% Solar Active Region EUV Spectrum from SERTS, Roger J. Thomas & W.M. Neupert
% Published in Ap.J.Suppl. 91, 461-482, 1994  (Final Version with corrections)
% ----------------------------------------------------------------------------
%	Table 4

\begin{planotable}{lclrrrcccr}
\tablewidth{38pc}
\tablecaption{Solar Active Region Lines by Ion}
\tablehead{
 & & \multicolumn{2}{r}{\underline{~Wavelength~}} & 
	\multicolumn{2}{c}{\underline{~~~Intensity~~~}} &
	\multicolumn{2}{c}{\underline{~~~~~~~~Transition~~~~~~~~}} & & \\[.2ex]
\colhead{~~Ion~~} & \colhead{logT} &
\colhead{$\lambda$} & \colhead{$\sigma_{\lambda}$} &
\colhead{$I$} & \colhead{$\sigma_{I}$} &
\colhead{Configuration} & \colhead{Terms} & \colhead{IES} & \colhead{TN}}
\startdata
 & & & & & & & & & \nl He II & 4.7 
& 237.351    & 5 &  308.0 &  81.0&$1s-5p$ & $^2$S$_{1/2}-^2$P$\de_{3/2}$ &H & 4\nl
&&243.032    & 4 &  479.0 &  88.0&$1s-4p$ & $^2$S$_{1/2}-^2$P$\de_{3/2}$ &  & 3\nl
&&256.323$^b$& 2 & 1580.0 & 185.0&$1s-3p$ & $^2$S$_{1/2}-^2$P$\de_{3/2}$ &  & 2\nl
&&303.784    & 1 &62200.0&14700.0&$1s-2p$ & $^2$S$_{1/2}-^2$P$\de_{1/2,3/2}$ &  & 1\nl
 & & & & & & & & & \nl C IV & 5.0
& 312.429    & 5 &   14.2 &   7.2&$2s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2,3/2}$&Li& 5\nl
&&384.032    &14 &    8.6 &   3.3&$2p-3d$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 6\nl
&&384.165    & 7 &    9.5 &   2.5&$2p-3d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 6\nl
&&419.718    & 6 &   12.4 &   2.5&$2p-3s$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & 7\nl
 & & & & & & & & & \nl O III & 5.0
& 374.051    &14 &   14.4 &   4.4&$2p^2-2p3s$& $^3$P$_{0,2}-^3$P$\de_{1,2}$&C & 5\nl
&&374.160    &18 &    4.9 &   3.1&$2p^2-2p3s$& $^3$P$_{1}-^3$P$\de_{1}$&  & 5\nl
 & & & & & & & & & \nl O IV & 5.2
& 238.624    &12 &  108.0 &  66.0&$2p-3d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&B & 6\nl
 & & & & & & & & & \nl O V & 5.4
& 215.288$^s$& 4 &   79.4 &  35.0&$2s2p-2s3s$& $^3$P$\de_{2}-^3$S$_{1}$&Be& 7\nl
&&248.460    & 6 &   59.7 &  34.0&$2s2p-2s3s$& $^1$P$\de_{1}-^1$S$_{0}$&  & 9\nl
 & & & & & & & & & \nl Ne III & 5.0
& 283.149    & 8 &   27.4 &  13.0&$2p^4-2p^33s$& $^3$P$_{2}-^3$D$\de_{2,3}$&O & 5\nl
&&322.696    &11 &   20.3 &   7.9&$2p^4-2p^33s$& $^3$P$_{2}-^5$S$\de_{2}$&  &--\nl
&&379.306    & 1 &    7.6 &   2.2&$2s^22p^4-2s2p^5$& $^1$D$_{2}-^1$P$\de_{1}$&  & 9\nl
&&427.843    &12 &    3.9 &   1.8&$2s^22p^4-2s2p^5$& $^1$S$_{0}-^1$P$\de_{1}$&  &10\nl
 & & & & & & & & & \nl Ne IV & 5.2
& 357.889    &13 &    7.8 &   3.9&$2s^22p^3-2s2p^4$& $^2$D$\de_{3/2}-^2$P$_{1/2}$&N &15\nl
&&421.592    & 7 &    4.3 &   1.4&$2s^22p^3-2s2p^4$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  &18\nl
 & & & & & & & & & \nl Ne V & 5.5
& 358.455    & 5 &   15.2 &   3.7&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$S$\de_{1}$&C & 6\nl
&&359.378    & 3 &   26.3 &   4.3&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$S$\de_{1}$&  & 6\nl
&&416.208    & 3 &   24.2 &   3.4&$2s^22p^2-2s2p^3$& $^1$D$_{2}-^1$D$\de_{2}$&  &15\nl
 & & & & & & & & & \nl Ne VI & 5.6
& 399.837    & 4 &   14.9 &   2.8&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{3/2}$&B & 10\nl
&&401.139    & 2 &   29.9 &   4.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{1/2}$&  & 10\nl
&&401.936    & 1 &   84.6 &   9.8&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&  & 10\nl
&&403.296$^b$& 2 &   45.6 &   5.6&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{1/2}$&  & 10\nl
&&433.161    &10 &    7.5 &   3.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&  & 11\nl
&&435.632    & 5 &    9.8 &   2.3&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & 11\nl
 & & & & & & & & & \nl Na VII & 5.8
& 353.290$^b$& 4 &   10.1 &   3.1&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&B & 10\nl
 & & & & & & & & & \nl Na VIII & 5.9
& 411.164    & 2 &   26.0 &   3.6&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
 & & & & & & & & & \nl Mg V & 5.4
& 351.117    & 9 &   13.1 &   4.6&$2s^22p^4-2s2p^5$& $^3$P$_{2}-^3$P$\de_{1}$&O &  6\nl
&&353.084    & 8 &   10.4 &   3.8&$2s^22p^4-2s2p^5$& $^3$P$_{2}-^3$P$\de_{2}$&  &  6\nl
&&353.290$^b$& 4 &   10.1 &   3.1&$2s^22p^4-2s2p^5$& $^3$P$_{1}-^3$P$\de_{1}$&  &  6\nl
&&354.162    & 8 &    9.0 &   4.6&$2s^22p^4-2s2p^5$& $^3$P$_{0}-^3$P$\de_{1}$&  &  6\nl
&&355.339    &14 &   11.3 &   6.2&$2s^22p^4-2s2p^5$& $^3$P$_{1}-^3$P$\de_{2}$&  &  6\nl
&&376.625    &14 &    6.2 &   2.9&$2s2p^5-2p^6$& $^1$P$\de_{1}-^1$S$_{0}$&  & --\nl
 & & & & & & & & & \nl Mg VI & 5.6
& 269.038    & 8 &   37.1 &  17.3&$2s^22p^3-2s2p^4$& $^2$D$\de_{3/2}-^2$P$_{1/2}$&N & 15\nl
&&270.401    & 6 &   59.1 &  16.9&$2s^22p^3-2s2p^4$& $^2$D$\de_{5/2}-^2$P$_{3/2}$&  & 15\nl
&&319.726    & 7 &    7.8 &   4.2&$2s2p^4-2p^5$& $^2$D$_{3/2}-^2$P$\de_{1/2}$&  & --\nl
&&349.162    & 4 &   55.2 &   8.6&$2s^22p^3-2s2p^4$& $^2$D$\de_{3/2,5/2}-^2$D$_{3/2,5/2}$&  & 14\nl
&&387.955    &10 &    8.2 &   2.7&$2s^22p^3-2s2p^4$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 16\nl
&&399.275    & 3 &    9.3 &   1.8&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{1/2}$&  &  6\nl
&&400.668    & 3 &   16.2 &   2.5&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&  &  6\nl
&&403.296$^b$& 2 &   45.6 &   5.6&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  &  6\tablebreak

 & & & & & & & & & \nl Mg VII & 5.8
& 277.045$^b$& 6 &   85.1 &  23.0&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$S$\de_{1}$&C &  6\nl
&&278.407    & 5 &  114.0 &  24.0&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$S$\de_{1}$&  &  6\nl
&&319.023$^b$& 2 &   76.4 &  11.0&$2s^22p^2-2s2p^3$& $^1$D$_{2}-^1$D$\de_{2}$&  & 15\nl
&&363.753    & 5 &   11.2 &   3.0&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$P$\de_{1}$&  &  7\nl
&&365.210    & 4 &   23.2 &   4.3&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$P$\de_{0,1,2}$&  &  7\nl
&&367.675    & 1 &   46.2 &   5.6&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$P$\de_{1,2}$&  &  7\nl
&&429.132    & 6 &   10.9 &   2.5&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$D$\de_{1}$&  &  8\nl
&&431.141    &19 &    9.2 &   3.0&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{1}$&  &  8\nl
&&431.288    & 9 &   17.6 &   3.4&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{2}$&  &  8\nl
&&434.917    & 3 &   27.9 &   3.9&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$D$\de_{3}$&  &  8\nl
 & & & & & & & & & \nl Mg VIII & 5.9
& 311.778$^b$& 4 &   79.1 &  14.1&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{3/2}$&B & 10\nl
&&313.736    & 3 &   80.3 &  12.3&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{1/2}$&  & 10\nl
&&315.024    & 1 &  253.0 &  31.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&  & 10\nl
&&317.008    & 6 &   57.5 &  13.1&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{1/2}$&  & 10\nl
&&339.000    & 3 &   53.8 &   8.4&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & 11\nl
&&430.445    & 1 &   40.3 &   4.9&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 12\nl
&&436.726    & 1 &   67.5 &   8.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 12\nl
 & & & & & & & & & \nl Mg IX & 6.0
& 368.063    & 1 & 1070.0 & 122.0&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
&&439.173    & 6 &    9.4 &   2.4&$2s2p-2p^2$& $^3$P$\de_{1}-^3$P$_{2}$&  & 14\nl
&&441.221    &13 &    7.7 &   2.8&$2s2p-2p^2$& $^3$P$\de_{0}-^3$P$_{1}$&  & 14\nl
&&443.371    & 9 &    5.6 &   1.9&$2s2p-2p^2$& $^3$P$\de_{1}-^3$P$_{1}$&  & 14\nl
&&443.956    & 4 &   19.6 &   3.3&$2s2p-2p^2$& $^3$P$\de_{2}-^3$P$_{2}$&  & 14\nl
&&448.279    & 6 &    4.7 &   1.5&$2s2p-2p^2$& $^3$P$\de_{2}-^3$P$_{1}$&  & 14\nl
 & & & & & & & & & \nl Al VII & 5.8
& 353.741    &10 &    9.9 &   5.2&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&N &  6\nl
 & & & & & & & & & \nl Al VIII & 5.9
& 285.449    & 7 &   27.8 &  12.4&$2s^22p^2-2s2p^3$& $^1$D$_{2}-^1$D$\de_{2}$&C & 15\nl
 & & & & & & & & & \nl Al IX & 6.0
& 282.431    & 8 &   28.4 &  13.2&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{1/2}$&B & 10\nl
&&300.564    & 6 &   30.6 &  11.3&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&  & 11\nl
&&305.093    & 2 &   17.3 &   7.8&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & 11\nl
&&385.023    & 6 &    7.0 &   2.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 12\nl
&&392.414    & 4 &   15.3 &   2.7&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 12\nl
 & & & & & & & & & \nl Al X & 6.1
& 332.782    & 1 &  159.0 &  19.4&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
 & & & & & & & & & \nl Si VII & 5.8
& 275.377    & 8 &  105.0 &  28.0&$2s^22p^4-2s2p^5$& $^3$P$_{2}-^3$P$\de_{2}$&O &  6\nl
 & & & & & & & & & \nl Si VIII & 5.9
& 276.850    & 5 &   65.6 &  17.7&$2s^22p^3-2s2p^4$& $^2$D$\de_{3/2}-^2$D$_{3/2}$&N & 14\nl
&&277.045$^b$& 6 &   85.1 &  23.0&$2s^22p^3-2s2p^4$& $^2$D$\de_{5/2}-^2$D$_{5/2}$&  & 14\nl
&&314.345    & 4 &   54.1 &  10.3&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{1/2}$&  &  6\nl
&&316.220    & 3 &   88.7 &  12.9&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&  &  6\nl
&&319.839    & 1 &  113.0 &  13.9&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  &  6\nl
&&338.375    & 9 &    9.6 &   4.0&$2s2p^4-2p^5$& $^2$P$_{3/2}-^2$P$\de_{1/2}$&  & --\nl
 & & & & & & & & & \nl Si IX & 6.0
& 258.095    & 6 &   49.7 &  19.4&$2s^22p^2-2s2p^3$& $^1$D$_{2}-^1$D$\de_{2}$&C & 15\nl
&&290.693    & 9 &   33.2 &  15.1&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$P$\de_{1}$&  &  7\nl
&&292.801    & 5 &   70.6 &  16.3&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$P$\de_{0,1,2}$&  &  7\nl
&&296.137    & 4 &  208.0 &  33.0&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$P$\de_{1,2}$&  &  7\nl
&&341.974    & 2 &   29.4 &   4.9&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$D$\de_{1}$&  &  8\nl
&&344.958    & 4 &   17.3 &   4.2&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{1}$&  &  8\nl
&&345.130    & 3 &   70.9 &   9.9&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{2}$&  &  8\nl
&&349.872    & 1 &  140.0 &  16.3&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$D$\de_{2,3}$&  &  8\tablebreak

 & & & & & & & & & \nl Si X & 6.1
& 253.808    & 8 &  207.0 &  55.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{3/2}$&B & 10\nl
&&256.323$^b$& 2 & 1580.0 & 185.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$P$_{1/2}$&  & 10\nl
&&258.368    & 3 &  377.0 &  58.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&  & 10\nl
&&261.049    & 3 &  140.0 &  27.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$P$_{1/2}$&  & 10\nl
&&271.992    & 4 &  131.0 &  25.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&  & 11\nl
&&277.268    & 5 &  114.0 &  25.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & 11\nl
&&292.251    & 6 &   43.7 &  13.0&$2s2p^2-2p^3$& $^4$P$_{5/2}-^4$S$\de_{3/2}$&  & --\nl
&&347.406    & 1 &  210.0 &  48.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 12\nl
&&356.027    & 1 &  218.0 &  25.0&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$D$_{3/2,5/2}$&  & 12\nl
 & & & & & & & & & \nl Si XI & 6.2
& 303.324    & 1 & 2930.0 & 330.0&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
&&361.406    & 4 &   23.7 &   4.3&$2s2p-2p^2$& $^3$P$\de_{0}-^3$P$_{1}$&  & 14\nl
&&365.419    & 3 &   39.8 &   5.9&$2s2p-2p^2$& $^3$P$\de_{2}-^3$P$_{2}$&  & 14\nl
&&371.499    & 7 &   14.5 &   3.7&$2s2p-2p^2$& $^3$P$\de_{2}-^3$P$_{1}$&  & 14\nl
 & & & & & & & & & \nl S X & 6.1
& 259.495    &12 &  123.0 &  44.0&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&N &  6\nl
&&264.221    & 9 &   96.3 &  32.0&$2s^22p^3-2s2p^4$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  &  6\nl
 & & & & & & & & & \nl S XI & 6.3
& 186.883$^{sb}$&3&1330.0 & 330.0&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$S$\de_{1}$&C &  6\nl
&&191.234$^{sb}$&4& 286.0 & 135.0&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$S$\de_{1}$&  &  6\nl
&&239.834    & 7 &  130.0 &  56.0&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$P$\de_{1}$&  &  7\nl
&&246.887    & 6 &  104.0 &  44.0&$2s^22p^2-2s2p^3$& $^3$P$_{2}-^3$P$\de_{2}$&  &  7\nl
&&281.440    & 6 &   36.3 &  16.0&$2s^22p^2-2s2p^3$& $^3$P$_{0}-^3$D$\de_{1}$&  &  8\nl
&&285.578    & 8 &   53.4 &  17.8&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{1}$&  &  8\nl
&&285.830    & 4 &   68.4 &  16.5&$2s^22p^2-2s2p^3$& $^3$P$_{1}-^3$D$\de_{2}$&  &  8\nl
 & & & & & & & & & \nl S XII & 6.3
& 288.401    & 2 &  135.0 &  21.0&$2s^22p-2s2p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&B & 12\nl
&&299.534    &12 &   47.2 &  18.3&$2s^22p-2s2p^2$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 12\nl
 & & & & & & & & & \nl S XIII & 6.4
& 256.683    & 2 &  527.0 &  70.0&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
 & & & & & & & & & \nl S XIV & 6.4
& 417.640    & 1 &  184.0 &  21.0&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Li& 12\nl
&&445.660    & 1 &   65.5 &   7.7&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Ar VIII & 5.6
& 337.238    &10 &   17.5 &   6.4&$3d-4p$& $^2$D$_{5/2}-^2$P$\de_{3/2}$&Na& --\nl
&&338.181    &21 &   12.9 &   6.9&$3d-4p$& $^2$D$_{3/2}-^2$P$\de_{1/2}$&  & --\nl
 & & & & & & & & & \nl Ar XV & 6.5
& 221.138$^s$& 4 &   64.7 &  31.0&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
 & & & & & & & & & \nl Ar XVI & 6.6
& 353.963    & 9 &    7.7 &   3.7&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Li& 12\nl
&&389.075$^b$& 3 &   12.8 &   2.2&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl K XVI & 6.6
& 206.267$^s$& 3 &  123.0 &  57.0&$2s^2-2s2p$& $^1$S$_{0}-^1$P$\de_{1}$&Be& 13\nl
 & & & & & & & & & \nl Ca VII & 5.7
& 342.390    &13 &   13.2 &   5.9&$3p^2-3p3d$& $^3$P$_{2}-^3$D$\de_{3}$&Si&  3\nl
&&414.679    & 8 &    2.8 &   1.3&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$S$\de_{1}$&  &  1\nl
 & & & & & & & & & \nl Ca VIII & 5.8
& 436.089    & 8 &    4.6 &   1.7&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&Al&  1\nl
 & & & & & & & & & \nl Ca XVII & 6.7
& 371.035    & 4 &    6.1 &   1.9&$2s^2-2s2p$& $^1$S$_{0}-^3$P$\de_{1}$&Be& 15\nl
 & & & & & & & & & \nl Ca XVIII & 6.8
& 302.167    & 3 &   25.3 &  10.0&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Li& 12\nl
&&344.772    & 8 &   13.6 &   4.8&$2s-2p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Ti XI & 6.0
& 386.150    & 9 &    9.3 &   2.7&$3s^2-3s3p$& $^1$S$_{0}-^1$P$\de_{1}$&Mg&  9\tablebreak

 & & & & & & & & & \nl Cr XII & 6.1
& 305.842    &10 &   49.6 &  17.3&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&Al&  1\nl
&&332.049    &10 &   14.0 &   5.8&$3s3p^2-3p^3$& $^4$P$_{5/2}-^4$S$\de_{3/2}$&  & --\nl
&&392.996    &12 &    5.8 &   2.3&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 15\nl
 & & & & & & & & & \nl Cr XIII & 6.2
& 328.259    & 3 &   91.0 &  12.9&$3s^2-3s3p$& $^1$S$_{0}-^1$P$\de_{1}$&Mg&  9\nl
&&368.163$^b$& 6 &  128.0 &  24.0&$3s3p-3p^2$& $^3$P$\de_{2}-^3$P$_{1}$&  & 10\nl
 & & & & & & & & & \nl Cr XIV & 6.2
& 300.248    &11 &   39.7 &  16.1&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&Na& 11\nl
&&389.854    & 1 &   77.3 &   8.8&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&  & 12\nl
&&412.039    & 2 &   30.4 &   4.0&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Mn XIV & 6.3
& 304.874$^b$& 3 &  206.0 &  29.0&$3s^2-3s3p$& $^1$S$_{0}-^1$P$\de_{1}$&Mg&  9\nl
 & & & & & & & & & \nl Mn XV & 6.3
& 360.963    & 5 &   78.7 &  10.9&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Na& 12\nl
&&384.745$^b$& 3 &   26.9 &   3.8&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Fe IX & 5.8
& 171.061$^s$& 3 & 1510.0 & 470.0&$3p^6-3p^53d$& $^1$S$_{0}-^1$P$\de_{1}$&Ar&  4\nl
&&217.102$^s$& 4 &   70.5 &  34.0&$3p^6-3p^53d$& $^1$S$_{0}-^3$D$\de_{1}$&  &  5\nl
&&241.747    & 8 &  195.0 &  70.0&$3p^6-3p^53d$& $^1$S$_{0}-^3$P$\de_{2}$&  &  6\nl
&&244.916    & 5 &  162.0 &  48.0&$3p^6-3p^53d$& $^1$S$_{0}-^3$P$\de_{1}$&  &  6\nl
 & & & & & & & & & \nl Fe X & 6.0
& 174.517$^{sb}$&4& 764.0 & 360.0&$3p^5-3p^43d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&Cl&  4\nl
&&257.257    & 5 &  132.0 &  34.0&$3p^5-3p^43d$& $^2$P$\de_{3/2}-^4$D$_{5/2}$&  & --\nl
&&345.735    & 2 &   75.8 &   9.7&$3s^23p^5-3s3p^6$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  &  8\nl
&&365.565    & 3 &   43.0 &   6.0&$3s^23p^5-3s3p^6$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&  &  8\nl
 & & & & & & & & & \nl Fe XI & 6.1
& 188.209$^s$& 3 & 1140.0 & 270.0&$3p^4-3p^33d$& $^3$P$_{2}-^3$P$\de_{2}$&S &  7\nl
&&308.575    & 4 &   84.4 &  15.9&$3s^23p^4-3s3p^5$& $^1$D$_{2}-^1$P$\de_{1}$&  & --\nl
&&341.114    & 2 &   37.3 &   5.7&$3s^23p^4-3s3p^5$& $^3$P$_{2}-^3$P$\de_{1}$&  &  8\nl
&&349.035$^b$& 8 &    7.2 &   3.4&$3s^23p^4-3s3p^5$& $^3$P$_{1}-^3$P$\de_{0}$&  &  8\nl
&&352.672    & 1 &  130.0 &  15.3&$3s^23p^4-3s3p^5$& $^3$P$_{2}-^3$P$\de_{2}$&  &  8\nl
&&356.530    & 8 &   15.0 &   4.9&$3s^23p^4-3s3p^5$& $^3$P$_{1}-^3$P$\de_{1}$&  &  8\nl
&&358.667    & 2 &   72.6 &   9.4&$3s^23p^4-3s3p^5$& $^3$P$_{0}-^3$P$\de_{1}$&  &  8\nl
&&369.163    & 2 &   37.9 &   5.2&$3s^23p^4-3s3p^5$& $^3$P$_{1}-^3$P$\de_{2}$&  &  8\nl
 & & & & & & & & & \nl Fe XII & 6.1
& 186.883$^{sb}$&3&1330.0 & 330.0&$3p^3-3p^23d$& $^2$D$\de_{5/2}-^2$F$_{7/2}$&P &  3\nl
&&192.373$^{sb}$&1&2370.0 & 340.0&$3p^3-3p^23d$& $^4$S$\de_{3/2}-^4$P$_{1/2}$&  &  4\nl
&&193.511$^s$& 2 & 1280.0 & 230.0&$3p^3-3p^23d$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&  &  4\nl
&&195.115$^s$& 2 & 1220.0 & 210.0&$3p^3-3p^23d$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  &  4\nl
&&200.408$^s$& 3 &  365.0 &  96.0&$3p^3-3p^23d$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & --\nl
&&201.121$^{sb}$&2& 394.0 & 137.0&$3p^3-3p^23d$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&  & --\nl
&&219.428$^s$& 8 &  136.0 &  60.0&$3p^3-3p^23d$& $^2$D$\de_{5/2}-^2$P$_{3/2}$&  &  3\nl
&&291.007    & 3 &  109.0 &  19.4&$3s^23p^3-3s3p^4$& $^2$D$\de_{5/2}-^2$P$_{3/2}$&  & --\nl
&&335.043    &12 &   13.0 &   6.2&$3s^23p^3-3s3p^4$& $^2$D$\de_{3/2}-^2$D$_{3/2}$&  & --\nl
&&338.273    & 2 &   76.6 &  10.3&$3s^23p^3-3s3p^4$& $^2$D$\de_{5/2}-^2$D$_{5/2}$&  & --\nl
&&346.857    & 2 &   66.9 &   8.6&$3s^23p^3-3s3p^4$& $^4$S$\de_{3/2}-^4$P$_{1/2}$&  & --\nl
&&352.106    & 1 &  144.0 &  17.0&$3s^23p^3-3s3p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&  & --\nl
&&364.468    & 1 &  233.0 &  26.0&$3s^23p^3-3s3p^4$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  & --\nl
&&382.854    & 5 &    7.1 &   2.1&$3s^23p^3-3s3p^4$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & --\tablebreak

 & & & & & & & & & \nl Fe XIII & 6.2
& 191.234$^{sb}$&4& 286.0 & 135.0&$3p^2-3p3d$& $^1$D$_{2}-^1$P$\de_{1}$&Si& --\nl
&&201.121$^{sb}$&2& 394.0 & 137.0&$3p^2-3p3d$& $^3$P$_{1}-^3$D$\de_{1}$&  &  3\nl
&&202.043$^s$& 2 &  646.0 & 109.0&$3p^2-3p3d$& $^3$P$_{0}-^3$P$\de_{1}$&  &  4\nl
&&203.824$^s$& 2 & 1060.0 & 158.0&$3p^2-3p3d$& $^3$P$_{2}-^3$D$\de_{2,3}$&  &  3\nl
&&204.251$^s$& 2 &  141.0 &  41.0&$3p^2-3p3d$& $^3$P$_{1}-^1$D$\de_{2}$&  & --\nl
&&204.952$^s$& 4 &  348.0 &  93.0&$3p^2-3p3d$& $^3$P$_{2}-^3$D$\de_{1}$&  &  3\nl
&&209.615$^s$& 6 &   93.7 &  51.0&$3p^2-3p3d$& $^3$P$_{1}-^3$P$\de_{2}$&  &  4\nl
&&213.774$^s$& 2 &   58.3 &  28.0&$3p^2-3p3d$& $^3$P$_{2}-^3$P$\de_{2}$&  &  4\nl
&&221.830$^s$& 5 &  152.0 &  47.0&$3p^2-3p3d$& $^1$D$_{2}-^1$D$\de_{2}$&  &  2\nl
&&240.723    & 9 &  148.0 &  61.0&$3s^23p^2-3s3p^3$& $^3$P$_{0}-^3$S$\de_{1}$&  &  1\nl
&&246.195    & 6 &  160.0 &  48.0&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$S$\de_{1}$&  &  1\nl
&&251.943    & 2 &  364.0 &  55.0&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$S$\de_{1}$&  &  1\nl
&&256.430$^b$&14 &  133.0 &  51.0&$3s^23p^2-3s3p^3$& $^1$D$_{2}-^1$P$\de_{1}$&  & --\nl
&&311.555    & 6 &   40.8 &  10.9&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$P$\de_{2}$&  & --\nl
&&312.174    & 2 &   85.9 &  12.3&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$P$\de_{1}$&  & --\nl
&&318.120    & 3 &   96.0 &  13.9&$3s^23p^2-3s3p^3$& $^1$D$_{2}-^1$D$\de_{2}$&  & --\nl
&&320.800    & 2 &  172.0 &  22.0&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$P$\de_{2}$&  & --\nl
&&321.463    & 5 &   32.9 &   7.4&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$P$\de_{1}$&  & --\nl
&&348.182    & 1 &  128.0 &  15.3&$3s^23p^2-3s3p^3$& $^3$P$_{0}-^3$D$\de_{1}$&  & 11\nl
&&359.644    & 1 &  147.0 &  16.9&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$D$\de_{2}$&  & 11\nl
&&359.830    & 4 &   22.4 &   4.4&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$D$\de_{1}$&  & 11\nl
&&368.163$^b$& 6 &  128.0 &  24.0&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$D$\de_{3}$&  & 11\nl
&&412.997    & 7 &    6.9 &   1.8&$3s^23p^2-3s3p^3$& $^1$D$_{2}-^3$D$\de_{3}$&  & --\nl
 & & & & & & & & & \nl Fe XIV & 6.3
& 211.315$^s$& 1 & 1020.0 & 136.0&$3p-3d$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&Al&  4\nl
&&219.117$^s$& 1 &  412.0 &  63.0&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  &  4\nl
&&220.072$^s$& 2 &  253.0 &  49.0&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{3/2}$&  &  4\nl
&&252.201    &10 &  190.0 &  59.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$P$_{3/2}$&  &  1\nl
&&257.395    & 3 &  187.0 &  36.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$P$_{1/2}$&  &  1\nl
&&264.783    & 1 & 1040.0 & 124.0&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$P$_{3/2}$&  &  1\nl
&&270.522    & 2 &  489.0 &  64.0&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$P$_{1/2}$&  &  1\nl
&&274.209    & 1 & 1030.0 & 120.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&  & --\nl
&&289.171    &10 &   74.3 &  23.0&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$S$_{1/2}$&  & --\nl
&&334.171    & 1 &  642.0 &  73.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&  & 15\nl
&&353.833    & 1 &  291.0 &  33.0&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 15\nl
&&356.649    & 8 &   18.0 &   5.8&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^2$D$_{3/2}$&  & 15\nl
&&429.540    & 4 &    3.1 &   1.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^4$P$_{3/2}$&  & --\nl
&&444.241    & 7 &   11.9 &   2.7&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^4$P$_{1/2}$&  & --\nl
&&447.343    & 2 &   34.3 &   4.2&$3s^23p-3s3p^2$& $^2$P$\de_{3/2}-^4$P$_{5/2}$&  & --\nl
 & & & & & & & & & \nl Fe XV & 6.3
& 243.780    & 4 &  545.0 &  92.0&$3s3p-3s3d$& $^1$P$\de_{1}-^1$D$_{2}$&Mg&  8\nl
&&256.912    & 7 &   50.1 &  28.0& ? & ? &  & --\nl
&&284.158    & 1 & 7560.0 & 850.0&$3s^2-3s3p$& $^1$S$_{0}-^1$P$\de_{1}$&  &  9\nl
&&292.392    &11 &   55.8 &  20.0&$3s3p-3p^2$& $^3$P$\de_{1}-^3$P$_{2}$&  & 10\nl
&&304.874$^b$& 3 &  206.0 &  29.0&$3s3p-3p^2$& $^3$P$\de_{2}-^3$P$_{2}$&  & 10\nl
&&312.554$^b$& 2 &   66.2 &  14.1&$3s3p-3p^2$& $^3$P$\de_{1}-^1$D$_{2}$&  & --\nl
&&321.782    & 5 &   35.4 &   7.9&$3s3p-3p^2$& $^3$P$\de_{2}-^3$P$_{1}$&  & 10\nl
&&327.030    & 3 &   87.5 &  12.5&$3s3p-3p^2$& $^3$P$\de_{2}-^1$D$_{2}$&  & --\nl
&&372.758    &10 &   16.2 &   4.2&$3s3d-3p3d$& $^3$D$_{3}-^3$F$\de_{4}$&  & --\nl
&&417.245    & 1 &  339.0 &  38.0&$3s^2-3s3p$& $^1$S$_{0}-^3$P$\de_{1}$&  & 11\nl
 & & & & & & & & & \nl Fe XVI & 6.4
& 251.067    & 4 &  445.0 &  77.0&$3p-3d$& $^2$P$\de_{1/2}-^2$D$_{3/2}$&Na& 11\nl
&&262.978    & 1 &  654.0 &  81.0&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{5/2}$&  & 11\nl
&&265.018    & 5 &   26.1 &  14.8&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{3/2}$&  & 11\nl
&&335.401    & 1 &10400.0 &1650.0&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&  & 12\nl
&&360.754    & 1 & 4320.0 & 690.0&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\tablebreak

 & & & & & & & & & \nl Fe XVII & 6.6
& 254.892    & 9 &   53.7 &  26.0&$2p^53s-2p^53p$& $^1$P$\de_{1}-^1$S$_{0}$&Ne& --\nl
&&347.814    & 4 &   14.4 &   3.8&$2p^53s-2p^53p$& $^1$P$\de_{1}-^3$P$_{2}$&  & --\nl
&&350.477    & 5 &   21.1 &   4.9&$2p^53s-2p^53p$& $^3$P$\de_{2}-^3$D$_{3}$&  & --\nl
&&358.247    & 6 &    7.0 &   3.1&$2p^53s-2p^53p$& $^3$P$\de_{1}-^3$D$_{1}$&  & --\nl
&&389.075$^b$& 3 &   12.8 &   2.2&$2p^53s-2p^53p$& $^3$P$\de_{1}-^3$D$_{2}$&  & --\nl
&&409.705    & 6 &    6.7 &   2.0&$2p^53s-2p^53p$& $^3$P$\de_{2}-^3$S$_{1}$&  & --\nl
 & & & & & & & & & \nl Co XVII & 6.4
& 312.554$^b$& 2 &   66.2 &  14.1&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Na& 12\nl
&&339.540    & 6 &    9.3 &   4.7&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Ni XIV & 6.4
& 302.288    & 2 &   77.0 &  18.7&$3s^23p^3-3s3p^4$& $^4$S$\de_{3/2}-^4$P$_{3/2}$&P & --\nl
&&316.597    & 4 &    9.9 &   4.6&$3s^23p^3-3s3p^4$& $^4$S$\de_{3/2}-^4$P$_{5/2}$&  & --\nl
 & & & & & & & & & \nl Ni XV & 6.4
& 298.118    &14 &   41.3 &  16.2&$3s^23p^2-3s3p^3$& $^3$P$_{0}-^3$D$\de_{1}$&Si& 11\nl
&&311.778$^b$& 4 &   79.1 &  14.1&$3s^23p^2-3s3p^3$& $^3$P$_{1}-^3$D$\de_{2}$&  & 11\nl
&&319.023$^b$& 2 &   76.4 &  11.0&$3s^23p^2-3s3p^3$& $^3$P$_{2}-^3$D$\de_{3}$&  & 11\nl
 & & & & & & & & & \nl Ni XVI & 6.4
& 239.488    &15 &  174.0 &  87.0&$3s^23p-3s3p^2$& $^2$P$\de_{1/2}-^2$S$_{1/2}$&Al& --\nl
 & & & & & & & & & \nl Ni XVII & 6.4
& 249.178    & 3 &  534.0 &  85.0&$3s^2-3s3p$& $^1$S$_{0}-^1$P$\de_{1}$&Mg&  9\nl
&&366.800    & 3 &   21.0 &   3.7&$3s^2-3s3p$& $^1$S$_{0}-^3$P$\de_{1}$&  & 11\nl
 & & & & & & & & & \nl Ni XVIII & 6.5
& 236.335    &11 &  248.0 & 106.0&$3p-3d$& $^2$P$\de_{3/2}-^2$D$_{3/2}$&Na& 11\nl
&&291.988    & 1 &  357.0 &  43.0&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&  & 12\nl
&&320.558    & 2 &  152.0 &  19.3&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
 & & & & & & & & & \nl Zn XX & 6.6
& 256.430$^b$&14 &  133.0 &  51.0&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{3/2}$&Na& 12\nl
&&288.163    & 5 &   59.1 &  15.8&$3s-3p$& $^2$S$_{1/2}-^2$P$\de_{1/2}$&  & 12\nl
\tablecomments{``IES'' is Isoelectronic Sequence;~~``TN'' is Transition Number.\\
Wavelengths in \AA\ ($\sigma_{\lambda}$ in m\AA);~~Intensities in 
	ergs~cm$^{-2}$s$^{-1}$sr$^{-1}$.~~~~$^s$Second-order line;~~$^b$Blend.}
\end{planotable}
