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This is a one-time magnification of a Hexic (sixth degree) Julia set drawn with the formula Hexic Julia3. The parameter seed is picked up from the head of the blue attacking mandy in the previous deviation Mandy Attack [link] . That’s the explanation of the shape of the enclosed areas of this disconnected Julia set (as four of the five critical points escapes to infinity).

Instead of the basic coloring (coloring according to the number of iterations) a evaluated form called Continius Potential Method (CPM) is used. This method produces continues slopes around the sets instead of discrete plateaus.

No filters or post processing.

Below the UF parameter file. Play and have fun

HexicJulia1 {
fractal:
title="Hexic Julia1" width=640 height=480 layers=1
credits="Ingvar Kullberg;11/7/2009"
layer:
caption="Background" opacity=100 method=multipass
mapping:
center=-1.14375/0 magn=8.8888889
formula:
maxiter=1000 percheck=off filename="sp3.ufm" entry="HexicJulia3"
p_seed=0.77186392864/0 p_SeedPlane="45.(e-real,e-imag)" p_M=HCL
p_SetBorders=yes p_hide=yes p_areal=0.2 p_aimag=0.0 p_breal=0.2
p_bimag=0.0 p_creal=0.38 p_cimag=0.0 p_dreal=0.4 p_dimag=0.0
p_ereal=0.0 p_eimag=0.0 p_xrot=0.0 p_yrot=0.0 p_xrott=0.0
p_yrott=0.0 p_xrotu=0.0 p_yrotu=0.0 p_xrotv=0.0 p_yrotv=0.0
p_xrotr=0.0 p_yrotr=0.0 p_xrots=0.0 p_yrots=0.0 p_xrota=0.0
p_yrota=0.0 p_xrotb=0.0 p_yrotb=0.0 p_zrot=0.0 p_LocalRot=no
p_diff=no p_bailout=100.0 p_dbailout=1E-6
inside:
transfer=none
outside:
density=0.5 transfer=linear filename="spr.ucl"
entry="ContinousPotential" p_auto=yes p_auton=2.0 p_n=1.0
p_numfact=1.0 p_scale=1.0 p_smooth=no p_epsilon=0.5 p_illustr=no
p_limiton=no p_limit=0.1 p_index3=0.0 p_index1=0.99 p_index2=0.0
p_speed=0.5 p_acc=1.0 p_clog=yes p_power=2.0 p_reversed=no p_test=no
p_testvalue=0.7 p_index4=0.29
gradient:
smooth=yes rotation=159 index=168 color=2104360 index=199
color=15794175 index=211 color=1907744 index=266 color=16769274
index=381 color=23807
opacity:
smooth=no index=0 opacity=255
}