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FractalMonster — The Crack of the Common Set by-nc-sa

#quartic #parameterspace
Published: 2018-05-22 10:27:12 +0000 UTC; Views: 618; Favourites: 46; Downloads: 11
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Description The branch leading up to the earlier deviation .

Quartic Parameter Space. See my journal Quartics Revisited.

Ultra Fractal6

Below the parameter file. Play and have fun


TheCrackOfTheCommonSet {
fractal:
  title="The Crack of the Common Set" width=800 height=600 layers=1
  credits="Ingvar Kullberg;5/15/2018"
layer:
  caption="QCL" opacity=100 method=multipass
mapping:
  center=-0.450504166631/0.304849444449 magn=904.97737
formula:
  maxiter=50000 filename="sp3.ufm" entry="QuarticParameterspace3"
  p_PlottedPlane="1.(a-real,a-imag)" p_M=QCL p_SetBorders=no
  p_hide=yes p_areal=0.0 p_aimag=0.0 p_breal=0.0 p_bimag=0.5
  p_creal=0.0 p_cimag=0.0 p_xrot=0.0 p_yrot=0.0 p_xrott=0.0
  p_yrott=0.0 p_xrotu=0.0 p_yrotu=0.0 p_xrotv=0.0 p_yrotv=0.0
  p_zrot=0.0 p_LocalRot=no p_diff=no p_bailout=100.0 p_dbailout=1E-6
inside:
  transfer=none
outside:
  density=4 transfer=linear filename="spr.ucl"
  entry="ContinousPotential" p_auto=yes p_auton=2.0 p_n=5.0
  p_numfact=5.0 p_scale=1.0 p_smooth=no p_epsilon=0.5 p_illustr=no
  p_limiton=no p_limit=0.1 p_index3=0.0 p_index1=0.99 p_index2=0.0
  p_speed=0.5 p_acc=1.0 p_clog=yes p_power=4.0 p_reversed=no p_test=no
  p_testvalue=0.7 p_index4=0.29
gradient:
  smooth=yes rotation=199 index=499 color=156 index=199 color=8716288
  index=299 color=16121855 index=399 color=46591
opacity:
  smooth=no index=0 opacity=255
}
Related content
Comments: 20

senafoxx [2018-09-23 10:38:27 +0000 UTC]

👍🦊

👍: 0 ⏩: 1

FractalMonster In reply to senafoxx [2018-09-23 11:20:44 +0000 UTC]

(If any of the external links below don't open, right click them!)
 
Maybe you would appreciate my Chaotic series of fractal articles (<- click) if you have a little theoretical interest
 
Regarding deep zooms in the Mandelbrot set, if you check out my deviation Cauliflowerfort and click the link under "Artist's Comments", from page 4 you can follow the entire zoom sequence in 28 steps
 
In this journal you have some links to cool fractal animations I stumbled over at YouTube. Also check out the zoom videos in this journal
 
.. and from the middle of the nineties there is a fantastic TV program about fractals, Colors of Infinity by Arthur Clarke Really beautiful soundtracks by Pink Floyd

👍: 0 ⏩: 1

senafoxx In reply to FractalMonster [2018-09-23 12:30:37 +0000 UTC]

Thanks for the info...I’ll give them all a try...!! 🦊

👍: 0 ⏩: 1

FractalMonster In reply to senafoxx [2018-09-23 15:16:19 +0000 UTC]

No probs, really glad if you obtain some inspiration

👍: 0 ⏩: 0

Kimiko140 [2018-05-31 15:21:47 +0000 UTC]

This is exquisite. X3

👍: 0 ⏩: 1

FractalMonster In reply to Kimiko140 [2018-05-31 18:21:12 +0000 UTC]

Yeah, isn't it

👍: 0 ⏩: 0

Saraeustace91 [2018-05-23 06:19:34 +0000 UTC]

Epic

👍: 0 ⏩: 1

FractalMonster In reply to Saraeustace91 [2018-05-23 09:39:39 +0000 UTC]

Glad you like it


.. and thanks for the

👍: 0 ⏩: 1

Saraeustace91 In reply to FractalMonster [2018-05-23 09:40:15 +0000 UTC]

You’re welcome

👍: 0 ⏩: 0

iAMAiiZ [2018-05-23 05:57:46 +0000 UTC]

Zoom it more it is so satisfying.

👍: 0 ⏩: 1

FractalMonster In reply to iAMAiiZ [2018-05-23 10:14:25 +0000 UTC]

We will see, more will come BTW, thanks for the


IF you wanna try some free simple fractal software of "Mandel an Julia" type, go to this journal. You don't need to know the math behind
 
Maybe you would appreciate my Chaotic series of fractal articles (<- click) if you have a little theoretical interest

👍: 0 ⏩: 1

iAMAiiZ In reply to FractalMonster [2018-05-23 10:19:04 +0000 UTC]

I will, but how to be a core member?

👍: 0 ⏩: 1

FractalMonster In reply to iAMAiiZ [2018-05-23 10:22:10 +0000 UTC]

Somewhere in the upper menu on your profile side

👍: 0 ⏩: 0

petitlorien [2018-05-23 05:35:11 +0000 UTC]

look like cells

👍: 0 ⏩: 1

FractalMonster In reply to petitlorien [2018-05-23 10:12:49 +0000 UTC]

Maybe Fractals reminds of nothing and, at the same time, everything That's one of the things that make fractals so fascinating Heard about fractals before?


.. and thanks for the

👍: 0 ⏩: 1

petitlorien In reply to FractalMonster [2018-05-23 10:57:46 +0000 UTC]

no never, i ll Google It

👍: 0 ⏩: 1

FractalMonster In reply to petitlorien [2018-05-23 11:03:02 +0000 UTC]

Fractals are patterns that repeat themselves (or have details) at every level of magnification See the three illustrations Barnsley Fern , Romanesco Brassica , and Von Koch Curve   I'll put some recycled info in a note for you. Hope you don't mind

👍: 0 ⏩: 0

DarkAudi1728 [2018-05-22 18:15:11 +0000 UTC]

stupendo ^^

👍: 0 ⏩: 1

FractalMonster In reply to DarkAudi1728 [2018-05-22 20:12:39 +0000 UTC]

.. and thanks for the

👍: 0 ⏩: 1

DarkAudi1728 In reply to FractalMonster [2018-05-22 21:51:42 +0000 UTC]

è stato un piacere ^^

👍: 0 ⏩: 0