Fractal 004 B – Overgrowth
Part of LIFE series – 07 2021
flower . forest . garden . green . landscape . nature . tree
Fractal 004 B – zoom level 1
Fractal 004 B – zoom level 2
Data
This digital works is created exclusively from fractals, with 0% AI generated. It can therefore be converted into a set of functions and parameters that can be the basis for the training of an AI.
The mathematical formulas and parameter combinations corresponding to each fractal are presented below. In each case, the numerical characters have been replaced by â– to prevent unauthorized reproduction. If you are interested in using the full data set, please contact Philippe.
Fractal 004 B - Overgrowth - Part of LIFE series - 07.2021
Layers {
layer:
caption="Layer â– " opacity=â– â– mergemode=lighten
mapping:
center=-â– .â– â– â– â– â– â– â– â– â– â– â– â– â– â– /â– .â– â– â– â– â– â– â– â– â– â– â– â– â– magn=â– â– â– .â– â– â– â– angle=â– â– .â– â– â– â–
formula:
maxiter=â– â– â– filename="wk.ufm" entry="Epsilon_Rot"
inside:
transfer=none solid=â– â– â– â– â– â– â– â– â– â–
outside:
transfer=linear
gradient:
smooth=yes index=â– color=â– â– â– â– â– â– â– index=â– â– color=â– â– â– â– â– â– â– index=â– â– â–
color=â– â– â– â– â– â– â– â– index=â– â– â– color=â– â– â– â– â– â– â–
opacity:
smooth=no index=â– opacity=â– â– â–
layer:
caption="Background" opacity=â– â– â–
mapping:
center=-â– .â– â– â– â– â– â– â– â– â– â– â– â– /â– .â– â– â– â– â– â– â– â– â– â– â– â– magn=â– â– â– .â– â– â– â– â– angle=â– â– .â– â– â– â–
formula:
maxiter=â– â– â– filename="wk.ufm" entry="Epsilon_Rot"
inside:
transfer=none
outside:
transfer=linear
gradient:
smooth=yes index=â– color=â– â– â– â– â– â– â– index=â– â– â– color=â– â– â– â– â– â– â– â– index=â– â– â–
color=â– â– â– â– â– index=â– â– â– color=â– â– â– â– â–
opacity:
smooth=no index=â– opacity=â– â– â–
}
Epsilon_Rot { ; Wayne Kiely
;epsiloncross test rotated â– â– degrees
z=c=pixel:
z=zâ– z+c
r=real(z), i=imag(z)
if ((((r-i)>-â– .â– â– ) && ((r-i)<â– .â– â– )) || (((r+i)>-â– .â– â– ) && ((r+i)<â– .â– â– )))
z=â– Eâ– ;forces escape
endif
|z| < â–
}
