{6,3}_(3,3)

Statistics

genus c	1, orientable
Schläfli formula c	{6,3}
V / F / E c	18 / 9 / 27
notes
vertex, face multiplicity c	1, 1
Petrie polygons	9, each with 6 edges
rotational symmetry group	(C3×C3)⋊C6, with 54 elements
full symmetry group	108 elements.
C&D number c	R1.t3-3′
The statistics marked c are from the published work of Professor Marston Conder.

Relations to other Regular Maps

Its dual is {3,6}_(3,3).

It is self-Petrie dual.

It can be 3-fold covered to give {6,3}_(0,6).
It is a 3-fold cover of {6,3}_(0,2).

It can be rectified to give rectification of {6,3}_(3,3).

It can be Eppstein tunnelled to give R10.4′.

It can be obtained by truncating {3,6}_(0,2).

Its half shuriken is N11:{6,6}.

It is a member of series ξ .
It is a member of series ξ° .

List of regular maps in orientable genus 1.

Underlying Graph

Its skeleton is Pappus graph.

Cayley Graphs based in this Regular Map

Type I

Other Regular Maps

General Index

The images on this page are copyright © 2010 N. Wedd