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
m11n_25m11n_25m11n_25m11n_2511falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 14, 10, 15], [12, 6, 13, 5], [6, 14, 7, 13], [15, 20, 16, 21], [11, 19, 12, 18], [19, 11, 20, 10], [17, 22, 18, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_25falsefalsechiral[]
mr11n_25mr11n_25mr11n_25mr11n_2511falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [10, 15, 9, 14], [13, 5, 12, 6], [7, 13, 6, 14], [16, 21, 15, 20], [12, 18, 11, 19], [20, 10, 19, 11], [18, 1, 17, 22], [22, 17, 21, 16], [3, 8, 2, 7]]derived_mirror_reverse11n_25falsefalsechiral[]
11n_2611n_2611n_2611n_2611falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [14, 9, 15, 10], [5, 13, 6, 12], [13, 7, 14, 6], [20, 15, 21, 16], [18, 12, 19, 11], [10, 20, 11, 19], [22, 17, 1, 18], [16, 21, 17, 22], [2, 8, 3, 7]]spreadsheetsample_dat!row=645falsefalsechiral[]
r11n_26r11n_26r11n_26r11n_2611falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [15, 10, 14, 9], [6, 12, 5, 13], [14, 6, 13, 7], [21, 16, 20, 15], [19, 11, 18, 12], [11, 19, 10, 20], [1, 18, 22, 17], [17, 22, 16, 21], [3, 7, 2, 8]]derived_reverse11n_26falsefalsechiral[]
m11n_26m11n_26m11n_26m11n_2611falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [14, 10, 15, 9], [5, 12, 6, 13], [13, 6, 14, 7], [20, 16, 21, 15], [18, 11, 19, 12], [10, 19, 11, 20], [22, 18, 1, 17], [16, 22, 17, 21], [2, 7, 3, 8]]derived_mirror11n_26falsefalsechiral[]
mr11n_26mr11n_26mr11n_26mr11n_2611falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [15, 9, 14, 10], [6, 13, 5, 12], [14, 7, 13, 6], [21, 15, 20, 16], [19, 12, 18, 11], [11, 20, 10, 19], [1, 17, 22, 18], [17, 21, 16, 22], [3, 8, 2, 7]]derived_mirror_reverse11n_26falsefalsechiral[]
11n_2711n_2711n_2711n_2711falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 15, 10, 14], [5, 13, 6, 12], [13, 7, 14, 6], [15, 21, 16, 20], [11, 18, 12, 19], [19, 10, 20, 11], [17, 1, 18, 22], [21, 17, 22, 16], [2, 8, 3, 7]]spreadsheetsample_dat!row=646falsefalsechiral[]
r11n_27r11n_27r11n_27r11n_2711falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [10, 14, 9, 15], [6, 12, 5, 13], [14, 6, 13, 7], [16, 20, 15, 21], [12, 19, 11, 18], [20, 11, 19, 10], [18, 22, 17, 1], [22, 16, 21, 17], [3, 7, 2, 8]]derived_reverse11n_27falsefalsechiral[]
m11n_27m11n_27m11n_27m11n_2711falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 14, 10, 15], [5, 12, 6, 13], [13, 6, 14, 7], [15, 20, 16, 21], [11, 19, 12, 18], [19, 11, 20, 10], [17, 22, 18, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_27falsefalsechiral[]
mr11n_27mr11n_27mr11n_27mr11n_2711falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [10, 15, 9, 14], [6, 13, 5, 12], [14, 7, 13, 6], [16, 21, 15, 20], [12, 18, 11, 19], [20, 10, 19, 11], [18, 1, 17, 22], [22, 17, 21, 16], [3, 8, 2, 7]]derived_mirror_reverse11n_27falsefalsechiral[]
11n_2811n_2811n_2811n_2811falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 15, 10, 14], [12, 5, 13, 6], [6, 13, 7, 14], [17, 21, 18, 20], [11, 18, 12, 19], [19, 10, 20, 11], [15, 1, 16, 22], [21, 17, 22, 16], [2, 8, 3, 7]]spreadsheetsample_dat!row=647falsetruereversible[]
m11n_28m11n_28m11n_28m11n_2811falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 14, 10, 15], [12, 6, 13, 5], [6, 14, 7, 13], [17, 20, 18, 21], [11, 19, 12, 18], [19, 11, 20, 10], [15, 22, 16, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_28falsetruereversible[]
11n_2911n_2911n_2911n_2911falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [14, 9, 15, 10], [5, 13, 6, 12], [13, 7, 14, 6], [20, 17, 21, 18], [18, 12, 19, 11], [10, 20, 11, 19], [22, 15, 1, 16], [16, 21, 17, 22], [2, 8, 3, 7]]spreadsheetsample_dat!row=648falsetruereversible[]
m11n_29m11n_29m11n_29m11n_2911falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [14, 10, 15, 9], [5, 12, 6, 13], [13, 6, 14, 7], [20, 18, 21, 17], [18, 11, 19, 12], [10, 19, 11, 20], [22, 16, 1, 15], [16, 22, 17, 21], [2, 7, 3, 8]]derived_mirror11n_29falsetruereversible[]
11n_3011n_3011n_3011n_3011falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 15, 10, 14], [5, 13, 6, 12], [13, 7, 14, 6], [17, 21, 18, 20], [11, 18, 12, 19], [19, 10, 20, 11], [15, 1, 16, 22], [21, 17, 22, 16], [2, 8, 3, 7]]spreadsheetsample_dat!row=649falsetruereversible[]
m11n_30m11n_30m11n_30m11n_3011falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 14, 10, 15], [5, 12, 6, 13], [13, 6, 14, 7], [17, 20, 18, 21], [11, 19, 12, 18], [19, 11, 20, 10], [15, 22, 16, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_30falsetruereversible[]
11n_3111n_3111n_3111n_3111falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [12, 6, 13, 5], [9, 17, 10, 16], [13, 20, 14, 21], [17, 1, 18, 22], [21, 19, 22, 18], [19, 14, 20, 15], [15, 11, 16, 10], [6, 12, 7, 11], [2, 8, 3, 7]]spreadsheetsample_dat!row=650falsefalsechiral[]
r11n_31r11n_31r11n_31r11n_3111falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [13, 5, 12, 6], [10, 16, 9, 17], [14, 21, 13, 20], [18, 22, 17, 1], [22, 18, 21, 19], [20, 15, 19, 14], [16, 10, 15, 11], [7, 11, 6, 12], [3, 7, 2, 8]]derived_reverse11n_31falsefalsechiral[]
m11n_31m11n_31m11n_31m11n_3111falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [12, 5, 13, 6], [9, 16, 10, 17], [13, 21, 14, 20], [17, 22, 18, 1], [21, 18, 22, 19], [19, 15, 20, 14], [15, 10, 16, 11], [6, 11, 7, 12], [2, 7, 3, 8]]derived_mirror11n_31falsefalsechiral[]
mr11n_31mr11n_31mr11n_31mr11n_3111falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [13, 6, 12, 5], [10, 17, 9, 16], [14, 20, 13, 21], [18, 1, 17, 22], [22, 19, 21, 18], [20, 14, 19, 15], [16, 11, 15, 10], [7, 12, 6, 11], [3, 8, 2, 7]]derived_mirror_reverse11n_31falsefalsechiral[]
11n_3211n_3211n_3211n_3211falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 12, 6, 13], [16, 9, 17, 10], [20, 14, 21, 13], [22, 17, 1, 18], [18, 21, 19, 22], [14, 20, 15, 19], [10, 15, 11, 16], [11, 6, 12, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=651falsefalsechiral[]
r11n_32r11n_32r11n_32r11n_3211falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [6, 13, 5, 12], [17, 10, 16, 9], [21, 13, 20, 14], [1, 18, 22, 17], [19, 22, 18, 21], [15, 19, 14, 20], [11, 16, 10, 15], [12, 7, 11, 6], [3, 7, 2, 8]]derived_reverse11n_32falsefalsechiral[]
m11n_32m11n_32m11n_32m11n_3211falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 13, 6, 12], [16, 10, 17, 9], [20, 13, 21, 14], [22, 18, 1, 17], [18, 22, 19, 21], [14, 19, 15, 20], [10, 16, 11, 15], [11, 7, 12, 6], [2, 7, 3, 8]]derived_mirror11n_32falsefalsechiral[]
mr11n_32mr11n_32mr11n_32mr11n_3211falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [6, 12, 5, 13], [17, 9, 16, 10], [21, 14, 20, 13], [1, 17, 22, 18], [19, 21, 18, 22], [15, 20, 14, 19], [11, 15, 10, 16], [12, 6, 11, 7], [3, 8, 2, 7]]derived_mirror_reverse11n_32falsefalsechiral[]
11n_3311n_3311n_3311n_3311falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 12, 6, 13], [9, 17, 10, 16], [13, 20, 14, 21], [17, 1, 18, 22], [21, 19, 22, 18], [19, 14, 20, 15], [15, 11, 16, 10], [11, 6, 12, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=652falsefalsechiral[]
r11n_33r11n_33r11n_33r11n_3311falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [6, 13, 5, 12], [10, 16, 9, 17], [14, 21, 13, 20], [18, 22, 17, 1], [22, 18, 21, 19], [20, 15, 19, 14], [16, 10, 15, 11], [12, 7, 11, 6], [3, 7, 2, 8]]derived_reverse11n_33falsefalsechiral[]
m11n_33m11n_33m11n_33m11n_3311falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 13, 6, 12], [9, 16, 10, 17], [13, 21, 14, 20], [17, 22, 18, 1], [21, 18, 22, 19], [19, 15, 20, 14], [15, 10, 16, 11], [11, 7, 12, 6], [2, 7, 3, 8]]derived_mirror11n_33falsefalsechiral[]
mr11n_33mr11n_33mr11n_33mr11n_3311falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [6, 12, 5, 13], [10, 17, 9, 16], [14, 20, 13, 21], [18, 1, 17, 22], [22, 19, 21, 18], [20, 14, 19, 15], [16, 11, 15, 10], [12, 6, 11, 7], [3, 8, 2, 7]]derived_mirror_reverse11n_33falsefalsechiral[]
11n_3411n_3411n_3411n_3411falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [17, 1, 18, 22], [12, 5, 13, 6], [6, 13, 7, 14], [11, 18, 12, 19], [19, 14, 20, 15], [9, 17, 10, 16], [15, 20, 16, 21], [21, 10, 22, 11], [2, 8, 3, 7]]spreadsheetsample_dat!row=653falsefalsechiral[]
r11n_34r11n_34r11n_34r11n_3411falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [18, 22, 17, 1], [13, 6, 12, 5], [7, 14, 6, 13], [12, 19, 11, 18], [20, 15, 19, 14], [10, 16, 9, 17], [16, 21, 15, 20], [22, 11, 21, 10], [3, 7, 2, 8]]derived_reverse11n_34falsefalsechiral[]
m11n_34m11n_34m11n_34m11n_3411falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [17, 22, 18, 1], [12, 6, 13, 5], [6, 14, 7, 13], [11, 19, 12, 18], [19, 15, 20, 14], [9, 16, 10, 17], [15, 21, 16, 20], [21, 11, 22, 10], [2, 7, 3, 8]]derived_mirror11n_34falsefalsechiral[]
mr11n_34mr11n_34mr11n_34mr11n_3411falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [18, 1, 17, 22], [13, 5, 12, 6], [7, 13, 6, 14], [12, 18, 11, 19], [20, 14, 19, 15], [10, 17, 9, 16], [16, 20, 15, 21], [22, 10, 21, 11], [3, 8, 2, 7]]derived_mirror_reverse11n_34falsefalsechiral[]
11n_3511n_3511n_3511n_3511falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [22, 17, 1, 18], [5, 13, 6, 12], [13, 7, 14, 6], [18, 12, 19, 11], [14, 20, 15, 19], [16, 9, 17, 10], [20, 16, 21, 15], [10, 22, 11, 21], [2, 8, 3, 7]]spreadsheetsample_dat!row=654falsefalsechiral[]
r11n_35r11n_35r11n_35r11n_3511falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [1, 18, 22, 17], [6, 12, 5, 13], [14, 6, 13, 7], [19, 11, 18, 12], [15, 19, 14, 20], [17, 10, 16, 9], [21, 15, 20, 16], [11, 21, 10, 22], [3, 7, 2, 8]]derived_reverse11n_35falsefalsechiral[]
m11n_35m11n_35m11n_35m11n_3511falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [22, 18, 1, 17], [5, 12, 6, 13], [13, 6, 14, 7], [18, 11, 19, 12], [14, 19, 15, 20], [16, 10, 17, 9], [20, 15, 21, 16], [10, 21, 11, 22], [2, 7, 3, 8]]derived_mirror11n_35falsefalsechiral[]
mr11n_35mr11n_35mr11n_35mr11n_3511falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [1, 17, 22, 18], [6, 13, 5, 12], [14, 7, 13, 6], [19, 12, 18, 11], [15, 20, 14, 19], [17, 9, 16, 10], [21, 16, 20, 15], [11, 22, 10, 21], [3, 8, 2, 7]]derived_mirror_reverse11n_35falsefalsechiral[]
11n_3611n_3611n_3611n_3611falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [17, 1, 18, 22], [5, 13, 6, 12], [13, 7, 14, 6], [11, 18, 12, 19], [19, 14, 20, 15], [9, 17, 10, 16], [15, 20, 16, 21], [21, 10, 22, 11], [2, 8, 3, 7]]spreadsheetsample_dat!row=655falsefalsechiral[]
r11n_36r11n_36r11n_36r11n_3611falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [18, 22, 17, 1], [6, 12, 5, 13], [14, 6, 13, 7], [12, 19, 11, 18], [20, 15, 19, 14], [10, 16, 9, 17], [16, 21, 15, 20], [22, 11, 21, 10], [3, 7, 2, 8]]derived_reverse11n_36falsefalsechiral[]
m11n_36m11n_36m11n_36m11n_3611falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [17, 22, 18, 1], [5, 12, 6, 13], [13, 6, 14, 7], [11, 19, 12, 18], [19, 15, 20, 14], [9, 16, 10, 17], [15, 21, 16, 20], [21, 11, 22, 10], [2, 7, 3, 8]]derived_mirror11n_36falsefalsechiral[]
mr11n_36mr11n_36mr11n_36mr11n_3611falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [18, 1, 17, 22], [6, 13, 5, 12], [14, 7, 13, 6], [12, 18, 11, 19], [20, 14, 19, 15], [10, 17, 9, 16], [16, 20, 15, 21], [22, 10, 21, 11], [3, 8, 2, 7]]derived_mirror_reverse11n_36falsefalsechiral[]
11n_3711n_3711n_3711n_3711falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 12, 6, 13], [9, 19, 10, 18], [13, 20, 14, 21], [15, 22, 16, 1], [21, 14, 22, 15], [19, 16, 20, 17], [17, 11, 18, 10], [11, 6, 12, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=656falsefalsechiral[]
r11n_37r11n_37r11n_37r11n_3711falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [6, 13, 5, 12], [10, 18, 9, 19], [14, 21, 13, 20], [16, 1, 15, 22], [22, 15, 21, 14], [20, 17, 19, 16], [18, 10, 17, 11], [12, 7, 11, 6], [3, 7, 2, 8]]derived_reverse11n_37falsefalsechiral[]
m11n_37m11n_37m11n_37m11n_3711falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 13, 6, 12], [9, 18, 10, 19], [13, 21, 14, 20], [15, 1, 16, 22], [21, 15, 22, 14], [19, 17, 20, 16], [17, 10, 18, 11], [11, 7, 12, 6], [2, 7, 3, 8]]derived_mirror11n_37falsefalsechiral[]
mr11n_37mr11n_37mr11n_37mr11n_3711falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [6, 12, 5, 13], [10, 19, 9, 18], [14, 20, 13, 21], [16, 22, 15, 1], [22, 14, 21, 15], [20, 16, 19, 17], [18, 11, 17, 10], [12, 6, 11, 7], [3, 8, 2, 7]]derived_mirror_reverse11n_37falsefalsechiral[]
11n_3811n_3811n_3811n_3811falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 12, 6, 13], [9, 19, 10, 18], [13, 22, 14, 1], [15, 20, 16, 21], [19, 16, 20, 17], [21, 14, 22, 15], [17, 11, 18, 10], [11, 6, 12, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=657falsetruereversible[]
m11n_38m11n_38m11n_38m11n_3811falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 13, 6, 12], [9, 18, 10, 19], [13, 1, 14, 22], [15, 21, 16, 20], [19, 17, 20, 16], [21, 15, 22, 14], [17, 10, 18, 11], [11, 7, 12, 6], [2, 7, 3, 8]]derived_mirror11n_38falsetruereversible[]
11n_3911n_3911n_3911n_3911falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [11, 17, 12, 16], [12, 5, 13, 6], [6, 13, 7, 14], [17, 22, 18, 1], [9, 18, 10, 19], [21, 10, 22, 11], [15, 21, 16, 20], [19, 15, 20, 14], [2, 8, 3, 7]]spreadsheetsample_dat!row=658falsefalsechiral[]
r11n_39r11n_39r11n_39r11n_3911falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [12, 16, 11, 17], [13, 6, 12, 5], [7, 14, 6, 13], [18, 1, 17, 22], [10, 19, 9, 18], [22, 11, 21, 10], [16, 20, 15, 21], [20, 14, 19, 15], [3, 7, 2, 8]]derived_reverse11n_39falsefalsechiral[]
m11n_39m11n_39m11n_39m11n_3911falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [11, 16, 12, 17], [12, 6, 13, 5], [6, 14, 7, 13], [17, 1, 18, 22], [9, 19, 10, 18], [21, 11, 22, 10], [15, 20, 16, 21], [19, 14, 20, 15], [2, 7, 3, 8]]derived_mirror11n_39falsefalsechiral[]
mr11n_39mr11n_39mr11n_39mr11n_3911falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [12, 17, 11, 16], [13, 5, 12, 6], [7, 13, 6, 14], [18, 22, 17, 1], [10, 18, 9, 19], [22, 10, 21, 11], [16, 21, 15, 20], [20, 15, 19, 14], [3, 8, 2, 7]]derived_mirror_reverse11n_39falsefalsechiral[]
11n_4011n_4011n_4011n_4011falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [16, 11, 17, 12], [5, 13, 6, 12], [13, 7, 14, 6], [22, 18, 1, 17], [18, 10, 19, 9], [10, 22, 11, 21], [20, 15, 21, 16], [14, 19, 15, 20], [2, 8, 3, 7]]spreadsheetsample_dat!row=659falsefalsechiral[]
r11n_40r11n_40r11n_40r11n_4011falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [17, 12, 16, 11], [6, 12, 5, 13], [14, 6, 13, 7], [1, 17, 22, 18], [19, 9, 18, 10], [11, 21, 10, 22], [21, 16, 20, 15], [15, 20, 14, 19], [3, 7, 2, 8]]derived_reverse11n_40falsefalsechiral[]
m11n_40m11n_40m11n_40m11n_4011falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [16, 12, 17, 11], [5, 12, 6, 13], [13, 6, 14, 7], [22, 17, 1, 18], [18, 9, 19, 10], [10, 21, 11, 22], [20, 16, 21, 15], [14, 20, 15, 19], [2, 7, 3, 8]]derived_mirror11n_40falsefalsechiral[]
mr11n_40mr11n_40mr11n_40mr11n_4011falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [17, 11, 16, 12], [6, 13, 5, 12], [14, 7, 13, 6], [1, 18, 22, 17], [19, 10, 18, 9], [11, 22, 10, 21], [21, 15, 20, 16], [15, 19, 14, 20], [3, 8, 2, 7]]derived_mirror_reverse11n_40falsefalsechiral[]
11n_4111n_4111n_4111n_4111falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [11, 17, 12, 16], [5, 13, 6, 12], [13, 7, 14, 6], [17, 22, 18, 1], [9, 18, 10, 19], [21, 10, 22, 11], [15, 21, 16, 20], [19, 15, 20, 14], [2, 8, 3, 7]]spreadsheetsample_dat!row=660falsefalsechiral[]
r11n_41r11n_41r11n_41r11n_4111falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [12, 16, 11, 17], [6, 12, 5, 13], [14, 6, 13, 7], [18, 1, 17, 22], [10, 19, 9, 18], [22, 11, 21, 10], [16, 20, 15, 21], [20, 14, 19, 15], [3, 7, 2, 8]]derived_reverse11n_41falsefalsechiral[]
m11n_41m11n_41m11n_41m11n_4111falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [11, 16, 12, 17], [5, 12, 6, 13], [13, 6, 14, 7], [17, 1, 18, 22], [9, 19, 10, 18], [21, 11, 22, 10], [15, 20, 16, 21], [19, 14, 20, 15], [2, 7, 3, 8]]derived_mirror11n_41falsefalsechiral[]
mr11n_41mr11n_41mr11n_41mr11n_4111falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [12, 17, 11, 16], [6, 13, 5, 12], [14, 7, 13, 6], [18, 22, 17, 1], [10, 18, 9, 19], [22, 10, 21, 11], [16, 21, 15, 20], [20, 15, 19, 14], [3, 8, 2, 7]]derived_mirror_reverse11n_41falsefalsechiral[]
11n_4211n_4211n_4211n_4211falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 18, 10, 19], [12, 5, 13, 6], [6, 13, 7, 14], [19, 15, 20, 14], [11, 21, 12, 20], [17, 22, 18, 1], [21, 16, 22, 17], [15, 10, 16, 11], [2, 8, 3, 7]]spreadsheetsample_dat!row=661falsefalsechiral[]
r11n_42r11n_42r11n_42r11n_4211falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [10, 19, 9, 18], [13, 6, 12, 5], [7, 14, 6, 13], [20, 14, 19, 15], [12, 20, 11, 21], [18, 1, 17, 22], [22, 17, 21, 16], [16, 11, 15, 10], [3, 7, 2, 8]]derived_reverse11n_42falsefalsechiral[]
m11n_42m11n_42m11n_42m11n_4211falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 19, 10, 18], [12, 6, 13, 5], [6, 14, 7, 13], [19, 14, 20, 15], [11, 20, 12, 21], [17, 1, 18, 22], [21, 17, 22, 16], [15, 11, 16, 10], [2, 7, 3, 8]]derived_mirror11n_42falsefalsechiral[]
mr11n_42mr11n_42mr11n_42mr11n_4211falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [10, 18, 9, 19], [13, 5, 12, 6], [7, 13, 6, 14], [20, 15, 19, 14], [12, 21, 11, 20], [18, 22, 17, 1], [22, 16, 21, 17], [16, 10, 15, 11], [3, 8, 2, 7]]derived_mirror_reverse11n_42falsefalsechiral[]
11n_4311n_4311n_4311n_4311falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [18, 10, 19, 9], [5, 13, 6, 12], [13, 7, 14, 6], [14, 19, 15, 20], [20, 11, 21, 12], [22, 18, 1, 17], [16, 22, 17, 21], [10, 16, 11, 15], [2, 8, 3, 7]]spreadsheetsample_dat!row=662falsefalsechiral[]
r11n_43r11n_43r11n_43r11n_4311falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [19, 9, 18, 10], [6, 12, 5, 13], [14, 6, 13, 7], [15, 20, 14, 19], [21, 12, 20, 11], [1, 17, 22, 18], [17, 21, 16, 22], [11, 15, 10, 16], [3, 7, 2, 8]]derived_reverse11n_43falsefalsechiral[]
m11n_43m11n_43m11n_43m11n_4311falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [18, 9, 19, 10], [5, 12, 6, 13], [13, 6, 14, 7], [14, 20, 15, 19], [20, 12, 21, 11], [22, 17, 1, 18], [16, 21, 17, 22], [10, 15, 11, 16], [2, 7, 3, 8]]derived_mirror11n_43falsefalsechiral[]
mr11n_43mr11n_43mr11n_43mr11n_4311falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [19, 10, 18, 9], [6, 13, 5, 12], [14, 7, 13, 6], [15, 19, 14, 20], [21, 11, 20, 12], [1, 18, 22, 17], [17, 22, 16, 21], [11, 16, 10, 15], [3, 8, 2, 7]]derived_mirror_reverse11n_43falsefalsechiral[]
11n_4411n_4411n_4411n_4411falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 18, 10, 19], [5, 13, 6, 12], [13, 7, 14, 6], [19, 15, 20, 14], [11, 21, 12, 20], [17, 22, 18, 1], [21, 16, 22, 17], [15, 10, 16, 11], [2, 8, 3, 7]]spreadsheetsample_dat!row=663falsefalsechiral[]
r11n_44r11n_44r11n_44r11n_4411falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [10, 19, 9, 18], [6, 12, 5, 13], [14, 6, 13, 7], [20, 14, 19, 15], [12, 20, 11, 21], [18, 1, 17, 22], [22, 17, 21, 16], [16, 11, 15, 10], [3, 7, 2, 8]]derived_reverse11n_44falsefalsechiral[]
m11n_44m11n_44m11n_44m11n_4411falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 19, 10, 18], [5, 12, 6, 13], [13, 6, 14, 7], [19, 14, 20, 15], [11, 20, 12, 21], [17, 1, 18, 22], [21, 17, 22, 16], [15, 11, 16, 10], [2, 7, 3, 8]]derived_mirror11n_44falsefalsechiral[]
mr11n_44mr11n_44mr11n_44mr11n_4411falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [10, 18, 9, 19], [6, 13, 5, 12], [14, 7, 13, 6], [20, 15, 19, 14], [12, 21, 11, 20], [18, 22, 17, 1], [22, 16, 21, 17], [16, 10, 15, 11], [3, 8, 2, 7]]derived_mirror_reverse11n_44falsefalsechiral[]
11n_4511n_4511n_4511n_4511falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 21, 10, 20], [12, 5, 13, 6], [6, 13, 7, 14], [11, 18, 12, 19], [19, 14, 20, 15], [15, 10, 16, 11], [17, 1, 18, 22], [21, 17, 22, 16], [2, 8, 3, 7]]spreadsheetsample_dat!row=664falsetruereversible[]
m11n_45m11n_45m11n_45m11n_4511falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 20, 10, 21], [12, 6, 13, 5], [6, 14, 7, 13], [11, 19, 12, 18], [19, 15, 20, 14], [15, 11, 16, 10], [17, 22, 18, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_45falsetruereversible[]
11n_4611n_4611n_4611n_4611falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [20, 9, 21, 10], [5, 13, 6, 12], [13, 7, 14, 6], [18, 12, 19, 11], [14, 20, 15, 19], [10, 16, 11, 15], [22, 17, 1, 18], [16, 21, 17, 22], [2, 8, 3, 7]]spreadsheetsample_dat!row=665falsefalsechiral[]
r11n_46r11n_46r11n_46r11n_4611falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [21, 10, 20, 9], [6, 12, 5, 13], [14, 6, 13, 7], [19, 11, 18, 12], [15, 19, 14, 20], [11, 15, 10, 16], [1, 18, 22, 17], [17, 22, 16, 21], [3, 7, 2, 8]]derived_reverse11n_46falsefalsechiral[]
m11n_46m11n_46m11n_46m11n_4611falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [20, 10, 21, 9], [5, 12, 6, 13], [13, 6, 14, 7], [18, 11, 19, 12], [14, 19, 15, 20], [10, 15, 11, 16], [22, 18, 1, 17], [16, 22, 17, 21], [2, 7, 3, 8]]derived_mirror11n_46falsefalsechiral[]
mr11n_46mr11n_46mr11n_46mr11n_4611falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [21, 9, 20, 10], [6, 13, 5, 12], [14, 7, 13, 6], [19, 12, 18, 11], [15, 20, 14, 19], [11, 16, 10, 15], [1, 17, 22, 18], [17, 21, 16, 22], [3, 8, 2, 7]]derived_mirror_reverse11n_46falsefalsechiral[]
11n_4711n_4711n_4711n_4711falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [9, 21, 10, 20], [5, 13, 6, 12], [13, 7, 14, 6], [11, 18, 12, 19], [19, 14, 20, 15], [15, 10, 16, 11], [17, 1, 18, 22], [21, 17, 22, 16], [2, 8, 3, 7]]spreadsheetsample_dat!row=666falsefalsechiral[]
r11n_47r11n_47r11n_47r11n_4711falseprime1[[5, 1, 4, 2], [9, 3, 8, 4], [10, 20, 9, 21], [6, 12, 5, 13], [14, 6, 13, 7], [12, 19, 11, 18], [20, 15, 19, 14], [16, 11, 15, 10], [18, 22, 17, 1], [22, 16, 21, 17], [3, 7, 2, 8]]derived_reverse11n_47falsefalsechiral[]
m11n_47m11n_47m11n_47m11n_4711falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [9, 20, 10, 21], [5, 12, 6, 13], [13, 6, 14, 7], [11, 19, 12, 18], [19, 15, 20, 14], [15, 11, 16, 10], [17, 22, 18, 1], [21, 16, 22, 17], [2, 7, 3, 8]]derived_mirror11n_47falsefalsechiral[]
mr11n_47mr11n_47mr11n_47mr11n_4711falseprime1[[5, 2, 4, 1], [9, 4, 8, 3], [10, 21, 9, 20], [6, 13, 5, 12], [14, 7, 13, 6], [12, 18, 11, 19], [20, 14, 19, 15], [16, 10, 15, 11], [18, 1, 17, 22], [22, 17, 21, 16], [3, 8, 2, 7]]derived_mirror_reverse11n_47falsefalsechiral[]
11n_4811n_4811n_4811n_4811falseprime1[[4, 2, 5, 1], [13, 20, 14, 21], [8, 3, 9, 4], [2, 9, 3, 10], [7, 17, 8, 16], [15, 22, 16, 1], [17, 11, 18, 10], [5, 12, 6, 13], [11, 19, 12, 18], [19, 7, 20, 6], [21, 14, 22, 15]]spreadsheetsample_dat!row=667falsetruereversible[]
m11n_48m11n_48m11n_48m11n_4811falseprime1[[4, 1, 5, 2], [13, 21, 14, 20], [8, 4, 9, 3], [2, 10, 3, 9], [7, 16, 8, 17], [15, 1, 16, 22], [17, 10, 18, 11], [5, 13, 6, 12], [11, 18, 12, 19], [19, 6, 20, 7], [21, 15, 22, 14]]derived_mirror11n_48falsetruereversible[]
11n_4911n_4911n_4911n_4911falseprime1[[4, 2, 5, 1], [15, 20, 16, 21], [8, 3, 9, 4], [2, 9, 3, 10], [7, 17, 8, 16], [13, 22, 14, 1], [21, 14, 22, 15], [17, 11, 18, 10], [5, 12, 6, 13], [11, 19, 12, 18], [19, 7, 20, 6]]spreadsheetsample_dat!row=668falsetruereversible[]
m11n_49m11n_49m11n_49m11n_4911falseprime1[[4, 1, 5, 2], [15, 21, 16, 20], [8, 4, 9, 3], [2, 10, 3, 9], [7, 16, 8, 17], [13, 1, 14, 22], [21, 15, 22, 14], [17, 10, 18, 11], [5, 13, 6, 12], [11, 18, 12, 19], [19, 6, 20, 7]]derived_mirror11n_49falsetruereversible[]
11n_5011n_5011n_5011n_5011falseprime1[[4, 2, 5, 1], [5, 12, 6, 13], [8, 3, 9, 4], [2, 9, 3, 10], [11, 16, 12, 17], [17, 10, 18, 11], [7, 18, 8, 19], [19, 1, 20, 22], [13, 21, 14, 20], [21, 15, 22, 14], [15, 6, 16, 7]]spreadsheetsample_dat!row=669falsefalsechiral[]
r11n_50r11n_50r11n_50r11n_5011falseprime1[[5, 1, 4, 2], [6, 13, 5, 12], [9, 4, 8, 3], [3, 10, 2, 9], [12, 17, 11, 16], [18, 11, 17, 10], [8, 19, 7, 18], [20, 22, 19, 1], [14, 20, 13, 21], [22, 14, 21, 15], [16, 7, 15, 6]]derived_reverse11n_50falsefalsechiral[]
m11n_50m11n_50m11n_50m11n_5011falseprime1[[4, 1, 5, 2], [5, 13, 6, 12], [8, 4, 9, 3], [2, 10, 3, 9], [11, 17, 12, 16], [17, 11, 18, 10], [7, 19, 8, 18], [19, 22, 20, 1], [13, 20, 14, 21], [21, 14, 22, 15], [15, 7, 16, 6]]derived_mirror11n_50falsefalsechiral[]
mr11n_50mr11n_50mr11n_50mr11n_5011falseprime1[[5, 2, 4, 1], [6, 12, 5, 13], [9, 3, 8, 4], [3, 9, 2, 10], [12, 16, 11, 17], [18, 10, 17, 11], [8, 18, 7, 19], [20, 1, 19, 22], [14, 21, 13, 20], [22, 15, 21, 14], [16, 6, 15, 7]]derived_mirror_reverse11n_50falsefalsechiral[]
11n_5111n_5111n_5111n_5111falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [14, 6, 15, 5], [15, 22, 16, 1], [9, 16, 10, 17], [17, 20, 18, 21], [11, 19, 12, 18], [19, 11, 20, 10], [21, 12, 22, 13], [6, 14, 7, 13], [2, 8, 3, 7]]spreadsheetsample_dat!row=670falsetruereversible[]
m11n_51m11n_51m11n_51m11n_5111falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [14, 5, 15, 6], [15, 1, 16, 22], [9, 17, 10, 16], [17, 21, 18, 20], [11, 18, 12, 19], [19, 10, 20, 11], [21, 13, 22, 12], [6, 13, 7, 14], [2, 7, 3, 8]]derived_mirror11n_51falsetruereversible[]
11n_5211n_5211n_5211n_5211falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 14, 6, 15], [22, 16, 1, 15], [16, 10, 17, 9], [20, 18, 21, 17], [18, 11, 19, 12], [10, 19, 11, 20], [12, 22, 13, 21], [13, 6, 14, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=671falsetruereversible[]
m11n_52m11n_52m11n_52m11n_5211falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 15, 6, 14], [22, 15, 1, 16], [16, 9, 17, 10], [20, 17, 21, 18], [18, 12, 19, 11], [10, 20, 11, 19], [12, 21, 13, 22], [13, 7, 14, 6], [2, 7, 3, 8]]derived_mirror11n_52falsetruereversible[]
11n_5311n_5311n_5311n_5311falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 14, 6, 15], [15, 22, 16, 1], [9, 16, 10, 17], [17, 20, 18, 21], [11, 19, 12, 18], [19, 11, 20, 10], [21, 12, 22, 13], [13, 6, 14, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=672falsetruereversible[]
m11n_53m11n_53m11n_53m11n_5311falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 15, 6, 14], [15, 1, 16, 22], [9, 17, 10, 16], [17, 21, 18, 20], [11, 18, 12, 19], [19, 10, 20, 11], [21, 13, 22, 12], [13, 7, 14, 6], [2, 7, 3, 8]]derived_mirror11n_53falsetruereversible[]
11n_5411n_5411n_5411n_5411falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [14, 6, 15, 5], [15, 22, 16, 1], [9, 16, 10, 17], [21, 10, 22, 11], [11, 19, 12, 18], [17, 21, 18, 20], [19, 13, 20, 12], [6, 14, 7, 13], [2, 8, 3, 7]]spreadsheetsample_dat!row=673falsetruereversible[]
m11n_54m11n_54m11n_54m11n_5411falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [14, 5, 15, 6], [15, 1, 16, 22], [9, 17, 10, 16], [21, 11, 22, 10], [11, 18, 12, 19], [17, 20, 18, 21], [19, 12, 20, 13], [6, 13, 7, 14], [2, 7, 3, 8]]derived_mirror11n_54falsetruereversible[]
11n_5511n_5511n_5511n_5511falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 14, 6, 15], [22, 16, 1, 15], [16, 10, 17, 9], [10, 22, 11, 21], [18, 11, 19, 12], [20, 17, 21, 18], [12, 19, 13, 20], [13, 6, 14, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=674falsetruereversible[]
m11n_55m11n_55m11n_55m11n_5511falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 15, 6, 14], [22, 15, 1, 16], [16, 9, 17, 10], [10, 21, 11, 22], [18, 12, 19, 11], [20, 18, 21, 17], [12, 20, 13, 19], [13, 7, 14, 6], [2, 7, 3, 8]]derived_mirror11n_55falsetruereversible[]
11n_5611n_5611n_5611n_5611falseprime1[[4, 2, 5, 1], [8, 4, 9, 3], [5, 14, 6, 15], [15, 22, 16, 1], [9, 16, 10, 17], [21, 10, 22, 11], [11, 19, 12, 18], [17, 21, 18, 20], [19, 13, 20, 12], [13, 6, 14, 7], [2, 8, 3, 7]]spreadsheetsample_dat!row=675falsetruereversible[]
m11n_56m11n_56m11n_56m11n_5611falseprime1[[4, 1, 5, 2], [8, 3, 9, 4], [5, 15, 6, 14], [15, 1, 16, 22], [9, 17, 10, 16], [21, 11, 22, 10], [11, 18, 12, 19], [17, 20, 18, 21], [19, 12, 20, 13], [13, 7, 14, 6], [2, 7, 3, 8]]derived_mirror11n_56falsetruereversible[]