Hexagonal Muoctahedron

Hexagonal Muoctahedron

11 March, 2022

6-Colouring

264264

n-colouring 264264

Loop Cycles

\(4\mathord*(t_1+)\;\)\(4\mathord*(t_2+)\;\)\(2\mathord*(t_1+,f_2)\;\)\(2\mathord*(t_2+,f_1)\;\)

Gyre Multipliers

\(-\)

Growth

Single Tile Boundary Vertices

Topology Type

Infinite Genus

Skeleton Type

Primitive Cubic Lattice (pcu)

Files

graphML Download

Embedding

Notes

The Muoctahedron {6,4|4} is one of the three regular skew apeirohedra in 3-dimensions. See also wikipedia.

Above a flattened version embedded in the Poincaré plane can be found among the stills. The image shows how the tilegraph branches out.

Other apeirohedra can be found here