FOTD -- September 05, 2009 (Rating 6) Fractal visionaries and enthusiasts: The philofractal version of this FOTD is much longer. Today's image shows a minibrot of order 1.5. It lies rather deep in the Seahorse Valley of the Z^(1.5)+C Mandeloid as it appears 55 levels up the logarithmic ladder when no function is applied. I named the image "Half a Valley Down", a name that has at least a bit of something to do with its location in its parent. The minibrot impresses me as being just a little better than the average minibrot of order 1.5. All things considered, I rated the image at a 6. At first glance, there appears to be some- thing important just beyond the right edge of the frame. When I checked there however I found nothing but an area of bottomless pits with no minibrots at their centers. The calculation time of 6-1/3 minutes is rather slow for an image that rates a mere 6. I recommend going to the FOTD web site at: <http://home.att.net/~Paul.N.Lee/FotD/FotD.html> and viewing the completed image there. Doing this will eliminate the hassle of running the parameter file. Friday was totally perfect here at Fractal Central, with blue skies, light winds, and a temperature of 81F 27C. The fractal cats took advantage of the sun, which is now coming in their window at a more favorable angle. My day was near average. With a 3-day holiday week-end coming up, I can't guarantee a FOTD on every day, but we'll see how it goes. The next FOTD is scheduled in 24 hours. Until then, or whenever, take care, and believe in reality. Jim Muth jamth@mindspring.com jimmuth@aol.com START PARAMETER FILE======================================= Half_a_Valley_Down { ; time=0:06:20.82-SF5 on P4-2000 reset=2004 type=formula formulafile=basic.frm formulaname=MandelbrotBC3 function=ident passes=1 center-mag=-0.02344014694273223/+0.742969732713732\ 10/361282.8/1/-20/0 params=1.5/0/55/0 float=y maxiter=12000 inside=0 periodicity=10 colors=000pSJpSIpTGpTFiULcURYUXSUbLUhFUn9Ut3Uy6Tu9\ TrCSnFSkIRgLRdOQ`RQYUPUXPRZPOeS`lVlrYxn_wjavgbvcdu\ _ftXgtTisPkrMlrLdpKXoJPnIHlH9kG1jHeqHhjHkdHnYHqSHt\ MFsOErPDrQBqS9aU9aU7`W6`X5_Y3Z_2Za1Zb0Zd3_d6`d9aeC\ bfFdgHehKfiNgjQikTjlWkmYln_njapgcrdesagsYitVkuSmvP\ nvMltPjrRhpUfnWdlZbj``hcZfedcdiadnZdsXdmSahNZcJWZE\ TU9QP5NW6Ua7`Z6XW6UT6QQ6NN6JK6GH6CF69G8CGAFGCHGDKG\ FMGHPGIRHGSHFSIESIDTICTJATJ9TJ8UK7UK6UK5UKAOKFIKKC\ KP6KU1RW6XYAc_FgaJkdRogZsjevmhzkkzhmzclzZlzUlzPlzK\ lzHlzFlvClrAlm7lh5lc7kZ9kUBjPDjKFiGGiHJ_ILQJOGJQ6K\ VBL_FMdJNiOOnSPsWQx_OnZMdYKVYILXHCXKBTNBQQBNTAJWAG\ ZADa99d96g93iKBjVIleQmpXjlWhiWffWdbWa_W_XWYUWWQWUN\ WRKWPGWNDWLAWJ7WL9VNBUODTQFSSHRTJQVLQXNPYPO_RNaTMb\ VLdXKeZKc_Nb`PaaR`bU_cWZdYYe`XfbWgdVhgUiiTikPchMZf\ JUcGOaDJZAEX79VUFaPL_LQZHWYD`W9fV5kU1pT3mR5jP7gN8d\ LAaJCZHDXFFUDHRBJO9KL7pRL } frm:MandelbrotBC3 { ; by several Fractint users e=p1, a=imag(p2)+100 p=real(p2)+PI q=2*PI*fn1(p/(2*PI)) r=real(p2)+PI-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|<a } END PARAMETER FILE=========================================