👉 Permanent math, also known as non-associative algebra, is a branch of mathematics that deals with algebraic structures where multiplication (or more generally, a binary operation) is not necessarily associative. In other words, for elements \(a\), \(b\), and \(c\) in a permanent math system, \((a \cdot b) \cdot c\) is not always equal to \(a \cdot (b \cdot c)\). This contrasts with standard arithmetic, where the order of operations does not affect the result (associativity holds). Permanent math extends beyond traditional number systems, exploring various algebraic structures like associative algebras, Lie algebras, and more, providing a rich framework for understanding symmetry, geometry, and physics. It's particularly useful in areas like quantum mechanics and the study of symmetries in particle physics, where non-associative properties often arise naturally.
