mirror of https://github.com/CGAL/cgal
revert dirty commit 60628
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@ -41,27 +41,12 @@ namespace CartesianKernelFunctors {
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class Angle_2
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{
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typedef typename K::Point_2 Point_2;
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typedef typename K::Vector_2 Vector_2;
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public:
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typedef typename K::Angle result_type;
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result_type
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operator()(const Vector_2& u, const Vector_2& v) const
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{ return angleC2(u.x(), u.y(), v.x(), v.y()); }
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result_type
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operator()(const Point_2& p, const Point_2& q, const Point_2& r) const
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{ return angleC2(p.x(), p.y(), q.x(), q.y(), r.x(), r.y()); }
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result_type
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operator()(const Point_2& p, const Point_2& q,
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const Point_2& r, const Point_2& s) const
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{
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return angleC2(p.x(), p.y(),
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q.x(), q.y(),
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r.x(), r.y(),
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s.x(), s.y());
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}
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};
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template <typename K>
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@ -420,15 +420,6 @@ orientationC2(const FT &ux, const FT &uy, const FT &vx, const FT &vy)
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return sign_of_determinant(ux, uy, vx, vy);
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}
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template < class FT >
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inline
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typename Same_uncertainty_nt<Angle, FT>::type
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angleC2(const FT &ux, const FT &uy,
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const FT &vx, const FT &vy)
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{
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return enum_cast<Angle>(CGAL_NTS sign(ux*vx + uy*vy));
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}
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template < class FT >
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inline
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typename Same_uncertainty_nt<Angle, FT>::type
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@ -439,17 +430,6 @@ angleC2(const FT &px, const FT &py,
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return enum_cast<Angle>(CGAL_NTS sign((px-qx)*(rx-qx)+(py-qy)*(ry-qy)));
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}
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template < class FT >
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inline
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typename Same_uncertainty_nt<Angle, FT>::type
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angleC2(const FT &px, const FT &py,
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const FT &qx, const FT &qy,
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const FT &rx, const FT &ry,
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const FT &sx, const FT &sy)
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{
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return enum_cast<Angle>(CGAL_NTS sign((px-qx)*(rx-sx)+(py-qy)*(ry-sy)));
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}
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template < class FT >
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CGAL_KERNEL_MEDIUM_INLINE
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typename Equal_to<FT>::result_type
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@ -56,7 +56,6 @@ namespace HomogeneousKernelFunctors {
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class Angle_2
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{
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typedef typename K::Point_2 Point_2;
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typedef typename K::Vector_2 Vector_2;
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typedef typename K::Construct_vector_2 Construct_vector_2;
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Construct_vector_2 c;
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public:
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@ -67,17 +66,7 @@ namespace HomogeneousKernelFunctors {
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result_type
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operator()(const Point_2& p, const Point_2& q, const Point_2& r) const
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{ return operator()(c(q,p), c(q,r)); }
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result_type
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operator()(const Point_2& p, const Point_2& q,
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const Point_2& r, const Point_2& s) const
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{ return operator()(c(q,p), c(s,r)); }
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result_type
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operator()(const Vector_2& u, const Vector_2& v) const
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{ return enum_cast<Angle>(CGAL_NTS sign(u * v)); }
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{ return enum_cast<Angle>(CGAL_NTS sign(c(q,p) * c(q,r))); }
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// FIXME: scalar product
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};
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@ -5,25 +5,15 @@ A model for this must provide:
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\ccCreationVariable{fo}
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\ccMemberFunction{Angle operator()(const Kernel::Vector_2&u,
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const Kernel::Vector_2&v);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the two vectors $u$ and $v$.}
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\ccMemberFunction{Angle operator()(const Kernel::Point_2&p,
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const Kernel::Point_2&q,
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const Kernel::Point_2&r);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the three points $p$, $q$, $r$ ($q$ being the vertex of
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the angle). The returned value is the same as \ccc{operator()(p - q, r - q)}.}
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the angle).}
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\ccMemberFunction{Angle operator()(const Kernel::Point_2&p,
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const Kernel::Point_2&q,
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const Kernel::Point_2&r,
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const Kernel::Point_2&s);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the two vectors $pq$, $rs$. The returned value is
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the same as \ccc{operator()(q - p, s - r)}.}
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\ccRefines
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\ccc{AdaptableFunctor} (with three arguments)
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\ccSeeAlso
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\ccRefIdfierPage{CGAL::angle} \\
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@ -1,28 +1,13 @@
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%\ccHtmlNoRefLinks
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\begin{ccRefFunction}{angle}
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\ccHtmlNoLinks
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\ccFunction{Angle angle(const Vector_2<Kernel>&u,
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const Vector_2<Kernel>&v);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the two vectors $u$ and $v$.}
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\ccHtmlNoLinks
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\ccFunction{Angle angle(const Point_2<Kernel>& p,
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const Point_2<Kernel>& q,
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const Point_2<Kernel>& r);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the three points $p$, $q$, $r$ ($q$ being the vertex of
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the angle). The returned value is the same as \ccc{angle(p - q, r - q)}.}
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\ccHtmlNoLinks
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\ccFunction{Angle angle(const Point_2<Kernel>& p,
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const Point_2<Kernel>& q,
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const Point_2<Kernel>& r,
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const Point_2<Kernel>& s);}
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{returns \ccStyle{OBTUSE}, \ccStyle{RIGHT} or \ccStyle{ACUTE} depending
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on the angle formed by the two vectors $pq$, $rs$. The returned value is
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the same as \ccc{angle(q - p, s - r)}.}
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the angle).}
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\ccHtmlNoLinks
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\ccFunction{Angle angle(const Point_3<Kernel>& p,
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@ -49,15 +49,6 @@ operator!=(const Point_2<K> &p, const Origin& o)
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return p != Point_2<K>(o);
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}
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template < class K >
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inline
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Angle
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angle(const Vector_2<K> &u,
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const Vector_2<K> &v)
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{
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return internal::angle(u, v, K());
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}
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template < class K >
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inline
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Angle
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@ -68,17 +59,6 @@ angle(const Point_2<K> &p,
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return internal::angle(p, q, r, K());
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}
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template < class K >
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inline
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Angle
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angle(const Point_2<K> &p,
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const Point_2<K> &q,
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const Point_2<K> &r,
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const Point_2<K> &s)
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{
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return internal::angle(p, q, r, s, K());
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}
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template < class K >
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inline
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typename K::Boolean
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@ -40,15 +40,6 @@ namespace CGAL {
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namespace internal {
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template < class K >
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inline
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typename K::Angle
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angle(const typename K::Vector_2 &u,
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const typename K::Vector_2 &v, const K& k)
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{
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return k.angle_2_object()(u, v);
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}
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template < class K >
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inline
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typename K::Angle
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@ -59,17 +50,6 @@ angle(const typename K::Point_2 &p,
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return k.angle_2_object()(p, q, r);
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}
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template < class K >
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inline
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typename K::Angle
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angle(const typename K::Point_2 &p,
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const typename K::Point_2 &q,
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const typename K::Point_2 &r,
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const typename K::Point_2 &s, const K& k)
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{
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return k.angle_2_object()(p, q, r, s);
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}
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template < class K >
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inline
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typename K::Boolean
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@ -32,23 +32,12 @@ _test_angle(const R&)
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typedef CGAL::Point_2<R> Point_2;
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typedef CGAL::Point_3<R> Point_3;
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typedef CGAL::Vector_2<R> Vector_2;
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typedef CGAL::Vector_3<R> Vector_3;
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Point_2 p(RT(2),RT(1));
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Point_2 q(RT(5),RT(4));
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Point_2 r(RT(5),RT(10));
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Point_2 s(RT0, RT0);
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Vector_2 qp = p - q;
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Vector_2 qr = r - q;
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assert( CGAL::angle( p, q, r ) == CGAL::OBTUSE );
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assert( CGAL::angle( qp , qr ) == CGAL::OBTUSE );
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assert( CGAL::angle( q, p, q, r ) == CGAL::OBTUSE );
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assert( CGAL::angle( r, p, q ) == CGAL::ACUTE );
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assert( CGAL::angle( p, s, q , r) == CGAL::OBTUSE );
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assert( CGAL::angle( p, r, s , q) == CGAL::ACUTE );
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Point_2 e0( RT1, RT0);
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Point_2 e1( RT0, RT1);
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@ -611,8 +611,6 @@ test_new_2(const R& rep)
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typename R::Angle_2 angle
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= rep.angle_2_object();
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Angle tmp58 = angle(p2,p3,p4);
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tmp58 = angle(p1, p2, p3, p4);
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tmp58 = angle(v2, v3);
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use(v1); use(v4); use(r1);
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use(d4); use(d5);
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