Category:Rings of Endomorphisms
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This category contains results about Rings of Endomorphisms.
Let $\struct {G, \oplus}$ be an abelian group.
Let $\mathbb G$ be the set of all group endomorphisms of $\struct {G, \oplus}$.
Let $*: \mathbb G \times \mathbb G \to \mathbb G$ be the operation defined as:
- $\forall u, v \in \mathbb G: u * v = u \circ v$
where $u \circ v$ is defined as composition of mappings.
Then $\struct {\mathbb G, \oplus, *}$ is called the ring of endomorphisms of the abelian group $\struct {G, \oplus}$.
Pages in category "Rings of Endomorphisms"
The following 3 pages are in this category, out of 3 total.