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Reference priors with partial information

Publication ,  Journal Article
Sun, D; Berger, JO
Published in: Biometrika
January 1, 1998

In this paper, reference priors are derived for three cases where partial information is available. If a subjective conditional prior is given, two reasonable methods are proposed for finding the marginal reference prior. If, instead, a subjective marginal prior is available, a method for defining the conditional reference prior is proposed. A sufficient condition is then given under which this conditional reference prior agrees with the conditional reference prior derived in the first stage of the reference prior algorithm of Berger & Bernardo (1989, 1992). Finally, under the assumption of independence, a method for finding marginal reference priors is also proposed. Various examples are given to illustrate the methods.

Duke Scholars

Published In

Biometrika

DOI

ISSN

0006-3444

Publication Date

January 1, 1998

Volume

85

Issue

1

Start / End Page

55 / 71

Related Subject Headings

  • Statistics & Probability
  • 4905 Statistics
  • 3802 Econometrics
  • 1403 Econometrics
  • 0104 Statistics
  • 0103 Numerical and Computational Mathematics
 

Citation

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MLA
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Sun, D., & Berger, J. O. (1998). Reference priors with partial information. Biometrika, 85(1), 55–71. https://doi.org/10.1093/biomet/85.1.55
Sun, D., and J. O. Berger. “Reference priors with partial information.” Biometrika 85, no. 1 (January 1, 1998): 55–71. https://doi.org/10.1093/biomet/85.1.55.
Sun D, Berger JO. Reference priors with partial information. Biometrika. 1998 Jan 1;85(1):55–71.
Sun, D., and J. O. Berger. “Reference priors with partial information.” Biometrika, vol. 85, no. 1, Jan. 1998, pp. 55–71. Scopus, doi:10.1093/biomet/85.1.55.
Sun D, Berger JO. Reference priors with partial information. Biometrika. 1998 Jan 1;85(1):55–71.
Journal cover image

Published In

Biometrika

DOI

ISSN

0006-3444

Publication Date

January 1, 1998

Volume

85

Issue

1

Start / End Page

55 / 71

Related Subject Headings

  • Statistics & Probability
  • 4905 Statistics
  • 3802 Econometrics
  • 1403 Econometrics
  • 0104 Statistics
  • 0103 Numerical and Computational Mathematics