Cantor Set

Generates a visualization of the Cantor set, a classic example of a fractal in mathematics. The tool iteratively constructs this specific mathematical object by repeatedly removing the open middle third from intervals. It visually demonstrates how the removal process converges toward a set with zero length but infinite points. Users can observe the geometric reduction and complex structure that results from this recursive pattern. Individuals studying advanced topics in topology, real analysis, or fractal geometry find this resource valuable. Students and researchers use it to understand the concept of measure theory and the properties of self-similar sets. It serves as an accessible educational aid for visualizing abstract mathematical principles and analyzing set construction processes.