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Fm'-3' [#202.24] (Type: 3 -- Type III (translationgleiche))

[OG: Fm'-3' #202.3.1526]

Wyckoff Positions of Group 202.24 (Fm'-3')

Multiplicity Wyckoff
letter
Coordinates
(0,0,0) +(0,1/2,1/2) +(1/2,0,1/2) +(1/2,1/2,0) + 
96i
(x,y,z | mx,my,mz) (x,-y,-z | mx,-my,-mz) (-x,y,-z | -mx,my,-mz)
(-x,-y,z | -mx,-my,mz) (z,x,y | mz,mx,my) (y,z,x | my,mz,mx)
(-y,z,-x | -my,mz,-mx) (-z,-x,y | -mz,-mx,my) (-y,-z,x | -my,-mz,mx)
(z,-x,-y | mz,-mx,-my) (y,-z,-x | my,-mz,-mx) (-z,x,-y | -mz,mx,-my)
(-x,-y,-z | -mx,-my,-mz) (-x,y,z | -mx,my,mz) (x,-y,z | mx,-my,mz)
(x,y,-z | mx,my,-mz) (-z,-x,-y | -mz,-mx,-my) (-y,-z,-x | -my,-mz,-mx)
(y,-z,x | my,-mz,mx) (z,x,-y | mz,mx,-my) (y,z,-x | my,mz,-mx)
(-z,x,y | -mz,mx,my) (-y,z,x | -my,mz,mx) (z,-x,y | mz,-mx,my)
48h
(0,y,z | 0,my,mz) (0,-y,-z | 0,-my,-mz) (0,y,-z | 0,my,-mz)
(0,-y,z | 0,-my,mz) (z,0,y | mz,0,my) (y,z,0 | my,mz,0)
(-y,z,0 | -my,mz,0) (-z,0,y | -mz,0,my) (-y,-z,0 | -my,-mz,0)
(z,0,-y | mz,0,-my) (y,-z,0 | my,-mz,0) (-z,0,-y | -mz,0,-my)
48g
(x,1/4,1/4 | mx,0,0) (-x,1/4,3/4 | -mx,0,0) (1/4,x,1/4 | 0,mx,0)
(1/4,1/4,x | 0,0,mx) (1/4,3/4,-x | 0,0,-mx) (1/4,-x,3/4 | 0,-mx,0)
(-x,3/4,3/4 | -mx,0,0) (x,3/4,1/4 | mx,0,0) (3/4,-x,3/4 | 0,-mx,0)
(3/4,3/4,-x | 0,0,-mx) (3/4,1/4,x | 0,0,mx) (3/4,x,1/4 | 0,mx,0)
32f
(x,x,x | mx,mx,mx) (x,-x,-x | mx,-mx,-mx) (-x,x,-x | -mx,mx,-mx)
(-x,-x,x | -mx,-mx,mx) (-x,-x,-x | -mx,-mx,-mx) (-x,x,x | -mx,mx,mx)
(x,-x,x | mx,-mx,mx) (x,x,-x | mx,mx,-mx)
24e
(x,0,0 | mx,0,0) (-x,0,0 | -mx,0,0) (0,x,0 | 0,mx,0)
(0,0,x | 0,0,mx) (0,0,-x | 0,0,-mx) (0,-x,0 | 0,-mx,0)
24d
(0,1/4,1/4 | 0,0,0) (0,1/4,3/4 | 0,0,0) (1/4,0,1/4 | 0,0,0)
(1/4,1/4,0 | 0,0,0) (1/4,3/4,0 | 0,0,0) (1/4,0,3/4 | 0,0,0)
8c
(1/4,1/4,1/4 | 0,0,0) (3/4,3/4,3/4 | 0,0,0)
4b
(1/2,1/2,1/2 | 0,0,0)
4a
(0,0,0 | 0,0,0)

Site Symmetries of the Wyckoff Positions

WPRepresentativePG
4a(0,0,0 | 0,0,0)m'-3
4b(1/2,1/2,1/2 | 0,0,0)m'-3
8c(1/4,1/4,1/4 | 0,0,0)23
24d(0,1/4,1/4 | 0,0,0)2/m'
24e(x,0,0 | mx,0,0)2
32f(x,x,x | mx,mx,mx)3
48g(x,1/4,1/4 | mx,0,0)2
48h(0,y,z | 0,my,mz)1
96i(x,y,z | mx,my,mz)1

List all the elements of the orbits


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