]> 2026-06-25T12:23:55+00:00 Nilpotency class 0 en Nilpotency class 0 Cyclic group:Z2#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z3#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Elementary abelian group:E25#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z33#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z35#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z39#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z45#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z48#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Elementary abelian group:E49#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Quaternion group#Nilpotency class;2# c4e61a452f53ec65ceb9e9252853b2bf 0 Cyclic group:Z14#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z15#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z22#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z25#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Cyclic group:Z26#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Dihedral group:D8#Nilpotency class;2# c4e61a452f53ec65ceb9e9252853b2bf 0 Cyclic group:Z46#Nilpotency class;1# 0679d36259ea244f412235bdedf7a958 0 Supersolvable implies nilpotent derived subgroup#Nilpotency class;3# 019bd79146031494c5eed69d0edd472e 0 Nilpotent automorphism group implies nilpotent of class at most one more#Nilpotency class# 5ea23b53901cf70851677c0ef03423c1 Page 132 en Page