Note that this hyper-compact hyperbolic tesselation not only uses hyperbolic tetracombs in the sense as infinite bollotera, but that its further, finite facet icopy well would be degenerate (then having zero height), when placed within euclidean space, however in here becomes a fully valide tile too.

Incidence matrix according to Dynkin symbol

s3s4o3o4o3o   (N,M,K,L → ∞)

demi( . . . . . . ) | NMKL ♦     96     48 |    24    288    288 |    96     96    384    144 |   96    24    168   24 |  24  1   25
--------------------+------+---------------+---------------------+----------------------------+------------------------+------------
      . s4o . . .   |    2 | 48NMKL      * |     0      2      6 |     1      3      6      6 |    3     3      6    2 |   3  1    2
sefa( s3s . . . . ) |    2 |      * 24NMKL |     1      8      0 |     8      0     12      0 |   12     0      6    0 |   6  0    1
--------------------+------+---------------+---------------------+----------------------------+------------------------+------------
      s3s . . . .   |    3 |      0      3 | 8NMKL      *      * ♦     8      0      0      0 |   12     0      0    0 |   6  0    0
sefa( s3s4o . . . ) |    3 |      1      2 |     * 96NMKL      * |     1      0      3      0 |    3     0      3    0 |   3  0    1
sefa( . s4o3o . . ) |    3 |      3      0 |     *      * 96NMKL |     0      1      1      2 |    1     2      2    1 |   2  1    1
--------------------+------+---------------+---------------------+----------------------------+------------------------+------------
      s3s4o . . .   ♦   12 |      6     24 |     8     12      0 | 8NMKL      *      *      * |    3     0      0    0 |   3  0    0
      . s4o3o . .   ♦    4 |      6      0 |     0      0      4 |     * 24NMKL      *      * |    1     2      0    0 |   2  1    0
sefa( s3s4o3o . . ) ♦    4 |      3      3 |     0      3      1 |     *      * 96NMKL      * |    1     0      2    0 |   2  0    1
sefa( . s4o3o4o . ) ♦    6 |     12      0 |     0      0      8 |     *      *      * 24NMKL |    0     1      1    1 |   1  1    1
--------------------+------+---------------+---------------------+----------------------------+------------------------+------------
      s3s4o3o . .   ♦   96 |    144    288 |    96    288     96 |    24     24     96      0 | NMKL     *      *    * |   2  0    0
      . s4o3o4o .   ♦    M |     6M      0 |     0      0     8M |     0     2M      0      M |    * 24NKL      *    * |   1  1    0
sefa( s3s4o3o4o . ) ♦    7 |     12      6 |     0     12      8 |     0      0      8      1 |    *     * 24NMKL    * |   1  0    1
sefa( . s4o3o4o3o ) ♦   24 |     96      0 |     0      0     96 |     0      0      0     24 |    *     *      * NMKL |   0  1    1
--------------------+------+---------------+---------------------+----------------------------+------------------------+------------
      s3s4o3o4o .   ♦ 12MK |   72MK   72MK |  24MK  144MK   96MK |  12MK   24MK   96MK   12MK |   MK   12K   12MK    0 | 2NL  *    *
      . s4o3o4o3o   ♦   ML |   48ML      0 |     0      0   96ML |     0   24ML      0   24ML |    0   24L      0   ML |   * NK    *
sefa( s3s4o3o4o3o ) ♦   25 |     96     24 |     0     96     96 |     0      0     96     24 |    0     0     24    1 |   *  * NMKL

starting figure: x3x4o3o4o3o