Here , you will have access to all my projects !
Have Fun !

Sierpiński's Carpet

The Sierpinski carpet is a plane fractal first described by Waclaw Sierpiński in 1916.

The carpet is a generalization of the Cantor set to two dimensions (another is Cantor dust). Sierpiński demonstrated that this fractal is a universal curve, in that any possible one-dimensional graph, projected onto the two-dimensional plane, is homeomorphic to a subset of the Sierpinski carpet.

For curves that cannot be drawn on a 2D surface without self-intersections, the corresponding universal curve is the Menger sponge, a higher-dimensional generalization.

    0 Replie(s)