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- Metanilpotent_group abstract "In mathematics, in the field of group theory, a metanilpotent group is a group that is nilpotent by nilpotent. In other words, it has a normal nilpotent subgroup such that the quotient group is also nilpotent.In symbols, is metanilpotent if there is a normal subgroup such that both and are nilpotent.The following are clear: Every metanilpotent group is a solvable group. Every subgroup and every quotient of a metanilpotent group is metanilpotent.".
- Metanilpotent_group wikiPageID "4939343".
- Metanilpotent_group wikiPageRevisionID "491044114".
- Metanilpotent_group hasPhotoCollection Metanilpotent_group.
- Metanilpotent_group subject Category:Group_theory.
- Metanilpotent_group subject Category:Properties_of_groups.
- Metanilpotent_group subject Category:Solvable_groups.
- Metanilpotent_group type Abstraction100002137.
- Metanilpotent_group type Group100031264.
- Metanilpotent_group type Possession100032613.
- Metanilpotent_group type PropertiesOfGroups.
- Metanilpotent_group type Property113244109.
- Metanilpotent_group type Relation100031921.
- Metanilpotent_group type SolvableGroups.
- Metanilpotent_group comment "In mathematics, in the field of group theory, a metanilpotent group is a group that is nilpotent by nilpotent. In other words, it has a normal nilpotent subgroup such that the quotient group is also nilpotent.In symbols, is metanilpotent if there is a normal subgroup such that both and are nilpotent.The following are clear: Every metanilpotent group is a solvable group. Every subgroup and every quotient of a metanilpotent group is metanilpotent.".
- Metanilpotent_group label "Metanilpotent group".
- Metanilpotent_group sameAs m.0cw4bk.
- Metanilpotent_group sameAs Q16942017.
- Metanilpotent_group sameAs Q16942017.
- Metanilpotent_group sameAs Metanilpotent_group.
- Metanilpotent_group wasDerivedFrom Metanilpotent_group?oldid=491044114.
- Metanilpotent_group isPrimaryTopicOf Metanilpotent_group.