mirror of https://github.com/CGAL/cgal
Clean up: backticks, dependencies, add () to functions etc
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@ -5,7 +5,7 @@ namespace CGAL {
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\ingroup PkgBoundingVolumesRef
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The class `Min_ellipse_2_traits_2` is a traits class for `CGAL::Min_ellipse_2<Traits>`
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using the two-di-men-sional \cgal kernel.
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using the two-dimensional \cgal kernel.
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The template parameter `K` must be a model for `Kernel`.
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@ -5,7 +5,7 @@ namespace CGAL {
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\ingroup PkgBoundingVolumesRef
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The class `Min_quadrilateral_default_traits_2` is a traits class for the
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functions `min_rectangle_2`, `min_parallelogram_2` and
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functions `min_rectangle_2()`, `min_parallelogram_2()` and
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`min_strip_2` using a two-dimensional \cgal kernel.
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\tparam K must be a model for `Kernel`.
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@ -2,11 +2,11 @@
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\ingroup PkgBoundingVolumesConcepts
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\cgalConcept
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An object of the class `Circle` is a circle in two-dimensional
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An object `circle` of the class `Circle` is a circle in the two-dimensional
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Euclidean plane \f$ \E^2\f$. Its boundary splits the plane into a bounded
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and an unbounded side. By definition, an empty `Circle` has no
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and an unbounded side. By definition, an empty `circle` has no
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boundary and no bounded side, i.e.\ its unbounded side equals the
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whole plane \f$ \E^2\f$. A `Circle` containing exactly one point \f$ p\f$
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whole plane \f$ \E^2\f$. A `circle` containing exactly one point \f$ p\f$
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has no bounded side, its boundary is \f$ \{p\}\f$, and its unbounded side
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equals \f$ \E^2 \setminus \{p\}\f$.
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@ -42,21 +42,21 @@ typedef unspecified_type Distance;
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void set();
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/**
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* sets `circle` to the circle containing exactly \f$ \{\mbox{`p` }\}\f$.
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* sets `circle` to the circle containing exactly `p`.
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*/
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void set( const Point& p);
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/*!
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sets `circle` to the circle with diameter equal to the segment
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connecting `p` and `q`. The algorithm guarantees that `set` is never
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connecting `p` and `q`. The algorithm guarantees that `set()` is never
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called with two equal points.
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*/
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void set( const Point& p, const Point& q);
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/*!
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sets `circle` to the circle through `p`,`q`,`r`. The algorithm
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guarantees that `set` is never called with three collinear points.
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sets `circle` to the circle through `p`, `q`, and `r`. The algorithm
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guarantees that `set()` is never called with three collinear points.
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*/
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void set( const Point& p, const Point& q, const Point& r);
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@ -4,3 +4,5 @@ STL_Extension
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Algebraic_foundations
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Circulator
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Stream_support
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Matrix_search
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Polytope_distance_d
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