mirror of https://github.com/CGAL/cgal
Fix typo
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@ -66,7 +66,7 @@ int descartes(Polynomial& p, const Field& low,const Field& high){
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}
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/*! \ingroup \NiX_univariate_polynomial_utils
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* \brief refine isolating interval for \c p w.r.t \c q
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* \brief refine isolating interval for \c p w.r.t. \c q
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*
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* This function refines the interval ]<TT>low</TT>, <TT>high</TT>[
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* such that it does not contain any zero of \c q different from the
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@ -273,7 +273,7 @@ private:
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FT local_move_sq_ratio = (move * move) / local_sq_size;
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// Move point only if displacement is big enough w.r.t local size
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// Move point only if displacement is big enough w.r.t. local size
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if ( local_move_sq_ratio < sq_freeze_ratio_ )
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return CGAL::NULL_VECTOR;
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@ -563,7 +563,7 @@ private:
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/**
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* Initialize cells_queue w.r.t sliver_bound_
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* Initialize cells_queue w.r.t. sliver_bound_
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*/
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void initialize_cells_priority_queue()
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{
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@ -3859,7 +3859,7 @@ Periodic_3_triangulation_3<GT,TDS>::get_cell(const Vertex_handle* vh) const
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}
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/*! \brief gets the offset of tester.point() such that
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* this point is in conflict with c w.r.t tester.get_offset().
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* this point is in conflict with c w.r.t. tester.get_offset().
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*
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* Implementation: Just try all eight possibilities.
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*/
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@ -51,7 +51,7 @@ From the perspective of a dynamic system of moving edges, such a distance can be
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<I>instant</I> (in time). Therefore, every distinct position along a bisector corresponds
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to a distinct instant in the offsetting process.
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As they move inward, edges can expand or contract w.r.t to the endpoints sharing a vertex.
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As they move inward, edges can expand or contract w.r.t. to the endpoints sharing a vertex.
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If a vertex has an internal angle \f$ <\pi\f$, its incident edges will contract
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but if its internal angle \f$ >\pi\f$, they will expand. The movement of the edges,
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along with their extent change, result in collisions between non-adjacent edges.
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@ -26,7 +26,7 @@ namespace CGAL_SS_i {
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// Given a triple of oriented straight line segments: (e0,e1,e2) such that
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// there exists a distance 'et' for which the offsets lines at 'et' (e0',e1',e2') intersect in a single point;
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// returns the relative order of 't' w.r.t 'et'.
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// returns the relative order of 't' w.r.t. 'et'.
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// PRECONDITION: There exists a positive distance et for which the offset triple intersect at a single point.
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template<class K>
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Uncertain<Comparison_result>
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@ -237,7 +237,7 @@ Uncertain<bool> exist_offset_lines_isec2 ( boost::intrusive_ptr< Trisegment_2<K,
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// Given 2 triples of oriented straight line segments: (m0,m1,m2) and (n0,n1,n2), such that
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// for each triple there exists distances 'mt' and 'nt' for which the offsets lines (at mt and nt resp.),
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// (m0',m1',m2') and (n0',n1',n2') intersect each in a single point; returns the relative order of mt w.r.t nt.
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// (m0',m1',m2') and (n0',n1',n2') intersect each in a single point; returns the relative order of mt w.r.t. nt.
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// That is, indicates which offset triple intersects first (closer to the source lines)
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// PRECONDITION: There exists distances mt and nt for which each offset triple intersect at a single point.
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template<class K, class TimeCache, class CoeffCache>
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@ -333,7 +333,7 @@ is_edge_facing_offset_lines_isecC2 ( boost::intrusive_ptr< Trisegment_2<K, Segme
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}
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// Given an event trisegment and two oriented straight line segments e0 and e1, returns the oriented side of the event point
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// w.r.t the (positive) bisector [e0,e1].
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// w.r.t. the (positive) bisector [e0,e1].
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//
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// The (positive) bisector [e0,e1] is a ray starting at the vertex (e0,e1) (called "v01")
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//
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@ -419,7 +419,7 @@ oriented_side_of_event_point_wrt_bisectorC2 ( boost::intrusive_ptr< Trisegment_2
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Line_2 l1 = validate(compute_weighted_line_coeffC2(e1, w1, aCoeff_cache)) ;
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CGAL_STSKEL_TRAITS_TRACE("Getting oriented side of point " << p2str(p)
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<< " w.r.t bisector ["
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<< " w.r.t. bisector ["
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<< s2str(e0) << ( primary_is_0 ? "*" : "" )
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<< ","
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<< s2str(e1) << ( primary_is_0 ? "" : "*" )
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@ -443,7 +443,7 @@ oriented_side_of_event_point_wrt_bisectorC2 ( boost::intrusive_ptr< Trisegment_2
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// If e0 and e1 are collinear this line is the actual perpendicular bisector.
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//
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// If e0 and e1 are parallel but not collinear (then neccesarrily facing each other) this line
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// is NOT the bisector, but the serves to determine the side of the point (projected along the primary edge) w.r.t vertex v01.
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// is NOT the bisector, but the serves to determine the side of the point (projected along the primary edge) w.r.t. vertex v01.
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FT a, b, c ;
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perpendicular_through_pointC2( primary_is_0 ? l0.a() : l1.a()
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