A Hilbert fractal

IntegratedCircuit {
fractal:
  title="Integrated Circuit" width=640 height=480 layers=1
  credits="Jim Blue;3/12/2017;James Blue;5/23/2008"
layer:
  caption="Background" opacity=100 method=multipass
mapping:
  center=0/0 magn=0.5 stretch=1.333333333333333333333
formula:
  maxiter=2 percheck=off filename="jp.ufm" entry="pixeljp"
inside:
  transfer=none solid=4278190190
outside:
  transfer=linear solid=4284547072 filename="sam.ucl"
  entry="HilbertCurve" p_style=Square p_power=.1 p_niter=7
gradient:
  smooth=no rotation=199 index=449 color=0 index=499 color=9953023
  index=549 color=0 index=199 color=24460 index=249 color=0 index=299
  color=37848 index=349 color=0 index=399 color=3653631
opacity:
  smooth=no rotation=101 index=101 opacity=255
}

This simple one looks like a blow-up of an integrated circuit to me. Just another illustration of the variety that UF can do. Note that technically, it's not a fractal. IntegratedCircuit { fractal: title="Integrated Circuit" width=640 height=480 layers=1 credits="Jim Blue;3/12/2017;James Blue;5/23/2008" layer: caption="Background" opacity=100 method=multipass mapping: center=0/0 magn=0.5 stretch=1.333333333333333333333 formula: maxiter=2 percheck=off filename="jp.ufm" entry="pixeljp" inside: transfer=none solid=4278190190 outside: transfer=linear solid=4284547072 filename="sam.ucl" entry="HilbertCurve" p_style=Square p_power=.1 p_niter=7 gradient: smooth=no rotation=199 index=449 color=0 index=499 color=9953023 index=549 color=0 index=199 color=24460 index=249 color=0 index=299 color=37848 index=349 color=0 index=399 color=3653631 opacity: smooth=no rotation=101 index=101 opacity=255 }