source: downloads/ogre/Tools/LightwaveConverter/include/Vector3.h @ 20

#ifndef _VECTOR3_H_
#define _VECTOR3_H_

#include "math.h"

class Vector3
{
public:
        float x, y, z;        

        inline Vector3() {}
        
        inline Vector3( float nx, float ny, float nz ) : x(nx), y(ny), z(nz) {}
        
        inline Vector3( float v[3] ) : x(v[0]), y(v[1]), z(v[2]) {}
        
        inline Vector3( int v[3] ): x((float)v[0]), y((float)v[1]), z((float)v[2]) {}
        
        inline Vector3( const float* const v ) : x(v[0]), y(v[1]), z(v[2]) {}
        
        inline Vector3( const Vector3& v ) : x(v.x), y(v.y), z(v.z) {}
        
        inline float operator [] ( unsigned i ) const
        {
                return *(&x+i);
        }
        
        inline float& operator [] ( unsigned i )
        {
                return *(&x+i);
        }
        
        inline Vector3& operator = ( const Vector3& v )
        {
                x = v.x;
                y = v.y;
                z = v.z;            
                
                return *this;
        }
        
        inline bool operator == ( const Vector3& v ) const
        {
                return ( x == v.x && y == v.y && z == v.z );
        }
        
        inline bool operator != ( const Vector3& v ) const
        {
                return ( x != v.x || y != v.y || z != v.z );
        }
        
        // arithmetic operations
        inline Vector3 operator + ( const Vector3& v ) const
        {               
                return Vector3(x + v.x, y + v.y, z + v.z);
        }
        
        inline Vector3 operator - ( const Vector3& v ) const
        {
                return Vector3(x - v.x, y - v.y, z - v.z);
        }
        
        inline Vector3 operator * ( float f ) const
        {
                return Vector3(x * f, y * f, z * f);
        }
        
        inline Vector3 operator * ( const Vector3& v) const
        {
                return Vector3(x * v.x, y * v.y, z * v.z);
        }
        
        inline Vector3 operator / ( float f ) const
        {
                f = 1.0f / f;           
                return Vector3(x * f, y * f, z * f);
        }
        
        inline Vector3 operator - () const
        {
                return Vector3( -x, -y, -z);
        }
        
        inline friend Vector3 operator * ( float f, const Vector3& v )
        {
                return Vector3(f * v.x, f * v.y, f * v.z);
        }
        
        // arithmetic updates
        inline Vector3& operator += ( const Vector3& v )
        {
                x += v.x;
                y += v.y;
                z += v.z;
                
                return *this;
        }
        
        inline Vector3& operator -= ( const Vector3& v )
        {
                x -= v.x;
                y -= v.y;
                z -= v.z;
                
                return *this;
        }
        
        inline Vector3& operator *= ( float f )
        {
                x *= f;
                y *= f;
                z *= f;
                return *this;
        }
        
        inline Vector3& operator /= ( float f )
        {
                f = 1.0f / f;
                
                x *= f;
                y *= f;
                z *= f;
                
                return *this;
        }
        
        inline float length () const
        {
                return (float)sqrt( x * x + y * y + z * z );
        }
        
        inline float squaredLength () const
        {
                return x * x + y * y + z * z;
        }
        
        inline float dotProduct(const Vector3& v) const
        {
                return x * v.x + y * v.y + z * v.z;
        }
        
        inline Vector3 & normalise()
        {
                float f = (float)sqrt( x * x + y * y + z * z );
                
                // Will also work for zero-sized vectors, but will change nothing
                if ( f > 1e-06f )
                {
                        f = 1.0f / f;
                        x *= f;
                        y *= f;
                        z *= f;
                }
                
                return *this;
        }
        
        inline Vector3 crossProduct( const Vector3& v ) const
        {
                return Vector3(y * v.z - z * v.y, z * v.x - x * v.z, x * v.y - y * v.x);
        }
        
        inline Vector3 midPoint( const Vector3& v ) const
        {
                return Vector3( ( x + v.x ) * 0.5f, ( y + v.y ) * 0.5f, ( z + v.z ) * 0.5f );
        }
        
        inline bool operator < ( const Vector3& v ) const
        {
                return ( x < v.x && y < v.y && z < v.z );
        }
        
        inline bool operator > ( const Vector3& v ) const
        {
                return ( x > v.x && y > v.y && z > v.z );
        }
        
        inline void makeFloor( const Vector3& v )
        {
                if( v.x < x ) x = v.x;
                if( v.y < y ) y = v.y;
                if( v.z < z ) z = v.z;
        }
        
        inline void makeCeil( const Vector3& v )
        {
                if( v.x > x ) x = v.x;
                if( v.y > y ) y = v.y;
                if( v.z > z ) z = v.z;
        }
        
        inline Vector3 perpendicular(void)
        {
                static float fSquareZero = 1e-06f * 1e-06f;
                
                Vector3 perp = this->crossProduct( Vector3::UNIT_X );
                
                // Check length
                if( perp.squaredLength() < fSquareZero )
                {
                /* This vector is the Y axis multiplied by a scalar, so we have 
                to use another axis.
                        */
                        perp = this->crossProduct( Vector3::UNIT_Y );
                }
                
                return perp;
        }
        
        // special points
        static const Vector3 ZERO;
        static const Vector3 UNIT_X;
        static const Vector3 UNIT_Y;
        static const Vector3 UNIT_Z;
        static const Vector3 UNIT_SCALE;
};

#endif // _VECTOR3_H_