# type topo # generated by MOF++: this is not a deposited structure # net nlr — https://mofpp.ramabile.casa/net/nlr # computed maximum-symmetry embedding of the net's own graph; every edge is the # same length and the cell is the ideal cell of the net's symmetry group, scaled # so that the mean edge is 1. Lengths are NOT in angstrom and this is NOT a # measurement of any material. # provenance: computed:mofpp.embedding-v1 (systre-19.6.0, rcsr-archive-key) # licence: RCSR-2019 # cell 6.041870 6.041870 0.981710 90.000000 90.000000 120.000000 18 1 i -1.256981 2.177155 0.000000 0 1/14 1/12 6/12 7/12 7/13 15/3 15/4 2 i 2.513962 0.000000 0.000000 0 2/14 2/12 3/13 9/12 9/13 13/9 13/10 3 i 3.527908 0.000000 0.000000 0 2/13 3/14 3/12 12/12 12/13 16/9 16/10 4 i 1.256981 2.177155 0.000000 0 4/14 4/12 5/13 8/12 8/13 10/12 10/13 5 i 1.763954 3.055258 0.000000 0 4/13 5/14 5/12 14/12 14/13 17/12 17/13 6 i -1.763954 3.055258 0.981710 0 1/14 6/14 6/12 11/13 11/14 18/4 18/5 7 i -0.506943 1.744120 0.327233 0 1/14 1/13 7/14 7/12 8/13 15/3 15/4 8 i 0.507004 1.744120 0.327233 0 4/14 4/13 7/13 8/14 8/12 10/12 10/13 9 i 1.763924 0.433034 0.654477 0 2/14 2/13 9/14 9/12 10/13 13/10 13/11 10 i 1.256951 1.311138 0.654477 0 4/14 4/13 8/14 8/13 9/13 10/14 10/12 11 i -1.763924 3.921275 0.327233 0 6/13 6/12 11/14 11/12 13/13 18/3 18/4 12 i 4.277886 0.433034 0.654477 0 3/14 3/13 12/14 12/12 15/13 16/10 16/11 13 i -1.256951 4.799378 0.327233 0 2/17 2/16 9/16 9/15 11/13 13/14 13/12 14 i 1.763984 3.921275 0.327233 0 5/14 5/13 14/14 14/12 16/13 17/12 17/13 15 i 4.784859 1.311138 0.654477 0 1/23 1/22 7/23 7/22 12/13 15/14 15/12 16 i 1.257011 4.799378 0.327233 0 3/17 3/16 12/16 12/15 14/13 16/14 16/12 17 i 2.513931 3.488293 0.654477 0 5/14 5/13 14/14 14/13 17/14 17/12 18/13 18 i 3.527878 3.488293 0.654477 0 6/22 6/21 11/23 11/22 17/13 18/14 18/12