mirror of https://github.com/CGAL/cgal
improve doc
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@ -9,9 +9,9 @@ If `origin` is given then it must be a point strictly inside the polyhedron. If
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This version does not construct the dual points explicitely but uses a special traits class for the function `CGAL::convex_hull_3()` to handle predicates on dual points without constructing them.
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\attention Halfspaces are considered as lower halfspaces that is to say if the plane's equation is \f$ a\, x +b\, y +c\, z + d = 0 \f$ then the corresponding halfspace is defined by \f$ a\, x +b\, y +c\, z + d \le 0 \f$ .
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\attention The point type of `origin` and the point type of the vertices of `Polyhedron` must come from the same \cgal %Kernel.
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\attention
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\pre if provided, `origin` is inside the intersection of halfspaces defined by the range `[begin, end)`.
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\pre The point type of `origin` and the point type of the vertices of `Polyhedron` must come from the same \cgal %Kernel.\pre if provided, `origin` is inside the intersection of halfspaces defined by the range `[begin, end)`.
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\pre The computed intersection must be a bounded convex polyhedron.
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\tparam PlaneIterator must be an input iterator where the value type must be `Polyhedron::Traits::Plane_3`
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@ -8,8 +8,8 @@ If `origin` is given then it must be a point strictly inside the polyhedron. If
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This version constructs explicitly the dual points using the convex hull algorithm parametrized with the given traits class.
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\attention Halfspaces are considered as lower halfspaces that is to say if the plane's equation is \f$ a\, x +b\, y +c\, z + d = 0 \f$ then the corresponding halfspace is defined by \f$ a\, x +b\, y +c\, z + d \le 0 \f$ .
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\attention The value type of `PlaneIterator` and the point type of `origin` must come from the same \cgal Kernel.
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\pre The value type of `PlaneIterator` and the point type of `origin` must come from the same \cgal Kernel.
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\pre if provided, `origin` is inside the intersection of halfspaces defined by the range `[begin, end)`.
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\pre The computed intersection must be a bounded convex polyhedron.
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