空间群列表

本列表汇总230个空间群的基本信息。^[1]

三斜晶系

三斜晶系的晶胞

三斜晶系

编号	點群	Orbifold标注	简称	全称	Schoenflies标注	Fedorov标注	Shubnikov标注	Fibrifold标注	示例
1	1	${\displaystyle 1}$	P1	P 1	${\displaystyle \Gamma _{t}C_{1}^{1}}$	1s	${\displaystyle (a/b/c)\cdot 1}$	${\displaystyle (\circ )}$	4-硝基溴苯
2	1	${\displaystyle \times }$	P1	P 1	${\displaystyle \Gamma _{t}C_{i}^{1}}$	2s	${\displaystyle (a/b/c)\cdot {\tilde {2}}}$	${\displaystyle (2222)}$	乙酸钼(II)

单斜晶系

单斜晶系的晶胞

Simple (P)	Base (C)

单斜晶系

编号	点群	Orbifold标注	简称	全称		Schoenflies标注	Fedorov标注	Shubnikov标注	Fibrifold标注（主）	Fibrifold标注（次）
3	2	${\displaystyle 22}$	P2	P 1 2 1	P 1 1 2	${\displaystyle \Gamma _{m}C_{2}^{1}}$	3s	${\displaystyle (b:(c/a)):2}$	${\displaystyle (2_{0}2_{0}2_{0}2_{0})}$	${\displaystyle ({*}_{0}{*}_{0})}$
4			P21	P 1 21 1	P 1 1 21	${\displaystyle \Gamma _{m}C_{2}^{2}}$	1a	${\displaystyle (b:(c/a)):2_{1}}$	${\displaystyle (2_{1}2_{1}2_{1}2_{1})}$	${\displaystyle ({\bar {\times }}{\bar {\times }})}$
5			C2	C 1 2 1	B 1 1 2	${\displaystyle \Gamma _{m}^{b}C_{2}^{3}}$	4s	${\displaystyle \left({\tfrac {a+b}{2}}/b:(c/a)\right):2}$	${\displaystyle (2_{0}2_{0}2_{1}2_{1})}$	${\displaystyle ({*}_{1}{*}_{1})}$ , ${\displaystyle ({*}{\bar {\times }})}$
6	m	${\displaystyle *}$	Pm	P 1 m 1	P 1 1 m	${\displaystyle \Gamma _{m}C_{s}^{1}}$	5s	${\displaystyle (b:(c/a))\cdot m}$	${\displaystyle [\circ _{0}]}$	${\displaystyle ({*}{\cdot }{*}{\cdot })}$
7			Pc	P 1 c 1	P 1 1 b	${\displaystyle \Gamma _{m}C_{s}^{2}}$	1h	${\displaystyle (b:(c/a))\cdot {\tilde {c}}}$	${\displaystyle ({\bar {\circ }}_{0})}$	${\displaystyle ({*}{:}{*}{:})}$ , ${\displaystyle ({\times }{\times }_{0})}$
8			Cm	C 1 m 1	B 1 1 m	${\displaystyle \Gamma _{m}^{b}C_{s}^{3}}$	6s	${\displaystyle \left({\tfrac {a+b}{2}}/b:(c/a)\right)\cdot m}$	${\displaystyle [\circ _{1}]}$	${\displaystyle ({*}{\cdot }{*}{:})}$ , ${\displaystyle ({*}{\cdot }{\times })}$
9			Cc	C 1 c 1	B 1 1 b	${\displaystyle \Gamma _{m}^{b}C_{s}^{4}}$	2h	${\displaystyle \left({\tfrac {a+b}{2}}/b:(c/a)\right)\cdot {\tilde {c}}}$	${\displaystyle ({\bar {\circ }}_{1})}$	${\displaystyle ({*}{:}{\times })}$ , ${\displaystyle ({\times }{\times }_{1})}$
10	2/m	${\displaystyle 2*}$	P2/m	P 1 2/m 1	P 1 1 2/m	${\displaystyle \Gamma _{m}C_{2h}^{1}}$	7s	${\displaystyle (b:(c/a))\cdot m:2}$	${\displaystyle [2_{0}2_{0}2_{0}2_{0}]}$	${\displaystyle [*2{\cdot }22{\cdot }2)}$
11			P21/m	P 1 21/m 1	P 1 1 21/m	${\displaystyle \Gamma _{m}C_{2h}^{2}}$	2a	${\displaystyle (b:(c/a))\cdot m:2_{1}}$	${\displaystyle [2_{1}2_{1}2_{1}2_{1}]}$	${\displaystyle (22{*}{\cdot })}$
12			C2/m	C 1 2/m 1	B 1 1 2/m	${\displaystyle \Gamma _{m}^{b}C_{2h}^{3}}$	8s	${\displaystyle \left({\tfrac {a+b}{2}}/b:(c/a)\right)\cdot m:2}$	${\displaystyle [2_{0}2_{0}2_{1}2_{1}]}$	${\displaystyle (*2{\cdot }22{:}2)}$ , ${\displaystyle (2{\bar {*}}2{\cdot }2)}$
13			P2/c	P 1 2/c 1	P 1 1 2/b	${\displaystyle \Gamma _{m}C_{2h}^{4}}$	3h	${\displaystyle (b:(c/a))\cdot {\tilde {c}}:2}$	${\displaystyle (2_{0}2_{0}22)}$	${\displaystyle (*2{:}22{:}2)}$ , ${\displaystyle (22{*}_{0})}$
14			P21/c	P 1 21/c 1	P 1 1 21/b	${\displaystyle \Gamma _{m}C_{2h}^{5}}$	3a	${\displaystyle (b:(c/a))\cdot {\tilde {c}}:2_{1}}$	${\displaystyle (2_{1}2_{1}22)}$	${\displaystyle (22{*}{:})}$ , ${\displaystyle (22{\times })}$
15			C2/c	C 1 2/c 1	B 1 1 2/b	${\displaystyle \Gamma _{m}^{b}C_{2h}^{6}}$	4h	${\displaystyle \left({\tfrac {a+b}{2}}/b:(c/a)\right)\cdot {\tilde {c}}:2}$	${\displaystyle (2_{0}2_{1}22)}$	${\displaystyle (2{\bar {*}}2{:}2)}$ , ${\displaystyle (22{*}_{1})}$

正交晶系

正交晶系晶胞

Simple (P)	Body (I)	Face (F)	Base (A or C)

正交晶系

编号	點群	Orbifold标注	简称	全称	Schoenflies标注	Fedorov标注	Shubnikov标注	Fibrifold标注（主）	Fibrifold标注（次）
16	222	${\displaystyle 222}$	P222	P 2 2 2	${\displaystyle \Gamma _{o}D_{2}^{1}}$	9s	${\displaystyle (c:a:b):2:2}$	${\displaystyle (*2_{0}2_{0}2_{0}2_{0})}$
17			P2221	P 2 2 21	${\displaystyle \Gamma _{o}D_{2}^{2}}$	4a	${\displaystyle (c:a:b):2_{1}:2}$	${\displaystyle (*2_{1}2_{1}2_{1}2_{1})}$	${\displaystyle (2_{0}2_{0}{*})}$
18			P21212	P 21 21 2	${\displaystyle \Gamma _{o}D_{2}^{3}}$	7a	${\displaystyle (c:a:b):2}$    ${\displaystyle 2_{1}}$	${\displaystyle (2_{0}2_{0}{\bar {\times }})}$	${\displaystyle (2_{1}2_{1}{*})}$
19			P212121	P 21 21 21	${\displaystyle \Gamma _{o}D_{2}^{4}}$	8a	${\displaystyle (c:a:b):2_{1}}$    ${\displaystyle 2_{1}}$	${\displaystyle (2_{1}2_{1}{\bar {\times }})}$
20			C2221	C 2 2 21	${\displaystyle \Gamma _{o}^{b}D_{2}^{5}}$	5a	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right):2_{1}:2}$	${\displaystyle (2_{1}{*}2_{1}2_{1})}$	${\displaystyle (2_{0}2_{1}{*})}$
21			C222	C 2 2 2	${\displaystyle \Gamma _{o}^{b}D_{2}^{6}}$	10s	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right):2:2}$	${\displaystyle (2_{0}{*}2_{0}2_{0})}$	${\displaystyle (*2_{0}2_{0}2_{1}2_{1})}$
22			F222	F 2 2 2	${\displaystyle \Gamma _{o}^{f}D_{2}^{7}}$	12s	${\displaystyle \left({\tfrac {a+c}{2}}/{\tfrac {b+c}{2}}/{\tfrac {a+b}{2}}:c:a:b\right):2:2}$	${\displaystyle (*2_{0}2_{1}2_{0}2_{1})}$
23			I222	I 2 2 2	${\displaystyle \Gamma _{o}^{v}D_{2}^{8}}$	11s	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right):2:2}$	${\displaystyle (2_{1}{*}2_{0}2_{0})}$
24			I212121	I 21 21 21	${\displaystyle \Gamma _{o}^{v}D_{2}^{9}}$	6a	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right):2:2_{1}}$	${\displaystyle (2_{0}{*}2_{1}2_{1})}$
25	mm2	${\displaystyle *22}$	Pmm2	P m m 2	${\displaystyle \Gamma _{o}C_{2v}^{1}}$	13s	${\displaystyle (c:a:b):m\cdot 2}$	${\displaystyle (*{\cdot }2{\cdot }2{\cdot }2{\cdot }2)}$	${\displaystyle [{*}_{0}{\cdot }{*}_{0}{\cdot }]}$
26			Pmc21	P m c 21	${\displaystyle \Gamma _{o}C_{2v}^{2}}$	9a	${\displaystyle (c:a:b):{\tilde {c}}\cdot 2_{1}}$	${\displaystyle (*{\cdot }2{:}2{\cdot }2{:}2)}$	${\displaystyle ({\bar {*}}{\cdot }{\bar {*}}{\cdot })}$ , ${\displaystyle [{\times _{0}}{\times _{0}}]}$
27			Pcc2	P c c 2	${\displaystyle \Gamma _{o}C_{2v}^{3}}$	5h	${\displaystyle (c:a:b):{\tilde {c}}\cdot 2}$	${\displaystyle (*{:}2{:}2{:}2{:}2)}$	${\displaystyle ({\bar {*}}_{0}{\bar {*}}_{0})}$
28			Pma2	P m a 2	${\displaystyle \Gamma _{o}C_{2v}^{4}}$	6h	${\displaystyle (c:a:b):{\tilde {a}}\cdot 2}$	${\displaystyle (2_{0}2_{0}{*}{\cdot })}$	${\displaystyle [{*}_{0}{:}{*}_{0}{:}]}$ , ${\displaystyle (*{\cdot }{*}_{0})}$
29			Pca21	P c a 21	${\displaystyle \Gamma _{o}C_{2v}^{5}}$	11a	${\displaystyle (c:a:b):{\tilde {a}}\cdot 2_{1}}$	${\displaystyle (2_{1}2_{1}{*}{:})}$	${\displaystyle ({\bar {*}}{:}{\bar {*}}{:})}$
30			Pnc2	P n c 2	${\displaystyle \Gamma _{o}C_{2v}^{6}}$	7h	${\displaystyle (c:a:b):{\tilde {c}}\odot 2}$	${\displaystyle (2_{0}2_{0}{*}{:})}$	${\displaystyle ({\bar {*}}_{1}{\bar {*}}_{1})}$ , ${\displaystyle ({*}_{0}{\times }_{0})}$
31			Pmn21	P m n 21	${\displaystyle \Gamma _{o}C_{2v}^{7}}$	10a	${\displaystyle (c:a:b):{\widetilde {ac}}\cdot 2_{1}}$	${\displaystyle (2_{1}2_{1}{*}{\cdot })}$	${\displaystyle (*{\cdot }{\bar {\times }})}$ , ${\displaystyle [{\times }_{0}{\times }_{1}]}$
32			Pba2	P b a 2	${\displaystyle \Gamma _{o}C_{2v}^{8}}$	9h	${\displaystyle (c:a:b):{\tilde {a}}\odot 2}$	${\displaystyle (2_{0}2_{0}{\times }_{0})}$	${\displaystyle (*{:}{*}_{0})}$
33			Pna21	P n a 21	${\displaystyle \Gamma _{o}C_{2v}^{9}}$	12a	${\displaystyle (c:a:b):{\tilde {a}}\odot 2_{1}}$	${\displaystyle (2_{1}2_{1}{\times })}$	${\displaystyle (*{:}{\times })}$ , ${\displaystyle ({\times }{\times }_{1})}$
34			Pnn2	P n n 2	${\displaystyle \Gamma _{o}C_{2v}^{10}}$	8h	${\displaystyle (c:a:b):{\widetilde {ac}}\odot 2}$	${\displaystyle (2_{0}2_{0}{\times }_{1})}$	${\displaystyle (*_{0}{\times }_{1})}$
35			Cmm2	C m m 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{11}}$	14s	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right):m\cdot 2}$	${\displaystyle (2_{0}{*}{\cdot }2{\cdot }2)}$	${\displaystyle [*_{0}{\cdot }{*}_{0}{:}]}$
36			Cmc21	C m c 21	${\displaystyle \Gamma _{o}^{b}C_{2v}^{12}}$	13a	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right):{\tilde {c}}\cdot 2_{1}}$	${\displaystyle (2_{1}{*}{\cdot }2{:}2)}$	${\displaystyle ({\bar {*}}{\cdot }{\bar {*}}{:})}$ , ${\displaystyle [{\times }_{1}{\times }_{1}]}$
37			Ccc2	C c c 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{13}}$	10h	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right):{\tilde {c}}\cdot 2}$	${\displaystyle (2_{0}{*}{:}2{:}2)}$	${\displaystyle ({\bar {*}}_{0}{\bar {*}}_{1})}$
38			Amm2	A m m 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{14}}$	15s	${\displaystyle \left({\tfrac {b+c}{2}}/c:a:b\right):m\cdot 2}$	${\displaystyle (*{\cdot }2{\cdot }2{\cdot }2{:}2)}$	${\displaystyle [{*}_{1}{\cdot }{*}_{1}{\cdot }]}$ , ${\displaystyle [*{\cdot }{\times }_{0}]}$
39			Aem2	A b m 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{15}}$	11h	${\displaystyle \left({\tfrac {b+c}{2}}/c:a:b\right):m\cdot 2_{1}}$	${\displaystyle (*{\cdot }2{:}2{:}2{:}2)}$	${\displaystyle [{*}_{1}{:}{*}_{1}{:}]}$ , ${\displaystyle ({\bar {*}}{\cdot }{\bar {*}}_{0})}$
40			Ama2	A m a 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{16}}$	12h	${\displaystyle \left({\tfrac {b+c}{2}}/c:a:b\right):{\tilde {a}}\cdot 2}$	${\displaystyle (2_{0}2_{1}{*}{\cdot })}$	${\displaystyle (*{\cdot }{*}_{1})}$ , ${\displaystyle [*{:}{\times }_{1}]}$
41			Aea2	A b a 2	${\displaystyle \Gamma _{o}^{b}C_{2v}^{17}}$	13h	${\displaystyle \left({\tfrac {b+c}{2}}/c:a:b\right):{\tilde {a}}\cdot 2_{1}}$	${\displaystyle (2_{0}2_{1}{*}{:})}$	${\displaystyle (*{:}{*}_{1})}$ , ${\displaystyle ({\bar {*}}{:}{\bar {*}}_{1})}$
42			Fmm2	F m m 2	${\displaystyle \Gamma _{o}^{f}C_{2v}^{18}}$	17s	${\displaystyle \left({\tfrac {a+c}{2}}/{\tfrac {b+c}{2}}/{\tfrac {a+b}{2}}:c:a:b\right):m\cdot 2}$	${\displaystyle (*{\cdot }2{\cdot }2{:}2{:}2)}$	${\displaystyle [{*}_{1}{\cdot }{*}_{1}{:}]}$
43			Fdd2	F dd2	${\displaystyle \Gamma _{o}^{f}C_{2v}^{19}}$	16h	${\displaystyle \left({\tfrac {a+c}{2}}/{\tfrac {b+c}{2}}/{\tfrac {a+b}{2}}:c:a:b\right):{\tfrac {1}{2}}{\widetilde {ac}}\odot 2}$	${\displaystyle (2_{0}2_{1}{\times })}$	${\displaystyle ({*}_{1}{\times })}$
44			Imm2	I m m 2	${\displaystyle \Gamma _{o}^{v}C_{2v}^{20}}$	16s	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right):m\cdot 2}$	${\displaystyle (2_{1}{*}{\cdot }2{\cdot }2)}$	${\displaystyle [*{\cdot }{\times }_{1}]}$
45			Iba2	I b a 2	${\displaystyle \Gamma _{o}^{v}C_{2v}^{21}}$	15h	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right):{\tilde {c}}\cdot 2}$	${\displaystyle (2_{1}{*}{:}2{:}2)}$	${\displaystyle ({\bar {*}}{:}{\bar {*}}_{0})}$
46			Ima2	I m a 2	${\displaystyle \Gamma _{o}^{v}C_{2v}^{22}}$	14h	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right):{\tilde {a}}\cdot 2}$	${\displaystyle (2_{0}{*}{\cdot }2{:}2)}$	${\displaystyle ({\bar {*}}{\cdot }{\bar {*}}_{1})}$ , ${\displaystyle [*{:}{\times }_{0}]}$
47	${\displaystyle {\tfrac {2}{m}}{\tfrac {2}{m}}{\tfrac {2}{m}}}$	${\displaystyle *222}$	Pmmm	P 2/m 2/m 2/m	${\displaystyle \Gamma _{o}D_{2h}^{1}}$	18s	${\displaystyle \left(c:a:b\right)\cdot m:2\cdot m}$	${\displaystyle [*{\cdot }2{\cdot }2{\cdot }2{\cdot }2]}$
48			Pnnn	P 2/n 2/n 2/n	${\displaystyle \Gamma _{o}D_{2h}^{2}}$	19h	${\displaystyle \left(c:a:b\right)\cdot {\widetilde {ab}}:2\odot {\widetilde {ac}}}$	${\displaystyle (2{\bar {*}}_{1}2_{0}2_{0}}$
49			Pccm	P 2/c 2/c 2/m	${\displaystyle \Gamma _{o}D_{2h}^{3}}$	17h	${\displaystyle \left(c:a:b\right)\cdot m:2\cdot {\tilde {c}}}$	${\displaystyle [*{:}2{:}2{:}2{:}2]}$	${\displaystyle (*2_{0}2_{0}2{\cdot }2)}$
50			Pban	P 2/b 2/a 2/n	${\displaystyle \Gamma _{o}D_{2h}^{4}}$	18h	${\displaystyle \left(c:a:b\right)\cdot {\widetilde {ab}}:2\odot {\tilde {a}}}$	${\displaystyle (2{\bar {*}}_{0}2_{0}2_{0})}$	${\displaystyle (*2_{0}2_{0}2{:}2)}$
51			Pmma	P 21/m 2/m 2/a	${\displaystyle \Gamma _{o}D_{2h}^{5}}$	14a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2\cdot m}$	${\displaystyle [2_{0}2_{0}{*}{\cdot }]}$	${\displaystyle [*{\cdot }2{:}2{\cdot }2{:}2]}$ , ${\displaystyle [*2{\cdot }2{\cdot }2{\cdot }2]}$
52			Pnna	P 2/n 21/n 2/a	${\displaystyle \Gamma _{o}D_{2h}^{6}}$	17a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2\odot {\widetilde {ac}}}$	${\displaystyle (2_{0}2{\bar {*}}_{1})}$	${\displaystyle (2_{0}{*}2{:}2)}$ , ${\displaystyle (2{\bar {*}}2_{1}2_{1})}$
53			Pmna	P 2/m 2/n 21/a	${\displaystyle \Gamma _{o}D_{2h}^{7}}$	15a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2_{1}\cdot {\widetilde {ac}}}$	${\displaystyle [2_{0}2_{0}{*}{:}]}$	${\displaystyle (*2_{1}2_{1}2{\cdot }2)}$ , ${\displaystyle (2_{0}{*}2{\cdot }2)}$
54			Pcca	P 21/c 2/c 2/a	${\displaystyle \Gamma _{o}D_{2h}^{8}}$	16a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2\cdot {\tilde {c}}}$	${\displaystyle (2_{0}2{\bar {*}}_{0})}$	${\displaystyle (*2{:}2{:}2{:}2)}$ , ${\displaystyle (*2_{1}2_{1}2{:}2)}$
55			Pbam	P 21/b 21/a 2/m	${\displaystyle \Gamma _{o}D_{2h}^{9}}$	22a	${\displaystyle \left(c:a:b\right)\cdot m:2\odot {\tilde {a}}}$	${\displaystyle [2_{0}2_{0}{\times }_{0}]}$	${\displaystyle (*2{\cdot }2{:}2{\cdot }2)}$
56			Pccn	P 21/c 21/c 2/n	${\displaystyle \Gamma _{o}D_{2h}^{10}}$	27a	${\displaystyle \left(c:a:b\right)\cdot {\widetilde {ab}}:2\cdot {\tilde {c}}}$	${\displaystyle (2{\bar {*}}{:}2{:}2)}$	${\displaystyle (2_{1}2{\bar {*}}_{0})}$
57			Pbcm	P 2/b 21/c 21/m	${\displaystyle \Gamma _{o}D_{2h}^{11}}$	23a	${\displaystyle \left(c:a:b\right)\cdot m:2_{1}\odot {\tilde {c}}}$	${\displaystyle (2_{0}2{\bar {*}}{\cdot })}$	${\displaystyle (*2{:}2{\cdot }2{:}2)}$ , ${\displaystyle [2_{1}2_{1}{*}{:}]}$
58			Pnnm	P 21/n 21/n 2/m	${\displaystyle \Gamma _{o}D_{2h}^{12}}$	25a	${\displaystyle \left(c:a:b\right)\cdot m:2\odot {\widetilde {ac}}}$	${\displaystyle [2_{0}2_{0}{\times }_{1}]}$	${\displaystyle (2_{1}{*}2{\cdot }2)}$
59			Pmmn	P 21/m 21/m 2/n	${\displaystyle \Gamma _{o}D_{2h}^{13}}$	24a	${\displaystyle \left(c:a:b\right)\cdot {\widetilde {ab}}:2\cdot m}$	${\displaystyle (2{\bar {*}}{\cdot }2{\cdot }2)}$	${\displaystyle [2_{1}2_{1}{*}{\cdot }]}$
60			Pbcn	P 21/b 2/c 21/n	${\displaystyle \Gamma _{o}D_{2h}^{14}}$	26a	${\displaystyle \left(c:a:b\right)\cdot {\widetilde {ab}}:2_{1}\odot {\tilde {c}}}$	${\displaystyle (2_{0}2{\bar {*}}{:})}$	${\displaystyle (2_{1}{*}2{:}2)}$ , ${\displaystyle (2_{1}2{\bar {*}}_{1})}$
61			Pbca	P 21/b 21/c 21/a	${\displaystyle \Gamma _{o}D_{2h}^{15}}$	29a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2_{1}\odot {\tilde {c}}}$	${\displaystyle (2_{1}2{\bar {*}}{:})}$
62			Pnma	P 21/n 21/m 21/a	${\displaystyle \Gamma _{o}D_{2h}^{16}}$	28a	${\displaystyle \left(c:a:b\right)\cdot {\tilde {a}}:2_{1}\odot m}$	${\displaystyle (2_{1}2{\bar {*}}{\cdot })}$	${\displaystyle (2{\bar {*}}{\cdot }2{:}2)}$ , ${\displaystyle [2_{1}2_{1}{\times }]}$
63			Cmcm	C 2/m 2/c 21/m	${\displaystyle \Gamma _{o}^{b}D_{2h}^{17}}$	18a	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot m:2_{1}\cdot {\tilde {c}}}$	${\displaystyle [2_{0}2_{1}{*}{\cdot }]}$	${\displaystyle (*2{\cdot }2{\cdot }2{:}2)}$ , ${\displaystyle [2_{1}{*}{\cdot }2{:}2]}$
64			Cmca	C 2/m 2/c 21/a	${\displaystyle \Gamma _{o}^{b}D_{2h}^{18}}$	19a	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot {\tilde {a}}:2_{1}\cdot {\tilde {c}}}$	${\displaystyle [2_{0}2_{1}{*}{:}]}$	${\displaystyle (*2{\cdot }2{:}2{:}2)}$ , ${\displaystyle (*2_{1}2{\cdot }2{:}2)}$
65			Cmmm	C 2/m 2/m 2/m	${\displaystyle \Gamma _{o}^{b}D_{2h}^{19}}$	19s	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot m:2\cdot m}$	${\displaystyle [2_{0}{*}{\cdot }2{\cdot }2]}$	${\displaystyle [*{\cdot }2{\cdot }2{\cdot }2{:}2]}$
66			Cccm	C 2/c 2/c 2/m	${\displaystyle \Gamma _{o}^{b}D_{2h}^{20}}$	20h	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot m:2\cdot {\tilde {c}}}$	${\displaystyle [2_{0}{*}{:}2{:}2]}$	${\displaystyle (*2_{0}2_{1}2{\cdot }2)}$
67			Cmme	C 2/m 2/m 2/e	${\displaystyle \Gamma _{o}^{b}D_{2h}^{21}}$	21h	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot {\tilde {a}}:2\cdot m}$	${\displaystyle (*2_{0}2{\cdot }2{\cdot }2)}$	${\displaystyle [*{\cdot }2{:}2{:}2{:}2]}$
68			Ccce	C 2/c 2/c 2/e	${\displaystyle \Gamma _{o}^{b}D_{2h}^{22}}$	22h	${\displaystyle \left({\tfrac {a+b}{2}}:c:a:b\right)\cdot {\tilde {a}}:2\cdot {\tilde {c}}}$	${\displaystyle (*2_{0}2{:}2{:}2)}$	${\displaystyle (*2_{0}2_{1}2{:}2)}$
69			Fmmm	F 2/m 2/m 2/m	${\displaystyle \Gamma _{o}^{f}D_{2h}^{23}}$	21s	${\displaystyle \left({\tfrac {a+c}{2}}/{\tfrac {b+c}{2}}/{\tfrac {a+b}{2}}:c:a:b\right)\cdot m:2\cdot m}$	${\displaystyle [*{\cdot }2{\cdot }2{:}2{:}2]}$
70			Fddd	F 2/d 2/d 2/d	${\displaystyle \Gamma _{o}^{f}D_{2h}^{24}}$	24h	${\displaystyle \left({\tfrac {a+c}{2}}/{\tfrac {b+c}{2}}/{\tfrac {a+b}{2}}:c:a:b\right)\cdot {\tfrac {1}{2}}{\widetilde {ab}}:2\odot {\tfrac {1}{2}}{\widetilde {ac}}}$	${\displaystyle (2{\bar {*}}2_{0}2_{1})}$
71			Immm	I 2/m 2/m 2/m	${\displaystyle \Gamma _{o}^{v}D_{2h}^{25}}$	20s	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right)\cdot m:2\cdot m}$	${\displaystyle [2_{1}{*}{\cdot }2{\cdot }2]}$
72			Ibam	I 2/b 2/a 2/m	${\displaystyle \Gamma _{o}^{v}D_{2h}^{26}}$	23h	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right)\cdot m:2\cdot {\tilde {c}}}$	${\displaystyle [2_{1}{*}{:}2{:}2]}$	${\displaystyle (*2_{0}2{\cdot }2{:}2)}$
73			Ibca	I 2/b 2/c 2/a	${\displaystyle \Gamma _{o}^{v}D_{2h}^{27}}$	21a	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right)\cdot {\tilde {a}}:2\cdot {\tilde {c}}}$	${\displaystyle (*2_{1}2{:}2{:}2)}$
74			Imma	I 2/m 2/m 2/a	${\displaystyle \Gamma _{o}^{v}D_{2h}^{28}}$	20a	${\displaystyle \left({\tfrac {a+b+c}{2}}/c:a:b\right)\cdot {\tilde {a}}:2\cdot m}$	${\displaystyle (*2_{1}2{\cdot }2{\cdot }2)}$	${\displaystyle [2_{0}{*}{\cdot }2{:}2]}$

四方晶系

四方晶系晶胞

Simple (P)	Body (I)

四方晶系

编号	點群	Orbifold标注	简称	全称	Schoenflies标注	Fedorov标注	Shubnikov标注	Fibrifold标注
75	4	${\displaystyle 44}$	P4	P 4	${\displaystyle \Gamma _{q}C_{4}^{1}}$	22s	${\displaystyle (c:a:a):4}$	${\displaystyle (4_{0}4_{0}2_{0})}$
76			P41	P 41	${\displaystyle \Gamma _{q}C_{4}^{2}}$	30a	${\displaystyle (c:a:a):4_{1}}$	${\displaystyle (4_{1}4_{1}2_{1})}$
77			P42	P 42	${\displaystyle \Gamma _{q}C_{4}^{3}}$	33a	${\displaystyle (c:a:a):4_{2}}$	${\displaystyle (4_{2}4_{2}2_{0})}$
78			P43	P 43	${\displaystyle \Gamma _{q}C_{4}^{4}}$	31a	${\displaystyle (c:a:a):4_{3}}$	${\displaystyle (4_{1}4_{1}2_{1})}$
79			I4	I 4	行進 29, 2023 最新的文章 一月 01, 1970 點煙器 一月 01, 1970 點燃生命之海 一月 01, 1970 點反演 一月 01, 1970 點傳師 一月 01, 1970 點心衛視 一月 01, 1970 點將唱片 一月 01, 1970 點數分配問題 一月 01, 1970 點斑鱯 一月 01, 1970 點臂羅碧魚 一月 01, 1970 點藥 閱讀最多 一月 01, 1970 主要歌劇列表 一月 01, 1970 主要運動皮質區 一月 01, 1970 主觀 一月 01, 1970 主訴 一月 01, 1970 主計町 空间群列表, 本列表汇总230个空间群的基本信息, 目录, 三斜晶系, 单斜晶系, 正交晶系, 四方晶系, 三方晶系, 六方晶系, 立方晶系, 参考文献三斜晶系, 编辑三斜晶系的晶胞, 三斜晶系, 编号, 點群, orbifold标注, 简称, 全称, schoenflies标注, fedorov标注, shubnikov标注, fibrifold标注, 示例1, displaystyle, displaystyle, gamma, displaystyle, cdot, displaystyle, circ, 硝. 本列表汇总230个空间群的基本信息 1 目录 1 三斜晶系 2 单斜晶系 3 正交晶系 4 四方晶系 5 三方晶系 6 六方晶系 7 立方晶系 8 参考文献三斜晶系 编辑三斜晶系的晶胞 三斜晶系 编号 點群 Orbifold标注 简称 全称 Schoenflies标注 Fedorov标注 Shubnikov标注 Fibrifold标注 示例1 1 1 displaystyle 1 P1 P 1 G t C 1 1 displaystyle Gamma t C 1 1 1s a b c 1 displaystyle a b c cdot 1 displaystyle circ 4 硝基溴苯2 1 displaystyle times P1 P 1 G t C i 1 displaystyle Gamma t C i 1 2s a b c 2 displaystyle a b c cdot tilde 2 2222 displaystyle 2222 乙酸钼 II 单斜晶系 编辑单斜晶系的晶胞 Simple P Base C 单斜晶系 编号 点群 Orbifold标注 简称 全称 Schoenflies标注 Fedorov标注 Shubnikov标注 Fibrifold标注 主 Fibrifold标注 次 3 2 22 displaystyle 22 P2 P 1 2 1 P 1 1 2 G m C 2 1 displaystyle Gamma m C 2 1 3s b c a 2 displaystyle b c a 2 2 0 2 0 2 0 2 0 displaystyle 2 0 2 0 2 0 2 0 0 0 displaystyle 0 0 4 P21 P 1 21 1 P 1 1 21 G m C 2 2 displaystyle Gamma m C 2 2 1a b c a 2 1 displaystyle b c a 2 1 2 1 2 1 2 1 2 1 displaystyle 2 1 2 1 2 1 2 1 displaystyle bar times bar times 5 C2 C 1 2 1 B 1 1 2 G m b C 2 3 displaystyle Gamma m b C 2 3 4s a b 2 b c a 2 displaystyle left tfrac a b 2 b c a right 2 2 0 2 0 2 1 2 1 displaystyle 2 0 2 0 2 1 2 1 1 1 displaystyle 1 1 displaystyle bar times 6 m displaystyle Pm P 1 m 1 P 1 1 m G m C s 1 displaystyle Gamma m C s 1 5s b c a m displaystyle b c a cdot m 0 displaystyle circ 0 displaystyle cdot cdot 7 Pc P 1 c 1 P 1 1 b G m C s 2 displaystyle Gamma m C s 2 1h b c a c displaystyle b c a cdot tilde c 0 displaystyle bar circ 0 displaystyle 0 displaystyle times times 0 8 Cm C 1 m 1 B 1 1 m G m b C s 3 displaystyle Gamma m b C s 3 6s a b 2 b c a m displaystyle left tfrac a b 2 b c a right cdot m 1 displaystyle circ 1 displaystyle cdot displaystyle cdot times 9 Cc C 1 c 1 B 1 1 b G m b C s 4 displaystyle Gamma m b C s 4 2h a b 2 b c a c displaystyle left tfrac a b 2 b c a right cdot tilde c 1 displaystyle bar circ 1 displaystyle times 1 displaystyle times times 1 10 2 m 2 displaystyle 2 P2 m P 1 2 m 1 P 1 1 2 m G m C 2 h 1 displaystyle Gamma m C 2h 1 7s b c a m 2 displaystyle b c a cdot m 2 2 0 2 0 2 0 2 0 displaystyle 2 0 2 0 2 0 2 0 2 22 2 displaystyle 2 cdot 22 cdot 2 11 P21 m P 1 21 m 1 P 1 1 21 m G m C 2 h 2 displaystyle Gamma m C 2h 2 2a b c a m 2 1 displaystyle b c a cdot m 2 1 2 1 2 1 2 1 2 1 displaystyle 2 1 2 1 2 1 2 1 22 displaystyle 22 cdot 12 C2 m C 1 2 m 1 B 1 1 2 m G m b C 2 h 3 displaystyle Gamma m b C 2h 3 8s a b 2 b c a m 2 displaystyle left tfrac a b 2 b c a right cdot m 2 2 0 2 0 2 1 2 1 displaystyle 2 0 2 0 2 1 2 1 2 22 2 displaystyle 2 cdot 22 2 2 2 2 displaystyle 2 bar 2 cdot 2 13 P2 c P 1 2 c 1 P 1 1 2 b G m C 2 h 4 displaystyle Gamma m C 2h 4 3h b c a c 2 displaystyle b c a cdot tilde c 2 2 0 2 0 22 displaystyle 2 0 2 0 22 2 22 2 displaystyle 2 22 2 22 0 displaystyle 22 0 14 P21 c P 1 21 c 1 P 1 1 21 b G m C 2 h 5 displaystyle Gamma m C 2h 5 3a b c a c 2 1 displaystyle b c a cdot tilde c 2 1 2 1 2 1 22 displaystyle 2 1 2 1 22 22 displaystyle 22 22 displaystyle 22 times 15 C2 c C 1 2 c 1 B 1 1 2 b G m b C 2 h 6 displaystyle Gamma m b C 2h 6 4h a b 2 b c a c 2 displaystyle left tfrac a b 2 b c a right cdot tilde c 2 2 0 2 1 22 displaystyle 2 0 2 1 22 2 2 2 displaystyle 2 bar 2 2 22 1 displaystyle 22 1 正交晶系 编辑正交晶系晶胞 Simple P Body I Face F Base A or C 正交晶系 编号 點群 Orbifold标注 简称 全称 Schoenflies标注 Fedorov标注 Shubnikov标注 Fibrifold标注 主 Fibrifold标注 次 16 222 222 displaystyle 222 P222 P 2 2 2 G o D 2 1 displaystyle Gamma o D 2 1 9s c a b 2 2 displaystyle c a b 2 2 2 0 2 0 2 0 2 0 displaystyle 2 0 2 0 2 0 2 0 17 P2221 P 2 2 21 G o D 2 2 displaystyle Gamma o D 2 2 4a c a b 2 1 2 displaystyle c a b 2 1 2 2 1 2 1 2 1 2 1 displaystyle 2 1 2 1 2 1 2 1 2 0 2 0 displaystyle 2 0 2 0 18 P21212 P 21 21 2 G o D 2 3 displaystyle Gamma o D 2 3 7a c a b 2 displaystyle c a b 2 2 1 displaystyle 2 1 2 0 2 0 displaystyle 2 0 2 0 bar times 2 1 2 1 displaystyle 2 1 2 1 19 P212121 P 21 21 21 G o D 2 4 displaystyle Gamma o D 2 4 8a c a b 2 1 displaystyle c a b 2 1 2 1 displaystyle 2 1 2 1 2 1 displaystyle 2 1 2 1 bar times 20 C2221 C 2 2 21 G o b D 2 5 displaystyle Gamma o b D 2 5 5a a b 2 c a b 2 1 2 displaystyle left tfrac a b 2 c a b right 2 1 2 2 1 2 1 2 1 displaystyle 2 1 2 1 2 1 2 0 2 1 displaystyle 2 0 2 1 21 C222 C 2 2 2 G o b D 2 6 displaystyle Gamma o b D 2 6 10s a b 2 c a b 2 2 displaystyle left tfrac a b 2 c a b right 2 2 2 0 2 0 2 0 displaystyle 2 0 2 0 2 0 2 0 2 0 2 1 2 1 displaystyle 2 0 2 0 2 1 2 1 22 F222 F 2 2 2 G o f D 2 7 displaystyle Gamma o f D 2 7 12s a c 2 b c 2 a b 2 c a b 2 2 displaystyle left tfrac a c 2 tfrac b c 2 tfrac a b 2 c a b right 2 2 2 0 2 1 2 0 2 1 displaystyle 2 0 2 1 2 0 2 1 23 I222 I 2 2 2 G o v D 2 8 displaystyle Gamma o v D 2 8 11s a b c 2 c a b 2 2 displaystyle left tfrac a b c 2 c a b right 2 2 2 1 2 0 2 0 displaystyle 2 1 2 0 2 0 24 I212121 I 21 21 21 G o v D 2 9 displaystyle Gamma o v D 2 9 6a a b c 2 c a b 2 2 1 displaystyle left tfrac a b c 2 c a b right 2 2 1 2 0 2 1 2 1 displaystyle 2 0 2 1 2 1 25 mm2 22 displaystyle 22 Pmm2 P m m 2 G o C 2 v 1 displaystyle Gamma o C 2v 1 13s c a b m 2 displaystyle c a b m cdot 2 2 2 2 2 displaystyle cdot 2 cdot 2 cdot 2 cdot 2 0 0 displaystyle 0 cdot 0 cdot 26 Pmc21 P m c 21 G o C 2 v 2 displaystyle Gamma o C 2v 2 9a c a b c 2 1 displaystyle c a b tilde c cdot 2 1 2 2 2 2 displaystyle cdot 2 2 cdot 2 2 displaystyle bar cdot bar cdot 0 0 displaystyle times 0 times 0 27 Pcc2 P c c 2 G o C 2 v 3 displaystyle Gamma o C 2v 3 5h c a b c 2 displaystyle c a b tilde c cdot 2 2 2 2 2 displaystyle 2 2 2 2 0 0 displaystyle bar 0 bar 0 28 Pma2 P m a 2 G o C 2 v 4 displaystyle Gamma o C 2v 4 6h c a b a 2 displaystyle c a b tilde a cdot 2 2 0 2 0 displaystyle 2 0 2 0 cdot 0 0 displaystyle 0 0 0 displaystyle cdot 0 29 Pca21 P c a 21 G o C 2 v 5 displaystyle Gamma o C 2v 5 11a c a b a 2 1 displaystyle c a b tilde a cdot 2 1 2 1 2 1 displaystyle 2 1 2 1 displaystyle bar bar 30 Pnc2 P n c 2 G o C 2 v 6 displaystyle Gamma o C 2v 6 7h c a b c 2 displaystyle c a b tilde c odot 2 2 0 2 0 displaystyle 2 0 2 0 1 1 displaystyle bar 1 bar 1 0 0 displaystyle 0 times 0 31 Pmn21 P m n 21 G o C 2 v 7 displaystyle Gamma o C 2v 7 10a c a b a c 2 1 displaystyle c a b widetilde ac cdot 2 1 2 1 2 1 displaystyle 2 1 2 1 cdot displaystyle cdot bar times 0 1 displaystyle times 0 times 1 32 Pba2 P b a 2 G o C 2 v 8 displaystyle Gamma o C 2v 8 9h c a b a 2 displaystyle c a b tilde a odot 2 2 0 2 0 0 displaystyle 2 0 2 0 times 0 0 displaystyle 0 33 Pna21 P n a 21 G o C 2 v 9 displaystyle Gamma o C 2v 9 12a c a b a 2 1 displaystyle c a b tilde a odot 2 1 2 1 2 1 displaystyle 2 1 2 1 times displaystyle times 1 displaystyle times times 1 34 Pnn2 P n n 2 G o C 2 v 10 displaystyle Gamma o C 2v 10 8h c a b a c 2 displaystyle c a b widetilde ac odot 2 2 0 2 0 1 displaystyle 2 0 2 0 times 1 0 1 displaystyle 0 times 1 35 Cmm2 C m m 2 G o b C 2 v 11 displaystyle Gamma o b C 2v 11 14s a b 2 c a b m 2 displaystyle left tfrac a b 2 c a b right m cdot 2 2 0 2 2 displaystyle 2 0 cdot 2 cdot 2 0 0 displaystyle 0 cdot 0 36 Cmc21 C m c 21 G o b C 2 v 12 displaystyle Gamma o b C 2v 12 13a a b 2 c a b c 2 1 displaystyle left tfrac a b 2 c a b right tilde c cdot 2 1 2 1 2 2 displaystyle 2 1 cdot 2 2 displaystyle bar cdot bar 1 1 displaystyle times 1 times 1 37 Ccc2 C c c 2 G o b C 2 v 13 displaystyle Gamma o b C 2v 13 10h a b 2 c a b c 2 displaystyle left tfrac a b 2 c a b right tilde c cdot 2 2 0 2 2 displaystyle 2 0 2 2 0 1 displaystyle bar 0 bar 1 38 Amm2 A m m 2 G o b C 2 v 14 displaystyle Gamma o b C 2v 14 15s b c 2 c a b m 2 displaystyle left tfrac b c 2 c a b right m cdot 2 2 2 2 2 displaystyle cdot 2 cdot 2 cdot 2 2 1 1 displaystyle 1 cdot 1 cdot 0 displaystyle cdot times 0 39 Aem2 A b m 2 G o b C 2 v 15 displaystyle Gamma o b C 2v 15 11h b c 2 c a b m 2 1 displaystyle left tfrac b c 2 c a b right m cdot 2 1 2 2 2 2 displaystyle cdot 2 2 2 2 1 1 displaystyle 1 1 0 displaystyle bar cdot bar 0 40 Ama2 A m a 2 G o b C 2 v 16 displaystyle Gamma o b C 2v 16 12h b c 2 c a b a 2 displaystyle left tfrac b c 2 c a b right tilde a cdot 2 2 0 2 1 displaystyle 2 0 2 1 cdot 1 displaystyle cdot 1 1 displaystyle times 1 41 Aea2 A b a 2 G o b C 2 v 17 displaystyle Gamma o b C 2v 17 13h b c 2 c a b a 2 1 displaystyle left tfrac b c 2 c a b right tilde a cdot 2 1 2 0 2 1 displaystyle 2 0 2 1 1 displaystyle 1 1 displaystyle bar bar 1 42 Fmm2 F m m 2 G o f C 2 v 18 displaystyle Gamma o f C 2v 18 17s a c 2 b c 2 a b 2 c a b m 2 displaystyle left tfrac a c 2 tfrac b c 2 tfrac a b 2 c a b right m cdot 2 2 2 2 2 displaystyle cdot 2 cdot 2 2 2 1 1 displaystyle 1 cdot 1 43 Fdd2 F dd2 G o f C 2 v 19 displaystyle Gamma o f C 2v 19 16h a c 2 b c 2 a b 2 c a b 1 2 a c 2 displaystyle left tfrac a c 2 tfrac b c 2 tfrac a b 2 c a b right tfrac 1 2 widetilde ac odot 2 2 0 2 1 displaystyle 2 0 2 1 times 1 displaystyle 1 times 44 Imm2 I m m 2 G o v C 2 v 20 displaystyle Gamma o v C 2v 20 16s a b c 2 c a b m 2 displaystyle left tfrac a b c 2 c a b right m cdot 2 2 1 2 2 displaystyle 2 1 cdot 2 cdot 2 1 displaystyle cdot times 1 45 Iba2 I b a 2 G o v C 2 v 21 displaystyle Gamma o v C 2v 21 15h a b c 2 c a b c 2 displaystyle left tfrac a b c 2 c a b right tilde c cdot 2 2 1 2 2 displaystyle 2 1 2 2 0 displaystyle bar bar 0 46 Ima2 I m a 2 G o v C 2 v 22 displaystyle Gamma o v C 2v 22 14h a b c 2 c a b a 2 displaystyle left tfrac a b c 2 c a b right tilde a cdot 2 2 0 2 2 displaystyle 2 0 cdot 2 2 1 displaystyle bar cdot bar 1 0 displaystyle times 0 47 2 m 2 m 2 m displaystyle tfrac 2 m tfrac 2 m tfrac 2 m 222 displaystyle 222 Pmmm P 2 m 2 m 2 m G o D 2 h 1 displaystyle Gamma o D 2h 1 18s c a b m 2 m displaystyle left c a b right cdot m 2 cdot m 2 2 2 2 displaystyle cdot 2 cdot 2 cdot 2 cdot 2 48 Pnnn P 2 n 2 n 2 n G o D 2 h 2 displaystyle Gamma o D 2h 2 19h c a b a b 2 a c displaystyle left c a b right cdot widetilde ab 2 odot widetilde ac 2 1 2 0 2 0 displaystyle 2 bar 1 2 0 2 0 49 Pccm P 2 c 2 c 2 m G o D 2 h 3 displaystyle Gamma o D 2h 3 17h c a b m 2 c displaystyle left c a b right cdot m 2 cdot tilde c 2 2 2 2 displaystyle 2 2 2 2 2 0 2 0 2 2 displaystyle 2 0 2 0 2 cdot 2 50 Pban P 2 b 2 a 2 n G o D 2 h 4 displaystyle Gamma o D 2h 4 18h c a b a b 2 a displaystyle left c a b right cdot widetilde ab 2 odot tilde a 2 0 2 0 2 0 displaystyle 2 bar 0 2 0 2 0 2 0 2 0 2 2 displaystyle 2 0 2 0 2 2 51 Pmma P 21 m 2 m 2 a G o D 2 h 5 displaystyle Gamma o D 2h 5 14a c a b a 2 m displaystyle left c a b right cdot tilde a 2 cdot m 2 0 2 0 displaystyle 2 0 2 0 cdot 2 2 2 2 displaystyle cdot 2 2 cdot 2 2 2 2 2 2 displaystyle 2 cdot 2 cdot 2 cdot 2 52 Pnna P 2 n 21 n 2 a G o D 2 h 6 displaystyle Gamma o D 2h 6 17a c a b a 2 a c displaystyle left c a b right cdot tilde a 2 odot widetilde ac 2 0 2 1 displaystyle 2 0 2 bar 1 2 0 2 2 displaystyle 2 0 2 2 2 2 1 2 1 displaystyle 2 bar 2 1 2 1 53 Pmna P 2 m 2 n 21 a G o D 2 h 7 displaystyle Gamma o D 2h 7 15a c a b a 2 1 a c displaystyle left c a b right cdot tilde a 2 1 cdot widetilde ac 2 0 2 0 displaystyle 2 0 2 0 2 1 2 1 2 2 displaystyle 2 1 2 1 2 cdot 2 2 0 2 2 displaystyle 2 0 2 cdot 2 54 Pcca P 21 c 2 c 2 a G o D 2 h 8 displaystyle Gamma o D 2h 8 16a c a b a 2 c displaystyle left c a b right cdot tilde a 2 cdot tilde c 2 0 2 0 displaystyle 2 0 2 bar 0 2 2 2 2 displaystyle 2 2 2 2 2 1 2 1 2 2 displaystyle 2 1 2 1 2 2 55 Pbam P 21 b 21 a 2 m G o D 2 h 9 displaystyle Gamma o D 2h 9 22a c a b m 2 a displaystyle left c a b right cdot m 2 odot tilde a 2 0 2 0 0 displaystyle 2 0 2 0 times 0 2 2 2 2 displaystyle 2 cdot 2 2 cdot 2 56 Pccn P 21 c 21 c 2 n G o D 2 h 10 displaystyle Gamma o D 2h 10 27a c a b a b 2 c displaystyle left c a b right cdot widetilde ab 2 cdot tilde c 2 2 2 displaystyle 2 bar 2 2 2 1 2 0 displaystyle 2 1 2 bar 0 57 Pbcm P 2 b 21 c 21 m G o D 2 h 11 displaystyle Gamma o D 2h 11 23a c a b m 2 1 c displaystyle left c a b right cdot m 2 1 odot tilde c 2 0 2 displaystyle 2 0 2 bar cdot 2 2 2 2 displaystyle 2 2 cdot 2 2 2 1 2 1 displaystyle 2 1 2 1 58 Pnnm P 21 n 21 n 2 m G o D 2 h 12 displaystyle Gamma o D 2h 12 25a c a b m 2 a c displaystyle left c a b right cdot m 2 odot widetilde ac 2 0 2 0 1 displaystyle 2 0 2 0 times 1 2 1 2 2 displaystyle 2 1 2 cdot 2 59 Pmmn P 21 m 21 m 2 n G o D 2 h 13 displaystyle Gamma o D 2h 13 24a c a b a b 2 m displaystyle left c a b right cdot widetilde ab 2 cdot m 2 2 2 displaystyle 2 bar cdot 2 cdot 2 2 1 2 1 displaystyle 2 1 2 1 cdot 60 Pbcn P 21 b 2 c 21 n G o D 2 h 14 displaystyle Gamma o D 2h 14 26a c a b a b 2 1 c displaystyle left c a b right cdot widetilde ab 2 1 odot tilde c 2 0 2 displaystyle 2 0 2 bar 2 1 2 2 displaystyle 2 1 2 2 2 1 2 1 displaystyle 2 1 2 bar 1 61 Pbca P 21 b 21 c 21 a G o D 2 h 15 displaystyle Gamma o D 2h 15 29a c a b a 2 1 c displaystyle left c a b right cdot tilde a 2 1 odot tilde c 2 1 2 displaystyle 2 1 2 bar 62 Pnma P 21 n 21 m 21 a G o D 2 h 16 displaystyle Gamma o D 2h 16 28a c a b a 2 1 m displaystyle left c a b right cdot tilde a 2 1 odot m 2 1 2 displaystyle 2 1 2 bar cdot 2 2 2 displaystyle 2 bar cdot 2 2 2 1 2 1 displaystyle 2 1 2 1 times 63 Cmcm C 2 m 2 c 21 m G o b D 2 h 17 displaystyle Gamma o b D 2h 17 18a a b 2 c a b m 2 1 c displaystyle left tfrac a b 2 c a b right cdot m 2 1 cdot tilde c 2 0 2 1 displaystyle 2 0 2 1 cdot 2 2 2 2 displaystyle 2 cdot 2 cdot 2 2 2 1 2 2 displaystyle 2 1 cdot 2 2 64 Cmca C 2 m 2 c 21 a G o b D 2 h 18 displaystyle Gamma o b D 2h 18 19a a b 2 c a b a 2 1 c displaystyle left tfrac a b 2 c a b right cdot tilde a 2 1 cdot tilde c 2 0 2 1 displaystyle 2 0 2 1 2 2 2 2 displaystyle 2 cdot 2 2 2 2 1 2 2 2 displaystyle 2 1 2 cdot 2 2 65 Cmmm C 2 m 2 m 2 m G o b D 2 h 19 displaystyle Gamma o b D 2h 19 19s a b 2 c a b m 2 m displaystyle left tfrac a b 2 c a b right cdot m 2 cdot m 2 0 2 2 displaystyle 2 0 cdot 2 cdot 2 2 2 2 2 displaystyle cdot 2 cdot 2 cdot 2 2 66 Cccm C 2 c 2 c 2 m G o b D 2 h 20 displaystyle Gamma o b D 2h 20 20h a b 2 c a b m 2 c displaystyle left tfrac a b 2 c a b right cdot m 2 cdot tilde c 2 0 2 2 displaystyle 2 0 2 2 2 0 2 1 2 2 displaystyle 2 0 2 1 2 cdot 2 67 Cmme C 2 m 2 m 2 e G o b D 2 h 21 displaystyle Gamma o b D 2h 21 21h a b 2 c a b a 2 m displaystyle left tfrac a b 2 c a b right cdot tilde a 2 cdot m 2 0 2 2 2 displaystyle 2 0 2 cdot 2 cdot 2 2 2 2 2 displaystyle cdot 2 2 2 2 68 Ccce C 2 c 2 c 2 e G o b D 2 h 22 displaystyle Gamma o b D 2h 22 22h a b 2 c a b a 2 c displaystyle left tfrac a b 2 c a b right cdot tilde a 2 cdot tilde c 2 0 2 2 2 displaystyle 2 0 2 2 2 2 0 2 1 2 2 displaystyle 2 0 2 1 2 2 69 Fmmm F 2 m 2 m 2 m G o f D 2 h 23 displaystyle Gamma o f D 2h 23 21s a c 2 b c 2 a b 2 c a b m 2 m displaystyle left tfrac a c 2 tfrac b c 2 tfrac a b 2 c a b right cdot m 2 cdot m 2 2 2 2 displaystyle cdot 2 cdot 2 2 2 70 Fddd F 2 d 2 d 2 d G o f D 2 h 24 displaystyle Gamma o f D 2h 24 24h a c 2 b c 2 a b 2 c a b 1 2 a b 2 1 2 a c displaystyle left tfrac a c 2 tfrac b c 2 tfrac a b 2 c a b right cdot tfrac 1 2 widetilde ab 2 odot tfrac 1 2 widetilde ac 2 2 0 2 1 displaystyle 2 bar 2 0 2 1 71 Immm I 2 m 2 m 2 m G o v D 2 h 25 displaystyle Gamma o v D 2h 25 20s a b c 2 c a b m 2 m displaystyle left tfrac a b c 2 c a b right cdot m 2 cdot m 2 1 2 2 displaystyle 2 1 cdot 2 cdot 2 72 Ibam I 2 b 2 a 2 m G o v D 2 h 26 displaystyle Gamma o v D 2h 26 23h a b c 2 c a b m 2 c displaystyle left tfrac a b c 2 c a b right cdot m 2 cdot tilde c 2 1 2 2 displaystyle 2 1 2 2 2 0 2 2 2 displaystyle 2 0 2 cdot 2 2 73 Ibca I 2 b 2 c 2 a G o v D 2 h 27 displaystyle Gamma o v D 2h 27 21a a b c 2 c a b a 2 c displaystyle left tfrac a b c 2 c a b right cdot tilde a 2 cdot tilde c 2 1 2 2 2 displaystyle 2 1 2 2 2 74 Imma I 2 m 2 m 2 a G o v D 2 h 28 displaystyle Gamma o v D 2h 28 20a a b c 2 c a b a 2 m displaystyle left tfrac a b c 2 c a b right cdot tilde a 2 cdot m 2 1 2 2 2 displaystyle 2 1 2 cdot 2 cdot 2 2 0 2 2 displaystyle 2 0 cdot 2 2 四方晶系 编辑四方晶系晶胞 Simple P Body I 四方晶系 编号 點群 Orbifold标注 简称 全称 Schoenflies标注 Fedorov标注 Shubnikov标注 Fibrifold标注75 4 44 displaystyle 44 P4 P 4 G q C 4 1 displaystyle Gamma q C 4 1 22s c a a 4 displaystyle c a a 4 4 0 4 0 2 0 displaystyle 4 0 4 0 2 0 76 P41 P 41 G q C 4 2 displaystyle Gamma q C 4 2 30a c a a 4 1 displaystyle c a a 4 1 4 1 4 1 2 1 displaystyle 4 1 4 1 2 1 77 P42 P 42 G q C 4 3 displaystyle Gamma q C 4 3 33a c a a 4 2 displaystyle c a a 4 2 4 2 4 2 2 0 displaystyle 4 2 4 2 2 0 78 P43 P 43 G q C 4 4 displaystyle Gamma q C 4 4 31a c a a 4 3 displaystyle c a a 4 3 4 1 4 1 2 1 displaystyle 4 1 4 1 2 1 79 I4 I 4 G q v C 4 5 annotation enco, 维基百科，wiki，书籍，书籍，图书馆， 文章 ，阅读，下载，免费，免费下载，mp3，视频，mp4，3gp， jpg，jpeg，gif，png，图片，音乐，歌曲，电影，书籍，游戏，游戏。 © 版權所有 2021，保留所有權利  |   www.wiki2.zh-cn.nina.az Rss Feed SiteMap Ping DMCA 联系我们 主頁 關閉 稱呼: