9780486658124-0486658120-Geometry: A Comprehensive Course (Dover Books on Mathematics)

Geometry: A Comprehensive Course (Dover Books on Mathematics)

ISBN-13: 9780486658124
ISBN-10: 0486658120
Edition: New edition
Author: Dan Pedoe
Publication date: 1988
Publisher: Dover Publications
Format: Paperback 464 pages
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Book details

ISBN-13: 9780486658124
ISBN-10: 0486658120
Edition: New edition
Author: Dan Pedoe
Publication date: 1988
Publisher: Dover Publications
Format: Paperback 464 pages

Summary

Geometry: A Comprehensive Course (Dover Books on Mathematics) (ISBN-13: 9780486658124 and ISBN-10: 0486658120), written by authors Dan Pedoe, was published by Dover Publications in 1988. With an overall rating of 3.9 stars, it's a notable title among other Geometry & Topology (Mathematics) books. You can easily purchase or rent Geometry: A Comprehensive Course (Dover Books on Mathematics) (Paperback, Used) from BooksRun, along with many other new and used Geometry & Topology books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $1.5.

Description

"A lucid and masterly survey." — Mathematics GazetteProfessor Pedoe is widely known as a fine teacher and a fine geometer. His abilities in both areas are clearly evident in this self-contained, well-written, and lucid introduction to the scope and methods of elementary geometry. It covers the geometry usually included in undergraduate courses in mathematics, except for the theory of convex sets. Based on a course given by the author for several years at the University of Minnesota, the main purpose of the book is to increase geometrical, and therefore mathematical, understanding and to help students enjoy geometry.Among the topics discussed: the use of vectors and their products in work on Desargues' and Pappus' theorem and the nine-point circle; circles and coaxal systems; the representation of circles by points in three dimensions; mappings of the Euclidean plane, similitudes, isometries, mappings of the inversive plane, and Moebius transformations; projective geometry of the plane, space, and n dimensions; the projective generation of conics and quadrics; Moebius tetrahedra; the tetrahedral complex; the twisted cubic curve; the cubic surface; oriented circles; and introduction to algebraic geometry.In addition, three appendices deal with Euclidean definitions, postulates, and propositions; the Grassmann-Pluecker coordinates of lines in S3, and the group of circular transformations. Among the outstanding features of this book are its many worked examples and over 500 exercises to test geometrical understanding.

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