Nets

vertices: 4

vertex	cn	x	y	z	symbolic	Wyckoff	symmetry	order
V1	6	0.4524	0.119	0.0	x, y, 0	12 l	m	2
V2	6	0.4286	0.2143	0.25	2y, y, 1/4	12 k	2	2
V3	6	0.5714	0.1428	0.25	x, 2x, 1/4	12 k	2	2
V4	6	0.3571	0.0	0.25	x, 0, 1/4	12 j	2	2

vertex	cs1	cs2	cs3	cs4	cs5	cs6	cs7	cs8	cs9	cs10	cum10	vertex symbol
V1	6	18	41	68	99	158	195	292	313	458	1649	3.3.3.3.3.3.6.6.6(2).6(2).6(2).14.14.*.*
V2	6	18	41	65	102	154	204	277	331	434	1633	3.3.3.3.3.3.6.6.6.6.6.12.*.*.*
V3	6	17	41	67	102	154	204	279	331	431	1633	3.3.3.3.3.3.4.6.6.6.6(2).6(2).*.*.*
V4	6	17	42	68	102	151	202	279	332	432	1632	3.3.3.3.3.3.4.6.6.6(2).6(2).12.*.*.*

edges: 6

edge	x	y	z	symbolic	Wyckoff	symmetry
E1	0.4405	0.1666	0.875	x, y, z	24 m	1
E2	0.5119	0.1309	0.875	x, y, z	24 m	1
E3	0.4047	0.0595	0.875	x, y, z	24 m	1
E4	0.5	0.3215	0.25	x, y, z	24 m	1
E5	0.3929	0.2857	0.25	x, y, z	24 m	1
E6	0.6071	0.0714	0.25	x, y, z	24 m	1

tiling:

tiling	dual	vertices	edges	faces	tiles	D-symbol
12[3^4] + 6[3^2.6^3] + 3[3^4.4^2.6^2] + 2[3^6.6^5] + [3^12.6	-	4	6	10	5	-

Export Systre input: afi-e.cgd