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The Geometry of Hart Tetrads


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1 Annamalainagar, India
     

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It is well known that given three circles a, b, c in a plane we can associate with them, in eight ways, another circle d such that the four circles a, b, c, d are all touched by four other circles, in which neither system of circles admits of a common orthogonal circle. Two such systems of circles are called Complementary Hart Systems.
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  • The Geometry of Hart Tetrads

Abstract Views: 213  |  PDF Views: 0

Authors

K. Rangaswami
Annamalainagar, India

Abstract


It is well known that given three circles a, b, c in a plane we can associate with them, in eight ways, another circle d such that the four circles a, b, c, d are all touched by four other circles, in which neither system of circles admits of a common orthogonal circle. Two such systems of circles are called Complementary Hart Systems.