Introduction to Geometry by H. S. M. Coxeter, Samuel L. Greitzer
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About this book :-
Introduction to Geometry written by
H. S. M. Coxeter, Samuel L. Greitzer .
This book is the best book for the lover of Geometry.
Book Detail :-
Title: Introduction to Geometry
Author(s): H. S. M. Coxeter, Samuel L. Greitzer
Series: Wiley Classics Library
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About Author :-
The author Harold Scott MacDonald "Donald" Coxeter , CC, FRS, FRSC (1907–2003) British-born Canadian geometer. He is regarded as one of the greatest geometers of the 20th century.
Coxeter was born in Kensington to Harold Samuel Coxeter and Lucy (née Gee). His father had taken over the family business of Coxeter & Son, manufacturers of surgical instruments and compressed gases (including a mechanism for anaesthetising surgical patients with nitrous oxide), but was able to retire early and focus on sculpting and baritone singing; Lucy Coxeter was a portrait and landscape painter who had attended the Royal Academy of Arts. A maternal cousin was the architect Sir Giles Gilbert Scott. He worked for 60 years at the University of Toronto and published twelve books.
Since 1978, the Canadian Mathematical Society have awarded the Coxeter–James Prize in his honor. He was made a Fellow of the Royal Society in 1950 and in 1997 he was awarded their Sylvester Medal. In 1990, he became a Foreign Member of the American Academy of Arts and Sciences and in 1997 was made a Companion of the Order of Canada. In 1973 he received the Jeffery–Williams Prize. A festschrift in his honour, The Geometric Vein, was published in 1982. It contained 41 essays on geometry, based on a symposium for Coxeter held at Toronto in 1979.
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Book Contents :-
Introduction to Geometry written by
H. S. M. Coxeter, Samuel L. Greitzer
cover the following topics.
2. Regular Polygons
3. Isometry in the Euclidean Plane
4. Two Dimensional Crystallography
5. Similarity in the Euclidean Plane
6. Circles and Spheres
7. Isometry and Similarity in Euclidean Plane
9. Complex Numbers
10. The Five Platonic Solids
11. The Golden Section and Phyllotaxis
12. Ordered Geometry
13. Affine Geommetry
14. Projective Geometry
15. Absolute Geometry
16. Hyperblic Goemetry
17. Differential Geometry of Curves
18. The Tensor Notation
19. Differential Geometry of Surfaces
Topology of Surfaces
Answer to Exercises
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