{4,4}_(2,0)

genus ^c	1, orientable
Schläfli formula ^c	{4,4}
V / F / E ^c	4 / 4 / 8
notes
vertex, face multiplicity ^c	2, 2
Petrie polygons holes 2nd-order Petrie polygons	4, each with 4 edges 8, each with 2 edges 8, each with 2 edges
rotational symmetry group	(C2×C2) ⋊ C4, with 16 elements
full symmetry group	32 elements.
C&D number ^c	R1.s2-0
The statistics marked ^c are from the published work of Professor Marston Conder.

It can be 2-fold covered to give {4,4}_(2,2).
It is a 2-fold cover of {4,4}_(1,1).

It can be 3-split to give S5:{12,4}.
It can be 5-split to give R9.12′.
It can be 7-split to give R13.6′.
It can be 9-split to give R17.14′.
It can be 11-split to give R21.12′.

It can be rectified to give {4,4}_(2,2).
It is the result of rectifying {4,4}_(1,1).

It is a member of series θ' .
It is a member of series θ° .