The Serpinski triangle

The Sierpinski triangle is a fascinating fractal pattern created by repeatedly removing smaller triangles from a larger triangle. Starting with an equilateral triangle, you divide it into four smaller equal triangles and remove the central one. You then repeat this process with each remaining smaller triangle infinitely. The result is a complex, self-similar design that exhibits infinite detail and symmetry. This pattern highlights how simple, repeated rules can generate intricate and fractal structures, making it an interesting example of how complexity can arise from simplicity in mathematics and nature.