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What is the definition of Groupoids? 🙋

👉 In mathematics, a groupoid is a category that has an associative binary operation. Groupoids are used to model structures on groups and allow for the definition of functors between them. They are named after the French mathematician Auguste Destexhe who first introduced this concept in his 1934 paper "Sur une catégorie de structure" (On a Category of Structure).


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What is the definition of Groupoid? 🙋

👉 In mathematics, a groupoid is an algebraic structure that generalizes the concept of groups. It is a nonempty set with an associative binary operation and an identity element, such that for every two elements x and y in the set, there exists exactly one unique member z such that xz = y. A groupoid can be thought of as a concrete version of the abstract notion of a group, but it differs from groups in several ways. For example: 1.

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groupoid

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