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Jacob Bronowski (1908–1974): The Mathematical Gazette and retrodigitisation

Published online by Cambridge University Press:  01 August 2016

D. G. Rogers
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Articles
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The Mathematical Gazette , Volume 92 , Issue 525 , November 2008 , pp. 476 - 479
Copyright
Copyright © The Mathematical Association 2008

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References

1. Braza, P. A. and Tong, J.-C. Moving the first digit of a positive integer to the last, Math. Gaz. 83 (July 1999) pp. 216–220.Google Scholar
2. King, J. D. Letter relating to [1], Math. Gaz. 84 (March 2000) p. 125.Google Scholar
3. Burn, R. P. Cycling digits, Math. Gaz. 75 (March 1991) pp. 154–157.Google Scholar
4. Kraitchik, M. (a) La mathématique des jeux ou Récréations mathématiques, (Steven Frères, Brussels, 1930; 2nd ed., Editions techniques et scientifiques, Brussels, 1953); in English translation as (b) Mathematical Recreations, (W. W. Norton, New York, NY, 1942; Allen, George and Unwin, London, UK, 1943; 2nd ed., Dover Pub. Inc., New York, NY, 1953).Google Scholar
5. Dickson, L. E. A history of the theory of numbers, Vol I (Carnegie Institute, Washington, DC, 1919; reprinted Chelsea Pub., New York, NY, 1952; Dover Pub. Inc., New York, NY, 2005).Google Scholar
6. Ainsworth, G. and Yeats, J. A treatise on the elements of algebra, (H. Ingham, London, 1854).Google Scholar
7. Clarke, J. H. Mathl. Note 2298: A digital puzzle, Math. Gaz. 36 (December 1952) p. 276.Google Scholar
8. Littlewood, D. E. Mathl. Note 2494: On note 2298: a digital puzzle, Math. Gaz. 39 (February 1955) p. 58.Google Scholar
9. Primrose, E. J. F. Mathl. Note 2495: A digital puzzle, Math. Gaz. 39 (February 1955) pp. 58–59.Google Scholar
10. Sibson, R. Mathl. Note 2496: On note 2298, Math. Gaz. 39 (February 1955) p. 59.Google Scholar
11. Goodstein, R. L. Mathl. Note 2600: Digit transfers, Math. Gaz. 40 (December 1956) pp. 131–132.Google Scholar
12. Cunningham, A. J. C. (a) On binary fractions, Math. Gaz. 4 (May 1908) pp. 259–267; (b) On tertial, quintic, etc. fractions, Math. Gaz. 6 (May 1911) pp. 63–67; (c) On tertial, quintic, etc. fractions (continued), Math. Gaz. 6 (July 1911) pp. 108–116.Google Scholar
13. Morris, A. O. and Barker, C. C. H. Obituary: Dudley Ernest Littlewood, Bull. London. Math. Soc. 15 (1983) pp. 56–69.Google Scholar
14. Watters, J. F. Eric John Fyfe Primrose (1920–1998), Bull. London Math. Soc. 34 (2002) pp. 495–501.Google Scholar
15. Rose, H. E. Obituary: R. L. Goodstein, Bull. London Math. Soc. 20 (1988) pp. 159–166.Google Scholar
16. Goodstein, R. L. Arithmetic without sets, Math. Gaz. 60 (October 1976) pp. 165–170.Google Scholar
17. Orton, A. and Flower, S. M. Analysis of an ancient tessellation, Math. Gaz. 73 (December 1989) pp. 297–301.Google Scholar
18. Burn, R. P. Note 74.45: The Orton-Flower tessellation, Math. Gaz. 74 (December 1990) pp. 372–373.Google Scholar
19. Bronowski, J. Gleaning 1741: The Observer, 22 April, 1951, per Mr.Vermes, P. Math. Gaz. 37 (May 1953) p. 89.Google Scholar
20. Bronowski, J. Mathl. Note 3065: Division by 7, Math. Gaz. 47 (October 1963) pp. 234–235.Google Scholar
21. Goodstein, E. (a) On sums of digits, Math. Gaz. 25 (July 1941) pp. 156–159; (b) A digit transformation, Math. Gaz. 40 (February 1956) pp. 20–21.Google Scholar
22. Robbins, N. Note 59.15: Calculating a primitive root (mod p e), Math. Gaz. 59 (October 1975) p. 195.Google Scholar