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Stillwell J. — Mathematics and its history
Stillwell J. — Mathematics and its history



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Название: Mathematics and its history

Автор: Stillwell J.

Аннотация:

This book presents a concise unified view of mathematics and its historical development. It is aimed at senior undergraduates - or other mathematicians - who have mastered the basic topics but wish to gain a better grasp of mathematics as a whole. Reasons for the emergence of the main fields of modern mathematics are identified, and connections between them are explained, by tracing the course of a few mathematical themes from ancient times down to the 20th century.

The emphasis is on history as a method for unifying and motivating mathematics, rather than as an end in iteself, and there is more mathematical detail than in other general histories. No historical expertise is assumed, and classical mathematics is rephrased in modern terms whenever it seems desirable. Nevertheless, there are copious references to original sources, and readers wishing to explore the classics for themselves will find it a useful guide.

An advantage of the unified approach is that it ties up loose ends and fills gaps in the standard undergraudate curriculum. Thus, readers can expect to add to their mathematical knowledge as well as gaining a new perspective on what they already know.



Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 5-th edition

Год издания: 1989

Количество страниц: 379

Добавлена в каталог: 27.01.2014

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Turing Machines      321—323 325 326
Ulam      319
Uncountability      314—316 318 320
Uniformization      231 232
Unsolvability      309 323
Unsolvability of algorithmic problems      323
Unsolvability of halting problem      322
Unsolvability of homeomorphism problem      309 323
Unsolvability of isomorphism problem      309
Unsolvability of word problem      323
Unsolvability, involving Diophantine equations      5
Van Heuraet      67 240
Van Roomen      64
Vandermonde      277 278
Vibrating string      8 169 176—179
Vienna Circle      329 330
Viete      36 55—58 63 64 106 107 113 130 192 193
Vitali      319
Vitruvius      46
von Neumann      315
Wachter      260 266 271
Wallis      73 105—107 109—113 121 123 161 191 192 256
Wallis, Arithmetica infinitorum      105—107
Wantzel      19 53
Wave equation      177
Weierstrass      38 197 198 228 230
Weierstrass P-function      158 228 230
Weil      143
Well-ordered sets      319
Wessel      197
Whitehead      324
Word problem      323
Wren      114 240
Xylander      36
Yang Hui      136
Zeno      37 38
Zermelo      319
Zeta function      129 218
Zeuthen      141 143
Zhu Shijie      50 136
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