; Date: Sun, 23 May 2004 11:33:17 -0400 ; From: Jim Muth ; Subject: [Fractint] FOTD 23-05-04 (Z-Eexponent-Pi [3]) ; Id: <1.5.4.16.20040523113702.0d6f44b2@pop.mindspring.com> ; --------- ; ; FOTD -- May 23, 2004 (Rating 3) ; ; Fractal visionaries and enthusiasts: ; ; Unless I am mistaken, today's image is the third consecutive one ; with a rating of a lowly 3. FOTD quality seems to be slipping. ; The work rush here at F.C. is taking its toll. ; ; There is an infinite family of 'zexpe' fractals with an exponent ; of epsilon, so why not a family of 'zexpi' fractals with an ; exponent of pi? In fact, there is a family of 'zexpi' fractals, ; (I just decided there is), and one of its infinite number serves ; as the source of today's image, which I have named Z-Exponent-Pi. ; ; The scene of the image is very near the negative real axis of ; its parent, in an area filled with discontinuities. The render ; time of 4-1/2 minutes gives an overall value of 65, which, ; depending on the individual fractalist, may or may not be worth ; the effort. The simplest and quickest way to see the image is ; to view it on the FOTD web site at: ; ; ; ; Saturday was quite warm and sunny here at Fractal Central. The ; high temperature of 90F 32C was near perfect for both fractal ; cats and cicadas. The cats watched from the yard while the ; cicadas sang in the trees, and as far as I could tell, everyone ; was happy. When evening arrived, the cicadas stopped singing ; and the dynamic duo came indoors for their treat. Today is ; starting the same. ; ; I'm going to take it as easy as possible today. It looks like a ; very busy week coming up. Until next FOTD, which I still hope ; to have ready in 24 hours, take care, and see you then. ; ; ; Jim Muth ; jamth@mindspring.com ; jimmuth@aol.com ; ; ; START PARAMETER FILE================================ Z-Exponent-Pi { ; time=0:04:34.96--SF5 on a P200 reset=2003 type=formula formulafile=allinone.frm formulaname=MandelbrotBC2 passes=1 center-mag=-0.44889489820032070/-0.008655752583507\ 26/1687871/1/-80/1.02041138039243862e-009 params=3.14159265358979/0/0/0 float=y maxiter=1400 inside=0 logmap=114 periodicity=10 colors=000VMGIIDFF9BB8S84O400002604D06F29G4BG6DI8F\ I9P`O`qaeyghzlauhVhcPZZIMTG6GDBO9GT6MZ4Pc0Vh0`n0es\ 0Mw0hy0sz0zz0jw0Rs08p00n0DZ0aK0gR0jX2nc8shBwpFzuIq\ sMjsPcqRXqVPqZGp`9pc2ng0nh0n6az2`z0Zz0Xz0Vz0Tz0Rz0\ Pz0Zz0Oz0KzBFzMBzZ6zh2zs0zz0zz0yz0wz2uz8szFqzKpzPn\ zXlzalzgjznhzsgzyezzczzazz`zz`zzZzzXzzVzzVzzTzwRzs\ RzpPzlOzgMzcMz`KzXIzTIzPMzMPzKTwGXuF`qBcp9gl6hh2lg\ 0pc0sa0wZ0zX0zT0zR0zT0zV0zX0zZ0z`2z`4zyVzzuzzzgjzK\ Xz0Tz0Pz0Oz0Kz0Gz2Fz4Bz69z66z82z90zB0zB0zD0zF0zG0z\ F0zG0zG0zG4zIBzIGzIOzKTzKZzKezMjzMqzMwzOzzOzzOzzIz\ zOzzTzzZzzczzhwzlsyqpwwlszhpzelzlczajzTqzKyzBzu2zn\ 0zg0z`0zZ8yZKlXV`XgMXq9Vz0Vz0Vz0cz0jz6qzDyzKzzRzzV\ zzXzzZzzZzzZzz`zz`zz`zzazzazzazzczzczzczzezzczzazz\ `zzZzzZzzXzzVzzTzzRzzRzzPzzOzzMzzMzzIzzGzzFzzDzzDz\ zBzz9zz8zz8zz6zz4zz4zz6zz8zz9zzBzzDzzFzzGzzGzzIzzK\ zzMzzOzzPzzRzzTzzTzzPzz0z } frm:MandelbrotBC2 { ; by several Fractint users e=p1, a=imag(p2)+100 p=real(p2)+PI q=2*PI*floor(p/(2*PI)) r=real(p2)-q Z=C=Pixel: Z=log(Z) IF(imag(Z)>r) Z=Z+flip(2*PI) ENDIF Z=exp(e*(Z+flip(q)))+C |Z|