April 2011 - Fractint - mailman.xmission.com

Multifractal_10
by Albrecht Niekamp 17 Apr '11

17 Apr '11

Hi, no words needed about this one. Judge yourself. Sincerely, Albrecht ========================start par======================== 51615 { ; Next Generation Mandala ; mmods-sec-phoen-sec-mmods ; time 0.40.33 ; Albrecht Niekamp Apr,17 2011 reset=2004 type=formula formulafile=mfr.frm formulaname=multifractal_10 function=sin/exp/exp/sin passes=t center-mag=0.29146/0/0.705929/1/90/3.88578058618804789e\ -016 params=-0.05825983458967864/0.3785210730307932/51615.06\ 595760008/14235.4911030602/152048.0404808048/384.160489\ 4048/384.00482000595/128.1007683001/256.1007683001/512.\ 1007683001 float=y maxiter=3072 inside=maxiter outside=tdis periodicity=0 rseed=-2436 colors=20009C<3>034022000<8>IF9KHAMJBOLCQMDSOE<8>icNkeO\ mfP<3>unTwpVxqWzsX<25>CB7A96875<3>000400<23>o00q00s00<3\ >z00<25>C00A00800<3>000<11>LLLNNNPPPQQQSSSUUU<6>fffgggi\ iijjjlll<3>sss<25>BBB999777<2>222000012<22>0_k0am0bo0cq\ <3>0jx0kz0jx<23>0BE }

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Multifractal_5 - MXD2001Z
by Albrecht Niekamp 17 Apr '11

17 Apr '11

Hi, when I saw Lee´s fantastic image, I couldn´t resist. Hope you dont mind, Lee. In some parts it seems to be a pointillistic painting. That does not mean Fractint has reached it´s limits. There are more complexities hidden underneath! Wow! Sincerely, Albrecht ======================start par=========================== MXD2001Z { ; Flying Pyramid ; Zoom into Lee Skinner´s MXD2001 ; Time 0.48.47 XP DOS Shell ; Antique FRM Version ; Use ONLY for this purpose reset=2004 type=formula formulafile=mfr.frm formulaname=multifractal_5 ismand=y function=exp/exp/exp/sin passes=t center-mag=1.52675/0.00263504/18.29747/1/-90/3.88578058\ 618804789e-016 params=-0.1156346324045534/-0.5338602862636189/14237.32\ 00001/72500.13140216052/2048.02048/384.0000049/768.0002\ 4/128.0076800000001/768.0076800000001/1024.00768 float=y maxiter=2048 inside=maxiter outside=tdis logmap=4 symmetry=none periodicity=0 rseed=-2436 cyclerange=2/255 colors=000000zr0zz1zzC<2>zzz<3>jqdfo_blU<3>Mb8<3>LQ8KM8\ KJ8<2>I88H44G00<3>TA5WD6ZF7aI8eLAhMBiODjQF<3>qeBriAtm9v\ q8xu7zz5zz4zz3<4>zj4zg4zc4<3>zS5zP5zL6zI6zE6wE6tD6<6>vA\ Iv9Kv9M<3>x7Sy7Uy6Wz6Yz5_<3>f5Ma5IW4E<2>_4H<3>P3DN2CK2A\ <3>805G0BO0G<3>g0Ul0Xq0`v0d<2>y0fz0gy0h<3>u1mt1ns1or2q<\ 2>v2u<3>c5eZ6`U6X<2>F9LAAG7FO4KW0Qc<3>5Xc6Zc7`c7aa7c_7e\ Y<3>FcgHciJbl<3>S_v<3>civflvinvlqvotvsww<2>zzz<3>rwzovz\ hsw<3>Gch8_d8Xa<3>8JP8FL8CI<3>SCCXCAaB9<3>uA2zA0xA0<12>\ SA1QA1NA1<3>D92<6>UXAW`BYcC<3>hrI<3>UnXRm_NlcJkgFfpAaz<\ 3>PJoSFlWAi_5fc0ce7_jFRoNIzb0zj0 } FRM:multifractal_5 { ; Albrecht Niekamp 230603 ; da=real(p2) dd=trunc(da) da=round((da-dd)*10000000)+11111 d=trunc(dd/10000) ex0=d>5 d=d-5*ex0 vb=(d==3)+(d==4) dd=dd-d*10000 d=trunc(dd/1000) ex1=d>0 dd=dd-d*1000 rs1=d>5 d=d-5*rs1 v1m=(d==3) v1j=(d==4) dd1=(d==2)+(d==4) d=trunc(dd/100) ex2=d>0 dd=dd-d*100 rs2=d>5 d=d-5*rs2 v2m=(d==3) v2j=(d==4) dd2=(d==2)+(d==4) d=trunc(dd/10) ex3=d>0 dd=dd-d*10 rs3=d>5 d=d-5*rs3 v3m=(d==3) v3j=(d==4) dd3=(d==2)+(d==4) ex4=dd>0 rs4=dd>5 dd=dd-rs4*5 v4m=(dd==3) v4j=(dd==4) dd4=(dd==2)+(dd==4) tt=ex0+ex1+ex2+ex3+ex4 ; mm=trunc(da/100000) da=da-mm*100000 d=trunc(da/10000) ab=(d==2) da=da-d*10000 d=trunc(da/1000) ab1=(d==2) da=da-d*1000 d=trunc(da/100) ab2=(d==2) da=da-d*100 d=trunc(da/10) ab3=(d==2) da=da-d*10 ab4=(da==2) ; d=imag(p2) t=d<0 if (t) d=-d endif dd=trunc(d) d=round((d-dd)*10000000000) pp=trunc(dd/100)/10 dd=dd-1000*pp da=trunc(dd/10) so1=((da==1)+(da==4)==0) so2=((da==2)+(da==4)==0) so3=((da==3)+(da==4)==0) dd=dd-10*da ir1=(dd==1)+(dd==4) ir2=(dd==2)+(dd==4) ir3=(dd==3)+(dd==4) ; p0=trunc(d/100000000)/10 d=d-p0*1000000000 p6=trunc(d/1000000)/10 d=d-p6*10000000 if (t) p6=-p6 endif p7=trunc(d/10000)/10 d=d-p7*100000 p8=trunc(d/100)/100 d=d-p8*10000 p9=d/100 ; d=real(p3) mb=trunc(d) ba=(d-mb)*100000 ; d=imag(p3) sfac=trunc(d) b1=(d-sfac)*100000 b0=b1/2 ; d=real(p4) ofac=trunc(d) b2=(d-ofac)*100000 ; d=imag(p4) mi1=trunc(d) fac1=(d-mi1)*100000 ; d=real(p5) mi2=trunc(d) fac2=(d-mi2)*100000 ; d=imag(p5) mi3=trunc(d) fac3=(d-mi3)*100000 ; bg=((ab+vb)==0) bg1=((ab1+v1j)==0) bg2=((ab2+v2j)==0) bg3=((ab3+v3j)==0) bg4=((ab4+v4j)==0) ; if (ismand) z=0 if (vb) c=0.4*log(sqr(pixel^mm)) else c=pixel endif else if (bg) c=p9 else c=p1 endif z=pixel endif t=0 d3=(ismand==0) u=d3 bo=z p=pp : If (tt) t=t+1 if ((ex0) && bo>b0) u=2*(fn1(t/sfac)) if (ismand) z=z*u if (vb) c=0.4*log(sqr(pixel^mm)) ba=mb else c=pixel endif else z=pixel if (bg) c=p9*u else c=p1*u p=pp+u endif endif ex0=0 tt=tt-1 elseif ((ex1) && bo>b1 && bo<b2) u=2*(fn2(t/ofac)) rs=rs1 ab=ab1 if (dd1) if (rs) z=pixel endif vb=v1j d3=1 if (bg1) c=p9*u else c=p1*u p=pp+u endif else d3=0 z=z*u c=z if (rs) z=0 endif vb=v1m if (vb) if (so1) mm=mm+mm endif c=0.4*log(sqr(pixel^mm)) ba=mb endif endif if (ir1) t=0 endif ex1=0 tt=tt-1 elseif ((ex2) && t>mi1) u=2*(fn2(t/fac1)) rs=rs2 ab=ab2 if (dd2) if (rs) z=pixel endif vb=v2j if (bg2) c=p9*u else c=p1*u p=pp+u endif d3=1 else d3=0 z=z*u c=z if (rs) z=0 endif vb=v2m if (vb) if (so2) mm=mm+mm endif c=0.4*log(sqr(pixel^mm)) ba=mb endif endif if (ir2) t=0 endif ex2=0 tt=tt-1 elseif ((ex3) && t>mi2) u=2*(fn3(t/fac2)) ab=ab3 rs=rs3 if (dd3) if (rs) z=pixel endif vb=v3j if (bg3) c=p9*u else c=p1*u p=pp+u endif d3=1 else d3=0 z=z*u c=z if (rs) z=0 endif vb=v3m if (vb) if (so3) mm=mm+mm endif c=0.4*log(sqr(pixel^mm)) ba=mb endif endif if (ir3) t=0 endif ex3=0 tt=tt-1 elseif ((ex4) && t>mi3) u=2*(fn4(t/fac3)) ab=ab4 rs=rs4 if (dd4) if (rs) z=pixel endif vb=v4j if (bg4) c=p9*u else c=p1*u p=pp+u endif d3=1 else d3=0 z=z*u c=z if (rs) z=0 endif vb=v4m if (vb) if (so2) mm=mm+mm endif c=0.4*log(sqr(pixel^mm)) ba=mb endif endif ex4=0 tt=tt-1 endif endif if (vb) if (d3) n=z^p-1 d=p*z*z z=z-n/d else z2=fn1(z)+c ;Linda Allison q=cos(z2) z=c*(1-q)/(1+q) endif elseif (ab) z=z*z+c+c*c-p7 ;Pusk s Istv n elseif (d3) z1=fn1(z)-c ;Ray Girvan z2=z1^p8-1 z3=p8*(z1^(p8-1)) z=z-(z2/z3) else z2=z*z ;Pusk s Istv n z=z2*z2+(p6+u)*z2+c-p0 endif bo=|z| bo<=ba }

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FOTD 17-04-11 (Multiple Glories [No Rating]) - Multifractal_10
by Albrecht Niekamp 17 Apr '11

17 Apr '11

Ref. FOTD 17-04-11 (Muliple Glories) Hi Jim, thanks for your efforts to create an own image with multifractal. You´re the first one ever! I sincerely hope to encourage you not to give up. There is one fundamental thing you have to understand about Multifractal_10 and it´s preliminary versions: Only the P1 values remain untouched. All other parameters P2 to P5 have been "misused" to serve as variables for multifractal, due to lack of other input possibilities of course. If you set them to zero you´re deleting the variables and cant get anything but a blank screen. Additionally they have been split into several parts, the values before and after the dot. If you look at the inputs section of the frm you´ll notice the comma after the first value which defines the separate parts. The part after the dot (second input) has been split into several single pieces again. In some instances a single digit is an important variable. I´ll explain that with Real(p2): First Input, in front of the dot, defines the 5 numbers of the participating formulas to use in the following order: Shape - outside - inside 1,2,3. These formulas are listed at the end of the of the multifractal "program" to keep the name. - About myself: In the eighty´s and ninety´s I have published some programs for the Atari Xl among others a fractal program with implemented 3d functions and my own kind of "Julia", not knowing the name of course - Second input, after the dot: 6 digits, -2 digits each- basic variables for many mods, phoenix and spider. 1 digit: transition reset for the shape as foll: 0: no reset, 1: double mandel variation 2: iter reset, (counter set to zero) 3: both. Add 5 to these values te enable the "warp effect", this is explained in the "manual" 4 digits: reset values for channels 2-5 as follows: 0: no reset, 1: z_reset, 2: iter_reset, 3: both, add 5 to these values : "warp effect". Transitions means the dot of the image, where the use of another participating formula starts. Here´s the list of the used frms once more: (1) Secant (Mike Wareman) (2) Mandel (Special version Puskas Istvan) (3) Bees (Ray Girvan) (4) Julia (Special version Puskas Istvan) (5) Many mods (Linda Allison) (6) Phoenix (Mike Wareman) (7) Newton (Special Version Puskas Istvan) (8) Spiderjul (John Horner). Using this scheme it should be possible to understand the other inputs. I know I should have done this earlier, but some times you just expect too much. There is one big comment and a commented listing of the program when I published the first version. It´s not uptodate anymore but it may help to understand, what´s going on. If there´s a request I´ll repeat it here. These explanations also included as attachment to keep them available. Sincerely, Albrecht

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FOTD 17-04-11 (Multiple Glories [No Rating])
by Jim Muth 17 Apr '11

17 Apr '11

FOTD -- April 17, 2011 (No Rating) Fractal visionaries and enthusiasts: With nothing better to do on Saturday, I started playing with the monumental multifractal_10 formula. To begin I set all the parameters to zero and all the functions to ident, which means no function. My intention was to see the default starting-point fractal, but the result was a glorious blank screen. Then I turned on the randomizer and randomized both the para- meter values and functions. Again, no luck. So I set the para- meter randomizing range to 10000, and finally a few hints of images appeared on the screen. Nothing worth a FOTD. Next, I turned to one of the posted images, set the center coordinates to 0,0 and turned off the parameters and functions one at a time until the screen turned blank. When I started turning things back on, today's image then appeared as kind of a perpetual image that is immune to function and many parameter changes. I'm not sure that it can be called a default starting point, but it's still a reasonably attractive image, well worth FOTD status. One thing I noticed is that the multifractal_10 formula is basically a stand-alone fractal generating program. The name "Multiple Glories" is more a wish than a fact, but I'm sure the formula has many glories in it. If only I could deter- mine how the bring them out. Since I did basically nothing to create the image but turn things off, I could give it no rating. Luckily, the image has XY-symmetry, which cuts the calculation time to a zippy 44 seconds. The multifractal_10 formula is so long that I did not include it in the parameter file, but the formula is readily available on the Fractint list. The finished image is available, and without calculation, on the currently active FOTD web sites at: <http://www.crosscanpuzzles.com/Archives.html> and <http://www.emarketingiseasy.com/TESTS/FOTD/jim_muths_fotd.html> The latter site has the image in high-definition. The entire history of the FOTD from April 1997 through October 2010 is available at: <http://www.Nahee.com/FOTD/> Saturday brought all-day heavy rain to Fractal Central. The wetness and chilly temperature of 50F 10C was of minor concern, especially to the fractal cats, who never have been out in the rain and probably never will be. The day of the humans was on the slow side. We could have done more on the web site, but enough is enough, and we'll have ample opportunity to work like fiends on the web site in the upcoming days. As for the next upcoming fractal, it will be posted in 24 hours. Until then, take care, sleep well, and dream happy dreams of sugar-fractals. P.S. I just found a kind of multifractal_10 instruction manual on the list. Maybe it will give a better understanding of the formula. Jim Muth jamth(a)mindspring.com START PARAMETER FILE======================================= Multiple_Glories { ; time=0:00:44.50-SF5 on P4-2000 reset=2004 type=formula formulafile=basicer.frm formulaname=multifractal_10 function=ident/ident/\ ident/ident passes=t center-mag=0/0/0.5085022 params=0/0/0/10000/151000/0/0/0/0/0 float=y maxiter=3000 inside=maxiter outside=tdis logmap=3 symmetry=xyaxis periodicity=0 rseed=-2436 colors=20000001203404606807A09C0AE0CG0DI0FK0GM0IO0\ JQ0LS0MU0OW0PY0R_0Sa0Uc0Ve0Xg0Yi0_k0am0co0eq0gs0iu\ 0kv0mx0oz0qz0sz0uz0wz0xz0yz0zz0zz0zz0zz0wz0tz0qz0n\ z0kz0iz0gz0ez0cz0az0_z0_z0Yz0Wz0Vz0Uz0Tz0Sz0Rz0Qz0\ Pz0Oz2Nz4Mz6Lz8KzAIzCGzEEzGDzIFvKHrMJmOLhQMcSOZUNV\ WNRYMN_MJaMJcMJeMJgMJiLJkLJlLJmLJmLJnKKnKKnKKoKKoK\ KpJKpJKqJKqJKqJKrJKrILsILsILtILtILtHLuHLuHLvHLvHLw\ EKxFLyFLzGLzGLzHLzHLzIMzIMzJMzJMzJMzKMzKNzLNzMNzNN\ zONzPNzQNzROzSOzTOzUOzVOzWOzXPzYPzZPz_PzaPzcPzePzg\ QziQzkQzmQzoQzqQzsRzuRzvRzwRzzRzzRzzSzzSzzSzzSzzSz\ zSzzSzzTzzTzzTzzTzzTzzTzzUzzUzzUzzUzzmzzmzzmzzmzzm\ zzmzzmzzmzzmzzmzzmzzmzzmzzmzzmzzmzzzzzzzzzzzzzzzzz\ zzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz\ zzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz\ zzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz\ zzzzzzzzzzzzzzzzzzzzzzzzz } END PARAMETER FILE=========================================

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Multifractal_10
by Albrecht Niekamp 16 Apr '11

16 Apr '11

Hi, the image may seem a bit chaotic at first glance, pending monitor quality and resolution. If so, watch from a distance. Imagine you´re inside a tower on the highest staircase level and look down through the opening in the middle of the stairs. The effect was achieved by using Phoenix for shape and inside3. Tell me if you like it. Sincerely, Albrecht =======================start par========================== 67156d { ; Fractal tower ; Time 0.9.34 ; phoen-newt-secant-mmods-phoen ; XP DOS Shell ; Albrecht Niekamp, Apr17, 2011 reset=2004 type=formula formulafile=mfr.frm formulaname=multifractal_10 function=sin/exp/exp/sin passes=t center-mag=+0.62465190426710100/-0.53531057873144380/19\ 08.948/1/90/3.88578058618804789e-016 params=-0.05825983458967864/0.3785210730307932/67156.64\ 595777122/14235.4911030602/152048.0404808048/384.160489\ 4048/384.00482000595/128.1007683001/256.1007683001/512.\ 1007683001 float=y maxiter=3072 inside=maxiter outside=tdis periodicity=0 rseed=-2436 colors=20009C<3>034022000<8>IF9KHAMJBOLCQMDSOE<8>icNkeO\ mfP<3>unTwpVxqWzsX<25>CB7A96875<3>000400<23>o00q00s00<3\ >z00<25>C00A00800<3>000<11>LLLNNNPPPQQQSSSUUU<6>fffgggi\ iijjjlll<3>sss<25>BBB999777<2>222000012<22>0_k0am0bo0cq\ <3>0jx0kz0jx<23>0BE }

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Multifractal_10
by Albrecht Niekamp 16 Apr '11

16 Apr '11

Hi, for those of you who are interested in multifractals here is an expanded, readable version of the Multifractal_10 inputs. I did not have it on my computer anymore, but found it in Lee´s formula collection. THANK you, Lee! Sincerely, Albrecht

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Re: [Fractint] 6mxd2001
by Albrecht Niekamp 16 Apr '11

16 Apr '11

Lee, ref. 6mxd2001 To be certain I put your par into my own database and changed the formula base to mfr.frm. Could detect no difference at all inspite of calculating with tesseral (about 30Min). To check yourself I include my version. IT´s a fantastic image! Albrecht -----Original Message----- From: Lee H. Skinner [mailto:skinner@thuntek.net] Sent: Samstag, 16. April 2011 01:56 To: Albrecht Niekamp Cc: bprentice(a)webenet.net; Hal Lane; Richard Subject: Re: [Fractint] Multifractal_10 Albrecht, You once posted an image called Mixdown2. My MIXDOWN2.PAR (in skinner_multifractals.zip) is an example of what I came up with when I played with zooming in and out of one of your posted images. My 6mxd2001.gif is the same as yours, except that I've used a different color map. Attached are the thumbs for all 24 of my images in MIXDOWN2.PAR. My Multifractal images on Sylvie's website are just the tip of the iceberg. I hope your e-mail can receive the two thumbnail images which can verify if you are getting the same image. I'd also be glad to send you the full 1600x1200 image of any of these that you want. I'm also copying this to some other dedicated Fractint users. Lee

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FOTD 16-04-11 (Blithe Eidolon [5])
by Jim Muth 16 Apr '11

16 Apr '11

FOTD -- April 16, 2011 (Rating 5) Fractal visionaries and enthusiasts: In today's image we venture into the parent fractal that comes about when the formula Z^(1.15)+C is calculated at a level 11.5 turns down the complex logarithmic hyperspiral when no function is applied. The name "Blithe Eidolon", is a fancy way of saying 'happy ghost'. It refers to the parent fractal, which resembles a chubby but happy ghost flitting merrily off to the east- northeast, its short plump arms protruding through its sheet. Today's image is located in a stream of chaotic debris extending from the ghost's upper arm. Actually, it's a bit incredible that such fractals exist at all. The value of iterated Z in today's generating expression is 1.15, which is perilously close to unity, a value that cannot create fractals unless it is combined with some other value. There might or might not be a minibrot at the center of today's image. The signs are there, and all the way down it has appeared as though a minibrot would become visible on the next dive, but here we are at the limit of resolution and no minibrot has yet appeared. Actually, we need no minibrot. The image stands on its own merits, and rates a 5, which on the old scale would be a 7. The calculation time of 4-1/3 minutes borders on slowness, leaving it to the individual fractal visionary to decide whether the result might be worth the effort. For those in doubt, the finished image may be viewed on my FOTD web site at: <http://www.crosscanpuzzles.com/Archives.html> The image is also available for viewing on Hal's web site at: <http://www.emarketingiseasy.com/TESTS/FOTD/jim_muths_fotd.html> Paul's venerable FOTD web site is still up at: <http://www.Nahee.com/FOTD/> Though it is currently inactive. Another fine spring day prevailed here at Fractal Central on Friday, though with a temperature of 61F 16C, it was not quite as warm as on Thursday. The fractal cats did not concern them- selves with the outside conditions, but enjoyed the inside conditions to the best of their ability. Their only excitement came in the afternoon, when Nicholas sensed a stray cat passing through the yard and leaped to the window to be sure the cat continued on its way. The day of the humans was about average. The next FOTD will be posted in 24 hours. Until then, take care, and when was it determined that ghosts do their haunting wearing old bed-sheets instead of regular clothes? Jim Muth jamth(a)mindspring.com START PARAMETER FILE======================================= Blithe_Eidolon { ; time=0:04:20.68-SF5 on P4-2000 reset=2004 type=formula formulafile=basicer.frm formulaname=MandelbrotBC3 function=ident passes=1 center-mag=-0.8500552192825902/+1.261034003596572/\ 2.19456e+011/1/-157.25/0 params=1.15/0/-11.5/36 float=y maxiter=640 inside=255 logmap=375 periodicity=6 mathtolerance=0.05/1 colors=000HTMGSLFRKEQJEPIDOHCNGCMFBLEAKD9JC9IB8HB7\ GA7FA6E05C04B0490370260240130010YZJxVzpRrhNjaJbUFV\ MBNF7F73AKvgJsdIpbHn`GkUFiaEfVDdTDaQCZOBXMAUK9SI8P\ G7N96K76H45F24C03A0270150020k_CaS7SL3KE0D70x50u40r\ 40p40m40k30h30f30c30a30Z20X20U20R20P20M10K10H10F1m\ C1mA0m70m50m20mICmGAmE9mD8mB7m96m85m64m43m32m11uP6\ uN5uM5uL5uK4uJ4uI4uH4uG3uZDpfJpnPpmSplVpkXpjUpjUpi\ UphUpgUpgUpfUpeUpdUpdUpaUpZUpXUpUUpSUpPUpNXpKTp53z\ HPpFMpCIzAEz7Bz57z23zfGpbEpZDpWCpSApP9pL8pH6pE5zA4\ z72z31zUUpcUpcUpcUpaUp_UpYYpWWpTTpRRpPPpNNpLLpJJzH\ HzEEzCCzAAz88z66z44z22zDEzABz78z55z22zI0pEKpAYp7Np\ 3BzC2zA1z91z71z61z40z30z10zG0pF0pEcpEcpDcpCcpCcpBc\ pAapAZp9Xp8Up8Sp7Qp6Np6Lp5Jp4GpmUzmUzmUzmUzmUzmUzm\ UzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUz\ mUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmUzmU\ zmUzmUzmUzmUzmUzmUzmUzmUz } 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=========================================

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Multifractal_10
by Albrecht Niekamp 15 Apr '11

15 Apr '11

Hi, ...and a zoom... Albrecht =======================start par========================== 68157j { ; Network-Zoom ; Phoen-spid-sec-mmods-newt ; Time 0.13.51 XP Dos Shell reset=2004 type=formula formulafile=mfr.frm formulaname=multifractal_10 function=sin/exp/exp/sin passes=t center-mag=+1.15598034341295400/-0.63361677233143900/8.\ 56973e+007/1/129.999999977067489/1.31401029383748646e-0\ 07 params=-0.05825983458967864/0.3785210730307932/68157.64\ 595777122/14235.4911030602/152048.0404808048/384.160489\ 4048/384.00482000595/128.1007683001/256.1007683001/512.\ 1007683001 float=y maxiter=3072 inside=maxiter outside=tdis periodicity=0 rseed=-2436 colors=974kdI<9>eU6dT5dS3cR2bP0<24>TB4TA4T94<3>R75Q66Q6\ 6<24>J22J22J22<4>H00G00G00F00F00E00E00D00D00<3>B42A5296\ 3874<13>641641530530530<10>B96B96CA7<4>DB9ECAECA<71>jji\ kkjkkj<8>qrprsqstr<2>uvtvwuvwt<10>vwivwhvwgvwfuvdvwc<15\ >leK }

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Multifractal_10
by Albrecht Niekamp 15 Apr '11

15 Apr '11

Hi, just an image. Albrecht =========================start par======================= 68157f { ; Network ; Phoen-spid-sec-mmods-newt ; Time 0.12.13 XP Dos Shell ; Albrecht Niekamp, Apr 14th, 2011 reset=2004 type=formula formulafile=mfr.frm formulaname=multifractal_10 function=sin/exp/exp/sin passes=t center-mag=+1.15597634611702500/-0.63361745464132820/11\ 4417.9/1/-119.999999999822919/-3.15154416452578801e-010 params=-0.05825983458967864/0.3785210730307932/68157.64\ 595777122/14235.4911030602/152048.0404808048/384.160489\ 4048/384.00482000595/128.1007683001/256.1007683001/512.\ 1007683001 float=y maxiter=3072 inside=maxiter outside=tdis periodicity=0 rseed=-2436 colors=20009C<3>034022000<8>IF9KHAMJBOLCQMDSOE<8>icNkeO\ mfP<3>unTwpVxqWzsX<25>CB7A96875<3>000400<23>o00q00s00<3\ >z00<25>C00A00800<3>000<11>LLLNNNPPPQQQSSSUUU<6>fffgggi\ iijjjlll<3>sss<25>BBB999777<2>222000012<22>0_k0am0bo0cq\ <3>0jx0kz0jx<23>0BE }

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