Category:Idempotent Semigroups
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This category contains results about Idempotent Semigroups.
Definitions specific to this category can be found in Definitions/Idempotent Semigroups.
An idempotent semigroup is a semigroup whose operation is idempotent.
That is, a semigroup $\struct {S, \circ}$ is idempotent if and only if:
- $\forall x \in S: x \circ x = x$
Subcategories
This category has the following 2 subcategories, out of 2 total.
E
S
Pages in category "Idempotent Semigroups"
The following 14 pages are in this category, out of 14 total.
I
- Idempotent Semigroup/Examples
- Idempotent Semigroup/Examples/Relation induced by Inverse Element
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/1
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/2
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/3
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/4
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/5
- Idempotent Semigroup/Examples/Relation induced by Inverse Element/Properties/6