Rauzy fractal

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In mathematics, the Rauzy fractal is a fractal set associated with the Tribonacci substitution
s(1) = 12, s(2) = 13, s(3) = 1 .
It was studied in 1981 by Gérard Rauzy, with the idea of generalizing the dynamic properties of the Fibonacci morphism. That fractal set can be generalized to other maps over a 3-letter alphabet, generating other fractal sets with interesting properties, such as periodic tiling of the plane and self-similarity in three homothetic parts.

Source: https://en.wikipedia.org/wiki/Rauzy_fractal
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