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- Critical_group abstract "In mathematics, in the realm of group theory, a group is said to be critical if it is not in the variety generated by all its proper subquotients, which includes all its subgroups and all its quotients. Any finite monolithic A-group is critical. This result is due to Kovacs and Newman. The variety generated by a finite group has a finite number of nonisomorphic critical groups.".
- Critical_group wikiPageExternalLink infoFT.phtml?journal_id=im&paper_id=807&year_id=1969&volume_id=3&issue_id=4&fpage=867.
- Critical_group wikiPageID "5739723".
- Critical_group wikiPageRevisionID "468916206".
- Critical_group hasPhotoCollection Critical_group.
- Critical_group subject Category:Group_theory.
- Critical_group subject Category:Properties_of_groups.
- Critical_group type Abstraction100002137.
- Critical_group type Possession100032613.
- Critical_group type PropertiesOfGroups.
- Critical_group type Property113244109.
- Critical_group type Relation100031921.
- Critical_group comment "In mathematics, in the realm of group theory, a group is said to be critical if it is not in the variety generated by all its proper subquotients, which includes all its subgroups and all its quotients. Any finite monolithic A-group is critical. This result is due to Kovacs and Newman. The variety generated by a finite group has a finite number of nonisomorphic critical groups.".
- Critical_group label "Critical group".
- Critical_group sameAs m.0f2429.
- Critical_group sameAs Q5186722.
- Critical_group sameAs Q5186722.
- Critical_group sameAs Critical_group.
- Critical_group wasDerivedFrom Critical_group?oldid=468916206.
- Critical_group isPrimaryTopicOf Critical_group.