Net topology
lth
Ingested production record from mofplus. Per-field provenance in field_sources.
Crystallographic description
- Spacegroup
- not recorded
- Cell lengths
- a = 10.1729 Å, b = 10.1729 Å, c = 10.1729 Å
- Cell angles
- α = 90.00°, β = 90.00°, γ = 90.00°
- Atoms in cell
- 192
- Transitivity pqrs
- not recorded
- 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
- noneNo Systre key: the name lth is not one of the 2930 symbols in the RCSR Systre archive of 2019-06-01, and the MOF+ service supplies no canonical key at all, so neither source we read states one for this net. None is computed here either, and not for want of trying: Systre 19.6.0 was run on the MOF+ deposit, the graph of the uploaded topology file, where the run refused (Systre ERROR (STRUCTURE): Structure has collisions between next-nearest neighbors. Systre does not currently support such structures.. (last status: Computing barycentric placement...)). Each run is recorded under topology.symmetry with its status and its reason: a refusal and a time limit are answers about the run, not a finding that this net has no canonical form.
- Checksum
- not recorded
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: 192 of 192 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. Not recorded. A vertex's site symmetry is its Wyckoff position in the net's maximum-symmetry embedding, and it is computed here from the net's own graph rather than read from any source — neither source states one. It is blank on this record because that computation could not be made for it, not because the vertices have no site: the commonest reasons are a 2-periodic net (whose symmetry is a plane group, and the Wyckoff tables used are the 230 space groups), a graph that resolved into more than one connected net or into an interpenetrated array, a net Systre refused or could not finish, and a net whose barycentric placement puts distinct vertices on one point. The run report names which.
| # | Coordination | Site symmetry | Vertex symbol | Coordination sequence |
|---|---|---|---|---|
| 0 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 1 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 2 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 3 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 4 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 5 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 6 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 7 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 8 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 9 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 10 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 11 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 12 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 13 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 14 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 15 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 16 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 17 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 18 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 19 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 20 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 21 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 22 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 23 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 24 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 25 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 26 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 27 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 28 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 29 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 30 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 31 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 32 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 33 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 34 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 35 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 36 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 37 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 38 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 39 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 40 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 41 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 42 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 43 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 44 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 45 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 46 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 47 | 4 | — | 3.4.4.4.4.6(2) | 4 6 10 16 18 18 22 40 54 54 |
| 48 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 49 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 50 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 51 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 52 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 53 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 54 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 55 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 56 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 57 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 58 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 59 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 60 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 61 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 62 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 63 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 64 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 65 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 66 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 67 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 68 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 69 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 70 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 71 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 72 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 73 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 74 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 75 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 76 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 77 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 78 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 79 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 80 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 81 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 82 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 83 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 84 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 85 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 86 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 87 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 88 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 89 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 90 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 91 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 92 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 93 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 94 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 95 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 96 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 97 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 98 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 99 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 100 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 101 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 102 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 103 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 104 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 105 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 106 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 107 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 108 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 109 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 110 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 111 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 112 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 113 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 114 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 115 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 116 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 117 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 118 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 119 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 120 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 121 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 122 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 123 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 124 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 125 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 126 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 127 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 128 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 129 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 130 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 131 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 132 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 133 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 134 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 135 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 136 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 137 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 138 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 139 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 140 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 141 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 142 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 143 | 4 | — | 3.4.4.4.4.6(2) | 4 8 11 14 17 20 29 38 47 56 |
| 144 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 145 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 146 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 147 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 148 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 149 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 150 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 151 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 152 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 153 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 154 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 155 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 156 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 157 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 158 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 159 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 160 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 161 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 162 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 163 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 164 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 165 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 166 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 167 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 168 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 169 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 170 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 171 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 172 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 173 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 174 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 175 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 176 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 177 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 178 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 179 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 180 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 181 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 182 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 183 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 184 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 185 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 186 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 187 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 188 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 189 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 190 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
| 191 | 6 | — | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 6 11 12 12 16 28 36 36 40 66 |
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, by mofpp.invariants 2, mofpp.periodicity 1, mofpp.rings 2 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
Symmetry — the MOF+ deposit, the graph of the uploaded topology file
Systre did not finish this graph (refused), so it states nothing about this net. The reason is beside this; nothing is inferred from the absence, and in particular a net Systre refused or ran out of time on is not a net without a space group.
- Ideal space group (mofplus-deposit)
- not computed
- Transitivity p, q (mofplus-deposit)
- not computed
- Point-group order (mofplus-deposit)
- not computed
- Repeat-unit factor (mofplus-deposit)
- not computed
- RCSR identification (mofplus-deposit)
- none stated
- Computed Systre key (mofplus-deposit)
- not computed
- Key against the archive (mofplus-deposit)
- not compared No Systre key was computed on this basis, so there is nothing to compare with the archive text. This is not a disagreement.
- TD10 as Systre prints it (mofplus-deposit)
- not computed
- Computed by (symmetry, mofplus-deposit)
- systre 19.6.0 sha256:0d272e98a1a21669bc67a809b95c014ba2a2fb39a6fd2147039201216ab0d48d options:--systreKey wrapper:2 — refused Systre ERROR (STRUCTURE): Structure has collisions between next-nearest neighbors. Systre does not currently support such structures.. (last status: Computing barycentric placement...)
Invariants — the MOF+ deposit, the graph of the uploaded topology file
- TD10, exact (mofplus-deposit)
- 249.25
- Genus (mofplus-deposit)
- not determinedthe minimal repeat unit is not known: genus needs how many minimal repeat units the given one holds (1 for a Systre key, Systre's factor for a deposit)
- Shells walked (mofplus-deposit)
- 10
- Computed by (invariants, mofplus-deposit)
- mofpp.invariants 2 — ok
Rings — the MOF+ deposit, the graph of the uploaded topology file
- Net point symbol (mofplus-deposit)
- (3.4^4.6)3(3^4.4^6.5^4.7)
- Longest ring searched (mofplus-deposit)
- 40
- Computed by (rings, mofplus-deposit)
- mofpp.rings 2 — ok
| 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, 47 | 3.4.4.4.4.6(2) | 3.4.4.4.4.27(4) | 3.4^4.6 | 4 6 10 16 18 18 22 40 54 54 |
| 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, 95, 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 | 3.4.4.4.4.6(2) | 3.4.4.4.4.27(4) | 3.4^4.6 | 4 8 11 14 17 20 29 38 47 56 |
| 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, 191 | 3.3.3.3.4.4.4.4.4(3).4(3).5.5.5.5.7(2) | 3.3.3.3.4.4.4.4.4.4.27.27.27.27.27(2) | 3^4.4^6.5^4.7 | 6 11 12 12 16 28 36 36 40 66 |
Cross-checks
- Name against the computed key
- single-source
- Stored symbols against the computed ones
- corroborated: 192 of 192 vertex rows agree with mofpp.rings v2 (mofplus-deposit).
- Stored sequences against the computed ones
- corroborated: 192 of 192 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
- mofplus
- Identifier at the source
- lth
- 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
- none No RCSR index: the name lth is not one of the 2930 symbols in the RCSR Systre archive of 2019-06-01, so this net has no position in that ordering and is listed after every net that does.
- Complexity rank
- 2335 The order the ingest processed this net in, simplest first. A different number from the RCSR index above, meaning a different thing.