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| Kernel::Plane_3 | fo.operator() ( Kernel::RT a, Kernel::RT b, Kernel::RT c, Kernel::RT d) | |
| creates a plane defined by the equation a x +b y +c z + d = 0. Notice that it is degenerate if a = b = c = 0. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Point_3 p, Kernel::Point_3 q, Kernel::Point_3 r) | |
| creates a plane passing through the points p, q and r. The plane is oriented such that p, q and r are oriented in a positive sense (that is counterclockwise) when seen from the positive side of the plane. Notice that it is degenerate if the points are collinear. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Point_3 p, Kernel::Direction_3 d) | |
| introduces a plane that passes through point p and that has as an orthogonal direction equal to d. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Point_3 p, Kernel::Vector_3 v) | |
| introduces a plane that passes through point p and that is orthogonal to v. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Line_3 l, Kernel::Point_3 p) | |
| introduces a plane that is defined through the three points l.point(0), l.point(1) and p. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Ray_3 r, Kernel::Point_3 p) | |
| introduces a plane that is defined through the three points r.point(0), r.point(1) and p. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Segment_3 s, Kernel::Point_3 p) | |
| introduces a plane that is defined through the three points s.source(), s.target() and p. | ||
| Kernel::Plane_3 | fo.operator() ( Kernel::Circle_3 c) | |
| introduces a plane that is defined as the plane containing the circle. | ||