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A History of Mathematics
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by Carl B. Boyer, Uta C. Merzbach, Isaac Asimov, and Isaac Asimov
Sales Rank: 64710
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List Price: $39.95
$26.37
At Amazon
on 6-1-2008.
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Features
Cover Type: Paperback with 736 pages
Published by: WileyEdition: 2nd Edition March 6, 1991
Written in: English
ISBN 10 Number: 0471543977
ISBN 13 Number: 978-0471543978
Book Dimensions:
9.2 x 6.1 x 1.8 inches
Weighs: 2.3 pounds
Product Review
What do you mean there's no chapter 0? Whether or not you think that's a deficit, A History of Mathematics more than makes up for it with its depth and engaging analysis of the development of the "flawless science." Historian Carl B. Boyer designed it as a practical textbook for communicating math's complex timelines to interested college students in 1968; Uta C. Merzbach has gently revised it to bring it in line with current thought. Much of the early chapters are untouched, with new 19th- and 20th-century chapters covering Boyer's omissions and new and revised references guiding the reader to additional resources.
From the origins of numbering to the future of computing, the authors strive for comprehensive examination and clear, simple explanations. Some of the math will daunt those who have never taken college-level courses (or have forgotten what they learned), but some of the more elaborate technical material can be skipped if needed. Especially helpful is the extensive timeline-appendix that proceeds from the beginning of time to the late 20th century. Whether you're using it to gain a better understanding of mathematics or to broaden your awareness of the historical record, A History of Mathematics will help you make sense of the wide world of numbers. --Rob Lightner
Product Description
"Boyer and Merzbach distill thousands of years of mathematics into this fascinating chronicle. From the Greeks to Godel, the mathematics is brilliant; the cast of characters is distinguished; the ebb and flow of ideas is everywhere evident. And, while tracing the development of European mathematics, the authors do not overlook the contributions of Chinese, Indian, and Arabic civilizations. Without doubt, this is-and will long remain-a classic one-volume history of mathematics and mathematicians who create it." -William Dunham Author, Journey Through Genius, The Great Theorems of Mathematics "When we read a book like A History of Mathematics, we get the picture of a mounting structure, ever taller and broader and more gorgeous and awesome-and with a foundation, moreover, that is as untainted and as functional now as it was when Thales worked out the first geometrical theorems nearly 26 centuries ago." -From the Foreword by Isaac Asimov "One of the most useful and comprehensive general introductions to the subject." -J. W. Dauben The City University of New York "Both readable and scholarly, this book can serve as a fine introduction to the topic and also a reference book." -J. David Bolter University of North Carolina Author of Turings Man Revised to make it more accessible to a general audience, A History of Mathematics paints a vivid picture of humankinds relationship with numbers. Updated and expanded, it now offers broadened coverage of twentieth century advances in probability and computers, and updated references to further reading. A feature that will be of interest to every reader is an appendix containing an extensive chronological table of mathematical and general historical developments.
Reader Reviews
Boyer can write pretty well. His tendency to wax on about the virtues of the people he writes about can get annoying, but overall this probably works to make a more engaging style. This kind of writing style is entirely appropriate for a textbook designed to draw readers into the world of mathematics, but is prone to wide, sweeping generalizations and ill-supported assumptions and occasionally, factually incorrect statements. The reader who is serious about studying the development of mathematics will learn something from this book, but there are better places to learn it. Boyer, as indicated above, seems intent on "cleaning up" history to fit the nice picture he has of it. Unfortunately, merely reciting well-known mathematical legends does more harm than good; it obscures the real process of discovery, and the way mathematics has, and still does, develop. There are errors in the book that indicate Boyer did not do his research. To keep this review short, I'll name one: Boyer credits Poincare with the Poincare disc model of hyperbolic geometry. Anyone that has actually looked at Riemann's very important 1854 lecture (one of the most important documents of 19th century mathematics) will realize this model is due to Riemann! Since Boyer spends quite a bit of time on Riemann, this is rather puzzling. Boyer also relies on E.T. Bell for some biographical information. No serious historian of mathematics would (or should) reference Bell for biographies of mathematicians. Bell's caricatures are entertaining, but do a disservice to the subject. This book is only recommended for those who want to get a vague idea of the history of mathematics, but do not particularly care about the details being correct. For that purpose, Boyer does a better job than most.
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A History of Mathematics
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