{6,3}_(0,2)

Statistics

genus c	1, orientable
Schläfli formula c	{6,3}
V / F / E c	6 / 3 / 9
notes
vertex, face multiplicity c	1, 3
Petrie polygons	3, each with 6 edges
rotational symmetry group	D6×C3, with 18 elements
full symmetry group	36 elements.
C&D number c	R1.t0-2′
The statistics marked c are from the published work of Professor Marston Conder.

Relations to other Regular Maps

Its dual is {3,6}_(0,2).

It is self-Petrie dual.

It can be 3-fold covered to give {6,3}_(3,3).
It is a 3-fold cover of {6,3}_(1,1).

It can be rectified to give rectification of {6,3}_(0,2).

It can be obtained from the 3-hosohedron by Eppstein tunnelling.

It can be obtained by truncating {3,6}_(1,1).

Its half shuriken is N5:{6,6}.

It can be stellated (with path <1,-1;-1,1>) to give S4:{6,6}2,3 . The density of the stellation is 4.

List of regular maps in orientable genus 1.

Underlying Graph

Its skeleton is K_3,3.

Other Regular Maps

General Index

The image on this page is copyright © 2010 N. Wedd