## Charakterentabelle für Punktgruppe C6

=exp(2i/6)

C6 | E | C6 | C3 | C2 | (C3)2 | (C6)5 | h = 6, lineare Fkt., Rotation | quadratische Fkt. | kubische Fkt.
A | +1 | +1 | +1 | +1 | +1 | +1 | z, Rz | x2+y2, z2 | z3, z(x2+y2)
B | +1 | -1 | +1 | -1 | +1 | -1 | - | - | y(3x2-y2), x(x2-3y2)
E1 | +1 +1 | + +* | -* - | -1 -1 | - -* | +* + | x+iy; Rx+iRy x-iy; Rx-iRy | (xz, yz) | (xz2, yz2) [x(x2+y2), y(x2+y2)]
E2 | +1 +1 | -* - | - -* | +1 +1 | -* - | - -* | - | (x2-y2, xy) | [xyz, z(x2-y2)]

Anzahl der Symmetrieelemente | h = 6
Anzahl der irreduziblen Darstellungen | n = 6
Anzahl der reellen irreduziblen Darstellungen | n = 4
abelsche Gruppe ? | ja
Untergruppe | C2 , C3
chiral ? | ja