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Titlebook: The Non-Euclidean Revolution; Richard J. Trudeau Textbook 1986 Birkhäuser Boston 1986 Euclid.Mathematica.axiomatic systems.geometry.hyberb

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书目名称The Non-Euclidean Revolution
编辑Richard J. Trudeau
视频video
概述Provides a non-technical introduction to geometry.Gives an entertaining history of an important subject in modern mathematics.Discusses questions about the very nature of mathematics
图书封面Titlebook: The Non-Euclidean Revolution;  Richard J. Trudeau Textbook 1986 Birkhäuser Boston 1986 Euclid.Mathematica.axiomatic systems.geometry.hyberb
描述.Richard Trudeau confronts the fundamental question of truth and its representation through mathematical models in The Non-Euclidean Revolution. First, the author analyzes geometry in its historical and philosophical setting; second, he examines a revolution every bit as significant as the Copernican revolution in astronomy and the Darwinian revolution in biology; third, on the most speculative level, he questions the possibility of absolute knowledge of the world...A portion of the book won the Pólya Prize, a distinguished award from the Mathematical Association of America...“...the author, in this remarkable book, describes in an incomparable way the fascinating path taken by the geometry of the plane in its historical evolution from antiquity up to the discovery of non-Euclidean geometry. This ‘non-Euclidean revolution‘, in all its aspects, is described very strikingly here...Many illustrations and some amusing sketches complement the very vividly written text.”..Mathematical Reviews.
出版日期Textbook 1986
关键词Euclid; Mathematica; axiomatic systems; geometry; hyberbolic geometry; logic; mathematics
版次1
doihttps://doi.org/10.1007/978-0-8176-4783-4
isbn_ebook978-0-8176-4783-4
copyrightBirkhäuser Boston 1986
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Richard J. TrudeauProvides a non-technical introduction to geometry.Gives an entertaining history of an important subject in modern mathematics.Discusses questions about the very nature of mathematics
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tions about the very nature of mathematics.Richard Trudeau confronts the fundamental question of truth and its representation through mathematical models in The Non-Euclidean Revolution. First, the author analyzes geometry in its historical and philosophical setting; second, he examines a revolution
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lane in its historical evolution from antiquity up to the discovery of non-Euclidean geometry. This ‘non-Euclidean revolution‘, in all its aspects, is described very strikingly here...Many illustrations and some amusing sketches complement the very vividly written text.”..Mathematical Reviews.978-0-8176-4783-4
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