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Geometry : From Euclid To Knots - 03 edition

by Saul Stahl

Geometry : From Euclid To Knots (ISBN10: 0130329274; ISBN13: 9780130329271)
ISBN13: 978-0130329271
ISBN10: 0130329274

Summary: The main purpose of this book is to inform the reader about the formal, or axiomatic, development of Euclidean geometry. It follows Euclid's classic text Elements very closely, with an excellent organization of the subject matter, and over 1,000 practice exercises provide the reader with hands-on experience in solving geometrical problems. Providing a historical perspective about the study of plane geometry, this book covers such topics as other geometries, the neutr ...show moreal geometry of the triangle, non-neutral Euclidean geometry, circles and regular polygons, projective geometry, symmetries, inversions, informal topology, graphs, surfaces, and knots and links. ...show less

Edition/Copyright: 03
Cover: Hardcover
Publisher: Prentice Hall, Inc.
Published: 07/31/2002

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2002 Hardcover Fair Highlighting/Underlining/Notes etc. Satisfaction 100% guaranteed.
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2002 Hardcover Item is in very good condition.
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technobookshop Co
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Lebanon, Indiana, U.S.A. 2002 Hard Cover-Pictorial Cover Good 8vo-over 7?"-9?" tall. Covers are very clean/minor shelf worn. Text has light highlighting otherwise in good condition.
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ReadingEdge
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2002 Hard cover New in very good dust jacket. New! Very Clean Hardcover! No Markings! Glued binding. Paper over boards. 458 p. Contains: Illustrations. Audience: General/trade. The main purpose of t ...show morehis book is to inform the reader about the formal, or axiomatic, development of Euclidean geometry. It follows Euclid's classic text Elements very closely, with an excellent organization of the subject matter, and over 1, 000 practice exercises provide the reader with hands-on experience in solving geometrical problems. Providing a historical perspective about the study of plane geometry, this book covers such topics as other geometries, the neutral geometry of the triangle, non-neutral Euclidean geometry, circles and regular polygons, projective geometry, symmetries, inversions, informal topology, graphs, surfaces, and knots and links. ...show less
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