Rectified order-4 hexagonal tiling honeycomb

The rectified order-4 hexagonal tiling honeycomb, or rishexah, is a paracompact uniform tiling of 3D hyperbolic space. 2 octahedra and 4 trihexagonal tilings meet at each vertex. It is paracompact because it has Euclidean trihexagonal tiling cells. As the name suggests, it can be derived by rectification of the order-4 hexagonal tiling honeycomb.

Representations
A rectified order-4 hexagonal tiling honeycomb has the following coxeter diagrams:


 * o6x3o4o (full symmetry)
 * o3x3o *b6o (half symmetry, has cuboid verf)
 * o4o3x3x3*b (half symmetry, has square frustum verf)
 * x3o3x3o3*a3*c (quarter symmetry, has rectangular trapezoprism verf)