1995
DOI: 10.1007/978-1-4612-4250-5
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Theory of Statistics

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Cited by 713 publications
(584 citation statements)
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“…His theorem was a crucial step for Bayesian statistics because it provided the subjective foundation for the parametric statistical model, the basic framework of statistical inference that is based on a set of possible probabilistic models fP g 2 that may govern a given stochastic process, indexed through a parameter space over which there is a prior probability (see, e.g., Kreps, 1988, Schervish, 1995, and Cifarelli and Regazzini, 1996.…”
Section: Ramsey (1926a)mentioning
confidence: 99%
“…His theorem was a crucial step for Bayesian statistics because it provided the subjective foundation for the parametric statistical model, the basic framework of statistical inference that is based on a set of possible probabilistic models fP g 2 that may govern a given stochastic process, indexed through a parameter space over which there is a prior probability (see, e.g., Kreps, 1988, Schervish, 1995, and Cifarelli and Regazzini, 1996.…”
Section: Ramsey (1926a)mentioning
confidence: 99%
“…The interval estimate for somatic mutations per Mb tumor DNA represents a ''highest posterior density region'' based on an exact a posteriori analysis, assuming a Poisson model for the distribution of mutations on the genome, and a uniform a priori distribution on the unknown mutation rate (18). It is preferable to standard asymptotic confidence intervals because there are few mutations and the likelihood function is skewed.…”
Section: Determination Of Min Status In Tumor Samplesmentioning
confidence: 99%
“…Finally, by the asymptotic consistency of Bayes posteriors (see for example Theorem 7.78 of [16] or page 25 of [14]) we see that the RHS of (15) converges to…”
Section: Gpir and The W δmentioning
confidence: 86%