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Net topology

dni-a

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

JSON · mfpx

144 vertices and 264 edges in the unit cell. 60 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
not recorded
Cell lengths
a = 8.5780 Å, b = 8.5780 Å, c = 8.5780 Å
Cell angles
α = 90.00°, β = 90.00°, γ = 90.00°
Atoms in cell
144
Transitivity pqrs
not recorded
Catenated
no
No, on the MOF+ name heuristic: that source marks a catenated net by a -c in its name, which the legacy client filters on, and this is that marker read back. A name heuristic, not a computed property of the topology, and not a measurement either source made.

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 2 3 0 0 0 2 4 0 0 0 2 7 0 0 0 2 8 0 0 0 3 8 0 0 0 3 9 0 0 0 3 10 0 0 0 4 6 0 0 0 4 11 0 0 0 4 12 0 0 0 5 13 0 0 0 5 14 0 0 0 6 10 0 0 0 6 12 0 0 0 6 15 0 0 0 7 16 0 0 0 7 17 0 0 0 8 10 0 0 0 8 12 0 0 0 8 18 0 0 0 9 19 0 0 0 9 20 0 0 0 10 12 0 0 0 10 21 0 0 0 11 22 0 0 0 11 23 0 0 0 12 24 0 0 0 13 14 0 0 0 13 25 0 0 0 14 26 0 0 0 15 27 0 0 0 15 28 0 0 0 16 17 0 0 0 16 29 0 0 0 17 30 0 0 0 18 31 0 0 0 18 32 0 0 0 19 20 0 0 0 19 33 0 0 0 20 34 0 0 0 21 35 0 0 0 21 36 0 0 0 22 23 0 0 0 22 37 0 0 0 23 38 0 0 0 24 39 0 0 0 24 40 0 0 0 25 38 0 0 0 25 41 0 0 0 25 42 0 0 0 25 43 0 0 0 26 44 0 0 0 26 45 0 0 0 27 28 0 0 0 27 46 0 0 0 28 47 0 0 0 29 48 0 0 0 29 49 0 0 0 30 33 0 0 0 30 50 0 0 0 30 51 0 0 0 30 52 0 0 0 31 32 0 0 0 31 53 0 0 0 32 54 0 0 0 33 51 0 0 0 33 52 0 0 0 33 55 0 0 0 34 37 1 0 0 34 56 0 0 0 35 36 0 0 0 35 57 0 0 0 36 48 0 1 0 37 56 -1 0 0 38 41 0 0 0 38 43 0 0 0 38 58 0 0 0 39 40 0 0 0 39 45 0 0 1 40 59 0 0 0 41 54 -1 0 -1 41 58 0 0 0 41 60 0 0 0 42 43 0 0 0 42 54 -1 0 -1 42 57 -1 0 -1 42 61 0 0 0 43 57 -1 0 -1 43 62 0 0 0 44 45 0 0 0 44 63 0 0 0 46 50 -1 1 0 46 52 -1 1 0 46 55 -1 1 0 46 59 0 0 0 47 53 -1 1 -1 47 64 0 0 0 48 49 0 0 0 49 65 0 0 0 50 51 0 0 0 50 59 1 -1 0 50 66 0 0 0 51 59 1 -1 0 51 67 0 0 0 52 55 0 0 0 52 68 0 0 0 53 64 1 -1 1 54 57 0 0 0 54 58 1 0 1 55 59 1 -1 0 55 69 0 0 0 56 70 0 0 0 57 58 1 0 1 58 71 0 0 0 60 65 0 0 0 60 69 -1 0 0 61 66 -1 1 -1 61 70 -1 0 -1 62 67 -1 1 -1 62 72 0 0 0 63 68 0 0 0 63 71 1 0 0 64 72 0 0 0 65 69 -1 0 0 66 70 0 -1 0 67 72 1 -1 1 68 71 1 0 0
(rcsr)The canonical Systre key, copied verbatim from the local RCSR Systre archive of 2019-06-01. It is not computed here and cannot be: no Gavrog/Systre toolchain runs on this machine, so nothing on this site derives, extends, repairs or verifies a key. The checksum served beside it is the one the archive itself carries, copied from the same block, so that this copy can be checked against the upstream file; no checksum is computed or verified here.
Checksum
238730c98033e4721f886091e6c2160c (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.

Not corroborated. The coordination sequences beside these symbols carry a corroboration of their own, stated under coordination_sequences; the vertex symbols carry none. A vertex symbol names the shortest ring at each angle of a vertex, no ring perception runs anywhere in this project, and so there is nothing here that could reproduce one: these strings are served on the word of the source alone. What was checked is their shape — a d-coordinated vertex has d(d-1)/2 angles and a whole symbol names a ring at each, and a string that lists fewer is flagged rather than served as a symbol. A string that passes that count can still be wrong in its rings, and nothing here says otherwise.

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 two columns do not carry the same warrant: which of them was corroborated, and which was not, is stated above the table.
# Coordination Site symmetry Vertex symbol Coordination sequence
0 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
1 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
2 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
3 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
4 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
5 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
6 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
7 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
8 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
9 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
10 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
11 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
12 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
13 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
14 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
15 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
16 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
17 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
18 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
19 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
20 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
21 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
22 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
23 3 —3.12(2).12(2)3 4 10 18 23 37 50 62 76 92
24 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
25 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
26 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
27 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
28 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
29 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
30 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
31 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
32 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
33 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
34 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
35 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
36 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
37 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
38 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
39 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
40 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
41 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
42 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
43 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
44 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
45 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
46 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
47 3 —3.12(2).12(2)3 4 6 12 30 43 45 60 78 105
48 3 —3.8.93 6 13 19 26 34 50 69 73 101
49 3 —3.8.93 6 13 19 26 34 50 69 73 101
50 3 —3.8.93 6 13 19 26 34 50 69 73 101
51 3 —3.8.93 6 13 19 26 34 50 69 73 101
52 3 —3.8.93 6 13 19 26 34 50 69 73 101
53 3 —3.8.93 6 13 19 26 34 50 69 73 101
54 3 —3.8.93 6 13 19 26 34 50 69 73 101
55 3 —3.8.93 6 13 19 26 34 50 69 73 101
56 3 —3.8.93 6 13 19 26 34 50 69 73 101
57 3 —3.8.93 6 13 19 26 34 50 69 73 101
58 3 —3.8.93 6 13 19 26 34 50 69 73 101
59 3 —3.8.93 6 13 19 26 34 50 69 73 101
60 3 —3.8.93 6 13 19 26 34 50 69 73 101
61 3 —3.8.93 6 13 19 26 34 50 69 73 101
62 3 —3.8.93 6 13 19 26 34 50 69 73 101
63 3 —3.8.93 6 13 19 26 34 50 69 73 101
64 3 —3.8.93 6 13 19 26 34 50 69 73 101
65 3 —3.8.93 6 13 19 26 34 50 69 73 101
66 3 —3.8.93 6 13 19 26 34 50 69 73 101
67 3 —3.8.93 6 13 19 26 34 50 69 73 101
68 3 —3.8.93 6 13 19 26 34 50 69 73 101
69 3 —3.8.93 6 13 19 26 34 50 69 73 101
70 3 —3.8.93 6 13 19 26 34 50 69 73 101
71 3 —3.8.93 6 13 19 26 34 50 69 73 101
72 3 —3.8.93 6 13 19 26 34 50 69 73 101
73 3 —3.8.93 6 13 19 26 34 50 69 73 101
74 3 —3.8.93 6 13 19 26 34 50 69 73 101
75 3 —3.8.93 6 13 19 26 34 50 69 73 101
76 3 —3.8.93 6 13 19 26 34 50 69 73 101
77 3 —3.8.93 6 13 19 26 34 50 69 73 101
78 3 —3.8.93 6 13 19 26 34 50 69 73 101
79 3 —3.8.93 6 13 19 26 34 50 69 73 101
80 3 —3.8.93 6 13 19 26 34 50 69 73 101
81 3 —3.8.93 6 13 19 26 34 50 69 73 101
82 3 —3.8.93 6 13 19 26 34 50 69 73 101
83 3 —3.8.93 6 13 19 26 34 50 69 73 101
84 3 —3.8.93 6 13 19 26 34 50 69 73 101
85 3 —3.8.93 6 13 19 26 34 50 69 73 101
86 3 —3.8.93 6 13 19 26 34 50 69 73 101
87 3 —3.8.93 6 13 19 26 34 50 69 73 101
88 3 —3.8.93 6 13 19 26 34 50 69 73 101
89 3 —3.8.93 6 13 19 26 34 50 69 73 101
90 3 —3.8.93 6 13 19 26 34 50 69 73 101
91 3 —3.8.93 6 13 19 26 34 50 69 73 101
92 3 —3.8.93 6 13 19 26 34 50 69 73 101
93 3 —3.8.93 6 13 19 26 34 50 69 73 101
94 3 —3.8.93 6 13 19 26 34 50 69 73 101
95 3 —3.8.93 6 13 19 26 34 50 69 73 101
96 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
97 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
98 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
99 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
100 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
101 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
102 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
103 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
104 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
105 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
106 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
107 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
108 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
109 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
110 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
111 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
112 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
113 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
114 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
115 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
116 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
117 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
118 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
119 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
120 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
121 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
122 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
123 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
124 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
125 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
126 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
127 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
128 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
129 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
130 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
131 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
132 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
133 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
134 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
135 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
136 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
137 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
138 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
139 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
140 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
141 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
142 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127
143 5 —3.3.3.4.4.4.8.9.9.105 9 13 19 29 40 48 61 93 127

Provenance

Source
rcsr+mofplus — reconciled from both, field by field
Identifier at the source
dni-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
496 (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
2268 The order the ingest processed this net in, simplest first. A different number from the RCSR index above, meaning a different thing.