\begin{table}%T1
\caption{\label{table1}Energies, total radiative and Auger widths and fluorescence yields
for levels within the $n=2$ complex of $N$-electron ($2\leq N\leq 9$)
Fe~ions. Note: $a\pm\!b\equiv a\times 10^{\pm b}$.}
%\centering
\par
\begin{tabular}{lrrlllllr}
\hline\hline\noalign{\smallskip}
\multicolumn{1}{c}{Ion}&\multicolumn{1}{c}{$N$}&\multicolumn{1}{c}{$i$}&\multicolumn{1}{c}{State}&
\multicolumn{1}{c}{$E({\rm EXP1})$$^{{\rm a}}$}&
\multicolumn{1}{c}{$E({\rm AST3})$$^{{\rm b}}$}&
\multicolumn{1}{c}{$A_{\rm r}(i)$}&\multicolumn{1}{c}{$A_{\rm a}(i)$}&
\multicolumn{1}{c}{$\omega_\alpha(i)$}\\
\multicolumn{1}{c}{}&\multicolumn{1}{c}{}&\multicolumn{1}{c}{}&\multicolumn{1}{c}{}&\multicolumn{1}{c}{(keV)}&\multicolumn{1}{c}{(keV)}&
\multicolumn{1}{c}{(s$^{-1}$)}&\multicolumn{1}{c}{(s$^{-1}$)}&
\multicolumn{1}{c}{}\\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xxv}& 2&  1& ${\rm 1s}^2\ ^1{\rm S}_0$                                        & 0.00     & 0.00     &            &           &           \\
& 2&  2& ${\rm 1s2s}\ ^3{\rm S}_1$                                                    & 6.6366   & 6.6367   &  2.08~$+$~08 &           &           \\
& 2&  3& ${\rm 1s2p}\ ^3{\rm P}^{\rm o}_0$                                            & 6.6655   & 6.6656   &  3.74~$+$~08 &           &           \\
& 2&  4& ${\rm 1s2p}\ ^3{\rm P}^{\rm o}_1$                                            & 6.6676   & 6.6676   &  4.35~$+$~13 &           &           \\
& 2&  5& ${\rm 1s2s}\ ^1{\rm S}_0$                                                    & 6.6680   & 6.6684   &  4.11~$+$~09 &           &           \\
& 2&  6& ${\rm 1s2p}\ ^3{\rm P}^{\rm o}_2$                                            & 6.6823   & 6.6819   &  7.90~$+$~09 &           &           \\
& 2&  7& ${\rm 1s2p}\ ^1{\rm P}^{\rm o}_1$                                            & 6.7004   & 6.7005   &  4.61~$+$~14 &           &           \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xxiv}& 3&  1& ${\rm 1s}^2{\rm 2s}\ ^2{\rm S}_{1/2}$                           & 0.00     & 0.00     &            &           &           \\
& 3&  2& ${\rm 1s}^2{\rm 2p}\ ^2{\rm P}^{\rm o}_{1/2}$                                & 0.04860  & 0.04778  &  1.77~$+$~09 &           &           \\
& 3&  3& ${\rm 1s}^2{\rm 2p}\ ^2{\rm P}^{\rm o}_{3/2}$                                & 0.06457  & 0.06498  &  4.30~$+$~09 &           &           \\
& 3&  4& ${\rm 1s}{\rm 2s}^2\ ^2{\rm S}_{1/2}$                                        & 6.6004   & 6.6003   &  1.88~$+$~13 & 1.43~$+$~14 & 1.16~~$-$~~01 \\
& 3&  5& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{1/2}$  & 6.6137   & 6.6131   &  4.97~$+$~12 & 1.33~$+$~10 & 9.97~~$-$~~01 \\
& 3&  6& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{3/2}$  & 6.6167   & 6.6169   &  1.55~$+$~13 & 3.91~$+$~11 & 9.75~$-$~01 \\
& 3&  7& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{5/2}$  &          & 6.6285   &  6.36~$+$~09 & 1.97~$+$~09 & 7.63~$-$~01 \\
& 3&  8& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$  & 6.6535   & 6.6525   &  3.01~$+$~14 & 4.24~$+$~13 & 8.76~$-$~01 \\
& 3&  9& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$  & 6.6619   & 6.6623   &  4.71~$+$~14 & 1.41~$+$~11 & 1.00~$+$~00 \\
& 3& 10& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^3{\rm P})\ ^4{\rm P}_{1/2}$                  & 6.6710   & 6.6706   &  2.18~$+$~13 & 3.37~$+$~11 & 9.85~$-$~01 \\
& 3& 11& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$  & 6.6764   & 6.6764   &  1.86~$+$~14 & 6.77~$+$~13 & 7.33~$-$~01 \\
& 3& 12& ${\rm 1s}(^2{\rm S}){\rm 2s2p}(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$  & 6.6792   & 6.6791   &  4.19~$+$~12 & 1.07~$+$~14 & 3.76~$-$~02 \\
& 3& 13& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^3{\rm P})\ ^4{\rm P}_{3/2}$                  & 6.6793   & 6.6792   &  1.06~$+$~13 & 9.66~$+$~11 & 9.16~$-$~01 \\
& 3& 14& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^3{\rm P})\ ^4{\rm P}_{5/2}$                  & 6.6850   & 6.6850   &  3.58~$+$~13 & 2.61~$+$~13 & 5.78~$-$~01 \\
& 3& 15& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^1{\rm D})\ ^2{\rm D}_{3/2}$                  & 6.7027   & 6.7027   &  3.50~$+$~14 & 1.25~$+$~14 & 7.38~$-$~01 \\
& 3& 16& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^3{\rm P})\ ^2{\rm P}_{1/2}$                  & 6.7046   & 6.7041   &  6.91~$+$~14 & 9.39~$+$~11 & 9.99~$-$~01 \\
& 3& 17& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^1{\rm D})\ ^2{\rm D}_{5/2}$                  & 6.7090   & 6.7089   &  2.05~$+$~14 & 1.37~$+$~14 & 6.00~$-$~01 \\
& 3& 18& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^3{\rm P})\ ^2{\rm P}_{3/2}$                  & 6.7224   & 6.7225   &  6.16~$+$~14 & 3.28~$+$~13 & 9.49~$-$~01 \\
& 3& 19& ${\rm 1s}(^2{\rm S}){\rm 2p}^2(^1{\rm S})\ ^2{\rm S}_{1/2}$                  & 6.7415   & 6.7414   &  2.50~$+$~14 & 2.92~$+$~13 & 8.95~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xxiii}& 4&  1& ${\rm 1s}^2{\rm 2s}^2\ ^1{\rm S}_{0}$                          & 0.00     & 0.00     &            &           &           \\
& 4&  2& ${\rm 1s}^2{\rm 2s2p}\ ^3{\rm P}^{\rm o}_{0}$                                & 0.04317  & 0.04273  &            &           &           \\
& 4&  3& ${\rm 1s}^2{\rm 2s2p}\ ^3{\rm P}^{\rm o}_{1}$                                & 0.04701  & 0.04670  &  5.01~$+$~07 &           &           \\
& 4&  4& ${\rm 1s}^2{\rm 2s2p}\ ^3{\rm P}^{\rm o}_{2}$                                & 0.05849  & 0.05877  &  1.05~$+$~04 &           &           \\
& 4&  5& ${\rm 1s}^2{\rm 2s2p}\ ^1{\rm P}^{\rm o}_{1}$                                & 0.09329  & 0.09329  &  1.95~$+$~10 &           &           \\
& 4&  6& ${\rm 1s}^2{\rm 2p}^2\ ^3{\rm P}_{0}$                                        & 0.11854  & 0.11811  &  1.23~$+$~10 &           &           \\
& 4&  7& ${\rm 1s}^2{\rm 2p}^2\ ^3{\rm P}_{1}$                                        & 0.12736  & 0.12749  &  1.51~$+$~10 &           &           \\
& 4&  8& ${\rm 1s}^2{\rm 2p}^2\ ^3{\rm P}_{2}$                                        & 0.13287  & 0.13281  &  1.31~$+$~10 &           &           \\
& 4&  9& ${\rm 1s}^2{\rm 2p}^2\ ^1{\rm D}_{2}$                                        & 0.14930  & 0.14937  &  9.75~$+$~09 &           &           \\
& 4& 10& ${\rm 1s}^2{\rm 2p}^2\ ^1{\rm S}_{0}$                                        & 0.17638  & 0.17639  &  3.15~$+$~10 &           &           \\
& 4& 11& ${\rm 1s}{\rm 2s}^2{\rm 2p}\ ^3{\rm P}^{\rm o}_{0}$                          &          & 6.5938   &  8.04~$+$~12 & 1.83~$+$~14 & 4.22~$-$~02 \\
& 4& 12& ${\rm 1s}{\rm 2s}^2{\rm 2p}\ ^3{\rm P}^{\rm o}_{1}$                          & 6.5958   & 6.5958   &  4.06~$+$~13 & 1.86~$+$~14 & 1.79~$-$~01 \\
& 4& 13& ${\rm 1s}{\rm 2s}^2{\rm 2p}\ ^3{\rm P}^{\rm o}_{2}$                          &          & 6.6086   &  1.04~$+$~13 & 1.91~$+$~14 & 5.15~$-$~02 \\
& 4& 14& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^5{\rm P}_{1}$                  &          & 6.6148   &  1.17~$+$~13 & 2.22~$+$~12 & 8.41~$-$~01 \\
& 4& 15& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^5{\rm P}_{2}$                  &          & 6.6223   &  5.06~$+$~12 & 5.25~$+$~11 & 9.06~$-$~01 \\
& 4& 16& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^5{\rm P}_{3}$                  & 6.6287   & 6.6286   &  1.02~~$+$~~13 & 6.55~~$+$~~12 & 6.09~$-$~01 \\
& 4& 17& ${\rm 1s}{\rm 2s}^2{\rm 2p}\ ^1{\rm P}^{\rm o}_{1}$                          & 6.6287   & 6.6287   &  4.53~~$+$~~14 & 1.28~~$+$~~14 & 7.80~$-$~01 \\
& 4& 18& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^3{\rm P}_{0}$                  & 6.6588   & 6.6588   &  6.01~~$+$~~14 & 7.13~~$+$~~13 & 8.94~$-$~01 \\
& 4& 19& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^3{\rm P}_{1}$                  &          & 6.6629   &  5.51~~$+$~~14 & 6.86~~$+$~~13 & 8.89~$-$~01 \\
& 4& 20& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm D})\ ^3{\rm D}_{2}$                  & 6.6643   & 6.6648   &  3.36~~$+$~~14 & 1.34~~$+$~~14 & 7.15~$-$~01 \\
& 4& 21& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm D})\ ^3{\rm D}_{3}$                  & 6.6686   & 6.6685   &  2.23~~$+$~~14 & 1.63~~$+$~~14 & 5.78~$-$~01 \\
& 4& 22& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm D})\ ^3{\rm D}_{1}$                  & 6.6703   & 6.6695   &  3.40~~$+$~~14 & 1.30~~$+$~~14 & 7.23~$-$~01 \\
\hline
Fe~{\sc xxiii}& 4& 23& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^4{\rm P})\ ^3{\rm P}_{2}$    &          & 6.6762   &  5.19~~$+$~~14 & 9.44~~$+$~~13 & 8.46~$-$~01 \\
& 4& 24& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm S})\ ^3{\rm S}_{1}$                  & 6.6858   & 6.6857   &  1.62~~$+$~~14 & 1.29~~$+$~~14 & 5.58~$-$~01 \\
& 4& 25& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm P})\ ^3{\rm P}_{0}$                  &          & 6.6883   &  1.30~~$+$~~14 & 1.38~$+$~14 & 4.85~$-$~01 \\
& 4& 26& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm D})\ ^1{\rm D}_{2}$                  & 6.6947   & 6.6947   &  2.62~$+$~14 & 2.28~$+$~14 & 5.35~$-$~01 \\
& 4& 27& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm P})\ ^3{\rm P}_{1}$                  &          & 6.7005   &  1.63~$+$~14 & 1.11~$+$~14 & 5.94~$-$~01 \\
& 4& 28& ${\rm 1s}{\rm 2p}^3\ ^5{\rm S}^{\rm o}_{2}$                                  &          & 6.7016   &  1.18~$+$~13 & 5.95~$+$~12 & 6.64~$-$~01 \\
& 4& 29& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm P})\ ^3{\rm P}_{2}$                  &          & 6.7065   &  5.99~$+$~13 & 2.14~$+$~14 & 2.19~$-$~01 \\
& 4& 30& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm P})\ ^1{\rm P}_{1}$                  & 6.7177   & 6.7177   &  6.67~$+$~14 & 5.57~$+$~13 & 9.23~$-$~01 \\
& 4& 31& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^2(^2{\rm S})\ ^1{\rm S}_{0}$                  & 6.7264   & 6.7264   &  2.23~$+$~14 & 2.18~$+$~14 & 5.05~$-$~01 \\
& 4& 32& ${\rm 1s}{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{1}$                                  &          & 6.7330   &  3.08~$+$~14 & 1.92~$+$~14 & 6.16~$-$~01 \\
& 4& 33& ${\rm 1s}{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{2}$                                  &          & 6.7344   &  2.35~$+$~14 & 2.07~$+$~14 & 5.32~$-$~01 \\
& 4& 34& ${\rm 1s}{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{3}$                                  &          & 6.7363   &  2.32~$+$~14 & 2.28~$+$~14 & 5.04~$-$~01 \\
& 4& 35& ${\rm 1s}{\rm 2p}^3\ ^3{\rm S}^{\rm o}_{1}$                                  &          & 6.7450   &  7.98~$+$~14 & 4.80~$+$~13 & 9.43~$-$~01 \\
& 4& 36& ${\rm 1s}{\rm 2p}^3\ ^1{\rm D}^{\rm o}_{2}$                                  &          & 6.7535   &  5.20~$+$~14 & 1.97~$+$~14 & 7.25~$-$~01 \\
& 4& 37& ${\rm 1s}{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{0}$                                  &          & 6.7586   &  2.27~$+$~14 & 1.41~$+$~14 & 6.17~$-$~01 \\
& 4& 38& ${\rm 1s}{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{1}$                                  &          & 6.7605   &  3.20~$+$~14 & 1.37~$+$~14 & 7.00~$-$~01 \\
& 4& 39& ${\rm 1s}{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{2}$                                  &          & 6.7681   &  3.96~$+$~14 & 1.77~$+$~14 & 6.91~$-$~01 \\
& 4& 40& ${\rm 1s}{\rm 2p}^3\ ^1{\rm P}^{\rm o}_{1}$                                  &          & 6.7834   &  6.83~$+$~14 & 1.31~$+$~14 & 8.39~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xxii}& 5&  1& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}\ ^2{\rm P}^{\rm o}_{1/2}$         & 0.00     & 0.00     &            &           &           \\
& 5&  2& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}\ ^2{\rm P}^{\rm o}_{3/2}$                      & 0.01466  & 0.01526  &  1.49~$+$~04 &           &           \\
& 5&  3& ${\rm 1s}^2{\rm 2s2p}^2\ ^4{\rm P}_{1/2}$                                    & 0.05016  & 0.05006  &  9.93~$+$~07 &           &           \\
& 5&  4& ${\rm 1s}^2{\rm 2s2p}^2\ ^4{\rm P}_{3/2}$                                    & 0.05706  & 0.05741  &  1.04~$+$~07 &           &           \\
& 5&  5& ${\rm 1s}^2{\rm 2s2p}^2\ ^4{\rm P}_{5/2}$                                    & 0.06364  & 0.06423  &  7.23~$+$~07 &           &           \\
& 5&  6& ${\rm 1s}^2{\rm 2s2p}^2\ ^2{\rm D}_{3/2}$                                    & 0.09129  & 0.09147  &  1.09~$+$~10 &           &           \\
& 5&  7& ${\rm 1s}^2{\rm 2s2p}^2\ ^2{\rm D}_{5/2}$                                    & 0.09413  & 0.09467  &  6.03~$+$~09 &           &           \\
& 5&  8& ${\rm 1s}^2{\rm 2s2p}^2\ ^2{\rm P}_{1/2}$                                    & 0.10584  & 0.10566  &  3.84~$+$~10 &           &           \\
& 5&  9& ${\rm 1s}^2{\rm 2s2p}^2\ ^2{\rm S}_{1/2}$                                    & 0.12130  & 0.12173  &  3.69~$+$~10 &           &           \\
& 5& 10& ${\rm 1s}^2{\rm 2s2p}^2\ ^2{\rm P}_{3/2}$                                    & 0.12303  & 0.12370  &  5.06~$+$~10 &           &           \\
& 5& 11& ${\rm 1s}^2{\rm 2p}^3\ ^4{\rm S}^{\rm o}_{3/2}$                              & 0.15569  & 0.15608  &  4.52~$+$~10 &           &           \\
& 5& 12& ${\rm 1s}^2{\rm 2p}^3\ ^2{\rm D}^{\rm o}_{3/2}$                              & 0.17310  & 0.17334  &  2.20~$+$~10 &           &           \\
& 5& 13& ${\rm 1s}^2{\rm 2p}^3\ ^2{\rm D}^{\rm o}_{5/2}$                              & 0.17687  & 0.17737  &  2.11~$+$~10 &           &           \\
& 5& 14& ${\rm 1s}^2{\rm 2p}^3\ ^2{\rm P}^{\rm o}_{1/2}$                              & 0.19461  & 0.19458  &  4.44~$+$~10 &           &           \\
& 5& 15& ${\rm 1s}^2{\rm 2p}^3\ ^2{\rm P}^{\rm o}_{3/2}$                              & 0.20181  & 0.20243  &  4.39~$+$~10 &           &           \\
& 5& 16& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^4{\rm P}_{1/2}$                              &          & 6.5540   &  3.15~$+$~13 & 2.38~$+$~14 & 1.17~$-$~01 \\
& 5& 17& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^4{\rm P}_{3/2}$                              &          & 6.5626   &  1.26~$+$~13 & 2.32~$+$~14 & 5.17~$-$~02 \\
& 5& 18& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^4{\rm P}_{5/2}$                              &          & 6.5682   &  2.72~$+$~13 & 2.50~$+$~14 & 9.79~$-$~02 \\
& 5& 19& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^5{\rm S}^{\rm o})\ ^6{\rm S}^{\rm o}_{5/2}$&          & 6.5801   &  6.11~$+$~12 & 4.21~$+$~12 & 5.92~$-$~01 \\
& 5& 20& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^2{\rm P}_{1/2}$                              & 6.5863   & 6.5846   &  6.31~$+$~14 & 1.58~$+$~14 & 7.99~$-$~01 \\
& 5& 21& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^2{\rm D}_{3/2}$                              & 6.5865   & 6.5868   &  3.67~$+$~14 & 2.87~$+$~14 & 5.61~$-$~01 \\
& 5& 22& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^2{\rm D}_{5/2}$                              & 6.5917   & 6.5922   &  2.07~$+$~14 & 3.41~$+$~14 & 3.77~$-$~01 \\
& 5& 23& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^2{\rm P}_{3/2}$                              & 6.6012   & 6.6027   &  5.46~$+$~14 & 1.98~$+$~14 & 7.34~$-$~01 \\
& 5& 24& ${\rm 1s}{\rm 2s}^2{\rm 2p}^2\ ^2{\rm S}_{1/2}$                              & 6.6117   & 6.6121   &  2.76~$+$~14 & 2.82~$+$~14 & 4.94~$-$~01 \\
& 5& 25& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^4{\rm D}^{\rm o}_{3/2}$&          & 6.6294   &  3.29~$+$~14 & 1.92~$+$~14 & 6.31~$-$~01 \\
& 5& 26& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^4{\rm D}^{\rm o}_{5/2}$&          & 6.6305   &  2.25~$+$~14 & 2.20~$+$~14 & 5.05~$-$~01 \\
& 5& 27& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^4{\rm D}^{\rm o}_{1/2}$&          & 6.6317   &  2.38~$+$~14 & 2.27~$+$~14 & 5.12~$-$~01 \\
& 5& 28& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^4{\rm D}^{\rm o}_{7/2}$&          & 6.6328   &  2.23~$+$~14 & 2.35~$+$~14 & 4.87~$-$~01 \\
& 5& 29& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^5{\rm S}^{\rm o})\ ^4{\rm S}^{\rm o}_{3/2}$&          & 6.6366   &  7.42~$+$~14 & 1.04~$+$~14 & 8.78~$-$~01 \\
& 5& 30& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{1/2}$&          & 6.6501   &  2.30~$+$~14 & 1.78~$+$~14 & 5.64~$-$~01 \\
\hline
Fe~{\sc xxii}& 5& 31& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{5/2}$&          & 6.6508   &  2.59~$+$~14 & 1.88~$+$~14 & 5.80~$-$~01 \\
& 5& 32& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{3/2}$&          & 6.6509   &  2.52~$+$~14 & 1.93~$+$~14  & 5.66~$-$~01 \\
& 5& 33& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^2{\rm D}^{\rm o}_{3/2}$&          & 6.6660   &  4.83~$+$~14 & 3.48~$+$~14  & 5.81~$-$~01 \\
& 5& 34& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm D}^{\rm o})\ ^2{\rm D}^{\rm o}_{5/2}$&          & 6.6712   &  5.84~$+$~14 & 3.32~$+$~14  & 6.37~$-$~01 \\
& 5& 35& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm S}^{\rm o})\ ^4{\rm S}^{\rm o}_{3/2}$&          & 6.6749   &  1.49~$+$~14 & 2.29~$+$~14  & 3.93~$-$~01 \\
& 5& 36& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^1{\rm D}^{\rm o})\ ^2{\rm D}^{\rm o}_{3/2}$&          & 6.6807   &  5.27~$+$~14 & 2.78~$+$~14  & 6.55~$-$~01 \\
& 5& 37& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$&          & 6.6825   &  6.66~$+$~14 & 2.35~$+$~14  & 7.39~$-$~01 \\
& 5& 38& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^1{\rm D}^{\rm o})\ ^2{\rm D}^{\rm o}_{5/2}$&          & 6.6871   &  2.93~$+$~14 & 3.69~$+$~14  & 4.42~$-$~01 \\
& 5& 39& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$&          & 6.6949   &  4.75~$+$~14 & 2.81~$+$~14  & 6.28~$-$~01 \\
& 5& 40& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$&          & 6.6966   &  4.50~$+$~14 & 2.78~$+$~14  & 6.19~$-$~01 \\
& 5& 41& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$&          & 6.7069   &  2.32~$+$~14 & 3.55~$+$~14  & 3.95~$-$~01 \\
& 5& 42& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^3(^3{\rm S}^{\rm o})\ ^2{\rm S}^{\rm o}_{1/2}$&          & 6.7121   &  6.99~$+$~14 & 1.48~$+$~14  & 8.25~$-$~01 \\
& 5& 43& ${\rm 1s}{\rm 2p}^4\ ^4{\rm P}_{5/2}$                                        &          & 6.7227   &  2.30~$+$~14 & 2.56~$+$~14  & 4.74~$-$~01 \\
& 5& 44& ${\rm 1s}{\rm 2p}^4\ ^4{\rm P}_{3/2}$                                        &          & 6.7330   &  2.52~$+$~14 & 2.50~$+$~14  & 5.03~$-$~01 \\
& 5& 45& ${\rm 1s}{\rm 2p}^4\ ^4{\rm P}_{1/2}$                                        &          & 6.7363   &  2.35~$+$~14 & 2.49~$+$~14  & 4.85~$-$~01 \\
& 5& 46& ${\rm 1s}{\rm 2p}^4\ ^2{\rm D}_{3/2}$                                        &          & 6.7505   &  6.00~$+$~14 & 3.22~$+$~14  & 6.51~$-$~01 \\
& 5& 47& ${\rm 1s}{\rm 2p}^4\ ^2{\rm D}_{5/2}$                                        &          & 6.7546   &  4.34~$+$~14 & 3.86~$+$~14  & 5.29~$-$~01 \\
& 5& 48& ${\rm 1s}{\rm 2p}^4\ ^2{\rm P}_{3/2}$                                        &          & 6.7627   &  7.22~$+$~14 & 2.99~$+$~14  & 7.07~$-$~01 \\
& 5& 49& ${\rm 1s}{\rm 2p}^4\ ^2{\rm P}_{1/2}$                                        &          & 6.7634   &  8.36~$+$~14 & 2.51~$+$~14  & 7.69~$-$~01 \\
& 5& 50& ${\rm 1s}{\rm 2p}^4\ ^2{\rm S}_{1/2}$                                        &          & 6.7893   &  5.00~$+$~14 & 2.70~$+$~14  & 6.50~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xxi}& 6&  1& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^2\ ^3{\rm P}_{0}$                  & 0.00     & 0.00     &            &            &           \\
& 6&  2& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^2\ ^3{\rm P}_{1}$                              & 0.00916  & 0.00968  &  6.54~$+$~03 &            &           \\
& 6&  3& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^2\ ^3{\rm P}_{2}$                              & 0.01455  & 0.01496  &  8.39~$+$~02 &            &           \\
& 6&  4& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^2\ ^1{\rm D}_{2}$                              & 0.03032  & 0.03073  &  3.19~$+$~04 &            &           \\
& 6&  5& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^2\ ^1{\rm S}_{0}$                              & 0.04612  & 0.04653  &  1.39~$+$~05 &            &           \\
& 6&  6& ${\rm 1s}^2{\rm 2s2p}^3\ ^5{\rm S}^{\rm o}_{2}$                              & 0.06037  & 0.06078  &  7.05~$+$~07 &            &           \\
& 6&  7& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm D}^{\rm o}_{1}$                              & 0.09630  & 0.09648  &  1.30~$+$~10 &            &           \\
& 6&  8& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm D}^{\rm o}_{2}$                              & 0.09638  & 0.09666  &  9.62~$+$~09 &            &           \\
& 6&  9& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm D}^{\rm o}_{3}$                              & 0.09963  & 0.10022  &  7.39~$+$~09 &            &           \\
& 6& 10& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm P}^{\rm o}_{0}$                              & 0.11361  & 0.11380  &  2.28~$+$~10 &            &           \\
& 6& 11& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm P}^{\rm o}_{1}$                              & 0.11468  & 0.11502  &  2.42~$+$~10 &            &           \\
& 6& 12& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm P}^{\rm o}_{2}$                              & 0.11685  & 0.11733  &  2.17~$+$~10 &            &           \\
& 6& 13& ${\rm 1s}^2{\rm 2s2p}^3\ ^3{\rm S}^{\rm o}_{1}$                              & 0.13585  & 0.13624  &  9.93~$+$~10 &            &           \\
& 6& 14& ${\rm 1s}^2{\rm 2s2p}^3\ ^1{\rm D}^{\rm o}_{2}$                              & 0.13976  & 0.14017  &  5.45~$+$~10 &            &           \\
& 6& 15& ${\rm 1s}^2{\rm 2s2p}^3\ ^1{\rm P}^{\rm o}_{1}$                              & 0.15636  & 0.15677  &  9.07~$+$~10 &            &           \\
& 6& 16& ${\rm 1s}^2{\rm 2p}^4\ ^3{\rm P}_{2}$                                        & 0.20412  & 0.20429  &  6.26~$+$~10 &            &           \\
& 6& 17& ${\rm 1s}^2{\rm 2p}^4\ ^3{\rm P}_{0}$                                        & 0.21520  & 0.21562  &  7.28~$+$~10 &            &           \\
& 6& 18& ${\rm 1s}^2{\rm 2p}^4\ ^3{\rm P}_{1}$                                        & 0.21579  & 0.21658  &  7.32~$+$~10 &            &           \\
& 6& 19& ${\rm 1s}^2{\rm 2p}^4\ ^1{\rm D}_{2}$                                        & 0.22529  & 0.22570  &  4.80~$+$~10 &            &           \\
& 6& 20& ${\rm 1s}^2{\rm 2p}^4\ ^1{\rm S}_{0}$                                        & 0.25394  & 0.25435  &  8.82~$+$~10 &            &           \\
& 6& 21& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^5{\rm S}^{\rm o}_{2}$                        &          & 6.5182   &  1.48~$+$~13 & 2.82~$+$~14  & 4.95~$-$~02 \\
& 6& 22& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{1}$                        & 6.5436   & 6.5443   &  3.63~$+$~14 & 3.95~$+$~14  & 4.82~$-$~01 \\
& 6& 23& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{2}$                        & 6.5451   & 6.5467   &  2.30~$+$~14 & 4.38~$+$~14  & 3.47~$-$~01 \\
& 6& 24& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm D}^{\rm o}_{3}$                        & 6.5517   & 6.5499   &  2.17~$+$~14 & 4.58~$+$~14  & 3.21~$-$~01 \\
& 6& 25& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm S}^{\rm o}_{1}$                        & 6.5550   & 6.5550   &  6.88~$+$~14 & 2.41~$+$~14  & 7.28~$-$~01 \\
& 6& 26& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^1{\rm D}^{\rm o}_{2}$                        & 6.5621   & 6.5619   &  4.90~$+$~14 & 3.97~$+$~14  & 5.49~$-$~01 \\
& 6& 27& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{0}$                        &          & 6.5642   &  2.25~$+$~14 & 4.08~$+$~14  & 3.56~$-$~01 \\
& 6& 28& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{1}$                        &          & 6.5659   &  3.18~$+$~14 & 4.07~$+$~14  & 4.44~$-$~01 \\
\hline
Fe~{\sc xxi}& 6& 29& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^3{\rm P}^{\rm o}_{2}$            & 6.5757   & 6.5741   &  3.69~$+$~14 & 4.18~$+$~14 & 4.72~$-$~01 \\
& 6& 30& ${\rm 1s}{\rm 2s}^2{\rm 2p}^3\ ^1{\rm P}^{\rm o}_{1}$                        & 6.5841   & 6.5841   &  6.36~$+$~14 & 3.46~$+$~14 & 6.48~$-$~01 \\
& 6& 31& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^5{\rm P}_{3}$                  &          & 6.5877   &  2.20~$+$~14 & 2.67~$+$~14 & 4.51~$-$~01 \\
& 6& 32& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^5{\rm P}_{2}$                  &          & 6.5970   &  2.24~$+$~14 & 2.60~$+$~14 & 4.62~$-$~01 \\
& 6& 33& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^5{\rm P}_{1}$                  &          & 6.6009   &  2.24~$+$~14 & 2.63~$+$~14 & 4.60~$-$~01 \\
& 6& 34& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^3{\rm P}_{2}$                  &          & 6.6316   &  7.44~$+$~14 & 3.81~$+$~14 & 6.61~$-$~01 \\
& 6& 35& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm D})\ ^3{\rm D}_{1}$                  &          & 6.6349   &  5.95~$+$~14 & 3.76~$+$~14 & 6.13~$-$~01 \\
& 6& 36& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm D})\ ^3{\rm D}_{3}$                  &          & 6.6377   &  4.29~$+$~14 & 4.13~$+$~14 & 5.10~$-$~01 \\
& 6& 37& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm D})\ ^3{\rm D}_{2}$                  &          & 6.6394   &  4.90~$+$~14 & 4.34~$+$~14 & 5.31~$-$~01 \\
& 6& 38& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^3{\rm P}_{1}$                  &          & 6.6429   &  6.81~$+$~14 & 3.71~$+$~14 & 6.47~$-$~01 \\
& 6& 39& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^4{\rm P})\ ^3{\rm P}_{0}$                  &          & 6.6437   &  8.35~$+$~14 & 3.78~$+$~14 & 6.88~$-$~01 \\
& 6& 40& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm S})\ ^3{\rm S}_{1}$                  &          & 6.6590   &  4.26~$+$~14 & 3.82~$+$~14 & 5.28~$-$~01 \\
& 6& 41& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm P})\ ^3{\rm P}_{2}$                  &          & 6.6605   &  3.78~$+$~14 & 4.93~$+$~14 & 4.34~$-$~01 \\
& 6& 42& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm P})\ ^3{\rm P}_{0}$                  &          & 6.6696   &  3.20~$+$~14 & 4.73~$+$~14 & 4.03~$-$~01 \\
& 6& 43& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm D})\ ^1{\rm D}_{2}$                  &          & 6.6696   &  3.53~$+$~14 & 6.14~$+$~14 & 3.65~$-$~01 \\
& 6& 44& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm P})\ ^3{\rm P}_{1}$                  &          & 6.6727   &  3.57~$+$~14 & 4.25~$+$~14 & 4.56~$-$~01 \\
& 6& 45& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm P})\ ^1{\rm P}_{1}$                  &          & 6.6868   &  7.88~$+$~14 & 3.19~$+$~14 & 7.12~$-$~01 \\
& 6& 46& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^4(^2{\rm S})\ ^1{\rm S}_{0}$                  &          & 6.6947   &  3.91~$+$~14 & 5.74~$+$~14 & 4.05~$-$~01 \\
& 6& 47& ${\rm 1s}{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{2}$                                  &          & 6.7355   &  4.26~$+$~14 & 4.70~$+$~14 & 4.76~$-$~01 \\
& 6& 48& ${\rm 1s}{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{1}$                                  &          & 6.7435   &  4.88~$+$~14 & 4.66~$+$~14 & 5.12~$-$~01 \\
& 6& 49& ${\rm 1s}{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{0}$                                  &          & 6.7524   &  4.28~$+$~14 & 4.58~$+$~14 & 4.83~$-$~01 \\
& 6& 50& ${\rm 1s}{\rm 2p}^5\ ^1{\rm P}^{\rm o}_{1}$                                  &          & 6.7629   &  8.12~$+$~14 & 4.67~$+$~14 & 6.35~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xx}& 7&  1& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^3\ ^4{\rm S}^{\rm o}_{3/2}$         & 0.00     & 0.00     &            &           &           \\
& 7&  2& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^3\ ^2{\rm D}^{\rm o}_{3/2}$                    & 0.01719  & 0.01705  &  1.49~$+$~04 &           &           \\
& 7&  3& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^3\ ^2{\rm D}^{\rm o}_{5/2}$                    & 0.02184  & 0.02194  &  1.87~$+$~03 &           &           \\
& 7&  4& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^3\ ^2{\rm P}^{\rm o}_{1/2}$                    & 0.03227  & 0.03195  &  3.69~$+$~04 &           &           \\
& 7&  5& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^3\ ^2{\rm P}^{\rm o}_{3/2}$                    & 0.04009  & 0.04026  &  8.30~$+$~04 &           &           \\
& 7&  6& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^4{\rm P}_{5/2}$                              & 0.09333  & 0.09317  &  1.34~$+$~10 &           &           \\
& 7&  7& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^4{\rm P}_{3/2}$                              & 0.10175  & 0.10190  &  1.79~$+$~10 &           &           \\
& 7&  8& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^4{\rm P}_{1/2}$                              & 0.10445  & 0.10464  &  2.02~$+$~10 &           &           \\
& 7&  9& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^2{\rm D}_{3/2}$                              & 0.12926  & 0.12913  &  4.50~$+$~10 &           &           \\
& 7& 10& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^2{\rm D}_{5/2}$                              & 0.13122  & 0.13132  &  3.64~$+$~10 &           &           \\
& 7& 11& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^2{\rm S}_{1/2}$                              & 0.14819  & 0.14819  &  8.28~$+$~10 &           &           \\
& 7& 12& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^2{\rm P}_{3/2}$                              & 0.15404  & 0.15386  &  1.33~$+$~11 &           &           \\
& 7& 13& ${\rm 1s}^2{\rm 2s}{\rm 2p}^4\ ^2{\rm P}_{1/2}$                              & 0.16614  & 0.16653  &  1.24~$+$~11 &           &           \\
& 7& 14& ${\rm 1s}^2{\rm 2p}^5\ ^2{\rm P}^{\rm o}_{3/2}$                              & 0.24230  & 0.24213  &  9.96~$+$~10 &           &           \\
& 7& 15& ${\rm 1s}^2{\rm 2p}^5\ ^2{\rm P}^{\rm o}_{1/2}$                              & 0.25565  & 0.25602  &  1.09~$+$~11 &           &           \\
& 7& 16& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^4{\rm P}_{5/2}$                              & 6.4966   & 6.4964   &  2.19~$+$~14 & 5.38~$+$~14 & 2.91~$-$~01 \\
& 7& 17& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^4{\rm P}_{3/2}$                              & 6.5060   & 6.5063   &  2.39~$+$~14 & 5.26~$+$~14 & 3.15~$-$~01 \\
& 7& 18& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^4{\rm P}_{1/2}$                              & 6.5081   & 6.5082   &  2.36~$+$~14 & 5.31~$+$~14 & 3.07~$-$~01 \\
& 7& 19& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^2{\rm D}_{3/2}$                              & 6.5237   & 6.5236   &  5.98~$+$~14 & 5.62~$+$~14 & 5.26~$-$~01 \\
& 7& 20& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^2{\rm D}_{5/2}$                              & 6.5283   & 6.5283   &  4.10~$+$~14 & 6.25~$+$~14 & 3.95~$-$~01 \\
& 7& 21& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^2{\rm P}_{1/2}$                              & 6.5335   & 6.5324   &  6.89~$+$~14 & 4.83~$+$~14 & 5.82~$-$~01 \\
& 7& 22& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^2{\rm P}_{3/2}$                              & 6.5345   & 6.5353   &  6.48~$+$~14 & 4.94~$+$~14 & 5.54~$-$~01 \\
& 7& 23& ${\rm 1s}{\rm 2s}^2{\rm 2p}^4\ ^2{\rm S}_{1/2}$                              & 6.5497   & 6.5496   &  5.71~$+$~14 & 5.33~$+$~14 & 5.22~$-$~01 \\
& 7& 24& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{5/2}$&          & 6.5899   &  4.19~$+$~14 & 4.94~$+$~14 & 4.59~$-$~01 \\
& 7& 25& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{3/2}$&          & 6.5974   &  4.31~$+$~14 & 4.92~$+$~14 & 4.67~$-$~01 \\
& 7& 26& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^3{\rm P}^{\rm o})\ ^4{\rm P}^{\rm o}_{1/2}$&          & 6.6039   &  4.28~$+$~14 & 4.85~$+$~14 & 4.69~$-$~01 \\
\hline
Fe~{\sc xx}& 7& 27& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$&& 6.6268  &  7.45~$+$~14 & 7.04~$+$~14 & 5.14~$-$~01 \\
& 7& 28& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^3{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$&          & 6.6312   &  8.45~$+$~14 & 5.60~$+$~14 & 6.02~$-$~01 \\
& 7& 29& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{3/2}$&          & 6.6463   &  5.20~$+$~14 & 6.23~$+$~14 & 4.55~$-$~01 \\
& 7& 30& ${\rm 1s}(^2{\rm S}){\rm 2s2p}^5(^1{\rm P}^{\rm o})\ ^2{\rm P}^{\rm o}_{1/2}$&          & 6.6523   &  4.23~$+$~14 & 7.55~$+$~14 & 3.59~$-$~01 \\
& 7& 31& ${\rm 1s}{\rm 2p}^6\ ^2{\rm S}_{1/2}$                                        &          & 6.7403   &  6.24~$+$~14 & 6.59~$+$~14 & 4.87~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xix}& 8&  1& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^4\ ^3{\rm P}_{2}$                  & 0.00     & 0.00     &            &           &           \\
& 8&  2& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^4\ ^3{\rm P}_{0}$                              & 0.00933  & 0.00942  &  5.00~$-$~01 &           &           \\
& 8&  3& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^4\ ^3{\rm P}_{1}$                              & 0.01109  & 0.01151  &  1.45~$+$~04 &           &           \\
& 8&  4& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^4\ ^1{\rm D}_{2}$                              & 0.02094  & 0.02109  &  1.80~$+$~04 &           &           \\
& 8&  5& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^4\ ^1{\rm S}_{0}$                              & 0.04031  & 0.04047  &  1.43~$+$~05 &           &           \\
& 8&  6& ${\rm 1s}^2{\rm 2s2p}5\ ^3{\rm P}^{\rm o}_{2}$                               & 0.11442  & 0.11447  &  4.75~$+$~10 &           &           \\
& 8&  7& ${\rm 1s}^2{\rm 2s2p}5\ ^3{\rm P}^{\rm o}_{1}$                               & 0.12209  & 0.12231  &  5.66~$+$~10 &           &           \\
& 8&  8& ${\rm 1s}^2{\rm 2s2p}5\ ^3{\rm P}^{\rm o}_{0}$                               & 0.12771  & 0.12815  &  5.59~$+$~10 &           &           \\
& 8&  9& ${\rm 1s}^2{\rm 2s2p}5\ ^1{\rm P}^{\rm o}_{1}$                               & 0.15716  & 0.15731  &  1.63~$+$~11 &           &           \\
& 8& 10& ${\rm 1s}^2{\rm 2p}^6\ ^1{\rm S}_{0}$                                        & 0.26460  & 0.26476  &  1.55~$+$~11 &           &           \\
& 8& 11& ${\rm 1s}{\rm 2s}^2{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{2}$                        & 6.4654   & 6.4654   &  4.03~$+$~14 & 7.45~$+$~14 & 3.51~$-$~01 \\
& 8& 12& ${\rm 1s}{\rm 2s}^2{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{1}$                        &          & 6.4730   &  4.61~$+$~14 & 7.32~$+$~14 & 3.86~$-$~01 \\
& 8& 13& ${\rm 1s}{\rm 2s}^2{\rm 2p}^5\ ^3{\rm P}^{\rm o}_{0}$                        &          & 6.4815   &  4.04~$+$~14 & 7.25~$+$~14 & 3.58~$-$~01 \\
& 8& 14& ${\rm 1s}{\rm 2s}^2{\rm 2p}^5\ ^1{\rm P}^{\rm o}_{1}$                        &          & 6.4914   &  7.61~$+$~14 & 6.99~$+$~14 & 5.21~$-$~01 \\
& 8& 15& ${\rm 1s}{\rm 2s}{\rm 2p}^6\ ^3{\rm S}_{1}$                                  &          & 6.5819   &  6.03~$+$~14 & 6.89~$+$~14 & 4.67~$-$~01 \\
& 8& 16& ${\rm 1s}{\rm 2s}{\rm 2p}^6\ ^1{\rm S}_{0}$                                  &          & 6.6083   &  6.12~$+$~14 & 1.04~$+$~15 & 3.70~$-$~01 \\
\noalign{\smallskip}\hline\noalign{\smallskip}
Fe~{\sc xviii}& 9&  1& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^5\ ^2{\rm P}^{\rm o}_{3/2}$      & 0.00     & 0.00     &            &           &           \\
& 9&  2& ${\rm 1s}^2{\rm 2s}^2{\rm 2p}^5\ ^2{\rm P}^{\rm o}_{1/2}$                    & 0.01272  & 0.01301  &  1.94~$+$~04 &           &           \\
& 9&  3& ${\rm 1s}^2{\rm 2s2p}^6\ ^2{\rm S}_{1/2}$                                    & 0.13201  & 0.13210  &  1.06~$+$~11 &           &           \\
& 9&  4& ${\rm 1s}{\rm 2s}^2{\rm 2p}^6\ ^2{\rm S}_{1/2}$                              & 6.4348   & 6.4348   &  5.83~$+$~14 & 9.20~$+$~14 & 3.88~$-$~01 \\
\hline
\end{tabular}
\smallskip
$^{\rm a}$ Experimental level energies from the EXP1 data set.\\
$^{\rm b}$ Theoretical level energies from approximation AST3.
\end{table}