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67.21 Visualising Cramer’s rule

Published online by Cambridge University Press:  22 September 2016

William C. Waterhouse
William C. Waterhouse*
Affiliation:
Dept. of Mathematics, Pennsylvania State University, PA 16802, U.S.A.
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Information
The Mathematical Gazette , Volume 67 , Issue 440 , June 1983 , pp. 129 - 131
Copyright
Copyright © Mathematical Association 1983

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References

1. Ballantine, J. P., A graphical derivation of Cramer’s rule, Amer. Math. Monthly 36, 439–441 (1929).Google Scholar
2. Bourbaki, N., Algèbre Multilinéaire. Hermann, Paris (1958).Google Scholar
3. Marcus, M., Finite-Dimensional Multilinear Algebra I. Pure and Appl. Math. Series No. 23, Marcel Dekker, New York (1973).Google Scholar
4. Muir, T., The Theory of Determinants in the Historical Order of Development (2nd ed). Macmillan, London (1906).Google Scholar
5. Robinson, S.M., A short proof of Cramer’s rule, Math. Mag. 43, 94–95, (1970).Google Scholar