BRIDGES Mathematical Connections in Art, Mnsic, and Science The Circle: A Paradigm for Paradox

First Page		Document Content
Date: 2014-07-01 10:13:24 Geometry Space Hyperbolic geometry Elementary geometry Classical geometry Foundations of geometry Non-Euclidean geometry Euclidean geometry BeltramiKlein model Hyperbolic space Parallel Absolute geometry		BRIDGES Mathematical Connections in Art, Mnsic, and Science The Circle: A Paradigm for Paradox Add to Reading List Source URL: archive.bridgesmathart.org Download Document from Source Website File Size: 3,61 MB Share Document on Facebook

	Herbrand’s theorem and non-Euclidean geometry Michael Beeson, Pierre Boutry, Julien Narboux To cite this version: Michael Beeson, Pierre Boutry, Julien Narboux. Herbrand’s theorem and non-Euclidean geometry. Bulletin DocID: 1t313 - View Document
	Hyperbolic geometry MA 448 Caroline Series With assistance from Sara Maloni Figures by Sara Maloni and Khadija Farooq DocID: 1qzbI - View Document
	BRIDGES Mathematical Connections in Art, Mnsic, and Science The Circle: A Paradigm for Paradox DocID: 1q7vo - View Document
	Sci & Educ:717–721 DOIs11191z BOOK REVIEW Karin Reich and Elena Roussanova: Carl Friedrich Gauss und Russland: Sein Briefwechsel mit in Russland DocID: 1q3YT - View Document
	1 The Question of Parallels We sketch a very brief history of certain aspects of geometry as background for the material in this book. Euclid is the central figure but is neither the beginning nor the end of our story. DocID: 1pxCr - View Document