[Fractint] FOTD 25-07-12 (Web of Antiquity [8])

26 Jul 2012

      FOTD -- July 25, 2012 (Rating 8)

Fractal visionaries and enthusiasts:

Today's discussion is brief.  The reason is the best one 
possible -- I don't feel like writing.

The fractal brings another scene in the Z^(2.003)+C Mandeloid.  
The location is in the fractured main stem, very near the 
X-axis, just east of the largest minibrot to the east of the 
large minibrot.

The rating of an 8 might be a bit liberal.  I'm not sure the 2 
minutes I spent tweaking the colors brought that much of an 
improvement.

The name "Web of Antiquity" soulds poetic, but has little to do 
with the image.

The calculation time of 40 seconds makes the unusually brilliant 
image a real bargain, but the web sites eliminate all concerns 
about time.

The finished image is at:

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

A high-definition rendering is at:

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

The back images are at:

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

Today brought the best possible weather for outdoor activity to 
Fractal Central.  The temperature of 82F 28C was perfect, the 
low humidity was perfect, the cloudless blue sky was perfect, 
and the gentle breezes were perfect.  The fractal cats were 
perfectly behaved also, but the same cannot be said of the 
humans, who always have some obscure philosophical point to 
disagree on.

The next FOTD will be posted in the proper time.  Until 
whenever, take care, and I just checked the burning ship 
fractal.  It was still ablaze yesterday, but I think it sank.

Jim Muth
jimmuth@earthlink.net

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

Web_of_Antiquity   { ; time=0:00:40.00 SF5 at 2000MHZ
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  formulaname=SliceJulibrot4 center-mag=-1.620544817\
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frm:SliceJulibrot4   {; draws all slices of Julibrot
  pix=pixel, u=real(pix), v=imag(pix),
  a=pi*real(p1*0.0055555555555556),
  b=pi*imag(p1*0.0055555555555556),
  g=pi*real(p2*0.0055555555555556),
  d=pi*imag(p2*0.0055555555555556),
  ca=cos(a), cb=cos(b), sb=sin(b), cg=cos(g),
  sg=sin(g), cd=cos(d), sd=sin(d),
  p=u*cg*cd-v*(ca*sb*sg*cd+ca*cb*sd),
  q=u*cg*sd+v*(ca*cb*cd-ca*sb*sg*sd),
  r=u*sg+v*ca*sb*cg, s=v*sin(a), esc=imag(p5)+9
  c=p+flip(q)+p3, z=r+flip(s)+p4:
  z=z^(real(p5))+c
  |z|< esc }

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