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👉 The term "subassociative" refers to a binary operation that is not associative in nature. Specifically, if a binary operation \(a \circ b\) on a set of objects \(A\) (where the elements are also sets) has an identity element \(e\) and inverses \(f\) for all elements \(a \in A\), then it is said to be subassociative. In other words, if \(a \circ b = c\) holds for some \(a \

subassociative

👉 In mathematical notation, a sub-notation is a specific notation used to denote a set of elements that are contained within another set. For example: ``` A = {a, b} B = {b, c} C = A ∩ B ``` In this notation, the symbol `∩` (or the word "and") represents the intersection of two sets, and it is used to denote the subset that contains elements from both the first set (`A`) and the second

subassociatively