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∑ b c (a^4 + b^2 c^2) x (y^2 - z^2) = 0 |
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X(2), X(31), X(38), X(63), X(92), X(561), X(1965), X(3112), X(3223), X(4388), X(7224), X(9285), X(17149) vertices of the antimedial triangle vertices of the cevian triangle of X(1965) |
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Geometric properties : |
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K020 is the barycentric product X(1) x K998 hence K998 is a cubic anharmonically equivalent to K020 as in Table 66. The isogonal transform of K998 is K999. |