Fractint enthusiasts everywhere, WINFract enthusiasts everywhere, I came, I saw, I fractalled! I have fractalled myself into a stupor.
I have enjoyed all of your work, but I am off to other endeavors. Please remove me from your distribution lists. Thank you all, and goodbye.
>From: Jim Muth <jamth@mindspring.com>
>Reply-To: Fractint and General Fractals Discussion<fractint@mailman.xmission.com>
>To: fractint@mailman.xmission.com
>CC: philofractal@lists.fractalus.com
>Subject: [Fractint] FOTD 07-03-05 (Seahorse Oblate [6])
>Date: Mon, 07 Mar 2005 11:52:52 -0500
>
>
>FOTD -- March 07, 2005 (Rating 6)
>
>Fractal visionaries and enthusiasts:
>
>Today's image is the last in the current series of seven Oblate
>pictures. (Well, all right, yesterday's image had more of a
>Rectangular orientation.) Today's image shows an Oblate view of
>a mini-Mandelbrot set lying in Seahorse Valley. The Mandelbrot
>version of the picture may be seen by changing the (p1)
>parameter from 0,90 to 45,45 and resetting the x-magnification
>factor to 1. When this is done, a perfectly-formed, though
>somewhat under-iterated, Mandelbrot midget typical of those in
>Seahorse Valley will appear.
>
>The pattern surrounding the Oblate midget closely resembles that
>of both the Mandelbrot and Julia versions of the scene. The
>main difference is that the pattern is distorted into a
>triangular shape. This triangular distortion is typical of most
>midgets in the Oblate orientation. The mathematical reason for
>this is probably known, though I have no idea of what that
>reason might be.
>
>The name "Seahorse Oblate" is a description, and hardly more
>than a catalog number. The rating of a 6 reflects the small
>amount of extra effort I put into the coloring. The render time
>of 3 minutes is about the same as the time required to go to the
>FOTD web site at:
>
> <http://home.att.net/~Paul.N.Lee/FotD/FotD.html>
>
>and download the finished image from there.
>
>Starting with tomorrow's image, we will spend 7 days investiga-
>ting what I call the Parabolic, real(c)real(z), orientation of
>the Julibrot.
>
>A sunny mild day on Sunday, with a temperature of 54F 12C, kept
>the fractal duo quite happy in the yard most of the afternoon.
>When evening came, they were so exhausted that they almost
>forgot their tuna. Today promises to be even warmer. This is
>good news for the dynamic cats. For me, there is a modicum of
>work to finish before I get to the fractals, the next of which
>will appear in 24 hours. Until then, take care, and sometimes
>I wonder whether there are an infinity of fractals or only one
>fractal with infinite aspects.
>
>
>Jim Muth
>jamth@mindspring.com
>jimmuth@aol.com
>
>
>START PARAMETER FILE=======================================
>
>Seahorse_Oblate { ; time=0:03:06.09--SF5 on a P200
> reset=2004 type=formula formulafile=allinone.frm
> formulaname=multirot-XY-ZW-new function=ident/flip
> passes=1 center-mag=-0.00000000000200438/+0.000000\
> 00000203913/1.205523e+010/0.3459/32.5/3.8857805861\
> 8804789e-016 params=0/90/2/0/-0.7291299973892553/\
> 0.2357647081925723/-0.7291299973892533/0.235764708\
> 1925723 float=y maxiter=1800 inside=0
> logmap=320 periodicity=10
> colors=000jNvjNujNtiNsiNrhNqhNpgNogNnfNmfNleNkeOid\
> PgdQecPcbOaaM_`LY_KWZJVZIT_KU`MUaOUbQWcSXcUZdW`eYb\
> f_cgaehcfiehigijijkkllmmlnnmppnrqotspvtrxutzwvzxwz\
> yzzzzzzzzzzzzPkWUkcYlaSm_NnYHoWCpU6qS1rQ8ZYEGeDFdC\
> FcCEcBEbBDbADa9C`9C`8B_8B_7AZ7AZ6B`5Bb5Bd4Ce4Cg3Ci\
> 3Dj2Dl2Dn1Eo1Eq0Es0Et4Gs8IsBKsFLsINsMPsQQsTSsXUs_V\
> sfbklicsqWyxOxuNxrNxoNwlMwjMwgMvdLvaLv_LuXKuUKuRPu\
> OUzLZzNczRhzUlwYktalqdlnhlmlllolkjZjeMi`9dXE`UJXRO\
> TNTOKYKHbGDgCAl87q9CrAGrBKrCPsDTsEXsF`sGetHitImtJq\
> tKmpKjmKgjLdfLacLY`MVXMSUMPRMMOR`TWoY_zb`z``wZ`tYa\
> qWanUakTahRbePbbOb_MbYLeWIhVGkUEmTCpSAsR8uQ6qO9nNB\
> kLDhKFeJHbHJ_GLWFNTDPQCRNBTK9VH8XE7ZI6`L6aO6bS5cV5\
> dY5f`5gd4hg4ij4jm4lq3mt3nw3oz3pr9rkEsdJtXPuQUvJZwK\
> _rL`nMajNbfOcbPdZPdVSdUVdTYdT_bSa`ScZSdXSfVS8Hz8Jz\
> 9Lz9Nz9PzARzATzAVzOXz6Zz7`z7bz7cz8dz8ez8fz9fz9fz9f\
> zAfzAfzAfzCfzEfzFfzHfzIfz }
>
>frm:multirot-XY-ZW-new {; draws 6 planes and rotations
>;when fn1-2=i,f, then p1 0,0=M, 0,90=O, 90,0=E, 90,90=J
>;when fn1-2=f,i, then p1 0,0=M, 0,90=R, 90,0=P, 90,90=J
>a=real(p1)*.01745329251994, b=imag(p1)*.01745329251994,
>z=sin(b)*fn1(real(pixel))+sin(a)*fn2(imag(pixel))+p3,
>c=cos(b)*real(pixel)+cos(a)*flip(imag(pixel))+p4:
>z=z^(p2)+c,
>|z| <= 36 }
>
>END PARAMETER FILE=========================================
>
>
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