mirror of https://github.com/CGAL/cgal
fix more typos
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@ -929,7 +929,7 @@ The \cgal class
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is designed to represent
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constrained Delaunay triangulations.
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As in the case of constraints triangulation, the third parameter
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As in the case of constrained triangulations, the third parameter
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`Itag` is the intersection tag
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and serves to choose how intersecting constraints
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are dealt with. It can be instantiated with one of the following
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@ -948,7 +948,7 @@ the class `Constrained_triangulation_2<Traits,Tds,Itag>`.
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The constrained Delaunay triangulation
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has member functions to override the
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insertion and removal of a point or of a constraint.
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Each of those member function takes care
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Each of those member functions takes care
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to restore
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the constrained empty circle
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property.
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@ -958,7 +958,7 @@ property.
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The geometric traits class
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of a constrained Delaunay triangulation is required
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to provide the `side_of_oriented_circle` predicate as the geometric traits
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class of a Delaunay triangulation, and has to a model of the concept
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class of a Delaunay triangulation, and has to be a model of the concept
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`DelaunayTriangulationTraits_2`. When intersecting input
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constraints
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is supported, the geometric traits class is further required
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@ -970,7 +970,7 @@ of the concept `ConstrainedTriangulationTraits_2`.
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Information about the status (constrained or not)
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of the edges of the triangulation has to be stored
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in the face class
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in the face class,
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and the face base class
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of a constrained Delaunay triangulation has to be a model
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of `ConstrainedTriangulationFaceBase_2`.
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@ -1114,7 +1114,7 @@ vertex class with additional functionalities.
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\subsection Subsection_2D_Triangulations_Hierarchy_Examples Examples For the Use of a Triangulation Hierarchy
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The following program is example
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The following program is an example
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for the standard use of a triangulation hierarchy
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to enhance the efficiency
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of a Delaunay triangulation. The program outputs the number of vertices
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@ -1152,7 +1152,7 @@ To insure flexibility, the triangulation data structure is templated by the
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vertex and face base classes. Also since incidence and adjacency
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relations are stored in vertices and faces, the base classes have to
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know the types of handles on vertices and faces provided
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by the triangulation data structure. Thus the vertex and base
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by the triangulation data structure. Thus the vertex and face base
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classes have to be themselves parameterized by the triangulation data
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structure, and there is a cyclic dependency on template parameter.
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@ -1197,7 +1197,7 @@ or `Triangulation_face_base_with_info_2<Info,Traits,Vb>`
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can be used. Those classes have
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a template parameter `Info` devoted to
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handle additional information.
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The following examples shows how to add a
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The following examples show how to add a
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`Color` in the triangulation faces.
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\cgalExample{Triangulation_2/colored_face.cpp}
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