Menger–Diaz fractals
Combining Menger's algorithm with Diaz's algorithms (initial atom, cube of existence, sizes of the cubes) we can get an infinite number of variants of the Menger-Diaz fractal.
The concept and many more examples can be seen here: https://easychair.org/publications/author/NqSp
Presented in the SCULPT2023 in july-7 in Genoa. SCULPT papers will be published in a special issue of the Hyperseeing magazine. Now in
https://people.tamu.edu/~
https://smiconf.github.io/2023/sculpt.html In the end of the page is the program.
The videos are of a Menger sponge but with Stella Octangula (changing the atom). The following example is a Menger-Diaz with few places polyhedron that we change from cube to rhombic dodecahedron. Of a Menger-Díaz changing the cube of existence and the size. And the last one is a simple Sierpinski tetrahedron which is also a Menger-Diaz fractal (exchange cube for octahedron, cube of existence of size 2, many more examples in the articles).
This artworks be in the SCULPT2023 Show & Tell Virtual Exhibition Event
To watch the recording, please follow this link:
https://bournemouth.cloud.
In Minute 1:48:12 (Menger-Diaz en SCULPT2023)
And in minute 3:22:23 the videos
Also in Youtube Our previous Show&Tell meetings, held via Zoom in March and July 2023, were well-received, and the recordings are available on our YouTube Channel.
Menger sponge changing the atom
Menger sponge video but with Stella Octangula
Menger-Díaz changing the cube of existence and the size.
Complement with "cube" of rhombic dodecahedron
Menger-Díaz Fractal Great Hole-4
Sierpinski tetrahedron which is also a Menger-Diaz fractal (exchange cube for octahedron, cube of existence of size 2)
Sierpinski tetrahedron which is also a Menger-Diaz fractal
Several examples of a Sierpinski Tetrahedron, level 6, with some caotics movements:
Sierpinski tetrahedron which is also a Menger-Diaz fractal-1
Sierpinski tetrahedron which is also a Menger-Diaz fractal-2
Sierpinski tetrahedron which is also a Menger-Diaz fractal-3
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