Conway's tiling

Conway's tiling refers to a mathematical pattern discovered by John Horton Conway, involving the division of a shape—often an equilateral triangle—into smaller, specific figures called "tiles." These tiles fit together without gaps or overlaps, creating intricate and repeating patterns. Conway's work explores how these tilings can generate complex designs from simple rules, illustrating concepts in symmetry, geometry, and mathematical beauty. It showcases how structured arrangements on a small scale can lead to fascinating, large-scale patterns, deepening our understanding of patterns, space, and mathematical order.