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The origin of Ferrers graphs

Published online by Cambridge University Press:  01 August 2016

Clark Kimberling*
Affiliation:
Department of Mathematics, University of Evansville, Evansville IN 47722, [email protected]

Extract

Every year, thousands of students around the world encounter Ferrers graphs. Most of these students probably assume that Ferrers was a mathematician and that his name is among the hundreds at a well-known website specialising in mathematical biography. The first assumption is correct.

Norman Macleod Ferrers was born 11 August 1829 in Gloucester. In 1851, he received a BA degree from Cambridge University, with honours. He was Senior Wrangler and winner of first prize in the Smith mathematics competition. He studied law and was called to the bar in 1855, but returned to Caius College in 1856 as a mathematical lecturer, and was ordained apriest in 1861.

Type
Articles
Copyright
Copyright © The Mathematical Association 1999

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References

1. SirLee, Sidney, editor, The Dictionary of National Biography, Second Supplement, vol. 2, (January 1901-December 1911), Oxford University Press.Google Scholar
2. Poggendorff, J. C., Biographisch-literarisches Handworterbuch der exakten Naturwissenschaften, vol. 3, J. A. Barth, Lepzig, (1898).Google Scholar
3. Sylvester, J. J., On Mr. Cayley’s impromptu demonstration of the rule for determining at sight the degree of any symmetrical function of the roots of an equation expressed in terms of the coefficients, Philosophical Magazine 5 (1853) pp. 199202.Google Scholar
4. Grosser, Morton, The discovery of Neptune, Harvard University Press, Cambridge, Massachusetts (1962).Google Scholar
5. Smart, W. M., John Couch Adams and the discovery of Neptune, Occasional Notes of the Royal Astronomical Society, 11, (August 1947), pp. 3288.Google Scholar
6. Sylvester, J. J., A constructive theory of partitions, arranged in three acts, an interact and an exodion, American Journal of Mathematics 5 (1982) pp. 251330.CrossRefGoogle Scholar
7. Parshall, Karen Hunger, America’s first school of mathematical research: James Joseph Sylvester at The Johns Hopkins University 1876–1883, Archive for History of Exact Sciences 38 (1988) pp. 153196.Google Scholar
8. Crilly, Tony, A mathematician extraordinary: James Joseph Sylvester (1814–1897), Math. Gaz. 81 (March 1997) pp. 711.Google Scholar
9. Ferrers, Norman Macleod, letter to J. J. Sylvester, February 23, 1883, St. John’s College Library, Cambridge, Sylvester Papers, Box 2.Google Scholar