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∑ (a^4 + b^2c^2) x (b^2 y^2 - c^2 z^2) = 0 ∏ (c^2 x - b^2 y) - ∏ (b^2 x - c^2 z) = 0 |
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X(6), X(69), X(75), X(141), X(264), X(308), X(1031), X(1502), X(2998), X(9230) isotomic conjugates of points lying on K020, in particular those of the excenters and the vertices of the first and third Brocard triangles |
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K743 is the isotomic transform of K020. See a generalization in CL041. It is a cubic anharmonically equivalent to K020 as in Table 66. The isogonal transform of K743 is K1008 = pK(X1501, X1915). |