MOF++

Data › Nets › ntw-a

Net topology

ntw-a

Ingested production record from rcsr+mofplus. Per-field provenance in field_sources.

JSON · mfpx

288 vertices and 504 edges in the unit cell. 102 of them leave the cell and continue into a neighbouring one; those are drawn in the accent colour and end at a hollow node. Squares are vertices of coordination 5 or more, circles of 4 or fewer. Drag to rotate, or focus the figure and use the arrow keys.

Crystallographic description

Spacegroup
Fm-3 (No. 202)
Cell lengths
a = 10.4796 Å, b = 10.4796 Å, c = 10.4796 Å
Cell angles
α = 90.00°, β = 90.00°, γ = 90.00°
Atoms in cell
288
Transitivity pqrs
4, 7, *, *
Catenated
no
No, computed from the graph of the net itself rather than read off its name: mofpp.periodicity v1 finds a single copy, so it is not interpenetrated on the MOF+ deposit, the graph of the uploaded topology file. Interpenetration is counted here as the number of separate copies of the net that share one repeat unit, so this is a measurement of the topology and not a marker in a string.

Canonical key

Systre key
3 1 2 0 0 0 1 3 0 0 0 1 4 0 0 0 1 5 0 0 0 1 6 0 0 0 1 7 0 0 0 2 3 0 0 0 2 4 0 0 0 2 8 0 0 0 2 9 0 0 0 2 10 0 0 0 3 6 0 0 0 3 9 0 0 0 3 11 0 0 0 3 12 0 0 0 4 7 0 0 0 4 10 0 0 0 4 13 0 0 0 4 14 0 0 0 5 15 0 0 0 5 16 0 0 0 6 7 0 0 0 6 12 0 0 0 6 17 0 0 0 6 18 0 0 0 7 14 0 0 0 7 17 0 0 0 7 19 0 0 0 8 20 0 0 0 8 21 0 0 0 9 10 0 0 0 9 12 0 0 0 9 22 0 0 0 9 23 0 0 0 10 14 0 0 0 10 23 0 0 0 10 24 0 0 0 11 25 0 0 0 11 26 0 0 0 12 17 0 0 0 12 23 0 0 0 12 27 0 0 0 13 28 0 0 0 13 29 0 0 0 14 17 0 0 0 14 23 0 0 0 14 30 0 0 0 15 16 0 0 0 15 31 0 0 0 16 32 0 0 0 17 23 0 0 0 17 33 0 0 0 18 34 0 0 0 18 35 0 0 0 19 36 0 0 0 19 37 0 0 0 20 21 0 0 0 20 38 0 0 0 21 39 0 0 0 22 40 0 0 0 22 41 0 0 0 23 42 0 0 0 24 43 0 0 0 24 44 0 0 0 25 26 0 0 0 25 45 0 0 0 26 46 0 0 0 27 47 0 0 0 27 48 0 0 0 28 29 0 0 0 28 49 0 0 0 29 50 0 0 0 30 51 0 0 0 30 52 0 0 0 31 53 0 0 0 31 54 0 0 0 32 55 0 0 0 32 56 0 0 0 33 57 0 0 0 33 58 0 0 0 34 35 0 0 0 34 59 0 0 0 35 60 0 0 0 36 37 0 0 0 36 61 0 0 0 37 62 0 0 0 38 61 1 0 0 38 63 0 0 0 39 60 0 1 0 39 64 0 0 0 40 41 0 0 0 40 65 0 0 0 41 66 0 0 0 42 67 0 0 0 42 68 0 0 0 43 44 0 0 0 43 56 0 0 1 44 69 0 0 0 45 62 1 0 0 45 69 1 0 -1 46 50 1 0 -1 46 70 0 0 0 47 48 0 0 0 47 54 1 -1 0 48 63 0 -1 0 49 66 -1 1 0 49 71 0 0 0 50 70 -1 0 1 51 52 0 0 0 51 53 0 -1 1 52 72 0 0 0 53 54 0 0 0 55 56 0 0 0 55 57 0 1 -1 57 58 0 0 0 58 71 0 -1 0 59 65 0 0 -1 59 72 1 0 -1 60 64 0 -1 0 61 63 -1 0 0 62 69 0 0 -1 64 67 0 1 -1 65 72 1 0 0 66 71 1 -1 0 67 68 0 0 0 68 70 0 -1 1
(rcsr)The canonical Systre key, copied verbatim from the local RCSR Systre archive of 2019-06-01 — and corroborated here rather than carried on the word of the archive alone. Systre 19.6.0 was run on the MOF+ deposit, the graph of the uploaded topology file and computed the same key, character for character, so two independent statements of the canonical form of this net agree. The computed key is served under topology.symmetry with the graph it was computed from and the version that computed it. The checksum beside this key is still the one the archive carries, copied from the same block and neither computed nor verified here.
Checksum
1b143b27ac1c7d5282de953280ceb6ed (rcsr)

Vertices

The mapping of coordination sequences onto vertex classes that the source supplied was checked against a walk over the periodic topology of the net itself, one walk per vertex class, and agreed. The sequences are the values the source supplied; the walk settled nothing but which class each one describes.

Corroborated: 288 of 288 stored symbols were recomputed from the topology of the net itself and agree, entry for entry. A vertex symbol of this collection names the shortest cycle at each angle of a vertex, and mofpp.rings v2 (mofplus-deposit) walks those cycles on the deposit graph. The strings shown are still the values the source supplied; what was checked is that they are the values this net has.

Site symmetry. 288 of 288 vertex rows carry one, attributed to computed:mofpp.site_symmetry-v1 (spglib-2.7.0, mofplus-deposit). The site symmetry on each vertex row is the point group of the operations of the net's ideal space group that leave that vertex where it is — its Wyckoff position in the net's maximum-symmetry embedding. It is a property of the net, not of any material built on it, and it is what says whether a four-coordinated vertex is tetrahedral (-43m) or square-planar (4/mmm) — a distinction the coordination number cannot make. Computed in Fm-3, setting the conventional one, by mofpp.site_symmetry v1 with spglib 2.7.0, from the embedding Systre 19.6.0 computed on the mofplus-deposit. spglib determined the same space group from those coordinates independently, which is a check of two different computations against each other rather than a restatement.

One row per distinct vertex. The coordination sequence counts how many vertices lie at each topological distance; the vertex symbol names the shortest ring at each angle of the vertex; the site symmetry is the vertex's Wyckoff position in the net's maximum-symmetry embedding. The three columns do not carry the same warrant: which of them was corroborated, which was not, and which was computed here, is stated above the table.
# Coordination Site symmetry Vertex symbol Coordination sequence
0 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
1 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
2 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
3 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
4 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
5 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
6 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
7 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
8 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
9 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
10 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
11 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
12 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
13 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
14 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
15 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
16 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
17 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
18 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
19 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
20 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
21 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
22 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
23 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
24 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
25 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
26 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
27 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
28 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
29 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
30 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
31 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
32 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
33 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
34 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
35 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
36 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
37 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
38 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
39 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
40 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
41 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
42 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
43 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
44 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
45 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
46 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
47 6 m3.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2)6 12 18 25 36 48 56 69 103 145
48 3 m3.12.123 7 14 20 29 38 60 79 86 123
49 3 m3.12.123 7 14 20 29 38 60 79 86 123
50 3 m3.12.123 7 14 20 29 38 60 79 86 123
51 3 m3.12.123 7 14 20 29 38 60 79 86 123
52 3 m3.12.123 7 14 20 29 38 60 79 86 123
53 3 m3.12.123 7 14 20 29 38 60 79 86 123
54 3 m3.12.123 7 14 20 29 38 60 79 86 123
55 3 m3.12.123 7 14 20 29 38 60 79 86 123
56 3 m3.12.123 7 14 20 29 38 60 79 86 123
57 3 m3.12.123 7 14 20 29 38 60 79 86 123
58 3 m3.12.123 7 14 20 29 38 60 79 86 123
59 3 m3.12.123 7 14 20 29 38 60 79 86 123
60 3 m3.12.123 7 14 20 29 38 60 79 86 123
61 3 m3.12.123 7 14 20 29 38 60 79 86 123
62 3 m3.12.123 7 14 20 29 38 60 79 86 123
63 3 m3.12.123 7 14 20 29 38 60 79 86 123
64 3 m3.12.123 7 14 20 29 38 60 79 86 123
65 3 m3.12.123 7 14 20 29 38 60 79 86 123
66 3 m3.12.123 7 14 20 29 38 60 79 86 123
67 3 m3.12.123 7 14 20 29 38 60 79 86 123
68 3 m3.12.123 7 14 20 29 38 60 79 86 123
69 3 m3.12.123 7 14 20 29 38 60 79 86 123
70 3 m3.12.123 7 14 20 29 38 60 79 86 123
71 3 m3.12.123 7 14 20 29 38 60 79 86 123
72 3 m3.12.123 7 14 20 29 38 60 79 86 123
73 3 m3.12.123 7 14 20 29 38 60 79 86 123
74 3 m3.12.123 7 14 20 29 38 60 79 86 123
75 3 m3.12.123 7 14 20 29 38 60 79 86 123
76 3 m3.12.123 7 14 20 29 38 60 79 86 123
77 3 m3.12.123 7 14 20 29 38 60 79 86 123
78 3 m3.12.123 7 14 20 29 38 60 79 86 123
79 3 m3.12.123 7 14 20 29 38 60 79 86 123
80 3 m3.12.123 7 14 20 29 38 60 79 86 123
81 3 m3.12.123 7 14 20 29 38 60 79 86 123
82 3 m3.12.123 7 14 20 29 38 60 79 86 123
83 3 m3.12.123 7 14 20 29 38 60 79 86 123
84 3 m3.12.123 7 14 20 29 38 60 79 86 123
85 3 m3.12.123 7 14 20 29 38 60 79 86 123
86 3 m3.12.123 7 14 20 29 38 60 79 86 123
87 3 m3.12.123 7 14 20 29 38 60 79 86 123
88 3 m3.12.123 7 14 20 29 38 60 79 86 123
89 3 m3.12.123 7 14 20 29 38 60 79 86 123
90 3 m3.12.123 7 14 20 29 38 60 79 86 123
91 3 m3.12.123 7 14 20 29 38 60 79 86 123
92 3 m3.12.123 7 14 20 29 38 60 79 86 123
93 3 m3.12.123 7 14 20 29 38 60 79 86 123
94 3 m3.12.123 7 14 20 29 38 60 79 86 123
95 3 m3.12.123 7 14 20 29 38 60 79 86 123
96 3 13.12.123 4 9 16 24 37 58 79 90 113
97 3 13.12.123 4 9 16 24 37 58 79 90 113
98 3 13.12.123 4 9 16 24 37 58 79 90 113
99 3 13.12.123 4 9 16 24 37 58 79 90 113
100 3 13.12.123 4 9 16 24 37 58 79 90 113
101 3 13.12.123 4 9 16 24 37 58 79 90 113
102 3 13.12.123 4 9 16 24 37 58 79 90 113
103 3 13.12.123 4 9 16 24 37 58 79 90 113
104 3 13.12.123 4 9 16 24 37 58 79 90 113
105 3 13.12.123 4 9 16 24 37 58 79 90 113
106 3 13.12.123 4 9 16 24 37 58 79 90 113
107 3 13.12.123 4 9 16 24 37 58 79 90 113
108 3 13.12.123 4 9 16 24 37 58 79 90 113
109 3 13.12.123 4 9 16 24 37 58 79 90 113
110 3 13.12.123 4 9 16 24 37 58 79 90 113
111 3 13.12.123 4 9 16 24 37 58 79 90 113
112 3 13.12.123 4 9 16 24 37 58 79 90 113
113 3 13.12.123 4 9 16 24 37 58 79 90 113
114 3 13.12.123 4 9 16 24 37 58 79 90 113
115 3 13.12.123 4 9 16 24 37 58 79 90 113
116 3 13.12.123 4 9 16 24 37 58 79 90 113
117 3 13.12.123 4 9 16 24 37 58 79 90 113
118 3 13.12.123 4 9 16 24 37 58 79 90 113
119 3 13.12.123 4 9 16 24 37 58 79 90 113
120 3 13.12.123 4 9 16 24 37 58 79 90 113
121 3 13.12.123 4 9 16 24 37 58 79 90 113
122 3 13.12.123 4 9 16 24 37 58 79 90 113
123 3 13.12.123 4 9 16 24 37 58 79 90 113
124 3 13.12.123 4 9 16 24 37 58 79 90 113
125 3 13.12.123 4 9 16 24 37 58 79 90 113
126 3 13.12.123 4 9 16 24 37 58 79 90 113
127 3 13.12.123 4 9 16 24 37 58 79 90 113
128 3 13.12.123 4 9 16 24 37 58 79 90 113
129 3 13.12.123 4 9 16 24 37 58 79 90 113
130 3 13.12.123 4 9 16 24 37 58 79 90 113
131 3 13.12.123 4 9 16 24 37 58 79 90 113
132 3 13.12.123 4 9 16 24 37 58 79 90 113
133 3 13.12.123 4 9 16 24 37 58 79 90 113
134 3 13.12.123 4 9 16 24 37 58 79 90 113
135 3 13.12.123 4 9 16 24 37 58 79 90 113
136 3 13.12.123 4 9 16 24 37 58 79 90 113
137 3 13.12.123 4 9 16 24 37 58 79 90 113
138 3 13.12.123 4 9 16 24 37 58 79 90 113
139 3 13.12.123 4 9 16 24 37 58 79 90 113
140 3 13.12.123 4 9 16 24 37 58 79 90 113
141 3 13.12.123 4 9 16 24 37 58 79 90 113
142 3 13.12.123 4 9 16 24 37 58 79 90 113
143 3 13.12.123 4 9 16 24 37 58 79 90 113
144 3 13.12.123 4 9 16 24 37 58 79 90 113
145 3 13.12.123 4 9 16 24 37 58 79 90 113
146 3 13.12.123 4 9 16 24 37 58 79 90 113
147 3 13.12.123 4 9 16 24 37 58 79 90 113
148 3 13.12.123 4 9 16 24 37 58 79 90 113
149 3 13.12.123 4 9 16 24 37 58 79 90 113
150 3 13.12.123 4 9 16 24 37 58 79 90 113
151 3 13.12.123 4 9 16 24 37 58 79 90 113
152 3 13.12.123 4 9 16 24 37 58 79 90 113
153 3 13.12.123 4 9 16 24 37 58 79 90 113
154 3 13.12.123 4 9 16 24 37 58 79 90 113
155 3 13.12.123 4 9 16 24 37 58 79 90 113
156 3 13.12.123 4 9 16 24 37 58 79 90 113
157 3 13.12.123 4 9 16 24 37 58 79 90 113
158 3 13.12.123 4 9 16 24 37 58 79 90 113
159 3 13.12.123 4 9 16 24 37 58 79 90 113
160 3 13.12.123 4 9 16 24 37 58 79 90 113
161 3 13.12.123 4 9 16 24 37 58 79 90 113
162 3 13.12.123 4 9 16 24 37 58 79 90 113
163 3 13.12.123 4 9 16 24 37 58 79 90 113
164 3 13.12.123 4 9 16 24 37 58 79 90 113
165 3 13.12.123 4 9 16 24 37 58 79 90 113
166 3 13.12.123 4 9 16 24 37 58 79 90 113
167 3 13.12.123 4 9 16 24 37 58 79 90 113
168 3 13.12.123 4 9 16 24 37 58 79 90 113
169 3 13.12.123 4 9 16 24 37 58 79 90 113
170 3 13.12.123 4 9 16 24 37 58 79 90 113
171 3 13.12.123 4 9 16 24 37 58 79 90 113
172 3 13.12.123 4 9 16 24 37 58 79 90 113
173 3 13.12.123 4 9 16 24 37 58 79 90 113
174 3 13.12.123 4 9 16 24 37 58 79 90 113
175 3 13.12.123 4 9 16 24 37 58 79 90 113
176 3 13.12.123 4 9 16 24 37 58 79 90 113
177 3 13.12.123 4 9 16 24 37 58 79 90 113
178 3 13.12.123 4 9 16 24 37 58 79 90 113
179 3 13.12.123 4 9 16 24 37 58 79 90 113
180 3 13.12.123 4 9 16 24 37 58 79 90 113
181 3 13.12.123 4 9 16 24 37 58 79 90 113
182 3 13.12.123 4 9 16 24 37 58 79 90 113
183 3 13.12.123 4 9 16 24 37 58 79 90 113
184 3 13.12.123 4 9 16 24 37 58 79 90 113
185 3 13.12.123 4 9 16 24 37 58 79 90 113
186 3 13.12.123 4 9 16 24 37 58 79 90 113
187 3 13.12.123 4 9 16 24 37 58 79 90 113
188 3 13.12.123 4 9 16 24 37 58 79 90 113
189 3 13.12.123 4 9 16 24 37 58 79 90 113
190 3 13.12.123 4 9 16 24 37 58 79 90 113
191 3 13.12.123 4 9 16 24 37 58 79 90 113
192 3 13.12.123 4 6 11 26 42 56 74 99 134
193 3 13.12.123 4 6 11 26 42 56 74 99 134
194 3 13.12.123 4 6 11 26 42 56 74 99 134
195 3 13.12.123 4 6 11 26 42 56 74 99 134
196 3 13.12.123 4 6 11 26 42 56 74 99 134
197 3 13.12.123 4 6 11 26 42 56 74 99 134
198 3 13.12.123 4 6 11 26 42 56 74 99 134
199 3 13.12.123 4 6 11 26 42 56 74 99 134
200 3 13.12.123 4 6 11 26 42 56 74 99 134
201 3 13.12.123 4 6 11 26 42 56 74 99 134
202 3 13.12.123 4 6 11 26 42 56 74 99 134
203 3 13.12.123 4 6 11 26 42 56 74 99 134
204 3 13.12.123 4 6 11 26 42 56 74 99 134
205 3 13.12.123 4 6 11 26 42 56 74 99 134
206 3 13.12.123 4 6 11 26 42 56 74 99 134
207 3 13.12.123 4 6 11 26 42 56 74 99 134
208 3 13.12.123 4 6 11 26 42 56 74 99 134
209 3 13.12.123 4 6 11 26 42 56 74 99 134
210 3 13.12.123 4 6 11 26 42 56 74 99 134
211 3 13.12.123 4 6 11 26 42 56 74 99 134
212 3 13.12.123 4 6 11 26 42 56 74 99 134
213 3 13.12.123 4 6 11 26 42 56 74 99 134
214 3 13.12.123 4 6 11 26 42 56 74 99 134
215 3 13.12.123 4 6 11 26 42 56 74 99 134
216 3 13.12.123 4 6 11 26 42 56 74 99 134
217 3 13.12.123 4 6 11 26 42 56 74 99 134
218 3 13.12.123 4 6 11 26 42 56 74 99 134
219 3 13.12.123 4 6 11 26 42 56 74 99 134
220 3 13.12.123 4 6 11 26 42 56 74 99 134
221 3 13.12.123 4 6 11 26 42 56 74 99 134
222 3 13.12.123 4 6 11 26 42 56 74 99 134
223 3 13.12.123 4 6 11 26 42 56 74 99 134
224 3 13.12.123 4 6 11 26 42 56 74 99 134
225 3 13.12.123 4 6 11 26 42 56 74 99 134
226 3 13.12.123 4 6 11 26 42 56 74 99 134
227 3 13.12.123 4 6 11 26 42 56 74 99 134
228 3 13.12.123 4 6 11 26 42 56 74 99 134
229 3 13.12.123 4 6 11 26 42 56 74 99 134
230 3 13.12.123 4 6 11 26 42 56 74 99 134
231 3 13.12.123 4 6 11 26 42 56 74 99 134
232 3 13.12.123 4 6 11 26 42 56 74 99 134
233 3 13.12.123 4 6 11 26 42 56 74 99 134
234 3 13.12.123 4 6 11 26 42 56 74 99 134
235 3 13.12.123 4 6 11 26 42 56 74 99 134
236 3 13.12.123 4 6 11 26 42 56 74 99 134
237 3 13.12.123 4 6 11 26 42 56 74 99 134
238 3 13.12.123 4 6 11 26 42 56 74 99 134
239 3 13.12.123 4 6 11 26 42 56 74 99 134
240 3 13.12.123 4 6 11 26 42 56 74 99 134
241 3 13.12.123 4 6 11 26 42 56 74 99 134
242 3 13.12.123 4 6 11 26 42 56 74 99 134
243 3 13.12.123 4 6 11 26 42 56 74 99 134
244 3 13.12.123 4 6 11 26 42 56 74 99 134
245 3 13.12.123 4 6 11 26 42 56 74 99 134
246 3 13.12.123 4 6 11 26 42 56 74 99 134
247 3 13.12.123 4 6 11 26 42 56 74 99 134
248 3 13.12.123 4 6 11 26 42 56 74 99 134
249 3 13.12.123 4 6 11 26 42 56 74 99 134
250 3 13.12.123 4 6 11 26 42 56 74 99 134
251 3 13.12.123 4 6 11 26 42 56 74 99 134
252 3 13.12.123 4 6 11 26 42 56 74 99 134
253 3 13.12.123 4 6 11 26 42 56 74 99 134
254 3 13.12.123 4 6 11 26 42 56 74 99 134
255 3 13.12.123 4 6 11 26 42 56 74 99 134
256 3 13.12.123 4 6 11 26 42 56 74 99 134
257 3 13.12.123 4 6 11 26 42 56 74 99 134
258 3 13.12.123 4 6 11 26 42 56 74 99 134
259 3 13.12.123 4 6 11 26 42 56 74 99 134
260 3 13.12.123 4 6 11 26 42 56 74 99 134
261 3 13.12.123 4 6 11 26 42 56 74 99 134
262 3 13.12.123 4 6 11 26 42 56 74 99 134
263 3 13.12.123 4 6 11 26 42 56 74 99 134
264 3 13.12.123 4 6 11 26 42 56 74 99 134
265 3 13.12.123 4 6 11 26 42 56 74 99 134
266 3 13.12.123 4 6 11 26 42 56 74 99 134
267 3 13.12.123 4 6 11 26 42 56 74 99 134
268 3 13.12.123 4 6 11 26 42 56 74 99 134
269 3 13.12.123 4 6 11 26 42 56 74 99 134
270 3 13.12.123 4 6 11 26 42 56 74 99 134
271 3 13.12.123 4 6 11 26 42 56 74 99 134
272 3 13.12.123 4 6 11 26 42 56 74 99 134
273 3 13.12.123 4 6 11 26 42 56 74 99 134
274 3 13.12.123 4 6 11 26 42 56 74 99 134
275 3 13.12.123 4 6 11 26 42 56 74 99 134
276 3 13.12.123 4 6 11 26 42 56 74 99 134
277 3 13.12.123 4 6 11 26 42 56 74 99 134
278 3 13.12.123 4 6 11 26 42 56 74 99 134
279 3 13.12.123 4 6 11 26 42 56 74 99 134
280 3 13.12.123 4 6 11 26 42 56 74 99 134
281 3 13.12.123 4 6 11 26 42 56 74 99 134
282 3 13.12.123 4 6 11 26 42 56 74 99 134
283 3 13.12.123 4 6 11 26 42 56 74 99 134
284 3 13.12.123 4 6 11 26 42 56 74 99 134
285 3 13.12.123 4 6 11 26 42 56 74 99 134
286 3 13.12.123 4 6 11 26 42 56 74 99 134
287 3 13.12.123 4 6 11 26 42 56 74 99 134

Computed topology

Computed here from the quotient graph of the net itself, not transcribed from either source: periodicity, symmetry, invariants and rings, on the MOF+ deposit, the graph of the uploaded topology file and the RCSR archive key, the canonical key the archive states, by mofpp.invariants 2, mofpp.periodicity 1, mofpp.rings 2, mofpp.site_symmetry spglib-2.7.0 systre-19.6.0 v1 and systre 19.6.0 sha256:0d272e98a1a21669bc67a809b95c014ba2a2fb39a6fd2147039201216ab0d48d options:--systreKey wrapper:2. Each basis is analysed on its own and the results are never merged, because a MOF+ deposit and an RCSR archive key are two different graphs that usually describe the same net and sometimes do not. The transitivity r and s are computed by nothing in this project: they count the faces and the tiles of a natural tiling, and none is derived here. That is a measured limit rather than a job not yet done. The Gavrog library this project runs Systre from was tried on 2026-09-12: for a 3-periodic net it has no route from a net to a tiling at all, and for a 2-periodic net it has one that works, whose result is a plane tiling with faces and no tiles and so a transitivity triple rather than an r and an s. This block therefore states p and q and leaves r and s unknown rather than filling them. Every entry carries the tool, its version and input_checksum, the checksum of the graph that was actually analysed, so that a result computed from the graph this record holds now can be told from one computed before it changed. Nothing here rebuilds a graph to check that, so no entry below is claimed to be current.

Periodicity — the MOF+ deposit, the graph of the uploaded topology file

Periodicity (mofplus-deposit)
3-periodic
One connected net (mofplus-deposit)
yes
Interpenetration (mofplus-deposit)
1 copy
Computed by (mofplus-deposit)
mofpp.periodicity 1 — ok

Periodicity — the RCSR archive key, the canonical key the archive states

Periodicity (rcsr-archive-key)
3-periodic
One connected net (rcsr-archive-key)
yes
Interpenetration (rcsr-archive-key)
1 copy
Computed by (rcsr-archive-key)
mofpp.periodicity 1 — ok

Symmetry — the MOF+ deposit, the graph of the uploaded topology file

Systre found one connected net in the repeat unit, so the group, the kinds of node and edge, and the key below describe that net.

Ideal space group (mofplus-deposit)
Fm-3 (No. 202)
Transitivity p, q (mofplus-deposit)
4, 7 Kinds of node and of edge. r and s count the faces and tiles of a natural tiling, and none is derived here: the library this site runs Systre from cannot produce one for a 3-periodic net at all, and a 2-periodic net tiles the plane, which has faces and no tiles. They stay unknown rather than being filled.
Point-group order (mofplus-deposit)
24
Repeat-unit factor (mofplus-deposit)
4
RCSR identification (mofplus-deposit)
ntw-a
Computed Systre key (mofplus-deposit)
3 1 2 0 0 0 1 3 0 0 0 1 4 0 0 0 1 5 0 0 0 1 6 0 0 0 1 7 0 0 0 2 3 0 0 0 2 4 0 0 0 2 8 0 0 0 2 9 0 0 0 2 10 0 0 0 3 6 0 0 0 3 9 0 0 0 3 11 0 0 0 3 12 0 0 0 4 7 0 0 0 4 10 0 0 0 4 13 0 0 0 4 14 0 0 0 5 15 0 0 0 5 16 0 0 0 6 7 0 0 0 6 12 0 0 0 6 17 0 0 0 6 18 0 0 0 7 14 0 0 0 7 17 0 0 0 7 19 0 0 0 8 20 0 0 0 8 21 0 0 0 9 10 0 0 0 9 12 0 0 0 9 22 0 0 0 9 23 0 0 0 10 14 0 0 0 10 23 0 0 0 10 24 0 0 0 11 25 0 0 0 11 26 0 0 0 12 17 0 0 0 12 23 0 0 0 12 27 0 0 0 13 28 0 0 0 13 29 0 0 0 14 17 0 0 0 14 23 0 0 0 14 30 0 0 0 15 16 0 0 0 15 31 0 0 0 16 32 0 0 0 17 23 0 0 0 17 33 0 0 0 18 34 0 0 0 18 35 0 0 0 19 36 0 0 0 19 37 0 0 0 20 21 0 0 0 20 38 0 0 0 21 39 0 0 0 22 40 0 0 0 22 41 0 0 0 23 42 0 0 0 24 43 0 0 0 24 44 0 0 0 25 26 0 0 0 25 45 0 0 0 26 46 0 0 0 27 47 0 0 0 27 48 0 0 0 28 29 0 0 0 28 49 0 0 0 29 50 0 0 0 30 51 0 0 0 30 52 0 0 0 31 53 0 0 0 31 54 0 0 0 32 55 0 0 0 32 56 0 0 0 33 57 0 0 0 33 58 0 0 0 34 35 0 0 0 34 59 0 0 0 35 60 0 0 0 36 37 0 0 0 36 61 0 0 0 37 62 0 0 0 38 61 1 0 0 38 63 0 0 0 39 60 0 1 0 39 64 0 0 0 40 41 0 0 0 40 65 0 0 0 41 66 0 0 0 42 67 0 0 0 42 68 0 0 0 43 44 0 0 0 43 56 0 0 1 44 69 0 0 0 45 62 1 0 0 45 69 1 0 -1 46 50 1 0 -1 46 70 0 0 0 47 48 0 0 0 47 54 1 -1 0 48 63 0 -1 0 49 66 -1 1 0 49 71 0 0 0 50 70 -1 0 1 51 52 0 0 0 51 53 0 -1 1 52 72 0 0 0 53 54 0 0 0 55 56 0 0 0 55 57 0 1 -1 57 58 0 0 0 58 71 0 -1 0 59 65 0 0 -1 59 72 1 0 -1 60 64 0 -1 0 61 63 -1 0 0 62 69 0 0 -1 64 67 0 1 -1 65 72 1 0 0 66 71 1 -1 0 67 68 0 0 0 68 70 0 -1 1
Key against the archive (mofplus-deposit)
the same key, character for character
TD10 as Systre prints it (mofplus-deposit)
460
Computed by (symmetry, mofplus-deposit)
systre 19.6.0 sha256:0d272e98a1a21669bc67a809b95c014ba2a2fb39a6fd2147039201216ab0d48d options:--systreKey wrapper:2 — ok

Invariants — the MOF+ deposit, the graph of the uploaded topology file

TD10, exact (mofplus-deposit)
459.8333333333333
Genus (mofplus-deposit)
55
Shells walked (mofplus-deposit)
10
Computed by (invariants, mofplus-deposit)
mofpp.invariants 2 — ok

Invariants — the RCSR archive key, the canonical key the archive states

TD10, exact (rcsr-archive-key)
459.8333333333333
Genus (rcsr-archive-key)
55
Shells walked (rcsr-archive-key)
10
Computed by (invariants, rcsr-archive-key)
mofpp.invariants 2 — ok

Rings — the MOF+ deposit, the graph of the uploaded topology file

Net point symbol (mofplus-deposit)
(3.12^2)5(3^5.4^5.12.13^2.14^2)
Longest ring searched (mofplus-deposit)
40
Computed by (rings, mofplus-deposit)
mofpp.rings 2 — ok
Computed from the graph itself, one row per set of vertices carrying the same symbols. The cycle symbol follows the MOF+ convention — the shortest cycle at each angle — and is the one comparable with the stored column above; the RCSR ring symbol names the shortest ring at each angle, with * where none exists within the bound, and is a different quantity.
Vertices Cycle symbol (MOF+ convention) RCSR ring symbol Point symbol Coordination sequence
0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 473.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2) 3.3.3.3.3.5.5.5.5.5.12(2).16(2).16(2).16(2).16(2) 3^5.4^5.12.13^2.14^2 6 12 18 25 36 48 56 69 103 145
48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 953.12.12 3.12.12 3.12^2 3 7 14 20 29 38 60 79 86 123
96, 97, 98, 99, 100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132, 133, 134, 135, 136, 137, 138, 139, 140, 141, 142, 143, 144, 145, 146, 147, 148, 149, 150, 151, 152, 153, 154, 155, 156, 157, 158, 159, 160, 161, 162, 163, 164, 165, 166, 167, 168, 169, 170, 171, 172, 173, 174, 175, 176, 177, 178, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189, 190, 1913.12.12 3.12.12 3.12^2 3 4 9 16 24 37 58 79 90 113
192, 193, 194, 195, 196, 197, 198, 199, 200, 201, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215, 216, 217, 218, 219, 220, 221, 222, 223, 224, 225, 226, 227, 228, 229, 230, 231, 232, 233, 234, 235, 236, 237, 238, 239, 240, 241, 242, 243, 244, 245, 246, 247, 248, 249, 250, 251, 252, 253, 254, 255, 256, 257, 258, 259, 260, 261, 262, 263, 264, 265, 266, 267, 268, 269, 270, 271, 272, 273, 274, 275, 276, 277, 278, 279, 280, 281, 282, 283, 284, 285, 286, 2873.12.12 3.12.12 3.12^2 3 4 6 11 26 42 56 74 99 134

Rings — the RCSR archive key, the canonical key the archive states

Net point symbol (rcsr-archive-key)
(3.12^2)5(3^5.4^5.12.13^2.14^2)
Longest ring searched (rcsr-archive-key)
40
Computed by (rings, rcsr-archive-key)
mofpp.rings 2 — ok
Computed from the graph itself, one row per set of vertices carrying the same symbols. The cycle symbol follows the MOF+ convention — the shortest cycle at each angle — and is the one comparable with the stored column above; the RCSR ring symbol names the shortest ring at each angle, with * where none exists within the bound, and is a different quantity.
Vertices Cycle symbol (MOF+ convention) RCSR ring symbol Point symbol Coordination sequence
0, 1, 2, 3, 5, 6, 8, 9, 11, 13, 16, 223.3.3.3.3.4.4.4.4.4.12(2).13(2).13(2).14(2).14(2) 3.3.3.3.3.5.5.5.5.5.12(2).16(2).16(2).16(2).16(2) 3^5.4^5.12.13^2.14^2 6 12 18 25 36 48 56 69 103 145
4, 7, 10, 12, 17, 18, 21, 23, 26, 29, 32, 413.12.12 3.12.12 3.12^2 3 7 14 20 29 38 60 79 86 123
14, 15, 19, 20, 24, 25, 27, 28, 33, 34, 35, 36, 39, 40, 42, 43, 46, 47, 50, 51, 56, 57, 66, 673.12.12 3.12.12 3.12^2 3 4 9 16 24 37 58 79 90 113
30, 31, 37, 38, 44, 45, 48, 49, 52, 53, 54, 55, 58, 59, 60, 61, 62, 63, 64, 65, 68, 69, 70, 713.12.12 3.12.12 3.12^2 3 4 6 11 26 42 56 74 99 134

Cross-checks

Name against the computed key
corroborated-by-systre-key
Stored symbols against the computed ones
corroborated: 288 of 288 vertex rows agree with mofpp.rings v2 (mofplus-deposit).
Stored sequences against the computed ones
corroborated: 288 of 288 vertex rows agree with mofpp.invariants v2 (mofplus-deposit), compared on the stored length.
Catenation against the name heuristic
No; agrees with the computed value

Provenance

Source
rcsr+mofplus — reconciled from both, field by field
Identifier at the source
ntw-a
Retrieved
2026-09-09
Licence
CC BY 4.0 — verified from MOF++ project decision, CONTEXT §6 (Licensing): MOF+ is this group's own service, so nets retrieved from it are the project's own data to license, and the project licenses its data CC BY 4.0. No third-party grant is claimed..
Published
yes

Position in the collection

RCSR index
1472 (derived) Derived by this site, not published by RCSR: the 1-based position of the symbol in the ascending ASCII-lexicographic ordering of the 2930 symbols in the RCSR Systre archive of 2019-06-01. RCSR does not number its nets; this is our ordering of their symbols and nothing more.
Complexity rank
2384 The order the ingest processed this net in, simplest first. A different number from the RCSR index above, meaning a different thing.