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A historical paper trail is fomed for many of the major works attributed to Mahayanist thought, so that we see roots formed. This grants immense clearity to many misunderstanding about certain school ideologies that might appear completely unrelated until all the details are shown within Williams book.
Although there are no actual sutras translated, the book is a perfect starting point for philosophies, history, and a listing of many of the great Mahayana sutras, which one could then find available to start forming an actual library for practice and reference.
As a Priest in the Pure Land tradition and trained in both Mahayana and Theravadin, this book stands apart in my findings of authors that spread knowledge in quanity and quality instead of minute chunks for only lineage lip service.
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It's a good book, but it should be titled 'NT and 2000 registry'. It discusses both. This might be a bonus to some (who would like info on both) and a disadvantage to others (who already own stuff about NT registry). There are a few errors and some things I would change, and I wouldn't say it's as good as some other Oreilly books I've read.
There are sections just about policy settings which is good and a nice set of appendicies.
The author starts the book by assuming you have no previous experience with the registry, and takes you on a 5 chapter tour, covering topics such as the history of the registry, how to navigate, what each part does, how to back it up and restore it, the different editors you can use, etc. From there, the book progresses for a couple of chapters on configuring policies - using the Policy Editor and GPO/OU policies within Windows 2000.
The author does include a surprising chapter in the middle entitled "Programming with the Registry" (Chapter 8) in which he covers many of the API calls for the registry and the Shell Utility, and then gives demos in C/C++, Perl and Visual Basic. My personal opinion is that that chapter is a little advanced for the book as a whole, but if you're not into it, it can be skipped without much loss to you.
The book also spends 2 chapters covering administration and tweaks (plus a great index section on the Group Policy Objects), and the final chapter documents what each hive in the registry does.
All in all, it's worth a read.
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The characters are not an ordinary group, or well, maybe I should say that these are not the sort of characters who usually appear in novels. The main figure in the story is a completely tattooed man, Mark. He is introduced to the reader as a man who has had male lovers and is now living with his wife and child.
When I read on the book's jacket that the plot involves Mark's child being kidnapped by his former (male) lover, I wondered if this would be another book that contains homophobic or even biphobic material. It does not. If anything, it does exactly the opposite by providing the reader with the insight that the character's sexuality does not affect their propensity to be moral or immoral, loving or unloving, honest or dishonest. The author has treated every character, from the heterosexual policeman to the lesbian grandmother, as an individual who is not solely defined by their sexuality.
The most engrossing chapters of the book, relating to the search for Mark's former lover and his child, do take an amazing leap into what could be described as magic realism or phantastic symbolism, or allegory. Despite their unusual concepts, they meld well with the suspensful story, and do work to enhance the plot.
The conclusion is a happy one for most of the characters, but it may not please every reader. Still, it pleased this reader, and that's why this review has been posted.
This book leaves one feeling that all ideas about "normality" and "the ordinary" need to be re-examined. It is also a tale that inspires the reader to believe that communication and trust are the only tools needed to untagle even the most excruciating human dilemmas.
I found this, and two of his other books I've read (Could It Be Magic & All The Rage) utterly life-affirming, joyful reading experiences!
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Interviews with teachers, friends from Liverpool create a well balanced look at Pauls background and the dynamics of how and where the Beatles met.
A must read for Beatle and McCartney fans.
I really like the way interviews with people who knew the former Beatle are included; one gets a "personal" picture of Paul McCartney. This author is skilled at bringing Paul McCartney to the forefront of his readers' collective consciousness.
This book gets three cheers and a hearty "yeah, yeah, yeah"! from me!
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"The Meaning of Persons" is a good book to start with, if you are inclined to read books on healing with a Christian point of view. His style is intimate, readable, and charming, and his translators are very good. You will want to read more of his books.
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The next chapter explores more carefully the relation between measures and outer measures. It is also shown in this chapter to what extent a measure on a ring can be extended to the generated sigma-ring. The all-important Lebesgue measure is developed here also, and the author exhibits an example of a non-measurable set.
In order to develop an integration theory, one must first characterize the collection of measurable functions, and the author does this in chapter 4. The convergence properties of measurable functions are carefully outlined by the author.
The theory of integration begins in chapter 5, wherein the author follows the standard construction of an integral by first defining integrals over simple functions. Then in chapter 6, signed measures are defined, and the Lebesgue bounded convergence theorem is proven and the Hahn and Jordan decompositions of these measures are discussed. The all-important Radon-Nikodym theorem, which gives an integral representation of an absolutely continuous sigma-finite signed measure, is proven in detail.
One can of course take the Cartesian product of two measurable spaces, and the author shows how to define measures on these products in chapter 7, including infinite products. The physicist reader may want to pay attention to the section on infinite dimensional product measures, as it does have applications to functional integration in quantum field theory (although somewhat weakly).
The author treats measurable transformations in chapter 8, but interestingly, the word "ergodic" is never mentioned. He also introduces briefly the L-p spaces, so very important in many areas of mathematics, and proves the Holder and Minkowski inequalities.
The next chapter is the most important in the book, for it covers the notion of probability on measure spaces. After an brief motivation in the first section of the chapter, probability spaces are defined, and Bayes' theorem is discussed as an exercise. Both the weak and strong law of large numbers is proven in detail.
Things get more abstract in chapter 10, which discusses measure theory on locally compact spaces. Borel and Baire sets on these kinds of spaces are defined, and the author gives detailed arguments on what must be changed when doing measure theory in this more general kind of space.
The book ends with a discussion of measure theory on topological groups via the Haar measure. This chapter also has connections to physics, such as in the Faddeev-Popov volume measure over gauge equivalent classes in quantum field theory. The author does a fine job of characterizing the important properties of the Haar measure.