Mat2x2::Mat2x2( const Vec2 &c1, const Vec2 &c2 ) 
	{ 
		m[0][0] = c1.X(); 
		m[1][0] = c1.Y(); 
		m[0][1] = c2.X();
		m[1][1] = c2.Y();
	}
	// Return solution x of the system Ax = b.
	Vec2 Solve( const Mat2x2 &A, const Vec2 &b )
	{
		float MachEps = MachineEpsilon();
		Vec2 x;
		double d = det( A );
		double n = Norm1( A );
		if( n <= MachEps || Abs(d) <= MachEps * n ) return Vec2::Zero;
		x.X() =  A(1,1) * b.X() - A(0,1) * b.Y();
		x.Y() = -A(1,0) * b.X() + A(0,0) * b.Y();
		return x / d;
	}
	float Normalize( Vec2 &A )
	{
		float d = Len( A );
		if( d != 0.0 )
		{
			A.X() /= d;
			A.Y() /= d;
		}
		return d;
	}
Example #4
0
	Vector ToVector( const Vec2 &V )
	{
		return Vector( V.X(), V.Y() );
	}
Example #5
0
File: Vec2.hpp Project: Lisoph/MORL
Vec2<S> operator / (Vec2<S> const &lhs, S a) {
  return Vec2<S>{lhs.X() / a, lhs.Y() / a};
}
Example #6
0
File: Vec2.hpp Project: Lisoph/MORL
Vec2<S> operator * (Vec2<S> const &lhs, S a) {
  return Vec2<S>{lhs.X() * a, lhs.Y() * a};
}
Example #7
0
File: Vec2.hpp Project: Lisoph/MORL
Vec2<S> operator - (Vec2<S> const &lhs, S a) {
  return Vec2<S>{lhs.X() - a, lhs.Y() - a};
}
Example #8
0
File: Vec2.hpp Project: Lisoph/MORL
Vec2<S> operator + (Vec2<S> const &lhs, S a) {
  return Vec2<S>{lhs.X() + a, lhs.Y() + a};
}
Example #9
0
File: Vec2.hpp Project: Lisoph/MORL
Vec2<S> operator / (Vec2<S> const &lhs, Vec2<S> const &rhs) {
  return Vec2<S>{lhs.X() / rhs.X(), lhs.Y() / rhs.Y()};
}
Example #10
0
bool Room::InBounds(Vec2 position)
{
	return !(position.X() < 0 || position.Y() < 0 || position.X() > dimensions.X() || position.Y() > dimensions.Y());
}
Example #11
0
	Vec2 Max( const Vec2 &A, const Vec2 &B )
	{
		return Vec2( Max( A.X(), B.X() ), Max( A.Y(), B.Y() ) );
	}
Example #12
0
	Vec2 Min( const Vec2 &A, const Vec2 &B )
	{
		return Vec2( Min( A.X(), B.X() ), Min( A.Y(), B.Y() ) );
	}