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
r14a_1895r14a_1895r14a_1895r14a_189514trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 4, 14, 3], [5, 16, 4, 15], [23, 8, 22, 7], [9, 24, 8, 23], [19, 9, 18, 10], [11, 19, 10, 20], [25, 12, 24, 11], [13, 22, 12, 21], [17, 14, 16, 13], [27, 17, 26, 18], [21, 25, 20, 26]]derived_reverse14a_1895falsefalsechiral[]
m14a_1895m14a_1895m14a_1895m14a_189514trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 24, 9, 23], [18, 9, 19, 10], [10, 19, 11, 20], [24, 12, 25, 11], [12, 22, 13, 21], [16, 14, 17, 13], [26, 17, 27, 18], [20, 25, 21, 26]]derived_mirror14a_1895falsefalsechiral[]
mr14a_1895mr14a_1895mr14a_1895mr14a_189514trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 3, 14, 4], [5, 15, 4, 16], [23, 7, 22, 8], [9, 23, 8, 24], [19, 10, 18, 9], [11, 20, 10, 19], [25, 11, 24, 12], [13, 21, 12, 22], [17, 13, 16, 14], [27, 18, 26, 17], [21, 26, 20, 25]]derived_mirror_reverse14a_1895falsefalsechiral[]
14a_189614a_189614a_189614a_189614trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 18, 9, 17], [18, 10, 19, 9], [10, 26, 11, 25], [24, 12, 25, 11], [12, 20, 13, 19], [20, 14, 21, 13], [16, 22, 17, 21], [26, 23, 27, 24]]pd_bulkline=14861;index=14860;name=K14a1896falsefalsechiral[]
r14a_1896r14a_1896r14a_1896r14a_189614trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 4, 14, 3], [5, 16, 4, 15], [23, 8, 22, 7], [9, 17, 8, 18], [19, 9, 18, 10], [11, 25, 10, 26], [25, 11, 24, 12], [13, 19, 12, 20], [21, 13, 20, 14], [17, 21, 16, 22], [27, 24, 26, 23]]derived_reverse14a_1896falsefalsechiral[]
m14a_1896m14a_1896m14a_1896m14a_189614trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 17, 9, 18], [18, 9, 19, 10], [10, 25, 11, 26], [24, 11, 25, 12], [12, 19, 13, 20], [20, 13, 21, 14], [16, 21, 17, 22], [26, 24, 27, 23]]derived_mirror14a_1896falsefalsechiral[]
mr14a_1896mr14a_1896mr14a_1896mr14a_189614trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 3, 14, 4], [5, 15, 4, 16], [23, 7, 22, 8], [9, 18, 8, 17], [19, 10, 18, 9], [11, 26, 10, 25], [25, 12, 24, 11], [13, 20, 12, 19], [21, 14, 20, 13], [17, 22, 16, 21], [27, 23, 26, 24]]derived_mirror_reverse14a_1896falsefalsechiral[]
14a_189714a_189714a_189714a_189714trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 8, 23, 7], [8, 24, 9, 23], [18, 10, 19, 9], [10, 18, 11, 17], [24, 12, 25, 11], [12, 26, 13, 25], [20, 13, 21, 14], [16, 19, 17, 20], [26, 22, 27, 21]]pd_bulkline=14862;index=14861;name=K14a1897falsefalsechiral[]
r14a_1897r14a_1897r14a_1897r14a_189714trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 4, 14, 3], [5, 16, 4, 15], [23, 7, 22, 8], [9, 23, 8, 24], [19, 9, 18, 10], [11, 17, 10, 18], [25, 11, 24, 12], [13, 25, 12, 26], [21, 14, 20, 13], [17, 20, 16, 19], [27, 21, 26, 22]]derived_reverse14a_1897falsefalsechiral[]
m14a_1897m14a_1897m14a_1897m14a_189714trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 7, 23, 8], [8, 23, 9, 24], [18, 9, 19, 10], [10, 17, 11, 18], [24, 11, 25, 12], [12, 25, 13, 26], [20, 14, 21, 13], [16, 20, 17, 19], [26, 21, 27, 22]]derived_mirror14a_1897falsefalsechiral[]
mr14a_1897mr14a_1897mr14a_1897mr14a_189714trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 3, 14, 4], [5, 15, 4, 16], [23, 8, 22, 7], [9, 24, 8, 23], [19, 10, 18, 9], [11, 18, 10, 17], [25, 12, 24, 11], [13, 26, 12, 25], [21, 13, 20, 14], [17, 19, 16, 20], [27, 22, 26, 21]]derived_mirror_reverse14a_1897falsefalsechiral[]
14a_189814a_189814a_189814a_189814trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 26, 9, 25], [20, 9, 21, 10], [10, 15, 11, 16], [16, 11, 17, 12], [12, 17, 13, 18], [18, 23, 19, 24], [24, 19, 25, 20], [26, 22, 27, 21]]pd_bulkline=14863;index=14862;name=K14a1898falsefalsechiral[]
r14a_1898r14a_1898r14a_1898r14a_189814trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 25, 8, 26], [21, 10, 20, 9], [11, 16, 10, 15], [17, 12, 16, 11], [13, 18, 12, 17], [19, 24, 18, 23], [25, 20, 24, 19], [27, 21, 26, 22]]derived_reverse14a_1898falsefalsechiral[]
m14a_1898m14a_1898m14a_1898m14a_189814trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 25, 9, 26], [20, 10, 21, 9], [10, 16, 11, 15], [16, 12, 17, 11], [12, 18, 13, 17], [18, 24, 19, 23], [24, 20, 25, 19], [26, 21, 27, 22]]derived_mirror14a_1898falsefalsechiral[]
mr14a_1898mr14a_1898mr14a_1898mr14a_189814trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 26, 8, 25], [21, 9, 20, 10], [11, 15, 10, 16], [17, 11, 16, 12], [13, 17, 12, 18], [19, 23, 18, 24], [25, 19, 24, 20], [27, 22, 26, 21]]derived_mirror_reverse14a_1898falsefalsechiral[]
14a_189914a_189914a_189914a_189914trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 26, 9, 25], [20, 9, 21, 10], [10, 17, 11, 18], [16, 11, 17, 12], [12, 15, 13, 16], [18, 23, 19, 24], [24, 19, 25, 20], [26, 22, 27, 21]]pd_bulkline=14864;index=14863;name=K14a1899falsefalsechiral[]
r14a_1899r14a_1899r14a_1899r14a_189914trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 25, 8, 26], [21, 10, 20, 9], [11, 18, 10, 17], [17, 12, 16, 11], [13, 16, 12, 15], [19, 24, 18, 23], [25, 20, 24, 19], [27, 21, 26, 22]]derived_reverse14a_1899falsefalsechiral[]
m14a_1899m14a_1899m14a_1899m14a_189914trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 25, 9, 26], [20, 10, 21, 9], [10, 18, 11, 17], [16, 12, 17, 11], [12, 16, 13, 15], [18, 24, 19, 23], [24, 20, 25, 19], [26, 21, 27, 22]]derived_mirror14a_1899falsefalsechiral[]
mr14a_1899mr14a_1899mr14a_1899mr14a_189914trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 26, 8, 25], [21, 9, 20, 10], [11, 17, 10, 18], [17, 11, 16, 12], [13, 15, 12, 16], [19, 23, 18, 24], [25, 19, 24, 20], [27, 22, 26, 21]]derived_mirror_reverse14a_1899falsefalsechiral[]
14a_190014a_190014a_190014a_190014trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 19, 11, 20], [16, 11, 17, 12], [12, 15, 13, 16], [24, 17, 25, 18], [18, 25, 19, 26], [26, 23, 27, 24]]pd_bulkline=14865;index=14864;name=K14a1900falsefalsechiral[]
r14a_1900r14a_1900r14a_1900r14a_190014trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 20, 10, 19], [17, 12, 16, 11], [13, 16, 12, 15], [25, 18, 24, 17], [19, 26, 18, 25], [27, 24, 26, 23]]derived_reverse14a_1900falsefalsechiral[]
m14a_1900m14a_1900m14a_1900m14a_190014trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 20, 11, 19], [16, 12, 17, 11], [12, 16, 13, 15], [24, 18, 25, 17], [18, 26, 19, 25], [26, 24, 27, 23]]derived_mirror14a_1900falsefalsechiral[]
mr14a_1900mr14a_1900mr14a_1900mr14a_190014trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 19, 10, 20], [17, 11, 16, 12], [13, 15, 12, 16], [25, 17, 24, 18], [19, 25, 18, 26], [27, 23, 26, 24]]derived_mirror_reverse14a_1900falsefalsechiral[]
14a_190114a_190114a_190114a_190114trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 24, 9, 23], [20, 9, 21, 10], [10, 19, 11, 20], [16, 11, 17, 12], [12, 15, 13, 16], [26, 18, 27, 17], [18, 26, 19, 25], [24, 22, 25, 21]]pd_bulkline=14866;index=14865;name=K14a1901falsetruereversible[]
m14a_1901m14a_1901m14a_1901m14a_190114trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 23, 9, 24], [20, 10, 21, 9], [10, 20, 11, 19], [16, 12, 17, 11], [12, 16, 13, 15], [26, 17, 27, 18], [18, 25, 19, 26], [24, 21, 25, 22]]derived_mirror14a_1901falsetruereversible[]
14a_190214a_190214a_190214a_190214trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 18, 11, 17], [16, 12, 17, 11], [12, 24, 13, 23], [24, 16, 25, 15], [18, 26, 19, 25], [26, 20, 27, 19]]pd_bulkline=14867;index=14866;name=K14a1902falsefalsechiral[]
r14a_1902r14a_1902r14a_1902r14a_190214trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 17, 10, 18], [17, 11, 16, 12], [13, 23, 12, 24], [25, 15, 24, 16], [19, 25, 18, 26], [27, 19, 26, 20]]derived_reverse14a_1902falsefalsechiral[]
m14a_1902m14a_1902m14a_1902m14a_190214trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 17, 11, 18], [16, 11, 17, 12], [12, 23, 13, 24], [24, 15, 25, 16], [18, 25, 19, 26], [26, 19, 27, 20]]derived_mirror14a_1902falsefalsechiral[]
mr14a_1902mr14a_1902mr14a_1902mr14a_190214trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 18, 10, 17], [17, 12, 16, 11], [13, 24, 12, 23], [25, 16, 24, 15], [19, 26, 18, 25], [27, 20, 26, 19]]derived_mirror_reverse14a_1902falsefalsechiral[]
14a_190314a_190314a_190314a_190314trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 26, 9, 25], [20, 9, 21, 10], [10, 19, 11, 20], [18, 11, 19, 12], [12, 15, 13, 16], [16, 23, 17, 24], [24, 17, 25, 18], [26, 22, 27, 21]]pd_bulkline=14868;index=14867;name=K14a1903falsefalsechiral[]
r14a_1903r14a_1903r14a_1903r14a_190314trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 25, 8, 26], [21, 10, 20, 9], [11, 20, 10, 19], [19, 12, 18, 11], [13, 16, 12, 15], [17, 24, 16, 23], [25, 18, 24, 17], [27, 21, 26, 22]]derived_reverse14a_1903falsefalsechiral[]
m14a_1903m14a_1903m14a_1903m14a_190314trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 25, 9, 26], [20, 10, 21, 9], [10, 20, 11, 19], [18, 12, 19, 11], [12, 16, 13, 15], [16, 24, 17, 23], [24, 18, 25, 17], [26, 21, 27, 22]]derived_mirror14a_1903falsefalsechiral[]
mr14a_1903mr14a_1903mr14a_1903mr14a_190314trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 26, 8, 25], [21, 9, 20, 10], [11, 19, 10, 20], [19, 11, 18, 12], [13, 15, 12, 16], [17, 23, 16, 24], [25, 17, 24, 18], [27, 22, 26, 21]]derived_mirror_reverse14a_1903falsefalsechiral[]
14a_190414a_190414a_190414a_190414trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 26, 11, 25], [18, 11, 19, 12], [12, 15, 13, 16], [16, 23, 17, 24], [24, 17, 25, 18], [26, 20, 27, 19]]pd_bulkline=14869;index=14868;name=K14a1904falsefalsechiral[]
r14a_1904r14a_1904r14a_1904r14a_190414trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 25, 10, 26], [19, 12, 18, 11], [13, 16, 12, 15], [17, 24, 16, 23], [25, 18, 24, 17], [27, 19, 26, 20]]derived_reverse14a_1904falsefalsechiral[]
m14a_1904m14a_1904m14a_1904m14a_190414trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 25, 11, 26], [18, 12, 19, 11], [12, 16, 13, 15], [16, 24, 17, 23], [24, 18, 25, 17], [26, 19, 27, 20]]derived_mirror14a_1904falsefalsechiral[]
mr14a_1904mr14a_1904mr14a_1904mr14a_190414trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 26, 10, 25], [19, 11, 18, 12], [13, 15, 12, 16], [17, 23, 16, 24], [25, 17, 24, 18], [27, 20, 26, 19]]derived_mirror_reverse14a_1904falsefalsechiral[]
14a_190514a_190514a_190514a_190514trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 19, 11, 20], [18, 11, 19, 12], [12, 17, 13, 18], [24, 15, 25, 16], [16, 25, 17, 26], [26, 23, 27, 24]]pd_bulkline=14870;index=14869;name=K14a1905falsefalsechiral[]
r14a_1905r14a_1905r14a_1905r14a_190514trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 20, 10, 19], [19, 12, 18, 11], [13, 18, 12, 17], [25, 16, 24, 15], [17, 26, 16, 25], [27, 24, 26, 23]]derived_reverse14a_1905falsefalsechiral[]
m14a_1905m14a_1905m14a_1905m14a_190514trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 20, 11, 19], [18, 12, 19, 11], [12, 18, 13, 17], [24, 16, 25, 15], [16, 26, 17, 25], [26, 24, 27, 23]]derived_mirror14a_1905falsefalsechiral[]
mr14a_1905mr14a_1905mr14a_1905mr14a_190514trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 19, 10, 20], [19, 11, 18, 12], [13, 17, 12, 18], [25, 15, 24, 16], [17, 25, 16, 26], [27, 23, 26, 24]]derived_mirror_reverse14a_1905falsefalsechiral[]
14a_190614a_190614a_190614a_190614trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 24, 9, 23], [20, 9, 21, 10], [10, 19, 11, 20], [18, 11, 19, 12], [12, 17, 13, 18], [26, 16, 27, 15], [16, 26, 17, 25], [24, 22, 25, 21]]pd_bulkline=14871;index=14870;name=K14a1906falsetruereversible[]
m14a_1906m14a_1906m14a_1906m14a_190614trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 23, 9, 24], [20, 10, 21, 9], [10, 20, 11, 19], [18, 12, 19, 11], [12, 18, 13, 17], [26, 15, 27, 16], [16, 25, 17, 26], [24, 21, 25, 22]]derived_mirror14a_1906falsetruereversible[]
14a_190714a_190714a_190714a_190714trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 18, 11, 17], [24, 11, 25, 12], [12, 15, 13, 16], [16, 23, 17, 24], [18, 26, 19, 25], [26, 20, 27, 19]]pd_bulkline=14872;index=14871;name=K14a1907falsefalsechiral[]
r14a_1907r14a_1907r14a_1907r14a_190714trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 17, 10, 18], [25, 12, 24, 11], [13, 16, 12, 15], [17, 24, 16, 23], [19, 25, 18, 26], [27, 19, 26, 20]]derived_reverse14a_1907falsefalsechiral[]
m14a_1907m14a_1907m14a_1907m14a_190714trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 17, 11, 18], [24, 12, 25, 11], [12, 16, 13, 15], [16, 24, 17, 23], [18, 25, 19, 26], [26, 19, 27, 20]]derived_mirror14a_1907falsefalsechiral[]
mr14a_1907mr14a_1907mr14a_1907mr14a_190714trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 18, 10, 17], [25, 11, 24, 12], [13, 15, 12, 16], [17, 23, 16, 24], [19, 26, 18, 25], [27, 20, 26, 19]]derived_mirror_reverse14a_1907falsefalsechiral[]
14a_190814a_190814a_190814a_190814trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 21, 9, 22], [20, 9, 21, 10], [10, 26, 11, 25], [24, 12, 25, 11], [12, 18, 13, 17], [18, 14, 19, 13], [16, 20, 17, 19], [26, 23, 27, 24]]pd_bulkline=14873;index=14872;name=K14a1908falsefalsechiral[]
r14a_1908r14a_1908r14a_1908r14a_190814trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 4, 14, 3], [5, 16, 4, 15], [23, 8, 22, 7], [9, 22, 8, 21], [21, 10, 20, 9], [11, 25, 10, 26], [25, 11, 24, 12], [13, 17, 12, 18], [19, 13, 18, 14], [17, 19, 16, 20], [27, 24, 26, 23]]derived_reverse14a_1908falsefalsechiral[]
m14a_1908m14a_1908m14a_1908m14a_190814trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 22, 9, 21], [20, 10, 21, 9], [10, 25, 11, 26], [24, 11, 25, 12], [12, 17, 13, 18], [18, 13, 19, 14], [16, 19, 17, 20], [26, 24, 27, 23]]derived_mirror14a_1908falsefalsechiral[]
mr14a_1908mr14a_1908mr14a_1908mr14a_190814trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 3, 14, 4], [5, 15, 4, 16], [23, 7, 22, 8], [9, 21, 8, 22], [21, 9, 20, 10], [11, 26, 10, 25], [25, 12, 24, 11], [13, 18, 12, 17], [19, 14, 18, 13], [17, 20, 16, 19], [27, 23, 26, 24]]derived_mirror_reverse14a_1908falsefalsechiral[]
14a_190914a_190914a_190914a_190914trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 20, 9, 19], [24, 9, 25, 10], [10, 15, 11, 16], [16, 11, 17, 12], [12, 17, 13, 18], [18, 23, 19, 24], [20, 26, 21, 25], [26, 22, 27, 21]]pd_bulkline=14874;index=14873;name=K14a1909falsefalsechiral[]
r14a_1909r14a_1909r14a_1909r14a_190914trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 19, 8, 20], [25, 10, 24, 9], [11, 16, 10, 15], [17, 12, 16, 11], [13, 18, 12, 17], [19, 24, 18, 23], [21, 25, 20, 26], [27, 21, 26, 22]]derived_reverse14a_1909falsefalsechiral[]
m14a_1909m14a_1909m14a_1909m14a_190914trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 19, 9, 20], [24, 10, 25, 9], [10, 16, 11, 15], [16, 12, 17, 11], [12, 18, 13, 17], [18, 24, 19, 23], [20, 25, 21, 26], [26, 21, 27, 22]]derived_mirror14a_1909falsefalsechiral[]
mr14a_1909mr14a_1909mr14a_1909mr14a_190914trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 20, 8, 19], [25, 9, 24, 10], [11, 15, 10, 16], [17, 11, 16, 12], [13, 17, 12, 18], [19, 23, 18, 24], [21, 26, 20, 25], [27, 22, 26, 21]]derived_mirror_reverse14a_1909falsefalsechiral[]
14a_191014a_191014a_191014a_191014trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 20, 9, 19], [24, 9, 25, 10], [10, 17, 11, 18], [16, 11, 17, 12], [12, 15, 13, 16], [18, 23, 19, 24], [20, 26, 21, 25], [26, 22, 27, 21]]pd_bulkline=14875;index=14874;name=K14a1910falsefalsechiral[]
r14a_1910r14a_1910r14a_1910r14a_191014trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 19, 8, 20], [25, 10, 24, 9], [11, 18, 10, 17], [17, 12, 16, 11], [13, 16, 12, 15], [19, 24, 18, 23], [21, 25, 20, 26], [27, 21, 26, 22]]derived_reverse14a_1910falsefalsechiral[]
m14a_1910m14a_1910m14a_1910m14a_191014trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 19, 9, 20], [24, 10, 25, 9], [10, 18, 11, 17], [16, 12, 17, 11], [12, 16, 13, 15], [18, 24, 19, 23], [20, 25, 21, 26], [26, 21, 27, 22]]derived_mirror14a_1910falsefalsechiral[]
mr14a_1910mr14a_1910mr14a_1910mr14a_191014trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 20, 8, 19], [25, 9, 24, 10], [11, 17, 10, 18], [17, 11, 16, 12], [13, 15, 12, 16], [19, 23, 18, 24], [21, 26, 20, 25], [27, 22, 26, 21]]derived_mirror_reverse14a_1910falsefalsechiral[]
14a_191114a_191114a_191114a_191114trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 21, 11, 22], [16, 12, 17, 11], [12, 18, 13, 17], [18, 16, 19, 15], [26, 20, 27, 19], [20, 26, 21, 25]]pd_bulkline=14876;index=14875;name=K14a1911falsetruereversible[]
m14a_1911m14a_1911m14a_1911m14a_191114trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 22, 11, 21], [16, 11, 17, 12], [12, 17, 13, 18], [18, 15, 19, 16], [26, 19, 27, 20], [20, 25, 21, 26]]derived_mirror14a_1911falsetruereversible[]
14a_191214a_191214a_191214a_191214trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 18, 9, 17], [24, 10, 25, 9], [10, 26, 11, 25], [16, 12, 17, 11], [12, 21, 13, 22], [20, 15, 21, 16], [18, 23, 19, 24], [26, 19, 27, 20]]pd_bulkline=14877;index=14876;name=K14a1912falsefalsechiral[]
r14a_1912r14a_1912r14a_1912r14a_191214trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 8, 22, 7], [9, 17, 8, 18], [25, 9, 24, 10], [11, 25, 10, 26], [17, 11, 16, 12], [13, 22, 12, 21], [21, 16, 20, 15], [19, 24, 18, 23], [27, 20, 26, 19]]derived_reverse14a_1912falsefalsechiral[]
m14a_1912m14a_1912m14a_1912m14a_191214trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 17, 9, 18], [24, 9, 25, 10], [10, 25, 11, 26], [16, 11, 17, 12], [12, 22, 13, 21], [20, 16, 21, 15], [18, 24, 19, 23], [26, 20, 27, 19]]derived_mirror14a_1912falsefalsechiral[]
mr14a_1912mr14a_1912mr14a_1912mr14a_191214trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 7, 22, 8], [9, 18, 8, 17], [25, 10, 24, 9], [11, 26, 10, 25], [17, 12, 16, 11], [13, 21, 12, 22], [21, 15, 20, 16], [19, 23, 18, 24], [27, 19, 26, 20]]derived_mirror_reverse14a_1912falsefalsechiral[]
14a_191314a_191314a_191314a_191314trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 18, 11, 17], [16, 12, 17, 11], [12, 21, 13, 22], [20, 15, 21, 16], [18, 25, 19, 26], [26, 19, 27, 20]]pd_bulkline=14878;index=14877;name=K14a1913falsefalsechiral[]
r14a_1913r14a_1913r14a_1913r14a_191314trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 8, 22, 7], [9, 24, 8, 23], [25, 10, 24, 9], [11, 17, 10, 18], [17, 11, 16, 12], [13, 22, 12, 21], [21, 16, 20, 15], [19, 26, 18, 25], [27, 20, 26, 19]]derived_reverse14a_1913falsefalsechiral[]
m14a_1913m14a_1913m14a_1913m14a_191314trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 17, 11, 18], [16, 11, 17, 12], [12, 22, 13, 21], [20, 16, 21, 15], [18, 26, 19, 25], [26, 20, 27, 19]]derived_mirror14a_1913falsefalsechiral[]
mr14a_1913mr14a_1913mr14a_1913mr14a_191314trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 7, 22, 8], [9, 23, 8, 24], [25, 9, 24, 10], [11, 18, 10, 17], [17, 12, 16, 11], [13, 21, 12, 22], [21, 15, 20, 16], [19, 25, 18, 26], [27, 19, 26, 20]]derived_mirror_reverse14a_1913falsefalsechiral[]
14a_191414a_191414a_191414a_191414trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 21, 11, 22], [16, 11, 17, 12], [12, 17, 13, 18], [18, 13, 19, 14], [26, 20, 27, 19], [20, 26, 21, 25]]pd_bulkline=14879;index=14878;name=K14a1914falsetruereversible[]
m14a_1914m14a_1914m14a_1914m14a_191414trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 22, 11, 21], [16, 12, 17, 11], [12, 18, 13, 17], [18, 14, 19, 13], [26, 19, 27, 20], [20, 25, 21, 26]]derived_mirror14a_1914falsetruereversible[]
14a_191514a_191514a_191514a_191514trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 26, 9, 25], [24, 10, 25, 9], [10, 15, 11, 16], [18, 11, 19, 12], [12, 19, 13, 20], [16, 21, 17, 22], [20, 17, 21, 18], [26, 23, 27, 24]]pd_bulkline=14880;index=14879;name=K14a1915falsetruereversible[]
m14a_1915m14a_1915m14a_1915m14a_191514trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 25, 9, 26], [24, 9, 25, 10], [10, 16, 11, 15], [18, 12, 19, 11], [12, 20, 13, 19], [16, 22, 17, 21], [20, 18, 21, 17], [26, 24, 27, 23]]derived_mirror14a_1915falsetruereversible[]
14a_191614a_191614a_191614a_191614trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 26, 9, 25], [24, 10, 25, 9], [10, 19, 11, 20], [18, 11, 19, 12], [12, 15, 13, 16], [16, 22, 17, 21], [20, 18, 21, 17], [26, 23, 27, 24]]pd_bulkline=14881;index=14880;name=K14a1916falsetruereversible[]
m14a_1916m14a_1916m14a_1916m14a_191614trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 25, 9, 26], [24, 9, 25, 10], [10, 20, 11, 19], [18, 12, 19, 11], [12, 16, 13, 15], [16, 21, 17, 22], [20, 17, 21, 18], [26, 24, 27, 23]]derived_mirror14a_1916falsetruereversible[]
14a_191714a_191714a_191714a_191714trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 26, 11, 25], [18, 11, 19, 12], [12, 17, 13, 18], [20, 16, 21, 15], [16, 20, 17, 19], [26, 22, 27, 21]]pd_bulkline=14882;index=14881;name=K14a1917falsetruereversible[]
m14a_1917m14a_1917m14a_1917m14a_191714trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 25, 11, 26], [18, 12, 19, 11], [12, 18, 13, 17], [20, 15, 21, 16], [16, 19, 17, 20], [26, 21, 27, 22]]derived_mirror14a_1917falsetruereversible[]
14a_191814a_191814a_191814a_191814trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 26, 9, 25], [24, 10, 25, 9], [10, 24, 11, 23], [18, 11, 19, 12], [12, 17, 13, 18], [20, 16, 21, 15], [16, 20, 17, 19], [26, 22, 27, 21]]pd_bulkline=14883;index=14882;name=K14a1918falsetruereversible[]
m14a_1918m14a_1918m14a_1918m14a_191814trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 25, 9, 26], [24, 9, 25, 10], [10, 23, 11, 24], [18, 12, 19, 11], [12, 18, 13, 17], [20, 15, 21, 16], [16, 19, 17, 20], [26, 21, 27, 22]]derived_mirror14a_1918falsetruereversible[]
14a_191914a_191914a_191914a_191914trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 20, 11, 19], [18, 12, 19, 11], [12, 21, 13, 22], [26, 16, 27, 15], [16, 26, 17, 25], [20, 17, 21, 18]]pd_bulkline=14884;index=14883;name=K14a1919falsetruereversible[]
m14a_1919m14a_1919m14a_1919m14a_191914trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 19, 11, 20], [18, 11, 19, 12], [12, 22, 13, 21], [26, 15, 27, 16], [16, 25, 17, 26], [20, 18, 21, 17]]derived_mirror14a_1919falsetruereversible[]
14a_192014a_192014a_192014a_192014trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 21, 11, 22], [18, 12, 19, 11], [12, 20, 13, 19], [26, 16, 27, 15], [16, 26, 17, 25], [20, 18, 21, 17]]pd_bulkline=14885;index=14884;name=K14a1920falsetruereversible[]
m14a_1920m14a_1920m14a_1920m14a_192014trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 22, 11, 21], [18, 11, 19, 12], [12, 19, 13, 20], [26, 15, 27, 16], [16, 25, 17, 26], [20, 17, 21, 18]]derived_mirror14a_1920falsetruereversible[]
14a_192114a_192114a_192114a_192114trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 21, 11, 22], [18, 11, 19, 12], [12, 17, 13, 18], [16, 13, 17, 14], [26, 20, 27, 19], [20, 26, 21, 25]]pd_bulkline=14886;index=14885;name=K14a1921falsetruereversible[]
m14a_1921m14a_1921m14a_1921m14a_192114trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 22, 11, 21], [18, 12, 19, 11], [12, 18, 13, 17], [16, 14, 17, 13], [26, 19, 27, 20], [20, 25, 21, 26]]derived_mirror14a_1921falsetruereversible[]
14a_192214a_192214a_192214a_192214trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 26, 9, 25], [24, 10, 25, 9], [10, 21, 11, 22], [18, 12, 19, 11], [12, 20, 13, 19], [16, 13, 17, 14], [20, 18, 21, 17], [26, 23, 27, 24]]pd_bulkline=14887;index=14886;name=K14a1922falsetruereversible[]
m14a_1922m14a_1922m14a_1922m14a_192214trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 25, 9, 26], [24, 9, 25, 10], [10, 22, 11, 21], [18, 11, 19, 12], [12, 19, 13, 20], [16, 14, 17, 13], [20, 17, 21, 18], [26, 24, 27, 23]]derived_mirror14a_1922falsetruereversible[]
14a_192314a_192314a_192314a_192314trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 8, 23, 7], [8, 24, 9, 23], [24, 10, 25, 9], [10, 26, 11, 25], [18, 12, 19, 11], [12, 20, 13, 19], [16, 13, 17, 14], [20, 18, 21, 17], [26, 22, 27, 21]]pd_bulkline=14888;index=14887;name=K14a1923falsetruereversible[]
m14a_1923m14a_1923m14a_1923m14a_192314trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 7, 23, 8], [8, 23, 9, 24], [24, 9, 25, 10], [10, 25, 11, 26], [18, 11, 19, 12], [12, 19, 13, 20], [16, 14, 17, 13], [20, 17, 21, 18], [26, 21, 27, 22]]derived_mirror14a_1923falsetruereversible[]
14a_192414a_192414a_192414a_192414trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 8, 23, 7], [8, 26, 9, 25], [24, 10, 25, 9], [10, 24, 11, 23], [18, 12, 19, 11], [12, 20, 13, 19], [16, 13, 17, 14], [20, 18, 21, 17], [26, 22, 27, 21]]pd_bulkline=14889;index=14888;name=K14a1924falsetruereversible[]
m14a_1924m14a_1924m14a_1924m14a_192414trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 7, 23, 8], [8, 25, 9, 26], [24, 9, 25, 10], [10, 23, 11, 24], [18, 11, 19, 12], [12, 19, 13, 20], [16, 14, 17, 13], [20, 17, 21, 18], [26, 21, 27, 22]]derived_mirror14a_1924falsetruereversible[]
14a_192514a_192514a_192514a_192514trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 26, 9, 25], [24, 10, 25, 9], [10, 18, 11, 17], [18, 12, 19, 11], [12, 20, 13, 19], [20, 14, 21, 13], [16, 22, 17, 21], [26, 23, 27, 24]]pd_bulkline=14890;index=14889;name=K14a1925falsetruereversible[]
m14a_1925m14a_1925m14a_1925m14a_192514trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 25, 9, 26], [24, 9, 25, 10], [10, 17, 11, 18], [18, 11, 19, 12], [12, 19, 13, 20], [20, 13, 21, 14], [16, 21, 17, 22], [26, 24, 27, 23]]derived_mirror14a_1925falsetruereversible[]
14a_192614a_192614a_192614a_192614trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 3, 15, 4], [4, 15, 5, 16], [22, 7, 23, 8], [8, 26, 9, 25], [24, 10, 25, 9], [10, 20, 11, 19], [18, 12, 19, 11], [12, 18, 13, 17], [20, 14, 21, 13], [16, 22, 17, 21], [26, 23, 27, 24]]pd_bulkline=14891;index=14890;name=K14a1926falsetruereversible[]
m14a_1926m14a_1926m14a_1926m14a_192614trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 4, 15, 3], [4, 16, 5, 15], [22, 8, 23, 7], [8, 25, 9, 26], [24, 9, 25, 10], [10, 19, 11, 20], [18, 11, 19, 12], [12, 17, 13, 18], [20, 13, 21, 14], [16, 21, 17, 22], [26, 24, 27, 23]]derived_mirror14a_1926falsetruereversible[]
14a_192714a_192714a_192714a_192714trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 8, 23, 7], [8, 18, 9, 17], [24, 9, 25, 10], [10, 19, 11, 20], [20, 11, 21, 12], [12, 15, 13, 16], [16, 23, 17, 24], [18, 26, 19, 25], [26, 22, 27, 21]]pd_bulkline=14892;index=14891;name=K14a1927falsefalsechiral[]
r14a_1927r14a_1927r14a_1927r14a_192714trueprime1[[3, 27, 2, 0], [1, 5, 0, 6], [7, 1, 6, 2], [15, 3, 14, 4], [5, 13, 4, 14], [23, 7, 22, 8], [9, 17, 8, 18], [25, 10, 24, 9], [11, 20, 10, 19], [21, 12, 20, 11], [13, 16, 12, 15], [17, 24, 16, 23], [19, 25, 18, 26], [27, 21, 26, 22]]derived_reverse14a_1927falsefalsechiral[]
m14a_1927m14a_1927m14a_1927m14a_192714trueprime1[[2, 27, 3, 0], [0, 5, 1, 6], [6, 1, 7, 2], [14, 3, 15, 4], [4, 13, 5, 14], [22, 7, 23, 8], [8, 17, 9, 18], [24, 10, 25, 9], [10, 20, 11, 19], [20, 12, 21, 11], [12, 16, 13, 15], [16, 24, 17, 23], [18, 25, 19, 26], [26, 21, 27, 22]]derived_mirror14a_1927falsefalsechiral[]
mr14a_1927mr14a_1927mr14a_1927mr14a_192714trueprime1[[3, 0, 2, 27], [1, 6, 0, 5], [7, 2, 6, 1], [15, 4, 14, 3], [5, 14, 4, 13], [23, 8, 22, 7], [9, 18, 8, 17], [25, 9, 24, 10], [11, 19, 10, 20], [21, 11, 20, 12], [13, 15, 12, 16], [17, 23, 16, 24], [19, 26, 18, 25], [27, 22, 26, 21]]derived_mirror_reverse14a_1927falsefalsechiral[]
14a_192814a_192814a_192814a_192814trueprime1[[2, 0, 3, 27], [0, 6, 1, 5], [6, 2, 7, 1], [14, 4, 15, 3], [4, 14, 5, 13], [22, 7, 23, 8], [8, 18, 9, 17], [24, 10, 25, 9], [10, 26, 11, 25], [20, 12, 21, 11], [12, 15, 13, 16], [16, 22, 17, 21], [18, 23, 19, 24], [26, 19, 27, 20]]pd_bulkline=14893;index=14892;name=K14a1928falsefalsechiral[]