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Description
Download for 1960x1470 resolution

This motive is of the same type as . However here the exponent “d” is changed from 1+11i to 1+8i. Up to the right you see some real black mandys, in the middle branches shadows of (underiterated) mandys in different colors according to ordinary level sets. In the lower branches you see two more shadows of yet more underiterated mandys Further comments about this phenomena see the above appointed deviation.

The motive is drawn by the compass formula (Extended Compasses) for Ultra Fractal. For more info of this formula, see my journal Fractal CompassesNow, my dear readers, I wanna promote the article,
27) Compasses
in my Chaotic series. Along with this journal there are four deviations uploaded,
Compass_d=2
Compass_d=3
Compass_d=4
Compass_d=5
The “d” is the exponent in the iterated polynom p(z) = z^d - da^(d-1) z, the a-plane plotted and “z” initialized to the critical point z = +a. Why this formula is called the “Compass formula”? Well, just look at the above deviations, especially for d = 3 and higher For d = 3 we actually have z^3 - 3a^2 z whic .

No filters or post processing

Below the parameter file. Play and have fun

ColoredMandyParade {
fractal:
title="Colored Mandy Parade" width=800 height=600 layers=1
credits="Ingvar Kullberg;8/2/2009"
layer:
caption="Background" opacity=100 method=multipass
mapping:
center=1.12547242782/0.29405008132 magn=119.64574 angle=-65
formula:
maxiter=10000 percheck=off filename="ik3.ufm"
entry="ExtendedCompasses" p_exponent=1/8
p_PlottedPlane="1.(a-real,a-imag)" p_hide=yes p_areal=0.0
p_aimag=0.0 p_breal=0.0 p_bimag=0.0 p_xrot=0.0 p_yrot=0.0
p_xrott=0.0 p_yrott=0.0 p_zrot=0.0 p_LocalRot=no p_diff=no
p_bailout=10000000 p_dbailout=1E-6
inside:
transfer=none
outside:
transfer=linear
gradient:
smooth=yes index=0 color=23958 index=25 color=1447960 index=80
color=62720 index=99 color=262138 index=153 color=329215 index=211
color=15335546 index=280 color=32
opacity:
smooth=no index=0 opacity=255
}

Description
Download for 1960x1470 resolution

This motive is of the same type as . However here the exponent “d” is changed from 1+11i to 1+8i. Up to the right you see some real black mandys, in the middle branches shadows of (underiterated) mandys in different colors according to ordinary level sets. In the lower branches you see two more shadows of yet more underiterated mandys Further comments about this phenomena see the above appointed deviation.

The motive is drawn by the compass formula (Extended Compasses) for Ultra Fractal. For more info of this formula, see my journal Fractal CompassesNow, my dear readers, I wanna promote the article,
27) Compasses
in my Chaotic series. Along with this journal there are four deviations uploaded,
Compass_d=2
Compass_d=3
Compass_d=4
Compass_d=5
The “d” is the exponent in the iterated polynom p(z) = z^d - da^(d-1) z, the a-plane plotted and “z” initialized to the critical point z = +a. Why this formula is called the “Compass formula”? Well, just look at the above deviations, especially for d = 3 and higher For d = 3 we actually have z^3 - 3a^2 z whic .

No filters or post processing

Below the parameter file. Play and have fun

ColoredMandyParade {
fractal:
title="Colored Mandy Parade" width=800 height=600 layers=1
credits="Ingvar Kullberg;8/2/2009"
layer:
caption="Background" opacity=100 method=multipass
mapping:
center=1.12547242782/0.29405008132 magn=119.64574 angle=-65
formula:
maxiter=10000 percheck=off filename="ik3.ufm"
entry="ExtendedCompasses" p_exponent=1/8
p_PlottedPlane="1.(a-real,a-imag)" p_hide=yes p_areal=0.0
p_aimag=0.0 p_breal=0.0 p_bimag=0.0 p_xrot=0.0 p_yrot=0.0
p_xrott=0.0 p_yrott=0.0 p_zrot=0.0 p_LocalRot=no p_diff=no
p_bailout=10000000 p_dbailout=1E-6
inside:
transfer=none
outside:
transfer=linear
gradient:
smooth=yes index=0 color=23958 index=25 color=1447960 index=80
color=62720 index=99 color=262138 index=153 color=329215 index=211
color=15335546 index=280 color=32
opacity:
smooth=no index=0 opacity=255
}