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Thomas Merton, probably the most activist contemplative in the 20th century, surely read the book in the original and felt he could make a more readable translation. This version is almost painfully literal. He adopts Augustine's Latin style, which tends to be very verbose. Forty word sentences, such as we would "ding" a 9th grader for, are the result. And those are the short ones! Nonetheless, blame the Latin original.
Still, shortening the sentences will in many cases lose some of the meaning. Latins thought a lot more rigorously and logically than we. Augustine was their leader. Don't read this non-stop, and have a history of Rome handy, just in case. This is a Christian classic that every educated person should know, but that doesn't mean it's as easy as, say, something by Tim LeHay.
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The book is a certain kind of trip between right and wrong, the friendship after the 30's and the strange way that life has to show us to live it.
I read this book, at fist time, five years ago and now, that I read it again I found out many new things that I did not catch at first time.
This is not the best book of this man, but it is a good chance to try to understand the crazy life in Mexico. One of the best material of this writter can be find in his first books like La tumba (some influence of existencilism), Luz interna y luz externa (a look inside the world of the mexican hippies and the way to be in hell and stay there) and many other books.
Smithies brings many of the quaint, yet pertinent pieces that comprise the rich field called Complex Variables together into a mathematical jigsaw. I for one was fascinated to see the link between the CR Equations and Green's Theorem.
Using copious examples, directly from Cauchy's published as well as unpublished notes, Smithies enlightens the reader of the genius of Cauchy. To the reader versed in modern representation of Complex Variable theory, Smithies insistence on sticking to Cauchy's formulation of complex functions in real terms and then using his method of separation may seem laborious at first, but it rewards the reader by giving deep insight into Cauchy's thought processes.
The book covers a wide field of Complex Variables from the formulation of Cauchy's Theorem, Cauchy's Integral Formula, the Residue Theorem and Integrals between imaginary limits.
Remarkable though his work was, the book shows the almost insular nature of Cauchy - by sometimes never publishing his results and being either unaware or disdainful of other results, e.g. d':Alembert, Gauss, Euler, etc.
A good book to read as an accompaniment to a standard text on Complex Variables (e.g. Ablowitz and Fokas). Rich in Mathematics and History and highly recommended!
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