Acronym	gyrich
Name	gyrated rectified cubical honeycomb
Confer	uniform relative: rich   related CRF honeycombs: 6Q3-2S3-ortho   3Q3-S3-2P6-2P3-ortho   rigytoh   general polytopal classes: scaliform
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This scaliform honeycomb is derived from rich by gyration along a parallel set of thats. Thereby all co change into tobcues.

Using the same planes as true dissections too, each tobcu would split in pairs of tricues. This then would lead to 6Q3-2S3-ortho.

Incidence matrix according to Dynkin symbol

s∞o2s6o3x   (N → ∞)

demi( . . . . . ) | 3N |  2  4  2 | 1 1  6  4 | 2 4
------------------+----+----------+-----------+----
demi( . . . . x ) |  2 | 3N  *  * | 1 0  0  2 | 0 3
      s 2 s . .   |  2 |  * 6N  * | 0 0  2  1 | 1 2
sefa( . . s6o . ) |  2 |  *  * 3N | 0 1  2  0 | 2 1
------------------+----+----------+-----------+----
demi( . . . o3x ) |  3 |  3  0  0 | N *  *  * | 0 2
      . . s6o .   |  3 |  0  0  3 | * N  *  * | 2 0
sefa( s 2 s6o . ) |  3 |  0  2  1 | * * 6N  * | 1 1
sefa( s 2 s 2 x ) |  4 |  2  2  0 | * *  * 3N | 0 2
------------------+----+----------+-----------+----
      s 2 s6o .   ♦  6 |  0  6  6 | 0 2  6  0 | N *
sefa( s∞o2s6o3x ) ♦ 12 |  9 12  3 | 2 0  6  6 | * N

starting figure: x∞o x6o3x