Bilbao Crystallographic Server arrow DGENPOS Help

Symmetry operations of the Double Space Group Pm-3n (No. 223)


N Shorthand
notation		 Matrix presentation Seitz symbol
(0,0,0)+set
1x,y,z
s+,s-
(
   1   0   0      0
   0   1   0      0
   0   0   1      0
)
(
 1 0
 0 1
)
{1|0,0,0}
2-x,-y,z
-is+,is-
(
  -1   0   0      0
   0  -1   0      0
   0   0   1      0
)
(
 -i  0
  0  i
)
{2001|0,0,0}
3-x,y,-z
-s-,s+
(
  -1   0   0      0
   0   1   0      0
   0   0  -1      0
)
(
  0 -1
  1  0
)
{2010|0,0,0}
4x,-y,-z
-is-,-is+
(
   1   0   0      0
   0  -1   0      0
   0   0  -1      0
)
(
  0 -i
 -i  0
)
{2100|0,0,0}
5z,x,y
(1-i)s+/2-(1+i)s-/2,(1-i)s+/2+(1+i)s-/2
(
   0   0   1      0
   1   0   0      0
   0   1   0      0
)
(
  (1-i)/2 -(1+i)/2
  (1-i)/2  (1+i)/2
)
{3+111|0,0,0}
6z,-x,-y
(1+i)s+/2-(1-i)s-/2,(1+i)s+/2+(1-i)s-/2
(
   0   0   1      0
  -1   0   0      0
   0  -1   0      0
)
(
  (1+i)/2 -(1-i)/2
  (1+i)/2  (1-i)/2
)
{3+111|0,0,0}
7-z,-x,y
(1+i)s+/2+(1-i)s-/2,-(1+i)s+/2+(1-i)s-/2
(
   0   0  -1      0
  -1   0   0      0
   0   1   0      0
)
(
  (1+i)/2  (1-i)/2
 -(1+i)/2  (1-i)/2
)
{3+111|0,0,0}
8-z,x,-y
(1-i)s+/2+(1+i)s-/2,-(1-i)s+/2+(1+i)s-/2
(
   0   0  -1      0
   1   0   0      0
   0  -1   0      0
)
(
  (1-i)/2  (1+i)/2
 -(1-i)/2  (1+i)/2
)
{3+111|0,0,0}
9y,z,x
(1+i)s+/2+(1+i)s-/2,-(1-i)s+/2+(1-i)s-/2
(
   0   1   0      0
   0   0   1      0
   1   0   0      0
)
(
  (1+i)/2  (1+i)/2
 -(1-i)/2  (1-i)/2
)
{3-111|0,0,0}
10-y,z,-x
(1-i)s+/2-(1-i)s-/2,(1+i)s+/2+(1+i)s-/2
(
   0  -1   0      0
   0   0   1      0
  -1   0   0      0
)
(
  (1-i)/2 -(1-i)/2
  (1+i)/2  (1+i)/2
)
{3-111|0,0,0}
11y,-z,-x
(1+i)s+/2-(1+i)s-/2,(1-i)s+/2+(1-i)s-/2
(
   0   1   0      0
   0   0  -1      0
  -1   0   0      0
)
(
  (1+i)/2 -(1+i)/2
  (1-i)/2  (1-i)/2
)
{3-111|0,0,0}
12-y,-z,x
(1-i)s+/2+(1-i)s-/2,-(1+i)s+/2+(1+i)s-/2
(
   0  -1   0      0
   0   0  -1      0
   1   0   0      0
)
(
  (1-i)/2  (1-i)/2
 -(1+i)/2  (1+i)/2
)
{3-111|0,0,0}
131/2+y,1/2+x,1/2-z
-(1+i)√2s-/2,(1-i)√2s+/2
(
   0   1   0    1/2
   1   0   0    1/2
   0   0  -1    1/2
)
(
  0 -(1+i)√2/2
  (1-i)√2/2  0
)
{2110|1/2,1/2,1/2}
141/2-y,1/2-x,1/2-z
-(1-i)√2s-/2,(1+i)√2s+/2
(
   0  -1   0    1/2
  -1   0   0    1/2
   0   0  -1    1/2
)
(
  0 -(1-i)√2/2
  (1+i)√2/2  0
)
{2110|1/2,1/2,1/2}
151/2+y,1/2-x,1/2+z
(1+i)√2s+/2,(1-i)√2s-/2
(
   0   1   0    1/2
  -1   0   0    1/2
   0   0   1    1/2
)
(
 (1+i)√2/2  0
  0 (1-i)√2/2
)
{4-001|1/2,1/2,1/2}
161/2-y,1/2+x,1/2+z
(1-i)√2s+/2,(1+i)√2s-/2
(
   0  -1   0    1/2
   1   0   0    1/2
   0   0   1    1/2
)
(
 (1-i)√2/2  0
  0 (1+i)√2/2
)
{4+001|1/2,1/2,1/2}
171/2+x,1/2+z,1/2-y
√2s+/2+i√2s-/2,i√2s+/2+√2s-/2
(
   1   0   0    1/2
   0   0   1    1/2
   0  -1   0    1/2
)
(
  √2/2 i√2/2
 i√2/2  √2/2
)
{4-100|1/2,1/2,1/2}
181/2-x,1/2+z,1/2+y
i√2s+/2+√2s-/2,-√2s+/2-i√2s-/2
(
  -1   0   0    1/2
   0   0   1    1/2
   0   1   0    1/2
)
(
  i√2/2  √2/2
  -√2/2 -i√2/2
)
{2011|1/2,1/2,1/2}
191/2-x,1/2-z,1/2-y
-i√2s+/2+√2s-/2,-√2s+/2+i√2s-/2
(
  -1   0   0    1/2
   0   0  -1    1/2
   0  -1   0    1/2
)
(
 -i√2/2  √2/2
  -√2/2  i√2/2
)
{2011|1/2,1/2,1/2}
201/2+x,1/2-z,1/2+y
√2s+/2-i√2s-/2,-i√2s+/2+√2s-/2
(
   1   0   0    1/2
   0   0  -1    1/2
   0   1   0    1/2
)
(
  √2/2 -i√2/2
 -i√2/2  √2/2
)
{4+100|1/2,1/2,1/2}
211/2+z,1/2+y,1/2-x
√2s+/2-√2s-/2,√2s+/2+√2s-/2
(
   0   0   1    1/2
   0   1   0    1/2
  -1   0   0    1/2
)
(
  √2/2 -√2/2
  √2/2  √2/2
)
{4+010|1/2,1/2,1/2}
221/2+z,1/2-y,1/2+x
-i√2s+/2-i√2s-/2,-i√2s+/2+i√2s-/2
(
   0   0   1    1/2
   0  -1   0    1/2
   1   0   0    1/2
)
(
 -i√2/2 -i√2/2
 -i√2/2  i√2/2
)
{2101|1/2,1/2,1/2}
231/2-z,1/2+y,1/2+x
√2s+/2+√2s-/2,-√2s+/2+√2s-/2
(
   0   0  -1    1/2
   0   1   0    1/2
   1   0   0    1/2
)
(
  √2/2  √2/2
 -√2/2  √2/2
)
{4-010|1/2,1/2,1/2}
241/2-z,1/2-y,1/2-x
i√2s+/2-i√2s-/2,-i√2s+/2-i√2s-/2
(
   0   0  -1    1/2
   0  -1   0    1/2
  -1   0   0    1/2
)
(
  i√2/2 -i√2/2
 -i√2/2 -i√2/2
)
{2101|1/2,1/2,1/2}
25-x,-y,-z
s+,s-
(
  -1   0   0      0
   0  -1   0      0
   0   0  -1      0
)
(
 1 0
 0 1
)
{1|0,0,0}
26x,y,-z
-is+,is-
(
   1   0   0      0
   0   1   0      0
   0   0  -1      0
)
(
 -i  0
  0  i
)
{m001|0,0,0}
27x,-y,z
-s-,s+
(
   1   0   0      0
   0  -1   0      0
   0   0   1      0
)
(
  0 -1
  1  0
)
{m010|0,0,0}
28-x,y,z
-is-,-is+
(
  -1   0   0      0
   0   1   0      0
   0   0   1      0
)
(
  0 -i
 -i  0
)
{m100|0,0,0}
29-z,-x,-y
(1-i)s+/2-(1+i)s-/2,(1-i)s+/2+(1+i)s-/2
(
   0   0  -1      0
  -1   0   0      0
   0  -1   0      0
)
(
  (1-i)/2 -(1+i)/2
  (1-i)/2  (1+i)/2
)
{3+111|0,0,0}
30-z,x,y
(1+i)s+/2-(1-i)s-/2,(1+i)s+/2+(1-i)s-/2
(
   0   0  -1      0
   1   0   0      0
   0   1   0      0
)
(
  (1+i)/2 -(1-i)/2
  (1+i)/2  (1-i)/2
)
{3+111|0,0,0}
31z,x,-y
(1+i)s+/2+(1-i)s-/2,-(1+i)s+/2+(1-i)s-/2
(
   0   0   1      0
   1   0   0      0
   0  -1   0      0
)
(
  (1+i)/2  (1-i)/2
 -(1+i)/2  (1-i)/2
)
{3+111|0,0,0}
32z,-x,y
(1-i)s+/2+(1+i)s-/2,-(1-i)s+/2+(1+i)s-/2
(
   0   0   1      0
  -1   0   0      0
   0   1   0      0
)
(
  (1-i)/2  (1+i)/2
 -(1-i)/2  (1+i)/2
)
{3+111|0,0,0}
33-y,-z,-x
(1+i)s+/2+(1+i)s-/2,-(1-i)s+/2+(1-i)s-/2
(
   0  -1   0      0
   0   0  -1      0
  -1   0   0      0
)
(
  (1+i)/2  (1+i)/2
 -(1-i)/2  (1-i)/2
)
{3-111|0,0,0}
34y,-z,x
(1-i)s+/2-(1-i)s-/2,(1+i)s+/2+(1+i)s-/2
(
   0   1   0      0
   0   0  -1      0
   1   0   0      0
)
(
  (1-i)/2 -(1-i)/2
  (1+i)/2  (1+i)/2
)
{3-111|0,0,0}
35-y,z,x
(1+i)s+/2-(1+i)s-/2,(1-i)s+/2+(1-i)s-/2
(
   0  -1   0      0
   0   0   1      0
   1   0   0      0
)
(
  (1+i)/2 -(1+i)/2
  (1-i)/2  (1-i)/2
)
{3-111|0,0,0}
36y,z,-x
(1-i)s+/2+(1-i)s-/2,-(1+i)s+/2+(1+i)s-/2
(
   0   1   0      0
   0   0   1      0
  -1   0   0      0
)
(
  (1-i)/2  (1-i)/2
 -(1+i)/2  (1+i)/2
)
{3-111|0,0,0}
371/2-y,1/2-x,1/2+z
-(1+i)√2s-/2,(1-i)√2s+/2
(
   0  -1   0    1/2
  -1   0   0    1/2
   0   0   1    1/2
)
(
  0 -(1+i)√2/2
  (1-i)√2/2  0
)
{m110|1/2,1/2,1/2}
381/2+y,1/2+x,1/2+z
-(1-i)√2s-/2,(1+i)√2s+/2
(
   0   1   0    1/2
   1   0   0    1/2
   0   0   1    1/2
)
(
  0 -(1-i)√2/2
  (1+i)√2/2  0
)
{m110|1/2,1/2,1/2}
391/2-y,1/2+x,1/2-z
(1+i)√2s+/2,(1-i)√2s-/2
(
   0  -1   0    1/2
   1   0   0    1/2
   0   0  -1    1/2
)
(
 (1+i)√2/2  0
  0 (1-i)√2/2
)
{4-001|1/2,1/2,1/2}
401/2+y,1/2-x,1/2-z
(1-i)√2s+/2,(1+i)√2s-/2
(
   0   1   0    1/2
  -1   0   0    1/2
   0   0  -1    1/2
)
(
 (1-i)√2/2  0
  0 (1+i)√2/2
)
{4+001|1/2,1/2,1/2}
411/2-x,1/2-z,1/2+y
√2s+/2+i√2s-/2,i√2s+/2+√2s-/2
(
  -1   0   0    1/2
   0   0  -1    1/2
   0   1   0    1/2
)
(
  √2/2 i√2/2
 i√2/2  √2/2
)
{4-100|1/2,1/2,1/2}
421/2+x,1/2-z,1/2-y
i√2s+/2+√2s-/2,-√2s+/2-i√2s-/2
(
   1   0   0    1/2
   0   0  -1    1/2
   0  -1   0    1/2
)
(
  i√2/2  √2/2
  -√2/2 -i√2/2
)
{m011|1/2,1/2,1/2}
431/2+x,1/2+z,1/2+y
-i√2s+/2+√2s-/2,-√2s+/2+i√2s-/2
(
   1   0   0    1/2
   0   0   1    1/2
   0   1   0    1/2
)
(
 -i√2/2  √2/2
  -√2/2  i√2/2
)
{m011|1/2,1/2,1/2}
441/2-x,1/2+z,1/2-y
√2s+/2-i√2s-/2,-i√2s+/2+√2s-/2
(
  -1   0   0    1/2
   0   0   1    1/2
   0  -1   0    1/2
)
(
  √2/2 -i√2/2
 -i√2/2  √2/2
)
{4+100|1/2,1/2,1/2}
451/2-z,1/2-y,1/2+x
√2s+/2-√2s-/2,√2s+/2+√2s-/2
(
   0   0  -1    1/2
   0  -1   0    1/2
   1   0   0    1/2
)
(
  √2/2 -√2/2
  √2/2  √2/2
)
{4+010|1/2,1/2,1/2}
461/2-z,1/2+y,1/2-x
-i√2s+/2-i√2s-/2,-i√2s+/2+i√2s-/2
(
   0   0  -1    1/2
   0   1   0    1/2
  -1   0   0    1/2
)
(
 -i√2/2 -i√2/2
 -i√2/2  i√2/2
)
{m101|1/2,1/2,1/2}
471/2+z,1/2-y,1/2-x
√2s+/2+√2s-/2,-√2s+/2+√2s-/2
(
   0   0   1    1/2
   0  -1   0    1/2
  -1   0   0    1/2
)
(
  √2/2  √2/2
 -√2/2  √2/2
)
{4-010|1/2,1/2,1/2}
481/2+z,1/2+y,1/2+x
i√2s+/2-i√2s-/2,-i√2s+/2-i√2s-/2
(
   0   0   1    1/2
   0   1   0    1/2
   1   0   0    1/2
)
(
  i√2/2 -i√2/2
 -i√2/2 -i√2/2
)
{m101|1/2,1/2,1/2}
49x,y,z
-s+,-s-
(
   1   0   0      0
   0   1   0      0
   0   0   1      0
)
(
 -1  0
  0 -1
)
{d1|0,0,0}
50-x,-y,z
is+,-is-
(
  -1   0   0      0
   0  -1   0      0
   0   0   1      0
)
(
  i  0
  0 -i
)
{d2001|0,0,0}
51-x,y,-z
s-,-s+
(
  -1   0   0      0
   0   1   0      0
   0   0  -1      0
)
(
  0  1
 -1  0
)
{d2010|0,0,0}
52x,-y,-z
is-,is+
(
   1   0   0      0
   0  -1   0      0
   0   0  -1      0
)
(
 0 i
 i 0
)
{d2100|0,0,0}
53z,x,y
-(1-i)s+/2+(1+i)s-/2,-(1-i)s+/2-(1+i)s-/2
(
   0   0   1      0
   1   0   0      0
   0   1   0      0
)
(
 -(1-i)/2  (1+i)/2
 -(1-i)/2 -(1+i)/2
)
{d3+111|0,0,0}
54z,-x,-y
-(1+i)s+/2+(1-i)s-/2,-(1+i)s+/2-(1-i)s-/2
(
   0   0   1      0
  -1   0   0      0
   0  -1   0      0
)
(
 -(1+i)/2  (1-i)/2
 -(1+i)/2 -(1-i)/2
)
{d3+111|0,0,0}
55-z,-x,y
-(1+i)s+/2-(1-i)s-/2,(1+i)s+/2-(1-i)s-/2
(
   0   0  -1      0
  -1   0   0      0
   0   1   0      0
)
(
 -(1+i)/2 -(1-i)/2
  (1+i)/2 -(1-i)/2
)
{d3+111|0,0,0}
56-z,x,-y
-(1-i)s+/2-(1+i)s-/2,(1-i)s+/2-(1+i)s-/2
(
   0   0  -1      0
   1   0   0      0
   0  -1   0      0
)
(
 -(1-i)/2 -(1+i)/2
  (1-i)/2 -(1+i)/2
)
{d3+111|0,0,0}
57y,z,x
-(1+i)s+/2-(1+i)s-/2,(1-i)s+/2-(1-i)s-/2
(
   0   1   0      0
   0   0   1      0
   1   0   0      0
)
(
 -(1+i)/2 -(1+i)/2
  (1-i)/2 -(1-i)/2
)
{d3-111|0,0,0}
58-y,z,-x
-(1-i)s+/2+(1-i)s-/2,-(1+i)s+/2-(1+i)s-/2
(
   0  -1   0      0
   0   0   1      0
  -1   0   0      0
)
(
 -(1-i)/2  (1-i)/2
 -(1+i)/2 -(1+i)/2
)
{d3-111|0,0,0}
59y,-z,-x
-(1+i)s+/2+(1+i)s-/2,-(1-i)s+/2-(1-i)s-/2
(
   0   1   0      0
   0   0  -1      0
  -1   0   0      0
)
(
 -(1+i)/2  (1+i)/2
 -(1-i)/2 -(1-i)/2
)
{d3-111|0,0,0}
60-y,-z,x
-(1-i)s+/2-(1-i)s-/2,(1+i)s+/2-(1+i)s-/2
(
   0  -1   0      0
   0   0  -1      0
   1   0   0      0
)
(
 -(1-i)/2 -(1-i)/2
  (1+i)/2 -(1+i)/2
)
{d3-111|0,0,0}
611/2+y,1/2+x,1/2-z
(1+i)√2s-/2,-(1-i)√2s+/2
(
   0   1   0    1/2
   1   0   0    1/2
   0   0  -1    1/2
)
(
  0  (1+i)√2/2
 -(1-i)√2/2  0
)
{d2110|1/2,1/2,1/2}
621/2-y,1/2-x,1/2-z
(1-i)√2s-/2,-(1+i)√2s+/2
(
   0  -1   0    1/2
  -1   0   0    1/2
   0   0  -1    1/2
)
(
  0  (1-i)√2/2
 -(1+i)√2/2  0
)
{d2110|1/2,1/2,1/2}
631/2+y,1/2-x,1/2+z
-(1+i)√2s+/2,-(1-i)√2s-/2
(
   0   1   0    1/2
  -1   0   0    1/2
   0   0   1    1/2
)
(
 -(1+i)√2/2  0
  0 -(1-i)√2/2
)
{d4-001|1/2,1/2,1/2}
641/2-y,1/2+x,1/2+z
-(1-i)√2s+/2,-(1+i)√2s-/2
(
   0  -1   0    1/2
   1   0   0    1/2
   0   0   1    1/2
)
(
 -(1-i)√2/2  0
  0 -(1+i)√2/2
)
{d4+001|1/2,1/2,1/2}
651/2+x,1/2+z,1/2-y
-√2s+/2-i√2s-/2,-i√2s+/2-√2s-/2
(
   1   0   0    1/2
   0   0   1    1/2
   0  -1   0    1/2
)
(
  -√2/2 -i√2/2
 -i√2/2  -√2/2
)
{d4-100|1/2,1/2,1/2}
661/2-x,1/2+z,1/2+y
-i√2s+/2-√2s-/2,√2s+/2+i√2s-/2
(
  -1   0   0    1/2
   0   0   1    1/2
   0   1   0    1/2
)
(
 -i√2/2  -√2/2
  √2/2  i√2/2
)
{d2011|1/2,1/2,1/2}
671/2-x,1/2-z,1/2-y
i√2s+/2-√2s-/2,√2s+/2-i√2s-/2
(
  -1   0   0    1/2
   0   0  -1    1/2
   0  -1   0    1/2
)
(
  i√2/2  -√2/2
  √2/2 -i√2/2
)
{d2011|1/2,1/2,1/2}
681/2+x,1/2-z,1/2+y
-√2s+/2+i√2s-/2,i√2s+/2-√2s-/2
(
   1   0   0    1/2
   0   0  -1    1/2
   0   1   0    1/2
)
(
 -√2/2 i√2/2
 i√2/2 -√2/2
)
{d4+100|1/2,1/2,1/2}
691/2+z,1/2+y,1/2-x
-√2s+/2+√2s-/2,-√2s+/2-√2s-/2
(
   0   0   1    1/2
   0   1   0    1/2
  -1   0   0    1/2
)
(
 -√2/2  √2/2
 -√2/2 -√2/2
)
{d4+010|1/2,1/2,1/2}
701/2+z,1/2-y,1/2+x
i√2s+/2+i√2s-/2,i√2s+/2-i√2s-/2
(
   0   0   1    1/2
   0  -1   0    1/2
   1   0   0    1/2
)
(
  i√2/2  i√2/2
  i√2/2 -i√2/2
)
{d2101|1/2,1/2,1/2}
711/2-z,1/2+y,1/2+x
-√2s+/2-√2s-/2,√2s+/2-√2s-/2
(
   0   0  -1    1/2
   0   1   0    1/2
   1   0   0    1/2
)
(
 -√2/2 -√2/2
  √2/2 -√2/2
)
{d4-010|1/2,1/2,1/2}
721/2-z,1/2-y,1/2-x
-i√2s+/2+i√2s-/2,i√2s+/2+i√2s-/2
(
   0   0  -1    1/2
   0  -1   0    1/2
  -1   0   0    1/2
)
(
 -i√2/2  i√2/2
  i√2/2  i√2/2
)
{d2101|1/2,1/2,1/2}
73-x,-y,-z
-s+,-s-
(
  -1   0   0      0
   0  -1   0      0
   0   0  -1      0
)
(
 -1  0
  0 -1
)
{d1|0,0,0}
74x,y,-z
is+,-is-
(
   1   0   0      0
   0   1   0      0
   0   0  -1      0
)
(
  i  0
  0 -i
)
{dm001|0,0,0}
75x,-y,z
s-,-s+
(
   1   0   0      0
   0  -1   0      0
   0   0   1      0
)
(
  0  1
 -1  0
)
{dm010|0,0,0}
76-x,y,z
is-,is+
(
  -1   0   0      0
   0   1   0      0
   0   0   1      0
)
(
 0 i
 i 0
)
{dm100|0,0,0}
77-z,-x,-y
-(1-i)s+/2+(1+i)s-/2,-(1-i)s+/2-(1+i)s-/2
(
   0   0  -1      0
  -1   0   0      0
   0  -1   0      0
)
(
 -(1-i)/2  (1+i)/2
 -(1-i)/2 -(1+i)/2
)
{d3+111|0,0,0}
78-z,x,y
-(1+i)s+/2+(1-i)s-/2,-(1+i)s+/2-(1-i)s-/2
(
   0   0  -1      0
   1   0   0      0
   0   1   0      0
)
(
 -(1+i)/2  (1-i)/2
 -(1+i)/2 -(1-i)/2
)
{d3+111|0,0,0}
79z,x,-y
-(1+i)s+/2-(1-i)s-/2,(1+i)s+/2-(1-i)s-/2
(
   0   0   1      0
   1   0   0      0
   0  -1   0      0
)
(
 -(1+i)/2 -(1-i)/2
  (1+i)/2 -(1-i)/2
)
{d3+111|0,0,0}
80z,-x,y
-(1-i)s+/2-(1+i)s-/2,(1-i)s+/2-(1+i)s-/2
(
   0   0   1      0
  -1   0   0      0
   0   1   0      0
)
(
 -(1-i)/2 -(1+i)/2
  (1-i)/2 -(1+i)/2
)
{d3+111|0,0,0}
81-y,-z,-x
-(1+i)s+/2-(1+i)s-/2,(1-i)s+/2-(1-i)s-/2
(
   0  -1   0      0
   0   0  -1      0
  -1   0   0      0
)
(
 -(1+i)/2 -(1+i)/2
  (1-i)/2 -(1-i)/2
)
{d3-111|0,0,0}
82y,-z,x
-(1-i)s+/2+(1-i)s-/2,-(1+i)s+/2-(1+i)s-/2
(
   0   1   0      0
   0   0  -1      0
   1   0   0      0
)
(
 -(1-i)/2  (1-i)/2
 -(1+i)/2 -(1+i)/2
)
{d3-111|0,0,0}
83-y,z,x
-(1+i)s+/2+(1+i)s-/2,-(1-i)s+/2-(1-i)s-/2
(
   0  -1   0      0
   0   0   1      0
   1   0   0      0
)
(
 -(1+i)/2  (1+i)/2
 -(1-i)/2 -(1-i)/2
)
{d3-111|0,0,0}
84y,z,-x
-(1-i)s+/2-(1-i)s-/2,(1+i)s+/2-(1+i)s-/2
(
   0   1   0      0
   0   0   1      0
  -1   0   0      0
)
(
 -(1-i)/2 -(1-i)/2
  (1+i)/2 -(1+i)/2
)
{d3-111|0,0,0}
851/2-y,1/2-x,1/2+z
(1+i)√2s-/2,-(1-i)√2s+/2
(
   0  -1   0    1/2
  -1   0   0    1/2
   0   0   1    1/2
)
(
  0  (1+i)√2/2
 -(1-i)√2/2  0
)
{dm110|1/2,1/2,1/2}
861/2+y,1/2+x,1/2+z
(1-i)√2s-/2,-(1+i)√2s+/2
(
   0   1   0    1/2
   1   0   0    1/2
   0   0   1    1/2
)
(
  0  (1-i)√2/2
 -(1+i)√2/2  0
)
{dm110|1/2,1/2,1/2}
871/2-y,1/2+x,1/2-z
-(1+i)√2s+/2,-(1-i)√2s-/2
(
   0  -1   0    1/2
   1   0   0    1/2
   0   0  -1    1/2
)
(
 -(1+i)√2/2  0
  0 -(1-i)√2/2
)
{d4-001|1/2,1/2,1/2}
881/2+y,1/2-x,1/2-z
-(1-i)√2s+/2,-(1+i)√2s-/2
(
   0   1   0    1/2
  -1   0   0    1/2
   0   0  -1    1/2
)
(
 -(1-i)√2/2  0
  0 -(1+i)√2/2
)
{d4+001|1/2,1/2,1/2}
891/2-x,1/2-z,1/2+y
-√2s+/2-i√2s-/2,-i√2s+/2-√2s-/2
(
  -1   0   0    1/2
   0   0  -1    1/2
   0   1   0    1/2
)
(
  -√2/2 -i√2/2
 -i√2/2  -√2/2
)
{d4-100|1/2,1/2,1/2}
901/2+x,1/2-z,1/2-y
-i√2s+/2-√2s-/2,√2s+/2+i√2s-/2
(
   1   0   0    1/2
   0   0  -1    1/2
   0  -1   0    1/2
)
(
 -i√2/2  -√2/2
  √2/2  i√2/2
)
{dm011|1/2,1/2,1/2}
911/2+x,1/2+z,1/2+y
i√2s+/2-√2s-/2,√2s+/2-i√2s-/2
(
   1   0   0    1/2
   0   0   1    1/2
   0   1   0    1/2
)
(
  i√2/2  -√2/2
  √2/2 -i√2/2
)
{dm011|1/2,1/2,1/2}
921/2-x,1/2+z,1/2-y
-√2s+/2+i√2s-/2,i√2s+/2-√2s-/2
(
  -1   0   0    1/2
   0   0   1    1/2
   0  -1   0    1/2
)
(
 -√2/2 i√2/2
 i√2/2 -√2/2
)
{d4+100|1/2,1/2,1/2}
931/2-z,1/2-y,1/2+x
-√2s+/2+√2s-/2,-√2s+/2-√2s-/2
(
   0   0  -1    1/2
   0  -1   0    1/2
   1   0   0    1/2
)
(
 -√2/2  √2/2
 -√2/2 -√2/2
)
{d4+010|1/2,1/2,1/2}
941/2-z,1/2+y,1/2-x
i√2s+/2+i√2s-/2,i√2s+/2-i√2s-/2
(
   0   0  -1    1/2
   0   1   0    1/2
  -1   0   0    1/2
)
(
  i√2/2  i√2/2
  i√2/2 -i√2/2
)
{dm101|1/2,1/2,1/2}
951/2+z,1/2-y,1/2-x
-√2s+/2-√2s-/2,√2s+/2-√2s-/2
(
   0   0   1    1/2
   0  -1   0    1/2
  -1   0   0    1/2
)
(
 -√2/2 -√2/2
  √2/2 -√2/2
)
{d4-010|1/2,1/2,1/2}
961/2+z,1/2+y,1/2+x
-i√2s+/2+i√2s-/2,i√2s+/2+i√2s-/2
(
   0   0   1    1/2
   0   1   0    1/2
   1   0   0    1/2
)
(
 -i√2/2  i√2/2
  i√2/2  i√2/2
)
{dm101|1/2,1/2,1/2}


Bilbao Crystallographic Server
http://www.cryst.ehu.es		 Licencia de Creative Commons
For comments, please mail to
administrador.bcs@ehu.eus