
genus ^{c}  1, nonorientable 
Schläfli formula ^{c}  {3,4} 
V / F / E ^{c}  3 / 4 / 6 
notes  
vertex, face multiplicity ^{c}  2, 1 
4, each with 3 edges 3, each with 4 edges 3, each with 4 edges  
antipodal sets  4 of ( f, p1 ), 3 of ( 2e ), 3 of ( 2h2 ) 
rotational symmetry group  S4, with 24 elements 
full symmetry group  S4, with 24 elements 
its presentation ^{c}  < r, s, t  r^{2}, s^{2}, t^{2}, (rs)^{3}, (st)^{4}, (rt)^{2}, (srst)^{2} > 
C&D number ^{c}  N1.1 
The statistics marked ^{c} are from the published work of Professor Marston Conder. 
Its dual is
It is selfPetrie dual.
It can be 2fold covered to give
It can be 2split to give
It can be rectified to give
It is the result of pyritifying (type 2/4/3/4)
List of regular maps in nonorientable genus 1.
Its skeleton is 2 . K_{3}.
Orientable  
Nonorientable 
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