///<summary>
/// Access the Direction of the Spline
// relative to Spline Control Points; points that control the orientation of a Curve
///<summary>
public Vector3 GetDirection(int index)
{
Vector3 result = (index == this.ControlPointCount - 1) ? Spline.GetDerivative(this.GetControlPointPosition(index - 3), this.GetControlPointPosition(index - 2), this.GetControlPointPosition(index - 1), this.GetControlPointPosition(index), 1f) : Spline.GetDerivative(this.GetControlPointPosition(index), this.GetControlPointPosition(index + 1), this.GetControlPointPosition(index + 2), this.GetControlPointPosition(index + 3), 0f);
result.Normalize();
return(result);
}
///<summary>
/// Access the Normals relative
/// to the Rate of Change of the Interpolation
///<summary>
public Vector3 GetNormal(Vector3 p0, Vector3 p1, Vector3 p2, Vector3 p3, Vector3 n0, Vector3 n1, float t)
{
Vector3 derivative = Spline.GetDerivative(p0, p1, p2, p3, 0f); // Create a Derivative based off the Spline Points
Vector3 vector = Quaternion.FromToRotation(Spline.GetDerivative(p0, p1, p2, p3, 1f), derivative) * n1; // Create a Rotation from the Derivative multipled by the Spline Normals
Quaternion.FromToRotation(derivative, vector);
Quaternion rotation = Quaternion.AngleAxis(Vector3.SignedAngle(n0, vector, derivative) * t, Spline.GetDerivative(p0, p1, p2, p3, t)); // This Rotation will Rotate around the Derivative relative to the Interpolator
n0 = Quaternion.FromToRotation(derivative, Spline.GetDerivative(p0, p1, p2, p3, t)) * n0; // This Rotation will Rotate from the Vector Derivative relative to the Spline Derivative
return(rotation * n0);
}
///<summary>
/// Access the Velocity to determine
/// the Rate of Change caused in the Interpolation
///<summary>
public Vector3 GetVelocity(float t)
{
int num;
if (t >= 1f)
{
t = 1f;
num = this.points.Length - 4;
}
else
{
t = Mathf.Clamp01(t) * (float)this.CurveCount;
num = (int)t;
t -= (float)num;
num *= 3;
}
return(base.transform.TransformDirection(Spline.GetDerivative(this.points[num].point, this.points[num + 1].point, this.points[num + 2].point, this.points[num + 3].point, t))); // The Transform Point of the Interpolated Mesh will return the Derivative Method
}
