Что читать дальше?
На русском языке
1. Фейнман Р., Лейтон Р., Сэндс М. Фейнмановские лекции по физике. – М.: Мир, 1965.
2. Харди Г. Г. Апология математика. – Ижевск: НИЦ «Регулярная и хаотическая динамика», 2000.
На английском языке
1. Peter Beckmann. A History of π. St. Martin’s Press, third edition, 1976.
Edward B. Burger and Michael Starbird. The Heart of Mathematics: An Invitation to Effective Thinking. Wiley, third edition, 2009.
2. Underwood Dudley. A Budget of Trisections. Springer, 1987.
3. Richard P. Feynman, Robert B. Leighton, and Matthew Sands. The Feynman Lectures on Physics. Addison-Wesley Publishing Company, 1963.
4. Martin Gardner. Free will revisited, with a mind-bending prediction paradox Newcomb. Scientific American, 229, July 1973.
5. G. H. Hardy. Mathematician’s Apology. Cambridge University Press, 1940
6. H. E. Huntley. The Divine Proportion. Dover, 1970.
7. Nicholas D. Kazarinoff. Ruler and the Round: Classic Problems in Geometric Constructions. Dover, third edition, 2003.
8. Mario Livio. The Golden Ratio: The Story of PHI, the World’s Most Astonishing Number. Broadway, 2003.
9. Paul Lockhart. A Mathematician’s Lament: How School Cheats Us Out of Our Most Fascinating and Imaginative Art Form. Bellevue Literary Press, 2009.
10. Eli Maor. e: The Story of a Number. Princeton University Press, 2009.
11. Paul J. Nahin. An Imaginary Tale: The Story of 
Princeton University Press, 2010.
Princeton University Press, 2010.12. James R. Newman. The World of Mathematics. Simon & Schuster, 1956. This four-volume collection is also available from Dover.
13. Mark Nigrini. Benford’s Law: Applications for Forensic Accounting, Auditing, and Fraud Detection. Wiley, 2012.
14. E. Arthur Robinson and Daniel H. Ullman. A Mathematical Look at Politics. CRC Press, 2010.
15. Edward R. Scheinerman. Mathematics: A Discrete Introduction. Brooks/Cole, third edition, 2012.
16. Eric W. Weisstein. Mathworld – a Wolfram web resource, http://mathworld.wolfram.com/.
На французском языке
M. L. Wantzel. Recherches sur les moyens de reconnaître si un Problème de Géométrie peut se résoudre avec la règle et le compass. Journal de Mathématiques Pures et Appliquées., 1 (2): 366–372, 1837.
notes
Назад: Глава 23 Парадокс Ньюкома
Дальше: Сноски
