Filling a gap in current Bayesian theory, Statistical Inference:
An Integrated Bayesian/Likelihood Approach presents a unified
Bayesian treatment of parameter inference and model comparisons
that can be used with simple diffuse prior specifications. This
novel approach provides new solutions to difficult model comparison
problems and offers direct Bayesian counterparts of frequentist
t-tests and other standard statistical methods for hypothesis
testing.
After an overview of the competing theories of statistical
inference, the book introduces the Bayes/likelihood approach used
throughout. It presents Bayesian versions of one- and two-sample
t-tests, along with the corresponding normal variance tests. The
author then thoroughly discusses the use of the multinomial model
and noninformative Dirichlet priors in "model-free" or
nonparametric Bayesian survey analysis, before covering normal
regression and analysis of variance. In the chapter on binomial and
multinomial data, he gives alternatives, based on Bayesian
analyses, to current frequentist nonparametric methods. The text
concludes with new goodness-of-fit methods for assessing parametric
models and a discussion of two-level variance component models and
finite mixtures.
Emphasizing the principles of Bayesian inference and Bayesian
model comparison, this book develops a unique methodology for
solving challenging inference problems. It also includes a concise
review of the various approaches to inference.
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