mirror of https://github.com/CGAL/cgal
Bugfix for documentation compilation
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@ -48,7 +48,7 @@ unit disk, the combinatorial structure of the hyperbolic Delaunay
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triangulation of a set \f$\mathcal P\f$ of points in \f$\mathbb H^2\f$
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triangulation of a set \f$\mathcal P\f$ of points in \f$\mathbb H^2\f$
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is a subset of the Euclidean Delaunay triangulation of \f$\mathcal
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is a subset of the Euclidean Delaunay triangulation of \f$\mathcal
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P\f$ (see
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P\f$ (see
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\cgalFigureRef{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic} - Left). More
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\cgalFigureRef{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic} - Left). More
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precisely, the hyperbolic Delaunay triangulation of \f$\mathcal P\f$ only
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precisely, the hyperbolic Delaunay triangulation of \f$\mathcal P\f$ only
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contains the simplices of the Euclidean Delaunay triangulation that
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contains the simplices of the Euclidean Delaunay triangulation that
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are <i>hyperbolic</i>:
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are <i>hyperbolic</i>:
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@ -64,7 +64,7 @@ are <i>hyperbolic</i>:
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In the Euclidean Delaunay triangulation, there is a bijection between
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In the Euclidean Delaunay triangulation, there is a bijection between
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non-hyperbolic faces and non-hyperbolic
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non-hyperbolic faces and non-hyperbolic
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edges \cgalCite{cgal:bdt-hdcvd-14}, illustrated by
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edges \cgalCite{cgal:bdt-hdcvd-14}, illustrated by
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\cgalFigureRef{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic} - Right.
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\cgalFigureRef{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic} - Right.
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\cgalFigureAnchor{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic}
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\cgalFigureAnchor{Hyperbolic_triangulation_2Euclidean_vs_hyperbolic}
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<center>
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<center>
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