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Galton, Cayley, and the land across the river

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: [email protected]
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Extract

The practical measurement of distance on land and sea has been of enduring interest for millennia. Here we outline a brief interaction between Francis Galton (1822-1911) and Arthur Cayley (1821-95) in which they too put the ‘geo’ back into geometry.

Galton wanted to measure everything. In the adventurous life of this many-sided Victorian scientist, quantification was the hallmark of his work. In measuring geographical distances Galton used an idea suggested by Sir George Everest (1790-1866), the Surveyor-General of India in the 1830s. In the pages of the journal of the Royal Geographical Society, Everest showed how to calculate the distance from one point to an inaccessible point. One application would be to measure the distance from a point on one side of a river to a point on the other side.

Type
Articles
Information
The Mathematical Gazette , Volume 91 , Issue 520 , March 2007 , pp. 34 - 38
Copyright
Copyright © The Mathematical Association 2007

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References

1. Pearson, Karl (ed.), Life and letters of Francis Galton, (1914–1930), vol. 2, Cambridge University Press (1924) p. 23.Google Scholar
2. Crilly, Tony, Arthur Cayley; mathematician laureate of the Victorian age, Johns Hopkins University (2006).Google Scholar
3. Brianchon, Charles J., Application de la théorie des transversals, Paris: Bachelier (1818).Google Scholar
4. A. Cayley to Galton, F., 20 Nov. 1860, University College London, Galton Papers 190.Google Scholar
5. Silvester, John R., Ceva = (Menelaus)2 , Math. Gaz. 84 (July 2000) pp. 268–271.Google Scholar
6. Budden, F. J., Wormell, , Mathematics through geometry, Oxford, Pergamon (1964) p. 168.Google Scholar