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Wyckoff Positions of Group 135 (P42/mbc)

Multiplicity Wyckoff
letter
Site
symmetry
Coordinates
16i1
(x,y,z) (-x,-y,z) (-y,x,z+1/2) (y,-x,z+1/2)
(-x+1/2,y+1/2,-z) (x+1/2,-y+1/2,-z) (y+1/2,x+1/2,-z+1/2) (-y+1/2,-x+1/2,-z+1/2)
(-x,-y,-z) (x,y,-z) (y,-x,-z+1/2) (-y,x,-z+1/2)
(x+1/2,-y+1/2,z) (-x+1/2,y+1/2,z) (-y+1/2,-x+1/2,z+1/2) (y+1/2,x+1/2,z+1/2)
8hm..
(x,y,0) (-x,-y,0) (-y,x,1/2) (y,-x,1/2)
(-x+1/2,y+1/2,0) (x+1/2,-y+1/2,0) (y+1/2,x+1/2,1/2) (-y+1/2,-x+1/2,1/2)
8g..2
(x,x+1/2,1/4) (-x,-x+1/2,1/4) (-x+1/2,x,3/4) (x+1/2,-x,3/4)
(-x,-x+1/2,3/4) (x,x+1/2,3/4) (x+1/2,-x,1/4) (-x+1/2,x,1/4)
8f2..
(0,1/2,z) (1/2,0,z+1/2) (1/2,0,-z) (0,1/2,-z+1/2)
(0,1/2,-z) (1/2,0,-z+1/2) (1/2,0,z) (0,1/2,z+1/2)
8e2..
(0,0,z) (0,0,z+1/2) (1/2,1/2,-z) (1/2,1/2,-z+1/2)
(0,0,-z) (0,0,-z+1/2) (1/2,1/2,z) (1/2,1/2,z+1/2)
4d2.2 2
(0,1/2,1/4) (1/2,0,3/4) (0,1/2,3/4) (1/2,0,1/4)
4c2/m..
(0,1/2,0) (1/2,0,1/2) (1/2,0,0) (0,1/2,1/2)
4b-4..
(0,0,1/4) (0,0,3/4) (1/2,1/2,3/4) (1/2,1/2,1/4)
4a2/m..
(0,0,0) (0,0,1/2) (1/2,1/2,0) (1/2,1/2,1/2)

Wyckoff position and site symmetry group of a specific point

Specify the point by its relative coordinates (in fractions or decimals)
Variable parameters (x,y,z) are also accepted
x =      y =      z =


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