mirror of https://github.com/CGAL/cgal
- Put implementation stuff together in one paragraph.
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@ -162,8 +162,7 @@ sufficient for practical cases.
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\section{Delaunay Triangulation}
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The class \ccc{Delaunay_triangulation_3} represents a three-dimensional
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Delaunay triangulation. This implementation is fully dynamic: it
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supports both insertions of points and vertex removal.
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Delaunay triangulation.
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Delaunay triangulations have the specific \textit{empty sphere property},
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that is, the circumscribing sphere of each cell of such a triangulation
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@ -172,6 +171,8 @@ These triangulations are uniquely defined except in degenerate cases
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where five points are cospherical. Note however that the \cgal\ implementation
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computes a unique triangulation even in these cases.
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This implementation is fully dynamic: it supports both insertions of points
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and vertex removal.
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The user is advised to use the class \ccc{Triangulation_hierarchy_3} in
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order to benefit from an increased efficiency for large data sets.
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@ -162,8 +162,7 @@ sufficient for practical cases.
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\section{Delaunay Triangulation}
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The class \ccc{Delaunay_triangulation_3} represents a three-dimensional
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Delaunay triangulation. This implementation is fully dynamic: it
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supports both insertions of points and vertex removal.
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Delaunay triangulation.
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Delaunay triangulations have the specific \textit{empty sphere property},
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that is, the circumscribing sphere of each cell of such a triangulation
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@ -172,6 +171,8 @@ These triangulations are uniquely defined except in degenerate cases
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where five points are cospherical. Note however that the \cgal\ implementation
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computes a unique triangulation even in these cases.
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This implementation is fully dynamic: it supports both insertions of points
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and vertex removal.
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The user is advised to use the class \ccc{Triangulation_hierarchy_3} in
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order to benefit from an increased efficiency for large data sets.
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