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@ -3902,7 +3902,7 @@ Triangulation/doc_tex/Triangulation_ref/fig/insert-in-simplex.png -text
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Triangulation/doc_tex/Triangulation_ref/intro.tex -text
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Triangulation/doc_tex/Triangulation_ref/intro.tex -text
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Triangulation/doc_tex/Triangulation_ref/main.tex -text
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Triangulation/doc_tex/Triangulation_ref/main.tex -text
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Triangulation/dont_submit -text
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Triangulation/dont_submit -text
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Triangulation/examples/Triangulation/pure_complex.cpp -text
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Triangulation/examples/Triangulation/triangulation.cpp -text
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Triangulation/examples/Triangulation/triangulation_data_structure.cpp -text
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Triangulation/examples/Triangulation/triangulation_data_structure.cpp -text
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Triangulation/include/CGAL/Convex_hull.h -text
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Triangulation/include/CGAL/Convex_hull.h -text
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Triangulation/include/CGAL/Delaunay_complex.h -text
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Triangulation/include/CGAL/Delaunay_complex.h -text
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@ -140,9 +140,10 @@ cell is always represented by the \ccc{FullCell} nested type, And a
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\paragraph{The data structure triangulates $\sphere^\cd$}
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\paragraph{The data structure triangulates $\sphere^\cd$}
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Because this is extremely convenient, a \tds, in fact, ensures that its
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In a first approximation,
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faces form a \emph{triangulation} of the topological sphere $\sphere^\cd$,
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a \tds, can be viewed as
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\emph{i.e.}, form a partition of $\sphere^\cd$ into $\cd$-simplices. When a
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a \emph{triangulation} of the topological sphere $\sphere^\cd$,
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\emph{i.e.}, its faces can be embedded to form a partition of $\sphere^\cd$ into $\cd$-simplices. When a
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\tds\ is used as the combinatorial part of a geometric triangulation, one
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\tds\ is used as the combinatorial part of a geometric triangulation, one
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vertex of the \tds\ will be the \textbf{vertex at
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vertex of the \tds\ will be the \textbf{vertex at
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infinity}; we can consider that the triangulation covers the whole
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infinity}; we can consider that the triangulation covers the whole
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