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106.25 Three discs for the incentre

Published online by Cambridge University Press:  22 June 2022

Martin Lukarevski  and
J. A. Scott
Martin Lukarevski
Affiliation:
Department of Mathematics and Statistics, University ”Goce Delcev” - Stip, North Macedonia e-mail: martin.lukarevski@ugd.edu.mk
J. A. Scott
Affiliation:
1 Shiptons Lane, Great Somerford, Chippenham SN15 5EJ
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The Mathematical Gazette , Volume 106 , Issue 566 , July 2022 , pp. 332 - 335
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© The Authors, 2022 Published by Cambridge University Press on behalf of The Mathematical Association

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References

Altshiller-Court, N., College Geometry, Barnes & Noble (1952).Google Scholar
Johnson, R., Advanced Euclidean Geometry, Dover (1960).Google Scholar
Leversha, G., The Geometry of the Triangle, UKMT (2013).Google Scholar
Bradley, C., Smith, G., The location of triangle centres, Forum Geom. 6 (2006) pp. 57–70.Google Scholar
Lukarevski, M., Scott, J. A., On the Brocard disc, Math. Gaz. 105 (July 2021) pp. 327–328.Google Scholar
Lukarevski, M., An inequality arising from the inarc centres of a triangle, Math. Gaz. 103 (November 2019) pp. 538–541.CrossRefGoogle Scholar
Lukarevski, M., An alternate proof of Gerretsen’s inequalities, Elem. Math. 72, No. 1, (2017) pp. 2–8.Google Scholar