
genus ^{c}  7, nonorientable 
Schläfli formula ^{c}  {4,6} 
V / F / E ^{c}  10 / 15 / 30 
notes  
vertex, face multiplicity ^{c}  1, 1 
12, each with 5 edges 20, each with 3 edges 20, each with 3 edges 10 double, each with 6 edges  
rotational symmetry group  S5, with 120 elements 
full symmetry group  S5, with 120 elements 
its presentation ^{c}  < r, s, t  t^{2}, r^{4}, (rs)^{2}, (rt)^{2}, (st)^{2}, (s^{‑1}r)^{3}, s^{6}, s^{‑1}r^{‑1}srs^{‑1}r^{‑2}s^{‑1}rst > 
C&D number ^{c}  N7.1 
The statistics marked ^{c} are from the published work of Professor Marston Conder. 
Its Petrie dual is
It can be 2fold covered to give
List of regular maps in nonorientable genus 7.
Orientable  
Nonorientable 
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