Divisible abelian group implies every endomorphism is abelian-extensible

Statement

If $G$ is a divisible abelian group, then every endomorphism of $G$ is an abelian-extensible endomorphism.

Related facts

• Divisible abelian group implies every automorphism is abelian-extensible
• Classification of abelian-extensible automorphisms
• Classification of abelian-extensible endomorphisms
• Abelian-extensible automorphism not implies power map
• Abelian-extensible not implies normal