Wyckoff Position Splitting

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Wyckoff Positions Splitting

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Wyckoff Positions Splitting for group - subgroup pair Pm(6)>Pm(6)

The group subgroup chain you want to consider is characterized by:

an index 107;
a transformation matrix which relates the coordinate system of the subgroup to that of the supergroup:
```
[    17     0     0 ] [      0]
[     0     1     0 ] [      0]
[    -9     0     1 ] [      0]
```

Values:

Result from splitting

No	Wyckoff position(s)
No	Group	Subgroup	More...
1	4o	4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o 4o
2	2n	2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n 2n
3	2m	2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m 2m

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