\begin{table}%t4
\par
\caption {\label{tab:lines}List of the \ion{Fe}{xvii} strongest lines in the 200--450~\AA\ range.}
%\centerline
 {\begin{tabular}{@{}llcclllll@{}}
 \hline\hline
 $i-j$ & Transition   &  $Int$ &   $Int$(B84)  &    $\lambda_{\rm exp.}$ & 
$\lambda_{\rm CC}$   &  $\lambda_{\rm NIST}$ &  $\lambda_{\rm MR-MP}$ & \\  
\hline
3--15 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^1$S$_{0}$ & 1.0 & 1 & 204.668 & 196.38&      204.650&       205.34 &   \\ 
5--15 & 2s$^2$2p$^5$3s $^3$P$_{1}$--2s$^2$2p$^5$3p $^1$S$_{0}$ & 1.1 & 1.1 & 254.885 & 243.47&      254.751&       255.93 &   \\ 
2--8 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^3$D$_{3}$ & 1.2 & 0.54 & 350.478 & 348.22&      350.582&       350.30 &   \\ 
5--14 & 2s$^2$2p$^5$3s $^3$P$_{1}$--2s$^2$2p$^5$3p $^1$D$_{2}$ & 0.78 & 0.28 & 347.816 & 345.98&      347.959&       347.69 &   \\ 
2--6 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^3$S$_{1}$ & 0.77 & 0.4 & 409.705 & 408.70&      409.903&       409.30 &   \\ 
8--19 & 2s$^2$2p$^5$3p $^3$D$_{3}$--2s$^2$2p$^5$3d $^3$F$_{4}$ & 0.42 & 0.27 & 283.942 & 282.86&      284.010&       283.97 &   \\ 
2--10 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^3$P$_{2}$ & 0.47 & 0.17 & 323.572 & 321.97&      323.646&       323.50 &   \\ 
3--9 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^1$P$_{1}$ & 0.48 & 0.16 & 358.247 & 356.33&      358.320&       358.05 &   \\ 
7--20 & 2s$^2$2p$^5$3p $^3$D$_{2}$--2s$^2$2p$^5$3d $^3$F$_{3}$ & 0.35 & 0.16 & 269.420 & 267.82&      269.295&       269.44 &   \\ 
14--26 & 2s$^2$2p$^5$3p $^1$D$_{2}$--2s$^2$2p$^5$3d $^1$F$_{3}$ & 0.37 & 0.14 & 280.160 & 278.64&      280.198&       280.24 &   \\ 
2--7 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^3$D$_{2}$ & 0.44 & 0.18 & 367.288 & 365.48&      367.377&       367.16 &   \\ 
3--7 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^3$D$_{2}$ & 0.43 & 0.17 & 389.111 & 387.50&      389.226&       388.93 &   \\ 
10--22 & 2s$^2$2p$^5$3p $^3$P$_{2}$--2s$^2$2p$^5$3d $^3$D$_{3}$ & 0.29 & 0.092 & 280.160 & 278.32&      280.206&       280.17 &   \\ 
3--10 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^3$P$_{2}$ & 0.34 & 0.14 & 340.391 & 338.93&      340.483&       340.28 &   \\ 
4--13 & 2s$^2$2p$^5$3s $^3$P$_{0}$--2s$^2$2p$^5$3p $^3$P$_{1}$ & 0.34 & 0.13 & 340.122 & 338.42&      340.136&       339.97 &   \\ 
3--11 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^3$P$_{0}$ & 0.27 & 0.1 & 295.981 & 293.43&      296.314&       295.77 &   \\ 
13--25 & 2s$^2$2p$^5$3p $^3$P$_{1}$--2s$^2$2p$^5$3d $^3$D$_{2}$ & 0.24 & 0.14 & 281.120 & 279.65&      281.104&       281.16 &   \\ 
12--24 & 2s$^2$2p$^5$3p $^3$D$_{1}$--2s$^2$2p$^5$3d $^3$F$_{2}$ & 0.21 & 0.11 & 266.417 & 265.20&      266.432&       266.45 &   \\ 
6--18 & 2s$^2$2p$^5$3p $^3$S$_{1}$--2s$^2$2p$^5$3d $^3$P$_{2}$ & 0.20 & 0.13 & 254.536 & 253.32&      254.485&       254.60 &   \\ 
5--12 & 2s$^2$2p$^5$3s $^3$P$_{1}$--2s$^2$2p$^5$3p $^3$D$_{1}$ & 0.29 & 0.11 & 387.231 & 385.26&      387.357&       387.02 &   \\ 
9--21 & 2s$^2$2p$^5$3p $^1$P$_{1}$--2s$^2$2p$^5$3d $^1$D$_{2}$ & 0.17 & 0.067 & 275.550 & 274.28&      275.596&       275.60 &   \\ 
4--12 & 2s$^2$2p$^5$3s $^3$P$_{0}$--2s$^2$2p$^5$3p $^3$D$_{1}$ & 0.22 & 0.084 & 373.430 & 370.93&      373.385&       373.25 &   \\ 
5--13 & 2s$^2$2p$^5$3s $^3$P$_{1}$--2s$^2$2p$^5$3p $^3$P$_{1}$ & 0.19 & 0.074 & 351.533 & 350.31&      351.692&       351.36 &   \\ 
10--18 & 2s$^2$2p$^5$3p $^3$P$_{2}$--2s$^2$2p$^5$3d $^3$P$_{2}$ & 0.13 & 0.098 & 304.971 & 304.09&      304.943&       304.91 &   \\ 
7--21 & 2s$^2$2p$^5$3p $^3$D$_{2}$--2s$^2$2p$^5$3d $^1$D$_{2}$ & 0.10 & 0.039 & 259.705 & 258.29&      259.734&       259.72 &   \\ 
6--16 & 2s$^2$2p$^5$3p $^3$S$_{1}$--2s$^2$2p$^5$3d $^3$P$_{0}$ & $9.6 \times 10^{-2}$ & 0.072 & 269.886 & 269.62&      269.884&       269.98 &   \\ 
8--22 & 2s$^2$2p$^5$3p $^3$D$_{3}$--2s$^2$2p$^5$3d $^3$D$_{3}$ & $7.8\times 10^{-2}$ & --  & 262.699 & 261.29&      262.729&       262.76 &   \\ 
2--13 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^3$P$_{1}$ & $7.2\times  10^{-2}$ & --  & 252.525 & 250.31&      252.704&       252.44 &   \\ 
8--20 & 2s$^2$2p$^5$3p $^3$D$_{3}$--2s$^2$2p$^5$3d $^3$F$_{3}$ & $5.8\times  10^{-2}$ & --  & 279.245 & 277.91&      279.096&       279.31 &   \\ 
33--37 & 2p$^6$3p $^1$P$_{1}$--2p$^6$3d $^1$D$_{2}$ & $4.9 \times 10^{-2}$ & --  & 273.347 & 271.73& -- &       273.52 &   \\ 
9--18 & 2s$^2$2p$^5$3p $^1$P$_{1}$--2s$^2$2p$^5$3d $^3$P$_{2}$ & $3.6 \times 10^{-2}$ & --  & 291.934 & 291.33&      291.928&       291.93 &   \\ 
7--18 & 2s$^2$2p$^5$3p $^3$D$_{2}$--2s$^2$2p$^5$3d $^3$P$_{2}$ & $3.3 \times 10^{-2}$ & --  & 274.210 & 273.35&      274.190&       274.18 &   \\ 
6--17 & 2s$^2$2p$^5$3p $^3$S$_{1}$--2s$^2$2p$^5$3d $^3$P$_{1}$ & $2.8 \times 10^{-2}$ & --  & 264.785 & 263.63&      264.306&       264.47 &   \\ 
14--25 & 2s$^2$2p$^5$3p $^1$D$_{2}$--2s$^2$2p$^5$3d $^3$D$_{2}$ & $3.0\times 10^{-2}$ & --  & 283.543 & 282.48&      283.535&       283.56 &   \\ 
5--11 & 2s$^2$2p$^5$3s $^3$P$_{1}$--2s$^2$2p$^5$3p $^3$P$_{0}$ & $4.0 \times 10^{-2}$ & --  & 413.911 & 412.69&      414.285&       413.52 &   \\ 
14--24 & 2s$^2$2p$^5$3p $^1$D$_{2}$--2s$^2$2p$^5$3d $^3$F$_{2}$ & $2.5\times 10^{-2}$ & --  & 288.945 & 287.69&      288.934&       288.95 &   \\ 
2--9 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^1$P$_{1}$ & $2.8 \times 10^{-2}$ & --  & 339.666 & 337.62&      339.720&       339.51 &   \\ 
10--25 & 2s$^2$2p$^5$3p $^3$P$_{2}$--2s$^2$2p$^5$3d $^3$D$_{2}$ & $1.6 \times 10^{-2}$ & --  & 225.902 & 223.97&      225.999&       225.90 &   \\ 
3--6 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^3$S$_{1}$ & $2.6 \times 10^{-2}$ & --  & 437.048 & 436.43&      437.292&       436.55 &   \\ 
2--14 & 2s$^2$2p$^5$3s $^3$P$_{2}$--2s$^2$2p$^5$3p $^1$D$_{2}$ & $1.3 \times 10^{-2}$ & --  & 250.601 & 248.09&      250.771&       250.54 &   \\ 
8--18 & 2s$^2$2p$^5$3p $^3$D$_{3}$--2s$^2$2p$^5$3d $^3$P$_{2}$ & $1.2 \times 10^{-2}$ & --  & 284.394 & 283.87&      284.357&       284.40 &   \\ 
32--36 & 2p$^6$3p $^3$P$_{2}$--2p$^6$3d $^3$D$_{3}$ & $1.1\times  10^{-2}$ & --  &  --  & 291.82& -- &       291.71 &   \\ 
3--14 & 2s$^2$2p$^5$3s $^1$P$_{1}$--2s$^2$2p$^5$3p $^1$D$_{2}$ & $1.0 \times 10^{-2}$ & --  & 260.573 & 258.05&      260.763&       260.49 &   \\ 
6--21 & 2s$^2$2p$^5$3p $^3$S$_{1}$--2s$^2$2p$^5$3d $^1$D$_{2}$ & $7.3\times  10^{-3}$ & -- & 241.990 & 240.33&      241.984&       242.09 &   \\ 
31--35 & 2p$^6$3p $^3$P$_{1}$--2p$^6$3d $^3$D$_{2}$ & $6.9 \times 10^{-3}$ & --  &  --  & 278.22& -- &       278.19 &   \\ 
7--25 & 2s$^2$2p$^5$3p $^3$D$_{2}$--2s$^2$2p$^5$3d $^3$D$_{2}$ & $5.1\times  10^{-3}$ & --  & 208.571 & 206.84&      208.655&       208.58 &   \\ 
31--37 & 2p$^6$3p $^3$P$_{1}$--2p$^6$3d $^1$D$_{2}$ & $6.1\times 10^{-3}$ & --  & 250.198 & 248.34& -- &       250.01 &   \\ 
13--24 & 2s$^2$2p$^5$3p $^3$P$_{1}$--2s$^2$2p$^5$3d $^3$F$_{2}$ & $5.1\times  10^{-3}$ & --  & 286.429 & 284.76&      286.410&       286.47 &   \\ 
28--32 & 2p$^6$3s $^3$S$_{1}$--2p$^6$3p $^3$P$_{2}$ & $5.4\times 10^{-3}$ & --  &  --  & 346.41& -- &       348.84 &   \\ 
% 
\hline                                   %inserts single line
\end{tabular}}
\par
 \smallskip
Notes: For a description of the columns see Table~\ref{tab:lines2}.
The  relative intensities  (photons)  $Int=N_{j} A_{ji}/N_{\rm e}$
were calculated at an electron density of 10$^{11}$~cm$^{-3}$.
The fourth column provides the relative intensities calculated by \cite{bhatia_etal:85} as 
reported in \cite{feldman_etal:85}.
\vspace*{4mm}
\end{table}