pbz-l-l
Ingested production record from rcsr+mofplus. Per-field provenance in field_sources.
Crystallographic description
- Spacegroup
- not recorded
- Cell lengths
- a = 12.1340 Å, b = 12.1340 Å, c = 12.1340 Å
- Cell angles
- α = 90.00°, β = 90.00°, γ = 90.00°
- Atoms in cell
- 216
- 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
- (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.
3 1 2 0 0 0 1 3 0 0 0 1 4 0 0 0 2 5 0 0 0 2 6 0 0 0 3 7 0 0 0 3 8 0 0 0 4 9 0 0 0 4 10 0 0 0 5 11 0 0 0 5 12 0 0 0 6 13 0 0 0 6 14 0 0 0 7 11 0 0 0 7 15 0 0 0 8 16 0 0 0 8 17 0 0 0 9 14 0 0 0 9 18 0 0 0 10 17 0 0 0 10 19 0 0 0 11 20 0 0 0 12 21 0 0 0 12 22 0 0 0 13 22 0 0 0 13 23 0 0 0 14 24 0 0 0 15 25 0 0 0 15 26 0 0 0 16 26 0 0 0 16 27 0 0 0 17 28 0 0 0 18 29 0 0 0 18 30 0 0 0 19 30 0 0 0 19 31 0 0 0 20 32 0 0 0 20 33 0 0 0 21 32 0 0 0 21 34 0 0 0 22 35 0 0 0 23 36 0 0 0 23 37 0 0 0 24 36 0 0 0 24 38 0 0 0 25 33 0 0 0 25 39 0 0 0 26 40 0 0 0 27 41 0 0 0 27 42 0 0 0 28 42 0 0 0 28 43 0 0 0 29 38 0 0 0 29 44 0 0 0 30 45 0 0 0 31 43 0 0 0 31 46 0 0 0 32 47 0 0 0 33 48 0 0 0 34 49 0 0 0 34 50 0 0 0 35 50 0 0 0 35 51 0 0 0 36 52 0 0 0 37 53 0 0 0 37 54 0 0 0 38 55 0 0 0 39 56 0 0 0 39 57 0 0 0 40 57 0 0 0 40 58 0 0 0 41 58 0 0 0 41 59 0 0 0 42 60 0 0 0 43 61 0 0 0 44 62 0 0 0 44 63 0 0 0 45 64 0 0 0 45 65 0 0 0 46 65 0 0 0 46 66 0 0 0 47 67 0 0 0 47 68 0 0 0 48 68 0 0 0 48 69 0 0 0 49 67 0 0 0 49 70 0 0 0 50 71 0 0 0 51 72 0 0 0 51 73 0 0 0 52 74 0 0 0 52 75 0 0 0 53 73 0 0 0 53 76 0 0 0 54 75 0 0 0 54 77 0 0 0 55 74 0 0 0 55 78 0 0 0 56 69 0 0 0 56 79 0 0 0 57 80 0 0 0 58 81 0 0 0 59 82 0 0 0 59 83 0 0 0 60 83 0 0 0 60 84 0 0 0 61 84 0 0 0 61 85 0 0 0 62 86 0 0 0 62 87 0 0 0 63 78 0 0 0 63 88 0 0 0 64 87 0 0 0 64 89 0 0 0 65 90 0 0 0 66 85 0 0 0 66 91 0 0 0 67 92 0 0 0 68 93 0 0 0 69 94 0 0 0 70 95 0 0 0 70 96 0 0 0 71 96 0 0 0 71 97 0 0 0 72 97 0 0 0 72 98 0 0 0 73 99 0 0 0 74 100 0 0 0 75 101 0 0 0 76 102 0 0 0 76 103 0 0 0 77 102 0 0 0 77 104 0 0 0 78 105 0 0 0 79 106 0 0 0 79 107 0 0 0 80 107 0 0 0 80 108 0 0 0 81 108 0 0 0 81 109 0 0 0 82 109 0 0 0 82 110 0 0 0 83 111 0 0 0 84 112 0 0 0 85 113 0 0 0 86 114 0 0 0 86 115 0 0 0 87 116 0 0 0 88 115 0 0 0 88 117 0 0 0 89 118 0 0 0 89 119 0 0 0 90 119 0 0 0 90 120 0 0 0 91 120 0 0 0 91 121 0 0 0 92 122 0 0 0 92 123 0 0 0 93 124 0 0 0 93 125 0 0 0 94 125 0 0 0 94 126 0 0 0 95 123 0 0 0 95 127 0 0 0 96 128 0 0 0 97 129 0 0 0 98 116 1 0 0 98 118 1 0 0 99 118 1 0 0 99 130 0 0 0 100 131 0 0 0 100 132 0 0 0 101 132 0 0 0 101 133 0 0 0 102 134 0 0 0 103 130 0 0 0 103 135 0 0 0 104 133 0 0 0 104 136 0 0 0 105 131 0 0 0 105 137 0 0 0 106 126 0 0 0 106 138 0 0 0 107 139 0 0 0 108 140 0 0 0 109 141 0 0 0 110 142 0 0 0 110 143 0 0 0 111 143 0 0 0 111 144 0 0 0 112 144 0 0 0 112 145 0 0 0 113 146 0 0 0 113 147 0 0 0 114 148 0 0 0 114 149 0 0 0 115 150 0 0 0 116 149 0 0 0 117 137 0 0 0 117 151 0 0 0 119 152 0 0 0 120 153 0 0 0 121 146 0 0 0 121 154 0 0 0 122 136 0 1 0 122 155 0 0 0 123 156 0 0 0 124 134 0 1 0 124 136 0 1 0 125 157 0 0 0 126 158 0 0 0 127 159 0 0 0 127 160 0 0 0 128 160 0 0 0 128 161 0 0 0 129 149 1 0 0 129 161 0 0 0 130 152 1 0 0 131 162 0 0 0 132 163 0 0 0 133 164 0 0 0 134 165 0 0 0 135 165 0 0 0 135 166 0 0 0 137 167 0 0 0 138 168 0 0 0 138 169 0 0 0 139 170 0 0 0 139 171 0 0 0 140 170 0 0 0 140 172 0 0 0 141 172 0 0 0 141 173 0 0 0 142 174 0 0 0 142 175 0 0 0 143 176 0 0 0 144 177 0 0 0 145 150 0 0 1 145 151 0 0 1 146 178 0 0 0 147 151 0 0 1 147 179 0 0 0 148 180 0 0 0 148 181 0 0 0 150 181 0 0 0 152 182 0 0 0 153 182 0 0 0 153 183 0 0 0 154 183 0 0 0 154 184 0 0 0 155 164 0 1 0 155 185 0 0 0 156 185 0 0 0 156 186 0 0 0 157 165 0 1 0 157 187 0 0 0 158 187 0 0 0 158 188 0 0 0 159 186 0 0 0 159 189 0 0 0 160 190 0 0 0 161 180 1 0 0 162 191 0 0 0 162 192 0 0 0 163 192 0 0 0 163 193 0 0 0 164 193 0 0 0 166 182 1 0 0 166 194 0 0 0 167 179 0 0 -1 167 191 0 0 0 168 188 0 0 0 168 195 0 0 0 169 196 0 0 0 169 197 0 0 0 170 198 0 0 0 171 196 0 0 0 171 199 0 0 0 172 200 0 0 0 173 201 0 0 0 173 202 0 0 0 174 202 0 0 0 174 203 0 0 0 175 204 0 0 0 175 205 0 0 0 176 205 0 0 0 176 206 0 0 0 177 181 0 0 1 177 206 0 0 0 178 207 0 0 0 178 208 0 0 0 179 208 0 0 0 180 209 0 0 0 183 210 0 0 0 184 207 0 0 0 184 211 0 0 0 185 199 0 0 -1 186 196 0 0 -1 187 194 0 1 0 188 212 0 0 0 189 197 0 0 -1 189 213 0 0 0 190 209 1 0 0 190 213 0 0 0 191 214 0 0 0 192 215 0 0 0 193 216 0 0 0 194 210 1 0 0 195 203 1 0 0 195 204 1 0 0 197 204 1 0 0 198 215 0 1 1 198 216 0 1 1 199 216 0 1 1 200 214 0 1 1 200 215 0 1 1 201 208 0 1 0 201 214 0 1 1 202 207 0 1 0 203 211 0 1 0 205 213 -1 0 1 206 209 0 0 1 210 212 -1 -1 0 211 212 -1 -1 0 - Checksum
- 60f214e893b58ded0f64f96f129c1300 (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.
| # | Coordination | Site symmetry | Vertex symbol | Coordination sequence |
|---|---|---|---|---|
| 0 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 1 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 2 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 3 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 4 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 5 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 6 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 7 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 8 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 9 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 10 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 11 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 12 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 13 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 14 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 15 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 16 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 17 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 18 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 19 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 20 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 21 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 22 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 23 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 24 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 25 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 26 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 27 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 28 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 29 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 30 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 31 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 32 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 33 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 34 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 35 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 36 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 37 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 38 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 39 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 40 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 41 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 42 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 43 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 44 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 45 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 46 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 47 | 3 | — | 6.6.6 | 3 6 9 12 16 20 25 31 37 44 |
| 48 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 49 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 50 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 51 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 52 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 53 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 54 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 55 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 56 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 57 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 58 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 59 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 60 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 61 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 62 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 63 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 64 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 65 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 66 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 67 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 68 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 69 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 70 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 71 | 3 | — | 6.6.6 | 3 6 9 12 15 20 25 30 37 46 |
| 72 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 73 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 74 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 75 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 76 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 77 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 78 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 79 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 80 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 81 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 82 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 83 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 84 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 85 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 86 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 87 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 88 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 89 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 90 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 91 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 92 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 93 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 94 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 95 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 96 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 97 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 98 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 99 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 100 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 101 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 102 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 103 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 104 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 105 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 106 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 107 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 108 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 109 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 110 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 111 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 112 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 113 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 114 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 115 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 116 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 117 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 118 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 119 | 3 | — | 6.6.6 | 3 6 9 13 17 22 27 32 38 45 |
| 120 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 121 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 122 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 123 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 124 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 125 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 126 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 127 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 128 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 129 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 130 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 131 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 132 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 133 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 134 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 135 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 136 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 137 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 138 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 139 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 140 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 141 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 142 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 143 | 3 | — | 6.6.6 | 3 6 9 12 17 22 27 32 37 44 |
| 144 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 145 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 146 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 147 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 148 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 149 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 150 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 151 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 152 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 153 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 154 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 155 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 156 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 157 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 158 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 159 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 160 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 161 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 162 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 163 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 164 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 165 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 166 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 167 | 3 | — | 6.6.6 | 3 6 9 12 15 18 23 30 39 48 |
| 168 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 169 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 170 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 171 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 172 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 173 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 174 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 175 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 176 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 177 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 178 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 179 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 180 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 181 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 182 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 183 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 184 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 185 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 186 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 187 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 188 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 189 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 190 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 191 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 192 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 193 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 194 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 195 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 196 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 197 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 198 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 199 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 200 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 201 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 202 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 203 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 204 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 205 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 206 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 207 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 208 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 209 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 210 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 211 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 212 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 213 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 214 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
| 215 | 3 | — | 6.6.8 | 3 6 10 14 18 22 27 33 40 48 |
Provenance
- Source
- rcsr+mofplus — reconciled from both, field by field
- Identifier at the source
- pbz-l-l
- 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
- 1529 (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
- 2348 The order the ingest processed this net in, simplest first. A different number from the RCSR index above, meaning a different thing.