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Bouvaist Cubic of a Triangle in an Isotropic Plane

The cubic in an isotropic plane which passes through the intersections of the sides of an orthic triangle with the sides of a complementary triangle of a given triangle, and through the point which is complementary to the Steiner point of triangle is studied in this paper. It is proved that its non-isotropic asymptote is parallel to Lemoine line of a given triangle.

isotropic plane, Bouvaist cubic, point complementary to the Steiner point

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