[alogo] Haruki's theorem

For two pairs of circles (a,b) and (c,d), each pair belonging to a pencil of circles orthogonal to the other pencil (one pencil being elliptic the other hyperbolic), the intersection points of the circles belong, by four, to four circles.

[0_0] [0_1] [0_2]
[1_0] [1_1] [1_2]
[2_0] [2_1] [2_2]
[3_0] [3_1] [3_2]


Look at the document Haruki2.html for another case of two parabolic pencils of circles.


Produced with EucliDraw©