/// Test for inequality with another color without epsilon.
public static bool operator !=(Color lhs, Color rhs)
{
return(!MathDefs.Equals(lhs.R, rhs.R) ||
!MathDefs.Equals(lhs.G, rhs.G) ||
!MathDefs.Equals(lhs.B, rhs.B) ||
!MathDefs.Equals(lhs.A, rhs.A));
}
/// <summary>
/// Scale a vector to approximately unit length
/// </summary>
/// <param name="vec">The input vector</param>
/// <param name="result">The normalized vector</param>
public static void NormalizeFast(ref IntVector2 vec, out IntVector2 result)
{
float scale = MathDefs.InverseSqrtFast(vec.X * vec.X + vec.Y * vec.Y);
result.X = (int)Math.Round(vec.X * scale);
result.Y = (int)Math.Round(vec.Y * scale);
}
/// <summary>
/// Scales the IntVector2 to approximately unit length.
/// </summary>
public void NormalizeFast()
{
float scale = MathDefs.InverseSqrtFast(X * X + Y * Y);
X = (int)Math.Round(X * scale);
Y = (int)Math.Round(Y * scale);
}
/// Return hue value given greatest and least RGB component, value-wise.
private float Hue(float min, float max)
{
float chroma = max - min;
// If chroma equals zero, hue is undefined
if (chroma <= MathDefs.Epsilon)
{
return(0.0f);
}
// Calculate and return hue
if (MathDefs.Equals(G, max))
{
return((B + 2.0f * chroma - R) / (6.0f * chroma));
}
else if (MathDefs.Equals(B, max))
{
return((4.0f * chroma - G + R) / (6.0f * chroma));
}
else
{
float r = (G - B) / (6.0f * chroma);
return((r < 0.0f) ? 1.0f + r : ((r >= 1.0f) ? r - 1.0f : r));
}
}
/// Test for equality with another color without epsilon.
public static bool operator ==(Color lhs, Color rhs)
{
return(MathDefs.Equals(lhs.R, rhs.R) &&
MathDefs.Equals(lhs.G, rhs.G) &&
MathDefs.Equals(lhs.B, rhs.B) &&
MathDefs.Equals(lhs.A, rhs.A));
}
/// Test for equality with another color with epsilon.
public bool Equals(Color obj)
{
return(MathDefs.Equals(R, obj.R) &&
MathDefs.Equals(G, obj.G) &&
MathDefs.Equals(B, obj.B) &&
MathDefs.Equals(A, obj.A));
}
/// <summary>
/// Scale a vector to approximately unit length
/// </summary>
/// <param name="vec">The input vector</param>
/// <param name="result">The normalized vector</param>
public static void NormalizeFast(ref Vector2 vec, out Vector2 result)
{
float scale = MathDefs.InverseSqrtFast(vec.X * vec.X + vec.Y * vec.Y);
result.X = vec.X * scale;
result.Y = vec.Y * scale;
}
/// <summary>
/// Scales the Vector2 to approximately unit length.
/// </summary>
public void NormalizeFast()
{
float scale = MathDefs.InverseSqrtFast(X * X + Y * Y);
X *= scale;
Y *= scale;
}
/// <summary>
/// Scale a vector to approximately unit length
/// </summary>
/// <param name="vec">The input vector</param>
/// <returns>The normalized vector</returns>
public static IntVector2 NormalizeFast(IntVector2 vec)
{
float scale = MathDefs.InverseSqrtFast(vec.X * vec.X + vec.Y * vec.Y);
vec.X = (int)Math.Round(vec.X * scale);
vec.Y = (int)Math.Round(vec.Y * scale);
return(vec);
}
/// <summary>
/// Scale a vector to approximately unit length
/// </summary>
/// <param name="vec">The input vector</param>
/// <returns>The normalized vector</returns>
public static Vector2 NormalizeFast(Vector2 vec)
{
float scale = MathDefs.InverseSqrtFast(vec.X * vec.X + vec.Y * vec.Y);
vec.X *= scale;
vec.Y *= scale;
return(vec);
}
/// Return color packed to a 32-bit integer, with B component in the lowest 8 bits. Components are clamped to [0, 1] range.
public uint ToUIntArgb()
{
uint r = (uint)MathDefs.Clamp(((int)(R * 255.0f)), 0, 255);
uint g = (uint)MathDefs.Clamp(((int)(G * 255.0f)), 0, 255);
uint b = (uint)MathDefs.Clamp(((int)(B * 255.0f)), 0, 255);
uint a = (uint)MathDefs.Clamp(((int)(A * 255.0f)), 0, 255);
return((a << 24) | (r << 16) | (g << 8) | b);
}
/// Return color packed to a 32-bit integer, with R component in the lowest 8 bits. Components are clamped to [0, 1] range.
public uint ToUInt()
{
var r = (uint)MathDefs.Clamp(((int)(R * 255.0f)), 0, 255);
var g = (uint)MathDefs.Clamp(((int)(G * 255.0f)), 0, 255);
var b = (uint)MathDefs.Clamp(((int)(B * 255.0f)), 0, 255);
var a = (uint)MathDefs.Clamp(((int)(A * 255.0f)), 0, 255);
return((a << 24) | (b << 16) | (g << 8) | r);
}
/// <summary>
/// Construct a new Quaternion from given Euler angles in degrees.
/// The rotations will get applied in following order:
/// 1. around Z axis, 2. around X axis, 3. around Y axis
/// </summary>
/// <param name="rotationX">Counterclockwise rotation around X axis in radian</param>
/// <param name="rotationY">Counterclockwise rotation around Y axis in radian</param>
/// <param name="rotationZ">Counterclockwise rotation around Z axis in radian</param>
public Quaternion(float rotationX, float rotationY, float rotationZ)
{
rotationX = MathDefs.DegreesToRadians(rotationX) * 0.5f;
rotationY = MathDefs.DegreesToRadians(rotationY) * 0.5f;
rotationZ = MathDefs.DegreesToRadians(rotationZ) * 0.5f;
float c1 = (float)Math.Cos(rotationX);
float c2 = (float)Math.Cos(rotationY);
float c3 = (float)Math.Cos(rotationZ);
float s1 = (float)Math.Sin(rotationX);
float s2 = (float)Math.Sin(rotationY);
float s3 = (float)Math.Sin(rotationZ);
W = c2 * c1 * c3 + s2 * s1 * s3;
Xyz.X = c2 * s1 * c3 + s2 * c1 * s3;
Xyz.Y = s2 * c1 * c3 - c2 * s1 * s3;
Xyz.Z = c2 * c1 * s3 - s2 * s1 * c3;
}