Yet Another Knot Database

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
mr13n_254mr13n_254mr13n_254mr13n_25413falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_254falsefalsechiral[]
13n_25513n_25513n_25513n_25513falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 18, 10, 19], [19, 10, 20, 11], [21, 15, 22, 14], [15, 23, 16, 22], [23, 17, 24, 16], [17, 25, 18, 24], [25, 21, 26, 20]]spreadsheetsample_dat!row=8113falsefalsechiral[]
r13n_255r13n_255r13n_255r13n_25513falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 19, 9, 18], [20, 11, 19, 10], [22, 14, 21, 15], [16, 22, 15, 23], [24, 16, 23, 17], [18, 24, 17, 25], [26, 20, 25, 21]]derived_reverse13n_255falsefalsechiral[]
m13n_255m13n_255m13n_255m13n_25513falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 19, 10, 18], [19, 11, 20, 10], [21, 14, 22, 15], [15, 22, 16, 23], [23, 16, 24, 17], [17, 24, 18, 25], [25, 20, 26, 21]]derived_mirror13n_255falsefalsechiral[]
mr13n_255mr13n_255mr13n_255mr13n_25513falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 18, 9, 19], [20, 10, 19, 11], [22, 15, 21, 14], [16, 23, 15, 22], [24, 17, 23, 16], [18, 25, 17, 24], [26, 21, 25, 20]]derived_mirror_reverse13n_255falsefalsechiral[]
13n_25613n_25613n_25613n_25613falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [18, 10, 19, 9], [10, 20, 11, 19], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8114falsefalsechiral[]
r13n_256r13n_256r13n_256r13n_25613falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [19, 9, 18, 10], [11, 19, 10, 20], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [21, 26, 20, 25]]derived_reverse13n_256falsefalsechiral[]
m13n_256m13n_256m13n_256m13n_25613falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [18, 9, 19, 10], [10, 19, 11, 20], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [20, 26, 21, 25]]derived_mirror13n_256falsefalsechiral[]
mr13n_256mr13n_256mr13n_256mr13n_25613falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_256falsefalsechiral[]
13n_25713n_25713n_25713n_25713falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [18, 10, 19, 9], [10, 20, 11, 19], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8115falsefalsechiral[]
r13n_257r13n_257r13n_257r13n_25713falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [19, 9, 18, 10], [11, 19, 10, 20], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [21, 26, 20, 25]]derived_reverse13n_257falsefalsechiral[]
m13n_257m13n_257m13n_257m13n_25713falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [18, 9, 19, 10], [10, 19, 11, 20], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [20, 26, 21, 25]]derived_mirror13n_257falsefalsechiral[]
mr13n_257mr13n_257mr13n_257mr13n_25713falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_257falsefalsechiral[]
13n_25813n_25813n_25813n_25813falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [18, 10, 19, 9], [10, 20, 11, 19], [21, 15, 22, 14], [15, 23, 16, 22], [23, 17, 24, 16], [17, 25, 18, 24], [25, 21, 26, 20]]spreadsheetsample_dat!row=8116falsefalsechiral[]
r13n_258r13n_258r13n_258r13n_25813falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [19, 9, 18, 10], [11, 19, 10, 20], [22, 14, 21, 15], [16, 22, 15, 23], [24, 16, 23, 17], [18, 24, 17, 25], [26, 20, 25, 21]]derived_reverse13n_258falsefalsechiral[]
m13n_258m13n_258m13n_258m13n_25813falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [18, 9, 19, 10], [10, 19, 11, 20], [21, 14, 22, 15], [15, 22, 16, 23], [23, 16, 24, 17], [17, 24, 18, 25], [25, 20, 26, 21]]derived_mirror13n_258falsefalsechiral[]
mr13n_258mr13n_258mr13n_258mr13n_25813falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [19, 10, 18, 9], [11, 20, 10, 19], [22, 15, 21, 14], [16, 23, 15, 22], [24, 17, 23, 16], [18, 25, 17, 24], [26, 21, 25, 20]]derived_mirror_reverse13n_258falsefalsechiral[]
13n_25913n_25913n_25913n_25913falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [9, 18, 10, 19], [19, 10, 20, 11], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8117falsefalsechiral[]
r13n_259r13n_259r13n_259r13n_25913falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [10, 19, 9, 18], [20, 11, 19, 10], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [21, 26, 20, 25]]derived_reverse13n_259falsefalsechiral[]
m13n_259m13n_259m13n_259m13n_25913falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [9, 19, 10, 18], [19, 11, 20, 10], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [20, 26, 21, 25]]derived_mirror13n_259falsefalsechiral[]
mr13n_259mr13n_259mr13n_259mr13n_25913falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [10, 18, 9, 19], [20, 10, 19, 11], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_259falsefalsechiral[]
13n_26013n_26013n_26013n_26013falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [8, 14, 9, 13], [18, 10, 19, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8118falsefalsechiral[]
r13n_260r13n_260r13n_260r13n_26013falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [9, 13, 8, 14], [19, 9, 18, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [21, 26, 20, 25]]derived_reverse13n_260falsefalsechiral[]
m13n_260m13n_260m13n_260m13n_26013falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [8, 13, 9, 14], [18, 9, 19, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [20, 26, 21, 25]]derived_mirror13n_260falsefalsechiral[]
mr13n_260mr13n_260mr13n_260mr13n_26013falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_260falsefalsechiral[]
13n_26113n_26113n_26113n_26113falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 18, 10, 19], [19, 10, 20, 11], [21, 15, 22, 14], [15, 25, 16, 24], [23, 17, 24, 16], [17, 23, 18, 22], [25, 21, 26, 20]]spreadsheetsample_dat!row=8119falsefalsechiral[]
r13n_261r13n_261r13n_261r13n_26113falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 19, 9, 18], [20, 11, 19, 10], [22, 14, 21, 15], [16, 24, 15, 25], [24, 16, 23, 17], [18, 22, 17, 23], [26, 20, 25, 21]]derived_reverse13n_261falsefalsechiral[]
m13n_261m13n_261m13n_261m13n_26113falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 19, 10, 18], [19, 11, 20, 10], [21, 14, 22, 15], [15, 24, 16, 25], [23, 16, 24, 17], [17, 22, 18, 23], [25, 20, 26, 21]]derived_mirror13n_261falsefalsechiral[]
mr13n_261mr13n_261mr13n_261mr13n_26113falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 18, 9, 19], [20, 10, 19, 11], [22, 15, 21, 14], [16, 25, 15, 24], [24, 17, 23, 16], [18, 23, 17, 22], [26, 21, 25, 20]]derived_mirror_reverse13n_261falsefalsechiral[]
13n_26213n_26213n_26213n_26213falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [18, 10, 19, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8120falsefalsechiral[]
r13n_262r13n_262r13n_262r13n_26213falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [19, 9, 18, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [21, 26, 20, 25]]derived_reverse13n_262falsefalsechiral[]
m13n_262m13n_262m13n_262m13n_26213falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [18, 9, 19, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [20, 26, 21, 25]]derived_mirror13n_262falsefalsechiral[]
mr13n_262mr13n_262mr13n_262mr13n_26213falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_262falsefalsechiral[]
13n_26313n_26313n_26313n_26313falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [18, 10, 19, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8121falsefalsechiral[]
r13n_263r13n_263r13n_263r13n_26313falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [19, 9, 18, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [21, 26, 20, 25]]derived_reverse13n_263falsefalsechiral[]
m13n_263m13n_263m13n_263m13n_26313falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [18, 9, 19, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [20, 26, 21, 25]]derived_mirror13n_263falsefalsechiral[]
mr13n_263mr13n_263mr13n_263mr13n_26313falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [19, 10, 18, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_263falsefalsechiral[]
13n_26413n_26413n_26413n_26413falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [18, 10, 19, 9], [10, 20, 11, 19], [21, 15, 22, 14], [15, 25, 16, 24], [23, 17, 24, 16], [17, 23, 18, 22], [25, 21, 26, 20]]spreadsheetsample_dat!row=8122falsefalsechiral[]
r13n_264r13n_264r13n_264r13n_26413falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [19, 9, 18, 10], [11, 19, 10, 20], [22, 14, 21, 15], [16, 24, 15, 25], [24, 16, 23, 17], [18, 22, 17, 23], [26, 20, 25, 21]]derived_reverse13n_264falsefalsechiral[]
m13n_264m13n_264m13n_264m13n_26413falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [18, 9, 19, 10], [10, 19, 11, 20], [21, 14, 22, 15], [15, 24, 16, 25], [23, 16, 24, 17], [17, 22, 18, 23], [25, 20, 26, 21]]derived_mirror13n_264falsefalsechiral[]
mr13n_264mr13n_264mr13n_264mr13n_26413falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [19, 10, 18, 9], [11, 20, 10, 19], [22, 15, 21, 14], [16, 25, 15, 24], [24, 17, 23, 16], [18, 23, 17, 22], [26, 21, 25, 20]]derived_mirror_reverse13n_264falsefalsechiral[]
13n_26513n_26513n_26513n_26513falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [9, 18, 10, 19], [19, 10, 20, 11], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [20, 25, 21, 26]]spreadsheetsample_dat!row=8123falsefalsechiral[]
r13n_265r13n_265r13n_265r13n_26513falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [10, 19, 9, 18], [20, 11, 19, 10], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [21, 26, 20, 25]]derived_reverse13n_265falsefalsechiral[]
m13n_265m13n_265m13n_265m13n_26513falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [9, 19, 10, 18], [19, 11, 20, 10], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [20, 26, 21, 25]]derived_mirror13n_265falsefalsechiral[]
mr13n_265mr13n_265mr13n_265mr13n_26513falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [10, 18, 9, 19], [20, 10, 19, 11], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [21, 25, 20, 26]]derived_mirror_reverse13n_265falsefalsechiral[]
13n_26613n_26613n_26613n_26613falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8124falsefalsechiral[]
r13n_266r13n_266r13n_266r13n_26613falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [19, 25, 18, 26]]derived_reverse13n_266falsefalsechiral[]
m13n_266m13n_266m13n_266m13n_26613falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [18, 25, 19, 26]]derived_mirror13n_266falsefalsechiral[]
mr13n_266mr13n_266mr13n_266mr13n_26613falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_266falsefalsechiral[]
13n_26713n_26713n_26713n_26713falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 21, 10, 20], [19, 11, 20, 10], [21, 14, 22, 15], [15, 22, 16, 23], [23, 16, 24, 17], [17, 24, 18, 25], [25, 18, 26, 19]]spreadsheetsample_dat!row=8125falsefalsechiral[]
r13n_267r13n_267r13n_267r13n_26713falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 20, 9, 21], [20, 10, 19, 11], [22, 15, 21, 14], [16, 23, 15, 22], [24, 17, 23, 16], [18, 25, 17, 24], [26, 19, 25, 18]]derived_reverse13n_267falsefalsechiral[]
m13n_267m13n_267m13n_267m13n_26713falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 20, 10, 21], [19, 10, 20, 11], [21, 15, 22, 14], [15, 23, 16, 22], [23, 17, 24, 16], [17, 25, 18, 24], [25, 19, 26, 18]]derived_mirror13n_267falsefalsechiral[]
mr13n_267mr13n_267mr13n_267mr13n_26713falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 21, 9, 20], [20, 11, 19, 10], [22, 14, 21, 15], [16, 22, 15, 23], [24, 16, 23, 17], [18, 24, 17, 25], [26, 18, 25, 19]]derived_mirror_reverse13n_267falsefalsechiral[]
13n_26813n_26813n_26813n_26813falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8126falsefalsechiral[]
r13n_268r13n_268r13n_268r13n_26813falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [19, 25, 18, 26]]derived_reverse13n_268falsefalsechiral[]
m13n_268m13n_268m13n_268m13n_26813falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [18, 25, 19, 26]]derived_mirror13n_268falsefalsechiral[]
mr13n_268mr13n_268mr13n_268mr13n_26813falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [9, 14, 8, 13], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_268falsefalsechiral[]
13n_26913n_26913n_26913n_26913falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8127falsefalsechiral[]
r13n_269r13n_269r13n_269r13n_26913falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [19, 25, 18, 26]]derived_reverse13n_269falsefalsechiral[]
m13n_269m13n_269m13n_269m13n_26913falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [18, 25, 19, 26]]derived_mirror13n_269falsefalsechiral[]
mr13n_269mr13n_269mr13n_269mr13n_26913falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_269falsefalsechiral[]
13n_27013n_27013n_27013n_27013falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8128falsefalsechiral[]
r13n_270r13n_270r13n_270r13n_27013falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [19, 25, 18, 26]]derived_reverse13n_270falsefalsechiral[]
m13n_270m13n_270m13n_270m13n_27013falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [18, 25, 19, 26]]derived_mirror13n_270falsefalsechiral[]
mr13n_270mr13n_270mr13n_270mr13n_27013falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_270falsefalsechiral[]
13n_27113n_27113n_27113n_27113falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 21, 10, 20], [19, 11, 20, 10], [21, 14, 22, 15], [15, 24, 16, 25], [23, 16, 24, 17], [17, 22, 18, 23], [25, 18, 26, 19]]spreadsheetsample_dat!row=8129falsefalsechiral[]
r13n_271r13n_271r13n_271r13n_27113falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 20, 9, 21], [20, 10, 19, 11], [22, 15, 21, 14], [16, 25, 15, 24], [24, 17, 23, 16], [18, 23, 17, 22], [26, 19, 25, 18]]derived_reverse13n_271falsefalsechiral[]
m13n_271m13n_271m13n_271m13n_27113falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 20, 10, 21], [19, 10, 20, 11], [21, 15, 22, 14], [15, 25, 16, 24], [23, 17, 24, 16], [17, 23, 18, 22], [25, 19, 26, 18]]derived_mirror13n_271falsefalsechiral[]
mr13n_271mr13n_271mr13n_271mr13n_27113falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 21, 9, 20], [20, 11, 19, 10], [22, 14, 21, 15], [16, 24, 15, 25], [24, 16, 23, 17], [18, 22, 17, 23], [26, 18, 25, 19]]derived_mirror_reverse13n_271falsefalsechiral[]
13n_27213n_27213n_27213n_27213falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8130falsefalsechiral[]
r13n_272r13n_272r13n_272r13n_27213falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [19, 25, 18, 26]]derived_reverse13n_272falsefalsechiral[]
m13n_272m13n_272m13n_272m13n_27213falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [18, 25, 19, 26]]derived_mirror13n_272falsefalsechiral[]
mr13n_272mr13n_272mr13n_272mr13n_27213falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [9, 14, 8, 13], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_272falsefalsechiral[]
13n_27313n_27313n_27313n_27313falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [13, 8, 14, 9], [20, 9, 21, 10], [10, 19, 11, 20], [14, 22, 15, 21], [24, 16, 25, 15], [16, 24, 17, 23], [22, 18, 23, 17], [18, 26, 19, 25]]spreadsheetsample_dat!row=8131falsefalsechiral[]
r13n_273r13n_273r13n_273r13n_27313falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [14, 9, 13, 8], [21, 10, 20, 9], [11, 20, 10, 19], [15, 21, 14, 22], [25, 15, 24, 16], [17, 23, 16, 24], [23, 17, 22, 18], [19, 25, 18, 26]]derived_reverse13n_273falsefalsechiral[]
m13n_273m13n_273m13n_273m13n_27313falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [13, 9, 14, 8], [20, 10, 21, 9], [10, 20, 11, 19], [14, 21, 15, 22], [24, 15, 25, 16], [16, 23, 17, 24], [22, 17, 23, 18], [18, 25, 19, 26]]derived_mirror13n_273falsefalsechiral[]
mr13n_273mr13n_273mr13n_273mr13n_27313falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [14, 8, 13, 9], [21, 9, 20, 10], [11, 19, 10, 20], [15, 22, 14, 21], [25, 16, 24, 15], [17, 24, 16, 23], [23, 18, 22, 17], [19, 26, 18, 25]]derived_mirror_reverse13n_273falsefalsechiral[]
13n_27413n_27413n_27413n_27413falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [8, 14, 9, 13], [18, 10, 19, 9], [10, 20, 11, 19], [14, 23, 15, 24], [24, 15, 25, 16], [16, 22, 17, 21], [20, 18, 21, 17], [22, 25, 23, 26]]spreadsheetsample_dat!row=8132falsefalsechiral[]
r13n_274r13n_274r13n_274r13n_27413falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [9, 13, 8, 14], [19, 9, 18, 10], [11, 19, 10, 20], [15, 24, 14, 23], [25, 16, 24, 15], [17, 21, 16, 22], [21, 17, 20, 18], [23, 26, 22, 25]]derived_reverse13n_274falsefalsechiral[]
m13n_274m13n_274m13n_274m13n_27413falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [8, 13, 9, 14], [18, 9, 19, 10], [10, 19, 11, 20], [14, 24, 15, 23], [24, 16, 25, 15], [16, 21, 17, 22], [20, 17, 21, 18], [22, 26, 23, 25]]derived_mirror13n_274falsefalsechiral[]
mr13n_274mr13n_274mr13n_274mr13n_27413falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 23, 14, 24], [25, 15, 24, 16], [17, 22, 16, 21], [21, 18, 20, 17], [23, 25, 22, 26]]derived_mirror_reverse13n_274falsefalsechiral[]
13n_27513n_27513n_27513n_27513falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 18, 10, 19], [19, 10, 20, 11], [23, 15, 24, 14], [15, 25, 16, 24], [21, 16, 22, 17], [17, 20, 18, 21], [25, 23, 26, 22]]spreadsheetsample_dat!row=8133falsefalsechiral[]
r13n_275r13n_275r13n_275r13n_27513falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 19, 9, 18], [20, 11, 19, 10], [24, 14, 23, 15], [16, 24, 15, 25], [22, 17, 21, 16], [18, 21, 17, 20], [26, 22, 25, 23]]derived_reverse13n_275falsefalsechiral[]
m13n_275m13n_275m13n_275m13n_27513falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 19, 10, 18], [19, 11, 20, 10], [23, 14, 24, 15], [15, 24, 16, 25], [21, 17, 22, 16], [17, 21, 18, 20], [25, 22, 26, 23]]derived_mirror13n_275falsefalsechiral[]
mr13n_275mr13n_275mr13n_275mr13n_27513falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 18, 9, 19], [20, 10, 19, 11], [24, 15, 23, 14], [16, 25, 15, 24], [22, 16, 21, 17], [18, 20, 17, 21], [26, 23, 25, 22]]derived_mirror_reverse13n_275falsefalsechiral[]
13n_27613n_27613n_27613n_27613falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [18, 10, 19, 9], [10, 20, 11, 19], [14, 23, 15, 24], [24, 15, 25, 16], [16, 22, 17, 21], [20, 18, 21, 17], [22, 25, 23, 26]]spreadsheetsample_dat!row=8134falsefalsechiral[]
r13n_276r13n_276r13n_276r13n_27613falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [19, 9, 18, 10], [11, 19, 10, 20], [15, 24, 14, 23], [25, 16, 24, 15], [17, 21, 16, 22], [21, 17, 20, 18], [23, 26, 22, 25]]derived_reverse13n_276falsefalsechiral[]
m13n_276m13n_276m13n_276m13n_27613falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [18, 9, 19, 10], [10, 19, 11, 20], [14, 24, 15, 23], [24, 16, 25, 15], [16, 21, 17, 22], [20, 17, 21, 18], [22, 26, 23, 25]]derived_mirror13n_276falsefalsechiral[]
mr13n_276mr13n_276mr13n_276mr13n_27613falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [12, 4, 11, 5], [6, 12, 5, 13], [9, 14, 8, 13], [19, 10, 18, 9], [11, 20, 10, 19], [15, 23, 14, 24], [25, 15, 24, 16], [17, 22, 16, 21], [21, 18, 20, 17], [23, 25, 22, 26]]derived_mirror_reverse13n_276falsefalsechiral[]
13n_27713n_27713n_27713n_27713falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 24, 15, 23], [24, 16, 25, 15], [16, 26, 17, 25], [22, 18, 23, 17], [18, 22, 19, 21]]spreadsheetsample_dat!row=8135falsefalsechiral[]
r13n_277r13n_277r13n_277r13n_27713falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 23, 14, 24], [25, 15, 24, 16], [17, 25, 16, 26], [23, 17, 22, 18], [19, 21, 18, 22]]derived_reverse13n_277falsefalsechiral[]
m13n_277m13n_277m13n_277m13n_27713falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 23, 15, 24], [24, 15, 25, 16], [16, 25, 17, 26], [22, 17, 23, 18], [18, 21, 19, 22]]derived_mirror13n_277falsefalsechiral[]
mr13n_277mr13n_277mr13n_277mr13n_27713falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [9, 14, 8, 13], [21, 9, 20, 10], [11, 19, 10, 20], [15, 24, 14, 23], [25, 16, 24, 15], [17, 26, 16, 25], [23, 18, 22, 17], [19, 22, 18, 21]]derived_mirror_reverse13n_277falsefalsechiral[]
13n_27813n_27813n_27813n_27813falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [4, 12, 5, 11], [12, 6, 13, 5], [13, 8, 14, 9], [9, 21, 10, 20], [19, 11, 20, 10], [23, 14, 24, 15], [15, 24, 16, 25], [25, 16, 26, 17], [17, 22, 18, 23], [21, 18, 22, 19]]spreadsheetsample_dat!row=8136falsefalsechiral[]
r13n_278r13n_278r13n_278r13n_27813falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [5, 11, 4, 12], [13, 5, 12, 6], [14, 9, 13, 8], [10, 20, 9, 21], [20, 10, 19, 11], [24, 15, 23, 14], [16, 25, 15, 24], [26, 17, 25, 16], [18, 23, 17, 22], [22, 19, 21, 18]]derived_reverse13n_278falsefalsechiral[]
m13n_278m13n_278m13n_278m13n_27813falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [4, 11, 5, 12], [12, 5, 13, 6], [13, 9, 14, 8], [9, 20, 10, 21], [19, 10, 20, 11], [23, 15, 24, 14], [15, 25, 16, 24], [25, 17, 26, 16], [17, 23, 18, 22], [21, 19, 22, 18]]derived_mirror13n_278falsefalsechiral[]
mr13n_278mr13n_278mr13n_278mr13n_27813falseprime1[[4, 1, 3, 26], [2, 7, 1, 6], [8, 3, 7, 2], [5, 12, 4, 11], [13, 6, 12, 5], [14, 8, 13, 9], [10, 21, 9, 20], [20, 11, 19, 10], [24, 14, 23, 15], [16, 24, 15, 25], [26, 16, 25, 17], [18, 22, 17, 23], [22, 18, 21, 19]]derived_mirror_reverse13n_278falsefalsechiral[]
13n_27913n_27913n_27913n_27913falseprime1[[3, 1, 4, 26], [1, 7, 2, 6], [7, 3, 8, 2], [11, 4, 12, 5], [5, 12, 6, 13], [8, 14, 9, 13], [20, 9, 21, 10], [10, 19, 11, 20], [14, 24, 15, 23], [24, 16, 25, 15], [16, 26, 17, 25], [22, 18, 23, 17], [18, 22, 19, 21]]spreadsheetsample_dat!row=8137falsefalsechiral[]
r13n_279r13n_279r13n_279r13n_27913falseprime1[[4, 26, 3, 1], [2, 6, 1, 7], [8, 2, 7, 3], [12, 5, 11, 4], [6, 13, 5, 12], [9, 13, 8, 14], [21, 10, 20, 9], [11, 20, 10, 19], [15, 23, 14, 24], [25, 15, 24, 16], [17, 25, 16, 26], [23, 17, 22, 18], [19, 21, 18, 22]]derived_reverse13n_279falsefalsechiral[]
m13n_279m13n_279m13n_279m13n_27913falseprime1[[3, 26, 4, 1], [1, 6, 2, 7], [7, 2, 8, 3], [11, 5, 12, 4], [5, 13, 6, 12], [8, 13, 9, 14], [20, 10, 21, 9], [10, 20, 11, 19], [14, 23, 15, 24], [24, 15, 25, 16], [16, 25, 17, 26], [22, 17, 23, 18], [18, 21, 19, 22]]derived_mirror13n_279falsefalsechiral[]