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Menger sponge, a fractal. Image shows the first four iteriations and was created from using a simple "lindenmayer system", (L-system).
The number of cubes increases by : 20n. Where n is the number of iteriations performed on the first cube:
Iters |
Cubes |
Sum |
0 |
1 |
1 |
1 |
20 |
21 |
2 |
400 |
421 |
3 |
8,000 |
8,421 |
4 |
160,000 |
168,421 |
5 |
3,200,000 |
3,368,421 |
6 |
64,000,000 |
67,368,421 |
At the first level, no iteriations are performed, (20 n=0 = 1). The image above are of a total of 8,421 cubes, (sum of all four levels)
See also:
Image: User:Solkoll.
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This image has been released into the public domain by its author, Solkoll. This applies worldwide.
In some countries this may not be legally possible; if so:
Solkoll grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.
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More 3D fractals from my tool:
All freaktal images are from self-written tools. Linear fractals from my : "3D IFS studio" and "3D DTIFS" (dragon trees), non-linear IFS from "3D RJIFS" (3D rev Julia).
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See also: Solkoll & Solkoll 2D
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