In geometry, the trilinear coordinates of a point relative to a given triangle describe the relative distances from the three sides of the triangle. Trilinear coordinates are an example of homogeneous coordinates. They are often called simply "trilinears".
Read more about Trilinear Coordinates: Examples, Formulas, Conversions
Other articles related to "trilinear coordinates, trilinears, coordinates":
Trilinear Coordinates - Conversions
... A point with trilinears α β γ has barycentric coordinates aα bβ cγ where a, b, c are the sidelengths of the triangle ... Conversely, a point with barycentrics α β γ has trilinears α/a β/b γ/c ... There are formulas for converting between trilinear coordinates and 2D Cartesian coordinates ...
... A point with trilinears α β γ has barycentric coordinates aα bβ cγ where a, b, c are the sidelengths of the triangle ... Conversely, a point with barycentrics α β γ has trilinears α/a β/b γ/c ... There are formulas for converting between trilinear coordinates and 2D Cartesian coordinates ...
Nagel Point - Trilinear Coordinates
... Trilinear coordinates of the Nagel point were given by Gallatly (1913) as or, equivalently, in terms of the side lengths a =
... Trilinear coordinates of the Nagel point were given by Gallatly (1913) as or, equivalently, in terms of the side lengths a =
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