Conjugate prior distributions are considered both when the covariance matrix is known and when it is unknown. When the covariance matrix is known, the posterior distribution of the mean is multivariate normal. When the covariance matrix is unknown, the conditional distribution of the mean given the covariance matrix is again multivariate normal. The kernal of the distribution of the covariance matrix is given and is seen to be difficult to integrate analytically. The paper concludes with some comments of the bivariate case, which is partially tractable for nested missing data. Thirteen references are listed. (Author abstract modified)
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