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Desert Island Theorems: my magnificent seven

Published online by Cambridge University Press:  01 August 2016

Tony Crilly
Tony Crilly*
Affiliation:
Middlesex Business School, The Burroughs, Hendon, London NW4 4BT. e-mail: t.crilly@mdx.ac.uk
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Extract

Choosing seven mathematical theorems or ideas to take to a desert island is more difficult than I first thought. In an earlier article (with Colin Fletcher) I discussed other people’s choices. Now comes the time to bite the bullet and make my own. I was reminded that the choices do not have to be ‘great’ or ‘state-of-the-art’ or involve any crystal ball gazing. They do not have to be among the hundreds of fundamental theorems that abound in mathematics all they are bound to be is personal.

Type
Articles
Information
The Mathematical Gazette , Volume 85 , Issue 502 , March 2001 , pp. 2 - 12
Copyright
Copyright © The Mathematical Association 2001

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References

1. Crilly, Tony and Fletcher, Colin, Desert Island Theorems, Math. Gaz., 82 (March 1998), p. 2–7.Google Scholar
2. Davenport, Harold, The higher arithmetic (3rd edn.), Hutchinson, London (1968).Google Scholar
3. Dickson, L. E., Introduction to the theory of numbers, Dover Reprint, New York (1957).Google Scholar
4. Hardy, G. H., A mathematician’s apology, Cambridge University Press (1969).Google Scholar
5. Hardy, G. H., and Wright, E. M., An introduction to the theory of numbers (4th edn.), Oxford University Press (1960).Google Scholar
6. Dickson, L. E., History of the theory of numbers, 3 vols., Chelsea, New York [1919, 1920, 1923], (1971).Google Scholar
7. Keyser, C. J., Lectures on science, philosophy and art, Published in New York (1908).Google Scholar
8. Neumann, Peter M., A hundred years of finite group theory, Math. Gaz. 80 (1996) pp. 106–118.Google Scholar
9. Cundy, H. Martyn, 25-point geometry, Math. Gaz. 36 (1952) pp. 158–166.CrossRefGoogle Scholar
10. Fletcher, T. J., Finite geometry by co-ordinate methods, Math. Gaz. 37 (1953) pp. 34–38.CrossRefGoogle Scholar
11. Fletcher, T. J., Speedway tournaments, Math. Gaz. 60 (1976) pp. 256–262.Google Scholar
12. Crilly, Tony, A circular vector space, Math. Gaz. 60 (1976) pp. 115–117.Google Scholar
13. Lauwerier, Hans, Fractals, images of chaos, Penguin (1987).Google Scholar
14. Feller, William, An introduction to probability theory and its applications, vol. 1 (2nd edn.), Wiley (1957).Google Scholar
15. Walton, Izaak, The compleat angler (2nd edn.), (1655).Google Scholar
16. Burn, R. P., A pathway into number theory, Cambridge University Press (1982).Google Scholar
17. Dudeney, Henry Ernest, Amusements in mathematics, Thomas Nelson (1917).Google Scholar