#include <opennurbs_plus_trimesh.h>

Public Member Functions
bool	Create (const double A[3], const double B[3], const double C[3], bool bSinglePrecisionPoints)

bool	Create (const float A[3], const float B[3], const float C[3])

bool	Create (const ON_3dPoint A, const ON_3dPoint B, const ON_3dPoint *C, bool bSinglePrecisionPoints)

bool	Create (const ON_3fPoint A, const ON_3fPoint B, const ON_3fPoint *C)

double	Elevation (const class ON_3dPoint *point) const

double	Elevation (const class ON_3fPoint *point) const

double	Elevation (const double point[3]) const

double	Elevation (const float point[3]) const

bool	Normalize ()

Public Attributes
double	a
	Equation of plane: ax + by + c*z + d = 0. More...

double	b

double	c

double	d

double	tol
	evaluation tolerance More...

Detailed Description

THIS SOFTWARE IS PROVIDED "AS IS" WITHOUT EXPRESS OR IMPLIED WARRANTY. ALL IMPLIED WARRANTIES OF FITNESS FOR ANY PARTICULAR PURPOSE AND OF MERCHANTABILITY ARE HEREBY DISCLAIMED.

For complete openNURBS copyright information see http://www.opennurbs.org.

Member Function Documentation

◆ Create() [1/4]

bool ON_TrianglePlane::Create	(	const double	A[3],
		const double	B[3],
		const double	C[3],
		bool	bSinglePrecisionPoints
	)

Description: Create a triangle plane equation from three points. Parameters: A - [in] B - [in] C - [in] corners of the triangle. bSinglePrecisionPoints - [in] True if the point locations were created from single precision information (floats). False if the point locations were created from double precision information. Returns: True if the three points are not coplanar and a plane equation was created. False if a plane equation could not be created. When false is returned, a, b, and c are set to ON_UNSET_VALUE and d and tol are set to 0.

◆ Create() [2/4]

bool ON_TrianglePlane::Create	(	const float	A[3],
		const float	B[3],
		const float	C[3]
	)

Description: Create a triangle plane equation from three points. Parameters: A - [in] B - [in] C - [in] corners of the triangle. Returns: True if the three points are not coplanar and a plane equation was created. False if a plane equation could not be created. When false is returned, a, b, and c are set to ON_UNSET_VALUE and d and tol are set to 0.

◆ Create() [3/4]

bool ON_TrianglePlane::Create	(	const ON_3dPoint *	A,
		const ON_3dPoint *	B,
		const ON_3dPoint *	C,
		bool	bSinglePrecisionPoints
	)

Description: Create a triangle plane equation from three points. Parameters: A - [in] B - [in] C - [in] corners of the triangle. bSinglePrecisionPoints - [in] True if the point locations were created from single precision information (floats). False if the point locations were created from double precision information. Returns: True if the three points are not coplanar and a plane equation was created. False if a plane equation could not be created. When false is returned, a, b, and c are set to ON_UNSET_VALUE and d and tol are set to 0.

◆ Create() [4/4]

bool ON_TrianglePlane::Create	(	const ON_3fPoint *	A,
		const ON_3fPoint *	B,
		const ON_3fPoint *	C
	)

Description: Create a triangle plane equation from three points. Parameters: A - [in] B - [in] C - [in] corners of the triangle. Returns: True if the three points are not coplanar and a plane equation was created. False if a plane equation could not be created. When false is returned, a, b, and c are set to ON_UNSET_VALUE and d and tol are set to 0.

◆ Elevation() [1/4]

double ON_TrianglePlane::Elevation ( const class ON_3dPoint * point ) const

Parameters: point - [in] Returns: Signed elevation of point above/below triangle's plane.

◆ Elevation() [2/4]

double ON_TrianglePlane::Elevation ( const class ON_3fPoint * point ) const

Parameters: point - [in] Returns: Signed elevation of point above/below triangle's plane.

◆ Elevation() [3/4]

double ON_TrianglePlane::Elevation ( const double point[3] ) const

◆ Elevation() [4/4]

double ON_TrianglePlane::Elevation ( const float point[3] ) const

◆ Normalize()

bool ON_TrianglePlane::Normalize ( )

Description: Scale a,b,c,d and tol by the same factor so that 1 = a^2 + b^2 + c^2. Returns: True if the scaling was successful. False if (a,b,c) is the zero vector or cannot be unitized. When false is returned, the values of a, b, c, d and tol are set to 0.0.