Geometric Group Theory
Associativity is a fundamental property of certain binary operations that states the way in which operands are grouped does not affect the outcome of the operation. This means that for any three elements a, b, and c, the equation (a * b) * c is equal to a * (b * c), where * denotes the operation. This concept is crucial for understanding the structure of algebraic systems, as it ensures consistency in computations and simplifies expressions.
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