Cs

====== Character table ======

C_s	$E$	$\sigma$ _h
A'	+1	+1
A''	+1	-1

###

===== Example =====

description text ###

Input

Example.Quanty

-- some example code

Result

text produced as output

Point Group C1
- Orientation 1
- Orientation 1
Point Group C2
- Orientation X
- Orientation Z
Point Group C2h
- Orientation Z
Point Group C2v
- Orientation Zxy
Point Group C3
- Orientation Z
Point Group C3h
- Orientation Z
Point Group C3v
- Orientation Zx
- Orientation Zy
Point Group C4
- Orientation Z
Point Group C4h
- Orientation Z
Point Group C4v
- Orientation Zxy
Point Group C5
- Orientation Z
Point Group C6
- Orientation Z
Point Group C6h
- Orientation Z
Point Group C6v
- Orientation Zx
- Orientation Zy
Point Group Ci
- Orientation
Point Group Cs
- Orientation X
- Orientation Y
- Orientation Z
Point Group D2
- Orientation XYZ
Point Group D2d
- Orientation Zxy
Point Group D2h
- Orientation XYZ
Point Group D3
- Orientation Zy
Point Group D3d
- Orientation 111
- Orientation Zx
- Orientation Zx_A
- Orientation Zx_B
- Orientation Zy
- Orientation Zy_A
- Orientation Zy_B
- Orientation Z(x-y)
- Orientation Z(x-y)_A
- Orientation Z(x-y)_B
Point Group D3h
- Orientation Zx
- Orientation Zy
Point Group D4
- Orientation Zxy
Point Group D4h
- Orientation Zxy
Point Group D5d
- Orientation Zx
- Orientation Zy
Point Group D5h
- Orientation Zx
- Orientation Zy
Point Group D6
- Orientation Zxy
Point Group D6h
- Orientation Zx
- Orientation Zy
Point Group Ih
- Orientation xyz
Point Group O
- Orientation XYZ
Point Group Oh
- Orientation 0sqrt2-1z
- Orientation 0sqrt21z
- Orientation 11-1z
- Orientation 111z
- Orientation sqrt20-1z
- Orientation sqrt201z
- Orientation XYZ
Point Group S4
- Orientation Z
Point Group S6
- Orientation Z
Point Group T
- Orientation xyz
Point Group Td
- Orientation xyz
Point Group Th
- Orientation xyz
Point Group D4d
Point Group S2

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