This is a scaliform tetracomb, obtained as a variation of a faceting of the celliprismated demitesseractic tetracomb (capoht). Or as a Stott addition of the snub icositetrachoric tetracomb (s3s4o3o3o, sadit) with the hexadecachoral tetracomb (o3o4o3o3x, hext), resulting in shifting the formerly snub icositetrachora (s3s4o3o, sadi) one edge length appart.

Incidence matrix according to Dynkin symbol

s3s4o3o3x   (N → ∞)

demi( . . . . . ) | 96N |    3    3    6 |   3   3   3    9   12   3 |   1   3   6   1   4    9   6   3 | 1   3   3  1   4
------------------+-----+----------------+---------------------------+----------------------------------+-----------------
demi( . . . . x ) |   2 | 144N    *    * |   2   0   1    0    4   0 |   1   0   2   0   0    3   4   2 | 0   1   2  1   3
      . s4o . .   |   2 |    * 144N    * |   0   0   1    2    0   2 |   0   1   0   1   2    2   0   2 | 1   1   0  1   2
sefa( s3s . . . ) |   2 |    *    * 288N |   0   1   0    2    2   0 |   0   2   2   0   1    2   1   0 | 1   2   1  0   1
------------------+-----+----------------+---------------------------+----------------------------------+-----------------
demi( . . . o3x ) |   3 |    3    0    0 | 96N   *   *    *    *   * |   1   0   0   0   0    0   2   1 | 0   0   1  1   2
      s3s . . .   |   3 |    0    0    3 |   * 96N   *    *    *   * |   0   2   2   0   0    0   0   0 | 1   2   1  0   0
      . s4o 2 x   |   4 |    2    2    0 |   *   * 72N    *    *   * |   0   0   0   0   0    2   0   2 | 0   1   0  1   2
sefa( s3s4o . . ) |   3 |    0    1    2 |   *   *   * 288N    *   * |   0   1   0   0   1    1   0   0 | 1   1   0  0   1
sefa( s3s . 2 x ) |   4 |    2    0    2 |   *   *   *    * 288N   * |   0   0   1   0   0    1   1   0 | 0   1   1  0   1
sefa( . s4o3o . ) |   3 |    0    3    0 |   *   *   *    *    * 96N |   0   0   0   1   1    0   0   1 | 1   0   0  1   1
------------------+-----+----------------+---------------------------+----------------------------------+-----------------
demi( . . o3o3x ) ♦   4 |    6    0    0 |   4   0   0    0    0   0 | 24N   *   *   *   *    *   *   * | 0   0   0  1   1
      s3s4o . .   ♦  12 |    0    6   24 |   0   8   0   12    0   0 |   * 24N   *   *   *    *   *   * | 1   1   0  0   0
      s3s . 2 x   ♦   6 |    3    0    6 |   0   2   0    0    3   0 |   *   * 96N   *   *    *   *   * | 0   1   1  0   0
      . s4o3o .   ♦   4 |    0    6    0 |   0   0   0    0    0   4 |   *   *   * 24N   *    *   *   * | 1   0   0  1   0
sefa( s3s4o3o . ) ♦   4 |    0    3    3 |   0   0   0    3    0   1 |   *   *   *   * 96N    *   *   * | 1   0   0  0   1
sefa( s3s4o 2 x ) ♦   6 |    3    2    4 |   0   0   1    2    2   0 |   *   *   *   *   * 144N   *   * | 0   1   0  0   1
sefa( s3s 2 o3x ) ♦   6 |    6    0    3 |   2   0   0    0    3   0 |   *   *   *   *   *    * 96N   * | 0   0   1  0   1
sefa( . s4o3o3x ) ♦  12 |   12   12    0 |   4   0   6    0    0   4 |   *   *   *   *   *    *   * 24N | 0   0   0  1   1
------------------+-----+----------------+---------------------------+----------------------------------+-----------------
      s3s4o3o .   ♦  96 |    0  144  288 |   0  96   0  288    0  96 |   0  24   0  24  96    0   0   0 | N   *   *  *   *
      s3s4o 2 x   ♦  24 |   12   12   48 |   0  16   6   24   24   0 |   0   2   8   0   0   12   0   0 | * 12N   *  *   *
      s3s 2 o3x   ♦   9 |    9    0    9 |   3   3   0    0    9   0 |   0   0   3   0   0    0   3   0 | *   * 32N  *   *
      . s4o3o3x   ♦  32 |   48   48    0 |  32   0  24    0    0  32 |   8   0   0   8   0    0   0   8 | *   *   * 3N   *
sefa( s3s4o3o3x ) ♦  16 |   18   12   12 |   8   0   6   12   12   4 |   1   0   0   0   4    6   4   1 | *   *   *  * 24N

starting figure: x3x4o3o3x