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Description

Updated to 1960x1470 resolution when downloaded

This is a comment to article 19b in my Chaotic series of fractal articles.

This motive is the same as Figure 9 in article 19b. Further comments see that article.

CCL means Cubic Connectedness Locus and is that set that is common to the sets M+ and M-. SetBorders is a facility that visualizes the contours of the parts of the sets that are not common. . Further comments see the above-mentioned article.

Question: Why is the position along the non-plotted real a-axis defined with a precision of 5 decimals (a_real = 0.57735)?
Answer: That’s necessary in order to obtain four ravines ending up in a single point (at b_real = 0 and b_imag = 0)
Question: But how in the heck have you found out that number (0.57735) that results in these ravines ending up in a single point?
Answer: Hehe well, I keep that as a little secret for a while But don’t sweat! After some time I will reveal that secret here on DA, either in a journal, or in a deviation So keep your eyes open

Below the parameter file. Play and have fun

DemoCCL+SetBorders {
fractal:
title="DemoCCL+SetBorders" width=800 height=600 layers=1
credits="Ingvar Kullberg;6/14/2018"
layer:
caption="CCL+SetBorders" opacity=100 method=multipass
mapping:
center=0/0 magn=1.3
formula:
maxiter=10000 percheck=off filename="sp3.ufm"
entry="CubicParameterspace3" p_PlottedPlane="6.(b-real,b-imag)"
p_M=CCL p_SetBorders=yes p_hide=yes p_areal=0.57735 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=100.0
p_dbailout=1E-6
inside:
transfer=none
outside:
transfer=linear
gradient:
smooth=yes index=0 color=8716288 index=100 color=16121855 index=200
color=46591 index=300 color=156
opacity:
smooth=no index=0 opacity=255
}

Description

Updated to 1960x1470 resolution when downloaded

This is a comment to article 19b in my Chaotic series of fractal articles.

This motive is the same as Figure 9 in article 19b. Further comments see that article.

CCL means Cubic Connectedness Locus and is that set that is common to the sets M+ and M-. SetBorders is a facility that visualizes the contours of the parts of the sets that are not common. . Further comments see the above-mentioned article.

Question: Why is the position along the non-plotted real a-axis defined with a precision of 5 decimals (a_real = 0.57735)?
Answer: That’s necessary in order to obtain four ravines ending up in a single point (at b_real = 0 and b_imag = 0)
Question: But how in the heck have you found out that number (0.57735) that results in these ravines ending up in a single point?
Answer: Hehe well, I keep that as a little secret for a while But don’t sweat! After some time I will reveal that secret here on DA, either in a journal, or in a deviation So keep your eyes open

Below the parameter file. Play and have fun

DemoCCL+SetBorders {
fractal:
title="DemoCCL+SetBorders" width=800 height=600 layers=1
credits="Ingvar Kullberg;6/14/2018"
layer:
caption="CCL+SetBorders" opacity=100 method=multipass
mapping:
center=0/0 magn=1.3
formula:
maxiter=10000 percheck=off filename="sp3.ufm"
entry="CubicParameterspace3" p_PlottedPlane="6.(b-real,b-imag)"
p_M=CCL p_SetBorders=yes p_hide=yes p_areal=0.57735 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=100.0
p_dbailout=1E-6
inside:
transfer=none
outside:
transfer=linear
gradient:
smooth=yes index=0 color=8716288 index=100 color=16121855 index=200
color=46591 index=300 color=156
opacity:
smooth=no index=0 opacity=255
}