翻訳と辞書
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・ From Here on In You Just Get Older
・ From Here on OUT
・ From Here to Anywhere
・ From Here to Eternity
・ From Here to Eternity (disambiguation)
・ From Here to Eternity (Envy album)
・ From Here to Eternity (Giorgio Moroder album)
・ From Here to Eternity (Giorgio Moroder song)
・ From Here to Eternity (Iron Maiden song)
・ From Here to Eternity (Michael Peterson song)
・ From Here to Eternity (miniseries)
・ From Here to Eternity (novel)
・ From Here to Eternity (TV series)
・ From Here to Eternity the Musical
・ From Here to Infinity
From Here to Infinity (book)
・ From Here to Infirmary
・ From Here to Now to You
・ From Here To Now To You Tour
・ From Here to Paternity
・ From Here to the Hearse
・ From Here We Go Sublime
・ From Here You'll Watch the World Go By
・ From Home to Home
・ From I Extreme II Another
・ From Impressionism To Anime
・ From In to Out
・ From Indian Lakes
・ From Isolation
・ From Italy's Shores


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From Here to Infinity (book) : ウィキペディア英語版
From Here to Infinity (book)

''From Here to Infinity: A Guide to Today's Mathematics'', a 1996 book by mathematician and science popularizer Ian Stewart, is a guide to modern mathematics for the general reader. It aims to answer questions such as "What is mathematics?", "What is it for " and "What are mathematicians doing nowadays?". Author Simon Singh describes it as "An interesting and accessible account of current mathematical topics".〔(My Favourite Mathematics Books ), Simon Singh〕
==Summary==
After an introductory chapter ''The Nature of Mathematics'', Stewart devotes each of the following 18 chapters to an exposition of a particular problem that has given rise to new mathematics or an area of research in modern mathematics.
*Chapter 2 - ''The Price of Primality'' - primality tests and integer factorisation
*Chapter 3 - ''Marginal Interest'' - Fermat's last theorem
*Chapter 4 - ''Parallel Thinking'' - non-Euclidean geometry
*Chapter 5 - ''The Miraculous Jar'' - Cantor's theorem and cardinal numbers
*Chapter 6 - ''Ghosts of Departed Quantities'' - calculus and non-standard analysis
*Chapter 7 - ''The Duellist and the Monster'' - the classification of finite simple groups
*Chapter 8 - ''The Purple Wallflower'' - the four colour theorem
*Chapter 9 - ''Much Ado About Knotting'' - topology and the Poincaré conjecture
*Chapter 10 - ''More Ado About Knotting'' - knot polynomials
*Chapter 11 - ''Squarerooting the Unsquarerootable'' - complex numbers and the Riemann hypothesis
*Chapter 12 - ''Squaring the Unsquarable'' - the Banach-Tarski paradox
*Chapter 13 - ''Strumpet Fortune'' - probability and random walks
*Chapter 14 - ''The Mathematics of Nature'' - the stability of the Solar System
*Chapter 15 - ''The Patterns of Chaos'' - chaos theory and strange attractors
*Chapter 16 - ''The Two-and-a-halfth Dimension'' - fractals
*Chapter 17 - ''Dixit Algorizmi'' - algorithms and NP-complete problems
*Chapter 18 - ''The Limits of Computability'' - Turing machines and computable numbers
*Chapter 19 - ''The Ultimate in Technology Transfer'' - experimental mathematics and the relationship between mathematics and science

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