CGAL 6.0 - 2D and 3D Linear Geometry Kernel
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Operations | |
A model of this concept must provide: | |
Comparison_result | operator() (const K::Point_3 &a, const K::Point_3 &b, const K::Point_3 &c, const K::FT &cosine) |
compares the angles \( \theta_1\) and \( \theta_2\), where \( \theta_1\) is the angle in \( [0, \pi]\) of the triangle \( (a, b, c)\) at the vertex b , and \( \theta_2\) is the angle in \( [0, \pi]\) such that \( cos(\theta_2) = cosine\). | |
Comparison_result Kernel::CompareAngle_3::operator() | ( | const K::Point_3 & | a, |
const K::Point_3 & | b, | ||
const K::Point_3 & | c, | ||
const K::FT & | cosine | ||
) |
compares the angles \( \theta_1\) and \( \theta_2\), where \( \theta_1\) is the angle in \( [0, \pi]\) of the triangle \( (a, b, c)\) at the vertex b
, and \( \theta_2\) is the angle in \( [0, \pi]\) such that \( cos(\theta_2) = cosine\).
a!=b && c!=b
.