Definition of the Sierpinski carpet (related to the Cantor triadic set): A square is cut into 3x3=9 identical smaller squares.
Then the central subsquare -grey- is removed.
At last this process is iterated recursively with the 9-1=8 remaining subsquares.
The fractal dimension of the Sierpinski carpet is equal to:
log(8)
-------- = 1.892789260714372
log(3)
See the first objects of this family (including this one):
(CMAP28 WWW site: this page was created on 02/11/2018 and last updated on 12/26/2024 07:47:32 -CET-)