Episodes in Nineteenth and Twentieth Century Euclidean Geometry (Anneli Lax New Mathematical Library, Series Number 37)
Language: English
Published by The Mathematical Association of America, 1996
- Softcover
- Used

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This is a used book in very good condition. The book may have minor marks, cuts, or bends. All pages and covers are intact. Dust jackets and boxed set cases may not be included. Access codes, CDs, and other bundled media may not be present or usable.
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- Title
- Episodes in Nineteenth and Twentieth Century Euclidean Geometry (Anneli Lax New Mathematical Library, Series Number 37)
- Author
- Honsberger, Ross
- Publisher
- The Mathematical Association of America
- Publication year
- 1996
- Condition
- Very Good
- Binding
- Soft cover
- Language
- English
- ISBN 10
- 0883856395
- ISBN 13
- 9780883856390
Professor Honsberger has succeeded in 'finding' and 'extricating' unexpected and little known properties of such fundamental figures as triangles, results that deserve to be better known. He has laid the foundations for his proofs with almost entirely synthetic methods easily accessible to students of Euclidean geometry early on. While in most of his other books Honsberger presents each of his gems, morsels, and plums, as self contained tidbits, in this volume he connects chapters with some deductive treads. He includes exercises and gives their solutions at the end of the book. In addition to appealing to lovers of synthetic geometry, this book will stimulate also those who, in this era of revitalizing geometry, will want to try their hands at deriving the results by analytic methods. Many of the incidence properties call to mind the duality principle; other results tempt the reader to prove them by vector methods, or by projective transformations, or complex numbers.
"Synopsis" may belong to another edition of this title.
From the Back Cover
Professor Honsberger has succeeded in "finding" and "extricating" unexpected and little known properties of such fundamental figures as triangles, results that deserve to be better known. He has laid the foundations for his proofs with almost entirely synthetic methods easily accessible to students of Euclidean geometry early on. He includes exercises and gives their solutions at the end of the book. In addition to appealing to lovers of synthetic geometry, this book will stimulate also those who, in this era of revitalizing geometry, will want to try their hands at deriving the results by analytic methods. Many of the incidence properties call to mind the duality principle; other results tempt the reader to prove them by vector methods, or by projective transformations, or complex numbers.
"About the title" may belong to another edition of this title.
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