Content-Type: application/octet-stream

\begin{tabular}{l|l|l|ll|l|ll} \hline\hline
\rule{0mm}{4mm}{\bf Upper}      & {\bf Lower}   & {\bf $\lambda $/\AA}
& \multicolumn{2}{l|}{\bf Branching} & \multicolumn{3}{c}{${\bf A}_{ki}{\bf /10}^8{\bf s}^{-1}$} \\

{\bf level}     & {\bf level}   &
& \multicolumn{2}{l|}{\bf ratio} & \multicolumn{3}{l}{{\it this work} \hspace{3em} {\it other authors}} \\ \hline

$\rule{0mm}{5mm} 3p^2\:^1\!D_2$                 &$3p\:^1\!P_1^o$        & 3900.675      & 0.79          & 13\%
        & $1.84\times 10^{-4}$  &               &               \\

                        &$3p\:^3\!P_1^o$        & 2081.481      & 0.08          & 48\%
        & $0.19\times 10^{-4}$  &               &               \\

                        &$3p\:^3\!P_2^o$        & 2086.864      & 0.13          & 42\%
        & $0.30\times 10^{-4}$  &               &               \\

%&  &  &  &  &  &  & \\

$3d\:^3\!F_2^o$                 &$3d\:^3\!D_1$          & 2195.502      & 0.70          & 13\%
        & $<$2                  & 2.14          & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_1$          & 5100.34       & 0.30          & 31\%
        & $<$0.85               & 0.012         & Chang and Wang (1987)    \\

$3d\:^3\!F_3^o$                 &$3d\:^3\!D_2$          & 2194.245      & 0.76          & 13\%
        & $<$2.2                & 2.25          & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_2$          & 5093.65       & 0.24          & 40\%
        & $<$0.7                & 0.013         & Chang and Wang (1987)    \\

$3d\:^3\!F_4^o$                 &$3d\:^3\!D_3$          & 2192.604      & 0.72          & 10\%
        & $<$2.1                & 2.54          & Chang and Wang (1987)    \\


                        &$4d\:^3\!D_3$          & 5085.02       & 0.28          & 26\%
        & $<$0.8                & 0.015         & Chang and Wang (1987)    \\

%&  &  &  &  &  &  & \\

$4f\:^3\!F_2^o$                 &$3d\:^3\!D_1$          & 3587.450      & 0.98          & 3\%
        & $<1.55\quad >11$\%    & 1.98          & Chang and Wang (1987)    \\

                        &$3d\:^3\!D_2$          & 3587.3        & 0.02          & 100\%
        &                       &               &                       \\

                        &$3d\:^3\!D_3$          & 3587.1        & $\approx 0$   &
        &               &                       &                       \\

$4f\:^3\!F_3^o$                 &$3d\:^3\!D_2$          & 3587.068      & 0.96          & 5\%
        & $<1.55\quad >$13\%    & 2.07          & Chang and Wang (1987)    \\

                        &$3d\:^3\!D_3$          & 3587.9        & 0.04          & 100\%
        &               &                       &                       \\

                        &$3p^2\:^1\!D_2$        & 2635.020      & $\approx 0$   &
        &               &                       &                       \\

$4f\:^3\!F_4^o$                 &$3d\:^3\!D_3$          & 3586.557      &               &
        & $<1.55$       & 2.33                  & Chang and Wang (1987)    \\

%&  &  &  &  &  &  \\

$5f\:^3\!F_2^o$                 &$3d\:^3\!D_1$          & 2638.690      & $\approx 1.00$ &
        & $<0.7$        & 0.25                  & Chang and Wang (1987)    \\

$5f\:^3\!F_3^o$                 &$3d\:^3\!D_2$          & 2638.255      & $\approx 1.00$ &
        & $<0.7$        &                       &                       \\

$5f\:^3\!F_4^o$                 &$3d\,^3D_3$            & 2637.689      & $\approx 1.00$ &
        & $<0.7$        & 0.29                  & Chang and Wang (1987)    \\

$6f\:^3\!F_2^o$                 &$3d\:^3\!D_1$          & 2326.496      & 0.18          & 26\%
        & $<0.12$       & 0.31                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_1$          & 5867.81       & 0.82          & 6\%
        & $<0.54$       & 0.10                  & Chang and Wang (1987)    \\

$6f\:^3\!F_3^o$                 &$3d\:^3\!D_2$          & 2325.494      & 0.32          & 15\%
        & $<0.21$       & 0.33                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_2$          & 5861.53       & 0.68          & 7\%
        & $<0.45$       & 0.11                  & Chang and Wang (1987)    \\

$6f\:^3\!F_4^o$                 &$3d\:^3\!D_3$          & 2324.199      & 0.41          & 20\%
        & $<0.27$       & 0.37                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_3$          & 5853.62       & 0.59          & 20\%
        & $<0.39$       & 0.12                  & Chang and Wang (1987)    \\

%&  &  &  &  &  &  \\

$7f\:^3\!F_2^o$                 &$3d\:^3\!D_1$          & 2095.140      & 0.97          & 7\%
        & $<2$          & 1.47                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_1$          & 4589.742      & 0.03          & 100\%
        &               &                       &                       \\

$7f\:^3\!F_3^o$                 &$3d\:^3\!D_2$          & 2094.790      & 0.98          & 4\%
        & $<2$          & 1.57                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_2$          & 4588.191      & 0.02          & 100\%
        &               &                       &                       \\

$7f\:^3\!F_4^o$                 &$3d\:^3\!D_3$          & 2094.264      & 0.98          & 3\%
        & $<2$          & 1.74                  & Chang and Wang (1987)    \\

                        &$4d\:^3\!D_3$          & 4585.817      & 0.02          & 100\%
        &               &                       &                       \\[1.5ex] \hline\hline

\end{tabular}