This code is far from a optimal implementation to draw a Feigenbaum Diagram for a one dimensional Mandelbrot Set, but this works in my renderer (Gestaltlupe) an can easily be used to extend in the 3D space.

public override void Init()
{
  base.Init();
  if(GetString("intern.Formula.TempUpdateVal")!="d2417dfa49d0913c3816fb4199d079dd")
  {
    SetParameterBulk("Formula.Parameters: bailout=1E+200 is2d=0 redmax=4.5 scaley=3.1 voxelsize=0.001 Formula.Static: Cycles=1365 Julia=0 jx=0 jy=0 jz=0 Scene: CenterX=-1.61853777777782 CenterY=-0.191357777777785 CenterZ=-2.87922837698476E-17 Radius=1 Transformation.Camera: AngleX=90 AngleY=0 AngleZ=0 IsometricProjection=1 Position=1 intern.Formula: TempUpdateVal=d2417dfa49d0913c3816fb4199d079dd");
  }
}
public double bailout;
public bool is2d;
public double voxelsize;
public double redmax;
public double scaley;
System.Random _rand=new Random();
public override bool GetBool(double x,double y,double z)
{
  y*=scaley;
  x+=voxelsize*_rand.NextDouble();
  double jx,jy,jz;
  if (_isJulia)
  {
    jx=_jx;
    jy=_jy;
    jz=_jz;
  }
  else
  {
    jx=x;
    jy=y;
    jz=z;
    x=_jx;
    y=_jy;
    z=_jz;
  }
  double minvy=jy-voxelsize;
  double maxvy=jy+voxelsize;
  for (int n=1;n < _cycles;  n++)
  {
    x=x*x+jx;
    if(minvy<x &&maxvy>x)Red++;
    if(Red>redmax)return false;
  }
  return true;
}


Linkback: https://fractalforums.org/index.php?topic=3233.0