x4o    
           
           
x4o o4q x4o
           
           
    x4o    

x4o o4q x4o
           
           
o4q     o4q
           
           
x4o o4q x4o

    x4o    
           
           
x4o o4q x4o
           
           
    x4o    

The above lace hypercity shows that odnit can be derived from nit as the reduction of the vertices of a q-scaled cube.

Incidence matrix according to Dynkin symbol

((ox4qo xo3ox4oo))&#zx   → height = 0
(tegum sum of (q,x)-squoct and gyro squaco)

  o.4o. o.3o.4o.       | 24  * |  4   8  0  0 |  4  4  8   8  0  0  0 | 1  4  4  2  8  0  0 |  4 1 2 0
  .o4.o .o3.o4.o       |  * 48 |  0   4  2  4 |  0  4  2   8  1  8  2 | 0  2  8  2  4  4  4 |  4 2 1 2
-----------------------+-------+--------------+-----------------------+---------------------+---------
  .. .. x. .. ..       |  2  0 | 48   *  *  * |  2  0  2   0  0  0  0 | 1  1  0  0  4  0  0 |  2 0 2 0
  oo4oo oo3oo4oo  &#x  |  1  1 |  * 192  *  * |  0  1  1   2  0  0  0 | 0  1  2  1  2  0  0 |  2 1 1 0
  .x .. .. .. ..       |  0  2 |  *   * 48  * |  0  2  0   0  1  4  0 | 0  1  4  0  0  4  2 |  2 2 0 2
  .. .. .. .x ..       |  0  2 |  *   *  * 96 |  0  0  0   2  0  2  1 | 0  0  2  1  2  1  2 |  2 1 1 1
-----------------------+-------+--------------+-----------------------+---------------------+---------
  .. .. x.3o. ..       |  3  0 |  3   0  0  0 | 32  *  *   *  *  *  * | 1  0  0  0  2  0  0 |  1 0 2 0
  ox .. .. .. ..  &#x  |  1  2 |  0   2  1  0 |  * 96  *   *  *  *  * | 0  1  2  0  0  0  0 |  2 1 0 0
  .. .. xo .. ..  &#x  |  2  1 |  1   2  0  0 |  *  * 96   *  *  *  * | 0  1  0  0  2  0  0 |  2 0 1 0
  .. .. .. ox ..  &#x  |  1  2 |  0   2  0  1 |  *  *  * 192  *  *  * | 0  0  1  1  1  0  0 |  1 1 1 0
  .x4.o .. .. ..       |  0  4 |  0   0  4  0 |  *  *  *   * 12  *  * | 0  0  0  0  0  4  0 |  0 2 0 2
  .x .. .. .x ..       |  0  4 |  0   0  2  2 |  *  *  *   *  * 96  * | 0  0  1  0  0  1  1 |  1 1 0 1
  .. .. .o3.x ..       |  0  3 |  0   0  0  3 |  *  *  *   *  *  * 32 | 0  0  0  0  2  0  2 |  2 0 1 1
-----------------------+-------+--------------+-----------------------+---------------------+---------
  .. .. x.3o.4o.       ♦  6  0 | 12   0  0  0 |  8  0  0   0  0  0  0 | 4  *  *  *  *  *  * |  0 0 2 0
  ox .. xo .. ..  &#x  ♦  2  2 |  1   4  1  0 |  0  2  2   0  0  0  0 | * 48  *  *  *  *  * |  2 0 0 0
  ox .. .. ox ..  &#x  ♦  1  4 |  0   4  2  2 |  0  2  0   2  0  1  0 | *  * 96  *  *  *  * |  1 1 0 0
((.. qo .. ox4oo))&#zx ♦  2  4 |  0   8  0  4 |  0  0  0   8  0  0  0 | *  *  * 24  *  *  * |  0 1 1 0
  .. .. xo3ox ..  &#x  ♦  3  3 |  3   6  0  3 |  1  0  3   3  0  0  1 | *  *  *  * 64  *  * |  1 0 1 0
  .x4.o .. .x ..       ♦  0  8 |  0   0  8  4 |  0  0  0   0  2  4  0 | *  *  *  *  * 24  * |  0 1 0 1
  .x .. .o3.x ..       ♦  0  6 |  0   0  3  6 |  0  0  0   0  0  3  2 | *  *  *  *  *  * 32 |  1 0 0 1
-----------------------+-------+--------------+-----------------------+---------------------+---------
  ox .. xo3ox ..  &#x  ♦  3  6 |  3  12  3  6 |  1  6  6   6  0  3  2 | 0  3  3  0  2  0  1 | 32 * * *
((ox4qo .. ox4oo))&#zx ♦  4 16 |  0  32 16 16 |  0 16  0  32  4 16  0 | 0  0 16  4  0  4  0 |  * 6 * *
((.. qo xo3ox4oo))&#zx ♦ 12 12 | 24  48  0 24 | 16  0 24  48  0  0  8 | 2  0  0  6 16  0  0 |  * * 4 *
  .x4.o .o3.x ..       ♦  0 12 |  0   0 12 12 |  0  0  0   0  3 12  4 | 0  0  0  0  0  3  4 |  * * * 8