MR.Const_FastInSphereTesterSoS Class Reference

gives exactly the same answers as InSphereTesterSoS, only faster: the sphere's center is also computed in floating point during reset(), and every query point far enough from the sphere's surface is answered by it alone, leaving the exact predicates for the points close to it Generated from class MR.FastInSphereTesterSoS. Base classes: Direct: (non-virtual) MR.InSphereTesterSoS Indirect: (non-virtual) MR::InSphereTester<int> This is the const half of the class. More...

Inheritance diagram for MR.Const_FastInSphereTesterSoS:

Classes
struct	_Underlying

Public Member Functions
virtual void	Dispose ()
unsafe	Const_FastInSphereTesterSoS ()
	Constructs an empty (default-constructed) instance.
unsafe	Const_FastInSphereTesterSoS (MR.Const_FastInSphereTesterSoS _other)
	Generated from constructor MR.FastInSphereTesterSoS.FastInSphereTesterSoS.
	Const_FastInSphereTesterSoS (FastInSphereTesterSoS _other)
	Generated from constructor MR.FastInSphereTesterSoS.FastInSphereTesterSoS.
unsafe MR.InSphereResult	call (MR.Const_PreciseVertCoords d)
	returns the position of the point d.pt relative to the sphere, with the ties resolved by simulation-of-simplicity exactly as InSphereTesterSoS does (never OnSphere or NoSphere); shall be called only after reset() returned true, and all four ids must be distinct Generated from method MR::FastInSphereTesterSoS::operator().
unsafe bool	outsideBothSpheres (in MR.Vector3i d)
	whether d is strictly outside both spheres of the given radius passing via the three points of reset(): the selected one and its mirror in the plane of the triangle; the answer is exact, and a point lying on either of them is not strictly outside, so no tie arises and no simulation-of-simplicity is involved; filtered in floating point as the query above, and equally exact; for a degenerate triangle, where only the perturbed spheres exist and the answer would need the id of d, returns false conservatively (never prunes) Generated from method MR.FastInSphereTesterSoS.outsideBothSpheres.
unsafe bool	degenerateTriangle ()
	whether the last successful reset() got a degenerate triangle (two coincident points), where only the symbolically perturbed sphere exists; the exact sphere quantities of the base class are not valid then Generated from method MR.FastInSphereTesterSoS.degenerateTriangle.

Static Public Member Functions
static unsafe implicit	operator MR.Const_InSphereTester_Int (Const_FastInSphereTesterSoS self)
static unsafe implicit	operator MR.Const_InSphereTesterSoS (Const_FastInSphereTesterSoS self)

Protected Member Functions
virtual unsafe void	Dispose (bool disposing)

Detailed Description

gives exactly the same answers as InSphereTesterSoS, only faster: the sphere's center is also computed in floating point during reset(), and every query point far enough from the sphere's surface is answered by it alone, leaving the exact predicates for the points close to it Generated from class MR.FastInSphereTesterSoS. Base classes: Direct: (non-virtual) MR.InSphereTesterSoS Indirect: (non-virtual) MR::InSphereTester<int> This is the const half of the class.

Constructor & Destructor Documentation

Const_FastInSphereTesterSoS() [1/3]

unsafe MR.Const_FastInSphereTesterSoS.Const_FastInSphereTesterSoS ( )

inline

Constructs an empty (default-constructed) instance.

Const_FastInSphereTesterSoS() [2/3]

unsafe MR.Const_FastInSphereTesterSoS.Const_FastInSphereTesterSoS ( MR.Const_FastInSphereTesterSoS _other )

inline

Generated from constructor MR.FastInSphereTesterSoS.FastInSphereTesterSoS.

Const_FastInSphereTesterSoS() [3/3]

MR.Const_FastInSphereTesterSoS.Const_FastInSphereTesterSoS ( FastInSphereTesterSoS _other )

inline

Generated from constructor MR.FastInSphereTesterSoS.FastInSphereTesterSoS.

Member Function Documentation

call()

unsafe MR.InSphereResult MR.Const_FastInSphereTesterSoS.call ( MR.Const_PreciseVertCoords d )

inline

returns the position of the point d.pt relative to the sphere, with the ties resolved by simulation-of-simplicity exactly as InSphereTesterSoS does (never OnSphere or NoSphere); shall be called only after reset() returned true, and all four ids must be distinct Generated from method MR::FastInSphereTesterSoS::operator().

degenerateTriangle()

unsafe bool MR.Const_FastInSphereTesterSoS.degenerateTriangle ( )

inline

whether the last successful reset() got a degenerate triangle (two coincident points), where only the symbolically perturbed sphere exists; the exact sphere quantities of the base class are not valid then Generated from method MR.FastInSphereTesterSoS.degenerateTriangle.

Dispose() [1/2]

virtual void MR.Const_FastInSphereTesterSoS.Dispose ( )

inlinevirtual

Dispose() [2/2]

virtual unsafe void MR.Const_FastInSphereTesterSoS.Dispose ( bool disposing )

inlineprotectedvirtual

operator MR.Const_InSphereTester_Int()

unsafe implicit MR.Const_FastInSphereTesterSoS.operator MR.Const_InSphereTester_Int ( Const_FastInSphereTesterSoS self )

inlinestatic

operator MR.Const_InSphereTesterSoS()

unsafe implicit MR.Const_FastInSphereTesterSoS.operator MR.Const_InSphereTesterSoS ( Const_FastInSphereTesterSoS self )

inlinestatic

outsideBothSpheres()

unsafe bool MR.Const_FastInSphereTesterSoS.outsideBothSpheres ( in MR.Vector3i d )

inline

whether d is strictly outside both spheres of the given radius passing via the three points of reset(): the selected one and its mirror in the plane of the triangle; the answer is exact, and a point lying on either of them is not strictly outside, so no tie arises and no simulation-of-simplicity is involved; filtered in floating point as the query above, and equally exact; for a degenerate triangle, where only the perturbed spheres exist and the answer would need the id of d, returns false conservatively (never prunes) Generated from method MR.FastInSphereTesterSoS.outsideBothSpheres.

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The documentation for this class was generated from the following file:

• MRInSphere.cs