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The Divine Proportion: A Study in Mathematical Beauty

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Title: The Divine Proportion: A Study in Mathematical Beauty
by H. E. Huntley, H.E. Huntley
ISBN: 0-486-22254-3
Publisher: Dover Publications
Pub. Date: 01 June, 1970
Format: Paperback
Volumes: 1
List Price(USD): $9.95
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Average Customer Rating: 3.17 (6 reviews)

Customer Reviews

Rating: 3
Summary: not very mathematical
Comment: i can see that mr. huntley really thinks mathematics are beutiful (and i agree), but he fails to make a convincing argument of that fact. the math in the book is very basic, he just repeats what you'll find in any other golden ratio book and his aesthetics and psychology theories are far out and not properly argumented. i much preferred mario livio's book on the subject.

Rating: 3
Summary: I agree with the gentleman from Atlanta...
Comment: The review from Atlanta said he was tempted to staple entire pages together to eliminate the gushing in this book... I actually went through with a marker and crossed out what irritated me (about a third of the book).

Aside from that, this book does an excellent job at giving a beginner a handle on phi. Many of his examples either don't work out (as the other commentators have indicated) or more often, aren't spelled out well enough for the novice. Nonetheless, it's a book worth having. The relationships between E, Pi, and Phi, the three constants for the three dimensions of numbers, are well treated.

Mark Vedder

Rating: 3
Summary: Mathematical error and misleading conclusion on page 99.
Comment: For the most part an excellent, easy to follow work. However, on page 99 (item #3, bottom of page) the author states the incorrect equality: 2(phi+1+1/phi)=4, for the surface area of the golden cuboid. Correctly, the surface area of the given cuboid should be equal to approximately 6.472. This error could be overlooked except for the fact that the author extrapolates on this incorrect result (next page, item #4) and hints at a connection between pi and phi. The author uses his incorrect constant of proportionality, namely "4", which appears in the figuring of the surface area of the circumscribing sphere and the cuboid, as evidence of this "connection". Thus, in the guise of some illusive geometric "hint", leaving the reader with the idea that a tie between these two constants may exist in this geometric figure. The significance of this error cannot be overlooked.

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