Ebook Free Fermat's Last Theorem: Unlocking the Secret of an Ancient Mathematical Problem, by Amir D. Aczel
Ebook Free Fermat's Last Theorem: Unlocking the Secret of an Ancient Mathematical Problem, by Amir D. Aczel
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Fermat's Last Theorem: Unlocking the Secret of an Ancient Mathematical Problem, by Amir D. Aczel
Ebook Free Fermat's Last Theorem: Unlocking the Secret of an Ancient Mathematical Problem, by Amir D. Aczel
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Amazon.com Review
Born in 1601, Pierre de Fermat lived a quiet life as a civil servant in Toulouse, France. In his spare time, however, Fermat dabbled in mathematics, and somehow managed to become one of the great mathematical theorists of his century. Around 1637 he scribbled a marginal note in one of his books. In it, he stated that he had solved a celebrated number theory problem: "I have discovered a truly marvelous proof of this, which, however, the margin is not large enough to contain." If only the margin had been wider! For more than 300 years, mathematicians labored to crack the secret of Fermat's Last Theorem, without any success. Finally, in 1995, a Princeton-based mathematician named Andrew Wiles solved the riddle. Amir Aczel's account of this brainteaser and its solution is an irresistible read. And for mathematical dolts--like myself, for instance--it includes a concise, profusely illustrated history of mathematical theory from the Bronze Age to our own fin-de-siecle.
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From Library Journal
It is extremely unusual for an advance in pure mathematics to draw the attention of the press worldwide. However, there was a great furor in 1993 when Andrew Wiles announced he had derived a proof of Fermat's Last Theorem, which had defeated mathematicians for more than 300 years. This brief book, written by a statistician rather than a number theorist, presents for the general public the long historical background, the awkward temporary retraction by Wiles, and his final triumph in 1995. The human drama is well presented, but the discussion of the mathematics itself is less successful. The author makes a good start in dealing with the fundamentals but leaps too quickly for lay readers into more complex ideas laden with jargon that is only partially explained. The book might have worked better if the author had taken several dozen additional pages to work through the mathematical concepts in more detail. For larger math collections.?Jack W. Weigel, Univ. of Michigan Lib., Ann ArborCopyright 1996 Reed Business Information, Inc.
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Product details
Paperback: 200 pages
Publisher: Basic Books; First Printing edition (October 20, 1996)
Language: English
ISBN-10: 1568580770
ISBN-13: 978-1568580777
Product Dimensions:
5.5 x 0.8 x 7.5 inches
Shipping Weight: 1.6 pounds (View shipping rates and policies)
Average Customer Review:
4.2 out of 5 stars
41 customer reviews
Amazon Best Sellers Rank:
#2,396,852 in Books (See Top 100 in Books)
An ancient mathematical problem, claimed to be solved by a French mathematician, Fermat, over 300 years ago, but no proof survived. This problem known as Fermat's last theorem still stymied modern mathematicians until Andrew Wiles armed with modern mathematical techniques and theory demonstrated a proof in 1994. This is one of Amir Aczel's better books. A balanced book that succeeds in giving the reader a general idea of the mathematics involved. Mr. Aczel's explanation of a difficult field of math are very good, and keeps the reader's interest. This author in many of his other works usually expands his text to the point where the story does not agree with the title or purpose of the book, This time he got it right. A short book, fast paced, occasional tidbits of interesting facts to setup a historical background of the problem and its solution. It finishes with the trials and tribulations and eventual success of Andrew Wiles, a mathematician turned into a recluse being consumed and driven to solve this secret.
This is not a book for mathematicians. It is a book for the curious mind. In the 17th century, Fermat wrote in the margin of a book that x^n + y^n = z^n has no whole number solution for n > 2 (^ is for exponent). People like me have no interest in that at all.What tickled me as a teenager is that Fermat added that he had found a marvelous proof of it but he did not have enough space to write it in the margin of the book. You would think that soon after he wrote this, around 1637, somebody would discover what that marvelous proof was, but nobody did. It tickled me: the formula is simple enough. For over three centuries, it tickled a lot of people, mathematicians who tried to find the proof and couldn't. The proof was found in 1995 by mathematician Andrew Wiles. It is very long and complex and involves 20th century mathematics.Because it had tickled many people like me, it made news in all the press. I don't know if it is important, but it certainly is satisfying.What the book tries to do is to tell us what kind of math is needed to solve this pesky problem, so Aczel briefly introduces a series of mathematicians and mathematical concepts, starting with Pythagoras and the square of the hypotenuse. There is nothing complex in the book, it has warmth throughout, which is very rare for a book on math. We are carried very smoothly towards the kind of mind we would need to find a solution. On the way, we are introduced to the usual conflicts about who did what. It is all fairly decent.I enjoyed the book. It is written by a friendly person who takes us by the hand and says : come on, this so much fun, let me show you how it was done."I have no desire to know more than this, so the book is perfect for me. Most of the 2 stars come from people who wanted something else.
Aczel attempts to convey the mystery and history of theoretical mathematics in this book around Fermat's Last Theorem. The book itself is a short and relatively easy read. However, trying to blast through some 2000 years of theoretical mathematics in a way that the average reader can understand is a pretty tall order. Unfortunately, the book doesn't set up the theorem well, nor does it really do a good job in explaining why it was so difficult to solve. The key players, perhaps outside Fermat himself, are not well developed, and the conclusion of the book seems to race to a finish line without building up the underlying story of the solving of the theorem as a story.If you have some interest in the topic, the book might be OK. The mathematician will not find it deep enough, nor will the reader looking for an entertaining read. Instead, it is a superficial look at what may be one of the great achievements of 20th century mathematics.
This is a nice book which states without any proof or justification a fair number of conclusions. I bought it expecting something on the order William Dunham's excellent book, Journey Through Genius. In JTG, Dunham gives not only the tenor of the times and the theorems, but also derivations and proofs. Bottom line: if you want to see the whole thing, this doesn't have it. If you want just a cursory overview of who and what was going on at the time, this might be for you.
Read this for a calculus extra credit assignment. It was actually a good book. Covers a lot of material in a short amount of space in an organized and easy-to-follow way. Gave me a greater appreciation for math. Specifically, it's applications and interconnectedness.
This is a wonderful book. I am still reading it because I keep going back to review things. The history of mathematics is fascinating. Who could have expected that?
great weekend read on an outstanding subject, really great writer, one of three books from AZCEL
This is a great read! Amir Aczel holds my attention rapt as he explains the great ideas and the great struggle that great mathematicians engage.
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