Snwart twitches.
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#fractal
Snwart twitches.
If this flame is beautiful, or boost this post to improve its chances for future breedings.
#fractal
Meet Snwart, child of Eries and Molkhahn.
They are the product of 1 generations of breeding.
We don't quite know what to do with this one.
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#fractal
Yalen moves.
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#fractal
Meet Yalen, child of Yeni and Seakham.
They are a Generation 10 fractal.
They like geometric fractals.
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#fractal
Zoerings spins.
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#fractal
Madford and Candon mated to produce Zoerings.
They are the product of 5 generations of breeding.
Zoerings wonders if they're as good as their parents.
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#fractal
Mamory twitches.
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#fractal
Strantko and Stavie mated to produce Mamory.
They are the product of 10 generations of breeding.
They are excited to meet you.
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#fractal
Why would I want an 8k display for my computer?
Well, to display ultra-high-res #fractal images, of course. #Mandelbrot and #Julia sets look so pretty.
Oh, and also for #photography because that'd be a great match for the resolution of my good camera.
(I'd want a 75-inch, thank you very much!)
since (I guess) it's a fractal and it's Friday - Clifford Strange Attractor, but colour each starting point based on the x,y co-ords it ends up at after 10 iterations.
@bit101 @llemarie you may be interested
#fractal #FractalFriday #Processing
A star knot for #TilingTuesday
A dodecagon ring can be made from squares and triangles. There are three nice way to connect decagon rings to hexagons - each with a small star inside. If you connect the rings into a larger hexagon you start seeing a koch snowflake. This snowflake can also be tiled with squares and triangles, joining select shapes you can make a nice knot.
Leonette spins.
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#fractal
Meet Leonette, child of Chall-cong and Halius.
They are a Generation 6 fractal.
They are quite curious.
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#fractal
Parba twitches.
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#fractal
Yeni and Mcdongs mated to produce Parba.
They are a Generation 10 fractal.
They like fancy fractals.
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#fractal
Koch revisited! Another non-regular fractal produced with the idea of the previous post https://mathstodon.xyz/@DaniLaura/114715501148741420 (and no randomness), see first figure. Each triangle generated from a side also depends on the sizes of the current neighbour sides, not just from the side size. Two opposite triangles are generated from each side, the internal one being invisible (but its offspring do not inherit this trait). In the second figure a regular variation where triangles are put off-centre. Here the initial triangle is not drawn as well.
#fractal #mathart #algorithmicArt #AbstractArt #geometry