Rectified square tiling honeycomb

The rectified square tiling honeycomb, or risquah, (also known as the cantellated order-4 square tiling honeycomb), is a paracompact quasiregular tiling of 3D hyperbolic space. 2 cubes and 3 square tilings (as rectified square tilings) meet at each vertex. It is paracompact because it has Euclidean square tiling cells. As the name suggests, it can be derived by rectification of the square tiling honeycomb.

Representations
A rectified square tiling honeycomb has the folowing Coxeter diagrams:


 * o4x4o3o (full symmetry)
 * x4o4x4o (as small rhombated order-4 square tiling honeycomb)
 * x4o4x *b4x (skewvert)