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92.55 Reconstructing heronian triangles

Published online by Cambridge University Press:  01 August 2016

Paul Stephenson
Paul Stephenson*
Affiliation:
The Magic Mathworks Travelling Circus, Old Coach House, Penypwllau, Holywell CH8 8HB, e-mail: [email protected]
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Information
The Mathematical Gazette , Volume 92 , Issue 524 , July 2008 , pp. 328 - 331
Copyright
Copyright © The Mathematical Association 2008

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References

1. Wain, G. & Wynne-Willson, W., 13, 14, 15: an investigation, Math. Gaz. 71 (March 1987) pp. 32–37.Google Scholar
2. McLean, K. Robin, Heronian triangles are almost everywhere, Math. Gaz. 72 (March 1988) pp. 49–51.Google Scholar
3. Ellis, L. E., Hero triangles, Math. Gaz. 86 (July 2002) pp. 307–310.Google Scholar
4. Bradley, C. J., Heron triangles and touching circles, Math. Gaz. 87 (March 2003) pp. 36–41.Google Scholar
5. Kraitchik, M., Mathematical Recreations, W. W. Norton (1942) pp. 104–108.Google Scholar
6. Jackson, M., Complex numbers and Pythagorean triples, Math. Gaz. 71 (March 1987) p. 127.Google Scholar
7. Dantzig, T., Number (4th edn.), The Macmillan Company, New York (1954) pp. 288–289.Google Scholar