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The Rubik's Cube group, in the context of group theory, is a mathematical structure that represents the set of all possible configurations (or states) of a Rubik's Cube and the operations (moves) that can be performed on it. This is an example of a finite group in abstract algebra. ### Key Concepts: 1. **Group Definition**: A group is a set equipped with an operation that satisfies four properties: closure, associativity, identity, and invertibility.

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  1. Permutation groups
  2. Permutations
  3. Combinatorics
  4. Fields of mathematics
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