CGAL 5.6.3 - 2D and 3D Linear Geometry Kernel

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Is Model Relationships

Class CGAL::Aff_transformation_2< Kernel >
  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`
Class CGAL::Aff_transformation_3< Kernel >
  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`
Class CGAL::Bbox_2
  `Hashable`
Class CGAL::Bbox_3
  `Hashable`
Class CGAL::Cartesian< FieldNumberType >
  `Kernel`
Class CGAL::Circle_2< Kernel >

  `Kernel::Circle_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Circle_3< Kernel >
  `Kernel::Circle_3`
Class CGAL::Direction_2< Kernel >
  `Kernel::Direction_2`
Class CGAL::Direction_3< Kernel >
  `Kernel::Direction_3`
Class CGAL::Exact_predicates_exact_constructions_kernel
  `Kernel`
Class CGAL::Exact_predicates_exact_constructions_kernel_with_kth_root
  `Kernel`
Class CGAL::Exact_predicates_exact_constructions_kernel_with_root_of
  `Kernel`
Class CGAL::Exact_predicates_exact_constructions_kernel_with_sqrt
  `Kernel`
Class CGAL::Exact_predicates_inexact_constructions_kernel
  `Kernel`
Class CGAL::Filtered_kernel< CK, UseStaticFilters >
  `Kernel`
Class CGAL::Filtered_kernel_adaptor< CK >
  `Kernel`
Class CGAL::Homogeneous< RingNumberType >
  `Kernel`
Class CGAL::Iso_cuboid_3< Kernel >

  `Kernel::IsoCuboid_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Iso_rectangle_2< Kernel >

  `Kernel::IsoRectangle_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Line_2< Kernel >
  `Kernel::Line_2`
Class CGAL::Line_3< Kernel >
  `Kernel::Line_3`
Class CGAL::Plane_3< Kernel >
  `Kernel::Plane_3`
Class CGAL::Point_2< Kernel >

  `Kernel::Point_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Point_3< Kernel >

  `Kernel::Point_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Projection_traits_3< K >

  `TriangulationTraits_2`

  `DelaunayTriangulationTraits_2`

  `ConstrainedTriangulationTraits_2`

  `PolygonTraits_2`

  `ConformingDelaunayTriangulationTraits_2`

  `Barycentric_coordinates::BarycentricTraits_2`

Class CGAL::Projection_traits_xy_3< K >

  The class is a model of several 2D triangulation traits class concepts, except that it does not provide the type and constructors required to build the dual Voronoi diagram.

  `PolygonTraits_2`

  `ConvexHullTraits_2`

  `TriangulationTraits_2`

  `DelaunayTriangulationTraits_2`

  `ConstrainedTriangulationTraits_2`

  `ConvexHullTraits_2`

  `DelaunayMeshTraits_2`

  `AnalyticWeightTraits_2`

  `Barycentric_coordinates::BarycentricTraits_2`

Class CGAL::Ray_2< Kernel >
  `Kernel::Ray_2`
Class CGAL::Ray_3< Kernel >
  `Kernel::Ray_3`
Class CGAL::Segment_2< Kernel >

  `Kernel::Segment_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Segment_3< Kernel >

  `Kernel::Segment_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Simple_cartesian< FieldNumberType >
  `Kernel`
Class CGAL::Simple_homogeneous< RingNumberType >
  `Kernel`
Class CGAL::Sphere_3< Kernel >

  `Kernel::Sphere_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Tetrahedron_3< Kernel >
  `Kernel::Tetrahedron_3`
Class CGAL::Triangle_2< Kernel >
  `Kernel::Triangle_2`
Class CGAL::Triangle_3< Kernel >
  `Kernel::Triangle_3`
Class CGAL::Vector_2< Kernel >

  `Kernel::Vector_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Vector_3< Kernel >

  `Kernel::Vector_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Weighted_point_2< Kernel >

  `Kernel::WeightedPoint_2`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`

Class CGAL::Weighted_point_3< Kernel >

  `Kernel::WeightedPoint_3`

  `Hashable` if `Kernel` is a cartesian kernel and if `Kernel::FT` is `Hashable`