Geometry and the Imagination

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AMS Chelsea Pub., 1999 - Mathematics - 357 pages
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User Review  - Diana - Goodreads

Yesterday, I learned what an oblate spheroid is. Also a prolate spheroid (which I hadn't heard of before.) If you rotate an ellipse on its major (longer) axis you get a prolate spheroid (which looks ... Read full review

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The Interactive Mind Map of Geometry and the Imagination by David ...
The Interactive Mind Map of Geometry and the Imagination by David Hilbert and Stephan Cohn-Vossen. Online Mindmap. Antonio Gutierrez.
agutie.homestead.com/ files/ mindmap/ geometry_imagination_hilbert.html

JSTOR: Geometry and the Imagination
Geometry and the Imagination. ea Maxwell. The Mathematical Gazette, Vol. ... Geometry and the Imagination. By D. HILBERT and S. COHN-VOSSEN; translated by ...
links.jstor.org/ sici?sici=0025-5572(195312)2%3A37%3A322%3C295%3AGATI%3E2.0.CO%3B2-L

Geometry and the Imagination
Geometry and the Imagination. Xiong Dan. An academic exercise presented in partial fulfillment for the degree of. Bachelor of Science with Honours in ...
www.math.nus.edu.sg/ aslaksen/ projects/ xd.pdf

Geometry and the Imagination in Minneapolis 1 Preface
was based on a course ‘Geometry and the Imagination’ which we had ... workshop entitled ’Geometry and the Imagination’, led by John Conway, Pe- ...
www.geom.uiuc.edu/ docs/ education/ institute91/ handouts.ps

Front Matter for "Differential Geometry: A Geometric Introduction"
These words were written in 1934 by the "father of Formalism," David Hilbert, from the Preface to Geometry and the Imagination by Hilbert and Cohn-Vossen. ...
www.math.cornell.edu/ ~henderson/ books/ dg/ 1-pref.htm

Geometry and the Imagination. D. Hilbert and S. Cohn-Vossen; trans ...
Geometry and the Imagination. D. Hilbert and S. Cohn-Vossen; trans. by P. Nemenyi. New York: Chelsea Pub., 1952. 357 pp.$ 5.00. CC MACDUFFEE ...
www.sciencemag.org/ cgi/ content/ citation/ 116/ 3023/ 643-a

HILBERT AND SET THEORY
BURTON DREBEN and AKIHIRO KANAMORI. HILBERT AND SET THEORY. David Hilbert (1862–1943)was the preeminent mathematician of the early ...
www.springerlink.com/ index/ N201333U761W2261.pdf

Configuration (geometry) - Wikipedia, the free encyclopedia
Hilbert, David; Cohn-Vossen, Stephan (1952). Geometry and the Imagination, 2nd ed., Chelsea, 94–170. ISBN 0-8284-1087-9. ...
en.wikipedia.org/ wiki/ Projective_configuration

Wallpaper groups: References and Related Web Sites
(1964) Another title you should read is sections 9 to 11 of Geometry and the Imagination (amazon.com↗) by David Hilbert and S. Cohn-vossen. ...
xahlee.org/ Wallpaper_dir/ c6_RelatedWebSites.html

Interactive Mathematics Miscellany and Puzzles
Search:. All Products, Apparel, Baby, Beauty, Books, DVD, Electronics, Home & Garden, Gourmet Food, Personal Care, Jewelry & Watches, Housewares, Magazines ...
www.cut-the-knot.org/ books/ hilbert/ index.shtml

About the author (1999)

Born in Konigsberg, Germany, David Hilbert was professor of mathematics at Gottingen from 1895 to1930. Hilbert was among the earliest adherents of Cantor's new transfinite set theory. Despite the controversy that arose over the subject, Hilbert maintained that "no one shall drive us from this paradise (of the infinite)" (Hilbert, "Uber das Unendliche," Mathematische Annalen [1926]). It has been said that Hilbert was the last of the great universalist mathematicians and that he was knowledgeable in every area of mathematics, making important contributions to all of them (the same has been said of Poincare). Hilbert's publications include impressive works on algebra and number theory (by applying methods of analysis he was able to solve the famous "Waring's Problem"). Hilbert also made many contributions to analysis, especially the theory of functions and integral equations, as well as mathematical physics, logic, and the foundations of mathematics. His work of 1899, Grundlagen der Geometrie, brought Hilbert's name to international prominence, because it was based on an entirely new understanding of the nature of axioms. Hilbert adopted a formalist view and stressed the significance of determining the consistency and independence of the axioms in question. In 1900 he again captured the imagination of an international audience with his famous "23 unsolved problems" of mathematics, many of which became major areas of intensive research in this century. Some of the problems remain unresolved to this day. At the end of his career, Hilbert became engrossed in the problem of providing a logically satisfactory foundation for all of mathematics. As a result, he developed a comprehensive program to establish the consistency of axiomatized systems in terms of a metamathematical proof theory. In 1925, Hilbert became ill with pernicious anemia---then an incurable disease. However, because Minot had just discovered a treatment, Hilbert lived for another 18 years.

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