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The query [[Arithmetic function value:: <q>[[Page::Nilpotency class]] [[Number::2]]</q> ]] was answered by the SMWSQLStore3 in 0.0137 seconds.


Results 1 – 50    (Previous 50 | Next 50)   (20 | 50 | 100 | 250 | 500)   (JSON | CSV | RSS | RDF)
 GAP ID
16Gamma2c
Central product of D8 and Q832 (50)
Central product of D8 and Z416 (13)
Central product of D8 and Z832 (38)
Central product of UT(3,3) and Z981 (14)
Central product of UT(3,Z) and Q
Central product of UT(3,Z) and Z identifying center with 2Z
Dihedral group:D88 (3)
Direct product of D8 and D864 (226)
Direct product of D8 and V432 (46)
Direct product of D8 and Z216 (11)
Direct product of D8 and Z324 (10)
Direct product of D8 and Z432 (25)
Direct product of D8 and Z4 and Z264 (196)
Direct product of M16 and V464 (247)
Direct product of M16 and Z232 (37)
Direct product of M16 and Z464 (85)
Direct product of Q8 and V432 (47)
Direct product of Q8 and Z216 (12)
Direct product of Q8 and Z324 (11)
Direct product of Q8 and Z432 (26)
Direct product of SmallGroup(16,13) and Z232 (48)
Direct product of SmallGroup(16,3) and Z232 (22)
Direct product of SmallGroup(16,4) and Z232 (23)
Direct product of Z8 and D864 (115)
Du Sautoy nilpotent group for an elliptic curve
Generalized dihedral group for direct product of Z4 and Z432 (34)
Inner holomorph of D832 (49)
M1616 (6)
M2727 (4)
M3232 (17)
M6464 (51)
M8181 (6)
Nontrivial semidirect product of Z4 and Z416 (4)
Nontrivial semidirect product of Z4 and Z832 (12)
Nontrivial semidirect product of Z9 and Z981 (4)
Quaternion group8 (4)
Quotient of UT(3,Q) by a central Z
Semidirect product of Z8 and Z4 of M-type32 (4)
Semidirect product of cyclic group of prime-square order and cyclic group of prime order
SmallGroup(128,1015)128 (1015)
SmallGroup(16,3)16 (3)
SmallGroup(256,6745)256 (6745)
SmallGroup(32,2)32 (2)
SmallGroup(32,24)32 (24)
SmallGroup(32,27)32 (27)
SmallGroup(32,28)32 (28)
SmallGroup(32,29)32 (29)
SmallGroup(32,30)32 (30)
SmallGroup(32,31)32 (31)