# type topo # generated by MOF++: this is not a deposited structure # net kfo — https://mofpp.ramabile.casa/net/kfo # 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 2.739270 2.739270 2.739270 90.000000 90.000000 90.000000 32 1 c 0.342409 0.342409 1.712044 0 17/13 20/13 22/13 26/13 2 c 0.342409 1.712044 0.342409 0 18/13 21/13 23/13 27/13 3 c 1.027226 1.027226 1.027226 0 26/13 27/13 28/13 29/13 4 c 1.712044 0.342409 0.342409 0 19/13 24/13 25/13 28/13 5 c 1.712044 1.712044 1.712044 0 29/13 30/13 31/13 32/13 6 c 1.027226 2.396861 2.396861 0 19/17 22/16 23/14 30/13 7 c 2.396861 1.027226 2.396861 0 18/23 20/22 25/14 31/13 8 c 2.396861 2.396861 1.027226 0 17/25 21/22 24/16 32/13 9 zr 0.342409 0.342409 0.342409 0 17/13 18/13 19/13 20/12 21/10 22/12 23/10 24/4 25/4 26/13 27/13 28/13 10 zr 0.342409 1.712044 1.712044 0 17/16 18/14 20/13 21/13 22/16 23/14 26/13 27/13 29/13 30/13 31/4 32/4 11 zr 1.712044 0.342409 1.712044 0 17/22 19/14 20/22 22/13 24/13 25/14 26/13 28/13 29/13 30/10 31/13 32/10 12 zr 1.712044 1.712044 0.342409 0 18/22 19/16 21/22 23/13 24/16 25/13 27/13 28/13 29/13 30/12 31/12 32/13 13 zr 1.027226 1.027226 2.396861 0 18/14 19/14 20/13 22/13 23/14 25/14 26/13 27/14 28/14 29/13 30/13 31/13 14 zr 1.027226 2.396861 1.027226 0 17/16 19/16 21/13 22/16 23/13 24/16 26/16 27/13 28/16 29/13 30/13 32/13 15 zr 2.396861 1.027226 1.027226 0 17/22 18/22 20/22 21/22 24/13 25/13 26/22 27/22 28/13 29/13 31/13 32/13 16 zr 2.396861 2.396861 2.396861 0 17/25 18/23 19/17 20/25 21/23 22/25 23/23 24/17 25/17 30/13 31/13 32/13 17 v 0.000000 0.000000 1.369635 0 1/13 8/1 9/13 10/10 11/4 14/10 15/4 16/1 18 v 0.000000 1.369635 0.000000 0 2/13 7/3 9/13 10/12 12/4 13/12 15/4 16/3 19 v 1.369635 0.000000 0.000000 0 4/13 6/9 9/13 11/12 12/10 13/12 14/10 16/9 20 v 0.000000 0.684817 2.054453 0 1/13 7/4 9/14 10/13 11/4 13/13 15/4 16/1 21 v 0.000000 2.054453 0.684817 0 2/13 8/4 9/16 10/13 12/4 14/13 15/4 16/3 22 v 0.684817 0.000000 2.054453 0 1/13 6/10 9/14 10/10 11/13 13/13 14/10 16/1 23 v 0.684817 2.054453 0.000000 0 2/13 6/12 9/16 10/12 12/13 13/12 14/13 16/3 24 v 2.054453 0.000000 0.684817 0 4/13 8/10 9/22 11/13 12/10 14/10 15/13 16/9 25 v 2.054453 0.684817 0.000000 0 4/13 7/12 9/22 11/12 12/13 13/12 15/13 16/9 26 v 0.684817 0.684817 1.369635 0 1/13 3/13 9/13 10/13 11/13 13/13 14/10 15/4 27 v 0.684817 1.369635 0.684817 0 2/13 3/13 9/13 10/13 12/13 13/12 14/13 15/4 28 v 1.369635 0.684817 0.684817 0 3/13 4/13 9/13 11/13 12/13 13/12 14/10 15/13 29 v 1.369635 1.369635 1.369635 0 3/13 5/13 10/13 11/13 12/13 13/13 14/13 15/13 30 v 1.369635 2.054453 2.054453 0 5/13 6/13 10/13 11/16 12/14 13/13 14/13 16/13 31 v 2.054453 1.369635 2.054453 0 5/13 7/13 10/22 11/13 12/14 13/13 15/13 16/13 32 v 2.054453 2.054453 1.369635 0 5/13 8/13 10/22 11/16 12/13 14/13 15/13 16/13