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- Metabelian_group abstract "In mathematics, a metabelian group is a group whose commutator subgroup is abelian. Equivalently, a group G is metabelian if and only if there is an abelian normal subgroup A such that the quotient group G/A is abelian.Subgroups of metabelian groups are metabelian, as are images of metabelian groups over group homomorphisms.Metabelian groups are solvable. In fact, they are precisely the solvable groups of derived length at most 2.".
- Metabelian_group wikiPageExternalLink Metabelian_group.
- Metabelian_group wikiPageExternalLink 21498.
- Metabelian_group wikiPageExternalLink wim3.pdf.
- Metabelian_group wikiPageID "1959273".
- Metabelian_group wikiPageRevisionID "573924010".
- Metabelian_group hasPhotoCollection Metabelian_group.
- Metabelian_group subject Category:Group_theory.
- Metabelian_group subject Category:Properties_of_groups.
- Metabelian_group subject Category:Solvable_groups.
- Metabelian_group type Abstraction100002137.
- Metabelian_group type Group100031264.
- Metabelian_group type Possession100032613.
- Metabelian_group type PropertiesOfGroups.
- Metabelian_group type Property113244109.
- Metabelian_group type Relation100031921.
- Metabelian_group type SolvableGroups.
- Metabelian_group comment "In mathematics, a metabelian group is a group whose commutator subgroup is abelian. Equivalently, a group G is metabelian if and only if there is an abelian normal subgroup A such that the quotient group G/A is abelian.Subgroups of metabelian groups are metabelian, as are images of metabelian groups over group homomorphisms.Metabelian groups are solvable. In fact, they are precisely the solvable groups of derived length at most 2.".
- Metabelian_group label "Grupo metabeliano".
- Metabelian_group label "Metabelian group".
- Metabelian_group label "亞阿貝爾群".
- Metabelian_group sameAs Grupo_metabeliano.
- Metabelian_group sameAs m.0691nf.
- Metabelian_group sameAs Q6822327.
- Metabelian_group sameAs Q6822327.
- Metabelian_group sameAs Metabelian_group.
- Metabelian_group wasDerivedFrom Metabelian_group?oldid=573924010.
- Metabelian_group isPrimaryTopicOf Metabelian_group.