Bilbao Crystallographic Server arrowSite Symmetry Group Help

Space Group : Im-3m (No. 229)
Point : (0,0,0)
Wyckoff Position : 2a

Site Symmetry Group m-3m
x,y,z
(
   1   0   0    0
   0   1   0    0
   0   0   1    0
)
 1
-x,-y,z
(
  -1   0   0    0
   0  -1   0    0
   0   0   1    0
)
 2 0,0,z
-x,y,-z
(
  -1   0   0    0
   0   1   0    0
   0   0  -1    0
)
 2 0,y,0
x,-y,-z
(
   1   0   0    0
   0  -1   0    0
   0   0  -1    0
)
 2 x,0,0
z,x,y
(
   0   0   1    0
   1   0   0    0
   0   1   0    0
)
 3+ x,x,x
z,-x,-y
(
   0   0   1    0
  -1   0   0    0
   0  -1   0    0
)
 3+ -x,x,-x
-z,-x,y
(
   0   0  -1    0
  -1   0   0    0
   0   1   0    0
)
 3+ x,-x,-x
-z,x,-y
(
   0   0  -1    0
   1   0   0    0
   0  -1   0    0
)
 3+ -x,-x,x
y,z,x
(
   0   1   0    0
   0   0   1    0
   1   0   0    0
)
 3- x,x,x
-y,z,-x
(
   0  -1   0    0
   0   0   1    0
  -1   0   0    0
)
 3- x,-x,-x
y,-z,-x
(
   0   1   0    0
   0   0  -1    0
  -1   0   0    0
)
 3- -x,-x,x
-y,-z,x
(
   0  -1   0    0
   0   0  -1    0
   1   0   0    0
)
 3- -x,x,-x
y,x,-z
(
   0   1   0    0
   1   0   0    0
   0   0  -1    0
)
 2 x,x,0
-y,-x,-z
(
   0  -1   0    0
  -1   0   0    0
   0   0  -1    0
)
 2 x,-x,0
y,-x,z
(
   0   1   0    0
  -1   0   0    0
   0   0   1    0
)
 4- 0,0,z
-y,x,z
(
   0  -1   0    0
   1   0   0    0
   0   0   1    0
)
 4+ 0,0,z
x,z,-y
(
   1   0   0    0
   0   0   1    0
   0  -1   0    0
)
 4- x,0,0
-x,z,y
(
  -1   0   0    0
   0   0   1    0
   0   1   0    0
)
 2 0,y,y
-x,-z,-y
(
  -1   0   0    0
   0   0  -1    0
   0  -1   0    0
)
 2 0,y,-y
x,-z,y
(
   1   0   0    0
   0   0  -1    0
   0   1   0    0
)
 4+ x,0,0
z,y,-x
(
   0   0   1    0
   0   1   0    0
  -1   0   0    0
)
 4+ 0,y,0
z,-y,x
(
   0   0   1    0
   0  -1   0    0
   1   0   0    0
)
 2 x,0,x
-z,y,x
(
   0   0  -1    0
   0   1   0    0
   1   0   0    0
)
 4- 0,y,0
-z,-y,-x
(
   0   0  -1    0
   0  -1   0    0
  -1   0   0    0
)
 2 -x,0,x
-x,-y,-z
(
  -1   0   0    0
   0  -1   0    0
   0   0  -1    0
)
 -1 0,0,0
x,y,-z
(
   1   0   0    0
   0   1   0    0
   0   0  -1    0
)
 m x,y,0
x,-y,z
(
   1   0   0    0
   0  -1   0    0
   0   0   1    0
)
 m x,0,z
-x,y,z
(
  -1   0   0    0
   0   1   0    0
   0   0   1    0
)
 m 0,y,z
-z,-x,-y
(
   0   0  -1    0
  -1   0   0    0
   0  -1   0    0
)
 -3+ x,x,x; 0,0,0
-z,x,y
(
   0   0  -1    0
   1   0   0    0
   0   1   0    0
)
 -3+ -x,x,-x; 0,0,0
z,x,-y
(
   0   0   1    0
   1   0   0    0
   0  -1   0    0
)
 -3+ x,-x,-x; 0,0,0
z,-x,y
(
   0   0   1    0
  -1   0   0    0
   0   1   0    0
)
 -3+ -x,-x,x; 0,0,0
-y,-z,-x
(
   0  -1   0    0
   0   0  -1    0
  -1   0   0    0
)
 -3- x,x,x; 0,0,0
y,-z,x
(
   0   1   0    0
   0   0  -1    0
   1   0   0    0
)
 -3- x,-x,-x; 0,0,0
-y,z,x
(
   0  -1   0    0
   0   0   1    0
   1   0   0    0
)
 -3- -x,-x,x; 0,0,0
y,z,-x
(
   0   1   0    0
   0   0   1    0
  -1   0   0    0
)
 -3- -x,x,-x; 0,0,0
-y,-x,z
(
   0  -1   0    0
  -1   0   0    0
   0   0   1    0
)
 m x,-x,z
y,x,z
(
   0   1   0    0
   1   0   0    0
   0   0   1    0
)
 m x,x,z
-y,x,-z
(
   0  -1   0    0
   1   0   0    0
   0   0  -1    0
)
 -4- 0,0,z; 0,0,0
y,-x,-z
(
   0   1   0    0
  -1   0   0    0
   0   0  -1    0
)
 -4+ 0,0,z; 0,0,0
-x,-z,y
(
  -1   0   0    0
   0   0  -1    0
   0   1   0    0
)
 -4- x,0,0; 0,0,0
x,-z,-y
(
   1   0   0    0
   0   0  -1    0
   0  -1   0    0
)
 m x,y,-y
x,z,y
(
   1   0   0    0
   0   0   1    0
   0   1   0    0
)
 m x,y,y
-x,z,-y
(
  -1   0   0    0
   0   0   1    0
   0  -1   0    0
)
 -4+ x,0,0; 0,0,0
-z,-y,x
(
   0   0  -1    0
   0  -1   0    0
   1   0   0    0
)
 -4+ 0,y,0; 0,0,0
-z,y,-x
(
   0   0  -1    0
   0   1   0    0
  -1   0   0    0
)
 m -x,y,x
z,-y,-x
(
   0   0   1    0
   0  -1   0    0
  -1   0   0    0
)
 -4- 0,y,0; 0,0,0
z,y,x
(
   0   0   1    0
   0   1   0    0
   1   0   0    0
)
 m x,y,x


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