genus c9, non-orientable
Schläfli formula c{8,3}
V / F / E c 56 / 21 / 84
notesreplete singular
vertex, face multiplicity c1, 1
Petrie polygons
24, each with 7 edges
rotational symmetry groupSL(2,7), with 336 elements
full symmetry groupSL(2,7), with 336 elements
its presentation c< r, s, t | t2, s‑3, (sr)2, (st)2, (rt)2, r8, r‑1sr‑2sr‑1sr2s‑1rt  >
C&D number cN9.1′
The statistics marked c are from the published work of Professor Marston Conder.

Relations to other Regular Maps

Its dual is N9.1.

Its Petrie dual is the Klein map, S3:{7,3}.

List of regular maps in non-orientable genus 9.

Other Regular Maps

General Index