selfsimilarer
Selfsimilarity, also known as self-similarity or fractal similarity, is a property of certain geometric shapes and mathematical sets where a part of the shape or set is similar to the whole. This concept is fundamental in the study of fractals and has applications in various fields such as mathematics, physics, and computer science.
In mathematical terms, a set is self-similar if it can be divided into parts, each of which
Selfsimilarity is closely related to the concept of fractal dimension, which measures the complexity of a fractal
Examples of self-similar shapes include the Sierpinski triangle, the Koch snowflake, and the Mandelbrot set. These