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Original Articles

British mathematics 1837–1901

Pages 164-177 | Published online: 23 Feb 2007
 

Abstract

Although the Victorian era was characterized by the dominance of Great Britain both militarily and economically, the achievements of the British in mathematics were considerably less spectacular. Nevertheless, significant contributions were made by British mathematicians, several of whose names are still well known today. This paper highlights the principal mathematical developments in Britain during this time, closing with some observations on the weaknesses and limitations of Victorian British mathematics.

Notes

1See, for example, Guicciardini Citation1989, 139–142.

2See Nakane and Fraser Citation2002.

3See Panteki Citation1992.

4See Wilson Citation2002, Chapters 2, 4–7.

5See Seneta Citation1998.

6See Guicciardini Citation1989, 82–91.

7See Pycior Citation1997.

8See Crowe Citation1985.

9See Parshall Citation1989.

10See Wussing Citation1969.

11See Heath's preface to De Morgan Citation1966, vii–xxxi.

12See Grattan-Guinness Citation2000.

13See Richards Citation1988, 69–75.

14See Richards Citation1988, 92–93.

15See Barrow-Green and Gray Citation2006.

16See Wise Citation2005.

17See Grattan-Guinness Citation1995.

18See Cross Citation1985.

19This concept, known to Weierstrass as early as 1841, was also published by Philipp Seidel in 1848.

20See Crowe Citation1985, 176.

21See Warwick Citation2003, 363–395.

22See Schabas Citation1990.

23See Stigler Citation1978.

24See Bulmer Citation2003.

25See Magnello Citation1998.

26See Magnello Citation2005.

27See Norberg Citation2003.

28See Swade Citation2000.

29See Bromley Citation1982.

30See Despeaux Citation2002.

31See Crilly Citation2004.

32See Gispert Citation2002.

33See Gispert and Tobies Citation1996.

34See Rice, Wilson and Gardner Citation1995.

35See Rankin Citation1983.

36See Price Citation1994.

37See Warwick Citation2003, 283–285.

38See Fauvel Citation2000.

39See Hannabuss Citation2000.

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