Seban/Slight 
Another ray marching packed into 256 bytes! I really enjoy these fractal scenes — there’s something truly mesmerizing about them.
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#fractal
3 posts2 participants1 post today
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Parval flows.
If this flame is beautiful, 
or boost this post to improve its chances for future breedings.
#fractal
GIF
Meet Parval, child of Feckett and Courtasunta.
They are a Generation 3 fractal.
Parval prefers dogs to cats.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
Some wiggly repeating structures surrounding a minibrot.
UF6 Kate02 in EV / Distance estimator in SPR
Continued thread
Esh flows.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
GIF
Meet Esh, child of Stam and Ronise.
They are a Generation 3 fractal.
They'd like to go to Mars someday.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
Are people still using #Fractal for their Design Systems?
Looking at Github it's more than 2 years since the latest release.
I have Fujichrome R25 Single-8 8mm film on which one of the color layers has spontaneously formed #Sierpinski #triangle #fractal like patterns, all over the whole 15m roll.
It is unclear if this has happened through some biological or physical process, and would like some help finding out.
Just released a brand new #farbrausch prod to the pc-8k intro compo at @revisionparty - together with @rktic and @darya <3 "fr-095: Farbflausch". Check it out:
* Pouet: https://www.pouet.net/prod.php?which=103974
* YouTube: https://www.youtube.com/watch?v=N8gw6iii00c
#demoscene #revision #intro #procedural #art #fractal
Continued thread
Honoz spins.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
GIF
This is Honoz, child of Chydes and Cherebeeux.
They are a Generation 1 fractal.
They like blurry fractals.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
Decagon (fractal version)
\(z_{n+1}=fold(z_n)^2+c\)
where fold is a generalized absolute value function. A complex number has two components: a real and an imaginary part.
If we take the absolute value of one of these parts, we can interpret this as a fold in the complex plane. For example, |re(z)| causes a fold of the complex plane around the imaginary axis, which means that the left half ends up on the right half. If we do this for the imaginary component |im(z)|, we fold the complex plane around the real axis which means that the bottom half ends up on the top half.
These two operations are quite similar, because the imaginary fold is just like the real fold of the plane, except that it was previously rotated 90 degrees (z * i). But what if we rotate the plane by an arbitrary number of degrees?
An arbitrary rotation of the complex plane can be expressed as rot(z, radians) = z * (cos(radians) + sin(radians) * i), where radians encodes the rotation.
The image here is produced, by rotating the plane exactly five times, and folding the imaginary part each time.
I found this algorithm in the Fractal Formus under the name “Correction for the Infinite Burning Ship Fractal Algorithm”.
It can be seen as a generalization of the burning ship obtained by folding the complex plane twice with a rotation of 90 degrees, i.e. folding both the real and the imaginary part.
