Information of spin space group $P_{}^{}_{}^{1} - 1_{}^{}_{}^{\infty m} 1$ ( nSSG:2.2.1.1 )

The continuously infinite group ^∞1 is omitted.

Coordinates	Seitz symbol
a, b, c \| x, y, z	{ 1 ‖ 1 \| 0 }
-a, -b, -c \| x, y, z	{ 1 ‖ -1 \| 0 }
a, b, c \| -x, y, z	{ m ‖ 1 \| 0 }
-a, -b, -c \| -x, y, z	{ m ‖ -1 \| 0 }

WP	Site symmetry	Representative
1a	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(0,0,0 \|0,0,z)
1b	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(0,0,1/2 \|0,0,z)
1c	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(0,1/2,0 \|0,0,z)
1d	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(1/2,0,0 \|0,0,z)
1e	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(1/2,1/2,0 \|0,0,z)
1f	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(1/2,0,1/2 \|0,0,z)
1g	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(0,1/2,1/2 \|0,0,z)
1h	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$	(1/2,1/2,1/2 \|0,0,z)
2i	$_{}^{}_{}^{1} 1_{}^{}_{}^{\infty m} 1$	(a,b,c \|0,0,z)

Wavevector-k	Little co-group
Γ:(0,0,0)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
R:(1/2,1/2,1/2)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
T:(0,1/2,1/2)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
U:(1/2,0,1/2)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
V:(1/2,1/2,0)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
X:(1/2,0,0)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
Y:(0,1/2,0)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
Z:(0,0,1/2)	$_{}^{}_{}^{1} -1_{}^{}_{}^{\infty m} 1$
GP:(u,v,w)	$_{}^{}_{}^{m} -1_{}^{}_{}^{\infty} 1$

Spin Brillouin Zone

Spin Brilliouin Zone