mirror of https://github.com/CGAL/cgal
remove no longer relevant warning
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@ -7,8 +7,6 @@ namespace CGAL {
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[`first`, `last`). The polyhedron `pm` is cleared, then
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the convex hull is stored in `pm`. Note that the convex hull will be triangulated,
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that is `pm` will contain only triangular facets.
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\attention This function does not compute the plane equations of the faces of `pm`.
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\pre There are at least four points in the range
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[`first`, `last`) not all of which are collinear.
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@ -20,8 +18,6 @@ For the purposes of checking the postcondition that the convex hull
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is valid, `Traits` must also be a model of the concept
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`IsStronglyConvexTraits_3`.
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If the kernel `R` of the points determined by the value type of `InputIterator`
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is a kernel with exact predicates but inexact constructions
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(in practice we check `R::Has_filtered_predicates_tag` is `Tag_true` and `R::FT` is a floating point type),
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@ -47,9 +43,6 @@ a triangle, or a polyhedron, is stored in `ch_object`.
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In the case the result is a polyhedron, the convex hull will be triangulated,
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that is the polyhedron will contain only triangular facets.
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\attention This function does not compute the plane equations of the faces of `pm`
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in case the result is a polyhedron.
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\tparam InputIterator must be an input iterator with a value type equivalent to `Traits::Point_3`.
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\tparam Traits must be model of the concept `ConvexHullTraits_3`.
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For the purposes of checking the postcondition that the convex hull
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@ -7,8 +7,6 @@ fills a polyhedron with the convex hull of a set of 3D points contained in a 3D
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The polyhedron `pm` is cleared and the convex hull of the set of 3D points is stored in `pm`.
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\attention This function does not compute the plane equations of the faces of `pm`.
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\pre `T.dimension()`==3.
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\tparam Triangulation must be a \cgal 3D triangulation
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