Acronym	...
Name	complex honeycomb x4-3-o4-4-o2, complex honeycomb o4-3-x4-3-o4
Vertex figure	x4-4-o2
Dual	x2-4-o4-3-o4
Confer	general polytopal classes: complex polytopes
External links

When seen as rectification of x₄-3-o₄-3-o₄, then it uses the former edge count as vertex count, and the faces are the (selfdual) former faces as well as the former vertex figures.

Incidence matrix according to Dynkin symbol

x4-3-o4-4-o2   (N → ∞)

.    .    .  | 3N ♦  16 | 8
-------------+----+-----+--
x4   .    .  |  4 | 12N | 2
-------------+----+-----+--
x4-3-o4   .  ♦ 24 |  24 | N

o4-3-x4-3-o4   (N → ∞)

.    .    .  | 6N ♦  16 | 4 4
-------------+----+-----+----
.    x4   .  |  4 | 24N | 1 1
-------------+----+-----+----
o4-3-x4   .  ♦ 24 |  24 | N *
.    x4-3-o4 ♦ 24 |  24 | * N