*.qwkpenwvratio.dat

The format is

kx ky $Ev_{m}$  $| \psi_{v1}\rangle$ $| \psi_{v2}\rangle$ $| \psi_{v3}\rangle$ $| \psi_{v4}\rangle$ $| \psi_{v5}\rangle$ $| \psi_{v6}\rangle$ $| X \rangle$  $| Y \rangle$  $| Z \rangle$  $| X' \rangle$  $| Y' \rangle$  $| Z' \rangle$

$Ev_{m}$ is the hole wave function of $m_{th}$ state
$| \psi_{v1}\rangle$ The ratio of the  $| \psi_{v1}\rangle$ state
$| \psi_{v2}\rangle$ The ratio of the  $| \psi_{v2}\rangle$ state
$| \psi_{v3}\rangle$ The ratio of the  $| \psi_{v3}\rangle$ state
$| \psi_{v4}\rangle$ The ratio of the  $| \psi_{v4}\rangle$ state
$| \psi_{v5}\rangle$ The ratio of the  $| \psi_{v5}\rangle$ state
$| \psi_{v6}\rangle$ The ratio of the  $| \psi_{v6}\rangle$ state
$| X \rangle$  The ratio of the original X state  (c-plane)
$| Y \rangle$  The ratio of the original y state  (c-plane) 
$| Z \rangle$   The ratio of the original Z state  (c-plane)
$| X' \rangle$   The ratio of the rotated coordinate X' state  (c-plane, m, or semipolar)
$| Y' \rangle$  The  ratio of the rotated coordinate Y' state  (c-plane, m, or semipolar)
$| Z' \rangle$   The ratio of the rotated coordinate Z' state  (c-plane, m, or semipolar)