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∑ a (a^4 + b^2 c^2) x (b^4 y^2 - c^4 z^2) = 0

X(1), X(76), X(304), X(1925), X(1928), X(1930), X(1969), X(18832), X(18833), X(18834), X(18835), X(18836), X(18837)

vertices of the cevian triangle of X(1925)

vertices of the anticevian triangle of X(76)

Geometric properties :

K1028 is the isotomic transform of K999 and the isogonal transform of K1030.

It is also the X(1)-isoconjugate of K1008 and the barycentric product X(75) x K743.

It is a cubic anharmonically equivalent to K020 as in Table 66.