The regular map S^{3}{3,8} shown to the right has 32 triangular faces, 12 8-valent vertices, and 48 edges.

Its Petrie polygons have six edges, its holes have eight edges, its 2nd-order Petrie polygons have eight edges, its 3rd-order holes have three edges, its 4th-order Petrie polygons have six edges, and its 4th-order holes have four edges.

It is the dual of S^{3}{8,3}.
It is a double cover of S^{2}{3,8}.

Other regular maps on the genus-3 oriented surface.

Index to other pages on regular maps.

Some pages on groups

Copyright N.S.Wedd 2009