Any ring R with unity can be Embedded into ring of endomorphisms of some additive abelian group.

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Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group
Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group
Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group Every Ring with unity can be Embedded into a ring of Endomorphism of some additive abelian group
1. Any ring can be embedded in a ring with 1 (unity) - Dorroh Extension Theorem | Embedding of rings 1. Any ring can be embedded in a ring with 1 (unity) - Dorroh Extension Theorem | Embedding of rings
Ring-Ring of endomorphishm of an abelian group Ring-Ring of endomorphishm of an abelian group
Every Ring with can be Embedded into a ring of Endomorphism of some additive abelian group Every Ring with can be Embedded into a ring of Endomorphism of some additive abelian group
Ring Definition (expanded) - Abstract Algebra Ring Definition (expanded) - Abstract Algebra
Ring-(the ring of endomorphishm of an abelian group part-02) Ring-(the ring of endomorphishm of an abelian group part-02)