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_783r12n_783r12n_783r12n_78312falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 16, 5, 17], [23, 8, 22, 7], [21, 9, 20, 10], [3, 11, 2, 12], [9, 13, 8, 14], [16, 4, 15, 5], [18, 1, 17, 24], [15, 20, 14, 19], [13, 21, 12, 22], [24, 19, 23, 18]]derived_reverse12n_783falsefalsechiral[]
m12n_783m12n_783m12n_783m12n_78312falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 16, 6, 17], [22, 8, 23, 7], [20, 9, 21, 10], [2, 11, 3, 12], [8, 13, 9, 14], [15, 4, 16, 5], [17, 1, 18, 24], [14, 20, 15, 19], [12, 21, 13, 22], [23, 19, 24, 18]]derived_mirror12n_783falsefalsechiral[]
mr12n_783mr12n_783mr12n_783mr12n_78312falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 17, 5, 16], [23, 7, 22, 8], [21, 10, 20, 9], [3, 12, 2, 11], [9, 14, 8, 13], [16, 5, 15, 4], [18, 24, 17, 1], [15, 19, 14, 20], [13, 22, 12, 21], [24, 18, 23, 19]]derived_mirror_reverse12n_783falsefalsechiral[]
12n_78412n_78412n_78412n_78412falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 17, 6, 16], [7, 23, 8, 22], [9, 20, 10, 21], [2, 12, 3, 11], [13, 8, 14, 9], [15, 5, 16, 4], [17, 24, 18, 1], [19, 15, 20, 14], [21, 12, 22, 13], [23, 18, 24, 19]]spreadsheetsample_dat!row=2876falsefalsechiral[]
r12n_784r12n_784r12n_784r12n_78412falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 16, 5, 17], [8, 22, 7, 23], [10, 21, 9, 20], [3, 11, 2, 12], [14, 9, 13, 8], [16, 4, 15, 5], [18, 1, 17, 24], [20, 14, 19, 15], [22, 13, 21, 12], [24, 19, 23, 18]]derived_reverse12n_784falsefalsechiral[]
m12n_784m12n_784m12n_784m12n_78412falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 16, 6, 17], [7, 22, 8, 23], [9, 21, 10, 20], [2, 11, 3, 12], [13, 9, 14, 8], [15, 4, 16, 5], [17, 1, 18, 24], [19, 14, 20, 15], [21, 13, 22, 12], [23, 19, 24, 18]]derived_mirror12n_784falsefalsechiral[]
mr12n_784mr12n_784mr12n_784mr12n_78412falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 17, 5, 16], [8, 23, 7, 22], [10, 20, 9, 21], [3, 12, 2, 11], [14, 8, 13, 9], [16, 5, 15, 4], [18, 24, 17, 1], [20, 15, 19, 14], [22, 12, 21, 13], [24, 18, 23, 19]]derived_mirror_reverse12n_784falsefalsechiral[]
12n_78512n_78512n_78512n_78512falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 16, 6, 17], [7, 23, 8, 22], [9, 21, 10, 20], [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=2877falsetruereversible[]
m12n_785m12n_785m12n_785m12n_78512falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 17, 6, 16], [7, 22, 8, 23], [9, 20, 10, 21], [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_785falsetruereversible[]
12n_78612n_78612n_78612n_78612falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [16, 6, 17, 5], [7, 1, 8, 24], [20, 9, 21, 10], [18, 12, 19, 11], [4, 14, 5, 13], [22, 15, 23, 16], [12, 18, 13, 17], [2, 20, 3, 19], [14, 21, 15, 22], [23, 9, 24, 8]]spreadsheetsample_dat!row=2878falsefalsechiral[]
r12n_786r12n_786r12n_786r12n_78612falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [17, 5, 16, 6], [8, 24, 7, 1], [21, 10, 20, 9], [19, 11, 18, 12], [5, 13, 4, 14], [23, 16, 22, 15], [13, 17, 12, 18], [3, 19, 2, 20], [15, 22, 14, 21], [24, 8, 23, 9]]derived_reverse12n_786falsefalsechiral[]
m12n_786m12n_786m12n_786m12n_78612falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [16, 5, 17, 6], [7, 24, 8, 1], [20, 10, 21, 9], [18, 11, 19, 12], [4, 13, 5, 14], [22, 16, 23, 15], [12, 17, 13, 18], [2, 19, 3, 20], [14, 22, 15, 21], [23, 8, 24, 9]]derived_mirror12n_786falsefalsechiral[]
mr12n_786mr12n_786mr12n_786mr12n_78612falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [17, 6, 16, 5], [8, 1, 7, 24], [21, 9, 20, 10], [19, 12, 18, 11], [5, 14, 4, 13], [23, 15, 22, 16], [13, 18, 12, 17], [3, 20, 2, 19], [15, 21, 14, 22], [24, 9, 23, 8]]derived_mirror_reverse12n_786falsefalsechiral[]
12n_78712n_78712n_78712n_78712falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [18, 6, 19, 5], [7, 15, 8, 14], [2, 9, 3, 10], [20, 11, 21, 12], [13, 9, 14, 8], [15, 23, 16, 22], [17, 1, 18, 24], [4, 20, 5, 19], [12, 21, 13, 22], [23, 17, 24, 16]]spreadsheetsample_dat!row=2879falsefalsechiral[]
r12n_787r12n_787r12n_787r12n_78712falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [19, 5, 18, 6], [8, 14, 7, 15], [3, 10, 2, 9], [21, 12, 20, 11], [14, 8, 13, 9], [16, 22, 15, 23], [18, 24, 17, 1], [5, 19, 4, 20], [13, 22, 12, 21], [24, 16, 23, 17]]derived_reverse12n_787falsefalsechiral[]
m12n_787m12n_787m12n_787m12n_78712falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [18, 5, 19, 6], [7, 14, 8, 15], [2, 10, 3, 9], [20, 12, 21, 11], [13, 8, 14, 9], [15, 22, 16, 23], [17, 24, 18, 1], [4, 19, 5, 20], [12, 22, 13, 21], [23, 16, 24, 17]]derived_mirror12n_787falsefalsechiral[]
mr12n_787mr12n_787mr12n_787mr12n_78712falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [19, 6, 18, 5], [8, 15, 7, 14], [3, 9, 2, 10], [21, 11, 20, 12], [14, 9, 13, 8], [16, 23, 15, 22], [18, 1, 17, 24], [5, 20, 4, 19], [13, 21, 12, 22], [24, 17, 23, 16]]derived_mirror_reverse12n_787falsefalsechiral[]
12n_78812n_78812n_78812n_78812falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [18, 6, 19, 5], [7, 15, 8, 14], [2, 9, 3, 10], [20, 11, 21, 12], [13, 9, 14, 8], [15, 1, 16, 24], [17, 23, 18, 22], [4, 20, 5, 19], [12, 21, 13, 22], [23, 17, 24, 16]]spreadsheetsample_dat!row=2880falsefalsechiral[]
r12n_788r12n_788r12n_788r12n_78812falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [19, 5, 18, 6], [8, 14, 7, 15], [3, 10, 2, 9], [21, 12, 20, 11], [14, 8, 13, 9], [16, 24, 15, 1], [18, 22, 17, 23], [5, 19, 4, 20], [13, 22, 12, 21], [24, 16, 23, 17]]derived_reverse12n_788falsefalsechiral[]
m12n_788m12n_788m12n_788m12n_78812falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [18, 5, 19, 6], [7, 14, 8, 15], [2, 10, 3, 9], [20, 12, 21, 11], [13, 8, 14, 9], [15, 24, 16, 1], [17, 22, 18, 23], [4, 19, 5, 20], [12, 22, 13, 21], [23, 16, 24, 17]]derived_mirror12n_788falsefalsechiral[]
mr12n_788mr12n_788mr12n_788mr12n_78812falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [19, 6, 18, 5], [8, 15, 7, 14], [3, 9, 2, 10], [21, 11, 20, 12], [14, 9, 13, 8], [16, 1, 15, 24], [18, 23, 17, 22], [5, 20, 4, 19], [13, 21, 12, 22], [24, 17, 23, 16]]derived_mirror_reverse12n_788falsefalsechiral[]
12n_78912n_78912n_78912n_78912falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [5, 19, 6, 18], [7, 15, 8, 14], [2, 9, 3, 10], [11, 22, 12, 23], [13, 9, 14, 8], [15, 20, 16, 21], [17, 5, 18, 4], [19, 24, 20, 1], [21, 12, 22, 13], [23, 16, 24, 17]]spreadsheetsample_dat!row=2881falsefalsechiral[]
r12n_789r12n_789r12n_789r12n_78912falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [6, 18, 5, 19], [8, 14, 7, 15], [3, 10, 2, 9], [12, 23, 11, 22], [14, 8, 13, 9], [16, 21, 15, 20], [18, 4, 17, 5], [20, 1, 19, 24], [22, 13, 21, 12], [24, 17, 23, 16]]derived_reverse12n_789falsefalsechiral[]
m12n_789m12n_789m12n_789m12n_78912falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [5, 18, 6, 19], [7, 14, 8, 15], [2, 10, 3, 9], [11, 23, 12, 22], [13, 8, 14, 9], [15, 21, 16, 20], [17, 4, 18, 5], [19, 1, 20, 24], [21, 13, 22, 12], [23, 17, 24, 16]]derived_mirror12n_789falsefalsechiral[]
mr12n_789mr12n_789mr12n_789mr12n_78912falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [6, 19, 5, 18], [8, 15, 7, 14], [3, 9, 2, 10], [12, 22, 11, 23], [14, 9, 13, 8], [16, 20, 15, 21], [18, 5, 17, 4], [20, 24, 19, 1], [22, 12, 21, 13], [24, 16, 23, 17]]derived_mirror_reverse12n_789falsefalsechiral[]
12n_79012n_79012n_79012n_79012falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 19, 6, 18], [14, 7, 15, 8], [9, 3, 10, 2], [11, 22, 12, 23], [8, 13, 9, 14], [15, 20, 16, 21], [17, 5, 18, 4], [19, 24, 20, 1], [21, 12, 22, 13], [23, 16, 24, 17]]spreadsheetsample_dat!row=2882falsefalsechiral[]
r12n_790r12n_790r12n_790r12n_79012falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 18, 5, 19], [15, 8, 14, 7], [10, 2, 9, 3], [12, 23, 11, 22], [9, 14, 8, 13], [16, 21, 15, 20], [18, 4, 17, 5], [20, 1, 19, 24], [22, 13, 21, 12], [24, 17, 23, 16]]derived_reverse12n_790falsefalsechiral[]
m12n_790m12n_790m12n_790m12n_79012falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 18, 6, 19], [14, 8, 15, 7], [9, 2, 10, 3], [11, 23, 12, 22], [8, 14, 9, 13], [15, 21, 16, 20], [17, 4, 18, 5], [19, 1, 20, 24], [21, 13, 22, 12], [23, 17, 24, 16]]derived_mirror12n_790falsefalsechiral[]
mr12n_790mr12n_790mr12n_790mr12n_79012falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 19, 5, 18], [15, 7, 14, 8], [10, 3, 9, 2], [12, 22, 11, 23], [9, 13, 8, 14], [16, 20, 15, 21], [18, 5, 17, 4], [20, 24, 19, 1], [22, 12, 21, 13], [24, 16, 23, 17]]derived_mirror_reverse12n_790falsefalsechiral[]
12n_79112n_79112n_79112n_79112falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 19, 6, 18], [7, 15, 8, 14], [9, 3, 10, 2], [22, 12, 23, 11], [13, 9, 14, 8], [15, 20, 16, 21], [17, 5, 18, 4], [19, 24, 20, 1], [12, 22, 13, 21], [23, 16, 24, 17]]spreadsheetsample_dat!row=2883falsefalsechiral[]
r12n_791r12n_791r12n_791r12n_79112falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 18, 5, 19], [8, 14, 7, 15], [10, 2, 9, 3], [23, 11, 22, 12], [14, 8, 13, 9], [16, 21, 15, 20], [18, 4, 17, 5], [20, 1, 19, 24], [13, 21, 12, 22], [24, 17, 23, 16]]derived_reverse12n_791falsefalsechiral[]
m12n_791m12n_791m12n_791m12n_79112falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 18, 6, 19], [7, 14, 8, 15], [9, 2, 10, 3], [22, 11, 23, 12], [13, 8, 14, 9], [15, 21, 16, 20], [17, 4, 18, 5], [19, 1, 20, 24], [12, 21, 13, 22], [23, 17, 24, 16]]derived_mirror12n_791falsefalsechiral[]
mr12n_791mr12n_791mr12n_791mr12n_79112falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 19, 5, 18], [8, 15, 7, 14], [10, 3, 9, 2], [23, 12, 22, 11], [14, 9, 13, 8], [16, 20, 15, 21], [18, 5, 17, 4], [20, 24, 19, 1], [13, 22, 12, 21], [24, 16, 23, 17]]derived_mirror_reverse12n_791falsefalsechiral[]
12n_79212n_79212n_79212n_79212falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [18, 6, 19, 5], [7, 17, 8, 16], [2, 9, 3, 10], [20, 11, 21, 12], [22, 13, 23, 14], [15, 9, 16, 8], [17, 1, 18, 24], [4, 20, 5, 19], [12, 21, 13, 22], [14, 23, 15, 24]]spreadsheetsample_dat!row=2884falsefalsechiral[]
r12n_792r12n_792r12n_792r12n_79212falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [19, 5, 18, 6], [8, 16, 7, 17], [3, 10, 2, 9], [21, 12, 20, 11], [23, 14, 22, 13], [16, 8, 15, 9], [18, 24, 17, 1], [5, 19, 4, 20], [13, 22, 12, 21], [15, 24, 14, 23]]derived_reverse12n_792falsefalsechiral[]
m12n_792m12n_792m12n_792m12n_79212falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [18, 5, 19, 6], [7, 16, 8, 17], [2, 10, 3, 9], [20, 12, 21, 11], [22, 14, 23, 13], [15, 8, 16, 9], [17, 24, 18, 1], [4, 19, 5, 20], [12, 22, 13, 21], [14, 24, 15, 23]]derived_mirror12n_792falsefalsechiral[]
mr12n_792mr12n_792mr12n_792mr12n_79212falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [19, 6, 18, 5], [8, 17, 7, 16], [3, 9, 2, 10], [21, 11, 20, 12], [23, 13, 22, 14], [16, 9, 15, 8], [18, 1, 17, 24], [5, 20, 4, 19], [13, 21, 12, 22], [15, 23, 14, 24]]derived_mirror_reverse12n_792falsefalsechiral[]
12n_79312n_79312n_79312n_79312falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 18, 6, 19], [16, 7, 17, 8], [9, 3, 10, 2], [11, 21, 12, 20], [13, 23, 14, 22], [8, 15, 9, 16], [17, 1, 18, 24], [19, 4, 20, 5], [21, 13, 22, 12], [23, 15, 24, 14]]spreadsheetsample_dat!row=2885falsefalsechiral[]
r12n_793r12n_793r12n_793r12n_79312falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 19, 5, 18], [17, 8, 16, 7], [10, 2, 9, 3], [12, 20, 11, 21], [14, 22, 13, 23], [9, 16, 8, 15], [18, 24, 17, 1], [20, 5, 19, 4], [22, 12, 21, 13], [24, 14, 23, 15]]derived_reverse12n_793falsefalsechiral[]
m12n_793m12n_793m12n_793m12n_79312falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 19, 6, 18], [16, 8, 17, 7], [9, 2, 10, 3], [11, 20, 12, 21], [13, 22, 14, 23], [8, 16, 9, 15], [17, 24, 18, 1], [19, 5, 20, 4], [21, 12, 22, 13], [23, 14, 24, 15]]derived_mirror12n_793falsefalsechiral[]
mr12n_793mr12n_793mr12n_793mr12n_79312falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 18, 5, 19], [17, 7, 16, 8], [10, 3, 9, 2], [12, 21, 11, 20], [14, 23, 13, 22], [9, 15, 8, 16], [18, 1, 17, 24], [20, 4, 19, 5], [22, 13, 21, 12], [24, 15, 23, 14]]derived_mirror_reverse12n_793falsefalsechiral[]
12n_79412n_79412n_79412n_79412falseprime1[[1, 7, 2, 6], [10, 3, 11, 4], [18, 6, 19, 5], [7, 17, 8, 16], [2, 9, 3, 10], [20, 11, 21, 12], [22, 13, 23, 14], [15, 9, 16, 8], [17, 1, 18, 24], [4, 20, 5, 19], [14, 21, 15, 22], [12, 23, 13, 24]]spreadsheetsample_dat!row=2886falsefalsechiral[]
r12n_794r12n_794r12n_794r12n_79412falseprime1[[2, 6, 1, 7], [11, 4, 10, 3], [19, 5, 18, 6], [8, 16, 7, 17], [3, 10, 2, 9], [21, 12, 20, 11], [23, 14, 22, 13], [16, 8, 15, 9], [18, 24, 17, 1], [5, 19, 4, 20], [15, 22, 14, 21], [13, 24, 12, 23]]derived_reverse12n_794falsefalsechiral[]
m12n_794m12n_794m12n_794m12n_79412falseprime1[[1, 6, 2, 7], [10, 4, 11, 3], [18, 5, 19, 6], [7, 16, 8, 17], [2, 10, 3, 9], [20, 12, 21, 11], [22, 14, 23, 13], [15, 8, 16, 9], [17, 24, 18, 1], [4, 19, 5, 20], [14, 22, 15, 21], [12, 24, 13, 23]]derived_mirror12n_794falsefalsechiral[]
mr12n_794mr12n_794mr12n_794mr12n_79412falseprime1[[2, 7, 1, 6], [11, 3, 10, 4], [19, 6, 18, 5], [8, 17, 7, 16], [3, 9, 2, 10], [21, 11, 20, 12], [23, 13, 22, 14], [16, 9, 15, 8], [18, 1, 17, 24], [5, 20, 4, 19], [15, 21, 14, 22], [13, 23, 12, 24]]derived_mirror_reverse12n_794falsefalsechiral[]
12n_79512n_79512n_79512n_79512falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 18, 6, 19], [16, 7, 17, 8], [9, 3, 10, 2], [11, 21, 12, 20], [13, 23, 14, 22], [8, 15, 9, 16], [17, 1, 18, 24], [19, 4, 20, 5], [21, 15, 22, 14], [23, 13, 24, 12]]spreadsheetsample_dat!row=2887falsefalsechiral[]
r12n_795r12n_795r12n_795r12n_79512falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 19, 5, 18], [17, 8, 16, 7], [10, 2, 9, 3], [12, 20, 11, 21], [14, 22, 13, 23], [9, 16, 8, 15], [18, 24, 17, 1], [20, 5, 19, 4], [22, 14, 21, 15], [24, 12, 23, 13]]derived_reverse12n_795falsefalsechiral[]
m12n_795m12n_795m12n_795m12n_79512falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 19, 6, 18], [16, 8, 17, 7], [9, 2, 10, 3], [11, 20, 12, 21], [13, 22, 14, 23], [8, 16, 9, 15], [17, 24, 18, 1], [19, 5, 20, 4], [21, 14, 22, 15], [23, 12, 24, 13]]derived_mirror12n_795falsefalsechiral[]
mr12n_795mr12n_795mr12n_795mr12n_79512falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 18, 5, 19], [17, 7, 16, 8], [10, 3, 9, 2], [12, 21, 11, 20], [14, 23, 13, 22], [9, 15, 8, 16], [18, 1, 17, 24], [20, 4, 19, 5], [22, 15, 21, 14], [24, 13, 23, 12]]derived_mirror_reverse12n_795falsefalsechiral[]
12n_79612n_79612n_79612n_79612falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 18, 6, 19], [7, 17, 8, 16], [9, 21, 10, 20], [4, 12, 5, 11], [13, 23, 14, 22], [15, 9, 16, 8], [17, 1, 18, 24], [19, 2, 20, 3], [21, 13, 22, 12], [23, 15, 24, 14]]spreadsheetsample_dat!row=2888falsefalsechiral[]
r12n_796r12n_796r12n_796r12n_79612falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 19, 5, 18], [8, 16, 7, 17], [10, 20, 9, 21], [5, 11, 4, 12], [14, 22, 13, 23], [16, 8, 15, 9], [18, 24, 17, 1], [20, 3, 19, 2], [22, 12, 21, 13], [24, 14, 23, 15]]derived_reverse12n_796falsefalsechiral[]
m12n_796m12n_796m12n_796m12n_79612falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 19, 6, 18], [7, 16, 8, 17], [9, 20, 10, 21], [4, 11, 5, 12], [13, 22, 14, 23], [15, 8, 16, 9], [17, 24, 18, 1], [19, 3, 20, 2], [21, 12, 22, 13], [23, 14, 24, 15]]derived_mirror12n_796falsefalsechiral[]
mr12n_796mr12n_796mr12n_796mr12n_79612falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 18, 5, 19], [8, 17, 7, 16], [10, 21, 9, 20], [5, 12, 4, 11], [14, 23, 13, 22], [16, 9, 15, 8], [18, 1, 17, 24], [20, 2, 19, 3], [22, 13, 21, 12], [24, 15, 23, 14]]derived_mirror_reverse12n_796falsefalsechiral[]
12n_79712n_79712n_79712n_79712falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 18, 6, 19], [7, 17, 8, 16], [9, 21, 10, 20], [4, 12, 5, 11], [13, 23, 14, 22], [15, 9, 16, 8], [17, 1, 18, 24], [19, 2, 20, 3], [21, 15, 22, 14], [23, 13, 24, 12]]spreadsheetsample_dat!row=2889falsefalsechiral[]
r12n_797r12n_797r12n_797r12n_79712falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 19, 5, 18], [8, 16, 7, 17], [10, 20, 9, 21], [5, 11, 4, 12], [14, 22, 13, 23], [16, 8, 15, 9], [18, 24, 17, 1], [20, 3, 19, 2], [22, 14, 21, 15], [24, 12, 23, 13]]derived_reverse12n_797falsefalsechiral[]
m12n_797m12n_797m12n_797m12n_79712falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 19, 6, 18], [7, 16, 8, 17], [9, 20, 10, 21], [4, 11, 5, 12], [13, 22, 14, 23], [15, 8, 16, 9], [17, 24, 18, 1], [19, 3, 20, 2], [21, 14, 22, 15], [23, 12, 24, 13]]derived_mirror12n_797falsefalsechiral[]
mr12n_797mr12n_797mr12n_797mr12n_79712falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 18, 5, 19], [8, 17, 7, 16], [10, 21, 9, 20], [5, 12, 4, 11], [14, 23, 13, 22], [16, 9, 15, 8], [18, 1, 17, 24], [20, 2, 19, 3], [22, 15, 21, 14], [24, 13, 23, 12]]derived_mirror_reverse12n_797falsefalsechiral[]
12n_79812n_79812n_79812n_79812falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 18, 6, 19], [16, 7, 17, 8], [22, 9, 23, 10], [11, 20, 12, 21], [13, 4, 14, 5], [8, 15, 9, 16], [17, 1, 18, 24], [19, 12, 20, 13], [2, 22, 3, 21], [14, 23, 15, 24]]spreadsheetsample_dat!row=2890falsetruereversible[]
m12n_798m12n_798m12n_798m12n_79812falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 19, 6, 18], [16, 8, 17, 7], [22, 10, 23, 9], [11, 21, 12, 20], [13, 5, 14, 4], [8, 16, 9, 15], [17, 24, 18, 1], [19, 13, 20, 12], [2, 21, 3, 22], [14, 24, 15, 23]]derived_mirror12n_798falsetruereversible[]
12n_79912n_79912n_79912n_79912falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 18, 6, 19], [7, 21, 8, 20], [9, 14, 10, 15], [4, 12, 5, 11], [13, 23, 14, 22], [15, 8, 16, 9], [17, 1, 18, 24], [19, 2, 20, 3], [21, 17, 22, 16], [23, 13, 24, 12]]spreadsheetsample_dat!row=2891falsefalsechiral[]
r12n_799r12n_799r12n_799r12n_79912falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [6, 19, 5, 18], [8, 20, 7, 21], [10, 15, 9, 14], [5, 11, 4, 12], [14, 22, 13, 23], [16, 9, 15, 8], [18, 24, 17, 1], [20, 3, 19, 2], [22, 16, 21, 17], [24, 12, 23, 13]]derived_reverse12n_799falsefalsechiral[]
m12n_799m12n_799m12n_799m12n_79912falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 19, 6, 18], [7, 20, 8, 21], [9, 15, 10, 14], [4, 11, 5, 12], [13, 22, 14, 23], [15, 9, 16, 8], [17, 24, 18, 1], [19, 3, 20, 2], [21, 16, 22, 17], [23, 12, 24, 13]]derived_mirror12n_799falsefalsechiral[]
mr12n_799mr12n_799mr12n_799mr12n_79912falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [6, 18, 5, 19], [8, 21, 7, 20], [10, 14, 9, 15], [5, 12, 4, 11], [14, 23, 13, 22], [16, 8, 15, 9], [18, 1, 17, 24], [20, 2, 19, 3], [22, 17, 21, 16], [24, 13, 23, 12]]derived_mirror_reverse12n_799falsefalsechiral[]
12n_80012n_80012n_80012n_80012falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 18, 6, 19], [7, 21, 8, 20], [9, 14, 10, 15], [11, 4, 12, 5], [22, 13, 23, 14], [15, 8, 16, 9], [17, 1, 18, 24], [19, 2, 20, 3], [21, 17, 22, 16], [12, 23, 13, 24]]spreadsheetsample_dat!row=2892falsefalsechiral[]
r12n_800r12n_800r12n_800r12n_80012falseprime1[[2, 6, 1, 7], [4, 11, 3, 10], [6, 19, 5, 18], [8, 20, 7, 21], [10, 15, 9, 14], [12, 5, 11, 4], [23, 14, 22, 13], [16, 9, 15, 8], [18, 24, 17, 1], [20, 3, 19, 2], [22, 16, 21, 17], [13, 24, 12, 23]]derived_reverse12n_800falsefalsechiral[]
m12n_800m12n_800m12n_800m12n_80012falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 19, 6, 18], [7, 20, 8, 21], [9, 15, 10, 14], [11, 5, 12, 4], [22, 14, 23, 13], [15, 9, 16, 8], [17, 24, 18, 1], [19, 3, 20, 2], [21, 16, 22, 17], [12, 24, 13, 23]]derived_mirror12n_800falsefalsechiral[]
mr12n_800mr12n_800mr12n_800mr12n_80012falseprime1[[2, 7, 1, 6], [4, 10, 3, 11], [6, 18, 5, 19], [8, 21, 7, 20], [10, 14, 9, 15], [12, 4, 11, 5], [23, 13, 22, 14], [16, 8, 15, 9], [18, 1, 17, 24], [20, 2, 19, 3], [22, 17, 21, 16], [13, 23, 12, 24]]derived_mirror_reverse12n_800falsefalsechiral[]
12n_80112n_80112n_80112n_80112falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [18, 5, 19, 6], [7, 23, 8, 22], [9, 3, 10, 2], [16, 12, 17, 11], [24, 14, 1, 13], [20, 16, 21, 15], [4, 17, 5, 18], [12, 20, 13, 19], [21, 9, 22, 8], [14, 24, 15, 23]]spreadsheetsample_dat!row=2893falsetruereversible[]
m12n_801m12n_801m12n_801m12n_80112falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [18, 6, 19, 5], [7, 22, 8, 23], [9, 2, 10, 3], [16, 11, 17, 12], [24, 13, 1, 14], [20, 15, 21, 16], [4, 18, 5, 17], [12, 19, 13, 20], [21, 8, 22, 9], [14, 23, 15, 24]]derived_mirror12n_801falsetruereversible[]
12n_80212n_80212n_80212n_80212falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 19, 6, 18], [22, 7, 23, 8], [9, 3, 10, 2], [11, 16, 12, 17], [13, 24, 14, 1], [15, 20, 16, 21], [17, 5, 18, 4], [19, 12, 20, 13], [8, 21, 9, 22], [23, 14, 24, 15]]spreadsheetsample_dat!row=2894falsefalsechiral[]
r12n_802r12n_802r12n_802r12n_80212falseprime1[[2, 6, 1, 7], [4, 10, 3, 11], [6, 18, 5, 19], [23, 8, 22, 7], [10, 2, 9, 3], [12, 17, 11, 16], [14, 1, 13, 24], [16, 21, 15, 20], [18, 4, 17, 5], [20, 13, 19, 12], [9, 22, 8, 21], [24, 15, 23, 14]]derived_reverse12n_802falsefalsechiral[]
m12n_802m12n_802m12n_802m12n_80212falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 18, 6, 19], [22, 8, 23, 7], [9, 2, 10, 3], [11, 17, 12, 16], [13, 1, 14, 24], [15, 21, 16, 20], [17, 4, 18, 5], [19, 13, 20, 12], [8, 22, 9, 21], [23, 15, 24, 14]]derived_mirror12n_802falsefalsechiral[]
mr12n_802mr12n_802mr12n_802mr12n_80212falseprime1[[2, 7, 1, 6], [4, 11, 3, 10], [6, 19, 5, 18], [23, 7, 22, 8], [10, 3, 9, 2], [12, 16, 11, 17], [14, 24, 13, 1], [16, 20, 15, 21], [18, 5, 17, 4], [20, 12, 19, 13], [9, 21, 8, 22], [24, 14, 23, 15]]derived_mirror_reverse12n_802falsefalsechiral[]
12n_80312n_80312n_80312n_80312falseprime1[[1, 7, 2, 6], [3, 11, 4, 10], [5, 19, 6, 18], [7, 23, 8, 22], [9, 3, 10, 2], [11, 16, 12, 17], [24, 14, 1, 13], [15, 20, 16, 21], [17, 5, 18, 4], [19, 12, 20, 13], [21, 9, 22, 8], [14, 24, 15, 23]]spreadsheetsample_dat!row=2895falsetruereversible[]
m12n_803m12n_803m12n_803m12n_80312falseprime1[[1, 6, 2, 7], [3, 10, 4, 11], [5, 18, 6, 19], [7, 22, 8, 23], [9, 2, 10, 3], [11, 17, 12, 16], [24, 13, 1, 14], [15, 21, 16, 20], [17, 4, 18, 5], [19, 13, 20, 12], [21, 8, 22, 9], [14, 23, 15, 24]]derived_mirror12n_803falsetruereversible[]
12n_80412n_80412n_80412n_80412falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [18, 5, 19, 6], [7, 1, 8, 24], [16, 9, 17, 10], [2, 12, 3, 11], [20, 14, 21, 13], [22, 16, 23, 15], [4, 17, 5, 18], [8, 19, 9, 20], [14, 22, 15, 21], [12, 24, 13, 23]]spreadsheetsample_dat!row=2896falsetruereversible[]
m12n_804m12n_804m12n_804m12n_80412falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [18, 6, 19, 5], [7, 24, 8, 1], [16, 10, 17, 9], [2, 11, 3, 12], [20, 13, 21, 14], [22, 15, 23, 16], [4, 18, 5, 17], [8, 20, 9, 19], [14, 21, 15, 22], [12, 23, 13, 24]]derived_mirror12n_804falsetruereversible[]
12n_80512n_80512n_80512n_80512falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [18, 5, 19, 6], [7, 1, 8, 24], [16, 9, 17, 10], [2, 12, 3, 11], [22, 14, 23, 13], [20, 16, 21, 15], [4, 17, 5, 18], [8, 19, 9, 20], [14, 22, 15, 21], [12, 24, 13, 23]]spreadsheetsample_dat!row=2897falsetruereversible[]
m12n_805m12n_805m12n_805m12n_80512falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [18, 6, 19, 5], [7, 24, 8, 1], [16, 10, 17, 9], [2, 11, 3, 12], [22, 13, 23, 14], [20, 15, 21, 16], [4, 18, 5, 17], [8, 20, 9, 19], [14, 21, 15, 22], [12, 23, 13, 24]]derived_mirror12n_805falsetruereversible[]
12n_80612n_80612n_80612n_80612falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [20, 6, 21, 5], [7, 13, 8, 12], [16, 10, 17, 9], [2, 12, 3, 11], [13, 19, 14, 18], [22, 16, 23, 15], [8, 18, 9, 17], [19, 1, 20, 24], [4, 22, 5, 21], [14, 24, 15, 23]]spreadsheetsample_dat!row=2898falsetruereversible[]
m12n_806m12n_806m12n_806m12n_80612falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [20, 5, 21, 6], [7, 12, 8, 13], [16, 9, 17, 10], [2, 11, 3, 12], [13, 18, 14, 19], [22, 15, 23, 16], [8, 17, 9, 18], [19, 24, 20, 1], [4, 21, 5, 22], [14, 23, 15, 24]]derived_mirror12n_806falsetruereversible[]
12n_80712n_80712n_80712n_80712falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [20, 6, 21, 5], [7, 13, 8, 12], [16, 10, 17, 9], [2, 12, 3, 11], [13, 19, 14, 18], [15, 22, 16, 23], [8, 18, 9, 17], [19, 1, 20, 24], [4, 22, 5, 21], [23, 14, 24, 15]]spreadsheetsample_dat!row=2899falsetruereversible[]
m12n_807m12n_807m12n_807m12n_80712falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [20, 5, 21, 6], [7, 12, 8, 13], [16, 9, 17, 10], [2, 11, 3, 12], [13, 18, 14, 19], [15, 23, 16, 22], [8, 17, 9, 18], [19, 24, 20, 1], [4, 21, 5, 22], [23, 15, 24, 14]]derived_mirror12n_807falsetruereversible[]
12n_80812n_80812n_80812n_80812falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [20, 6, 21, 5], [7, 13, 8, 12], [9, 16, 10, 17], [2, 12, 3, 11], [13, 19, 14, 18], [15, 22, 16, 23], [17, 8, 18, 9], [19, 1, 20, 24], [4, 22, 5, 21], [23, 14, 24, 15]]spreadsheetsample_dat!row=2900falsetruereversible[]
m12n_808m12n_808m12n_808m12n_80812falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [20, 5, 21, 6], [7, 12, 8, 13], [9, 17, 10, 16], [2, 11, 3, 12], [13, 18, 14, 19], [15, 23, 16, 22], [17, 9, 18, 8], [19, 24, 20, 1], [4, 21, 5, 22], [23, 15, 24, 14]]derived_mirror12n_808falsetruereversible[]
12n_80912n_80912n_80912n_80912falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 20, 6, 21], [7, 13, 8, 12], [9, 16, 10, 17], [2, 12, 3, 11], [13, 19, 14, 18], [22, 16, 23, 15], [17, 8, 18, 9], [19, 1, 20, 24], [21, 4, 22, 5], [14, 24, 15, 23]]spreadsheetsample_dat!row=2901falsetruereversible[]
m12n_809m12n_809m12n_809m12n_80912falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 21, 6, 20], [7, 12, 8, 13], [9, 17, 10, 16], [2, 11, 3, 12], [13, 18, 14, 19], [22, 15, 23, 16], [17, 9, 18, 8], [19, 24, 20, 1], [21, 5, 22, 4], [14, 23, 15, 24]]derived_mirror12n_809falsetruereversible[]
12n_81012n_81012n_81012n_81012falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 20, 6, 21], [7, 13, 8, 12], [9, 16, 10, 17], [2, 12, 3, 11], [13, 19, 14, 18], [15, 22, 16, 23], [17, 8, 18, 9], [19, 1, 20, 24], [21, 4, 22, 5], [23, 14, 24, 15]]spreadsheetsample_dat!row=2902falsetruereversible[]
m12n_810m12n_810m12n_810m12n_81012falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 21, 6, 20], [7, 12, 8, 13], [9, 17, 10, 16], [2, 11, 3, 12], [13, 18, 14, 19], [15, 23, 16, 22], [17, 9, 18, 8], [19, 24, 20, 1], [21, 5, 22, 4], [23, 15, 24, 14]]derived_mirror12n_810falsetruereversible[]
12n_81112n_81112n_81112n_81112falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [20, 6, 21, 5], [7, 13, 8, 12], [16, 10, 17, 9], [2, 12, 3, 11], [13, 1, 14, 24], [15, 22, 16, 23], [8, 18, 9, 17], [19, 14, 20, 15], [4, 22, 5, 21], [23, 18, 24, 19]]spreadsheetsample_dat!row=2903falsetruereversible[]
m12n_811m12n_811m12n_811m12n_81112falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [20, 5, 21, 6], [7, 12, 8, 13], [16, 9, 17, 10], [2, 11, 3, 12], [13, 24, 14, 1], [15, 23, 16, 22], [8, 17, 9, 18], [19, 15, 20, 14], [4, 21, 5, 22], [23, 19, 24, 18]]derived_mirror12n_811falsetruereversible[]
12n_81212n_81212n_81212n_81212falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [20, 6, 21, 5], [7, 13, 8, 12], [9, 16, 10, 17], [2, 12, 3, 11], [13, 1, 14, 24], [15, 22, 16, 23], [17, 8, 18, 9], [19, 14, 20, 15], [4, 22, 5, 21], [23, 18, 24, 19]]spreadsheetsample_dat!row=2904falsefalsechiral[]
r12n_812r12n_812r12n_812r12n_81212falseprime1[[2, 6, 1, 7], [11, 3, 10, 4], [21, 5, 20, 6], [8, 12, 7, 13], [10, 17, 9, 16], [3, 11, 2, 12], [14, 24, 13, 1], [16, 23, 15, 22], [18, 9, 17, 8], [20, 15, 19, 14], [5, 21, 4, 22], [24, 19, 23, 18]]derived_reverse12n_812falsefalsechiral[]
m12n_812m12n_812m12n_812m12n_81212falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [20, 5, 21, 6], [7, 12, 8, 13], [9, 17, 10, 16], [2, 11, 3, 12], [13, 24, 14, 1], [15, 23, 16, 22], [17, 9, 18, 8], [19, 15, 20, 14], [4, 21, 5, 22], [23, 19, 24, 18]]derived_mirror12n_812falsefalsechiral[]
mr12n_812mr12n_812mr12n_812mr12n_81212falseprime1[[2, 7, 1, 6], [11, 4, 10, 3], [21, 6, 20, 5], [8, 13, 7, 12], [10, 16, 9, 17], [3, 12, 2, 11], [14, 1, 13, 24], [16, 22, 15, 23], [18, 8, 17, 9], [20, 14, 19, 15], [5, 22, 4, 21], [24, 18, 23, 19]]derived_mirror_reverse12n_812falsefalsechiral[]
12n_81312n_81312n_81312n_81312falseprime1[[1, 7, 2, 6], [10, 4, 11, 3], [5, 20, 6, 21], [7, 13, 8, 12], [9, 16, 10, 17], [2, 12, 3, 11], [13, 1, 14, 24], [15, 22, 16, 23], [17, 8, 18, 9], [19, 14, 20, 15], [21, 4, 22, 5], [23, 18, 24, 19]]spreadsheetsample_dat!row=2905falsetruereversible[]
m12n_813m12n_813m12n_813m12n_81312falseprime1[[1, 6, 2, 7], [10, 3, 11, 4], [5, 21, 6, 20], [7, 12, 8, 13], [9, 17, 10, 16], [2, 11, 3, 12], [13, 24, 14, 1], [15, 23, 16, 22], [17, 9, 18, 8], [19, 15, 20, 14], [21, 5, 22, 4], [23, 19, 24, 18]]derived_mirror12n_813falsetruereversible[]
12n_81412n_81412n_81412n_81412falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [20, 6, 21, 5], [7, 13, 8, 12], [16, 10, 17, 9], [11, 2, 12, 3], [24, 13, 1, 14], [22, 16, 23, 15], [8, 18, 9, 17], [14, 20, 15, 19], [4, 22, 5, 21], [18, 24, 19, 23]]spreadsheetsample_dat!row=2906falsetruereversible[]
m12n_814m12n_814m12n_814m12n_81412falseprime1[[1, 6, 2, 7], [3, 11, 4, 10], [20, 5, 21, 6], [7, 12, 8, 13], [16, 9, 17, 10], [11, 3, 12, 2], [24, 14, 1, 13], [22, 15, 23, 16], [8, 17, 9, 18], [14, 19, 15, 20], [4, 21, 5, 22], [18, 23, 19, 24]]derived_mirror12n_814falsetruereversible[]
12n_81512n_81512n_81512n_81512falseprime1[[1, 7, 2, 6], [3, 10, 4, 11], [20, 6, 21, 5], [7, 13, 8, 12], [16, 10, 17, 9], [11, 2, 12, 3], [13, 1, 14, 24], [15, 22, 16, 23], [8, 18, 9, 17], [19, 14, 20, 15], [4, 22, 5, 21], [23, 18, 24, 19]]spreadsheetsample_dat!row=2907falsetruereversible[]