This program permits the access to the information about the wyckof positions of the three-dimensional crystallographic point groups. One has to select one point group among the 32 three-dimensional crystallograhic point groups in the following table:
| C1 | 1 |
Ci | -1 |
C2 | 2 |
Cs | m |
C2h | 2/m |
D2 | 222 |
C2v | mm2 |
D2h | mmm |
| C4 | 4 |
S4 | -4 |
C4h | 4/m |
D4 | 422 |
C4v | 4mm |
D2d | -42m |
D4h | 4/mmm |
C3 | 3 |
| C3i | -3 |
D3 | 32 |
C3v | 3m |
D3d | -3m |
C6 | 6 |
C3h | -6 |
C6h | 6/m |
D6 | 622 |
| C6v | 6mm |
D3h | -62m |
D6h | 6/mmm |
T | 23 |
Th | m-3 |
O | 432 |
Td | -43m |
Oh | m-3m |
The point groups are are described by their Schoenflies (grey column) and Hermann-Mauguin (white column) symbols. Once the point group is chosen the information about the Wyckoff position is shown:
Wyckoff Positions of 3D Crystallographic Point Group C2(2) [Unique axis b]
| Multiplicity |
Letter |
Site Symmetry |
Coordinates |
| 2 |
b |
1 |
(x,y,z)(-x,y,-z) |
| 1 |
a |
2 |
(0,y,0) |
[Wyckoff positions for Unique axis c]
In this case, at the bottom of the table there is a link which shows the Wyckoff positions in unique axis c.
Wyckoff Positions of 3D Crystallographic Point Group C2(2) [Unique axis c]
| Multiplicity |
Letter |
Site Symmetry |
Coordinates |
| 2 |
b |
1 |
(x,y,z)(-x,-y,z) |
| 1 |
a |
2 |
(0,0,z) |
[Wyckoff positions for Unique axis b]
For monoclinic point groups the program provides the information about the Wyckoff positions in unique axis b and unique axis c settings. In the case of trigonal point groups the information about the Wyckoff position is given in hexagonal and rhombohedral settings.