Teorema de Cayley

The Cayley Theorem states that any group — a mathematical structure describing symmetry or operations — can be represented as a set of permutations, which are rearrangements of objects. In simpler terms, it means every abstract group can be modeled using functions that shuffle objects in a specific way without losing its structure. This shows that all groups can be visualized as patterns of rearrangements, making the concept easier to understand and study. Essentially, Cayley's Theorem bridges the abstract idea of groups with concrete actions like permuting objects.