Some fascinating and beautiful pieces here, thanks for sharing them. On 23 November 2014 at 17:50, Multifrac@t-online.de <Multifrac@t-online.de> wrote:
*Of course I wanted to find out what a regular Julia would make of the Mandel Inside. To make it short, the Mandel plays a bigger part, but it´s still a Julia. And the result is a beautiful image with a lot of interesting and well shaped details. ; The calculation time is very slow, almost an hour, caused by the border calculation which is time absorbing. ; https://www.dropbox.com/sh/ua45wf1v84p8nsw/AAAWxi3xeFg_5oZ_zV1wvRtua?dl=0 <https://www.dropbox.com/sh/ua45wf1v84p8nsw/AAAWxi3xeFg_5oZ_zV1wvRtua?dl=0> ; Petta ; -------------------------------------Start Par--------------------------- 40205-25 { ; Togetherness ; Julia-Mandel-Manymods ; Time 0.47.29.26 Reso 1280/1024 ; Regular Julia and Dbl Mandel reset=2004 type=formula formulafile=mfr_12.frm formulaname=multifractal_12 function=sin/sin/exp/sin passes=t center-mag=-0.0124351/0.00493725/1.135931/1/84.9999999999999858/-5.05012\ 698326368081e-014 params=0.9974642170476399/0.1807275612659077/40205.32595760301/21115.050\ 6020602/152048.0404808025/384.16048940111/384.00482000595/64.3007680004/\ 512.1007683001/768.20076800256 float=y maxiter=3072 inside=maxiter periodicity=0 rseed=-2436 colors=000<29>000000000<3>000330<6>220220220<3>110000110<2>000KA4<7>gcOj\ gRmjT<3>zzc<9>UOFRKDOGA<3>A00<9>f0Ci0Dl0F<3>z0K<6>Z0EV0DR0C<3>A08004000<\ 26>000<4>000<7>Q0UU0YX0a_0dc0hf0l<2>p0w<4>_0dX0aU0Y<2>K0NH0JG0NE1R<3>7UX\ 6`Z4h_2oa0wc<10>2WI2TG2RE<3>4G54D36F5<16>kkammcpoe<3>zwm<3>mhZjdVfaS<3>V\ MCRI8OE4KA0000<12>000 } ------------------------------------End------------------------------------*
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