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Description
Binary decomposition of a part of the mandelbrot set. See my journal Mathematical Playtime Series RevisedAfter about my first year on dA, for more than eleven years ago, I wrote a series of journals, it turned out to be totally 8 within about 2 – 3 months. The titles of the first 4 ones were Mathematical Playtime1-4 cause it starts with really fun, at first meaningless, playings. The first of these journals displays a simple game, and the second journal a complete different game which is even more simple than the first one. Just have a look at them yourself However these 2 simple games turns out to be the very same They also contains the key, at least one of the keys, to how the Mandelbrot set is visual built up
Now Recently I've made a refresh of those journals up with thumbnails and hypertext links, instead of raw links, in order to make those journals more awesome to read. So now I invite everyone of my dear friends, old friends and new ones, to take a look at those journals. Read them with an open mind without prejudices what is difficult

Below the UF parameter file. The formula for binary decomposition in included in the zip that can be downloaded from downloaded from here (right click)
Play and have fun

BinaryBridge {
fractal:
title="Binary Bridge" width=800 height=600 layers=2
credits="Ingvar Kullberg;1/17/2019"
layer:
caption="level" opacity=50 method=multipass
mapping:
center=0.266251414437813126/0.00342812554732058197
magn=1541082.37585095256
formula:
maxiter=5000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0
p_power=2/0 p_bailout=100
inside:
transfer=none
outside:
transfer=linear filename="Standard.ucl" entry="Default"
gradient:
smooth=yes rotation=-69 index=57 color=990890 index=173
color=9043968 index=242 color=3158085 index=323 color=14736366
opacity:
smooth=no index=0 opacity=255
layer:
caption="binary" opacity=100 method=multipass
mapping:
center=0.266251414437813126/0.00342812554732058197
magn=1541082.37585095256
formula:
maxiter=5000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0
p_power=2/0 p_bailout=100
inside:
transfer=none
outside:
transfer=linear filename="ik.ucl" entry="BinaryDecomposition"
p_bailout=100 p_ccolor=no p_above=0.5 p_below=0.01 p_limit=no
p_max=100 p_min=0 p_solid=no p_limitcolor=0.99
gradient:
smooth=no index=0 color=0 index=200 color=16777215
opacity:
smooth=no index=0 opacity=255
}

Description
Binary decomposition of a part of the mandelbrot set. See my journal Mathematical Playtime Series RevisedAfter about my first year on dA, for more than eleven years ago, I wrote a series of journals, it turned out to be totally 8 within about 2 – 3 months. The titles of the first 4 ones were Mathematical Playtime1-4 cause it starts with really fun, at first meaningless, playings. The first of these journals displays a simple game, and the second journal a complete different game which is even more simple than the first one. Just have a look at them yourself However these 2 simple games turns out to be the very same They also contains the key, at least one of the keys, to how the Mandelbrot set is visual built up
Now Recently I've made a refresh of those journals up with thumbnails and hypertext links, instead of raw links, in order to make those journals more awesome to read. So now I invite everyone of my dear friends, old friends and new ones, to take a look at those journals. Read them with an open mind without prejudices what is difficult

Below the UF parameter file. The formula for binary decomposition in included in the zip that can be downloaded from downloaded from here (right click)
Play and have fun

BinaryBridge {
fractal:
title="Binary Bridge" width=800 height=600 layers=2
credits="Ingvar Kullberg;1/17/2019"
layer:
caption="level" opacity=50 method=multipass
mapping:
center=0.266251414437813126/0.00342812554732058197
magn=1541082.37585095256
formula:
maxiter=5000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0
p_power=2/0 p_bailout=100
inside:
transfer=none
outside:
transfer=linear filename="Standard.ucl" entry="Default"
gradient:
smooth=yes rotation=-69 index=57 color=990890 index=173
color=9043968 index=242 color=3158085 index=323 color=14736366
opacity:
smooth=no index=0 opacity=255
layer:
caption="binary" opacity=100 method=multipass
mapping:
center=0.266251414437813126/0.00342812554732058197
magn=1541082.37585095256
formula:
maxiter=5000 filename="Standard.ufm" entry="Mandelbrot" p_start=0/0
p_power=2/0 p_bailout=100
inside:
transfer=none
outside:
transfer=linear filename="ik.ucl" entry="BinaryDecomposition"
p_bailout=100 p_ccolor=no p_above=0.5 p_below=0.01 p_limit=no
p_max=100 p_min=0 p_solid=no p_limitcolor=0.99
gradient:
smooth=no index=0 color=0 index=200 color=16777215
opacity:
smooth=no index=0 opacity=255
}