;     Date: Thu, 20 Sep 2012 11:04:42 -0400
;     From: Jim Muth <jimmuth@earthlink.net>
;  Subject: [Fractint] FOTD 19-09-12 (Reciprocal of Infinity [7])
;       Id: <1.5.4.16.20120920110838.2adf513c@earthlink.net>
; ---------
; 
; FOTD -- September 19, 2012 (Rating 7)
; 
; Fractal visionaries and enthusiasts:
; 
; Today's scene is a trip into the parent fractal that results 
; when three negative parts of Z^(-2.3) are combined with one 
; negative part of Z^(-5.6) on each iteration before (1/C) is 
; added.
; 
; This parent roughly resembles a diamond filled with debris.  The 
; southeast point of the diamond has strong Mandelbrot features 
; including a pseudo-main bay and a very prominent straight main 
; spike pointing southeast, which terminates as a filament in the 
; shape of a large broken circle.  Today's scene is located near 
; the evaporating southwest edge of the shore line of the 'main 
; bay'.
; 
; A good part of the image is actually 'inside' stuff made visible 
; by the 'zmag' inside fill.  The black inside of the large 
; central minibrot is hand colored.  Luckily, none of the inside-
; the-minibrot color registers also appear outside the minibrot.
; 
; The name "Reciprocal of Infinity" is a phrase that came to mind 
; as I studied the image.  The actual reciprocal of infinity is 
; zero, though there might be different orders of zero (are they 
; technically called infinitesimals?) for the different orders of 
; infinity.  I lack the knowledge to recognize the difference.
; 
; With a rating of a 7, the worth of the image falls right in the 
; middle of the FOTD range.
; 
; The calculation time of 4-1/4 minutes is a slight drag, but 
; headache relief is always available on the web sites.
; 
; To avoid a calculation headache check the finished image at:
; 
;       <http://www.crosscanpuzzles.com/Archives.html>
; 
; A high-definition rendering is at:
; 
; <http://www.emarketingiseasy.com/TESTS/FOTD/jim_muths_fotd.html>
; 
; All the FOTD back images are online at:
; 
;        <http://www.Nahee.com/FOTD/>
; 
; After yesterday's washout, when over 3-inches or 8-cm of rain 
; fell, today seemed quite pleasant.  The sky cleared just after 
; sunrise, leading to a partly cloudy invigorating day with a high 
; temperature of 68F 21C.  The fractal cats, fully invigorated, 
; got into a lively tussle over something only they were aware of. 
; Little Cassie came out on top, while oversized Nicholas sulked 
; away his defeat.
; 
; The humans passed the mid-week doing totally human things such 
; as finishing the unexpectedly heavy work.  The next FOTD will 
; certainly be posted, but I am not saying exactly when.  Until 
; whenever, take care, and don't forget to add rice to the list of 
; foods that are hazardous to one's health.
; 
; 
; Jim Muth
; jimmuth@earthlink.net
; 
; 
; START PARAMETER FILE=======================================

Recip_of_Infinity { ; time=0:04:15.00 SF5 at 2000MHZ
  reset=2004 type=formula formulafile=basicer.frm
  formulaname=MandAutoCritInZ function=recip
  center-mag=+0.4271053768113824/-1.341152341307607/\
  41582/1/-105/0 params=-3/-2.3/-1/-5.6/0/0/0/0
  float=y maxiter=1500 inside=zmag periodicity=6
  colors=000SimOhkKhiGggCgeBdbBa`BZZBXXBUUBRSBOQBMOZ\
  X9US8PN8LI8GE7C97747307BXxDUoERfGOYHLPSVSbdVmnYww`\
  qrbkndeif_ehVaiXUbZMX`ERa7LUETNL`GSh9Zp2dw9hvGluMp\
  uTttZxt`weavRbvCYnKTgSP`_SbVUdRWfN`jUdm_hpe0000000\
  00UUUmZZUUUhbaeXWbRR_LLXFG_DIbBKe9Mg7Nj5Pm3Rp1Tr0U\
  fEOVRIH4NH4RJ4VL5ZN6bP7fR8lT7nV7rWDqWJqWPpWUpW_pWe\
  oWhoWkoXnlXqiXqfXqcXq`XqYXqVXqTe_BhaAjb9mc8od7qe6t\
  f5vg4xh4wZ5vQ6vH6rGCoFIlEOiDUfC_cCd`KaZSZW_WUgTSoQ\
  RiUQdYP_aOVeNQiMLmMGpXSefbWb`XZZXWYXSWXOUXLTXORSQP\
  OSOKVMGXKCZJ8kKZxLxZVr9dmCejFfgHfdKgbMg_PhXRhVNfZJ\
  daGbeC`h8Zl5XoCVpJTqQRrWPsbNtiLuoKvjGkeC``8RW4GS06\
  tS`oUYkVWgWTcXRZZPV_MR`KNaIQcOSdUUeZWgdYhj_ioWgpSe\
  qOdqKbrHarSPgbDXm1Nl6PkARjESjIUiNWhRXgVZgZ_a_TX_MS\
  _FN_9WgLdnXlugciiVYjMNkDBl50m76n9BnAHnCMnESnFXnHbn\
  IgnMhmPimTilWjl_kkbkkfljiljdfb``VWVNSQFTRCUSAVT8WU\
  6XV4YV2RN4LF5F76907PXd0x3 }

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=========================================
; 
; 
; 
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