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Gnomon Hardcover – April 19, 1999

3.2 out of 5 stars 4 customer reviews

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Product Details

  • Hardcover: 280 pages
  • Publisher: Princeton University Press (April 19, 1999)
  • Language: English
  • ISBN-10: 0691005141
  • ISBN-13: 978-0691005140
  • Product Dimensions: 9.5 x 6.4 x 0.9 inches
  • Shipping Weight: 1.3 pounds
  • Average Customer Review: 3.2 out of 5 stars  See all reviews (4 customer reviews)
  • Amazon Best Sellers Rank: #736,170 in Books (See Top 100 in Books)

Customer Reviews

Most Helpful Customer Reviews

20 of 20 people found the following review helpful By Duwayne Anderson on February 7, 2001
Format: Hardcover
According to Gazale', "Hero of Alexandria defined the gnomon as that figure (a number or a geometric figure) which, when added to another figure, results in a figure similar to the original." Gazale's book is, therefore, about self-similarity in numbers and geometry.
The subject sounds simple enough, but I found this to be a pretty tough book. That might be partly due to the fact that I've always had a hard time focusing my attention on number theory. This book has a lot of basic stuff about numbers, and I found much of that subject rather tedious and (dare I say it?) boring. I know that's an ignorant thing to say - after all, mathematics is a beautiful subject in its own right, and there is some really neat stuff in number theory. But it was still a tough book for me to wade through.
The introduction is mostly historical background, and a little truncated. It serves primarily to illustrate a few basic concepts in self-similarity. The author continues this theme with a short description of figurate and m-adic numbers. Gazale tends to use more technical language than many casual readers are likely to recognize. Yet this really isn't a book on formal mathematics, either. It's really somewhere in between.
Gazale often draws on themes from Martin Gardner's series of articles in Scientific American, and in some ways, his book reflects Gardner's style. And, while much of this book seems focused on abstract details, there are occasional forays that illustrate amazing connections between what looks like pure mathematics and the real world.
Chapter 2, titled "Continued Fractions," is foundational. I really enjoyed this section, and think the book is worth having for this chapter alone.
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15 of 16 people found the following review helpful By A Customer on August 25, 1999
Format: Hardcover
I'm a regular reader of all sorts of books on math, and so Gnomon seemed a natural for me. I have a master's degree in computer science (bachelors, too, but i digress) and this sort of thing is right up my alley. The book doesn't really cover any new ground, but it does gather separate things into one volume, which makes it nice as a reference. The biggest problem with the book is with the actual text. This guy can't write. Yes, the material is technical, yes it's slow going, but that is no excuse for poorly structured arguments and incoherent organization of the material.
It's all here, but you'll need to work through it slowly and try to infer what he means because he leaves out a bunch of foundation work.
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6 of 7 people found the following review helpful By A Customer on July 5, 1999
Format: Hardcover
A very approachable text that appeals to the academic as well as non academic.The simplicity and power of mathematics is demonstrated by this erudite author who promotes this unique and historical approach of the evolution of math. He successfully descibes the self similar processes in math as well as in life forms. Self similarity is the common thread. Very stimulating.
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5 of 8 people found the following review helpful By Doug310 on January 1, 2002
Format: Hardcover
....I found this book to be relatively well written, but tediously boring. This book should probably be considered "Recreational Mathematics" and is jammed with math; very little prose accompanies it. Indeed, if you do not love math, or do not love math for the sake of math (rather than, say, a physicist who merely loves math for the sake of his primary interest in physics) then you will probably not enjoy this book.
The prose that the book contains seems to attempt to relate the various math that Gazale demonstrates to practical problems, especially in electrical engineering. I found these analogies to be difficult to follow and did not create much understanding of the material. For example, he discusses resonant LCR circuits and power transmission lines, and his descriptions pale in comparison to those I found in Feynman's "Lectures on Physics."
Now,... this book has a number of useful things in it which is why I say it's "well written." It does include mathematical summaries in the end of every chapter. In my opinion, this was the best part of the book. By reading only the summaries, the reader "takes away" most of what the author is trying to say, without having to suffer through the rest of it. If the summary is not self-evident, the reader can always go back to the chapter to divine how one of the entries in the summary was derived.
All in all, I would not recommend this book to those interested in anything other than math for math's sake. If your interest lies elsewhere, or even only obliquely in math (such as in learning math for a specific use), then avoid this book. However, if you do enjoy a mathematical romp, then this book could well be the one for you.
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