; Date: Tue, 01 Feb 2005 12:21:04 -0500 ; From: Jim Muth ; Subject: [Fractint] FOTD 01-02-05 (The True Beast [6]) ; Id: <1.5.4.16.20050201122328.2aa7d0dc@pop.mindspring.com> ; --------- ; ; FOTD -- February 01, 2005 (Rating 6) ; ; Fractal visionaries and enthusiasts: ; ; Today's image bears the name "The True Beast". I gave it this ; name because it brings out the full beastly nature that was ; partly hidden in yesterday's image. Today's image shows the ; same midget that appeared yesterday, but the midget has been ; sliced in a different direction, one that is totally oblique to ; all six perpendicular planes of the four-dimensional Julibrot. ; ; In yesterday's image the spiral arms could be seen and followed ; as they multiplied and converged onto the midget. In today's ; image the arms are still there, but they are of a different ; number, and they no longer converge on the midget. Some arms ; have vanished entirely, leaving only traces where they almost ; appear. Others have morphed into horseshoe-like shapes, while ; still others have become concentric closed rings. ; ; I have kept the color palette and logmap from yesterday's image ; so that the corresponding parts can be more readily identified, ; but considerable stretching and skewing was necessary to restore ; the image to the same proportions. To see the area when it is ; unstretched, go the the 'z' screen, then the 'f6' screen and ; reset the 'x' mag factor to 1. Due to the skewing, the midget ; is some distance off the screen to the right, but it can easily ; be seen why stretching was necessary. ; ; The rating of a 6 might be a bit overdone, but today's image is ; still curious, amd well worth a look. The image may be viewed ; by running the attached parameter file or by downloading it, ; already rendered, from the FOTD web site at: ; ; ; ; The philosophy, entertaining if not enlightening, is included in ; the philofractal version of today's FOTD. ; ; With warm sun and a temperature of 39F 3C, Monday was marred ; only by the soggy melting snow still covering the yard. The ; cats managed over an hour on the porch and even enjoyed a short ; trek to the holly thicket. When the day ended, they were happy ; enough so that no special treat was needed. This morning is ; starting the same as Monday. I assume the duo will have a ; similar day. ; ; For me the work is about average, which means that the next ; FOTD will appear in 24 hours as scheduled. Until then, take ; care, and be open minded but not too credulous. ; ; ; Jim Muth ; jamth@mindspring.com ; jimmuth@aol.com ; ; ; START PARAMETER FILE======================================= The_True_Beast { ; time=0:02:44.06--SF5 on a P200 reset=2004 type=formula formulafile=allinone.frm formulaname=Slicejulibrot2 center-mag=+0.000005602\ 47472017/+0.00000088644054031/846681.8/0.02445/\ 171.009021891882384/-58.4065041085181846 params=195/2.76/81.96/-30.91/0.288136932805/0.4826\ 45405409/0.288136932805/0.482645405409 float=y maxiter=5000 inside=0 logmap=288 periodicity=10 colors=000SYsSXrSWqSVpSUoSTnSSmSQlTOkUMjVKiWIhXGgY\ Ef_CeaAdcAceAbgAaiA`kC_mEZoGYqIXrKWsMTrOSqQRpSQpUP\ oWOnXNnYMmZLl_KlaJkcIjeHjgHkhGkgFlfEldDmbCm`BnZAnX\ 9kV8hT8eR8bP7_N7XL7UJ6RH6OF6LD5IB5FC5CC49D46D43D45\ E57F59G6AH6CI6EJ7FK7HL8JM8KN8MO9OP9QQARRATSAVTBWUB\ YVC_WC`XCaYEbZGbZHc_Jd`Kd`MeaNebPfbQgcSgdThdVheWif\ YjgZjh`kiakjclkdmlfmlgmmimminmjomjpmjqnjrojtpjuqjv\ rjwsjxtlxujwtivshurgtqftpdsocrmbqlapk`oj_oiYnhXmgW\ lfVkdUjcTjbRiaQh`Pg_OfZNfYMgXKgVJgUHhTGhREhQDiPBiN\ AiM8jK7jJ5jI4kG2kF1kE0gH1dJ1aM2ZO2WR3TT3QY4Na4Kf5U\ o5cs2mz5mz8mzBhtEcrHZqKUoNPnQLmTMkWNjZOiaPidQhgRhj\ SgmTgpShsTgrTfrTfqTeqUepUbpU_pUZoUUoVTnVTnVSnVSmVR\ mWRnWQoWQpWPqWPsXOuXOwXNxXNzXMzYMzYLzYLzYKzYKzVOzS\ SzQWzN_zLczPgzUkzZozcszhvzmuzmwzmvzmvzmuzmuzmtzmtz\ mszmszmrzmrzmrzmqzmqzmpzmpzmozmozmnzmnzmmzmmzmmzml\ zmlzmkzmkzmjzmjzmizmizmiz } frm:SliceJulibrot2 {; draws most 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), c=p+flip(q)+p3, z=r+flip(s)+p4: z=sqr(z)+c |z|<=9 } ; END PARAMETER FILE========================================= ; ;