Skip to content

Classical Geometry: Euclidean, Transformational, Inversive, and Projective

Classical Geometry: Euclidean, Transformational, Inversive, and Projective Hardback - 2014

by I. E. Leonard

  • New
  • Hardcover

Description

Hardback. New. Written by well-known mathematical problem solvers, Classical Geometry features up-to-date and applicable coverage of the wide spectrum of modern geometry and aids readers in learning the art of logical reasoning, modeling, and proof.
New
NZ$183.06
NZ$20.92 Shipping to USA
Standard delivery: 14 to 21 days
More Shipping Options
Ships from The Saint Bookstore (Merseyside, United Kingdom)

About The Saint Bookstore Merseyside, United Kingdom

Biblio member since 2018
Seller rating: This seller has earned a 5 of 5 Stars rating from Biblio customers.

The Saint Bookstore specialises in hard to find titles & also offers delivery worldwide for reasonable rates.

Terms of Sale: Refunds or Returns: A full refund of the price paid will be given if returned within 30 days in undamaged condition. If the product is faulty, we may send a replacement.

Browse books from The Saint Bookstore

Details

  • Title Classical Geometry: Euclidean, Transformational, Inversive, and Projective
  • Author I. E. Leonard
  • Binding Hardback
  • Edition First Edition
  • Condition New
  • Pages 496
  • Volumes 1
  • Language ENG
  • Publisher John Wiley & Sons
  • Date 2014-04-14
  • Features Bibliography, Index, Table of Contents
  • Bookseller's Inventory # A9781118679197
  • ISBN 9781118679197 / 1118679199
  • Weight 1.75 lbs (0.79 kg)
  • Dimensions 9.3 x 6.2 x 1.2 in (23.62 x 15.75 x 3.05 cm)
  • Library of Congress subjects Geometry, MATHEMATICS / Applied
  • Library of Congress Catalog Number 2013042035
  • Dewey Decimal Code 516

From the rear cover

Features the classical themes of geometry with plentiful applications in mathematics, education, engineering, and science

Accessible and reader-friendly, Classical Geometry: Euclidean, Transformational, Inversive, and Projective introduces readers to a valuable discipline that is crucial to understanding both spatial relationships and logical reasoning. Focusing on the development of geometric intuition while avoiding the axiomatic method, a problem-solving approach is encouraged throughout.

The book is strategically divided into three sections: Part One focuses on Euclidean geometry, which provides the foundation for the rest of the material covered throughout; Part Two discusses Euclidean transformations of the plane, as well as groups and their use in studying transformations; and Part Three covers inversive and projective geometry as natural extensions of Euclidean geometry. In addition to featuring real-world applications throughout, Classical Geometry: Euclidean, Transformational, Inversive, and Projective includes:

  • Multiple entertaining and elegant geometry problems at the end of each section for every level of study
  • Fully worked examples with exercises to facilitate comprehension and retention
  • Unique topical coverage, such as the theorems of Ceva and Menelaus and their applications
  • An approach that prepares readers for the art of logical reasoning, modeling, and proofs

The book is an excellent textbook for courses in introductory geometry, elementary geometry, modern geometry, and history of mathematics at the undergraduate level for mathematics majors, as well as for engineering and secondary education majors. The book is also ideal for anyone who would like to learn the various applications of elementary geometry.

About the author

I. E. LEONARD, PHD, is Lecturer in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. The author of over fifteen journal articles, his areas of research interest include real analysis and discrete mathematics.

J. E. LEWIS, PHD, is Professor Emeritus in the Department of Mathematical Sciences at the University of Alberta, Canada. He was the recipient of the Faculty of Science Award for Excellence in Teaching in 2004.

A. C. F. LIU, PHD, is Professor in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. He has authored over thirty journal articles.

G. W. TOKARSKY, MSC, is Faculty Lecturer in the Department of Mathematical and Statistical Sciences at the University of Alberta, Canada. His areas of research interest include polygonal billiards and symbolic logic.