<q>Let L_A be the line parallel to line BC and tangent to the

circumcircle of triangle ABC and define L_B and L_C cyclically. </q>

Let L_A be the parallel to BC tangent to circumcircle on the

positive side of BC, and M_A the parallel to BC tangent to

circumcircle on the negative side of BC.

Similarly L_B, M_B, L_C, M_C.

Let A'B'C', A"B"C" be the triangles bounded by the lines

(L_A,L_B,L_C) and (M_A,M_B,M_C).

By similar constructions as described in the point's entry,

do we get eight conics?

That is, conics respective to A'B'C', A"B"C", A'B"C", A"B'C",

A"B"C', A"B'C', A'B"C', A'B'C" ?

Or just only two, respective to A'B'C', A"B"C", whose the centers

are symmetric with center of symmetry O?

APH