Menger sponge

De LibreFind
Saltar a: navegación, buscar
 
Advanced search
About 13 results found and you can help!
An illustration of the iterative construction of a Menger sponge up to M3, the third iteration.

In mathematics, the Menger sponge is a fractal curve. It is a universal curve, in that it has topological dimension one, and any other curve (more precisely: any compact metric space of topological dimension 1) is homeomorphic to some subset of it. It is sometimes called the Menger-Sierpinski sponge or the Sierpinski sponge. It is a three-dimensional extension of the Cantor set and Sierpinski carpet. It was first described by while exploring the concept of topological dimension.

[Add/rearrange links]

Gallery for «Menger sponge»

Average relevance

[Add/rearrange links]

Low relevance

[Add/rearrange links]

This results page includes content from Wikipedia which is published under CC BY-SA.