Mandelbrot Merch
Description: Created with Ultra Fractal 5.0 2015-08-09-006 { fractal: title="2015-08-09-006" width=640 height=480 layers=1 credits="Rupert Russell;8/9/2015" layer: caption="Background" opacity=100 method=linear mapping: center=-0.4363672225/-0.032258191 magn=0.92369645 formula: maxiter=25000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0 p_power=2/0 p_bailout=128 inside: transfer=none outside: density=0.1 transfer=arctan repeat=no filename="Standard.ucl" entry="DistanceEstimator" p_power=2.0 gradient: smooth=yes rotation=-78 index=15 color=65535 index=30 color=220 index=53 color=0 index=-347 color=65535 index=66 color=0 index=75 color=255 index=84 color=0 index=92 color=0 index=394 color=0 opaci...
Description: Created with Ultrafractal 5.04 Buddha { fractal: title="Buddha" width=640 height=480 layers=1 credits="Rupert Russell;1/21/2016" layer: caption="Background" opacity=100 mapping: center=-0.5/0 magn=1 formula: maxiter=25000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0 p_power=2/0 p_bailout=128 inside: transfer=none outside: transfer=linear filename="Standard.ucl" entry="Smooth" p_power=2/0 p_bailout=128.0 gradient: smooth=yes rotation=-200 index=171 color=16777215 index=175 color=0 index=-215 color=65535 index=-108 color=0 index=-1 color=16777215 opacity: smooth=no index=0 opacity=255 }
Description: 2018-12-29-001 { fractal: title="2018-12-29-001" width=640 height=480 layers=1 credits="rurussell;12/29/2018" layer: caption="Background" opacity=100 mapping: center=-0.25/0 magn=1 formula: maxiter=250 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0 p_power=2/0 p_bailout=128 inside: transfer=none outside: density=90 transfer=linear filename="mt.ucl" entry="mt-cont-pot" p_r=0.0 gradient: smooth=yes rotation=-186 index=-374 color=16777215 index=51 color=0 index=156 color=512 index=-114 color=0 index=-20 color=0 opacity: smooth=no index=0 opacity=255 }
Description: Fractal1 { fractal: title="Fractal1" width=640 height=480 layers=1 credits="rurussell;11/27/2017" layer: caption="Background" opacity=100 mapping: center=-0.5/0 magn=1 formula: maxiter=250 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0 p_power=2/0 p_bailout=128 inside: transfer=none outside: transfer=linear filename="Standard.ucl" entry="Smooth" p_power=2/0 p_bailout=128.0 gradient: smooth=yes rotation=1 index=0 color=16777215 index=141 color=16777215 index=271 color=0 index=293 color=0 index=399 color=512 opacity: smooth=no index=0 opacity=255 }
Description: 2015-12-01-001 { fractal: title="2015-12-01-001" width=640 height=480 layers=1 credits="Rupert Russell;12/1/2015" layer: caption="Background" opacity=100 method=multipass mapping: center=-0.5/0 magn=1 formula: maxiter=10000 percheck=off filename="Standard.ufm" entry="Mandelbrot" p_start=0/0 p_power=2/0 p_bailout=128 inside: transfer=none outside: transfer=cuberoot repeat=no filename="Standard.ucl" entry="DistanceEstimator" p_power=2.0 gradient: smooth=yes rotation=-109 index=116 color=0 index=145 color=0 index=160 color=512 index=-103 color=1792 index=-1 color=16777215 opacity: smooth=no index=0 opacity=255 }
Description: An image of the Mandelbrot Set and its equation. This two-dimensional set exhibits great complexity as it is magnified. They say that the range of scale between the whole Mandelbrot Set and the farthest zoomed-in detail is a trillion times bigger than the whole scale of our universe!
Description: Created with Ultra Fractal 5 2015-08-03-002 { fractal: title="2015-08-03-002" width=640 height=480 layers=1 credits="Rupert Russell;8/3/2015" layer: caption="Background" opacity=100 mapping: center=-0.5/0.0 magn=1 formula: maxiter=10000 filename="Standard.ufm" entry="SlopeMandel" p_start=0/0 p_power=2/0 p_bailout=1.0E20 p_offset=0.00000001 p_zmode=potential p_xfer=linear p_zscale=1.0 p_zscale2=0.005 p_everyiter=no inside: transfer=none outside: density=0.1 transfer=linear filename="dmj.ucl" entry="dmj-Lyapunov" p_trackvariable="magnitude of z" p_negative="absolute value" p_power=2.0 p_bailout=1E20 p_smooth=no gradient: smooth=yes index=0 color=8716288 index=100 color=16121855 index=200 ...
Description: A black background displays text at the top stating 'THE MANDELBROT SET' in a distressed yellow font, followed by the mathematical formula 'Zn+1 = Z^2n + c' in a matching style. To the right, a colorful fractal shape in shades of orange, yellow, and red against the black background.
Description: A monochrome rendering of the Mandelbrot fractal set. The complex, branching structures are shown in white against a stark black background, resembling intricate natural growth or cosmic phenomena. The central area features distinct circular shapes with detailed filigree extending outwards.
