulloch (1995)
A Note on the Existence of the Posterior Distribution for a Class of Mixed Models for Binomial ResponsesBiometrika, 82
R. McCulloch, Peter Rossi (1994)
An exact likelihood analysis of the multinomial probit modelJournal of Econometrics, 64
A. Gelfand, Adrian Smith (1990)
Sampling-Based Approaches to Calculating Marginal DensitiesJournal of the American Statistical Association, 85
J. Hobert, G. Casella (1996)
The Effect of Improper Priors on Gibbs Sampling in Hierarchical Linear Mixed ModelsJournal of the American Statistical Association, 91
M. Hamada, Changbao Wu (1995)
Analysis of Censored Data from Fractionated Experiments: A Bayesian ApproachJournal of the American Statistical Association, 90
S. Raudenbush, R. Brennan, R. Barnett (1995)
A multivariate hierarchical model for studying psychological change within married couples.Journal of Family Psychology, 9
Abstract This article demonstrates by example that the use of the Gibbs sampler with diffuse proper priors can lead to inaccurate posterior estimates. Our results show that such inaccuracies are not merely limited to small sample settings.
Journal of Computational and Graphical Statistics – Taylor & Francis
Published: Sep 1, 1998
Keywords: Diffuse priors; Impropriety; Maximum likelihood estimation; Noninformative priors; Probit-normal
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