Advanced Matrix Computations
Associativity refers to the property of certain operations where the grouping of operands does not affect the result. This means that when performing an operation on multiple elements, the way in which the elements are grouped can be changed without altering the outcome. Understanding associativity is crucial when evaluating expressions involving matrices and tensors, as it allows for flexibility in computation, especially with complex operations like matrix polynomials and tensor products.
congrats on reading the definition of Associativity. now let's actually learn it.