Mandelbrot Tapestries
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.
Description: A black background features a detailed fractal pattern in vibrant shades of orange and red, resembling intricate, branching structures. The text 'The Mandelbrot Set' is positioned at the top left in yellow, with the mathematical equation 'Zn+1 = Zn + c' directly below it in a lighter yellow.
