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Geometrical Vectors (Chicago Lectures in Physics)

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Title: Geometrical Vectors (Chicago Lectures in Physics)
by Gabriel Weinreich
ISBN: 0-226-89048-1
Publisher: University of Chicago Press
Pub. Date: May, 1998
Format: Paperback
Volumes: 1
List Price(USD): $17.50
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Average Customer Rating: 4.45 (11 reviews)

Customer Reviews

Rating: 5
Summary: A great companion to math and physics
Comment: This book is deep! While lacking the formal rigor of vector analysis or exterior calculus this book attempts to remedy the lack of intuition that often accompanies such treatments (read the preface of the book).

In this book the author sneaks in clifford algebra, forms and applications to physics, he gives us a method of calculation that opens up the vector calculus you already knew and gives a great way to 'draw' many phenomenon in physics.

The author has an important agenda in this volume and that is to distinguish between objects that naturally behave differently. It has been the legacy of Gibbs and Heaviside for us to flounder in the 3-d application/misapplication of Hamiliton's quaternions. The reader is led to realize that identifying everything with contravariant vectors (arrows) is wrong and damaging to our intuition of phenomenon.

I highly recommend this book. It may seem hokey at first with odd names like thumbtack and swarm but it portrays deep mathematics in a beautiful manner. Work hard on it, apply it to physics and mathematics and be surprised at what you find! This sort of geometrical analysis is hard to find (try Gravitation by MTW or Applied Differential Geometry by Burke) at this level.

Remember it is meant to be an affordable companion to courses on vector and tensor analysis, and what a companion it is!

Rating: 4
Summary: new visual metaphors
Comment: New visual metaphors for different kinds of vectors in 3-space: arrows, stacks, thumbtacks, and sheaves (corresponding to contravariant, covariant, and two forms of tensor). Visual and helpful proofs of Gauss's theorem, and Stoke's theorem, and div, grad and curl. I suspect the book would have been better had he included tensors explicitly. Very valuable for anyone doing vector analysis.

Rating: 5
Summary: A Great Book too bad the tensor one never got here
Comment: This book is one of the best books on vectors that I have ever read, and believe me I have read many. It was one of the easiest reads that I have ever encountered in a math book. Everything is explained very well but a very interested student will have to go somewhere else to find meaning to many of the vector types. I would have like to to see more detail on N dimensions or even four since that is what relativity requires. Overall though a great book and an extremely easy read.

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