Euclidean Patterns in Non-Euclidean Tilings

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sqc5144

Index
« sqc5143	sqc5145 »

Vertex Degree:	{6}
Transitivity (vertex,edge):	(1,4)
Nodes/Primitive Unit Cell:	8
Nodes/Asymmetric Unit:	1
Other Names:	--
Spacegroup:	Fddd
Symmetry Class:	orthorhombic
Long Vectors:	Y

Full image

CrystalMaker Unit Cell CM File

Unit Cell:

a	b	c	alpha	beta	gamma
2.43856	2.46037	1.99999	90.0	90.0	90.0

Atoms:

Number	Coord	X-pos	Y-pos	Z-pos
1	6	0.12462	0.87462	0.12500

Coordination Sequences:

c1	c2	c3	c4	c5	c6	c7	c8	c9	c10
6	22	54	99	161	245	338	453	578	725

Edges:

Start Position (X,Y,Z)			End Position (X,Y,Z)
0.12462	0.87462	0.12500	0.12538	0.87538	-0.37500
0.12462	0.87462	0.12500	0.12462	0.87538	-0.37500
0.12462	0.87462	0.12500	-0.12538	0.62462	-0.12500
0.12462	0.87462	0.12500	-0.12462	1.12538	-0.12500

3D Systre Key

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Edges

Cell Vectors

1	2
1	2
1	3
1	4
1	4
1	5
2	4
2	5
2	5
2	6
3	6
3	6
3	7
3	7
3	8
4	5
4	5
4	7
5	8
6	7
6	8
6	8
7	8
7	8

0	0	0
1	0	0
0	0	0
0	0	0
0	1	0
0	0	0
0	0	1
0	-1	1
0	0	1
0	0	0
0	0	0
1	0	0
-1	1	-2
0	0	0
0	0	0
0	-1	1
1	-1	1
0	0	-1
0	0	-1
-1	0	-1
-1	0	-1
0	-1	1
0	-1	1
1	-1	1

This Systre Net is generated by the following 1 U-tiling(s):

Full image

UQC41 via the G

And the following 1 h-nets:

Image	Tiling	Orbifold	Transitivity (Vert,Edge,Face)	Vertex Degree	Vertex Symbol
	hqc5	*246	(1,1,1)	{6}	{4.4.4.4.4.4}