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#ifndef __CGLA__ARITHVEC3FLOAT_H__
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#ifndef __CGLA__ARITHVEC3FLOAT_H__
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#define __CGLA__ARITHVEC3FLOAT_H__
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#define __CGLA__ARITHVEC3FLOAT_H__
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#include "ArithVecFloat.h"
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#include "ArithVecFloat.h"
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namespace CGLA {
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namespace CGLA {
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	template<class T, class V>
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	template<class T, class V>
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	class ArithVec3Float: public ArithVecFloat<T,V,3>
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	class ArithVec3Float: public ArithVecFloat<T,V,3>
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	{
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	{
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	public:
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	public:
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		/// Construct a 3D float vector.
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		/// Construct a 3D float vector.
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		ArithVec3Float(T a, T b, T c): ArithVecFloat<T,V,3>(a,b,c) {}
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		ArithVec3Float(T a, T b, T c): ArithVecFloat<T,V,3>(a,b,c) {}
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		/// Construct a 3D float vector.
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		/// Construct a 3D float vector.
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		ArithVec3Float() {}
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		ArithVec3Float() {}
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		/** Get the vector in spherical coordinates.
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		/** Get the vector in spherical coordinates.
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				The first argument (theta) is inclination from the vertical axis.
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				The first argument (theta) is inclination from the vertical axis.
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				The second argument (phi) is the angle of rotation about the vertical
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				The second argument (phi) is the angle of rotation about the vertical
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				axis. The third argument (r) is the length of the vector. */
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				axis. The third argument (r) is the length of the vector. */
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		void get_spherical( T&, T&, T& ) const;
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		void get_spherical( T&, T&, T& ) const;
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		/** Assign the vector in spherical coordinates.
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		/** Assign the vector in spherical coordinates.
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				The first argument (theta) is inclination from the vertical axis.
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				The first argument (theta) is inclination from the vertical axis.
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				The second argument (phi) is the angle of rotation about the vertical
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				The second argument (phi) is the angle of rotation about the vertical
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				axis. The third argument (r) is the length of the vector. */
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				axis. The third argument (r) is the length of the vector. */
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		void set_spherical( T, T, T);
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		void set_spherical( T, T, T);
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	};
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	};
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	/// Returns cross product of arguments
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	/// Returns cross product of arguments
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	template<class T, class V>
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	template<class T, class V>
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	inline V cross( const ArithVec3Float<T,V>& x,
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	inline V cross( const ArithVec3Float<T,V>& x,
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									const ArithVec3Float<T,V>& y )
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									const ArithVec3Float<T,V>& y )
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	{
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	{
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		return V( x[1] * y[2] - x[2] * y[1],
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		return V( x[1] * y[2] - x[2] * y[1],
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							x[2] * y[0] - x[0] * y[2],
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							x[2] * y[0] - x[0] * y[2],
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							x[0] * y[1] - x[1] * y[0] );
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							x[0] * y[1] - x[1] * y[0] );
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	}
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	}
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	/** Compute basis of orthogonal plane.
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	/** Compute basis of orthogonal plane.
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			Given a vector Compute two vectors that are orthogonal to it and
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			Given a vector compute two vectors that are orthogonal to it and
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			to each other. */
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			to each other. */
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	template<class T, class V>
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	template<class T, class V>
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	void orthogonal(const ArithVec3Float<T,V>&,
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	void orthogonal(const ArithVec3Float<T,V>&,
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									ArithVec3Float<T,V>&,
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									ArithVec3Float<T,V>&,
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									ArithVec3Float<T,V>&);
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									ArithVec3Float<T,V>&);
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  /** Build an orthonormal basis from a 3d unit vector [Frisvad 2012].
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      Given a unit vector compute two unit vectors that are orthogonal to
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      it and to each other. */
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  template<class T, class V>
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  void onb(const ArithVec3Float<T,V>&,
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           ArithVec3Float<T,V>&,
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           ArithVec3Float<T,V>&);
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}
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}
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#endif
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#endif
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