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Computer algebra: the end of mathematics?

Published: 01 March 2002 Publication History

Abstract

Mathematical software systems, such as Mathematica, Maple, Derive, and so on, are substantially based on enormous advances in the area of mathematics known as Computer Algebra or Symbolic Mathematics. In fact, everything taught in high school and in the first semesters of a university mathematical education, is available in these systems 'at the touch of the button'. Will mathematics become unnecessary because of this? In the three sections of this essay, I answer this question for non-mathematicians, for mathematicians and for (future) students of mathematics.

References

[1]
B. Buchberger. An Introduction to Gröbner Bases. In B. Buchberger, F. Winkler, editors, Gröbner Bases and Applications. Cambridge University Press, 1998, pp. 3-31.
[2]
F. Chyzak, P. Paule, O. Scherzer, A. Schoisswohl, B. Zimmermann. The Construction of Orthonormal Wavelets Using Symbolic Methods and a Matrix Analytical Approach for Wavelets on the Interval. Experimental Mathematics, 10(1): 67 - 86, 2001.
[3]
B. Buchberger. Should Students Learn Integration Rules? ACM SIGSAM Bulletin, 24(1): 10-17, 1990.

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Published In

cover image ACM SIGSAM Bulletin
ACM SIGSAM Bulletin  Volume 36, Issue 1
March 2002
15 pages
ISSN:0163-5824
DOI:10.1145/565145
Issue’s Table of Contents

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Association for Computing Machinery

New York, NY, United States

Publication History

Published: 01 March 2002
Published in SIGSAM Volume 36, Issue 1

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