They are covered near the end of the book. It should be enough to familarize yourself with and understand the basic concepts of MCMC. Anything more in-depth will require a strong mathematical background.
BTW : There are probably a ton of books that cover MCMC out there - that's just one I liked and which is freely downloadable.
Check inside title page, make sure you get 3rd printing of Murphy's: http://www.cs.ubc.ca/~murphyk/MLbook/errata.html
http://web4.cs.ucl.ac.uk/staff/D.Barber/pmwiki/pmwiki.php?n=...
PS. There a second edition of that book, but I've heard that the first edition is better, because the second edition added a different author and expanded the book.
On the other hand, the GP's assertion that there is seldom a need for using Bayesian methods is also unwarranted; they are the basis for so many machine learning algorithms in common use -- particle filters, for example.
Would you or anyone happen to know of a good book that discusses the derivation of various advanced probability distributions? It is quite frustrating that every ML or stats book I come across run through various distributions without giving the reader any sort of motivation or intuition behind them. Without that intuition how am I supposed to have any idea when to apply one vs another?
- Cauchy: the horizontal distance from the origin at which an arrow shot at a random angle from a point below the origin hits the x-axis
- Gamma: how long you have to wait for the nth event in a Poisson process
I'm sure these must be books that I haven't read.