Sierpinski Triangle

The Sierpinski Triangle is a fractal, a geometric shape that reveals complex patterns through simple repetition. It starts with an equilateral triangle. By dividing it into four smaller triangles and removing the middle one, you create a smaller Sierpinski Triangle. Repeating this process infinitely results in a shape filled with intricate, self-similar patterns. This triangle illustrates concepts of infinity and recursion in mathematics and is often used to explore ideas in chaos theory and art. Its beauty lies in how simple rules can generate complexity, making it a fascinating example in both mathematics and nature.