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A-level mathematics: where next?

Published online by Cambridge University Press:  01 August 2016

Neil Bibby
Neil Bibby*
Affiliation:
School of Education, University of Exeter, EX1 2LU
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Extract

Since the introduction in 1978 of the idea of a “common-core” for A-level mathematics, there was been a continuing debate over the structure and content of the subject at this level. Much of this debate remains pertinent in 1989: see, for example, [10], [15] and [28]. However, the setting-up of the Higginson Committee to review A-levels in March 1987 had the effect of putting much of the discussion specific to mathematics on the back-boiler. It is well known that the committee’s report of May 1988 recommended a wider subject-spread, roughly speaking on the model of the International Baccalaureate, and that its immediate rejection by the government created considerable furore in educational circles.

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Type
Research Article
Information
The Mathematical Gazette , Volume 73 , Issue 464 , June 1989, pp. 87 - 93
Copyright
Copyright © The Mathematical Association 1989

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References

1. ATM Mathematics in the sixth form, ATM (1978).Google Scholar
2. Bell, A.W. and Wheeler, D.H., ATM document on sixth form maths, ATM (1966).Google Scholar
3. Bibby, N.L., Curricular Discontinuity: transition in mathematics from sixth-form to university. University of Sussex Education Area Occasional Paper No. 12 (1985).Google Scholar
4. Cockcroft, W.H. (Chairman-Committee of Inquiry into the Teaching of Mathematics in Schools), Mathematics counts, HMSO (1982).Google Scholar
5. Cooper, B., Innovation in English secondary school mathematics : a sociological account, University of Sussex D.Phil. Thesis (1982).Google Scholar
6. Cooper, B., Reconstructing curricular differentiation in secondary school mathematics, in: Goodson, I.F. (ed), Subjects for study: case studies in curriculum history, Falmer Press (1984).Google Scholar
7. Cooper, B., Renegotiating secondary school mathematics, Falmer Press (1985).Google Scholar
8. Cornelius, M.L., The transition from school to university mathematics, Math. Gaz. 56, 207–218 (1972).Google Scholar
9. Craggs, J., School examinations and the well-being of mathematics, Bull. IMA 12, 322–324 (1976).Google Scholar
10. Fielker, D.S., Investigational work at A-level, Math. Gaz. 69, 5–8 (1985).Google Scholar
11. Griffiths, H.B. and Howson, G., Mathematics: society and curricula, Cambridge University Press (1974).Google Scholar
12. Griffiths, H.B., Simplification and complexity in mathematics education, Ed. Studs, in Maths. 14, 297–317 (1983).CrossRefGoogle Scholar
13. Hammersley, J., On the enfeeblement of mathematical skills by “modern mathematics” and by similar soft intellectual trash in schools and universities, Bull. IMA 4, 68–85 (1968).Google Scholar
14. Heard, T.J., The mathematical education of engineers at school and university, University of Durham Department of Engineering Science (1978).Google Scholar
15. Hersee, J., Advanced level mathematics problems, Math. Gaz. 68, 81–87 (1984).Google Scholar
16. HMI, Mathematics in the sixth form, HMSO (1982).Google Scholar
17. Halberstam, H., The teaching of pure mathematics, Bull. IMA 7, 124–129 (1971).Google Scholar
18. Holt, J., How children fail, Pitman (1964).Google Scholar
19. Howson, A.G., Changes in mathematics education since the late 1950’s-ideas and realisation, Educational Studies in Mathematics 9, 183–223 (1978).Google Scholar
20. James, W.L., The interdependence of sixth-form mathematics and mathematics courses of universities and colleges of education, University of Newcastle upon Tyne (1968).Google Scholar
21. Knowles, F., Core syllabuses and A-level mathematics in mathematics teaching, Math. Gaz. 90, 40–43 (1980).Google Scholar
22. Mathematical Association, Suggestions for sixth form work in pure mathematics, Bell, G. (1967).Google Scholar
23. Mathematical Association, Mathematics at A-level: a discussion paper on the applied content (1982).Google Scholar
24. Neill, H., A-level mathematics courses, Bull. IMA 12, 308 (1976).Google Scholar
25. OEEC, New thinking in school mathematics (1961).Google Scholar
26. Parsonson, S.L., A comparison of first year university mathematic syllabuses, Math. Gaz. 56, 32–4 (1972).Google Scholar
27. Quadling, D.A., The teaching of mathematics in schools in relation to undergraduate courses, Bull. IMA 7, 119–121 (1971).Google Scholar
28. Ruthven, K., A-level mathematics in an information age, Math. Gaz. 69, 103–108 (1985).Google Scholar
29. Scott, J.F., Comparability of grade standards in mathematics at A-level (Schools’ Council Examinations Bulletin 30), Evans/Methuen Educational (1975).Google Scholar
30. SMP, A-level mathematics: the report of the Stoke Rochford conference, March 1980.Google Scholar
31. The Royal Society and The Institute of Mathematics and its Applications, A-level mathematics-a memorandum on the reasons in favour of a balanced and coherent structure for A-level courses and examinations in mathematics (1983).Google Scholar
32. SCUE/CNAA, A minimal core syllabus for A-level mathematics (1978).Google Scholar
33. Thwaites, B., On teaching mathematics, Pergamon (1961).Google Scholar
34. Thwaites, B., SMP: the first ten years, Cambridge University Press (1972).Google Scholar
35. Towers, D., problems faced by mathematics students at the school/higher education interface. Math. Gaz 69, 180–187 (1985).Google Scholar
36. Wain, G.T., Mathematical education, Van Nostrand (1978).Google Scholar