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
7_4 # m7_67_4 # m7_67_4 # m7_6None14truecomposite1[[15, 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], [2, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_4","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
7_4 # 7_77_4 # 7_77_4 # 7_7None14truecomposite1[[15, 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], [2, 24, 16, 25], [17, 27, 18, 26], [19, 28, 20, 15], [21, 19, 22, 18], [23, 16, 24, 17], [25, 23, 26, 22], [27, 20, 28, 21]]derived_connected_sum[{"knot_id":"7_4","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":false,"reverse":false}]falsetruereversible[]
7_4 # m7_77_4 # m7_77_4 # m7_7None14truecomposite1[[15, 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], [2, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_4","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
m7_4 # m7_4m7_4 # m7_4m7_4 # m7_4None14truecomposite1[[16, 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], [2, 23, 17, 24], [18, 25, 19, 26], [20, 27, 21, 28], [22, 17, 23, 18], [24, 15, 25, 16], [26, 21, 27, 22], [28, 19, 15, 20]]derived_connected_sum[{"knot_id":"7_4","mirror":true,"reverse":false},{"knot_id":"7_4","mirror":true,"reverse":false}]falsetruereversible[]
7_5 # m7_47_5 # m7_47_5 # m7_4None14truecomposite1[[16, 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], [2, 23, 17, 24], [18, 25, 19, 26], [20, 27, 21, 28], [22, 17, 23, 18], [24, 15, 25, 16], [26, 21, 27, 22], [28, 19, 15, 20]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_4","mirror":true,"reverse":false}]falsetruereversible[]
m7_4 # m7_5m7_4 # m7_5m7_4 # m7_5None14truecomposite1[[16, 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], [2, 23, 17, 24], [18, 15, 19, 16], [20, 27, 21, 28], [22, 25, 23, 26], [24, 17, 25, 18], [26, 19, 27, 20], [28, 21, 15, 22]]derived_connected_sum[{"knot_id":"7_4","mirror":true,"reverse":false},{"knot_id":"7_5","mirror":true,"reverse":false}]falsetruereversible[]
7_6 # m7_47_6 # m7_47_6 # m7_4None14truecomposite1[[16, 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], [1, 23, 17, 24], [18, 25, 19, 26], [20, 27, 21, 28], [22, 17, 23, 18], [24, 15, 25, 16], [26, 21, 27, 22], [28, 19, 15, 20]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_4","mirror":true,"reverse":false}]falsetruereversible[]
m7_4 # m7_6m7_4 # m7_6m7_4 # m7_6None14truecomposite1[[15, 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], [2, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_4","mirror":true,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
7_7 # m7_47_7 # m7_47_7 # m7_4None14truecomposite1[[16, 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], [1, 23, 17, 24], [18, 25, 19, 26], [20, 27, 21, 28], [22, 17, 23, 18], [24, 15, 25, 16], [26, 21, 27, 22], [28, 19, 15, 20]]derived_connected_sum[{"knot_id":"7_7","mirror":false,"reverse":false},{"knot_id":"7_4","mirror":true,"reverse":false}]falsetruereversible[]
m7_4 # m7_7m7_4 # m7_7m7_4 # m7_7None14truecomposite1[[15, 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], [2, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_4","mirror":true,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
7_5 # 7_57_5 # 7_57_5 # 7_5None14truecomposite1[[16, 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], [2, 24, 17, 23], [18, 16, 19, 15], [20, 28, 21, 27], [22, 26, 23, 25], [24, 18, 25, 17], [26, 20, 27, 19], [28, 22, 15, 21]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_5","mirror":false,"reverse":false}]falsetruereversible[]
7_5 # m7_57_5 # m7_57_5 # m7_5None14truecomposite1[[16, 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], [2, 23, 17, 24], [18, 15, 19, 16], [20, 27, 21, 28], [22, 25, 23, 26], [24, 17, 25, 18], [26, 19, 27, 20], [28, 21, 15, 22]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_5","mirror":true,"reverse":false}]truetruefully amphicheiral[]
7_5 # 7_67_5 # 7_67_5 # 7_6None14truecomposite1[[15, 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], [2, 27, 16, 26], [17, 23, 18, 22], [19, 15, 20, 28], [21, 24, 22, 25], [23, 17, 24, 16], [25, 20, 26, 21], [27, 19, 28, 18]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":false,"reverse":false}]falsetruereversible[]
7_5 # m7_67_5 # m7_67_5 # m7_6None14truecomposite1[[15, 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], [2, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
7_5 # 7_77_5 # 7_77_5 # 7_7None14truecomposite1[[15, 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], [2, 24, 16, 25], [17, 27, 18, 26], [19, 28, 20, 15], [21, 19, 22, 18], [23, 16, 24, 17], [25, 23, 26, 22], [27, 20, 28, 21]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":false,"reverse":false}]falsetruereversible[]
7_5 # m7_77_5 # m7_77_5 # m7_7None14truecomposite1[[15, 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], [2, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_5","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
m7_5 # m7_5m7_5 # m7_5m7_5 # m7_5None14truecomposite1[[16, 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], [2, 23, 17, 24], [18, 15, 19, 16], [20, 27, 21, 28], [22, 25, 23, 26], [24, 17, 25, 18], [26, 19, 27, 20], [28, 21, 15, 22]]derived_connected_sum[{"knot_id":"7_5","mirror":true,"reverse":false},{"knot_id":"7_5","mirror":true,"reverse":false}]falsetruereversible[]
7_6 # m7_57_6 # m7_57_6 # m7_5None14truecomposite1[[16, 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], [1, 23, 17, 24], [18, 15, 19, 16], [20, 27, 21, 28], [22, 25, 23, 26], [24, 17, 25, 18], [26, 19, 27, 20], [28, 21, 15, 22]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_5","mirror":true,"reverse":false}]falsetruereversible[]
m7_5 # m7_6m7_5 # m7_6m7_5 # m7_6None14truecomposite1[[15, 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], [2, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_5","mirror":true,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
7_7 # m7_57_7 # m7_57_7 # m7_5None14truecomposite1[[16, 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], [1, 23, 17, 24], [18, 15, 19, 16], [20, 27, 21, 28], [22, 25, 23, 26], [24, 17, 25, 18], [26, 19, 27, 20], [28, 21, 15, 22]]derived_connected_sum[{"knot_id":"7_7","mirror":false,"reverse":false},{"knot_id":"7_5","mirror":true,"reverse":false}]falsetruereversible[]
m7_5 # m7_7m7_5 # m7_7m7_5 # m7_7None14truecomposite1[[15, 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], [2, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_5","mirror":true,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
7_6 # 7_67_6 # 7_67_6 # 7_6None14truecomposite1[[15, 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], [1, 27, 16, 26], [17, 23, 18, 22], [19, 15, 20, 28], [21, 24, 22, 25], [23, 17, 24, 16], [25, 20, 26, 21], [27, 19, 28, 18]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":false,"reverse":false}]falsetruereversible[]
7_6 # m7_67_6 # m7_67_6 # m7_6None14truecomposite1[[15, 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], [1, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]truetruefully amphicheiral[]
7_6 # 7_77_6 # 7_77_6 # 7_7None14truecomposite1[[15, 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], [1, 24, 16, 25], [17, 27, 18, 26], [19, 28, 20, 15], [21, 19, 22, 18], [23, 16, 24, 17], [25, 23, 26, 22], [27, 20, 28, 21]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":false,"reverse":false}]falsetruereversible[]
7_6 # m7_77_6 # m7_77_6 # m7_7None14truecomposite1[[15, 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], [1, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_6","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
m7_6 # m7_6m7_6 # m7_6m7_6 # m7_6None14truecomposite1[[15, 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], [1, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_6","mirror":true,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
7_7 # m7_67_7 # m7_67_7 # m7_6None14truecomposite1[[15, 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], [1, 26, 16, 27], [17, 22, 18, 23], [19, 28, 20, 15], [21, 25, 22, 24], [23, 16, 24, 17], [25, 21, 26, 20], [27, 18, 28, 19]]derived_connected_sum[{"knot_id":"7_7","mirror":false,"reverse":false},{"knot_id":"7_6","mirror":true,"reverse":false}]falsetruereversible[]
m7_6 # m7_7m7_6 # m7_7m7_6 # m7_7None14truecomposite1[[15, 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], [1, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_6","mirror":true,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
7_7 # 7_77_7 # 7_77_7 # 7_7None14truecomposite1[[15, 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], [1, 24, 16, 25], [17, 27, 18, 26], [19, 28, 20, 15], [21, 19, 22, 18], [23, 16, 24, 17], [25, 23, 26, 22], [27, 20, 28, 21]]derived_connected_sum[{"knot_id":"7_7","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":false,"reverse":false}]falsetruereversible[]
7_7 # m7_77_7 # m7_77_7 # m7_7None14truecomposite1[[15, 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], [1, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_7","mirror":false,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]truetruefully amphicheiral[]
m7_7 # m7_7m7_7 # m7_7m7_7 # m7_7None14truecomposite1[[15, 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], [1, 25, 16, 24], [17, 26, 18, 27], [19, 15, 20, 28], [21, 18, 22, 19], [23, 17, 24, 16], [25, 22, 26, 23], [27, 21, 28, 20]]derived_connected_sum[{"knot_id":"7_7","mirror":true,"reverse":false},{"knot_id":"7_7","mirror":true,"reverse":false}]falsetruereversible[]
14a_114a_114a_114a_114trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 19, 11, 20], [18, 11, 19, 12], [20, 16, 21, 15], [16, 24, 17, 23], [24, 18, 25, 17], [26, 22, 27, 21], [22, 26, 23, 25]]pd_bulkline=12966;index=12965;name=K14a1falsefalsechiral[]
r14a_1r14a_1r14a_1r14a_114trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 20, 10, 19], [19, 12, 18, 11], [21, 15, 20, 16], [17, 23, 16, 24], [25, 17, 24, 18], [27, 21, 26, 22], [23, 25, 22, 26]]derived_reverse14a_1falsefalsechiral[]
m14a_1m14a_1m14a_1m14a_114trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 20, 11, 19], [18, 12, 19, 11], [20, 15, 21, 16], [16, 23, 17, 24], [24, 17, 25, 18], [26, 21, 27, 22], [22, 25, 23, 26]]derived_mirror14a_1falsefalsechiral[]
mr14a_1mr14a_1mr14a_1mr14a_114trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 19, 10, 20], [19, 11, 18, 12], [21, 16, 20, 15], [17, 24, 16, 23], [25, 18, 24, 17], [27, 22, 26, 21], [23, 26, 22, 25]]derived_mirror_reverse14a_1falsefalsechiral[]
14a_214a_214a_214a_214trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 18, 11, 17], [18, 12, 19, 11], [22, 16, 23, 15], [16, 22, 17, 21], [24, 20, 25, 19], [20, 26, 21, 25], [26, 24, 27, 23]]pd_bulkline=12967;index=12966;name=K14a2falsefalsechiral[]
r14a_2r14a_2r14a_2r14a_214trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 17, 10, 18], [19, 11, 18, 12], [23, 15, 22, 16], [17, 21, 16, 22], [25, 19, 24, 20], [21, 25, 20, 26], [27, 23, 26, 24]]derived_reverse14a_2falsefalsechiral[]
m14a_2m14a_2m14a_2m14a_214trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 17, 11, 18], [18, 11, 19, 12], [22, 15, 23, 16], [16, 21, 17, 22], [24, 19, 25, 20], [20, 25, 21, 26], [26, 23, 27, 24]]derived_mirror14a_2falsefalsechiral[]
mr14a_2mr14a_2mr14a_2mr14a_214trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 18, 10, 17], [19, 12, 18, 11], [23, 16, 22, 15], [17, 22, 16, 21], [25, 20, 24, 19], [21, 26, 20, 25], [27, 24, 26, 23]]derived_mirror_reverse14a_2falsefalsechiral[]
14a_314a_314a_314a_314trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 18, 11, 17], [18, 12, 19, 11], [22, 15, 23, 16], [16, 23, 17, 24], [24, 19, 25, 20], [20, 25, 21, 26], [26, 21, 27, 22]]pd_bulkline=12968;index=12967;name=K14a3falsefalsechiral[]
r14a_3r14a_3r14a_3r14a_314trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 17, 10, 18], [19, 11, 18, 12], [23, 16, 22, 15], [17, 24, 16, 23], [25, 20, 24, 19], [21, 26, 20, 25], [27, 22, 26, 21]]derived_reverse14a_3falsefalsechiral[]
m14a_3m14a_3m14a_3m14a_314trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 17, 11, 18], [18, 11, 19, 12], [22, 16, 23, 15], [16, 24, 17, 23], [24, 20, 25, 19], [20, 26, 21, 25], [26, 22, 27, 21]]derived_mirror14a_3falsefalsechiral[]
mr14a_3mr14a_3mr14a_3mr14a_314trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 18, 10, 17], [19, 12, 18, 11], [23, 15, 22, 16], [17, 23, 16, 24], [25, 19, 24, 20], [21, 25, 20, 26], [27, 21, 26, 22]]derived_mirror_reverse14a_3falsefalsechiral[]
14a_414a_414a_414a_414trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 18, 11, 17], [18, 12, 19, 11], [22, 15, 23, 16], [16, 23, 17, 24], [26, 19, 27, 20], [20, 25, 21, 26], [24, 21, 25, 22]]pd_bulkline=12969;index=12968;name=K14a4falsefalsechiral[]
r14a_4r14a_4r14a_4r14a_414trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 17, 10, 18], [19, 11, 18, 12], [23, 16, 22, 15], [17, 24, 16, 23], [27, 20, 26, 19], [21, 26, 20, 25], [25, 22, 24, 21]]derived_reverse14a_4falsefalsechiral[]
m14a_4m14a_4m14a_4m14a_414trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 17, 11, 18], [18, 11, 19, 12], [22, 16, 23, 15], [16, 24, 17, 23], [26, 20, 27, 19], [20, 26, 21, 25], [24, 22, 25, 21]]derived_mirror14a_4falsefalsechiral[]
mr14a_4mr14a_4mr14a_4mr14a_414trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 18, 10, 17], [19, 12, 18, 11], [23, 15, 22, 16], [17, 23, 16, 24], [27, 19, 26, 20], [21, 25, 20, 26], [25, 21, 24, 22]]derived_mirror_reverse14a_4falsefalsechiral[]
14a_514a_514a_514a_514trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 19, 11, 20], [18, 11, 19, 12], [24, 16, 25, 15], [16, 24, 17, 23], [20, 18, 21, 17], [26, 21, 27, 22], [22, 25, 23, 26]]pd_bulkline=12970;index=12969;name=K14a5falsefalsechiral[]
r14a_5r14a_5r14a_5r14a_514trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 20, 10, 19], [19, 12, 18, 11], [25, 15, 24, 16], [17, 23, 16, 24], [21, 17, 20, 18], [27, 22, 26, 21], [23, 26, 22, 25]]derived_reverse14a_5falsefalsechiral[]
m14a_5m14a_5m14a_5m14a_514trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 20, 11, 19], [18, 12, 19, 11], [24, 15, 25, 16], [16, 23, 17, 24], [20, 17, 21, 18], [26, 22, 27, 21], [22, 26, 23, 25]]derived_mirror14a_5falsefalsechiral[]
mr14a_5mr14a_5mr14a_5mr14a_514trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 19, 10, 20], [19, 11, 18, 12], [25, 16, 24, 15], [17, 24, 16, 23], [21, 18, 20, 17], [27, 21, 26, 22], [23, 25, 22, 26]]derived_mirror_reverse14a_5falsefalsechiral[]
14a_614a_614a_614a_614trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 20, 11, 19], [20, 12, 21, 11], [22, 16, 23, 15], [16, 25, 17, 26], [24, 17, 25, 18], [18, 22, 19, 21], [26, 24, 27, 23]]pd_bulkline=12971;index=12970;name=K14a6falsefalsechiral[]
r14a_6r14a_6r14a_6r14a_614trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 19, 10, 20], [21, 11, 20, 12], [23, 15, 22, 16], [17, 26, 16, 25], [25, 18, 24, 17], [19, 21, 18, 22], [27, 23, 26, 24]]derived_reverse14a_6falsefalsechiral[]
m14a_6m14a_6m14a_6m14a_614trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 19, 11, 20], [20, 11, 21, 12], [22, 15, 23, 16], [16, 26, 17, 25], [24, 18, 25, 17], [18, 21, 19, 22], [26, 23, 27, 24]]derived_mirror14a_6falsefalsechiral[]
mr14a_6mr14a_6mr14a_6mr14a_614trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 20, 10, 19], [21, 12, 20, 11], [23, 16, 22, 15], [17, 25, 16, 26], [25, 17, 24, 18], [19, 22, 18, 21], [27, 24, 26, 23]]derived_mirror_reverse14a_6falsefalsechiral[]
14a_714a_714a_714a_714trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 20, 11, 19], [20, 12, 21, 11], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [18, 25, 19, 26], [26, 21, 27, 22]]pd_bulkline=12972;index=12971;name=K14a7falsefalsechiral[]
r14a_7r14a_7r14a_7r14a_714trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 19, 10, 20], [21, 11, 20, 12], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [19, 26, 18, 25], [27, 22, 26, 21]]derived_reverse14a_7falsefalsechiral[]
m14a_7m14a_7m14a_7m14a_714trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 19, 11, 20], [20, 11, 21, 12], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [18, 26, 19, 25], [26, 22, 27, 21]]derived_mirror14a_7falsefalsechiral[]
mr14a_7mr14a_7mr14a_7mr14a_714trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 20, 10, 19], [21, 12, 20, 11], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [19, 25, 18, 26], [27, 21, 26, 22]]derived_mirror_reverse14a_7falsefalsechiral[]
14a_814a_814a_814a_814trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 20, 11, 19], [20, 12, 21, 11], [22, 15, 23, 16], [16, 25, 17, 26], [24, 17, 25, 18], [18, 23, 19, 24], [26, 21, 27, 22]]pd_bulkline=12973;index=12972;name=K14a8falsefalsechiral[]
r14a_8r14a_8r14a_8r14a_814trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 19, 10, 20], [21, 11, 20, 12], [23, 16, 22, 15], [17, 26, 16, 25], [25, 18, 24, 17], [19, 24, 18, 23], [27, 22, 26, 21]]derived_reverse14a_8falsefalsechiral[]
m14a_8m14a_8m14a_8m14a_814trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 19, 11, 20], [20, 11, 21, 12], [22, 16, 23, 15], [16, 26, 17, 25], [24, 18, 25, 17], [18, 24, 19, 23], [26, 22, 27, 21]]derived_mirror14a_8falsefalsechiral[]
mr14a_8mr14a_8mr14a_8mr14a_814trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 20, 10, 19], [21, 12, 20, 11], [23, 15, 22, 16], [17, 25, 16, 26], [25, 17, 24, 18], [19, 23, 18, 24], [27, 21, 26, 22]]derived_mirror_reverse14a_8falsefalsechiral[]
14a_914a_914a_914a_914trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 21, 11, 22], [20, 11, 21, 12], [22, 16, 23, 15], [16, 24, 17, 23], [24, 18, 25, 17], [18, 26, 19, 25], [26, 20, 27, 19]]pd_bulkline=12974;index=12973;name=K14a9falsefalsechiral[]
r14a_9r14a_9r14a_9r14a_914trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 22, 10, 21], [21, 12, 20, 11], [23, 15, 22, 16], [17, 23, 16, 24], [25, 17, 24, 18], [19, 25, 18, 26], [27, 19, 26, 20]]derived_reverse14a_9falsefalsechiral[]
m14a_9m14a_9m14a_9m14a_914trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 22, 11, 21], [20, 12, 21, 11], [22, 15, 23, 16], [16, 23, 17, 24], [24, 17, 25, 18], [18, 25, 19, 26], [26, 19, 27, 20]]derived_mirror14a_9falsefalsechiral[]
mr14a_9mr14a_9mr14a_9mr14a_914trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 21, 10, 22], [21, 11, 20, 12], [23, 16, 22, 15], [17, 24, 16, 23], [25, 18, 24, 17], [19, 26, 18, 25], [27, 20, 26, 19]]derived_mirror_reverse14a_9falsefalsechiral[]
14a_1014a_1014a_1014a_1014trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 21, 11, 22], [20, 11, 21, 12], [22, 16, 23, 15], [16, 26, 17, 25], [24, 18, 25, 17], [18, 24, 19, 23], [26, 20, 27, 19]]pd_bulkline=12975;index=12974;name=K14a10falsefalsechiral[]
r14a_10r14a_10r14a_10r14a_1014trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 22, 10, 21], [21, 12, 20, 11], [23, 15, 22, 16], [17, 25, 16, 26], [25, 17, 24, 18], [19, 23, 18, 24], [27, 19, 26, 20]]derived_reverse14a_10falsefalsechiral[]
m14a_10m14a_10m14a_10m14a_1014trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 22, 11, 21], [20, 12, 21, 11], [22, 15, 23, 16], [16, 25, 17, 26], [24, 17, 25, 18], [18, 23, 19, 24], [26, 19, 27, 20]]derived_mirror14a_10falsefalsechiral[]
mr14a_10mr14a_10mr14a_10mr14a_1014trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 21, 10, 22], [21, 11, 20, 12], [23, 16, 22, 15], [17, 26, 16, 25], [25, 18, 24, 17], [19, 24, 18, 23], [27, 20, 26, 19]]derived_mirror_reverse14a_10falsefalsechiral[]
14a_1114a_1114a_1114a_1114trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 20, 11, 19], [20, 12, 21, 11], [24, 15, 25, 16], [16, 25, 17, 26], [22, 18, 23, 17], [18, 22, 19, 21], [26, 23, 27, 24]]pd_bulkline=12976;index=12975;name=K14a11falsefalsechiral[]
r14a_11r14a_11r14a_11r14a_1114trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 19, 10, 20], [21, 11, 20, 12], [25, 16, 24, 15], [17, 26, 16, 25], [23, 17, 22, 18], [19, 21, 18, 22], [27, 24, 26, 23]]derived_reverse14a_11falsefalsechiral[]
m14a_11m14a_11m14a_11m14a_1114trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 19, 11, 20], [20, 11, 21, 12], [24, 16, 25, 15], [16, 26, 17, 25], [22, 17, 23, 18], [18, 21, 19, 22], [26, 24, 27, 23]]derived_mirror14a_11falsefalsechiral[]
mr14a_11mr14a_11mr14a_11mr14a_1114trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 20, 10, 19], [21, 12, 20, 11], [25, 15, 24, 16], [17, 25, 16, 26], [23, 18, 22, 17], [19, 22, 18, 21], [27, 23, 26, 24]]derived_mirror_reverse14a_11falsefalsechiral[]
14a_1214a_1214a_1214a_1214trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 21, 11, 22], [20, 11, 21, 12], [24, 16, 25, 15], [16, 26, 17, 25], [26, 18, 27, 17], [18, 24, 19, 23], [22, 20, 23, 19]]pd_bulkline=12977;index=12976;name=K14a12falsefalsechiral[]
r14a_12r14a_12r14a_12r14a_1214trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 22, 10, 21], [21, 12, 20, 11], [25, 15, 24, 16], [17, 25, 16, 26], [27, 17, 26, 18], [19, 23, 18, 24], [23, 19, 22, 20]]derived_reverse14a_12falsefalsechiral[]
m14a_12m14a_12m14a_12m14a_1214trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 22, 11, 21], [20, 12, 21, 11], [24, 15, 25, 16], [16, 25, 17, 26], [26, 17, 27, 18], [18, 23, 19, 24], [22, 19, 23, 20]]derived_mirror14a_12falsefalsechiral[]
mr14a_12mr14a_12mr14a_12mr14a_1214trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 21, 10, 22], [21, 11, 20, 12], [25, 16, 24, 15], [17, 26, 16, 25], [27, 18, 26, 17], [19, 24, 18, 23], [23, 20, 22, 19]]derived_mirror_reverse14a_12falsefalsechiral[]
14a_1314a_1314a_1314a_1314trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 21, 11, 22], [20, 11, 21, 12], [26, 16, 27, 15], [16, 26, 17, 25], [24, 18, 25, 17], [18, 24, 19, 23], [22, 20, 23, 19]]pd_bulkline=12978;index=12977;name=K14a13falsetruereversible[]
m14a_13m14a_13m14a_13m14a_1314trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 22, 11, 21], [20, 12, 21, 11], [26, 15, 27, 16], [16, 25, 17, 26], [24, 17, 25, 18], [18, 23, 19, 24], [22, 19, 23, 20]]derived_mirror14a_13falsetruereversible[]
14a_1414a_1414a_1414a_1414trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 24, 11, 23], [24, 12, 25, 11], [18, 16, 19, 15], [16, 22, 17, 21], [22, 18, 23, 17], [26, 20, 27, 19], [20, 26, 21, 25]]pd_bulkline=12979;index=12978;name=K14a14falsefalsechiral[]
r14a_14r14a_14r14a_14r14a_1414trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 23, 10, 24], [25, 11, 24, 12], [19, 15, 18, 16], [17, 21, 16, 22], [23, 17, 22, 18], [27, 19, 26, 20], [21, 25, 20, 26]]derived_reverse14a_14falsefalsechiral[]
m14a_14m14a_14m14a_14m14a_1414trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 23, 11, 24], [24, 11, 25, 12], [18, 15, 19, 16], [16, 21, 17, 22], [22, 17, 23, 18], [26, 19, 27, 20], [20, 25, 21, 26]]derived_mirror14a_14falsefalsechiral[]
mr14a_14mr14a_14mr14a_14mr14a_1414trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 24, 10, 23], [25, 12, 24, 11], [19, 16, 18, 15], [17, 22, 16, 21], [23, 18, 22, 17], [27, 20, 26, 19], [21, 26, 20, 25]]derived_mirror_reverse14a_14falsefalsechiral[]
14a_1514a_1514a_1514a_1514trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 13, 5, 14], [12, 5, 13, 6], [14, 10, 15, 9], [10, 24, 11, 23], [24, 12, 25, 11], [20, 15, 21, 16], [16, 21, 17, 22], [22, 17, 23, 18], [18, 25, 19, 26], [26, 19, 27, 20]]pd_bulkline=12980;index=12979;name=K14a15falsefalsechiral[]
r14a_15r14a_15r14a_15r14a_1514trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 14, 4, 13], [13, 6, 12, 5], [15, 9, 14, 10], [11, 23, 10, 24], [25, 11, 24, 12], [21, 16, 20, 15], [17, 22, 16, 21], [23, 18, 22, 17], [19, 26, 18, 25], [27, 20, 26, 19]]derived_reverse14a_15falsefalsechiral[]
m14a_15m14a_15m14a_15m14a_1514trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 14, 5, 13], [12, 6, 13, 5], [14, 9, 15, 10], [10, 23, 11, 24], [24, 11, 25, 12], [20, 16, 21, 15], [16, 22, 17, 21], [22, 18, 23, 17], [18, 26, 19, 25], [26, 20, 27, 19]]derived_mirror14a_15falsefalsechiral[]
mr14a_15mr14a_15mr14a_15mr14a_1514trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 13, 4, 14], [13, 5, 12, 6], [15, 10, 14, 9], [11, 24, 10, 23], [25, 12, 24, 11], [21, 15, 20, 16], [17, 21, 16, 22], [23, 17, 22, 18], [19, 25, 18, 26], [27, 19, 26, 20]]derived_mirror_reverse14a_15falsefalsechiral[]
14a_1614a_1614a_1614a_1614trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 12, 5, 11], [12, 6, 13, 5], [16, 9, 17, 10], [10, 17, 11, 18], [18, 13, 19, 14], [14, 21, 15, 22], [22, 15, 23, 16], [24, 20, 25, 19], [20, 26, 21, 25], [26, 24, 27, 23]]pd_bulkline=12981;index=12980;name=K14a16falsefalsechiral[]
r14a_16r14a_16r14a_16r14a_1614trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 11, 4, 12], [13, 5, 12, 6], [17, 10, 16, 9], [11, 18, 10, 17], [19, 14, 18, 13], [15, 22, 14, 21], [23, 16, 22, 15], [25, 19, 24, 20], [21, 25, 20, 26], [27, 23, 26, 24]]derived_reverse14a_16falsefalsechiral[]
m14a_16m14a_16m14a_16m14a_1614trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 11, 5, 12], [12, 5, 13, 6], [16, 10, 17, 9], [10, 18, 11, 17], [18, 14, 19, 13], [14, 22, 15, 21], [22, 16, 23, 15], [24, 19, 25, 20], [20, 25, 21, 26], [26, 23, 27, 24]]derived_mirror14a_16falsefalsechiral[]
mr14a_16mr14a_16mr14a_16mr14a_1614trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 12, 4, 11], [13, 6, 12, 5], [17, 9, 16, 10], [11, 17, 10, 18], [19, 13, 18, 14], [15, 21, 14, 22], [23, 15, 22, 16], [25, 20, 24, 19], [21, 26, 20, 25], [27, 24, 26, 23]]derived_mirror_reverse14a_16falsefalsechiral[]
14a_1714a_1714a_1714a_1714trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 12, 5, 11], [12, 6, 13, 5], [16, 9, 17, 10], [10, 17, 11, 18], [18, 13, 19, 14], [14, 24, 15, 23], [22, 16, 23, 15], [24, 19, 25, 20], [20, 25, 21, 26], [26, 21, 27, 22]]pd_bulkline=12982;index=12981;name=K14a17falsefalsechiral[]
r14a_17r14a_17r14a_17r14a_1714trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 11, 4, 12], [13, 5, 12, 6], [17, 10, 16, 9], [11, 18, 10, 17], [19, 14, 18, 13], [15, 23, 14, 24], [23, 15, 22, 16], [25, 20, 24, 19], [21, 26, 20, 25], [27, 22, 26, 21]]derived_reverse14a_17falsefalsechiral[]
m14a_17m14a_17m14a_17m14a_1714trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 11, 5, 12], [12, 5, 13, 6], [16, 10, 17, 9], [10, 18, 11, 17], [18, 14, 19, 13], [14, 23, 15, 24], [22, 15, 23, 16], [24, 20, 25, 19], [20, 26, 21, 25], [26, 22, 27, 21]]derived_mirror14a_17falsefalsechiral[]
mr14a_17mr14a_17mr14a_17mr14a_1714trueprime1[[3, 0, 2, 27], [1, 7, 0, 8], [7, 1, 6, 2], [9, 4, 8, 3], [5, 12, 4, 11], [13, 6, 12, 5], [17, 9, 16, 10], [11, 17, 10, 18], [19, 13, 18, 14], [15, 24, 14, 23], [23, 16, 22, 15], [25, 19, 24, 20], [21, 25, 20, 26], [27, 21, 26, 22]]derived_mirror_reverse14a_17falsefalsechiral[]
14a_1814a_1814a_1814a_1814trueprime1[[2, 0, 3, 27], [0, 7, 1, 8], [6, 1, 7, 2], [8, 4, 9, 3], [4, 12, 5, 11], [12, 6, 13, 5], [16, 9, 17, 10], [10, 17, 11, 18], [18, 13, 19, 14], [14, 24, 15, 23], [22, 16, 23, 15], [26, 19, 27, 20], [20, 25, 21, 26], [24, 21, 25, 22]]pd_bulkline=12983;index=12982;name=K14a18falsefalsechiral[]
r14a_18r14a_18r14a_18r14a_1814trueprime1[[3, 27, 2, 0], [1, 8, 0, 7], [7, 2, 6, 1], [9, 3, 8, 4], [5, 11, 4, 12], [13, 5, 12, 6], [17, 10, 16, 9], [11, 18, 10, 17], [19, 14, 18, 13], [15, 23, 14, 24], [23, 15, 22, 16], [27, 20, 26, 19], [21, 26, 20, 25], [25, 22, 24, 21]]derived_reverse14a_18falsefalsechiral[]
m14a_18m14a_18m14a_18m14a_1814trueprime1[[2, 27, 3, 0], [0, 8, 1, 7], [6, 2, 7, 1], [8, 3, 9, 4], [4, 11, 5, 12], [12, 5, 13, 6], [16, 10, 17, 9], [10, 18, 11, 17], [18, 14, 19, 13], [14, 23, 15, 24], [22, 15, 23, 16], [26, 20, 27, 19], [20, 26, 21, 25], [24, 22, 25, 21]]derived_mirror14a_18falsefalsechiral[]