mirror of https://github.com/CGAL/cgal
incorporated sentences about dD checking
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There are also functions for checking the validity of the computed convex
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hull in three dimensions. For the function \ccc{convex_hull_3_from_d}, this is
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provided through the \ccc{is_valid} member function of the class
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\ccc{CGAL::Convex_hull_d}.
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The function \ccc{is_strongly_convex_3}\ccIndexMainItem[C]{is_strongly_convex_3}
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uses the algorithm of Mehlhorn \textit{et al.} \cite{mnssssu-cgpvg-96}
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to determine if the vertices of a given polyhedron constitute a strongly
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convex point set ot not. This is tested as a postcondition of the function
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There are also functions for checking the validity of the computed 3-
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or $d$-dimensional convex hull. These functions use the algorithm of
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Mehlhorn \textit{et al.} \cite{mnssssu-cgpvg-96} to determine if the
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vertices of a given hull constitute a strongly convex point set or not.
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For three dimensions, this is provided via the function
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\ccc{is_strongly_convex_3}\ccIndexMainItem[C]{is_strongly_convex_3}, which
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is used in postcondition testing of the function
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\ccc{convex_hull_3}\ccIndexSubitem[C]{convex_hull_3}{postcondition}.
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In $d$ dimensions, the functionality is provided through the \ccc{is_valid}
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member function of the class \ccc{CGAL::Convex_hull_d}.
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