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hasNormalSubgroup
URI:
https://gptkb.org/prop/hasNormalSubgroup
114
triples
GPTKB property
Alternative names (4)
has normal subgroup
•
is a normal subgroup of
•
isNormalSubgroupOf
•
minimalNormalSubgroup
Random triples
Subject
Object
gptkb:octahedral_group
gptkb:alternating_group_A4
gptkb:symmetric_group_S23
alternating group A23
gptkb:symmetric_group_S24
trivial group
gptkb:D_{12}
gptkb:C_6
gptkb:dihedral_group_of_order_18
cyclic group of order 2
gptkb:alternating_groups
gptkb:symmetric_group_S_n
gptkb:D_4
gptkb:Klein_four-group
gptkb:S_5
gptkb:A_5
gptkb:special_linear_group_of_degree_n_over_the_finite_field_with_q_elements
gptkb:center
gptkb:symmetric_group_S5
gptkb:A5
gptkb:dihedral_group_D_6
gptkb:cyclic_group_of_order_6
gptkb:A_4_×_A_4
{e} × A_4
gptkb:dihedral_group_of_order_18
gptkb:cyclic_group_of_order_9
gptkb:symmetric_group_S_{2^n}
gptkb:alternating_group_A_{2^n}
gptkb:alternating_group_A24
gptkb:symmetric_group_S24
gptkb:Zero_group
every group
gptkb:tetrahedral_group
gptkb:Klein_four-group
gptkb:dihedral_group_of_order_6
trivial group
gptkb:A_n_(alternating_group)
S_n (symmetric group)
gptkb:Dihedral_group_of_order_12
cyclic group of order 2
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