6,675,982 rows · 100 per page · Row type: OrientedKnotRow

id RowRef<OrientedKnotRow> knot id KnotId = string name string dt name string option crossing number int option alternating bool kind string component count int pd code PDCode = int list list pd source string source record string amphichiral bool option reversible bool option symmetry type string option possible duplicates KnotId list
r12n_755r12n_755r12n_755r12n_75512falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 14, 5, 15], [8, 19, 7, 18], [10, 4, 9, 5], [12, 21, 11, 20], [14, 2, 13, 3], [23, 15, 22, 16], [1, 17, 24, 18], [20, 13, 19, 12], [22, 9, 21, 8], [17, 23, 16, 24]]derived_reverse12n_755falsefalsechiral[]
m12n_755m12n_755m12n_755m12n_75512falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 4, 10, 5], [11, 21, 12, 20], [13, 2, 14, 3], [22, 15, 23, 16], [24, 17, 1, 18], [19, 13, 20, 12], [21, 9, 22, 8], [16, 23, 17, 24]]derived_mirror12n_755falsefalsechiral[]
mr12n_755mr12n_755mr12n_755mr12n_75512falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 15, 5, 14], [8, 18, 7, 19], [10, 5, 9, 4], [12, 20, 11, 21], [14, 3, 13, 2], [23, 16, 22, 15], [1, 18, 24, 17], [20, 12, 19, 13], [22, 8, 21, 9], [17, 24, 16, 23]]derived_mirror_reverse12n_755falsefalsechiral[]
12n_75612n_75612n_75612n_75612falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 5, 10, 4], [20, 12, 21, 11], [13, 3, 14, 2], [15, 24, 16, 1], [17, 22, 18, 23], [12, 20, 13, 19], [21, 8, 22, 9], [23, 16, 24, 17]]spreadsheetsample_dat!row=2848falsetruereversible[]
m12n_756m12n_756m12n_756m12n_75612falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 4, 10, 5], [20, 11, 21, 12], [13, 2, 14, 3], [15, 1, 16, 24], [17, 23, 18, 22], [12, 19, 13, 20], [21, 9, 22, 8], [23, 17, 24, 16]]derived_mirror12n_756falsetruereversible[]
12n_75712n_75712n_75712n_75712falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [5, 14, 6, 15], [7, 21, 8, 20], [2, 9, 3, 10], [11, 19, 12, 18], [13, 1, 14, 24], [15, 4, 16, 5], [17, 23, 18, 22], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=2849falsefalsechiral[]
r12n_757r12n_757r12n_757r12n_75712falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [6, 15, 5, 14], [8, 20, 7, 21], [3, 10, 2, 9], [12, 18, 11, 19], [14, 24, 13, 1], [16, 5, 15, 4], [18, 22, 17, 23], [20, 8, 19, 9], [22, 12, 21, 13], [24, 16, 23, 17]]derived_reverse12n_757falsefalsechiral[]
m12n_757m12n_757m12n_757m12n_75712falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [5, 15, 6, 14], [7, 20, 8, 21], [2, 10, 3, 9], [11, 18, 12, 19], [13, 24, 14, 1], [15, 5, 16, 4], [17, 22, 18, 23], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12n_757falsefalsechiral[]
mr12n_757mr12n_757mr12n_757mr12n_75712falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [6, 14, 5, 15], [8, 21, 7, 20], [3, 9, 2, 10], [12, 19, 11, 18], [14, 1, 13, 24], [16, 4, 15, 5], [18, 23, 17, 22], [20, 9, 19, 8], [22, 13, 21, 12], [24, 17, 23, 16]]derived_mirror_reverse12n_757falsefalsechiral[]
12n_75812n_75812n_75812n_75812falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [14, 6, 15, 5], [7, 21, 8, 20], [9, 3, 10, 2], [11, 19, 12, 18], [13, 1, 14, 24], [4, 16, 5, 15], [17, 23, 18, 22], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=2850falsefalsechiral[]
r12n_758r12n_758r12n_758r12n_75812falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [15, 5, 14, 6], [8, 20, 7, 21], [10, 2, 9, 3], [12, 18, 11, 19], [14, 24, 13, 1], [5, 15, 4, 16], [18, 22, 17, 23], [20, 8, 19, 9], [22, 12, 21, 13], [24, 16, 23, 17]]derived_reverse12n_758falsefalsechiral[]
m12n_758m12n_758m12n_758m12n_75812falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [14, 5, 15, 6], [7, 20, 8, 21], [9, 2, 10, 3], [11, 18, 12, 19], [13, 24, 14, 1], [4, 15, 5, 16], [17, 22, 18, 23], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12n_758falsefalsechiral[]
mr12n_758mr12n_758mr12n_758mr12n_75812falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [15, 6, 14, 5], [8, 21, 7, 20], [10, 3, 9, 2], [12, 19, 11, 18], [14, 1, 13, 24], [5, 16, 4, 15], [18, 23, 17, 22], [20, 9, 19, 8], [22, 13, 21, 12], [24, 17, 23, 16]]derived_mirror_reverse12n_758falsefalsechiral[]
12n_75912n_75912n_75912n_75912falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 15, 6, 14], [7, 1, 8, 24], [9, 22, 10, 23], [20, 11, 21, 12], [18, 13, 19, 14], [15, 9, 16, 8], [17, 3, 18, 2], [12, 19, 13, 20], [4, 22, 5, 21], [23, 17, 24, 16]]spreadsheetsample_dat!row=2851falsetruereversible[]
m12n_759m12n_759m12n_759m12n_75912falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 14, 6, 15], [7, 24, 8, 1], [9, 23, 10, 22], [20, 12, 21, 11], [18, 14, 19, 13], [15, 8, 16, 9], [17, 2, 18, 3], [12, 20, 13, 19], [4, 21, 5, 22], [23, 16, 24, 17]]derived_mirror12n_759falsetruereversible[]
12n_76012n_76012n_76012n_76012falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 15, 6, 14], [7, 1, 8, 24], [9, 22, 10, 23], [20, 11, 21, 12], [18, 13, 19, 14], [15, 9, 16, 8], [17, 3, 18, 2], [12, 19, 13, 20], [21, 4, 22, 5], [23, 17, 24, 16]]spreadsheetsample_dat!row=2852falsetruereversible[]
m12n_760m12n_760m12n_760m12n_76012falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 14, 6, 15], [7, 24, 8, 1], [9, 23, 10, 22], [20, 12, 21, 11], [18, 14, 19, 13], [15, 8, 16, 9], [17, 2, 18, 3], [12, 20, 13, 19], [21, 5, 22, 4], [23, 16, 24, 17]]derived_mirror12n_760falsetruereversible[]
12n_76112n_76112n_76112n_76112falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 17, 6, 16], [7, 13, 8, 12], [9, 20, 10, 21], [2, 12, 3, 11], [13, 23, 14, 22], [15, 5, 16, 4], [17, 24, 18, 1], [19, 15, 20, 14], [21, 8, 22, 9], [23, 18, 24, 19]]spreadsheetsample_dat!row=2853falsefalsechiral[]
r12n_761r12n_761r12n_761r12n_76112falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 16, 5, 17], [8, 12, 7, 13], [10, 21, 9, 20], [3, 11, 2, 12], [14, 22, 13, 23], [16, 4, 15, 5], [18, 1, 17, 24], [20, 14, 19, 15], [22, 9, 21, 8], [24, 19, 23, 18]]derived_reverse12n_761falsefalsechiral[]
m12n_761m12n_761m12n_761m12n_76112falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 16, 6, 17], [7, 12, 8, 13], [9, 21, 10, 20], [2, 11, 3, 12], [13, 22, 14, 23], [15, 4, 16, 5], [17, 1, 18, 24], [19, 14, 20, 15], [21, 9, 22, 8], [23, 19, 24, 18]]derived_mirror12n_761falsefalsechiral[]
mr12n_761mr12n_761mr12n_761mr12n_76112falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 17, 5, 16], [8, 13, 7, 12], [10, 20, 9, 21], [3, 12, 2, 11], [14, 23, 13, 22], [16, 5, 15, 4], [18, 24, 17, 1], [20, 15, 19, 14], [22, 8, 21, 9], [24, 18, 23, 19]]derived_mirror_reverse12n_761falsefalsechiral[]
12n_76212n_76212n_76212n_76212falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 17, 6, 16], [7, 13, 8, 12], [20, 10, 21, 9], [11, 2, 12, 3], [13, 23, 14, 22], [15, 5, 16, 4], [17, 24, 18, 1], [19, 15, 20, 14], [8, 22, 9, 21], [23, 18, 24, 19]]spreadsheetsample_dat!row=2854falsefalsechiral[]
r12n_762r12n_762r12n_762r12n_76212falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 16, 5, 17], [8, 12, 7, 13], [21, 9, 20, 10], [12, 3, 11, 2], [14, 22, 13, 23], [16, 4, 15, 5], [18, 1, 17, 24], [20, 14, 19, 15], [9, 21, 8, 22], [24, 19, 23, 18]]derived_reverse12n_762falsefalsechiral[]
m12n_762m12n_762m12n_762m12n_76212falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 16, 6, 17], [7, 12, 8, 13], [20, 9, 21, 10], [11, 3, 12, 2], [13, 22, 14, 23], [15, 4, 16, 5], [17, 1, 18, 24], [19, 14, 20, 15], [8, 21, 9, 22], [23, 19, 24, 18]]derived_mirror12n_762falsefalsechiral[]
mr12n_762mr12n_762mr12n_762mr12n_76212falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 17, 5, 16], [8, 13, 7, 12], [21, 10, 20, 9], [12, 2, 11, 3], [14, 23, 13, 22], [16, 5, 15, 4], [18, 24, 17, 1], [20, 15, 19, 14], [9, 22, 8, 21], [24, 18, 23, 19]]derived_mirror_reverse12n_762falsefalsechiral[]
12n_76312n_76312n_76312n_76312falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 17, 6, 16], [7, 14, 8, 15], [9, 20, 10, 21], [4, 12, 5, 11], [13, 22, 14, 23], [15, 3, 16, 2], [17, 24, 18, 1], [19, 12, 20, 13], [21, 8, 22, 9], [23, 18, 24, 19]]spreadsheetsample_dat!row=2855falsefalsechiral[]
r12n_763r12n_763r12n_763r12n_76312falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 16, 5, 17], [8, 15, 7, 14], [10, 21, 9, 20], [5, 11, 4, 12], [14, 23, 13, 22], [16, 2, 15, 3], [18, 1, 17, 24], [20, 13, 19, 12], [22, 9, 21, 8], [24, 19, 23, 18]]derived_reverse12n_763falsefalsechiral[]
m12n_763m12n_763m12n_763m12n_76312falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 16, 6, 17], [7, 15, 8, 14], [9, 21, 10, 20], [4, 11, 5, 12], [13, 23, 14, 22], [15, 2, 16, 3], [17, 1, 18, 24], [19, 13, 20, 12], [21, 9, 22, 8], [23, 19, 24, 18]]derived_mirror12n_763falsefalsechiral[]
mr12n_763mr12n_763mr12n_763mr12n_76312falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 17, 5, 16], [8, 14, 7, 15], [10, 20, 9, 21], [5, 12, 4, 11], [14, 22, 13, 23], [16, 3, 15, 2], [18, 24, 17, 1], [20, 12, 19, 13], [22, 8, 21, 9], [24, 18, 23, 19]]derived_mirror_reverse12n_763falsefalsechiral[]
12n_76412n_76412n_76412n_76412falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [16, 6, 17, 5], [7, 15, 8, 14], [9, 23, 10, 22], [2, 12, 3, 11], [13, 21, 14, 20], [15, 1, 16, 24], [4, 18, 5, 17], [19, 9, 20, 8], [21, 13, 22, 12], [23, 19, 24, 18]]spreadsheetsample_dat!row=2856falsetruereversible[]
m12n_764m12n_764m12n_764m12n_76412falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [16, 5, 17, 6], [7, 14, 8, 15], [9, 22, 10, 23], [2, 11, 3, 12], [13, 20, 14, 21], [15, 24, 16, 1], [4, 17, 5, 18], [19, 8, 20, 9], [21, 12, 22, 13], [23, 18, 24, 19]]derived_mirror12n_764falsetruereversible[]
12n_76512n_76512n_76512n_76512falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 16, 6, 17], [7, 15, 8, 14], [9, 23, 10, 22], [2, 12, 3, 11], [13, 21, 14, 20], [15, 1, 16, 24], [17, 4, 18, 5], [19, 9, 20, 8], [21, 13, 22, 12], [23, 19, 24, 18]]spreadsheetsample_dat!row=2857falsefalsechiral[]
r12n_765r12n_765r12n_765r12n_76512falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 17, 5, 16], [8, 14, 7, 15], [10, 22, 9, 23], [3, 11, 2, 12], [14, 20, 13, 21], [16, 24, 15, 1], [18, 5, 17, 4], [20, 8, 19, 9], [22, 12, 21, 13], [24, 18, 23, 19]]derived_reverse12n_765falsefalsechiral[]
m12n_765m12n_765m12n_765m12n_76512falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 17, 6, 16], [7, 14, 8, 15], [9, 22, 10, 23], [2, 11, 3, 12], [13, 20, 14, 21], [15, 24, 16, 1], [17, 5, 18, 4], [19, 8, 20, 9], [21, 12, 22, 13], [23, 18, 24, 19]]derived_mirror12n_765falsefalsechiral[]
mr12n_765mr12n_765mr12n_765mr12n_76512falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 16, 5, 17], [8, 15, 7, 14], [10, 23, 9, 22], [3, 12, 2, 11], [14, 21, 13, 20], [16, 1, 15, 24], [18, 4, 17, 5], [20, 9, 19, 8], [22, 13, 21, 12], [24, 19, 23, 18]]derived_mirror_reverse12n_765falsefalsechiral[]
12n_76612n_76612n_76612n_76612falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [16, 6, 17, 5], [7, 15, 8, 14], [9, 23, 10, 22], [11, 2, 12, 3], [13, 21, 14, 20], [15, 1, 16, 24], [4, 18, 5, 17], [19, 9, 20, 8], [21, 13, 22, 12], [23, 19, 24, 18]]spreadsheetsample_dat!row=2858falsefalsechiral[]
r12n_766r12n_766r12n_766r12n_76612falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [17, 5, 16, 6], [8, 14, 7, 15], [10, 22, 9, 23], [12, 3, 11, 2], [14, 20, 13, 21], [16, 24, 15, 1], [5, 17, 4, 18], [20, 8, 19, 9], [22, 12, 21, 13], [24, 18, 23, 19]]derived_reverse12n_766falsefalsechiral[]
m12n_766m12n_766m12n_766m12n_76612falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [16, 5, 17, 6], [7, 14, 8, 15], [9, 22, 10, 23], [11, 3, 12, 2], [13, 20, 14, 21], [15, 24, 16, 1], [4, 17, 5, 18], [19, 8, 20, 9], [21, 12, 22, 13], [23, 18, 24, 19]]derived_mirror12n_766falsefalsechiral[]
mr12n_766mr12n_766mr12n_766mr12n_76612falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [17, 6, 16, 5], [8, 15, 7, 14], [10, 23, 9, 22], [12, 2, 11, 3], [14, 21, 13, 20], [16, 1, 15, 24], [5, 18, 4, 17], [20, 9, 19, 8], [22, 13, 21, 12], [24, 19, 23, 18]]derived_mirror_reverse12n_766falsefalsechiral[]
12n_76712n_76712n_76712n_76712falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 19, 8, 18], [9, 21, 10, 20], [11, 4, 12, 5], [22, 13, 23, 14], [24, 15, 1, 16], [17, 2, 18, 3], [19, 9, 20, 8], [12, 21, 13, 22], [14, 23, 15, 24]]spreadsheetsample_dat!row=2859falsefalsechiral[]
r12n_767r12n_767r12n_767r12n_76712falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 17, 5, 16], [8, 18, 7, 19], [10, 20, 9, 21], [12, 5, 11, 4], [23, 14, 22, 13], [1, 16, 24, 15], [18, 3, 17, 2], [20, 8, 19, 9], [13, 22, 12, 21], [15, 24, 14, 23]]derived_reverse12n_767falsefalsechiral[]
m12n_767m12n_767m12n_767m12n_76712falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 18, 8, 19], [9, 20, 10, 21], [11, 5, 12, 4], [22, 14, 23, 13], [24, 16, 1, 15], [17, 3, 18, 2], [19, 8, 20, 9], [12, 22, 13, 21], [14, 24, 15, 23]]derived_mirror12n_767falsefalsechiral[]
mr12n_767mr12n_767mr12n_767mr12n_76712falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 16, 5, 17], [8, 19, 7, 18], [10, 21, 9, 20], [12, 4, 11, 5], [23, 13, 22, 14], [1, 15, 24, 16], [18, 2, 17, 3], [20, 9, 19, 8], [13, 21, 12, 22], [15, 23, 14, 24]]derived_mirror_reverse12n_767falsefalsechiral[]
12n_76812n_76812n_76812n_76812falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 19, 8, 18], [9, 21, 10, 20], [11, 4, 12, 5], [22, 13, 23, 14], [24, 15, 1, 16], [17, 2, 18, 3], [19, 9, 20, 8], [14, 21, 15, 22], [12, 23, 13, 24]]spreadsheetsample_dat!row=2860falsefalsechiral[]
r12n_768r12n_768r12n_768r12n_76812falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 17, 5, 16], [8, 18, 7, 19], [10, 20, 9, 21], [12, 5, 11, 4], [23, 14, 22, 13], [1, 16, 24, 15], [18, 3, 17, 2], [20, 8, 19, 9], [15, 22, 14, 21], [13, 24, 12, 23]]derived_reverse12n_768falsefalsechiral[]
m12n_768m12n_768m12n_768m12n_76812falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 18, 8, 19], [9, 20, 10, 21], [11, 5, 12, 4], [22, 14, 23, 13], [24, 16, 1, 15], [17, 3, 18, 2], [19, 8, 20, 9], [14, 22, 15, 21], [12, 24, 13, 23]]derived_mirror12n_768falsefalsechiral[]
mr12n_768mr12n_768mr12n_768mr12n_76812falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 16, 5, 17], [8, 19, 7, 18], [10, 21, 9, 20], [12, 4, 11, 5], [23, 13, 22, 14], [1, 15, 24, 16], [18, 2, 17, 3], [20, 9, 19, 8], [15, 21, 14, 22], [13, 23, 12, 24]]derived_mirror_reverse12n_768falsefalsechiral[]
12n_76912n_76912n_76912n_76912falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 16, 6, 17], [18, 7, 19, 8], [22, 9, 23, 10], [4, 12, 5, 11], [20, 13, 21, 14], [24, 15, 1, 16], [17, 2, 18, 3], [14, 19, 15, 20], [8, 21, 9, 22], [12, 23, 13, 24]]spreadsheetsample_dat!row=2861falsefalsechiral[]
r12n_769r12n_769r12n_769r12n_76912falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 17, 5, 16], [19, 8, 18, 7], [23, 10, 22, 9], [5, 11, 4, 12], [21, 14, 20, 13], [1, 16, 24, 15], [18, 3, 17, 2], [15, 20, 14, 19], [9, 22, 8, 21], [13, 24, 12, 23]]derived_reverse12n_769falsefalsechiral[]
m12n_769m12n_769m12n_769m12n_76912falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 17, 6, 16], [18, 8, 19, 7], [22, 10, 23, 9], [4, 11, 5, 12], [20, 14, 21, 13], [24, 16, 1, 15], [17, 3, 18, 2], [14, 20, 15, 19], [8, 22, 9, 21], [12, 24, 13, 23]]derived_mirror12n_769falsefalsechiral[]
mr12n_769mr12n_769mr12n_769mr12n_76912falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 16, 5, 17], [19, 7, 18, 8], [23, 9, 22, 10], [5, 12, 4, 11], [21, 13, 20, 14], [1, 15, 24, 16], [18, 2, 17, 3], [15, 19, 14, 20], [9, 21, 8, 22], [13, 23, 12, 24]]derived_mirror_reverse12n_769falsefalsechiral[]
12n_77012n_77012n_77012n_77012falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 16, 6, 17], [7, 19, 8, 18], [9, 23, 10, 22], [4, 12, 5, 11], [13, 21, 14, 20], [15, 1, 16, 24], [17, 2, 18, 3], [19, 15, 20, 14], [21, 9, 22, 8], [23, 13, 24, 12]]spreadsheetsample_dat!row=2862falsefalsechiral[]
r12n_770r12n_770r12n_770r12n_77012falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 17, 5, 16], [8, 18, 7, 19], [10, 22, 9, 23], [5, 11, 4, 12], [14, 20, 13, 21], [16, 24, 15, 1], [18, 3, 17, 2], [20, 14, 19, 15], [22, 8, 21, 9], [24, 12, 23, 13]]derived_reverse12n_770falsefalsechiral[]
m12n_770m12n_770m12n_770m12n_77012falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 17, 6, 16], [7, 18, 8, 19], [9, 22, 10, 23], [4, 11, 5, 12], [13, 20, 14, 21], [15, 24, 16, 1], [17, 3, 18, 2], [19, 14, 20, 15], [21, 8, 22, 9], [23, 12, 24, 13]]derived_mirror12n_770falsefalsechiral[]
mr12n_770mr12n_770mr12n_770mr12n_77012falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 16, 5, 17], [8, 19, 7, 18], [10, 23, 9, 22], [5, 12, 4, 11], [14, 21, 13, 20], [16, 1, 15, 24], [18, 2, 17, 3], [20, 15, 19, 14], [22, 9, 21, 8], [24, 13, 23, 12]]derived_mirror_reverse12n_770falsefalsechiral[]
12n_77112n_77112n_77112n_77112falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [5, 17, 6, 16], [7, 20, 8, 21], [2, 9, 3, 10], [11, 22, 12, 23], [13, 18, 14, 19], [15, 5, 16, 4], [17, 24, 18, 1], [19, 12, 20, 13], [21, 8, 22, 9], [23, 14, 24, 15]]spreadsheetsample_dat!row=2863falsefalsechiral[]
r12n_771r12n_771r12n_771r12n_77112falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [6, 16, 5, 17], [8, 21, 7, 20], [3, 10, 2, 9], [12, 23, 11, 22], [14, 19, 13, 18], [16, 4, 15, 5], [18, 1, 17, 24], [20, 13, 19, 12], [22, 9, 21, 8], [24, 15, 23, 14]]derived_reverse12n_771falsefalsechiral[]
m12n_771m12n_771m12n_771m12n_77112falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [5, 16, 6, 17], [7, 21, 8, 20], [2, 10, 3, 9], [11, 23, 12, 22], [13, 19, 14, 18], [15, 4, 16, 5], [17, 1, 18, 24], [19, 13, 20, 12], [21, 9, 22, 8], [23, 15, 24, 14]]derived_mirror12n_771falsefalsechiral[]
mr12n_771mr12n_771mr12n_771mr12n_77112falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [6, 17, 5, 16], [8, 20, 7, 21], [3, 9, 2, 10], [12, 22, 11, 23], [14, 18, 13, 19], [16, 5, 15, 4], [18, 24, 17, 1], [20, 12, 19, 13], [22, 8, 21, 9], [24, 14, 23, 15]]derived_mirror_reverse12n_771falsefalsechiral[]
12n_77212n_77212n_77212n_77212falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 17, 6, 16], [20, 8, 21, 7], [9, 3, 10, 2], [11, 22, 12, 23], [13, 18, 14, 19], [15, 5, 16, 4], [17, 24, 18, 1], [19, 12, 20, 13], [8, 22, 9, 21], [23, 14, 24, 15]]spreadsheetsample_dat!row=2864falsefalsechiral[]
r12n_772r12n_772r12n_772r12n_77212falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 16, 5, 17], [21, 7, 20, 8], [10, 2, 9, 3], [12, 23, 11, 22], [14, 19, 13, 18], [16, 4, 15, 5], [18, 1, 17, 24], [20, 13, 19, 12], [9, 21, 8, 22], [24, 15, 23, 14]]derived_reverse12n_772falsefalsechiral[]
m12n_772m12n_772m12n_772m12n_77212falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 16, 6, 17], [20, 7, 21, 8], [9, 2, 10, 3], [11, 23, 12, 22], [13, 19, 14, 18], [15, 4, 16, 5], [17, 1, 18, 24], [19, 13, 20, 12], [8, 21, 9, 22], [23, 15, 24, 14]]derived_mirror12n_772falsefalsechiral[]
mr12n_772mr12n_772mr12n_772mr12n_77212falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 17, 5, 16], [21, 8, 20, 7], [10, 3, 9, 2], [12, 22, 11, 23], [14, 18, 13, 19], [16, 5, 15, 4], [18, 24, 17, 1], [20, 12, 19, 13], [9, 22, 8, 21], [24, 14, 23, 15]]derived_mirror_reverse12n_772falsefalsechiral[]
12n_77312n_77312n_77312n_77312falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 21, 8, 20], [9, 19, 10, 18], [11, 4, 12, 5], [22, 13, 23, 14], [24, 15, 1, 16], [17, 2, 18, 3], [19, 9, 20, 8], [12, 21, 13, 22], [14, 23, 15, 24]]spreadsheetsample_dat!row=2865falsefalsechiral[]
r12n_773r12n_773r12n_773r12n_77312falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 17, 5, 16], [8, 20, 7, 21], [10, 18, 9, 19], [12, 5, 11, 4], [23, 14, 22, 13], [1, 16, 24, 15], [18, 3, 17, 2], [20, 8, 19, 9], [13, 22, 12, 21], [15, 24, 14, 23]]derived_reverse12n_773falsefalsechiral[]
m12n_773m12n_773m12n_773m12n_77312falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 20, 8, 21], [9, 18, 10, 19], [11, 5, 12, 4], [22, 14, 23, 13], [24, 16, 1, 15], [17, 3, 18, 2], [19, 8, 20, 9], [12, 22, 13, 21], [14, 24, 15, 23]]derived_mirror12n_773falsefalsechiral[]
mr12n_773mr12n_773mr12n_773mr12n_77312falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 16, 5, 17], [8, 21, 7, 20], [10, 19, 9, 18], [12, 4, 11, 5], [23, 13, 22, 14], [1, 15, 24, 16], [18, 2, 17, 3], [20, 9, 19, 8], [13, 21, 12, 22], [15, 23, 14, 24]]derived_mirror_reverse12n_773falsefalsechiral[]
12n_77412n_77412n_77412n_77412falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 21, 8, 20], [9, 19, 10, 18], [11, 4, 12, 5], [22, 13, 23, 14], [24, 15, 1, 16], [17, 2, 18, 3], [19, 9, 20, 8], [14, 21, 15, 22], [12, 23, 13, 24]]spreadsheetsample_dat!row=2866falsefalsechiral[]
r12n_774r12n_774r12n_774r12n_77412falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 17, 5, 16], [8, 20, 7, 21], [10, 18, 9, 19], [12, 5, 11, 4], [23, 14, 22, 13], [1, 16, 24, 15], [18, 3, 17, 2], [20, 8, 19, 9], [15, 22, 14, 21], [13, 24, 12, 23]]derived_reverse12n_774falsefalsechiral[]
m12n_774m12n_774m12n_774m12n_77412falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 20, 8, 21], [9, 18, 10, 19], [11, 5, 12, 4], [22, 14, 23, 13], [24, 16, 1, 15], [17, 3, 18, 2], [19, 8, 20, 9], [14, 22, 15, 21], [12, 24, 13, 23]]derived_mirror12n_774falsefalsechiral[]
mr12n_774mr12n_774mr12n_774mr12n_77412falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 16, 5, 17], [8, 21, 7, 20], [10, 19, 9, 18], [12, 4, 11, 5], [23, 13, 22, 14], [1, 15, 24, 16], [18, 2, 17, 3], [20, 9, 19, 8], [15, 21, 14, 22], [13, 23, 12, 24]]derived_mirror_reverse12n_774falsefalsechiral[]
12n_77512n_77512n_77512n_77512falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 16, 6, 17], [7, 20, 8, 21], [9, 23, 10, 22], [2, 12, 3, 11], [13, 8, 14, 9], [15, 1, 16, 24], [17, 4, 18, 5], [19, 14, 20, 15], [21, 13, 22, 12], [23, 19, 24, 18]]spreadsheetsample_dat!row=2867falsefalsechiral[]
r12n_775r12n_775r12n_775r12n_77512falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 17, 5, 16], [8, 21, 7, 20], [10, 22, 9, 23], [3, 11, 2, 12], [14, 9, 13, 8], [16, 24, 15, 1], [18, 5, 17, 4], [20, 15, 19, 14], [22, 12, 21, 13], [24, 18, 23, 19]]derived_reverse12n_775falsefalsechiral[]
m12n_775m12n_775m12n_775m12n_77512falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 17, 6, 16], [7, 21, 8, 20], [9, 22, 10, 23], [2, 11, 3, 12], [13, 9, 14, 8], [15, 24, 16, 1], [17, 5, 18, 4], [19, 15, 20, 14], [21, 12, 22, 13], [23, 18, 24, 19]]derived_mirror12n_775falsefalsechiral[]
mr12n_775mr12n_775mr12n_775mr12n_77512falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 16, 5, 17], [8, 20, 7, 21], [10, 23, 9, 22], [3, 12, 2, 11], [14, 8, 13, 9], [16, 1, 15, 24], [18, 4, 17, 5], [20, 14, 19, 15], [22, 13, 21, 12], [24, 19, 23, 18]]derived_mirror_reverse12n_775falsefalsechiral[]
12n_77612n_77612n_77612n_77612falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [16, 6, 17, 5], [7, 20, 8, 21], [9, 23, 10, 22], [11, 2, 12, 3], [13, 8, 14, 9], [15, 1, 16, 24], [4, 18, 5, 17], [19, 14, 20, 15], [21, 13, 22, 12], [23, 19, 24, 18]]spreadsheetsample_dat!row=2868falsefalsechiral[]
r12n_776r12n_776r12n_776r12n_77612falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [17, 5, 16, 6], [8, 21, 7, 20], [10, 22, 9, 23], [12, 3, 11, 2], [14, 9, 13, 8], [16, 24, 15, 1], [5, 17, 4, 18], [20, 15, 19, 14], [22, 12, 21, 13], [24, 18, 23, 19]]derived_reverse12n_776falsefalsechiral[]
m12n_776m12n_776m12n_776m12n_77612falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [16, 5, 17, 6], [7, 21, 8, 20], [9, 22, 10, 23], [11, 3, 12, 2], [13, 9, 14, 8], [15, 24, 16, 1], [4, 17, 5, 18], [19, 15, 20, 14], [21, 12, 22, 13], [23, 18, 24, 19]]derived_mirror12n_776falsefalsechiral[]
mr12n_776mr12n_776mr12n_776mr12n_77612falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [17, 6, 16, 5], [8, 20, 7, 21], [10, 23, 9, 22], [12, 2, 11, 3], [14, 8, 13, 9], [16, 1, 15, 24], [5, 18, 4, 17], [20, 14, 19, 15], [22, 13, 21, 12], [24, 19, 23, 18]]derived_mirror_reverse12n_776falsefalsechiral[]
12n_77712n_77712n_77712n_77712falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 21, 8, 20], [9, 23, 10, 22], [11, 18, 12, 19], [13, 4, 14, 5], [24, 15, 1, 16], [17, 12, 18, 13], [19, 2, 20, 3], [21, 9, 22, 8], [14, 23, 15, 24]]spreadsheetsample_dat!row=2869falsetruereversible[]
m12n_777m12n_777m12n_777m12n_77712falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 20, 8, 21], [9, 22, 10, 23], [11, 19, 12, 18], [13, 5, 14, 4], [24, 16, 1, 15], [17, 13, 18, 12], [19, 3, 20, 2], [21, 8, 22, 9], [14, 24, 15, 23]]derived_mirror12n_777falsetruereversible[]
12n_77812n_77812n_77812n_77812falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 16, 6, 17], [22, 7, 23, 8], [9, 3, 10, 2], [11, 19, 12, 18], [13, 21, 14, 20], [15, 1, 16, 24], [17, 4, 18, 5], [19, 13, 20, 12], [8, 21, 9, 22], [23, 15, 24, 14]]spreadsheetsample_dat!row=2870falsefalsechiral[]
r12n_778r12n_778r12n_778r12n_77812falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 17, 5, 16], [23, 8, 22, 7], [10, 2, 9, 3], [12, 18, 11, 19], [14, 20, 13, 21], [16, 24, 15, 1], [18, 5, 17, 4], [20, 12, 19, 13], [9, 22, 8, 21], [24, 14, 23, 15]]derived_reverse12n_778falsefalsechiral[]
m12n_778m12n_778m12n_778m12n_77812falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 17, 6, 16], [22, 8, 23, 7], [9, 2, 10, 3], [11, 18, 12, 19], [13, 20, 14, 21], [15, 24, 16, 1], [17, 5, 18, 4], [19, 12, 20, 13], [8, 22, 9, 21], [23, 14, 24, 15]]derived_mirror12n_778falsefalsechiral[]
mr12n_778mr12n_778mr12n_778mr12n_77812falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 16, 5, 17], [23, 7, 22, 8], [10, 3, 9, 2], [12, 19, 11, 18], [14, 21, 13, 20], [16, 1, 15, 24], [18, 4, 17, 5], [20, 13, 19, 12], [9, 21, 8, 22], [24, 15, 23, 14]]derived_mirror_reverse12n_778falsefalsechiral[]
12n_77912n_77912n_77912n_77912falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 16, 6, 17], [7, 23, 8, 22], [9, 3, 10, 2], [20, 11, 21, 12], [18, 13, 19, 14], [15, 1, 16, 24], [17, 4, 18, 5], [12, 19, 13, 20], [21, 9, 22, 8], [23, 15, 24, 14]]spreadsheetsample_dat!row=2871falsefalsechiral[]
r12n_779r12n_779r12n_779r12n_77912falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 17, 5, 16], [8, 22, 7, 23], [10, 2, 9, 3], [21, 12, 20, 11], [19, 14, 18, 13], [16, 24, 15, 1], [18, 5, 17, 4], [13, 20, 12, 19], [22, 8, 21, 9], [24, 14, 23, 15]]derived_reverse12n_779falsefalsechiral[]
m12n_779m12n_779m12n_779m12n_77912falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 17, 6, 16], [7, 22, 8, 23], [9, 2, 10, 3], [20, 12, 21, 11], [18, 14, 19, 13], [15, 24, 16, 1], [17, 5, 18, 4], [12, 20, 13, 19], [21, 8, 22, 9], [23, 14, 24, 15]]derived_mirror12n_779falsefalsechiral[]
mr12n_779mr12n_779mr12n_779mr12n_77912falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 16, 5, 17], [8, 23, 7, 22], [10, 3, 9, 2], [21, 11, 20, 12], [19, 13, 18, 14], [16, 1, 15, 24], [18, 4, 17, 5], [13, 19, 12, 20], [22, 9, 21, 8], [24, 15, 23, 14]]derived_mirror_reverse12n_779falsefalsechiral[]
12n_78012n_78012n_78012n_78012falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 17, 6, 16], [7, 23, 8, 22], [9, 14, 10, 15], [4, 12, 5, 11], [13, 20, 14, 21], [15, 3, 16, 2], [17, 24, 18, 1], [19, 12, 20, 13], [21, 9, 22, 8], [23, 18, 24, 19]]spreadsheetsample_dat!row=2872falsefalsechiral[]
r12n_780r12n_780r12n_780r12n_78012falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 16, 5, 17], [8, 22, 7, 23], [10, 15, 9, 14], [5, 11, 4, 12], [14, 21, 13, 20], [16, 2, 15, 3], [18, 1, 17, 24], [20, 13, 19, 12], [22, 8, 21, 9], [24, 19, 23, 18]]derived_reverse12n_780falsefalsechiral[]
m12n_780m12n_780m12n_780m12n_78012falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 16, 6, 17], [7, 22, 8, 23], [9, 15, 10, 14], [4, 11, 5, 12], [13, 21, 14, 20], [15, 2, 16, 3], [17, 1, 18, 24], [19, 13, 20, 12], [21, 8, 22, 9], [23, 19, 24, 18]]derived_mirror12n_780falsefalsechiral[]
mr12n_780mr12n_780mr12n_780mr12n_78012falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 17, 5, 16], [8, 23, 7, 22], [10, 14, 9, 15], [5, 12, 4, 11], [14, 20, 13, 21], [16, 3, 15, 2], [18, 24, 17, 1], [20, 12, 19, 13], [22, 9, 21, 8], [24, 18, 23, 19]]derived_mirror_reverse12n_780falsefalsechiral[]
12n_78112n_78112n_78112n_78112falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 17, 6, 16], [7, 23, 8, 22], [9, 14, 10, 15], [11, 4, 12, 5], [13, 20, 14, 21], [15, 3, 16, 2], [24, 18, 1, 17], [19, 12, 20, 13], [21, 9, 22, 8], [18, 24, 19, 23]]spreadsheetsample_dat!row=2873falsetruereversible[]
m12n_781m12n_781m12n_781m12n_78112falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 16, 6, 17], [7, 22, 8, 23], [9, 15, 10, 14], [11, 5, 12, 4], [13, 21, 14, 20], [15, 2, 16, 3], [24, 17, 1, 18], [19, 13, 20, 12], [21, 8, 22, 9], [18, 23, 19, 24]]derived_mirror12n_781falsetruereversible[]
12n_78212n_78212n_78212n_78212falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 23, 8, 22], [9, 19, 10, 18], [11, 4, 12, 5], [13, 21, 14, 20], [24, 15, 1, 16], [17, 2, 18, 3], [19, 13, 20, 12], [21, 9, 22, 8], [14, 23, 15, 24]]spreadsheetsample_dat!row=2874falsefalsechiral[]
r12n_782r12n_782r12n_782r12n_78212falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 17, 5, 16], [8, 22, 7, 23], [10, 18, 9, 19], [12, 5, 11, 4], [14, 20, 13, 21], [1, 16, 24, 15], [18, 3, 17, 2], [20, 12, 19, 13], [22, 8, 21, 9], [15, 24, 14, 23]]derived_reverse12n_782falsefalsechiral[]
m12n_782m12n_782m12n_782m12n_78212falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 22, 8, 23], [9, 18, 10, 19], [11, 5, 12, 4], [13, 20, 14, 21], [24, 16, 1, 15], [17, 3, 18, 2], [19, 12, 20, 13], [21, 8, 22, 9], [14, 24, 15, 23]]derived_mirror12n_782falsefalsechiral[]
mr12n_782mr12n_782mr12n_782mr12n_78212falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 16, 5, 17], [8, 23, 7, 22], [10, 19, 9, 18], [12, 4, 11, 5], [14, 21, 13, 20], [1, 15, 24, 16], [18, 2, 17, 3], [20, 13, 19, 12], [22, 9, 21, 8], [15, 23, 14, 24]]derived_mirror_reverse12n_782falsefalsechiral[]
12n_78312n_78312n_78312n_78312falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 17, 6, 16], [22, 7, 23, 8], [20, 10, 21, 9], [2, 12, 3, 11], [8, 14, 9, 13], [15, 5, 16, 4], [17, 24, 18, 1], [14, 19, 15, 20], [12, 22, 13, 21], [23, 18, 24, 19]]spreadsheetsample_dat!row=2875falsefalsechiral[]