mirror of https://github.com/CGAL/cgal
619 lines
21 KiB
C++
619 lines
21 KiB
C++
// Copyright (c) 2012
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// Utrecht University (The Netherlands),
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// ETH Zurich (Switzerland),
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// INRIA Sophia-Antipolis (France),
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// Max-Planck-Institute Saarbruecken (Germany),
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// and Tel-Aviv University (Israel). All rights reserved.
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//
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// This file is part of CGAL (www.cgal.org)
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//
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// $URL$
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// $Id$
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// SPDX-License-Identifier: GPL-3.0-or-later OR LicenseRef-Commercial
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//
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// Author(s): Efi Fogel <efifogel@gmail.com>
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#ifndef CGAL_DRAW_ARRANGEMENT_2_H
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#define CGAL_DRAW_ARRANGEMENT_2_H
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#include <CGAL/license/Arrangement_on_surface_2.h>
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#include <CGAL/config.h>
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#include <unordered_map>
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#include <cstdlib>
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#include <random>
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#include <CGAL/Qt/Basic_viewer.h>
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#include <CGAL/Graphics_scene.h>
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#include <CGAL/Graphics_scene_options.h>
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#include <CGAL/Random.h>
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#include <type_traits>
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#include <CGAL/Arrangement_on_surface_2.h>
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#include <CGAL/Arrangement_2.h>
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#include <CGAL/Arr_geodesic_arc_on_sphere_traits_2.h>
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namespace CGAL {
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namespace draw_function_for_arrangement_2
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{
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template<typename Arr, typename GSOptions>
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class Draw_arr_tool
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{
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public:
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using Halfedge_const_handle=typename Arr::Halfedge_const_handle;
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using Vertex_const_handle=typename Arr::Vertex_const_handle;
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using Face_const_handle=typename Arr::Face_const_handle;
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using Ccb_halfedge_const_circulator=typename Arr::Ccb_halfedge_const_circulator;
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using Inner_ccb_const_iterator=typename Arr::Inner_ccb_const_iterator;
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using Outer_ccb_const_iterator=typename Arr::Outer_ccb_const_iterator;
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using Gt=typename Arr::Geometry_traits_2;
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using Point=typename Arr::Point_2;
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using X_monotone_curve = typename Arr::X_monotone_curve_2;
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Draw_arr_tool(Arr& a_aos, CGAL::Graphics_scene& a_gs, const GSOptions& a_gso):
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m_aos(a_aos), m_gs(a_gs), m_gso(a_gso)
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{}
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/// Add a face.
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void add_face(Face_const_handle face)
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{
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// std::cout << "add_face()\n";
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for (Inner_ccb_const_iterator it = face->inner_ccbs_begin();
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it != face->inner_ccbs_end(); ++it)
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{ add_ccb(*it); }
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for (Outer_ccb_const_iterator it = face->outer_ccbs_begin();
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it != face->outer_ccbs_end(); ++it)
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{
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add_ccb(*it);
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draw_region(*it);
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}
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}
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/// Add a Connected Component of the Boundary.
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void add_ccb(Ccb_halfedge_const_circulator circ)
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{
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// std::cout << "add_ccb()\n";
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auto curr = circ;
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do {
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auto new_face = curr->twin()->face();
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if (m_visited.find(new_face) != m_visited.end()) continue;
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m_visited[new_face] = true;
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add_face(new_face);
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} while (++curr != circ);
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}
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///! Draw a region.
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void draw_region(Ccb_halfedge_const_circulator circ)
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{
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// std::cout << "draw_region()\n";
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/* Check whether the traits has a member function called
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* approximate_2_object() and if so check whether the return type, namely
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* `Approximate_2` has an appropriate operator.
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*
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* C++20 supports concepts and `requires` expression; see, e.g.,
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* https://en.cppreference.com/w/cpp/language/constraints; thus, the first
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* condition above can be elegantly verified as follows:
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* constexpr bool has_approximate_2_object =
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* requires(const Gt& traits) { traits.approximate_2_object(); };
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*
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* C++17 has experimental constructs called is_detected and
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* is_detected_v that can be used to achieve the same goal.
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*
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* For now we use C++14 features.
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*/
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if(m_gso.colored_face(m_aos, circ->face()))
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{ m_gs.face_begin(m_gso.face_color(m_aos, circ->face())); }
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else
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{ m_gs.face_begin(); }
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const auto* traits = this->m_aos.geometry_traits();
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auto ext = find_smallest(circ, *traits);
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auto curr = ext;
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do {
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// Skip halfedges that are "antenas":
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while (curr->face() == curr->twin()->face()) curr = curr->twin()->next();
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draw_region_impl1(curr, *traits, 0);
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curr = curr->next();
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} while (curr != ext);
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m_gs.face_end();
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}
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/// Compile time dispatching
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#if 0
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template <typename T, typename I = void>
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void draw_region_impl2(Halfedge_const_handle curr, T const&, long)
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{ draw_exact_region(curr); }
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template <typename T, typename I>
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auto draw_region_impl2(Halfedge_const_handle curr, T const& approx, int) ->
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decltype(approx.template operator()<I>(X_monotone_curve{}, double{}, I{},
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bool{}), void())
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{ draw_approximate_region(curr, approx); }
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template <typename T>
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void draw_region_impl1(Halfedge_const_handle curr, T const&, long)
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{ draw_exact_region(curr); }
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template <typename T>
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auto draw_region_impl1(Halfedge_const_handle curr, T const& traits, int) ->
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decltype(traits.approximate_2_object(), void()) {
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using Approximate = typename Gt::Approximate_2;
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draw_region_impl2<Approximate, int>(curr, traits.approximate_2_object(), 0);
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}
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#else
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template <typename T>
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void draw_region_impl1(Halfedge_const_handle curr, T const& traits, int)
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{ draw_approximate_region(curr, traits.approximate_2_object()); }
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#endif
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template <typename Kernel_, int AtanX, int AtanY>
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void draw_region_impl1
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(Halfedge_const_handle curr,
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Arr_geodesic_arc_on_sphere_traits_2<Kernel_, AtanX, AtanY> const& traits,
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int)
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{
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if(!m_gso.draw_edge(m_aos, curr))
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{ return; }
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// std::cout << "draw_region_impl1()\n";
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auto approx = traits.approximate_2_object();
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using Kernel = Kernel_;
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using Traits = Arr_geodesic_arc_on_sphere_traits_2<Kernel, AtanX, AtanY>;
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using Ak = typename Traits::Approximate_kernel;
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using Ap = typename Traits::Approximate_point_2;
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using Approx_point_3 = typename Ak::Point_3;
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std::vector<Ap> polyline;
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double error(0.01);
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bool l2r = curr->direction() == ARR_LEFT_TO_RIGHT;
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approx(curr->curve(), error, std::back_inserter(polyline), l2r);
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if (polyline.empty()) return;
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auto it = polyline.begin();
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auto x = it->dx();
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auto y = it->dy();
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auto z = it->dz();
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auto l = std::sqrt(x*x + y*y + z*z);
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Approx_point_3 prev(x/l, y/l, z/l);
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for (++it; it != polyline.end(); ++it) {
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auto x = it->dx();
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auto y = it->dy();
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auto z = it->dz();
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auto l = std::sqrt(x*x + y*y + z*z);
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Approx_point_3 next(x/l, y/l, z/l);
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if(m_gso.colored_edge(m_aos, curr))
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{ m_gs.add_segment(prev, next, m_gso.edge_color(m_aos, curr)); }
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else
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{ m_gs.add_segment(prev, next); }
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prev = next;
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// m_gs.add_point_in_face(*prev);
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}
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}
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/*! Draw a region using approximate coordinates.
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* Call this member function only if the geometry traits is equipped with
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* the coordinate-approximation functionality of a curve.
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* This function must be inlined (e.g., a template) to enable the
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* compiled-time dispatching in the function `draw_region()`.
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*/
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template <typename Approximate>
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void draw_approximate_region(Halfedge_const_handle curr,
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const Approximate& approx)
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{
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// std::cout << "draw_approximate_region()\n";
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std::vector<typename Gt::Approximate_point_2> polyline;
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double error(0.01); // TODO? (this->pixel_ratio());
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bool l2r = curr->direction() == ARR_LEFT_TO_RIGHT;
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approx(curr->curve(), error, std::back_inserter(polyline), l2r);
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if (polyline.empty()) return;
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auto it = polyline.begin();
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auto prev = it++;
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for (; it != polyline.end(); prev = it++) {
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if(m_gso.draw_edge(m_aos, curr))
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{
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if(m_gso.colored_edge(m_aos, curr))
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{ m_gs.add_segment(*prev, *it, m_gso.edge_color(m_aos, curr)); }
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else
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{ m_gs.add_segment(*prev, *it); }
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}
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m_gs.add_point_in_face(*prev);
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}
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}
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/// Draw an exact curve.
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template <typename XMonotoneCurve>
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void draw_exact_curve(const XMonotoneCurve& curve)
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{
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const auto* traits = this->m_aos.geometry_traits();
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auto ctr_min = traits->construct_min_vertex_2_object();
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auto ctr_max = traits->construct_max_vertex_2_object();
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m_gs.add_segment(ctr_min(curve), ctr_max(curve));
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}
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/// Draw an exact region.
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void draw_exact_region(Halfedge_const_handle curr)
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{
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// this->add_point_in_face(curr->source()->point());
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draw_exact_curve(curr->curve());
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}
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/// Add all faces.
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template <typename Traits>
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void add_faces(const Traits&)
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{
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for (auto it=m_aos.unbounded_faces_begin(); it!=m_aos.unbounded_faces_end(); ++it)
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{ add_face(it); }
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}
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/// Add all faces.
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template <typename Kernel_, int AtanX, int AtanY>
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void add_faces(Arr_geodesic_arc_on_sphere_traits_2<Kernel_, AtanX, AtanY> const&)
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{ add_face(m_aos.faces_begin()); }
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/// Compile time dispatching
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#if 0
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template <typename T>
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void draw_point_impl2(const Point& p, T const&, long) { m_gs.add_point(p); }
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template <typename T>
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auto draw_point_impl2(const Point& p, T const& approx, int) ->
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decltype(approx.operator()(p), void())
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{ m_gs.add_point(approx(p)); }
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template <typename T>
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void draw_point_impl1(const Point& p, T const&, long) { m_gs.add_point(p); }
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template <typename T>
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auto draw_point_impl1(const Point& p, T const& traits, int) ->
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decltype(traits.approximate_2_object(), void()) {
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using Approximate = typename Gt::Approximate_2;
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draw_point_impl2<Approximate>(p, traits.approximate_2_object(), true);
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}
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#else
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template <typename T>
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void draw_point_impl1(const Point& p, T const& traits, int,
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bool colored, const CGAL::IO::Color& color)
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{
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if(colored)
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{ m_gs.add_point(traits.approximate_2_object()(p), color); }
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else
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{ m_gs.add_point(traits.approximate_2_object()(p)); }
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}
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#endif
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template <typename Kernel_, int AtanX, int AtanY>
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void draw_point_impl1
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(const Point& p,
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Arr_geodesic_arc_on_sphere_traits_2<Kernel_, AtanX, AtanY> const& traits,
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int,
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bool colored,
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const CGAL::IO::Color& color)
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{
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auto approx = traits.approximate_2_object();
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using Traits = Arr_geodesic_arc_on_sphere_traits_2<Kernel_, AtanX, AtanY>;
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using Ak = typename Traits::Approximate_kernel;
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using Approx_point_3 = typename Ak::Point_3;
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auto ap = approx(p);
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auto x = ap.dx();
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auto y = ap.dy();
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auto z = ap.dz();
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auto l = std::sqrt(x*x + y*y + z*z);
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Approx_point_3 p3(x/l, y/l, z/l);
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if(colored)
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{ m_gs.add_point(p3, color); }
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else
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{ m_gs.add_point(p3); }
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}
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/// Draw a point.
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void draw_point(Vertex_const_handle vh)
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{
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const auto* traits = m_aos.geometry_traits();
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if(m_gso.draw_vertex(m_aos, vh))
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{
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if(m_gso.colored_vertex(m_aos, vh))
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{ draw_point_impl1(vh->point(), *traits, 0, true,
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m_gso.vertex_color(m_aos, vh)); }
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else
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{ draw_point_impl1(vh->point(), *traits, 0, false, CGAL::IO::Color()); } // color will be unused
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}
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}
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template <typename Kernel, int AtanX, int AtanY>
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Halfedge_const_handle
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find_smallest(Ccb_halfedge_const_circulator circ,
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Arr_geodesic_arc_on_sphere_traits_2<Kernel, AtanX, AtanY> const&)
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{ return circ; }
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/*! Find the halfedge incident to the lexicographically smallest vertex
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* along the CCB, such that there is no other halfedge underneath.
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*/
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template <typename Traits>
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Halfedge_const_handle find_smallest(Ccb_halfedge_const_circulator circ,
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const Traits&)
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{
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// std::cout << "find_smallest()\n";
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const auto* traits = this->m_aos.geometry_traits();
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auto cmp_xy = traits->compare_xy_2_object();
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auto cmp_y = traits->compare_y_at_x_right_2_object();
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// Find the first halfedge directed from left to right
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auto curr = circ;
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do if (curr->direction() == CGAL::ARR_LEFT_TO_RIGHT) break;
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while (++curr != circ);
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Halfedge_const_handle ext = curr;
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// Find the halfedge incident to the lexicographically smallest vertex,
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// such that there is no other halfedge underneath.
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do {
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// Discard edges not directed from left to right:
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if (curr->direction() != CGAL::ARR_LEFT_TO_RIGHT) continue;
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auto res = cmp_xy(curr->source()->point(), ext->source()->point());
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// Discard the edges inciden to a point strictly larger than the point
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// incident to the stored extreme halfedge:
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if (res == LARGER) continue;
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// Store the edge inciden to a point strictly smaller:
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if (res == SMALLER) {
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ext = curr;
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continue;
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}
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// The incident points are equal; compare the halfedges themselves:
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if (cmp_y(curr->curve(), ext->curve(), curr->source()->point()) ==
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SMALLER)
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ext = curr;
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} while (++curr != circ);
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return ext;
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}
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/// Add all elements to be drawn.
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void add_elements()
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{
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// std::cout << "add_elements()\n";
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// std::cout << "ratio: " << this->pixel_ratio() << std::endl;
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m_visited.clear();
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if (m_aos.is_empty()) return;
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if(m_gso.are_faces_enabled())
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{ add_faces(*(this->m_aos.geometry_traits())); }
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// Add edges that do not separate faces.
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if(m_gso.are_edges_enabled())
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{
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for (auto it = m_aos.edges_begin(); it != m_aos.edges_end(); ++it)
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{ if (it->face()==it->twin()->face())
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{
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if(m_gso.draw_edge(m_aos, it))
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{
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if(m_gso.colored_edge(m_aos, it))
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{ draw_curve(it->curve(), true, m_gso.edge_color(m_aos, it)); }
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else
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{ draw_curve(it->curve(), false, CGAL::IO::Color()); }
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}
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}
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}
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}
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// Add all points
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if(m_gso.are_vertices_enabled())
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{
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for (auto it = m_aos.vertices_begin(); it != m_aos.vertices_end(); ++it)
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{ draw_point(it); }
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}
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m_visited.clear();
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}
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/*! Draw a curve using approximate coordinates.
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* Call this member function only of the geometry traits is equipped with
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* the coordinate-aproximation functionality of a curve.
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* This function must be inlined (e.g., a template) to enable the
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* compiled-time dispatching in the function `draw_curve()`.
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*/
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template <typename XMonotoneCurve, typename Approximate>
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void draw_approximate_curve(const XMonotoneCurve& curve,
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const Approximate& approx,
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bool colored, const CGAL::IO::Color& c)
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{
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std::vector<typename Gt::Approximate_point_2> polyline;
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double error(0.01); // TODO? (this->pixel_ratio());
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approx(curve, error, std::back_inserter(polyline));
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if (polyline.empty()) return;
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auto it = polyline.begin();
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auto prev = it++;
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for (; it != polyline.end(); prev = it++)
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{
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if(colored)
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{ m_gs.add_segment(*prev, *it, c); }
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else
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{ m_gs.add_segment(*prev, *it); }
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}
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}
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/*! Compile time dispatching
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*/
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#if 0
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template <typename T, typename I = void>
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void draw_curve_impl2(const X_monotone_curve& xcv, T const&, long)
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{ draw_exact_curve(xcv); }
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template <typename T, typename I>
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auto draw_curve_impl2(const X_monotone_curve& xcv, T const& approx, int) ->
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decltype(approx.template operator()<I>(X_monotone_curve{}, double{}, I{},
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bool{}), void())
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{ draw_approximate_curve(xcv, approx); }
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template <typename T>
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void draw_curve_impl1(const X_monotone_curve& xcv, T const&, long)
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{ draw_exact_curve(xcv); }
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template <typename T>
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auto draw_curve_impl1(const X_monotone_curve& xcv, T const& traits, int) ->
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decltype(traits.approximate_2_object(), void()) {
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using Approximate = typename Gt::Approximate_2;
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draw_curve_impl2<Approximate, int>(xcv, traits.approximate_2_object(), 0);
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}
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#else
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template <typename T>
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void draw_curve_impl1(const X_monotone_curve& xcv, T const& traits, int,
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bool colored, const CGAL::IO::Color& c)
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{ draw_approximate_curve(xcv, traits.approximate_2_object(), colored, c); }
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#endif
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|
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template <typename Kernel_, int AtanX, int AtanY>
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void draw_curve_impl1
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(const X_monotone_curve& xcv,
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Arr_geodesic_arc_on_sphere_traits_2<Kernel_, AtanX, AtanY> const& traits,
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int,
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|
bool colored, const CGAL::IO::Color& c)
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|
{
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auto approx = traits.approximate_2_object();
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using Kernel = Kernel_;
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using Traits = Arr_geodesic_arc_on_sphere_traits_2<Kernel, AtanX, AtanY>;
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using Ak = typename Traits::Approximate_kernel;
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using Ap = typename Traits::Approximate_point_2;
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using Approx_point_3 = typename Ak::Point_3;
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std::vector<Ap> apoints;
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double error(0.01);
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approx(xcv, error, std::back_inserter(apoints));
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|
auto it = apoints.begin();
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auto x = it->dx();
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auto y = it->dy();
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|
auto z = it->dz();
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auto l = std::sqrt(x*x + y*y + z*z);
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Approx_point_3 prev(x/l, y/l, z/l);
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|
for (++it; it != apoints.end(); ++it) {
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|
auto x = it->dx();
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|
auto y = it->dy();
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|
auto z = it->dz();
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|
auto l = std::sqrt(x*x + y*y + z*z);
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|
Approx_point_3 next(x/l, y/l, z/l);
|
|
if(colored)
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|
{ m_gs.add_segment(prev, next, c); }
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|
else
|
|
{ m_gs.add_segment(prev, next); }
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|
prev = next;
|
|
}
|
|
}
|
|
|
|
/// Draw a curve.
|
|
template <typename XMonotoneCurve>
|
|
void draw_curve(const XMonotoneCurve& curve,
|
|
bool colored, const CGAL::IO::Color& c)
|
|
{
|
|
/* Check whether the traits has a member function called
|
|
* approximate_2_object() and if so check whether the return type, namely
|
|
* `Approximate_2` has an appropriate operator.
|
|
*
|
|
* C++20 supports concepts and `requires` expression; see, e.g.,
|
|
* https://en.cppreference.com/w/cpp/language/constraints; thus, the first
|
|
* condition above can be elegantly verified as follows:
|
|
* constexpr bool has_approximate_2_object =
|
|
* requires(const Gt& traits) { traits.approximate_2_object(); };
|
|
*
|
|
* C++17 has experimental constructs called is_detected and
|
|
* is_detected_v that can be used to achieve the same goal.
|
|
*
|
|
* For now we use C++14 features.
|
|
*/
|
|
#if 0
|
|
if constexpr (std::experimental::is_detected_v<approximate_2_object_t, Gt>)
|
|
{
|
|
const auto* traits = this->m_aos.geometry_traits();
|
|
auto approx = traits->approximate_2_object();
|
|
draw_approximate_curve(curve, approx);
|
|
return;
|
|
}
|
|
draw_exact_curve(curve);
|
|
#else
|
|
const auto* traits = this->m_aos.geometry_traits();
|
|
draw_curve_impl1(curve, *traits, 0, colored, c);
|
|
#endif
|
|
}
|
|
|
|
protected:
|
|
Arr& m_aos;
|
|
CGAL::Graphics_scene& m_gs;
|
|
const GSOptions& m_gso;
|
|
std::unordered_map<Face_const_handle, bool> m_visited;
|
|
};
|
|
|
|
} // namespace draw_function_for_arrangement_2
|
|
|
|
#define CGAL_ARR_TYPE CGAL::Arrangement_on_surface_2<GeometryTraits_2, TopologyTraits>
|
|
|
|
template <typename GeometryTraits_2, typename TopologyTraits, class GSOptions>
|
|
void add_to_graphics_scene(const CGAL_ARR_TYPE& aos,
|
|
CGAL::Graphics_scene& graphics_scene,
|
|
const GSOptions& gso)
|
|
{
|
|
draw_function_for_arrangement_2::Draw_arr_tool dar(aos, graphics_scene, gso);
|
|
dar.add_elements();
|
|
}
|
|
|
|
template <typename GeometryTraits_2, typename TopologyTraits>
|
|
void add_to_graphics_scene(const CGAL_ARR_TYPE& aos,
|
|
CGAL::Graphics_scene& graphics_scene)
|
|
{
|
|
CGAL::Graphics_scene_options<CGAL_ARR_TYPE,
|
|
typename CGAL_ARR_TYPE::Vertex_const_handle,
|
|
typename CGAL_ARR_TYPE::Halfedge_const_handle,
|
|
typename CGAL_ARR_TYPE::Face_const_handle>
|
|
gso;
|
|
gso.colored_face=[](const CGAL_ARR_TYPE&,
|
|
typename CGAL_ARR_TYPE::Face_const_handle) -> bool
|
|
{ return true; };
|
|
|
|
gso.face_color=[](const CGAL_ARR_TYPE&,
|
|
typename CGAL_ARR_TYPE::Face_const_handle fh) -> CGAL::IO::Color
|
|
{
|
|
CGAL::Random random((unsigned int)(std::size_t)(&*fh));
|
|
return get_random_color(random);
|
|
};
|
|
|
|
add_to_graphics_scene(aos, graphics_scene, gso);
|
|
}
|
|
|
|
#ifdef CGAL_USE_BASIC_VIEWER
|
|
|
|
/// Draw an arrangement on surface.
|
|
template <typename GeometryTraits_2, typename TopologyTraits, class GSOptions>
|
|
void draw(const CGAL_ARR_TYPE& aos, const GSOptions& gso,
|
|
const char* title = "2D Arrangement on Surface Basic Viewer")
|
|
{
|
|
CGAL::Graphics_scene graphics_scene;
|
|
add_to_graphics_scene(aos, graphics_scene, gso);
|
|
draw_graphics_scene(graphics_scene, title);
|
|
|
|
}
|
|
|
|
template <typename GeometryTraits_2, typename TopologyTraits>
|
|
void draw(const CGAL_ARR_TYPE& aos,
|
|
const char* title = "2D Arrangement on Surface Basic Viewer")
|
|
{
|
|
CGAL::Graphics_scene graphics_scene;
|
|
add_to_graphics_scene(aos, graphics_scene);
|
|
draw_graphics_scene(graphics_scene, title);
|
|
}
|
|
|
|
#endif // CGAL_USE_BASIC_VIEWER
|
|
|
|
#undef CGAL_ARR_TYPE
|
|
|
|
} // namespace CGAL
|
|
|
|
#endif
|