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ing to John Baez, a monad can be considered at least in two ways: A monad as a generalized monoid; this is clear since a monad is a monoid in a certain category, A monad as a tool for studying algebraic gadgets; for example, a group can be described by a certain monad.
In abstract algebra, a branch of mathematics, a monoid is a set equipped with an associative binary operation and an identity element. For example, the nonnegative integers with addition form a monoid, the identity element being 0. Algebraic structures between magmas and groups.
( N , + ) , ( N , . ) are examples of a monoid which is not a group.
mono is a prefix meaning one, and a monoid is distinguished by having an identity element, which is frequently denoted by a one.
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