Full Product Details
Author: Edward John Specht ,
Harold Trainer Jones ,
Keith G. Calkins ,
Donald H. Rhoads
Publisher: Birkhauser Verlag AG
Imprint: Birkhauser Verlag AG
Edition: Softcover reprint of the original 1st ed. 2015
Dimensions:
Width: 15.50cm
, Height: 2.80cm
, Length: 23.50cm
Weight: 0.831kg
ISBN: 9783319795331
ISBN 10: 3319795333
Pages: 527
Publication Date: 30 March 2018
Audience:
Professional and scholarly
,
Professional & Vocational
Format: Paperback
Publisher's Status: Active
Availability: In Print
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Reviews
“This is the most detailed undergraduate textbook on the axiomatic foundation of Euclidean geometry ever written.” (Victor V. Pambuccian, Mathematical Reviews, July, 2016) “The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. … It makes a very useful reference source, and … there aren’t very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians.” (Mark Hunacek, MAA Reviews, maa.org, March, 2016)
This is the most detailed undergraduate textbook on the axiomatic foundation of Euclidean geometry ever written. (Victor V. Pambuccian, Mathematical Reviews, July, 2016) The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. ... It makes a very useful reference source, and ... there aren't very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians. (Mark Hunacek, MAA Reviews, maa.org, March, 2016)
This is the most detailed undergraduate textbook on the axiomatic foundation of Euclidean geometry ever written. (Victor V. Pambuccian, Mathematical Reviews, July, 2016) The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. ... It makes a very useful reference source, and ... there aren't very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians. (Mark Hunacek, MAA Reviews, maa.org, March, 2016) -This is the most detailed undergraduate textbook on the axiomatic foundation of Euclidean geometry ever written.- (Victor V. Pambuccian, Mathematical Reviews, July, 2016) -The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. ... It makes a very useful reference source, and ... there aren't very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians.- (Mark Hunacek, MAA Reviews, maa.org, March, 2016) The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. ... It makes a very useful reference source, and ... there aren't very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians. (Mark Hunacek, MAA Reviews, maa.org, March, 2016) The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. It makes a very useful reference source, and there aren t very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians. (Mark Hunacek, MAA Reviews, maa.org, March, 2016) The authors do a commendable job of writing out proofs in detail and attempting to make the text accessible to undergraduates. It makes a very useful reference source, and there aren t very many current textbooks that discuss geometry from this particular point of view. I commend this book to the attention of instructors with an interest in the foundations of geometry, and to university librarians. (Mark Hunacek, MAA Reviews, maa.org, March, 2016)
