Dec. 17, 2013: Festive Merriment | Dec. 16 | Dec. 19 | 2013 | FOTD Home |
Fractal
visionaries
and enthusiasts:
Today's image lies in the same parent as the previous two days'
images. The location is in a small bit of debris in the area
of
Seahorse Valley of the parent, an area where rather jumbled chaotic
scenery prevails. The scene lies deep enough in the parent
that
the features have become totally cubic, at least in today's image.
The name "Festive Merriment" reflects the joyful mood created by the
brilliant colors filling the image. Actually, the colors
might be
a bit too brilliant, which holds down the art rating to an 8.
The
math rating of a 7 is unchanged.
The calculation time of 11-1/3 minutes is much too slow for
comfort. But it is in these situations where the web sites
excel
at bringing relief.
The day began with light snow and a temperature of 14F -10C.
The
snow ended at 1pm after leaving 1-1/2 inches or 4cm of fresh snow on
the ground, but the clouds hung on for the rest of the day, while the
temperature remained below freezing. The fractal cats spent
the
day learning to play together. The new fractal cat Jasmine is
now
looking more like a small cat than a kitten, and Nico is treating her
with more respect. The humans spent the day pondering the
human
situation. Luckily for me, the snow was the sweep-away kind.
The next FOTD will appear almost by magic when the time is
right.
Until the right time, take care, and the Christian Bible says that the
kingdom of heaven lies within. Does this mean that heaven
exists
only in the mind and Atheists are right when they say heaven is an
illusion?
Jim Muth
jimmuth@earthlink.net
START PARAMETER FILE=======================================
Festive_Merriment { ; time=0:11:20.00 SF5 at 2000MHZ
reset=2004 type=formula formulafile=basicer.frm
formulaname=DivideBrot5 passes=1
center-mag=-2.159502924509663/+0.02573677242516395\
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maxiter=32767 inside=0 periodicity=6
colors=000ojKqdHq_FtTAwMAzJAzDAzAAzAAzAAzAAzAAzAAz\
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mHqmHqoAqXAqVAqSAqOAqMAqJ }
frm:DivideBrot5 { ; Jim Muth
z=(0,0), c=pixel, a=real(p1)-2,
b=imag(p1)+0.00000000000000000001:
z=sqr(z)/(z^(-a)+b)+c
|z| < 1000000 }
END PARAMETER FILE=========================================