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
12a_29412a_29412a_29412a_29412trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 20, 12, 21], [13, 24, 14, 1], [15, 6, 16, 7], [17, 22, 18, 23], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]spreadsheetsample_dat!row=1098falsefalsechiral[]
r12a_294r12a_294r12a_294r12a_29412trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 19, 7, 18], [10, 2, 9, 3], [12, 21, 11, 20], [14, 1, 13, 24], [16, 7, 15, 6], [18, 23, 17, 22], [20, 9, 19, 8], [22, 13, 21, 12], [24, 17, 23, 16]]derived_reverse12a_294falsefalsechiral[]
m12a_294m12a_294m12a_294m12a_29412trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 21, 12, 20], [13, 1, 14, 24], [15, 7, 16, 6], [17, 23, 18, 22], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]derived_mirror12a_294falsefalsechiral[]
mr12a_294mr12a_294mr12a_294mr12a_29412trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 18, 7, 19], [10, 3, 9, 2], [12, 20, 11, 21], [14, 24, 13, 1], [16, 6, 15, 7], [18, 22, 17, 23], [20, 8, 19, 9], [22, 12, 21, 13], [24, 16, 23, 17]]derived_mirror_reverse12a_294falsefalsechiral[]
12a_29512a_29512a_29512a_29512trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 19, 8, 18], [9, 3, 10, 2], [11, 23, 12, 22], [13, 9, 14, 8], [15, 21, 16, 20], [17, 7, 18, 6], [19, 17, 20, 16], [21, 1, 22, 24], [23, 13, 24, 12]]spreadsheetsample_dat!row=1099falsetruereversible[]
m12a_295m12a_295m12a_295m12a_29512trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 18, 8, 19], [9, 2, 10, 3], [11, 22, 12, 23], [13, 8, 14, 9], [15, 20, 16, 21], [17, 6, 18, 7], [19, 16, 20, 17], [21, 24, 22, 1], [23, 12, 24, 13]]derived_mirror12a_295falsetruereversible[]
12a_29612a_29612a_29612a_29612trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 3, 10, 2], [11, 22, 12, 23], [13, 9, 14, 8], [15, 1, 16, 24], [17, 21, 18, 20], [19, 6, 20, 7], [21, 12, 22, 13], [23, 17, 24, 16]]spreadsheetsample_dat!row=1100falsefalsechiral[]
r12a_296r12a_296r12a_296r12a_29612trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 19, 7, 18], [10, 2, 9, 3], [12, 23, 11, 22], [14, 8, 13, 9], [16, 24, 15, 1], [18, 20, 17, 21], [20, 7, 19, 6], [22, 13, 21, 12], [24, 16, 23, 17]]derived_reverse12a_296falsefalsechiral[]
m12a_296m12a_296m12a_296m12a_29612trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 2, 10, 3], [11, 23, 12, 22], [13, 8, 14, 9], [15, 24, 16, 1], [17, 20, 18, 21], [19, 7, 20, 6], [21, 13, 22, 12], [23, 16, 24, 17]]derived_mirror12a_296falsefalsechiral[]
mr12a_296mr12a_296mr12a_296mr12a_29612trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 18, 7, 19], [10, 3, 9, 2], [12, 22, 11, 23], [14, 9, 13, 8], [16, 1, 15, 24], [18, 21, 17, 20], [20, 6, 19, 7], [22, 12, 21, 13], [24, 17, 23, 16]]derived_mirror_reverse12a_296falsefalsechiral[]
12a_29712a_29712a_29712a_29712trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 22, 12, 23], [13, 24, 14, 1], [15, 6, 16, 7], [17, 20, 18, 21], [19, 8, 20, 9], [21, 16, 22, 17], [23, 12, 24, 13]]spreadsheetsample_dat!row=1101falsetruereversible[]
m12a_297m12a_297m12a_297m12a_29712trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 23, 12, 22], [13, 1, 14, 24], [15, 7, 16, 6], [17, 21, 18, 20], [19, 9, 20, 8], [21, 17, 22, 16], [23, 13, 24, 12]]derived_mirror12a_297falsetruereversible[]
12a_29812a_29812a_29812a_29812trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 22, 12, 23], [13, 24, 14, 1], [15, 8, 16, 9], [17, 21, 18, 20], [19, 6, 20, 7], [21, 17, 22, 16], [23, 12, 24, 13]]spreadsheetsample_dat!row=1102falsetruereversible[]
m12a_298m12a_298m12a_298m12a_29812trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 23, 12, 22], [13, 1, 14, 24], [15, 9, 16, 8], [17, 20, 18, 21], [19, 7, 20, 6], [21, 16, 22, 17], [23, 13, 24, 12]]derived_mirror12a_298falsetruereversible[]
12a_29912a_29912a_29912a_29912trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 3, 10, 2], [11, 24, 12, 1], [13, 9, 14, 8], [15, 21, 16, 20], [17, 23, 18, 22], [19, 6, 20, 7], [21, 17, 22, 16], [23, 12, 24, 13]]spreadsheetsample_dat!row=1103falsetruereversible[]
m12a_299m12a_299m12a_299m12a_29912trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 2, 10, 3], [11, 1, 12, 24], [13, 8, 14, 9], [15, 20, 16, 21], [17, 22, 18, 23], [19, 7, 20, 6], [21, 16, 22, 17], [23, 13, 24, 12]]derived_mirror12a_299falsetruereversible[]
12a_30012a_30012a_30012a_30012trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 3, 10, 2], [11, 24, 12, 1], [13, 9, 14, 8], [15, 23, 16, 22], [17, 21, 18, 20], [19, 6, 20, 7], [21, 17, 22, 16], [23, 12, 24, 13]]spreadsheetsample_dat!row=1104falsetruereversible[]
m12a_300m12a_300m12a_300m12a_30012trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 2, 10, 3], [11, 1, 12, 24], [13, 8, 14, 9], [15, 22, 16, 23], [17, 20, 18, 21], [19, 7, 20, 6], [21, 16, 22, 17], [23, 13, 24, 12]]derived_mirror12a_300falsetruereversible[]
12a_30112a_30112a_30112a_30112trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 24, 12, 1], [13, 20, 14, 21], [15, 8, 16, 9], [17, 23, 18, 22], [19, 6, 20, 7], [21, 12, 22, 13], [23, 17, 24, 16]]spreadsheetsample_dat!row=1105falsefalsechiral[]
r12a_301r12a_301r12a_301r12a_30112trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 19, 7, 18], [10, 2, 9, 3], [12, 1, 11, 24], [14, 21, 13, 20], [16, 9, 15, 8], [18, 22, 17, 23], [20, 7, 19, 6], [22, 13, 21, 12], [24, 16, 23, 17]]derived_reverse12a_301falsefalsechiral[]
m12a_301m12a_301m12a_301m12a_30112trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 1, 12, 24], [13, 21, 14, 20], [15, 9, 16, 8], [17, 22, 18, 23], [19, 7, 20, 6], [21, 13, 22, 12], [23, 16, 24, 17]]derived_mirror12a_301falsefalsechiral[]
mr12a_301mr12a_301mr12a_301mr12a_30112trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 18, 7, 19], [10, 3, 9, 2], [12, 24, 11, 1], [14, 20, 13, 21], [16, 8, 15, 9], [18, 23, 17, 22], [20, 6, 19, 7], [22, 12, 21, 13], [24, 17, 23, 16]]derived_mirror_reverse12a_301falsefalsechiral[]
12a_30212a_30212a_30212a_30212trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 24, 12, 1], [13, 22, 14, 23], [15, 6, 16, 7], [17, 20, 18, 21], [19, 8, 20, 9], [21, 16, 22, 17], [23, 12, 24, 13]]spreadsheetsample_dat!row=1106falsetruereversible[]
m12a_302m12a_302m12a_302m12a_30212trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 1, 12, 24], [13, 23, 14, 22], [15, 7, 16, 6], [17, 21, 18, 20], [19, 9, 20, 8], [21, 17, 22, 16], [23, 13, 24, 12]]derived_mirror12a_302falsetruereversible[]
12a_30312a_30312a_30312a_30312trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 3, 10, 2], [11, 24, 12, 1], [13, 22, 14, 23], [15, 8, 16, 9], [17, 21, 18, 20], [19, 6, 20, 7], [21, 17, 22, 16], [23, 12, 24, 13]]spreadsheetsample_dat!row=1107falsetruereversible[]
m12a_303m12a_303m12a_303m12a_30312trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 2, 10, 3], [11, 1, 12, 24], [13, 23, 14, 22], [15, 9, 16, 8], [17, 20, 18, 21], [19, 7, 20, 6], [21, 16, 22, 17], [23, 13, 24, 12]]derived_mirror12a_303falsetruereversible[]
12a_30412a_30412a_30412a_30412trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 13, 10, 12], [11, 2, 12, 3], [13, 24, 14, 1], [15, 20, 16, 21], [17, 22, 18, 23], [19, 7, 20, 6], [21, 16, 22, 17], [23, 8, 24, 9]]spreadsheetsample_dat!row=1108falsetruereversible[]
m12a_304m12a_304m12a_304m12a_30412trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 12, 10, 13], [11, 3, 12, 2], [13, 1, 14, 24], [15, 21, 16, 20], [17, 23, 18, 22], [19, 6, 20, 7], [21, 17, 22, 16], [23, 9, 24, 8]]derived_mirror12a_304falsetruereversible[]
12a_30512a_30512a_30512a_30512trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 13, 10, 12], [11, 2, 12, 3], [13, 24, 14, 1], [15, 21, 16, 20], [17, 23, 18, 22], [19, 9, 20, 8], [21, 17, 22, 16], [23, 6, 24, 7]]spreadsheetsample_dat!row=1109falsetruereversible[]
m12a_305m12a_305m12a_305m12a_30512trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 12, 10, 13], [11, 3, 12, 2], [13, 1, 14, 24], [15, 20, 16, 21], [17, 22, 18, 23], [19, 8, 20, 9], [21, 16, 22, 17], [23, 7, 24, 6]]derived_mirror12a_305falsetruereversible[]
12a_30612a_30612a_30612a_30612trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 13, 10, 12], [11, 2, 12, 3], [13, 24, 14, 1], [15, 22, 16, 23], [17, 20, 18, 21], [19, 7, 20, 6], [21, 16, 22, 17], [23, 8, 24, 9]]spreadsheetsample_dat!row=1110falsetruereversible[]
m12a_306m12a_306m12a_306m12a_30612trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 12, 10, 13], [11, 3, 12, 2], [13, 1, 14, 24], [15, 23, 16, 22], [17, 21, 18, 20], [19, 6, 20, 7], [21, 17, 22, 16], [23, 9, 24, 8]]derived_mirror12a_306falsetruereversible[]
12a_30712a_30712a_30712a_30712trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 14, 6, 15], [7, 19, 8, 18], [9, 13, 10, 12], [11, 2, 12, 3], [13, 24, 14, 1], [15, 23, 16, 22], [17, 21, 18, 20], [19, 9, 20, 8], [21, 17, 22, 16], [23, 6, 24, 7]]spreadsheetsample_dat!row=1111falsetruereversible[]
m12a_307m12a_307m12a_307m12a_30712trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 15, 6, 14], [7, 18, 8, 19], [9, 12, 10, 13], [11, 3, 12, 2], [13, 1, 14, 24], [15, 22, 16, 23], [17, 20, 18, 21], [19, 8, 20, 9], [21, 16, 22, 17], [23, 7, 24, 6]]derived_mirror12a_307falsetruereversible[]
12a_30812a_30812a_30812a_30812trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 15, 6, 14], [7, 18, 8, 19], [9, 16, 10, 17], [11, 2, 12, 3], [13, 21, 14, 20], [15, 1, 16, 24], [17, 8, 18, 9], [19, 22, 20, 23], [21, 13, 22, 12], [23, 6, 24, 7]]spreadsheetsample_dat!row=1112falsefalsechiral[]
r12a_308r12a_308r12a_308r12a_30812trueprime1[[2, 4, 1, 5], [4, 11, 3, 10], [6, 14, 5, 15], [8, 19, 7, 18], [10, 17, 9, 16], [12, 3, 11, 2], [14, 20, 13, 21], [16, 24, 15, 1], [18, 9, 17, 8], [20, 23, 19, 22], [22, 12, 21, 13], [24, 7, 23, 6]]derived_reverse12a_308falsefalsechiral[]
m12a_308m12a_308m12a_308m12a_30812trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 14, 6, 15], [7, 19, 8, 18], [9, 17, 10, 16], [11, 3, 12, 2], [13, 20, 14, 21], [15, 24, 16, 1], [17, 9, 18, 8], [19, 23, 20, 22], [21, 12, 22, 13], [23, 7, 24, 6]]derived_mirror12a_308falsefalsechiral[]
mr12a_308mr12a_308mr12a_308mr12a_30812trueprime1[[2, 5, 1, 4], [4, 10, 3, 11], [6, 15, 5, 14], [8, 18, 7, 19], [10, 16, 9, 17], [12, 2, 11, 3], [14, 21, 13, 20], [16, 1, 15, 24], [18, 8, 17, 9], [20, 22, 19, 23], [22, 13, 21, 12], [24, 6, 23, 7]]derived_mirror_reverse12a_308falsefalsechiral[]
12a_30912a_30912a_30912a_30912trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 16, 10, 17], [11, 2, 12, 3], [13, 21, 14, 20], [15, 1, 16, 24], [17, 22, 18, 23], [19, 7, 20, 6], [21, 13, 22, 12], [23, 8, 24, 9]]spreadsheetsample_dat!row=1113falsefalsechiral[]
r12a_309r12a_309r12a_309r12a_30912trueprime1[[2, 4, 1, 5], [4, 11, 3, 10], [6, 14, 5, 15], [8, 18, 7, 19], [10, 17, 9, 16], [12, 3, 11, 2], [14, 20, 13, 21], [16, 24, 15, 1], [18, 23, 17, 22], [20, 6, 19, 7], [22, 12, 21, 13], [24, 9, 23, 8]]derived_reverse12a_309falsefalsechiral[]
m12a_309m12a_309m12a_309m12a_30912trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 17, 10, 16], [11, 3, 12, 2], [13, 20, 14, 21], [15, 24, 16, 1], [17, 23, 18, 22], [19, 6, 20, 7], [21, 12, 22, 13], [23, 9, 24, 8]]derived_mirror12a_309falsefalsechiral[]
mr12a_309mr12a_309mr12a_309mr12a_30912trueprime1[[2, 5, 1, 4], [4, 10, 3, 11], [6, 15, 5, 14], [8, 19, 7, 18], [10, 16, 9, 17], [12, 2, 11, 3], [14, 21, 13, 20], [16, 1, 15, 24], [18, 22, 17, 23], [20, 7, 19, 6], [22, 13, 21, 12], [24, 8, 23, 9]]derived_mirror_reverse12a_309falsefalsechiral[]
12a_31012a_31012a_31012a_31012trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 16, 10, 17], [11, 2, 12, 3], [13, 22, 14, 23], [15, 1, 16, 24], [17, 21, 18, 20], [19, 9, 20, 8], [21, 12, 22, 13], [23, 6, 24, 7]]spreadsheetsample_dat!row=1114falsefalsechiral[]
r12a_310r12a_310r12a_310r12a_31012trueprime1[[2, 4, 1, 5], [4, 11, 3, 10], [6, 14, 5, 15], [8, 18, 7, 19], [10, 17, 9, 16], [12, 3, 11, 2], [14, 23, 13, 22], [16, 24, 15, 1], [18, 20, 17, 21], [20, 8, 19, 9], [22, 13, 21, 12], [24, 7, 23, 6]]derived_reverse12a_310falsefalsechiral[]
m12a_310m12a_310m12a_310m12a_31012trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 17, 10, 16], [11, 3, 12, 2], [13, 23, 14, 22], [15, 24, 16, 1], [17, 20, 18, 21], [19, 8, 20, 9], [21, 13, 22, 12], [23, 7, 24, 6]]derived_mirror12a_310falsefalsechiral[]
mr12a_310mr12a_310mr12a_310mr12a_31012trueprime1[[2, 5, 1, 4], [4, 10, 3, 11], [6, 15, 5, 14], [8, 19, 7, 18], [10, 16, 9, 17], [12, 2, 11, 3], [14, 22, 13, 23], [16, 1, 15, 24], [18, 21, 17, 20], [20, 9, 19, 8], [22, 12, 21, 13], [24, 6, 23, 7]]derived_mirror_reverse12a_310falsefalsechiral[]
12a_31112a_31112a_31112a_31112trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 23, 10, 22], [11, 2, 12, 3], [13, 21, 14, 20], [15, 1, 16, 24], [17, 7, 18, 6], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=1115falsetruereversible[]
m12a_311m12a_311m12a_311m12a_31112trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 22, 10, 23], [11, 3, 12, 2], [13, 20, 14, 21], [15, 24, 16, 1], [17, 6, 18, 7], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12a_311falsetruereversible[]
12a_31212a_31212a_31212a_31212trueprime1[[1, 5, 2, 4], [3, 10, 4, 11], [5, 15, 6, 14], [7, 19, 8, 18], [9, 23, 10, 22], [11, 2, 12, 3], [13, 21, 14, 20], [15, 1, 16, 24], [17, 9, 18, 8], [19, 7, 20, 6], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=1116falsetruereversible[]
m12a_312m12a_312m12a_312m12a_31212trueprime1[[1, 4, 2, 5], [3, 11, 4, 10], [5, 14, 6, 15], [7, 18, 8, 19], [9, 22, 10, 23], [11, 3, 12, 2], [13, 20, 14, 21], [15, 24, 16, 1], [17, 8, 18, 9], [19, 6, 20, 7], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12a_312falsetruereversible[]
12a_31312a_31312a_31312a_31312trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 21, 8, 20], [9, 3, 10, 2], [11, 9, 12, 8], [13, 19, 14, 18], [15, 22, 16, 23], [17, 7, 18, 6], [19, 13, 20, 12], [21, 24, 22, 1], [23, 16, 24, 17]]spreadsheetsample_dat!row=1117falsefalsechiral[]
r12a_313r12a_313r12a_313r12a_31312trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 20, 7, 21], [10, 2, 9, 3], [12, 8, 11, 9], [14, 18, 13, 19], [16, 23, 15, 22], [18, 6, 17, 7], [20, 12, 19, 13], [22, 1, 21, 24], [24, 17, 23, 16]]derived_reverse12a_313falsefalsechiral[]
m12a_313m12a_313m12a_313m12a_31312trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 20, 8, 21], [9, 2, 10, 3], [11, 8, 12, 9], [13, 18, 14, 19], [15, 23, 16, 22], [17, 6, 18, 7], [19, 12, 20, 13], [21, 1, 22, 24], [23, 17, 24, 16]]derived_mirror12a_313falsefalsechiral[]
mr12a_313mr12a_313mr12a_313mr12a_31312trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 21, 7, 20], [10, 3, 9, 2], [12, 9, 11, 8], [14, 19, 13, 18], [16, 22, 15, 23], [18, 7, 17, 6], [20, 13, 19, 12], [22, 24, 21, 1], [24, 16, 23, 17]]derived_mirror_reverse12a_313falsefalsechiral[]
12a_31412a_31412a_31412a_31412trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 21, 8, 20], [9, 3, 10, 2], [11, 17, 12, 16], [13, 7, 14, 6], [15, 1, 16, 24], [17, 22, 18, 23], [19, 9, 20, 8], [21, 18, 22, 19], [23, 13, 24, 12]]spreadsheetsample_dat!row=1118falsefalsechiral[]
r12a_314r12a_314r12a_314r12a_31412trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 20, 7, 21], [10, 2, 9, 3], [12, 16, 11, 17], [14, 6, 13, 7], [16, 24, 15, 1], [18, 23, 17, 22], [20, 8, 19, 9], [22, 19, 21, 18], [24, 12, 23, 13]]derived_reverse12a_314falsefalsechiral[]
m12a_314m12a_314m12a_314m12a_31412trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 20, 8, 21], [9, 2, 10, 3], [11, 16, 12, 17], [13, 6, 14, 7], [15, 24, 16, 1], [17, 23, 18, 22], [19, 8, 20, 9], [21, 19, 22, 18], [23, 12, 24, 13]]derived_mirror12a_314falsefalsechiral[]
mr12a_314mr12a_314mr12a_314mr12a_31412trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 21, 7, 20], [10, 3, 9, 2], [12, 17, 11, 16], [14, 7, 13, 6], [16, 1, 15, 24], [18, 22, 17, 23], [20, 9, 19, 8], [22, 18, 21, 19], [24, 13, 23, 12]]derived_mirror_reverse12a_314falsefalsechiral[]
12a_31512a_31512a_31512a_31512trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 20, 8, 21], [9, 3, 10, 2], [11, 17, 12, 16], [13, 9, 14, 8], [15, 1, 16, 24], [17, 13, 18, 12], [19, 23, 20, 22], [21, 6, 22, 7], [23, 19, 24, 18]]spreadsheetsample_dat!row=1119falsefalsechiral[]
r12a_315r12a_315r12a_315r12a_31512trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 21, 7, 20], [10, 2, 9, 3], [12, 16, 11, 17], [14, 8, 13, 9], [16, 24, 15, 1], [18, 12, 17, 13], [20, 22, 19, 23], [22, 7, 21, 6], [24, 18, 23, 19]]derived_reverse12a_315falsefalsechiral[]
m12a_315m12a_315m12a_315m12a_31512trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 21, 8, 20], [9, 2, 10, 3], [11, 16, 12, 17], [13, 8, 14, 9], [15, 24, 16, 1], [17, 12, 18, 13], [19, 22, 20, 23], [21, 7, 22, 6], [23, 18, 24, 19]]derived_mirror12a_315falsefalsechiral[]
mr12a_315mr12a_315mr12a_315mr12a_31512trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 20, 7, 21], [10, 3, 9, 2], [12, 17, 11, 16], [14, 9, 13, 8], [16, 1, 15, 24], [18, 13, 17, 12], [20, 23, 19, 22], [22, 6, 21, 7], [24, 19, 23, 18]]derived_mirror_reverse12a_315falsefalsechiral[]
12a_31612a_31612a_31612a_31612trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 16, 12, 17], [13, 19, 14, 18], [15, 8, 16, 9], [17, 24, 18, 1], [19, 23, 20, 22], [21, 6, 22, 7], [23, 13, 24, 12]]spreadsheetsample_dat!row=1120falsefalsechiral[]
r12a_316r12a_316r12a_316r12a_31612trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 21, 7, 20], [10, 2, 9, 3], [12, 17, 11, 16], [14, 18, 13, 19], [16, 9, 15, 8], [18, 1, 17, 24], [20, 22, 19, 23], [22, 7, 21, 6], [24, 12, 23, 13]]derived_reverse12a_316falsefalsechiral[]
m12a_316m12a_316m12a_316m12a_31612trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 17, 12, 16], [13, 18, 14, 19], [15, 9, 16, 8], [17, 1, 18, 24], [19, 22, 20, 23], [21, 7, 22, 6], [23, 12, 24, 13]]derived_mirror12a_316falsefalsechiral[]
mr12a_316mr12a_316mr12a_316mr12a_31612trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 20, 7, 21], [10, 3, 9, 2], [12, 16, 11, 17], [14, 19, 13, 18], [16, 8, 15, 9], [18, 24, 17, 1], [20, 23, 19, 22], [22, 6, 21, 7], [24, 13, 23, 12]]derived_mirror_reverse12a_316falsefalsechiral[]
12a_31712a_31712a_31712a_31712trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 16, 12, 17], [13, 22, 14, 23], [15, 8, 16, 9], [17, 24, 18, 1], [19, 12, 20, 13], [21, 6, 22, 7], [23, 18, 24, 19]]spreadsheetsample_dat!row=1121falsefalsechiral[]
r12a_317r12a_317r12a_317r12a_31712trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 21, 7, 20], [10, 2, 9, 3], [12, 17, 11, 16], [14, 23, 13, 22], [16, 9, 15, 8], [18, 1, 17, 24], [20, 13, 19, 12], [22, 7, 21, 6], [24, 19, 23, 18]]derived_reverse12a_317falsefalsechiral[]
m12a_317m12a_317m12a_317m12a_31712trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 17, 12, 16], [13, 23, 14, 22], [15, 9, 16, 8], [17, 1, 18, 24], [19, 13, 20, 12], [21, 7, 22, 6], [23, 19, 24, 18]]derived_mirror12a_317falsefalsechiral[]
mr12a_317mr12a_317mr12a_317mr12a_31712trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 20, 7, 21], [10, 3, 9, 2], [12, 16, 11, 17], [14, 22, 13, 23], [16, 8, 15, 9], [18, 24, 17, 1], [20, 12, 19, 13], [22, 6, 21, 7], [24, 18, 23, 19]]derived_mirror_reverse12a_317falsefalsechiral[]
12a_31812a_31812a_31812a_31812trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 16, 12, 17], [13, 24, 14, 1], [15, 8, 16, 9], [17, 12, 18, 13], [19, 23, 20, 22], [21, 6, 22, 7], [23, 19, 24, 18]]spreadsheetsample_dat!row=1122falsefalsechiral[]
r12a_318r12a_318r12a_318r12a_31812trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 21, 7, 20], [10, 2, 9, 3], [12, 17, 11, 16], [14, 1, 13, 24], [16, 9, 15, 8], [18, 13, 17, 12], [20, 22, 19, 23], [22, 7, 21, 6], [24, 18, 23, 19]]derived_reverse12a_318falsefalsechiral[]
m12a_318m12a_318m12a_318m12a_31812trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 17, 12, 16], [13, 1, 14, 24], [15, 9, 16, 8], [17, 13, 18, 12], [19, 22, 20, 23], [21, 7, 22, 6], [23, 18, 24, 19]]derived_mirror12a_318falsefalsechiral[]
mr12a_318mr12a_318mr12a_318mr12a_31812trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 20, 7, 21], [10, 3, 9, 2], [12, 16, 11, 17], [14, 24, 13, 1], [16, 8, 15, 9], [18, 12, 17, 13], [20, 23, 19, 22], [22, 6, 21, 7], [24, 19, 23, 18]]derived_mirror_reverse12a_318falsefalsechiral[]
12a_31912a_31912a_31912a_31912trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 21, 8, 20], [9, 3, 10, 2], [11, 19, 12, 18], [13, 7, 14, 6], [15, 23, 16, 22], [17, 1, 18, 24], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=1123falsefalsechiral[]
r12a_319r12a_319r12a_319r12a_31912trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 20, 7, 21], [10, 2, 9, 3], [12, 18, 11, 19], [14, 6, 13, 7], [16, 22, 15, 23], [18, 24, 17, 1], [20, 8, 19, 9], [22, 12, 21, 13], [24, 16, 23, 17]]derived_reverse12a_319falsefalsechiral[]
m12a_319m12a_319m12a_319m12a_31912trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 20, 8, 21], [9, 2, 10, 3], [11, 18, 12, 19], [13, 6, 14, 7], [15, 22, 16, 23], [17, 24, 18, 1], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12a_319falsefalsechiral[]
mr12a_319mr12a_319mr12a_319mr12a_31912trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 21, 7, 20], [10, 3, 9, 2], [12, 19, 11, 18], [14, 7, 13, 6], [16, 23, 15, 22], [18, 1, 17, 24], [20, 9, 19, 8], [22, 13, 21, 12], [24, 17, 23, 16]]derived_mirror_reverse12a_319falsefalsechiral[]
12a_32012a_32012a_32012a_32012trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 21, 8, 20], [9, 3, 10, 2], [11, 19, 12, 18], [13, 7, 14, 6], [15, 1, 16, 24], [17, 23, 18, 22], [19, 9, 20, 8], [21, 13, 22, 12], [23, 17, 24, 16]]spreadsheetsample_dat!row=1124falsefalsechiral[]
r12a_320r12a_320r12a_320r12a_32012trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 20, 7, 21], [10, 2, 9, 3], [12, 18, 11, 19], [14, 6, 13, 7], [16, 24, 15, 1], [18, 22, 17, 23], [20, 8, 19, 9], [22, 12, 21, 13], [24, 16, 23, 17]]derived_reverse12a_320falsefalsechiral[]
m12a_320m12a_320m12a_320m12a_32012trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 20, 8, 21], [9, 2, 10, 3], [11, 18, 12, 19], [13, 6, 14, 7], [15, 24, 16, 1], [17, 22, 18, 23], [19, 8, 20, 9], [21, 12, 22, 13], [23, 16, 24, 17]]derived_mirror12a_320falsefalsechiral[]
mr12a_320mr12a_320mr12a_320mr12a_32012trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 21, 7, 20], [10, 3, 9, 2], [12, 19, 11, 18], [14, 7, 13, 6], [16, 1, 15, 24], [18, 23, 17, 22], [20, 9, 19, 8], [22, 13, 21, 12], [24, 17, 23, 16]]derived_mirror_reverse12a_320falsefalsechiral[]
12a_32112a_32112a_32112a_32112trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 20, 8, 21], [9, 3, 10, 2], [11, 19, 12, 18], [13, 9, 14, 8], [15, 23, 16, 22], [17, 1, 18, 24], [19, 13, 20, 12], [21, 6, 22, 7], [23, 17, 24, 16]]spreadsheetsample_dat!row=1125falsefalsechiral[]
r12a_321r12a_321r12a_321r12a_32112trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 21, 7, 20], [10, 2, 9, 3], [12, 18, 11, 19], [14, 8, 13, 9], [16, 22, 15, 23], [18, 24, 17, 1], [20, 12, 19, 13], [22, 7, 21, 6], [24, 16, 23, 17]]derived_reverse12a_321falsefalsechiral[]
m12a_321m12a_321m12a_321m12a_32112trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 21, 8, 20], [9, 2, 10, 3], [11, 18, 12, 19], [13, 8, 14, 9], [15, 22, 16, 23], [17, 24, 18, 1], [19, 12, 20, 13], [21, 7, 22, 6], [23, 16, 24, 17]]derived_mirror12a_321falsefalsechiral[]
mr12a_321mr12a_321mr12a_321mr12a_32112trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 20, 7, 21], [10, 3, 9, 2], [12, 19, 11, 18], [14, 9, 13, 8], [16, 23, 15, 22], [18, 1, 17, 24], [20, 13, 19, 12], [22, 6, 21, 7], [24, 17, 23, 16]]derived_mirror_reverse12a_321falsefalsechiral[]
12a_32212a_32212a_32212a_32212trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 15, 6, 14], [7, 20, 8, 21], [9, 3, 10, 2], [11, 19, 12, 18], [13, 9, 14, 8], [15, 1, 16, 24], [17, 23, 18, 22], [19, 13, 20, 12], [21, 6, 22, 7], [23, 17, 24, 16]]spreadsheetsample_dat!row=1126falsefalsechiral[]
r12a_322r12a_322r12a_322r12a_32212trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 14, 5, 15], [8, 21, 7, 20], [10, 2, 9, 3], [12, 18, 11, 19], [14, 8, 13, 9], [16, 24, 15, 1], [18, 22, 17, 23], [20, 12, 19, 13], [22, 7, 21, 6], [24, 16, 23, 17]]derived_reverse12a_322falsefalsechiral[]
m12a_322m12a_322m12a_322m12a_32212trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 14, 6, 15], [7, 21, 8, 20], [9, 2, 10, 3], [11, 18, 12, 19], [13, 8, 14, 9], [15, 24, 16, 1], [17, 22, 18, 23], [19, 12, 20, 13], [21, 7, 22, 6], [23, 16, 24, 17]]derived_mirror12a_322falsefalsechiral[]
mr12a_322mr12a_322mr12a_322mr12a_32212trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 15, 5, 14], [8, 20, 7, 21], [10, 3, 9, 2], [12, 19, 11, 18], [14, 9, 13, 8], [16, 1, 15, 24], [18, 23, 17, 22], [20, 13, 19, 12], [22, 6, 21, 7], [24, 17, 23, 16]]derived_mirror_reverse12a_322falsefalsechiral[]
12a_32312a_32312a_32312a_32312trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 19, 12, 18], [13, 16, 14, 17], [15, 6, 16, 7], [17, 1, 18, 24], [19, 22, 20, 23], [21, 8, 22, 9], [23, 13, 24, 12]]spreadsheetsample_dat!row=1127falsetruereversible[]
m12a_323m12a_323m12a_323m12a_32312trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 18, 12, 19], [13, 17, 14, 16], [15, 7, 16, 6], [17, 24, 18, 1], [19, 23, 20, 22], [21, 9, 22, 8], [23, 12, 24, 13]]derived_mirror12a_323falsetruereversible[]
12a_32412a_32412a_32412a_32412trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 19, 12, 18], [13, 24, 14, 1], [15, 6, 16, 7], [17, 13, 18, 12], [19, 22, 20, 23], [21, 8, 22, 9], [23, 16, 24, 17]]spreadsheetsample_dat!row=1128falsefalsechiral[]
r12a_324r12a_324r12a_324r12a_32412trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 21, 7, 20], [10, 2, 9, 3], [12, 18, 11, 19], [14, 1, 13, 24], [16, 7, 15, 6], [18, 12, 17, 13], [20, 23, 19, 22], [22, 9, 21, 8], [24, 17, 23, 16]]derived_reverse12a_324falsefalsechiral[]
m12a_324m12a_324m12a_324m12a_32412trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 18, 12, 19], [13, 1, 14, 24], [15, 7, 16, 6], [17, 12, 18, 13], [19, 23, 20, 22], [21, 9, 22, 8], [23, 17, 24, 16]]derived_mirror12a_324falsefalsechiral[]
mr12a_324mr12a_324mr12a_324mr12a_32412trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 20, 7, 21], [10, 3, 9, 2], [12, 19, 11, 18], [14, 24, 13, 1], [16, 6, 15, 7], [18, 13, 17, 12], [20, 22, 19, 23], [22, 8, 21, 9], [24, 16, 23, 17]]derived_mirror_reverse12a_324falsefalsechiral[]
12a_32512a_32512a_32512a_32512trueprime1[[1, 5, 2, 4], [3, 11, 4, 10], [5, 14, 6, 15], [7, 20, 8, 21], [9, 3, 10, 2], [11, 18, 12, 19], [13, 24, 14, 1], [15, 23, 16, 22], [17, 8, 18, 9], [19, 12, 20, 13], [21, 17, 22, 16], [23, 6, 24, 7]]spreadsheetsample_dat!row=1129falsefalsechiral[]
r12a_325r12a_325r12a_325r12a_32512trueprime1[[2, 4, 1, 5], [4, 10, 3, 11], [6, 15, 5, 14], [8, 21, 7, 20], [10, 2, 9, 3], [12, 19, 11, 18], [14, 1, 13, 24], [16, 22, 15, 23], [18, 9, 17, 8], [20, 13, 19, 12], [22, 16, 21, 17], [24, 7, 23, 6]]derived_reverse12a_325falsefalsechiral[]
m12a_325m12a_325m12a_325m12a_32512trueprime1[[1, 4, 2, 5], [3, 10, 4, 11], [5, 15, 6, 14], [7, 21, 8, 20], [9, 2, 10, 3], [11, 19, 12, 18], [13, 1, 14, 24], [15, 22, 16, 23], [17, 9, 18, 8], [19, 13, 20, 12], [21, 16, 22, 17], [23, 7, 24, 6]]derived_mirror12a_325falsefalsechiral[]
mr12a_325mr12a_325mr12a_325mr12a_32512trueprime1[[2, 5, 1, 4], [4, 11, 3, 10], [6, 14, 5, 15], [8, 20, 7, 21], [10, 3, 9, 2], [12, 18, 11, 19], [14, 24, 13, 1], [16, 23, 15, 22], [18, 8, 17, 9], [20, 12, 19, 13], [22, 17, 21, 16], [24, 6, 23, 7]]derived_mirror_reverse12a_325falsefalsechiral[]