Acronym  ..., 10Y48T3 
Name 
3×60°gyrated 10Y48T0, tratmirrored 10Y48T0 
©  
Pattern (fundamental domain) 
u Vertices: /\ u = vertices within lower trat plane / c \ o = vertices within upper trat plane b _o_ b /_d/T\d_\ Edges: u/a\u a = {4}inc. tratedges \b Y b/ b = not {4}inc. tratedges c/b Y b\c c = {4}inc. laceedges o_a_o d = not {4}inc. laceedges \ d\T/d / b u b Triangles: \  / N = betw. T and Y4 \c/ Y = betw. Y4 and Y4 o T = betw. T and T 
Confer 

External links 
This scaliform honeycomb is derived from gytoh by bisecting all of the octs into pairs of squippies with parallel planes in each layer, using mirror symmetry with resp. to the trat sections for layerwise interrelations.
Further it can be derived from 5Y44T6P3tri3 by withdrawing the elongating layers of trips.
Further it occurs as (false) gyration at one set of parallel trat sections of 10Y48T0 in steps of 3×60°; in fact it just is a mirroring in those section planes.
(N→∞) N  2 4 2 4  3 3 12 6 4  8 10 +++ 2  N * * *  1 1 0 2 2  2 4 a 2  * 2N * *  1 1 2 0 0  2 2 b 2  * * N *  0 0 4 0 2  2 4 c 2  * * * 2N  0 0 2 2 0  2 2 d +++ 3  1 2 0 0  N * * * *  2 0 abbT 3  1 2 0 0  * N * * *  0 2 abbY 3  0 1 1 1  * * 4N * *  1 1 bcd 3  1 0 0 2  * * * 2N *  1 1 add 4  2 0 2 0  * * * * N  0 2 acac +++ 4  1 2 1 2  1 0 2 1 0  2N * tet 5  2 2 2 2  0 1 2 1 1  * 2N squippy
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