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
0_10_10_10_10trueunknot1[]spreadsheetsample_dat!row=3truetrueunknot (elementary)[]
3_13_13_13a_13trueprime1[[1, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2]]spreadsheetsample_dat!row=4falsetruereversible[]
m3_1m3_1m3_1m3a_13trueprime1[[1, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3]]derived_mirror3_1falsetruereversible[]
4_14_14_14a_14trueprime1[[4, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8]]spreadsheetsample_dat!row=5truetruefully amphicheiral[]
5_15_15_15a_25trueprime1[[2, 8, 3, 7], [4, 10, 5, 9], [6, 2, 7, 1], [8, 4, 9, 3], [10, 6, 1, 5]]spreadsheetsample_dat!row=6falsetruereversible[]
m5_1m5_1m5_1m5a_25trueprime1[[2, 7, 3, 8], [4, 9, 5, 10], [6, 1, 7, 2], [8, 3, 9, 4], [10, 5, 1, 6]]derived_mirror5_1falsetruereversible[]
5_25_25_25a_15trueprime1[[1, 5, 2, 4], [3, 9, 4, 8], [5, 1, 6, 10], [7, 3, 8, 2], [9, 7, 10, 6]]spreadsheetsample_dat!row=7falsetruereversible[]
m5_2m5_2m5_2m5a_15trueprime1[[1, 4, 2, 5], [3, 8, 4, 9], [5, 10, 6, 1], [7, 2, 8, 3], [9, 6, 10, 7]]derived_mirror5_2falsetruereversible[]
3_1 # 3_13_1 # 3_13_1 # 3_1None6truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 11, 8, 10], [9, 7, 10, 12], [11, 9, 12, 8]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # m3_13_1 # m3_13_1 # m3_1None6truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 10, 8, 11], [9, 12, 10, 7], [11, 8, 12, 9]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false}]truetruefully amphicheiral[]
m3_1 # m3_1m3_1 # m3_1m3_1 # m3_1None6truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 10, 8, 11], [9, 12, 10, 7], [11, 8, 12, 9]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false}]falsetruereversible[]
6_16_16_16a_36trueprime1[[1, 7, 2, 6], [3, 10, 4, 11], [5, 3, 6, 2], [7, 1, 8, 12], [9, 4, 10, 5], [11, 9, 12, 8]]spreadsheetsample_dat!row=8falsetruereversible[]
m6_1m6_1m6_1m6a_36trueprime1[[1, 6, 2, 7], [3, 11, 4, 10], [5, 2, 6, 3], [7, 12, 8, 1], [9, 5, 10, 4], [11, 8, 12, 9]]derived_mirror6_1falsetruereversible[]
6_26_26_26a_26trueprime1[[1, 8, 2, 9], [3, 11, 4, 10], [5, 1, 6, 12], [7, 2, 8, 3], [9, 7, 10, 6], [11, 5, 12, 4]]spreadsheetsample_dat!row=9falsetruereversible[]
m6_2m6_2m6_2m6a_26trueprime1[[1, 9, 2, 8], [3, 10, 4, 11], [5, 12, 6, 1], [7, 3, 8, 2], [9, 6, 10, 7], [11, 4, 12, 5]]derived_mirror6_2falsetruereversible[]
6_36_36_36a_16trueprime1[[4, 2, 5, 1], [8, 4, 9, 3], [12, 9, 1, 10], [10, 5, 11, 6], [6, 11, 7, 12], [2, 8, 3, 7]]spreadsheetsample_dat!row=10truetruefully amphicheiral[]
3_1 # 4_13_1 # 4_13_1 # 4_1None7truecomposite1[[10, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 8, 11, 7], [14, 12, 7, 11], [12, 9, 13, 10], [8, 13, 9, 14]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"4_1","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # 4_1m3_1 # 4_1m3_1 # 4_1None7truecomposite1[[10, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 8, 11, 7], [14, 12, 7, 11], [12, 9, 13, 10], [8, 13, 9, 14]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"4_1","mirror":false,"reverse":false}]falsetruereversible[]
7_17_17_17a_77trueprime1[[1, 9, 2, 8], [3, 11, 4, 10], [5, 13, 6, 12], [7, 1, 8, 14], [9, 3, 10, 2], [11, 5, 12, 4], [13, 7, 14, 6]]spreadsheetsample_dat!row=11falsetruereversible[]
m7_1m7_1m7_1m7a_77trueprime1[[1, 8, 2, 9], [3, 10, 4, 11], [5, 12, 6, 13], [7, 14, 8, 1], [9, 2, 10, 3], [11, 4, 12, 5], [13, 6, 14, 7]]derived_mirror7_1falsetruereversible[]
7_27_27_27a_47trueprime1[[2, 10, 3, 9], [4, 14, 5, 13], [6, 12, 7, 11], [8, 2, 9, 1], [10, 8, 11, 7], [12, 6, 13, 5], [14, 4, 1, 3]]spreadsheetsample_dat!row=12falsetruereversible[]
m7_2m7_2m7_2m7a_47trueprime1[[2, 9, 3, 10], [4, 13, 5, 14], [6, 11, 7, 12], [8, 1, 9, 2], [10, 7, 11, 8], [12, 5, 13, 6], [14, 3, 1, 4]]derived_mirror7_2falsetruereversible[]
7_37_37_37a_57trueprime1[[1, 9, 2, 8], [3, 11, 4, 10], [5, 1, 6, 14], [7, 13, 8, 12], [9, 3, 10, 2], [11, 5, 12, 4], [13, 7, 14, 6]]spreadsheetsample_dat!row=13falsetruereversible[]
m7_3m7_3m7_3m7a_57trueprime1[[1, 8, 2, 9], [3, 10, 4, 11], [5, 14, 6, 1], [7, 12, 8, 13], [9, 2, 10, 3], [11, 4, 12, 5], [13, 6, 14, 7]]derived_mirror7_3falsetruereversible[]
7_47_47_47a_67trueprime1[[2, 10, 3, 9], [4, 12, 5, 11], [6, 14, 7, 13], [8, 4, 9, 3], [10, 2, 11, 1], [12, 8, 13, 7], [14, 6, 1, 5]]spreadsheetsample_dat!row=14falsetruereversible[]
m7_4m7_4m7_4m7a_67trueprime1[[2, 9, 3, 10], [4, 11, 5, 12], [6, 13, 7, 14], [8, 3, 9, 4], [10, 1, 11, 2], [12, 7, 13, 8], [14, 5, 1, 6]]derived_mirror7_4falsetruereversible[]
7_57_57_57a_37trueprime1[[2, 10, 3, 9], [4, 2, 5, 1], [6, 14, 7, 13], [8, 12, 9, 11], [10, 4, 11, 3], [12, 6, 13, 5], [14, 8, 1, 7]]spreadsheetsample_dat!row=15falsetruereversible[]
m7_5m7_5m7_5m7a_37trueprime1[[2, 9, 3, 10], [4, 1, 5, 2], [6, 13, 7, 14], [8, 11, 9, 12], [10, 3, 11, 4], [12, 5, 13, 6], [14, 7, 1, 8]]derived_mirror7_5falsetruereversible[]
7_67_67_67a_27trueprime1[[1, 13, 2, 12], [3, 9, 4, 8], [5, 1, 6, 14], [7, 10, 8, 11], [9, 3, 10, 2], [11, 6, 12, 7], [13, 5, 14, 4]]spreadsheetsample_dat!row=16falsetruereversible[]
m7_6m7_6m7_6m7a_27trueprime1[[1, 12, 2, 13], [3, 8, 4, 9], [5, 14, 6, 1], [7, 11, 8, 10], [9, 2, 10, 3], [11, 7, 12, 6], [13, 4, 14, 5]]derived_mirror7_6falsetruereversible[]
7_77_77_77a_17trueprime1[[1, 10, 2, 11], [3, 13, 4, 12], [5, 14, 6, 1], [7, 5, 8, 4], [9, 2, 10, 3], [11, 9, 12, 8], [13, 6, 14, 7]]spreadsheetsample_dat!row=17falsetruereversible[]
m7_7m7_7m7_7m7a_17trueprime1[[1, 11, 2, 10], [3, 12, 4, 13], [5, 1, 6, 14], [7, 4, 8, 5], [9, 3, 10, 2], [11, 8, 12, 9], [13, 7, 14, 6]]derived_mirror7_7falsetruereversible[]
3_1 # 5_13_1 # 5_13_1 # 5_1None8truecomposite1[[8, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 14, 9, 13], [10, 16, 11, 15], [12, 8, 13, 7], [14, 10, 15, 9], [16, 12, 7, 11]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"5_1","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # m5_13_1 # m5_13_1 # m5_1None8truecomposite1[[8, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 13, 9, 14], [10, 15, 11, 16], [12, 7, 13, 8], [14, 9, 15, 10], [16, 11, 7, 12]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"5_1","mirror":true,"reverse":false}]falsetruereversible[]
3_1 # 5_23_1 # 5_23_1 # 5_2None8truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 11, 8, 10], [9, 15, 10, 14], [11, 7, 12, 16], [13, 9, 14, 8], [15, 13, 16, 12]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"5_2","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # m5_23_1 # m5_23_1 # m5_2None8truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 10, 8, 11], [9, 14, 10, 15], [11, 16, 12, 7], [13, 8, 14, 9], [15, 12, 16, 13]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"5_2","mirror":true,"reverse":false}]falsetruereversible[]
m3_1 # 5_1m3_1 # 5_1m3_1 # 5_1None8truecomposite1[[8, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 14, 9, 13], [10, 16, 11, 15], [12, 8, 13, 7], [14, 10, 15, 9], [16, 12, 7, 11]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"5_1","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # m5_1m3_1 # m5_1m3_1 # m5_1None8truecomposite1[[8, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 13, 9, 14], [10, 15, 11, 16], [12, 7, 13, 8], [14, 9, 15, 10], [16, 11, 7, 12]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"5_1","mirror":true,"reverse":false}]falsetruereversible[]
m3_1 # 5_2m3_1 # 5_2m3_1 # 5_2None8truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 11, 8, 10], [9, 15, 10, 14], [11, 7, 12, 16], [13, 9, 14, 8], [15, 13, 16, 12]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"5_2","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # m5_2m3_1 # m5_2m3_1 # m5_2None8truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 10, 8, 11], [9, 14, 10, 15], [11, 16, 12, 7], [13, 8, 14, 9], [15, 12, 16, 13]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"5_2","mirror":true,"reverse":false}]falsetruereversible[]
4_1 # 4_14_1 # 4_14_1 # 4_1None8truecomposite1[[12, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8], [4, 10, 13, 9], [16, 14, 9, 13], [14, 11, 15, 12], [10, 15, 11, 16]]derived_connected_sum[{"knot_id":"4_1","mirror":false,"reverse":false},{"knot_id":"4_1","mirror":false,"reverse":false}]truetruefully amphicheiral[]
8_18_18_18a_118trueprime1[[1, 9, 2, 8], [3, 7, 4, 6], [5, 12, 6, 13], [7, 3, 8, 2], [9, 1, 10, 16], [11, 15, 12, 14], [13, 4, 14, 5], [15, 11, 16, 10]]spreadsheetsample_dat!row=18falsetruereversible[]
m8_1m8_1m8_1m8a_118trueprime1[[1, 8, 2, 9], [3, 6, 4, 7], [5, 13, 6, 12], [7, 2, 8, 3], [9, 16, 10, 1], [11, 14, 12, 15], [13, 5, 14, 4], [15, 10, 16, 11]]derived_mirror8_1falsetruereversible[]
8_28_28_28a_88trueprime1[[1, 10, 2, 11], [3, 13, 4, 12], [5, 15, 6, 14], [7, 1, 8, 16], [9, 2, 10, 3], [11, 9, 12, 8], [13, 5, 14, 4], [15, 7, 16, 6]]spreadsheetsample_dat!row=19falsetruereversible[]
m8_2m8_2m8_2m8a_88trueprime1[[1, 11, 2, 10], [3, 12, 4, 13], [5, 14, 6, 15], [7, 16, 8, 1], [9, 3, 10, 2], [11, 8, 12, 9], [13, 4, 14, 5], [15, 6, 16, 7]]derived_mirror8_2falsetruereversible[]
8_38_38_38a_188trueprime1[[6, 2, 7, 1], [14, 10, 15, 9], [10, 5, 11, 6], [12, 3, 13, 4], [4, 11, 5, 12], [2, 13, 3, 14], [16, 8, 1, 7], [8, 16, 9, 15]]spreadsheetsample_dat!row=20truetruefully amphicheiral[]
8_48_48_48a_178trueprime1[[2, 11, 3, 12], [4, 9, 5, 10], [6, 16, 7, 15], [8, 14, 9, 13], [10, 1, 11, 2], [12, 3, 13, 4], [14, 8, 15, 7], [16, 6, 1, 5]]spreadsheetsample_dat!row=21falsetruereversible[]
m8_4m8_4m8_4m8a_178trueprime1[[2, 12, 3, 11], [4, 10, 5, 9], [6, 15, 7, 16], [8, 13, 9, 14], [10, 2, 11, 1], [12, 4, 13, 3], [14, 7, 15, 8], [16, 5, 1, 6]]derived_mirror8_4falsetruereversible[]
8_58_58_58a_138trueprime1[[1, 7, 2, 6], [3, 9, 4, 8], [5, 12, 6, 13], [7, 3, 8, 2], [9, 15, 10, 14], [11, 1, 12, 16], [13, 4, 14, 5], [15, 11, 16, 10]]spreadsheetsample_dat!row=22falsetruereversible[]
m8_5m8_5m8_5m8a_138trueprime1[[1, 6, 2, 7], [3, 8, 4, 9], [5, 13, 6, 12], [7, 2, 8, 3], [9, 14, 10, 15], [11, 16, 12, 1], [13, 5, 14, 4], [15, 10, 16, 11]]derived_mirror8_5falsetruereversible[]
8_68_68_68a_108trueprime1[[2, 9, 3, 10], [4, 14, 5, 13], [6, 16, 7, 15], [8, 12, 9, 11], [10, 1, 11, 2], [12, 8, 13, 7], [14, 6, 15, 5], [16, 4, 1, 3]]spreadsheetsample_dat!row=23falsetruereversible[]
m8_6m8_6m8_6m8a_108trueprime1[[2, 10, 3, 9], [4, 13, 5, 14], [6, 15, 7, 16], [8, 11, 9, 12], [10, 2, 11, 1], [12, 7, 13, 8], [14, 5, 15, 6], [16, 3, 1, 4]]derived_mirror8_6falsetruereversible[]
8_78_78_78a_68trueprime1[[2, 9, 3, 10], [4, 14, 5, 13], [6, 15, 7, 16], [8, 1, 9, 2], [10, 5, 11, 6], [12, 4, 13, 3], [14, 12, 15, 11], [16, 7, 1, 8]]spreadsheetsample_dat!row=24falsetruereversible[]
m8_7m8_7m8_7m8a_68trueprime1[[2, 10, 3, 9], [4, 13, 5, 14], [6, 16, 7, 15], [8, 2, 9, 1], [10, 6, 11, 5], [12, 3, 13, 4], [14, 11, 15, 12], [16, 8, 1, 7]]derived_mirror8_7falsetruereversible[]
8_88_88_88a_48trueprime1[[1, 7, 2, 6], [3, 12, 4, 13], [5, 9, 6, 8], [7, 3, 8, 2], [9, 16, 10, 1], [11, 14, 12, 15], [13, 4, 14, 5], [15, 10, 16, 11]]spreadsheetsample_dat!row=25falsetruereversible[]
m8_8m8_8m8_8m8a_48trueprime1[[1, 6, 2, 7], [3, 13, 4, 12], [5, 8, 6, 9], [7, 2, 8, 3], [9, 1, 10, 16], [11, 15, 12, 14], [13, 5, 14, 4], [15, 11, 16, 10]]derived_mirror8_8falsetruereversible[]
8_98_98_98a_168trueprime1[[6, 2, 7, 1], [14, 8, 15, 7], [10, 3, 11, 4], [2, 13, 3, 14], [12, 5, 13, 6], [4, 11, 5, 12], [16, 10, 1, 9], [8, 16, 9, 15]]spreadsheetsample_dat!row=26truetruefully amphicheiral[]
8_108_108_108a_38trueprime1[[2, 14, 3, 13], [4, 9, 5, 10], [6, 11, 7, 12], [8, 15, 9, 16], [10, 5, 11, 6], [12, 2, 13, 1], [14, 7, 15, 8], [16, 4, 1, 3]]spreadsheetsample_dat!row=27falsetruereversible[]
m8_10m8_10m8_10m8a_38trueprime1[[2, 13, 3, 14], [4, 10, 5, 9], [6, 12, 7, 11], [8, 16, 9, 15], [10, 6, 11, 5], [12, 1, 13, 2], [14, 8, 15, 7], [16, 3, 1, 4]]derived_mirror8_10falsetruereversible[]
8_118_118_118a_98trueprime1[[1, 10, 2, 11], [3, 13, 4, 12], [5, 15, 6, 14], [7, 1, 8, 16], [9, 2, 10, 3], [11, 9, 12, 8], [13, 7, 14, 6], [15, 5, 16, 4]]spreadsheetsample_dat!row=28falsetruereversible[]
m8_11m8_11m8_11m8a_98trueprime1[[1, 11, 2, 10], [3, 12, 4, 13], [5, 14, 6, 15], [7, 16, 8, 1], [9, 3, 10, 2], [11, 8, 12, 9], [13, 6, 14, 7], [15, 4, 16, 5]]derived_mirror8_11falsetruereversible[]
8_128_128_128a_58trueprime1[[4, 2, 5, 1], [10, 8, 11, 7], [8, 3, 9, 4], [2, 9, 3, 10], [14, 6, 15, 5], [16, 11, 1, 12], [12, 15, 13, 16], [6, 14, 7, 13]]spreadsheetsample_dat!row=29truetruefully amphicheiral[]
8_138_138_138a_78trueprime1[[1, 9, 2, 8], [3, 14, 4, 15], [5, 12, 6, 13], [7, 11, 8, 10], [9, 3, 10, 2], [11, 16, 12, 1], [13, 4, 14, 5], [15, 6, 16, 7]]spreadsheetsample_dat!row=30falsetruereversible[]
m8_13m8_13m8_13m8a_78trueprime1[[1, 8, 2, 9], [3, 15, 4, 14], [5, 13, 6, 12], [7, 10, 8, 11], [9, 2, 10, 3], [11, 1, 12, 16], [13, 5, 14, 4], [15, 7, 16, 6]]derived_mirror8_13falsetruereversible[]
8_148_148_148a_18trueprime1[[2, 12, 3, 11], [4, 8, 5, 7], [6, 15, 7, 16], [8, 14, 9, 13], [10, 2, 11, 1], [12, 10, 13, 9], [14, 4, 15, 3], [16, 5, 1, 6]]spreadsheetsample_dat!row=31falsetruereversible[]
m8_14m8_14m8_14m8a_18trueprime1[[2, 11, 3, 12], [4, 7, 5, 8], [6, 16, 7, 15], [8, 13, 9, 14], [10, 1, 11, 2], [12, 9, 13, 10], [14, 3, 15, 4], [16, 6, 1, 5]]derived_mirror8_14falsetruereversible[]
8_158_158_158a_28trueprime1[[1, 7, 2, 6], [3, 15, 4, 14], [5, 9, 6, 8], [7, 3, 8, 2], [9, 13, 10, 12], [11, 1, 12, 16], [13, 5, 14, 4], [15, 11, 16, 10]]spreadsheetsample_dat!row=32falsetruereversible[]
m8_15m8_15m8_15m8a_28trueprime1[[1, 6, 2, 7], [3, 14, 4, 15], [5, 8, 6, 9], [7, 2, 8, 3], [9, 12, 10, 13], [11, 16, 12, 1], [13, 4, 14, 5], [15, 10, 16, 11]]derived_mirror8_15falsetruereversible[]
8_168_168_168a_158trueprime1[[2, 7, 3, 8], [4, 10, 5, 9], [6, 1, 7, 2], [8, 14, 9, 13], [10, 15, 11, 16], [12, 6, 13, 5], [14, 3, 15, 4], [16, 11, 1, 12]]spreadsheetsample_dat!row=33falsetruereversible[]
m8_16m8_16m8_16m8a_158trueprime1[[2, 8, 3, 7], [4, 9, 5, 10], [6, 2, 7, 1], [8, 13, 9, 14], [10, 16, 11, 15], [12, 5, 13, 6], [14, 4, 15, 3], [16, 12, 1, 11]]derived_mirror8_16falsetruereversible[]
8_178_178_178a_148trueprime1[[6, 2, 7, 1], [14, 8, 15, 7], [8, 3, 9, 4], [2, 13, 3, 14], [12, 5, 13, 6], [4, 9, 5, 10], [16, 12, 1, 11], [10, 16, 11, 15]]spreadsheetsample_dat!row=34truefalsenegative amphicheiral[]
r8_17r8_17r8_17r8a_148trueprime1[[7, 1, 6, 2], [15, 7, 14, 8], [9, 4, 8, 3], [3, 14, 2, 13], [13, 6, 12, 5], [5, 10, 4, 9], [1, 11, 16, 12], [11, 15, 10, 16]]derived_reverse8_17truefalsenegative amphicheiral[]
8_188_188_188a_128trueprime1[[6, 2, 7, 1], [8, 3, 9, 4], [16, 11, 1, 12], [2, 14, 3, 13], [4, 15, 5, 16], [10, 6, 11, 5], [12, 7, 13, 8], [14, 10, 15, 9]]spreadsheetsample_dat!row=35truetruefully amphicheiral[]
8_198_198_198n_38falseprime1[[2, 14, 3, 13], [5, 11, 6, 10], [7, 15, 8, 14], [9, 5, 10, 4], [11, 7, 12, 6], [12, 2, 13, 1], [15, 9, 16, 8], [16, 4, 1, 3]]spreadsheetsample_dat!row=36falsetruereversible[]
m8_19m8_19m8_19m8n_38falseprime1[[2, 13, 3, 14], [5, 10, 6, 11], [7, 14, 8, 15], [9, 4, 10, 5], [11, 6, 12, 7], [12, 1, 13, 2], [15, 8, 16, 9], [16, 3, 1, 4]]derived_mirror8_19falsetruereversible[]
8_208_208_208n_18falseprime1[[1, 7, 2, 6], [4, 13, 5, 14], [5, 9, 6, 8], [7, 3, 8, 2], [10, 15, 11, 16], [12, 9, 13, 10], [14, 3, 15, 4], [16, 11, 1, 12]]spreadsheetsample_dat!row=37falsetruereversible[]
m8_20m8_20m8_20m8n_18falseprime1[[1, 6, 2, 7], [4, 14, 5, 13], [5, 8, 6, 9], [7, 2, 8, 3], [10, 16, 11, 15], [12, 10, 13, 9], [14, 4, 15, 3], [16, 12, 1, 11]]derived_mirror8_20falsetruereversible[]
8_218_218_218n_28falseprime1[[1, 7, 2, 6], [4, 13, 5, 14], [5, 9, 6, 8], [7, 3, 8, 2], [9, 13, 10, 12], [11, 1, 12, 16], [14, 3, 15, 4], [15, 11, 16, 10]]spreadsheetsample_dat!row=38falsetruereversible[]
m8_21m8_21m8_21m8n_28falseprime1[[1, 6, 2, 7], [4, 14, 5, 13], [5, 8, 6, 9], [7, 2, 8, 3], [9, 12, 10, 13], [11, 16, 12, 1], [14, 4, 15, 3], [15, 10, 16, 11]]derived_mirror8_21falsetruereversible[]
3_1 # 3_1 # 3_13_1 # 3_1 # 3_13_1 # 3_1 # 3_1None9truecomposite1[[13, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 11, 8, 10], [9, 7, 10, 12], [11, 9, 12, 8], [7, 17, 14, 16], [15, 13, 16, 18], [17, 15, 18, 14]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # 3_1 # m3_13_1 # 3_1 # m3_13_1 # 3_1 # m3_1None9truecomposite1[[13, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 11, 8, 10], [9, 7, 10, 12], [11, 9, 12, 8], [7, 16, 14, 17], [15, 18, 16, 13], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false}]falsetruereversible[]
3_1 # m3_1 # m3_13_1 # m3_1 # m3_13_1 # m3_1 # m3_1None9truecomposite1[[13, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 10, 8, 11], [9, 12, 10, 7], [11, 8, 12, 9], [7, 16, 14, 17], [15, 18, 16, 13], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false}]falsetruereversible[]
3_1 # 6_13_1 # 6_13_1 # 6_1None9truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 13, 8, 12], [9, 16, 10, 17], [11, 9, 12, 8], [13, 7, 14, 18], [15, 10, 16, 11], [17, 15, 18, 14]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"6_1","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # m6_13_1 # m6_13_1 # m6_1None9truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 12, 8, 13], [9, 17, 10, 16], [11, 8, 12, 9], [13, 18, 14, 7], [15, 11, 16, 10], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"6_1","mirror":true,"reverse":false}]falsetruereversible[]
3_1 # 6_23_1 # 6_23_1 # 6_2None9truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 14, 8, 15], [9, 17, 10, 16], [11, 7, 12, 18], [13, 8, 14, 9], [15, 13, 16, 12], [17, 11, 18, 10]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"6_2","mirror":false,"reverse":false}]falsetruereversible[]
3_1 # m6_23_1 # m6_23_1 # m6_2None9truecomposite1[[7, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 15, 8, 14], [9, 16, 10, 17], [11, 18, 12, 7], [13, 9, 14, 8], [15, 12, 16, 13], [17, 10, 18, 11]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"6_2","mirror":true,"reverse":false}]falsetruereversible[]
3_1 # 6_33_1 # 6_33_1 # 6_3None9truecomposite1[[10, 5, 2, 4], [3, 1, 4, 6], [5, 3, 6, 2], [1, 8, 11, 7], [14, 10, 15, 9], [18, 15, 7, 16], [16, 11, 17, 12], [12, 17, 13, 18], [8, 14, 9, 13]]derived_connected_sum[{"knot_id":"3_1","mirror":false,"reverse":false},{"knot_id":"6_3","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # m3_1 # m3_1m3_1 # m3_1 # m3_1m3_1 # m3_1 # m3_1None9truecomposite1[[13, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 10, 8, 11], [9, 12, 10, 7], [11, 8, 12, 9], [7, 16, 14, 17], [15, 18, 16, 13], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"3_1","mirror":true,"reverse":false}]falsetruereversible[]
m3_1 # 6_1m3_1 # 6_1m3_1 # 6_1None9truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 13, 8, 12], [9, 16, 10, 17], [11, 9, 12, 8], [13, 7, 14, 18], [15, 10, 16, 11], [17, 15, 18, 14]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"6_1","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # m6_1m3_1 # m6_1m3_1 # m6_1None9truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 12, 8, 13], [9, 17, 10, 16], [11, 8, 12, 9], [13, 18, 14, 7], [15, 11, 16, 10], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"6_1","mirror":true,"reverse":false}]falsetruereversible[]
m3_1 # 6_2m3_1 # 6_2m3_1 # 6_2None9truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 14, 8, 15], [9, 17, 10, 16], [11, 7, 12, 18], [13, 8, 14, 9], [15, 13, 16, 12], [17, 11, 18, 10]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"6_2","mirror":false,"reverse":false}]falsetruereversible[]
m3_1 # m6_2m3_1 # m6_2m3_1 # m6_2None9truecomposite1[[7, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 15, 8, 14], [9, 16, 10, 17], [11, 18, 12, 7], [13, 9, 14, 8], [15, 12, 16, 13], [17, 10, 18, 11]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"6_2","mirror":true,"reverse":false}]falsetruereversible[]
m3_1 # 6_3m3_1 # 6_3m3_1 # 6_3None9truecomposite1[[10, 4, 2, 5], [3, 6, 4, 1], [5, 2, 6, 3], [1, 8, 11, 7], [14, 10, 15, 9], [18, 15, 7, 16], [16, 11, 17, 12], [12, 17, 13, 18], [8, 14, 9, 13]]derived_connected_sum[{"knot_id":"3_1","mirror":true,"reverse":false},{"knot_id":"6_3","mirror":false,"reverse":false}]falsetruereversible[]
4_1 # 5_14_1 # 5_14_1 # 5_1None9truecomposite1[[10, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8], [4, 16, 11, 15], [12, 18, 13, 17], [14, 10, 15, 9], [16, 12, 17, 11], [18, 14, 9, 13]]derived_connected_sum[{"knot_id":"4_1","mirror":false,"reverse":false},{"knot_id":"5_1","mirror":false,"reverse":false}]falsetruereversible[]
4_1 # m5_14_1 # m5_14_1 # m5_1None9truecomposite1[[10, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8], [4, 15, 11, 16], [12, 17, 13, 18], [14, 9, 15, 10], [16, 11, 17, 12], [18, 13, 9, 14]]derived_connected_sum[{"knot_id":"4_1","mirror":false,"reverse":false},{"knot_id":"5_1","mirror":true,"reverse":false}]falsetruereversible[]
4_1 # 5_24_1 # 5_24_1 # 5_2None9truecomposite1[[9, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8], [4, 13, 10, 12], [11, 17, 12, 16], [13, 9, 14, 18], [15, 11, 16, 10], [17, 15, 18, 14]]derived_connected_sum[{"knot_id":"4_1","mirror":false,"reverse":false},{"knot_id":"5_2","mirror":false,"reverse":false}]falsetruereversible[]
4_1 # m5_24_1 # m5_24_1 # m5_2None9truecomposite1[[9, 2, 5, 1], [8, 6, 1, 5], [6, 3, 7, 4], [2, 7, 3, 8], [4, 12, 10, 13], [11, 16, 12, 17], [13, 18, 14, 9], [15, 10, 16, 11], [17, 14, 18, 15]]derived_connected_sum[{"knot_id":"4_1","mirror":false,"reverse":false},{"knot_id":"5_2","mirror":true,"reverse":false}]falsetruereversible[]
9_19_19_19a_419trueprime1[[1, 11, 2, 10], [3, 13, 4, 12], [5, 15, 6, 14], [7, 17, 8, 16], [9, 1, 10, 18], [11, 3, 12, 2], [13, 5, 14, 4], [15, 7, 16, 6], [17, 9, 18, 8]]spreadsheetsample_dat!row=39falsetruereversible[]
m9_1m9_1m9_1m9a_419trueprime1[[1, 10, 2, 11], [3, 12, 4, 13], [5, 14, 6, 15], [7, 16, 8, 17], [9, 18, 10, 1], [11, 2, 12, 3], [13, 4, 14, 5], [15, 6, 16, 7], [17, 8, 18, 9]]derived_mirror9_1falsetruereversible[]
9_29_29_29a_279trueprime1[[2, 8, 3, 7], [4, 14, 5, 13], [6, 4, 7, 3], [8, 2, 9, 1], [10, 18, 11, 17], [12, 16, 13, 15], [14, 6, 15, 5], [16, 12, 17, 11], [18, 10, 1, 9]]spreadsheetsample_dat!row=40falsetruereversible[]