Information of spin space group $C{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\text{-}1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\text{-}1}\text{c}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$ ( nSSG:38.63.1.1 )

General Positions

The continuously infinite group ^∞1 is omitted.

Coordinates	Seitz symbol
a, b, c | x, y, z	{ 1 ‖ 1 | 0 }
-a, b, -c+1/2 | x, y, z	{ 1 ‖ 2010 | 0 0 1/2 }
-a, b, c | x, y, z	{ 1 ‖ m100 | 0 }
a, b, -c+1/2 | x, y, z	{ 1 ‖ m001 | 0 0 1/2 }
a, -b, -c | -x, -y, -z	{ -1 ‖ 2100 | 0 }
-a, -b, c+1/2 | -x, -y, -z	{ -1 ‖ 2001 | 0 0 1/2 }
-a, -b, -c | -x, -y, -z	{ -1 ‖ -1 | 0 }
a, -b, c+1/2 | -x, -y, -z	{ -1 ‖ m010 | 0 0 1/2 }
a+1/2, b+1/2, c | x, y, z	{ 1 ‖ 1 | 1/2 1/2 0 }
-a+1/2, b+1/2, -c+1/2 | x, y, z	{ 1 ‖ 2010 | 1/2 1/2 1/2 }
-a+1/2, b+1/2, c | x, y, z	{ 1 ‖ m100 | 1/2 1/2 0 }
a+1/2, b+1/2, -c+1/2 | x, y, z	{ 1 ‖ m001 | 1/2 1/2 1/2 }
a+1/2, -b+1/2, -c | -x, -y, -z	{ -1 ‖ 2100 | 1/2 1/2 0 }
-a+1/2, -b+1/2, c+1/2 | -x, -y, -z	{ -1 ‖ 2001 | 1/2 1/2 1/2 }
-a+1/2, -b+1/2, -c | -x, -y, -z	{ -1 ‖ -1 | 1/2 1/2 0 }
a+1/2, -b+1/2, c+1/2 | -x, -y, -z	{ -1 ‖ m010 | 1/2 1/2 1/2 }
a, b, c | -x, y, z	{ m ‖ 1 | 0 }
-a, b, -c+1/2 | -x, y, z	{ m ‖ 2010 | 0 0 1/2 }
-a, b, c | -x, y, z	{ m ‖ m100 | 0 }
a, b, -c+1/2 | -x, y, z	{ m ‖ m001 | 0 0 1/2 }
a, -b, -c | x, -y, -z	{ 2 ‖ 2100 | 0 }
-a, -b, c+1/2 | x, -y, -z	{ 2 ‖ 2001 | 0 0 1/2 }
-a, -b, -c | x, -y, -z	{ 2 ‖ -1 | 0 }
a, -b, c+1/2 | x, -y, -z	{ 2 ‖ m010 | 0 0 1/2 }
a+1/2, b+1/2, c | -x, y, z	{ m ‖ 1 | 1/2 1/2 0 }
-a+1/2, b+1/2, -c+1/2 | -x, y, z	{ m ‖ 2010 | 1/2 1/2 1/2 }
-a+1/2, b+1/2, c | -x, y, z	{ m ‖ m100 | 1/2 1/2 0 }
a+1/2, b+1/2, -c+1/2 | -x, y, z	{ m ‖ m001 | 1/2 1/2 1/2 }
a+1/2, -b+1/2, -c | x, -y, -z	{ 2 ‖ 2100 | 1/2 1/2 0 }
-a+1/2, -b+1/2, c+1/2 | x, -y, -z	{ 2 ‖ 2001 | 1/2 1/2 1/2 }
-a+1/2, -b+1/2, -c | x, -y, -z	{ 2 ‖ -1 | 1/2 1/2 0 }
a+1/2, -b+1/2, c+1/2 | x, -y, -z	{ 2 ‖ m010 | 1/2 1/2 1/2 }

Wyckoff Positions

WP	Site symmetry	Representative
4a	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2}/{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}..{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(0,0,0 | 0,0,0)
4b	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2}/{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}..{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(0,1/2,0 | 0,0,0)
4c	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{2}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(0,b,1/4 | 0,0,z)
8d	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{-1}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(1/4,1/4,0 | 0,0,0)
8e	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2}..{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(a,0,0 | 0,0,0)
8f	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}..{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(0,b,c | 0,0,z)
8g	$..{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(a,b,1/4 | 0,0,z)
16h	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{1}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$	(a,b,c | 0,0,z)

Spin Brillouin Zone & k-little co-groups

Wavevector-k	Little co-group
Γ:(0,0,0)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
T:(1,0,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
Y:(1,0,0)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
Z:(0,0,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
R:(1/2,1/2,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
S:(1/2,1/2,0)	${\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }\mathrm{m}}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }\mathrm{m}}\text{1}$
A:(u,0,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
B:(0,v,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
Δ:(0,v,0)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
H:(1,0,w)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
Λ:(0,0,w)	${\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
Σ:(u,0,0)	${\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
D:(1/2,1/2,w)	${\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
K:(0,v,w)	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
M:(u,0,w)	${\phantom{A}}_{\phantom{}}^{\phantom{m}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}m}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{2}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}2}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
P:(u,v,0)	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
Q:(u,v,1/2)	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{2/}{\phantom{A}}_{\phantom{}}^{\phantom{1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}1}\text{m}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$
GP:(u,v,w)	${\phantom{A}}_{\phantom{}}^{\phantom{-1}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}-1}\text{-1}{\phantom{A}}_{\phantom{}}^{\phantom{\mathrm{\infty }}}{\phantom{A}}_{\phantom{2}}^{\phantom{2}\mathrm{\infty }}\text{1}$

Spin Brillouin Zone

mmmC

Band Representations (Magnon)

4c

k-vector	k-vector-G↑	A1↑G(2)
Γ:(0,0,0)	Γ:(0,0,0)	${\Gamma }_1^S(2)$
R:(1/2,-1/2,1/2)	R:(1/2,1/2,-1/2)	$R_1^S(2)$
S:(1/2,-1/2,0)	S:(0,1/2,-1/2)	$S_1^S(2)$
T:(0,-1,1/2)	T:(1/2,0,-1)	$T_1^S(2)$
Y:(0,-1,0)	Y:(0,0,-1)	$Y_1^S(2)$
Z:(0,0,1/2)	Z:(1/2,0,0)	$Z_1^S(2)$
A:(u,0,1/2)	B:(1/2,u,0)	$(A)B_1^S(2)$
B:(0,v,1/2)	A:(1/2,0,v)	$(B)A_1^S(2)$
D:(1/2,-1/2,-w)	D:(-w,1/2,-1/2)	$D_1^S(2)$
Δ:(0,v,0)	Σ:(0,0,v)	$(\Delta ){\Sigma }_1^S(2)$
H:(0,-1,w)	H:(w,0,-1)	$H_1^S(2)$
Λ:(0,0,w)	Λ:(w,0,0)	${\Lambda }_1^S(2)$
Σ:(u,0,0)	Δ:(0,u,0)	$(\Sigma ){\Delta }_1^S(2)$
K:(0,v,w)	M:(w,0,v)	$(K)M_1^S(2)$
M:(u,0,w)	K:(w,u,0)	$(M)K_1^S(2)$
P:(u,v,0)	P:(0,u,v)	$P_1^S(2)$
Q:(u,v,1/2)	Q:(1/2,u,v)	$Q_1^S(2)$
GP:(u,v,w)	GP:(w,u,v)	$G{P}_1^S(2)$

8f

k-vector	k-vector-G↑	A'↑G(4)
Γ:(0,0,0)	Γ:(0,0,0)	${\Gamma }_1^S(2)\oplus {\Gamma }_3^S(2)$
R:(1/2,-1/2,1/2)	R:(1/2,1/2,-1/2)	$R_1^S(2)\oplus R_2^S(2)$
S:(1/2,-1/2,0)	S:(0,1/2,-1/2)	$S_1^S(2)\oplus S_2^S(2)$
T:(0,-1,1/2)	T:(1/2,0,-1)	$T_1^S(2)\oplus T_3^S(2)$
Y:(0,-1,0)	Y:(0,0,-1)	$Y_1^S(2)\oplus Y_3^S(2)$
Z:(0,0,1/2)	Z:(1/2,0,0)	$Z_1^S(2)\oplus Z_3^S(2)$
A:(u,0,1/2)	B:(1/2,u,0)	$(A)B_1^S(2)\oplus (A)B_2^S(2)$
B:(0,v,1/2)	A:(1/2,0,v)	$(B)A_1^S(2)\oplus (B)A_3^S(2)$
D:(1/2,-1/2,-w)	D:(-w,1/2,-1/2)	$2D_1^S(2)$
Δ:(0,v,0)	Σ:(0,0,v)	$(\Delta ){\Sigma }_1^S(2)\oplus (\Delta ){\Sigma }_3^S(2)$
H:(0,-1,w)	H:(w,0,-1)	$2H_1^S(2)$
Λ:(0,0,w)	Λ:(w,0,0)	$2{\Lambda }_1^S(2)$
Σ:(u,0,0)	Δ:(0,u,0)	$(\Sigma ){\Delta }_1^S(2)\oplus (\Sigma ){\Delta }_2^S(2)$
K:(0,v,w)	M:(w,0,v)	$2(K)M_1^S(2)$
M:(u,0,w)	K:(w,u,0)	$2(M)K_1^S(2)$
P:(u,v,0)	P:(0,u,v)	$P_1^S(2)\oplus P_2^S(2)$
Q:(u,v,1/2)	Q:(1/2,u,v)	$Q_1^S(2)\oplus Q_2^S(2)$
GP:(u,v,w)	GP:(w,u,v)	$2G{P}_1^S(2)$

8g

k-vector	k-vector-G↑	A'↑G(4)
Γ:(0,0,0)	Γ:(0,0,0)	${\Gamma }_1^S(2)\oplus {\Gamma }_4^S(2)$
R:(1/2,-1/2,1/2)	R:(1/2,1/2,-1/2)	$2R_1^S(2)$
S:(1/2,-1/2,0)	S:(0,1/2,-1/2)	$2S_1^S(2)$
T:(0,-1,1/2)	T:(1/2,0,-1)	$T_1^S(2)\oplus T_4^S(2)$
Y:(0,-1,0)	Y:(0,0,-1)	$Y_1^S(2)\oplus Y_4^S(2)$
Z:(0,0,1/2)	Z:(1/2,0,0)	$Z_1^S(2)\oplus Z_4^S(2)$
A:(u,0,1/2)	B:(1/2,u,0)	$2(A)B_1^S(2)$
B:(0,v,1/2)	A:(1/2,0,v)	$(B)A_1^S(2)\oplus (B)A_4^S(2)$
D:(1/2,-1/2,-w)	D:(-w,1/2,-1/2)	$2D_1^S(2)$
Δ:(0,v,0)	Σ:(0,0,v)	$(\Delta ){\Sigma }_1^S(2)\oplus (\Delta ){\Sigma }_4^S(2)$
H:(0,-1,w)	H:(w,0,-1)	$H_1^S(2)\oplus H_2^S(2)$
Λ:(0,0,w)	Λ:(w,0,0)	${\Lambda }_1^S(2)\oplus {\Lambda }_2^S(2)$
Σ:(u,0,0)	Δ:(0,u,0)	$2(\Sigma ){\Delta }_1^S(2)$
K:(0,v,w)	M:(w,0,v)	$(K)M_1^S(2)\oplus (K)M_2^S(2)$
M:(u,0,w)	K:(w,u,0)	$2(M)K_1^S(2)$
P:(u,v,0)	P:(0,u,v)	$2P_1^S(2)$
Q:(u,v,1/2)	Q:(1/2,u,v)	$2Q_1^S(2)$
GP:(u,v,w)	GP:(w,u,v)	$2G{P}_1^S(2)$

16h

k-vector	k-vector-G↑	A↑G(8)
Γ:(0,0,0)	Γ:(0,0,0)	${\Gamma }_1^S(2)\oplus {\Gamma }_2^S(2)\oplus {\Gamma }_3^S(2)\oplus {\Gamma }_4^S(2)$
R:(1/2,-1/2,1/2)	R:(1/2,1/2,-1/2)	$2R_1^S(2)\oplus 2R_2^S(2)$
S:(1/2,-1/2,0)	S:(0,1/2,-1/2)	$2S_1^S(2)\oplus 2S_2^S(2)$
T:(0,-1,1/2)	T:(1/2,0,-1)	$T_1^S(2)\oplus T_2^S(2)\oplus T_3^S(2)\oplus T_4^S(2)$
Y:(0,-1,0)	Y:(0,0,-1)	$Y_1^S(2)\oplus Y_2^S(2)\oplus Y_3^S(2)\oplus Y_4^S(2)$
Z:(0,0,1/2)	Z:(1/2,0,0)	$Z_1^S(2)\oplus Z_2^S(2)\oplus Z_3^S(2)\oplus Z_4^S(2)$
A:(u,0,1/2)	B:(1/2,u,0)	$2(A)B_1^S(2)\oplus 2(A)B_2^S(2)$
B:(0,v,1/2)	A:(1/2,0,v)	$(B)A_1^S(2)\oplus (B)A_2^S(2)\oplus (B)A_3^S(2)\oplus (B)A_4^S(2)$
D:(1/2,-1/2,-w)	D:(-w,1/2,-1/2)	$4D_1^S(2)$
Δ:(0,v,0)	Σ:(0,0,v)	$(\Delta ){\Sigma }_1^S(2)\oplus (\Delta ){\Sigma }_2^S(2)\oplus (\Delta ){\Sigma }_3^S(2)\oplus (\Delta ){\Sigma }_4^S(2)$
H:(0,-1,w)	H:(w,0,-1)	$2H_1^S(2)\oplus 2H_2^S(2)$
Λ:(0,0,w)	Λ:(w,0,0)	$2{\Lambda }_1^S(2)\oplus 2{\Lambda }_2^S(2)$
Σ:(u,0,0)	Δ:(0,u,0)	$2(\Sigma ){\Delta }_1^S(2)\oplus 2(\Sigma ){\Delta }_2^S(2)$
K:(0,v,w)	M:(w,0,v)	$2(K)M_1^S(2)\oplus 2(K)M_2^S(2)$
M:(u,0,w)	K:(w,u,0)	$4(M)K_1^S(2)$
P:(u,v,0)	P:(0,u,v)	$2P_1^S(2)\oplus 2P_2^S(2)$
Q:(u,v,1/2)	Q:(1/2,u,v)	$2Q_1^S(2)\oplus 2Q_2^S(2)$
GP:(u,v,w)	GP:(w,u,v)	$4G{P}_1^S(2)$