[Fractint] FOTD 26-07-13 (Flowers in the Summer [A-8,M-7])

26 Jul 2013

      FOTD -- July 26, 2013 (Rating A-8,M-7)

Fractal visionaries and enthusiasts:

Today's image takes us into the parent fractal that appears when 
0.2 part of Z^3 is subtracted from 0.8 part of Z^2.  This parent 
resembles a Mandelbrot set rotated 180 degrees, with additional 
elements popping up along both ends of the X-axis.  Today's 
image lies in the East Valley area of a three-lobed minibrot on 
the negative X-axis of the parent.

The name "Flowers in the Summer" came to mind when I glanced out 
the window at FL's garden, which is near its peak, and then 
turned back to the image.

The artistic value of 8 is mostly due to the coloring, which was 
achieved with a random strike of the 'enter' key.

The math value of only a 7 indicates that nothing really new 
lies in either the parent or the actual image.

The calculation time of under 1-1/2 minutes is just a little on 
the slow side, but this delay may be avoided by checking the 
image on one of the web sites.

The finished image is posted at:

      <http://www.crosscanpuzzles.com/Archives.html>

A hi-def version is at:

<http://www.emarketingiseasy.com/TESTS/FOTD/jim_muths_fotd.html>

Back images are at:

       <http://www.Nahee.com/FOTD/>

Today was probably the finest day of the summer here at Fractal 
Central, with Photoshop blue skies decorated with cottonpuff 
clouds, a temperature of 82F 28C and low humidity with gentle 
breezes.  The fractal cat managed to find a spot of afternoon 
sun, where he passed the afternoon in total comfort.  The humans 
made it through the day without incident.  The next FOTD will be 
posted before too long.  Until whenever, take care, and pay no 
attention to that man on the screen.

Jim Muth
jimmuth@earthlink.net

START PARAMETER FILE=======================================

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frm:MandAutoCritInZ {; Jim Muth
a=real(p1), b=imag(p1), d=real(p2), f=imag(p2),
g=1/f, h=1/d, j=1/(f-b), z=(((-a*b*g*h)^j)+(p4)),
k=real(p3)+1, l=imag(p3)+100, c=fn1(pixel):
z=k*((a*(z^b))+(d*(z^f)))+c,
|z| < l }

END PARAMETER FILE=========================================