August 15, 2010: Seven Down | Aug.
14 |
Aug. 16 | 2010 | FOTD Home |
Fractal
visionaries
and enthusiasts:
This is the politically correct version of today's FOTD. The
first version, which I posted by mistake, uses the actual name of a
soft drink as its title. The title of this version is the
antithesis of the title of the first version, and should offend no one.
Today's image is a quickie, yet still manages to rate a 7. It
shows a tiny order-7 minibrot in a parent fractal that on the surface
is a perfect Mandelbrot set. Today's scene is located in a
curving filament in the north branch of the Seahorse Valley of the
minibrot lying around -1.48 on the main stem of the parent M-set.
The name "Seven-Down" does not hint at a soft drink. It refers to
the order-7 nature of the scene. Finding an image in such a short
time, which still rates a 7, is more than I had hoped for, but
sometimes near-miracles do happen.
I spent all day Saturday at Old Fractal Central, so I can't say how the
weather was at New Fractal Central, but when I returned in the evening,
the fractal cats told me things had been satisfactory, with lots of
clouds and a temperature around 73F 23C.
The next FOTD will be posted in around 10 hours. Until then, take
care, and even though it is scientifically impossible to foresee the
future, I know that precognition does happen. If science is
correct and reason rules, as skeptics claim, I am either lying,
deluded, or engaging in wishful thinking. But what if reason does
not rule?
Jim Muth
jamth@mindspring.com
jimmuth@aol.com
START PARAMETER FILE=======================================
Seven_Down { ;
time=0:06:24.10-SF5 on P4-2000
reset=2004 type=formula formulafile=basicer.frm
formulaname=FinDivBrot-2 function=recip
center-mag=-1.479978193866193/+0.0011127029548779/\
7.505951e+012 params=7/1000000000000.0/0/0
float=y maxiter=4800 inside=0 logmap=956
periodicity=6 mathtolerance=0.05/1
colors=00001G02H03I14J25K36L47M68N89OAAPCBQECRGDSI\
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KuUMuVOuWQuXSuYUuZWu_Yv`_vazzzzzzzzzzzzzzzzzzzzzzz\
zzzzzzzzzzzzzzzzzzzzzzzzz }
frm:FinDivBrot-2 { ; Jim Muth
z=(0,0), c=pixel, a=-(real(p1)-2),
esc=(real(p2)+16), b=imag(p1):
z=(b)*(z*z*fn1(z^(a)+b))+c
|z| < esc }
END PARAMETER FILE=========================================