#ifndef __VECTOR3_H__ #define __VECTOR3_H__ #include "mathtypes.h" #include "math.h" //AF - added this to suppress warning for nonstandard [unnamed union] #pragma warning(push) #pragma warning(disable:4201) // there should be _NO_ constructor // there is now :o) struct Vector3 { Vector3(){}; Vector3(real _x,real _y,real _z) { x=_x; y=_y; z=_z; } union { real m_Vec[3]; struct { real x, y, z; }; }; inline bool operator==( Vector3 const &other ); inline Vector3 & operator+=( Vector3 const &other ); inline Vector3 & operator-=( Vector3 const &other ); inline Vector3 & operator/=( real val ); inline Vector3 & operator*=( real val ); inline real &operator[](int idx); inline real const &operator[](int idx) const; inline real GetLength( void ) const; inline real GetLengthSquared( void ) const; inline void Normalise( void ); inline void Zero(void); //AF - hope mike don't mind me fiddling with his bits... friend inline real operator*( Vector3 const &a, Vector3 const &b ); // dot product friend inline Vector3 operator^( Vector3 const &a, Vector3 const &b ); // cross product friend inline Vector3 operator+( Vector3 const &a, Vector3 const &b ); friend inline Vector3 operator-( Vector3 const &a, Vector3 const &b ); friend inline Vector3 operator*( Vector3 const &a, real val ); friend inline Vector3 operator/( Vector3 const &a, real val ); friend inline Vector3 operator*( real val, Vector3 const &a ); friend inline Vector3 operator/( real val, Vector3 const &a ); }; #pragma warning(pop) //AF - warning no longer suppressed inline bool Vector3::operator==( Vector3 const &other ) { return (x==other.x && y==other.y && z==other.z); } inline Vector3 & Vector3::operator+=( Vector3 const &other ) { x += other.x; y += other.y; z += other.z; return *this; } inline Vector3 & Vector3::operator-=( Vector3 const &other ) { x -= other.x; y -= other.y; z -= other.z; return *this; } inline Vector3 & Vector3::operator/=( real val ) { float temp = 1.f / val; x *= temp; y *= temp; z *= temp; return *this; } inline Vector3 & Vector3::operator*=( real val ) { x *= val; y *= val; z *= val; return *this; } inline real Vector3::GetLength( void ) const { real sqmag = x * x + y * y + z * z; real mag = (real)sqrt( sqmag ); return mag; } inline real Vector3::GetLengthSquared( void ) const { real sqmag = x * x + y * y + z * z; return sqmag; } inline void Vector3::Normalise( void ) { real mag = GetLength(); real oneomag = 1.f / mag; x *= oneomag; y *= oneomag; z *= oneomag; } inline void Vector3::Zero(void) { x=0; y=0; z=0; } inline real &Vector3::operator[](int idx) { return m_Vec[idx]; } inline real const &Vector3::operator[](int idx) const { return m_Vec[idx]; } inline real operator*( Vector3 const &a, Vector3 const &b ) // dot product, assumes { real tot = a.x * b.x + a.y * b.y + a.z * b.z; return tot; } inline Vector3 operator^( Vector3 const &a, Vector3 const &b ) // cross product { Vector3 temp; temp.x = a.y * b.z - a.z * b.y; temp.y = a.z * b.x - a.x * b.z; temp.z = a.x * b.y - a.y * b.x; return temp; } inline Vector3 operator+( Vector3 const &a, Vector3 const &b ) { Vector3 temp; temp.x = a.x + b.x; temp.y = a.y + b.y; temp.z = a.z + b.z; return temp; } inline Vector3 operator-( Vector3 const &a, Vector3 const &b ) { Vector3 temp; temp.x = a.x - b.x; temp.y = a.y - b.y; temp.z = a.z - b.z; return temp; } inline Vector3 operator*( Vector3 const &a, real val ) { Vector3 temp; temp.x = a.x * val; temp.y = a.y * val; temp.z = a.z * val; return temp; } inline Vector3 operator/( Vector3 const &a, real val ) { Vector3 temp; float oneoval = 1.f / val; temp.x = a.x * oneoval; temp.y = a.y * oneoval; temp.z = a.z * oneoval; return temp; } inline Vector3 operator*( real val, Vector3 const &a ) { Vector3 temp; temp.x = a.x * val; temp.y = a.y * val; temp.z = a.z * val; return temp; } inline Vector3 operator/( real val, Vector3 const &a ) { Vector3 temp; float oneoval = 1.f / val; temp.x = a.x * oneoval; temp.y = a.y * oneoval; temp.z = a.z * oneoval; return temp; } #endif