Acronym	prissibich, 5Y4-3T-3Q3-T3
Name	prismatorhombisnub bicubic honeycomb
	©
Confer	uniform relative: octet   general polytopal classes: scaliform
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This scaliform honeycomb belongs to a subregiment of octet as both the tuts and the combos of tricu and 3 squippies each can be decomposed accordingly into tets and octs.

Alternatively this can be seen from its vertex figure too, which indeed is obtained as the convex hull of the vertex set of a co (i.e. the verf of octet), when 2 neighbouring vertices and a further one, which has distance h=sqrt(3) from both, got omitted therefrom.

Incidence matrix

(N → ∞)

12N |   2   4  1   2 |   3   6   4   3  1  2 |  1  2   5  3 1
----+----------------+-----------------------+---------------
  2 | 12N   *  *   * |   2   2   0   0  0  0 |  1  2   1  0 0
  2 |   * 24N  *   * |   0   2   1   1  0  0 |  0  1   2  1 0
  2 |   *   * 6N   * |   2   0   2   0  0  2 |  1  0   2  2 1
  2 |   *   *  * 12N |   0   0   1   1  1  1 |  0  0   1  2 1
----+----------------+-----------------------+---------------
  3 |   2   0  1   0 | 12N   *   *   *  *  * |  1  0   1  0 0
  3 |   1   2  0   0 |   * 24N   *   *  *  * |  0  1   1  0 0
  4 |   0   2  1   1 |   *   * 12N   *  *  * |  0  0   1  1 0
  3 |   0   2  0   1 |   *   *   * 12N  *  * |  0  0   1  1 0
  3 |   0   0  0   3 |   *   *   *   * 4N  * |  0  0   0  1 1
  6 |   0   0  3   3 |   *   *   *   *  * 4N |  0  0   0  1 1
----+----------------+-----------------------+---------------
  4 |   4   0  2   0 |   4   0   0   0  0  0 | 3N  *   *  * *  tet 1   (green)
  4 |   2   4  0   0 |   0   4   0   0  0  0 |  * 6N   *  * *  tet 2   (green)
  5 |   2   4  1   1 |   1   2   1   1  0  0 |  *  * 12N  * *  squippy (blue)
  9 |   0   6  3   6 |   0   0   3   3  1  1 |  *  *   * 4N *  tricu   (yellow)
 12 |   0   0  6  12 |   0   0   0   0  4  4 |  *  *   *  * N  tut     (red)