Geometries and Groups (Universitext)
1st ed. 1987. 2nd printing edition
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Contributions
- M. Reid (Translator) - Contributor
Publication
2002-06-21 - Springer
Language
English
Word Count
62,750 words, Guess
Page Count
251 pages
Physical Format
Paperback
Identifiers
- Open LibraryOL9054161M
- ISBN-139783540152811
- ISBN-103540152814
- OCLC Control Numbergeometriesgroups00niku
- Goodreads2133381
and 1 more
- LibraryThing6252433
Classifications
- LCCQA440-699
Description
This is a quite exceptional book, a lively and approachable treatment of an important field of mathematics given in a masterly style. Assuming only a school background, the authors develop locally Euclidean geometries, going as far as the modular space of structures on the torus, treated in terms of Lobachevsky's non-Euclidean geometry. Each section is carefully motivated by discussion of the physical and general scientific implications of the mathematical argument, and its place in the history of mathematics and philosophy. The book is expected to find a place alongside classics such as Hilbert and Cohn-Vossen's "Geometry and the imagination" and Weyl's "Symmetry".
First Sentence
Many of the most outstanding achievements of geometry are based on the surprising circumstance that geometrical intuition, formed in some areas, turns out to be applicable in other, sometimes quite dissimilar, areas.
Subjects
Other Editions
- Geometries and Groups (Universitext)
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