\begin{table}%t7
\caption{\label{Table7}The first 89 fine-structure $n=2$, 3 and~4~levels included in 
the EIE calculation by Chen \etal 2003: comparison of calculated and
observed energies in Rydbergs for Fe~{\sc xvii}; "obs'' data are observed
values from NIST; the entries "{\sc ss}'' ({\sc ss}$\sp-$/{\sc ss}$\sp+$:
without/with inclusion of 2-body magnetic components) and the entries
"{\sc mcdf}'' are from \sss\ and {\sc grasp} calculations respectively.}
%\centerline
{
\begin{tabular}{rrrlrcrc}
\hline\hline
\noalign{\smallskip}
 $i$ &{\it SLJ} &{\it (jj)~J} &\ \ obs &{\sc ss}$\sp-$ & ss$\sp+$
 &{\sc mcdf} & BPRM\\
\noalign{\smallskip}
\hline
\noalign{\smallskip}
  1&2s$^2$2p$^{6\ ^1}$S$_0$ &(0,0)0&0.0&0.0&0.0&0.0 &0.0\\
  2&2s$^2$2p$^5$3s\ $^3$P$_2^\ro$ &(3/2,1/2)$^\ro$2&53.2965&53.3622 &53.3666
 &53.1684&53.3821\\
  3&   3s\ $^1$P$_1^\ro$ &(3/2,1/2)$^\ro$1&53.43&53.5044 &53.5091 &53.3100
 &53.5211\\
  4&   3s\ $^3$P$_0^\ro$ &(1/2,1/2)$^\ro$0&54.2268&54.2865 &54.2865 &54.0957
 &54.3190\\
  5&   3s\ $^3$P$_1^\ro$ &(1/2,1/2)$^\ro$1&54.3139&54.3791 &54.3697 &54.1851
 &54.4074\\[.7ex]
  6&   3p\ $^3$S$_1$ &(3/2,1/2)1&55.5217&55.5686 &55.5735 &55.3963&55.6001\\
  7&   3p\ $^3$D$_2$ &(3/2,1/2)2&55.7787&55.8397 &55.8455 &55.6606&55.8654\\
  8&   3p\ $^3$D$_3$ &(3/2,3/2)3&55.8974&55.9463 &55.9494 &55.7791&55.9857\\
  9&   3p\ $^1$P$_1$ &(3/2,3/2)1&55.9804&56.0338 &56.0404 &55.8654&56.7674\\
 10&   3p\ $^3$P$_2$ &(3/2,3/2)2&56.1137&56.1597 &56.1642 &55.9950&56.2007\\
 11&   3p\ $^3$P$_0$ &(3/2,3/2)0&56.5155&56.5821 &56.5809 &56.4050&56.2221\\
 12&   3p\ $^3$D$_1$ &(1/2,1/2)1&56.6672&56.7288 &56.7211 &56.5495&56.0669\\
 13&   3p\ $^3$P$_1$ &(1/2,3/2)1&56.9060&56.9499 &56.9420 &56.7855&57.0024\\
 14&   3p\ $^1$D$_2$ &(1/2,3/2)2&56.9336&56.9817 &56.9703 &56.8135&57.0339\\
 15& 3p\ $^1$S$_0$ &(1/2,1/2)0&57.8894&58.0639 &58.0619 &57.9308&58.0358\\[.7ex]
 16&   3d\ $^3$P$_0^\ro$ &(3/2,3/2)$^\ro$0&58.8982&58.9407 &58.9578 &58.7738&59.0057\\
 17&   3d\ $^3$P$_1^\ro$ &(3/2,3/2)$^\ro$1&58.981&59.0188 & 59.0289 &58.8454&59.0846\\
 18&   3d\ $^3$P$_2^\ro$ &(3/2,5/2)$^\ro$2&59.0976&59.1651 &59.1659 &58.9826&59.2305\\
 19&   3d\ $^3$F$_4^\ro$ &(3/2,5/2)$^\ro$4&59.1041&59.1821 &59.1799 &58.9901&59.2435\\
 20&   3d\ $^3$F$_3^\ro$ &(3/2,3/2)$^\ro$3&59.1611&59.2240 &59.2347 &59.0498&59.2820\\
 21&   3d\ $^1$D$_2^\ro$ &(3/2,3/2)$^\ro$2&59.2875&59.3513 &59.3630 &59.1797&59.4106\\
 22&   3d\ $^3$D$_3^\ro$ &(3/2,5/2)$^\ro$3&59.3665&59.4471 &59.4466 &59.2598
 &59.5054\\
 23&   3d\ $^3$D$_1^\ro$ &(3/2,5/2)$^\ro$1&59.708&59.7865 & 59.7907 &59.6082
 &59.8446\\
 24&   3d\ $^3$F$_2^\ro$ &(1/2,3/2)$^\ro$2&60.0876&60.1438 &60.1431 &59.9749
 &60.2171\\
 25&   3d\ $^3$D$_2^\ro$ &(1/2,5/2)$^\ro$2&60.1617&60.2179 &60.2045 &60.0344
 &60.2940\\
 26&   3d\ $^1$F$_3^\ro$ &(1/2,5/2)$^\ro$3&60.197&60.2627 & 60.2484 &60.0754&60.3337\\
 27&   3d\ $^1$P$_1^\ro$ &(1/2,3/2)$^\ro$1&60.6903&60.8225 &60.8212 &60.6279&60.8461\\[.9ex]
 28&2s2p$^6$3s\ $^3$S$_1$ &(1/2,1/2)1&&63.3306 &63.3306 &63.2125 &63.3658\\
 29&   3s\ $^1$S$_0$ &(1/2,1/2)0&&63.7925 &63.7925 &63.6986 &63.8049\\
 30&   3p\ $^3$P$_0^\ro$ &(1/2,1/2)$^\ro$0&&65.7338&65.7377&65.6346 &65.7726\\
 31&   3p\ $^3$P$_1^\ro$ &(1/2,1/2)$^\ro$1 &65.601 &65.7687 &65.7703&65.6676
 &65.8047\\
 32&   3p\ $^3$P$_2^\ro$ &(1/2,3/2)$^\ro$2&&65.9299&65.9285&65.8380 &65.9792\\
 33&   3p\ $^1$P$_1^\ro$ &(1/2,3/2)$^\ro$1&65.923&66.0723 &66.0718 &65.9782
 &66.1267\\
 34&   3d\ $^3$D$_1$ &(1/2,3/2)1& &69.0162 &69.0269&68.9221 &69.0744\\
 35&   3d\ $^3$D$_2$ &(1/2,3/2)2& &69.0351 &69.0386&68.9323 &69.0920\\
 36&   3d\ $^3$D$_3$ &(1/2,5/2)3& &69.0672 &69.0606&68.9518 &69.1237\\
%37&   3d\ $^1$D$_2$ &(1/2,5/2)2&69.282$\dag$&&69.4359&69.3247\\
 37&   3d\ $^1$D$_2$ &(1/2,5/2)2&69.282&69.4358&69.4352&69.3247 &69.4813\\[.7ex]
 38&2s$^2$2p$^5$4s\ $^3$P$_2^\ro$ && &71.8710 &71.8754 &71.6517\\
 39&2s$^2$2p$^5$4s\ $^1$P$_2^\ro$ &&71.860 &71.9150 &71.9197 &71.6983\\[.9ex]
\vdots\\
 55&                 $^3$P$_2^\ro$ &             &&74.0927 &74.1062 &73.9033\\
 56&2s$^2$2p$^5$4d\ $^3$F$_3^\ro$ &(3/2,3/2)$^\ro$3 &&74.1082&74.1151 &73.8994\\
 57&                 $^1$D$_2^\ro$ &             &&74.1526 &74.1595 &73.9456\\
\vdots\\
 85&2s2p$^6$4d\ $^1$D$_2$ &(1/2,5/2)2&&84.0504 &84.0501 &83.9258\\
 86&   4f\ $^3$F$_2^\ro$ &(1/2,5/2)$^\ro$2 &&84.4770 &84.4789 &84.3462\\
 87&   4f\ $^3$F$_3^\ro$ &(1/2,5/2)$^\ro$3 &&84.4793 &84.4801 &84.3481\\
 88&   4f\ $^3$F$_4^\ro$ &(1/2,7/2)$^\ro$4 &&84.4853 &84.4839 &84.3522\\
 89&   4f\ $^1$F$_3^\ro$ &(1/2,7/2)$^\ro$3 &&84.4957 &84.4953 &84.3621\\[1.ex]
$\infty$&2s$^2$2p$^{5~2}$P$_{3/2}^\ro~\infty~l$ &&92.760 &&---&&92.8398
\\
\hline
\end{tabular}}
\smallskip
SS calculations with statistical model scaling factors
 $\lambda_{nl}$ = 1.3835 1.1506 1.0837 
 1.0564 1.0175 1.0390 1.0511 1.0177 1.0191 1.0755\\ in 1s 2s 2p\ldots 4f order.
\end{table}