mirror of https://github.com/CGAL/cgal
Mention hidden points.
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@ -477,6 +477,9 @@ called the <I>power sphere</I>. A sphere \f$ {z}^{(w)}\f$ is said to be
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A triangulation of \f$ {S}^{(w)}\f$ is <I>regular</I> if the power spheres
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A triangulation of \f$ {S}^{(w)}\f$ is <I>regular</I> if the power spheres
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of all simplices are regular.
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of all simplices are regular.
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Note that as a result, some points can be hidden and do not result in vertices
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in the triangulation.
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Regular triangulations support insertion of weighted points,
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Regular triangulations support insertion of weighted points,
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and location of a query point inside the triangulation.
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and location of a query point inside the triangulation.
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Note that inserting a large set of points at once is much faster
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Note that inserting a large set of points at once is much faster
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