Class Hierarchy

This inheritance list is sorted roughly, but not completely, alphabetically:

[detail level 123]

Cvsr::algebra< metric_type, value_type >	An algebra instance is templated on:
Cvsr::algebra_impl< Algebra, Euclidean, Conformal >
Cvsr::algebra_impl< Algebra, false, false >
Cvsr::algebra_impl< Algebra, false, true >
Cvsr::algebra_impl< Algebra, true, false >
Cvsr::all_blades< dim, grade >	All blades within a spatial dim upto and including maxgrade
Cvsr::all_blades< dim, 0 >	Limiting case of grade 0 (scalar)
Cvsr::blade< dim, grade >	Metafunction to construct a basis blade type from spatial dimension and subspace grade
Cvsr::blade< dim, 0 >	Limiting case of grade 0 (scalar)
Cvsr::Conic	Conic transforms
Cvsr::cga::Constrain	Methods for Evaluating Constrained Points using Intersections of Sphere-based Distances
►Cvsr::Constraint
Cvsr::Distance< T >
Cvsr::cga::Construct	Constructive syntactic sugar for making geometric elements
Cvsr::ConvexHull< DIM >	convex (and other assorted) hulls assembled into a half edge graph
Cvsr::cga::CoupledTwist	Coupled Twist Shape Generation x, y, z (after Rosenhahn et al)
Cvsr::CubeEdge
Cvsr::CubicLattice< LPnt >	Discretized Volume Indexing (Isometric Cubic Lattice w/o data)
►Cvsr::CubicLattice< T::space::point >
Cvsr::Field< T >	A Basic 3D Field (slowly porting this over from the now defunct vsr_lattice class) Use to Evaluate Neighbors, Tensors, etc
Cvsr::cga::CyclideQuad	Cylclidic Net (four tangent frames)
Cvsr::cga::Cylindrical
►Cvsr::Data< T >
►Cvsr::DoubleData< T >
Cvsr::Verlet< T >
Cvsr::NData< N, T >
Cvsr::NData< 1, T >
Cvsr::cga::DistancePtr	Holds a pointer to a source, and has a radius t, the operator() generates a dual sphere at source with radius t
Cvsr::Simplex< N >::Edge
Cvsr::nga::Euc	Operations on Euclidean Types
Cvsr::Eval
Cvsr::Simplex< N >::Face
Cvsr::HEGraph< T >::Face
Cvsr::nga::Flat	Generic ND Operations On Flat Typese.g
Cvsr::cga::Flat	3D operations on Flat types
Cvsr::cga::Fold
►Cvsr::cga::Frame	Orthonormal Frame composed from a Position and Orientation
►Cvsr::cga::Chain	A sequence of spatial Frames
Cvsr::cga::Bennett	The bennett 4 bar linkage
►Cvsr::cga::Joint
Cvsr::cga::Revolute
Cvsr::cga::Spherical
Cvsr::GAE< algebra >
Cvsr::nga::Gen	Generic ND Transformations and their Generators
Cvsr::cga::Gen	Generators and Logarithms Optimized for 3D Conformal Geometric Algebra
►CGFXAppGui
CApp
Cvsr::SpaceGroup3D< V >::Glide
Cvsr::SpaceGroup3D< V >::GlideParameter
►Cvsr::Group< V >	A Group of Operations called with group( sometype t ) or group( vector<sometype> t) V are versors any dimension, etc DualLines in cga2D or DualPlanes in cga3D or Circles
►Cvsr::PointGroup2D< V >
Cvsr::SpaceGroup2D< V >
►Cvsr::PointGroup3D< V >
Cvsr::SpaceGroup3D< V >
Cvsr::HEGraph< T >::HalfEdge	HALF EDGE Data structure
Cvsr::HEGraph< T >	Templated half edge structure (pointers to any type) Navigates references to surface topology of data only (DOES NOT STORE DATA)
Cvsr::HEGraph< Type >
Cvsr::cga::Helical
Cvsr::cga::HopfFiber	Hopf Fibration
Cvsr::Interp
Cvsr::Lattice< DIM, V >	ND lattice, on a metric specified by V's type. Not a group, but a group can be made from it
Cvsr::Math
Cvsr::Multivector< algebra_type, basis_type >	Generic Geometric Number Types (templated on an algebra and a basis )
Cvsr::Multivector< 5 >
Cvsr::Multivector< N+1 >
Cvsr::named_types< A >
Cvsr::named_types< algebra_impl< alg, false, true > >
Cvsr::named_types< algebra_impl< alg, true, false > >
Cvsr::Nbr	Data Structure of Neighbors in a cartesian volume (left, right, bottom, top, front, back)
Cvsr::NCube< DIM >	ND Cube
Cvsr::NCube< 1 >	1D Cube
Cvsr::cga::NCyclide
Cvsr::NE< T >
Cvsr::HEGraph< T >::Node	A Node stores address of value of type T and pointer to an emanating edge
Cvsr::cga::NTwist	GENERIC n-TWIST mechanism
Cvsr::nga::Op	Operations on All Types
Cvsr::cga::Op	Extraction of axis-angle orientation and 3D position features from Multivectors
Cvsr::PointGroup3D< V >::OpIdx
Cvsr::cga::Pantograph	PANTOGRAPH for scissor-like kinematics
Cvsr::cga::Rig::Parent
Cvsr::cga::Rigid2::Parents
Cvsr::Patch	Info Container for Euler integration of a 2d Field
Cvsr::cga::Planar
Cvsr::cga::Prismatic
Cvsr::nga::Proj< DIM >	Projection fron ND Euclidean down to 3D
Cvsr::nga::Proj< 2 >
Cvsr::nga::Proj< 3 >
Cvsr::Rand	Probability Density Functions
Cvsr::Root::ReflectIdx
►CRenderableBase
Cgfx::Renderable< vsr::Field< T > >
Cvsr::cga::Rig	Rig has n spherical constraints to satisfy (try using fabrik solver here)
Cvsr::cga::Rigid	A Rigid Constraint Node set by Three Distance Pointers
Cvsr::cga::Rigid2
►Cvsr::cga::RigidNode	Generic Rigid Constraint Node
Cvsr::cga::Rig2	A Rigid Contraint Node set by Two Distance Pointers
Cvsr::cga::Rig3
Cvsr::Root	Goal is to use generators to collect all the unique transformations of the group, so we can apply them easily later
Cvsr::nga::Round	Operations on Round types (Points, Point Pairs, Circles, Spheres, N-Spheres)
Cvsr::cga::Round	3D operations on Round types (Points, Point Pairs, Circles, Spheres)
Cvsr::Set< T >
Cvsr::Set< vsr::Distance< T > * >
Cvsr::cga::Shape
Cvsr::SimpleGroup< V >	Simple Reflection Group (no translating or gliding spinors)
Cvsr::Simplex< N >
Cvsr::cga::Simplicial< DIM >
Cvsr::cga::Simplicial2
Cvsr::cga::Coord::Sph
Cvsr::Stat
Cvsr::nga::Tangent	Generic ND Operations on a Tangent
Cvsr::cga::Tangent	3D operations on Tangent types
Cvsr::cga::TangentFrame	Frame Tangent to Surface
Cvsr::cga::TorusKnot
Cvsr::cga::Twist	Decomposed Dual Line (As a Bivector and Direction Vector to it )
Cvsr::VPatch	Volume Patch Info Container for Euler integration of a 3d Field
Cvsr::Vxl