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Titlebook: Mathematics and Its History; John Stillwell Textbook 20022nd edition Springer-Verlag New York 2002 algebraic number theory.elliptic functi

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發(fā)表于 2025-3-21 17:19:16 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Mathematics and Its History
編輯John Stillwell
視頻videohttp://file.papertrans.cn/627/626836/626836.mp4
概述Stilwell‘s style and exposition are unique.New examples on Chinese and Indian number theory
叢書名稱Undergraduate Texts in Mathematics
圖書封面Titlebook: Mathematics and Its History;  John Stillwell Textbook 20022nd edition Springer-Verlag New York 2002 algebraic number theory.elliptic functi
描述.From the reviews of the first edition: ."There are many books on the history of mathematics in which mathematics is subordinated to history. This is a book in which history is definitely subordinated to mathematics. It can be described as a collection of critical historical essays dealing with a large variety of mathematical disciplines and issues, and intended for a broad audience. ... we know of no book on mathematics and its history that covers half as much nonstandard material. Even when dealing with standard material, Stillwell manages to dramatize it and to make it worth rethinking. In short, his book is a splendid addition to the genre of works that build royal roads to mathematical culture for the many." (.Mathematical Intelligencer).."The discussion is at a deep enough level that I suspect most trained mathematicians will find much that they do not know, as well as good intuitive explanations of familiar facts. The careful exposition, lightness of touch, and the absence of technicalities should make the book accessible to most senior undergraduates." (.American Mathematical Monthly).
出版日期Textbook 20022nd edition
關(guān)鍵詞algebraic number theory; elliptic function; history of mathematics; number theory
版次2
doihttps://doi.org/10.1007/978-1-4684-9281-1
isbn_ebook978-1-4684-9281-1Series ISSN 0172-6056 Series E-ISSN 2197-5604
issn_series 0172-6056
copyrightSpringer-Verlag New York 2002
The information of publication is updating

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Calculus,—a development we shall consider in Chapter 13. In addition, calculus was intimately connected with the theory of infinite series, initiating developments that became fundamental in number theory, combinatorics, and probability theory.
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Greek Geometry,stration of it, which referred him back to such a Proposition; which proposition he read. That referred him back to another, which he also read… that at last he was demonstratively convinced of that trueth. This made him in love with Geometry.
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Number Theory in Asia,est. We have already seen that the Pythagorean theorem was known in Babylon earlier than in Greece, and that Pythagorean triples were understood better there than they ever were in Greece, at least until the time of Diophantus.
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