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MiniaKrn — Sierpinski Triangle

#sierpinskiformula #fractal2015 #miniafractals #abstractart #abstractdigital #abstractfractal #fractal #fractalabstract #fractalart #fractalultrafractal #sierpinskitriangle #ultrafractal5
Published: 2015-01-03 22:47:39 +0000 UTC; Views: 773; Favourites: 21; Downloads: 0
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Comments: 54

MiniaKrn In reply to ??? [2015-01-09 17:15:11 +0000 UTC]

Thank you very much my love  

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SabakuNoShi In reply to MiniaKrn [2015-01-09 20:07:47 +0000 UTC]

You're very welcome

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ZeeShiKing [2015-01-07 20:37:49 +0000 UTC]

I love #miniafractals !!!

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MiniaKrn In reply to ZeeShiKing [2015-01-07 20:47:33 +0000 UTC]

Thank you so much.
I've got tears in my eyes, it's good     

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ZeeShiKing In reply to MiniaKrn [2015-01-10 09:59:03 +0000 UTC]

You are welcome!
I am glad you are happy!

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MiniaKrn In reply to ZeeShiKing [2015-01-10 17:54:44 +0000 UTC]

 

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ChasMandala [2015-01-05 22:04:33 +0000 UTC]

Oh wow! This is amazing Minia - the black-and-white effect really sharpens this fractal handsomely!

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MiniaKrn In reply to ChasMandala [2015-01-06 17:52:14 +0000 UTC]

Thank you very much. It was a Sierpinski Slope formula.
That was an accident as well   

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ChasMandala In reply to MiniaKrn [2015-01-06 19:46:19 +0000 UTC]

Cool! You're welcome - that's an accident I'd like to look into causing myself...

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MiniaKrn In reply to ChasMandala [2015-01-06 22:44:34 +0000 UTC]

I'm just saving the parameters, forget about them,
open them by accident.............accidents happen   

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ChasMandala In reply to MiniaKrn [2015-01-06 23:21:05 +0000 UTC]

Nice! I've got a backlog of parameters now - I can hardly wait until my next accident!

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MiniaKrn In reply to ChasMandala [2015-01-06 23:24:37 +0000 UTC]

That's great. When we go back to them, we never know what might happen  

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ChasMandala In reply to MiniaKrn [2015-01-06 23:36:19 +0000 UTC]

Very true indeed!

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poca2hontas [2015-01-05 22:01:09 +0000 UTC]

Nice in mono

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MiniaKrn In reply to poca2hontas [2015-01-06 17:53:23 +0000 UTC]

Thank you very much  

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poca2hontas In reply to MiniaKrn [2015-01-06 19:40:51 +0000 UTC]

Pleasure

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ElenaLight [2015-01-05 07:17:22 +0000 UTC]

Stylish job!  

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MiniaKrn In reply to ElenaLight [2015-01-05 17:07:04 +0000 UTC]

Thank you my love.   

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ElenaLight In reply to MiniaKrn [2015-01-06 11:27:40 +0000 UTC]

You are very welcome, dear !

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MiniaKrn In reply to ElenaLight [2015-01-06 17:44:49 +0000 UTC]

 

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maya49m [2015-01-04 21:07:58 +0000 UTC]

Beautiful Triangle!      

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MiniaKrn In reply to maya49m [2015-01-04 21:18:15 +0000 UTC]

Thank you very much.
I have been after Sierpinski for a long time.  
This was a Slope formula.

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maya49m In reply to MiniaKrn [2015-01-05 00:16:07 +0000 UTC]

It was worth it!   

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MiniaKrn In reply to maya49m [2015-01-05 17:11:06 +0000 UTC]

   

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RandyAinsworth [2015-01-03 23:04:55 +0000 UTC]

 Very interesting artwork.  

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MiniaKrn In reply to RandyAinsworth [2015-01-03 23:19:20 +0000 UTC]

Thank you very much, Randy.
It took me three years to do it.

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RandyAinsworth In reply to MiniaKrn [2015-01-03 23:34:27 +0000 UTC]

Wow! 3 years - I hope not 3 years of continuous work.  

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MiniaKrn In reply to RandyAinsworth [2015-01-03 23:40:21 +0000 UTC]

No, it took me two hours. But I had an eye on that formula for some time,
don't know why. What I got was only triangles. I'm stubborn so I kept trying
it with various programs. 

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RandyAinsworth In reply to MiniaKrn [2015-01-03 23:43:53 +0000 UTC]

Trial and error is the only way to go.    

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MiniaKrn In reply to RandyAinsworth [2015-01-04 00:14:09 +0000 UTC]

True, there were many tries, I haven't finished yet with the formula.
Big smile.

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RandyAinsworth In reply to MiniaKrn [2015-01-04 00:23:49 +0000 UTC]

 Sounds like you're having fun  

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MiniaKrn In reply to RandyAinsworth [2015-01-08 01:20:23 +0000 UTC]

Sierpinski ani 2
It's a try only with Sierpinski. 

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RandyAinsworth In reply to MiniaKrn [2015-01-08 03:25:59 +0000 UTC]

What is Sierpinski?

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MiniaKrn In reply to RandyAinsworth [2015-01-08 20:30:05 +0000 UTC]

The animation?
Yes, it is Sierpinski combined with another formula.

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RandyAinsworth In reply to MiniaKrn [2015-01-09 02:24:40 +0000 UTC]

So that's what Gandalf meant when he said

" The Sierpinski triangle cannot-be wrought without heed to the creeping tendrils of recursion. Even the binomial coefficient has factorials which are recursively defined. "

n=nmpm+⋯+n1p1+n0p0   (0≤ni≤p)k=kmpm+⋯+k1p1+k0p0   (0≤ki≤p)

This stuff is way over my head but I'm glad you have found a way to reinterpret it as an art form. Glad you are having fun with it.  

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MiniaKrn In reply to RandyAinsworth [2015-01-09 02:29:17 +0000 UTC]

Somehow I got my mind set on Sierpinski.
It seems I like difficult formulas, I've already discovered
a few different examples I'll update you.

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RandyAinsworth In reply to MiniaKrn [2015-01-09 02:46:02 +0000 UTC]

Okay   

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MiniaKrn In reply to RandyAinsworth [2015-01-04 00:30:38 +0000 UTC]

I was commenting on your emoticon 'big smile'  

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RandyAinsworth In reply to MiniaKrn [2015-01-04 00:37:15 +0000 UTC]

 Okay  

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MiniaKrn In reply to RandyAinsworth [2015-01-04 00:48:48 +0000 UTC]

 

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RandyAinsworth In reply to MiniaKrn [2015-01-04 01:27:16 +0000 UTC]

 

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MiniaKrn In reply to RandyAinsworth [2015-01-04 18:03:54 +0000 UTC]

 

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RandyAinsworth In reply to MiniaKrn [2015-01-04 19:01:54 +0000 UTC]

   

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MiniaKrn In reply to RandyAinsworth [2015-01-04 21:20:46 +0000 UTC]

   

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RandyAinsworth In reply to MiniaKrn [2015-01-04 22:03:37 +0000 UTC]

 

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MiniaKrn In reply to RandyAinsworth [2015-01-05 17:25:45 +0000 UTC]

 

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RandyAinsworth In reply to MiniaKrn [2015-01-05 20:17:18 +0000 UTC]

     

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MiniaKrn In reply to RandyAinsworth [2015-01-05 21:52:15 +0000 UTC]

 

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RandyAinsworth In reply to MiniaKrn [2015-01-06 02:35:40 +0000 UTC]

 

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MiniaKrn In reply to RandyAinsworth [2015-01-06 17:48:10 +0000 UTC]

 

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