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Introduction to Projective Geometry (Dover Books on Mathematics) Paperback – December 9, 2008

by C. R. Wylie Jr. (Author), Mathematics (Author)

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This lucid introductory text offers both an analytic and an axiomatic approach to plane projective geometry. The analytic treatment builds and expands upon students' familiarity with elementary plane analytic geometry and provides a well-motivated approach to projective geometry. Subsequent chapters explore Euclidean and non-Euclidean geometry as specializations of the projective plane, revealing the existence of an infinite number of geometries, each Euclidean in nature but characterized by a different set of distance- and angle-measurement formulas. Outstanding pedagogical features include worked-through examples, introductions and summaries for each topic, and numerous theorems, proofs, and exercises that reinforce each chapter's precepts. Two helpful indexes conclude the text, along with answers to all odd-numbered exercises. In addition to its value to undergraduate students of mathematics, computer science, and secondary mathematics education, this volume provides an excellent reference for computer science professionals.

Introduction to Projective Geometry (Dover Books on Mathematics)

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Product Details

Series: Dover Books on Mathematics
Paperback: 574 pages
Publisher: Dover Publications (December 9, 2008)
Language: English
ISBN-10: 048646895X
ISBN-13: 978-0486468952
Product Dimensions: 9.1 x 6.1 x 1.2 inches
Shipping Weight: 1.6 pounds (View shipping rates and policies)
Average Customer Review: 5.0 out of 5 stars See all reviews (1 customer review)
Amazon Best Sellers Rank: #660,175 in Books (See Top 100 in Books)
- #589 in Books > Science & Math > Mathematics > Geometry & Topology
- #134368 in Books > Reference

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2 of 7 people found the following review helpful

This is an indispensible book for researchers in respective fields.

By Gordon E. Mackay on July 3, 2013

Format: Paperback Verified Purchase

This book is a worthy introductory text not only for computer science professionals, but also for undergraduate college students of mathematics for its analytic and an axiomatic approach to plane projective geometry.

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