\begin{table}%T1
%\centering
\small
%\renewcommand{\arraystretch}{1.2}
\caption{Energy levels (in Ryd) and mixing coefficients of Fe~{\sc xvi}.}
\begin{tabular}{rllrrrrl} 
\hline
\hline 
Index  & Configuration       & Level                &  NIST      &   GRASP$^a$ & GRASP$^b$      &  FAC$^c$      & Mixing coefficients$^d$  \\
\hline 
   1  &  2p$^6$3s	     &  $^2$S	 $_{1/2}$         &  0.00000   &   0.00000   &      0.00000   &     0.00000   &   0.999(  1)			       \\
   2  &  2p$^6$3p	     &  $^2$P$^{\circ}$$_{1/2}$   &  2.52598   &   2.56393   &      2.56618   &     2.54757   &   0.999(  2)			       \\
   3  &  2p$^6$3p	     &  $^2$P$^{\circ}$$_{3/2}$   &  2.71688   &   2.75844   &      2.75486   &     2.73706   &   0.999(  3)			       \\
   4  &  2p$^6$3d	     &  $^2$D	 $_{3/2}$         &  6.15562   &   6.20499   &      6.19591   &     6.16949   &   0.999(  4)			       \\
   5  &  2p$^6$3d	     &  $^2$D	 $_{5/2}$         &  6.18209   &   6.23332   &      6.22081   &     6.19510   &   0.999(  5)			       \\
   6  &  2p$^5$3s$^2$	     &  $^2$P$^{\circ}$$_{3/2}$   & 52.60745   &  52.36353   &     52.31794   &    52.41746   &   0.985(  6)			       \\
   7  &  2p$^5$3s$^2$	     &  $^2$P$^{\circ}$$_{1/2}$   & 53.51871   &  53.30895   &     53.24028   &    53.33762   &   0.985(  7)			       \\
   8  &  2p$^5$3s3p	     &  $^4$S	 $_{3/2}$         &	       &  54.13058   &     54.08374   &    54.17709   &  --0.886(  8),  0.431( 14)	       \\
   9  &  2p$^5$3s3p	     &  $^4$D	 $_{5/2}$         & 54.51199   &  54.37708   &     54.32940   &    54.42538   &   0.828(  9), --0.416( 13)	       \\
  10  &  2p$^5$3s3p	     &  $^4$D	 $_{7/2}$         &	       &  54.43349   &     54.38145   &    54.47626   &   0.998( 10)			       \\
  11  &  2p$^5$3s($^1$P)3p   &  $^2$D	 $_{3/2}$         & 54.79442   &  54.43554   &     54.38938   &    54.48851   &   0.676( 17),  0.536( 11)	       \\
  12  &  2p$^5$3s($^1$P)3p   &  $^2$P	 $_{1/2}$         & 54.68514   &  54.56418   &     54.52045   &    54.61812   &   0.582( 12), --0.541( 16),  0.478( 18) \\
  13  &  2p$^5$3s3p	     &  $^4$P	 $_{5/2}$         &	       &  54.67382   &     54.62489   &    54.72388   &   0.810( 13),  0.481( 21)	       \\
  14  &  2p$^5$3s3p	     &  $^4$P	 $_{3/2}$         & 55.55084   &  54.67609   &     54.62869   &    54.72922   &   0.543( 11),  0.507( 14),  0.431( 22) \\
  15  &  2p$^5$3s($^1$P)3p   &  $^2$S	 $_{1/2}$         & 55.05876   &  54.89407   &     54.84442   &    54.93897   &   0.646( 15), --0.537( 18)	       \\
  16  &  2p$^5$3s3p	     &  $^4$D	 $_{1/2}$         & 55.35947   &  55.28057   &     55.21306   &    55.30909   &   0.797( 16),  0.453( 12)	       \\
  17  &  2p$^5$3s3p	     &  $^4$D	 $_{3/2}$         & 55.48705   &  55.37720   &     55.30739   &    55.40431   &   0.696( 17), --0.430( 11)	       \\
  18  &  2p$^5$3s3p	     &  $^4$P	 $_{1/2}$         & 55.48705   &  55.39547   &     55.33684   &    55.42765   &   0.648( 18),  0.545( 15)	       \\
  19  &  2p$^5$3s($^3$P)3p   &  $^2$D	 $_{5/2}$         & 54.79442   &  55.49867   &     55.44467   &    55.52949   &  --0.908( 19)			       \\
  20  &  2p$^5$3s($^3$P)3p   &  $^2$P	 $_{3/2}$         & 55.85156   &  55.50353   &     55.43583   &    55.52862   &   0.663( 14), --0.521( 20)	       \\
  21  &  2p$^5$3s($^1$P)3p   &  $^2$D	 $_{5/2}$         & 55.67842   &  55.57474   &     55.50469   &    55.60006   &  --0.788( 21),  0.464(  9),	       \\
  22  &  2p$^5$3s($^1$P)3p   &  $^2$P	 $_{3/2}$         &	       &  55.63602   &     55.58697   &    55.67262   &  --0.642( 22),  0.561( 20), --0.418( 24) \\
  23  &  2p$^5$3s($^3$P)3p   &  $^2$P	 $_{1/2}$         &	       &  56.31892   &     56.25643   &    56.34105   &   0.737( 23), --0.420( 12), --0.419( 15) \\
  24  &  2p$^5$3s($^3$P)3p   &  $^2$D	 $_{3/2}$         & 56.65347   &  56.48207   &     56.40948   &    56.48980   &   0.761( 24), --0.412( 11)	       \\
  25  &  2p$^5$3s($^3$P)3p   &  $^2$S	 $_{1/2}$         & 57.10911   &  57.04715   &     56.99370   &    57.07898   &   0.894( 25)			       \\
  26  &  2p$^5$3p$^2$	     &  $^4$P$^{\circ}$$_{3/2}$   &	       &  57.11374   &     57.06488   &    57.15728   &  --0.579( 26),  0.471( 30)	       \\
  27  &  2p$^5$3p$^2$($^1$D) &  $^2$P$^{\circ}$$_{1/2}$   &	       &  57.11721   &     57.06704   &    57.16091   &   0.708( 27), --0.447( 63)	       \\
  28  &  2p$^5$3p$^2$	     &  $^4$P$^{\circ}$$_{5/2}$   &	       &  57.18875   &     57.13944   &    57.22878   &   0.861( 28), --0.457( 35)	       \\
  29  &  2p$^5$3p$^2$	     &  $^2$F$^{\circ}$$_{7/2}$   &	       &  57.20144   &     57.14806   &    57.24572   &  --0.828( 29)			       \\
  30  &  2p$^5$3p$^2$($^1$D) &  $^2$P$^{\circ}$$_{3/2}$   &	       &  57.27558   &     57.22768   &    57.32069   &  --0.517( 26), --0.415( 30)	       \\
  31  &  2p$^5$3p$^2$($^1$D) &  $^2$D$^{\circ}$$_{5/2}$   &	       &  57.40167   &     57.35118   &    57.44791   &  --0.624( 31),  0.442( 42)	       \\
  32  &  2p$^5$3p$^2$($^3$P) &  $^2$D$^{\circ}$$_{3/2}$   &	       &  57.43847   &     57.39127   &    57.48571   &   0.783( 32),  0.420( 43)	       \\
  33  &  2p$^5$3p$^2$	     &  $^4$P$^{\circ}$$_{1/2}$   &	       &  57.45866   &     57.40547   &    57.49659   &  --0.765( 33),  0.490( 45)	       \\
  34  &  2p$^5$3p$^2$	     &  $^4$D$^{\circ}$$_{7/2}$   &	       &  57.47691   &     57.42105   &    57.51299   &   0.944( 34)			       \\
  35  &  2p$^5$3p$^2$	     &  $^4$D$^{\circ}$$_{5/2}$   &	       &  57.49089   &     57.43729   &    57.53061   &   0.591( 51),  0.555( 35),  0.404( 28) \\
  36  &  2p$^5$3p$^2$	     &  $^4$D$^{\circ}$$_{1/2}$   &	       &  57.93073   &     57.87458   &    57.96637   &   0.788( 36), --0.440( 45)	       \\
  37  &  2p$^5$3p$^2$($^1$D) &  $^2$D$^{\circ}$$_{3/2}$   &	       &  57.97229   &     57.91773   &    58.01218   &   0.617( 48), --0.465( 37)	       \\
  38  &  2p$^5$3s3d	     &  $^4$P$^{\circ}$$_{1/2}$   &	       &  57.98889   &     57.93888   &    58.03972   &  --0.979( 38)			       \\
  39  &  2p$^5$3s3d	     &  $^4$P$^{\circ}$$_{3/2}$   &	       &  58.05947   &     58.00538   &    58.10584   &   0.938( 39)			       \\
  40  &  2p$^5$3s3d	     &  $^4$F$^{\circ}$$_{9/2}$   &	       &  58.15573   &     58.09555   &    58.19396   &   1.000( 40)			       \\
  41  &  2p$^5$3s3d	     &  $^4$P$^{\circ}$$_{5/2}$   & 58.25730   &  58.17918   &     58.11794   &    58.22565   &   0.799( 41), --0.449( 59)	       \\
  42  &  2p$^5$3p$^2$	     &  $^2$F$^{\circ}$$_{5/2}$   &	       &  58.19900   &     58.12751   &    58.21310   &  --0.641( 42), --0.442( 31)	       \\
  43  &  2p$^5$3p$^2$	     &  $^4$D$^{\circ}$$_{3/2}$   &	       &  58.21215   &     58.14156   &    58.23244   &   0.655( 43), --0.410( 37)	       \\
  44  &  2p$^5$3s3d	     &  $^4$F$^{\circ}$$_{7/2}$   &	       &  58.21941   &     58.16102   &    58.25588   &   0.885( 44)			       \\
  45  &  2p$^5$3p$^2$	     &  $^2$S$^{\circ}$$_{1/2}$   &	       &  58.28129   &     58.21189   &    58.30146   &   0.712( 45),  0.538( 33),  0.447( 36) \\
  46  &  2p$^5$3s3d	     &  $^4$F$^{\circ}$$_{5/2}$   & 58.37577   &  58.30062   &     58.24386   &    58.33759   &   0.747( 46),  0.431( 50)	       \\
  47  &  2p$^5$3s($^1$P)3d   &  $^2$D$^{\circ}$$_{3/2}$   &	       &  58.40180   &     58.34352   &    58.43276   &  --0.576( 58),  0.444( 47)	       \\
  48  &  2p$^5$3p$^2$	     &  $^4$S$^{\circ}$$_{3/2}$   &	       &  58.43197   &     58.36742   &    58.45592   &   0.479( 48),  0.443( 26),  0.437( 52) \\
  49  &  2p$^5$3s3d	     &  $^4$D$^{\circ}$$_{7/2}$   & 58.52157   &  58.45282   &     58.39564   &    58.48497   &   0.815( 49),  0.497( 61)	       \\
  50  &  2p$^5$3s($^1$P)3d   &  $^2$F$^{\circ}$$_{5/2}$   & 58.54891   &  58.48128   &     58.42242   &    58.51233   &   0.570( 50),  0.482( 59)	       \\
  51  &  2p$^5$3p$^2$($^3$P) &  $^2$D$^{\circ}$$_{5/2}$   &	       &  58.51272   &     58.43827   &    58.53265   &  --0.673( 51),  0.506( 35)	       \\
  52  &  2p$^5$3p$^2$($^1$S) &  $^2$P$^{\circ}$$_{3/2}$   &	       &  58.51295   &     58.45493   &    58.54002   &   0.694( 52)			       \\
  53  &  2p$^5$3s($^1$P)3d   &  $^2$P$^{\circ}$$_{1/2}$   & 58.53068   &  58.53541   &     58.48029   &    58.57178   &   0.622( 53), --0.589( 55)	       \\
  54  &  2p$^5$3s($^1$P)3d   &  $^2$P$^{\circ}$$_{3/2}$   & 58.64915   &  58.71984   &     58.66234   &    58.74794   &   0.550( 54), --0.548( 56)	       \\
  55  &  2p$^5$3s3d	     &  $^4$D$^{\circ}$$_{1/2}$   &	       &  58.82057   &     58.76090   &    58.83807   &   0.646( 55),  0.541( 63), --0.420( 67) \\
  56  &  2p$^5$3s3d	     &  $^4$D$^{\circ}$$_{3/2}$   & 58.98632   &  59.10868   &     59.04324   &    59.12486   &  --0.521( 56), --0.405( 65)	       \\
  57  &  2p$^5$3s($^3$P)3d   &  $^2$F$^{\circ}$$_{7/2}$   & 58.73116   &  59.19215   &     59.13497   &    59.21341   &   0.772( 57),  0.489( 29), --0.402( 61) \\
  58  &  2p$^5$3s3d	     &  $^4$F$^{\circ}$$_{3/2}$   & 59.25058   &  59.21520   &     59.14077   &    59.23393   &   0.700( 58),  0.568( 47)	       \\
  59  &  2p$^5$3s3d	     &  $^4$D$^{\circ}$$_{5/2}$   & 59.25058   &  59.23119   &     59.15303   &    59.24131   &   0.654( 59),  0.535( 46)	       \\
  60  &  2p$^5$3s($^3$P)3d   &  $^2$D$^{\circ}$$_{5/2}$   & 58.90430   &  59.27727   &     59.20474   &    59.28913   &  --0.653( 60)			       \\
  61  &  2p$^5$3s($^1$P)3d   &  $^2$F$^{\circ}$$_{7/2}$   & 59.38727   &  59.33240   &     59.25137   &    59.33982   &  --0.666( 61),  0.492( 49),  0.461( 44) \\
  62  &  2p$^5$3s($^1$P)3d   &  $^2$D$^{\circ}$$_{5/2}$   & 59.37816   &  59.40018   &     59.34082   &    59.42136   &   0.677( 62)			       \\
  63  &  2p$^5$3p$^2$($^3$P) &  $^2$P$^{\circ}$$_{1/2}$   &	       &  59.40747   &     59.34593   &    59.43010   &   0.527( 53), --0.482( 27)	       \\
  64  &  2p$^5$3p$^2$($^1$S) &  $^2$P$^{\circ}$$_{1/2}$   &	       &  59.54384   &     59.47971   &    59.55638   &   0.881( 64),			       \\
\hline
  65  &  2p$^5$3p$^2$($^3$P) &  $^2$P$^{\circ}$$_{3/2}$   &	       &  59.61159   &     59.55298   &    59.63031   &   0.601( 65),  0.462( 30)	       \\
  66  &  2p$^5$3s($^3$P)3d   &  $^2$D$^{\circ}$$_{3/2}$   &	       &  59.75825   &     59.68822   &    59.75204   &  --0.506( 76),  0.506( 66), --0.493( 54) \\
  67  &  2p$^5$3s($^3$P)3d   &  $^2$P$^{\circ}$$_{1/2}$   & 59.90670   &  60.02441   &     59.95160   &    60.00957   &  --0.802( 67), --0.429( 53)	       \\
  68  &  2p$^5$3p3d($^3$S)   &  $^4$D	 $_{1/2}$         &	       &  60.09502   &     60.04611   &    60.14409   &  --0.730( 68), --0.569(120)	       \\
  69  &  2p$^5$3p3d($^3$S)   &  $^4$D	 $_{3/2}$         &	       &  60.17116   &     60.11829   &    60.21617   &   0.740( 69),  0.517(119)	       \\
  70  &  2p$^5$3s($^3$P)3d   &  $^2$F$^{\circ}$$_{5/2}$   & 59.74267   &  60.20698   &     60.12842   &    60.20253   &   0.619( 70),  0.407( 60)	       \\
  71  &  2p$^5$3p3d($^3$S)   &  $^4$D	 $_{5/2}$         &	       &  60.29006   &     60.23238   &    60.32960   &   0.759( 71),  0.410( 99)	       \\
  72  &  2p$^5$3p3d($^3$D)   &  $^4$G	 $_{7/2}$         &	       &  60.41131   &     60.35233   &    60.44618   &   0.616( 72),  0.429( 74),  0.403( 82) \\
  73  &  2p$^5$3p3d	     &  $^4$G	 $_{9/2}$         &	       &  60.43500   &     60.37302   &    60.47084   &   0.884( 73)			       \\
  74  &  2p$^5$3p3d($^3$S)   &  $^4$D	 $_{7/2}$         &	       &  60.44591   &     60.38502   &    60.50865   &  --0.681( 74)			       \\
  75  &  2p$^5$3p3d	     &  $^4$G   $_{11/2}$         &	       &  60.47640   &     60.41011   &    60.47567   &   1.000( 75)			       \\
  76  &  2p$^5$3s($^3$P)3d   &  $^2$P$^{\circ}$$_{3/2}$   & 60.09806   &  60.47817   &     60.40230   &    60.47991   &   0.667( 76),  0.408( 66),  0.402( 30) \\
  77  &  2p$^5$3p3d($^3$D)   &  $^2$D	 $_{5/2}$         &	       &  60.50269   &     60.44777   &    60.53828   &  --0.484(113)			       \\
  78  &  2p$^5$3p3d($^3$D)   &  $^2$D	 $_{3/2}$         &	       &  60.54189   &     60.48675   &    60.58196   &  --0.451(112),  0.428( 78)	       \\
  79  &  2p$^5$3p3d($^3$D)   &  $^2$F	 $_{7/2}$         &	       &  60.60902   &     60.54820   &    60.64577   &   0.680( 79),  0.473(108)	       \\
  80  &  2p$^5$3p3d($^1$P)   &  $^2$F	 $_{5/2}$         &	       &  60.61475   &     60.55605   &    60.64870   &  --0.559(101),  0.426( 80)	       \\
  81  &  2p$^5$3p3d($^1$P)   &  $^2$P	 $_{1/2}$         &	       &  60.65721   &     60.60183   &    60.70206   &  --0.540( 97),  0.509( 81),  0.480(126) \\
  82  &  2p$^5$3p3d($^1$D)   &  $^2$G	 $_{7/2}$         &	       &  60.72887   &     60.67077   &    60.76248   &   0.531( 82)			       \\
  83  &  2p$^5$3p3d($^3$D)   &  $^4$P	 $_{1/2}$         &	       &  60.78928   &     60.73533   &    60.83237   &   0.762( 83),  0.531(115)	       \\
  84  &  2p$^5$3p3d($^3$D)   &  $^4$P	 $_{3/2}$         &	       &  60.82790   &     60.77171   &    60.86720   &   0.744( 84), --0.550( 86)	       \\
  85  &  2p$^5$3p3d($^3$P)   &  $^4$F	 $_{9/2}$         &	       &  60.82979   &     60.76830   &    60.85897   &   0.615( 85),  0.525(109),  0.500( 91) \\
  86  &  2p$^5$3p3d($^3$D)   &  $^4$S	 $_{3/2}$         &	       &  60.87238   &     60.81615   &    60.90864   &   0.609( 86)			       \\
  87  &  2p$^5$3p3d($^3$P)   &  $^4$D	 $_{7/2}$         &	       &  60.88786   &     60.82874   &    60.92297   &   0.693( 87), --0.464( 94)	       \\
  88  &  2p$^5$3p3d($^3$D)   &  $^4$F	 $_{5/2}$         &	       &  60.91229   &     60.85344   &    60.94462   &  --0.451( 89),  0.406(114),  0.406( 99) \\
  89  &  2p$^5$3p3d($^3$D)   &  $^4$P	 $_{5/2}$         &	       &  60.91779   &     60.85914   &    60.94992   &   0.742( 89)			       \\
  90  &  2p$^5$3p3d($^3$D)   &  $^4$F	 $_{3/2}$         &	       &  60.97310   &     60.91494   &    60.99975   &  --0.561( 90)\\
   91  &  2p$^5$3p3d($^3$D)   &  $^4$F$_{9/2}$	    &	&  61.01944   &     60.95573   &    61.04967   &   0.795( 91), --0.591( 85)		\\
  92  &  2p$^5$3p3d($^1$P)   &  $^2$P$_{3/2}$	    &	&  61.02141   &     60.96448   &    61.05502   &   0.443( 92)				\\
     93  &  2p$^5$3p3d($^1$P)   &  $^2$D$_{5/2}$	    &	&  61.07479   &     61.01801   &    61.10393   &  --0.506(114),  0.433( 93),		\\
  94  &  2p$^5$3p3d($^3$D)   &  $^4$F$_{7/2}$	    &	&  61.09930   &     61.03764   &    61.12961   &   0.513( 94), --0.511(106),  0.429(121) \\
  95  &  2p$^5$3p3d($^1$D)   &  $^2$F$_{5/2}$	    &	&  61.12272   &     61.06369   &    61.15376   &   0.610( 95), --0.458(102)		\\
  96  &  2p$^5$3p3d($^3$D)   &  $^4$D$_{7/2}$	    &	&  61.14633   &     61.08498   &    61.16957   &   0.826( 96)				\\
  97  &  2p$^5$3p3d($^3$P)   &  $^2$P$_{1/2}$	    &	&  61.16838   &     61.11025   &    61.19611   &   0.525( 68), --0.486(120)		\\
  98  &  2p$^5$3p3d($^1$D)   &  $^2$D$_{3/2}$	    &	&  61.23950   &     61.18234   &    61.26807   &   0.595( 98), --0.507(119)		\\
  99  &  2p$^5$3p3d($^3$P)   &  $^4$D$_{5/2}$	    &	&  61.26175   &     61.20205   &    61.28725   &  --0.509( 99),  0.455(122)		\\
 100  &  2p$^5$3p3d($^1$P)   &  $^2$D$_{3/2}$	    &	&  61.31016   &     61.24893   &    61.33183   &  --0.544(112),  0.484(100)		\\
 101  &  2p$^5$3p3d($^3$D)   &  $^4$G$_{5/2}$	    &	&  61.32200   &     61.24585   &    61.33821   &   0.606(101),  0.502(107),  0.410( 80) \\
 102  &  2p$^5$3p3d($^3$P)   &  $^4$F$_{5/2}$	    &	&  61.41068   &     61.34445   &    61.43000   &   0.451( 80)				\\
 103  &  2p$^5$3p3d($^3$D)   &  $^4$D$_{1/2}$	    &	&  61.41192   &     61.35321   &    61.42990   &  --0.573(103),  0.501(126)		\\
 104  &  2p$^5$3p3d($^3$P)   &  $^4$F$_{3/2}$	    &	&  61.47289   &     61.40208   &    61.49645   &   0.461(104),  0.411(100)		\\
 105  &  2p$^5$3p3d($^1$D)   &  $^2$S$_{1/2}$	    &	&  61.48154   &     61.42443   &    61.50666   &  --0.646(105), --0.628(115)		\\
 106  &  2p$^5$3p3d($^3$P)   &  $^4$F$_{7/2}$	    &	&  61.50415   &     61.42221   &    61.51326   &   0.605( 72)				\\
 107  &  2p$^5$3p3d($^3$D)   &  $^2$F$_{5/2}$	    &	&  61.55458   &     61.47347   &    61.56445   &  --0.490(107),  0.466(125)		\\
 108  &  2p$^5$3p3d($^1$P)   &  $^2$F$_{7/2}$	    &	&  61.64063   &     61.56056   &    61.64670   &   0.499( 87), --0.418(108),  0.414(106) \\
 109  &  2p$^5$3p3d($^1$D)   &  $^2$G$_{9/2}$	    &	&  61.66765   &     61.58175   &    61.66985   &  --0.662(109),  0.457( 85),  0.445( 73) \\
 110  &  2p$^5$3p3d($^3$D)   &  $^4$D$_{3/2}$	    &	&  61.68685   &     61.61493   &    61.69331   &   0.604(110)				\\
 111  &  2p$^5$3p3d($^3$D)   &  $^2$G$_{9/2}$	    &	&  61.75682   &     61.69334   &    61.77370   &   0.919(111)				\\
 112  &  2p$^5$3p3d($^3$S)   &  $^2$D$_{3/2}$	    &	&  61.79240   &     61.72111   &    61.81103   &   0.588( 90), --0.423(104)		\\
 113  &  2p$^5$3p3d($^3$S)   &  $^2$D$_{5/2}$	    &	&  61.86910   &     61.80037   &    61.88206   &   0.494(113),  0.439(118)		\\
 114  &  2p$^5$3p3d($^3$D)   &  $^4$D$_{5/2}$	    &	&  61.94324   &     61.86516   &    61.94608   &   0.469(114),  0.439( 93)		\\
 115  &  2p$^5$3p3d($^3$P)   &  $^4$P$_{1/2}$	    &	&  61.95561   &     61.88979   &    61.96959   &   0.469(132), --0.466( 83),  0.462(115) \\
 116  &  2p$^5$3p3d($^3$P)   &  $^2$F$_{7/2}$	    &	&  61.96033   &     61.89980   &    61.97643   &  --0.520(129),  0.496(116),  0.444( 79) \\
 117  &  2p$^5$3p3d($^3$P)   &  $^4$P$_{3/2}$	    &	&  61.99275   &     61.91457   &    61.99405   &   0.470( 84),  0.456(123)		\\
 118  &  2p$^5$3p3d($^3$P)   &  $^4$P$_{5/2}$	    &	&  62.01950   &     61.94888   &    62.02740   &   0.494(118), --0.423( 93)		\\
 119  &  2p$^5$3p3d($^3$P)   &  $^4$D$_{3/2}$	    &	&  62.05674   &     61.97802   &    62.06391   &   0.467(119)				\\
 120  &  2p$^5$3p3d($^3$P)   &  $^4$D$_{1/2}$	    &	&  62.05790   &     61.97998   &    62.06754   &  --0.610(120), --0.444( 81)		\\
 121  &  2p$^5$3p3d($^1$D)   &  $^2$F$_{7/2}$	    &	&  62.07990   &     61.99687   &    62.08230   &  --0.559(121)				\\
 122  &  2p$^5$3p3d($^1$D)   &  $^2$D$_{5/2}$	    &	&  62.09892   &     62.02163   &    62.10258   &   0.499(130)				\\
 123  &  2p$^5$3p3d($^3$P)   &  $^2$P$_{3/2}$	    &	&  62.11304   &     62.05018   &    62.11879   &  --0.492(123), --0.425( 78), --0.418(127) \\
 124  &  2p$^5$3p3d($^3$P)   &  $^2$D$_{3/2}$	    &	&  62.34616   &     62.27680   &    62.32272   &   0.589(124),  0.457( 78)		\\
  125  &  2p$^5$3p3d($^3$P)   &  $^2$F$_{5/2}$	    &	&  62.35587   &     62.28342   &    62.34591   &  --0.485(125),  0.446(122)		\\
126  &  2p$^5$3p3d($^1$D)   &  $^2$P$_{1/2}$	    &	&  62.39653   &     62.31859   &    62.38120   &  --0.549( 97), --0.463(126)		\\
127  &  2p$^5$3p3d($^1$D)   &  $^2$P$_{3/2}$	    &	&  62.58476   &     62.50435   &    62.55824   &   0.492(127),  0.467(131)		\\
 128  &  2p$^5$3p3d($^3$D)   &  $^2$P$_{1/2}$	    &	&  62.78038   &     62.70084   &    62.74799   &  --0.577(128),  0.520(132)		\\
\hline
 129  &  2p$^5$3p3d($^3$D)   &  $^2$G$_{7/2}$	    &	&  62.80742   &     62.72376   &    62.79937   &   0.656(129),  0.482(116)		\\
 130  &  2p$^5$3p3d($^3$P)   &  $^2$D$_{5/2}$	    &	&  62.90893   &     62.83399   &    62.88355   &   0.533(130),  0.479(134)		\\
 131  &  2p$^5$3p3d($^3$D)   &  $^2$P$_{3/2}$	    &	&  62.93802   &     62.86270   &    62.92609   &   0.526(124), --0.494(131)		\\
 132  &  2p$^5$3p3d($^3$D)   &  $^2$S$_{1/2}$	    &	&  63.11751   &     63.03638   &    63.09278   &   0.630(132),  0.574(128)		\\
 133  &  2p$^5$3p3d($^1$S)   &  $^2$D$_{3/2}$	    &	&  63.27350   &     63.21048   &    63.29593   &   0.875(133)			\\
 134  &  2p$^5$3p3d($^1$S)   &  $^2$D$_{5/2}$	    &	&  63.34064   &     63.27358   &    63.37006   &   0.850(134)			\\
\hline				\end{tabular}
\medskip
\par
NIST: {\tt http://physics.nist.gov/PhysRefData}.\\
$^a$ energies {\em without} Breit and QED corrections;\\
$^b$ energies {\em with} Breit and QED corrections;\\
$^c$ energies from the Flexible Atomic Code of Gu (2003);\\
$^d$ mixing coefficient of the level (in bracket).
\end{table}