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What is a semigroup?

What is a semigroup? Here are some definitions.

Noun
  1. (mathematics) Any set for which there is a binary operation that is closed and associative.
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In the case where the semigroup variety has a particular closure property with respect to programs, we are able to give precise characterizations of these regular languages.
In this paper we are going to follow their footsteps constructing the skew semigroup ring and prove its associativity without using approximate identity.
While this description of piecewise syndeticity looks somewhat forbidding, it has the advantage of making sense in any semigroup.
Equivalently a regular semigroup in which idempotents commute.
Let S be a regular semigroup with set E of idempotent elements.
We show that the two définitions are really différent, even under strong restrictive conditions about the algebraic structure of the semigroup.

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