Net topology

nun

Ingested production record from rcsr. Per-field provenance in field_sources. No geometry: the RCSR archive carries none.

JSON

Crystallographic description

Spacegroup: Fd-3m (No. 227)
Cell lengths: not recorded
Cell angles: not recorded
Atoms in cell: not recorded
Transitivity pqrs: 17, 18, *, *
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 RCSR archive key, the canonical key the archive states. 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 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 15 0 0 0 7 16 0 0 0 8 17 0 0 0 8 18 0 0 0 9 19 0 0 0 9 20 0 0 0 10 21 0 0 0 10 22 0 0 0 11 23 0 0 0 11 24 0 0 0 12 25 0 0 0 12 26 0 0 0 13 27 0 0 0 13 28 0 0 0 14 29 0 0 0 14 30 0 0 0 15 24 0 0 0 15 31 0 0 0 16 32 0 0 0 16 33 0 0 0 17 28 0 0 0 17 34 0 0 0 18 35 0 0 0 18 36 0 0 0 19 32 0 0 0 19 37 0 0 0 20 38 0 0 0 20 39 0 0 0 21 36 0 0 0 21 40 0 0 0 22 41 0 0 0 22 42 0 0 0 23 43 0 0 0 23 44 0 0 0 24 45 0 0 0 25 46 0 0 0 25 47 0 0 0 26 48 0 0 0 26 49 0 0 0 27 44 0 0 0 27 50 0 0 0 28 51 0 0 0 29 52 0 0 0 29 53 0 0 0 30 54 0 0 0 30 55 0 0 0 31 56 0 0 0 31 57 0 0 0 32 58 0 0 0 33 59 0 0 0 33 60 0 0 0 34 57 0 0 0 34 61 0 0 0 35 60 0 0 0 35 62 0 0 0 36 63 0 0 0 37 64 0 0 0 37 65 0 0 0 38 49 0 0 0 38 66 0 0 0 39 67 0 0 0 39 68 0 0 0 40 65 0 0 0 40 69 0 0 0 41 55 0 0 0 41 70 0 0 0 42 71 0 0 0 42 72 0 0 0 43 73 0 0 0 43 74 0 0 0 44 75 0 0 0 45 76 0 0 0 45 77 0 0 0 46 74 0 0 0 46 78 0 0 0 47 79 0 0 0 47 80 0 0 0 48 77 0 0 0 48 81 0 0 0 49 82 0 0 0 50 83 0 0 0 50 84 0 0 0 51 85 0 0 0 51 86 0 0 0 52 83 0 0 0 52 87 0 0 0 53 79 0 0 0 53 88 0 0 0 54 86 0 0 0 54 89 0 0 0 55 90 0 0 0 56 91 0 0 0 56 92 0 0 0 57 75 0 0 0 58 93 0 0 0 58 94 0 0 0 59 95 0 0 0 59 96 0 0 0 60 97 0 0 0 61 98 0 0 0 61 99 0 0 0 62 100 0 0 0 62 101 0 0 0 63 102 0 0 0 63 103 0 0 0 64 104 0 0 0 64 105 0 0 0 65 97 0 0 0 66 93 0 0 0 66 106 0 0 0 67 105 0 0 0 67 107 0 0 0 68 108 0 0 0 68 109 0 0 0 69 110 0 0 0 69 111 0 0 0 70 102 0 0 0 70 112 0 0 0 71 109 0 0 0 71 113 0 0 0 72 110 0 0 0 72 114 0 0 0 73 115 0 0 0 73 116 0 0 0 74 117 0 0 0 75 118 0 0 0 76 116 0 0 0 76 119 0 0 0 77 120 0 0 0 78 121 0 0 0 78 122 0 0 0 79 123 0 0 0 80 124 0 0 0 80 125 0 0 0 81 122 0 0 0 81 126 0 0 0 82 127 0 0 0 82 128 0 0 0 83 129 0 0 0 84 130 0 0 0 84 131 0 0 0 85 131 0 0 0 85 132 0 0 0 86 133 0 0 0 87 134 0 0 0 87 135 0 0 0 88 136 0 0 0 88 137 0 0 0 89 135 0 0 0 89 138 0 0 0 90 139 0 0 0 90 140 0 0 0 91 141 0 0 0 91 142 0 0 0 92 143 0 0 0 92 144 0 0 0 93 120 0 0 0 94 145 0 0 0 94 146 0 0 0 95 144 0 0 0 95 147 0 0 0 96 148 0 0 0 96 149 0 0 0 97 150 0 0 0 98 151 0 0 0 98 152 0 0 0 99 143 0 0 0 99 153 0 0 0 100 147 0 0 0 100 153 0 0 0 101 154 0 0 0 101 155 0 0 0 102 133 0 0 0 103 156 0 0 0 103 157 0 0 0 104 146 0 0 0 104 158 0 0 0 105 159 0 0 0 106 160 0 0 0 106 161 0 0 0 107 161 0 0 0 107 162 0 0 0 108 163 0 0 0 108 164 0 0 0 109 165 0 0 0 110 166 0 0 0 111 157 0 0 0 111 167 0 0 0 112 168 0 0 0 112 169 0 0 0 113 170 0 0 0 113 171 0 0 0 114 169 0 0 0 114 172 0 0 0 115 173 0 0 0 115 174 0 0 0 116 175 0 0 0 117 176 0 0 0 117 177 0 0 0 118 178 0 0 0 118 179 0 0 0 119 180 0 0 0 119 181 0 0 0 120 182 0 0 0 121 183 0 0 0 121 184 0 0 0 122 175 0 0 0 123 177 0 0 0 123 185 0 0 0 124 184 0 0 0 124 186 0 0 0 125 187 0 0 0 125 188 0 0 0 126 189 0 0 0 126 190 0 0 0 127 190 0 0 0 127 191 0 0 0 128 187 0 0 0 128 192 0 0 0 129 177 0 0 0 129 193 0 0 0 130 194 0 0 0 130 195 0 0 0 131 196 0 0 0 132 197 0 0 0 132 198 0 0 0 133 199 0 0 0 134 200 0 0 0 134 201 0 0 0 135 196 0 0 0 136 201 0 0 0 136 202 0 0 0 137 203 0 0 0 137 204 0 0 0 138 205 0 0 0 138 206 0 0 0 139 204 0 0 0 139 207 0 0 0 140 205 0 0 0 140 208 0 0 0 141 209 0 0 0 141 210 0 0 0 142 178 0 0 0 142 211 0 0 0 143 212 0 0 0 144 213 0 0 0 145 214 0 0 0 145 215 0 0 0 146 216 0 0 0 147 217 0 0 0 148 202 1 0 0 148 218 0 0 0 149 219 0 0 0 149 220 0 0 0 150 220 0 0 0 150 221 0 0 0 151 179 0 0 0 151 222 0 0 0 152 197 0 0 0 152 223 0 0 0 153 224 0 0 0 154 221 0 0 0 154 225 0 0 0 155 226 0 0 0 155 227 0 0 0 156 227 0 0 0 156 228 0 0 0 157 229 0 0 0 158 230 0 0 0 158 231 0 0 0 159 232 0 0 0 159 233 0 0 0 160 191 0 0 0 160 234 0 0 0 161 216 0 0 0 162 235 0 0 0 162 236 0 0 0 163 192 0 0 0 163 237 0 0 0 164 235 0 0 0 164 238 0 0 0 165 233 0 0 0 165 239 0 0 0 166 233 0 0 0 166 240 0 0 0 167 241 0 0 0 167 242 0 0 0 168 208 0 0 0 168 243 0 0 0 169 229 0 0 0 170 207 0 0 0 170 244 0 0 0 171 210 0 1 0 171 245 0 0 0 172 245 0 0 0 172 246 0 0 0 173 247 0 0 0 173 248 0 0 0 174 249 0 0 0 174 250 0 0 0 175 251 0 0 0 176 252 0 0 0 176 253 0 0 0 178 254 0 0 0 179 255 0 0 0 180 250 0 0 0 180 256 0 0 0 181 257 0 0 0 181 258 0 0 0 182 259 0 0 0 182 260 0 0 0 183 253 0 0 0 183 261 0 0 0 184 262 0 0 0 185 263 0 0 0 185 264 0 0 0 186 263 0 0 0 186 265 0 0 0 187 266 0 0 0 188 267 0 0 0 188 268 0 0 0 189 260 0 0 0 189 269 0 0 0 190 270 0 0 0 191 271 0 0 0 192 272 0 0 0 193 273 0 0 0 193 274 0 0 0 194 275 0 0 0 194 276 0 0 0 195 255 0 0 0 195 277 0 0 0 196 278 0 0 0 197 277 0 0 0 198 279 0 0 0 198 280 0 0 0 199 281 0 0 0 199 282 0 0 0 200 274 0 0 0 200 283 0 0 0 201 284 0 0 0 202 264 0 0 0 203 268 0 0 0 203 285 0 0 0 204 286 0 0 0 205 287 0 0 0 206 282 0 0 0 206 288 0 0 0 207 289 0 0 0 208 290 0 0 0 209 256 0 0 0 209 291 0 0 0 210 292 0 0 0 211 293 0 0 0 211 294 0 0 0 212 294 0 0 0 212 295 0 0 0 213 296 0 0 0 213 297 0 0 0 214 279 0 0 1 214 298 0 0 0 215 299 0 0 0 215 300 0 0 0 216 301 0 0 0 217 302 0 0 0 217 303 0 0 0 218 285 1 0 0 218 299 0 0 0 219 284 1 0 0 219 303 0 0 0 220 304 0 0 0 221 305 0 0 0 222 294 0 0 0 222 306 0 0 0 223 307 0 0 0 223 308 0 0 0 224 309 0 0 0 224 310 0 0 0 225 303 0 0 0 225 311 0 0 0 226 312 0 0 0 226 313 0 0 0 227 314 0 0 0 228 257 1 1 -1 228 315 0 0 0 229 316 0 0 0 230 300 0 0 0 230 317 0 0 0 231 247 1 1 0 231 318 0 0 0 232 252 1 1 0 232 319 0 0 0 234 260 0 0 0 234 320 0 0 0 235 321 0 0 0 236 319 0 0 0 236 322 0 0 0 237 323 0 0 0 237 324 0 0 0 238 325 0 0 0 238 326 0 0 0 239 292 0 1 0 239 326 0 0 0 240 273 1 1 0 240 327 0 0 0 241 305 0 0 0 241 314 0 0 0 242 275 1 1 0 242 328 0 0 0 243 282 0 0 0 243 329 0 0 0 244 291 0 1 0 244 323 0 0 0 245 293 0 1 0 246 327 0 0 0 246 330 0 0 0 247 331 0 0 0 248 332 0 0 0 248 333 0 0 0 249 334 0 0 0 249 335 0 0 0 250 336 0 0 0 251 333 0 0 0 251 337 0 0 0 252 331 0 0 0 253 338 0 0 0 254 335 0 0 0 254 339 0 0 0 255 340 0 0 0 256 341 0 0 0 257 337 0 0 0 258 342 0 0 0 258 343 0 0 0 259 343 0 0 0 259 344 0 0 0 261 345 0 0 0 261 346 0 0 0 262 347 0 0 0 262 348 0 0 0 263 338 0 0 0 264 349 0 0 0 265 350 0 0 0 265 351 0 0 0 266 348 0 0 0 266 352 0 0 0 267 351 0 0 0 267 353 0 0 0 268 354 0 0 0 269 355 0 0 0 269 356 0 0 0 270 348 0 0 0 270 357 0 0 0 271 358 0 0 0 271 359 0 0 0 272 359 0 0 0 272 360 0 0 0 273 361 0 0 0 274 349 0 0 0 275 361 0 0 0 276 344 0 0 -1 276 362 0 0 0 277 363 0 0 0 278 362 0 0 0 278 364 0 0 0 279 364 0 0 0 280 365 0 0 0 280 366 0 0 0 281 332 1 1 -1 281 366 0 0 0 283 367 0 0 0 283 368 0 0 0 284 369 0 0 0 285 370 0 0 0 286 369 0 0 0 286 371 0 0 0 287 369 0 0 0 287 372 0 0 0 288 373 0 0 0 288 374 0 0 0 289 339 0 1 0 289 375 0 0 0 290 375 0 0 0 290 376 0 0 0 291 335 0 0 0 292 377 0 0 0 293 375 0 -1 0 295 357 1 0 -1 295 378 0 0 0 296 349 1 0 0 296 377 0 0 0 297 368 1 0 0 297 378 0 0 0 298 344 0 0 0 298 363 0 0 1 299 351 1 0 0 300 365 0 0 1 301 364 0 0 1 301 373 0 0 1 302 358 1 0 -1 302 368 1 0 0 304 370 1 0 0 304 371 1 0 0 305 379 0 0 0 306 347 1 0 -1 306 380 0 0 0 307 347 1 0 -1 307 350 1 0 -1 308 352 1 0 -1 308 353 1 0 -1 309 357 1 0 -1 309 358 1 0 -1 310 352 1 0 -1 310 360 1 0 -1 311 381 0 0 0 311 382 0 0 0 312 360 1 0 -1 312 383 0 0 0 313 381 0 0 0 313 384 0 0 0 314 342 1 1 -1 315 332 1 1 -1 315 336 1 1 -1 316 337 1 1 -1 316 355 1 1 -1 317 334 1 1 0 317 370 1 0 0 318 366 0 0 1 318 373 0 0 1 319 385 0 0 0 320 362 0 0 1 320 367 0 0 1 321 359 0 0 0 321 381 -1 0 1 322 374 0 0 1 322 386 0 0 0 323 354 0 0 0 324 341 0 1 0 324 383 -1 0 1 325 341 0 1 0 325 384 -1 0 1 326 385 0 0 0 327 377 0 1 0 328 343 1 1 -1 328 355 1 1 -1 329 333 1 1 -1 329 345 1 1 -1 330 356 1 1 -1 330 378 0 1 0 331 387 0 0 0 334 388 0 0 0 336 389 0 0 0 338 390 0 0 0 339 391 0 0 0 340 392 0 0 0 340 393 0 0 0 342 394 0 0 0 345 387 0 0 0 346 395 0 0 0 346 396 0 0 0 350 397 0 0 0 353 398 0 0 0 354 388 0 1 0 356 399 0 0 0 361 399 0 0 -1 363 397 1 0 -1 365 398 1 0 -1 367 399 0 0 -1 371 391 0 1 0 372 400 0 0 0 372 401 0 0 0 374 387 1 1 -1 376 396 1 1 -1 376 401 0 0 0 379 392 1 1 0 379 402 0 0 0 380 393 0 0 0 380 396 1 0 -1 382 400 1 0 0 382 402 0 0 0 383 389 1 1 -1 384 394 1 1 -1 385 390 1 1 0 386 395 1 1 0 386 400 0 0 1 388 403 0 0 0 389 403 0 0 0 390 404 0 0 0 391 405 0 0 0 392 405 0 0 0 393 406 0 0 0 394 407 0 0 0 395 404 0 0 0 397 406 -1 0 1 398 403 0 1 0 401 405 0 1 0 402 407 1 1 -1 404 408 0 0 0 406 408 1 0 -1 407 408 1 0 0
(rcsr)The canonical Systre key, copied verbatim from the local RCSR Systre archive of 2019-06-01, and re-canonicalised here. Systre 19.6.0 was run on the RCSR archive key, the canonical key the archive states — on this very text, which is the only graph this record carries — and returned the same key, character for character. That is a check on the copy and not a second source: the input was the archive key itself, so the two statements are not independent, and what the run establishes is that the text is a well-formed canonical key which Systre reproduces unchanged. A deposited graph of this net would be the independent statement; this record holds none. 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: 4ce63d915c4df6d8b509a0d58ac2f506 (rcsr)

Vertices

No coordination sequence is recorded for this net: the source stores none. Every sequence below is absent — which is a different fact from a sequence of length zero, and is why the field is null rather than an empty list.

No vertex data recorded for this net.

Computed topology

Computed here from the quotient graph of the net itself, not transcribed from either source: periodicity, symmetry, invariants and rings, on the RCSR archive key, the canonical key the archive states, by mofpp.embedding 19.6.0 sha256:0d272e98a1a21669bc67a809b95c014ba2a2fb39a6fd2147039201216ab0d48d options:--fullUnitCell wrapper:2 embedding:1, 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 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 RCSR archive key, the canonical key the archive states

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 (rcsr-archive-key): Fd-3m (No. 227) (second origin choice)
Transitivity p, q (rcsr-archive-key): 17, 18 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 (rcsr-archive-key): 48
Repeat-unit factor (rcsr-archive-key): 1
RCSR identification (rcsr-archive-key): nun
Computed Systre key (rcsr-archive-key): 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 15 0 0 0 7 16 0 0 0 8 17 0 0 0 8 18 0 0 0 9 19 0 0 0 9 20 0 0 0 10 21 0 0 0 10 22 0 0 0 11 23 0 0 0 11 24 0 0 0 12 25 0 0 0 12 26 0 0 0 13 27 0 0 0 13 28 0 0 0 14 29 0 0 0 14 30 0 0 0 15 24 0 0 0 15 31 0 0 0 16 32 0 0 0 16 33 0 0 0 17 28 0 0 0 17 34 0 0 0 18 35 0 0 0 18 36 0 0 0 19 32 0 0 0 19 37 0 0 0 20 38 0 0 0 20 39 0 0 0 21 36 0 0 0 21 40 0 0 0 22 41 0 0 0 22 42 0 0 0 23 43 0 0 0 23 44 0 0 0 24 45 0 0 0 25 46 0 0 0 25 47 0 0 0 26 48 0 0 0 26 49 0 0 0 27 44 0 0 0 27 50 0 0 0 28 51 0 0 0 29 52 0 0 0 29 53 0 0 0 30 54 0 0 0 30 55 0 0 0 31 56 0 0 0 31 57 0 0 0 32 58 0 0 0 33 59 0 0 0 33 60 0 0 0 34 57 0 0 0 34 61 0 0 0 35 60 0 0 0 35 62 0 0 0 36 63 0 0 0 37 64 0 0 0 37 65 0 0 0 38 49 0 0 0 38 66 0 0 0 39 67 0 0 0 39 68 0 0 0 40 65 0 0 0 40 69 0 0 0 41 55 0 0 0 41 70 0 0 0 42 71 0 0 0 42 72 0 0 0 43 73 0 0 0 43 74 0 0 0 44 75 0 0 0 45 76 0 0 0 45 77 0 0 0 46 74 0 0 0 46 78 0 0 0 47 79 0 0 0 47 80 0 0 0 48 77 0 0 0 48 81 0 0 0 49 82 0 0 0 50 83 0 0 0 50 84 0 0 0 51 85 0 0 0 51 86 0 0 0 52 83 0 0 0 52 87 0 0 0 53 79 0 0 0 53 88 0 0 0 54 86 0 0 0 54 89 0 0 0 55 90 0 0 0 56 91 0 0 0 56 92 0 0 0 57 75 0 0 0 58 93 0 0 0 58 94 0 0 0 59 95 0 0 0 59 96 0 0 0 60 97 0 0 0 61 98 0 0 0 61 99 0 0 0 62 100 0 0 0 62 101 0 0 0 63 102 0 0 0 63 103 0 0 0 64 104 0 0 0 64 105 0 0 0 65 97 0 0 0 66 93 0 0 0 66 106 0 0 0 67 105 0 0 0 67 107 0 0 0 68 108 0 0 0 68 109 0 0 0 69 110 0 0 0 69 111 0 0 0 70 102 0 0 0 70 112 0 0 0 71 109 0 0 0 71 113 0 0 0 72 110 0 0 0 72 114 0 0 0 73 115 0 0 0 73 116 0 0 0 74 117 0 0 0 75 118 0 0 0 76 116 0 0 0 76 119 0 0 0 77 120 0 0 0 78 121 0 0 0 78 122 0 0 0 79 123 0 0 0 80 124 0 0 0 80 125 0 0 0 81 122 0 0 0 81 126 0 0 0 82 127 0 0 0 82 128 0 0 0 83 129 0 0 0 84 130 0 0 0 84 131 0 0 0 85 131 0 0 0 85 132 0 0 0 86 133 0 0 0 87 134 0 0 0 87 135 0 0 0 88 136 0 0 0 88 137 0 0 0 89 135 0 0 0 89 138 0 0 0 90 139 0 0 0 90 140 0 0 0 91 141 0 0 0 91 142 0 0 0 92 143 0 0 0 92 144 0 0 0 93 120 0 0 0 94 145 0 0 0 94 146 0 0 0 95 144 0 0 0 95 147 0 0 0 96 148 0 0 0 96 149 0 0 0 97 150 0 0 0 98 151 0 0 0 98 152 0 0 0 99 143 0 0 0 99 153 0 0 0 100 147 0 0 0 100 153 0 0 0 101 154 0 0 0 101 155 0 0 0 102 133 0 0 0 103 156 0 0 0 103 157 0 0 0 104 146 0 0 0 104 158 0 0 0 105 159 0 0 0 106 160 0 0 0 106 161 0 0 0 107 161 0 0 0 107 162 0 0 0 108 163 0 0 0 108 164 0 0 0 109 165 0 0 0 110 166 0 0 0 111 157 0 0 0 111 167 0 0 0 112 168 0 0 0 112 169 0 0 0 113 170 0 0 0 113 171 0 0 0 114 169 0 0 0 114 172 0 0 0 115 173 0 0 0 115 174 0 0 0 116 175 0 0 0 117 176 0 0 0 117 177 0 0 0 118 178 0 0 0 118 179 0 0 0 119 180 0 0 0 119 181 0 0 0 120 182 0 0 0 121 183 0 0 0 121 184 0 0 0 122 175 0 0 0 123 177 0 0 0 123 185 0 0 0 124 184 0 0 0 124 186 0 0 0 125 187 0 0 0 125 188 0 0 0 126 189 0 0 0 126 190 0 0 0 127 190 0 0 0 127 191 0 0 0 128 187 0 0 0 128 192 0 0 0 129 177 0 0 0 129 193 0 0 0 130 194 0 0 0 130 195 0 0 0 131 196 0 0 0 132 197 0 0 0 132 198 0 0 0 133 199 0 0 0 134 200 0 0 0 134 201 0 0 0 135 196 0 0 0 136 201 0 0 0 136 202 0 0 0 137 203 0 0 0 137 204 0 0 0 138 205 0 0 0 138 206 0 0 0 139 204 0 0 0 139 207 0 0 0 140 205 0 0 0 140 208 0 0 0 141 209 0 0 0 141 210 0 0 0 142 178 0 0 0 142 211 0 0 0 143 212 0 0 0 144 213 0 0 0 145 214 0 0 0 145 215 0 0 0 146 216 0 0 0 147 217 0 0 0 148 202 1 0 0 148 218 0 0 0 149 219 0 0 0 149 220 0 0 0 150 220 0 0 0 150 221 0 0 0 151 179 0 0 0 151 222 0 0 0 152 197 0 0 0 152 223 0 0 0 153 224 0 0 0 154 221 0 0 0 154 225 0 0 0 155 226 0 0 0 155 227 0 0 0 156 227 0 0 0 156 228 0 0 0 157 229 0 0 0 158 230 0 0 0 158 231 0 0 0 159 232 0 0 0 159 233 0 0 0 160 191 0 0 0 160 234 0 0 0 161 216 0 0 0 162 235 0 0 0 162 236 0 0 0 163 192 0 0 0 163 237 0 0 0 164 235 0 0 0 164 238 0 0 0 165 233 0 0 0 165 239 0 0 0 166 233 0 0 0 166 240 0 0 0 167 241 0 0 0 167 242 0 0 0 168 208 0 0 0 168 243 0 0 0 169 229 0 0 0 170 207 0 0 0 170 244 0 0 0 171 210 0 1 0 171 245 0 0 0 172 245 0 0 0 172 246 0 0 0 173 247 0 0 0 173 248 0 0 0 174 249 0 0 0 174 250 0 0 0 175 251 0 0 0 176 252 0 0 0 176 253 0 0 0 178 254 0 0 0 179 255 0 0 0 180 250 0 0 0 180 256 0 0 0 181 257 0 0 0 181 258 0 0 0 182 259 0 0 0 182 260 0 0 0 183 253 0 0 0 183 261 0 0 0 184 262 0 0 0 185 263 0 0 0 185 264 0 0 0 186 263 0 0 0 186 265 0 0 0 187 266 0 0 0 188 267 0 0 0 188 268 0 0 0 189 260 0 0 0 189 269 0 0 0 190 270 0 0 0 191 271 0 0 0 192 272 0 0 0 193 273 0 0 0 193 274 0 0 0 194 275 0 0 0 194 276 0 0 0 195 255 0 0 0 195 277 0 0 0 196 278 0 0 0 197 277 0 0 0 198 279 0 0 0 198 280 0 0 0 199 281 0 0 0 199 282 0 0 0 200 274 0 0 0 200 283 0 0 0 201 284 0 0 0 202 264 0 0 0 203 268 0 0 0 203 285 0 0 0 204 286 0 0 0 205 287 0 0 0 206 282 0 0 0 206 288 0 0 0 207 289 0 0 0 208 290 0 0 0 209 256 0 0 0 209 291 0 0 0 210 292 0 0 0 211 293 0 0 0 211 294 0 0 0 212 294 0 0 0 212 295 0 0 0 213 296 0 0 0 213 297 0 0 0 214 279 0 0 1 214 298 0 0 0 215 299 0 0 0 215 300 0 0 0 216 301 0 0 0 217 302 0 0 0 217 303 0 0 0 218 285 1 0 0 218 299 0 0 0 219 284 1 0 0 219 303 0 0 0 220 304 0 0 0 221 305 0 0 0 222 294 0 0 0 222 306 0 0 0 223 307 0 0 0 223 308 0 0 0 224 309 0 0 0 224 310 0 0 0 225 303 0 0 0 225 311 0 0 0 226 312 0 0 0 226 313 0 0 0 227 314 0 0 0 228 257 1 1 -1 228 315 0 0 0 229 316 0 0 0 230 300 0 0 0 230 317 0 0 0 231 247 1 1 0 231 318 0 0 0 232 252 1 1 0 232 319 0 0 0 234 260 0 0 0 234 320 0 0 0 235 321 0 0 0 236 319 0 0 0 236 322 0 0 0 237 323 0 0 0 237 324 0 0 0 238 325 0 0 0 238 326 0 0 0 239 292 0 1 0 239 326 0 0 0 240 273 1 1 0 240 327 0 0 0 241 305 0 0 0 241 314 0 0 0 242 275 1 1 0 242 328 0 0 0 243 282 0 0 0 243 329 0 0 0 244 291 0 1 0 244 323 0 0 0 245 293 0 1 0 246 327 0 0 0 246 330 0 0 0 247 331 0 0 0 248 332 0 0 0 248 333 0 0 0 249 334 0 0 0 249 335 0 0 0 250 336 0 0 0 251 333 0 0 0 251 337 0 0 0 252 331 0 0 0 253 338 0 0 0 254 335 0 0 0 254 339 0 0 0 255 340 0 0 0 256 341 0 0 0 257 337 0 0 0 258 342 0 0 0 258 343 0 0 0 259 343 0 0 0 259 344 0 0 0 261 345 0 0 0 261 346 0 0 0 262 347 0 0 0 262 348 0 0 0 263 338 0 0 0 264 349 0 0 0 265 350 0 0 0 265 351 0 0 0 266 348 0 0 0 266 352 0 0 0 267 351 0 0 0 267 353 0 0 0 268 354 0 0 0 269 355 0 0 0 269 356 0 0 0 270 348 0 0 0 270 357 0 0 0 271 358 0 0 0 271 359 0 0 0 272 359 0 0 0 272 360 0 0 0 273 361 0 0 0 274 349 0 0 0 275 361 0 0 0 276 344 0 0 -1 276 362 0 0 0 277 363 0 0 0 278 362 0 0 0 278 364 0 0 0 279 364 0 0 0 280 365 0 0 0 280 366 0 0 0 281 332 1 1 -1 281 366 0 0 0 283 367 0 0 0 283 368 0 0 0 284 369 0 0 0 285 370 0 0 0 286 369 0 0 0 286 371 0 0 0 287 369 0 0 0 287 372 0 0 0 288 373 0 0 0 288 374 0 0 0 289 339 0 1 0 289 375 0 0 0 290 375 0 0 0 290 376 0 0 0 291 335 0 0 0 292 377 0 0 0 293 375 0 -1 0 295 357 1 0 -1 295 378 0 0 0 296 349 1 0 0 296 377 0 0 0 297 368 1 0 0 297 378 0 0 0 298 344 0 0 0 298 363 0 0 1 299 351 1 0 0 300 365 0 0 1 301 364 0 0 1 301 373 0 0 1 302 358 1 0 -1 302 368 1 0 0 304 370 1 0 0 304 371 1 0 0 305 379 0 0 0 306 347 1 0 -1 306 380 0 0 0 307 347 1 0 -1 307 350 1 0 -1 308 352 1 0 -1 308 353 1 0 -1 309 357 1 0 -1 309 358 1 0 -1 310 352 1 0 -1 310 360 1 0 -1 311 381 0 0 0 311 382 0 0 0 312 360 1 0 -1 312 383 0 0 0 313 381 0 0 0 313 384 0 0 0 314 342 1 1 -1 315 332 1 1 -1 315 336 1 1 -1 316 337 1 1 -1 316 355 1 1 -1 317 334 1 1 0 317 370 1 0 0 318 366 0 0 1 318 373 0 0 1 319 385 0 0 0 320 362 0 0 1 320 367 0 0 1 321 359 0 0 0 321 381 -1 0 1 322 374 0 0 1 322 386 0 0 0 323 354 0 0 0 324 341 0 1 0 324 383 -1 0 1 325 341 0 1 0 325 384 -1 0 1 326 385 0 0 0 327 377 0 1 0 328 343 1 1 -1 328 355 1 1 -1 329 333 1 1 -1 329 345 1 1 -1 330 356 1 1 -1 330 378 0 1 0 331 387 0 0 0 334 388 0 0 0 336 389 0 0 0 338 390 0 0 0 339 391 0 0 0 340 392 0 0 0 340 393 0 0 0 342 394 0 0 0 345 387 0 0 0 346 395 0 0 0 346 396 0 0 0 350 397 0 0 0 353 398 0 0 0 354 388 0 1 0 356 399 0 0 0 361 399 0 0 -1 363 397 1 0 -1 365 398 1 0 -1 367 399 0 0 -1 371 391 0 1 0 372 400 0 0 0 372 401 0 0 0 374 387 1 1 -1 376 396 1 1 -1 376 401 0 0 0 379 392 1 1 0 379 402 0 0 0 380 393 0 0 0 380 396 1 0 -1 382 400 1 0 0 382 402 0 0 0 383 389 1 1 -1 384 394 1 1 -1 385 390 1 1 0 386 395 1 1 0 386 400 0 0 1 388 403 0 0 0 389 403 0 0 0 390 404 0 0 0 391 405 0 0 0 392 405 0 0 0 393 406 0 0 0 394 407 0 0 0 395 404 0 0 0 397 406 -1 0 1 398 403 0 1 0 401 405 0 1 0 402 407 1 1 -1 404 408 0 0 0 406 408 1 0 -1 407 408 1 0 0
Key against the archive (rcsr-archive-key): the same key, character for character
TD10 as Systre prints it (rcsr-archive-key): 482
Computed by (symmetry, rcsr-archive-key): systre 19.6.0 sha256:0d272e98a1a21669bc67a809b95c014ba2a2fb39a6fd2147039201216ab0d48d options:--systreKey wrapper:2 — ok

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

TD10, exact (rcsr-archive-key): 482.37254901960785
Genus (rcsr-archive-key): 205
Shells walked (rcsr-archive-key): 10
Computed by (invariants, rcsr-archive-key): mofpp.invariants 2 — ok

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

Net point symbol (rcsr-archive-key): (8^2.10)(8^3)
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, 7, 24, 38, 77, 87, 97, 100, 106, 112, 197, 200, 221, 224, 227, 244, 336, 345, 353, 355, 363, 366, 385, 402	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 42 58 76 100 125
1, 3, 11, 16, 17, 19, 46, 52, 60, 61, 67, 70, 120, 121, 131, 133, 136, 151, 154, 155, 160, 161, 169, 171, 250, 260, 267, 268, 277, 279, 282, 283, 292, 293, 300, 302, 305, 310, 314, 315, 319, 321, 322, 329, 388, 395, 397, 399	8.8.8	8.8.8	8^3	3 6 12 21 30 43 60 77 98 125
2, 45, 66, 135, 150, 153, 170, 256, 278, 387, 394, 398	8(2).8(2).8(2)	8(2).8(2).8(2)	8^3	3 6 12 18 30 44 56 82 102 126
4, 8, 33, 34, 78, 108, 174, 182, 196, 199, 202, 210, 215, 218, 226, 235, 243, 245, 335, 354, 361, 364, 379, 381	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 42 60 78 99 128
5, 9, 25, 27, 28, 35, 37, 41, 79, 80, 84, 86, 98, 99, 102, 105, 107, 113, 183, 187, 188, 195, 203, 206, 211, 216, 222, 225, 228, 233, 234, 236, 331, 332, 344, 346, 352, 365, 367, 368, 371, 372, 373, 374, 375, 377, 380, 382	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 42 58 75 97 124
6, 73, 104, 178, 180, 201, 209, 213, 220, 333, 360, 403	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 44 62 80 106 134
10, 18, 56, 59, 115, 122, 141, 145, 148, 164, 249, 252, 273, 275, 276, 284, 290, 299, 313, 318, 326, 327, 392, 401	8(2).8(2).8(2)	8(2).8(2).8(2)	8^3	3 6 12 18 30 46 58 83 107 132
12, 20, 47, 51, 65, 71, 123, 130, 142, 146, 156, 163, 247, 259, 266, 285, 288, 296, 306, 312, 317, 323, 386, 400	8(2).8(2).8(2)	8(2).8(2).8(2)	8^3	3 6 12 18 30 44 55 80 101 124
13, 21, 48, 50, 62, 124, 125, 134, 138, 152, 159, 162, 168, 261, 280, 286, 287, 289, 294, 301, 307, 311, 320, 328	8.8.8	8.8.8	8^3	3 6 12 21 30 43 60 75 95 122
14, 15, 42, 63, 116, 117, 118, 140, 144, 147, 149, 158, 248, 254, 257, 263, 272, 274, 291, 297, 304, 316, 389, 407	8.8.8	8.8.8	8^3	3 6 12 21 31 45 64 83 104 135
22, 23, 30, 31, 32, 36, 72, 74, 75, 90, 93, 95, 96, 103, 173, 175, 176, 177, 179, 184, 192, 193, 194, 208, 214, 217, 219, 229, 231, 232, 238, 239, 240, 241, 334, 337, 339, 341, 342, 343, 348, 362, 369, 376, 378, 384, 405, 406	8(2).8(2).10	8(2).8(2).10	8^2.10	3 6 12 20 31 44 62 82 106 135
26, 39, 76, 82, 83, 91, 92, 94, 109, 110, 172, 181, 185, 212, 230, 237, 330, 338, 340, 349, 350, 370, 383, 404	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 43 60 79 104 132
29, 40, 81, 85, 88, 89, 101, 111, 186, 189, 190, 191, 198, 204, 205, 207, 223, 242, 347, 351, 356, 357, 358, 359	8(2).8(2).10(2)	8(2).8(2).10(2)	8^2.10	3 6 12 20 30 42 58 74 94 119
43, 44, 55, 57, 58, 64, 114, 128, 129, 157, 165, 166, 251, 253, 255, 258, 262, 295, 298, 303, 325, 391, 393, 396	8.8.8	8.8.8	8^3	3 6 12 21 31 45 63 83 105 135
49, 68, 119, 143, 246, 264, 324, 390	8.8.8	8.8.8	8^3	3 6 12 21 30 43 63 81 102 133
53, 69, 126, 139, 265, 271, 281, 308	8(2).8(2).8(2)	8(2).8(2).8(2)	8^3	3 6 12 18 30 44 54 78 96 114
54, 127, 132, 137, 167, 269, 270, 309	8.8.8	8.8.8	8^3	3 6 12 21 30 43 60 75 93 116

Cross-checks

Name against the computed key: single-source

Provenance

Source: rcsr
Identifier at the source: nun
Retrieved: not recorded
Licence: © 2019 RCSR.net — verified from © 2019 RCSR.net. Redistributed by MOF++ under a private agreement with the rights holder. This permits redistribution by MOF++; it grants the reader no onward licence. Confirmed by the repository owner, 2026-09-09..
Published: yes

Position in the collection

RCSR index: 1477 (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: 2865 The order the ingest processed this net in, simplest first. A different number from the RCSR index above, meaning a different thing.

Download

Metadata.json

No structure file is on record for this net.

Cite this record

MOF++ contributors (2026). nun [net]. MOF++ dataset release unreleased. Record: https://mofpp.ramabile.casa/net/nun

Permanent URI: https://mofpp.ramabile.casa/net/nun
No dataset DOI has been registered yet — cite the URI and the release version. Why per-record DOIs are not minted.

Licence

Not an open licence. Reticular Chemistry Structure Resource data, third-party copyright. MOF++ redistributes it under a private agreement with the rights holder. That agreement covers redistribution by MOF++ and grants you no onward licence: to reuse or redistribute these records yourself, ask RCSR.

Cite the source

Reticular Chemistry Structure Resource (RCSR) asks to be cited:

M. O'Keeffe, M. A. Peskov, S. J. Ramsden and O. M. Yaghi, 'The Reticular Chemistry Structure Resource (RCSR) Database of, and Symbols for, Crystal Nets', Acc. Chem. Res. 2008, 41, 1782-1789. DOI: 10.1021/ar800124u

© 2019 RCSR.net — https://rcsr.anu.edu.au
This reference is for the resource, not for this net. RCSR publishes a primary reference per net, but the Systre archive distributed as RCSRnets-2019-06-01.arc carries an empty 'ref' field in all 2930 records. The citation shown is for the RCSR resource as a whole, not for this net specifically.

From a script

from mofplus import user_api
api = user_api()
api.get_net("nun")

Or without the client: curl https://mofpp.ramabile.casa/net/nun.json