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Abstract A Bayes solution is supplied for an estimation problem involving a sample from a multivariate normal population having an arbitrary unknown covariance matrix, but a vector mean whose components are all equal. Assuming that a particular unnormed prior density is a convenient expression for displaying prior ignorance, it is then demonstrated that a posterior interval for this common mean can be based on Student's t distribution. If prior information can be conveniently represented by a natural conjugate prior density, the posterior interval will also depend on Student's t. An extension is made to the case of estimating the constant difference between two parallel profiles.
Seymour Geisser (Tue,) studied this question.
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