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Titlebook: Easy as π?; An Introduction to H O. A. Ivanov Book 1999 Springer Science+Business Media New York 1999 Combinatorics.Higher Mathematics.Matr

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發(fā)表于 2025-3-21 19:06:25 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書(shū)目名稱(chēng)Easy as π?
副標(biāo)題An Introduction to H
編輯O. A. Ivanov
視頻videohttp://file.papertrans.cn/302/301029/301029.mp4
圖書(shū)封面Titlebook: Easy as π?; An Introduction to H O. A. Ivanov Book 1999 Springer Science+Business Media New York 1999 Combinatorics.Higher Mathematics.Matr
描述The present book is rare, even unique of its kind, at least among mathematics texts published in Russian. You have before you neither a textbook nor a monograph, although these selected chapters from elementary mathematics certainly constitute a fine educational tool. It is my opinion that this is more than just another book about mathematics and the art of teaching that subject. Without considering the actual topics treated (the author himself has described these in sufficient detail in of the book as a whole, the Introduction), I shall attempt to convey a general idea and describe the impressions it makes on the reader. Almost every chapter begins by considering well-known problems of elementary mathematics. Now, every worthwhile elementary problem has hidden behind its diverting formulation what might be called "higher mathematics," or, more simply, mathematics, and it is this that the author demonstrates to the reader in this book. It is thus to be expected that every chapter should contain subject matter that is far from elementary. The end result of reading the book is that the material treated has become for the reader "three-dimensional" as it were, as in a hologram, capabl
出版日期Book 1999
關(guān)鍵詞Combinatorics; Higher Mathematics; Matrix; Pigeonhole principle; calculus; finite field; graphs; matrix the
版次1
doihttps://doi.org/10.1007/978-1-4612-0553-1
isbn_softcover978-0-387-98521-3
isbn_ebook978-1-4612-0553-1
copyrightSpringer Science+Business Media New York 1999
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The Derivative,on-vector in 3-space of some particle at the various times t, so that the tip of the vector .(.) (with tail held fixed) describes the trajectory of the particle as the “time”-parameter . varies over . In terms of a coordinate system in 3-space, we have .(.) = (..(.), ..(.), ..(.)) at each . the . ar
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Ian O. Angell,Dimitrios Tsoubelisous (since on supposing the contrary, one obtains a contradiction immediately by counting the pigeons). It might seem unlikely that such a simple idea could be used to obtain nontrivial results, yet.… We begin, as usual, with some standard elementary problems [10].
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Three-Dimensional Coordinate Geometry,on-vector in 3-space of some particle at the various times t, so that the tip of the vector .(.) (with tail held fixed) describes the trajectory of the particle as the “time”-parameter . varies over . In terms of a coordinate system in 3-space, we have .(.) = (..(.), ..(.), ..(.)) at each . the . ar
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Suppression of Hidden Lines and Surfaces, Chapter 1. The present, final, chapter is devoted to the concept fundamental to mathematical analysis, namely the set ? of real numbers. As a preliminary to grappling with the real numbers, we give a precise definition of the rational numbers.
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The Pigeonhole Principle,ous (since on supposing the contrary, one obtains a contradiction immediately by counting the pigeons). It might seem unlikely that such a simple idea could be used to obtain nontrivial results, yet.… We begin, as usual, with some standard elementary problems [10].
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