International Tabl&s for Crystaltogmphy (2006). VoL A, Space group 31, pp. 230-231.
Pmnh |
c1 ^2v |
mml |
Orthorhombic |
No. 31 |
Pmnli |
Patterson symmetry Pmmm | |
Pm nl, |
Pm2,n |
1- i j |
i \ |
-1 i f |
i f i , |
i f |
i _i |
P2\nm
i |
1 |
o* | |
i i |
i i |
o- | |
s i |
j iłO |
bo | |
“■ j |
; ł*o |
5*0 | |
i i |
i i |
o* | |
i |
i |
o* |
Origin on mn 1
Asymmetric unit 0<*<*; 0<y<j; 0<z<t
Symmetry operations
(1) 1 (2) 2(0,0,0 |,0,z (3) «G,0,0 *,0,z (4) m 0,y,z
CONTINUED
Generators selected (1); f(l,0,0); <(0,1,0); f(0,0,1); (2); (3)
Positions
Multipłicity, Coordinates
Wyckoff letter,
Site symmetry
Reflection conditłons General:
4 6 1 (l)x,y,z (2)x+\ ,y,z+5 (3) x+{,y,z+ \
(4) x,y,z hQl:h+l = 2n
600: h = 2n 001 : 1 = 2 n
Special: no extra conditions
2 a m.. 0 ,y,z i,y,z + {
Symmetry of special projections
Along [001] p2mg a' = a b = b Originat j,0,z
Along [100] plgl a' = b b' = c
Origin atx,0,0
Along [010] c 11 m a' = c b' = a Origin at 0,y,0
Maximal non-isomorphic subgroups
I |
[2] Pini (Pc, 7) |
1; 3 |
[2] P mil (Pm, 6) |
1; 4 | |
[2)P112I(P2,,4) |
1; 2 | |
Ha |
nonę | |
nb |
[2] Pbn2, (b' = 2b) (Pna2r 33) |
Maximal isomorphic subgroups of Iowest index
He [2] Pmn2, (b' = 2b) (31); [3] Pmn2, (a' = 3a) (31); [3] Pmn2t (t = 3c) (31)
Minimal non-isomorphic supergroups
I [2] Pmna (53); [2] Pnnm (58); [2] Pmmn (59); (2] Pnma (62)
II [2] Cmc2, (36); [2] Bmm2 (Amm2, 38); [2] Ama2(40); [2} /mm2 (44); [2] Pmc2, (a' = {a) (26); [2] Pma2 (c' = jc) (28)
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