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P2ammm' [#47.9.355] (Type: 4 -- Type IV (klassengleiche))

[BNS: Pamma] #51.298

Operators of Group 47.9.355 (P2ammm')

1.x,y,z
mx,my,mz

(
  1   0   0     0
  0   1   0     0
  0   0   1     0
)
1 +1 {1|0,0,0}
2.x+1,-y,-z
mx,-my,-mz

(
  1   0   0     1
  0  -1   0     0
  0   0  -1     0
)
2 (1,0,0) x,0,0 +1 {2x|1,0,0}
3.-x+1,y,-z
-mx,my,-mz

(
 -1   0   0     1
  0   1   0     0
  0   0  -1     0
)
2 1/2,y,0 +1 {2y|1,0,0}
4.-x,-y,z
-mx,-my,mz

(
 -1   0   0     0
  0  -1   0     0
  0   0   1     0
)
2 0,0,z +1 {2z|0,0,0}
5.-x+1,-y,-z
mx,my,mz

(
 -1   0   0     1
  0  -1   0     0
  0   0  -1     0
)
-1 1/2,0,0 +1 {-1|1,0,0}
6.-x,y,z
mx,-my,-mz

(
 -1   0   0     0
  0   1   0     0
  0   0   1     0
)
m 0,y,z +1 {mx|0,0,0}
7.x,-y,z
-mx,my,-mz

(
  1   0   0     0
  0  -1   0     0
  0   0   1     0
)
m x,0,z +1 {my|0,0,0}
8.x+1,y,-z
-mx,-my,mz

(
  1   0   0     1
  0   1   0     0
  0   0  -1     0
)
g (1,0,0) x,y,0 +1 {mz|1,0,0}
9.x+1,y,z
-mx,-my,-mz

(
  1   0   0     1
  0   1   0     0
  0   0   1     0
) '
t (1,0,0) -1 {1|1,0,0}'
10.x,-y,-z
-mx,my,mz

(
  1   0   0     0
  0  -1   0     0
  0   0  -1     0
) '
2 x,0,0 -1 {2x|0,0,0}'
11.-x,y,-z
mx,-my,mz

(
 -1   0   0     0
  0   1   0     0
  0   0  -1     0
) '
2 0,y,0 -1 {2y|0,0,0}'
12.-x+1,-y,z
mx,my,-mz

(
 -1   0   0     1
  0  -1   0     0
  0   0   1     0
) '
2 1/2,0,z -1 {2z|1,0,0}'
13.-x,-y,-z
-mx,-my,-mz

(
 -1   0   0     0
  0  -1   0     0
  0   0  -1     0
) '
-1 0,0,0 -1 {-1|0,0,0}'
14.-x+1,y,z
-mx,my,mz

(
 -1   0   0     1
  0   1   0     0
  0   0   1     0
) '
m 1/2,y,z -1 {mx|1,0,0}'
15.x+1,-y,z
mx,-my,mz

(
  1   0   0     1
  0  -1   0     0
  0   0   1     0
) '
g (1,0,0) x,0,z -1 {my|1,0,0}'
16.x,y,-z
mx,my,-mz

(
  1   0   0     0
  0   1   0     0
  0   0  -1     0
) '
m x,y,0 -1 {mz|0,0,0}'


Go to the Wyckoff Positions of 47.9.355 (P2ammm')
Go to the extinction rules of 51.298 (Pamma) ← Corresponding space group in BNS settings



Back to the list of magnetic space groups derived from Pmmm
Back to the list of Magnetic Space Groups

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