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The Foundations of Geometry
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7 of 8 people found the following review helpful:
5.0 out of 5 stars
Incomplete,
By
This review is from: The Foundations Of Geometry (Paperback)
This is the first book ever to present the axiomatic foundations of euclidean geometry. The first edition appeared in the nineties of the nineteenth century.
Most of the book can be read and appreciated by someone who is mature in elementary euclidean geometry (in fact the material was originally conceived to be used in a summer school for mathematics teachers in Germany). If you expect to find a treatment that will fill up all the gaps in the elementary books you will be disappointed, it does not. If you are looking for a text that does fill all the gaps try to get a copy Forders' book The foundations of Euclidean geometry,. This edition is not based on the last German edition that is available and does not contain the appendices by Hilbert and the supplements by Paul Bernays, so as a text on the foundations of euclidean geometry it is not useless but it is surely crippled. I do not dare to give a book with Hilberts name on it less than five stars.
5 of 6 people found the following review helpful:
1.0 out of 5 stars
PRINT TOO SMALL,
By Terrence W. Kennedy (CLARENDON HILLS, IL USA) - See all my reviews
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This review is from: The Foundations of Geometry (Kindle Edition)
THE KINDLE BOOK FOR FOUNDATIONS OF GEOMETRY BY DAVID HILBERT HAS PRINT THAT IS VERY SMALL AND CAN NOT
BE CHANGED USING THE Aa KEY. I AM WRITING THIS IN THE HOPES THAT THIS FAULT WILL BE CORRECTED
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homologous vertices, plane axioms, mutative law, having equal area, homologous sides, true straight line, complex number system, equal content, space axioms, new algebra, given straight line, ordinary geometry New!
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homologous vertices, plane axioms, mutative law, having equal area, homologous sides, true straight line, complex number system, equal content, space axioms, new algebra, given straight line, ordinary geometry New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Back Cover | Surprise Me!
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