This regular map has six hexagonal faces, nine 4-valent vertices, and 18
edges. Each face borders four sistinct other (*i.e.* its face-multiplicity
is 3), and each vertex is connected by two edges to each of three of the other
two edges (*i.e.* its vertex-multiplicity is 2).

Its rotational symmetry group has order 36.

Its Petrie polygons are squares, and its holes are hexagons with each of three edges traversed twice.

Its dual is {4,6}.

Its Petrie dual is S^{1}{4,4}_{(3,0)}

It is the result of cantellating C^{5}{6,6}.

Other regular maps on the genus-C^{5} non-oriented surface.

Index to other pages on regular maps.

Some pages on groups

Copyright N.S.Wedd 2010