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The query [[Fact about:: <q>[[Page::Normal subgroup]] [[Number::1]]</q> ]] was answered by the SMWSQLStore3 in 0.0064 seconds.

Results 1 – 22    (Previous 250 | Next 250)   (20 | 50 | 100 | 250 | 500)   (JSON | CSV | RSS | RDF)
 Difficulty levelFact about
Characteristic implies normal1Characteristic subgroup (1)
Normal subgroup (1)
Equivalence of conjugacy and commutator definitions of normality1Normal subgroup (1)
Equivalence of conjugacy and coset definitions of normality1Normal subgroup (1)
Normalizer of a subgroup (1)
Conjugate subgroups (?)
Left coset of a subgroup (?)
Normalizer of a subgroup (?)
Normal subgroup (?)
Every group is normal in itself0Normal subgroup (1)
Identity-true subgroup property (2)
Extensible automorphism-invariant equals normalNormal subgroup (1)
No subgroup property between normal Sylow and subnormal or between Sylow retract and retract is conditionally lattice-determinedSubnormal subgroup (1)
Conditionally lattice-determined subgroup property (2)
Normal subgroup (1)
Characteristic subgroup (1)
Fully invariant subgroup (1)
Normal Hall subgroup (1)
Normal Sylow subgroup (1)
Complemented normal subgroup (1)
Sylow retract (1)
Hall retract (1)
Retract (1)
Normal equals potentially characteristic3Normal subgroup (1)
Normal equals retract-potentially characteristicNormal subgroup (1)
Normal equals strongly image-potentially characteristicNormal subgroup (1)
Normal iff potential endomorphism kernelNormal subgroup (1)
Normal subgroup equals kernel of homomorphismNormal subgroup (1)
Homomorphism of groups (?)
Homomorphism of groups (?)
Normal subgroup (?)
Normality is commutator-closed1Normal subgroup (1)
Commutator-closed subgroup property (2)
Normality is not transitive2Normal subgroup (1)
Transitive subgroup property (2)
Base of a wreath product (?)
Normality is strongly UL-intersection-closed1Normal subgroup (1)
Strongly UL-intersection-closed subgroup property (2)
Normality is strongly intersection-closed1Normal subgroup (1)
Strongly intersection-closed subgroup property (2)
Intersection of subgroups (?)
Normal subgroup (?)
Normality is upper join-closed1Normal subgroup (1)
Upper join-closed subgroup property (2)
Normality satisfies image condition1Normal subgroup (1)
Image condition (2)
Normality satisfies intermediate subgroup condition1Normal subgroup (1)
Intermediate subgroup condition (2)
Normal subgroup (?)
Intermediate subgroup condition (?)
Normality satisfies lower central series condition1Normal subgroup (1)
Lower central series condition (2)
Normality satisfies partition difference condition1Normal subgroup (1)
Partition difference condition (2)
Potentially normal-subhomomorph-containing equals normalNormal subgroup (1)
Normal-subhomomorph-containing subgroup (?)
Normal-homomorph-containing subgroup (?)
Strictly characteristic subgroup (?)
Trivial subgroup is normal0Normal subgroup (1)
Trivially true subgroup property (2)