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Titlebook: Exploring Curvature; James Casey Textbook 1996 Friedr. Vieweg & Sohn Verlagsgesellschaft mbH, Braunschweig/Wiesbaden 1996 Gaussian curvatu

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書目名稱Exploring Curvature
編輯James Casey
視頻videohttp://file.papertrans.cn/321/320272/320272.mp4
概述Einfache Experimente: Veranschaulichung differentialgeometrischer Begriffe
圖書封面Titlebook: Exploring Curvature;  James Casey Textbook 1996 Friedr. Vieweg & Sohn Verlagsgesellschaft mbH, Braunschweig/Wiesbaden 1996 Gaussian curvatu
描述. . . one should not be too ready to erect a wall of separation between nature and the human mind. d‘Alembert [Dugas (1955)] It is possible to present mathematics in a purely fonnal way, that is to say, without any reference to the physical world. Indeed, in the more advanced parts of abstract algebra and mathematical logic, one can pro- ceed only in this manner. In other parts of mathematics, especially in Euclidean geometry, calculus, differential equations, and surface ge- ometry, intimate connections exist between the mathematical ideas and physical things. In such cases, a deeper (and sometimes quicker) under- standing can be gained by taking advantage of these connections. I am not, of course, suggesting that one should appeal to physical intuition whenever one gets stuck in a mathematical proof: in proofs, there is no substitute for rigor. Rather, the connections with physical reality should be made either to motivate mathematical assumptions, or to introduce questions out of which theorems arise, or to illustrate the results of an analysis. Such interconnections are especially important in the teaching of mathematics to science and engineering students. But, mathematics stu
出版日期Textbook 1996
關(guān)鍵詞Gaussian curvature; commonplace curved objects; curvature; euklidische Geometrie; experiments; geometry; m
版次1
doihttps://doi.org/10.1007/978-3-322-80274-3
isbn_softcover978-3-528-06475-4
isbn_ebook978-3-322-80274-3
copyrightFriedr. Vieweg & Sohn Verlagsgesellschaft mbH, Braunschweig/Wiesbaden 1996
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Nicole Burzan,Ronald Hitzler,Heiko Kirschneres can be expressed in terms of certain fundamental quantities called the metric coefficients. The theory discussed here and in Chapter 13 was invented single-handedly in the early part of the 19th century by the great mathematician Gauss (whose biography is sketched in Chapter 14). It was a major turning point in the history of geometry.
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Curves,duced in earlier chapters. Our aim is to proceed from intuitive notions about curves to a clear, abstract definition. This process - the clarification of ideas - is really one of the most important activities of the mathematician.
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Tangent,rough .. The fact that Euclid felt compelled to . this result, which most of us would regard as “obvious”, attests to the high level of rigor that permeated Greek mathematics in the days of Plato’s Academy.
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