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89.24 A nine-point hyperbola

Published online by Cambridge University Press:  01 August 2016

J. A. Scott
J. A. Scott*
Affiliation:
1 Shiptons Lane, Great Somerford, Chippenham SN15 5EJ
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Information
The Mathematical Gazette , Volume 89 , Issue 514 , March 2005 , pp. 93 - 96
Copyright
Copyright © The Mathematical Association 2005

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References

1. Leversha, G. and Woodruff, P., From triangle to hyperbola, Math. Gaz. 86 (July 2002) pp. 311–316.CrossRefGoogle Scholar
2. Scott, J.A., The Kiepert centre in areal coordinates, Math. Gaz. 88 (November 2004) pp. 553–554.CrossRefGoogle Scholar
3. Shail, R., A proof of Lester’s theorem, Math. Gaz. 85 (July 2001) pp. 226–232.CrossRefGoogle Scholar
4. Scott, J.A., Two more proofs of Lester’s theorem, Math. Gaz. 87 (November 2003) pp. 553–556.CrossRefGoogle Scholar
5. Kimberling, C., Triangle centres and central triangles, Congressus Numerantium 129, Winnipeg (1998).Google Scholar
6. Scott, J.A., Some examples of the use of areal coordinates in triangle geometry, Math. Gaz. 83 (November 1999) pp. 472–477.CrossRefGoogle Scholar