%I #11 Dec 05 2018 04:54:26
%S 1,5,5,2,17,13,5,13,29,3,37,25,13,10,17,25,15,53,65,4,65,41,29,25,17,
%T 13,41,73,65,85,5,101,61,41,26,37,85,97,65,109,61,89,325,17,125,29,53,
%U 65,6,145,85,61,37,137,25,51,13,85,205,73,173,533,20,34,89,7,197,169,113,85
%N Numerators of rational-valued radii of circles given by 3 distinct integer points in the euclidean plane.
%C A triangle in the Euclidean plane defines a circumcircle. There exist only certain rational-valued circumradii if the vertices of the triangle have integer coordinates. They are rendered by the pair of sequences A128006/A128007 in increasing order.
%Y See A128007 for denominators.
%Y Cf. A128008, A128009, A128010, A128011, A192493, A192494.
%K frac,nonn
%O 1,2
%A _Heinrich Ludwig_, Feb 11 2007