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What is the definition of Associative? 🙋

👉 The term "associative" in mathematics refers to a binary operation that is commutative (meaning for all elements a and b, a
b = b
a) but not necessarily associative. This means that when you apply this operation on two different elements, the result will be the same regardless of the order in which they are applied. For example, consider the following operations: 1. Addition: x + y = y + x for all x and y 2. Multiplication: x


associative

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What is the definition of Associatively? 🙋

👉 In mathematics, an associative algebra over a field is a vector space that satisfies certain axioms related to multiplication. The terms "associativity" and "completeness" are often used interchangeably in this context. An associative algebra is defined by the following properties: 1. Commutativity: For all elements \(a\) and \(b\), \(ab = ba\). 2. Distributivity over addition (or subtraction): If \(a + b = c\) and \(a -


associatively

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What is the definition of Associativeness? 🙋

👉 In linguistics, the term "associativeness" refers to a characteristic or quality that indicates whether an object is associated with another object. This can be expressed in terms of how two objects interact with each other. In everyday language, when someone says, "My friend's car is parked outside my house," it means that the car is associated with the person who owns it (the "friend"). The phrase "my friend's car" suggests that the car is a particular object that belongs to


associativeness

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