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Last edited by Bryan Tyson
January 30, 2015 | History
Bonola's Non-Euclidean Geometry is an elementary historical and critical study of the development of that subject. Based upon his article in Enriques' collection of Monographs on Questions of Elementary Geometry, in its final form it still retains its elementary character, and only in the last chapter is a knowledge of more advanced mathematics required. - Translator's preface.
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Non-Euclidean Geometry: a critical and historical study of its development
June 1, 1955, Dover Publications
Paperback
in English
0486600270 9780486600277
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Book Details
Table of Contents
The attempts to prove Euclid's Parallel Postulate
The forerunners of non-Euclidean geometry
The founders of non-Euclidean geometry
The founders of non-Euclidean geometry (continued)
The later development of non-Euclidean geometry
Appendixes.
The fundamental principles of statics and Euclid's Postulate
Clifford's parallels and surface : sketch of Clifford-Klein's problem
The non-Euclidean parallel construction and other allied constructions
The independence of projective geometry from Euclid's Postulate
The impossibility of proving Euclid's Postulate
The science of absolute space
The theory of parallels
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Feedback?January 30, 2015 | Edited by Bryan Tyson | Edited without comment. |
April 28, 2010 | Edited by Open Library Bot | Linked existing covers to the work. |
December 10, 2009 | Created by WorkBot | add works page |