Acronym	...
Name	complex honeycomb xp-4-o2-4-or, δp,r3
Vertex figure	x2-4-or
Dual	selfdual (as set)
Especially	xp-4-o2-4-op (p=r)   xp-4-o2-4-o2 (r=2)   x2-4-o2-4-o2 (p=r=2)
Confer	general polytopal classes: complex polytopes
External links

These complex tilings require the pair p,r to be from 2,2 (then resulting again in the real squat); 3,2; 3,3; 4,2; 4,4; 6,2; 6,3; 6,6; or one of their reversions.

The below also used value q follows the further requirement: 1/p + 2/q + 1/r = 1.

Incidence matrix according to Dynkin symbol

xp-4-o2-4-or   (N → ∞)

.    .    .  | p2N ♦   2r |  r2
------------+-----+------+----
xp   .    .  |   p | 2prN |   r
------------+-----+------+----
xp-4-o2   .  ♦  p2 |   2p | r2N

xp-q-or   xp-q-or   (N → ∞)

.    .    .    .  | p2N ♦   r   r |  r2
-----------------+-----+---------+----
xp   .    .    .  |   p | prN   * |   r
.    .    xp   .  |   p |   * prN |   r
-----------------+-----+---------+----
xp   .    xp   .  ♦  p2 |   p   p | r2N