Also called  cyclic(16).

C16 is Abelian.


Order of group16
GAP identifier16,1
Presentation< k | k16 >
Orders of elements1 of 1, 1 of 2, 2*1 of 4, 4*1 of 8, 8*1 of 16
Derived subgroup1
Automorphism groupC4×C2
Inner automorphism group1
"Out" (quotient of above)C4×C2
Schur multiplier1

Permutation Diagrams

Sharply 1-transitive
on 16 points, odd.

Cayley Graphs

Regular maps with C16 symmetry

C16 is the rotational symmetry group of the regular map S4:{16,16}.

Index to regular maps