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The query [[Quotient part::Cyclic group:Z2]] was answered by the SMWSQLStore3 in 0.0107 seconds.

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 Subgroup partGroup partQuotient part
A3 in S3Cyclic group:Z3Symmetric group:S3Cyclic group:Z2
A4 in S4Alternating group:A4Symmetric group:S4Cyclic group:Z2
A5 in S5Alternating group:A5Symmetric group:S5Cyclic group:Z2
A6 in S6Alternating group:A6Symmetric group:S6Cyclic group:Z2
Cyclic maximal subgroup of dihedral group:D16Cyclic group:Z8Dihedral group:D16Cyclic group:Z2
Cyclic maximal subgroup of dihedral group:D8Cyclic group:Z4Dihedral group:D8Cyclic group:Z2
Cyclic maximal subgroup of semidihedral group:SD16Cyclic group:Z8Semidihedral group:SD16Cyclic group:Z2
Cyclic maximal subgroups of quaternion groupCyclic group:Z4Quaternion groupCyclic group:Z2
D8 in D16Dihedral group:D8Dihedral group:D16Cyclic group:Z2
D8 in SD16Dihedral group:D8Semidihedral group:SD16Cyclic group:Z2
Direct product of Z4 and Z2 in M16Direct product of Z4 and Z2M16Cyclic group:Z2
First omega subgroup of direct product of Z4 and Z2Klein four-groupDirect product of Z4 and Z2Cyclic group:Z2
Klein four-subgroups of dihedral group:D8Klein four-groupDihedral group:D8Cyclic group:Z2
M16 in holomorph of Z8M16Holomorph of Z8Cyclic group:Z2
PSL(2,9) in PGL(2,9)Alternating group:A6Projective general linear group:PGL(2,9)Cyclic group:Z2
Q8 in SD16Quaternion groupSemidihedral group:SD16Cyclic group:Z2
Q8 in central product of D8 and Z4Quaternion groupCentral product of D8 and Z4Cyclic group:Z2
SL(2,3) in GL(2,3)Special linear group:SL(2,3)General linear group:GL(2,3)Cyclic group:Z2
Z2 in V4Cyclic group:Z2Klein four-groupCyclic group:Z2
Z4 in direct product of Z4 and Z2Cyclic group:Z4Direct product of Z4 and Z2Cyclic group:Z2
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