I212121

Number24
Symmetry Classorthorhombic
ChiralY

s-nets

295 records listed.
Image s-net name Other names Space group Space group number Symmetry class Vertex degree(s) Vertices per primitive unit cell Transitivity (Vertex, Edge)
Full image sqc5630 I212121 24 orthorhombic {9,4} 8 (2,8)
Full image sqc5631 I212121 24 orthorhombic {10,3} 8 (2,8)
Full image sqc5634 I212121 24 orthorhombic {10,4,4} 10 (3,7)
Full image sqc5635 I212121 24 orthorhombic {10,4,4} 10 (3,7)
Full image sqc5654 I212121 24 orthorhombic {3,10} 8 (2,8)
Full image sqc5655 I212121 24 orthorhombic {3,10} 8 (2,8)
Full image sqc5658 I212121 24 orthorhombic {5,8} 8 (2,8)
Full image sqc5659 I212121 24 orthorhombic {8,5} 8 (2,8)
Full image sqc5663 I212121 24 orthorhombic {6,7} 8 (2,8)
Full image sqc5665 I212121 24 orthorhombic {7,3,3} 12 (3,7)
Full image sqc5681 I212121 24 orthorhombic {7,6} 8 (2,8)
Full image sqc5716 I212121 24 orthorhombic {10,3} 8 (2,8)
Full image sqc5723 I212121 24 orthorhombic {4,8,6,4,4} 10 (5,7)
Full image sqc5735 I212121 24 orthorhombic {5,8} 8 (2,8)
Full image sqc5747 I212121 24 orthorhombic {8,3,4,4,4} 12 (5,7)
Full image sqc5821 I212121 24 orthorhombic {6,5,5} 10 (3,7)
Full image sqc5830 I212121 24 orthorhombic {6,5,5} 10 (3,7)
Full image sqc5840 I212121 24 orthorhombic {3,5,5} 12 (3,7)
Full image sqc5854 I212121 24 orthorhombic {5,4,4} 12 (3,7)
Full image sqc5861 I212121 24 orthorhombic {4,8,3,4,4} 12 (5,7)
Full image sqc5868 I212121 24 orthorhombic {4,4,8,6,4} 10 (5,7)
Full image sqc5869 I212121 24 orthorhombic {4,4,4,4,3} 14 (5,8)
Full image sqc5870 I212121 24 orthorhombic {3,4,4,4,4} 14 (5,8)
Full image sqc5871 I212121 24 orthorhombic {4,3,4,4,4} 14 (5,8)
Full image sqc5876 I212121 24 orthorhombic {4,4,4,3,4} 14 (5,8)
Full image sqc5877 I212121 24 orthorhombic {4,3,4,4,4} 14 (5,8)
Full image sqc5878 I212121 24 orthorhombic {3,4,4,4,4} 14 (5,8)
Full image sqc5880 I212121 24 orthorhombic {4,4,4,6,4} 12 (5,7)
Full image sqc5881 I212121 24 orthorhombic {3,4,4,4,4} 14 (5,8)
Full image sqc5888 I212121 24 orthorhombic {4,4,3,4,4} 14 (5,8)
Full image sqc5891 I212121 24 orthorhombic {4,3,4,4,4} 14 (5,8)
Full image sqc5895 I212121 24 orthorhombic {4,4,6,4,4} 12 (5,7)
Full image sqc5897 I212121 24 orthorhombic {4,6,4,4,4} 12 (5,7)
Full image sqc5904 I212121 24 orthorhombic {4,4,3,4,4} 14 (5,8)
Full image sqc5931 I212121 24 orthorhombic {8,6,4,4,4} 10 (5,7)
Full image sqc6235 I212121 24 orthorhombic {16,3,3} 10 (3,8)
Full image sqc6242 I212121 24 orthorhombic {12,4,4} 10 (3,8)
Full image sqc6260 I212121 24 orthorhombic {8,3,3} 12 (3,8)
Full image sqc6262 I212121 24 orthorhombic {8,3,3} 12 (3,8)
Full image sqc6271 I212121 24 orthorhombic {5,9} 8 (2,8)
Full image sqc6397 I212121 24 orthorhombic {8,3,3} 12 (3,8)
Full image sqc6437 I212121 24 orthorhombic {6,4,4} 12 (3,8)
Full image sqc6441 I212121 24 orthorhombic {6,4,4} 12 (3,8)
Full image sqc6447 I212121 24 orthorhombic {4,6,6} 10 (3,7)
Full image sqc6536 I212121 24 orthorhombic {4,4,4,8,4} 12 (5,8)
Full image sqc6583 I212121 24 orthorhombic {4,5,5} 12 (3,8)
Full image sqc6597 I212121 24 orthorhombic {4,8,4,4,4} 12 (5,8)
Full image sqc6605 I212121 24 orthorhombic {4,4,8,4,4} 12 (5,8)
Full image sqc6608 I212121 24 orthorhombic {4,4,8,4,4} 12 (5,8)
Full image sqc6609 I212121 24 orthorhombic {4,3,3,4,4,4} 16 (6,8)
Full image sqc6613 I212121 24 orthorhombic {4,4,4,4,4} 14 (5,8)
Full image sqc6621 I212121 24 orthorhombic {4,4,8,4,4} 12 (5,8)
Full image sqc6622 I212121 24 orthorhombic {4,8,4,4,4} 12 (5,8)
Full image sqc6649 I212121 24 orthorhombic {4,4,4,4,4} 14 (5,8)
Full image sqc6804 I212121 24 orthorhombic {3,6,4,4,4,4} 14 (6,7)
Full image sqc6996 I212121 24 orthorhombic {14,4,4} 10 (3,8)
Full image sqc7014 I212121 24 orthorhombic {9,3,3} 12 (3,8)
Full image sqc7015 I212121 24 orthorhombic {7,4,4} 12 (3,8)
Full image sqc7016 I212121 24 orthorhombic {7,4,4} 12 (3,8)
Full image sqc7079 I212121 24 orthorhombic {3,6,6} 12 (3,8)
Full image sqc7081 I212121 24 orthorhombic {3,6,6} 12 (3,8)
Full image sqc7117 I212121 24 orthorhombic {8,3,4,4,4,4} 14 (6,8)
Full image sqc7130 I212121 24 orthorhombic {6,6,6} 10 (3,8)
Full image sqc7137 I212121 24 orthorhombic {10,5,5} 10 (3,8)
Full image sqc7138 I212121 24 orthorhombic {5,5,5} 12 (3,8)
Full image sqc7149 I212121 24 orthorhombic {5,5,5} 12 (3,8)
Full image sqc7159 I212121 24 orthorhombic {4,8,3,4,4,4} 14 (6,8)
Full image sqc7161 I212121 24 orthorhombic {4,4,8,3,4,4} 14 (6,8)
Full image sqc7162 I212121 24 orthorhombic {4,4,4,4,6,4} 14 (6,8)
Full image sqc7163 I212121 24 orthorhombic {4,4,4,6,4,4} 14 (6,8)
Full image sqc7166 I212121 24 orthorhombic {4,4,4,3,4,4} 16 (6,8)
Full image sqc7175 I212121 24 orthorhombic {4,4,6,4,4,4} 14 (6,8)
Full image sqc7177 I212121 24 orthorhombic {4,4,3,4,4,4} 16 (6,8)
Full image sqc7276 I212121 24 orthorhombic {4,6,4,4,4,4} 14 (6,8)
Full image sqc7380 I212121 24 orthorhombic {4,3,4,4,4,4} 16 (6,8)
Full image sqc7421 I212121 24 orthorhombic {8,4,4} 12 (3,9)
Full image sqc7461 I212121 24 orthorhombic {10,3,3} 12 (3,9)
Full image sqc7465 I212121 24 orthorhombic {10,3,3} 12 (3,9)
Full image sqc7565 I212121 24 orthorhombic {6,5,5} 12 (3,9)
Full image sqc7712 I212121 24 orthorhombic {4,4,4,4,4,4} 16 (6,9)
Full image sqc7716 I212121 24 orthorhombic {4,4,4,4,4,4} 16 (6,9)
Full image sqc7720 I212121 24 orthorhombic {4,4,4,4,4,4} 16 (6,9)
Full image sqc7770 I212121 24 orthorhombic {4,4,4,4,4,4} 16 (6,9)
Full image sqc8265 I212121 24 orthorhombic {7,5,5} 12 (3,9)
Full image sqc8277 I212121 24 orthorhombic {9,4,4} 12 (3,9)
Full image sqc8279 I212121 24 orthorhombic {3,7,7} 12 (3,9)
Full image sqc8306 I212121 24 orthorhombic {5,6,6} 12 (3,9)
Full image sqc8310 I212121 24 orthorhombic {4,4,4,4,3,4,4} 18 (7,9)
Full image sqc8311 I212121 24 orthorhombic {4,4,4,3,4,4,4} 18 (7,9)
Full image sqc8318 I212121 24 orthorhombic {4,4,3,4,4,4,4} 18 (7,9)
Full image sqc8364 I212121 24 orthorhombic {4,3,4,4,4,4,4} 18 (7,9)
Full image sqc8592 I212121 24 orthorhombic {3,3,6,6} 16 (4,9)
Full image sqc8732 I212121 24 orthorhombic {4,4,5,5} 16 (4,9)
Full image sqc8770 I212121 24 orthorhombic {4,4,4,8,4,4,4} 16 (7,9)
Full image sqc8973 I212121 24 orthorhombic {4,4,8,4,4,4,4} 16 (7,9)